diff --git a/.pylintrc b/.pylintrc
index 3b059ee2c..87ceb2f77 100644
--- a/.pylintrc
+++ b/.pylintrc
@@ -231,12 +231,29 @@ good-names=FlightPhases,
R_uncanted,
R_body_to_fin,
Re, # Reynolds number
+ cL_alpha,
+ cQ_beta,
+ cN_alpha,
+ cY_beta,
+ cL,
+ cD,
+ cQ,
+ cN,
+ cY,
+ cA,
+ cNf,
+ cNd,
+ cYf,
+ cYd,
+ cAf,
+ cAd,
# Good variable names regexes, separated by a comma. If names match any regex,
# they will always be accepted
good-names-rgxs= ^[a-z][0-9]?$, # Single lowercase characters, possibly followed by a single digit
^[A-Z][0-9]{0,2}$, # Single uppercase characters, possibly followed by one or two digits
^[A-Z]+_\d+(_dot)?$, # Uppercase characters followed by underscore and digits, optionally followed by _dot
+ ^[A-Z][0-9]_[a-z]+$, # An equation symbol with a lowercase suffix, such as M1_cm
^(dry_|propellant_)[A-Z]+_\d+$, # Variables starting with 'dry_' or 'propellant_', followed by uppercase characters, underscore, and digits
^[a-z]+_ISA$, # Lowercase words ending with '_ISA'
^plot(1D|2D)$, # Variables starting with 'plot' followed by '1D' or '2D'
diff --git a/data/monte_carlo/stability_dispersion.errors.txt b/data/monte_carlo/stability_dispersion.errors.txt
new file mode 100644
index 000000000..e69de29bb
diff --git a/data/monte_carlo/stability_dispersion.inputs.txt b/data/monte_carlo/stability_dispersion.inputs.txt
new file mode 100644
index 000000000..29f758544
--- /dev/null
+++ b/data/monte_carlo/stability_dispersion.inputs.txt
@@ -0,0 +1,100 @@
+{"elevation": 1400, "gravity": "Function from R1 to R1 : (height (m)) \u2192 (gravity (m/s\u00b2))", "latitude": 32.990254, "longitude": -106.974998, "wind_velocity_x_factor": 0.521507153174057, "wind_velocity_y_factor": 1.0, "datum": "SIRGAS2000", "timezone": null, "air_brakes": [], "parachutes": [], "radius": 0.0635, "mass": 14.822363841581048, "I_11_without_motor": 6.321, "I_22_without_motor": 6.321, "I_33_without_motor": 0.034, "I_12_without_motor": 0, "I_13_without_motor": 0, "I_23_without_motor": 0, "power_off_drag": "Function from R1 to R1 : (Mach Number) \u2192 (Drag Coefficient with Power Off)", "power_on_drag": "Function from R1 to R1 : (Mach Number) \u2192 (Drag Coefficient with Power On)", "power_off_drag_factor": 1.0, "power_on_drag_factor": 1.0, "center_of_mass_without_motor": -0.009075430781169808, "coordinate_system_orientation": "tail_to_nose", "motors": [{"thrust_source": [[0, 0], [0.055, 100.0], [0.092, 1500.0], [0.1, 2000.0], [0.15, 2200.0], [0.2, 1800.0], [0.5, 1950.0], [1.0, 2034.0], [1.5, 2000.0], [2.0, 1900.0], [2.5, 1760.0], [2.9, 1700.0], [3.0, 1650.0], [3.3, 530.0], [3.4, 350.0], [3.9, 0.0]], "total_impulse": 6351.369486474051, "burn_start_time": 0, "burn_out_time": 4.12503921194419, "dry_mass": 1.815, "dry_I_11": 0.125, "dry_I_22": 0.125, "dry_I_33": 0.002, "dry_I_12": 0, "dry_I_13": 0, "dry_I_23": 0, "nozzle_radius": 0.033, "grain_number": 5, "grain_density": 1815, "grain_outer_radius": 0.033, "grain_initial_inner_radius": 0.015, "grain_initial_height": 0.12, "grain_separation": 0.005, "grains_center_of_mass_position": 0.397, "center_of_dry_mass_position": 0.317, "nozzle_position": 0, "throat_radius": 0.011, "interpolate": "linear", "coordinate_system_orientation": "nozzle_to_combustion_chamber", "position": -1.255}], "aerodynamic_surfaces": [{"length": 0.55829, "kind": "vonKarman", "base_radius": 0.0635, "bluffness": 0, "rocket_radius": 0.0635, "power": null, "name": "Nose Cone", "position": [0, 0, 1.278]}, {"n": 4, "root_chord": 0.12, "tip_chord": 0.06, "span": 0.11, "rocket_radius": 0.0635, "cant_angle": -0.0, "sweep_length": 0.06, "sweep_angle": null, "airfoil": ["../data/airfoils/NACA0012-radians.txt", "radians"], "name": "Fins", "position": [0, 0, -1.04956]}, {"top_radius": 0.0635, "bottom_radius": 0.0435, "length": 0.06, "rocket_radius": 0.0635, "name": "Tail", "position": [0, 0, -1.194656]}], "rail_buttons": [], "rail_length": 5.2, "inclination": 85, "heading": 0, "index": 1}
+{"elevation": 1400, "gravity": "Function from R1 to R1 : (height (m)) \u2192 (gravity (m/s\u00b2))", "latitude": 32.990254, "longitude": -106.974998, "wind_velocity_x_factor": 0.5101556242274552, "wind_velocity_y_factor": 1.0, "datum": "SIRGAS2000", "timezone": null, "air_brakes": [], "parachutes": [], "radius": 0.0635, "mass": 14.013242161800042, "I_11_without_motor": 6.321, "I_22_without_motor": 6.321, "I_33_without_motor": 0.034, "I_12_without_motor": 0, "I_13_without_motor": 0, "I_23_without_motor": 0, "power_off_drag": "Function from R1 to R1 : (Mach Number) \u2192 (Drag Coefficient with Power Off)", "power_on_drag": "Function from R1 to R1 : (Mach Number) \u2192 (Drag Coefficient with Power On)", "power_off_drag_factor": 1.0, "power_on_drag_factor": 1.0, "center_of_mass_without_motor": 0.004636885474406456, "coordinate_system_orientation": "tail_to_nose", "motors": [{"thrust_source": [[0, 0], [0.055, 100.0], [0.092, 1500.0], [0.1, 2000.0], [0.15, 2200.0], [0.2, 1800.0], [0.5, 1950.0], [1.0, 2034.0], [1.5, 2000.0], [2.0, 1900.0], [2.5, 1760.0], [2.9, 1700.0], [3.0, 1650.0], [3.3, 530.0], [3.4, 350.0], [3.9, 0.0]], "total_impulse": 5983.494032079531, "burn_start_time": 0, "burn_out_time": 3.945911628888069, "dry_mass": 1.815, "dry_I_11": 0.125, "dry_I_22": 0.125, "dry_I_33": 0.002, "dry_I_12": 0, "dry_I_13": 0, "dry_I_23": 0, "nozzle_radius": 0.033, "grain_number": 5, "grain_density": 1815, "grain_outer_radius": 0.033, "grain_initial_inner_radius": 0.015, "grain_initial_height": 0.12, "grain_separation": 0.005, "grains_center_of_mass_position": 0.397, "center_of_dry_mass_position": 0.317, "nozzle_position": 0, "throat_radius": 0.011, "interpolate": "linear", "coordinate_system_orientation": "nozzle_to_combustion_chamber", "position": -1.255}], "aerodynamic_surfaces": [{"length": 0.55829, "kind": "vonKarman", "base_radius": 0.0635, "bluffness": 0, "rocket_radius": 0.0635, "power": null, "name": "Nose Cone", "position": [0, 0, 1.278]}, {"n": 4, "root_chord": 0.12, "tip_chord": 0.06, "span": 0.11, "rocket_radius": 0.0635, "cant_angle": -0.0, "sweep_length": 0.06, "sweep_angle": null, "airfoil": ["../data/airfoils/NACA0012-radians.txt", "radians"], "name": "Fins", "position": [0, 0, -1.04956]}, {"top_radius": 0.0635, "bottom_radius": 0.0435, "length": 0.06, "rocket_radius": 0.0635, "name": "Tail", "position": [0, 0, -1.194656]}], "rail_buttons": [], "rail_length": 5.2, "inclination": 85, "heading": 0, "index": 2}
+{"elevation": 1400, "gravity": "Function from R1 to R1 : (height (m)) \u2192 (gravity (m/s\u00b2))", "latitude": 32.990254, "longitude": -106.974998, "wind_velocity_x_factor": 1.8860073805903463, "wind_velocity_y_factor": 1.0, "datum": "SIRGAS2000", "timezone": null, "air_brakes": [], "parachutes": [], "radius": 0.0635, "mass": 14.96150876992343, "I_11_without_motor": 6.321, "I_22_without_motor": 6.321, "I_33_without_motor": 0.034, "I_12_without_motor": 0, "I_13_without_motor": 0, "I_23_without_motor": 0, "power_off_drag": "Function from R1 to R1 : (Mach Number) \u2192 (Drag Coefficient with Power Off)", "power_on_drag": "Function from R1 to R1 : (Mach Number) \u2192 (Drag Coefficient with Power On)", "power_off_drag_factor": 1.0, "power_on_drag_factor": 1.0, "center_of_mass_without_motor": 0.015720218955994004, "coordinate_system_orientation": "tail_to_nose", "motors": [{"thrust_source": [[0, 0], [0.055, 100.0], [0.092, 1500.0], [0.1, 2000.0], [0.15, 2200.0], [0.2, 1800.0], [0.5, 1950.0], [1.0, 2034.0], [1.5, 2000.0], [2.0, 1900.0], [2.5, 1760.0], [2.9, 1700.0], [3.0, 1650.0], [3.3, 530.0], [3.4, 350.0], [3.9, 0.0]], "total_impulse": 6162.926243427371, "burn_start_time": 0, "burn_out_time": 3.82953677131187, "dry_mass": 1.815, "dry_I_11": 0.125, "dry_I_22": 0.125, "dry_I_33": 0.002, "dry_I_12": 0, "dry_I_13": 0, "dry_I_23": 0, "nozzle_radius": 0.033, "grain_number": 5, "grain_density": 1815, "grain_outer_radius": 0.033, "grain_initial_inner_radius": 0.015, "grain_initial_height": 0.12, "grain_separation": 0.005, "grains_center_of_mass_position": 0.397, "center_of_dry_mass_position": 0.317, "nozzle_position": 0, "throat_radius": 0.011, "interpolate": "linear", "coordinate_system_orientation": "nozzle_to_combustion_chamber", "position": -1.255}], "aerodynamic_surfaces": [{"length": 0.55829, "kind": "vonKarman", "base_radius": 0.0635, "bluffness": 0, "rocket_radius": 0.0635, "power": null, "name": "Nose Cone", "position": [0, 0, 1.278]}, {"n": 4, "root_chord": 0.12, "tip_chord": 0.06, "span": 0.11, "rocket_radius": 0.0635, "cant_angle": -0.0, "sweep_length": 0.06, "sweep_angle": null, "airfoil": ["../data/airfoils/NACA0012-radians.txt", "radians"], "name": "Fins", "position": [0, 0, -1.04956]}, {"top_radius": 0.0635, "bottom_radius": 0.0435, "length": 0.06, "rocket_radius": 0.0635, "name": "Tail", "position": [0, 0, -1.194656]}], "rail_buttons": [], "rail_length": 5.2, "inclination": 85, "heading": 0, "index": 3}
+{"elevation": 1400, "gravity": "Function from R1 to R1 : (height (m)) \u2192 (gravity (m/s\u00b2))", "latitude": 32.990254, "longitude": -106.974998, "wind_velocity_x_factor": 1.2431228373091128, "wind_velocity_y_factor": 1.0, "datum": "SIRGAS2000", "timezone": null, "air_brakes": [], "parachutes": [], "radius": 0.0635, "mass": 14.429987350290446, "I_11_without_motor": 6.321, "I_22_without_motor": 6.321, "I_33_without_motor": 0.034, "I_12_without_motor": 0, "I_13_without_motor": 0, "I_23_without_motor": 0, "power_off_drag": "Function from R1 to R1 : (Mach Number) \u2192 (Drag Coefficient with Power Off)", "power_on_drag": "Function from R1 to R1 : (Mach Number) \u2192 (Drag Coefficient with Power On)", "power_off_drag_factor": 1.0, "power_on_drag_factor": 1.0, "center_of_mass_without_motor": 0.023425570557600188, "coordinate_system_orientation": "tail_to_nose", "motors": [{"thrust_source": [[0, 0], [0.055, 100.0], [0.092, 1500.0], [0.1, 2000.0], [0.15, 2200.0], [0.2, 1800.0], [0.5, 1950.0], [1.0, 2034.0], [1.5, 2000.0], [2.0, 1900.0], [2.5, 1760.0], [2.9, 1700.0], [3.0, 1650.0], [3.3, 530.0], [3.4, 350.0], [3.9, 0.0]], "total_impulse": 6240.047946584141, "burn_start_time": 0, "burn_out_time": 3.8479921589454285, "dry_mass": 1.815, "dry_I_11": 0.125, "dry_I_22": 0.125, "dry_I_33": 0.002, "dry_I_12": 0, "dry_I_13": 0, "dry_I_23": 0, "nozzle_radius": 0.033, "grain_number": 5, "grain_density": 1815, "grain_outer_radius": 0.033, "grain_initial_inner_radius": 0.015, "grain_initial_height": 0.12, "grain_separation": 0.005, "grains_center_of_mass_position": 0.397, "center_of_dry_mass_position": 0.317, "nozzle_position": 0, "throat_radius": 0.011, "interpolate": "linear", "coordinate_system_orientation": "nozzle_to_combustion_chamber", "position": -1.255}], "aerodynamic_surfaces": [{"length": 0.55829, "kind": "vonKarman", "base_radius": 0.0635, "bluffness": 0, "rocket_radius": 0.0635, "power": null, "name": "Nose Cone", "position": [0, 0, 1.278]}, {"n": 4, "root_chord": 0.12, "tip_chord": 0.06, "span": 0.11, "rocket_radius": 0.0635, "cant_angle": -0.0, "sweep_length": 0.06, "sweep_angle": null, "airfoil": ["../data/airfoils/NACA0012-radians.txt", "radians"], "name": "Fins", "position": [0, 0, -1.04956]}, {"top_radius": 0.0635, "bottom_radius": 0.0435, "length": 0.06, "rocket_radius": 0.0635, "name": "Tail", "position": [0, 0, -1.194656]}], "rail_buttons": [], "rail_length": 5.2, "inclination": 85, "heading": 0, "index": 4}
+{"elevation": 1400, "gravity": "Function from R1 to R1 : (height (m)) \u2192 (gravity (m/s\u00b2))", "latitude": 32.990254, "longitude": -106.974998, "wind_velocity_x_factor": 0.8926107317108068, "wind_velocity_y_factor": 1.0, "datum": "SIRGAS2000", "timezone": null, "air_brakes": [], "parachutes": [], "radius": 0.0635, "mass": 13.909315780860616, "I_11_without_motor": 6.321, "I_22_without_motor": 6.321, "I_33_without_motor": 0.034, "I_12_without_motor": 0, "I_13_without_motor": 0, "I_23_without_motor": 0, "power_off_drag": "Function from R1 to R1 : (Mach Number) \u2192 (Drag Coefficient with Power Off)", "power_on_drag": "Function from R1 to R1 : (Mach Number) \u2192 (Drag Coefficient with Power On)", "power_off_drag_factor": 1.0, "power_on_drag_factor": 1.0, "center_of_mass_without_motor": -0.03313420098540572, "coordinate_system_orientation": "tail_to_nose", "motors": [{"thrust_source": [[0, 0], [0.055, 100.0], [0.092, 1500.0], [0.1, 2000.0], [0.15, 2200.0], [0.2, 1800.0], [0.5, 1950.0], [1.0, 2034.0], [1.5, 2000.0], [2.0, 1900.0], [2.5, 1760.0], [2.9, 1700.0], [3.0, 1650.0], [3.3, 530.0], [3.4, 350.0], [3.9, 0.0]], "total_impulse": 5898.780443757008, "burn_start_time": 0, "burn_out_time": 3.5504898781516396, "dry_mass": 1.815, "dry_I_11": 0.125, "dry_I_22": 0.125, "dry_I_33": 0.002, "dry_I_12": 0, "dry_I_13": 0, "dry_I_23": 0, "nozzle_radius": 0.033, "grain_number": 5, "grain_density": 1815, "grain_outer_radius": 0.033, "grain_initial_inner_radius": 0.015, "grain_initial_height": 0.12, "grain_separation": 0.005, "grains_center_of_mass_position": 0.397, "center_of_dry_mass_position": 0.317, "nozzle_position": 0, "throat_radius": 0.011, "interpolate": "linear", "coordinate_system_orientation": "nozzle_to_combustion_chamber", "position": -1.255}], "aerodynamic_surfaces": [{"length": 0.55829, "kind": "vonKarman", "base_radius": 0.0635, "bluffness": 0, "rocket_radius": 0.0635, "power": null, "name": "Nose Cone", "position": [0, 0, 1.278]}, {"n": 4, "root_chord": 0.12, "tip_chord": 0.06, "span": 0.11, "rocket_radius": 0.0635, "cant_angle": -0.0, "sweep_length": 0.06, "sweep_angle": null, "airfoil": ["../data/airfoils/NACA0012-radians.txt", "radians"], "name": "Fins", "position": [0, 0, -1.04956]}, {"top_radius": 0.0635, "bottom_radius": 0.0435, "length": 0.06, "rocket_radius": 0.0635, "name": "Tail", "position": [0, 0, -1.194656]}], "rail_buttons": [], "rail_length": 5.2, "inclination": 85, "heading": 0, "index": 5}
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diff --git a/data/monte_carlo/stability_dispersion.outputs.txt b/data/monte_carlo/stability_dispersion.outputs.txt
new file mode 100644
index 000000000..5d5330263
--- /dev/null
+++ b/data/monte_carlo/stability_dispersion.outputs.txt
@@ -0,0 +1,100 @@
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+{"apogee": 4761.477268827097, "y_impact": 0, "out_of_rail_time": 0.4218730746715751, "apogee_x": -159.6636353582206, "apogee_time": 26.0246989253644, "frontal_surface_wind": 0.0, "apogee_y": 593.3422274466111, "out_of_rail_stability_margin": 2.432448256679382, "t_final": 26.0246989253644, "x_impact": 0, "initial_stability_margin": 2.3374542731583414, "out_of_rail_velocity": 30.138809095326163, "lateral_surface_wind": -1.7619552266876675, "max_mach_number": 0.878696446451948, "impact_velocity": 0, "index": 83, "rail_exit_aoa": 3.3457799744341457}
+{"apogee": 4756.780011823031, "y_impact": 0, "out_of_rail_time": 0.41463209318284705, "apogee_x": -391.6103808349012, "apogee_time": 26.04655575335157, "frontal_surface_wind": 0.0, "apogee_y": 593.3468530093837, "out_of_rail_stability_margin": 2.4312433448433732, "t_final": 26.04655575335157, "x_impact": 0, "initial_stability_margin": 2.339144463832044, "out_of_rail_velocity": 30.557445295324, "lateral_surface_wind": -4.512622295575593, "max_mach_number": 0.8734807276171523, "impact_velocity": 0, "index": 84, "rail_exit_aoa": 8.400534642442093}
+{"apogee": 4429.459505186919, "y_impact": 0, "out_of_rail_time": 0.4272035964383403, "apogee_x": -253.98505545147447, "apogee_time": 25.021660183751564, "frontal_surface_wind": 0.0, "apogee_y": 545.9298899996932, "out_of_rail_stability_margin": 2.4629938949733345, "t_final": 25.021660183751564, "x_impact": 0, "initial_stability_margin": 2.3685489783687186, "out_of_rail_velocity": 29.452574052939138, "lateral_surface_wind": -3.0765092736178596, "max_mach_number": 0.8028549321466105, "impact_velocity": 0, "index": 85, "rail_exit_aoa": 5.963283745711275}
+{"apogee": 4688.733827024327, "y_impact": 0, "out_of_rail_time": 0.4193393510392021, "apogee_x": -416.8090169401243, "apogee_time": 25.853007890697175, "frontal_surface_wind": 0.0, "apogee_y": 583.8238387629679, "out_of_rail_stability_margin": 2.16764044911626, "t_final": 25.853007890697175, "x_impact": 0, "initial_stability_margin": 2.0799051415437715, "out_of_rail_velocity": 30.195243344584497, "lateral_surface_wind": -4.917189659068784, "max_mach_number": 0.858814023217045, "impact_velocity": 0, "index": 86, "rail_exit_aoa": 9.24922734677589}
+{"apogee": 4747.7344106012115, "y_impact": 0, "out_of_rail_time": 0.41959495387868145, "apogee_x": -135.66498848642044, "apogee_time": 26.082485411340826, "frontal_surface_wind": 0.0, "apogee_y": 593.7767050883701, "out_of_rail_stability_margin": 2.1005835753869038, "t_final": 26.082485411340826, "x_impact": 0, "initial_stability_margin": 2.0146511219153527, "out_of_rail_velocity": 30.2134380158144, "lateral_surface_wind": -1.5340764292333717, "max_mach_number": 0.8643832802677351, "impact_velocity": 0, "index": 87, "rail_exit_aoa": 2.9066764098384854}
+{"apogee": 4889.618418430485, "y_impact": 0, "out_of_rail_time": 0.4072382747651859, "apogee_x": -68.20537337908166, "apogee_time": 26.41155582469309, "frontal_surface_wind": 0.0, "apogee_y": 608.8890741298794, "out_of_rail_stability_margin": 2.2183906286609774, "t_final": 26.41155582469309, "x_impact": 0, "initial_stability_margin": 2.1285436536978732, "out_of_rail_velocity": 31.17668583031003, "lateral_surface_wind": -0.730532829629163, "max_mach_number": 0.9028334064122084, "impact_velocity": 0, "index": 88, "rail_exit_aoa": 1.3423104085146087}
+{"apogee": 4472.197617047766, "y_impact": 0, "out_of_rail_time": 0.42558749217289993, "apogee_x": -129.2416707397595, "apogee_time": 25.08473823250677, "frontal_surface_wind": 0.0, "apogee_y": 549.1430596772685, "out_of_rail_stability_margin": 2.557759315419103, "t_final": 25.08473823250677, "x_impact": 0, "initial_stability_margin": 2.457903161928682, "out_of_rail_velocity": 29.60199583617497, "lateral_surface_wind": -1.5166883946263867, "max_mach_number": 0.8184019625613047, "impact_velocity": 0, "index": 89, "rail_exit_aoa": 2.9330428515556783}
+{"apogee": 4793.976685935666, "y_impact": 0, "out_of_rail_time": 0.4083968521446543, "apogee_x": -338.32525713683754, "apogee_time": 26.064603853402183, "frontal_surface_wind": 0.0, "apogee_y": 592.8314476978112, "out_of_rail_stability_margin": 2.1735535612528336, "t_final": 26.064603853402183, "x_impact": 0, "initial_stability_margin": 2.082565248472076, "out_of_rail_velocity": 31.039201817991586, "lateral_surface_wind": -4.022053907720315, "max_mach_number": 0.890055150609898, "impact_velocity": 0, "index": 90, "rail_exit_aoa": 7.383235913021106}
+{"apogee": 4506.059541269961, "y_impact": 0, "out_of_rail_time": 0.3989202535288424, "apogee_x": -175.9870880218369, "apogee_time": 25.073386540897808, "frontal_surface_wind": 0.0, "apogee_y": 544.4417340423548, "out_of_rail_stability_margin": 2.311089031798174, "t_final": 25.073386540897808, "x_impact": 0, "initial_stability_margin": 2.213184310897127, "out_of_rail_velocity": 31.347122256144516, "lateral_surface_wind": -2.307053021883749, "max_mach_number": 0.8308621759869218, "impact_velocity": 0, "index": 91, "rail_exit_aoa": 4.209206615810742}
+{"apogee": 4542.574031475685, "y_impact": 0, "out_of_rail_time": 0.4280751114841993, "apogee_x": -433.7461007739593, "apogee_time": 25.3986161545091, "frontal_surface_wind": 0.0, "apogee_y": 563.7262483408686, "out_of_rail_stability_margin": 2.2347389134335, "t_final": 25.3986161545091, "x_impact": 0, "initial_stability_margin": 2.1452617762886614, "out_of_rail_velocity": 29.518523144283357, "lateral_surface_wind": -5.1703570630209255, "max_mach_number": 0.8290011565159854, "impact_velocity": 0, "index": 92, "rail_exit_aoa": 9.934937827680258}
+{"apogee": 4436.31865658282, "y_impact": 0, "out_of_rail_time": 0.4227964863859661, "apogee_x": -216.31902752858005, "apogee_time": 24.951481544263846, "frontal_surface_wind": 0.0, "apogee_y": 541.7342231588866, "out_of_rail_stability_margin": 2.2513147461829437, "t_final": 24.951481544263846, "x_impact": 0, "initial_stability_margin": 2.1564806530154996, "out_of_rail_velocity": 29.747077995369374, "lateral_surface_wind": -2.6938106711729386, "max_mach_number": 0.8122060668266222, "impact_velocity": 0, "index": 93, "rail_exit_aoa": 5.17442895799046}
+{"apogee": 4659.360055321377, "y_impact": 0, "out_of_rail_time": 0.4188550270751765, "apogee_x": -145.82130169233386, "apogee_time": 25.745112073084943, "frontal_surface_wind": 0.0, "apogee_y": 578.0255510963478, "out_of_rail_stability_margin": 2.208801488371183, "t_final": 25.745112073084943, "x_impact": 0, "initial_stability_margin": 2.1186283458897055, "out_of_rail_velocity": 30.1986116012157, "lateral_surface_wind": -1.6933181953563228, "max_mach_number": 0.851260418988824, "impact_velocity": 0, "index": 94, "rail_exit_aoa": 3.2093692536625387}
+{"apogee": 4814.353149917056, "y_impact": 0, "out_of_rail_time": 0.41415801524290713, "apogee_x": -357.61666771012887, "apogee_time": 26.210984717724337, "frontal_surface_wind": 0.0, "apogee_y": 599.9051789053665, "out_of_rail_stability_margin": 2.021343837636815, "t_final": 26.210984717724337, "x_impact": 0, "initial_stability_margin": 1.9354428822403793, "out_of_rail_velocity": 30.664927116715944, "lateral_surface_wind": -4.188197821482612, "max_mach_number": 0.8875065880773171, "impact_velocity": 0, "index": 95, "rail_exit_aoa": 7.777303202614337}
+{"apogee": 4820.155625462501, "y_impact": 0, "out_of_rail_time": 0.42765936134071747, "apogee_x": -396.81742922898417, "apogee_time": 26.350901542916535, "frontal_surface_wind": 0.0, "apogee_y": 609.9280644485187, "out_of_rail_stability_margin": 2.3599032022126702, "t_final": 26.350901542916535, "x_impact": 0, "initial_stability_margin": 2.272009622906703, "out_of_rail_velocity": 29.794042165357798, "lateral_surface_wind": -4.310573213964412, "max_mach_number": 0.8797907750376329, "impact_velocity": 0, "index": 96, "rail_exit_aoa": 8.232375051102547}
+{"apogee": 4387.605007375576, "y_impact": 0, "out_of_rail_time": 0.445267353606082, "apogee_x": -163.66242657244558, "apogee_time": 24.981355133668707, "frontal_surface_wind": 0.0, "apogee_y": 546.7530770605564, "out_of_rail_stability_margin": 2.609939848517891, "t_final": 24.981355133668707, "x_impact": 0, "initial_stability_margin": 2.514748662699979, "out_of_rail_velocity": 28.386865620185336, "lateral_surface_wind": -1.8559781502330297, "max_mach_number": 0.7888298933488584, "impact_velocity": 0, "index": 97, "rail_exit_aoa": 3.7407644254544694}
+{"apogee": 4748.853222703051, "y_impact": 0, "out_of_rail_time": 0.4189806478219249, "apogee_x": -245.3940428582747, "apogee_time": 26.032866106266557, "frontal_surface_wind": 0.0, "apogee_y": 592.3312016696564, "out_of_rail_stability_margin": 2.2331166516236287, "t_final": 26.032866106266557, "x_impact": 0, "initial_stability_margin": 2.143500523700404, "out_of_rail_velocity": 30.284134036215082, "lateral_surface_wind": -2.812287615837798, "max_mach_number": 0.8706871062299387, "impact_velocity": 0, "index": 98, "rail_exit_aoa": 5.305464980025932}
+{"apogee": 4882.446414812261, "y_impact": 0, "out_of_rail_time": 0.4025432629153109, "apogee_x": -312.0971572085366, "apogee_time": 26.3444702601522, "frontal_surface_wind": 0.0, "apogee_y": 604.6416705409873, "out_of_rail_stability_margin": 1.9729934597236711, "t_final": 26.3444702601522, "x_impact": 0, "initial_stability_margin": 1.8864112128893116, "out_of_rail_velocity": 31.51424342853964, "lateral_surface_wind": -3.7471560654077747, "max_mach_number": 0.9067071035078418, "impact_velocity": 0, "index": 99, "rail_exit_aoa": 6.780836398344449}
+{"apogee": 4575.521046801354, "y_impact": 0, "out_of_rail_time": 0.4258092526029767, "apogee_x": -333.7826668054668, "apogee_time": 25.54783967052688, "frontal_surface_wind": 0.0, "apogee_y": 569.8781411643731, "out_of_rail_stability_margin": 2.290392314150821, "t_final": 25.54783967052688, "x_impact": 0, "initial_stability_margin": 2.201419586472164, "out_of_rail_velocity": 29.695445810354602, "lateral_surface_wind": -3.94310023852307, "max_mach_number": 0.8294619360772141, "impact_velocity": 0, "index": 100, "rail_exit_aoa": 7.563754664560585}
diff --git a/docs/notebooks/getting_started.ipynb b/docs/notebooks/getting_started.ipynb
index 1cfab8f95..745803862 100644
--- a/docs/notebooks/getting_started.ipynb
+++ b/docs/notebooks/getting_started.ipynb
@@ -207,7 +207,7 @@
"\n",
"Launch Site Details\n",
"\n",
- "Launch Date: 2026-06-15 12:00:00 UTC\n",
+ "Launch Date: 2026-10-04 12:00:00 UTC\n",
"Launch Site Latitude: 32.99025°\n",
"Launch Site Longitude: -106.97500°\n",
"Reference Datum: SIRGAS2000\n",
@@ -220,20 +220,20 @@
"\n",
"Atmospheric Model Type: Forecast\n",
"Forecast Maximum Height: 5.000 km\n",
- "Forecast Time Period: from 2026-06-08 00:00:00 to 2026-06-30 18:00:00 utc\n",
+ "Forecast Time Period: from 2026-09-26 00:00:00 to 2026-10-19 12:00:00 utc\n",
"Forecast Hour Interval: 3 hrs\n",
"Forecast Latitude Range: From 90.0° to -90.0°\n",
"Forecast Longitude Range: From 0.0° to 359.75°\n",
"\n",
"Surface Atmospheric Conditions\n",
"\n",
- "Surface Wind Speed: 2.56 m/s\n",
- "Surface Wind Direction: 135.39°\n",
- "Surface Wind Heading: 315.39°\n",
- "Surface Pressure: 855.76 hPa\n",
- "Surface Temperature: 293.31 K\n",
- "Surface Air Density: 1.016 kg/m³\n",
- "Surface Speed of Sound: 343.33 m/s\n",
+ "Surface Wind Speed: 2.22 m/s\n",
+ "Surface Wind Direction: 100.73°\n",
+ "Surface Wind Heading: 280.73°\n",
+ "Surface Pressure: 859.39 hPa\n",
+ "Surface Temperature: 290.71 K\n",
+ "Surface Air Density: 1.030 kg/m³\n",
+ "Surface Speed of Sound: 341.80 m/s\n",
"\n",
"\n",
"Earth Model Details\n",
@@ -251,18 +251,18 @@
{
"data": {
"application/vnd.jupyter.widget-view+json": {
- "model_id": "e8ddd414dc7b4fe79ab1995b4ad89f45",
+ "model_id": "75db972435644d79b20a626de7e1904c",
"version_major": 2,
"version_minor": 0
},
- "image/png": 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EcyouhXFLIsnI0dO/YYVCxXu7FlV92HOucIP2d51N4LGKpe86LlEIIaxFdq6B+JRMYpMyORyTxIyNpxn62x7a1vCl943175pVKUP9Cl689Pte/j15hQsJ6ew9n8Bn645z6GJigY6zP/o6Mzae5tDFRGISM1h7OJaEtGwq+979hl75Us4cuJDIhYR0EtKyTcWhTquhT4PyfLr2BBXLuOYbRnA34ZW8Sc/O5WTc3W/6Pdc0mDc7VOeF2bvZfSMPNK/qQwVvF95cdJBjl5PZcy6Bz29MKpPXZyfiaCzNqpS5b+vko9ofnYiDTmuarVwIayVdRkWJFl7Jm8wcA5V9XE1j2QAaVypNalYulXxc8y0C/zCGNg8mPiWT0QsPotFAv4aBdKjlR0oBisI20zaj0YDrjYXpW1QtwwvNg+85bu5e/DycWPzK43z81zEG/bSTbL2Bcl7OtKzmS96widfaVMVOq+GLiJPEp2Ti6+5kmojATqfl/W61+HrDKb6IOMljFZVlJ2439okaGI0wauFBUm8sO/Hb840KNQblbvo/Fki36VtJzswxTSrwICsPXWJku2qPdFwhhFDb5pNXaPTBBuy0Gjyd7akZ4MHE7rXoU//mwvQajYZfhjTi83UneGvxQRLSsvFxc6RRcOl7Tj52O3cnO3aeTeDnrWdJycqlvJczE7rUNE0SdruhzSvx5qKDtP9yM5k5BraMaW3qWtq/YQVmbIyib4MHL9heytWBDrX8+fNAzB3dO/O80CxYWQ7il938+vxjNAgqzY+DGjJuySF6TP+PwNLOvN25Ji/8ugfHGzcBI47GmQrm4rLi4CV61CtXrEWnEOagMd6tjV4IISzM/83ZS62yngxvXeWB2248Ec8Hq4+x9vXmd4wNEUIIUbx2nU1gwKwdbBvXNt/N1ns5djmZQT/tZPNbrXG9x/ITD7LnXAJ9vt/O5rda4e5kT6MP/mb7+IId/2EkpGXTZtomVo5oJjNZC6snv5SEEFZhfKeauBbwLmxGtp7P+tSWYlAIIcwoK1fP5aQM/vf3STqHBRS4GKsZ4MHYJ2pw4XrBJzhbeziWLaeU7rFbT11l/NJIGgaVIsjblcT0bN7pUrPYikGAi9fTmdIjVIpBYROkhVAIIYQQQjyyRXsuMHbJIULKejBr8GP4ez7akIv7WbL3ItM3niYmMYPSLg40rVKGd7rUpJTM+ClEoUlBKIQQQgghhBAllPSnEkIIIYQQQogSSgpCIYQQQgghhCihZNkJK/bb9nP8sPkMV1KzqBngwaTutagb6KV2WKrYeeYaP/57hsiYJOJTsvhhUAM61vI3vW80Gvky4iTzdl8gOSOHhhVLMbVnGMFlXE3bJKZnM3HFETYci0ejgU6h/kzsVuuhZzyzdDM2nmbdkVii4lNxstdRP6gU4zrVoLLPzTWnMnP0fLD6GCsPXSI710CLqj5M6Rmab6B+TGIG7yyLZPuZa7g62NG7QXnGdKxusxO6/L7jPHN2nOfi9QwAqvq58Vrbqqap2eWaCSHuprA5+6etZ5mz47wyRs7VgU6hAYx5orqsrXqbwlzXHL2BbzdGsWTfRWKTM6lUxpVxnWrQ6h5La5RED/o9dTfbo64xdfVRTsWlEuDlxIjWVejbMNBMEYuiIL8+rNTKg5eYuuoYr7eryupXmxES4M7gn3ZyNTVL7dBUkZ6jp2aAB5N73H3B9u83n+GXbef4oGcofw5virO9HYN/3klmjt60zevzD3AyLpXfX2jEz889xq6zCYxfGmmuUzC7nWcTGNQkiGXDm/L7C43J1RsY/NMu0rNvro84ZdVRNhyL49tn6rPgpXDiUjIZ9sde0/t6g5Hnf9lNjt7Iklce5/N+dVi89yJfRJxU45TMIsDDibFP1GDlq81YMaIpj1f25qXf9nAyLgWQayaEuFNhc/byAzF8svY4r7eryt+jWvJJ79qsOnSJz9adMHPklq2w1/Xz9SeYu+s8k7rX4u83WjKgSRAv/76XwzFJZo7ccj3o99TtLiSk8/zs3YRX8mbN6814vmkw45ZGsvnklWKOVBQlKQit1KytZ3mqUSD9GgZS1c+dD3qG4eygY+GeC2qHporW1X0Z3bE6T4TeeRfLaDTy839nebVNFTrU8qdmgAdf9K9DXHIW64/GAXA6PoXNJ6/wSe8w6lUoxWMVS/N+91qsPHSJuORMc5+OWfz2fCP6Ngykmp87IWU9+LxvHWISM4i8qCTG5MwcFu65wDtdQ3i8ShnCynvyWZ867D1/nX3R1wH499QVTsWn8GX/utQq60nr6r6Mal+N37efJzvXoObpFZt2IX60ruFLcBlXKvm48VbHGrg42LE/+rpcMyHEXRU2Z+89f52GQaXoUbccgaVdaFHNh+51ynLwQqJ5A7dwhb2uy/bFMLx1FVrX8KWCtwuDmgTRurovs7acMXPklut+v6fu5o+d5wks7cw7XUOo4uvOs49XpFOoPz9tPVvMkYqiJAWhFcrONXA4JommVcqYXtNqNTStUoZ95xPVC8xCXUjI4EpKVr7r5eFkT91AL/adV36k7zufiIeTHbXLe5m2aValDFqNhv3RiWaOWB0pmUrLoJeLMmX34YtJ5OiN+a5bFV83ynk5m67b/vPXqe7vka87ZMtqPqRk5ZpazGyZ3mBkxcFLZGTrqV+hlFwzIcQdHiZnNwgqRWRMEgduFIDR19LZeCKe1jWka2Oeh7mu2XoDjnb5f/o62WvZfe56cYZq0/afT8z3/wCgRTUf9p+Xa2pNbHNwlI27np6N3mCkjFv+BVd93ByJupKmUlSW60qq0sLnc5frdeVGt5IrqVl3XE87nRYvZ3vTNrbMYDAyedVRGgaVorq/O6BcEwedFk9n+3zblnFzuO26Odz2vqPpPVt1PDaZXt9uIyvXgIuDjh8GNaCqnztHLyfLNRNC5PMwObtH3XIkpGXT9/ttGI2QazAyoHEFhreuYo6QrcLDXNcWVX2YteUsjYK9CSrtwn9RV1l7JBaDdM54aHf7/eTj5khKVi6ZOXoZ82olpCAUQvDu8sOciE1h8SvhaodiFSqVcWPNa81JycxlzeHLvLnoIAteaqJ2WEIIG7E96hozNkYxpUcodSt4ce5qOpNXHuHrDad4rW1VtcOzWhO7hTBuaSRtp21Co9EQVNqFvg0CS+xwGyHySEFohUq5OKDTau4YNH0lNeuOVjABPm5OgHJ9fD2cTK9fSc0iJMDjxjaOd1zPXL2BxIwcm7+m7y0/zD/H41n4cjgBns6m133cHMnWG0jKyMnX4nU1Ndt0TXzcHDlwIf9g/LzraMvXzcFOS8UbM9SGlffk0MVEfv7vHN1qB8g1E0Lk8zA5+4uIE/SqX46nGlUAoIa/Bxk5uYxfGsmI1lXQajXFHrele5jr6u3myMzBDcnM0ZOYnoOfhyMfrz1OhdIu5gjZJt3t99OV1CzcHe2kddCKyBhCK+RgpyW0nCfbTl81vWYwGNl2+hr1g7zUC8xCBZZ2xsfdkW2nr5leS8nM4cCFROoHlQKgfpAXyZm5pglVALZFXcNgNFKvgpe5QzYLo9HIe8sPs+5ILHOHNiHwtoQYWt4Te50m39+zqCupxCRmmK5bvaBSnIhNzpcMtpy6irujHVX93CgpDAZlPItcMyHE7R4mZ2fk6NHcVvNpb7xgLK5Arcyj/BZystfh7+lErsHI2sOxtA/xK+ZobVe9IK98v68Atp66Sr0bOU9YB2khtFIvNgvmzUUHCSvvRd1AT37aeo707Fz6NiiZ676kZeVy7trNMQMXEtI5cikJLxcHynk583zTYL755xQVy7gSWNqZaetP4ufhSIcbSaCKrzstq/kwbukhPngyjFy9gYkrjtCtdln8bmlVtCXvLj/M8gOXmDm4Ia6OOuJTlLGWHk72ONnr8HCyp1/DQKauPoaniz3ujvZMXHGY+hW8qF9B+aJvUdWHqr7uvLHgAOM71eRKahbT1p9gUHgQjna2eWfwk7XHaVXNh7JezqRl57L8wCV2nL3Gb883kmsmhLirB+XsUQsO4OepLGkD0LaGHz9tPUutsp7UC/Ti3LU0vog4SduafuikddCksNd1f/R14pIzCQnwJDY5k//9fRKD0cjLLSureRoW5UG/pz5Ze5y4pEy+6F8XgIGNg/ht23k+WnOMvg0D2R51ldWRl/n5ucdUOgPxMDRGo1FuNlmpX7ed48d/z3AlJYuaZT14v1sI9SqUzDsy26Ou8fTMHXe83rt+eab1q2NamH7urgskZ+bwWMVSTOkRSqVbFmFPTM/mveVH2HAsDq1GwxOh/rzf3XYXpq84bvVdX/+sT23TgrJ5i6yvOHhjkfVqZZjSMxRf95tF8sXr6bzz52F2nLmGi4MdveuXY+wTNWx2kfUxiw/y3+lrXEnJwt3JjhoB7gxrWZnmVX0AuWZCiLu7X87u/8N2ypdyYVq/OoAyZGH6xtMs2x9DbFIm3q4OtK3px+iO1e+YtKqkK8x13XHmGu/8eZjohHRcHXS0ru7L2E41bPbG78N40O+pNxce5OL1dBa8HJ7vM1NWHeV0fCr+nk682kYWprc2UhAKIYQQQgghRAklt6OFEEIIIYQQooSSglAIIYQQQgghSigpCIUQQgghhBCihJKCUAghhBBCCCFKKCkIhRBCCCGEEKKEkoJQCCGEEEIIIUooKQiFEEIIIYQQooSSgtDKZeXq+TLiJFm5erVDsRpyzR6OXLfCk2smhCgI+a4oHnJdi55cU9skBeFdvP/++2g0mnx/atSoYXo/MzOT4cOH4+3tjZubG7179yYuLi7fPqKjo+nSpQsuLi74+vry1ltvkZubm2+bTZs2Ub9+fRwdHalSpQqzZ88udKzZuQa+2nCK7FzDQ51rSSTX7OHIdSs8uWbiYVlTHhKPTr4riodc16In19Q2SUF4D7Vq1eLy5cumP1u3bjW998Ybb7By5UoWLVrE5s2buXTpEr169TK9r9fr6dKlC9nZ2Wzbto1ff/2V2bNn895775m2OXv2LF26dKF169YcOHCAkSNH8uKLL7Ju3TqznqcQQgjLJHlICCGEOdipHYClsrOzw9/f/47Xk5KS+Omnn5g7dy5t2rQB4JdffqFmzZrs2LGDJk2asH79eo4ePcrff/+Nn58fdevWZcqUKYwdO5b3338fBwcHvv/+e4KDg5k2bRoANWvWZOvWrXz55Zd07NjRrOcqhBDC8kgeEkIIYQ5SEN7DqVOnKFu2LE5OToSHh/PRRx9RoUIF9u7dS05ODu3atTNtW6NGDSpUqMD27dtp0qQJ27dvJywsDD8/P9M2HTt25JVXXuHIkSPUq1eP7du359tH3jYjR468b1xZWVlkZWWZniemZZKbfJWLFy/i7mRfNCdv49KyczFkpXPpUgyuDvJPoKDkuhWeNV8zg8FAXFwc9erVw87OumK3FdaSh3Jzczl27BiBgYFotdLx6GFY83eFJZPrWvTMeU0lD5mPXN27aNy4MbNnz6Z69epcvnyZSZMm0bx5cw4fPkxsbCwODg54eXnl+4yfnx+xsbEAxMbG5kvCee/nvXe/bZKTk8nIyMDZ2fmusX300UdMmjTp5gsaLRgNhHz3KGdcMtX4n9oRWCe5boVnzdds165dPPbYY2qHUeJYVR4SRcaavyssmVzXomfOayp5qPhJQXgXnTp1Mj2uXbs2jRs3JigoiIULF94zQZrL+PHjGTVqlOn5hQsXCA0NZdu2bQQEBKgY2U05OTn8+++/tGjRAnt76221tJXzANs5F1s5D7h5Lt+eLc2VtFy+7VuD0LLuRbPz7FS0Ee+hjYoAQB/aF2PLcaBzKPAuLl++zOOPP35HwSDMwxbz0K3/fv+3bCMrL5cikMv80q00DpWamSP0R2Lt3z8Sv7ok/sKTPGQ+UhAWgJeXF9WqVeP06dO0b9+e7OxsEhMT892djYuLM4318Pf3Z9euXfn2kTf7263b3D4jXFxcHB4eHvdN9o6Ojjg6Opqee3p6AhAYGEj58uUf/iSLUE5ODkePHqVixYpW+aWXx1bOA2znXGzlPODmuVQ3+HItKoF0By8qVgx89B0nnIH5Q+HKUfByhC6fQ4PnCr2bvO450gXQMthCHrr13++HI55j10cricmpzMrNa3izdhMoU6UAV0I91v79I/GrS+IvPMlD5iNXuABSU1OJiooiICCABg0aYG9vz4YNG0zvnzhxgujoaMLDwwEIDw8nMjKS+Ph40zYRERF4eHgQEhJi2ubWfeRtk7cPIUTJULmMKwBRV1IffWenN8CPrSH+KLj5wXOrH6oYFJbH1vKQp4sDk3orXcC+y+rAid9eg4zEYj+uEEKIO0lBeBejR49m8+bNnDt3jm3btvHkk0+i0+l4+umn8fT05IUXXmDUqFFs3LiRvXv3MmTIEMLDw2nSpAkAHTp0ICQkhEGDBnHw4EHWrVvHO++8w/Dhw013VYcNG8aZM2cYM2YMx48f59tvv2XhwoW88cYbap66EMLMKvncKAjj0x5+J0Yj/PcVzOkDmYlQriG8tBkqNC6aIIXZlYQ81KlOIO2qeZGLHeOudEC/+EUwyGLXQghhblIQ3sXFixd5+umnqV69Ov369cPb25sdO3bg4+MDwJdffknXrl3p3bs3LVq0wN/fn6VLl5o+r9PpWLVqFTqdjvDwcAYOHMjgwYOZPHmyaZvg4GBWr15NREQEderUYdq0acyaNUum+haihAm+0UJ45upDthBmp8OSFyDiPTAaoN5AGLIGPCxjTLF4OCUhD2k0Gqb0ro+bvYb9xqr8cUKj/D0WQghhVjKG8C7mz59/3/ednJyYMWMGM2bMuOc2QUFBrFmz5r77adWqFfv373+oGIUQtqHSjYLw/LV0snMNONgV4j7d9fOwYADERoLWDp74GB57ETSaYopWmEtJyUMBns6M6RzCe8uP8Gluf9pve4uyfrWg7jOqxSSEECWNtBAKIYSK/D0ccXXQoTcYiU5IL/gHz2yGH1spxaBLGRi8AhoNlWJQWJ2BjYOoX8GLNJx5L2cIxhWvw4XdaoclhBAlhhSEQgihIo1GQyUfN6CAE8sYjbD9W/j9SchIgIC68PJmqNi0eAMVophotRo+7l0be52Gvw0NWJNTT2n5TopROzQhhCgRpCAUQgiVVfYp4EyjORmwbBisGw9GPdR5Gp5fC56WseSMEA+rmp87r7RSlp2YqH+BpJRUmP+MMkZWCCFEsZKCUAghVFY5r4XwfjONJl2En5+AQ/NBo1PGC/b8DuzVXaRciKIyvHVlKvu4ctXgxofGIXD5AKwYobSKCyGEKDZSEAohhMoq+z6gy+i5/+CHlsoPZOfSMPhPaPKKjBcUNsXRTsfHvWsDsCD7cbYbQ+HwEtj6hcqRCSGEbZOCUAghVFb5ljGExltbQ4xG2DUTfusO6VfBPwxe2gTBLdQJVIhi9ljF0gxoXAGAt+3HkGm0hw1T4Pj9Z0sVQgjx8KQgFEIIlQV5u6DVQEpmLldSspQXc7NgxauwZjQYciG0Dzy/HkoFqRusEMVsbKca+Hk4cjbVjq99JgFGWDoU4o6qHZoQQtgkKQiFEEJlTvY6Aku7ABB1JQ2SL8EvnWH/76DRQvsp0HsWOLioHKkQxc/DyZ5J3UMB+PFSMMf8e0B2Ksx7CtITVI5OCCFsjxSEQghhAUzdRk9EKusLxuwBJy8YuASavibjBUWJ8kSoPx1r+ZFrMDIu+3n0nhUh8TwsHAz6HLXDE0IImyIFoRBCWADT0hPblkJqHPjWUsYLVm6jbmBCqGRyj1DcHe04eCmNX2t8Dw5ucG4LrB2vdmhCCGFTpCAUQgi15WZT+dJqAKIM/hDSA15YD6WDVQ5MCPX4eTgxtlMNAD7fnsTFDj8qb+yeCXt+VjEyIYSwLVIQCiGEmlLj4NduVL6wCIAoxxDo+ys4uqkcmBDqe6ZRBR6rWIr0bD3vRvpgbP2O8saat+DcVnWDE0IIGyEFoRBCqMQrLQq7n9rChR1UdkwBICbDnowcg8qRCWEZtFoNH/UKw0GnZeOJK6z0fAZq9VJm3l0wCK6fUztEIYSwelIQCiGECjQH59Ls1AdoUmOhTHVKD1tFKRd7AM5eTVM5OiEsRxVfd/6vdWUAJq08yvX2/4OAOpCRAPOegaxUdQMUQggrJwWhEEKYkz4H1ryF3arX0BlzMVTrDC/+Dd6VqXRjptHTV+QHrhC3eqVVZar6unEtLZsPIs7BU3PB1Rfij8Cyl8EgrepCCPGwpCAUQghzSb0Cv/WAXcrkGMf8e6HvMxucPICbM42ekYJQiHwc7XR83DsMjQYW773If1ec4Kk5oHOA46tg88dqhyiEEFZLCkIhhDCHS/uV9QXP/wcO7uT2/Z2TAT2VhedvMK1FeEW6jApxuwZBpRnYOAiAt5dFkunfALr+T3lz8ydwZJl6wQkhhBWTglAIIYrbwfnw8xOQfBG8q8DQfzBW63THZqaCMF5aCIW4mzFPVMffw4nz19L539+noN4ACB+hvLnsFbh8UN0AhRDCCklBKIQQxUWfC2vfVsY45WZC1Y4w9B/wqXbXzSv7KgXhmaupGAxGc0YqhFVwd7Jnco9aAMzccoYjl5Kg3SSo3BZyM5RJZlLjVY5SCCGsixSEQghRHNKuwR9Pwo4ZyvMWb8HT88HJ854fCSzljL1OQ2aOgUtJGWYKVAjr0qGWP53D/NEbjIxbEkkuWujzs9L6nnwRFgyE3Cy1wxRCCKshBaEQQhS12EhlvODZf8HeFfr9Bm3eAe39v3LtdFoqeisTy8g4QiHu7f1utXB3siMyJonZ286Bs5dyw8XREy7shNWjwCit7EIIURBSEAohRFGKXAyz2kNSNJSqqCwpEdKjwB+XcYRCPJivhxNvd64JwLT1J7mQkA5lqkLfn5WJmvb/ATu/VzlKIYSwDlIQCiFEUTDoIeI9WPKCMpapchsYuhH8Qgq1m8q+N5aeuCoFoRD3079hII2CS5ORo2fCn4cxGo1QpR20n6JssO5tiPpH3SCFEMIKSEEohBCPKj0B5vSB/75SnjcdCQMWg0vpQu+qUpm8FkLpMirE/Wi1Gj7qFYaDnZZ/T15h+YFLyhvhw6HOM2A0wKLn4FqUqnEKIYSlk4JQCCEeRdxRmNlGaYmwc4beP0H7SaDVPdTu8mYajZLF6YV4oMo+brzWpgoAk1cdJSEtGzQa6PollH8MMpNg3lPKf4UQQtyVFIRCCPGwjq6AWe3g+lnwqgAvRkBYn0faZSUfpctofEoWyZk5RRGlEDbtpRaVqe7nTkJaNlNXH1VetHeC/nPAoxxcPQlLXlS6dQshhLiDFIRCCFFYBgP8MxUWDoKcNAhuAUM3gX/YI+/aw8keX3dHAM7ITKNCPJCDnZaPe4eh0cDSfTFsOXVFecPdD56aA3ZOcGo9bJikbqBCCGGhpCAUQojCyEyC+U/Dv58pz8NHwMBl4OpdZIeQmUaFKJx6FUrxbHhFAN5eFklG9o3WwLL1oMeNtUD/+woOzlcnQCGEsGBSEAohREFdOamMFzy5Vml1ePJH6PgB6OyK9DB5M42elnGEQhTY6I7VKevpxIWEDP7398mbb4T1geZvKo9XvAYX96gToBBCWCgpCIUQoiCOr1GKwWunwaM8PL8W6vQvlkPltRCekYJQiAJzc7RjSs9QAGZtPcvhmFsmkmn9DlTvDPosmD8Aki+pFKUQQlgeKQiFEOJ+DAbY9InSTTQ7BYKawUublK5oxeRmQShjCIUojLY1/ehSOwC9wci4pYfI1RuUN7Ra6PUj+NSE1FilKMzJUDdYIYSwEFIQCiHEvWQmKxPHbPpQed7oZRj8J7j5FOth82YaPXct7eYPWiFEgUzsFoKHkx2HY5L5+b+zN99wdIen54FzKbi0T+k+ajSqF6gQQlgIKQiFEOJurp5WlpQ4vgp0DsrEFJ0/BZ19sR+6rKczTvZacvRGLlyXVgwhCsPX3YkJXWoC8EXESaKvpd98s3Qw9PsNtHYQuVCZaEYIIUo4KQiFEOJ2J9cr4wWvngD3ABjyF9QbaLbDa7UaKpWRmUaFeFj9GgbSpFJpMnMMTPgzEuOtLYHBLaDTJ8rjv9+HE2tViVEIISyFFIRCCJHHaIQt02BuP8hKgsDG8NJmKN/Q7KFU9r1REMrEMkIUmkaj4aNetXGw07Ll1FWW7Y/Jv8FjL0LD5wGjsmh9/HFV4hRCCEsgBaEQQgBkpcKiZ2HDZMAIDYbAs6uUxa1VUPnGOMLT0kIoxEMJLuPK622rAjBl1VGupWbl36DTp8okUdkpMO8pSE9QIUohhFCfFIRCCJFwBn5qD0eXg9Yeuv4Puv0P7BxUC8k00+hVmWlUiIf1UotK1PB353p6DlNXH8v/ps5eGU/oVQGun4VFz4E+V5U4hRBCTVIQCiFKttMb4MfWEH8U3PzgudXQcIjaUZkKwtPxqfnHPwkhCsxep+Xj3rXRaGDZ/hg2n7ySfwNXb3h6Pti7wtnNsO5tdQIVQggVSUH4AB9//DEajYaRI0eaXmvVqhUajSbfn2HDhuX7XHR0NF26dMHFxQVfX1/eeustcnPz33nctGkT9evXx9HRkSpVqjB79mwznJEQAlDGC/73NczpA5mJUK6hsr5ghcZqRwYo3d00GkjKyCEhLVvtcITKJBc9vLqBXjz3eEUAJiyLJD37tlZAv1rKGoUAu36AvbPNGp8QQqhNCsL72L17Nz/88AO1a9e+472hQ4dy+fJl059PP/3U9J5er6dLly5kZ2ezbds2fv31V2bPns17771n2ubs2bN06dKF1q1bc+DAAUaOHMmLL77IunXrzHJuQpRo2enKRBIR74LRoMwgOmQNeJRVOzITZwcd5bycAYiSBepLNMlFj250h+qU83Lm4vUMvow4eecGNbtC63eUx6tHw/lt5g1QCCFUJAXhPaSmpjJgwABmzpxJqVKl7njfxcUFf39/0x8PDw/Te+vXr+fo0aP88ccf1K1bl06dOjFlyhRmzJhBdrZyp//7778nODiYadOmUbNmTUaMGEGfPn348ssvzXaOQpRI18/Dzx3g8GJlLbLOn0P36WDnqHZkd8jrNiozjZZckouKhqujHVN7hgLw09azHLqYeOdGLUZDSE8w5MCCQZAYbdYYhRBCLXZqB2Cphg8fTpcuXWjXrh1Tp0694/05c+bwxx9/4O/vT7du3Xj33XdxcXEBYPv27YSFheHnd3N2wo4dO/LKK69w5MgR6tWrx/bt22nXrl2+fXbs2DFfd6C7ycrKIivr5kxpKSkpAOTm5pKTk/Owp1uk8uKwlHgelq2cB9jOuTzqeWjObET358toMhIwupRB3/tnjBUeh1zzTyRRkHMJ9nZmM3AqNtns/+9u71Yo1GGJuehh85Da30PNKpeiS5g/qyNjGbv4EEuGNcZed9t98S5fYXctCk1cJMa5T5H77GpwUG7MqB3/o5L41SXxF57kIfORgvAu5s+fz759+9i9e/dd33/mmWcICgqibNmyHDp0iLFjx3LixAmWLl0KQGxsbL4EDJiex8bG3neb5ORkMjIycHZ2vuuxP/roIyZNmnTH6xs2bKBMmTKFO9FiFhERoXYIRcJWzgNs51wKex72uSmExsyjQsJWABKdK7Iz+HUyDyfC4TXFEGHB3e9c0mI1gI7dx86yxhhlvqCAq1evmvV44k6WmoseNQ+p+T3UxAE26nQci01h7M/raFfuzgmbnMsMocW193GKP8LVH3uxK/g10NwsHK39e1TiV5fEX3CSh8xHCsLbXLhwgddff52IiAicnJzuus1LL71kehwWFkZAQABt27YlKiqKypUrF2t848ePZ9SoUabnMTExhISE0LZtW8qVK1esxy6onJwcIiIiaN++Pfb29mqH89Bs5TzAds6l0OdhNKI5sgRdxEQ06VcxosHQ8AVc20ykjf3db7qYS4HOJTKWRWcP4ezpTefOj5k1vpiYmAdvJIqNJeeih81DlvI9ZF8hhnHLjrD+kj2v9QqnorfrHdtoLtbA+MeTBCTto6vTHgxt37eY+B+WxK8uib/wJA+ZjxSEt9m7dy/x8fHUr1/f9Jper+fff/9l+vTpZGVlodPp8n2mcWNlVsLTp09TuXJl/P392bVrV75t4uLiAPD39zf9N++1W7fx8PC4Z+sggKOjI46ON8c6JScnA2BnZ2dxXzD29vYWF9PDsJXzANs5lwKdR2I0rHoDTv+tPPepiab71+gCG6G7/yfN6n7n4umq/FtPy9ab/f+bnZ2kBzVZci561Dyk9vdQ/0ZBrD4cx5ZTV3ln+THmDW2CVqvJv1FwU+gxA5a+iG7HdHS+1SHsaUD9+B+VxK8uib/gJA+Zj0wqc5u2bdsSGRnJgQMHTH8aNmzIgAEDOHDgwB0JGODAgQMABAQEABAeHk5kZCTx8fGmbSIiIvDw8CAkJMS0zYYNG/LtJyIigvDw8GI6MyFKCIMetn8LM5ooxaDOQZk98OV/IbCR2tEViruTknRTs2QcRUkjuaj4aDQaPnwyDGd7HTvPJjB/94W7b1i7L7Qcqzxe9Qaac1vMF6QQQpiRlN63cXd3JzQ0NN9rrq6ueHt7ExoaSlRUFHPnzqVz5854e3tz6NAh3njjDVq0aGGaErxDhw6EhIQwaNAgPv30U2JjY3nnnXcYPny46a7qsGHDmD59OmPGjOH555/nn3/+YeHChaxevdrs5yyEzYiNhBWvwaV9yvMKj0O3r8CnmrpxPSR3J+UrOiVTCsKSRnJR8Qos7cKbHaoxdfUxPlpzjDY1fPH3vEvX3Fbj4dppOLwE3ZIhuAaPN3+wQghRzKSFsJAcHBz4+++/6dChAzVq1ODNN9+kd+/erFy50rSNTqdj1apV6HQ6wsPDGThwIIMHD2by5MmmbYKDg1m9ejURERHUqVOHadOmMWvWLDp27KjGaQlh3XIy4O/34YeWSjHo6Ald/wfPrbbaYhDAzVEpCFOlIBS3kVz06IY0DaZOoBcpWbm8u/wwRuOdE8yg0UCPb6H8Y2gyE2ly5gvIuG7+YIUQohhJC2EBbNq0yfQ4MDCQzZs3P/AzQUFBrFlz/9kLW7Vqxf79+x81PCFKLqMRTm+Av96ChDPKazW7Q+fPwN1f3diKgNuNFsJsvYGsXD2OdpY0+lGYm+SioqXTavikdxhdv95KxNE41kTG0qV2wJ0b2jvBU3MxzmyDW9IFDIufhcHLwc7B/EELIUQxkBZCIYT1MRrh5DqY1Q7m9FaKQfcA6D8H+v9uE8UggIv9zQIwPUuvYiRC2KYa/h78XytlRtaJKw5zPS377hu6+ZLbby45Wie00dtgxavK95AQQtgAKQiFENbDaMA/cS92P7eFuf0gZg/YOUGT4TB8J9TsqnaERSox4+YCwHmthUKIojW8TRWq+rpxNTWbKauO3ntD35rsDh6BUaODQ/Phn6nmC1IIIYqRFIRCCMtnMMCRZdjNak3js1+hiT0E9i7w+Kvw+iF44kNw8lQ7yiJ3NTULgFIu9tjr5OtaiOLgaKfjkz610Whg6f4YNh6Pv+e2Vzxqo+/8hfJky+ew52czRSmEEMVHfmEIISyXQQ+Ri+G7cFj0HJr4I+RondA/PhJGRkKHqeDup3aUxeZqitJ9rYyb4wO2FEI8ivoVSvFC02AA3l4WSUpmzj23NdYdAC3HKU9Wvwkn1pojRCGEKDZSEAohLI8+Fw7MgxmNYMkLcOU4OHqibzaaiFpfYGj9DriWUTvKYpfXQigFoRDF780O1QnyduFyUiYf/XX8/hu3Ggd1B4LRAIuHQMxe8wQphBDFQApCIYTlyM2Gfb/B9Abw5zBl/S/nUsrC8m9EYmg5jhw7N7WjNBtTQeguBaEQxc3ZQcfHvZQ1HOfujGZb1NV7b6zRQLf/QeW2kJMOc/rdnOlYCCGsjBSEQgj15WbB7p/gm/rK7H3Xz4FLGWj3vtI1tOVbNjlG8EGumFoIZXp7IcwhvLI3AxpXAGDckkjSs++zBqjOHvr9Cv61If0q/NEH0q6ZKVIhhCg6UhAKIdSTkwE7voev6sLqUZB0Adz8oMMHMPIQNHsDHN3VjlI1MoZQCPMb16kGZT2diE5IZ9r6k/ff2NEdBiwCzwqQEAXz+kN2unkCFUKIIiIFoRDC/LLTYNs38L/asHYspFwC97LQ6VN4/SA8PgIcXNWOUnV5XUZ9pCAUwmzcnez5oFcYAD//d5Z90dcf8AF/GLgYnLzg4m5YOlSZEEsIIayEFIRCCPPJSoGtX8L/wmD9O5AWD56B0OULeP0ANH4Z7J3VjtJiXEtTCkJv6TIqhFm1ru5Lr/rlMBphzOJDZOU+oMDzqQ5PzwOdAxxfBX+NlYXrhRBWQwpCIUTxy0yCzZ8pheDf70P6NShVEbp/A6/ug8deADtpBbuddBkVQj3vdQ2hjJsjp+NT+WbD6Qd/IOhx6PWj8nj3TNj2dfEGKIQQRcRO7QCEEDYsPQF2fq+ME8xKUl7zrgLNR0NYX9DJV9C9GI1GUwuhzDIqhPl5uTgwpUctXpmzj+82R9GuRgGWuqn1JCRfgnVvQ8R74FEOwvoUf7BCCPEI5NeYEKLopV2F7TNg10zITlFe86kBLd5SfjBpderGZwWSMnLI0StdzrxdpcuoEGroFBZA5zB/1kTGMn7ZEYYGFeBD4cMh8QLs/A7+fEWZKCu4ebHHKoQQD0sKQiFE0UmNV7pJ7f5JWZsLwC9UKQRrdget9FIvqKupSndRdyc7nOylgBZCLZO6h7It6hrHYlPYYK+hW0E+1PEDSI6BYytg/gB4YR341izuUIUQ4qHIrzMhxKNLvgR/jVPGCG77RikGA+rCU3Ph5S1Qq6cUg4UkM4wKYRl83B2Z2C0EgLUXtZyKT33wh7Q6ZTxhYBOlu/wffZTvSSGEsEDyC00I8fASL8DqN+GrOkr3qNxMKNcQnlkEL22CGl2kEHxIV02L0ktBKITaetYtR8tqZdAbNbz95xH0hgLMIGrvrMw86l0Vki/CnL6QmVz8wQohRCHJLzUhROFdPwcrXoOv68HuWaDPhgrhMGgZvPg3VOsAGo3aUVq1qyl5E8rI+EEh1KbRaJjSPQQnnZEDF5L45b+zBfugS2lljUJXX4g7DAsHQW528QYrhBCFJAWhEKLgrkXBn/8HX9eHfb+CIQcqNodnV8GQv6ByGykEi0jeGEJpIRTCMgR4OtEjyADA5+tPcP5aWsE+WKoiDFgI9q5wZhOsfE3WKBRCWBQpCIUQD3blBCwZCtMbwoE5YNQrxd+QtfDcKmUGPSkEi5R0GRXC8oT7GgmvVJrMHAPjlkRiKEjXUYCy9aDvbNDo4OA82PhBscYphBCFIQWhEOLe4o7CoiEwozFELgSjAap2hBc3KN1Dg8LVjtBm5RWE3m7SZVQIS6HRwNQeITjb69h+5hrzdkcX/MPVOkDXL5XH/34Ge34pniCFEKKQpCAUQtzp8iFYMBC+C4cjSwEj1OiqTBQzYCGUb6h2hDbvinQZFcIiVSjtwlsdqwPw0ZrjXErMKPiHGzwLLccqj1ePgpPriiFCIYQoHCkIhRA3xeyFuU/BD83h2EpAAyE9Ydh/8NQcpduTMAvTpDJSEAphcZ59vCL1K3iRmpXL28siMRZmTGCr8VB3gNLjYtFzELOv2OIUQoiCsImF6Q0GA5s3b2bLli2cP3+e9PR0fHx8qFevHu3atSMwMFDtEIWwbNE74d9P4fTfynONFmr1ghajZTFlFRiNRq6lyTqE1kZyUcmh02r4tE8dOn+9hU0nrrBsfwy96pcv2Ic1Guj2FaRchqh/YG4/eCECSgcXb9BCCHEPVt1CmJGRwdSpUwkMDKRz58789ddfJCYmotPpOH36NBMnTiQ4OJjOnTuzY8cOtcMVwvKc2wq/doefOyjFoEYHdZ6B4buhz09SDKokLVtPZo4ym6EsO2H5JBeVTFV83Xi9bVUAJq08SnxKZsE/rLOHfr+BfxikXYE/ekPatWKKVAgh7s+qWwirVatGeHg4M2fOpH379tjb29+xzfnz55k7dy5PPfUUEyZMYOjQoSpEKoQFMRqVqc///QzO/6e8prWDus9As1Fyl9oC5HUXdXHQ4eJg1V/TJYLkopLrpRaVWBN5mSOXkpm4/AjfDWxQ8A87usMzi+Cn9pAQBfOegmdXKAvaCyGEGVn1L43169dTs+b9WzCCgoIYP348o0ePJjq6ELOBCWFrjEY0p/+G/76Ai7uU13QOUG8QNBsJXhVUDU/cJEtOWBfJRSWXvU7Lp31q02P6f/x1OJY1kZfpHBZQ8B14BMCAxUovjYu7YMmLSsuhVld8QQshxG2susvogxLwrezt7alcuXIxRiOEhTIa0Zz8ixYn38duwVPKjw47J2g8DF4/CF2/kGLQwtwsCKW7qDWQXFSy1SrrySutlP+n7y0/zPW07MLtwLcGPDVPuUF3fBWsHS8L1wshzMqqWwhvl5mZyaFDh4iPj8dgMOR7r3v37ipFJYRKDAY4vhL+/Qy72EhKAUZ7FzQNn4fHXwN3P7UjFPcgS05YN8lFJc+INlVYeziWU/GpTFl1lC/61y3cDio2hSd/gMVDYNcP4Fkemr5WLLEKIcTtbKYgXLt2LYMHD+bq1at3vKfRaNDr9SpEJYQKDHo4sgz+/RyuHAPA6ODKqVKtCX76c+y9CtGdSajCtOSEuxSE1kZyUcnkaKfj0z616f3dNpbuj6FrnQDa1CjkTbfQXpB8CdZPgIh3waMshPUpnoCFEOIWVt1l9Favvvoqffv25fLlyxgMhnx/JAGLEkGfCwfnw4zGsOQFpRh09IQWY8gdcYBjZfuBaxm1oxQFIGMIrZfkopKrXoVSvNBMmZRrwrLDJGfmFH4n4cOV7vwAf76izAQthBDFzGYKwri4OEaNGoWfn3SDEyWMPgf2/Q7TG8Kyl+HaKXDygtYTYOQhaDMBnEupHaUohLyC0EfGEFodyUUl26j21ano7cLlpEw+WnO88DvQaKDjh1CzG+izYf4zEP8Q+xFCiEKwmYKwT58+bNq0Se0whDCf3CzY8zN8Ux9WjIDrZ8HFG9pOhJGR0HIMOHupHaV4CFdvjCH0lhZCqyO5qGRzdtDxce/aAMzbFc22qDu7Dj+QVge9ZkJgY8hMgjl9IPlyEUcqhBA32cwYwunTp9O3b1+2bNlCWFjYHetAvfaaDM4WNiInE/b9Bv/9D5JjlNdcfZUJCBo+Dw6uqoYnHp10GbVekotEk0reDGhcgTk7oxm3JJK1I5sXfj1Re2d4er6yRuG10zCnLwxZA04exRO0EKJEs5mCcN68eaxfvx4nJyc2bdqERqMxvafRaCQJC+uXnQ57f4H/vobUWOU19wBoOhIaPCuLGduQa6ZZRqXLqLWRXCQAxnWqwcbj8UQnpPP5upO81y2k8DtxKQ0Dl8CsdhAXCQsHw4BFoLN/8GeFEKIQbKYgnDBhApMmTWLcuHFotTbTE1YIyEqF3bNg+3RIu6K85hmoLCZfdyDYO6kanihamTl6UrNyAZll1BpJLhIA7k72fNArjCG/7OaXbWfpUjuABkEPMZa7VEV4ZiHM7gJnNsKK16Dnt8pYQyGEKCI2k62ys7Pp37+/JGBhOzKT4N/P4H9h8PdEpRj0CoJuX8Gr++CxF6UYtEFXbiw54WCnxd3RZu7ZlRiSi0Se1tV96VW/HEYjjFl8kMych5xltlx96PsraHRwcC5s/LBoAxVClHg2k7GeffZZFixYoHYYQjy6jOuw8SOlEPxnKmQkQOnK0PM7eHUvNHgO7KQroa26OcOoY77uhsI6SC4St3qvawhl3ByJupLGN/+cevgdVesAXb9QHv/7Kez9tWgCFEIIbKjLqF6v59NPP2XdunXUrl37joH8X3zxhUqRCVFAaddgxwzY+SNkpyivlakOLd5SFizW6tSNT5jFVRk/aNUkF4lbebk4MLVnLYb9sY/vN5+hU2gAoeU8H25nDZ6DpBilIFz1hjKGvFqHIo1XCFEy2UwLYWRkJPXq1UOr1XL48GH2799v+nPgwIGH3u/HH3+MRqNh5MiRptcyMzMZPnw43t7euLm50bt3b+Li4vJ9Ljo6mi5duuDi4oKvry9vvfUWubm5+bbZtGkT9evXx9HRkSpVqjB79uyHjlNYsdR4WP+u0iK4ZZpSDPrWgr6z4f92QO2+UgyWIDLDqHWTXCRu90RoAJ3D/NEbjIxZfIgcveHhd9b6bajzDBj1sOhZiNlXdIEKIUosm2kh3LhxY5Hvc/fu3fzwww/Url073+tvvPEGq1evZtGiRXh6ejJixAh69erFf//9Byh3iLt06YK/vz/btm3j8uXLDB48GHt7ez78UOn7f/bsWbp06cKwYcOYM2cOGzZs4MUXXyQgIICOHTsW+bkIC5QSq8wYuudnyM1QXvOvDS3HQvXOIGOQSqSrKVIQWjPJReJuJnUPZVvUNY5eTuaHzVGMaFP14Xak0UD3ryHlsjLJzNx+8EIElA4u2oCFECWK/OK8h9TUVAYMGMDMmTMpVermzGBJSUn89NNPfPHFF7Rp04YGDRrwyy+/sG3bNnbs2AHA+vXrOXr0KH/88Qd169alU6dOTJkyhRkzZpCdrXQH+/777wkODmbatGnUrFmTESNG0KdPH7788ktVzleYUdJFWPMW/K+20kU0NwPKNVBmknv5X6jZVYrBEszUQuguXUaF5CJb4ePuyMQbS098veE0p+JSHn5nOnvo9xv4hSmTjc3pA+kJRRSpEKIksuoWwmHDhvHOO+9Qvnz5B267YMECcnNzGTBgQIH2PXz4cLp06UK7du2YOnWq6fW9e/eSk5NDu3btTK/VqFGDChUqsH37dpo0acL27dsJCwvDz8/PtE3Hjh155ZVXOHLkCPXq1WP79u359pG3za3dge4mKyuLrKws0/OUFCWp5ObmkpOTU6BzK255cVhKPA+ryM8jMRrttq/QHpyLxqDs01C+MYbmozEGt1Lu/N7WlauoyP8Ty3Ovc4lPzgSglLOdqud5e7dCcW8lLRc9bB6y9n+/jxp/l1q+LK9Whk0nrzJ60UEWDG2ETvuQE0fpnKH/XOxmP4Hm2mkMc/ujf2bJfdejLenXX20Sf+FJHjIfqy4IfXx8qFWrFk2bNqVbt240bNiQsmXL4uTkxPXr1zl69Chbt25l/vz5lC1blh9//LFA+50/fz779u1j9+7dd7wXGxuLg4MDXl5e+V738/MjNjbWtM2tCTjv/bz37rdNcnIyGRkZODvf/Uv9o48+YtKkSXe8vmHDBsqUKVOg8zOXiIgItUMoEo96Hq5ZcVSNXUlgwn9oUaYdv+JWk5P+PbjqVhOOZ8Dxv4oi1AeS/yeW5/ZzORmtAzRcOHWUNdePqBMUcPXqVdWObW1KWi561Dxk7f9+HyX+1m6wQ6fj4MUkxv28ltZljY8Ui3vZ4TRLm4rDxV3E/vAku4NHgOb+PUxK8vW3BBJ/wUkeMh+rLginTJnCiBEjmDVrFt9++y1Hjx7N9767uzvt2rXjxx9/5IknnijQPi9cuMDrr79OREQETk6Wt8bb+PHjGTVqlOl5TEwMISEhtG3blnLlyqkY2U05OTlERETQvn37O2bYsyaPfB7XTqH770s0xxajMSqTCBiCW2Fo9iZeFcJpVLTh3pf8P7E89zqXr05thZR02jVrTJNKpVWLLyYmRrVjW5uSloseNg9Z+7/foopfF3iRd5YfZe0le0Y8+ThB3i6PFJfmfC2M8/pSNmkPXe23YWj/wV0Xrpfrry6Jv/AkD5mPVReEoNzJnDBhAhMmTOD69etER0eTkZFBmTJlqFy5cqHX8dq7dy/x8fHUr1/f9Jper+fff/9l+vTprFu3juzsbBITE/PdmY2Li8Pf3x8Af39/du3alW+/eTO/3brN7bPBxcXF4eHhcc/WQQBHR0ccHW9ONpGcnAyAnZ2dxX3B2NvbW1xMD6PQ5xF/TFlQ/vBS4Mbd36odoMUYtIGPqTpwt8T+P7Fgt5/LtTSlO46/l4uq52hnZ/XpwaxKUi561Dxk7f9+HzX+AU0qsuZwHNuirvHOiqPMfbEJ2oftOgpQpRU8+T0sfh7d7h/RlQqCx0fcc/OSfv3VJvEXnOQh87GpK12qVKl8g+4fRtu2bYmMjMz32pAhQ6hRowZjx44lMDAQe3t7NmzYQO/evQE4ceIE0dHRhIeHAxAeHs4HH3xAfHw8vr6+gNLE7uHhQUhIiGmbNWvW5DtORESEaR/CCl0+pBSCx1bcfK16F2j5FpStp15cwmpk5xpIylAKQpll1HpJLhL3o9Fo+LhXbTr+7192nElg7q5oBjYJerSdhvaG5Euw/h1YPwE8yirr1wohRAHYVEFYFNzd3QkNDc33mqurK97e3qbXX3jhBUaNGkXp0qXx8PDg1VdfJTw8nCZNmgDQoUMHQkJCGDRoEJ9++imxsbG88847DB8+3HRXddiwYUyfPp0xY8bw/PPP888//7Bw4UJWr15t3hMWjy5mn1IInsj7UaWBkO7KgvL+YaqGJqzLtTRlog47rQZPZ+u9gyweneQi21bB24W3OlZn8qqjfPzXcdrU8KWs1717BxVI+AhIvAC7foBlL4ObH1RsWjQBCyFsmsxt/xC+/PJLunbtSu/evWnRogX+/v4sXbrU9L5Op2PVqlXodDrCw8MZOHAggwcPZvLkyaZtgoODWb16NREREdSpU4dp06Yxa9YsWffJmlzYBX/0gZmtbxSDGgjtA/+3XZkSXIpBUUhXU5SlALzdHB6tC5koESQXWbdnH69I/QpepGbl8vaySIzGR5tgBo0GnvgIanQFfTbMfxrijxdNsEIImyYthAWwadOmfM+dnJyYMWMGM2bMuOdngoKC7uiGc7tWrVqxf//+oghRmNO5/+DfT+HMJuW5Rge1+0HzN6HMQy42LAS3rEEo3UXFXUgusi06rYZP+9Sh89db2HTiCkv3xdC7wYOXLrkvrQ56z4Jfu8PFXcoahS9EgEdA0QQthLBJ0kIoREEYjXBmM/zSBWZ3VopBrR3UGwSv7lEG9EsxKB7RFSkIhShRqvi68XpbJXdMXnWU+JTMR9+pvTM8PR+8q0DSBZjbF7JSHn2/QgibJQWhEPdjNKKJ+gd+7gi/dYfzW0FrDw2fh1f3QY/pULqS2lEKGyEthEKUPC+1qEStsh4kZeQwcXkRrT3q6g0DFoOrD8RGwsLBoLfOBdGFEMXPqruM1qtXr8BTee/bt6+YoxE2xWhEc3ItLU5Owu7AGeU1nSM0eBaavg6ej9itR4i7yBtDWMbdQeVIRGFILhKPwl6n5dM+tekx/T/+OhzLmsjLdA4rgi6epYPhmQUwuytE/YNuzSjQFmwdTCFEyWLVBWHPnj3VDkHYGoMBjq+Cfz/DLvYQpQCjnTOax16Ax18Fd3+1IxQ2LK+F0EdaCK2K5CLxqGqV9eSVVpX55p/TvLf8MOGVvCnlWgQ3hso1gL6zYd5TaA/No7p/BtDl0fcrhLApVl0QTpw4Ue0QhK0w6OHon/Dv5xB/FACjvSunS7Wi4jOfY+9VVtXwRMkgXUatk+QiURRGtKnC2sOxnIpPZfKqo3zZv27R7LhaR+jyBawaSY3YP8k90AoeG1I0+xZC2ASbGkOYmJjIrFmzGD9+PAkJCYDSPScmJkblyITF0ufCoYXwbRNY/LxSDDp6QPPR5I7Yx9Fy/ZUxGEKYwbXUm8tOCOsluUg8DEc7HZ/2qY1WA8v2x/DP8bii23nDIeibvgmAbs2bcCqi6PYthLB6Vt1CeKtDhw7Rrl07PD09OXfuHEOHDqV06dIsXbqU6OhofvvtN7VDFJZEn6MUgls+h4QbYwSdPKHJ/0Hjl8G5FOTIAHxhXtJCaP0kF4lHUa9CKZ5vGsysrWd5e+lh1o8qjYeTfZHs29ByHDHHdlAh4T9Y+CwMWQ1l6xXJvoUQ1s1mWghHjRrFc889x6lTp3BycjK93rlzZ/79918VIxMWxWiEY6tgekNY/n9KMehcGtq8CyMPQ6txSjEohJnl6g0kpN+YVEYKQqsluUg8qjc7VCfI24XY5Ew+WnOs6Has0XAg8AUMwa0gJw3m9IOEs0W3fyGE1bKZgnD37t28/PLLd7xerlw5YmNjVYhIWJxrUTCnLywYANfPKV1B20+BkZHQYjQ4eagdoSjBEjNyMBpBo4HSRTGZhFCF5CLxqJwddHzSuzYA83Zd4L/TV4ts30atHfrev4BfGKTFwx+9IPVKke1fCGGdbKYgdHR0JDk5+Y7XT548iY+PjAEr0bLTYcMUZZzg6QjQOUDzN+H1g9D0NXB0UztCIbieprQOejrbo9MWbAkDYXkkF4mi0KSSN4OaBAEwbukh0rJyi27nju4wYBF4VVB6ycjC9UKUeDZTEHbv3p3JkyeTc2Pcl0ajITo6mrFjx9K7d2+VoxOqMBrh2EqY0UgZK6jPhspt4ZXt0PY9cHBVO0IhTBJuFISlXaR10JpJLhJFZWynGpTzcuZCQgafrTtRtDv3CICBy8DFGy7thwWDIDe7aI8hhLAaNlMQTps2jdTUVHx9fcnIyKBly5ZUqVIFd3d3PvjgA7XDE+Z29TT80RsWDISkC+AZCP3/gIFLoEwVtaMT4g7Xb4wf9HIpmgkkhDokF4mi4uZox0e9wgCYve0cu84mFO0BylSBZxaBvQuc2aiMqzcYivYYQgirYDOzjHp6ehIREcHWrVs5dOgQqamp1K9fn3bt2qkdmjCn7DTYMg22faO0COoc4PHXlC6iDi5qRyfEPV1PV1qUZPygdZNcJIpSi2o+9G8YyII9Fxi75BB/vd4cJ3td0R2gfAPo9zvM6w+Ri8DVFzp+oAxmFkKUGDZTEF64cIHAwECaNWtGs2bN1A5HmJvRCMdWwNq3Ifmi8lqV9tDpE/CurG5sQhRAXpdRL+kyatUkF4mi9naXmmw6Gc/Zq2l8EXGStzvXLNoDVG0HPb6FZS/Bjhng7gdNXy/aYwghLJrNdBmtWLEiLVu2ZObMmVy/fl3tcIQ5ZafDvKdh4WClGPSsAE/NVQbNSzEorETepDLSQmjdJBeJoubpbM+HTypdR2dtOcP+6GL4e1WnvzLrNkDEe3BgbtEfQwhhsWymINyzZw+NGjVi8uTJBAQE0LNnTxYvXkxWVpbaoYnilJuljBM8+ZfSPbTFGBi+E2p0kS4vwqokZShdRj2dZQyhNZNcJIpD25p+PFmvHAYjvLX4EJk5+qI/SNPXIHyE8nj5cDi6vOiPIYSwSDZTENarV4/PPvuM6Oho/vrrL3x8fHjppZfw8/Pj+eefVzs8URz0ubD4eYjaoAyKf3YltJkgYwWFVUq9Ma28u5PN9OQvkSQXieLyXtcQyrg5cjo+la82nCqeg7SfAnUHgtEAi1+A038Xz3GEEBbFZgrCPBqNhtatWzNz5kz+/vtvgoOD+fXXX9UOSxQ1g0GZEe34KtA5wtPzoEITtaMS4qHlFYSuDlIQ2gLJRaKolXJ14MMnQwH4YXMUBy4kFv1BtFro/jWE9ARDDswfCOe3Ff1xhBAWxeYKwosXL/Lpp59St25dGjVqhJubGzNmzFA7LFGUjEZYPQoOLQCtHfT7FSq1UjsqIR5JXkHoJi2ENkFykSgOHWr506NuWaXr6KKDxdN1VKuDXjOhagfIzYA5/SBmX9EfRwhhMWymIPzhhx9o2bIlFStW5LfffqN///5ERUWxZcsWhg0bpnZ4oqgYjbD+Hdj7C6CBJ3+A6p3UjkqIR5aWVxA6SkFozSQXieL2frdalHFz5FR8Kl8XV9dROwfo9xsENYPsFGVd3/hjxXMsIYTqbKYgnDp1Ko0bN2bv3r0cPnyY8ePHExQUpHZYoqht/gS2T1ced/8GwvqoG48QRSQ180aXUSkIrZrkIlHcSrk68MGNrqPfb47iYHF0HQWwd4Zn5kO5BpCRAL/1gGtRxXMsIYSqbOaXR3R0NBqZVdK2bfsGNn2kPH7iY6g/SN14hChCqdJCaBMkFwlz6Hij6+jyA5cYveggq15rhqNdES5Yn8fRHQYshtldIf4I/NYTnl8LnuWK/lhCCNXYTAuhRqNhy5YtDBw4kPDwcGJiYgD4/fff2bp1q8rRiUe2+yelqyhAm3egySvqxiNEETIajaRlK2OBpCC0bpKLhLkoXUcdOBWfyld/F1PXUQCX0jBoGZSuDEnRSkth6pXiO54QwuxspiBcsmQJHTt2xNnZmf3795vWfEpKSuLDDz9UOTrxSA4ugNVvKo+bvQHNR6sbjxBFLDPHgN5gBGRSGWsnuUiYSylXB6b2VBasL9auowDufjB4OXiUh2un4PcnIeN68R1PCGFWNlMQTp06le+//56ZM2dib39zYeemTZuyb5/MjmW1jq2EP18BjNDoJWg7URacFzYnr7sogIt9MXT7EmYjuUiY0xOh/nSvc2PW0cUHycothllH83gFwrMrwNUX4iJhTl/ISi2+4wkhzMZmCsITJ07QokWLO1739PQkMTHR/AGJR3fqb1g0BIx6qDsAnvhEikFhk24dP6jVyt9xaya5SJjb+92VrqMn44px1tE83pVh8J/g5AUXd8P8pyEns3iPKYQodjZTEPr7+3P69Ok7Xt+6dSuVKlVSISLxSM79BwsGKAvjhvRUZhTV2sxfVyHyyVtywtVRWgetneQiYW6lXR2Y2jNv1tEzHLqYWLwH9KsFA5eCgxuc/RcWPQv6nOI9phCiWNnML+yhQ4fy+uuvs3PnTjQaDZcuXWLOnDmMHj2aV16RCUisysW9MLc/5GZC1Y7KArla+aEsbFdKpswwaiskFwk1PBEaQLc6ZdEbjIxeVMxdRwHKN4BnFoCdE5xcC8teBkMxH1MIUWxs5tfHuHHjMBgMtG3blvT0dFq0aIGjoyOjR4/m1VdfVTs8UVBxR+CPXspCuBWbQ79flQVyhbBhsii97ZBcJNQyqXsttkddNXUdfatjjeI9YMVm0P8PmPc0HF4CDq7Q7WsZ2iGEFbKZFkKNRsOECRNISEjg8OHD7NixgytXrjBx4kQuXbqkdniiIK6eVqazzkyE8o/B0/OVhXGFsHFp2bIova2QXCTUYvauowBV20PvWaDRwr7fYN3bYDQW/3GFEEXKZgrCPA4ODoSEhNCoUSPc3Nw4cuQIgYGBaoclHuT6efitO6RdAf8wGLAIHN3UjkoIs5Auo7ZHcpFQwxOhAXStHYDeYOStRYeKv+soQK2e0H268njHt7Dp4+I/phCiSNlcQSisUEqs0jKYHANlqsGgP8G5lNpRCWE20mVUCFFUJvcIxdvVgRNxKXyz4c4JjopFvQHQ6VPl8eaPYds35jmuEKJISEEo1JV2TSkGr58FryBl4VvXMmpHJYRZmZadkEXphRCP6Nauo99tjiLyYpJ5Dtz4ZWjzrvJ4/Tuw5xfzHFcI8cikIBTqyUyCP56EK8fBvayy4K1HWbWjEsLsUrNkDKEQouh0Cgugy42uo6MXHSQ712CeAzd/E5qOVB6vegMOLTLPcYUQj8Tqf30cOnTovu+fOHHCTJGIQslOgzn94PJBcCmjtAyWqqh2VEKoIlXGEFo9yUXC0kzuXosdUdeUrqP/nOK11mZYB1OjgXbvQ3Yq7J6lLEfh4AI1uhT/sYUQD83qf33UrVsXjUaD8S6zWuW9rpEpkC1LTibMfwYu7AAnTxi0DHyqqR2VEKrJm2VUCkLrJblIWBpvN0em9Azl/+bs49tNUbStbqbhGBoNdPoMslLh0HxY9Bw8sxAqtzbP8YUQhWb1vz7Onj2rdgiiMPQ5SnI4swnsXWHAEgiorXZUQqgqNUuZCVC6jFovyUXCEnUOC6BLWACrIy8zdulhXqpopgNrtdBjhtJSeHyVchN40J9QobGZAhBCFIbV//oICgpSOwRRUAa90n3k5F9g5wTPzIfAx9SOSgjVpWbmANJCaM0kFwlLNblHLbafucaJuFTW22vpbq4D6+ygz8/KwvVRG2BOX3huJQTUMVcEQogCkkll7uK7776jdu3aeHh44OHhQXh4OH/99Zfp/VatWqHRaPL9GTZsWL59REdH06VLF1xcXPD19eWtt94iNzc33zabNm2ifv36ODo6UqVKFWbPnm2O01OHwQArX4fDS0BrD/1+h+AWakclhEVIu9FCKAWhyCN5SBQVbzdHpvRQZh2NiNFw5FKy+Q5u5wj9/4AKj0NWEvz+JFyR8bRCWBopCO+ifPnyfPzxx+zdu5c9e/bQpk0bevTowZEjR0zbDB06lMuXL5v+fPrpp6b39Ho9Xbp0ITs7m23btvHrr78ye/Zs3nvvPdM2Z8+epUuXLrRu3ZoDBw4wcuRIXnzxRdatW2fWczULoxHWjYf9v4NGC71nQbUOakclhMWQZSfE7SQPiaLUpXYAT9Tyw2DUMG7pYfPNOgrKpDLPzIeAupB+DX7rCdfPme/4QogHkoLwLrp160bnzp2pWrUq1apV44MPPsDNzY0dO3aYtnFxccHf39/0x8PDw/Te+vXrOXr0KH/88Qd169alU6dOTJkyhRkzZpCdnQ3A999/T3BwMNOmTaNmzZqMGDGCPn368OWXX5r9fIvdP1Nh5/fK4x4zoFZPVcMRwtKYCkJHncqRCEsheUgUtfe71sDVzsjxuFRmbDTTgvV5nDxh4FLwqQEpl5T1h5MvmzcGIcQ9ye3oB9Dr9SxatIi0tDTCw8NNr8+ZM4c//vgDf39/unXrxrvvvouLiwsA27dvJywsDD8/P9P2HTt25JVXXuHIkSPUq1eP7du3065du3zH6tixIyNHjrxvPFlZWWRlZZmep6SkAJCbm0tOTs6jnm6RyIsjJycH7bav0W35HAB9x08w1OoLFhLng9x6HtbOVs7FVs4Dbp5Ddna2qSB01FnOud3etVCox1bykLX/+7X2+D0ctfQNNjD7lI4ZG0/Tpro3IQEeD/5gUXHwgKcXY/d7NzTXz2L8rQe5g1aAi3eBPm7t11/iLzzJQ+YjBeE9REZGEh4eTmZmJm5ubixbtoyQkBAAnnnmGYKCgihbtiyHDh1i7NixnDhxgqVLlwIQGxubLwkDpuexsbH33SY5OZmMjAycnZ3vGtdHH33EpEmT7nh9w4YNlCljpimlC+j03LHUvvgbAEfK9uN0fACsWaNyVIUXERGhdghFxlbOxVbOA2DNur/RG5Sv4m2b/sFSeo1evXpV7RBKPFvNQ9b+79ea46/rDXWuGTiYoOX/Zm9nVJgeOzP3FXMOGEHz1Kk4Xz1B2vcd+a/qOHJ1LgX+vDVff5D4C0PykPlYyE+PorF48WIWLlxIdHS0qUtMnn379hVqX9WrV+fAgQMkJSWxePFinn32WTZv3kxISAgvvfSSabuwsDACAgJo27YtUVFRVK5cuUjO5V7Gjx/PqFGjTM9jYmIICQmhbdu2lCtXrliPXVA5OTkcn/+eqRjUNx1FtVZvY20rDebk5BAREUH79u2xt7dXO5xHYivnYivnATfPpXGzlrDrPwB6du2EVmsZa9XFxMSoHYLVKqpcZGt5yNr//dpK/N8815we3+8iJj2H8y7VebVN8f59uaurj2P8vRte6efolPAL+qcXgoPrfT9iK9df4i84yUPmYzMF4ddff82ECRN47rnnWL58OUOGDCEqKordu3czfPjwQu/PwcGBKlWqANCgQQN2797NV199xQ8//HDHto0bK+vqnD59msqVK+Pv78+uXbvybRMXFweAv7+/6b95r926jYeHxz3vygI4Ojri6Ohoep6crMwWZmdnZzFfMJpjy6kXPUt50vgVdO3eQ2fFCzLb29tbzLV9VLZyLrZyHgDZBuXfhquDDkdHB5WjucnOzmbSg1kVZS6y1Txk7f9+rT3+gFKuTOoRymvz9vPt5jN0DAugVllPMwcRAoOWwa9d0V7ciXbpEHh6vjIr6QNY+/WX+AtO8pD52MykMt9++y0//vgj33zzDQ4ODowZM4aIiAhee+01kpKSHnn/BoMh35iJWx04cACAgIAAAMLDw4mMjCQ+Pt60TUREBB4eHqbuPuHh4WzYsCHffiIiIvKND7FKJ9eh+/NlNBgx1BkAT3wEVlwMClHcZIZR21KcuUjykCgq3WoH8EQtf3INRkYvOkSO3oyzjuYJqA0DFoO9K0T9A4ufB72MGRNCDTZTEEZHR/P4448D4OzsbBrkPmjQIObNm1eofY0fP55///2Xc+fOERkZyfjx49m0aRMDBgwgKiqKKVOmsHfvXs6dO8eKFSsYPHgwLVq0oHbt2gB06NCBkJAQBg0axMGDB1m3bh3vvPMOw4cPN91VHTZsGGfOnGHMmDEcP36cb7/9loULF/LGG28U4VUxs7P/woJBaAy5XPRqgr7zF1IMCvEAeQWhq6xBaBOKKhdJHhLFSaPRMKVnKF4u9hy7nGz+WUfzBDaCp+eCzhGOr4Ll/6esWyyEMCubKQj9/f1JSEgAoEKFCqapuc+ePYvRaCzUvuLj4xk8eDDVq1enbdu27N69m3Xr1tG+fXscHBz4+++/6dChAzVq1ODNN9+kd+/erFy50vR5nU7HqlWr0Ol0hIeHM3DgQAYPHszkyZNN2wQHB7N69WoiIiKoU6cO06ZNY9asWXTs2LEIroYKLuyGuU+BPgtD1SfYV/El0MoU+kI8SFq2sii9uxSENqGocpHkIVHcfNwdmdS9FgDT/znNUXMuWH+rSq2g36+g0cGhBbBmtLJ+sRDCbGzmF0ibNm1YsWIF9erVY8iQIbzxxhssXryYPXv20KtXr0Lt66effrrne4GBgWzevPmB+wgKCmLNA2bUbNWqFfv37y9UbBbp8iGY0xty0qBSK/S9ZmFc/4/aUQlhFVIzpYXQlhRVLpI8JMyhe52yrIm8zLojcYxedJDlI5pir1OhraB6J+j1Iyx5Efb8BI5u0G6S9DISwkxs5hfIjz/+iOFGN4Phw4fj7e3Ntm3b6N69Oy+//LLK0dmwKyfh9ychMwkCm8BTc0FjORNjCGHp0rLzFqW3ma/jEk1ykbAmeV1Hd55N4OjlZL7dGMXr7aqqE0xYH8hOg5WvwX9fgYM7tHxLnViEKGFs5heIVqtFq715V+upp57iqaeeUjGiEuD6OfitB6RfhYC6MODGtNFWuuiqEGowTSojBaFNkFwkrI2vuxOTutfi9fkH+OafU7QP8SOkrBkXrL9Vg2chOxXWvQ0bp4KjOzQZpk4sQpQgNjOGEGDLli0MHDiQ8PBw09olv//+O1u3blU5MhuUfAl+7Q4pl8CnJgxcCk5mnrZaCBuQlqWMIZRZRm2H5CJhbbrXKUuHED9yDUbeWnxQnVlH84QPh1bjlcdrx8K+39WLRYgSwmYKwiVLltCxY0ecnZ3Zv3+/aWrupKQkPvzwQ5WjszGpV5SWwcTzULoSDP4TXL3VjkoIq5Qms4zaFMlFwhppNBqmPqnMOnrkUjLfbYpSN6CWYyF8hPJ45WtweKm68Qhh42ymIJw6dSrff/89M2fOzLdgZtOmTdm3b5+KkdmYjET440m4ehI8ysPg5eDur3ZUQlit1LwWQikIbYLkImGt8rqOAnzzzymOXVZp1lFQJpPpMBXqPwtGAywdiuZ0hHrxCGHjbKYgPHHiBC1atLjjdU9PTxITE80fkC3KSoU5fSA2Elx9lWLQq4LaUQlh1dJkDKFNkVwkrFn3OmVpH+JHjt7I6EUqdx3VaKDrlxDaBwy56JYMwTvlmHrxCGHDbKYg9Pf35/TpOxdW3bp1K5UqVVIhIhuTkwHznoKLu8G5lNJNtEwVtaMSwurJpDK2RXKRsGYajYYPngzF09lCuo5qdfDk91CtE5rcTJqc+RJNzF51YxLCBtlMQTh06FBef/11du7ciUaj4dKlS8yZM4fRo0fzyiuvqB2edcvNhoXPwrktyjTQA5eAXy21oxLCJuQtTC9jCG2D5CJh7W7vOno8VsWuowA6e+g7G0PF5tgZMtHN7wexh9WNSQgbYzO/QMaNG4fBYKBt27akp6fTokULHB0dGT16NK+++qra4VkvfS4sHQqn1oGds7K0RLkGakclhM3IW5heWghtg+QiYQt61C3LqkOX+fuYsmD9sv9TacH6PPZO6Pv+TuK37SiddlpZ/3jIX9JTSYgiYjMthBqNhgkTJpCQkMDhw4fZsWMHV65cYcqUKWqHZr0MBmV2r6N/gtYenvoDgh5XOyohbIppYXpZdsImSC4StkCj0fDhja6jh2OS+WGzyl1HARzc2F7pTYx+YZAWf2O282i1oxLCJthMQZjHwcGBkJAQ/Pz8iI6OxmBQcUC0NTMalfV/DswBjQ76/gJV2qkdlRA2x7QOoaNO5UhEUZJcJKydr4cT73cPAeCrDRbQdRTItXMl9+mF4F0Vki8qRWFKnNphCWH1rL4g/Pnnn/niiy/yvfbSSy9RqVIlwsLCCA0N5cKFCypFZ8U2TIJdPwIaZUB3zW5qRySEzTEab51Uxv4BWwtLJrlI2KKedcvRrqaFzDqax9VHmeXcswIknIHfe0J6gtpRCWHVrL4g/PHHHylVqpTp+dq1a/nll1/47bff2L17N15eXkyaNEnFCK3Qv5/D1i+Vx12/gNr91I1HCBuVa4RcgxEAV2khtGqSi4Qtyus66uFkx+GYZH7894zaISk8y8Gzy8HNH+KPwh+9IStF7aiEsFpWXxCeOnWKhg0bmp4vX76cHj16MGDAAOrXr8+HH37Ihg0bVIzQyuz4Dv65MdalwwfQ8Hl14xHChmXqbz52dZAxhNZMcpGwVUrXUWXW0f/9fZITsRZSeJWupCyB5VwaLu2DuU8pS2QJIQrN6gvCjIwMPDw8TM+3bduWb1HgSpUqERsbq0Zo1mffb7B2nPK41dvw+Ah14xHCxt0YPoirgw6tVqNuMOKRSC4StuzJeuVoV9PX1HU01xK6jgL41oRBS5Ulsc5vhQWDlKWyhBCFYvUFYVBQEHv3KouUXr16lSNHjtC0aVPT+7GxsXh6eqoVnvWIXAwrXlMeP/4qtByjbjxClAB5LYSyBqH1k1wkbJmyYH0YHk52RMYk8YOldB0FKFtPWRLLzhlORyhLZelz1Y5KCKti9b9Cnn32WYYPH86RI0f4559/qFGjBg0a3Fwnb9u2bYSGhqoYoRU4vgaWvQwYlS6i7aeARlorhChueQWhLDlh/SQXCVvnd6Pr6KiFB/nq71O0q+lHdX93tcNSBD2uLI0172llqSwHV+g+HbRW3+4hhFlY/b+UMWPGMHToUJYuXYqTkxOLFi3K9/5///3H008/rVJ0ViBqIyx6Fgy5UPsp6DxNikEhzCRTr/xbk0XprZ/kIlESPFmvHG1r+JKtN/DWYgvqOgrK0lh9flaWyjowB9aNV6ZyFkI8kNX/CtFqtUyePJnJkyff9f3bk7K4RfQOmP8M6LOVZSV6zJC7aUKYUd4YQikIrZ/kIlESaDQaPuwVRvsvNnPoYhI/bjnD/7WqonZYN9XsBj2/VXo97fweHNyg7btqRyWExZNf/yXVpf0wpy/kpCt31Xr/BDr5USqEOWXJGEIhhJXx83DivW43Zh2NOMXJOAuZdTRPnaeg8+fK4y23LKMlhLgnKQhLovhj8HsvyEqGoKbQ73ewc1Q7KiFKnLwxhO5SEAohrEjv+uVok9d11JJmHc3TaCi0u7Hu59/vw66ZqoYjhKWTgrCkuRYFv/WAjAQoWx+eng8OLmpHJUSJlDeGUFoIhRDWRFmwPgx3JzsOXkxi5pazaod0p2Yjoflo5fGa0XBwvqrhCGHJpCAsaVa/Calx4FUBBi4BJ48Hf0YIUSyuZyn/lVlGhRDWxt/Tife6hgDwZcRJjl1OVjmiu2jzDjQepjz+8//g9AZ14xHCQtlcQZidnc2JEyfIzZU1aO4qsJHy38QLcPpvdWMRogQ7n5DO3qtKC2HzKmVUjkYUNclFoiTo06C8adbRkfMPkJmjVzuk/DQa6PiRMou6UQ+LhsDVU2pHJYTFsZmCMD09nRdeeAEXFxdq1apFdHQ0AK+++ioff/yxytFZkFbjocEQwKjMwnV4idoRCVEiTVt/Cr1RQ/Mq3jwuBaHNkFwkShKNRsMnfWpTxs2RE3EpfPzXcbVDupNWC92/hvKNICsJ5j0FGdfVjkoIi2IzBeH48eM5ePAgmzZtwsnJyfR6u3btWLBggYqRWRiNBrp8AfUGgdEAS4bCkT/VjkqIEmXv+ev8dSQODUbGdKymdjiiCEkuEiVNGTdHPu9bG4DZ286x8Xi8yhHdhZ0jPDUHPMrDtdNKS6FeWu+FyGMzBeGff/7J9OnTadasGZpbFlavVasWUVFRKkZmgbRa6PY11B2gdKFY8gIcW6l2VEKUCEajkQ/XHAOgkY+RGv7uKkckipLkIlEStaruy3OPVwTgrcUHuZqapW5Ad+PmC0/PA3sXOLMR1k9QOyIhLIbNFIRXrlzB19f3jtfT0tLyJWVxg1YL3b+B2v3BkAuLnoPja9SOSgibt+5ILHvPX8fJXkvnQAubql08MslFoqQa16kG1f3cuZqazVuLDmI0GtUO6U4BteHJH5THO7+HPb+oG48QFsJmCsKGDRuyevVq0/O8xDtr1izCw8PVCsuyaXXQ8zsI7aMUhQsHw8l1akclhM3K0Rv4ZO0JAJ5/vCJesvynzZFcJEoqJ3sdXz1dFwc7LRtPXOH3HefVDunuQrpD63eUx2tGw7mt6sYjhAWwmbnOP/zwQzp16sTRo0fJzc3lq6++4ujRo2zbto3NmzerHZ7l0uqUu2WGXDj6J8wfAC3HQLM3QGevdnRC2JRf/jvL2atplHFzYGjzivy74aTaIYkiJrlIlGQ1/D0Y36kGk1Ye5YPVx2gc7E11S+wW32I0XDmmTKy3YBC8tAlKBakdlRCqsZkWwmbNmnHgwAFyc3MJCwtj/fr1+Pr6sn37dho0aKB2eJZNZwe9Z0FYXzDkwMYPYFZbiD2sdmRC2IyTcSl8vl4pAEd3qI6bLEZvkyQXiZLuuccr0rKaD1m5Bl6dt8/ylqIAZYK9HjMgoC5kJMCCAZCdrnZUQqjGpn6RVK5cmZkzZ6odhnXS2UOvmVC1I/z1Flw+CD+2ktZCIYpAjt7AqIUHyM410Kq6D/0fC5T16WyY5CJRkmk0Gj7vW4dOX23hZFwqH6w+xpSeoWqHdSd7Z+j/B/zYEmIjYeXr0OtHpVgUooSxmRbCdu3aMXv2bJKTk9UOxXppNFC7L/zfTqjeRVoLhSgi0/85zeGYZDyd7fmkd22ZXMSGSS4SAnzcHZnWrw4Av+84z/ojsSpHdA9egdB3Nmh0ELlQmWhGiBLIZgrCWrVqMX78ePz9/enbty/Lly8nJydH7bCsk7ufsl5Pr1ng5HWztXDzp6CXaypEYRy6mMj0jacBmNyjFn4eTg/4hLBmkouEULSs5sNLLSoBMGbJIS4nZagc0T0Et4AOU5XH6ybA2S3qxiOECmymIPzqq6+IiYnhzz//xNXVlcGDB+Pn58dLL70kA/kfRl5r4fBd0looxEPKzNEzauFB9AYjXcIC6F6nrNohiWImuUiIm0Z3qE5YOU8S03N4Y8EB9AYLXIoCoMkrENZPWZt50XOQdFHtiIQwK5spCAG0Wi0dOnRg9uzZxMXF8cMPP7Br1y7atGmjdmjWy9RaOFNaC4UopM/XneB0fCpl3ByZ0jNUuoqWEJKLhFA42Gn5+ul6uDjo2HEmge83R6kd0t1pNNDtK/APg/SrsGAg5GSqHZUQZmNTBWGe2NhYvv/+ez755BMOHTrEY489pnZI1k2jgdr9pLVQiELYeeYaP/13FoBPeodR2tVB5YiEuUkuEgKCy7gyuYcyqcwXESfZe/66yhHdg4ML9J8DzqXg0n5YPQqMFtqiKUQRs5mCMDk5mV9++YX27dsTGBjId999R/fu3Tl16hQ7duxQOzzbIK2FQhRIalYuby46iNEI/RqWp21NP7VDEmYiuUiIO/WuX44edcuiNxh5ff5+kjMt9DdDqSDo8wtotHBgDuyepXZEQpiFzRSEfn5+TJgwgdDQULZv386JEyd47733qFy5cqH39d1331G7dm08PDzw8PAgPDycv/76y/R+ZmYmw4cPx9vbGzc3N3r37k1cXFy+fURHR9OlSxdcXFzw9fXlrbfeumOa+U2bNlG/fn0cHR2pUqUKs2fPfqhzNytpLRTigT5YfZSL1zMo5+XMu11D1A5HmFFR5SLJQ8KWaDQapvYMJbC0MxevZzBh2WGMltr6Vrk1tJukPF47Ds5vVzceIczAZgrCFStWcPHiRb788ksaNmz4SPsqX748H3/8MXv37mXPnj20adOGHj16cOTIEQDeeOMNVq5cyaJFi9i8eTOXLl2iV69eps/r9Xq6dOlCdnY227Zt49dff2X27Nm89957pm3Onj1Lly5daN26NQcOHGDkyJG8+OKLrFu37pFiNxtpLRTirjYej2fergsAfN63Du5OsoZnSVJUuUjykLA17k72fP1UPey0GlYevMTivRY8ccvjr0KtXmDIhYWDIfmS2hEJUbyMNiY+Pt64ZcsW45YtW4zx8fFFtt9SpUoZZ82aZUxMTDTa29sbFy1aZHrv2LFjRsC4fft2o9FoNK5Zs8ao1WqNsbGxpm2+++47o4eHhzErK8toNBqNY8aMMdaqVSvfMfr372/s2LFjoeK6cOGCETBeuHDhYU/t0SXHGo1znzYaJ3oYjRM9jIbvmhn/mfe1MTs7W72YikB2drbxzz//tPrzMBpt51ws/Tyup2UZH5saYQwau8o4acWR+25r6ediEd8tVqw4cpG15yFL/zv/IBJ/0Zj+zylj0NhVxprv/mWMik8p8OfMHn9WqtE4I1z5bfNjG6MxJ/ORdmcp1/9hqRG/5CHzsVOzGC1K6enpjBgxgt9++w2DwQCATqdj8ODBfPPNN7i4uDzUfvV6PYsWLSItLY3w8HD27t1LTk4O7dq1M21To0YNKlSowPbt22nSpAnbt28nLCwMP7+b44Y6duzIK6+8wpEjR6hXrx7bt2/Pt4+8bUaOHHnfeLKyssjKyjI9T0lJASA3N1e9ta6cSkPv2WiOLEa3bjya2EO0jDtC7uYkcpqNAp11tpDkXU9bWEPMVs7F0s9jwrJI4lOyqFTGlTfaVrpvnJZ+Lrd3LRQFUxy5yFbykKX/nX8Qib9ovPB4BbaeusL2MwmMmLuPhS81xtHuwR3WzB6/xgH6zMbu5/ZoYvZgWPUm+i5fPvTuLOX6Pyw14pc8ZD42UxC+8cYbbN68mZUrV9K0aVMAtm7dymuvvcabb77Jd999V6j9RUZGEh4eTmZmJm5ubixbtoyQkBAOHDiAg4MDXl5e+bb38/MjNjYWUGaWuzUJ572f9979tklOTiYjIwNnZ+e7xvXRRx8xadKkO17fsGEDZcqUKdQ5Fj1XHKtMps6F2QQk7cNh62ck7l3E/qAXSXauoHJsDy8iIkLtEIqMrZyLJZ7H/qsaVp/SocVIz4Ak/okoWLc7SzwXgKtXr6odglUqylxkq3nIUv/OF5TE/+g6lYJDdjqOXk5hxI/rebKiocCfNXf8PuVeJDxqGtoDv3Pomh3ny7R+pP1ZwvV/FOaMX/KQ+dhMQbhkyRIWL15Mq1atTK917twZZ2dn+vXrV+iCsHr16hw4cICkpCQWL17Ms88+axGLCo8fP55Ro0aZnsfExBASEkLbtm0pV66cipHdlJPdh70LJ1M/bj5eGedodXIShmZvYnj8datqLczJySEiIoL27dtjb289cd+NrZyLpZ5HfEoWE7/ZBuTwSqvKvNK2ygM/Y6nnkicmJkbtEKxSUeYiW8tDlv53/kEk/qLlWyOeYXMOsOmylkHtG9Ki6v1vJqgXf2cM25zRbZxCnZg/CG3TD2P5wi8hY2nXv7DUiF/ykPnYTEGYnp5+x51OAF9fX9LT0wu9PwcHB6pUUX7UNWjQgN27d/PVV1/Rv39/srOzSUxMzHd3Ni4uDn9/fwD8/f3ZtWtXvv3lzf526za3zwgXFxeHh4fHPe/KAjg6OuLo6Gh6npycDICdnZ1FfcFcLP04tXu+iv3aMWhOrEb378foTq6Bnt+Bf6ja4RWKvb29RV3bR2Er52JJ52E0Gnl3xQESM3IILefB6+2qY1+A7k95LOlcbmVnZzPpwayKMhfZah6y1L/zBSXxF40nwsrxbPh1ft1+nrFLD/PX6y3wcXd84OdUib/FmxB3CM3R5dgtGQIvbwZ3/4falaVc/4dlzvglD5mPzcwyGh4ezsSJE8nMzDS9lpGRwaRJkwgPD3/k/RsMBrKysmjQoAH29vZs2LDB9N6JEyeIjo42HSc8PJzIyEji4+NN20RERODh4UFISIhpm1v3kbdNUcRqMdzyZiKdpSz0GntIZiIVNmfhngv8czweBzstX/Sri0MhikFhe4ozF0keErZmfOea1PB352pqNm8uOojBYKFLUWg00ONb8KkJqbHKzKO52WpHJUSRsZnS+6uvvqJjx46UL1+eOnXqAHDw4EGcnJwKPYX2+PHj6dSpExUqVCAlJYW5c+eyadMm1q1bh6enJy+88AKjRo2idOnSeHh48OqrrxIeHk6TJk0A6NChAyEhIQwaNIhPP/2U2NhY3nnnHYYPH266qzps2DCmT5/OmDFjeP755/nnn39YuHAhq1evLtoLozaNBmr3heAWsOoNOLFaWbfw2EqrbC0U4lYXEtKZvPIoAKM7VKOan7vKEQm1FVUukjwkSgInex3fPF2PbtO38u/JK/z831lebF5J7bDuztFNucn9Y2u4sFNZo7DrF2pHJUSRsJmCMDQ0lFOnTjFnzhyOHz8OwNNPP82AAQPu2/XlbuLj4xk8eDCXL1/G09OT2rVrs27dOtq3bw/Al19+iVarpXfv3mRlZdGxY0e+/fZb0+d1Oh2rVq3ilVdeITw8HFdXV5599lkmT55s2iY4OJjVq1fzxhtv8NVXX1G+fHlmzZpFx44di+BqWKC8dQsjF8Nfb91sLWw5Bpq9YVVjC4UAMBiMjF50kLRsPY9VLMULzSz0R4wwq6LKRZKHRElR1c+dd7uGMGHZYT5Ze5zGwd6ElfdUO6y7864MvWfC3P6w5ycoWxfqD1Y7KiEemc0UhAAuLi4MHTr0kffz008/3fd9JycnZsyYwYwZM+65TVBQEGvWrLnvflq1asX+/fsfKkarJK2Fwob8/N9Zdp5NwMVBx7S+ddFpNWqHJCxEUeQiyUOiJHmmUQW2nLzK2iOxvDZ/P6tebYaro4X+RK3WEVpPgI1TYfWb4FsLyjdQOyohHolNDXY5ceIEI0aMoG3btrRt25YRI0aY7tAKC+IuYwuFdTsdn8Kn604AMKFLTSp4P9w6p8I2SS4SonA0Gg0f9w4jwNOJs1fTmLjiiNoh3V/zN6FGV9Bnw4KBkBr/4M8IYcFspiBcsmQJoaGh7N27lzp16lCnTh327dtHWFgYS5YsUTs8cbu81sL/2wnVu4AhR2ktnNkGYg+rHZ0Q95SjNzBq4UGycw20rObDM42sd41NUfQkFwnxcLxcHPiyf120Gli89yLLD1jwkgNardKzqUw1SLkEC5+VG9rCqtlMQThmzBjGjx/P9u3b+eKLL/jiiy/Ytm0bb7/9NmPGjFE7PHEv0loorMy3G6M4dDEJDyc7PuldG41GuoqKmyQXCfHwmlTyZkRrZamVd5Yd5kJC4ZcNMxsnD3hqLjh6QPQ2WDdB7YiEeGg2UxBevnyZwYPvHNg7cOBALl++rEJEosDu1Vo4q620FgqLEnkxiW/+OQXAlJ6h+Hs6qRyRsDSSi4R4NK+1rUqDoFKkZOXy2vz95OgNaod0b2WqwpM/KI93/QAH5qobjxAPyWYKwlatWrFly5Y7Xt+6dSvNmzdXISJRaLe3Fl4+KK2FwmJk5ugZtfAAuQYjncP86V6nrNohCQskuUiIR2On0/LVU3Vxd7Jjf3Qi//v7pNoh3V+NztBynPJ45Ui4JJM0CetjoVM4FcyKFStMj7t3787YsWPZu3evaR2mHTt2sGjRIiZNmqRWiKKw7jUT6fFVSn99v1pqRyhKqC8iTnIqPpUybo5M7RkmXUWFieQiIYpW+VIufNyrNsPn7uPbTVE0rVKGxypY6FIUAC3HwuUDcHItzB8IL28G1zJqRyVEgVl1QdizZ887Xvv222/zrcUEMHz4cIYNG2amqESRuH3dwssH4YeWypdus5GybqEwq11nE5i55QwAH/cKo7Srg8oRCUsiuUiIoteldgD/ngxkwZ4LvLHgACv+L1ztkO5Nq4VePyoT4107DYueg0F/gs6qf2aLEsSqu4waDIYC/dHr9WqHKh7GXccWTlXGFsZZ+JTUwmakZeUyetFBjEbo26A87UL81A5JWBjJRUIUj4ndQ6jk40pcchZv/3kEo1HtiO7DyRP6zwEHNzi3BSLeUzsiIQrMqgvCgkhMTGT69OlqhyEexd3GFv7QEjZ/JmMLRbH7YM0xohPSKeflzHvdQtQOR1gpyUVCFJ6Lgx3fPF0PB52WDcevsDXOwrvq+9ZQhrcA7JgBhxaqG48QBWSzBeGGDRt45plnCAgIYOLEiWqHIx6VtBYKFWw8Ec/cndEAfNa3Nu5O0lVZFI7kIiEeTa2ynozrVAOAP89pORGbonJEDxDSHZqPVh6veFW5iS2EhbOpgvDChQtMnjyZ4OBgOnTogEajYdmyZcTGxqodmigqt7YWOnlJa6EoNonp2YxdfAiAIU0r8nhlmSBAFIzkIiGK1pCmFWlVrQy5Rg0jFx4iI9vCu1+3fhuqtIPcTGWSmbRrakckxH1ZfUGYk5PDokWL6NixI9WrV+fAgQN89tlnaLVaJkyYwBNPPIG9vdzVtyl5rYXDd93ZWijrFooi8t7yI8SnZFHJx5WxT9RQOxxh4SQXCVF8NBoNH/cKxcPeyOkraUxdfVTtkO5Pq4Pes6BURUiKhsVDwJCrdlRC3JPVF4TlypXjm2++oXfv3sTExLB06VL69OmjdljCHEythTNvthbKuoWiCKw+dJkVBy+h02r4ol9dnOx1aockLJzkIiGKl7erAwOqKIvUz9kZzdrDl1WO6AGcS8FTc8HeBc5uRrtxqtoRCXFPVl8Q5ubmotFo0Gg06HTyo63E0Wigdr/bWgs/kNZC8dDiUzJ5589IAP6vVWXqBnqpG5CwCpKLhCh+NbyMDG1WEYCxSyK5lJihbkAP4lcLeswAQLdjOmWv71Q5ICHuzuoLwkuXLvHSSy8xb948/P396d27N8uWLZNFo0saaS0URcBoNDJ+SSTX03OoVdaDV9tUVTskYSUkFwlhHiPbVqF2eU+SMnIYueAAeoMlr0UBhPaCpq8DUC96JsRbeHdXUSJZfUHo5OTEgAED+Oeff4iMjKRmzZq89tpr5Obm8sEHHxARESFrP5UU92otnNlGWgtFgSzac5ENx+Nx0Gn5ol9dHOys/itSmInkIiHMw8FOy9dP1cPVQceuswnM2Hha7ZAerO1EDMGtsDNkY7doMKQnqB2REPnY1K+dypUrM3XqVM6fP8/q1avJysqia9eu+PnJQtIlyu2thbGHpLVQPNCFhHQmr1Lu3I7qUI3q/u4qRySsleQiIYpXxTKuTOkZCsBXG06x55yFF1haHfqeP5Lm4IMm8RwsHQoGuUEkLIdNFYR5tFotnTp1YvHixVy8eJG3335b7ZCEucnYQlEIBoORtxYfJDUrl4ZBpRjavJLaIQkbILlIiOLTq355nqxXDr3ByOvzD5CUYeE3fF1Ksyv4NYx2znD6b+U3iRAWwiYLwlv5+PgwatQotcMQapGxhaIAZm87x44zCTjb6/i8bx10Whn3JYqW5CIhit7kHrWoUNqFmMQM3l4aidFo2eMJk12C0Hf5UnmyZRocXa5uQELcYPMFoRDSWiju53R8Kp+sPQ7A211qUrGMq8oRCSGEKAh3J3u+froedloNqyMvs3DPBbVDeiBjaB8IH6E8WfYKxB9TNyAhkIJQlCTSWihuk6s38Oaig2TlGmhetQwDG1dQOyQhhBCFUDfQizc7VAfg/RVHOR2fqnJEBdBuEgS3gJw0mD8AMhLVjkiUcFIQipJFWgvFLb7bFMXBC4m4O9nxaZ/askSAEEJYoZdbVKJpFW8ycvS8Nm8/WbkWPmGLzg76/AKegZAQBUtfAoNB7ahECWYzBeHkyZNJT0+/4/WMjAwmT56sQkTCoklrYYl3OCaJrzacApRxKAGezipHJGyB5CIhzE+r1fBFv7qUdnXg6OVkPv7ruNohPZhrGej/B9g5wal1sPljtSMSJZjNFISTJk0iNfXObgLp6elMmjRJhYiExZPWwhIrK1fPmwsPkmsw8kQtf3rWLad2SMJGSC4SQh1+Hk581qc2AL/8d46Nx+NVjqgAytaFbl8pjzd/AsdXqxqOKLlspiA0Go137e518OBBSpcu/f/t3Xd0FNXfx/H3piekQUISSgiB0Ak19C5dRFGsIIIgSFXAws/Hig3FQlEEkSoCKoqgNAm9hR46hBY6KRBIJXXn+eOShEhII8nsJt/XOTnZnZ2d+cwkO3fvzL13dEgkzMYDrhZabP8ag5aqdzpRBL4NPE1IeCzujjZ89mR9aSoqCo2URULop3MdTwa1rgrAm8sOExGTqG+gvGj4PLQYrh4vfxUiT+ubR5RKVnoHeFhly5bFYDBgMBioWbNmloI4LS2NuLg4hg8frmNCYRbSrxb6doBV4yBkNZbbvqC9fVVo5geVGuqdUBSSfReimL3tPACfP+mPm6OtzolESSBlkRCm4X89a7MnNIqT12N4Y9lhFr7cHAtTv5VQt08h7Chc3Am/9oOhm8DOWe9UohQx+wrh1KlT0TSNwYMHM3HiRFxcXDJes7GxoWrVqrRq1UrHhMKspF8tPLoMbc1buN65gDa3M3SYAG3HgqW13gnFQ4hPSuWN3w+jafB008p0q+eldyRRQkhZJIRpsLO25LsXGvHYdzvYfuYGP20/z6sdqusdK2eW1vDMAjWWwc0z8Ndw1b/QosQ05BMmzuwrhAMHDgTA19eX1q1bY20tX9jFQ7p7tTDVuzU3FgygQvRB2PwpnPoH+swEz3p6JxQF9Pmak1yKSqCSqz0f9K6rdxxRgkhZJITp8PNw4sPe9Xhn+VG++jeEVtXdaFDZVe9YOXP0gOcWwbyeELIatn8NHd7WO5UoJcy+QpiuQ4cOGI1GTp8+TUREBMb/DN/bvn17nZIJs+XoyV7f1+nlk4DVv++ovoU/dpCrhWZq6+lIFu+5BMBXTzfA2U7+fqLwSVkkhGl4vpk3289EsuZoGK8tDWbVa+1wtDXxr72VmsJj38LKUbD5c/BqALV66J1KlAIm/snIu927d9OvXz8uXryIpmlZXjMYDKSlmfg9aYRpMhjQ6j8Dfp0z+hZmXC18fim4yOiU5iD6Tgpv/3EYgEGtq9Laz13nRKKkkrJICNNgMBiY9GQDDl+O5sLNBD5YcYxvnm1o+oOINX4RrgXDvjmwfCgM2wJuJt7kVZi9EtM4efjw4QQEBHDs2DGioqK4detWxk9UVJTe8YS5y24k0l/7QcodvZOJPJi55RzhMUn4updhQo/aescRJZiURUKYDhcHa6Y+3wgLAywPvsovuy/qHSlvuk8C75aQFANrJ+idRpQCJaZCeObMGT7//HPq1KmDq6srLi4uWX6EeGjpI5G+ug0c3OD6IVj9BvznKoAwLRExiSzYFQrAu4/Wwd7GUudEoiSTskgI09KsarmME4ET/znB3lAzODFjZQN9fgALazgbCGc36J1IlHAlpkLYokULzp49q3cMURqU9YGn54PBAg4tVs06hMmasfksiSlGGldxpXMdD73jiBJOyiIhTM+w9tXo3bAiqUaNkYsPcO22GbTucasOzYepx/++B2lyX2RRdMy6D+GRI0cyHo8ZM4Y33niDsLAw/P397xvhrUGDBsUdT5Rk1TpAl4kQ+D6s+x941gcfGVLe1FyOSmDJXjWQzFvda5l+3xFhlqQsEsK0GQwGJvdtwNmIOE5ej2H4Lwf4/dVW2FmbeIuRDm/B4SUQeRKCf4aAwXonEiWUWVcIGzVqhMFgyNJxf/DgzA9L+mvSkV8UidZjVMfv48th2UAYthWcK+idStxj+sYzpKRptPFzo3V1GUhGFA0pi4QwffY2lswe0JTHv9/BkSvRvPvXMb5+poFpnyi0Lwsd34G1b8Omz6B+X7CTpuei8Jl1hTA0NFTvCKI0Mxjgie8hMgQijsPvL8GgVWBlq3cyAZyNiOPPg1cAeLNbLZ3TiJJMyiIhzIN3OQe+79eEAXP38OfBK9Sv5MzLbXz1jpWzgMGwdzbcPAvbv4WuE/VOJEogs64Q+vj46B1BlHY2ZeD5X2B2R7iyVzUffWyK3qkEMCXwNEYNutb1pHGVsnrHESWYlEVCmI82fu7836N1+HT1ST5dfZJaXk6m3YLE0hq6fQpLn4fdP0DAy1C2qt6pRAlj1hXCe/3999/ZTjcYDNjZ2eHn54evr4mfBRLmqVw16DsXFj8D++dB00FQoaHeqUq1sxFxrD56HYMB3uhWU+84ohSRskgI0zekrS/Hrkaz4tA1Ri4+yMpRbfBxK6N3rAer2QN820PoNnWV8PHpeicSJUyJGWW0T58+PPnkk/Tp0+e+n+7du+Pn50eHDh24detWrsuaNGkSzZo1w8nJCQ8PD/r06UNISEiWeTp27IjBYMjyM3z48CzzXLp0iV69euHg4ICHhwdvvfUWqalZR4nasmULTZo0wdbWFj8/PxYsWPDQ+0LooEZX8H9GPd72tb5ZBHN3qCZ8nWt7UtvLWec0ojQprLJIyiEhio7BYOCLvg1oWNmF2wkpDF6wj+g7KXrHejCDATr+n3p8eCnEhuubR5Q4JaZCGBgYSLNmzQgMDCQ6Opro6GgCAwNp0aIFq1atYtu2bdy8eZM333wz12Vt3bqVUaNGsXv3bgIDA0lJSaFbt27Ex8dnmW/o0KFcv34942fy5MkZr6WlpdGrVy+Sk5PZtWsXCxcuZMGCBXzwwQcZ84SGhtKrVy86derEoUOHGDt2LK+88gr//vtv4e0YUXzavaF+n/wbIk7qm6UUuxGXxPK7fQeHta+mcxpR2hRWWSTlkBBFy87akp9eCsDL2Y5zkfGMXnKQ1DSj3rEerEpLqNwc0pJhzyy904gSpsQ0GX399deZPXs2rVu3zpjWuXNn7OzsGDZsGMePH2fq1KlZRn57kHXr1mV5vmDBAjw8PDhw4ADt27fPmO7g4ICXl1e2y1i/fj0nTpxgw4YNeHp60qhRIz755BMmTJjARx99hI2NDbNmzcLX15dvvvkGgDp16rBjxw6mTJlC9+7dC7IbhJ48akOdx1WFcPu30PcnvROVSouCLpKUaqRhZReaVZW+g6J4FVZZJOWQEEXPw9mOOQMDeGZWENvP3ODT1Sf56PF6esfKnsEAbV6H3/rDvrnQbjzYOumdSpQQJaZCeO7cOZyd728a5uzszPnz5wGoUaMGN27cyPeyo6OjAShXrlyW6YsXL+aXX37By8uL3r178/777+Pg4ABAUFAQ/v7+eHp6ZszfvXt3RowYwfHjx2ncuDFBQUF06dIlyzK7d+/O2LFjH5glKSmJpKSkjOexsbEApKamkpJiGs0d0nOYSp6CKtB2tB6L9cm/0Y79QWrbN1X/QhNQWv4miSlp/Bx0AYDBrX3uaxpnSkz9b2LK+86UFVVZVBLKIVP/n8+N5NdXUeWv5eHA10/XZ9TSwyzYdYGqbvb0b+5dqOuAQspfvStWbn4Ybp4lbd88jC1GFlK63Onx/yPlUPEpMRXCpk2b8tZbb/Hzzz9Tvnx5ACIjI3n77bdp1qwZAGfOnMHbO38fcqPRyNixY2nTpg3169fPmN6vXz98fHyoWLEiR44cYcKECYSEhLB8+XIAwsLCshTCQMbzsLCwHOeJiYnhzp072Nvb35dn0qRJTJx4/5DDGzduxN3dtEbJCgwM1DtCocjvdrRwbohXzGGu/f4Wh6oMKaJUBVPS/yY7ww3cSrCknK1G2qWDrLlczMEKwFT/JgU5eSaKpiwqaeWQqf7P55Xk11dR5X+sioFVlyz5+J8TRJw9Ri1XLfc3FcDD5q9SpgONb54leetUAiMro1kU71f54vz/kXKo+JSYCuHcuXN54oknqFy5ckZBe/nyZapVq8bKlSsBiIuL47333svXckeNGsWxY8fYsWNHlunDhg3LeOzv70+FChXo3Lkz586do3r16g+5NQ/2zjvvMH78+IznV69epW7dunTu3JlKlSoV2XrzIyUlhcDAQLp27Yq1tbXecQqsoNthuFIeFvakyq2dVHxhGrhULsKUeVMa/iZGo8bU6TuBBIY/UpverU37VgCm/je5evWq3hHMUlGURSWlHDL1//ncSH59FXX+npqG1Z/HWHH4Or+E2rJsWAuqlS+8kUcLLX9qZ7Tv/8E+PoJHqySgNXi+0DLmRI//HymHik+JqRDWqlWLEydOsH79ek6fPp0xrWvXrlhYqLFz+vTpk69ljh49OmMQgMqVc/5S36JFCwDOnj1L9erV8fLyYu/evVnmCQ9Xo0Kl9/fw8vLKmHbvPM7OztmelQWwtbXF1jbzxucxMTEAWFlZmdwB3tra2uQyFUS+t8O3NVRth+HCdqz3zIBepjPqaEn+m2w4EU7ozQSc7Kzo17Iq1tbmcXgz1b+JlZV57D9TU9hlUUksh0z1fz6vJL++ijL/l8805PLtRA5cvMWri4NZMaoNrg42hbqOh85vbQ2tRsKGj7DaPQOavKj6FxaT4vz/kXKo+JSYUUYBLCws6NGjB6+99hqvvfYa3bt3zyiA80PTNEaPHs1ff/3Fpk2b8nTPqEOHDgFQoUIFAFq1asXRo0eJiIjImCcwMBBnZ2fq1q2bMc/GjRuzLCcwMJBWrVrlO7MwMe3fUr8P/izDQxeT2dtV/6x+LargaCuFiNBPYZRFUg4JUfxsrSz5cUBTKrnac+FmAiN+OUiKKY48GjAYbJwg8iScMe8mwMI0mPW3punTpzNs2DDs7OyYPj3nm3S+9tpreV7uqFGjWLJkCStXrsTJySmjr4WLiwv29vacO3eOJUuW8Oijj+Lm5saRI0cYN24c7du3p0GDBgB069aNunXrMmDAACZPnkxYWBjvvfceo0aNyjizOnz4cL7//nvefvttBg8ezKZNm/j9999ZvXp1AfeIMBm+7dXw0Ff2QtB30O1TvROVaEeu3GZvaBRWFgYGta6qdxxRyhRFWSTlkBD6cHe0Ze6gAPr+sIug8zf5YOVxPn+yPoZivAqXKzsXCBgEu76DndOgZje9EwkzZ9YVwilTptC/f3/s7OyYMmXKA+czGAz5qhDOnDkTUDf9vdf8+fMZNGgQNjY2bNiwgalTpxIfH4+3tzd9+/bN0ifE0tKSVatWMWLECFq1akWZMmUYOHAgH3/8ccY8vr6+rF69mnHjxjFt2jQqV67MnDlzZKjvksBgUFcJlzwD++ZBm3FQxk3vVCXWT9vVjeh7N6xIBZfsm7kJUVSKoiySckgI/dT2cmb6C4155ef9LN17iRoejgxum/tV+mLVYgTsngUXd8CV/VA5QO9EwoyZdYUwNDQ028cPS9NyHlnK29ubrVu35rocHx8f1qxZk+M8HTt2JDg4OF/5hJmo0RW8GkDYEdgzEx7J34BGIm+u3EpgzdHrALzSzsQKbFEqFEVZJOWQEPrqXMeTdx+tw6erT/Lp6hP4li9Dp1oeesfK5FIJGjwLhxarq4TPLdI7kTBjJaoPIUBycjIhISFy7xKhv/SrhAB7ZkNitL55Sqj5Oy+QZtRo4+dGvYouescRApCySIiSYEhbX54L8MaowZglwZwOj9U7Ulatx6jfJ/+Bm+f0zSLMWompECYkJDBkyBAcHByoV68ely5dAmDMmDF88cUXOqcTpVbtx6B8bUiKhr0/6Z2mxIm+k8Kve9Vn/ZV21XROI4SURUKUJAaDgU/61KeFbzniklIZsnAfN+OS9I6VyaMO1OwBaKo/oRAFVGIqhO+88w6HDx9my5Yt2NnZZUzv0qULv/32m47JRKlmYQHt3lSPg2ZAcry+eUqYX/deIj45jRoejnSsWV7vOEJIWSRECWNjZcGsF5vi4+bA5ag7DP/lAEmpaXrHytTmdfX70BKIi8h5XiEeoMRUCFesWMH3339P27Zts4wEVa9ePc6dk8voQkf1noSyvnAnCvbP1ztNiZGSZmTBrgsADG1XzbRGgBOllpRFQpQ8ZcvYMHdgAE52Vuy7cIt3/zqWaz/fYlOlFVRuBmlJsGeW3mmEmSoxFcLIyEg8PO7v7BsfHy9fFIW+LK2g3Xj1eNd0SEnUN08JsfrIda5HJ+LuaMsTjSvqHUcIQMoiIUoqPw8nZvRrgqWFgT8OXGH2tvN6R1IMhsyrhPvmQJKJ9XMUZqHEVAgDAgKy3DcpveCdM2eO3GBX6K/B8+BcGeLC4dAveqcxe5qmZRTGg1r7YGtlqXMiIRQpi4QoudrXLM8Hj9UF4It1pwg8Ea5zortqPQpufmrwuoM/651GmCGzvu3EvT7//HN69uzJiRMnSE1NZdq0aZw4cYJdu3blaWhuIYqUlY06g7f2LdgxFZoMBEtrvVOZrd2hUZy4HoOdtQX9W/joHUeIDFIWCVGyvdTKhzMRsfyy+xKv/xrMH8NbU7eis76hLCzViKP/vK7GK2g+TL5jiHwpMVcI27Zty6FDh0hNTcXf35/169fj4eFBUFAQTZs21TueENBkAJTxgOjLcEQGl3gYc3deBODZAG/KlrHROY0QmaQsEqJkMxgMfNi7Hm383EhITuOVhfuIiDWBriANnlffMWKuwrE/9U4jzEyJuUIIUL16dX76SYb2FybK2l6dwQt8H7Z/Cw1fUGf1RL6EJcDW0zcwGGBwG7kRvTA9UhYJUbJZW1rwQ7+mPPnDTs7fiOfVRQdYOrQldtY6lunWdtByOGz8WN2ovsFzqn+hEHlg9lcIY2Ji8vQjhEkIGAz2ZSHqHBz/S+80ZmnzdXXY6lbXk6ruZXROI4QiZZEQpYuLgzVzBgbgYm9N8KXbTPjziP4jjwYMBhtHiDgBZzfom0WYFbOvELq6ulK2bNkH/qS/LoRJsHWEliPV4+3fgNGobx4zExmbxL5IdcZzqNyIXpgQKYuEKH2qlXdkZv8mWFkYWHnoGjM2n9U3kH1ZaDpIPd4xVc8kwsyYfZPRzZs3ZzzWNI1HH32UOXPmUKlSJR1TCZGD5sNg13fqDF7IGqjzmN6JzMYvey6Tphlo5O1CQNVyescRIoOURUKUTq393Jn4RD3e/esYX68/TfXyjvT0r6BfoJYj1f0IL+6AKwegsvRdFrkz+wphhw4dsjy3tLSkZcuWVKsmVw+EibJ3heZD1RXCbV9B7V7Szj8P7iSnsXTfZQCGtKmqbxgh/kPKIiFKr/4tfDgTHseCXRcY9/shKpd1wL+yiz5hXCqB/7NweAnsmgbPym0oRO7MvsmoEGap5UiwdoDrh+DsRr3TmIU/Dl7hVkIKbrYaXevcf+NvIYQQQi/v9apDh5rlSUwx8srP+wiP0XHk0dZj1O8Tf8PNc/rlEGZDKoRC6KGMOzR9WT3e9hXo3RHdxKUZNeZuVzei71jBiKWFXFEVQghhOqwsLfiuX2NqeDgSHpPE0J/3cyc5TZ8wnnWhRndAg6Dv9ckgzEqJrBAapPmdMAetx4ClDVzeDRd36p3GpG04Gc6Fmwm42FvRwkMqz8I8SFkkROnibGfN3IHNKOtgzZEr0by57DBGo05lVpvX1e/gxRAXoU8GYTbMvg/hU089leV5YmIiw4cPp0yZrMPRL1++vDhjCZE75wrQeADsnwtbJ0PVtnonMlk/bVNXB19o5o1tyhmd0whxPymLhBAAVdwcmPViU16cu4fVR69T3cOR8V1rFn8Qn9ZQKQCu7oc9P0Ln94s/gzAbZn+F0MXFJcvPiy++SMWKFe+bLoRJavM6WFhB6Fa4vE/vNCYp+NIt9l+8hbWlgRdbeOsdR4hsSVkkhEjXopobnz3pD8D0jWdYeehq8YcwGDKvEu77CZLiij+DMBtmf4Vw/vz5ekcQouDK+kCD5+DQYtj+NfT7Te9EJmfO9lAAnmhUCU9nO53TCJE9KYuEEPd6NsCbcxFx/LjtPG/9cYSKzgHFH6J2LyhXHaLOwcGfodXI4s8gzILZXyEUwuy1HQ8Y4PQ6uH5E7zQm5XJUAmuPXQfglXa+OqcRQggh8u7tHrXpUseT5FQjI5Yc4lZSMQewsMwccTRoBqSlFHMAYS6kQiiE3tz9oP7d/kfbv9E3i4mZuyMUowbtarhT28tZ7zhCCCFEnllaGJj6fCNqezlxIy6Zn05ZEp+UWrwhGr4AZcpDzBU4Jn2YRfakQiiEKWj3hvp9YiVEhuibxUREJ6Tw+351I/ph7eXm3kIIIcyPo60VcwYG4FbGhqsJBt7842jxjjxqbQcthqvHO6fJba5EtqRCKIQp8KwHtR8DNNj+rd5pTMLivRdJSE6jtpcTbf3c9Y4jhBBCFEjlsg7M7NcIK4PGhlORfLW+mE/8NhsC1mUg4jic3Vi86xZmQSqEQpiK9KuER5dBVKi+WXSWnGpk4a4LALzSrprcz00IIYRZa1zFlReqGwGYueUcfxy4Unwrty8LTQepxzunFt96hdmQCqEQpqJSE/DrAlpaqT9g/3P4GuExSXg62/J4w4p6xxFCCCEeWkB5jREd1ABp7yw/wr4LUcW38lYj1W2uLmyHqweLb73CLEiFUAhT0u5N9Tt4MUTrcN8iE6BpGj9tVzeiH9i6KjZWcpgSQghRMox9xI+e9b1ISdN4ddEBLkclFM+KXSpD/afV453TimedwmzINy0hTIlPK/BpC8YU2DVd7zS62HH2BqfCYnGwsaR/cx+94wghhBCFxsLCwDfPNqR+JWei4pMZsnAfsYnFdDuINq+p3yf/hpvnimedwixIhVAIU9P+7lXCAwshLkLfLDr46e6N6J8N8MbFwVrnNEIIIUThcrCxYs5LzfBwsuV0eByvLQ0mrThGHvWsBzW6gWZU9yUU4i6pEAphaqp1hEoBkHqn1B2wT4XFsO10JBYGGNJWbkQvhBCiZPJysWPOwABsrSzYHBLJ52tOFs+K27yufh9aDHGRxbNOYfKkQiiEqTEYMq8S7psDCcXY6Vxnc+5eHexR3wvvcg46pxFCCCGKToPKrnzzbEMA5u4IZeneS0W/Up82UKkppCbC3tlFvz5hFqRCKIQpqtkDPP0hOQ72zdU7TbEIj0lk5SE1kM4r7eRG9EIIIUq+xxpUZFyXmgC8v+IYu87dKNoVGgyZVwn3zobk+KJdnzALUiEUwhQZDJmdvw8sAGOarnGKw+xt50lJ02hWtSxNqpTVO44QQghRLF7r7EfvhhVJNWqM+OUgoTeKuJJW+zEoVw0Sb0PwL0W7LmEWpEIohKmq8zjYl4OYK3B2g95pitTNuCQW77kIwOhHauicRgghhCg+BoOBr55uQCNvV6LvpDBkwT6iE4pw5FELS2g1Wj3e9T2kpRbduoRZkAqhEKbK2g4a9VOPDyzQNUpRm7czlMQUI/6VXGhfw13vOEIIIUSxsrO2ZPZLTanoYsf5G/GMXHKAlDRj0a2wUT9wcIfoS3BiRdGtR5gFqRAKYcqaDFS/T6+DmGv6Ziki0XdS+HlX+tVBPwwGg86JhBBCiOLn4WTHnIHNcLCxZOfZm0z85ziaVkS3o7C2hxavqsc7p0FRrUeYBakQCmHKytdUN6rXjHBwkd5pisTPuy4Qm5RKTU9Hutbx1DuOEEIIoZu6FZ2Z9nxjDAb4ZfclFu66UHQra/YKWDtA2BE4v6Xo1iNMnlQIhTB1TQep3wd/LnGDy8QnpTJvp7rVxKhOflhYyNVBIYQQpVvXup78r0dtAD5edYItIRFFsyKHctDkJfV41/SiWYcwC1IhFMKUGdMgLVk9jrkCF3fpm6cQxSam8PafR7iVkEJVNwd6+VfQO5IQQghhEoa1r8YzTStj1GDMkmBOXo8pmhW1HAkGSzi3CcKOFs06hMmTCmE2Jk2aRLNmzXBycsLDw4M+ffoQEhKSZZ7ExERGjRqFm5sbjo6O9O3bl/Dw8CzzXLp0iV69euHg4ICHhwdvvfUWqalZR3LasmULTZo0wdbWFj8/PxYsWFDUmyfMQWqyaiL6fTNYOVJNs3MBp5JRaTpw8RaPTt/O6iPXsTDA/3rWxspSDkdCpJNySIjSzWAw8NmT/rTwLUdsUiqD5u/l6u07hb+isj5Q93H1uJTc91jcT76BZWPr1q2MGjWK3bt3ExgYSEpKCt26dSM+PvO+MOPGjeOff/5h2bJlbN26lWvXrvHUU09lvJ6WlkavXr1ITk5m165dLFy4kAULFvDBBx9kzBMaGkqvXr3o1KkThw4dYuzYsbzyyiv8+++/xbq9woSk3IG9P8H0xvD3aIg6B/ZlodO78PphcPfTO+FDSTNqTN94hmd/DOJy1B0qudrz+6ut6FG/ZFR0hSgsUg4JIWysLJg9IICano6ExyQxcN5ebickF/6KAoao30d+h8QiuhIpTJqV3gFM0bp167I8X7BgAR4eHhw4cID27dsTHR3N3LlzWbJkCY888ggA8+fPp06dOuzevZuWLVuyfv16Tpw4wYYNG/D09KRRo0Z88sknTJgwgY8++ggbGxtmzZqFr68v33zzDQB16tRhx44dTJkyhe7duxf7dgsdJcXC/nnqfkDxd/sKOHpC6zHQ9GWwddQ3XyG4ciuBcb8dYt+FWwA80agin/Spj7Odtc7JhDA9Ug4JIQBcHKxZ8HJznvphF2cj4nhl4X5+eaUFdtaWhbeSqm3BvRbcCIGjv6vBZkSpIlcI8yA6OhqAcuXKAXDgwAFSUlLo0qVLxjy1a9emSpUqBAUFARAUFIS/vz+enpmjJnbv3p2YmBiOHz+eMc+9y0ifJ30ZohS4cwu2fAlT6kPgB6oy6OINj34Nrx9RFcISUBn8+/A1ek7bzr4Lt3C0tWLKcw2Z9nxjqQwKkUdSDglRelV0tWfh4OY42Vmx/+ItXv81mDRjId4mwmCAgMHq8b55cguKUkiuEObCaDQyduxY2rRpQ/369QEICwvDxsYGV1fXLPN6enoSFhaWMc+9hXD66+mv5TRPTEwMd+7cwd7e/r48SUlJJCUlZTyPjY0FIDU1lZSUlIfY0sKTnsNU8hRUkW5HfCQWe2ZicWAehuQ4ALRy1UhrPQ6t/tNgaZ0eolBWp9ffJC4plY9Xn+KvYHUPxUbeLnzztD9VyjkUKEtJ+d8C09+W//YzE/opKeWQqf/P50by66u056/mZsfMfo14eeEB/j0ezgcrjvLhY7UL79699Z7GasNHGCKOkxq6E827RZaX9dj/Ug4VH6kQ5mLUqFEcO3aMHTt26B0FUAMNTJw48b7pGzduxN3dXYdEDxYYGKh3hEJRmNthlxyFX8QafG5swVJT/QCi7bw57dWba67N4aoFXC26/Vacf5MLsbDojCU3kgwY0OhWSaN7xZsc272FYw+57JLyvwWmuy03btzQO4K4q6SVQ6b6P59Xkl9fpT1//2oGFp6xYPHey0SHXaBrpcK7mtfIuRk+Udu4/s9nHKw6PNt5inP/SzlUfKRCmIPRo0ezatUqtm3bRuXKlTOme3l5kZyczO3bt7OcnQ0PD8fLyytjnr1792ZZXvrob/fO898R4cLDw3F2ds72rCzAO++8w/jx4zOeX716lbp169K5c2cqVapU8I0tRCkpKQQGBtK1a1esrc23SWChbsetUCx3Tcdw8lcMRnV2zVixCcY243Go0Z1GBgONHj7yAxXn3yTNqPHjtlCm7zlHmlGjoosdXz/tT7OqZR962SXlfwtMf1uuXr2qdwRBySqHTP1/PjeSX1+SX3kUqBR0kc/WhLDqkiXtAurxVOPC+f5nuFYB5nelcsx+vDq2AAe3jNf02P9SDhUfqRBmQ9M0xowZw19//cWWLVvw9fXN8nrTpk2xtrZm48aN9O3bF4CQkBAuXbpEq1atAGjVqhWfffYZEREReHh4AOqsirOzM3Xr1s2YZ82aNVmWHRgYmLGM7Nja2mJra5vxPCZGjQZlZWVlcgdIa2trk8tUEA+1HREnYfu3cOwP0IxqWtV20O4NLKp1xKKwmnrkUVH/Ta7evsO43w6xNzQKgMcaVOCzJ/1xsS/cdZaU/y0w3W2xspLiQU8luRwy1f/5vJL8+pL8MLS9HzfiUvhx23neXXECTxcHOtbyePhwPs2hQiMM1w9hfew3aPP6fbMU5/6Xcqj4yJ7OxqhRo1iyZAkrV67Eyckpo6+Fi4sL9vb2uLi4MGTIEMaPH0+5cuVwdnZmzJgxtGrVipYtWwLQrVs36taty4ABA5g8eTJhYWG89957jBo1KqMgHT58ON9//z1vv/02gwcPZtOmTfz++++sXr1at20XheRaMGz7Gk6typzm1xXavwlVWuqXqwitOnKN/1t+lJjEVMrYWDLxifr0bVKp8Po3CFGKSDkkhMjJhB61CY9JZMWha4xcfJDfhrXCv7LLwy+42RD4ewzsnw+txoCFjD9ZGkiFMBszZ84EoGPHjlmmz58/n0GDBgEwZcoULCws6Nu3L0lJSXTv3p0ffvghY15LS0tWrVrFiBEjaNWqFWXKlGHgwIF8/PHHGfP4+vqyevVqxo0bx7Rp06hcuTJz5syRob7N2cUg2P41nN1wd4IB6vSGdm9AxUZ6Jisy8UmpfPT3cZYduAJAQ29Xpj3XiKruZXROJoT5knJICJETCwsDk59uSGRcEjvP3uTlBXv5c0RrfNwesuyt3xf+fQ9uhcL5zeDXuXACC5MmFcJsaHkYbtfOzo4ZM2YwY8aMB87j4+NzX1Oc/+rYsSPBwcH5zihMiKapg+a2b+Di3UEfDJbg/zS0HQ8etfXNV4QOX77N678Gc+FmAgYDjOrox+tdamBtKWcUhXgYUg4JIXJjY2XBrBeb8tyPuzlxPYaB81Sl0M3RNvc3P3ChZaDh87D3R3V/ZKkQlgryrU2IgjIa4dRq+OkRWPSkqgxaWEPTQTDmADw1u8RWBtOMGjM2n6XvzF1cuJlABRc7lg5tyZvda0llUAghhCgmTnbWLHi5GZVc7blwM4HBC/aRkPyQt2tIvydhyFqIloFdSgP55iZEfhnT4OgfMKsN/NoPrh0EK3toMQJePwy9p0E539yXY6au3b5Dv59289W/IaQaNXr5V2Dd6+1pWc0t9zcLIYQQolB5ONvx85DmuDpYc/hKNKMWHyQ1zfgQC6wNPm1BS4ODPxdeUGGypEIoRF6lJsPBRfB9M/hzCEScABsnaDsOxh6Fnl+Ai2nc+qOorD16nZ7TtrMnNAoHG0smP92A7/s1xsXBfEd8E0IIIcxd9fKOzB3YDDtrCzaHRPLuX8fy1PT8gQJeVr8PLoQ0uUF8SSd9CIXITcodCF4AO6ZCjBo4Bfuy0HIkNB+qHpdw8UmpfPzPCX7bfxmABpVdmPZ8Y3xl4BghhBDCJDT1Kct3LzTh1UX7+W3/ZTxd7BjftWbBFlbncXBwh9jrcHot+PUo3LDCpMgVQiEeJCkWv/DVWM1oCmveVJVBR0/o+gmMPQYd3i4VlcEjV27z2Hc7+G3/ZQwGGNmxOn+OaC2VQSGEEMLEdK3ryad9/AGYvvEMi/dcLNiCrGygyQD1eN/cQkonTJVcIRTiv+7cgj2zsdr9A/USb6tpLt7qBq2NB4C1na7xiovRqDF7+3m+vttX0MvZjinPNaJVdekrKIQQQpiqfi2qEBaTyPSNZ3h/xTE8nOzoWtcz/wtq+rJqHXV+M0SdL/ScwnRIhVCIdHEREDRDnQlLjsUAxNl6Ytf1Xawa9wPL0tNPLiw6kfG/H2LXuZsA9KzvxaSn/HF1sNE5mRBCCCFyM65LDcKjE/lt/2XGLD3I4lda0tQnn62ayvpAja5wZj0WwQuBFkWSVehPKoRCRF+BndNVx+nURDXNox6pbcayMdSaRxs+Vqoqg+uOhfG/5Ue4nZCCvbUlHz1el2cDvDEYDHpHE0IIIUQeGAwGPnuyPhGxiWwOiWTIwn38OaI11cs75m9BAYNVhfDwUixqNi6asEJ30odQlF5R5+HvMTCtkboBa2oiVGoKzy+F4TvQ6j4JhtLzEUlITuWd5UcZ/ssBbiekUL+SM6tea8tzzapIZVAIIYQwM1aWFszo34SG3q7cTkjhpbl7iYhJzN9CanQDF28Md6KoeHtf0QQVuis933aFSBdxEv4cCt81VffXMaZA1XYwYAW8shFqPwoWpeujcexqNI99t4Oley9hMMCrHaqxfESb/J9JFEIIIYTJcLCxYt7AAKq6OXD19h0Gzd9HbGJK3hdgYQlNBwJQ9camIkop9Fa6vvWK0u1aMPzaH35oCUd/B80Ifl1h8L8waBVU7wSl7EqY0ajx07bzPPnDTs5HxuPpbMviIS14p2cdbKzk8CCEEEKYOzdHW34e3AJ3RxtOXI9h+C8HSE7Nx43rG7+EZmGFW/wZCD9edEGFbuQbnyj5LgbBoqdgdkc4tQowqPvrDNsKL/4BVVrqnVAX4TGJDJy/l8/WnCQlTaNbXU/Wvd6e1n7uekcTQgghRCGq4ubA/EHNKWNjyc6zN3nrj8MYjXm8cb2TJ1qtXgBYHFxQdCGFbqRCKEomTYOzG2H+ozC/B5zbCAZLaPAcjNwNzy2Cio30TqmbwBPh9Ji6je1nbmBnbcHnT/rz44CmlC0jo4gKIYQQJZF/ZRdmvtgUKwsDKw9d48t1p/L8XmOTQQBYHPsdkmKLKKHQi4wyKkoWoxFOr4VtX8O1g2qahTU07g9txkI5X13j6e1OchofrTrF4j2XAKhX0ZlpzzfGz0P6CgohhBAlXfua5fmybwPeWHaYH7edx9PZjsFtc/9upPm0Jda2Ak5J1+HI79BsSDGkFcVFKoSiZDCmwfG/YPs3EHFCTbOyh6aDoPUYcKmkazxTcCUenpy1m3OR8QAMbefLm91rYWtlqXMyIYQQQhSXvk0rEx6byOR1IXyy+gQezrY81qBizm8yGLjg3gn/q0tg/zx1O4pSNu5CSSYVQmHeUpPhyG+wYwpEnVPTbJyg+VBoORIcy+ubzwQYjRrzd13k26OWpGnxeDjZ8s2zDWlXQ/aNEEIIURqN6FCdsOhEfg66yPjfDuNWxpZW1d1yfM/lcm2pH74cQ/gxuLwXqsiN6ksKqRAK85RyB4J/gZ3TIPqymmZfVlUCmw9VjwURMYm8seww28/cAAw8Uqs8Xz3TEDdHW72jCSGEEEInBoOBD3vXIyImiXXHwxi2aD/LhreitpfzA9+TYuWIVvdJDEeWwv65UiEsQWRQGWFekmJVJXBqA1jzpqoMOnpCt09h7DHo8LZUBu/aeDKcHtO2Zwwc84xvGrP6N5LKoBBCCCGwtDAw9flGNKtaltjEVAbN28e123dyfI+xycvqwfEVkBBV9CFFsZAKoTAPd27Bli9hSn0I/ADiI8DFGx79Gl4/ovoJ2srAKACJKWm8v+IYQxbuJyo+mToVnFk+vCVtvTQM0t5fCCGEEHfZWVsy56Vm1PBwJCwmkYHz9hKd8OAb12sVG4NXA0hLgkOLizGpKEpSIRSmLS4SAj+EKf6w5XNIvA1ufvDED/BasGoeam2nd0qTcfJ6DL2/28Gi3RcBGNLWlxWjWlNDRhEVQgghRDZcHKxZMLg5Xs52nImIY+jP+0lMSct+ZoMhc4TR/fPU6O7C7EmFUJim6KuwdgJM9YedUyE5Fjzrw9PzYNRedRsJS2u9U5oMTdOYtyOUJ77fyZmIONwdbVk4uDnvP1ZXRhEVQgghRI4qudqzYHAznGyt2HshinG/HSLtQTeur/802DpD1HkI3Vq8QUWRkAqhMC1R5+HvMTCtIeyZBal3oFIAvPArDN8B9fuChVRw7hUZm8Sg+fv4eNUJktOMdK7twb9j29GhpowiKoQQQoi8qe3lzOyXArCxtGDtsTA+/uc4mpZNpdDWERo8px7vn1u8IUWRkFFGhWmIOKnuIXjsT9DuNj+o2g7avwm+HeReNw+w6VQ4by07ws34ZGytLHi3Vx0GtPSRvoJCCCGEyLdW1d349rmGjF4SzMKgi3i52DOiY/X7Z2w2BPb9BKfWQMx1cK5Q/GFFoZEKodDXtWDY9jWcWpU5rUY3aPemDGecg8SUNL5Ye4oFuy4AUNvLiekvNKamp5O+wYQQQghh1h5rUJHwmCQ+WXWCL9edwtPZlt7+nlln8qgDVVrDpV1w8GfoOEGfsKJQSIVQ6ONiEGz/Gs5uuDvBAHV6Q7s3oGIjPZOZvJCwWF5bGkxIeCwAL7epyoQetbGzlqa0QgghhHh4Q9r6Eh6TyOxt53n7jyO42je+f6aAwapCeGCB+v5mKdUKcyV/OVF8NA3ObVJNQy/uVNMMluD/DLQdBx619c1n4jRNY+GuC3y+9hTJqUbcHW346pmGdKrloXc0IYQQQpQw/+tRm/CYRFYeusaYpYcZUes/M9R9HNa5Qew1OPMv1O6lS07x8KRCKIqe0Qin16qmodcOqmmWNtCoH7QZC+V8dY1nDm7EJfHWssNsDokEoFOt8kx+uiHlneQm80IIIYQofBYWBr56uiE34pLYefYmP56ypGdUAtU9XdQMVrbQ+EXYOQ32zZUKoRmTUUZF0TGmwdE/YFYb+LWfqgxa2UPLkfD6Yeg9TSqDebAlJIIeU7exOSQSGysLPupdl3mDmkllUAghhBBFysbKglkvNqW2lxOxKQaG/HyQm3FJmTM0fRkwwLmNaqR4YZakQigKX1oyVW5uxWpWS/hzCEScABsnaDsexh6FHpPAuaLeKU1eYkoaE/85zqD5+7gRl0wtTyf+Ht2GQW18ZRRRIYQQQhQLJztr5gxoTDlbjQs3Exi8cD8JyanqxXK+4NdZPT6wQLeM4uFIhVAUnpQ7sGc2Vj80o/GluRhuhYJ9Wej0Low7Cl0+BEe5N15enA6Ppc+MnczfeQGAga18WDm6DbW9nPUNJoQQQohSx9PZjuF10nC1t+bw5duMWRJMatrd24QFDFa/g3+B1KQHL0SYLKkQioeXFKvaj09tAGvfwhBzlUQrF9I6T4Sxx6DD26piKHKlaRqLgi7Q+7sdnAqLxa2MDfMGBTDxifoyiqgQQgghdONpDz++2BhbKws2norgvRXH1I3ra3QH50qQcBNOrNQ7pigAqRCKgkuIgi1fwJT6EPgBxEeAizdp3ScTWO8bjC1Hga2j3inNxs24JIb+vJ/3Vx4nKdVIh5rlWTu2HY/U9sz9zUIIIYQQRaxJFVe+e6ExFgb4dd9lpm44o2430XSQmmH/PF3ziYKRUUZF/sVFQND3akSp5Dg1rVx1aDceGjyH0QjGNWv0zWhmtp2O5I1lh4mMTcLG0oL/9azNoNZVsbCQvoJCCCGEMB3d6nnxSZ/6vPvXMaZtPIOXix0vNB6gLhJcCoLw4+BZT++YIh+kQijyLvoK7JwOBxdCaqKa5llfVQTr9gGLu00ajSm6RTQ3SalpfLUuhDk7QgGo4eHI9BcaU6eC9BUUQgghhGnq38KHsOhEvtt0lnf/Okr5AQF0qd0LTv6trhL2+kbviCIfpEIocnfzHOycCoeWZlb2KjWF9m9BzR4gI14WyNmIWF5beogT12MAGNDSh3d71ZG+gkIIIYQweeO71iQsOpFlB64weulBljw6iCYn/4bDv0GXidJtyIxIhVA8WMRJ2P4NHPsTtLsjSVVtB+3egGodpSJYQJqmsXjPJT5dfYLEFCPlytgwuW8DutSVvoJCCCGEMA8Gg4HPn/InMi6JLSGRDAlM4w/nFlSP2QNHl0HAy3pHFHkkFUJxv6sHVUXw1KrMaTW6Qbs3oUoL/XKVAFHxyUz48wiBJ8IBaFfDnW+eaYiHs53OyYQQQggh8sfa0oIf+jfhhdm7OXwlmoGMZLkWgsf+uWqgGbl4YBakQigyRV+Bf16HsxvuTjBAnd7qimDFRnomKxEOXb7NsJ/3E3F34Ji3e9RicBtfGThGCCGEEGbLwcaKuYOa8fTMXVy4mcAgiwn8fn0ijlf2g3czveOJPJDbTmRj27Zt9O7dm4oVK2IwGFixYkWW1wcNGoTBYMjy06NHjyzzREVF0b9/f5ydnXF1dWXIkCHExcVlmefIkSO0a9cOOzs7vL29mTx5clFv2oOlJsGv/VVl0GAJDZ6HUXvguUVSGSwEmqYx4Y8jRMQmUb18Gf4a1ZpX2lWTyqAQ4oFKZVkkhDBL7o62LBzcHHdHG04YfRid8hqp694FY5re0UQeSIUwG/Hx8TRs2JAZM2Y8cJ4ePXpw/fr1jJ+lS5dmeb1///4cP36cwMBAVq1axbZt2xg2bFjG6zExMXTr1g0fHx8OHDjAV199xUcffcTs2bOLbLtyFPgBXD8E9uVURfCpH6F8LX2ylED7L94iJDwWO2sLlo9oQ72KLnpHEkKYuFJZFgkhzJaPWxnmDmyGnZWBLcZGfHqhFuycpncskQfSZDQbPXv2pGfPnjnOY2tri5eXV7avnTx5knXr1rFv3z4CAgIA+O6773j00Uf5+uuvqVixIosXLyY5OZl58+ZhY2NDvXr1OHToEN9++22WwrpYnFwFe2apx0/OAvcaxbv+UmBR0EUAnmhYCRcHa53TCCHMQakri4QQZq+htytTnmvMiMUHWZDWg6rrFzGoxlHw8tc7msiBXCEsoC1btuDh4UGtWrUYMWIEN2/ezHgtKCgIV1fXjAIYoEuXLlhYWLBnz56Medq3b4+NjU3GPN27dyckJIRbt24V34bcvgQrR6rHrcdAze7Ft+5S4kZcEmuPXQfgxZY+OqcRQpQkJaYsEkKUGD39KzChh2pl9nFKfzYv+Up1TRImS64QFkCPHj146qmn8PX15dy5c/zf//0fPXv2JCgoCEtLS8LCwvDw8MjyHisrK8qVK0dYWBgAYWFh+Pr6ZpnH09Mz47WyZctmu+6kpCSSkjI/VLGxsQCkpqaSkpLPG8KnpWC57GUsEqMxVmxKWvv/g/wuIxvpOfKdx8QU1nb8uuciKWkaDSo5U9vTQZf9In8T02Pq25Kamqp3BJELvcqigpZDpv4/nxvJry/Jr6/85h/Sugrnr91g2ZGbjI54nN9WTqHW42/ka51SDhUfqRAWwPPPP5/x2N/fnwYNGlC9enW2bNlC586di3TdkyZNYuLEifdN37hxI+7u7vlaVt2rv1IjYj/Jlg5sce3HnX8DCysmAIGBhbs8vTzMdhg1mBdsCRioZ3eLNWvWFF6wApC/iekx1W25ceOG3hFELvQqix62HDLV//m8kvz6kvz6yk/+lvZw0iGeYwkuDN1XkXdiZ6CV9c39jXdJOVR8pEJYCKpVq4a7uztnz56lc+fOeHl5ERERkWWe1NRUoqKiMvp6eHl5ER4enmWe9OcP6g8C8M477zB+/PiM51evXqVu3bp07tyZSpUq5Tmz4WwgVsGqcmLRZyadavfK83tzk5KSQmBgIF27dsXa2nz7yxXGdmw5HUnU7mCc7ax4p19n7G0sCzll3sjfxPSY+rZcvXpV7wgin4qrLCpoOWTq//O5kfz6kvz6Kmj+Dp1TePbbvzmf6MZP5xL5ZXxbHByd8/ReKYeKj1QIC8GVK1e4efMmFSpUAKBVq1bcvn2bAwcO0LRpUwA2bdqE0WikRYsWGfO8++67pKSkZHywAgMDqVWr1gObi4IaQMDW1jbj+e3btwGIjIzEyiqPf86UO/DLKLhjhEb9oWwA/OcLwcNITU3lxo0bRERE5D2TCSqM7Zi76RTGpAS61/Mi5tYNYgo5Y17J38T0mPq2REZGAmA0GnVOIvKquMqigpZDpv4/nxvJry/Jr6+HyT+pdy2GLj7E4aSyfPHTIkb1ezpP75NyqBhp4j6xsbFacHCwFhwcrAHat99+qwUHB2sXL17UYmNjtTfffFMLCgrSQkNDtQ0bNmhNmjTRatSooSUmJmYso0ePHlrjxo21PXv2aDt27NBq1KihvfDCCxmv3759W/P09NQGDBigHTt2TPv11181BwcH7ccff8xX1r1792qA/MiP/MhPkfzs3bu30I6tIn/MpSySckh+5Ed+ivJHyqGiZ9A0TUNksWXLFjp16nTf9IEDBzJz5kz69OlDcHAwt2/fpmLFinTr1o1PPvkkoyM+qJsBjx49mn/++QcLCwv69u3L9OnTcXR0zJjnyJEjjBo1in379uHu7s6YMWOYMGFCvrKmpqYSHByMp6cnFhYmMmhsUizMaA6j9oKtk95pCq6kbAeUnG0pKdsBJr8tRqOR8PBwGjdubJZns0sCcymL8lwOmfj/fK4kv74kv750yC/lUPGRCqEofIkx8IU3/O8y2OWtnbhJKinbASVnW0rKdkDJ2hYh8sLc/+clv74kv77MPb/IkYlcUhJCCCGEEEIIUdykQiiEEEIIIYQQpZRUCEXhs7KFDv9Tv81ZSdkOKDnbUlK2A0rWtgiRF+b+Py/59SX59WXu+UWOpA+hEEIIIYQQQpRScoVQCCGEEEIIIUopqRAKIYQQQgghRCklFUIhhBBCCCGEKKXkLo+icOybA/vmwe1L6rlHbegwAWp01TfXw9r+LWycCC1GQM8v9E6TP5snwdb/ZHarAWP265PnYcVcg8AP4WwgpNyBctXgiRlQqYneyfJnij9EX7p/erNXoNc3xZ9HiNzkdnz/53U4vwViw8CmDHi3gC4ToXzNzGXcvgyrx0PodjVPoxeg80dgmcPXkIQoWPs2hKwDgwXU7Q09vgRbx+LNH3YUdkyBS7sh4Sa4VoGAwdByRM7rze6z3vlDaDe+ePMDfORy/3L7zgX/px+8XlPZ/8GLYeXI7Jf95llwLJ/9a4W1//OyDek0DRY/DWc3wHOLoc5jma+Z8mcgt/x6fwZEkZMKoSgczpWgy0fgVl0dUA4vgaUvwPDt4FFH73QFc/UAHJgPnvX1TlJw5evASyszn1uY6Uf+zi2Y2x1820H/P6GMG9w8B/aueifLv2GbwZiW+TziBCzqA3X76JVIiJzldnyv0Aj8nwWXyuqzuuULWPQkjD0CFpbq/33Js+DoAUPWQ1w4/PUqWFhDlw8fvN7lQyE2HF5aAWkpqlLwz+vw9NzizX/tEJQpD0/NVsu6vFflMFhCi2E5r7vTu9BkYObz/H6RL4z86Z74Afy6ZD63y6aSeC9T2f/1n8qaG2DFCEhNenBlMF1h7P+8bEO63T8Ahvvfb+qfgdzy6/0ZEEVPE6KoTKqiaQcW6p2iYBJjNW1aY007u0nT5j2qaWsm6J0o/zZ9rmk/tNE7ReFY/4Gmze2ud4qisWaCpk1tqGlGo95JhMi7nI7v149q2ofOmnbznHp+er2mfeSqabHhmfPsnaNpn1fWtJSk7JcRcUot48qBzGmnAzXtQxdNi75WvPmzs2q8ps3vlfM6vq2vabtmFDxjTvKb/0NnTTvxT96Xb8r7Py5S0ya6adqhpTmvoyj3v6bdvw3XDmva17U1LSbs/v1tDp+BnPJnR+/PgChU0odQFD5jGhz9A1ISoHJzvdMUzJo3oWZ3qN5J7yQPJ+ocfF0LpjaAP19RTVbMUchaqNgYfn8JJleHWW3hwAK9Uz281GQ48hs0fhEM2ZyVFcLU5HZ8T46HQ4vB1QecK6tpl/eCRz11dSSdX2dIioHIk9mv5/JedQXr3ibh1TqqZnNXH6LZe0HyZycxBuzL5r6+HVPgy6rqmLVzGqSlFjg68HD517wJX/rC7E5wcJG6UvQgprz/Dy8Faweo+0Tu6yvs/Q/Zb0Nygipje30NTp73v8fUPwO55c+OXp8BUSTMtP2YMEnhx2FOV0hNBBtH1f7co7beqfLv6B9w/TAM3ax3kodTOQD6/KD6DcaFwZYvYX5PGBkEtk56p8ufWxdg31xoNQravQFXD8LaCWBpA4366Z2u4E6tgsRoaNRf7yRC5Cy34/ven1Qf35R4dcx5aQVY2ajX4sLvb9pX5u4X47iI7NcXF66aqN3L0kp9AY0LL978/3VpDxxfDv1+z3mdLV6FCg1V5st7VH/02HDo8Xnx5+/0Lvi2B2t7OLcJVr+hKl8th2e/PlPe/wcXqb6P1vY5r7Mw939u2/DvO+DdHGr3yv69pv4ZyC3/f+nxGRBFSiqEovC41VDt0ZNi4MRKWDEcBq0xr0ph9BVY9z8YsAKs7fRO83CydBavD5UCYKo/HP8LmrykW6wC0YzqCmF6X4sKDSHiJOyfZ94VwuBF6u/kXEHvJELkLLfje4NnofojamCQXd/BskEweL3pHEcLK3/4Cfj1BejwP3WFJyetR2c+9qqvTmCtGquOY1a2xZu/w9uZy6rQUF0R2jX9wRXCwlZY+//yXrgRAk/9mPs6C3P/57QNUechdBu8uj3/yyxOhZVfr8+AKFJSIRSFx8pGdVgG9eX96kHYMxN6T9M3V35cOwTxkfBj+8xpWhpc3Al7Z8P7kVk76ZsTe1f194k6r3eS/HPygvK1sk4rXxNO/q1PnsJw+5IaWe+5X/ROIkTucju+27moH7fqULkZfOmjroD7Pw2Onmr+e8XfvSpybxO6ezl6qmPxvdJS1aAjjnls0lZY+dNFnIKfH4emg6DDW/nPUDkAjKnqs+9eo/jz/zfLtslqYJbsvpib4v4HOLgQvPzVMvLrYfZ/TttgZQ9RofBFlazz/z4AqrSGl1eb9mcgL/nT6fkZEEVKKoSi6GhG1UfKnFTrACOCsk5bORLca0KbseZbGQRIilMH/QbP650k/7xbwM2zWafdPAcu3vrkKQzBi1VzoBrd9U4iRP7leHzXVP+01CT11Ls5bP8a4iIzm82d2wy2zlD+AS1IvJur5tTXgjO//IduVeutFFC8+UG1SFjYGxq+AJ0/KNg6w46q/l9l3Av2/iwR85n/vixHwM71wVdpTG3/gyrDjq9Qty0oiMLc/5C5DR3/7/5WNzNbQfdJUKuHem7Kn4G85AfT+wyIQiUVQlE4NnwEfl3VsNHJcXB0GVzYAQOW650sf2ydwLNu1mnWZcC+3P3TTd2/70KtnqrSFBsGWz5XFdqc7jtlqlqNhLndYNvXUO9JdWbzwALzuvp8L6NRDZzQ8IWc70ElhCnI6fgeFar6ElV/BBzc1f1Cd0xRTf1qdFPvr/6I+tL71zDo+rHq/7TpU3XvzfQKyZUDahj+gX+Dc0XVIsCvC/z9Gjw2FYwpsOYtqN83/02sHzZ/+An1RdivM7QarfpAgTqepn+x/W/+y3vhyn51qxwbR7iyD9a9Aw2ey9tAHIWZP2St6qdWuZna3+c3q3vsth6TuQ5T3v/pji9XV5caPHv/Oopy/+e2DU6e2Q/E4lIZylZVj035M5CX/Hp/BkSRk28ionDER8Jfw9XgJbbO4FlPHWiqP6J3stIr5hr8MQTuRKmCtkpLeGWDeZ6Zq9RUdYDfOBG2ToayPtBjUvZfDMzB+c0QfRkaD9A7iRC5y+n4HnMdLgbB7plw57Zq/ubTGoYEZl4JsbCEfr/BqvFqUAsbB3UypNO7metISYCbZ9S91tI99ZP6Avzz4+qqQp3HoeeXxZ//xEpIuKFGBD7yW+ZyXarAuKPZ57e0gWN/qnvqpSWpUTNbjVRfpos7v4U17PsJ/v0/deWtXDXo/hk0GZS5DlPe/+kOLoI6vbO//2xR7v/ctiEvTPkzkBd6fwZEkTNoWk7jDgshhBBCCCGEKKnkPoRCCCGEEEIIUUpJhVAIIYQQQgghSimpEAohhBBCCCFEKSUVQiGEEEIIIYQopaRCKIQQQgghhBCllFQIhRBCCCGEEKKUkgqhEEIIIYQQQpRSUiEUQgghhBBCiFJKKoRC5EfodvjIBe7cfrjl/DUClvYrlEi6mN8L1v4v9/nm9YQjy4o+z72WvQy7vivedQohhKm7dVGVX9ePPNxyTq6CaY1gYtm8lQOmJq/l+Pkt8H0zMKYVRyol4hR8UweS44tvnUIgFUJRWu2bC59XgrTUzGlJcfCxm6rs3Cu98Ig6D94t4I3TYOdS9BkPLICZbeCzijCpCsxqC9u/Kfr1FpZTayA+Aur3LZzlHVoCc7vnPl/7t2Db15AYXTjrFUKIvIq/AavGwbf14JPy8FUNWPQkXNqtd7LCs2os1H0Cxp2AR97Nfp6wo7DkeZhcHT7xgCn+sGwQxEUWZ9KHE/iBKk8sLAtneVP94dzmnOfxqA2VAyBoRuGsU4g8stI7gBC68G0PyXFwLRi8m6lpl4LA0ROu7oeURLC2U9MvbAcXbyhXTT138iz6fAcXwbp3oOeX4NMG0pIh/DhEnCj6dReWPbOgUX+wKKTzTqdWQ62euc/nWRfK+cKR36H50MJZtxBC5MVvA9Tx+smZULaqqgCFboGEKL2TFY6kOIiPBL/O4Fwh+3nib8DCx6FmDxiwXJ1AvX0JQtZCSjxQvlgjF8jFIIi6AHUeL5zlhR2DO9FQtW3u8zZ+Ef5+DdqOB0v5mi6Kh/ynidLJvQY4eqnKXnqF8MJ2qPUohG6DK/vAt93d6Tug6t3Hodth4WMw4SLYu0LwYlVxe2ae+h19Faq0hD4/gJOXeo8xDda/D8G/qMpR4wGAlnO+kLVQ70lo8lLmNI86Wef5a4S6ClahAeydDanJ4P809JwMVjZ3122EnVPU1ca4CHDzU2c86/XJXE74CQh8XxWANg5Q/RHoPgnKuKnXk+Nh1Xg4+Q/YOkLrMbnv3/gbaj/2/DLr9I9c4LEpELJOve7qDU/MAAc3VQBeOwie9eGpHzMr4KAq6Oc2Q+cP1fO9P8HuH9T+tnOGKq3guUWZ89fsCcf+lAqhEKL43LkNl3bBoNWZX/xdq0Dlplnn+8gFen2jjvMXdqgTkV0/znpcjr4C/76rjnsGA/i0hh5fQFmfzHkOLISg71VTUNcq0OLVrMe8Kwdg1esQeVqVH+3fzMM23FLNQE+vVWVK1TaqTHGrnln+ASzsrX4PXJVZVqa7tBuSYuDx7zIrNGWrqhOx97qwQ5WN4cfAviw0fAEeeT/zPVP8oeUIaDUy8z0z20LtXtDpncx92Xs6nFkPZzeqSmq3z6D2o5nvOb0e1v0PYq5C5WZqPbk59idU75h5Yhhg8yR1YrLFq7DlC7WvGj4Pj36luikEzQDNCC2Hq3L2XiFrVCXa0lpVjte8pU5Cp6Wov13XT6BmNzVvtU5q2Rd3QLWOuWcVohBIk1FRevm2U5XAdKHbVSFetU3m9JQ7cGX//QXevVISVGHw5I/w8hpVkK9/L/P1Xd/BocXwxPcw+F91oD+5Kudsjh6qUnr7Us7zhW6FyBD1BeTpuarStvWLzNd3fAOHf1WVsJG7oeVIWD5MFcSgvsAs7A1eDWDYFnjxT1VxXDYwcxnr34eLO+GFJTDgL/Xe64dzznUpCKwdwL3W/a9t/UoVosN3gHtN+HOIaoLUbpzKgKYKy/9up3MFKF8Trh6EtROg07swZr/K7NMm6/yVmsLVA5CalHNOIYQoLDaO6ufU6tyPPZs+U1efhu+EBs/CH4PVsRxUJWHRU+oE3OC1MGQ92JSBX/qqShqoFhCbP1cVqNF7ofMHsPkz1bQe1JW8Jc9C+drw6lbo+E7WculBVoxULWde+BVeCQRNg8VPq0zeLWD0ATXfs4tU9wnvFvcvw9ETjKlw6h/1/uzEXIPFz0ClJmof9PoWghfBtq9yz/hfW79UJ1BH7IQa3WD50MwrstFX4LcXVeuS4TvUSdYNH+W+zEtBULHx/dNvhcLZQFXuPD1XZV78jNqel9dA14mw6VP1veFeIWtURRZg9Zvq/+PltTBiF3SZqP6+6axswMtfnaQVophIhVCUXlXbwaU9qh9hUiyEHVEVQp82mRWmy3shLSnzCmF2jCmqwlWpCVRspM7Qnt+a+frumdBuPNR9HMrXgsemqqtaOen4P9XMZqo/fNdUXQ08tlxd8buXpbW6wuZRB2p2h07/B3t+VPOlJsH2b9Xrfl1UM8rG/dWXj/3z1fv3/qSuMHb5UFW2KjRU81/YDjfOqi8VwYug2yfqTKVnPegzUxX2Obl9GRzLZ99ctHF/qP8UuPtBm7Gq0uv/rMpYvha0GJ65/9Pd21w0+ooqPGt2V2dWKzRUZ2Tv5eSlmm3FheecUwghCoullWodcmgJfFEF5naDDRNVc8H/qtcHmg5Ux8FH3lOVjz0/qteOLVdXmh7/Xh1zy9eCJ35Qx770k5WbP4fun6lypWxV9bvlqMxj+9FlmcvwqAO1ekDr13LOf/Ocqrg8/p26IunlD33nQMx1OLVKVVTKuKt57cuq7hPprVHu5d0M2r0Bf74Ck31VRXbnNHWyMd2+OeBcCR79WpU9dR5Tldag7+8v53LTqJ9qHeNWXVWMk+PUiUNQ4wWU81X7yr2GKv8a5WFAt9uXwSmbJrGa8W6ZW1uVSVXbwc0z6uqtew3V3NOthmoBky7mmury4ddFPY++oloSedZT2Wr1UCei7+XkBdGX87cfhHgI0mRUlF5V26r+DNcOqitlbn6qsPNpo86SpiSqiknZqqpp44NYO2Rt3ujkpfpYgGrSGRcGlQIyX7e0UoX/g86cpi/jlQ2qOefFnapiumIEHPwZXlyeWdHyrK+aeabzbq4Kw5grqqlnSgL83CfrstOSVSUQIPyoujL6WcX7M9wKhdQ7av578zuUU19icpJ6B6zssn/Ns17mY8e7fUk8694zzQNSEyExRlWcNQ1Or4NnFqjXq3dSfTqnNVQFrF8XqP1Y1v1gba9+p9zJOacQQhSmuk9Aje6q6eiV/XAmUFWGHv9OnQxLV7l51vd5N1cDsYA6LkedVwOf3Ss1UR2Xk+PV75WjVVP7dMbUzJONN06rY+29TR69/7PO/4oMAQsrNahJuvTjfeTpvG1/us4fQKvRqnXHlf2wf54aFO3ltSpXZIjKYzBkvqdKy7vl19Wcy9z/urdMsSkDts6ZZfCN01nLL8h9P8DdMsz2/umuVcDWKfO5o4cadObek5+OHqrbRLqQNWrb7F3V8xavwurxcG6TOtFa53Hwqp91Pdb2qvwWophIhVCUXm7V1RnK0G2QeDuz2aFzBXCpBJf3qLOx/+338F8W1v+ZYCDXPoJ55VlX/TQfChcHw/weql9Bbpkgc9jq/r/ff6YzvaBLjldnJ7tMvP/9Tl7qS0lBOLg9eEjvLPvL8OBp2t2zxFcPqC866U2TbJ3g1W3qb3Nuk2omtWUSDN2cWeDeuXU3h3vB8gshREFZ26m+2NUfgQ5vq4rblklZK4Q5SY5XrU2e+un+18q4Zx7bH5+umsffq7BGxCwMDuVUU856T6r+3z+2u9u9Ylbe3m/Ipiw1ptw/X3ZlsJbPq4z/9aAyLLt15bb+kLVqfIJ0TQeq/oSn/1Vl2PZv1RXMFq9mznPnFpT1fbhtECIfpMmoKN2qtlNXAS/syDr6l09r1U/g6gGomofK14PYuajBa67e058gLRWuHcr/ssrf7Y+XfM9Zw/BjWa+CXdmn+rA4V1bzW9qq5ilu1bP+uFRW81doqO575Opz/zw2ZVSBZGGdNf+dW6ppUU68GqjmmukVs4dxarU6437vFx1LK3WlsNsnqg/G7UtZm+hEnFCV/fSBcYQQQi/la99/X7kr++5/7l5TPa7QUB1jy5S//7hs56KuQDlVgFsX7n+9bFW1DPeaqpliSuKD13lfzlrq5Nu9/d8SolT3gfTyp6CsbFR5kr4fytdSLV/ubSlzaTfYOKljN6jKb2xY5uuJMWoAnfxwr6nK8Xvlth9AlWHpfTofRlKcaoVzb4UQVBncbAg8vxhaj1YDBN0r4mRmSx4hioFUCEXp5ttOFUJhR/9TIWwL+xeo5pI5DSiTFy2Hw44paiCZyNOqqUhu98hbNQ62TlbZbl+Cy/vgr+Hqite9zV3SUtTZ54hTaiS1zZPU1UQLC3UlrfUYNfrpoSXqat+1Q6qfSvrAA82Gqkrbn4NVoRl1Hs5uUE1mjWlqUIMmA2D9B6pfZPgJ9Zohl0NHhYbqDOulPQ+164C7Z1fvud1EyDrYPUvdXPn2JTi8VJ2Nda+ROc/FIFVhFEKI4pIQBQseg8O/qX6Dty7A8b9Uk9Ha/6kQnFihbi9046zqD3j1ADQfpl7zf1YdP3/tBxd3qeWEboc1b6uRlUH1t9v+rToW3jirKn/Bv8Cu7+8u4xl1he2f1zLLh13f5ZzfrTrU6qXeczFIlYvLh6pWM+kDouRFyDr4c6j6feMs3DgDO++OBJq+nGavqKaha95S5eKp1eoqaqtRmc0vfdvDkd/UPgg/rrpN5PcKaMBgiDqnBtS5cQaOLMss/3Li11kNLPOwzm5Q3VHuHR127f/U9FsXVJkcul31o0x366LqdygjjIpiJE1GRelWtZ3qK+BeU511zZjeBpJjVefw9NtHFFSrMRAbrgozg0HddqLOY+ps54NU66gK931z4U6U+nJQuRkM/Fs1w0nn20EV4vN7qspr/b7qi0K6R95TZ1m3f6sKHzsXVVlr94Z63bmCGsEu8AN18+TUZNV3w69LZqWv6yfqrO7S59XVx9ajc84OqtBu3B+O/q6apBZU1Hn149c5c5qdixpNdcskNXCOW3XoOzfzthwpierLxYt/Fny9QgiRXzZlVP+73TPUPeyMKepqV9OBmcfcdB3fUbc2WP2GGpyl71w1UAmo/tAvr4UNH6oRMpPi1LHat0Nm/7WmA1X/9V3T1G2DrB1UX7qWI9Trto7wwm/q5OKP7dQVuS4T4fcBOW9DnxmqwrLkOVWm+LSG/n+oAczyqnwt1Qdu/buqAmtlA+Wqq36UDZ9X8zhXhP7L1CjWs9qoQWoaD8h6u4a241XlaMlzql/gI+/m/wqhq7caEfXfd2DPbNXEtvMHsHJUzu/zf0aVizfOZD3ZmF8ha+6/f66WpkYajbmm/p5+XaDHpMzXj/2hmhu7Vin4eoXIJ4Om5TSyhRDCZKXfh/CFPJzt1ENsOPzQQvX3K2jBtut7OL8FXvwj7+/ZN0ddjX1pRcHWKYQQRekjF3husToxKEzX+vfUCOS9pxXs/Wmp8LUf9P/z/ntRPkhqMnzXRI3uWqVlwdYrRAFIk1EhRNFw8lRDnkdfKfgynCuqW3bkh4W1ulGwEEIIUVDt3lQjWuf3Nhjp7txStwKp1CTv74m+rMo8qQyKYiZXCIUwV6Z+hVAIIcT95AqhEMLESIVQCCGEEEIIIUopaTIqhBBCCCGEEKWUVAiFEEIIIYQQopSSCqEQQgghhBBClFJSIRRCCCGEEEKIUkoqhEIIIYQQQghRSv0/7dBqXP+uwWAAAAAASUVORK5CYII=",
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",
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"\n",
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\n",
"
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" Figure\n",
"
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- "

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+ "

\n",
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" "
],
@@ -387,7 +387,7 @@
{
"data": {
"application/vnd.jupyter.widget-view+json": {
- "model_id": "f8921fc18c974ffe8ced41853f7faf96",
+ "model_id": "4f486ef432f24623a7b8c0c8340bbd70",
"version_major": 2,
"version_minor": 0
},
@@ -604,10 +604,11 @@
"Stability\n",
"\n",
"Center of Mass position (time=0): -0.221 m\n",
- "Center of Pressure position (time=0): -0.500 m\n",
- "Initial Static Margin (mach=0, time=0): 2.199 c\n",
- "Final Static Margin (mach=0, time=burn_out): 3.112 c\n",
- "Rocket Center of Mass (time=0) - Center of Pressure (mach=0): 0.279 m\n",
+ "Center of Pressure position (Mach=0): -0.500 m\n",
+ "Rocket Length: 2.533 m\n",
+ "Initial Static Margin (mach=0, time=0): 2.199 c (11.02% of length)\n",
+ "Final Static Margin (mach=0, time=burn_out): 3.112 c (15.60% of length)\n",
+ "Rocket Center of Mass (time=0) - Center of Pressure (Mach=0): 0.279 m\n",
"\n",
"\n",
"Rocket Drawing\n",
@@ -617,18 +618,18 @@
{
"data": {
"application/vnd.jupyter.widget-view+json": {
- "model_id": "6f9efdce1a4a4373b6f3120b00b1cf27",
+ "model_id": "6683a5b87b554c618c879ff9d3415d57",
"version_major": 2,
"version_minor": 0
},
- "image/png": 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",
+ "image/png": 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",
+ "image/png": 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",
+ "text/html": [
+ "\n",
+ " \n",
+ "
\n",
+ " Figure\n",
+ "
\n",
+ "

\n",
+ "
\n",
+ " "
+ ],
+ "text/plain": [
+ "Canvas(toolbar=Toolbar(toolitems=[('Home', 'Reset original view', 'home', 'home'), ('Back', 'Back to previous …"
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
}
],
"source": [
@@ -931,6 +957,326 @@
")"
]
},
+ {
+ "cell_type": "code",
+ "execution_count": 16,
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "\n",
+ "Inertia Details\n",
+ "\n",
+ "Rocket Mass: 14.426 kg (without motor)\n",
+ "Rocket Dry Mass: 16.241 kg (with unloaded motor)\n",
+ "Rocket Loaded Mass: 19.197 kg\n",
+ "Rocket Structural Mass Ratio: 0.846\n",
+ "Rocket Inertia (with unloaded motor) 11: 7.864 kg*m2\n",
+ "Rocket Inertia (with unloaded motor) 22: 7.864 kg*m2\n",
+ "Rocket Inertia (with unloaded motor) 33: 0.036 kg*m2\n",
+ "Rocket Inertia (with unloaded motor) 12: 0.000 kg*m2\n",
+ "Rocket Inertia (with unloaded motor) 13: 0.000 kg*m2\n",
+ "Rocket Inertia (with unloaded motor) 23: 0.000 kg*m2\n",
+ "\n",
+ "Geometrical Parameters\n",
+ "\n",
+ "Rocket Maximum Radius: 0.0635 m\n",
+ "Rocket Frontal Area: 0.012668 m2\n",
+ "\n",
+ "Rocket Distances\n",
+ "Rocket Center of Dry Mass - Center of Mass without Motor: 0.105 m\n",
+ "Rocket Center of Dry Mass - Nozzle Exit: 1.150 m\n",
+ "Rocket Center of Dry Mass - Center of Propellant Mass: 0.753 m\n",
+ "Rocket Center of Mass - Rocket Loaded Center of Mass: 0.116 m\n",
+ "\n",
+ "\n",
+ "Aerodynamics Lift Coefficient Derivatives\n",
+ "\n",
+ "Nose Cone Lift Coefficient Derivative: 2.000/rad\n",
+ "Fins Lift Coefficient Derivative: 6.280/rad\n",
+ "Tail Lift Coefficient Derivative: -1.061/rad\n",
+ "\n",
+ "Center of Pressure\n",
+ "\n",
+ "Nose Cone Center of Pressure position: 0.999 m\n",
+ "Fins Center of Pressure position: -1.100 m\n",
+ "Tail Center of Pressure position: -1.223 m\n",
+ "\n",
+ "Stability\n",
+ "\n",
+ "Center of Mass position (time=0): -0.221 m\n",
+ "Center of Pressure position (Mach=0): -0.500 m\n",
+ "Rocket Length: 2.533 m\n",
+ "Initial Static Margin (mach=0, time=0): 2.199 c (11.02% of length)\n",
+ "Final Static Margin (mach=0, time=burn_out): 3.112 c (15.60% of length)\n",
+ "Rocket Center of Mass (time=0) - Center of Pressure (Mach=0): 0.279 m\n",
+ "\n",
+ "\n",
+ "Parachute Details\n",
+ "\n",
+ "Parachute Main with a cd_s of 10.0000 m2\n",
+ "Ejection signal trigger: 800 m (AGL)\n",
+ "Ejection system refresh rate: 100.000 Hz\n",
+ "Time between ejection signal is triggered and the parachute is fully opened: 1.5 s\n",
+ "\n",
+ "\n",
+ "Parachute Details\n",
+ "\n",
+ "Parachute Drogue with a cd_s of 1.0000 m2\n",
+ "Ejection signal trigger: At Apogee\n",
+ "Ejection system refresh rate: 100.000 Hz\n",
+ "Time between ejection signal is triggered and the parachute is fully opened: 1.5 s\n",
+ "\n",
+ "\n",
+ "Rocket Drawing\n",
+ "----------------------------------------\n"
+ ]
+ },
+ {
+ "data": {
+ "application/vnd.jupyter.widget-view+json": {
+ "model_id": "a930fc1929aa49a19c1c889c148fc132",
+ "version_major": 2,
+ "version_minor": 0
+ },
+ "image/png": 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",
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",
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+ "----------------------------------------\n",
+ "Drag Plots\n",
+ "--------------------\n"
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",
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",
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",
+ "text/html": [
+ "\n",
+ " \n",
+ "
\n",
+ " Figure\n",
+ "
\n",
+ "

\n",
+ "
\n",
+ " "
+ ],
+ "text/plain": [
+ "Canvas(toolbar=Toolbar(toolitems=[('Home', 'Reset original view', 'home', 'home'), ('Back', 'Back to previous …"
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "calisto.all_info()"
+ ]
+ },
{
"attachments": {},
"cell_type": "markdown",
@@ -946,7 +1292,7 @@
},
{
"cell_type": "code",
- "execution_count": 16,
+ "execution_count": 18,
"metadata": {
"colab": {},
"colab_type": "code",
@@ -972,8 +1318,8 @@
"\n",
"Surface Wind Conditions\n",
"\n",
- "Frontal Surface Wind Speed: 1.83 m/s\n",
- "Lateral Surface Wind Speed: 1.79 m/s\n",
+ "Frontal Surface Wind Speed: 0.41 m/s\n",
+ "Lateral Surface Wind Speed: 2.18 m/s\n",
"\n",
"\n",
"Launch Rail\n",
@@ -988,90 +1334,100 @@
"Rail Departure Time: 0.368 s\n",
"Rail Departure Velocity: 26.208 m/s\n",
"Rail Departure Stability Margin: 2.276 c\n",
- "Rail Departure Angle of Attack: 5.604°\n",
+ "Rail Departure Angle of Attack: 4.858°\n",
"Rail Departure Thrust-Weight Ratio: 10.152\n",
- "Rail Departure Reynolds Number: 1.862e+05\n",
+ "Rail Departure Reynolds Number: 1.906e+05\n",
"\n",
"\n",
"Burn out State\n",
"\n",
"Burn out time: 3.900 s\n",
- "Altitude at burn out: 2131.413 m (ASL) | 659.947 m (AGL)\n",
- "Rocket speed at burn out: 281.014 m/s\n",
- "Freestream velocity at burn out: 280.756 m/s\n",
- "Mach Number at burn out: 0.821\n",
- "Kinetic energy at burn out: 6.413e+05 J\n",
+ "Altitude at burn out: 2129.710 m (ASL) | 658.244 m (AGL)\n",
+ "Rocket speed at burn out: 280.530 m/s\n",
+ "Freestream velocity at burn out: 280.848 m/s\n",
+ "Mach Number at burn out: 0.827\n",
+ "Kinetic energy at burn out: 6.391e+05 J\n",
"\n",
"\n",
"Apogee State\n",
"\n",
- "Apogee Time: 26.230 s\n",
- "Apogee Altitude: 4855.464 m (ASL) | 3383.998 m (AGL)\n",
- "Apogee Freestream Speed: 18.698 m/s\n",
- "Apogee X position: 144.097 m\n",
- "Apogee Y position: 414.834 m\n",
- "Apogee Drift: 439.149 m\n",
- "Apogee Bearing: 379.155°\n",
- "Apogee latitude: 32.9939842°\n",
- "Apogee longitude: -106.9734531°\n",
+ "Apogee Time: 26.059 s\n",
+ "Apogee Altitude: 4815.712 m (ASL) | 3344.246 m (AGL)\n",
+ "Apogee Freestream Speed: 25.577 m/s\n",
+ "Apogee X position: 121.567 m\n",
+ "Apogee Y position: 559.936 m\n",
+ "Apogee Drift: 572.981 m\n",
+ "Apogee Bearing: 372.249°\n",
+ "Apogee latitude: 32.9952890°\n",
+ "Apogee longitude: -106.9736947°\n",
"\n",
"\n",
"Parachute Events\n",
"\n",
"Parachute: Drogue\n",
- "\tEjection time: 26.240 s\n",
- "\tInflation time: 27.740 s\n",
- "\tFreestream speed at inflation: 18.691 m/s\n",
- "\tAltitude at inflation: 4855.465 m (ASL) | 3384.000 m (AGL)\n",
+ "\tEjection time: 26.060 s\n",
+ "\tInflation time: 27.560 s\n",
+ "\tFreestream speed at inflation: 29.338 m/s\n",
+ "\tAltitude at inflation: 4804.850 m (ASL) | 3333.385 m (AGL)\n",
"Parachute: Main\n",
- "\tEjection time: 161.200 s\n",
- "\tInflation time: 162.700 s\n",
- "\tFreestream speed at inflation: 18.444 m/s\n",
- "\tAltitude at inflation: 2271.369 m (ASL) | 799.903 m (AGL)\n",
+ "\tEjection time: 158.270 s\n",
+ "\tInflation time: 159.770 s\n",
+ "\tFreestream speed at inflation: 18.258 m/s\n",
+ "\tAltitude at inflation: 2243.987 m (ASL) | 772.521 m (AGL)\n",
"\n",
"\n",
"Impact Conditions\n",
"\n",
- "Time of impact: 302.190 s\n",
- "X impact: 783.041 m\n",
- "Y impact: 515.547 m\n",
- "Drift: 937.519 m\n",
- "Bearing: 416.639°\n",
+ "Time of impact: 295.560 s\n",
+ "X impact: -1739.007 m\n",
+ "Y impact: 328.112 m\n",
+ "Drift: 1769.690 m\n",
+ "Bearing: 280.685°\n",
"Altitude impact: 1471.466 m (ASL) | -0.000 m (AGL) \n",
- "Latitude: 32.9948895°\n",
- "Longitude: -106.9666029°\n",
- "Vertical velocity at impact: -5.595 m/s\n",
+ "Latitude: 32.9932030°\n",
+ "Longitude: -106.9936418°\n",
+ "Vertical velocity at impact: -5.558 m/s\n",
"Number of parachutes triggered until impact: 2\n",
"\n",
"\n",
"Stability Margin\n",
"\n",
- "Initial Stability Margin: 2.199 c at 0.00 s\n",
- "Out of Rail Stability Margin: 2.276 c at 0.37 s\n",
- "Maximum Stability Margin: 3.682 c at 3.91 s\n",
- "Minimum Stability Margin: 2.199 c at 0.00 s\n",
+ "Initial Stability Margin: 2.199 c (11.02% of length) at 0.00 s\n",
+ "Out of Rail Stability Margin: 2.276 c (11.41% of length) at 0.37 s\n",
+ "Maximum Stability Margin: 3.682 c (18.46% of length) at 3.91 s\n",
+ "Minimum Stability Margin: 2.199 c (11.02% of length) at 0.00 s\n",
+ "Out of Rail Stability Margin - yaw: 2.276 c (11.41% of length)\n",
+ "\n",
+ "\n",
+ "Dynamic Stability\n",
+ "\n",
+ "Out of Rail (t = 0.37 s): Pitch natural frequency = 0.16 Hz, damping ratio = 0.094\n",
+ " Yaw natural frequency = 0.16 Hz, damping ratio = 0.094\n",
+ "Burnout (t = 3.90 s): Pitch natural frequency = 2.44 Hz, damping ratio = 0.059\n",
+ " Yaw natural frequency = 2.44 Hz, damping ratio = 0.059\n",
+ "Roll Rate at Burnout: 0.00 Hz\n",
"\n",
"\n",
"Maximum Values\n",
"\n",
- "Maximum Speed: 286.824 m/s at 3.40 s\n",
- "Maximum Mach Number: 0.838 Mach at 3.40 s\n",
- "Maximum Reynolds Number: 1.946e+06 at 3.32 s\n",
- "Maximum Dynamic Pressure: 3.961e+04 Pa at 3.35 s\n",
- "Maximum Total Pressure: 1.278e+05 Pa at 3.30 s\n",
- "Maximum Acceleration During Motor Burn: 105.254 m/s² at 0.15 s\n",
+ "Maximum Speed: 286.515 m/s at 3.38 s\n",
+ "Maximum Mach Number: 0.843 Mach at 3.40 s\n",
+ "Maximum Reynolds Number: 1.996e+06 at 3.32 s\n",
+ "Maximum Dynamic Pressure: 4.028e+04 Pa at 3.34 s\n",
+ "Maximum Total Pressure: 1.290e+05 Pa at 3.30 s\n",
+ "Maximum Acceleration During Motor Burn: 105.255 m/s² at 0.15 s\n",
"Maximum Gs During Motor Burn: 10.733 g at 0.15 s\n",
- "Maximum Acceleration After Motor Burn: 61.576 m/s² at 162.70 s\n",
- "Maximum Gs After Motor Burn: 6.279 Gs at 162.70 s\n",
+ "Maximum Acceleration After Motor Burn: 61.194 m/s² at 159.77 s\n",
+ "Maximum Gs After Motor Burn: 6.240 Gs at 159.77 s\n",
"Maximum Stability Margin: 3.682 c at 3.91 s\n",
- "Maximum Aerodynamic Normal Force: 126.083 N at 27.76 s\n",
- "Maximum Aerodynamic Axial Force: 211.708 N at 3.36 s\n",
- "Maximum Aerodynamic Lift Force: 1488.134 N at 162.70 s\n",
- "Maximum Aerodynamic Drag Force: 509.492 N at 162.70 s\n",
- "Maximum Upper Rail Button Normal Force: 0.802 N\n",
- "Maximum Upper Rail Button Shear Force: 0.785 N\n",
- "Maximum Lower Rail Button Normal Force: 1.419 N\n",
- "Maximum Lower Rail Button Shear Force: 1.399 N\n",
+ "Maximum Aerodynamic Normal Force: 270.502 N at 27.57 s\n",
+ "Maximum Aerodynamic Axial Force: 216.919 N at 3.37 s\n",
+ "Maximum Aerodynamic Lift Force: 1376.519 N at 159.77 s\n",
+ "Maximum Aerodynamic Drag Force: 216.921 N at 3.37 s\n",
+ "Maximum Upper Rail Button Normal Force: 0.181 N\n",
+ "Maximum Upper Rail Button Shear Force: 0.979 N\n",
+ "Maximum Lower Rail Button Normal Force: 0.321 N\n",
+ "Maximum Lower Rail Button Shear Force: 1.731 N\n",
"\n",
"\n",
"\n",
@@ -1087,9 +1443,9 @@
"Absolute Error Tolerance: [0.001, 0.001, 0.001, 0.001, 0.001, 0.001, 1e-06, 1e-06, 1e-06, 1e-06, 0.001, 0.001, 0.001]\n",
"Allow Event Overshoot: True\n",
"Terminate Simulation on Apogee: False\n",
- "Number of Time Steps Used: 741\n",
- "Number of Derivative Functions Evaluation: 440\n",
- "Average Function Evaluations per Time Step: 0.594\n",
+ "Number of Time Steps Used: 766\n",
+ "Number of Derivative Functions Evaluation: 403\n",
+ "Average Function Evaluations per Time Step: 0.526\n",
"\n",
"\n",
"\n",
@@ -1100,18 +1456,18 @@
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+ "model_id": "1a426143094044e19452c4cfd718415e",
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"version_minor": 0
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REREREVGIYiAkIiIiIiIKUQyEREREREREIYqBkIiIiIiIKEQxEBIREREREYUoBkIiIiIiIqIQxUBIREREREQUohgIiYiIiIiIQpQy2AUQERHRtcvtdsPpdAa7DCKSCJVKBYVCEewyyAcDIREREQWcIAg4d+4csrOzg10KEUlMeHg44uLiIJPJgl0KgYGQiIiIaoA3DMbGxkKv1/PEj4ggCAKsVivOnz8PAIiPjw9yRQQwEBIREVGAud1uMQxGRUUFuxwikhCdTgcAOH/+PGJjY9l9VAI4qQwREREFlHfMoF6vD3IlRCRF3s8Gji+WBgZCIiIiqhHsJkpEJeFng7QwEBIREREREYUoBkIiIiKiq0RycjJkMhlnbyWigGEgJCIiIvrHiBEjMGjQoGCXQURUaxgIiYiIiIiIQhQDIREREUmaxWLB4cOHkZ+fH9Q63n33XbRt2xYGgwH169fH2LFjYbFYxOtfffVVdOjQwe82c+bMQVJSkvi7twXynXfeQXx8PKKiovCf//zHb7ZFu92OyZMno379+tBoNGjSpAkWL17st9/t27ejc+fO0Ov16N69Ow4dOlQjj5mIrn0MhERERCRJLpcLz02cgLi4aLRr1wp16kThuYkT4HK5glKPXC7H+++/j/3792PZsmVYv349Jk2aVOn9bNiwAceOHcOGDRuwbNkyLF26FEuXLhWvHzZsGD777DO8//77SE1NxcKFC2E0Gv328eKLL2L27NnYtm0blEolRo0aVd2HR0QhigvTExERkSQ9P2Uifvp+ITZ+Yken1sC2fW4Mf2khZDIZZr39Xq3XM2HCBPH/SUlJePPNNzF69GjMmzevUvuJiIjABx98AIVCgRYtWqB///5Yt24dHnvsMRw+fBhffPEFfvvtN/Tu3RsA0KhRo2L7eOutt9CjRw8AwJQpU9C/f3/YbDZotdqqP0AiCklsISQiIiLJsVgsmL9gAT59y4ZOrQsv69wGWPamDfPmzw9K99G1a9eiV69eSEhIgMlkwsMPP4xLly7BarVWaj+tW7eGQqEQf4+Pj8f58+cBALt27YJCoRDDXmnatWvnd3sA4j6IiCqDgZCIiIgkJz09HS6XSwyDXp3bFHYlTU9Pr9V60tLSMGDAALRr1w5ff/01tm/fjg8//BAA4HA4ABR2KRUEwe92vmMDvVQqld/vMpkMHo8HAKDT6SpUj+8+vIt8e/dBRFQZDIREREQkOQkJCVAqldi+3//ybfsApVKJunXr1mo927dvh8fjwezZs3HDDTegWbNmxUJpTEwMzp075xcKd+3aVan7adu2LTweDzZu3BiIsomIysVASERERJJjMBgwZvRoDHtRK4bCbfuA4S9pMXbMGBgMhhq775ycHOzatcvvJzo6Gk6nE//9739x/PhxLF++HAsWLPC7Xc+ePXHhwgXMmjULx44dw4cffoiff/65UvedlJSE4cOHY9SoUfjuu+9w4sQJJCcn44svvgjkQyQiEjEQEhERkSRNn/EO+g8ajR6jNNB2UqDnIxr0HzQa06a/XaP3m5ycjOuuu87vZ/ny5Xj33Xcxc+ZMtGnTBitWrMD06dP9bteyZUvMmzcPH374Idq3b48tW7Zg4sSJlb7/+fPn45577sHYsWPRokULPPbYY0FfcoOIrl0yoWhndyIiIqJqsNlsOHHiBBo2bBiQWS/z8/ORnp6OunXr1mjLIBHVjkB/RlD1cNkJIiIikjSDwYCmTZsGuwwiomsSu4wSERERERGFKAZCIiIiIiKiEMVASEREREREFKIYCImIiIiIiEIUAyEREREREVGIYiAkIiIiIiIKUQyEREREREREIYqBkIiIiIiIKEQxEBIRERH9Y8SIEZDJZOJPVFQU+vbtiz179gS7tApLSkrCnDlzgl0GEV0lGAiJiIiIfPTt2xcZGRnIyMjAunXroFQqMWDAgCrvz+12w+PxBLBCIqLAYSAkIiIi8qHRaBAXF4e4uDh06NABU6ZMwenTp3HhwgUkJydDJpMhOztb3H7Xrl2QyWRIS0sDACxduhTh4eFYvXo1WrVqBY1Gg1OnTiEpKQnTpk3DqFGjYDKZkJiYiI8++sjvvvfu3YvbbrsNOp0OUVFRePzxx2GxWMTre/bsiQkTJvjdZtCgQRgxYoR4/cmTJ/H000+LrZxERGVhICQiIiJJs1gsOHz4MPLz84Ny3//3f/+HJk2aICoqqsK3s1qtmDlzJj7++GPs378fsbGxAIDZs2ejc+fO2LlzJ8aOHYsxY8bg0KFDAID8/Hz06dMHERER2Lp1K7788kusXbsW48aNq/D9fvPNN6hXrx5ef/11sZWTiKgsDIREREQkSS6XC889+zTiYqPRrk0r1ImJwnPPPg2Xy1Wj9/vjjz/CaDTCaDTCZDJh9erVWLVqFeTyip82OZ1OzJs3D927d0fz5s2h1+sBAHfccQfGjh2LJk2aYPLkyYiOjsaGDRsAACtXroTNZsOnn36KNm3a4LbbbsMHH3yA5cuXIzMzs0L3GxkZCYVCAZPJJLZyEhGVhYGQiIiIJOn5yc/hp88+xsZhUbC9lIjkh6Pw02cf44XJk2r0fm+99Vbs2rULu3btwpYtW9CnTx/069cPJ0+erPA+1Go12rVrV+xy38tkMhni4uJw/vx5AEBqairat28Pg8EgbnPjjTfC4/GIrYhERIHGQEhERESSY7FYMH/+fHz6bzM61dUAADonaLDsTjPmzZ9Xo91HDQYDmjRpgiZNmqBLly74+OOPkZ+fj0WLFomthIIgiNs7nc5i+9DpdCWO31OpVH6/y2SySk04I5fL/e67tPsnIqooBkIiIiKSnPT0dLhcLjEMenVO0MDlciE9Pb3WapHJZJDL5SgoKEBMTAwA+I3N27VrV0Dup2XLlti9e7df2E1JSYFcLkfz5s0BADExMX737Xa7sW/fPr/9qNVquN3ugNRERNc+BkIiIiKSnISEBCiVSmxPt/tdvu2sHUqlEnXr1q2x+7bb7Th37hzOnTuH1NRUPPnkk7BYLLjzzjvRpEkT1K9fH6+++iqOHDmCNWvWYPbs2QG536FDh0Kr1WL48OHYt28fNmzYgCeffBIPP/ww6tSpAwC47bbbsGbNGqxZswYHDx7EmDFj/GY8BQrXIfz9999x9uxZXLx4MSC1EdG1i4GQiIiIJMdgMGDMmDEYtjpXDIXbztox/IdcjB0z1m+cXaD98ssviI+PR3x8PLp27SrO+NmzZ0+oVCp89tlnOHjwINq1a4eZM2fizTffDMj96vV6/Prrr7h8+TK6dOmCe+65B7169cIHH3wgbjNq1CgMHz4cw4YNQ48ePdCoUSPceuutfvt5/fXXkZaWhsaNG4stmkREpZEJRTuiExEREVWDzWbDiRMn0LBhQ2i12irvx+Vy4YXJkzBv/jy4XC4olUqMHTMW02bOglKpDGDFRFSbAvUZQYHBQEhEREQBFeiTvfz8fKSnp6Nu3bo12jJIRLWDgVBa+Oc1IiIikjSDwYCmTZsGuwwiomsSxxASERERERGFKAZCIiIiIiKiEMVASEREREREFKIYCImIiIiIiEIUAyEREREREVGIYiAkIiIiIiIKUQyEREREREREIYqBkIiIiIiIKEQxEBIREREV8ddff0GhUKB///7BLoWIqEYxEBIREREVsXjxYjz55JP4/fffkZ6eHuxyiIhqDAMhERERkQ+LxYJVq1ZhzJgx6N+/P5YuXSpel5ycDJlMhjVr1qBdu3bQarW44YYbsG/fPr99fP3112jdujU0Gg2SkpIwe/Zsv+szMjLQv39/6HQ6NGzYECtXrkRSUhLmzJkjbpOdnY1HH30UMTExMJvNuO2227B7926//Xz//ffo2LEjtFotGjVqhNdeew0ulyvgx4SIrl0MhERERCRpFosFhw8fRn5+fq3c3xdffIEWLVqgefPmeOihh/DJJ59AEAS/bZ577jnMnj0bW7duRUxMDO688044nU4AwPbt23HffffhgQcewN69e/Hqq6/i5Zdf9guWw4YNQ3p6OpKTk/H111/jo48+wvnz5/3u495778X58+fx888/Y/v27ejYsSN69eqFy5cvAwA2bdqEYcOGYfz48Thw4AAWLlyIpUuX4q233qrZA0RE1xaBiIiIKIAKCgqEAwcOCAUFBdXaj9PpFCY8O1HQGgyCUqMRtAaDMOHZiYLT6QxQpSXr3r27MGfOHLGG6OhoYcOGDYIgCMKGDRsEAMLnn38ubn/p0iVBp9MJq1atEgRBEB588EHh9ttv99vnc889J7Rq1UoQBEFITU0VAAhbt24Vrz9y5IgAQHjvvfcEQRCETZs2CWazWbDZbH77ady4sbBw4UJBEAShV69ewrRp0/yuX758uRAfH1/NI0BUswL1GUGBoQxyHiUiIiIq0XNTnsey1T+hw/KNMLfphJy927BsynDIZDK8+/asGrnPQ4cOYcuWLfj2228BAEqlEvfffz8WL16Mnj17itt169ZN/H9kZCSaN2+O1NRUAEBqaioGDhzot98bb7wRc+bMgdvtxqFDh6BUKtGxY0fx+iZNmiAiIkL8fffu3bBYLIiKivLbT0FBAY4dOyZuk5KS4tci6Ha7YbPZYLVaodfrq3k0iCgUMBASERGR5FgsFixYMF8MgwAQ1rYzms1YhvnDeuKNV1+BwWAI+P0uXrwYLpcLdevWFS8TBAEajQYffPBBwO+vNBaLBfHx8UhOTi52XXh4uLjNa6+9hsGDBxfbRqvV1nCFRHStYCAkIiIiyUlPT4fL5RLDoFdY285wuVxIT09H06ZNA3qfLpcLn376KWbPno1//etfftcNGjQIn332GVq0aAEA+Pvvv5GYmAgAyMrKwuHDh9GyZUsAQMuWLZGSkuJ3+5SUFDRr1gwKhQLNmzeHy+XCzp070alT4eM7evQosrKyxO07duyIc+fOQalUIikpqcR6O3bsiEOHDqFJkyYBefxEFJoYCImIiEhyEhISoFQqkbtvu18ozNm7DUql0q8FL1B+/PFHZGVl4ZFHHkFYWJjfdXfffTcWL16Mt99+GwDw+uuvIyoqCnXq1MGLL76I6OhoDBo0CADw7LPPokuXLnjjjTdw//3346+//sIHH3yAefPmAQBatGiB3r174/HHH8f8+fOhUqnw7LPPQqfTQSaTAQB69+6Nbt26YdCgQZg1axaaNWuG9PR0rFmzBnfddRc6d+6MqVOnYsCAAUhMTMQ999wDuVyO3bt3Y9++fXjzzTcDfnyI6NrEWUaJiIhIcgwGA0aPHoNDk4chd992AIVh8PCU4RgzZmyNdRft3bt3sTAIFAbCbdu2Yc+ePQCAGTNmYPz48ejUqRPOnTuHH374AWq1GkBhy90XX3yBzz//HG3atMHUqVPx+uuvY8SIEeL+Pv30U9SpUwe33HIL7rrrLjz22GMwmUxiV0+ZTIaffvoJt9xyC0aOHIlmzZrhgQcewMmTJ1GnTh0AQJ8+ffDjjz/if//7H7p06YIbbrgB7733Hho0aBDwY0NE1y6ZIBSZR5mIiIioGmw2G06cOIGGDRtWayyby+XCpOdfwPz58+ByuaBUKjFmzFjMmj4NSmVwOjklJyfj1ltvRVZWljiWLxDOnDmD+vXrY+3atejVq1fA9kskRYH6jKDAYJdRIiIikiSlUol3356FN159Benp6ahbt26NtAwGw/r162GxWNC2bVtkZGRg0qRJSEpKwi233BLs0ogoxDAQEhERkaQZDIaATyATbE6nEy+88AKOHz8Ok8mE7t27Y8WKFVCpVMEujYhCDLuMEhERUUCxOxgRlYWfEdLCSWWIiIiIiIhCFAMhERERERFRiGIgJCIiIiIiClEMhERERERERCGKgZCIiIiIiChEMRASERERERGFKAZCIiIiIgqatLQ0yGQy7Nq1K9ilBEWoP34KPgZCIiIion+MGDECMpkMMpkMKpUKderUwe23345PPvkEHo8n2OVVy9KlS8XHJpfLUa9ePYwcORLnz58PdmkBMWLECAwaNKja+/EGNO+PyWRC69at8Z///AdHjhypfqHXuJ49e2LChAnBLoMqQRnsAoiIiIh82Ww2OByOcrdTq9U1sqh13759sWTJErjdbmRmZuKXX37B+PHj8dVXX2H16tVQKks+fXI6nVCpVAGvJ5DMZjMOHToEj8eD3bt3Y+TIkUhPT8evv/5apf1dDY+5qtauXYvWrVvDarVi7969mDt3Ltq3b48ffvgBvXr1CnZ5RAHDFkIiIiKSDJvNhojwCISFhZX7ExEeAZvNFvAaNBoN4uLikJCQgI4dO+KFF17A999/j59//hlLly4Vt5PJZJg/fz7+/e9/w2Aw4K233gIAzJ8/H40bN4ZarUbz5s2xfPlyv/0fPHgQN910E7RaLVq1aoW1a9dCJpPhu+++AwAkJydDJpMhOztbvM2uXbsgk8mQlpYmXvbHH3/g5ptvhk6nQ/369fHUU08hPz+/zMcmk8kQFxeHunXrol+/fnjqqaewdu1aFBQU4JdffsFNN92E8PBwREVFYcCAATh27Jh4W2/L2apVq9CjRw9otVqsWLECly5dwpAhQ5CQkAC9Xo+2bdvis88+87tfj8eDWbNmoUmTJtBoNEhMTBSPl9fx48dx6623Qq/Xo3379vjrr7/E61599VV06NDBb/s5c+YgKSlJvH7ZsmX4/vvvxZa95ORkAMDp06dx3333ITw8HJGRkRg4cKDfcSxNVFQU4uLi0KhRIwwcOBBr165F165d8cgjj8Dtdovbff/99+jYsSO0Wi0aNWqE1157DS6Xy++Yz58/H/369YNOp0OjRo3w1VdflXnfGzduxPXXXw+NRoP4+HhMmTJF3Oenn36KqKgo2O12v9sMGjQIDz/8sN/x+uSTT5CYmAij0YixY8fC7XZj1qxZiIuLQ2xsbLHnIDs7G48++ihiYmJgNptx2223Yffu3cWeh+XLlyMpKQlhYWF44IEHkJeXB6CwlXbjxo2YO3eu+DxU5FhTcDEQEhERkWQ4HA7Y7DYceeYLZD7/Y6k/R575AjZ7xVoSA+G2225D+/bt8c033/hd/uqrr+Kuu+7C3r17MWrUKHz77bcYP348nn32Wezbtw9PPPEERo4ciQ0bNgAA3G43Bg0aBL1ej82bN+Ojjz7Ciy++WOl6jh07hr59++Luu+/Gnj17sGrVKvzxxx8YN25cpfaj0+ng8XjgcrmQn5+PZ555Btu2bcO6desgl8tx1113FesqO2XKFIwfPx6pqano06cPbDYbOnXqhDVr1mDfvn14/PHH8fDDD2PLli3ibZ5//nnMmDEDL7/8Mg4cOICVK1eiTp06fvt98cUXMXHiROzatQvNmjXDkCFD/IJVWSZOnIj77rsPffv2RUZGBjIyMtC9e3c4nU706dMHJpMJmzZtQkpKCoxGI/r27Vvp145cLsf48eNx8uRJbN++HQCwadMmDBs2DOPHj8eBAwewcOFCLF26tFjQevnll3H33Xdj9+7dGDp0KB544AGkpqaWeD9nz57FHXfcgS5dumD37t2YP38+Fi9ejDfffBMAcO+998LtdmP16tXibc6fP481a9Zg1KhR4mXHjh3Dzz//jF9++QWfffYZFi9ejP79++PMmTPYuHEjZs6ciZdeegmbN28Wb3Pvvffi/Pnz+Pnnn7F9+3Z07NgRvXr1wuXLl/32+9133+HHH3/Ejz/+iI0bN2LGjBkAgLlz56Jbt2547LHHxOehfv36lTrOFAQCERERUQAVFBQIBw4cEAoKCip925ycHAGAkPn8j0LBaxtK/cl8/kcBgJCTkxPQ2ocPHy4MHDiwxOvuv/9+oWXLluLvAIQJEyb4bdO9e3fhscce87vs3nvvFe644w5BEATh559/FpRKpZCRkSFe/9tvvwkAhG+//VYQBEHYsGGDAEDIysoSt9m5c6cAQDhx4oQgCILwyCOPCI8//rjf/WzatEmQy+WlHvclS5YIYWFh4u+HDx8WmjVrJnTu3LnE7S9cuCAAEPbu3SsIgiCcOHFCACDMmTOnxO199e/fX3j22WcFQRCE3NxcQaPRCIsWLSpxW+9+P/74Y/Gy/fv3CwCE1NRUQRAE4ZVXXhHat2/vd7v33ntPaNCggfh7Sc/d8uXLhebNmwsej0e8zG63CzqdTvj111/LrGfnzp3FrktNTRUACKtWrRIEQRB69eolTJs2rdh9xsfHi78DEEaPHu23TdeuXYUxY8aUeH8vvPBCsZo//PBDwWg0Cm63WxAEQRgzZozQr18/8frZs2cLjRo1Em/zyiuvCHq9XsjNzRW36dOnj5CUlCTuQxAEoXnz5sL06dMFQSh8/ZjNZsFms/nV2rhxY2HhwoWl7ve5554TunbtKv7eo0cPYfz48cWOna/qfEZQ4HEMIREREVEFCIIAmUzmd1nnzp39fk9NTcXjjz/ud9mNN96IuXPnAgAOHTqE+vXrIy4uTrz++uuvr3Qtu3fvxp49e7BixQq/+jweD06cOIGWLVuWeLucnBwYjUZ4PB7YbDbcdNNN+PjjjwEAR44cwdSpU7F582ZcvHhRbBk8deoU2rRpU+pjdrvdmDZtGr744gucPXsWDocDdrsder1ePCZ2u73ccXft2rUT/x8fHw+gsOWrRYsWFT0sxezevRtHjx6FyWTyu9xms/l1h60oQRAAQHwd7N69GykpKX4tgm63GzabDVarVTwG3bp189tPt27dSp1VNDU1Fd26dfN7rd14442wWCw4c+YMEhMT8dhjj6FLly44e/YsEhISsHTpUnFCJK+kpCS/x12nTh0oFArI5XK/y7yTCu3evRsWiwVRUVF+9RQUFPgdq6L7jY+Pv2YmJgpVDIREREREFZCamoqGDRv6XWYwGAJ+P94Tdm/4AAonb/FlsVjwxBNP4Kmnnip2+8TExFL3bTKZsGPHDsjlcsTHx0On04nX3XnnnWjQoAEWLVqEunXrwuPxoE2bNsW6VhZ9zG+//Tbmzp2LOXPmoG3btjAYDJgwYYJ4O9/7KIvv5DTeYOMNpXK53O94AMWPSUksFgs6derkF5y9YmJiKlSXL283T+/rwGKx4LXXXsPgwYOLbVsTEx55XXfddWjfvj0+/fRT/Otf/8L+/fuxZs0av22KTvbjnTm36GXeY2yxWBAfHy+OvfQVHh5e5n6v9hl4Qx0DIREREVE51q9fj7179+Lpp58uc7uWLVsiJSUFw4cPFy9LSUlBq1atAADNmzfH6dOnkZmZKY6h27p1q98+vEElIyMDERERAFCsNaljx444cOAAmjRpUqnHIZfLS7zNpUuXcOjQISxatAg333wzgMJJayoiJSUFAwcOxEMPPQSgMMQdPnxYfMxNmzaFTqfDunXr8Oijj1aqXq+YmBicO3fOr5W26DFRq9V+k70Ahcdp1apViI2NhdlsrtJ9e3k8Hrz//vto2LAhrrvuOnH/hw4dKvd5+PvvvzFs2DC/3737KKply5b4+uuv/R5rSkoKTCYT6tWrJ2736KOPYs6cOTh79ix69+5d7bF6HTt2xLlz56BUKsXJeqqipOeBpI2TyhARERH5sNvtOHfuHM6ePYsdO3Zg2rRpGDhwIAYMGOB3Ul+S5557DkuXLsX8+fNx5MgRvPvuu/jmm28wceJEAMDtt9+Oxo0bY/jw4dizZw9SUlLw0ksvAbjSKtakSRPUr18fr776Ko4cOYI1a9Zg9uzZfvczefJk/Pnnnxg3bhx27dqFI0eO4Pvvv6/0pDJeERERiIqKwkcffYSjR49i/fr1eOaZZyp026ZNm+K3337Dn3/+idTUVDzxxBPIzMwUr9dqtZg8eTImTZqETz/9FMeOHcPff/+NxYsXV7i+nj174sKFC5g1axaOHTuGDz/8ED///LPfNklJSdizZw8OHTqEixcvwul0YujQoYiOjsbAgQOxadMmnDhxAsnJyXjqqadw5syZMu/z0qVLOHfuHI4fP47Vq1ejd+/e2LJlCxYvXgyFQgEAmDp1Kj799FO89tpr2L9/P1JTU/H555+Lz6nXl19+iU8++QSHDx/GK6+8gi1btpT6XI0dOxanT5/Gk08+iYMHD+L777/HK6+8gmeeecavu+eDDz6IM2fOYNGiRX6TyVRV79690a1bNwwaNAj/+9//kJaWhj///BMvvvgitm3bVuH9JCUlYfPmzUhLS/PrekzSxUBIRERE5OOXX35BfHw8kpKS0LdvX2zYsAHvv/8+vv/+ezEIlGbQoEGYO3cu3nnnHbRu3RoLFy7EkiVL0LNnTwCAQqHAd999B4vFgi5duuDRRx8VZxn1djFUqVT47LPPcPDgQbRr1w4zZ84UZ5j0ateuHTZu3IjDhw/j5ptvxnXXXYepU6eibt26VXrMcrkcn3/+ObZv3442bdrg6aefxttvv12h27700kvo2LEj+vTpg549eyIuLq7YAvEvv/wynn32WUydOhUtW7bE/fffX6lxZy1btsS8efPw4Ycfon379tiyZYsYsr0ee+wxNG/eHJ07d0ZMTAxSUlKg1+vx+++/IzExEYMHD0bLli3xyCOPwGazldti2Lt3b8THx6Nt27aYMmUKWrZsiT179uDWW28Vt+nTpw9+/PFH/O9//0OXLl1www034L333kODBg389vXaa6/h888/R7t27fDpp5/is88+E1tQi0pISMBPP/2ELVu2oH379hg9ejQeeeSRYiEzLCwMd999N4xGY7HjXRUymQw//fQTbrnlFowcORLNmjXDAw88gJMnTxabEbYsEydOhEKhQKtWrRATE4NTp05VuzaqWTKhaIdsIiIiomqw2Ww4ceIEGjZsWOlxVLm5uQgLC0Pm8z/CrC19fF6uLR91pg9ATk5OtbsCBltKSgpuuukmHD16FI0bNw52ORRgMpkM3377bUBCW1G9evVC69at8f777wd83zWpOp8RFHgcQ0hERESSk2u3Vut6Kfv2229hNBrRtGlTHD16FOPHj8eNN97IMEgVlpWVheTkZCQnJ2PevHnBLoeucgyEREREJBlqtRpajRZN372v3G21Gi3UanUtVBVYeXl5mDx5Mk6dOoXo6Gj07t272BhBorJcd911yMrKwsyZM9G8efNgl0NXOXYZJSIiooCqbncwm81WbKmDkqjVanY3I7oKscuotLCFkIiIiCRFq9XyJJGIqJZwllEiIiIiIqIQxUBIREREREQUohgIiYiIiIiIQhQDIRERERERUYhiICQiIiIiIgpRDIRERERENSQtLQ0ymQy7du0Kdik1omfPnpgwYUKwywiaUH/8dG1gICQiIiL6x4gRIyCTyTB69Ohi1/3nP/+BTCbDiBEjKry/+vXrIyMjA23atKlWXTKZTPwJCwvDjTfeiPXr11drn1KRnJwMmUyG7Ozsau+rZ8+e4nHSaDRISEjAnXfeiW+++ab6hV7jli5divDw8GCXQUHAQEhERESSYrPZkJubW+6PzWarkfuvX78+Pv/8cxQUFPjVtHLlSiQmJlZqXwqFAnFxcVAqq7/085IlS5CRkYGUlBRER0djwIABOH78eJX25XA4ql2PVD322GPIyMjAsWPH8PXXX6NVq1Z44IEH8Pjjjwe7NCJJYiAkIiIiybDZbAiPCEdYWFi5P+ER4TUSCjt27Ij69ev7tSp98803SExMxHXXXee37S+//IKbbroJ4eHhiIqKwoABA3Ds2DHx+qJdRr2tYevWrUPnzp2h1+vRvXt3HDp0qNy6wsPDERcXhzZt2mD+/PkoKCjAb7/9hkuXLmHIkCFISEiAXq9H27Zt8dlnn/ndtmfPnhg3bhwmTJiA6Oho9OnTBwDw7rvvom3btjAYDKhfvz7Gjh0Li8Xid9uUlBT07NkTer0eERER6NOnD7KyssTrPR4PJk2ahMjISMTFxeHVV18t9fEDQHZ2NmQyGZKTk5GWloZbb70VABAREeHXAuvxeDB9+nQ0bNgQOp0O7du3x1dffVXucdLr9YiLi0O9evVwww03YObMmVi4cCEWLVqEtWvXitudPn0a9913H8LDwxEZGYmBAwciLS1NvH7EiBEYNGgQXnvtNcTExMBsNmP06NFlhumsrCwMGzYMERER0Ov16NevH44cOQIAyM/Ph9lsLvYYvvvuOxgMBuTl5YnH64svvsDNN98MnU6HLl264PDhw9i6dSs6d+4Mo9GIfv364cKFC377+fjjj9GyZUtotVq0aNEC8+bNK/Y8fPPNN7j11luh1+vRvn17/PXXXwAKX5cjR45ETk6O2MLq+zzStY2BkIiIiCTD4XDAbrNj/F/jMGnvs6X+jP9rHOw2e421dI0aNQpLliwRf//kk08wcuTIYtvl5+fjmWeewbZt27Bu3TrI5XLcdddd8Hg8Ze7/xRdfxOzZs7Ft2zYolUqMGjWqUvXpdDoAhcfLZrOhU6dOWLNmDfbt24fHH38cDz/8MLZs2eJ3m2XLlkGtViMlJQULFiwAAMjlcrz//vvYv38/li1bhvXr12PSpEnibXbt2oVevXqhVatW+Ouvv/DHH3/gzjvvhNvt9tuvwWDA5s2bMWvWLLz++uv47bffKvQ46tevj6+//hoAcOjQIWRkZGDu3LkAgOnTp+PTTz/FggULsH//fjz99NN46KGHsHHjxkodKwAYPnw4IiIixJDvdDrRp08fmEwmbNq0CSkpKTAajejbt6/fa2rdunVITU1FcnIyPvvsM3zzzTd47bXXSr2fESNGYNu2bVi9ejX++usvCIKAO+64A06nEwaDAQ888IDf6woobPm95557YDKZxMteeeUVvPTSS9ixYweUSiUefPBBTJo0CXPnzsWmTZtw9OhRTJ06Vdx+xYoVmDp1Kt566y2kpqZi2rRpePnll7Fs2TK/+3rxxRcxceJE7Nq1C82aNcOQIUPgcrnQvXt3zJkzB2azGRkZGcjIyMDEiRMrfZzpKiUQERERBVBBQYFw4MABoaCgoNK3zcnJEQAIk/Y+K7yc9kKpP5P2PisAEHJycgJa+/Dhw4WBAwcK58+fFzQajZCWliakpaUJWq1WuHDhgjBw4EBh+PDhpd7+woULAgBh7969giAIwokTJwQAws6dOwVBEIQNGzYIAIS1a9eKt1mzZo0AoMzjBUD49ttvBUEQhPz8fGHs2LGCQqEQdu/eXeL2/fv3F5599lnx9x49egjXXXdduY//yy+/FKKiosTfhwwZItx4442lbt+jRw/hpptu8rusS5cuwuTJkwVBKP74BUEQsrKyBADChg0bBEG4ckyysrLEbWw2m6DX64U///zTb9+PPPKIMGTIkDLrGT9+fInXde3aVejXr58gCIKwfPlyoXnz5oLH4xGvt9vtgk6nE3799VdBEApfC5GRkUJ+fr64zfz58wWj0Si43e5i93f48GEBgJCSkiJuf/HiRUGn0wlffPGFIAiCsHnzZkGhUAjp6emCIAhCZmamoFQqheTkZL/j9fHHH4v7+OyzzwQAwrp168TLpk+fLjRv3lz8vXHjxsLKlSv9Hu8bb7whdOvWrdT97t+/XwAgpKamCoIgCEuWLBHCwsJKPHaBVp3PCAq86ndoJyIiIrrGxMTEoH///li6dCkEQUD//v0RHR1dbLsjR45g6tSp2Lx5My5evCi2DJ46darMiWTatWsn/j8+Ph4AcP78+TLHKA4ZMgQKhQIFBQWIiYnB4sWL0a5dO7jdbkybNg1ffPEFzp49W9jKardDr9f73b5Tp07F9rl27VpMnz4dBw8eRG5uLlwuF2w2G6xWK/R6PXbt2oV77723zGPl+1i8j+f8+fNl3qY8R48ehdVqxe233+53ucPhKNZtt6IEQYBMJgMA7N69G0ePHvVrlQMKuyz7dvlt376933Hs1q0bLBYLTp8+jQYNGvjdNjU1FUqlEl27dhUvi4qKQvPmzZGamgoAuP7669G6dWssW7YMU6ZMwf/93/+hQYMGuOWWW/z25XtM69SpAwBo27at32XeY5yfn49jx47hkUcewWOPPSZu43K5EBYWVup+fV93LVq0KPmgUUhgICQiIiIqwahRozBu3DgAwIcffljiNnfeeScaNGiARYsWoW7duvB4PGjTpk25XVlVKpX4f29IKa+b6XvvvYfevXsjLCwMMTEx4uVvv/025s6dizlz5ojjASdMmFCsBoPB4Pd7WloaBgwYgDFjxuCtt95CZGQk/vjjDzzyyCNwOBzQ6/Vi19SKPhbv4/E+Frm8cHSSIAji9U6ns9x9escxrlmzBgkJCX7XaTSacm9flNvtxpEjR9ClSxdx/506dcKKFSuKbet7bGvCo48+ig8//BBTpkzBkiVLMHLkSPE14FXS66PoZd5j7D1WixYt8gujQOGkRuXtt7zXHV37GAiJiIiISuAdTyaTycRJWHxdunQJhw4dwqJFi3DzzTcDAP74448aqycuLg5NmjQpdnlKSgoGDhyIhx56CEDhCf7hw4fRqlWrMve3fft2eDwezJ49WwxuX3zxhd827dq1w7p168ocN1cWb7jKyMgQW/aKrsmoVqsBwG9cYqtWraDRaHDq1Cn06NGjSvfta9myZcjKysLdd98NoHDioFWrViE2NhZms7nU2+3evRsFBQViMP77779hNBpRv379Ytu2bNkSLpcLmzdvRvfu3QFceY34PhcPPfQQJk2ahPfffx8HDhzA8OHDq/XY6tSpg7p16+L48eMYOnRolfejVqv9ngMKHZxUhoiIiKgECoUCqampOHDgQLGWFqBwVsyoqCh89NFHOHr0KNavX49nnnmm1uts2rQpfvvtN/z5559ITU3FE088gczMzHJv16RJEzidTvz3v//F8ePHsXz5cnGyGa/nn38eW7duxdixY7Fnzx4cPHgQ8+fPx8WLFytUm06nww033IAZM2YgNTUVGzduxEsvveS3TYMGDSCTyfDjjz/iwoULsFgsMJlMmDhxIp5++mksW7YMx44dw44dO/Df//632EQpRVmtVpw7dw5nzpzB33//jcmTJ2P06NEYM2aMOKPp0KFDER0djYEDB2LTpk04ceIEkpOT8dRTT+HMmTPivhwOBx555BEcOHAAP/30E1555RWMGzdODNC+mjZtioEDB+Kxxx7DH3/8gd27d+Ohhx5CQkICBg4cKG4XERGBwYMH47nnnsO//vUv1KtXr0LHsiyvvfYapk+fjvfffx+HDx/G3r17sWTJErz77rsV3kdSUhIsFgvWrVuHixcvwmq1VrsuujowEBIRERGVwmw2l9qCJJfL8fnnn2P79u1o06YNnn76abz99tu1XCHw0ksvoWPHjujTpw969uyJuLg4DBo0qNzbtW/fHu+++y5mzpyJNm3aYMWKFZg+fbrfNs2aNcP//vc/7N69G9dffz26deuG77//vlLrKn7yySdwuVzo1KkTJkyYgDfffNPv+oSEBLz22muYMmUK6tSpI3bTfeONN/Dyyy9j+vTpaNmyJfr27Ys1a9agYcOGZd7fokWLEB8fj8aNG2Pw4ME4cOAAVq1a5bcMg16vx++//47ExEQMHjwYLVu2xCOPPAKbzeb3fPfq1QtNmzbFLbfcgvvvvx///ve/y1yOYcmSJejUqRMGDBiAbt26QRAE/PTTT8W61Xq75VZ2dtnSPProo/j444+xZMkStG3bFj169MDSpUvLPVa+unfvjtGjR+P+++9HTEwMZs2aFZDaSPpkgm+nbiIiIqJqstlsOHHiBBo2bAitVlup2+bm5iIsLAyT9j4Ljan0sWL2PDtmtZ2NnJycMrv8EVXViBEjkJ2dje+++y7g+16+fDmefvpppKeni11mQ0l1PiMo8DiGkIiIiCTHbrFX63oiKbJarcjIyMCMGTPwxBNPhGQYJOlhICQiIiLJUKvV0Gg1mNvtg3K31Wg1PKGmq8qsWbPw1ltv4ZZbbsHzzz8f7HKIALDLKBEREQVYdbuD2Wy2cpdtAArDI7ubEV192GVUWthCSERERJKi1Wp5kkhEVEs4yygREREREVGIYiAkIiIiIiIKUQyEREREREREIYqBkIiIiIiIKEQxEBIREREREYUoBkIiIiKiIBoxYgQGDRok/t6zZ09MmDAhaPUQUWjhshNEREQkLRcvAtHRgduuEkaMGIHs7Gx89913Ad1vZXzzzTdQqVRBu38iCi1sISQiIgoQQRDg8XggCEKwS7l67dsH9OoFzJtX9nbz5hVut29f7dRViyIjI2EymYJdBhGFCAZCIiKiKhAEAW63G06nEzabDfn5+cjNzUVKSgouXrwIh8MBp9MJt9vNkFhRFy8CQ4cCOTnArFmlh8J58wqvz8kp3P7ixVop791330Xbtm1hMBhQv359jB07FhaLRbx+6dKlCA8Px6+//oqWLVvCaDSib9++yMjIELdxu9145plnEB4ejqioKEyaNKnYa6Nol9GkpCRMmzYNo0aNgslkQmJiIj766CO/2/z555/o0KEDtFotOnfujO+++w4ymQy7du2qkWNBRNcOBkIiIqJyeFv+ioa/vLw8WCwWFBQUwOFwQBAEXL58Gfn5+XC73XC5XHA4HLDb7bDb7XA4HHC5XAyJpYmOBp544srvJYVCbxj0euKJgHcbLY1cLsf777+P/fv3Y9myZVi/fj0mTZrkt43VasU777yD5cuX4/fff8epU6cwceJE8frZs2dj6dKl+OSTT/DHH3/g8uXL+Pbbb8u979mzZ6Nz587YuXMnxo4dizFjxuDQoUMAgNzcXNx5551o27YtduzYgTfeeAOTJ08O7IMnomsWxxASERH5EARBbP3zeDx+Ac7j8QAAZDKZ+COXyyGTyfz24b3cuz/vv263G263u9h23n34/oSssWML//WGPu+/Y8cWD4OTJl3ZvhYUbbV78803MXr0aMzzCa1OpxMLFixA48aNAQDjxo3D66+/Ll4/Z84cPP/88xg8eDAAYMGCBfj111/Lve877rgDY/95rJMnT8Z7772HDRs2oHnz5li5ciVkMhkWLVoErVaLVq1a4ezZs3jssccC8bCJ6BrHQEhERCGraPjztup5W++8Yc4b2JRKZaXDmnd739sxJJajpFC4YAGQm3tlm1oOgwCwdu1aTJ8+HQcPHkRubi5cLhdsNhusViv0ej0AQK/Xi2EQAOLj43H+/HkAQE5ODjIyMtC1a1fxeqVSic6dO5fbWtyuXTvx/zKZDHFxceJ+Dx06hHbt2kGr1YrbXH/99dV/wEQUEthllIiIQoK326fL5YLdbofVakVeXh5yc3NhsViQn58Pm80Gj8cDmUwGhUIBlUoFlUoFhUJRYktgVfm2LhYNf75jE0O6u+nYsYWhzyvIYTAtLQ0DBgxAu3bt8PXXX2P79u348MMPAQAOh0PcrujsoN7ntLpK2q+3xZqIqDoYCImI6JpUNPxZLBZx3J83/Lnd7hoPfxVVkZDoGxCLhkTfFs1rxtixgNnsf5nZXOthEAC2b98Oj8eD2bNn44YbbkCzZs2Qnp5eqX2EhYUhPj4emzdvFi9zuVzYvn17tWpr3rw59u7dC7vdLl62devWau2TiEIHu4wSEdFVzzu+z9v90vvj2zXTN2wBuCq6YJbX3dTlcvltW7S76dX0WEs0b55/yyBQ+Pu8eTUaCnNycorNzhkdHQ2n04n//ve/uPPOO5GSkoIFCxZUet/jx4/HjBkz0LRpU7Ro0QLvvvsusrOzq1Xvgw8+iBdffBGPP/44pkyZglOnTuGdd94BcBU/90RUaxgIiYjoqlLShC/5+fnIzMxEYmLiVRv+KqqiITEjIwNarRZRUVFXZ0gsOoGM2XwlHPpONFMDkpOTcd111/ld9sgjj+Ddd9/FzJkz8fzzz+OWW27B9OnTMWzYsErt+9lnn0VGRgaGDx8OuVyOUaNG4a677kJOTk6V6zWbzfjhhx8wZswYdOjQAW3btsXUqVPx4IMP+o0rJCIqiUy45vqXEBHRtaLohC/eSV98u0fKZDLk5uYiNTUV3bt3D3rQWb9+PTp06IC4uLig1rFr1y6YzWYkJSX5HSsAfuHQt2tqoNhsNpw4cQINGzasWiApbTbRIM8yejVZsWIFRo4ciZycHOh0umCXQ+Sn2p8RFFBsISQiIknwhj/h8C/wuN1wJt4MlyAXw59vy5hCoRD/D+DqafWqZb4tgsCVlkTfSWlqKyRWWFmhr6wlKULcp59+ikaNGiEhIQG7d+/G5MmTcd999zEMElG5GAiJiKjWeWf8dNutwME1cDQbILYE6nesgOboT1Ca66Gg5+vwNLkdQNlhj0GwYop2N/XtJCSJkHjxIrBw4ZXfS2oBLBoKFy4E7ruv1hanl6pz585h6tSpOHfuHOLj43HvvffirbfeCnZZRHQVYCAkIqIaJYa/ohO+5JyBcc1oKDP3wD7oUwhJPSCXyyHEd4AnfQsUuWdgXD0K9hufg+OG8cF+GNck33BXNCR6nzff1lkAxcYjBjQkRkcDK1YAQ4cCTzxResuf9/KFCwu3D/EwCACTJk3CJN9lOoiIKoiBkIiIAsYbInwXefe2/Hmvl8lkUFw+AtPXD0JuvQBBGw6FTAD+6QbqvH4snNeNhOaPmVDv+BialLcBmQKOruPKvW+6oqrHo7xJa7zPbUkh0RsQq/VctGkDrFtXfsgbO5Ytg0REAcBASEREVVLR8Fe0JUl+IRW6rx6AvOAS3NHNUTBoCYSwRP+dq3Sw3/oqBH00NH/MgOaPGXBHt4C7ce8gPFKqbEh0OBx+LYxF91OuioY8hkEiompjICQionIVDX9utxsFBQXIyMhAvXr1Sg1/Rcmy06D7akhhGIxtC+s9KwFdRKn36+g6DrL881Dv/ASav96DtVEvgOMFK6wmx/uVFxKBK+MSnU4n5HJ5scmAarpGIpIm9uiQFgZCIiLy453V03etP+9SDx6PRzyBdzqdOH78OBo0aFCxk3p7LvRfPwS59SLcMa1hvfczQBte/s1ueRGCSg9HlzEMgxLnfR2o1WoAQEFBAfR6PRwOB9RqtRgIfU8Gi45R9N0PEV2brFYrAEClUgW5EgIYCImIQlpJ4c/7f2/XT29rn0wmg1KpFE/WS2rtKZPaBGeLgVAd+AYFgz+tUBgEACg1cNw8pcxNGCCkRaFQwGQy4cKFCwAgjit0u90V3gdDItG1RxAEWK1WnD9/HuHh4eL3CAUXAyERUYgoGv684/683fq8rTbeLp++4a8klT5Bl8nguPE5ODo/AWjMVX0QUJxKgTuxOyCTl789BU1MTAwA4MKFC7Db7VAqlQE9+WNAJLp6hYeHIy4uLthl0D8YCImIrkHegOc75q+s8Of9tyYoj/4KV4NbANU/C2RXIwzqvh4K5cnfUXDnAriaDShyNcek+Ar28ZDJZIiNjUVUVBS2bt2KevXqiSGxooqOSfT+37fV2nfMao2vk0hE1aZSqdgyKDEMhERE14CiE76Ia/35hL+iC4wHSkljwLyUR36CbvXjcMe1h/W+r66EwqqQyeCu2wnKk79D/dd7cDW9g62EVwGFQgFBEKBQKKDRaKq9v6Ih0ff1XfQ1LpfLxeuIiKhkDIRERFcZb7fPksKf93rfE2OgZk6Iy9un/PwBaH8qXFDeHd+pemHwH46Oj0K9YzEUFw9Beew3uJr0qfY+qXYE6jVY3uymLpfLb1uGRCKisjEQEhFJWNEJX3JzcwEAGo2mxJY/7++1XWOxCUCsl6D7fhRkrgK4Em+GvefUwNyZNgyOdg9Bs3UeVDs/YSAsh1RCT013X61MSHS5XLBarYiMjGRIJCICwL42REQS4T1xdTgcKCgogMViQU5ODvLy8mCxWGC323H8+HFcuHABCoUCSqUSKpUKSqWyzLX/ap3HBe2PYyDPPQNPeBIKBswD5IH7+6Ozw3AIMjmUp1Igv3gQAE/kqTjf1kGFQgGFQgG5XI78/Hzs3r1bfK85HA7YbDbx/75jbYmIQgFbCImIgqDohC/eSV+8Y/58Wzx8l3eQUvArrQb1HzOhPP0nBJUeBYM+KXPh+aoQzAlwNekL1ZGfoNq9HPZebwV0/9cKqQUaKb1mve8r32PkGwK92/m2IErpvUdEFEgMhERENayk8OftBlrShBjlnXRK7UTfl8x6Gaq9nwMAbH3ehSeqWY3cj7PdUKiO/ARFxi5AwseDpM33feb9P0MiEYUaBkIiogAKdPgrSoonnn5LAugjYX3oJyiPr4Wr+YAyblU97sSbYL3/K7gTrgdKOJEnaSlrJtraVl4tZYVE7/u76D684bDoEhhERFcDBkIioirynhz6LvLuDX/e66sT/sq6Xyko7bEIYfXhvG5kzd65XAF3vRtq9j6uAQwlgVHepDXezwCGRCK6GjEQEhFVQNHw57vQu/f6mgh/RUnyhFIQoPnfJLia9IG7Ua/av3+PC3DZa/9+qcKk8kcMIHCtlZUNiSUtgcGQSERSwEBIRFREaeHPd5F3IHiTvEjp5BoA1Ds+hnrvSqgOfIX8R1IgmOJr7763fAjVtoVwd3oKQM2MV6TACIXgU15IFAQBp3NP45z1HM4XnIfVZYVLKPxsMagNMGvM6JPUJySOFRFJBwMhEYU070ma71p/3vDn8XiwZ88eJCYmIjIy0i8ABouUThRlMhkiLYeg2zUDAGDvMbVWw6CXvOAydCf+B9RlIKTy1eZ4xhx7DtLz09EysqV4n6OTRyPTmlni9rG6WPSM7ym2Ii7auwgCBNyYcCPaxbST1PufiK4dDIREFDKKhj/fbp/erp++3biUSiVcLpff0g9SIJUWQlnBZXROmweZ4Iaz5V1wdhhe6zU4m/WHZtN0qNM3QxUzrNbvX8qk8joBpFVLTcu2Z2PtqbX45eQv2HNpD+L0cfh+wPdimGtgagCNQoM6ujowqo1QQonMzEyERYehrrGu+Bnlcrnw2aHPkGXPwvw985FgTMADzR7APc3ugV6lZ3dTIgoYBkIiuiaVFf58u356W/yUSmWJJ1cymUxSJ7OSOQEUPDD8+gxUziy4IxrB1nuGONtnrZYRngR3bBsozu9DnaxtAGpuZlO6NtRUC2Hq5VSsOLQCa0+vhcvjEi/XKXXIdeQiTBMGAJh36zy/2zkcDqxfvx6333S73x+eXB4XHm/zOLaf346UjBSctZzF7B2z8fmhz/FWt7fQOqp1ieMRJfMZQURXDQZCIromlDbhS0nhrzLdPqV4ciWFgKreugCqk8lwy1Sw9PsAcrUhaLW4mvWH4vw+xGdtCVoNUiWl1++1XMvCvQuxaP8i8fdm4c1wR9Id6F2/N+IMcWXetug6h15KuRL3Nr0X9za9FwWuAvxy8hd8vO9jnM0/iyc3PolFty1Co7BGcLvdxSa18v2sq4nHS0TXFgZCIrrqFA1/3h/f8Ff0xKg6pBDAvKRyYifLPQMA2FvvISRGt4Q8iLW4mvSB5o+ZiMpLhdVZAKh0tXr/drsdubm54g8AHD58GJcvX0ZYWBjCwsJgMBgk89wFg5TeQ4GqxbelsVt8N3xy4BP8K/FfeLD5g2gZ2TKg9eiUOtzV+C7cXv92PPX7U7hgvYCjuUfRJKKJ3z58u5sCJc9sypBIREUxEBKRpHlPcEoKf97rfU94gMCe6EityyggjZNre+9psDe7EyePWFE/yPV4IpvCZawLpSUditN/1ujSFy6Xyy/85ebmwuFwwGg0wmQyITY2FllZWYiJiQEAnD59Gvv374dcLhfDofdHq9XWWJ2ANF4nvqQSQKrbZTTPkYcP9nwAvVKP8R3GAwDaRbfDTwN/QpQ2qsr7rUhNRrURH/T4ABqFBgr5le6l5c1u6g2I3m0YEonIFwMhEUlG0dk+S2v5853kpaZPYKR2ghTUegQBgADICk8e3QnXA0c3Bq8eL5kMBa2H4NzJI4gPbxiw3Xo8HlgsFr/wZ7VaodVqYTabER4ejsTERJhMJr+xX4cOHUJERATi4uL89pOdnY2cnBwcOXIEFosFWq22WEhUKvm1XFk2mw0Oh6Pc7dRqdbVCuCAIWHd6Hd7e8TYu2S5BLVdjeMvhCNeEA0CVw2BpXUZLo1fpK7QdQyIRVRS/eYgoKIpO+OJ2u5GZmQmVSgWj0eh3MlNb4a+sWglQ7fgYyhMbYLvjfQj6aEmdKOZf9zgOubchLrJRlW4vCAIKCgr8wp/FYoFcLofZbIbZbEZsbCzMZjPUanWl9u27Dy+Xy4WcnBzx59SpU7DZbDAajWI4DA8Ph9FoFE/Mr2Y19R6y2WyIqxMHm91W7rZajRbnMs9V6X5yHbl4Y8sb2HBmAwAg0ZSIFzq/IIbB6qhsi+UZyxm4PC4kmZMqfV8VDYkOhwMXL15E/fr1iwVFKb3viSgwGAiJqMZ51/Qr2u3TO+mL9wQjMzNTbHmRykmH1LqMymQycYmM2iTP2AnN79Mg8zihPPo/ONs9KF4npeNTUQ6Ho1jXT4/HA6PRCLPZjHr16sFsNkOn09XIa1GpVCIqKgpRUVdalWw2mxgQMzMzcfjwYXg8HpjNZr+QWJmapPI+AmqmFofDAZvdhiPPfAGzpvSWs1y7FU3fvQ8Oh6PSAWzXhV146a+XcM56Dkq5EiNajsDIViOhUWgC8RAq7f1d7yP5bDImdpyI+5reV+39FQ2J3j+OHDt2DAkJCcVaMH1bEBkSia4NDIREFFDlhT/Av3uS78mEXC6v1UWjqYLsedCt+Q9kHieczfrD2XZIsCsqkdxVAMWx3wClDu4GN4mXu1wu5OXlIS8vTwx/NpsNer0eZrMZ0dHRaNSoUdBb47RaLbRaLerUqQOg8L2Un58vhsSTJ09i7969UCqVfgExLCys0q2WtS2QfzTwXLgI595UeNIzkJ9R2OJn1uhh1lZsptvKfMbkOnLx1ManYHVZUc9YD9O6T0OryFZVrr269fzv1P+w/sx6yCBDx5iOAa3Dy7cW7/vB9/kr+lnu3Y4hkejqxUBIRFXmG/58x/15W7CKToV+NZ4kSLGFsLbr0a5/GfKcU/CY68P2r7fF9Qal9lwmXkyGftf/wVbvRpxSNhTDX35+PtRqNcLCwmAymVC3bl2YzWbJj9eTyWQwGo0wGo1ISEgAUHgynpubK4bEc+fOIT8/Hzqdzi8k+nZPvRZ48ixw/LIO9l/Wwn38pHi5w2ccXE0wq80Y32E8dl3YhcmdJ8OoMgb8PioaCA9lHcJbW94CAIxoOQJNwpsEvJbSairp/75dTYv29gAghsOi6yQSkfRI+9uQiCTD+6Xvu8h7oMOf1MIXIM2aapPy4PdQHfgKgkwO2x3vAxrpBA1BEGCz2ZCbm4tLly4h31jYcqNM34YL587CFB6FRo0awWw2Q6MJTve+QJPL5QgPD0d4eLh4mdPpFANiVlYWTpw4AafTCblcLr4/w8LC/MbmBkNV7luw22Fb9S1sX3wPIT8/IHWUF8DO5Z9DvisfjcMaAwAGNx6Mu5vcHZD7Lq2e8pzJO4OnNj6FfFc+OsV2whNtn6ixerw1lfd8lTce0ftdwZBIJH0MhERUTNHw57vQu/f6mmj5k2L4ktrJSm0eI1nuGWjXPg8AcHR9Cu6ELsVqAWpvDKHT6Sw27s/lcsFoNEKn08Giqwe3NhJK22V0ipPBndC4VuoKNpVKhejoaERHRwO4EpS3b98OhUKBs2fPIjU1FQDEMbq+S1/Uxmu8Kq8R5659yH/nv/CczfC7XNGyGVSdr4OycUMIWjXQY32gysTBrIMYv3E81HI1lv1rGSK1kbVyfMq6j7TcNIzdMBaXbJfQLLwZ3rnpHSjlNXv6VtWu+5UNib7fIQyJRMHDQEgU4rxLOviO93O5XH5LPQAIePgriRQDISC9SVNqLRDa8yDoo+CJbAJHtwm1cp9ebre72JIPBQUF0Ol0MJvNiIyMRFJSEoxGIxQKBaxWKy5evAhPYncoDv9YuB5hkQAbKmQyGXQ6HdRqNeLi4lCvXj0IggCLxSK2JB4/fhx5eXlQqVR+YxHDwsKgUqmCWr/g8cC28isULFkJeCdQksuh6dsL2vvvgiKxnritKje38vsvJexsy9yGZzc9i3xXPpqGN4XDXf5SFoFQXvj6K+MvnC84j0bmRni/x/swqU1Br6kyyguJbre72PYltSIyJBLVHAZCohDiG/68Y/684c/b+uf75ev9Qq4tUgyEUjsJqc16PDEtkf/QL5DZc4EyWiSq+5wJggCr1YqcnBxx4heLxQKlUiku1xAXFwez2VxuWHHX7wbVP4EQN4yvVl3XAt+TcZPJBJPJhHr1CgOV2+0WxyNmZ2fjzJkzKCgogF6v9wuIZrM5IJPtVOS1KzgcsLw5G85Nf4mXKdu0hOHZ/0CRlFjtGkqTfCYZL/z5AhweBzrGdMS7N78Lozrw4wVLUl74GtJ8CJRyJW5PvD0gy1xUVE1+1lQkJPoGRYZEoprFQEh0jSoa/ny7febn5+Pw4cNo3769+AWrVCqD/uUa7PsvjdRCao3X43FdCYBqAwR16bM3VuU584778/7k5eVBEASYTCaYzWY0aNAAJpOp0t0ZBUGAu353AIAifRvgsgPKa2PsYE1QKBSIiIhARESEeJnD4RAD4oULF3D06FG4XC6/pS/CwsJgMBgC/n4VrFbkvTQNrp17Ci+QyaAbPgTah+6F7J+1SANyP0UC2G+nfsNLf70Et+BGz4SeeKv7W0FbUsJr/en16FKni9gaeG/Te2v1/oMx23NFQuK+ffsQERGBuLg4hkSiAGIgJLoGlBX+fLt++o7VyM/PD3rXsKKk2kIotZpqlLMA+pUD4GzzAJwdHwFk1WsZcrlcxcb9ORwOcb2/uLg4NGvWDHq9PiCtUJ7IJvAYYiHPPw/FuV1w1+ta7X2GErVajZiYGMTExAC4siadNySePn0a+/fvh1wu9wuI3vGIpSkvYHgs+ch7bircB48UXqDVwvjqZKi7dqpQ3bl2a4Wv930/p6SniGGwf1J/vHz9yzU+Pq8o32MjCAI+2vcRFu1fhOvrXI/3e7xf6/UUrSmYiobEgoICmM1m8XOZLYlEgcFASHQVKm3Cl9LCX9EvQymHHKnVJbUTiZquR7NpOhQXD0G2bSGcbe6v0Kyi3ufM4/EUG/dntVqh1WrFyUwSExNhMpmgCGCLjx+ZDLZ+c+ExJUCIaFgz93GVCMR7SSaTQa/XQ6/XIz4+HsCV5zk7Oxs5OTk4cuQILBYLtFptsZBYkaU9BLsdlhffFMOgzGSEacYrULZqXu5t1Wo1tBotmr5b/gLtWo1WXK/R+z5qFdkKjcIaoVl4M0y9fioU8hp6XZbBG74cbgfe3Pomfkr7CQDQMrIl5NX8g0x1a5Ia3wnNyutuWnTyM9/vREB6n+1EwcRASCRxRcOf75cdcOUL0vcLrzxSDYQymUwcyyglUjtWNVWP4vSfUO/8BAAK1xssIwx6W44EQUBaWhqsVivy8vKgUCjEcX+xsbEwm821vmi6u8HNtXp/oUYul4vPsZe3JdgbEk+dOgWbzQaj0YiwsDC4XC5YLBaYTCa/lmDB7YbljXfg2rMfACALM8P03ltQNmxQoVq0Wi3OZZ6Dw1E4AYzgcCL/nf/CmbKlsNa4GJjfnwmZQV8YHou0YkZoI/DRbR9Br9QHJQwChe+lPHceRm8YjT0X90AhU2BK5ym4q/FdQanHW5MUA1NpdVWku6nrnzUrGRKJimMgJJKQohO+lBf+gKp9gUk5EEqtLqnVVGMnLI58aH95tvC/bR+Eu+Gt/lc7HMW6fvqG93r16sFsNkOn0wXlpIonciWrreOiVCoRGRmJyMhI8TLvWNHs7GwIgoADBw5g//79fuMRDV/9AHfK5sIb6HQwzXylwmHQS6vVQqvVwpObB8ubs6HdvQ9apRLQqGF+7QUo4+P8tt+fsx/H846jEwq7o9bGrJ1lOZJ7BHMuzUGOJwdGlREzus/ADfE3BLUmKX3m+apMUC0vJHoDoncbhkQKZQyEREFSdMxfScs9eL+kvN3rAvXF5P2ik9pfgaUWvgDp1VRT9Wh+fxPy3NPwmOsh/6YXkJeV5Rf+7HY7DAYDTCYToqOj0ahRIxiNRvz+++9o0KABDIbSJ54JBuXez6E8+Tsc14+DJ7ZVsMsJSd6gFhsbi9OnT6Nz585QKBTi0heXv/8J2m/XAAAEuRx5TwyDKyIM4Q5HpVuV3WmnkDd1OjynzxZeoFHD+PrzxbqdHs0+ihkHZyDfnY+Wp1vitvq3BeSxVpVH8GDm3pnI8eSggakBZt88G0nmpKDWBBR+NwRiTG+geTyeatVV0ZBYdJ3EouMSia41DIREtaC88Of75RPo8FcS3wkMpPTlJrXwFQo8Hg9ch/4H0+7lAICdiY/izN87oNFoYDabYTKZkJCQALPZXKHxYFKhOvITlCfWw123EwOhBHg/a4xGI4xGI+oU2JH7/S/i9faH7kFuw/o4fegQ8vPzodPpxFbE8PBwmM3mEsedCoIA+w+/wjrvY8Be2G1UFhEG01svQ9mymd+25/LP4amNTyHfnY/G2sboHt+9Zh90BchlckxpMwULdy/EnNvnBL210kuqn8M18Z1V2ZDo24LIkEjXiqvn253oKuFd08/tdsPpdIpfJt5JX4Caa/mrKN9ASGWTWkitTj2CIJS45EPShT8QIVPiUtKdiOg4EA3MZmg0FZt2X0onQr7HxV23M5Qn1kORvr1wtlQKOvFzp8AGy+tviwFOc8ftiBgxFHX/ud7pdIqtiFlZWUhLSxNnpvUGxLCwMOjtDljnLoTzj7/F+1AkJcI47SUoinQTzXXk4smNT+J8wXkkaBPwZP0noVWWPitqTbI4Ldh3cZ/YLbShsSFGRI2QTBgEpPfHQq/aqqtoSPT9bCn6Xe5bl0qlYkikqxIDIVE1+IY/3x/vF0ZGRgYuXbqEdu3aSepLQqqBUGrhC5BW4Kksp9NZbNyfy+USl3yoW7cuzGYz9PoeKLj4ILThSdCq9MEuOyDcdQvHhynStwW5kuCR2nvJyzr/E7Frp6JZE+jHj/Z7n6lUKkRHRyM6OhrAlT9keENi+pmzuLDiSyRsSIHyn1AJAIr+t8M07jHIi0wc4/K48HzK8ziRewKxuli81PwlqGzBWXLnTN4ZPLPpGZyynMKCWxegQ0wHANL7nAn1QFiU730W/f4UBAHHjx9HQUEB2rRpI25XdDyiVL7/iUrCQEhUQb7hz3fSF+/EGkWnuJbJZGIXuxqbYr+KGAgrR2o1lVSP2+0utuRDQUEBdDodzGYzIiMjkZSUBKPRWOLr0RNT9W6VUjs+AOCO6wBBJoc8Lx2yvHQIprrBLimkeV8jjpTNsP/wT1dRrQbGl56FTF12OJPJZNDpdNDpdIixOZC/4hO49qWK17uNBmQM7IOM+vFQ/fmnXytiWFgY5u6di82Zm6FVaPHeLe9BlaVCri23xh5rabac24Ipf05BriMXMboYqOSFj1uK4UuKNQHSqqtoK6LvLN++5wu+9ZY0HlEqj4dCGwMhUQm8H+a+i7yXF/5K+lCXy+WSPFlmIKw4qdXkrccb/vLy8pCbmwuLxQKlUikuBxAXFwez2QyVqpSTbVsOdD+Ohf3m5+Gp06bkbSpYjySpDfDEtILi/D4o0nfA1ZyBMOjyLMh/5wPxV/1/HoWifkKFbioUFKBg5dewff4N4DM7pLpvL+hHj0RMmBmt3W7k5uaKLYlnz55Ffn4+LrovQgYZnmz8JOrI6uCi52Ktvm4FQcCqI6vw3s734BbcaB3ZGu/c/A5idDHiNlJ7H0kpePmSal0ej8fvPKC08YhFQ2JJs5syJFIwMBBSyCsa/opO+FLR8FcSqYWJoqRWmxSPV7C/mAVBgN1uF1v9Lly4gIKCAmRlZYnhr0GDBjCZTNBqtRWuV7NpGpQnN0JmOQfr8N+AIC2AHSglPW53fKfCQJixHa7mA4JQVfAF+/Xry714BYTsHACA6sau0PT/V7m3ETweONZuhHXRMggXL4uXyxPiYXhmLFQd24uXKRQKREREICIiQrzM4XCgc05n9DnXB2aHGdu3b4fT6YRKpcKBAweuLH9hMNTIsXK4HZi+bTp+OPEDAOCOpDvwYpcXoVFcGaMrtc88Lym9drykGgjLqqu8kOiddK7ozKZFzzmk+Ljp2sFASCHF98O3aPjz/oUPQLEAWFUymTQXWpdyC6EU1eZxcjqdYquf98c7oYY3AKrValx33XVVnn5dcfovqPesAADYe71Z7TAotdeRlzuhE4Q9/weZLSfYpYQ84/FT8Kz/HQAgMxhgeHpMue9314GDyP/vx3AfPHzlQqUS2vvvgu7h+yArY+KjbHs2DEoD1Go1YmJicGtM4bqagiDg0KFDyMnJgUwmw+nTp7F//37I5XIxHHp/ii5iXxU/pf2EH078ALlMjvEdxuPBZg8We9xSDDlSrAmQdl2V+TwuLyS63e5i25fUiijFY0FXJwZCumb5hr+iY/68Ic33Q1WpVNbIdNZSPFn2PmYp1ia1mmryOHk8nmLj/qxWK7RaLcxmM8LDw5GYmAiTySSO+zt79iwuXLhQ9bW4XDZof5sMAHC0Gwp3/W7VegxSOyHxPWF0NekHy5N9gWtkopzKksp7SbDZ0eCXDeLvutEjII+KLHV7z4WLsH60DI61G/0uV3W/Hvoxo6CoV3b3X5fHhUl/TILT48T07tMRZ7gy46j3s16v16Nly5aF9/fP+9Db1fTIkSOwWCzQaDR+YxHDwsIqvfTKwEYDsf/SfvSq36vUxeal8jz5knLwkmpd1V23sSIh0TcoMiRSIDEQ0jWhaPjztvx5Z/v0fqj6TvZSW1NXS/HLHpBmbddyTYIgoKCgoNiSDwqFQmz5i42NFVsAy6qnOtR/vw951nF4DHVgv/mFau1L8lS6YFdAAApWfgVtduEkLsp2raG54/YStxNsdti++BYFn30N2Ozi5YqkROj/8whUna+r0P0t2LsAOy7sgF6ph81tK3d7uVwuvgfr168PAHC5XOJ4xOzsbJw6dQo2m01c+sL7YzKZigWBDWc24Ia4G6BT6iCTyfDi9S+Wef9SDDlSrAmQbl0ej6dG1mllSKTawkBIVx1vwPMGP7vdDpvNBrVaXWL4q263z+qQ6qQywLUdvgKtKjX5jvvzhj+PxyN2/axXrx7MZjN0Ol2lX59VPUbyCweg3jqvsL5ebwLasCrtJ1D10LXPfe48bKu+LfxFoYDh2f9AViRACW43HP/bAOsnKyBcvCReLjOboBvxIDT/7gtZBWdq/v3s71iauhQA8PL1LyPJnFRsm4qECqVSicjISERGXmnJtNvtYkDMzMzE4cOH4fF4YDabERYWBqPZiJVnV+LL41+id/3emN59eqXGm0uJVINXIFriakJt1lXRkOh9Dh0OB+Ryufhdw5BIJWEgJMkrOuGL74edIAi4cOECzp49i06dOgU1/JVEqgEHkGZtV2tNLper2Lg/u90Og8EAk8mE2NhYNGnSBAaDIWDdiqpCtXsFZB4XnE37wdW0X7XqCEQ9gVRaHcqjv0K9+b9wx3UoDMEhJtjPT8FHywBH4VqBin/3hSKxnt/1ji07ULBwCdzHT165UC6HZuAd0I0YArm54ou1n7WcxSt/vwIAeKDZA7g9seSWyKrSaDSIjY1FbGwsgMKTb6vVipycHJy5eAZvbn0Th2yHAABqixqHjxxGRHgEwsLCoCljvKMUw5fUPoe9fMf6S0mwn8OyQuKJEycAAM2aNRO3KdqS6P1ekuKxpdrBQEiS9corr2DAgAFo2rSp31+/fD/IgMJFjKX6V0OpTioDXL3hq7YV/YL0eDzIz8/3C3/5+fnQaDRit7N69erBZDLVSBcioOona/Zeb8AT0wKuxoE9UZY0jwuKc7sAj6vcTSmwnHsPwLFhU+H/dVpoHhgsXuc6ehzWhUvh2rbL7zaq7tdD/9gwKJISK3VfLo8LL/31EvKceWgT1Qbj248vddtAnbzLZDIYDAacc53DW9vfwlnbWWgVWkxqOwntde2Rk5ODQ4cOIT8/Hzqdzq+rqdlsFj8fgh0mSiLFmgDp1iXFoOo7eZxCoYBCofA7l3L5LN/iGxJVKpXkHgvVPAZCkqyvvvoKLVu2RLNmzcr865UUQ4QXa7u6CYIAp9MJq9WKI0eOiF0/ZTKZGP4aNWoEs9lcZgtAIFXri1omh7P9w4Er5h9Seh0VPWF0xxUuSyC/eBBw2QBl9WeOpPIJHg+sH3ws/n7mlq5oaTTAff4CChb/Hxy/JQM+rxtF8ybQjx4JVYe2Vbq/pQeWYu+lvTCqjJjefTpUitIXuw/k6zX5TDKm/j0VVpcVdQ11Mfvm2Wga3tRvG6fTidzcXGRnZyMrKwtpaWnizMFhYWHipGcej0cyf9iUavCScl1See6K8h3fWJHuprU1xwJJCwMhSZZKpYLb7S73Q1bKwYa1VU6wx1w6HI5iXT+dTieUSiUMBgPq1q0Ls9kMvV4f1C/MSh0jQYBqzwo4Ww0Oydk2BVMCPLpIyAsuQ37xIDxxHYJdUkhwJP8B9+GjAABFoyRcbt4YrqWfwfb9z2IXUgCQx8VC9+jDUN96c7GxhZXRO7E3ks8m46EWDyHeEF/u9oF4/xa4CjB923RYXVZ0ju2MGTfOQLgmvNh2KpUKUVFRiIqKAnBlbdHs7Gzk5OQgMzMTBQUFWLdunTge0Tu7aWXWFg0kKQcv1lU55YXVksIhhR4GQpIslUoFh8+JQ2nkcrlku2UGO+CUR4q11VZNbrdbnGreG/5sNhv0ej1MJhMiIyORlJSEixcvwm63o3nz5rVSV3kqe9KhPLQa2rVToNrxMazDfgPKaDmpjXpqnUwGT512kKclQ3FuT0gFwmC9vwW3GwVLPxN/l8dGo92ilXAVXJnxU2YyQvvQfdAO6g+ZuvqvySRzEpbevhRKee2d1uiUOsy8cSbWnV6H8R3GV/i+ZTIZtFot4uLiEBcXB51Oh/Pnz6N58+bi0hfHjx9HXl4eVCpVsfURy5qFOFCk2OLlfT1L8TNHyoGwst1Zpfo4qGYxEJJkqdVqOJ3OcreTYkuXF2urnJqqSRCEEsf9KZVKcer4+Ph4mM1mqFT+J6dZWVmSO04VrseeC03yawAAV4uBAQ+Dla4nSNxx7aFMS4Y8c3ewSwkJjl/Xw3P6rPi78+9tEF95KiW0dw2A9qH7IDcZq31fp/JOIdFUON6wooGsOifvZy1ncTrvtLimYIeYDugQ06FK+/Ilk8lgMplgMplQr17hxDtut1tc+iInJwfp6emwWq3Q6/ViOAwPD/dbpzSQpBYMpBwIpTiG0EuK4Z6kh4GQJKsyLYRSPSGVYujykuJxC8Tx8nbHKrrkgyAI4ri/pKQkcdxfeV/iUnsOK3PSoUl5G/L88/BENISjy9garCr4yjountjCcWmKzD21VY5k1PZJquBwIv/t/5Z4naLnTTA+PgyK+LgSr6+sdafX4fk/n8cjrR7BE22fqHiNVXw/b83ciikpU+DwOLCk9xI0CW9Spf2UVE9Jz5NCoUBERAQiIiLEyxwOhxgQL126hGPHjsHlcsFkMondTMPCwmAwGKr13EuxxUvKgVDKoUuKzyVJDwMhSVZlWgil2mVUamHClxRrq8qXltPpLHHcn8FggNlsRlxcHJo1awa9Xl+lL2wpfpFW5HmTZ+6FatcyAICt1zRAWTOT3kjx+BTljmsHT1giPBGNCicyuQpqvhq5T59FzrAxxS5Xtm+D3e1boMuQ+6DQBmZSnyxbFmZsmwGP4IFLqPwMspV53QqCgFVHVuG9ne/BLbjRKrIVTOqKL4dRkf1XtB61Wo2YmBjExMSIty0oKBBD4pkzZ7B//37I5fISxyPWRE21ReqBUIp1AZDUZEUkXQyEJFlKpfKa6TIqxS8LKR638mryeDywWCx+4c9qtUKr1cJsNiM8PByJiYkB70IlpeNUodeRxw3t2imQCR44WwyEu8HNNVqTlI5PSQRTXeQ/+mewy7hmebJzUPDp57B/u6bYdcZpL0NxfUfk//ZbQD8D39nxDrLsWWgc1hiPt368UretTGuOw+3AzO0z8f3x7wEA/Rr0w4tdXoQ2gLPVVuf9I5PJoNfrodfrER9fOJmO93PSGxKPHDkCi8UCjUbj14oYFhZW6tI4UvzOknIglHKX0YrWJvXPcapZDIQkWSqVqkKBUIpdH728Jx1S/HKVYiAE/KfAtlqtYpdP778KhULs+hkbGwuz2VyjkyxI8TiVV49q70oozu2GoDbB3vOVWqpKGqT2XF3LBLsdtq9/gG3lVxDyrcWuj1j7LWQKRcB7cCSfScavp36FXCbHK11fKXOJierIc+Rh4h8Tsf38dshlcjzV/ikMbT60Rj7LA7lPb+ug2WxG/fr1AQAul0scj5idnY1Tp07BZrPBYDD4hUSTySR+p0rtO8v73pZia5fUu4xKtTaSDgZCkqxrpcsoIM2TVKkFHe+4P4fDgZ07dyIvLw8ejwcmk0lc7N1sNkOn09XqiYrUTooqUo+rUS84m94Bd/1uEAyxQa9HMgQBcFgATeC6+0lZTb2/BY8Hjt+SUfDJ/8Fz/mKJ25g/ngvZP630gawj15GL6dumAwAebvEwWkW2qvQ+Khp2Pj/8Obaf3w6D0oDpN05H9/julb6vQNZTHUqlEpGRkYiMjBQvs9vtYitiZmYmDh8+LH7mOp1OuN1u5OfnB32ZHS/v97wUailKigHaS8q1kXQwEJJkVaaFEJDmhx4DYclcLlexcX92ux1arRaCICA2NhZNmjSBwWCQxF82pfb8lVePYKoL278/8lv4O5j1SIHixAbofhoHd3RLFNz/VbDLqTWB/kx0bt8N68IlcB85fuVCubxwXKbbDQBQdesCZeOGNVLLezvfwyXbJTQwNcDjbSrXVbSyRrYaiXPWc7i/6f1oFtGsxu4nWN9dGo0GsbGxiI2NFeuwWq3IycnB0aNHkZOTgz/++EOcjdn3R6OpmTHJZZHy54wUzz+8KjOGUKqPgWoeAyFJllqtrtAso94PMI/HUyNTb1cHA2Hh81LSkg8ajUbs1lSvXj2YTCbk5+dj7969SEhIqPG6KkpqX5Bl1uOwAGqj78bBracWlVeHYIiFzJYDxcVUTixTBa4Tp1CwcCmcm7f5Xa7q2hm6xx6G5bVZ4lIT2qH31lgdraNaY8OZDZjadSo0iqqFkrJO3vdd2ocWES2glCuhlCvx8vUvV6fcq4pMJoPBYIDBYEBmZibCw8PRoEED5OXliV1Nz507h/z8fGi1Wr+upmazudTxiIHifd6k8pnjS8pjCCsbVqX6OKhmMRCSZFW0hVDqoQuAJLu01kQgFAQBNput2JIPMplMDH+NGjUSl3woqSYpktprq8R63E7oV9wJT2wr2G99A4I+svg2IcwT2QSCXAmZLQeyvAwI5rrBLumq4Ll0GQVLVsL+81rA53NM0bQR9KNHQtWxPRwbU8QwqOzQFqrWLfz2Ecj3zz1N7kHfBn1hVFV/DcOivj/+PaZtnYY7G96JF7u8WGufR1JsXfLWJJfLxdCXmFi43qPT6URubi6ys7ORlZWFtLQ02O12mEwmv/URA93DQ4rHyUvK4/Q4yyhVBAMhSVZVuoxKjZTDKlD9uhwOh1/wy83NhcvlgtFohNlsRt26dWE2mys8BkVq4xoB6dVU2nFU7VwCxeUjkBVchiCv3ZZyKR2fUik18EQ2geLiQcgvHICbgbBMQkEBClZ9C9uqbwGbXbxcHhsN3SMPQ927B2T/TD5SsOJL8Xrdg/eUus/qnMx7BA/kssLP+uqGwZKCxfKDyzF311wAgMPjgFtwQymrnVMkKQadsmpSqVSIiopCVFSUeJnNZkN2djZycnKQkZGBgwcPAoC49IX3pzpjwKV4nLxYG13tGAhJstRqNazW4jPXFSX1VjipBQqvys7O6na7i437s9ls0Ov1MJlMiIyMRFJSkjhLXVVJ7VhJ9fnzJcs/D81f7wIAHDdPAbRhQa4oeMpctiSmFRQXD0Jx4QDcjXsHrY7aUpUaBLcb9p/XomDJSgiXs8TLZQY9tA/eA+3dd0Lm07rv2rFbHE+oaNYEys4dql13UUezj2LKn1PwzHXPBHxiF0EQMG/vPCw5sAQAMKzFMDzZ/slaPYGWwmulJJU5BlqtFnFxcYiLiwNQ+Jjy8/PFkHjixAnk5eVBpVIVG49Y0VmipRxspFwbxxBSRTAQkmRdC11GAekGirLq8n6ZFx33p1KpxK6fdevWhclkgkoVuCnfpXqspKSkY6TZNAMyhwXuuPZwtrm/1uu5WrhjWkKVCsgvHAjYPn3XfPNO6w8A+/btQ3p6OsLDw8WxVjU9xqo6BEGAc/N2FCxYAvfJ01euUCig+Xc/6IbdD3l48T802L5aLf5fN2Rwia+H6qwfJwgCZm6fibTcNHxz9JuABELvybtH8ODt7W/jy6OFLZzj2o3DiFYjqr3/qpDa+6i6AUcmk8FoNMJoNKJevXoACv+o6H2P5OTkID09HVarFXq93q+raWnryF4roau2Sfm4kXRI99uJQl5lAqGUg4RUa/PWJQiCuOSDb/dPAOKSD0lJSeK4v5r8YpHisZJiTb71yNO3Q7X/CwCA7bY3AJk0T0qkwBNTuESB/EJqlffhfa94T2rz8vLEcVZmsxnx8fHYtWsXGjVqBIVCgezsbJw+fRo2mw0mk0kMiOHh4bUynX+Flik5fAzWBUvg2rnH73LVzd2gf2wYFPVLnuTJfSYdzr8LJ5mR14mB6uZu1S+4iB9P/IidF3ZCq9BiYseJAd33tK3T8N3x7yCDDJM7T8Y9TUrv7lqTpHjCXhM1KRQKREREICIiQrzM4XCI76VLly7h2LFjcLlcJY5HlOJx8pJybVIOqyQdDIQkWRqNpkKzjALSX4tQSrU5nU7k5eXBarXCarXi5MmTcDqdMBgMMJvNiIuLQ7NmzWAwGGr9C06K4UtqX/J+9QgeaNdPBQA4W98HT3zHoNQkteesNJ7Y1nA1uAXu2DYVmmm0pNY/72LeYWFhiI+PR4sWLUoMdgaDQew+B1wZY+UNiPv27YNSqfQLiLXdiujOvICCxf8Hx28b/C5XtGwG/ZhRULUte40/2zc/iP/XDOovrjtYVFVfH9n2bMzdXTiu7/E2jyPOEFfOLSrGe/Les15P/HLyF7x0/Uvo26BvQPZdnXqkpLZqUqvViImJQUxMjHi/BQUFYkg8e/YsDhw4IM6A6na7kZmZibCwMGi12hqvr6Kk+Bx6Sbk2kg4GQpIspVIJl8tVoW2lGCS8glmb94TWt/XParWK6/0ZjUY0b9681C46tU2KX1pSfG2JXfByTkFmOQdBbYL95ueDUotUnrOK1CHoo1Fwz8pSr/dtrfBt/fNOjBEfH1/l6fWLjrHyeDziTI3ekGi322E0Gmu8FdFjyYfts69g+3I14NMLQ143DvrHhkHV48Zy79NjscD+87p/HpwGmv7/CmiNAPDh7g+Rbc9G47DGeLD5gwHbr/cE+aa6N2H1nasRqQ3ujLxS+3wBghciZDIZ9Ho99Ho94uPjAVz5HsvIyEB+fj6OHj2KvLw8aDQav1ZEs9kc0CEMlSHlVjiOIaSKYCAkyVKr1RXqMgpUfoKU2lRbgcK7qLBv+LNYLFAqlTCbzTCZTIiNjYXZbIZarcaBAweg1+sRHh5e47VVhhSfRynV5PuFLYQnIX/URijO74dgiAliVVcf3z+WeAOgt/XP2/WztNa/QJDL5WLo8/K2ImZlZeHUqVPYt2+fOAlHIFoRBZcL9tW/oODTzyHk5IqXy8wm6B6+D5p/3wGZumIn1PaffgNsNgCApk8vyE3lz/xZmeO479I+fHv8WwDA852fh1Je/dMVh9uBWdtn4XpcjzAUjocMdhj0ktqJuJQ+87x/lHE6ncjMzMSNN94Il8vl9971dsv2tt573yvVneSsoqTcCifl2kg6GAhJsioTCKXWLdNXTYXVksb9eTwecdxf/fr1xW41JX0ZSLHly3eCIKl8gUmlDl9+z5vaCHe9rsErBtI6eSytFt/WP+ulM7Bln4dNFye2/sXFxQV94peirYjeSTi8rYinTp2Cw+EoNhaxtKn8vcdCEAQ4/94G6/xPxPUCAQAqJbSD74R26L0VCnTift1u2L9Zc6XuwQOq+IhLt+50YevjgKQB6BDTodr7c7gdeO6P55CSkYK/VH9hbvTcau8zUKS4hp2UPoO9fGtSKpWIjIxEZOSVQG+328X3eGZmJg4fPix+J3oDYlhYWMD/yFOdSZNqg5RbL0k6GAhJsio6qQwgzXDjFYjaXC5XsSUf7Ha72JoRGxuLJk2aVGohYCkeMykGQkBagUcmk8FoPQ3l/q/gajU46JPISOl58vJ4PMjPz/fr/ultPWiYtxnX7Z4Fe0J32P+1SpL1e5U0CUdBQYEYEE+ePIm9e/dCpVL5BUS/bq2nziBv1n/h2rbLb9/qXj2ge/QhKOLqVLouZ8pmeDLPAwBUXTtDkVivzO2rcsL8VPun0Cm2E1pEtCh/43L4hkGNQoOhdYYGpMUxUKT0+eIltc9goPyaNBoNYmNjERsbK25vtVrFz4CTJ08iLy8PCoUCZrPZLyRqfJZSqUpdgDQ/C6VcG0mLdD4RiYpQqVQVnlRGLpdLtoWwsq2X3pPZoks+aDQaccmHevXqwWQyVas1Q+qBUCokd5wEAS1PLoNu7z7Ys47BcdPkYFcUdA6HA1lZhWvm7dmzx2/sn3eiJO/4Inm6EtgNqHKOwXEVniTpdDrodDpxfFXRVsSTJ0/C4XAgXK5A7C8bIN+5Dy6f16+ybSvoxz4CZYumVa7Btvpn8f/au++s+oMpg3eMX3U53U5MSpkkhsE5t8yBMl16pz5SO2G/GgNhUd6JaAwGA+rWrQug8Ps1Ly8POTk5yM7Oxrlz55Cfnw+tVusXECszVtj7/S7FVjgp10bSIr1PRaJ/qNXqa35SGe+Mat4un95/5XK52PWzUaNG4pIPtVVXsEg1EEqJ9vRGROXug6DQwNk2cBNtVEdtPl9FW/9yc3NRUFAAvV4PAIiNjUXz5s1LnSXXE9UMACC3ZAK2HEBbfG29q0nRVkSPwwHLl9/BufJryKwF4nb2cDNy/t0H6lu6IzwiAmFud5UmknKfSYdr+24AgDwhHspO7cu9TWVeH5vObkLb6LYI14RXurai3B43Xv77ZfyR/ocYBrvU6YIdZ3dI6n19LYSv2hCImrxLxISFhSExMRFA4czb3j+qZGVlIS0tDXa73W/pi7CwMBiNxhKDlZRb4SpTm5S+d6n2MRCSZKnV6kq1EEr1w8w3eDkcDr+Wv9zcXLjdbhiNRoSFhaFu3bowm821tj6Z1I6ZFL9QAQl9UbodCPt7FgDA0elRCGH1g1xQzT9n3rF/3gkkcnNzIZPJxL/ie1v/5HI5Nm7ciLi4uLJnGtSY4DHGQ27JgPzSEXgSOtdo/bVFEAQ4UzbDumAJPGcz4H1WBK0G2qH3Arf3gMZqLWxFrORYRF/2H38V/68Z0AeySrQ8lLfvjPwMTPlzCtRyNZb3WY56xrK7opZn8YHFWHt6LVRyFWbfPBtd6nQBIL2wI7V6vKRWU00dJ5VKhaioKERFRYmX2Ww2sRUxIyMDBw8ehCAIfgExLCwMOp1O0oGwsi2EUnwMVDsYCEmyVCpVpVoIpdZl1O12Iy8vD06nE6dOncKRI0dgs9mg1+thNpsRHR2NRo0alfpXx5omxWPmJZkABmkFZ9XuT6HMSYNdaYbj+nHBLifgymr98078UtoamW63u+L3E9UMcksGFJcOXROB0HXsBKwfLvZfWF4mw+Xr2iB89CgYmjaGAYB3+g1BEPzWRSxtLGJYWJhfK6LgcML+89rCX1RKaPr2CujjeH/X+7C77Wgb1RYJhoRq7+++pvfhz4w/MazFMNwQd0MAKqwZUvl88SXFkFqbNWm1Wmi1WtSpU0e87/z8fGRnZyMnJwcnTpxAXl4eVCoVjMbCCZkuXbqE8PBwqNXqWqmxIqQcVklaGAhJsiozhjDYJ+3eL4ui4/5UKhU8Hg80Gg0aNmwIk8kUtHWSigr2MSsJu4yWoSALmr/eAwAcSrgXDTWmIBd0RVWfL2+Lue+6fwD8Zv6sibXFPNHNgJMbIb90JKD7rW2e7BwULP6/wiUgfP64o2zXGvpxj2JfxlmERxTvEiuTySo8FtG3FdG0ax+E3MLnSH1zd8jDK9bdtiKvjx3nd+C3079BLpPj2Y7PBuR9F64Jxye9P4G8yMRLUgw7UqtHiscomDXJZDIYjUYYjUbUq1fYcu39o++FCxdw+fJlHDx4EFarVfwDlu94xGCt8+v9o6/UnkuSHgZCkqzKjCGszUllBEEocckHAOK4v6SkJHHc386dOxEVFeU3PbYUMBBWnBTq0fz1HmS2HDgjm+FUdE80DHZB/6joiYZv6583BPq2/tWpU6fU1r/KqMhz5YksnFBFfulwle8nmAS3G/bVP6PgkxUQLPni5fL4OtCPHgnVzd0Kj2HG2TL24q/oWMSSWhHjP/8G5n+2v9S5PRyXLxdrRSxLac+rR/Bgzq45AIBBjQahaXjVJ7z54fgP8MCDgY0GAkCxMChFDF8VI7WaFAqF2CJ4/Phx3HLLLX7L21y6dAnHjx+H0+n0G48YHh5e7c+5ivIeMykdN5ImBkKSLO8Ywop8CdRkuHE6neKsZN6JX5xOp7jkQ1nd2Gq6tuqQYl1SDIRSOU6uZv2hSN+GvM4TgEzpn+SW1/pXp06dGmn9qwh33Y5wdBgBd/x1tX7f1eXcsx/WuQvhPp525UK9DrqH7oP27jshK9JdraongkVbEd1pp5BzOh0A4I6vg8t1onB89+4qj0X0tfb0Why4fAB6pR6j246uUr0AsOXcFry59U24BTfi9HHoGlfy+pxSCxZSqwdgTZXh8XjEutRqNWJiYhATEwPgysRx3s/Bs2fPIjU1FQD8WhHDw8Oh1WprpLbKjB+U4vGl2sFASJJV2YXpA3HS7p2S2rflz2q1QqvViusWJSYmwmQyVeqv4lIIFEVJsS6pBkIpcNfrCuvQH+GwFkA4tzXY5fjxfd94T3y8rX9mszlgrX8Bqze6Bey93gx2GZXiuXQZ1gVL4Fi70e9ydZ/boH98OOSREaXcMjBsP1yZTMY0+E5c17GjeLLrbUVMS0tDXl4e1Gq1X0Asa/p+p9uJD3d/CAAY1mIYIrVV60lxPOc4JqVMgltwo09iH1xf5/oq7YcKSekz2EuqC6wLglBqXTKZDHq9Hnq9Xuye7e0t4R2PeOzYMeTl5UGj0fgFxED8wUyqIZqkh4GQJKsyC9NXZZZR76K1vl0/LRYLlEolzGYzTCYT4uLiYDKZqjVIXKozoEoxEALSCWC+gnqcBAHwHhOZXBLHx7f1z2Kx4NChQ5DJZGLrX2xsLMLCwiQzXvZqJrhcsH3zAwqWfg4UXFlGQtG0EfRPPQFVm5Y1X4PDAcdvGwp/Uauh7nMbAP+TXe86b263W5ydMSsrCydOnBA/x1NTU8WQqNVqIZPJYPfY0S2+Gzalb8LQFkOrVN8l2yVM+H0CLE4LOkR3wNSuU8t8n0jtJFlq9QBlh5xgkeJxAipfl3dZKZPJhPr1C2eKdrlcfn9QO336NGw2GwwGgxgQw8LCYDKZKvW8SDVEk/QwEF5jpPqBWRWVCYQVmTGz6Li/3NxcCIIgjvtLTEyE2WwWT1QCRcrBi3WVL6j1CAJ0Xz0Ad90ucHQZDaiN/1xce/UIggCLxVJq659arUZ8fDwaNGgQ1M+eSt+3wwL5pSMQtGEQIhrVTFHV5Ny+C/n/XQTPydPiZTKTEbpHH4am/78gq6WJKhwpWyDkWQAA6lu6QW4ylrqtQqFAZGSkOGZaEARcvnwZW7duhSAI4uyMvq2ITzR+Ak+2fRI6pa7StdlcNjzz+zNIz09HfWN9vHPzO9Aoyl6zVUqfL4A0v7eldowAaR4nIDB1KZVKv/cNUHjO4v3MPX/+PI4cOQKXyyX+4c0bEstapkqqx4ykh4HwKvLRRx/hX//6F5KSkkq83m63Y+HChXjqqadqt7AaUp0uoy6Xy6/rZ25uLux2uzjuLzY2Fk2aNIHBYKjxv55JLeB4SbUuQFonI8H8MlUeXgPlqRQoMnbC2WE4BLWxxutxOp1+yz7k5uYCQKmtfzt27IBGo7nqTjo0KW9DvWMxHJ0eh73n1GCX48dzOQvWDz+GY/2mKxfKZNAM6APdIw9BHmYu/cY+AvU+cvy6Tvy/pm/vSt1WJpOJf2Rr1aoVgNJbEb3d8ou2IpbGI3gw9e+p2H95P8LUYZjbY26FF7SX0utVSp93XlIMElKsCai5VjiNRoPY2FjExsYCuNKryfv5fPLkSeTl5UEul/sFxLCwMGg0GrG2ih4zKb4OqfYwEF5Fxo4di/DwcKxcuRK9evUqNobNarViwoQJGD16tKTWwamqigZCj8cDt9uN7OxssQtofn4+NBoNzGYzzGYz6tWrB5PJVOZYlpoi1fX+pBoIpVhXUOpxO6H5YwYAwNH5CQiGmIDX410uxTcAeqdN9/7hpGnTppIZ+1cRFT02nqhmAKQ106jg8cD+wy8oWLQcQv6V2UMVLZvBMH40lM2b1HpNnguX4Ny6EwAgrxMD5XVtq7Qf39ePQqGAR+fB/APz8USbJ3Bd2HV+YxFLakX0jqny/d6TQYZm4c3wR/ofeOemd5BoSqzegw0iqb2/pBi+pFgTUHt1yWQyGAwGGAwGsYu2d/y29zM8MzMTFosFWq1W/MOdIAhwuVxBOf+hqwdfHVcRjUaD2267DXfddRdeeukljBs3DibTlbXIVCqV2M3yWgiE3sfi+2HrncSg6Lg/QRCg0WhgNBrRqFEjcckHKZBiwAFYV0UFqx7VnhWQZ6fBo4+Bo/MTfvVUlbf1z9v907f1z2w2o0mTJpUe+yfFE7SKuBIIpbEWoevoCeS/+yHcqVcCqsxsgv6JEVD37QVZFVsgqvv82Ncmi2scqv91W5XqKOn9s3DfQmw4swGXbZexuPfiCo9FLNqK+EjrRzCg4QDEGeIqVY+UXrdSq8dLajVJ9TgFsy5v62BY2JU1QZ1Op/gZf/78eTgcDqxduxZGo9GvFdFoNHJ8IYkYCK8C3g8bp9OJt99+Gw888ABGjRqFbdu2Yc6cOeKgZLlcDrfbXeFullLnDXSff/45duzYAbPZjJ49e8Ltdovj/hISEmA2m3H69GmoVCo0btw4yFUXJ7WA4yXluqQkKPXY86D+ZxF6R7enxbGDvvWUdxJSWuufTqcTu342adIERmP1u6FK8XVUHnfUP2sR5p0FHBa/Y1ybhIICFCz9DLavVvstLq/u2wv60SMr3D20RmoTBNh/Xiv+rvlnMpmq8H2Nnc47jdXHVwMAxrUbV+L2JY1F9LYiHs48jMxjmbDn28VWxILwghJbEUt7XFL6nJFaPUDluhrWFikeJ0B6E7eoVCpERUUhKioKRqMRR44cQadOncQ/sGRkZODgwYMQBMFv6QvvmHAKTQyEVxGlUomsrCwMHjwYbdu2xT333IPevXtj8eLFuOmmm6DRaCCXy+FwOIJdapVYrVbs2LEDW7ZswebNm/HXX38BAN544w20a9cOffr0QYcOHUr8q1ZtLkxfWZxltHKkWFdt16PetgDygkvwRDSCs+2QCt3G96/Cvq1/3gWRmzRpwi98X9pwePTRkFsvQp51Ap46VesKWR2OP7fA+v5CeDIviJfJE+vB8PRYqDq0qfV6inKnHoLndOHi9sp2raFIiA/Ifj/a9xHcghs3xt+I62Irthakd0ZTl9KF97a/B5PahFndZkHr0pbbiqjTVX6yGpLeH+ekGgilWhdwJdhrtVpotVrUqVMHQPE/GJ44cQIqlQrdunULcsUULAyEVwHvh423BRAAmjZtim3btmH48OHo378/3n77bQwZMgQKhaLcFsL58+dj/vz5SEtLAwC0bt0aU6dORb9+/QAANpsNzz77LD7//HPY7Xb06dMH8+bNEz9IAODUqVMYM2YMNmzYAKPRiOHDh2P69Ol+fdSTk5PxzDPPYP/+/ahfvz5eeukljBgxosSafvvtN/Tr1w/R0dHo2rUrunbtiiFDhuCuu+5CSkqK38xbJZFiiPCSam1SrQuQVotTrX/ROwug3rUUAGC/aTKg8O++6a0nLy/Pb+0/39a/mJiYWp00SQqqUocnolFhILx8rFYDoefCReT/9yM4N/195UKVCrqH74P2/sGQqQOzXEd130f2X9aL/9f07RWQOo7nHMcvJ38BgEovQi8IAt7Y8gbO5p9FXdSFXqNHuDm8xFbEssYiSq31S4qBgjVVnFTrAkpfPkQmk8FoNMJoNCIhIQEAxPNLCk0MhFcRpVLp1/qnVCqxcuVKzJo1C08//TT27dsHu90Ol8tV5n7q1auHGTNmoGnTphAEAcuWLcPAgQOxc+dOtG7dGk8//TTWrFmDL7/8EmFhYRg3bhwGDx6MlJQUAIUfGv3790dcXBz+/PNPZGRkYNiwYVCpVJg2bRoA4MSJE+jfvz9Gjx6NFStWYN26dXj00UcRHx+PPn36FKupW7duOHHiBOrVqyd+sOb/M6lCRbrAyuXych93sEg1eLGuiqn1elQ65D/0C1T7v4Cr6R0A/Fv/srOzAUDsRi2F1j8pPV+V4YloBJzdAnnWsVq5P8HjgX31L7B+tMxvTUFlp/YwTBgDRb26tVJHRQh2+5VZTrVaqHveGJD9Lty3EAIE3FrvVrSMrNwail8f+xobzmyAUq7EjBtnFJtRtKR1EV0ul/i+uXz5Mo4fPw7n/7N33uFxVGffvmf7rraqS7YkS+7GuNBsU4xpNj0hkIQSQg8QQwIkgYSQBEIIb0iAkNDeLyQk5IUUCIQawBSDDQYc4ypZsuUmN0m2dtW1deb7Q57xrq2yK205Entfly9rpdnZZ8/MnDm/eVooRF1dHV6vF4/Hg8vlyqgXUTRBoV7PItkE4o2Tiqh2QfyhvyN1Ds+SPLKCcARxaDioJElEIhFuv/12Zs+ezc033xzXfs4777yY1/fddx9PPPEEn3zyCWPHjuWPf/wjzz33HKee2psv8vTTTzN16lQ++eQT5s6dy9tvv01NTQ3vvPMORUVFzJo1i3vvvZc77riDu+++G5PJxJNPPkllZSUPPvggAFOnTmX58uU8/PDDfQpC9UlVNOriNh5BKGolTzh4nERDNOGlIqJdae/7p/fQVnEx7bW1h3n/8vLyaG1t5cQTTxSiapyoC6F4CE8+H7lgCpExc1P+WZFde+j69e8Jr6vWfid5XNi+fS2m0+anbByHut/g8k+0Sqemk49HGqZgkiSJOl8d7+58FwmJ66dfP/iboqhvreehzx8CevMOp+VOi+t9BoNBy6eC3utr+fLl5OfnI8syW7ZsoaOjA7PZHONFdLlcQuWFpRPR5l8V0Ty7KqLlEEbTn4cwS5ZDyfxqIkvcTJs27TAPgF6vJxKJcMYZZ7BkyRIefvhhLBZL3PuMRCI8//zzdHV1MW/ePFatWkUoFOL00w/2mpoyZQrl5eWsWLGCuXPnsmLFCo488siYENJFixZx4403Ul1dzezZs1mxYkXMPtRtbrnllrht0+v1cedEiigiVES1LWtXfMRbxGWoRHv/epq3sj/QWya8P+9fKBRiy5YtQi6MRCCRcycybj6RcfNTaA0okQj+F16h50/PQtRcZj5nIdbrrxywyXsmCb7zgfbzcIrJRDPOOY7vzf4ee7r2MMEdfwuNnnAPP/r4RwTlICeUnMClky8dsg1q+kVeXp7W360vL6LaANztduPxeLS+iKlANA+Teg2JJiQURRm0YFAmEO34RSOyWM0iFllBOAJQL+bly5f3+Xe9Xo+iKJSVlfHQQw/Ftc/169czb948/H4/drudl156iWnTprFmzRot3yKaoqIiGhsbAWhsbIwRg+rf1b8NtE17ezs9PT1xh+eYTKa4QkFFLiojmsBRydoVH8m80auJ/NHFX1TvX6GujTkfX4+/8gyC5z6Gzjhw2xSRxkgkW0QivG0HXQ/8jkjtwdYWupIicr5/E8ajZmbQsoGR29q13oNSfh6GmcMrcKMumM16M5dMjq9IUjSPrn2Ube3byLfkc/ecu9FJw1vgHrqA78uL2N3dreUiql5Ei8VyWF/EZCy2RRMUol7PItsl0vGLRmTbsohFVhCOEtQLPt6nQZMnT2bNmjW0tbXxwgsvcMUVV/DBBx8M+r50YzQaR7yHMFtlNDFEvXkN5cYa7f1T+2bKsqx5/8aPH4/L5cJkMmF5bTGSEsEgyYQHEIOijk+mGeq46Jqr0bVsJlx5Clhcg78hHlsiEXT/eo32f78B6gMtScL8lXOxXXM5kjU1nqZkEfzgIzgQ5m4+bf6QeyBGIytDf2B36eRL2ejdyI0zbsRj8QzblsGIbgCuFtyI9iK2tLSwZcsWIpHIYRVNh+JFFG0eFjmHUERvl8heuETCbEU73lnSS1YQjjLinZRMJhMTJvSG7Bx99NGsXLmSRx55hK9//esEg0FaW1tjvIRNTU0UF/c2/i0uLuazzz6L2V9TU5P2N/V/9XfR2zidzri9g5Ikac3pB0NU0QViCy8R7QKxFkjRIaMDoXoVots+dHV1YbFYcLlc5OfnM378+D4rf+r21WCsexmA4PHfj8suUcZopC8irK9ej651O91f/QeR8uEXTonUb+WIv7yAYV+L9jtd+VhyfnAzxumJFVEZLkM9R4LvHnw4aDr95GHbsbZlLQ/7Hka/U8+pZYmHn46xj+GPp/8xaefaUB7upNqLKNJ1JLIgFM0mENcuSFxEi/o9sqSerCDMAvQ+RQoEAhx99NEYjUbeffddLrzwQgDq6upoaGjQ+tPMmzeP++67j+bmZi0HY8mSJTidTqZNm6Zt88Ybb8R8xpIlSxLucZOIh1DkkFERbRNVEIpmV383SNVjEO0BVL1/TqeTqqoqzfs3GKaPeosvhSafj1w4cLGM7A07uci549G1bkfn2zosQaiEw4T+8RLBZ1/AphaR0umwXHIh1m9+HWmE9H+MNDYTXlcDgK6iDP34ymHv86/1f6U50syKxhVxC0JFUdjcuplJnkmAeOd9Mr2IogoK0WwSdZxEtQvELcSTRTyygnAEEwgEMBqNCYcq/OhHP+Kss86ivLycjo4OnnvuOZYuXcpbb72Fy+Ximmuu4bbbbiM3Nxen08nNN9/MvHnzmDu3txLfwoULmTZtGpdffjkPPPAAjY2N3HXXXSxevBizuTfU7YYbbuDRRx/l9ttv5+qrr+a9997jn//8J6+//npCthoMhrirjIokIqIR1basXYnR2dmpNfLty/tXVVWF3W5P+HrUNa7BuOUtFElHcN5tcb9PpDEaybbInirgXXS+rUP+TLlhF/5f/x5508H2FXLFWNw//h6GieOHvN9kkOhiMPj+Mu1ncxKqn67fv57PWz5Hh46rpl4V9/te2fYKv/jsF1w+5XK+M+s7w7LhUFK1gB+qF1G0Rbv6AFMkm0Bc4SWqXSBumG0W8cgKwhHMb37zG84++2xmz56d0ITU3NzMN7/5Tfbu3YvL5WLGjBm89dZbnHHGGQA8/PDD6HQ6LrzwwpjG9Cp6vZ7XXnuNG2+8kXnz5pGTk8MVV1zBz3/+c22byspKXn/9dW699VYeeeQRxo4dy1NPPdVny4mBMJlMWUGYIrJ29U+090/t+7d69WocDgculysh799gmD/6de9nTrsQOW/wyouiLTxEsydRZE+vYNN5E+9FqMgyoZdeJ/j0c6DOUzodu+ceRcGNV2MYOzaZpqaF6OqiptOGHy76VPVTABxlOYpSe3x9Fpu7m3l49cMoKGnJGUwV8XoRQ6EQtbW1tLS0DCsXMdmIdm2LKrxGSw5hli82WUE4gvn73/9OZWVlwoLwj3/844B/t1gsPPbYYzz22GP9blNRUXFYSOihLFiwgNWrV8dlU18kmkMoYlgmiCFw+iJrVy+D5f7l5ubi8/mYN2+e5gFPFlL3fnTN1Sg6A4G5tyRsd5bhI+dWASTcnF5ubML/m8eQ19dov5PKxmD5/k3s3rOTAgF6RCZKeNsOIlu3A6CfNhl9afGw9rfRu5GP9n6EDh2n5ZwW13sUReH+/95PZ6iTI3KP4NJJQ28xMdBnZGqR3JcX8cMPP6SgoIBwOEx9fT2dnZ0pq2gaD9kcwsQQ1S7IegizxM/Iu2Nl0TCZTPj9/kybkVKyVUZTh8hjlkrC4XBM2wc19y/a++d0OjXxF4lEUtb3T7Hl03Xtx+h3fYrirojrPSIuPEbyedQbMgpS204IB8AweLuP8JKlBB7/I/QcnH+NF5yD6apLkcxm2LMzpTanipjeg0nwDv6xuvfh4yklp5Av58f1njd3vMmyPcsw6oz8dM5P0euS33dOpPNVkiQkSaKgoEATieFwWAsz3b9/f1IrmsaDqAIna1fiiOy9zCIWWUE4giktLU26x0I0jEZj3H0IRbrJRyOq8Poi2BXt/VNFYLT3Ly8vb9Dcv5Tf6I02IpWnJPw2UY6dSAuhodii5BShGHOQQl3o2hqQ8yb2v217B4Hf/T/Cy1Yc/MyiQszf+/awe/VlGkVRCL73Ye8LnQ7TguFVXN3evp2lu5ciIXFJ1SX46n2Dvqc92M6Dq3sLLF17xLWMd6Uu/1Kk8/bQa9lgMJCfn09+fr72966uLk0k9uVF9Hg8OByOUdkXUUVUu0QWXVkPYZZ4yQrCEczzzz+P0WgE4m83MdIwmUzZKqMpYjQKwmjvn/r/QN6/REjqWCkK+p0fEymbBwk22RZxQTSikST8p92HYnEh2/sPkQyvWU/g179H2e/VfmdYeArmG69GssXXSifdJLKAjtRuRm5sBsBw1Ex0ucPL3atwVPC7k39HdUs1FfYKWqXWQd/zxPonaA20Uums5IqpVwzr80caAx0nSZKw2+3Y7XbGHshL7c+L6HK5YryIQ53rRJxnRM2HE3W8IHHbRP0eWVJPVhCOYERIOk818eYQiipuQFzbRrpdqvcvOvxT9f45nU5yc3OprKwcUuXPQ+1RPy9Z6Hd9gu35rxMpmkn3pa/AEMLiRDp2I92W8BEX9b+/UIjgX/5O6IVXQN233Y7llhswnDR3qGYKR/CDj7SfzcP0DkLvdXN8yfEcX3I8Pt/g3kGAKZ4puEwu7jj6Dgy61C1PRFvAD7Uv4kBexM2bN9PZ2YnVao0RiPF4EUW6nqMR7bipiGoXiO29zCIWWUGYRWji9RBmi8okzkizazDvX2VlJS6XK/mFX1IgCE2fPAJApHjmkMSgSIsPkWxJNvLeJvy/fBh5U732O/2s6Zi/fzO6grwMWpZcFEU5KAh1OownDk/oBiNBTPqDFXjjvXa+VPUlzig7A5vRNqzPjweRzttkCIq+vIihUEiraLpv3z42b96MLMuDehFFFTiihj+KaheI61XNIh5ZQZhFaOLNIRRV3IC4+Y2ijplqV1dX12HeP7PZrFX+TIb3LxGbkoVuzyoMDctRdAaCx317yPsR6diJZMuQ6PFhaPgIIn7C03q9haGlywk88r/Q3dO7jcGA6cpLMF54HpKgi7+hEtlUHxUuOgOdyznkfe3q2MUVS67gaxO/xnXTr0N3ICR6oGsoWoCkQwyO+PM1ToxG45C8iKKKCFGFqizLWvqOaIgsVrOIRVYQjiAURfnCXdyJtJ0Q9SYvsvACMW6yh3r/vF4vW7ZsweFw4HQ6U+b9S4RkHUPzp78DIDTtQhTn0PrUZfp4jTZ0bTuwvnYDsr2IUNW5BB7/E+G33tP+LpUWY7nzVvQZbjKfKPGes8GlB8NFTScPL1z0mdpnaAu2Ue2t1sTgQHa0Bdq4aelNXDXtKk4Ze0pazm0R5rxo0mVPIl5ERVGoq6sbVi5ishHtuKmIahfE7yEUcY2SJb1kBeEIQJ1sXnzxRVavXs31119Pfn4+VquYhQySSSJtJ0QOGRXRtkwJQkVR6OnpiWn70NnZqXn/jEYjhYWFTJgwQZiHH8kaH13TBgxb30WRdASPWzysfYlyAxdpITRUW2RXb8uPSGM73TfdjrJzj/Y3w2nzMd90nbCFY4bLoeGippPmDXlf+3v289q21wC4cuqVMX/r79g8ueFJNvo28uT6J5k/Zj4G6Yu3LMmkoOjLi7hnzx42btxIKBQaVi5ishFVeIlqF2Q9hFni54s3845gAoEADz74II899hinnHIKl112Gccccwz5+fnk5ORk2ryUYDKZRnzIqKi2pSI3ri9U71+0BzASiWjev3HjxsV4/zZs2IDZbBbuJpaMcTId8A6GJ5+PcqD/3VAQdfExYrF66N5XRvvaYhT5gBi0WDDfdC3GMxZk1LRUE9m8FXlvEwCG2UcOK1z0H5v/QVAOcmTekcwumD3o9tvatvFi/YsA/ODoH6S0kEw0oi3gRbJHkiRsNhsGg4Hp03tbqYRCIS3MtLm5Oe5cxGQj0jhFI3LhFlHHLIt4ZAXhCEC9mC+99FIuvfRSli9fzp133slXv/pVpk6dyumnn87ChQuZOnUqY8aMESK0I1nE6yHMhowmTioEYbT3TxWA0d6/3Nxcxo0bN+DTZRHHKyk2hf3o2ncDEJxz87BtEmmMRLIlUZRAoDdEdPUY7Xe6qnFYfnwburGlCe1LffgB0Nraisfjyfh8PNhiMPjBcu1n0/yhh4t2hbp4YfMLAFwx9YqYz+3v/Hhk7SNElAgnjzmZY4uOHfJnZ0kuh4oIo9FIQUEBBQUF2t87OztpbW2lra0tbV5EUcWNqHZBYmJVkiRhv0eW1JMVhCOQE088kSOOOIKioiIefPBBbr/9dr773e8yadIkFi5cyMKFC5k2bVqmzUwKJpMpobYTIk7MoorVZAjCcDhMR0dHTPhnOBzWKn8e6v2L1y7Rxisp55TBQvdlr6FrXo+cPznz9oxSEjl35N178d/3IPKW7drvTMeMwfjT+5DiOGcDgYCWf6U+/DCZeqtrNjY2sn37dmw2Gx6PR/tns9mEOX6KohzMH9TpMA2jjcZLW16iI9RBhaOC+WPmD7r9p42fsnzPcvSSnu/M/M6QP3coiHafGGn2SJKEw+HA4XBQVlYG9O1FVBQFp9OJ2+3G4/Hgdru16yMVdmUKUe2CbJXRLPGTFYQjGFmWKS8v5+9//zuKovDEE09w8803c8EFF/DCCy8IHcYQL4nkEIKYE7OIAgcSF4SDef88Hs+g3r9E7BKNpBxDSUIumjH8/SCOV07U4zUY4RUr8T/we+ju7v2FQYdr8iYMp0wk0IcYVPtequKvtbUVv9+P3W7H5XJRVlaG2+3GYrHw3nvvMWXKFHJzc2ltbcXn87F7926qq6sxGo3aAtnj8eB0OjM2T0e2bEPe0wiAYeZ0dB730PYjR/j7pr8DcPmUy7ViMtFEnycROcJv1/wWgK9O/CoVzoohfe5oQbT71lDsGciL2NraSl1dHV1dXdhsthgvYiKVokUbJxVR7YJsDmGW+MkKwhGKzWajp6e3HPqKFSv4+OOPWbZsGXPmzOGCCy4ARu5CLZp4206oE54oi+RoRqogjMf753Q6sVgsSbdNtPEa7jHUb/+QSOlRYLInzR6REO14DYQiywT/+k9Cz72g/U4aW4r94iOxrfuYcOsOoPeBW3Tbk9bWVmRZxul04nK5mDx5Mi6XC4Oh/9uoyWSisLCQwsJCbZ9tbW34fD68Xi9bt24lEoloD1RUL0q6StjHVBcdRjN6vU7P46c8zr/q/8XZ484+7O+Hnh+fNn3K5tbNOIwOrj3i2iF/7lARbQEv2vWTrL6IA3kRm5qa2LRpU0JeRFG9XSI/fBftXM8iLllBOAKJRCJIksSaNWu45ZZb+Oc//8mECRO4+eab+epXvwqIPUElgslk0nJyBkKd8GRZRq9PvNF3KhG1yqiKGmp7qPevq6sLk8mE0+lMmvcvHkQU0MO5oUpdzVj/fRUYzHR98x0UZ2J5aVniZ7DjpHR04n/gd0Q++1z7neGkeZhv+zZhfzNNeS68ugKaVq2io6MDvV6veTIqKiqGff7rdDpN+MHBvnA+nw+fz0dNTQ09PT04HA5tcezxeIZcUXqgxeBh1UWH2Yy+3FHOrbNv7ffv0XYcX3I8jy14DJ/fh9vsHtbnjhZEWrSnav4drhdRVHEjql2QeA5hli8uWUE4ggiFQnzyySf87W9/4+2338ZsNqPX6/noo4+orKzUthstYhASa0wP4j1pBTEFTiQS0YT2xo0b6ezsjPH+VVRU4HK5UuL9GwwRxwuGfm4ZVz+NFAkQKZyeNDEo0hiNlEVEZNsO/Pf8GmVvb4gkOonAV7/ErnlH07Z+3YGFaDkul4sSl4upU6ditVpT+v2i+8KpXhS/36+FmW7fvp3169djNptj8hDtdvuw7Ypsb0De1VtR1TDjCHS5niHtJyyHh1QddE7xnCF9XjIQbQH/RbWnLy9iMBjUPPJNTU3U1dUB4HK5NA9jTk7OsHIRk41oxy8akW3LIhZZQTgCUC/od955h3POOYdTTz2VX/3qV1x44YXaNpFIBJ1OhyRJo0YMQq+HMN4qoyCmIIy2LRMTs+r9iw5/6+rq0sLSHA4HVVVV2O12IbyrIokdlSHbFOzEtOaZ3h+PvTHJVomDaMfrUEIff4b/V48g+QMAhK0W6r+0EI6cgstgoKqqCpfLJcQi02KxUFxcTHFxMdAbuh0dZldXV4ckSTF5iC6XK+FrN7T8E+3n4fQe/Pb73ybPmsfNM26m1N73Aw/1/GgLtCErMh7L0MTnaEQdG5EW7ZkUESaTqV8vos/no6Ghgbq6umHlIiYbkR/Ci2xbFrHICsIRgDoxH3PMMaxatYrZsw/v7yTCQj4VJFJlFBAyNDPdBW9U7190+Gdf3j+z2cyHH35ISUmJUH0sRVoYqQzVJuP6vyEF2pA9VYQnLEyqPaKIMNGOl6IoRCKR3ocfra1Ir7xJ3n/eQ7UyVD4WfnATs8dXHjZv6ncsR9+0jnDlKcgFU9NvfB8YDIaYxuGyLNPR0YHP56O1tZWGhgaCwaAW2q3+G0zcBpd/qv1sPGFo3rp1+9fx+b7PMeqMfG/29wbcVpIknqp+ipe3vsz3j/o+51edP6TPTAZZr8nAiDQ+0V7Euro6jjrqKMxmc79exGiRmK4HPCKN16GIbFsWscgKwhGEw+EA4L///S+hUEj7FwwGCYVCBAIBrRBISUkJ5513XoYtHj4GgyEuQQiju71DfyiKgt/vjyn80tnZidFo1G6OFRUV/Xr/RBIWKqLmXCY8TpEQplV/ACB4zA3QR+XFLMlBbf8gyzLV1dV0d3dj1uupfPtDHCvXaNsZFpxIzm039ttSwrjmaYz1b6EYrcIIwkPR6XS4XC5cLhdwMAJAzUNUe8Ll5OQQiURoampCp9PFtLuINO8jsqkeAP3EKvRFBUOy5dm6ZwE4q+Is8q35A27rDXt5of4FQnKIYlvxkD4vGYg232U9hPGj2tWfF9Hn89HW1tZvLqLD4UjJ9xJ1vCCbQ5glfrKCcASxZs0ajj/+eCwWC+FwGJ1Oh06nQ6/Xo9fr0el0mM1mOjs7Of3000eFIDSZTHHlEIK4QiKZglD1/kWHf6reP6fTSXl5ueb9i2dyF1EQgniLtqGMk6HuFXQde5BzCglN+0rSbRJpjNJpi9r+Ibr/X09Pj+blLioqosiWg/LA75HX12jvM33z6xgvvWjA60JxjQNAd6DS6EhAkiRsNhs2m40xY8YAvXlYra2trF69mqamJrZs2YLRaDwYYvrxf7X3m04YWjGZPZ17eH/X+wBcOvnSAbdVFIU3298kJIc4tvBYjis+bkifmUxEWfyKKAhBPHugf+EV7UVUGSgXMdleRJEFoci2ZRGLrCAcQRx11FHU1tZiNpsxGAwxYtBgMGAwGLSLf6BS6COJeHMIQVxxM9Rw1ni8f+Xl5TgcjiGHDIs4ZqLalCg6bz2KpCM0+2owJLc4j0hjlOrFhhoiqYq/trY2IpGI1v5h0qRJOJ1OjEYjH3zwAfn+IPLdvzlYPMZkwvz9mzCefPzgn+UZB4CudXvqvlAaUNtd6HQ6ZsyYgc1mo729HZ/PR0tLC7yzFOeBbfeWleDcvx+3253QfeMfm/+BrMgcV3QcE9wTBtx2V/cuPuv6DIBvz/j2UL9WUhDlulERzR4QV0QkYtdAXsTW1lZqa2vp7u5OihdR5Dw9UVt1ZBGP0aEaviCYTCYmTZrU59/27dvHqlWrOPXUU9NsVWoxGo1fmJDRQ71/7e3thEIhrfF1eXm51vcvWRO8SMJCRUSbIPGFW/DEOwhN/zqKNTdFFo1OQqGQJvzU60Cv18eEQPfX/sG5fSf89imU7t4erVKuG8vP7kA/ZWJcny27ehukSyPIQzgYkiSh1+s176Dc2Ulrw24A5Pw8OvPc7Kyujml3of7rr8pwZ6iTf2/9NzC4dxDg/7b9HwoK88fM58j8I5P23YaDaItkkewRURCq7ZGGale0F7G8vBw46ElvbW2lsbFxyF5EEcdLJduYPku8ZAXhCKOnp4fq6mq2bduG3+/XvGcrVqzgT3/6Ew8//DA6nY6bb75Z6EkqXhIRhCMpZDTa+6cKwGjvnyoAh+P9i9c20cTXaLJJcY9LvjGItXiEoXs5DvWCt7a20tXVhdVqxeVyUVxczOTJk2Py3/oj9OpbTPjby3DAFl3VOCz3/BBd4cC5bdFoHsK2BlDkUZn3GfpkFUQiAFgXnMCMmTOB3nYXah7itm3bWLt2LRaLpc92F69ufZWuUBcVjgqOLxnY81rrq2VZ8zIkJG48UpxKu6JcQyKGjIq8dkimXaonvbCwEOj93mo0Qn9exL7avog6XqqIzgrCLPGQFYQjiM7OTm666SaeeeYZbUJSw0UVRcFqtfKb3/yGKVOmjBpBGG+VURBTSMDBG1hbWxtNTU19ev/Kysq0vn/pPGYijpmoNsW9rW8boKB4qlJqj2hjFA9q2FZ0/l8wGMRut+N2u6msrNRyYOPeZyRC8H//TOjl/2iVRPVzj8Hyw+8iJdjQXXGUougMSJEAUkdj0vpGikToo4PVRU1R1UUtFgslJSWUlJQAB9td+Hw+zXsiSRIej4fp9ul8a9K3KM8tRzeIaK5uqUYv6Zltnc1Ed3ye2lQi2nWTFYTxkY5xkiQJp9Op5eND/17EaA+i2vZLNBIZM9GuiyzpJysIRxBer5fXXnuNjz/+mLlzYwsBrFq1ilNOOYWdO3dqvxNxgkqURAShTqcTwkPYl/cPYNOmTWn1/sXDSBUWmSDecTIvfwDDptcInPpzQrOvSrFVmWegxYYaBh2d/wdo18GYMWNwOp1Dvg6UQAD/Lx8m8snBIinKl87Ccv2VSEPZp86A4ipD8m1D17qNyCgThEowRPDTVQBITgeGI6f1u+1A7S58Ph8TWicQ2hfik8ZPNA9iX+F1F064kPH68ezZtSd1XywBRBRgoiHiPUG9t6f7uB3qRZRlWeuL2Nrayt69ewmFQqxZs4bc3NyYvoiZPsfUMctWGc0SD1lBOIKQJAm/38/cuXOJRCLaYl6v1xMOh7Wn6qFQSGs6PtJJNGQ0EzeySCRCR0dHjAA81PtXW1vLrFmzYqqgiYCIglBUm+Larn03hs1vIKEQGTO03m7x2iPaGEFsZb+2tjY6OjowGo243W7y8/MZP348OTk5SXlYpXR00vOz/0Guru39hV7PjjMXUH7514YmBg/gX/QQiikHOYUe3nRx6DkSWr0OenrzK41zj0lonNR2F06nk3Hjxh3W7kIt9Z+TkxMTZmq1WimyFNFj6EnqdxstiChQRfQQqmT6QbdOpzvMi7hkyRLGjRtHIBBg79691Nb2zknRXkS32532dZmI51YWcckKwhGE2+3m+uuvBw5vRD916lR+9rOfAYwaMQi930WkKqOq9y+67YOa+6dWPSwrKzvM+7dp06aU2jVURBQWI9km0+qnkZQI4bLjkQv7976MBlRB0NnZSSAQYP/+/Vr7B7fbzdixY1MWBi3vb8F/5y+QdxyIiLBZsfz0B7R0tFI+zH1Hxhw7bPtEJSZc9MTE201s9G7klyt/yeVTL2dh+cJ+2134fD5WbV2Fr8NHubUci8Wi9YrsryBQuhBtkSyaPSCmIMyUhzAeFEUhLy8Pu90O9O1F7O7u1ubGdHkRE/UQZvlikxWEIwiHw8EDDzxAV1cX4XBY+xeJRIhEIlx88cVA7025traWGTNmZNji4WM2mwmHw3HdoFJRZTQe7188i14RRQ6IaZeINkEcYVTBLozr/9b749HXZd6eJKOGDEZ7ACORCEajEZPJpOX/pfqBlNywm54f34vSvB8Aye3C8osfo59YhbRsWUo/eySiFbWSZYKqIDSZMB4zO+F9PVf3HBt9G1m2exkLyxce9vfo8Lo/7f8T77a/y/Ul13OsdCxdXV2sXLkSRVFiCnQk2u4iS+oRURCKKJxVDi3c0pcXMToXUfUiSpJ0WEXTZM6fIo9ZFvHIzsIjiEAgwLx587BYLEQiEa2CFPSGiZrNZj799FP27t3L1VdfzX//+99B9ig+iXoIh5ND2J/3z2AwaDlPY8eOHVLOk8gtMUSza6TaZKx+HinQhuweR6TqtJTbk2rC4XCM+Gtvb0en0+F2u3G5XFr7h61btyLLspZrlkoitZvo+cn90N4BgFRShPW+u9CNKUnaZ0gdezHU/htJUQgel9meeckkUrsJxesDwHjMLCRrYr0xm7ubebvhbQAum3zZgNtubdvKezvfA+DUqlOxdlkJBAIcd9xxWi84n8/H7t278fv9OJ1OTSAO1O4iGYi2SBbNHsgKwkSItx1GPLmIyfYiqj0I43l/vNtlGb1kBeEIwmAwsGjRIkwmk9aQProxvdvtBsDj8bB48eLMGpskUlllVPX+RQtA1fvndDqTWvlTRJEDYto1Im9Kioxp9R8BCB51TVraFST7uPn9/pjiL52dnVr7h6KiogHbP6TjHAqvWov/ngcgEABAN34cll/8GF2uJ6mfI3Xvx/Lhfci2/FElCIMrDj4gNB1/XMLvf37z80SUCEcVHMWU3CkDbvt0zdMoKJwy9hTGu8azp6u3oExfveCi211s3bqVjo4OrFar5j3sq8z/aEJE8QXizcOiCkKVRO3qy4uohlX7fD727NkzbC+iqOdWFjHJCsIRhF6v5/777+/37y0tLQA4nU6uump0VDdMtDF9fx5CRVG0yVb1dnR0dGjeP6fTOWTvXzyI3CNRREE40mySfNuQur0oZiehI76WFnuGg6IodHV1aQKwtbVVa//gcrkYN25c3O0f0uKtXLES/30PQigMgH7mdCw/ux0px3bYtsM9d2RXGQC67v0Q6gFjYq0rRCJ6LEIrVmo/G+cllicZiAR4aetLAFw86eIBt93VsYu3Gt4C4OppVx9mx6Ec2u4iFArFlPmvra1Fr9fHeBCHVZlWMGEh4qI9a1P8JDNPz2w2H+ZFjO6LuGfPnpg87cG8iKqHMEuWeMgKwhFIZ2en1pQ+HA4TDAbZt28fl112Gf/6178IBoMcd9xxo2IiGKqHMBKJaP3Oor1/OTk5MaGfVqs1LeMkosgBce0SzabBxknJHU/n9SvRNdeAKSctNiXqDVc94a2trbS3t6MoihaqV1JSgtPpFDKXK7T0IwIP/E5rpq4//jgsP7oF6ZD2BknD4kYxO5EC7ejadyLnTUrN56QRed9+Ilu2AaCfPCFhr+o7De/QGmilyFbE/DHzB9z2Lxv/gqzIHF9yPFNzpyZsq9FopKCggIKCgl7bZVlrXeLz+di+fTuhUAiXyzVgu4uRgmhzHYgpvkS0CVL7gEGt7KuG6EOvFzFaIG7cuFHb7lAvYiJN6UU8D7OkF/Hu/lkGZNmyZdx11100NDQQCoW0SVKWZRobG/nSl76ELMs0NDQIOXkmSrweQlUgNzc309jYmFbvXzyIKrxEtEtEm+LCaEMec0xaPmqwa3ug9g95eXlJbf8AqVtMhN5+n8DDT8CBp/CGU07E/IObh9VWIh5kZxn6fdVIbTthhAtCSZIIRvVpNM5N/Bz95+Z/AnDRhIsw6PpfNjR1N/Hq9lcBuOaIaw6zYyioeatut1trd9Hd3Y3P56O1tVVrd2G322O8iP097BPNQwhi2QJiii8RbYL0n09ms5mioiKKioqA/r2Idrsdq9WKoih0dnaSk5Mj5PhlEYesIBxh3HzzzUyZMoUrr7wSi8Wi5RAGAgGuvPJKfv/736fN65UO+hKEh3r/2tvbCQQCGAwGrQS6y+USahyyRWXiZ6TZpGupR84dD2k+11R71PYP0fl/anECtfm72+1OSfsHSN1CKPTqmwQefUp7bTjzNMzf+VbKxSCA7BqLfl81urYGIin/tNQTihKEpgTDRRVF4appV/Gv+n/x5aovD7jt9vbtOI1OxjnHMTN/Zsw+koUkSeTk5JCTk8PYsWOB3gcgah5iQ0MDGzZswGQyxeQhZrrdRX+IKHSyNsVPpls7DORFbGxsJBKJ8PHHH8c8WFELg42mFmVZhk9WEI4w6urqeOmll6isrIz5fSgU4hvf+AZnnXXWiA2d6QuTyUQkEuFPf/oTK1euJC8vj9NPP/0w75/D4aCuro6cnBwtF0UkRBQ5IKZdotrU5++792P76yJkzzi6v/YCWJNb4KQvZFkmEomwf/9+mpubaW1tJRwOa30wJ0yYkPabfbKPV/Cl1wk++bT22vjlszHdcNWgC8JkLRgVV2+RB13bzqTsL5MowSChz9cCIHnc6CeOT+j9kiSxYOwCFoxdMOi2c4rn8Or5r+Lz+/rcT6owmUwxXpNIJKIV59i/fz/19fVauwu1V1wkEhEmRFo0oSPa/Avi5sOJ6HFWvYgGg4G2tjZOPPHEGC/i7t27NS+iKhCdTueoWjtmSRwxZsMsg6I+HbPZbITD4cP+LkkSc+bMobu7e0Rf1IFAgM8//5wVK1awYsUKli9fDsDvf/97Zs+ezcyZM5kzZ06f3r+BispkmmxRmfgR6caq0t84Gdf+FSkSAIMVLO6UfLba/uHQ/D9JkigqKqKsrAyHw5GxcOhkc5gY/PoFmK66NK3nhezsLSwjtY98QSivqwF/b2VW45yjkVLsyTDrzRTnFKf0MwZDr9eTm5tLbm4ugBY25/P52LdvHwDvvvsuDocjJg8xle0u+kO0+RfE9caJ6uEFMe9b6nEcLBdx9+7dNDY2Mnfu3AxbnCWTiHd1ZekTdbJpaWlh4sSJRCIR/H4/3d3ddHZ20tPTw4oVK7TWE4Nx//33c+yxx+JwOCgsLOTLX/4ydXV1MdssWLBA602j/rvhhhtitmloaOCcc87BZrNRWFjID37wg8ME69KlSznqqKMwm81MmDCBP//5z33a9O677+J0OjnvvPN4//33mT17Nk888QQAH3zwAU8//TRf+9rX+i19L6K4URHVNhHtEtEm6GPhFg5gXPMMcKARfZIWBH6/n6amJjZt2sRnn33Ghx9+SF1dHX6/n6KiIo455hitVHlFRQVutzujYjCZC6HDxOA3vor56svSvtgKTz6Xrsvfwr/owbR+biqQV67Wfk40XPSF+hf4w4Y/sL9n/4DbheUwy3YvIyL3HWCb6etZbXdRXl7O1KlTkSSJ+fPnazmJW7ZsYenSpXzwwQesW7eOnTt30tnZmRa7RRRfItoksodQRLtg4DFTvYiTJ09mzpw5zJ49O83WZRGNrIdwhKEoCmvWrOHtt99m9+7dhEIhwuEwiqKwb98+nnnmGVwu16D7+eCDD1i8eDHHHnss4XCYO++8k4ULF1JTU0NOzsEqiddddx0///nPtdc228Ey75FIhHPOOYfi4mI+/vhj9u7dyze/+U2MRiO//OUvAdi2bRvnnHMON9xwA88++yzvvvsu1157LSUlJSxatCjGpuOOO44NGzYwYcIEbRJra2sD6NMreiii5umBuCJHVLtEs6mvm6ph8+vouvch24sITzx7SPs9tP1DW1sbfr8fh8MxYPsHUY/bcOhTDF7+9YT3k4xxUXIKUXIKh72fTKPIMvLKz3tfGAwYj5kV93vDcpina56mqbuJ0pxSzqk8p99t39n5DnetuItZ+bN46vSn+txGlEWzen5YrVasViulpaXAwXYXag+4jRs3HtbuwuVyJd1LJaKgyNoUP7IsC+m5BBKqMiri2GZJL1lBOML45z//yTXXXIPb7WbixImYTCYMBgMmk4menp64hBPAm2++GfP6z3/+M4WFhaxatYr58w+WFbfZbBQX9x3+8/bbb1NTU8M777xDUVERs2bN4t577+WOO+7g7rvvxmQy8eSTT1JZWcmDD/Y+aZ86dSrLly/n4YcfPkwQqg2Lo1HDX4PB4KDfSdSwTBBXrIooLES0CQ4XGqbVfwYgNPOboI8vXy+6/YP6T5ZlLZwn3vYPot28h3u8kiUGs8RiafGhNPWGSBpmHIFkO7xvY38s27OMpu4m3GY3p5efPuC2z9U9B8Dc4r5DzkS7nvu6fvprd6EWq9m+fTvhcFgr76+KxNFYmENE8SWiTSCuXRC/V1VRFOGu0SzpJysIRwjqU6hf/epXfPvb3+aBBx5I6v5VT5yac6Hy7LPP8n//938UFxdz3nnn8ZOf/ETzEq5YsYIjjzxSS+QHWLRoETfeeCPV1dXMnj2bFStWcPrpsYuJRYsWccstt8RllyoI42k9IbIgFFXkiGjXSLBJ17gW/d7PUXRGQkde2u/71PYPav6f2v7B5XKRm5tLZWUldrt9SE+YRRujoSKqGDSu/T90+zYSPPpaFE/l4G8QEPeWHdrPpnmJtZv456beVhMXVF2AWW/ud7vqlmpqvDUYdUYunHDh0AxNI/Eu4KOrMlZWVsa0u/D5fNTW1tLd3Y3dbo/JQ0y0urWogkI0m0QdJ1HtgsQ8hFmyZAXhCKOrq4sTTjghqfuUZZlbbrmFE044genTp2u/v/TSS6moqKC0tJR169Zxxx13UFdXx4svvghAY2NjjBgEtNeNjY0DbtPe3k5PTw9Wq3VA2yRJwmAwxCUIdTpd3B7SdCOiyAEx7RLx5nroOBnrenuthSefi5LT61FQ2z9E9//r7u7GZrPhdruT2g5FpDEaji3JFoPJHBfjhr+jb1xDpOJEwqNAEBrnxp8/uLVtKyubV6KTdIOKvBfqXwDg9LLT8Vj6r7Ir0jk7FPpqd6EW5vD5fOzYsYP169dr7S7Ufw6HY8DvLqKgEDFfT8RxArFDRkU8jlnEJSsIRwjqRX3ZZZexbNkyjj76aEpKSrTm9IqiEIlEsNvtCU8AixcvZsOGDVpFT5Vvfetb2s9HHnkkJSUlnHbaaWzZsoXx4xMrXT4c4m1On/UQJo6Idolo06EE5t9JqPxEOiUHLTt3agIwFApp7R/Gjx+Py+VKWdVfkcZoKLaI6hlUkZ1l6BvX9DanH4HIHZ04du0FQDe2FP3Y0rjf+/zm5wE4eczJA1YMbQ+283bD2wBcNPGiYVibPpIpLA5tEh6JRLTKjfv27WPTpk0Ah+UhRoeEiyp0RLNJ1HES1S7IegizJEZWEI4wJkyYwK233srSpUs54YQTMJvNmijct28f999/P+Xl5XHv76abbuK1117jww8/1J569secOXMAqK+vZ/z48RQXF/PZZ5/FbNPU1ASg5R0WFxdrv4vexul0DuodhN6bktFojDuHUKRFcjSiilVRx0w0myRJIhKJ4PV6owrAgE7XhcvlxeVypbX9g6gLkHgJvf620GIQQHb1tp7QtTVk2JKhEVq5GunAdZSId7Ar1MXr218H4KsTvjrgtq9ue5VAJMAk9yRm5M3odzvRrudUodfrycvLIy8vD+j93h0dHVqY6c6dOwkGgzidTk0kioiIIkdEm0BcuyAxD6FaST7LF5esIBwhqJPOK6+8ooWgLFu2DL1ej16vx2Kx4PP56O7ujnt/N998My+99BJLly49rNF9X6xZswZAa/w+b9487rvvPpqbmyks7K3It2TJEpxOJ9OmTdO2eeONN2L2s2TJEubNmxfvV4/bQyhq4RYQV3iJaJcoNqnhYG1tbezfv59wOExT417czhwKCwuZOHEiOTk5GbuJijBGkLg4Db3zAYHf/0F7bbwsuWIwWeOiNacfob0IQ5/+V/vZNDf+/MGecA+nl51Ora+WY4sGFpJr9/U2vL9wwoWDngeiLDbTuYCXJAmn04nT6aSiogJFUfD7/ZpArK+vp7OzE0mSWL9+vSYSMzmvgJgiR0SbQOywzKyHMEsiZAXhCEG9qP/+978nZX+LFy/mueee4+WXX8bhcGg5f2qO05YtW3juuec4++yzycvLY926ddx6663Mnz+fGTN6nwQvXLiQadOmcfnll/PAAw/Q2NjIXXfdxeLFi7Uy+TfccAOPPvoot99+O1dffTXvvfce//znP3n99dfjttVkMmVDRlOEiGOWibFS2z9E5//5/X7sdjtutxu73Y7dbmeqvgHLW98mdPR1BMfcnFYboxFtARLv8Qov+4TAg4+B6rn66pcwXf61VJo2ZFQPodS2K8OWJI4iy4TU/oMWM4YZ0+J+b741n5/O+SmyMvhC91cn/Ir1LeuZ4JowsD0Czn2ZQJKkw9pd7N27l7q6Osxmc0y7i+hCNalodzEQIoovEW0CsUWXqGOWRUyygnAEEolE6OjoYO/evXR0dGhN4QsKCuK++NWG7wsWLIj5/dNPP82VV16JyWTinXfe4be//S1dXV2UlZVx4YUXctddd2nb6vV6XnvtNW688UbmzZtHTk4OV1xxRUzfwsrKSl5//XVuvfVWHnnkEcaOHctTTz11WMuJgTAYDCM+ZFRU76WIY5YOm9RrKLr/nyzLWihXcXFxTK5PbW0ter0e07r/Q9fjReppTal98SDKcYt3zgmv/Bz///wWDjyAMJ63CNM13xB2wRITMqooIKidfRHZsg3F1wqAfuZ0pCG0RtBJgy9yJUliRn7/oaKHbisCoi2SDQYDBoOBSZMmAb0eJ/XBlM/nY+vWrUQiEVwuV4xITGW7C1HmlmhEO24qotoFYhe8ySIeWUE4Ann++ef5xS9+QV1dHTqdDoPBwLx58/j5z3/O8ccfH9c+Bpvwy8rK+OCDDwbdT0VFxWEhoYeyYMECVq9eHZddhyJJEiaTKe7G9KJ5u1REFF4gpl2psCkUCsV4/9rb2zEYDFqI1mDtHyRJwtjdhH7bewAEZ1yWVPsSRdQFSH+E127A//PfwIHr2HDGAkzfvkbo76E4xqAgIYV7kHpaUGz5mTYpbjTvIKBLoBn969tep8pVxdTcqQNu1xHsQCfpyDHmDNXELAc4VFDodDpN+KntLrq6uvD5fLS2trJx48bD2l14PB4sFkvSricRRY6o4kbEsVIROZw1i3hkBeEIQZ10/u///o8f/OAHXHjhhTz77LO4XC6ampr46U9/ynXXXcezzz7LrFmzhJ6kEiVbVCZ1iDhmwz1v1TydaO9fV1cXNpsNl8tFaWkpU6dOTbj9Q+7215AUmXDZ8Si5VcOyMRmIdNwGsiWycRP+n/4PHLiGDSfNw3zrjUgpWNwldc4zmOn+5tvIjlKwuJK33zQQLQj1R82M6z2dwU7u/+/9+CN+/nLGXzgi74h+t3227lmeq3uOb8/4NhdPunjQfYt2rop0bxzMHkmStJD1srJer3UgENDyENV2F2azOaaa6WDtLoZjUyYQ0SYQW3SJHM6aRTyygnCEIMsyer2e559/nvPPP59HH30U6L3gx40bx8svv8zRRx/NqlWrmDVrFpFIJKa09UgmkbYTIi08oskKwsRIxCZZluns7IxpAB8KhXA4HLjdbqqqqobd/kFSIuTt6M17Dc28fMj7SRYiLUAGsiWyZRs9d90Hfj8A+uOOwnzHd5BSWIk1meezXDCwp0xElO5uwutrAPB7XNhK+28bEc1/dvwHf8RPpbOSabn95xyG5TAvbXmJ7nA3eZa8uO0S5ZwVbb4bij1ms5ni4mKtmnc4HKatrQ2fz0dzczObNm1CkiRNILrdbtxud9wVkEUUXyLaBGKLLpHFahbxGB2K4QuAelHn5OTElKqOvtjHjh2Ly9X7JHu0iEFIrMqoiKILxBVeIto1mE3hcJj29nZN/LW3tyNJEi6XC5fLxZgxY3A6nUlt/+Bu/gRToAXZlk94Qvz5r6lEtON2KHLDbvw/uhc6uwDQz5qO5SffH1I+W5b4Ca1eD5EIAG2VZeTG8R5FUXhxy4sAfGX8VwZcRH609yNa/C3kWfJYMGZBEixOP6Itkodrj8FgiGl3oT4kU72IDQ0NWruL6DxEtfjboYgovkS0CcS1C8QWq1nEY/SohlGOOuFccskl/O///i8vv/wyZ511Fm1tbVgsFn7zm99gt9spKiqisbGR1tZWSktLcTqdGbZ8+CRSZVTURXK2qEz8HGpTIBCIyf/r7OzEZDLhdrspKChIS/uH/O2vAhA64mugT02j+UQQbQFy6DkkN++n50c/R2lrB0A3bTKWu+9AGoaXNhPod32Koe5V5PwphGZ+I9PmxEXos8+1n9sqy+M6Vza0bGBz62bMejPnVJ4z4Lavb+v1lJ9VcRZGfXziXrQ5RiRSISh0Ot1h7S56enq0QjWbN2+ms7MTm80Wk4dos9m0+VfEOUY0m0BsL1yiglDU75ElPWQF4Qijp6eH9evX8/Wvf53JkyczZswY6urq2LZtG8cddxwPPfQQ3d3dNDU18fOf/5zzzz8/0yYPm3hzCEUVXSCm8ALx7FIXLoqiUFNTQ2trq9b+weVyUV5ejsvlwmKxpNWuPdMX49/+KjkzLk3r5w6ESMctGqW9g54770XZ3wKAbkIl1nvvRLJaM2xZ4ui8mzGt+TPhqtNHhCBUFIXQygOC0GCgvXxMXO/7V/2/ADij7Aycpv4fIrYF2li2ZxnAoMJRVEQTFumwR5IkbDYbNptNa3cRDAY1gbh7925qamq0Qlt+v5+enh6hCrmIdtxURPbCybKc0mq0WUYXWUE4wggEAsyaNUvLHZAkiQkTJmAymbQJ02az0dHRQVFRUYatTQ6J5BCKHDIqom2ZFoSyLGvhn6oXUB0ns9nM5MmTY9o/ZIqAq5KdR3ybye5xGbVDRaSFUbQtit9Pz09+ibJzd+/fSoux3HcXkn1kVqOUnWMBkNrj70WoXk+ZuK7k3XuR9zYBYJg+Fdk0+GKwPdjOkp1LgN4G8wOxZOcSQnKISe5JTHRPTMg2Uc5ZUYVFujGZTBQWFlJYWAgcbHfh8/nwer1s27aNrVu3prXdxUCIetxEtQvE9l5mEY+sIBwhqBf15ZdfzuWXZ76oRToZLUVlRLQt3Xap7R9U8dfR0YFer9eKHlRUVGAymVixYgVVVVVC3cxEO37C2RMO47/3N8i1mwGQct1Y7/8JOnf6KnQm+3xRHL0eNl3Hnv63OdAWQPW2tLa2ArB+/Xp27dpFbm4uubm5aWkurnkHAcOxs+N6T0NHA06TE7fZzfS86QNu+8a23hZDZ487OyG7RDtXRUIUQRHd7qKpqYlx48bhcDi0PMSamhp6enpwOByaOPR4PFjT5PkXZZwORVS7QGzvZRbxyArCEYiiKPh8PlavXk1LSwtFRUWUlZVRXl6OwWAgEokgSdKomQjizSHMhowmTirtUts/ROf/Rbd/KCkp6bP9gxoeLMKN1rD5TQx1r5BTtAiffVJGbYkm0+NyKEpEJvDgY0T+u6b3Fzk2LPfdha44/VEKSa0y6uwVhFKgHQLtYHZqBTtaW1u1f4qi4HK5cLvdlJWV8fnnnzNx4kR0Oh1er5cdO3YQDoe1RXRubm5CVR/jJTp/0HDMLNhaP+h7pudN59XzXmVfz75Bz6ufz/s5/9n+H86sODNh20Q5Z0WYV6IRzR44KCQObXehtvPx+Xxs375da3cRnYdot9tT8n1EHCcQ2wsX75iJuDbJkn6ygnAEoV7cH374ITfddBMbN27UwuuOOuoofvjDH3LRRRclfZGRaRLpQyhiWCaIK1aTKQhlWdY8JYe2f3C5XAm3fxBhvIxr/oyhYTlO3EIJQhBjfAAkIO+1JYSXf9r7C5MJ6z0/RF81LpNmJQejDdniQef30Vj3X5qUPFpbW7Wqth6Ph3HjxmG32w97AGe1WikuLtaKeqjNxb1eL7t27SIYDOJyucjNzdUW08MJjVaCIUJr1gMg5XrQVY2DrfVxLQgNOgMlOSWDbjfWPpbrpl83ZBuzHI4o13E0/QkJi8XSb7uLpqYm6urqYtpdeDweXC5XUtYkogpCkb1wIuWAZhGfrCAcQUiSRF1dHXfeeSeTJ0/mgw8+4Pbbb8dms7FgwQLuuece7HY7Z5555qiaCEwmE+FweNDtRPXCgbi2DceuSCQSE/7Z3t5bUXK47R/Um36mx0vybcXQsBwFCW/leRm3R1RM/3kXqyoGdTosd96K/sj++9iJTiQSob29XfP+zdC5cOMjvH8buRMnUlVVlbAX5NDm4mrxJK/Xq4Xj+f1+rS2AKhITydcKb6gBfwAA47Gz47Jvk28TVa4qDLrULgVEunZEFBai2RPv8eqr3UVHR4cWOt1XuwuPxzOknrCirmlEPJ9UErFN1O+QJX1kBeEIQb2w33//fQwGA48++ii5ubnodDq6u7v5yle+wquvvsrLL7/MmWeeKdQNeLiMliqjInovExGEavsHVQAe2v5hwoQJSQkXEkUQmtY9C0Ck8hTCOSUoXV0ZtScaUR4whN77EOsLr2qvzbdcj2HesRm0KHHUBxuqAGxvb9eqLRYUFGApnADbt1OZZyJ0IHRuuERXfRw7trdwTU9Pj+ZBrKuro6urC4fDoYnD3NzcARfS0eGixjjyBzuDnVz1zlU4TU6eWfgMBdaCfrf1+r38atWvOGXsKSwqXzSkazy74OwbEQXFUG3S6XTaA0F1P+p5Hd3uQu2nrHoS1XYXqbAp1YgcMpqoiBb1e2RJD1lBOMJoa2tDr9drIRsWi0UrYmCxWDQvjQiLxWSRiIdQRNEF4izgD6U/uxRFobu7Oyb/r6enR2v/UFZWhtvtTkn7ByFuSpEQhpreUvyhGZdl2JjDEWGMwqvXEXjwce216cpLMC46LYMWxTcu4XA4Jv+vo6MDs9mM2+2muLiYKVOmxOS1ht3/Q4fBAubUFsexWq1YrVatLUAgENAEYn19PZ2dndjt9hgPYvT1F1q5uvcHScJ4zGwGm23ebHiTQCSAw+gg35I/4LbL9izj3Z3vsrtz95DyB0Wa+0QTFqLZA8mzKfrBx5gxvfm40e0udu3aRXV1NUajMaaSqdPpPEzIiDhOIHbIqKhjlkVMsoJwhJGbm4ssy3R3d2Oz2TCZTPT09LB79262bNnCokWLAISdoIZCIjmEiqIIOQmKLgjVUB9V/LW1tRGJRHA6nbhcLiZNmoTT6UxLyXERPIT6be+j696PbMsnXHkq0q49wh2/TNoT2bYD/89/Awce1LTOOYoxF38lY/YMRCgUOkwAWq1W3G43Y8aMwe12D1gpUbEXp9Hag5jN5ph8rWAwGNMSYO3atdhstl5xiIR163YA9JMnoHM5B32I9srWVwA4v+r8QefLTxt7Q4JPKj1pmN8qy6GINq9AaoXEoe0u1BBtn89HS0sLW7ZsQZZlLUdX9SKKKrxEXG+oiBpmm0VMsoJwhKBOOOPHj8dut7Nq1SpOOukkXC4X77//Pl//+tfxeDxcc801wBdTEKrfWcQJWrRwVrX9Q2NjI11dXXz44Yfo9XqtUmJFRQUOhyOj51Emx8tY/U8AwlMvBL1RuPMpk/bILT78P7kfursBCM2azr7zFzFWkDEKhUI0NzdreUxdXV3k5OTgdrspLy/H7XZjNpszbWbCmEwmioqKtP6yqtD1er20vvMBqqT1lY+hfedOLWyvLza3bqbGW4NBZ+CccQM3mJcVmZVNKwGYUzxnyPaLcg2JeH8QzZ50jpFer9e8g+pnq1V8fT4fe/bsoaenB6PRiNVqZe/evYd5xzOJyKJLxHM9i7hkBeEI49hjj+WGG27QJqCZM2cyZ84cLrjgAr7xjW8IM0kmE5PJRGdn56DbieBZ6o9Megij2z+oIaBdXV1YrVYsFgsGg4HZs2fHlceRDkQ4jpGxc9B56wlN/6pmk4jnVbpR/H78P7sfZd9+AHSTJuC/8Urw+TJmk1oKv7W1lZ6eHqqrq7Hb7bjdbiorK3G73UMqYqEidTVj+uQRpFA3/jMfTqLlw8NoNFJQUEBBQQGd/3oD9ZGZMmMae/bsoaamBoANGzaQn58f0xLg5a0vAzC/dD4ei2fAz6lvrccX8GEz2AbtU5glcURdtGfKJkmScDgcOByOmHYX69atIxKJaN5xi8WSlnYXgyGq5xISE6sinoNZ0ktWEI4wHA4H5557rvb6/PPP5/zzz8+gRanHaDTGlUMY7SEUjXQKCvUJa3T+XzAY7HOR7PV62bRpEzk5OWmxLR5EEISho68jdNS1EHWTFOm8yoRAVSIR/P/zCPLmrb02FOZjuecO2gL+tJ7bfr9f8/61trYSCAS03DqTycSECRM0L1qyMK35CwoSnPEA6FMfNp0IiqIQ+nxt7wuLmXELT6PSaCQQCPD+++9jt9tpamqitrYWvV6Pw+3gtW2vAb3hooPxWdNnABxVeNSQq5GKdO2IJsBEGhsV0cbIYrFoObYTJkzQ8oAPbXcRHWKarHYXgyHaWEUjsm1ZxCMrCEcBapWr0Xrhx9uYXv3+IhaWSeUCPrpMvuoFhPjaP4jq+RLCrqjrabReW4kQfOr/iKzoDR3EZsNy753ocj2wd2/KPlMtbhSdA6iWsXe73UyePBmXy6X179u/f/+wevn1aYMtH0VvRooEkDr3orjKk7r/4SLv2InS4gXAOHM60oE8X/V6r6ysxGg0IssybW1tvLvtXTrDnbh0Lrqru1m1d5VWpKavYh6rmlcBcEzhMcOyM3sN9Y9oYyOikIi2yWAwkJ+fT35+bzGk6HYXPp9Pa3eh5iGqQnE4kQLx2CUaIoezZhGPrCAcBYz2C95oNCYkCDMuJPogmRVQ1Sptqvjr6OjAaDTidrvJz8/X8kzjuUkJIbz6IFM3WF1LPbrmdYQnnAXGg4VGRByndNoTeu0tQi8eaC+h02G563vox/UKo2QeK7WBu/r0v7W1VStu5Ha7KS0tHbC3ZUrOG0mH4ihBat2Orn03EcEEYWjVWu1nw1Ez+91Op9Ph8Xi40H0hR4w7gubuZmY5Zmm9ELdu3Yosy7jdbnJzc8nNzcXlctEd7kZCYkb+jCHbKNK1I9oCXjR7YOTZFN3uYty4cYe1u1DbuKjtLtR/0dWEh4rIbSeyfQizJEJWEGYRnkSqjMLo8hBGt39QQ0B7enq0Ihljx47F5XJhsViG3BtMpMWaSqbsMq59BtPqPxGa+hX8Z/8u5m8ijVM6xye8cjWBx/6ovTbffB2Go/sXHokgy7JWQEL9pyiKVtyorKysT69VupGdY9G1bkdq351RO/pCCxcFjHEcF0mSmJo7lam5U4HeSILKykot1Nzr9eL1etmxYwfhcJhr3Nfw7dJvU6QUEYlEhhyGJ8qCU6TrGEae+MoUiYqbgdpd7Ny5kw0bNsS0u/B4PEMqpDZacgizZMkKwhGGKhBEyvlKNYn0IRRV4MRbZVQNfYnO/4tEIjgcDtxuNxMnTsTlciWt/YOo4wUZWLhFghg2vgRAaOqXY/4k4jilwx55x078v3wIDjxkMV50PsazzxiyLdHtTdR/kiRpoV3jxo3DbrcLt4hRHL2LSl2HWIJQiUQIrVkPgORxoa+sOPi3A8ckehEtKzI6qe+xjS7mUVFRoXlr1VYXNRtqtDA8NcTU4/EkPUQ3HYgkdkSbV0Bcm4Zz3Ppqd9HW1qa1u6ivr9ceRkWHmQ52fosonlVEti2LeIy8mfwLTk1NDeeeey4/+tGPWLhwIQUFBaNeHMbrIQTx2juo9CcowuFwjPhrb29Hp9PhdrtxuVwpb/8gotCBzNhl2PoOOr8POaeISMX8tH52oqTjJq+0d9Dzs19Bdw8A+hPmYLrmGwntIzq/VT3H9Xq9FpZYVVWV9OqAqThvZGevIJTadyV938MhXLtZOz7G2TORBpgnInKES968hCPyjuDmmTeTa8kdcN+SJGG327Hb7ZSVlWlheGqIaU1NDX6/H6fTicfj0URiXw+rRJpjRLJFRbRFu4hCItneLr1er4VGw8FibGqYqdruQg1XV0XioZXcRQ4ZzXoIsyRCVhCOMIqLi1mwYAH33HMP3//+91m4cCFf/epXmTNnDnl5eTgcjkybmHTizSEE8QWOWiJfDQHt7OzEarXicrkoKipi8uTJaW3/IPp4pRPjhucBCE27EA6ppijiOKXSHiUSwX/fQyh7GwHQTajEcvvNfQqO6HNVfequCsD29nYMBgNut5uCggImTZokTHuTRFAFoa5rf4YtiSW8ao3282DhoiubVrK1fSv7evZxx9F3xLX/Hyz/AS3+Fr4767vMzJ+pheGNHTsWQMvT8nq9Wp6Ww+HQxGFubq5WyEOkYy6SLSKKry+iTdEe8vLy3jxhtaKxmmPb0dGB1WqNqWYqsugS8ThmEZesIBxh5OXl8fTTTwPwxBNPsHjxYjZu3Eg4HObcc8/l5JNPZtq0aVRUVCQtrDDTxFtlFJJbvGW4RBfIaGlpIRwOs2LFCq39w7hx43C5XBltki2i0IH0L9ikrn3ot70HQPiIr2XcnsFItT3B//cXImoootuF5We3I/XR4zQcDtPR0UFPTw///e9/6ejowGQy4fF4KC4uZsqUKUkp3JBpwpPOpWPCIjD33+w9E8QUlDl61oDbqr0Hzxx3JhZDfP1q1+1fR4u/Bb3Ud96g2gqgtLQUgEAgoAnE+vp6Ojs7NQ+w2WzG7/dnvFeuaItk0eyBrE0qFouFkpISSkpKAGLaXTQ2NlJbW4uiKASDQUKhkFapNx3tLuIhXrEq4hogS/rJCsIRTHFxMaWlpVRXV7NkyRJeeOEFfvzjH1NeXs78+fO54447hJzYEyURQZjJkFE1PC46BBTA6XRqYb0nnXSSUDk3IgvCdNpl2PgikhIhUnIUct6EPrcRbZxSZU/oP+8Q+vcbvS8MBiw/+T66woLev4VCMfl/qgBUFIUxY8bgdruxWq0D7H2EYhIvLF/p6SFcUweAbmwp+qKCfrdtDbSydPdSAL5U9aW49t8Z6qTF3wLAOMe4uN5jNpspLi6muLgY6C3k4fP5qK+vp729naVLl2Kz2WI8iKPyfBnB9JV7KgIirGX6anfxySefkJOTQ1tbG9u3bycUCqWl3cVgKIoixJhlGTmIszLNkjAGgwG/3w/AGWecwRlnnMHGjRu55ZZbeOyxx76QgjCdHsJgMBgj/qLbP+Tl5TF+/HhycnLQ6XT09PSwa9cuocQgiCsIIb0CTOetByDUh3cQxBunVF3TkQ0bCTz6lPZaf+NVtBTm4auro7W1VSvd7na7KS8vx+1209bWRkNDg/YUPZOM9LkuEULrauBAsS1jH+0mos/Xt3a8RUgOMck9iSmeKXHtf2fHTgDyLHnYTfYh2WgymSgqKsLr7e2TOGHCBFpbW/F6vTQ0NLBhwwbMZnOMQEx1SLFo90TR7FERzSYRx0mn06HT6SgoKKC0tFQr+qe2zFHDqNWooGS2uxiMRIW9aGObJf2ItTrNkhB2u51QKERPTw/vvfcer7/+OitWrMDj8fDwww8Do6NHocFgyHgOoVpQITr/T632qjZ/d7vd/bZ/UI+DaDc1dbxEtStdBBb+muBxi1Fs+f3aIxrJHh+5eT89P/+1JjL2zzmKrTYj9u3bcbvdVFZW9vu0WySxnCpMH/0afXMNgfl3IudNzLQ5CeUPvr79dQDOqzwv7v3v6NgBQJm9LHHj+kCSJIxGIwUFBRQU9Hozo0Pw9uzZQ01NjRZyrIrEZBcdEg3Rrp2shzAxottOSJJETk4OOTk5Wp6t6iX3+XzaQxD1HFdFYioKx6nHcTSsAbOkh6wgHIGoT6H27dtHR0cH5557LuvXr+eiiy7i6aefZtasWZk2MamYTKa0VxmN7o+megHD4TBOpxOXy8WECRMSav+g3shEu6mJZEs0mfDIKe5xA/9doIVbMo6bWuTI5/PRun8/+b/9f9ja2gEITJmAffE1nJSbO+g5Luo5lGwM2z9A37iG0PSvCSEItfxBScIw68h+t9vWsY0abw16Sc+ZFWfGvf9dHb0VVcscwxeE/c17h4bgqUWJvF4vTU1N1NbWatUgVZHocDiGdc6JNgeL1scuKwgTYzC7VC95UVERENvuYv/+/Vq7i2gPosvlGnY0kRopJdK5lUVssoJwhBGJRHjiiSd45ZVX+PTTT5k/fz6XXXYZV111lTYpRSIRJEkaNROB2ocwnhvCUENG1fYPqvhT2z9EN8h2OBzDbsosWkUykYVqWgRY2I8U6EDJ6T//Kq32JECi9qgPkqJzAIPBIE6nk7K3lmLb3VtRVCouJPfeHyM5R2bF4lQdJ9k5Bn3jGiQBehHKXh+RrdsB0E8aj26AY+Uyubhh+g34Aj48Fk/cn9Hc0wxAsa14WLaqxDO/HNoKQJblmMXz5s2bkSQpxoPodDqFmlOHgkhzb1YQJkaibScGa3exa9cuAoEADocjJg8x0WJMoh7HLOKSFYQjjGAwyO233861117LQw89xPTp0w/bRpQKV8kiEQ9hvAt3v98fk//X2dmJxWLB7XanpP1DtPASCZHtSodNhs3/wfLmrYRmXEbgtPsGtEck4rEnusqtmtMSiUS0vlqlpaU4nU7kDz4m8MGK3jcZjVh+8v2ExaBo508qUBy9lTR1HXszbAmEVq/Tfh4sXDTPkse1069N+DMcJgdjcsZQkpO53FCdTqctiquqqpBlmY6ODq0X4tatW5FlWetrmZubi8vlGlAgiiYsRLQHxJvzRBsnleF6ePtqd6G2c2ltbWXLli0x7S7Ufzk5OQOORyIeQkmShBzbLOklKwhHGFarlZaWFqxWq1buWEWWZW0yVyeD0dC03mg0Ej6Q1zQYOp3uMA9h9MJY9QL6/X4cDgculyst7R9EFl4grl2pxrjh70hyGCUOz4loY3SoPdFhzuo/RVFivNyHelMi23cS+O2T2mvzTdein1CVkB1flIWEbO8VRlJHY4YtiW03YTxqVko+4+aZN3PzzJuTsq9kXTtq1IbL5aKyslLzrni9XrxeLzt27CAcDmvhd7m5ubjd7piHpCJexyJdQ6KNj4po46SSCrsObecSXd157969bNy4Eb1ef1iYafTcLqqwzyIuWUE4Avl//+//IcsygUCAYDBIOBwmHA5jMBjo6uoiGAwSDAaRZZk//OEPmTZ32BiNxoQ8hJFIBJ/Pp4m/trY2FEXR8v9KSkpwOp1prfgpuvAS0a5U2yS17sDQ8BEKEqHpX8+4PYmg2hPdBL61tRVJkrSS5+PGjcNut/f7hFjp7sF/768hEADAsPAUjGeels6vkXRSWp3ScUAQdmbWQ6goysGCMiYThiOn9rvdcv9y9Lv0nDz2ZEz69Je+jyYVxybau1JRUaE9/FN7Ie7atYtgMIjL5dJCTNWUiix9I2oxEtHSLVQSDRkdCocWY5Jlmfb2ds2LuH37dsLhsPbwz+PxYDKZsud5loTICsIRyP33309zczNWq1UTNj09PXi9XqZOnYrT6cRkMgnX4mCoqDmE/aG2f1BbP7S2tmIymbRFQGVl5YAL43QgsvAC8eyC1NtkrP4nAJHyE1FcAxfOEOHGqva5bG1tpbGxUat6q4bLVVVVxV2RUVEUAg89jrJrDwC6qnGYb0o8rDB6f6MdWZCQUXn3XuTm/QAYjpyK1E+Ps85QJ+/43+HNFW/yzMJnmJY7LZ1mxpCu80OSJOx2O3a7nbKyMq06tBpiWlNTQ09PDwaDgdraWk0kxlscLBWI5vkS9VoW2a50ry10Oh1utxu3263ZoLa78Pl81NbW0t3dDUB1dbWWh9hfuwtRxzZLehkdiuELxlNPPcXvfvc7Hn30USZNmgRAU1MTN998M1/+8pe59NJLM2xhconuQyjLMj6fj2AwqIWAdnd3Y7PZtAkvPz+fyspKoW6yaox+unokxouogjDlHjk5jHFDryAMHXlxXG9J9xip1ehU7197ezsGgwG3243dbsdisTBr1qwhneehf79BeNmBvMEcW2/eYApDpkcDihoyGmgHRYEMzS8x+YN99B9UeW/Xe4QJU+msZKqnby9iv58RCXHRGxeRY8zhqdOewma0DdneTCJJEjabDZvNprUB2LRpEy0tLYTDYa1PnMPhiKlkms5G4qIKQpFsAvGqsaqIcPz6anexf/9+Vq9ejV6vZ8eOHaxfv15rd6H+G27F3iyji6wgHIF8+9vf5l//+heTJk0iEomgKApFRUVakZnzzjsPu91OJBIZ8V7CUCjExo0bCQQCfOlLX2Lt2rUcd9xx/PCHP+yz/cO6deswGo1CTnKihR3CF1cQGrYsQde5F9maS3jCoozbAwd7sqn/Ojo6tBt4cXExU6ZM0Z7w7ty5E5/PN6TzPFJdS/APz2ivLd+/CV3p0CtJinatpeo4KY5iOhZXg9mZMTEIEF6zXvvZOEC7if80/AeAc8adk/Ax6gx1srurt5qqWZ+cBwWinCdGoxGr1aoVZAsEAlqIaX19PZ2dndjt9phKpolWeBzJiCwIRbMJxLXLaDSi1+uZMmUK0PuAUb237Nu3j82bN2vtLvLy8pg4MfOtdLJklpGtFr6gtLe309TUBMRWFK2vryccDmveqJEoBru6uvj4449Zvnw5y5cv55NPPtG+x5FHHslNN93ECSec0G+xnGT1IUwFIgpCENOuVNtkXP8cAKEjLwXD4Iu9VNzwowsFqALQarXidrsZM2aM5vFOpj1yaxv++x6CSAQA49e+jOH444b8Hb5QSDqwuDJqgqIohFYfEIRWK/rJE/rcbmfHTtZ51yEhcVbFWQl/TmeoEwCbwYZeN7qqVh+6gDebzRQXF1Nc3PtQRG0k7vV62bZtG2vXrsVms8V4EPu7LpNhjwiIZg+IOU6QnhzCoXCoXXq9nry8PPLy8oDe8ezo6MDn88VdtC/L6GbkKYYsXHDBBXz/+98HYObMmYTDYTZt2sStt97KBRdcEHc+xP3338+LL75IbW0tVquV448/nl/96ldMnjxZ28bv9/O9732Pv//97wQCARYtWsTjjz+uNVkFaGho4MYbb+T999/HbrdzxRVXcP/998cI0qVLl3LbbbdRXV1NWVkZd911F1deeeVhNn388cd861vf4sQTT+RrX/sajzzyCLm5uYwZM4Y777xz0KqpIoZlqogovEBMu1J9g+05+1GM1c8Tnnh23O8Z7hipYc5qIYCuri5ycnJwu92Ul5fjdrsTqnSbcB/CSITA/b9FafECoJ9xBKYrL0loH8myJcvQkBt2ofhaATDOmIbUT4uh17e/DsAEwwQKrAP32OyLiHLggYEuObl1Ip0fg9lyaCNx9cGN1+uloaGBDRs2YDabtTYXHo9nWC2KRBM6ogoc0cZJReRQ1oHskiQJp9PZ23pI0GOeJb1kBeEI5LHHHuO6667joosu0sICgsEgixYt4uGHH457UfnBBx+wePFijj32WMLhMHfeeScLFy6kpqZGE1633norr7/+Os8//zwul4ubbrqJr3zlK3z00UdAbxjCOeecQ3FxMR9//DF79+7lm9/8JkajkV/+8pcAbNu2jXPOOYcbbriBZ599lnfffZdrr72WkpISFi2KDdc7/fTT2bZtW8zvvN7eBayaRzgQIoobFVG9l6KOWUptsrgIHR1/EZWhjJHf74/xAHZ3d2O323G73VRWVuJ2u4ecqzSUm3fwuReIHAg3lHI9mH90S7+CItW2jFSM657FsOUdQtO+QnjyeWn//FBUuKihn3BRWZF5bdtrAMw2zR7S56Ti2hPpPEnElkMrPKqh3T6fj927d1NdXa2FdqsCMd7iTiCWWFYR6VipiCwIRbQrK/KyJEpWEI5AbDYbzz77LL/97W/ZtGkTsiwzadKkGK9dPLz55psxr//85z9TWFjIqlWrmD9/Pm1tbfzxj3/kueee49RTTwXg6aefZurUqXzyySfMnTuXt99+m5qaGt555x2KioqYNWsW9957L3fccQd33303JpOJJ598ksrKSh588EEApk6dyvLly3n44YcPE4R9TWCqxzMeQSiq6AJxhZeIdqXMJjkCQwiBG+zGqigKfr9f8/61trYSCAS0XKRDc12TQSLjE1lfQ+i5f/W+0Omw3HkrutzBey+ONFK9ANLtr8OwdQmRvImQAUEYXh2VPzi7b0Ho9XvJt+bTGexkqnHqkMZEIbnXnkjzy3BtMRgM5Ofnk5+fDxws/uT1emlqaqK2tha9Xh8TYjpY8Q6RFu6iChwR7VIURUi7QFzPZRZxyQrCEYqiKJjNZiZMmKD1HVRD0IZKW1sbALm5uQCsWrWKUCjE6aefrm0zZcoUysvLWbFiBXPnzmXFihUceeSRMWJ00aJF3HjjjVRXVzN79mxWrFgRsw91m1tuuSUuu1SPZ7weQpFDRkW07YskCI2rn8ZY+xKBubcSGX/64G+IItoetcx3tAcwGAzidDpxu91MnjwZl8uVsjzeRBYgSkcn/l/9Dg6ce6bLv47+yOS2IBDt/EkVB1tP7En7ZyuKQmjtBgCkHBv6CVV9bpdvzefPZ/yZvW17WbtibZ/bDPpZJL+wiEiL5mTaooo/9b4pyzJtbW34fD7279/P5s2bkSQpxoPodDq1xbpogkI0e1REtEvUno0QvyBURW2WLFlBOEJ5/fXX+fWvf826deuQZZn8/Hy+9KUvcdttt2llhxNBlmVuueUWTjjhBK36WmNjIyaTSet1o1JUVERjY6O2zaGeSfX1YNu0t7fT09MzaIK+Wjgnnub0IoobFVFtE9GulNgUCWFa9Qd0HbvRdTUSSfDtsiyza9cuzQsYiUQ0AVhaWorT6Ywp8pRq4hkfRVHwP/Ikyr7evnX6GUdg/PqXk2qHaIu0VJLJ5vSR7Q0orb0P7Qwzjhg03NdjHroH2CAZKM0pxWlyDnkfopJqYaHT6bSy/lVVVciyTEdHh9YLcevWrciyrPUPDQaDQs2/ItkSjciCUDS7IBsymiVxsoJwBPLSSy9x9dVXc95553H77bdjt9upq6vj7rvvZu/evTzxxBOHibjBWLx4MRs2bGD58uWpMXoYSJI0aHN6FZ1OJ6QXDsQUXiCmXam4kRk2vYquYzeyLZ/QtIsG3FaWZTo7OzXvn8/nIxKJsH//ftxuN2VlZTFP+dNNvOMTfvNdIss+6X3hsGO+/TtJyRs8FJHOn1TaovYi1HU0puwz+iM6XLS//MFdHbtwmV04TI5hfVaFs4JXzntlWPuIRqTzI93odDpcLhcul4vKykoURaGzsxOv14vX66WtrY22tjaam5s1L6Lb7U7rw6VoRAw1VL1YItoFWUGYZXSQFYQjCFmW0el0/Pa3v+XGG2/UirYAnHzyyZx00kmcfvrpbN26laOOOiruJ2o33XQTr732Gh9++GGMd7G4uFirjBgtMJuamrQS3cXFxXz22Wcx+1NbYkRvo/4uehun0xl3+W6j0Ri3h1BUQShqfqOogjCpNikKppVPABA66prDWk2oT/GjQ0AlScLlcuHxeCgsLKS2tpZZs2Ylz6ZhMtj4yA27CDzxJ+215dYb0RXkpdqsUY3s7A0ZlTr3pr05fXRBmf7yBx/4/AFWNq3k7jl3M79wfrpMiwtRFqeZ9jRJkoTD4cDhcFBRUcHKlSvxeDyYzWa8Xi+7du0iGAzicrm0EFOPx5O2NlKi3QtATJsAba0hyrkdjYgCOovYZAXhCKSpqYlJkyYd9vsJEyZouU3xoCgKN998My+99BJLly6lsrIy5u9HH300RqORd999lwsvvBCAuro6GhoamDdvHgDz5s3jvvvuo7m5mcLCQgCWLFmC0+lk2rRp2jZvvPFGzL6XLFmi7WMwJEnCaDSO+Cqjotomql3JtEm/40P0+zaiGG0EZ15OJBKhvb1dE39tbW3o9XotjKuqqiqmUmBXV5dQN/1Bi9wEg/jv/y0Eeh+iGM4+A8MJczJiy2hCySlEQUKKBJF6WlBs+en5XFkmrOYPOuzox1ceto3X7+XTxk+JKBGmeKZov/8iHZ+RisViYezYsZSVlaEoCj09PVqIaU1NDX6/H6fTGZOHmMwCVdFkWjD3hai5eqLaBYl5CNXe1Vm+2GQF4QjkqKOO4vXXX+ekk06isrISv9+PTqfj8ccfJz8/H48nvtyRxYsX89xzz/Hyyy/jcDi0nD+Xy4XVasXlcnHNNddw2223kZubi9Pp5Oabb2bevHnMnTsXgIULFzJt2jQuv/xyHnjgARobG7nrrrtYvHixVgzmhhtu4NFHH+X222/n6quv5r333uOf//wnr7/+etzfOV4PYTZkNHFEtCvZNhk/fRSA/eXnUFOzlfb2dgwGA263m4KCAiZOnEhOTk6/N0URx2gge4J/ehZ563YAdOVjMV9/ZcZsSScpX9ToTSg5BRDsROpOnyCMbN2B0t4BHMgf7GMB+nbD20SUCNNyp1HhrKCnp2fInxeKhLj+/etpC7TxzMJnyDEOvVgZiHN+gHiC59CxkSQJm82GzWbTInZ6enrw+Xx4vV7q6uro6urC4XDEVDIdagubvuwRaXxA3NBMUe2CrIcwS+JkBeEIQr24f/zjH/O1r32N888/nzPOOIOcnBw2bdrE22+/zU9/+lOtsfxgk9QTT/SG0C1YsCDm908//bTWNP7hhx9Gp9Nx4YUXxjSmV9Hr9bz22mvceOONzJs3j5ycHK644gp+/vOfa9tUVlby+uuvc+utt/LII48wduxYnnrqqcNaTgzEaPEQiihWRRyz4dqk9gprbW0l0vAZx+xagSzp2VX2JYqLi5kyZQpWqzWxap0CjdFAdodXrSX00oGHLUZjb79BS/wN77MMTNfVy8BoS2u4aHjNOu1nYz/5g2/u6G0jdPa4s4f9eQadgVpvLUE5SFugbdiCEMRcNIvCYGNjtVqxWq2UlvaGLAcCAU0g1tfX09nZqbW4UUWixWIZcJ/9kRWE8SNyyGg2hzBLomQF4QjkiCOOYOnSpTz++OMsWbKEQCDA2LFjefHFFznttNPi3k88C1yLxcJjjz3GY4891u82FRUVh4WEHsqCBQtYvXp13LYdSryCUNQ8PRBTeIGYdiVqUygUisn/6+jowGq14na7cU9ZQGvxk1i6djLh6AVDtkc0+hofpaOTwEMHr1XTNd9AXzUupXaINjYpP5dNwxdHiRKKLijTR/5gQ0cDG1o2oJf0nFF+xrA/T5IkXGYX+3r20RZso5TSYe9TFEQTPEOxx2w2U1xcrOXpB4NBTSBu27aNtWvXYrPZYjyI8ebrizY+IK4gFNkLJ7JtWcQkKwhHKAUFBfzsZz/jZz/7Wczvd+/ejdvtHlY/QtFQq4yOhj6EogkvENOuwW78arEjtQWE2oPT7XZTXl6O2+3WQpYBKC1l8LNnYEQao/7GJ/DoUyj7vQDoZ8/A+KWz0mlWlhSgRCKE11UDIDkd6CsrDttG9Q7OKZ5DnqW3cNBwz1eX6YAgDLQNaz/JsCWZiGQLJEeAmUwmioqKtPZO6gMyr9dLQ0MDGzZswGw2a/0SPR4PNpttwBB5kRBZEIpmk0rWQ5glUbKCcBTQ0dHB/v37+eyzz3jiiSe4++67WbBggdCTVaIkUmVUtBu+iqjeSxHH7FCb/H5/jAewu7sbu92O2+2msrISt9vddw5N2H9YRdGh2gNiLQAOPWahpcsJLz3QNsaeg/l7i/vMNUuHLaMZ/fYPMa1+mkjhNIIn/CDlnxfZsh2lswsAw8zp/eYPApxZcWbSPtdldgHQFhy+IASxFvMi2ZKKa8doNFJQUEBBQQFwMITe5/Oxe/duqqurMZlMMSGmahEtkeY4lawgTJyshzBLomQF4QglEonQ3d3NmjVrePnll3n11VdpbW3lxBNP1PIMRJ2ohoLRaIy7D6Goi1MRhReI51VVFIVwOExPTw81NTW0trYSCAS0HJkJEybgcrkGrbKn27MK67+vInjsjYSOvXFYNol2LR1qj7y/hcDv/6C9Nt90XdpaTIg2NqlG6mnBsHUJhDq130UvuH0+HwA1NTXs27ePvLw8cnNzh5zTFYrOH+yn3cSTpzzJ2w1vs2DMglhbh3FsXKbkCkJREHERn2p7DAYD+fn55Of3FkGKRCK0tbXh9XppamqitrYWvV5Pbm4uBoMBWZaFGidRBaHaCkxERDp+WUYGWUE4Atm7dy8vvfQSf/vb31i3bh1HHnkk3//+97n88suHvOgQndHQh1BU2zItVNVWKdEewEAggMlkoqSkhMmTJ+NyuRLuw2X+6AF0PV70LfXDDhcV2UOoyDKBBx8D1Yu04ASMp5yYSdNGNYqjtzm90rqb+vp6fD4fHR0d2Gw2PB4PFRUVVFdXM3bsWBRFYceOHaxbtw6bzaaJw9zc3NiQ5gGIbUg/o89t8q35XDr50uF/uSg0D+EoCxkFsYRFJuYUVfzl5uYCvcKmra0Nn8/H3r176erq4t13343xIDqdzoyJH5Hm3WhEtQsSF6uifo8s6SMrCEcQ6gX+ox/9iGeeeYbrrruOP/7xjzE9CcPhMHq9ftRd3PHmEGY9hImT7nNFURS6urpicgAjkQhOpxO3201paSnNzc1IksT48eOH9Bn6HcswNHyEojcROP62pNouAtHHLPTqW0Q+7/UiSXm5mBdfm3Z7RByXZKJ6VHw+H/69LcwFdJ17CQWDlJWVaY3FVaqrq3E6nVrRj1AohM/no6Wlha1bt7J27Vrsdju5ubnk5eXh8Xj6DHlWIhFCav6g24V+XFlKvl9f5JpzKbAWYDXEV4xkMEbbPSlZiCAqdDodHo8Hj8eD1Wpl27ZtHHHEEVovxK1btyLLstanNTc3F5fLlTaBKGo+nAjHrj9EHbMs4pIVhCOQGTNmYLVaWb58OTqdjrPOOosjjzyS/Px8HA5Hps1LCaMhh1BU21JtlyzLdHZ2xngAFUXB5XLhdrspKys77OlzS0vL0L2pioJ5+f8AEJp5OYpzzLC/g6g3VrlhN8Gn/qq9Nn9vMZIzvXOAaGOTjHNZlmXa29u1ENC2tjYt5ypv3HT4FPRKiKmVJWAdvO+r0WiksLCQwsJCoLcoktfrxev1snnzZjo7O3E4HDEeRIPBQGTzVuju7SdonDn9sLFesXcFz2x8hgsnXMjp5acP+3tHc8ORN3DjjOGFWquINO+JvIgXATX3zOVy4XK5qKysRFEUOjs7tXN2x44dhMNh3G635kV0u93o9fqU2STiMRNZdCmKkrLjkWV0khWEIwh1wXzbbbdx/fXX88orr/DMM89w+eWXU1JSwqmnnsqCBQs49dRTtVyB0UIifQhFDMuEL44glGWZjo6OGAEoSZImAMeNG4fdbh/w6fJwbDLUv4m+cS2K0UZwzs1D/RqH2QPiLGwlSUIJh/H/+ndw4EGJ8UtnYTh6ZoYtG5mo52y0ADQYDLjdboqKig7rWynb8tF170fXsRc5DkF4KCaTKaZtQCAQ0BbbtbW19PT04HQ6GbNyLfYD7+mr3cQb299gZfNKKl2VSReEoi50h4to4mIk2CNJEg6HA4fDQUVFhRbloba62LVrF8FgEJfLpYWYejyehMP8B7JJxFw9Ue2C3jktWeOf5YtB9mwZoeTk5HDJJZdwySWX0N3dzfPPP88//vEPLr74Yn7729/yne98h0gkMmqeEI2GxvSihrMOd8wikQjt7e2a+Gtra0Ov12vhRVVVVVoFu0QYkk1yGNPyXwEQPPo6FFtyH4yIdPwKPliBvGkLANLYUkxXfyNjtog0LvGgejxUAag+tPB4PBQUFDBp0qQBy/Ir9hLo3o/UsQcKpw3bHrPZTElJCSUlvfmJfr+flpYWpGdf1LapkWQcmzdr3piAHOD9Xe8DcFbF4e1FRDsmIokekRgJgvBQJEnCbrdjt9spKytDURR6enq0ENOamhr8fj9OpzMmD3GwQmDDsSkTiGoXxC9WRZsnsmSOrCAcBdhsNq644gquuOIKdu/ejd/vBxg1YhASyyEU2UMoom2JCkI1n0oVgO3t7Zo3paCggIkTJ5KTkzOsG+VQRap+90p0vq3I1lyCx1w/5M/vyx6RkLZsp+DDT3pf6PVY7vgOkiW+IiVJt0WwsemLaI+GKgAVRdE8GYk+tFDsxSi+LUjBzsE3HgIWi4XS4mJat+9CAXA5KZw9E6/Px7p16wiFQmzSb8If8VNqLWWaZ/iitC+++8F3qW+r539P/V/G2sem5DPSjWgLYBHtSfSaliQJm82GzWZj7Nje86Snp0fzINbV1dHV1YXD4dDEYW5ubt+tgpJkUzoQ1S4Q27YsYpIVhCMYr9fL2rVraW5uprCwkDFjxsQUmBlNjAYPoai2DWaXWlJf/dfR0aHlUxUXFx8WTpcOm/ojUjaP7m8uQWrfBWZn0uxREeH4KcEghif/jCT32mK69CL0kyZk2CqxUCvXquLP5/MhyzIulwuPxxNX2PJA9Jz/v6CPbzE7VCLbdqB09VaONc6cztiyMsYe8MZ0d3fzwrIXAJgmTeO9997D7XZrOYhOZ++5P9xrsqm7iabuJra1bRuWIBThuolGtIWySPYkS0hYrVasVqvWBisQCGgCsb6+ns7OTq2VkCoS+6uSLqq4EbnthMi2ZRGTrCAcYagT4/Lly1m8eDHV1dUoioKiKMyaNYvvf//7XHppcsuPi0C2ymjqONRzGQqFDhOAVqsVt9vNmDFjcLvdWK3JqTw4kE1DHSs5fzLkT066PSDGwjb413+i270XAN2EKowXX5BhizI/Loqi4Pf7CQaD7N69my1bthAOhzUBWFZWhsPhSN4CKcViECC8tlr72TjjCO1nSZII6oOsbVsLwA0LbiBPytNyELdt24aiKDidThRFob29HYfDMaQF9UT3ROrb6tnUuomTxpw0rO8jyoJeNHEhmj2QmmNlNptj8maDwaAmELdt28batWux2WwxHkT1PiPiGIG4dkFiton6HbKkl6wgHGFIkkR9fT0//vGPqays5P333+dnP/sZfr+fCy64gDvuuAO73c75558/qp4QZfsQpg61CmhdXR2tra10dXWRk5OD2+2mvLwct9sdd8+0ZJGoIJQ69iAFO5HzUuMhF+WGGdm4idALrwAg63RYf3ATUoYLB2RqbPx+vxYC6vP5CAaD6PV6bDYb48ePx+l0juiwebXdBIBh5hExf3t357tElAhTPVMZ5xwHEFPwo6Ojg7179+L1evn000/R6XRa9dLc3Ny4w2Mnuifynx3/YXPr5mF9l0w/MBAZ0URFuuwxmUwUFRVRVFQEHHwQ6fV6aWhoYMOGDZjNZi20VH3w/UUcq6GQ7UOYJVGygnAEoU4+y5YtIxwO8/jjj5Obm4skSXR3d3P22Wfzyiuv8NJLL3H++eePqpvwaAgZ1el0hMPhTJuB3++P8QB2d3djNBopKiqisrISt9sdd25Hqkj05mT+4BcYNr1GYMHdhI66OkVWZXZhqwQC+H/zKBx4qNC04HgmjivPmD3pJhAIaOGfPp8Pv9+Pw+HA4/EwdepUXC4X69atIz8/H48n8cqfiaDbtxHz8l+hmOz4z3k06ftXFIWw2n8wJwd9ZUXM34tzijmu6DhOLD3xsPdKkqS1cdmxYwennXYa7e3teL1empub2bRpU0xj8ry8vH4L6Ex0TwRgU+umYX8nURacIi/iRSBT42M0GikoKKCgoAA4mKrg8/loamrC7/ezdOnSmBDToRQrSyait50Q1bYsYpIVhCOQzs5OFEXRYvOtVqvmPbPZbDQ3NwOj66lsvIJQ9JDRdHsI1VA6NZeqtbWVQCCg5W5MmDCB5uZmLBYLVVVVabVtIBIR9vqdH2OsewUFiciY41JmD2T2mgr+5e8ou/b02jF+HM3HH83EjFkTSyrGRW3mrv7r7u7G4XDgdruZOHEibrc7c2XV5QiGre8g2wpSs/udu1Fa2wAwHDkV6RBP54mlJ/YpBg9FkiR0Oh1utxu3201VVRWyLNPW1kZLSwuNjY3U1tZiNBpjeiDabDbgoCDc2bGTrlAXOcacJH/T9CPa/UG0hbso9hgMBvLz88nPz8ftdlNbW8sRRxyB1+ulqamJ2tpa7cGGKhKHGho9VERvOyGqbVnEJCsIRyButxtAS8o2Go34/X727NlDdXU1p5xyCsComgxMJhPd3d2DbidqWCakx3upFpyI9gAGg0GcTidut5vJkyfjcrliFtItLS3CLZIgzoWbHMb83k+B3ib0ctH0lNmTyUVSpLqW0Iuv9b4wGpEXXwOt3ozZkwqic1d9Ph+dnZ3k5OTg8XgYP348brd7yGXrk41i7w1zk7r3gxwGXXJvpaG1G7SfDTOOGGDLxNHpdFp1VeitGqyG6u3atYvq6mosFovmPSy2FtPY08iGlg3MKZ4zpM8UbX4RQfCoiCLAVEQ7VnBQeKkPLADtwYbP52P//v1s3rxZax2jikTVU55Ku0Q6dtFkcwizJEpWEI4g1Iu2qqqK3NxcPvvsM0499VRcLhfLli3jkksuwWazcf31veX2R5MgTMRDCGJO1KkQhGo5fXUR3draSiQS0QRgaWnpoLlUIobZxmuTcc0z6PfXoljcBE74gRA2JRvFH8D/4GNw4LNNV1xMz9hSYQThUK+zcDisLeh8Ph8dHR3YbDatCqgIocv9odjyUCQ9khJB6tqH4ihJ6v7DUfmDxkPyB/+z/T8cUyOk7EUAAQAASURBVHQMBdbkeCf1ej15eXnk5eUxceJEwuGwVuxjx44djImMIceUQ8OOBsqVcnJzc4eUUyzafCwKos29It47+wrNjH6woXq+Ozo6tF6IW7duRZZlrR9ubm4uLpcrqesikUNGsx7CLImSFYQjkFmzZrF48WLtafn06dM56aSTOO+887j88stTXgEyEySSQwhi3tSSISjUAjDRHkBFUXC5XLjdbsrKyhJ+KjpSBaHU3YL54wcBCJx4B1hTmzcGmVm8Bf/6DxS1qujUSRi/ci7+ri7hjtlgqP0rowWg2WzWqoB6PJ60Fy8aMpIOJacQqXMvUldTUgWhoigHK4xazOgnjtf+tqtjFz/55CcYdAaWfHkJDpMjaZ+rYjAYYnK5jgkdownErVu3snbtWux2e0yRGlGFe1+Iem8QBRHHJx6bdDodLpcLl8tFZWUliqLQ2dmpVd/dsWMH4XAYt9uteRHdbvewCk+JHDIq4nHMIjZZQTgCycnJ4ayzztJen3XWWTGvRyNmsznuKqMg5tOxoeQ3qk89owWgJEmaABxuPzUQM8w2HkFo/vCXSIE2IoXTCR2Z+lYrmbi5Rmo3x4SKWm5bfFg+mQj0daxkWaa9vV0TgG1tbVr/ylS1L0lr/pC9EDr3outsIplXj9zUjLxvPwCGaVOQosJk3254G4CjC45OiRjsC6PRSGFhIYWFhUBvuwB1ka32k3M4HFoOosfjOSy0d6Q9vEgnoi3cRbMHhia8JEnC4XDEVN/t6urSHm7s2rWLYDCIy+XSzluPx5NQXrKIY6Ui4hooi9hkBeEoQQ1dEHVyGi4GgyGuCp3RIaOiEY/IiUQitLe3a+Kvra0NvV6vhb1UVVUlvbKaqB7CwYgUz8BQ/x/8p/4CdOkRSekcJyUYIvDQ41pVUdM3voqufExGbBmI6IcwHR0dMQLQYDDgdrspKipiypQpWK3WlM9R6RoXOacYPWuROpuSut/++g/CQUG4sGLhoPtJ9ji0BdrQS3rsJntMP7lAIKAJxNraWnp6enA6nZr3UM1VFOXeJNoiPmvP4CTDJkmSsNvt2O12ysrKUBSFnp4eLcS0pqYGv9+P0+mMyUMcKG9ZxLFSyeYQZkmUrCAcJYz2J0EmkykhD6Eoi+Vo+vLEqWF0qgBsb2/XFtEFBQVMnDiRnJyclE7YInoIYfBjGJp1BaGpXwFzejwl6RbOwb+/iLxjJwC6CZUYLzo/xpZMo/a727dvH4qisGzZMq2oQ0FBAZMmTeq3ncFoQLEXoRhtEAkkdb/hfvoPbmnbQn1bPQadgVPGnpLUzxyMX678JS9ueZFbZ9/KZZMvi/mb2WympKSEkpLesFm/34/X66WlpUVbZOt0OhobGzGbzcMO0xsuIt4bREJEkZMKmyRJwmazYbPZGDt2LAA9PT2aB7Guro6uri4cDkdMJdPo8GiRvXAi5zdmEZOsIByFiDihDxeTyRSXhzDaWyEaqvDav3+/JgA7Ojq0MLri4uK0eVEOtUu0RdKANikySAduwmkSg6pN6SKydTuhv7/Y+0Kvx3zbtw9rQJ/uYxYdcqUWMFIUBafTCcBRRx2V8b5g6SRw6s8JnP7LpO9Xa0hvMGCYOkn7/ZKGJQDMK56H0+SMa1/JOhbljt5+l582fnqYIDwUi8VCaWmp1hapu7ublStXEgwGWbduHaFQSIt4yMvLS3qhj3gQ6RwV8X4tmj3pGiOr1YrVatXOXdX77fP5tPBotWVTbm4uoVBIuLFSETm/MYuYZAXhKCEcDiNJEnq9XtgJajgkUlRGJIETXUp/3759+P1+Nm/ejNvtTlkeVaKINF4q/dmk21+H5ZVvETj1HiLjFqTdrnSMkxKJ9IaKRiIAGL/+ZfTjK2O2Scc1rrYwUcWfz+dDlmVcLpdWCdThcBAIBPj4449xONInzoUgya0mAOQWL/KBXpOGKRORDhTZURRFCxddVL4o6Z87GHOL5wKwqnkVgUgAsz7+4j82mw2z2UxFRQXFxcV0d3fT0tKC1+uloaGBSCSC2+3WchDT0SpAJEQThKLZA5mz6VDvdzAY1DyI27Zt0yJ6FEXRRGKm7+cqInsvs4hJVhCOcHbs2MGyZcvYsmULer2eSZMmMWfOHCoqKjJtWlIxGo1xhYxCZkMgg8FgTAuIrq4ucnJycLvd5Ofn09raynHHpaZ5+lAR7eYP/QhCRcay5A70vi2YVv+FnjQLwnSNU+iFV5A3bwVAVz4W0yUX9bldKlqY+P3+mGbw4XBYE4BlZWU4HA6hFxkinsuJEFpXo/0c3X9wd9du9nbtxaw3M3/M/LTbNd41nkJrIc09zazet1oTiPGinquSJJGTk0NOTg7l5eWHVYLctm0bsixr+Yd5eXkpaTY+0s+TVJIVhP1jMpkoKiqiqKi3D2l1dTWBQACj0UhDQwMbNmzAbDbH5M9mKmxelDHLMnLICsIRSjgc5k9/+hO33HILiqKQk5MDQEdHB6Wlpfz+97/n3HPPzbCVySPekFFIr8fL7/fHVADt7u7GbrfjdruprKyM6aW2b98+2tra0mJXIojqITwU47rn0O/5L4oxB/9p92XEplSPk7xzN8G//lP9wN5QUdPhRQ2SdaM/VAAGg0GtqEI8PSyjbfmiLUCkjr1Y3vkhhP30fPUfSdlneF1UQ/qo/MGx9rG8/eW3qfPVYTPakvJZiSBJEnOK5/Dqtlf5aM9HCQtCdR99/e7QSpAdHR2aB7G+vj6mIXlubu6ww5JFO09FtEe0hz6ijZGK+oBj8uTJQO+6TH0gvHv3bqqrq7WUEPX8TXVNAJV4PYSi3fuzZI6sIByhvPXWW9xwww1cddVV3HTTTVrVrJqaGh544AEuv/xyPvroI6ZNm5ZpU5NCvEVlYGjtHeIh2oOiCsBAIKDlFEyYMAGXy9VvVTIRhReIadehNkmdTZiX9eZrBU78AYqzNCN2pXKcFFnG//ATcCA02njBOeijcsiSYUsgEIgJAfX7/TgcDjweD1OnTsXlcmW04MeIQm/CsPXd3p8jIdD3X40wXrSCMjodxiOmxvzNYXJwTNExw/6MoXLymJN5ddurvL/rfW6bfVtKFrWSJOF0OnE6nVRWVmqtS7xeL83NzWzatAm9Xh/jQRzJhYuiPaeiINq9AMQVhIfaZTAYyM/PJz8/HzhYNM7r9dLU1ERtba12/qoiMRUe8L5sGwgRxzZL+skKwhFIe3s7jzzyCJdffjl//OMfY/528sknc/LJJ3PWWWdx//3389e//lXYyTQRjEZjQh7CZISMqjlU0R5A1YPidruZPHkyLpcr7r5FolbzFFEQQuzCxPz+T5EC7USKZhKadVVG7En1OIVeewu5urb3s0qKMV1xyYC2xEN0CLPP56O7u1sTgBMnTsTtdifUd2sgRJln0nUuK1YPis6IJIeQuvYN+yGF3N5BZOsOAPQTqpByej2BYTmMYQj5isk+HnOL52LRW2jsbqTOV8eU3CkJ2TIUdDodbrcbt9tNVVUVsizT1tZGS0sLjY2N1NbWYjQatfzD3NxcbLaBPaiinKeQFV/xImrFzMHGKvrhBaCdvz6fj/3797N582atMrMqEpOVQyvqmGURl6wgHIEEAgE2bNjAr371qz7/LssyN9xwA9/5znfSbFnqSDSHcCg3WrWKYnQOYCQS0QRgSUnJsDwoogovEe2Ktsmw8d8YN72OIunxL3wgbT0H+7IpVcj7Wwg+/Zz22nzLDUiWgQt39HXMoosY+Xw+Ojs7ycnJwePxMH78eNxu94B9tbIkgKRDySlE6tiN1NU4bEEYXt93/uBDqx+iuqWa64+8nuNLjh/WZwwHi8HCt6Z/i1xLLmPtYzNig06n0xqIQ68HprW1VWs0Xl1djcViifEgWiyWjNiaCCIt3EUUhCLaBIkXbok+f9UHHB0dHVol061btyLLslaFNzc3d0hVeNV7g2ihv1nEJisIRyA6nQ6v10t5ebn2u87OTtavX8+8efPQ6XSUlpbS0dGRQSuTSyI5hDqdLi5PnCzLdHZ2xngAFUXB5XLhdrspKytLasU7EYUXiOm5jB4r/a4VAATnfge58IiB3pZyUnX8Ao//Ebp7ADCceRqGWdMH3F5dHIXDYe2Js8/no6OjA5vNplUBjc5hTRUiLtTShWIvhI7d6DqbGO4VFN1/0HggfzAsh3mn4R28AS+ykvlr9JtTvznk96biPNHr9eTl5ZGXl8fEiRO1HK6WlhYaGhpYv349NptNE4e5ublCiQtRQ0ZFsgfEzGuE4Y+VTqfD5XLhcrmorKw8rMjSjh07CIfDuN1uzYsYTx9P9X4u4phlEZesIByBmEwm7HY7nZ2d5OXlAbB161ZOOOEEbSJQFEWrhCXa5D4U1BzCeCbg/oSX+jQuWgBKkqQJwHHjxmG321M2iaYqt3G4iChUo20KnP4/hKtOz0ibif5sSibhjz8j8tFnvZ/hdmG+5hv9bqvmpEQ3gzebzVoVUI/Hg9kcf0uA0Ua65zo5pwg9IHU1D3tfoeiG9Ef25n6v3rcab8CLy+RiTtGcYX/GaOfQHK5QKKS1Cdi6dStr165Fp9Np/w5tNJ5usoIwPkS0CZJvV19Flrq6ujQP4q5duwgGg7hcLi3E1OPxHBb2n8h5pbbqypIlKwhHIGazmZkzZ/Liiy/yjW98g0AgwK5du7QG0ZFIhFdffZW5cxOvBCcqJpMprj6EcFB4RSIR2tvbNfHX1taGXq/XwjGqqqrS2khbROEFYtoVY5MkERl/RmYNIjWLNqWrm8BjT2mvTTdcheQ82M9PzTlRQ0Db2towmUzatT537lxh+l6Jdg6lA8V+4KFbZ9Pw9tPjJ7JpCwD6ijJ0rt7j++7O3qI1C8YuwJhg0ZpUHY/9Pft5ffvrWPQWvj7p63HbkolFp9FopLCwkMLCQqA3p/aTTz4B0BqNOxwOzYPo8XgyElIt0oJcRPElok2QerskScJut2O327U2LT09PZpArKmpwe/3a5WhVZEo4oOGLOKTFYQjEJPJxDe/+U0WL17Mgw8+iKIoKIqieQuhtz/O7bffnkErk0s8jelV70kwGKS+vh6/34/BYMDtdlNQUMDEiRPTVvK5L0QMzQQxBaGxbTsz6n+PNHsqii030+ZoJHucgn/5G8p+LwD6o2ehmz8vJgS0ra1NO4eLioqYMmUKVquVQCDAvn37hMiP+iIvOpScIhSTHeT4wtn7I7yxDg7MDWr+YESO8P6u9wE4rey04RmaRNbtX8fv1/6eQmshF024CH2GcnqHgslkwmg0MnbsWEpKSggEAlp4Xm1tLT09PTidzpg+cskqutQXos27KqJd06IKwnQ3f5ckCZvNhs1mY+zY3jzenp4ezQteV1dHV1cXdrsd6G11lZeXl1EveJaRQ1YQjlCuuOIKjEYjkiSh1+vR6/VaqJher+epp57SKluNBvoShGq+iPqvo6MDk8mEoii43W7Ky8uxWq3C3EhEFF4g3s0fOUzuBz/CtH89ofd/gv+cxzJtEZD8cYrUbib0ypsAKCYjW884kf3Ll2uVFQsKCpg0aVKfZfWFO2YCkc5rLDjnJoJzh1+8K7xho/azYXpvu4k1+9fQ4m/BaXJyXNFxQ9pvKs6TE0tPxGly0tzTzH+b/8uc4sFDWUWb99RxMZvNlJSUUFJSAvT25fR6vbS0tGjeF5fLpeUfxpO/lQgienJEFF8i2gRi2GW1WrFarZSW9ha1CgQCNDY2snHjRrZs2cLatWu11ljqQw4RHiRmEY+sIBzBXHrppf3+bTSJQeh9shsIBHjuuedYvnw5Y8eOZd68eVitVtxuN2PGjMHtdmO1Wvn8889xu92Dlh9PNyILQpHsMn36e0z71hPS5xCY/+NMm6ORjHFSc0J8+/Zj+5/fYj6wP+/p83FOGE+5251QGLMICxIVkc6htCElxzvQlyBUw0VPHnPykNpOpAqT3sTC8oW8UP8Cr29/PS5BCGKJnv6wWCyUlpZqi+vu7m7Ng7hu3TpCoZCWcpCXlzekCpDRZAVhfIzWojKpwGw2U1BQQG1tLSeeeCLBYFDzIG7bto21a9dqhZY8Ho9W1CZLFnHuMlkSYvXq1QQCAYLBIKFQiGAwSCQSQafT0draysUXXyzkBJoITU1NfPjhh3zwwQcsWbIEv9/P/fffz7HHHsuRRx7JCSec0GcBjWxoZmKIZJeucS2mFb8FYEPFlUxwZKYBfX8kOk5qL0s1BLS1tRVZlqlYU4N5b2/ema6qgvLF1yElEJom0iJEJFtGIkokQtu6avb2dFFaVIynpDcvcV7xPPb37GdRxaIMW3g454w7hxfqX+C9ne9x+9G3YzfaM21S3CSyiI8Oz1Ov5ZaWFrxeLw0NDUQiEdxut+ZBTGZV6kwhosgR0SZIf8hovETbZTKZKCoq0ooMqq2J1HNYURROOumkTJqbRRCygnCEsmDBArq6urSwUUmSCAQCyLKMzWbjwgsvHLHVBj/66COuueYaNm3axIwZMzj55JP57ne/y+LFi1m3bt2gE7BIAicatdiNaDc3YcYr1IPlP99FUiL0VJ3Fbs88JmTapijiOWZq0n90M/hwOIzL5cLj8VBeXk5OVw/+B/9X3Snm796QkBg89POyHCTt11WoB+ur1yN1NdN9yctgSGzODYfD/Hjxt3lq+RuEFQVDtZ5v3fED7v3l/3DSmJM4aYyYC7XpedOpcFSwo2MH93x6D7+c98sBi96Idp4O5TyRJImcnBxycnK0Ah/RLQK2bduGLMsxPRAdDseAnyWqh1A0RLtnqoxEu4xGIwUFBRQUFADE3c4ry+hHvEcbWeJi/fr1bNu2ja1bt7Jt2zZqa2t56623OOWUU3j88ccTqpT24Ycfct5551FaWookSfz73/+O+fuVV16piU7135lnnhmzjdfr5bLLLtOauF9zzTV0dnbGbLNu3TpOOukkLBYLZWVlPPDAA33aM378eH7961/T0tLCmjVreOSRR/jSl74ExDd5idzeQUREEYTm5f+D3luPnFNE+/yfgWDj1d84+f1+9u7dS01NDR9//DGffvope/fuxWq1csQRR3DSSScxe/Zsxo0bh9PpJPToUxAIAmA8/0z0UyYOyRbREOEcSjsGC/qG5eibNyB170v47T+584cs+c8LfHBNMf6fjmPpVYW89fyf+emPf5QCY5OHJEnceeydGHVG3t/1Ps9uejau94hAss5TtUVARUUFs2fP5tRTT2XOnDnk5ubi9Xr59NNPee+99/j888/ZsWMHHR0dh322qIJQJHug1+Mlmk0g5lhBYuMlooczS2bIeghHKNFN6VXKysooLCzk/PPP59xzz407j7Crq4uZM2dy9dVX85WvfKXPbc4880yefvpp7fWh3sfLLruMvXv3smTJEkKhEFdddRXf+ta3eO655wBob29n4cKFnH766Tz55JOsX7+eq6++Grfbzbe+9a2YfRUXF3PeeefF/E4VuIFAYNCKWSKHjELvZJ3MwgTDRYjxCnZiqH8bAP+iX4M1F0Wpz6xNfaAoCoFAQAv/9Pl8+P1+HA4HHo+HqVOn4nK5+j2+4aUfEVm1BgApPxfTFZcM255MI+KCKG1IEkpOEVL7TqTOJhTn2Ljf2tnZyf/7wx/44Jt5HF3aO58eM8bMX85zMv9/n+DyW65masnUIZuW6sXq0YVH8/BJD/OvLf/i0kn957OLRqquGUmScDqdOJ1OKisrkWWZ9vZ2vF4vzc3NbNq0Cb1eH+NBFBERRY6INoHYuY2J2CXi2GZJP1lBOMqYNGkSOp2OQCAQ93vOOusszjrrrAG3MZvNFBcX9/m3jRs38uabb7Jy5UqOOeYYAH7/+99z9tln85vf/IbS0lKeffZZgsEgf/rTnzCZTBxxxBGsWbOGhx566DBB2BeqCIynF6EoHq9DUSdd0WwTYrxMdrq++RaGLW8TqTwVurszb9MBgsEgra2t9PT0UF9fTzAY1ATgxIkTcbvdcZWmV9o7CD4Z9VBl8bVIOUMrfJS9gYuDYi+C9p3oOhtJ5LHK3r17CYfDmhhUOWaMmXA4wpX/upLlNy5PuP9gOplbMpe5JQf73cqKTIu/hQJrQcx2olzLKum4ftRqwW63m6qqKq2naEtLC42NjdTW1mrzxq5du8jNzRWiEJqI4ktU4SWq51JUu7KITVYQjmAikQg+n489e/bQ09ODw+HAbrfz7LPP4na7k/pZS5cupbCwEI/Hw6mnnsovfvEL7QnnihUrcLvdmhgEOP3009HpdHz66adccMEFrFixgvnz58d49xYtWsSvfvUrfD4fHo9nwM9XPYTxCEKdTpd5j1cfZAXhIJidhKddBGTWJjXpXvUCdnZ2kpOTA0BhYSGVlZVDal4d+OP/obS2AaA/4TgMxw+tlUA0Qhy3A4hiS7rtkHMK0ZN4c/rS0lIMej2r9gRiROF/dwdABwumJd6MPpMoisJDqx9iScMSHpn/CFNyp8T8XZQFaqbOU51Oh8fj0e51kUiExsZG1q9fz+7du6mursZsNmsFavLy8jLSHkBUQSiaTSC2XfEIaLWmQZYskBWEI5onn3ySX//61+zZs0frQ7hw4UIeeOABrFZr0j7nzDPP5Ctf+QqVlZVs2bKFO++8k7POOosVK1ag1+tpbGyksLAw5j0Gg4Hc3FwaGxsBaGxspLKyMmYbtepVY2PjoIJwNHgI1QlaNNsyOV6G6ueRwn5CM74RkzMYLZ5TfcMNh8MxzeA7Ojqw2Wx4PB7GjRuH2+3GZDKxevVq7Hb7kMRgpLqW8Ju9bQSwWTF/+5ph2SzSIkQkWzKBYu+dx6SuxARhTk4O15x9Lpe/8Bp/vSifo0vN/Hd3gEv+vZ/cU3M5a9LAURui0RPu4fPmz2nxt/Ct977FAyc8EOM9FAkRzlm9Xq+Fl8+ZM0frq9vS0kJDQwMbNmzAarVq4jA3NzctheJEFDki2gTi2pX1EGYZCllBOMJQJ6DHH3+cu+++m5tvvpmvfvWr2Gw26uvrue2227j++ut59tlnyc/PT8pnXnzxxdrPRx55JDNmzGD8+PEsXbqU0047LSmfMRh6vR6dTkcwGBx0W9GLyohmW6YEoa6lHss7dyKFe1CsuYQnnRNjE6TmhhuJRA4TgGazGY/HQ1lZGR6Pp992JkNBiUQIPPqU9tp05SXo8pOTPyTaufRFRMnpFYS6BD2EAD+eM5/Qp6s4+amdhCUJvUGPY4GD8kuqmFssppjqD5vRxv879f/xg+U/YGXzSr774Xe5/ejbuXDChUKdp6Iu4g0GA/n5+dp9OxQKHdY/zm63azmIubm5g+bTDwURx0dEm0DcthOihthmEZusIBxhqBPjn/70J374wx/yve99T/tbRUUFb7zxBscccwy7d+8mPz8/JRNpVVUV+fn51NfXc9ppp1FcXExzc3PMNuFwGK/Xq+UdFhcX09QUu2BSX/eXm3goJpMpriqjQhRJ6YPoojIikZEbbTiA5Y2bkMI9hMtPJDwx1huSTJvU3B01DLStrQ2TyYTH42HMmDG43e64POpDFc6hV99E3rodAN2ESoznDr+vnIiLIxEW/ZkYF9lejGJygDSEQlEbN/GT8sl8b8x4un93Py/3vM0/dvyDk8pOwmIYXrhgJo6H3WTndyf/jntX3ssb29/g/v/eT0NHA7OUWUKes5lmsPYAhYWFWvSN2mC8paWF+vp6Ojs7cTgcmgfR4/EMKXqhL0Q7VqIKQlHtynoIswyFrCAcoXR0dPQZZul0OrVeaKli165dtLS0UFJSAsC8efNobW1l1apVHH300QC89957yLLMnDlztG1+/OMfEwqFtJvWkiVLmDx58qDhoipGozEuD6GoIaMgpm2ZsMm8/AH0zRuQLR78Z/0WpNinmcPxpsqyTEdHh+YBbGtrw2Aw4PF4KCoqYsqUKVit1iHdMBO1R/b6CP7lH9pr8+JrkQSqMJtl+ISnXUjnERcl/D6lx09k81YAHOOrGDNzBste+wkAp5UlJ/IiE4tCo97IPXPuodxRzpPrn+TZumepsdQwk5lpt6UvRFrEJ2LLoQ3GA4GA1gOxtraWnp4enE6n5j30eDxxFbsajk3pQkSbQGy74vUQimh/lsyQFYQjlJNOOom///3vHHPMMUyaNInu7m50Oh333nsvZWVlWtPReC72zs5O6usPlvjftm0ba9as0W4s99xzDxdeeCHFxcVs2bKF22+/nQkTJrBoUa+nY+rUqZx55plcd911PPnkk4RCIW666SYuvvhiSktLAbj00ku55557uOaaa7jjjjvYsGEDjzzyCA8//HBc31eSJIxGY9xFZURttpoVhKDfvhTTqt7G7P4zH0Kx9+8hjscuRVHo6OiIKQSjVvgrKChg0qRJ2Gy2Yd/4hvL+4FN/he5uAAyLTkU/bfKwbDjUFhHOpS/8guKQ769GAEQikQHfFq7dBAe2NUyfyt6uvbQGWrHoLZxQckJqbE0TkiRx7RHXUuGo4J5P72GmZWb2POmD4Vy/ZrOZkpIS7cGs3+/H6/XS0tJCTU0Nfr8fl8ul5R+63e642h2JKHJEtAnEDc1MdLxEHNss6ScrCEcY6uRzzz33cNFFF7Fw4UJOOOEEnE4nGzduZNOmTTz66KOMHz8+7n3+97//5ZRTTtFe33bbbQBcccUVPPHEE6xbt46//OUvtLa2UlpaysKFC7n33ntj8qyeffZZbrrpJk477TR0Oh0XXnghv/vd77S/u1wu3n77bRYvXszRRx9Nfn4+P/3pT+NqOaGSiIdQtLBMFRHzG9MpCKXu/Vj+cysAwVlXEBl/Rr82Qd8LJkVR6Orq0jyAra2tALjdbnJzc6mqqsJut6fkJpfIOEXW1xB+98PeF3Y75qsvS7o9WQ4n3ddX9Pno9Xq183H9+vXs2rWLvLw88vLycLlcMYvH8IaN2s+G6VMptZfy9pffpr6tftjhoqJwRvkZHFV4FOs/Wa/9LhgJYtInP/ctXkQTF8myxWKxUFpaqj2E7e7u1jyI69atIxQKaXNkX+ejimj3JxDvmKmIGpopam5jFrHJCsIRypgxY1i2bBnPPvss77//Pn6/nwULFvC3v/3tsGqeg7FgwYIBbwJvvfXWoPvIzc3VmtD3x4wZM1i2bFlCtkUTr4dQRC+cioi2qTal46arb/gIqaeFSP5kAvPvGtAmOFgWu7u7O0YAyrKMy+XSKoE6HI6U257IsVPC4ZhCMuarLkFyu5JukwjnkkjeynQRHa7n8/mYWfcg5eEWDPN/TdVRR7Fy5UqmTp2KTqejpaWFHTt2IMuythjPz89HPkQQAlgMFqbnTc/U10oJeZY87dxo7GrkunevY/GMxZw57swMW5Z5Ujnn2mw2bDYbY8eO1ebQlpYWvF4vDQ0NRCIR3G635kF0Op3aA0vRxISowisrVLOMJrKCcARjMBi44ooruOKKK2J+P1qfDiUSMirq4lRUQQhpavEw5Uv0OEpRzA4w9l3IRVEU/H4/AHV1dbS1tREOhzUBWF5ejsPhSPs5nsjYhF75D/L2BgB0k8ZjOOv0lNgi2rk0WgmHw9oDCa/XS3d3N06nE4/HwxFHHEFRbRP6zgbGOnVEHA6gN6SvuLiYsrIyLay5paWFffv2/X/2zjs+0rJc/9/pJZPp6X2T7YUFFll6byrYj6ICR0AUxSNiQT1SBRQsiB796fGg4oFjQyyAIr33sstuttf0ZGYyqdPnfX9/ZJ9nZ7JJNmWSeRPm+nz2sylvZu553vI813Pf93WxY/t2jtzYjAFQXU6G3UUUa3RxmUv8Yecf6Ix08q2Xv8XO/p18bvXnMOjntqdWS4v4uYpFp9NRVFREUVERtbW1qKrK0NCQ3NTYu3ev3LBIJBIMDw/j9XrfceM0VWg5roW4BixgdlEghPMYQ0NDbN68mR07djA8PEwikUBVVYLBIJdccgmLFy/Od4g5w1R6CLVcMqrF2OaaXKSrjjnkZ7FYTC64w+GwLA22Wq1UV1ePW94015jMGCmhXhL/+8eRb3Q6LFd9elaEZLS2ENECOc3VmAhlWkEABwcHsdlseDweGhsbcbvdWYqOqqMc+lvGNafX6XQ4nU6cTicNDQ0kdu5hKB4HYKi6gh8/ehNb01v5cOWHeW/Te/F6vdMSBMmEFs5HJnQ6HVetuQqDzsBvtv6Ge7bew86+nXx7/bdxWXKfPS9gfOh0OoqLiykuLqaurk5uWIgexO3bt7Nz5048Ho/MIM5WGf5koYXnfyZE9YrW4oJChrCA6aFACOcp2trauPzyy3n00UdxuVyYTCb0ej12u53Ozk5OPPFEFi9evKCyhZPtISxkCKeGWSeEySjWf32ZxHFfQvGNbFLE4/GsEtBYLEZxcTEej4fly5fjdDp59tlnqampwWrVRj/VZM9d4r9/C5ERlV/jeWdiWNo0azFp5Vqa74sP0QcoSkCFMJHX66WyshKv1zvhdSi8CHXDXZN6P2Xrdvl16cknsMd0Dz3xHhRVkYqRQhDE5/PhdrsXxHPcoDdw1RFX0eRu4tuvfpsXO1/k4kcv5nsnfo8lniVzEoOWsjpaiSVzw2Lv3r0cccQR6PV6ent7RzLaO3ZgMBiyPBCLiormLHYtEhzx7NVaXFDIEBYwPRQI4TyDIHg/+MEP6O7u5tlnn+XEE08c9/iF9FAwmUyT9iHUykJ5NLQY22wTQsvTN2Ha/nfoeJONJ/2KcP8AkUhEEsDFixfjdrvHzIhoaawmM/GnNmwm9fTzI984i7F86uN5jeediMleM0KVUWxMiJ4qkQWcyoJXdRwghEM9hzlyBJmCMl31Dlr3tGLWm7nwXRdSZCoiGo0SCoUIhUK0traSTqdl/6HP55t0tkYr18ho4nNu3bksci7iq89/lfbhdj71+Kf46ak/ZW3J2jmJRSvQCiEcDaHS7Ha7WbRokcyY9/b20tXVxbZt2zCZTPKa9Hq92O32WYtHi+OkdUKoxbgK0DYKhHCeorW1lXPOOUeSwdGT3EJ8GJjN5oLK6CxgNq6VZDJJX18f6pa/0/j2vQBsqrsUncE4ZsndeHFpbawmikdNJon/NENI5tJPoHMW5y2euYaWYhkL4poUJDAajUpj78rKyhmVJSsHCKF+eOyS0dGQhNBs5jHTDgCOqziOIlMRADabjerqaikIMjQ0RDAYJBgMsnPnTgwGgySHfr9fM1n0qWCJZwm/Pfu3fOulbxGKhVjmWTZn762V+VGL98xY2Ti9Xo/H45GbJel0Wt5L7e3tNDc3Y7FYJDn0+Xw5vSa1SHDEudPipvtUK8O0NrYF5AcFQjjPIG7c448/nr1799La2kpNTc074oYuqIzODnKRIUylUrLnKhwOMzg4iMcQ5fiN3wcgetQVLD5t8hYjIi4tjdXh4kn+9R+oLW0A6JctxnjO6bMej1agpVgEMrMa4pq02Wx4vV4aGxunbdw9FtSiUoBxewiz4gr1onSOHGdctphHO58Exjejz+z3amhoQFEU+vr6ZPawubkZu90uCaLX6z3sZstcY7z7xmVx8aOTf8RAYkBabSiqwmBicFb7CrV0vWopFoHDxZS5IQEjz39xTba0tLB582Z5r4lrMtOmaqrQIiEUm85aiwu0WWJbgPZRIITzDOImv+CCC7jiiiu49NJLufjii7FYLCQSCVKpFL29vZx55pmsWbNGkw/S6WKyGUK9Xq/ZDKHWSA5MjxCm0+lDCKDFYsHj8VBTU4PH5cT94CUYk4Oky9aQOvnr045LK5goHiUQInHvn8SBI0IyGtw5XshQVVVmATds2EBfXx9GoxGv10tVVdWMF6UTvrejHNXihEn4B2aWiw4urmDfwGOY9CZOrjx5Uu8lehu9Xi+LFy8mmUxKMZAdO3ZIBVS73U46ndZMH/l4949Bb8Bj9cjvf9X8K+7fdT+3Hn8rR5cenfM4tPT81eL8PJ2YjEYjfr8fv98PINchQsF048aNOByOrB5Es3nyXpRaHSfQ3jwFhR7CAqaHAiGcZxCT+913383TTz9NaWkpn//859Hr9RgMBqxWK11dXfzsZz9jzZo1KIqCYRYUDvOBhdJDqDWyKia0ieIS2Za+vj7C4TD9/f2YzWY8Hg9VVVV4PJ6sEiHzKz/B2PoSqslO9D3/BdMwotbieRwvnsQvfgMHrDJM7z0bw+JFeY0nH8hHLNFoVCqBhsNhUqkUNpuNqqoqmpqa5kz4Il1zPENXbZnUsckMQvi6vw+A9eXrcZgd03pvk8lEWVkZZWUjZaui/7Cjo4NEIsETTzwh1SJ9Pt+ceHZOF/F0nMdaHyMYC3LlU1dyxaoruHTFpeh1uVvcau2e0dq5yEVMRqOR0tJSSktHMueJRIJwOEwoFGLXrl0MDQ3Jcm2fz4fH45kwq63VcQLtEkItxlWAtlEghPMMYtfnhhtu4Otf/zpGo1EqjBoMhkMeAguFDEJBZXQ2MTouRVEYHByUGcD+/n6MRiMej4eysjKWLVuGzWYbe9JR0hj2PQNA7PRbUD3TJ0daGqvxzl3qzbdJPffSyDEuJ+ZLLpyzeN5pSCaTWX6AsVgMp9OJ1+ulurqa9vZ2ioqKqKmpmdvApnAuMjOEDceeyQU9cHzl8TkLRfQf2mw2otEoRx11lBSo2bVrV1a5n8/nw2Yb2w80l5jsfWwxWPjNWb/h9tdv56F9D/HzTT/nrZ63+PZx38Zr9eYsnnfivTNZzMYz12w2Z21axONxmUHctm0bkUgEl8sls4ejy7m1SHBEWabW4oKR2CZTNq6l+bWA/KNACOcprFYrJpNJeuEoikI6nUZVVVKpFBaLRXN9JDPFQvEh1OpDeGhoiEAgQF9fn5Tdd7vdlJSUsGTJEux2++QmP72B6Ed+j3HnP0ktee+049HaWI312dV0msTPfy2/N19+Ebri6WV6pgOtjM9sLYoyS5OFH2BRUdG46rQdHR2aGZOxoMbipHfuAcBQV8OahuNZ05A7Mjgamf2H9fX1Wf2HbW1tNDc3Y7PZsgjibM0bk71GbEYbN66/kaNLj+a7b3yXV7pf4eOPfJxbjruFdWXrZhyHlq4PLRKduSg3tFgsVFRUUFFRARxU/A2FQmzZsoVYLCZtV7xeryZ74rR47gS0HFsB2kWBEM5TvPHGGzz44IPY7Xbi8TjJZJJ4PI7BYKC3t5d3v/vdXHDBBZrpH8kFzGbzvC8Z1Ur2UviuiWyLqqps3boVj8cjRTdmVG6nN5Jaev6MYtTieRwdT+qRJ1D2twKgX9qE8cxT5iyWhTjhC0VNkT0QmWmv1zvSm+rxzFof4Exh+deXMXS/TeysO8Y9JrVtB6TTABhXLZ+r0CRG9x+KXi+RPdywYUOW/6HH48nb/HH+ovNZ4VvBN174BnsG9vCl577Eg+c/iNvinvFra+Xe0eLCPR/PXKvVSmVlJZWVlQBEIhH5DHj77bdJpVJs3ryZ0tJSvF6vJnw5tXjuBBbSuq+AuUOBEM4ziIfQW2+9xW233UZdXR0wMtGnUikCgQBDQ0OsXLlSHr9QUCgZnT5UVSUSiWSZwSuKgsvlwuPxEA6HOfLII3E6ndN+D+PWBzB0byZ+4rVgnPmiXWuT7eh41OEIid/+QX5v+cy/z7mQjJau8+nGEo1Gs/wAFUXB4/Hg9/unlpnOM/S9ezAEtqIfaAfG9mTLLBd91ddHWe8WlnuW5+3zje71isVisrz07bffJplMynMxk/7D6V4bja5G7jn7Hu544w7W+NfkhAxqeSGfb2ilL85ut2O326XtymOPPUZpaSlDQ0O0tLRIz1CRQXQ6nXNOgLQs3DKVa1yrZa8FzD0KhHCeQdy4l19+OZdffvkhv3/wwQd58sknOe+884CF1UNoNpsXRMnoXMSmqirRaFSKwAjBDUEAa2trKS4ulhNaS0vLjN5P17cf6+PfRJcYQnHXk1x78Yw/g9bO4+h4En/4C2pfPwDGk47DsHLufNREPFrBVGIRfYAiAxCPx+V1WVNTk3VdzieojgPWE8PdQMOYx2QSwjsTD9L92IM8+v5HZ9ViYSqwWq1UVVVRVVUlqwiCwaDMIOr1+qzy0qmYkU/3erUZbdxw7A1ZpLI51Ew0Fc1JCWk+oTVyqhVCmAmxiVpZWYndbpfXZSgUkiqmiqJkKZg6nc5Z/wxaLGMVKGQIC5gOCoRwgUA8AM4//3xefPFFrr/+ev7v//6PVCqVM6+tfKOQIZwYsVhMkr9wOEwikcDlcuF2uw9rvD2jiS2dxPaPq9AlhkhVHUtyzSem/1q5immWIM6d0hMg+cBDIz80GTFf9sm8xqNliD7ATD/AoqIivF4vS5YsOaQPcL5CehEO9zAWIVQVhVTzNgBixRY6nGnWl62fNTI402tDp9PhcDhwOByy/7C/v18qmG7ZsiWr/3CqVgLTiQdgIDHA11/4Ot3Rbq5YdQWfWv4pDPrJb3xqiYRpKRbQJiGE7HHKvC7r6upQVZXBwUFZ+rx79250Op1sf/D5fDgcjpx/Jq2du0xoObYCtIv5Pwu/wzFaGVLsmC2EBdZoLBTbiVzFFo/Hs0pAY7EYxcXFeDweli9fjsvlmnSGeCZxmV+6E0PnW6gWF7F3/ximsDibrZhmA5kTbOK+++FAttr0vnejryjLazxagDhXmQs0oVBrMpnmpA8wn2OiFo1cA/rhHhiDF6X3t6IODQOwvSINOjiz5sxZjSmX46HX6/F4PHg8Hpqamg7pPxwaGsLpdOLz+fD7/bjdbvn8yeV9bNKbWFe2jgf3PihVSG9afxN+mz9n7zFX0NLzDbRJCA8Xk06nw+l04nQ65cbF4OAgoVCIYDDIzp07MRgMWRnEXNjRaJl0aTl7WYB2sfBYwzsE+/bt4y9/+Qs2m41YLEYymSSZTPLyyy+zbds2vvOd7wALr2R0YGDgsMdprdQwEzPJXiYSiawS0EgkIgngWIqLU8F0x8zQ+iLmV34CQOzs21GdVdN6//GgpQWTIKhKeyepR58a+WGRHfPHPpi3mLQwPiKGnp4e9u3bRzgcBsDj8VBSUsLSpUvHtyhZQFBEhnCoB8ZwSEhtOlgu+rI3hEFn4NTqU+coutxjrP5DQRAz+w99Pl9Or1NRQnp06dF89/WDKqQ3r7+Z9RXrJ/xbrREerZIKLcU01XOm1+txuVy4XC4WLVokM9u9vb10dXWxbds2uUElMttTKX0W0HJZ5lT6G7V0rgvILwqEcJ5BTCCbNm3iy1/+spxsDQYDdrudpUuXcscdd/D+978fWFg3+2QzhAulZDSZTEoC2NfXx9DQkJTcb2xsxO1250wiflrZuGgY6z/+Ax0qiVUfm5HFRM5immWoqkri3j/CAfJs/tD5c2ozkYl83tvCaDrTEL63t5eSkpJD+lPnGvm6ZrJ6CMcihBn9g83lCY4uPTonIilaQaZSZGafVygUQlVVXn75ZVle6vf7p7UIz8R7G97LCu8KvvniN9nVv4urnrmKi5ZdxOfXfB6jfv4sbbQ0R2uNMMPMY8rMbDc2NpJOp+nr66O3t5f29naam5uxWCySHPp8PqxW66Ti0tI4ZULLZLUA7WL+PDULAA4+FM8///wJMzoL8YFgNpsn1UMoiIQWH9gTZeJSqZT0XBO9Vna7HY/HQ319PW63e9Z6dKZDvgyh7egSwyieRcRPv1kTMc0mdDodxo5uUk89P/IDZzGmD+SWBE8VczU+YhElSODQ0BAOhwOv18vSpUtpbm5m6dKlM1Kpne9Qi8pQLS5Uc/GYv081jxDChBF2+ZN8teaMuQxvTjG6z+uRRx5h1apVDA8P09nZydatW7FarVkCNdN5ti1yLeI3Z/2GH234Effvup/9g/sx6MavitEa4dHaHKW18YHcx2QwGOQ1ByPzrvDmbGlpYfPmzdhstqwM4lgl7lo7d5nQcmwFaBcFQjiPIXp1urq66OnpQafTyR36yexwzTdMRWUUtPlQzCQ5mabbggBaLBaptjiXnmvTIV/p6vUMX/wvdMkImGa22z9eTFqD65En4cA4mf/t/ejstrzFMpvjk9kHKPwAzWYzXq+Xuro6PB5P1gJ+oW0+TQdKyXKGrmoe+ebJJ7N/FwyhdHQBsKtMQTHqOa36tFmNR2ubKU6nk/LychobG0mlUoTDYUKhEHv27GHjxo2y/1D4H0623cFqtPL1dV9nffl61paslfdFSklpPlOotTnqnUAIR8NoNOL3+/H7R3pQRbWD0GPYuHGj3PwS/8xms6Y33bUcWwHahbaflgVMiF27dnHttdfyr3/9SzYRV1RUcMUVV/DFL35xwZFCo9E4KUIoHoRaWhDByEM6kUgQj8d588035SLb4/FQVVWFx+PJ2zmbbjZOddUyW6OstQyhsaUd+9tbANB53ZjOPzfPEeXuGhc2JZl+gDDSB1hWVsayZcveEX2As4XMctG1p3yE3551LF7rGHWlOYZWz5fRaKSkpISSkhJgRCBLlJdu3ryZeDwu+w/9fv+kbAQy+zFVVeXGV27EYrDwlaO+gs1okz8H7Y5LvqHF8ZnrmEb3xory+EzxpOLiYqxWK6lUimQymbPWjVxhqj6EBRQABUI4b9HW1sall15KNBrlwQcfpKmpiUQiwQMPPMBdd91FNBrlxhtvXFA7RWazedIqozBCwPIpqiPUzsQCu79/xLPOYrFQW1urqUX2pMlXKobtb5eROPoK0vWnzHpcWiKERQ/+S35tuvBD6Kxzk70dDzO9bhKJhCSAvb29JBIJ3G43Ho+Hurq6KZuQa+lcaQ3JDEEZ85pVLPPOrWdlvnG4a8NisWT1H0YiEUkQ9+7dC3CI/+FE1+b2vu38a/+/UFHZGNzId47/DovdizV3jWo1Q6gl5Jukms1mysrKKCsbURGOx+P09vbS1tZGLBbjiSeewOVyyeyhx+PJu8p7QWW0gOmgQAjnKdra2ti2bRsbN26ksrJS/vxrX/saNpuNn/zkJ9x4442k0+kFRQgn20MIcz+5iTI7IQLT19eHXq/H7XZTUlLCkiVL6OzsJJ1OU1WVWzXOmWKyhNDy3Hcw7nsGfU8zw5e/OCulolONaS6Q3rMP84FFva7Uj+nc2bULmCymMj6ZYgrhcFjudE/HpmQ0tLL4yHcclqduxND6AqXO9wBr5c9Tm0Yyy+h0GFcuzUts+cZUMhZFRUUUFRVRW1uLqqrS/7Crq4utW7dKERC/3z9mj9cyzzJ+dtrPuO6l69g3sI9LHr2ELx35Jd5f//4pxTLb0CohLMQ0PiwWCxUVFSOK04rCEUccIdV1t2zZQiwWkwTR5/Nl2a/MFaaiMlpAAQIFQjhPYbVa8Xg82GyH9jDZbDYaGxsBNFfKMBOYTCZNlYwKJb1ML0AAt9uN1+ulsbHxEL8jvV4/qc8w15gM+TLseQLzm3cDEDvnB7NKBicb01wh+ce/yq9NH34fOnP+76vDLZBEhjrTD9BisYzbB7hQkM9rRtffiiGwFbvlXQfjiURI7x7Jcu33KTze+Q/+bfG/5SvEeQedTofb7cbtdkuVSFHCJ3q8iouLs/oPjUYjx5Qdw+/O/R03vnIjL3S+wO1v3M7LnS9zgnKCZsiF1qA1ggoHs11ajEuv12ep6wJEIhHZgyjsV8SawOv14na7Z52sLaTKsALmDgVCOE9RW1vLSSedxHXXXcdtt91GNBrFYDCwceNG7rvvPj784Q/T3t7OwMAAFouFRYsW5TvkGWOyhDCzZDSXEKVMmQRQURS5WKmvrz9smZ2WSE4mDheXbqgL6yNfAiBx5KWkF82+QqJWxkrp7Cb1zIsApIvsmM45Pc8RHUTm+GRen4IE6nQ6vF4vZWVlLF++fMwNpAJyB2E9YU31yZ+ltmyXNiUbSyNYVW16pM4WZkMlMlMEJJFIyPLS5uZm4vE4brcbv9+Pz+fjhyf+kN/v+j0/2fgTnul4ht2G3Zyvnp+TWGYKrREwrcUD2owJxo/Lbrdjt9uprq6Wz2SRQWxpaSGdTkuC6PP5cDqdOSdvWh2zArSNAiGcp1BVlb179/LSSy/x5z//mVWrVtHf38/GjRvxer08+eSTPPDAA8Tjcerq6rjvvvvyHfKMMVmVUciNF6EQ2hDkT/ituVwuPB7PtPzWtEJyRmPCuJQ01oevQh/tJV2ygvjJ35yzmLSA5J//Lhf0/Se+C1eeewcFdDodyWSSrq4uSQCTyaQsV2poaMDhcMzZOGrxup5rqAfM6S3JPvmzzP7BzRUJvlY9NxsK75TzYTabqaiokGV80WiUYDBIKBRi3759qKrKcu9yblt5Gz/e/WPO1J2pmeyJ1hbuWosHtBkTTC6uzPLnmpqaLH/O3t5e9u3bh6IoWQqmkxFQOhwm20P4TnlGFDA5FAjhPIVOp8Pj8fCpT31K3vgmk4kzzjgDnU5HKpXCZrOhKIpUy5rvmAohnMjvbyLEYjGZAQyHwyQSCVwuF263m8rKSlwu14wWE/OREJpfuhNj28uopiKi7/05GOdGCVULY6X09ZP811MAqBYz/cety2s8wjMrHA4TiUTYunUrxcXFeL3eGfcBzgRaXLDlA4IQWpN9xA/8TPYPAsqKRkrtC+N5PFnM5T2s0+mw2+3U1tbK/sOBgQFCoRDpUJrPWD6DTtXR3NyM3+9nT3oPS3xL8nZO8v18Gwtau5e1SginU5Y52p8z094nFAqxe/duubYTGcTpbOpNpYdQi2NbQH5QIITzFF6vlz//+c/5DmNOMdmSUZg8mYjH41kEMB6P50xoYyzkInM5Gxh3vFRV9grGzvouqnduS4/zPVbJvz8CB4SMEqccjzLHvoOKojAwMCDLQAcGBrBardILq6GhgYqKijmNaTzk+1xB/hc3iqMcOEgI1VSK1NbtAHQ7UqxbefacxpPv8chEPmLR6XS4XC5cLheLFi0iEonw7LPPYjabeW3na9zReQdGvZHP1X2O0xednheFSC2dIy2SLy3GBLmJS/hzOp1O6uvrZd93KBQiGAyyc+dODAZDVgZxtC7BWCiojBYwHRQI4TzH6EXYeIsyrZTIzAQmk2lSKqMwPvFKJBIywyKyLIIALl26FJfLNasLAi1kvcbCIXElhsFcBDodiWM+i2rzkFr+gfzGNMdQE0lSDz868o1eT/zsU1HTh7c9mdF7ZvSc9Pb2SqVaj8dDRUUFK1askH2Ar732Wl5tVQo4FJkZwn4gvWsvxEZyhc3lCU6fo3LRAsaGuF+WLFlCUVURdc/XsaN/B9/f+33eCrzFKcZT8Hq8UqBmphUhh4PWyI7W4gFtxgSzE5der8/awFAUhf7+fnp7e+nq6mLbtm2YTCaZPfR6vdjth4q7FVRGC5gOCoRwnmP0A0mLD85cwWKxkEqlJl27r6oqyWQyiwAODw/jcDikYp3b7Z5TJdZ8k5zxIOOK9Y1YS7Q8z/DFj4PJBjo9ydUX5i+mPCH13EuofSPekcYTjgWfF7W7O+fvI3ytRBYwlUpJ0YFFixaNWzKkpXtdS7HkE2pRKarVRRwnqGpWuWhvo5/yovI8RpcfaOl5lylwU1Ncw6/P/jV3vnUn9++6n8eHHifkD/EF/xcYGhxi//79sr9LCNRMJjsz1Xi0dO9oLR7QZkwwN3GJzUCPxyMVdoV1UHt7O83NzdKCRZBEi8VSIIQFTAsFQljAvMFkMoSixyqVSrFlyxai0Sh2ux2Px0NDQwNutzuvUvvT7W2cbeiA4pbHKXr4J+gjAQCMe58kteQ9+Yspz4uA5F//Ib82vf/dOYtHXKMiCxiJRHA6nXg8HlauXDmlrIQWF9v5Rl6zyo4yhj7fzNNPPslanY5kBiFsOO6cvMWlBeT7fh4LFoOFr6/7Omv9a7n19Vt5K/gWXx36KrcdfxunH3G6LN/r6elh+/btmEwmmT30+XxYrXPTTz1X0CL50mJMkB9rB4PBIK89ODiXCAXTzZs3ywqSnp4eysrKDvHozIQW7TwKyB8KhLCAeYOxRGXS6TT9/f0yAzg4OCgn6dLSUqqrqyd8IM418p31Ggu6gTaWvXUDnsCrAKQ9jcTPvp109fr8xpXHsUpv24GyYxcA+sZ69CuXQVfXtOIRfYAiCzgwMIDNZpO7vtPNUmtpItdSLJqBqpLaPEIIdUVFnHnixXP89tpcSOcT41lgnFt/Lks9S7n2xWvZ07+HZ9uf5ejSo2V/V0NDg8zOiMX3pk2bcDgccoHu9Xqn3G6gtXOktbkJtDdGAlqIy2g0ZlmwpFIpgsEgGzZsoKWlhS1btuBwOLJ6EBei92wBuUGBEBYwbyAyhP/85z956qmnqK2tZdWqVZjNZjweD1VVVXg8HqxWK6+88goul0tTZBA0RghVBdObv8Lywh3okhEUvYnksV8g8a7Pg1Eb45avsUr+43H5tel958md1MnEI6TFBQEUfYBer5eKigpWrlyZs8yCZq6lAg5FVw9q+EDJ8apl6N6h/Z5aukYniqXB1cA9Z93Dfdvv49+X//shvx+dnUkkElIdctu2bUSjUVwuFz6fD7/fP6lMvxZIRSa0Fg9oMybQZlxGo1Fen+vXr0dRFMLhMKFQiF27djE0NCRVqUWP7Fy2zBSgbRQI4TzG3/72N6LRKIlEgkQiQTKZPOT/eDzObbfdlu9Qp41kMsnrr7/Ok08+yd///nfC4TBXXnkl69atY/369Rx77LHYbLYxeym1tBAR0JbKqA5jywvokhEGPKvpOOqrVK3VjuhFvs6hGolKI3rsdoynnCjjGQ/CrkSQwFQqldX7keveo8PFkw9o4brWwphYnvk2p279B9Ed70OMiH7VsrzGpAVo4dzAxHHYjDYuX3m5/D6lpLjh5Ru4cOmFrPKtyjrWbDZTXl5OeflIX2g0GpXqkK2traTTabnwHs8+QAv3TCa0SHLyUZo5GWhVyVO0pOj1eoxGI2VlZZSVlQEH+9V7e3vZvn07qqpy2mmn5TPcAjSEAiGcx/jABz6A2WzGarViNBoxGAwYjUaMRiMmkwmTyYRer+eWW27R5AN1Irz++utcd911PPfcc1itVk477TTOPvtsNmzYwJ49ew6rrqgt4nUQeSeqySgoSbA4QacjdsatGBvPZLvpSExmbWQFBfI1VqlnX4RYDADjqSegO2BEnxlPKpXKIoDRaFTuvObCr3Ky0Mo1rsWFUb6gG+jAFWulr2UXojhrYEU1RXmNqoDp4N5t9/Kvln/xRNsTXL32aj66+KPjXus2m43q6mqqq6ulv5wgiDt27Bi3/1BL944WCaFWnnGjoaqqJlWexyuLhhFhvoqKCmlVFI/HDzmmgHcu5hdLKCALJpOJ5557jr6+PoLBIN3d3bS3t7N//3527drF1q1baW5untTC9Nlnn+X888+nsrISnU7HX//616zfq6rK9ddfT0VFBTabjTPPPJOdO3dmHdPb28snPvEJnE4nbrebyy67jKGhoaxj3n77bU466SSsVis1NTXccccdY8bjdrs555xzePHFF+np6eFPf/oTF198Mel0elKfR7PiLXmMy7D/eYp+eybWJ6+XP1OdlSTXfAKd3qC5iTdfhDD5yBPya9O5ZwAju67Dw8PEYjFef/11nnvuOWki3NjYyEknncS6detYtGgRHo9nTsig1hZuBYxAtXtRVVD29QEQtegoPyK//bj5xEQL1LnGVAnPh5s+zOnVp5NSUnz/ze/z9Re/zlBy6LB/J/zlGhoaWLduHWeeeSZHHHEEVquVlpYWnn76aZ577jlCoRDRaHTS/rqzDa0SQi1uaGtxrOBghnAysc2152YB2kbhapjniEQiwMR+hJN5mA4PD3PEEUdw6aWX8sEPfvCQ399xxx38+Mc/5p577qGhoYHrrruOc845hy1btsidzk984hN0dnby2GOPkUwm+dSnPsUVV1zB//3f/wEwMDDA2WefzZlnnsnPf/5zNm3axKWXXorb7eaKK67Ier+mpiauvvrqrJ+ZTCbS6TSKohx2Zy7vmbhxkJe4omGsz9yMqflPI9+n4hANg82T37gOg3xMtkpLG8rWHQCotVW0W030btgg+wCBrF7VfENr50wLyPeYqBYniXAx1pEkM5EVtXnpH8z3OGgRUx0Th9nB7Sfczh92/oEfbfgRT7Q+wY7wDm4/4XaWeJZM+nVED7HX6wVGWiF6e3vZuXMn4XCYJ598UvYf+nw+3G533kiQ1kiOlomXFuPSKoEuQPsoEMJ5CPGANBgMpNNpYOZ+hOeddx7nnXfeuO/3ox/9iG9961u8733vA+C3v/0tZWVl/PWvf+VjH/sYW7du5ZFHHuG1115j3bp1APzkJz/h3e9+N9///veprKzkvvvuI5FI8Ktf/Qqz2czKlSvZsGEDP/zhDw8hhGNBqGMlk8lJlYxqNUM4Zws1VcW47a9YnroRfTSEio7k2ouJn/h1sBTnL65JYq5jisViDP/574jC2bYli0j09eHz+WhqaiISibBv3z5ZblNANrR2/eQNeiPb2/wMRIepMFsoP/d9+Y4or9DadTHVuVGn0/GxJR9jlW8V175wLa1DrXzq8U9x8/qbOaPmjGnFYDKZKCsrIxQKYTAYqK2tJRQKEQqFZP+hx+ORAjXjeZHmGlokOVolhFolXlM5hwXbiQIyUSCE8xiKohA70Os0m9i7dy9dXV2ceeaZ8mcul4tjjz2Wl156iY997GO89NJLuN1uSQYBzjzzTPR6Pa+88gof+MAHeOmllzj55JOzZI/POeccbr/9dsLhMB6Ph4kg/i4ejx82O6NFggNzF5duqBvro1/BuPcpANK+JcTOugOlat3Yx2uwxHa2x2pwcJCenh76+voIh8MkIhFWP/UciVQK1aCn/KMfxOB2yT7dWCymqWtKS9d4YVExglQqxfW//Be/fOhtUqqKQafjikeXcsvpp+alPEtL50ULsczkflnlW8V959zHDS/fwFuBt1jkXJSTeHQ63SH9h0NDQ5Ig7tq1K0vh1OfzSa+52YAWzlMmtEwItRqXFolqAdpHgRDOQ4gHUVVVlZwYFEVBUZRZWXR0dXUBSKUqgbKyMvm7rq4uSktLs35vNBrxer1ZxzQ0NBzyGuJ3hyOEQh45lUodNmatisrMVVyq0YK+ezOqwUzi2P8g8a7PgWF8/yEtkYtM5DKmdDot/QC7urq44H0XkExM0LuzaiUAFquF1pZWzU3+WotHC8j3mNx4w3/y+Buv8cy9KkevhNc3q1zyrV+jNxm57Tvfy2tsBYxgJteI2+LmzpPvZN/APhpcB+eyRDqBeYLn63gYi1TodDqKi4spLi6mvr4eRVGk/2FbWxvNzc3YbDb8fr/0P8yVdYAWSY4WYwJtx1UghAVMBwVCOA8hbvbdu3ejKAovvvgiL7zwAiaTiaqqKtatW3cI8VoIEBnCRCJx2GO1mPGC2Y1LF96D6m4AnQ6sbmLv+S/UojIUX9Ok4tIaIZzpWImd9kw/QLFJUVpaSjKR5IsvXYXFMb66anwozl3H/Ze85rQ2RlqKR0ux5AMDAwPcfffdPPPrNEeP7CWwbhXcc0uMUy/9Bf/5rRspKipojeYTuVjE63V6FrkOZgff6HmD61+6nluPv5W1JWunHM9h3y+j/3Dx4sWkUil6e3uleunw8HBW/+FMRK20SHK0GBNos7wWJh+Xqqrv+Gd2AdkoEMJ5js9+9rPce++9OBwOgsEgLpeL5cuXc9ddd3HMMcfk5D2Ez1J3d3dW/1R3dzdr166Vx/T09GT9nZi4xN+Xl5fT3d2ddYz4XhwzETJ7CA8HLRIcmKW4klHML/8I82s/J3buD0mt+BAA6doT8hvXDDGdmKLRqCSA4XAYRVFkL87ixYux2+3odDoGBgYAsDgsWIonZ7ehtclfS/FoKZa5RCKRoL29nUAgwI4dO0imUpIMCqxbBYlkivsfeYoPn3uavAbfKdCSyuhs4O7mu+mOdvOZJz/DNUdew78t/rcpfdapjovRaKS0tFRW5MRiMVle+vbbb5NMJrP8D4uLiyf9HlqbA0C7hFCrmTitEtUCtI8CIZyHEA/I//qv/+LJJ5/kL3/5C+eccw41NTW8+OKL/PKXv+SrX/0qv/vd73IigNHQ0EB5eTlPPPGEJIADAwO88sorXHnllQAcd9xx9PX18cYbb3D00UcD8OSTT6IoCscee6w85j//8z9JJpOyxOWxxx5j6dKlhy0XhZGJ02g0TooQarVkNNfEy7D/eayPX4u+b//I9+2vSUKYz7hygcnElEwms/wAY7EYTqcTr9dLTU0NxcXFOZu0tThGWotnoUNscnV2dtLf3y/L161WK6tWrcJkNPJGcyKLFL6+GdAbuO11lWe6X+A9dTqq/U4qKiqoqqrSpJfZQsVskIsfnPQDvv3qt3m05VG+9+b32NK7hW+s+wZW4+FViHMRj9VqpaqqiqqqKlRVZXh4mGAwKPsP9Xq9JId+v3/C/kMtki8txgTajkuLRLUA7aNACOchxIPovvvu4/Of/zznnHMOiUSCdDpNZ2cnN998MzU1NXR2dlJRUTGpB9fQ0BC7du2S3+/du5cNGzbg9Xqpra3l6quv5pZbbmHx4sXSdqKyspL3v//9ACxfvpxzzz2XT3/60/z85z8nmUxy1VVX8bGPfYzKykoAPv7xj3PTTTdx2WWXce2117J582buuusu7rzzzkl/dpPJNOkMoVZLRnOyiI+GsT7zbUzNfwRAcZQTO+M20k1n5zeuHGKsazadTtPf3y8J4ODgIEVFRbKcyu12z6p4h5bGSGuLEa2MTS7jUBSFaDRKW1sbvb29RKNRYCRL43Q6qayspKSkRF5zl1/+aS7+z7v57a2xAz2EcNF/Wlh+2vvpN9t4oRv2DBu47uhhtmzZwpYtW7BYLHi9Xurq6nC5XDk7rwvxfGgRNqONW4+7lRXeFfxk4094eN/D7OrfxfdO+B6VjsoJ/zbXpEKn0+FwOHA4HLL/sL+/n1AoREdHB1u2bMFms0mC6PV6s0TetEhytJrxKsRVwEJDgRDOY4RCISnKotfrMRqNcmGiquqkeu0EXn/9dU477TT5/TXXXAPAJZdcwm9+8xu+9rWvMTw8zBVXXEFfXx8nnngijzzySJba53333cdVV13FGWecgV6v50Mf+hA//vGP5e9dLhePPvoon//85zn66KPx+/1cf/31k7KcgJHJzmQyTepzaTVDmIu4DHuewPrINYe1kpgKtEgIYWRyGxgYkFnA/v5+TCYTHo+HmpoaPB4PFsvkSj5nCq2OkRawkBYgqVSKzs5Oenp6GBwclAusoqIiGhoaqK6uxmw2j7kLf/O3b0On03HKp/6bVDqN0WDg05/+NDfdfCsb2of43mO7+MhRlZx6VCXpdJq29nY6O7vo6emhs7NTLujLysqoqanBbDbPaGy1dF60EMtsER6dTscnl32SZZ5lfOPFb7A9vJ2LHr2Ie8+5l4qi8at0Zvt5otfr8Xg8eDwempqaZIZbZA+HhoZwOp0ye5hOpzVxnjKhRZIK2s3ETSWugu1EAZkoEMJ5jJqaGtrb26W6qF6vp6WlhWeffZbGxkZKSkqAyU3Ep5566oSTk06n4+abb+bmm28e9xiv1ytN6MfDmjVreO655w4bz3iYSoZQi4t3EdeMJjlzEfpoiLRvKbGz70CpPDpnceUbqqoSjUYJh8P09PQQiUQIBoN4PB5KSkpYsmRJ3nqwtDhxauGczXeILEp7ezt9fX1yw8lsNlNSUkJ1dfWkjcKNRiO33nY73/zP62WFhhCSWVfn5veXHY04YwaDgbf7zfz8dZVrzljN8TV22traCAaD7Nq1i127dmE0GnG73VRVVVFaWlooL9U41pWt43/P/l++9sLXqC2updx++N74uXyujNV/KARq3n77bRKJBEajkT179uDz+XA6nXl/7mmZEBbiKmAhoUAI5yHEzX766aeza9cuKfZSVlbG17/+dYaHh/n+979PY2NjniPNPcxm86RVRtPp9BxENDWIczelh7aSRh9oRilbA0C6ej2R9/+GdP3JE1pJTDWufJGLRCKR1QcYj8dxuVxYLBbMZjNHHHGEZnZitUTAtDbpa2FsJnMdK4oixWCCwSCRSARVVTEYDDgcDhoaGqisrJxR6XFRURFNTYeq++p0OsRZU1WV/32ljb2hCF/442aOqnHx1bMaOWHpUtLpNL29vZKkBoNBAGw2GyUlJdTW1lJUVKS5a2AsaOG6EJiLxXJ5UTm/POOXWe81nBwGoMiUrTKb78W71WqlsrKSyspKVFVlx44dBAIB+vr62L17d1b/oc/nw263z3mMWs7EafH+UxRFk+NVgPZRIITzEOIh9JnPfIbNmzfLkrlPfvKThMNhPvOZzxziGbhQMBVRmcn4Fc41MgnhZKDv2YL10a+iD21n+JInUN11AKQbz8x5XHO1cEun09IMvre3l6GhIRwOBx6Ph6VLl+J2uzEYDLS0tNDf36+ZyU2Lk79WFttaHJtMpFIpQqEQnZ2dDAwMyGdDpiG43W6f02tNp9Nx9yfXcveLLfz25VbebO3nwl+9ydnLS7j69EXUl5TIKo9kMklbWxvd3d20tbXR0tKCXq/H6XRSXl5OVVVVzrzoZgtav0ZyCYvhYBm7oirc8PINtAy28IOTfkBNcU0eIxsfOp0Os9lMUVERRx555Jj9h1arVZaXju4/nC0UiNfUUOghLGC6KBDCeQy/38+pp54qv//CF74AQF9fH4888ghr166dlJ3DfIGYsCZD9LQsKgOTWMgno5hfuhPz679Ap6ZRLU704d2kDxDC2YhrtsiFqqoMDg7S29sr+wDNZrMU0vB4PGMuLOZiUosPxSf9e62U1QpoLR4tQVEUhoeHaW9vp7e3l1gsBoyUnLtcLqqqqvD5fLMqQDQZFFuNXH36Ii5cV8V/PbOXv2zo5NGtAZ7cHuQrZzZy8foaGXdDQwMNDQ3yfmptbaW3t5dt27axbds2LBaL7K31er2Fa2MM5INc9ER6aO5tJhANcMljl3D7CbdzTNkxeYvncBDxjNV/GA6HCYVC7N69mw0bNsj+Q+F/OBslzVocI9B2XFokqgVoHwVCuEAQiUTo6uri6aef5rHHHuOBBx7gL3/5C+9+97s1u5M1HUxWVEari2VxHiaKzdD60khWsG8fAMkl7yF+2s2ojtnL+uZyvEQfYKYfIIDH46G0tJRly5Zhs9kOO5nO5jk0ARajgbuO+6/DHmuxjpSuJpNJTV5TWkG+xyaRSDAwMMDQ0BAdHR3yuWe321m0aJEUadEiypwWvn3+Mi4+tpofPrGHZ3aGWF7uGPNYnU6H0+lk5coRb4t0Ok1XVxednZ0EAgG6urqkAJdOpyMajWK1WvO2eM33dZGJfMRSXlTO/579v3zl+a+wObSZq56+iq8c9RU+svgjmiMVE8VjNBopychax+Nx6X+4efNmEokEbrdbZhBz1X+otTESKMRVwEJDgRDOY6RSKeLxOK+99hoPPPAADz/8MENDQ5x77rk8+uijHH/88QALhgzC5EVltKoyergMoeXJ6zC/9WsAFEcZ8TNuI9V0zpzENZPxSiQSkgD29vaSSCRwuVwyCzgVc+RMzNY5NPzrKbYefSpJRcVw5Gqs13913GPNZjNWq1VzJcha2vTIxwJEURTC4TAdHR309/cfslHkdrspLy8/rPealrC41MH/u3AN27qGWJZBCP/3lVasJgMfWFuOcdTz3GAwSNGZUChEd3c3wWBQjsczzzyD0WjE5XJRWVlJeXn5nIvTaGmBmo9Y/DY/vzj9F9zy6i38c/8/uf2N29ndv5vT1NMO/8dziKmQCYvFktV/GIlEJEHcu3cvOp0Or9eb1X843TlAS9ePgFZLMxdSAqCAuUWBEM5DiAfkn//8Z66//no6Ojo46aSTuOWWW/jIRz6S9zKo2cRC8CGE8YmOanEBkFjzSeInfxMszjmJa6oEWvQBChIo+gC9Xi/Lli2TfYAzwWwRHnVgkMTv/oxVb8Bq0GH73GUYnIcfZy0RsHciFEUhHo9LMZhoNCrFYIqLi2lsbJRkZ3BwkFAoRFdXF9u3b8dut8vMRS6uzdlGJhkMDMb50ZN7iCYV7nm5lS+f0cipS3wADAwMEAqFCAaDDAwMUFRUhN/v58gjj8TtdqPT6ejt7aWtrY2+vj42bdrEpk2bsFqt+P1+amtrp71ZMx+Rz/vXYrBw8/qbaXQ38tONP+X+Xfezz7GP/yz/z7zFNBrTHR9hy1JUVERtba20CxL34NatW7FYLPj9fkkQJ5ut1yoh1GppplbHqwDtY+EyhwUMccM/8cQT7Ny5kzvvvJNLLrmEoqKiBU0GAVm6dzhodfEuHtSCrOoiIYj1o3oXAZA49guk608hXXXMnMc10XgpiiL7AMPhMP39/VmG2uP1Ac5mTNNF4v6/w3AEAOPZp2FYVD/pv9XSNaW1a3w2YkmlUvT09NDV1cXg4KD0SbPZbNTU1FBdXY3NZjtkYeZ0OnE6nTQ0NJBMJgmHwwSDQbZs2UIikchJ5mKu4LKZuPr0Rfy/Z/ezJxjh83/YxHKfkffWpKgvBp/PR1VVFWvWrMnyhRUQnxNGxGna29vp6emho6ODtrY29Ho9xcXF0vsw1+I0WrpGIb/ZSp1Ox78v/3cWORdx86s3c7rrdE1de7kiOXq9HrfbjdvtprGxMav/cM+ePWzcuJHi4mJ5bXq93nE3abRKcLQa11QzhFr8DAXkBwubPSxQiBv40ksvZXh4mJtvvpnbb7+d0047jfe85z0ceeSRVFRU4Ha78xvoLGAqxvRazBDCgYW8omDc+gCWJ29ALa4k8omHwGACo2XOyaBA5sJNlACJEtC+vj5gpA+wrKyM5cuXz3oZ3mwQHrV/gOTf/znyjcmI+aKPTimeAmYXYuOhvb1dWpDAyH3v9XqlGMxUFjwmk0l6r6mqyvDwMKFQiEAgwI4dO7KUEz0ej6Y21RRFYXiwn+N8carWG/jr9jjPdOnZGkqxNQTnLC/ha0c1UeE6lAiOBZPJRH19PfX19aiqytDQkPQ+3LFjBzt27JBjXV1dPeFCfSrQyr2jlUX8yVUn8+D5D7LpzU0ynnAsjMfqyWtcs0XeR/cfJhIJWV7a3NxMPB7H4/FIguhyubKqabSYidNyyagW4ypA+9DOzFfApCFu9vXr17N+/XrS6TT/+Mc/uOeee7j66qtxu90ceeSRXHPNNRx77LGamQRzgfluTA9gT4Vx/eMKrC3PAJAuLkcXCaAWV+YtJuHb2NXVJbOAyWRS9gHW19fPeWnZbLxX4s8PQnREcdJ4zhnoS3xTikdL15SW7umZxJJIJOjo6CAQCDA8PCx3uB0OBzU1NVRVVeUs+6zT6XA4HDgcDurq6qTfXygUYseOHUSjUbkw9fv9efH6i8ViBINBQqEQvb296HQ6/H4/y5vqOfFYH6Gown89s5e/bujiyR1BvnLW9PxmdTodxcXFLF++HBgpA+/p6aGzs1P2Iup0Oux2OyUlJdTV1U1LnEZL94yWYDPa5Ny8LbyNK564gstXXs5Fyy7KqwDQXLy32WymoqKCioqKQ/oP9+3bh6qqkhzG4/G8+B8eDlolqlqNqwDto0AI5zkURcFgMHD++edz/vnnA/D3v/+d22+/nU2bNhUIoZagKpg23sspm7+NSYmiGswk1l9N4pgrR7KDc4xUKiX9AAOBALFYjNbWVjweD8uXL8flcuW91yqX51AdGDyYHTQaMX/0/XmNJxfQUjyTjUWUj3V2dtLf3y/vZ6vVSnl5OTU1NTgcjjlZ1BgMhqzMhViYBoNBdu/ejclkyvJdmw2vPyGOI943Eongcrnw+Xw0NDQcshFTYYZbL1jOxcfW0Nw5SJX7YKb+sa0BTmzyYjNN/b41GAxZi/REIkFrayuBQID9+/ezb98+DAYDLpeLiooKKisrJ/180Mr8o6X7JRNPtT5FJBXhxxt/zO7+3XzzmG9meRnOFfKxVhjdf6iqquw/7O7uJhQKYTQaSSQSkiQK7+V8QqvrKq3GVYD2USCE8xxi0TQ4OEgsFsNisXDBBRdwwQUXHHLMQsBkewg1pzIaDWP72+UY218BIFF2JMnzfojiWzxnIWT2Afb29jIwMIDVasXj8VBeXk5XVxfHHJOfctWxkGtSn3jgoYzs4OnoS0umHI+WoLV4xoOiKESjUdrb2wmFQkSjUWCkjKy4uJjKykpKS0s1Uappt9ux2+3U1NRkEbU9e/awadMmSdR8Pt+MZPUziWdvby8mkwm/309jY+OkiefSMgdLyw6Kz7zdPsAX/7SZ0mIzXzi1gfcfUYFBP734dDodFouFpqYmmpqaUFWVvr4+2tra6O3tpbm5mebmZiwWCz6fj9ra2qwyPy1DSzGKxftnV38Wj9XDnW/dycP7HqZ1sJU7TrwDv82fl3jyCZ1Oh8vlwuVysWjRIjZu3Iher8dsNrNv3z7efvttHA5H3su8tTBWY2GyJaOaWh8VoAnkfwYuYEZIpVI88sgj3H///fT39+Pz+TjllFM499xz5a73QsJUfAg11UNocY4YzJvsbKn8N1xnfhmXe3b7RUQpTqYfoDAbrqioYMWKFbIPMBwO09XVNavxTBU59UYcjpD8W0Z28GMfmFY8oK2FgFYm9dHjkUql6Orqoru7m6GhISkGY7fbqa+vl56AWt6s0uv1WYIssVhMkrj9+/fLUs7JqCZmlqYGg0FisZgsTV28eHFOSlOH4imq3Fba+2Jc9+B27nm5jS+fsYiTF/tm/No6nU6alMOIOE1nZyfd3d10d3fT0dGBXq+nqKiI8vJyqqurZRZHK9coaOvehYPx6HQ6PrbkY9Q76/nGC9/g7dDbfOqxT/GjU35Eo2t6JcHTjUeL92RRURGLFh0QXjtgcSREomKxmPQ/FP2Hc/EZtNqrJ5SXCyhgqigQwnmOW2+9lVtvvZVTTz2V/fv3E4lEeO2113jiiSf4yU9+QnFxcb5DzCnMZvOk/OC0kCHU9zSjeBrAZAe9geh5PwK9kdZN+3EyOxNJPB7P8gNMpVK43W48Hg8NDQ04HI4xJzEtjNdo5JIQJh95AiIHlEXPPGXK2cFMaGVRqYUYMhGJRGhubiYcDstNG7PZjM/no7q6Go/Ho8nF5mRhtVqpqqqiqqpKyuoLcrh582acTqfMWhQXFxONRmUvYDgcllYPS5cunZWsxvGLvDz8uWP53evt/L9n97ErMMyVv9/EMXVuvnJmI6urcmdhYzKZqK2tlSV+kUiE1tZWgsEgO3fuZOfOnZhMJrlQL2ByWF++nnvOvoern72alsEWLnv8Mu4+8+45JYVae66Mft6azWbKy8spLy8HyOo/3L9/P6qqZqkIz0YfsJiXtPg8UxRl0qXtWjvXBeQXBUI4DyEekI899hgPPPAAd999NxdddBFXXXUVRUVFfPe73+XUU0/l5z//OV/96ldJp9MLZsdoKhnCvBGcZBTzyz/C/NrPSR51GfFTrwdAddcfiK0lZ7GJPkBBAoeHhykuLsbr9bJy5UqcTuekzr0Wey5zNVmpqRTJvzwsvzd/6Py8xpNL5POcZXoCDg0NSQGUoqIi6urqqKyszLkViVaQKavf1NREIpGQgixCFAPA4XBIVd65EMYwG/Vcsr6G9x9Rzv+80ML/vtLGa/v7+PwfNvH4fxyH2Zj7Baw458uWLQNGsqGhUIjW1lZ6e3sJBAIAPPvss/j9furq6vJm9aGVzRyBseKpLa7lV2f+iq889xXsJjt1xXV5jSffOFxMmWXemf2HPT09bN++/ZA+4LGsWaYTE2h3TphKXFr8DAXkBwVCOI+xZcsWvF4vF154ITByY4tSpiOPPJK33noL0FbJzkwx2QxhvkpGDW2vYH30q+jDe0biGOoGVQHdwYXYTLJxIjMhCKDoA/R6vTQ0NODxeKYlfKFVQpiLmFLPvogaCAJgWL8OfW31tOMB7dxPcz2Rp1IpQqEQnZ2dDAwMyPvQZrNRUVGB2WxmaGiIcDhMa2sr0WhULsIWyoZUJlRVZXBwUJaB9vf3y4WpzWYjkUgQDofZs2cP3d3dclHqdrtnPbPgspn48pmNXHhMFT9+ag/H1HkkGVRVlVhKmZbwzERQFIX+/n45HkNDQzidTlwul/xda2srLS0tGAwGiouLpTjNbIj1zAeMt3h3W9z89LSfklbSGPUjy7SUksKgM8zqfT8fCWEmRvcfptNp+vr6pHppZv+h8D+cTqZe+ghrbKxg6j6EBRQgUCCE8xiC9IgHmsVikRNrf3+/7A/T4kNrupiKD+GcLtzjg1ie+w7mjb8FQCkqI37GraQWn3vIoVMhOsI3LdMPUK/X4/V6D+kDnAkWMiFM/uUf8mvzhy+Y4MjJQUvjNJuxKIpCJBKRYjCx2AFBHqMRl8tFZWUlfr//kAVVOp2WRvDbt2/P8hjz+/2aN4KfCJn+aaFQCEVR5L24atWqMe/FZDIpe542b95MKpXC4/HI/sPZzBxWuqx89/0rsn728OYefvD4br50xiLeu7oM/QzORTwelwQwFArJvsq6urox+ypVVaW/v1+K02zdupWtW7disVjwer3U1NTg8Xhm7frQGuGZ6P61GCxgOHjcd1//LvF0nOvedR1mw+xk3rU2PjCzmAwGgyR/S5Yskf2HoVCIbdu2EY1Gp9V/qOWSUS2ewwLmBwqEcB6jrKwMVVVpaWmhtrYWo9FIR0cHf/7zn9m4cSM33HADoM2H1nShRVEZfeeb2B78LPrBDgASqy8kfvK3wOqaVmyxWEwSwHA4LPsAvV4vjY2Ns+aNpiWiIzDTmNLbdqLs2AWAvqkB/arl034trU2ys0Hik8lklhiMEE4oKiqioaGB6urqw5ZcGQwG/H4/fv+IQqIwgg8Gg+zatQuLxSLJkNazh4LAiPgHBgYoLi7G7/ezZs2aSS0gTSYTZWVl8nk9NDSUVdJms9myFBNnezz++EY73YNxvv7Xrdz3ahvXnt3EUbXuSf2tGI9gMEgwGGRwcBCn0ylJ4OGUV3U6nSy1hZHNg87OTrq6umTJrbjeSktLqaurw2w2a+7eyyUm89l29u3kwb0PklbTdEe6+d6J38NlGXt+mQm0SCZyGdNY/Ydis2b//v1yg0cQxPF67rVcMqpVsZsCtI8CIZyHEDf7qlWrqKmp4bnnnuMTn/gEtbW13HHHHezYsYMvfvGLvO997yOdTi8oQijK0g6Hucx4qY4KdPFBFFcdsbNuJ1134pRiE75sggRGo1HZB1hZWTknqmkLNUMofQcB0wXnzWii1FrJKMw8FkVR6Ovro729nf7+/iwxmNLSUqqrq2d8/WV6jGWqbWZmDwVBLCoqmtHnyQWEmqj4p9Pp8Pl81NTUzNgDTZjBFxcXU19fL+/9YDDItm3bsrKpsyWI8ctPHsFvX27jv5/fz6aOQT75m7c4d0UpXz5zUZanocBYWUCfzzduFnAqMBgMVFdXU11dPVLKGovR0tJCMBhk79697NmzB6PRiNvtpqqqitLS0hkRZq0RnsnGs8SzhLtOuYtrX7iWNwNvcunjl3LXKXdR7Zhe+ftE8WgNs3nORP+huP4yS8B37Ngh+w/FP7EZpmVCOBWlWC3GX0D+UCCE8xgrV67k17/+tXw4XXDBBSxbtowTTzxRTtJa3n2fDkwmkyZURnXhPaieERlstbiCyIfuRSlZAabJlW8ODQ1JIY7BwUFsNhsej4fGxkbcbvec99QsREKo9vWTevbFkW+KHRhPPSEncWllnKYzmSuKQiKRkGIwkUhEypQXFxfT0NBAZWXlrPl6ZRrBC3XKYDBIIBBgx44dUolzrrJlcJAUi4Xg8PCwVAydTNZrJjAajYeMR2Y2Vai0il7MXJwXi9HAp0+s4wNrK/jJ03u4/81OHtnSw5Pbg3z9nCY+enSlzAKGQiEGBgZkFnA2/QZ1Oh02m42lS5eydOlSuXnQ3t5OX18fweBIH7DNZpOxjJfBmS+YCtlZX76eu8+4my8++0X2D+7nU499ijtPvpNVvlV5iWeuMFcZL51Oh9PpxOl00tDQkOVD2tLSwqZNmygqKsLn80n1dq2NFRR6CAuYPgqEcB5DURTi8TgwUvpQVFTEUUcdRSgUIh6Po6oqiqIQi8UoLi6mtrY2zxHPHJM1pp+1ktFUDMvz38P0xn8T/eA9pBtOB0CpPHrcPxF9gKIEdHBwkEgkgt/vp6qqCo/HkxPls5lgIRLC5JPPQnJk88B0zunoZpDZEfFoDZMZn1QqRSAQoKuri8HBQbmhInbGhQjKXC8iRGmgUCUVBCAYDLJ161YSiYTMHorew1wh0xKit7dXlrk2NDTg8/nyInKSOR4imyqI0K5du4hEIrhcLjkeMyVDfoeZm967jAvXVfPdf+3g1f39MNDFM8/sRFVVmRX1+/15UYvN3DyAkXLmtrY2enp6aG9vp7W1Fb1eT3FxsfQ+PNx50yLhmQqa3E385qzfcPWzV7M9vJ3PPPkZbjnuFk6rPi0nr6/F8clXTKN9SEUvcCgUYs+eEdG4V155RR4zF2JRk4EWz2EB8wMFQjiPsWXLFr7whS/g8/lIJBKk02nS6TSqqkoyqNPp6Ovr46STTuKHP/xhvkOeMUwm06QJoRiHXD0c9d2bsf7zixhC2wEwtL0qCeFoxGKxLD9ARVFkH2AymaSyspLKysqcxJULiIlMS5PJTONIPfaM/Np0zhkzDUdCK8R5vPFRFIXh4WHa2toIh8NSDEb4wlVVVeUs25RLjM4eit5DkT2cSa+dELoR2bdMMYnGxkZNZpoyBTFghMSKMta9e/fK34vs4VRIm5DnDwaD9AeDfLxigLPKilhX68Lvb8TlcvHAhi4icSuVGrEOMZlMNDQ00NDQIMv7hLXF9u3b2b59O2azGY/HI8t7R59Trdy7AtN53pbYSvjl6b/kmy99k5c6X8Ksz9350dLzX2AqJZCzicxe4OHhYZ5//nmqq6ulxUo6nZ5U/+FsYyoZVa2d6wLyC22tCAqYEiwWi9xBh5Hyo9H/RIml8Iia75iKyijkaIJTFcyv/gzziz9ApyRR7H5iZ3+PdONZ8pBkMpnlBxiNRnE6nXg8HlavXo3T6ZQxhUIhzS1MMvvjtDJJzCRDmN69D2XPPgD0S5vQ11blJB6tQYxPIpGgo6ODQCDA8PCwLBsqKiqiqqqK6urqeeUJqNPpcDgcOBwO6urqSKVSh2QPvV7vuEqdmeWowhjebDbj9/tZvHixJgnx4WCz2WS/XWaZ6759+9i0aRMulytLLXH09SoUUsWYZGYB167N7o3sHohz2yM7iCYVTl/q5ytnNlLvm30fxclClPetXLkSGCH83d3ddHZ2EgqF6O7uRqfTYbfbKS0tpba2VlZhaOk+nu7z1m6y8/0Tv8+m4CaOLD0y7/HMJrQYk3i+Zva/CrGoYDDIzp07szZ0fD5fTtTAJwOtEOgC5h/m14xYQBYWL17MAw88kO8w5hRT8SGEme8I64Z7sP7jixhbngMg2XQu8bNuJ2310J+hBDowMIDdbsfr9dLU1ITb7R53wanV8kzQ5g76dJB6/Gn5temsU3MSi5bGSFhC9Pf389xzz8msucVioaysjJqaGoqLixfMwsBoNFJaWkppaanMHgaDwSylTpElEyIomSWnS5cundd2F6MhrGe8Xi+LFy/OEn5pbW0FwOPx4HA4ZOnpwMAADocDv9/P2rVrszapRsNi0vOBtRX84fUOntwe5NmdIS4+tprPnlyPw6K9ZYPBYJBVF0Kcpr29nZ6eHvbt2yczqhaLBb1eTzqd1kR//UyeJUa9MYsMtg218bc9f+PK1Vei103/vtfaPaJFQjiadI0Wi8rcsGlra6O5uRm73Z7lfzhbZemFHsICpgvtPdkLmBLGmlDG+plOp9PcQ3U6mE6GcCYwtL2KseU5VKON/uO/SXvp6fTuaKWvbxNGoxGv10tVVRWrV6+etPpggRBODtMdJzWVIvXkCIHHZMR4Sm7EZGYS00yhKArRaJSOjg5CoRDRaDRL6c7j8VBdXU1JSYkmFrqzCZE9FAIPPT09dHd309bWJs+P0+mktraW0tLSOduZzycsFov0hQyFQnR2dkrCDGC1WqmqqqKsrGxSvU5um4lvnbeEC9dVccdju3huVy+/eqmVv2/q5pozFnHBmvIZ+RfOJoQ4TVNTE42NjfT19dHW1iZFlAAee+wxrFYrPp+P2traWRUOmky8M0UineALT3+B1qFW2ofauenYmzAZpk44tEq+5ltMozdsksmkVBPesWMHkUhEClf5fD48Hk/OSJwWx6uA+YECIZznGOvGX8gPg6mIygAzEpaJRqOEi4/Ctvjf2WtdxWCkAk9/Pz6fj8WLF08741AghJPDdMcp/foG1L5+AAzHrkPnLM5pXHM1RqlUiu7ubrq7uxkcHCSdTssyuJqaGmpqajCZTFIRcufOnTQ3N8tSSr/fv+DIUDKZlH10wWBQ9u0I8ROr1Sqzh4FAgJ07d8qdedF7uJB2z0UvYKZPosPhwOfz0dDQgMvlyiq33bRpkxwzUW470TXSWFLELz5+BM/sCPLdR3exvzfKDQ9t55g695gWFVpAMpmUPomhUAgAn8/HsmXLZF9hR0eHLDFtb29Hr9fjcDgoKyujtrZ2zkSFcrV4NxvMfHb1Z7n+5et5tOVRBhOD3HHiHdiMUztHWiQTCyEmk8kkKxwg29rm7bffJpVKZdnNFBcXT/szFzKEBUwXBUJYwLzCVERlYGqL92QyyWDbFpwv3MrGmk8xoFhxOp14V1/GIo9nwhKrqWC2LTFmAi3FNd0JMTkL5aICs7kwURSFwcFB2tvbCYfDUkFYWA8IMZjR16Agf0uXLpVkqLu7m+3bt2O32+XvtaKCNxVkip8IC4SioiL8fj+rV68e8zOJ3kPh8ycWXs3NzaRSKSn8MF8JsyDFYkyEmXZVVRVr1qw5RLE404xb9DoFg0G6urrYtm1bFmF2u91jZphPWeLnuEYv//tKG8mUkkUGhxMpisz5W0pkfqZgMEh/f39WaexY/ZR1dXXU1dXJ8uPW1lZCoRA7d+5k586dmEwmmXX3+XyzlnXPJdk5p+4cis3FfO35r/FS10t87qnP8aOTfzQlA/uFQL7mAjMlXSJjX1VVldV/GAqF2LVrFwaDYdKbNqMx2fHS0lxfgDZQIIQLGFp8kM4UFoslZ4QwnU7T398vlUDNHa/yrn0/xZwaYJ21iOT7fzkrwhOzZokxAyyUDKE6NEz65ddH/t7lxLBubc7jyuUYCU/AQCBAJBKRCw2Hw0FNTQ1VVVWTFoPJFGKpr6+XMukiM6Qoilz4z9RgfTYh+uHEPyF+Mh7hmQhGo1EqA2YSh/lEmIWipiA8maR4zZo1uFyuKRlRi16nhoaGrOzhli1bsvouhViPeDaYDXouOz7bumhT+wCfvm8jnz2pjo+/qxqzYW7GLzPuYDAoiX5FRQWrV6+e9DUi7pnly5cDI3NCIBCgo6OD3t5eWXJrt9spKSmhtrZW072ox1ccz89O+xlXP3s1m0Kb+PSTn+a/TvkvSu2lk/p7La4ZFnpMY/UfiqoP0X8oFJbFv4ky2HPl21jAwkOBEC4gqKpKKpXCYDCg1+uzHgpafKhOB1PJEI4mXmJB2NvbS29vL/39/SM7wW43q4efx7/7R+jUNOnSVXDWzbOmQlgoGZ08phpP6tU3pfeg8bQT0eX4HM703ImFbGdnJ/39/VIgyWq1UlFRQXV1NQ6HIyfEJFMmPTPT1traypYtWyguLpZkKJ89VGIBJLJeg4OD0gi9pqYmZ5n50WRoNGHOLKUU5af5wlilsT6fj8rKyimT4okwllhPplKixWLJEsIY/Uy8/60OBmIp7nhsN/e/1ck3zlnMCY3enMQ2GkI1NhgM0tvbKw3qV65cmbNSYIPBkJVNTSQS0vuwpaWF/fv3YzAYcDqdVFRUUFVVNaPs4WzMy2v8a/jlGb/kqqevYk//Hr7/5ve548Q7Jh2P1qDFtctsxqTX6/F4PHg8HhYvXiznDJE93LBhQ5ai8Ois/lRURrU2rgXkFwVCOM+RSCTo7e1lx44dvPnmm4RCIYxGI5WVlSxfvpyamhrq6uoWzI1vNBonRQhh5MEajUYJh8Pyn6IoeDweSkpKWLJkCXaTDtvjX8e0dUStNbn8g8TOuh1Ms1dKplVCqLW4pmOFkX7lDfm14bh3zVpMk4UQg2lvb5diMDByHYtFZWlp6axbIOh0OlwuFy6Xi8bGRhKJhFxct7S0oNfrJRGaTQU8gUxPvd7eXmkCXVdXh8/nmxOLjNGEWWQPOzs72bZtmxStmYvs4Vhlj4crjc01Rlt9CO9GQQ6Fd6PIHjocDm54z1LWVDm584k97AlG+PR9GzltiZ9rz26i1juzZ6iiKPL9hXdkpmpsUVFRjj752NDpdFgsFhobG2lsbERVVfr7+2lra6O3t5ctW7awZcsWSZpra2vHLE+dCLNFLBpdjdx9xt18783v8c1jvpn3eGYCLcY0l1m4zE0bOOhxHAwGefvtt0kmk1lZ/XQ6rclKhwK0jwIhnKdQVZWWlhZ++ctfcv/997N//348Ho8UEYjFYuj1eo455hhOPvlkzjrrLFkWM59hNpsnVBlNJBKS/KXTad5++21cLpc0K86U4tcNdmD7w6UYejaj6gzET72e5JGXwiw/6LVGvAS0FtdUCaGaTpN6/a2Rb4rsGFbNjvfm4cYolUrR2dlJT08PQ0NDWWIw9fX11NTUYDab8zppm81mKdMvJNKDwSC7d+9m06ZNcuHv9/spKiqa8eJHWB+IvrdIJILL5cLv99PQ0DAjEYVcYDLZQ7Ejn6vsYeZ7ZArkTLXscbZgMBjkNQAjGTqRPdyzZw9GoxGfz8eJlX5O/czR/M+Lbdz7ajtP7Qjy/O4Q/3HaokNKTA+HWCwmrxGxuakV70idTofb7cbtdgMj13RHRwddXV10d3fT0dEhSbWwfjGbzRNe17P5vK10VHLnyXdm/aw70k2ZvWzCeN7J5GuyyKfXn9VqzbJYEVl9kUFMp9Ns376dsrKyMT1aCyhgPBQI4TzF3//+d6688kqOOeYYvvvd73LyySfj9WaX6mzbto2HHnqI3//+97z66qvce++9eYo2dxA+hGLiEn2Awg9wcHAQh8OBx+PBYDCwZs0aPB7PmK+lmh3okhEUm4/Y+f+PdM3xc/IZtCoqo2VCOBkozdtgaBgA47q1OS8XzYwp630PlDy2t7fT19cnNyyEEXp1dbVm+9MgWyJ9yZIlRKNRSVJ2796N2WympKRElg1OtkQu0xi+t7cXk8mE3++nsbFxTrKQM8Ho7KHo4cvMHood+cme27GygKKHca6ygDOB3W6XCreZmwh79uxheHiY0zxOjn1POb/eOMRrrYM4rYe//0TWTYzJ0NCQLBdetGgRDodDc2RAwGAwSLVfVVWJRqO0tLTIhfmuXbswGo243e4JLWHm6vP9Zfdf+P6b3+e242/jlKpTxjxGi4RQi0brWhmn0Vl9RVF49NFHKSoqoqOjgy1btkh7FVH9MRfVFwXMTxQI4TyFyWTi6aefZsmSJfJnoh9JPECXLVvGsmXL+MpXvsKDDz6Yr1BzCoPBwODgINdddx3PP/88xx13HO9973ul9HzmA6+np2fiicTiJPL+X4PRiuqsmqNPoE1RGdAuIZwsUpnlouvX5TocALkJIYyvhbeZuOeEMEBVVVVesxkzgc1mkwvddDots1jbtm0jkUiMa2shjhVZpFgsJqXUFy9enJNMYz6g0+lwOp04nU4WLVqUpfIpxHoyFQEzM3uZWcBQKJQlfrJq1ap5qXIK2ZsIkC2jf0ndIMe6YIkxSGenDp/Px9udEbxFJhb5i7LGLxgMoqoqfr9/TsuFcw1RAbBs2UhVgrgX2traJOGFkXtLiNMUFRXNGbFQVZUXO18kno7ztee/xnXvuo73Nrx3zOO0do9qMSYtZi3h4JxZX1+PzWYjlUrJsutdu3bJDRexuVdWNn62uIB3HubniqUA3v3udx/ys7EWoOLBdf75589FWDmHqqrs3r2bxx9/nMcff5xHH32UoaEhNmzYwHve8x7e9773sXjx4nH9GLOIl6piev0XYHGQXPPJkR95G+fqo2TFpSXiJaC1uKaaIUwdUBdFr8e47sicxiLsC5LJJBs2bJDXlc1mo6qqipqaGux2u+Z2smcKg8FASUkJJSUlsjxJqHRu27YNm82G1WollUoxNDSE1WqVPV5TySbOJ5hMpizhEZE9bG9vZ8uWLXJMkskkw8PD0tYhl+InWkOmjL6iKBx1QMCopaWFNzZu5rtvG+mPwzl1Bk4rS+B1FklbiFyJBmkJmfcNHFQT7u7upq2tTfbtqqpKe3s79fX1s5ox1+l0fOf473DLq7fw0L6HuPGVG+lP9POJpZ8Y81gtQYuEUItZSzg4V4rxMhqNWddhpoLznj17KC8vz1usBWgPBUI4zyEkt5PJJKlUikQigaIoKIrC0NAQxx57LDC9h+qNN97ITTfdlPWzpUuXsm3bNmBkV/jLX/4yv//974nH45xzzjn87Gc/y9p1amlp4corr+Spp57C4XBwySWX8J3vfGdS2ZMnnniCyy67jM7OTk444QTOPPNM3vve93L11Vfz4IMPHvbzZBEcVcHy9M2Y3/wfVJ2edMXRKCX56aksZAinhsnEpLR3orZ1AKBfvmTGZvSKojA8PEx7ezu9vb3EYrGR1z6wiBMiKKJPYz5mNaYKIbJhs9mw2+1EIhFisRiKopBKpdDr9TKT5nK5FiQZHA2RGXI4HMRiMflPURSSySR6vZ6ioiJZ1qXFRWSuITLlyWSSRCJBYDBGhS1Nb0zHP/alealTz7+vMXJutRWr1fqOGBOz2UxtbS3FxcUEAgF6enpIJBLo9Xp2797N7t27sVgsstLF4/HknAQZ9UauP/Z6XBYX922/jzvfupNIMsKnV31aHqNV8lWIaXIQc+V495TFYsnqHS+ggEwUCOE8x5FHHplVvqCqKpFIhMHBQerq6ti9ezcw/V2/lStX8vjjj8vvM4ncl770JR5++GH+9Kc/4XK5uOqqq/jgBz/ICy+8AIyUzbznPe+hvLycF198kc7OTi6++GJMJhO33XbbYd972bJl/OIXv+DEE0+UinIbN24knU5PKnbZq5eKY/3n1Zh2jJTNxk/+z7yRQdAu8dJaXFPJEGaWixqnWS6aTCbp6OggEAgwNDQkPQHtdjsNDQ3U1NRgsVikhUMgEGD//v00NzfjcrkoKSnJmQiLVpCZAQuFQll9bytXrpSS51q2tcg1MjOlwWCQvr6+LAuEscZEZA/FmPh8vin5B84HZNpChMNhLBYLfr+f445cxXmnuXlmV5jbHtlBR3+cO18b4vG9e3lfzXYa/EVSsGehZVCFSI64f0Q/rsgWGwwG0uk0XV1dUoiqs7MTnU5HUVERpaWl1NTUYLVac3L/6HV6rl57NS6zi59t+hm/2PwL0mqaz67+LKBNolOIafI4HCEc69gCChAoEMJ5ju9+97vo9XoMBgNGoxFVVdm5cye/+93vuOiii2b8+kajccyygv7+fu6++27+7//+j9NPPx2AX//61yxfvpyXX36Z9evX8+ijj7JlyxYef/xxysrKWLt2Ld/+9re59tprufHGGw+bVRElSJk4nMpoJnQ6HWp8ENsDn8XY+hKq3kTs3B+SWv6BSX762YHWiFcmtBTXVAhh+pXX5dfGY4+e1OsLYYz29nb6+/vldWWxWORCbKxytkwLh6amJrnoCwQCcqff7/dTUlIyLxe4iUQiywNPVdXDql+OtrUQpUmBQOAQWwufzzfv+iszjdBDoZDspSwrK2PFihVjKvmNZfUhxnXjxo2oqirFHnw+HxaLJQ+fbPqYqi3E6Uv9HLfIw38/t59fvdTCpmCa7WEjv/63apKJAZqbm0kmk1n9mPNNITFzE0BsLAk13aampjE3iwwGg5zrVFUlFovR2tpKMBhk7969UtHV5XJRWVlJeXn5jLLvOp2OS1deislg4q4Nd6HXHXw+aY3ojC6B1Aq02kMosn5ajK0A7WN+zcoFHIJPfOLQHgCA4447jltvvZX/+I//mFE5286dO6msrMRqtXLcccfxne98h9raWt544w2SySRnnnmmPHbZsmXU1tby0ksvsX79el566SVWr16dVUJ6zjnncOWVV9Lc3MyRR069z2uyxvQABiVB+RP/gbHnTVSzg+gF/0O67sQpv2euUVAZnRwmO6mpsTjpTVtH/qa8FF1t9ZjHKYoijabFAlZVVQwGA8XFxSxatIiKioopkxWr1Up1dTXV1dVZIizNzc2kUim56Pf7/Zpc9CuKIhexoVCIgYEBmck64ogjppXJGl2aNNu2FrlGZhYwFAoRDodlFnD58uUyuzMVmM1mKioqqKioOCSj2tzcnJVRnaqf3VwhHo9nZbyENcVkbSFsJgNfPH0R7zuinFv+uQOHxciRi2uA7DHv6elh+/btsid1qgq3cwmxWRAIBAgGgyiKMm1PTZ1Oh81mY8mSJSxZsgRVVaU4TV9fH5s2bWLTpk1yXEQZ6nSulYuWXcQa/xrW+NbInxUI4eSg1R7CAiEsYCYoEMIFisrKSp544glisdi0CeGxxx7Lb37zG5YuXUpnZyc33XQTJ510Eps3b6arqwuz2Sw9mQTKysro6uoCoKur6xAVK/G9OGaqMJvNqKpKOp0+7OKjIvActp43Uc3FRD7yO5TytdN6z1xDa8RLQGtEdbIZwvS2HXCgjNhw5JqsyTCVStHT00N3dzcDAwPSE1AoaVZXV2Oz2XI2uWeKSSxbtoyhoSECgQDt7e1s3bpVLvpLSkry6r2XqQoZCoXQ6UbUIGtqanKerRrP1mJ0RtXv90+LaOUKmWQ+GAySSCTweDyUlJSwfPnynGarxsseBoNBNmzYAJCl5pqvHtXM8ujRthAz8Y+s99n55SeOIJY62McUHEpwx2P7ufr0RRxdX5+lkLh9+3bi8bjcSPD5fHndSIhGo3JMent7pXporu1DxH3p8/mAkbJ2IU7T0dFBW1ub7NkU3odTEac5wn/Ewc+UivLC8AusUddM8BdzCy0TQq3FBNodrwLmBwqEcJ4jEAgQi8VkA388Hqe3t5ef/exnHH300TNaXJ133nny6zVr1nDsscdSV1fHH//4x7zJpYuFUTwePywh7Ko8G58liW3luzVDBqEgKjMVTCYmZfM2+bV+5TIGBgZoa2sjHA4Tj8eBkcyy1+ulqqoKn883J7u7mWbnixYtIpFISCK0f/9+abpdUlIy69mPzCxdKBRieHhYLuzr6urmtMdvPFuLrVu3TmhrkWuIfuvMvjeReZluFnC6GJ097O/vJxQKyeyhkIqfi+zhWLYQ0814TQSdTofNdHB8f/DEbh7e3MMT24J85qQ6PnV8bZbCbSQSyTLgNpvNkizNtq+l8BoV928kEpmwPHa2YDKZqK+vp76+Xvpatra2EgqF2LFjBzt27MBsNuPxeKiurp70s05RFa559hpeG3wN3XYd31j/DU2QCq0SHC2XjOp0uknFNtnjCnjnoEAI5ynEDtWqVasIBALyoa/X60mlUhgMBp566qmcTlRut5slS5awa9cuzjrrLBKJBH19fVlZwu7ubtlzWF5ezquvvpr1Gt3d3fJ304FYjIxbNqqkQEmD0YJOrye06nIqKyun9V6zBS0SL9BmXJOJKbmpWX79+vAAsddfl+qONTU1VFVVaUIF1Gw2Z5VRjs5+5JoIiUycMIYX5X2LFi3SjDH8eLYWXV1dbN++XRrACyI0UyKfSUBDoRDxeFxmAZctWzZnC/uJoNPpcLvduN3urH7MYDDIW2+9JbNGIlM202tbjLvIePX398txn27J8HRw+Ql1dPXHeXV/H3c9tZeHNndz43uWcnStW4qsFBUVUVtbSzqdPqQMWfTq+Xy+nGTfBTEOBAKEQiEA/H4/jY2Nmrh/xIbTihUrgJFrW4jShEIhuru7pQpuSUkJdXV144rT6HV6zqo9i9d6XuOB/Q9gMBv42lFfyzth0GoJpFZLRrUaVwHzAwVCOE8hHpAPPfQQqVQKo9GIwWBAp9PR0tLCX//6V5LJZE5LG4aGhti9ezcXXXQRRx99NCaTiSeeeIIPfehDAGzfvp2WlhaOO+444GAfY09PD6WlpQA89thjOJ1OOYlNFWISHpMQqirWR69FN9xF9IL/0VwJpIAWiRdoN67RMaXTacLhMB0dHfSHw6xp3oYBSBQ78CxporauTvMS/8K2wufzsWTJEiKRCIFAgO7ubkmEhGrpZDNCYlwE2YlGo7LErrGxEYfDobmFVSZ0Op20Z6ivr8/KVI0WYZlsGWVmZmm0+uV88Uoc3Y8peg/379/P5s2bZaZ3KmquY5XHHk44aLbRVFLEry9ey0Obu7nj0V3sDkS46Ddv8eEjK7jmzEbctoMEzGAwZJVSRqNRmT3cu3dv1u8nS5rFtSKIcV9fn7wP165dq9m+TgGDwZCVZU4kErS2tsqKhH379mEwGHC5XFRUVFBZWZl17X+w6YNs37adB4Ye4E87/4SiKlx79LVZojNzjamoZs4ltFwyqsW4CpgfKBDCeY5jjjnmkJ8deeSRrFixgo9+9KP87W9/o6amZlqv/ZWvfIXzzz+furo6Ojo6uOGGGzAYDFx44YW4XC4uu+wyrrnmGrxeL06nky984Qscd9xxrF+/HoCzzz6bFStWcNFFF3HHHXfQ1dXFt771LT7/+c9Pu0dJ/N1YhND01q8xNf8BVWfA0L0Rnc5eKM2cArQYlyivFZ6AoVCIWCwmxWBKBoYwJFMAFK1by6rVq/Mc8dSRmf3IJEKBQEBmhERpaaZCp8jsiIVwOBzGbDZPSeRDyxhtAD+QYXa+ZcuWLCKUmRESZEeQQJEF9Pl8LF26FLvdPm8XTXq9XmYPm5qasrKHLS0tE2YPM/veMonxXJfHTgSdTsf5q8s5qcnHnU/s5k9vdnL/W5247SauOaNx3L+z2WxS2CmzvHM0aRZ2H+L8Z2bqA4GAvFbKyspYuXJl3lojZgrhGdrU1ERTUxOqqhIOh6WvanNzM83NzVgsFlkO7HQ6WWdZR9OiJu54+w7+vOvPKIrCN475Rt5IoVZLRrVKvIRV0uGgqqrm5voC8o/5u1ooYEKYzWZ2797N0NDQtF+jra2NCy+8kFAoRElJCSeeeCIvv/wyJSUlANx5553o9Xo+9KEPZRnTCxgMBh566CGuvPJKjjvuOIqKirjkkku4+eabpx2TWLSMtp4wtL6E5embAIif8i3S1evR923W5EOvkLk8PFKpFF1dXSiKwuuvvy4nYLvdTm1tLbW1tZjNZpJ/+wexA39jWJU/b8lcIpMIZS5ud+/ezdtvv43D4cBgMMje4cxepvlMdibCWLYWIru1b98+9Ho9NptNkmRBjOdLFnC6OFz2sKioCKPRSDwel2RnPlwrbpuJm967jAvWlPPzZ/fxmRPr5O8OtxjX6/V4PB48Hg+LFy+WpFn0ZCqKQlFRkcwIirLlJUuW4PP5FuS1otPppLATjGyodnZ20t3dLQVqxPN/JSu57ujruOXNW/jLnr9gM9m45shr8hK3Vuaj0Zgs8ZpraLW3sYD5gQIhnOfYtGkT4XCYdDotRWX6+/v51a9+xerVq/F4PNN+7d///vcT/t5qtfLTn/6Un/70p+MeU1dXxz/+8Y9pxzAaOp0Os9lMKpU6+LOBDqwPfhadmia57P0kj7pcHqvVDKFW48rXBCwWs+3t7fT19UkxGEGe9Xq97DXz+/2ydDi9c498DcPSxXmJfTah0+kwGo0YjUbMZjORSIREIoFerycej2Oz2WSZpc1me8csBoxGIxaLBYvFgtlsJhaLkUgkUBQFRVGw2WzY7XbsdrsmF26zAUGKxb9IJEI8Hpdzg8FgkONlMpnmxbVydK2bX35yrfxeUVU+c99Gjqp1c9nxtZiNhz+3ZrOZ4uJiYrEY0WiU/v5++XxJp9NYrVZMJhNGo3FejEkuYDKZqK6uxm63EwgE6OnpIZlMYjAYaGlpwYyZf3P8Gw9HHmZ98XrS6XReiLIg/1o7L1rNEBZ6CAuYCQqEcJ5C7FBdeumlvPHGG1IMQUz6y5Yt46677pq2eIuWYTKZDmYI0wlsD34afTREumQFsbO/Bwce1FrKeGVCq3HB3O7IxuNx2tvbCQaDDA8Py8nM4XBQW1tLZWWltBkR0vf79u2jubkZt9tNSUkJ7h27R15Mr8ewqG7iN5wnSCQSWcIn6XQar9dLeXl5Vhlbpv/Zpk2bpP+ZKC3VgpBOLjFaETQzC+jxeGR5bOZxu3bt0oytxWxgtBH64OCgFFfJtIXIzDSLe2i8klst47ldvbywJ8wLe8I8vLmbG969hGPqD930HN0jmUwm8fl8VFVVccQRR8jWA3GvhUIhNm3aJO81UXY7X0tGx0Om0nEoFMJkMlFSUsLKlSvxer3o9XrS6TSBQAB/p58V4RUM7BrgsV2PYbfbpSrxXGWXC8RratDqeBUwP1AghPMU4mH00EMPkUwmMZlMGAwG6fmViYX0kNDpdFnm9KbNf8DQtRHV6iL6vv8B08EJvFCaOTXMdlypVIpQKERXVxf9/f0yy2u1WqmsrKSmpoaioqJDJtrMcsGmpqaDPnadnThb2tADqfJS+iMRXPMk85GJzEW9MIYXKo8T+ZoZjUZKS0spLS3Neo39+/fT3NwsiUFJSYkmzd8PByGSI3rkotGo7AVcsmTJuJ8ps6x4PFsLkWnOh3jKTDGeLURtbe24YjujyyiFD6W4XoTIkeizy7eC5ng4ucnL9z+4gu/8axd7ghEu+e0GPrC2nK+e2YRVn5Zkp7e3F7PZLD0kx9sIMJvNWX2qQ0NDBINBKe5ks9nkmMzHzYRMBdlAIMDAwADFxcWUlJSwaNGiMYWmDAaDHBMY2bhra2ujp6eH1tZWWlpaMBgMFBcXU1FRQVVV1az1Kmt17aIoiib7s6dSyqrFzGsB+YX2rugCpoTRxu8w8hAV1hN6vT6rRFGLu1pTRWaGUHFWkfYvJbn6E6iu2qzjCqWZU0OuCbSiKEQikSwxGBghMk6nk6qqKvx+/5QnVuFjVxlLMnTg/MYry9hxwNB7LAEWrSFTDKS3t1cu6qurq/F6vVMmKqN77GKxmFwc79mzRy6O/X6/zARoEYLsi3ERXnPTFckZy9YiEAjQ2dnJtm3bcm5rMRvItOMIBAI5sYWwWq1UVVVRVVUlPSqFQufmzZtxuVySIGope6jT6Xj3qjJOaPRy5xO7+eObnfxlQxePNXfxvjqFs5pGyM7ixYunvAmS6Rva0NAgM/CZmwmiB9Pn82m2B1OcT0EChaVNZWUla9asmfKzxWKx0NjYSGNjo/TIbGtro7e3l61bt7J161YsFgter5eamho8Hk/OxkWrhLCQISxgIUKbq6UCDov9+/fT19dHbW3tIQsCkUUDiMVi7N27l9/97ndcdNFFLF48//usMjOE6YbTidSfCuqhxO+dQrxyhVyMVyqVkmIFQ0NDssm9qKiIhoYGqqurc5aVSbe2y699a9dwyimnyIWQ8CYT2aCSkpK8ZoMyF92hUIjBwUFZsifu4VxO5FarVaoujs6SJZPJrCzZdBV/c4FMlUeRBRRWGdNZ1E+ETFuLhoaGcW0ttFByO54tRHl5OatWrcppKaOoKvF6vTJ7KLLVwqpAkOZ8++9llkmfVhyk5gj4414DrQNpXu5z8NWj12E25GahPjoDn1mKvHPnTlmy7PP58q7om0wmZWzBYFD2XOdaKCfTIxNGrtOOjg66u7ulB6J43peVlUnxr+new1olOFqNS6tiNwXMDxQI4TyFXq/n05/+NEajkY997GMcd9xx+P1+9Ho9iUSCaDTK3r17eeWVV3jllVfQ6XR84hOfyHfYOUEmIQRApx/5Nwp6vV6zGUKtxjVVQiiITkdHB319fTJzKzJS1dXV45Y8zhRKW4f8Wl9ThU6nk2VxS5YskVkVUf7lcDgkCZqsX9tMkOmNFgqFpDdaXV3dnBKO0VkyURbX3t7O1q1bKS4ullnVucgGjc4CmkymvFhljGVrITzb8tFjJ0uhA4G82kJkbiaI+zsYDLJnz54sA3i/3z8n3paZdhm9vb3YbDZKSkpYvXo1J7ndXKzCb15qZX2DR5LBtKKi1+XOriDTGqauri7L83Pnzp1yI0NkVediXDI9E8PhsPRMPOqoo+bk+QYjz5aamhpqampQVZVoNEpra6u8Xnbv3o3RaMTtdlNVVUVpaemUrmMtE69CXAUsNBQI4TxFTU0Nr776Kvfeey8//OEP+drXviYnI7G4iUajrF69ms985jP827/9W75DzgmEymh5zzOYXt9O8oiLsvoGRx+7UIjXXGAycSmKQiKRkGIwkUhEegKKUqvKyso5WdRnEcLqykN+n7mAEzvogUBA9sAIEpQrW4J0Oi0Xz6FQiEgkMqbARz4xuiwuU2Ri//79GI1GudjPVWYhMwsoxkVkAZuamuZk8Xw4jO5THW1rMfp6ycX1nUm2xL0kxkUrthCZ2UNAZg+DwSB79+7FaDTKeSdX2cNMAZxAIEAkEsmyyxACajJG4NMnZgtK/fKF/bT3xbjpvUvRz8IYZmZNYYSciY2fvXv3yt/7fL6c9WSKck1RCirGpaSkhBUrVuRdAEfYAi1dupSlS5fKLLdQjg4GgwCyL7O2tvaw975WCY6WS0a1GFcB8wMFQjjP8clPfpJPfvKTBINBXnvtNVpbWzEajVRUVPCud70Ln88HaHenbTqwW4ys6Pgj1pY+MNlGSOEYmM/EKx8YL65UKkUgEKCrq4vBwUEpBpNpBp0PeX+lu0d+ra84tJc2EyaTiYqKCioqKiRBCQQCbNu2jUQiIUsFp1JCKcrIxEIws+etsbEx7+V1ibRCJJ5mOJEiklBIKQppRSWtqKQUlbXVLsxmM5WVlfTri1HMFQQGh9jVPkB4yzbiySQ2WxF2h4OPvKser9MBwIu7e9ncOYhy4HVUVUUFVBVU4N/X12DRjQgIPdbcyZttg+h0eqw2K1ZrERaLD11QjxpM8OkTzBQfeC49szPEUzuCjFyCKsqBS1HHyLV52fG11HpHFr2v7gvzxPYg+gO/0+tAr9OhO/D/+9eWU+e1A7Clc5Bnd4XQHzjOoNdhMugx6nWYDDrWN3ipco+UE3cPxNnWPYTJoMOkt2P01uPz1REbHqazP0xncAckY3g8HlweHw6XB4/Lgdmgn9TzVfSOCuETvV6P3+/XxPUyGYyXPRQl2tPNHoryXaF+CUx7XAZiSf77uf3EUgorK4r52LqqaX3WqUBYnNTU1IzZk+l0OiVxnkr2LrNENhAIAAfHRcs90pBdmQAj51iI07S3t9Pa2oper88Spxl9nrW6binEVcBChHafJgVMGqqq4vf7Oe+888b8HeSudEYL+GhTDHuqD8VRTnLlR8Y9biH36s0GRFyKojA8PEx7ezu9vb1SDMZkMuF2u6msrNTEYkTt6x/5wlGEbgrll0JR0efzsXTpUik0IkoonU6nJIejF7WpVCor2xWLxWT2Itc9b+MhnkrTFo7RGo7S0hulsz9GcDhBfzTFLz6+Rr7/1x7YwqNbA+O+zmvXnkSRZeQc3vtqG3/Z0DXqCD0QBaL4E11UekZK0h5pjnH/xvFft07ppJgoLpeLfUMGnmjXMUIVowf+HcSHj6yktHiEgG/pHOSPb3Qc8noCH1xbLgnhls5B/veVtnGPPabeLQnhpo4BfvzU3nGP/clHV0lC+Mq+MF//69Zxj73jAys4vbGYYDDIPzd1ctcbB1/XbNBhNRkwG/VYjHquOWMR564oZWBggJe3d/Cr13sgncJuMeGwW3EW+XHYrVi79JzmtFJ2YDEcHErwwu5e+Trin9mox2rUU1pswW0fOVZRRwi+UT/3ioGZ2cMlS5bIkldBhES2Wdxrmc8LsZkiSh77+vpkyePatWtn1FNr0Os4pt7Nc7t6eWZnaE4IYSbG6skUm0YtLS3odDo5Jj6f75ANqFgsJglgOBzGarVSUlIybQEhrcBkMtHQ0EBDQwOqqjI4OEhrayu9vb1s27aNbdu2YTab8Xq9VFdX4/P5NJvx0irxKvQQFjATFAjhAsBEDyYtPrRmBCXNpUtGiEDi2C+AcXyhkELJ6OSRSCQYGhqSQhJiYikqKqKqqorq6mrN+dopvWEA9F73tF9jtNCIKBUU6pyCBBuNRiKRCH19fdhsNkkmc1VuOhZUVaVnMEGZ8+CC8dq/bOGhTd2Md/VEEmlJ8uzmkbgsRj12swGTQYdBr8OgG/lfyXiRWo+NI6qcI78/8M+Y8fXJJzSSjo7YWhTHAxxXBnarBaNBj6Kkicfj6PU6bFYbK5pqWFRVislkIuoO4XCG0TGSuUN3MOOnA7z2gxmBY+rcfP6U+kOOFdnHzHFYXeXk0yfUoqojpEhRkZlKRYUK58HnwiKfnY8cVYGiIjOkybRKSlFIpVVKHQdf12k1srKimGRaITXquGRaxWrSH7S1GLTCG83ybxNplUQ6Jb/fuWc/9uA2FEWhI1nMpqDCCMlOA8MH/o2gzGlhbY0LgL3BYb7xt/FJ6TVnLOLyE0ZKJLd2DvGR/3kdvQ5JGjMJ5MfXVXPhMSOEqGsgxnf/tQuTQY/ZOJIlNRv0mA06zEY962rdHN84Uho6nEjxry2Bkd8bdQeOG3lNk0FHSbGFStfIGKcUhbZwbOR6cZZQ4SqlcpHK4EA/feFetu7YRSo+kj202+2k02kGBgak+mVZWRkrV66Uok9izlJVlURaIZES/yvEUwrJAz+zmw00+EdIf380ye2P7mJvMMLWriES6ZHn/tG1rnHHca4wWtFV2MO0trbS3NyMw+HA6XTK/t6hoSFcLhclJSVjlsguBOh0OpxOJytXrgRGyu27urro6uoiGAzS1dUl20PS6TTRaBSr1aqZ9YxWS1mnGpcWP0MB+UOBEBYwvxAJUWYbWXQlV31swkO1miHUQlyKotDb20tnZyd9fX1ZIj1Coa6qqgqfz6fJHUc1GoXoSOZS5znUmHq6sFgslJaWYjQaMRqNBINBenp65MTp9XqpqKjA7/fnvLxvMJbizdZ+3tjfx+bOQbZ2DdIfTfHqtSfhOEDyiq1GVEbIXq3XRq3HRpXbSonDjN9hwaA/OMHf8J4l3Hz+UoyTOH+fOamez5xUP+ExSrEVs9nM+8xmjuvpIRodlsJNTqeTsrIy6XkocPJiHycv9k3q86+rc7Ouzj2pY4+udXN07eSOPabeM6Z5+Vg4dYmfU5f4J3XsuStKOGPZKcSTacIDQ3T2BOnsDtA3OEwaPR5DPwaDjYqKCiptbm4tTWcRG/EvkVJYVuaQr1tkMXJio/eQY8TX4lqAkWwxjJDgaFIhmszeAOuPHbyv+yKpCTPGl5+gSkIYHErwrb9vG/fYT76rmm+eO6JYHR5O8u6fvjL+OC1x8cklNsLhMN29A3ztFf0Boq8H+g782wXAe1aV8b0Prjjw2RSO+s6z477uOStKuPPDq4CR++GhTd2kDuxy1HisXHxsjSTDWoFer8ftdlNcXIzL5aK7u5tAIMDw8MjmgMgezmefzOnAYDBQVVVFZWUlAwMDdHZ20tXVRTweB+CZZ57BaDTicrmorKykvLw8r56QWs5cajGuAuYHCoSwgPmFTCJlnLjXS4uZOMhPXIqiEIvFpCdgNBrNEoOpqKigvLwcvV4ve1a2bt1KOp3OWqBopcdJCffJr2eSIYSDxvCirEv4vPl8PlavXi19tQYHB7NUKIUAyGgSNFX8bWMXv32llW1dQ4dk/ox6HftDUVZWFgPwmRPruPLkerx202F3dy3GmS+YMi0IMnvempqapFhGpgrkrl27pGhESUnJrCnM5hvj2UIcvaQGv9+PzWbLNpDv2IIHRvrIKv0TqsyuqCjmvz9xxKTiOKLaxUtfPXFMkhlPKbIUFqC02Mx15y2RpDSRVkimVfn12uqD2TSzQc9JTV75+2RaycrWuW0Z5Z+Aw2IgrUBaUUgfyMQKRCNDuN3VNDU1kTZa4ZUXxs1wJ5NJWY5nNmZfNyaDTmYpzQa9zICP/E7PtWc34XOYWVrqoN5n01z2I7P6IBQKSSXmNWvWZD1jgsGg9Mm02+2y7Nbj8SzIe0lsTooyWTHnLF26VPrU9vb20tbWRl9fH5s2bWLTpk1YrVZ8Ph+1tbVzpqoqoNWSUa3GVcD8gE7V4oq5gALGw2AX/GApKjD05fF7iADa29sJBAKsXbt2TkKbLGKxGC+++CKnnXbarD68U6kUPT09UgwmnU6j0+nkgr26uhqbzTbuIiNTil/sYgtVu9LS0rzuXqc2b2X46m8CYP7ge7F97rIp/X0ikZCL9VAohKqqeL1eufg63GfL7PPJlMIvKSmZsM8nMBTnmR0hTl7sk71z//daG7f8cycAdV4b6+rcrKlysrKimKaSokMWxrOJTIXHYDDI8PDwlOwXMkUwgsEgiqJoxttvphhtlyEW9H6//7C2EEIhUvz90NCQHNeSkhJNKK1OF5nkOBAIkEqlRrz5fD483pEeOdMBOwhFVQlHkiiKeqAkWEcsGiUc7qW3t5fB/j5cdrMUYDEXObFbzJgMc98jOVOoqir7kwOBAAMDA1M658lkkt7eXvmcEv6hYmzsdvscfprcIlP1ORgMYjQa5bxyOOKbTCal9+Hg4KBsb3A4HJSXl1NTUzPrG5cvvfQS9fX1VFRUzOr7TBW7du2S6vITQVVHxMC0VIZbQP5RyBAWMM+gI5I2oDcc/tLVQmnmWMjskcnlw1hRFAYHB2lvbyccDstyG5PJJBv1vV7vpHeZR0vxR6NRenp66OnpYceOHdLXr7S0dM4XtOrQwf4rXbFjgiNHkNm7EwqFGBgYkP570xFrsFqt0n8rlUplGZwDctHn8/mIpFQe2xrk4c3dvLovjKKOlHN+9OiRcrYzlpbgsBhZ3+CRJHEuIUQvBNHR6XTSKmOqkvmjzbzFmIusqlChFFlVLS9GJrKFmKqAUKahd1NTU9aY79u3L8vuI98m55OByByLDRFBjleuXDnhgl6v0+ErGrUp4DBTXeICGsb09/N4PJIEzYdrRigYB4NB4vE4Pp+PqqoqjjjiiEkrGMPIc7usrIyysjJJLsWY79ixA6vVKjewZrOXOVcQlQRCLEeICK1bt25Kljwmk4m6ujrq6urkuLS2thIKhdixYwc7duzAZDLh8XikOE2ux0arpZmTXVNocV1UQP6h7VmngAJGo7iMj286mWOOOYb/OMyhWhaVgdw8lBOJBB0dHfT09BCJRLJ2S2tqaqiqqspZVsZms8mJOJlMysl9//79mEwmSQ7npEwwkZBf6sZZZI1FdESJUS6zVUajMWvh1t/fT3tXD79/cQcvtifZ2qcjlXEZrq4sxmk9SLLKnBYuWFOek1gmg8wsYCgUYnBwUBK1+vr6nJVfZW4oNDY2ZnnY7dmzZ0oZtrmC8GUUYzNbthCjhUbGIkGCIGpBVCSzWkBkOIXwSS7Vdcfy9xPnY/fu3ZjN5izirIVrJjPbJa4ZIQiTqxgzxa/q6+tlVjYUCrF9+3apdqwl4iyURMU8MTQ0hNvtprS0NGe+iWJcli9fDoxkqwOBAB0dHfT29tLTM2JNZLfbKSkpoa6uDptt5uXEWi3NLKiMFjATFAhhAfMOJpMpSwRlPGg1Qyge2NOJTZTkdXZ20t/fLz0BrVarLJdxOByzPimYTCYqKyuprKyUi5NAIMCmTZtQFAW/309paems2VOo8YOEEMsIscvM6IRCIYaHh3G5XPh8vpwSnYkgMkGq2c7d93eQUkber8qh50hvihNrrKyoc1NSYpnTRYXoXxJ9kiILWFdXN2elnJkediITJHpVRTncVL0gZ4rMLGYwGGRwcFBmjuvq6ubkmhltg5JJgnbu3ClLvAVxnqsFX2bmO7P8dy6vGanoWlublT3MJEFibOx2+5zdT5nZukzLjLm6ZkZ7/IlrJhQKsXv3bkwmU1b2cK56vzMzpIFAgGQyKa+ZuehBNxgMlJeXU15ePqJSm0jQ2tpKIBCgpaWF/fv3YzAYcDqdcv6aDmHXKiHUalwFzA8UCGEB8w5msxlzsh/dUDeqY3xDci2LysDkCKGiKESj0SwxGBjJSjmdTioqKqQqZr6QuTgRC+yenh5pVi0W+iUlJbnrO8xQ0wz3hul86y3C4TBGoxGfz8eiRYvmbCHUF03y1w2d7A1Fuem9SwHw2M18YG0FbpuR96wqY0mZIyuT8Oabb8pMQklJSc6zHZklsoLoCHI8V4vWiZCZCRJy+8FgUHpBClJWUlIypXKyyUD0Zo0mOjU1NWP6ws01MkmQ2AAKBoM0NzeTSqVkr+tsqFAKYiHK+oSoyerVq/MuEDQ6ezg8PCwJ665du7BYLDJDluv7SVVVudkUCASIRCJZlhm5yHbNBKOJc19fnySHmzZtkhUAPp8v5/dTKpXK6gcUz7Xly5dPqUUh19DpdFgsFpqammhqapLnsK2tjXA4THNzM83NzfK6qa2tnbT/pVYzcYqiTPq6LxDHAkajICpTwLzDdz/7Hq4qex1r/bFEP3QvjPNgE2VGxx577BxHODEUReHpp5/mhBNOGHPxmUql6OzspKenh6GhISkGI8peampqMJvNmpyQRiMSidDT00MgEKC/v5/i4mJZWjqdsiaRjRx+4hk8/3MfAMHzTsfwofPx+Xxz2su4LxTh7hdbeGhTN/EDNaH/+Pyx1PsOL/YgspliJ114sgmCOB1SEo/Hs4RyRImsWAjOF0GXsco2ReZwOv1Amf1XwgRdEB2/3593ojNZZBLnYDAo1XDF2EzHzF2UD4vFfCQSkcJR80m4JLOEUvTuieyhz+ebVvZQZEjF2EB2b7DW+zwFotGorAwQSsEiIz3d58JoUS273U5paSklJSV532yaLJLJpPQ+zBRdczgclJWVyXl2rM/yzDPPsHr1arxebx4iHx/Nzc2YTCaWLFky4XHCr/CdYmtSwOQwP55oBRSQgYi+GDNJjPufwbTxf0muvXjM4+ZLhlAsytrb2+nr6yNxoD9O9MtUV1fPm0XraNjtdurr66mvr5cL/Z6eHvbu3YvFYpEEaLzPJxbzYqHX19eH2WymKiPzV1VSirW+fs4+0/buIf77+f38a0uPNHdfWubg48dUTVoURq/X4/V68Xq9LFmyRKoRdnR0sG3bNkmcJ1IjHK1cOTg4KFUMtZAFnC7MZrMs58okzjt27JALfUFYxsvMZJYXCoKgpYzOdKDT6SguLqa4uJiGhoYspdwNGzYAyA2AicrzRKZa/BPlw42NjfOK6GRidJVCZtntVARYhJJsJtEpKSnhiCOOwO12z8v7yWazyVJtMdeEQiH279/P5s2bcTqd8rpxOp3jPoeHhoYIBAJyo9LlclFaWsqyZcvmzcZBJkwmkxQGE9dMa2urzDjv2rULk8mE2+2muroav98vrxutlmZO1Zi+gAIyUcgQFjDv8LnPfY7T7Nv5iON1VKON4YsfRfU0HHJcOBxm69atHH/88XmIcnyIDGFVVRV9fX1EIhGpWlZcXExZWRkVFRXzJqMzHYgd/Z6eHoLBIKqqyt13l8uVpQiaSCQO2e1Pv93M8JevA8D80Q9g+/TYmwK5xtM7gnzu95vk96cu9nH5CbUcWTP17Mx4EMRZiFQIwR6hzClKCHt7ewHkTr/f71/Q1wyM3bslrhuLxXKILYTWBEhmC2PZWmSWCer1ejluucgszieM5RmZ+TxJpVJZ1jput1uOjRYEfWYToqpA/FNVVT5PvF5vljJoPB6X99pCf9ak02lCoRDt7e309/dLzQJhL9TZ2clRRx2Fx+PJc6TZePvttykqKqKxsXHC4woZwgLGQoEQFjDvcPXVVxONDPPTY9swtr5IqvIYoh+9H/TZC76+vj6am5s54YQT8hTpQYjyo87OTgYGBqQYjMlkkqInRUVF8zILOFMoikJnZycdHR0MDAzIPgiXy0VlZSWlpaWHLOZT23YyfNXXADC//z3Yrrp81uLL3A2OJdOc+18vc1SNmytOrGNZ+eEtL2aCVCpFe3s7nZ2dDA0NoaoqRqMRj8dDVVUVfr9/QS/mJ0I8HqetrY3u7m6Gh0dsSMxmM16vl5qamgVPdCZCJBKhpaWFYDAo+44tFgt+v5/a2locjtm9brUKoXwpbAqENY/NZqO0tJTa2tp37CJZVVXC4TCtra2Ew2GSySQ6nY6ioiJZQjlX4jRaQzwep7W1lc7OTmKxGDBS5SH6+CsrKzUxNhs2bMDlctHQcOgGeSZED2S++6UL0BbmX21IAe94mEwm+pMpYuf+kKJ7zsTY8RrmF+4gceLXs/oJ86kyqigKw8PDdHR0EAqF5CRiNBrlzr3YuRYLWuHfpgXJ8NlGIpGQu/ahUIh0Oo3X62Xp0qXYbDYGBwfp6emhubmZ1tbWrAyZTqdDZzm4O60eWNTlGoqq8vvX2/nH5h7uueRIDHodVpOBhz9/LEXm2Xt0ZpYCZu7a19TUYLVaZQnlxo0bpfS/GJuFjrH6C4WIkNFolGWir7/++jsq0wOHZpYzvQ11Op283zo6OrKEaeZjud9UIVR2xdhYLBZKS0vxer1SGbO7u5vW1tYFY/4+WcTjcVkKKspkq6qq8Hg8UoCptbWVffv2ZY3NfCy7nipEr2RPTw/hcBiHw0FlZSV2u132ZG7dupWtW7disVjkZpTH48nLHK7VUtYC5gcKhLCAeQdhO6E6q4mddhO2f30Zy6s/RSlZQWrZ++Rxc+1DmEwms8RgRFlGUVERDQ0NVFdXH7L7LHqBMnvrrFarFF5ZKFkOUdImSpOEwIzP5xtTwVBkTcVCrqenhz179sixKUmryKNjuSeEe4LDXP/gdt5s7Qfg8W0BzllRCpBzMjja+mBgYECqbK5du/aQvh6fzyd9/YTgxe7du+XYzCehlMMh08ssFApljc1YfZLCND6zFyzTumGiftX5hsy+rszrpqSkhIaGhkPUJIU3nujJFX2Z+bK1mE2MNTZOp5OSkhKampoO2XQTNgWjzd8zx8btdi+IsmPxOQXREQrE4voYvXlSUVGRJWjU3d3N9u3b5dj4fD7N+IjmAsPDw1IIbWBgQPZKjvZOrKioAEbKS7u6uuTc39nZKed9kXW2WCxzMo9rVf20gPmBQsloAfMON910E83Nzdx9992gqpjevhfjnieJvv9u0B18GA4NDfHGG29wyimnzEocQvBC9BkIMRiLxYLH46G6uhqXyzWlB7ToXRC9dTqdTpLDfEp4TwdjqV6KzMR05P3F2AQCAcL79rP6zl8CoKxZgfN7N+dsQfK3jV3c9PB2YikFu9nAl89o5KPrKtHncEIXWUAxPiILmIuxCQQCWT2ZPp9PE+VMk8VY/ndCgXU6YyOsGwQ5EDYTYqE/n3qhMj0/g8EgqVQq67NMd2zEWM+2rcVsYrQHXiKRwOfzTdvbMnNsRC9z5tjMpwyZsFwQRCcej8uxKSkpmfI9IMZG3KeiLzMzszpfNjIzrZICgQDRaBSv1ytVU6cyNqqqEovFpDiN0AcQlUFVVVWUlZXNGnl+/fXXZXnvRCiUjBYwFgqEsIB5h1tvvZU33niDe+655+APVfVguWisH9tfL2Vo1UU8F3Bx6mmn5eR9FUUhkUjQ3t4uJw5VVTEYDFIMprKyMmcqfYJwiokqlUplNfVrTQ1QxCsWCULYQogU5DLbqSgKAxd8HF0sTsLt4u0rL5rRAgcgnkpz2yM7+dObnQAc1+Dh2xcso9I180VxZhZQZLocDodcQE114+Bw7yWsBIRnmlDmLCkp0dxCVij8iSxgpv9drrOdmechEAgwNDQkM0d+v39ObUsmi1gslqV8KXoBS0pKcprRy8wCieyIw+GQ50GL1QpiY0UQZFEmm2tvz7GsS7SeWR29uQjIZ8B07FvGg7h/xXM/HA5jNpuzPCG1OFeJzYOenh7S6TR+v5/S0tKcKu0KtePRCuI2m016wubymfPqq69SWVlJdXX1hMeJPv35tBlWwOyjQAgLmHf43ve+xzPPPMPvfve7MX9vfulOLC/+AIA+ewPms28gvej0rOzhZJFKpejp6aG7u5uBgQHpVSQe6DU1NdhstllfDIjSuZ6eHnp6eohEIlkEKF87fcLjSig7GgyGrIXAbE44Q5/7Cukdu0GnQ//Huwke6K0TZT5T7a370v2b+deWADrg86fU85mT6jHopz9RJ5PJrAypyHSJLOBcZV9Gm41rQWFyLFuIydhJ5BqCbIlzZDabZQz5KoMTpFWQHLGxktkPORfnbHQvKyCv3YlsLWYbotxRKKY6HA55r+fadH08jJVZFcql+cwein5AsXkgS+wPlErPxdiIe1tcO9FoFLfbLa+bfG26pNNp+RwMBALo9XrZtz9XhD6ZTNLe3k53d7dsK8lUF5+pcM8rr7xCTU0NlZWVEx5XIIQFjIUCISxg3uGuu+7in//8J3/605/GPiDWh/n1/8b85v+gS0YASHsaSR51GcmVHwbT+EIBiqIwNDREe3s74XBYisGYTCZZ8pHL3dXpIrMHJJMAlZaWzqoQQuZkHwqFiEQieZvsI7fdSfLJZwFw/M9dGOprgUMXRUIqXFhajBffrsAwV/1hE9edt4QTGqduOCxIe2YvoLBFyHUWcLoQJFWQDb1en1VaOpvXdWbPoxZtIcS1LWIUJYdzUT45VpmseN98ki+BTFsLYc8gxLFm+74X3nninhYlfeKezndZa2ZmNRQK0dfXJzPcor9uNu/70T1vIuOdKcKVT4h+XiHCYjAY5NjMdjl7IpGQ100oFMJqtUoSmG+fVnHdCMVbsdYwm814PB5qamrw+XxTivGll16ioaGB8vLyCY8rEMICxkKBEBYw7/Czn/2M+++/n7/97W8THpfs6yD04A009T2PLjEIgGIvYfjyF8F0cAc3kUjQ0dEhFzpi1040hVdXV2v6wTlaJU7EnYsd88OVA3k8nrwtVmP/+wfi9/weAPsNX8N00nGHHCMW2mKRL3oyRUmZXq/PGp+UomCcwuJtdBYwnU5n+QLme7E6ETJN30VfkVho5yJ2sZAXJEeQiLnOdE0H45VPithzsZgcnbkVJEJsXOR782AiZGZWe3t7pX2OWOjPlNyPvm+BrPtWayWImRDKnGJ8hIKyGJuZZg8FORckMBaLZRFkLfeFTdRWkKv7Sngn9vT00NfXR3FxsZwPtWy3kk6n6e7uzrKm0ul02O12SkpKqKurw2q1Tjg+L774Io2NjZSVlU34XgVCWMBYKBDCAuYdfvnLX/Lb3/6Wf/zjHxMel0wmee655zh5/VHYtv0Z85u/Il21jsg5d9Lb20tHR0eW6azVapU7c8XFxZpekI0HQVBE34jJZJKT4WR7sTIFA4RXlxAM8Pl8mlnIJ556nuitI6XBlss+ifXCD014/GgC1D8c5549Zv79mArOXFM7qclRZAHFgkaYfIvF3nxVsMzs4xOleELNs7S0dNIZoNG2EDqdTmaR5pu4TSbGsrsQ5HCyBCgz0yUEJzLLZOerxYHoxxLkVjwvpmprkWmCLgjyZDL7WkbmxoJ4XkynPzZTNEqIUGVm9rVMkCdCLBaT84x4Xoh5ZrICUpmKskLh2+PxyHlPy5ty40FVVemzKjaqhV6B8OetqKg45Lnz/PPPs2TJEkpLSyd8/QIhLGAsFAhhAfMO99xzDz//+c959NFHJzwunU7zzDPPcMIJJ4wYfLe10N/TzlDKIB+uTqeT8vJyysvL5+2kOh4yFQl7enoAshRLxWQiJlRBcoRgQmYWMN/lfGMhvWsvQ5+9BgDTOadj/+oXJv230USKT9/7Fm+2DeGx6PjWkSn8HpdcRGQuYifa8dd6FnC6GO1pZzKZssQ6xCJ2rDLZXGfStIbMjYVgMEgsFhu3/zGZTMqxycxQCyK50J45QJb4SjgcHld8JbNXUix6BZEcfQ8uFEzlWTK63NFisWT1A87HjaeJoCgKAwMDch4SNipjCW9lZkl7enqIx+Ny80oLJda5hqqqhMNh2traCIfDUpzGarXi9XqlBc/zzz/P8uXL8fv9E75eOp3GaDQWCGEBWSgQwgLmHX73u9/x/e9/n6effnrcY1KpFF1dXezYsQO9Xi89AcXurPAEXGiT6ngQsuOCHMbjcRwOB3q9nkgkQjqdlosxn883LxZjajTGwAUfB1VF31hP8S/unNTfKarKNfc38+jWAA6LgV9dtJYmr/mQXhObzUYqlWJoaGjWVC/nAxRFkYtYIec/+tqZifXBfEemd53IbFksFpLJJMPDw1Kps6SkZEES5IkwWnwlmUzKMnaR9Ziv9igzxVjVBjabLevaEb6SpaWlmqnMmCtkWvOEQiFSqVTWtQOzo5o6HyA8j7u6uhgcHJTrG4DKykqWLl06IdlLp9OYTKZ31P1WwOGx8LYnC1jwMJlMpFKprJ+J3UUh7xyPj5iVCzJoMpmoqKigrKxs3pYfzRR6vV7uCkajUWKxGKqqkkwms3bm50vGS2ezYli8iPSO3Si796H0htF7PYf9u+89tptHtwYwGXT87GNrWFXpJJlMYjabsVgsmM1mEomEHBuj0Yjb7cbr9b7jyCAgVXVtNht2u514PE40GkWn05FIJHC5XDidTlwu1ztyx9lms+FwOIhGo/JfOp0mmUxiMBhwOBw4HI555c2WKwj/tUQiIX1Jh4eH0ev1JJNJHA4HNpsNq9W6ILOlE0Gn01FcXIyiKKRSKRKJhLx2UqkUer0eq9WKxWLBaDS+464dofir0+lQFEVmkcW1Y7fbMRqN7ygiKGAymaitrcXn89Hd3U1XV5ccm/b2dtrb2zGZTLjdbqqrq/H7/e/IcSpgaihkCAuYd/jb3/7G17/+dR5++GF+8pOfUFVVxZIlS1BVFb1ej8PhoLS0lKqqKsxmsyydFE34Op1uzuWm8wGxABP/hPm5+CeIXzQalWOT2YQvdqW1jNiv7iX+f38GwPa1/8B89sSek//3Whu3/HMnADef18DRfjVLGTCzTFZsJmSaXSeTSXw+34ItTRIYzxZidF/YWB55C7msTSAej2f1FI7lf5fpBylEddxud5aozkJEZk9XIBBgcHBwTOXLTFsLUU67EPpND4fMUv5AICAVZTM98OaDYvFsYSyRNJElFRlCUXorrp9kMonX65Vz20LdfBltPxWNRuV8VFJSgslkIp1OEwgE6OzspK+vT26e6/V6tm3bxoc//GHKysoKGcICDkGBEBYwb6AoCv/85z+57rrreOutt4CRXdaPfOQjfPWrX6WmpoaioqIJJ0rR/9Pd3U1PTw+KosjJZr6XnQjRCjFJioVYpoLb4RYRom9FTMbCskELMt1jIfV2M8PXfAsA0+knY//ml8Y99q2WMBfdswFFhfc36DijMrt/53Dqf2KhK8jz0NAQbrdbTsZaM3yfKsby5JuKLcRo4Qux0F0I5YCZC/RMkiM+32REd4T8fqYdivj7+U6eR5cVi40TQX4PlzkeT5F2Lmwt5gJj9eSK5+pkzn2mmrEQlcmHp+lsIRKJSJIzVRslVVUZHh7OUsK2Wq1Zm3vzOfssNpbEmiWZTOL3+ykrKztsH7KqqiQSCdra2njjjTe44YYbaGtrw+PxcMYZZ/ClL32JY445Zl6vewrIHQqE8P+3d9/xUVXp/8A/kx7S20wIoYQeQm+hiSC9pGNbXLCBPxTWBqK7iroWFGyLiqir4qpYkCQzoUiV0JESFAKhCwQymUnvyWTm/v7ge64zIYEkpEwyn/frxWvXzDDMvZm59zznPOd5yKpdvnwZK1aswPr163Hu3DkYjUY5sJEkCSaTCdOnT0dUVBTGjRtXp71vVTemV1RUWGxMbwk3ETGIFz2exCy7mCm9nRQ+89Lver0e9vb28k3aWlZWpcpKFMTOAkpKofDyhMfar6AwKzxgXuBCl52H+MuOsHN0xpvTu952sZyqVRGrm8m2Zo05CG8NBUPMV3JE83ER5NS2AmJNzPfWiVUi832YLSH1tmqQ4+DgIK8C3u5363YnJ6xB1cwLUWypLlV7qyO+W+LciIrA1RVfsVbmK13i+uDr6ytPrt3Od0t8b0WAKIo+ifPTEvZiiswUMTaRJKnagnC1YTQasX//fmg0GiQlJSE7OxshISFQKpXyxPr48eMxadIkTJ48Ge3atWuswyIrx4CQGszHH3+M5cuXQ6vVol+/fvjwww8xdOjQ23rNJ598Ep9++inCwsIQGxuLefPmwdf3etNwo9GIAwcOYN26dUhMTIROp8PEiRMRGRmJyZMnw9PTs9b/jvnqT2Zmptz8WNygrGWAJm4U4mZXUlJi0cepsQIR8xuUXq+H0Wi0CJ6bc4BW/PJbqNx7EADg8uFbyPfzkQdLFRUVN6wCGowmONo37IBJVJMUg2NrDJ4BNFuaXktpKVBWViYHgCIFVgSxjfV7FINjcX6KiorkFEtrWh2rrjWJCHIaoudpTWqbvtzcapoEaez2B+bFV8TqoXlPSGsp8iSyc8Q9RKx0NfYErHkf3ao9M319fa0mc0FkWIjzY29vL2/dqGsGQUVFBXbv3o3ExERs2LABBoMBkZGRiImJwYQJE+RsFqPRiMOHD2Pz5s3YvHkzhg0bhnfffbexDpGsHANCahA//vgjZs2ahVWrViE8PBwffPAB1q5di9OnT9+yJ87NiCbxtXleSkqKHBxeuHAB48aNQ0REBKZPnw4fH586DVaKi4vl2bnCwsJm7WtkbTc0MfARN67mDJ4lSULhOg2kVasBAOmjw5E37g6LiqAp6YUY2MELdk00qK4ueDZPn2vK31dNbSHM9yI1dbBRdeVZtGJojqbjIktABPNildR8n19Tn5+aVscaYuWtrqr27iwvL5eboDdHyxURlJq3tWjOCsAiVVacH/FdF1sQmuvaXHX1UJyf2mwbaEjmQY552xWx0tXUE2VGoxF5eXnVTqj6+fk1+baIysrK69kr/3d+nJyc5CCwrtfm0tJSbN++HRqNBhs3boSzszOioqIQFxeHMWPG1OqzKEmSVUw+UfNgQEgNIjw8HEOGDMFHH30E4PqNsn379liwYAGef/75Jn0vkiTh1KlT+Pnnn5GYmIjjx4/jjjvuQFRUFCIiIqBSqep8odXr9cjMzER+fj48PT3li3ZjzE63tJSXqsGzKJyhVCobZV+dSLcT5we6LPT95H/XH2zXFp6rP5bPz+FLeZj9dQru6OqLFff2gVMDrwzeSnWpUaJnXWPtO6xa6l+kOlrjfiPzZu16vd6ip19jTb6YB6TmTb7FH2tZMQAsV8dEyw/z1NLGOD9iv5o4P3Z2dhZ7Qa0pXVP8Ls37+jV2CxTzbICsrCw4ODjIk2HWlA0AWGYEmBcWa8zVQ4PBIH+fs7Ky4OzsXO8gp7E15paLmpjv08/Ozoabm5t8fuqaDVBYWIgtW7ZArVZjy5Yt8PX1RXR0NOLi4jBixAir+q6S9WNASLetoqICbdq0wc8//4zo6Gj557Nnz0ZeXh7UanWzvTdJknDhwgXEx8cjISEBv/32G8LDwxEZGYnIyEh06NChThfgqhXQREXT2+kTZb7XLTs7u0VvihcpdzqdDrm5uQ2yb6a6VQEXFxeLZteli16G8Y9UAIDb26/AYVA/lFcaEfvpYVzMLkFs/7Z4PbJnQx9unYnJBZ1O16D7imrbDNzaFRcXN0pKovj8mKesiiCnJey5Av66ToiBtvn5Eas/9T0/1e2HNT8/1jSIr0lNq+GNdX5EENgS9gsDlquH5o3fGyJboKysTJ70Etf9270vNrWGKMpWk6r3xfpW8hb9hDds2ICkpCRs27YNHTt2lIPAQYMGtYhrGVknBoR0265du4Z27dph3759GD58uPzz5557DsnJyTh48GAzvru/SJKEq1evIiEhAQkJCdi9ezf69u2LyMhIREVFoVu3bnW6cYmZYpHu4eLiIl/kbzX4MC+bbb7XrTWVza56fsRMsaiqeLPjE6ukYvBSUVEh7xvy8/O74SZqSN6LktfeAQA4jAyH26vPY8WvF7Bq9yX4uzth/eND4eliPSs/gOX5Ma88WJuVBpGWKoKcsrIyi72S1rKv6naIoiXijyhaUpvCIiLVUfzdkpISeeWxNZ0fsZKXnZ1tsZJ3q9Tb6lpiNPbKdVMz//xkZ2fXab9sdfs6W+v5EfcgAPL951aFjcwnJ8wzQ1pLxWWg+rZNdansWrVyan3PjyRJ0Ov1SEpKglqtxq5du9CrVy/ExMQgLi4OYWFhLX6sQNaBASHdtpYSEJqTJAlZWVlQq9WIj4/H9u3b0a1bN0RERCA6OhphYWF1mmkzGo0WwY8YvKpUKnh7ewO4nt4hZh/z8/Mt+t55e3u36vSO6npBisGVn58fFAqFvIojVklFQQ8/P79bBgBSZSUKZz4GKTsHsLOD/oP3EBt/EZUmCf+5uzcmhAY04dHWnUgNFOfHvGWDKLhgvrcsJydH7n0nzlFr/vxU1w9S7GUT+1ZrCpDE+Wkpq+z1Yb7XLysrS97XKz5Drq6urbotyK3UVFHXfK+oJEk3fMbMv4Ot+fyY76U1Xx0z33sIQJ5E0Ol0KCsrs+jJai2F1xqDWF0V92/RF9L8/q1QKFBcXCy3hzCvnKpUKut0fiRJQnp6OjQaDTQaDQ4cOIBBgwYhJiYGsbGx6Nq1K4NAanAMCOm2WXPKaG2Im+H69esRHx+PzZs3IzAwEJGRkYiOjq5zGoYoNJCRkSEP7sXF23z/RmuYRa0P816QmZmZqKyslJvAi1nU+qySlv3vR5T/7wcAwMawkXjNbxDG9/THinv6NNahNArzoj1arRZlZWWwt7eXW66IAZi1VJ9salUrAhcXF8vnxzyVzxr7ZjYVkUIsUpPF+XF2doZKpWoVvQ9vh+gJKVL4FAoFJEmS9wM2V9ETayFWx8TkgSBWWQMDA1v9JNTNiAwf82JC4jPk6+uLtm3b1nkSQZIknD9/HhqNBmq1GseOHcPIkSPlIDA4ONhmr2fUNFrvlCk1GScnJwwaNAjbt2+XA0KTyYTt27dj/vz5zfvmakGhUMDb2xsPPPAAHnjgARQVFeGXX35BfHw8oqKi4OHhgYiICERGRmLEiBE1rjSIwNJ8FtHDwwNubm4wGo3Iz89Hbm4u7O3t4eTkBCcnJ5u7oVZtIOzk5CSnRxYWFiIvLw92dnaws7ODg4NDnYoeOE2bgPLv1gJGI4adOQqf0QPx4pTujXg0Da9qEQgACAgIgL29PUpKSlBYWAjg+mcNgM0FheYrhaIFga+vr7xCmJeXB61WC6PRCKPRaHNBT3Wpjl5eXvIKYW5uLjIyMmAwGOQCNa155as6YqXdfD+pu7u7PBGTkZGBsrIylJaWyq1qbEllZaVciVNUtRb7bIuKipCZmYmysjIUFhbe9t7Mlkh8x3Jzc5GbmwsA8veotLQUOTk5KC0tRX5+vryHu6b7vMlkwqlTp5CYmIikpCScPn0aY8eOxaOPPoro6GgolUqbOrfUvLhCSA3ixx9/xOzZs/Hpp59i6NCh+OCDD/DTTz8hLS0NKpWqud9evZWVlWHbtm2Ij4+HRqOBnZ0dpk2bhujoaNx55524du0akpKScOnSJUybNg0KhcJin4F5QGO+8iNSbsz7MLXGgVnVHmKiiqT5XjfzG57YdyGKiogVsYCAgFptvi957R0YkvcCAI5OjMLY5x5srENrEGK1SwxQb9UWwrwZuNiXKdImW2vwU15ebrEX7GZ7Cc2byZs3fG/NaX/iOyaOWVSVFcdsnqpW3d5Bb29vOTWyNexdrkp8x0SqY1FRkVwJWRyz+XNFr0WRut6cbS2ainnly5ycHLi6uta40i5WD6vuzWzMypzNTWT9iHs3gBpXkqtWwa6oqMCRI0dQVlaG6dOno2/fvvj999/lIDA9PR0TJ05EbGwsIiIibrm/nqixMCCkBvPRRx/Jjen79++PFStWIDw8vLnfVoMxGAzYvn07PvnkE+zYsQMlJSUwmUwIDg5GVFQU/vWvf9V6tlRsym+I/QbWpmpFUNFHra4VU0VFVzE4a9OmjXx+aqrsV5l2BsXzF1//D2cnuH/+AeyD2jbk4d22mtpCiHTi2rYSqBr8iPYJYk9YS90zZ14tUq/XW+xnCggIqPWqaHWNwmsKBFoa84kB84JEIkiubdAiUifFapmYYGhp1WmrMt9TqdPpYDAYagySb6ZqWwuTySTvXbWmpu/1UVpaKgc4YvJNVDyubeVL872Z2dnZKCwslPv6tfTVw+rqApg3iq/tNaikpATffvst/vvf/yItLQ0KhQJ2dnYYOnQoHn30UcyYMQPu7u5NcEREN8eAkOgWKisr8d///he//PILtm/fDjc3N0yaNAmdOnVCRkYGtm3bBp1Oh4kTJyIyMhKTJ0+WN+HXVk0VyZRKpVX1jauO+SpgdnY2SktLG7xvomjga977Swxeqs7al374OSrUGwEA9v17w23Zq1A088C2atuDhm4LYb7yo9fr5aIiIvix9oGreXBrHiTXdQB/M+bBT05ODtq0aSOfH2tvrWBe1VGsJHt4eMjvvyFSh0XRGXGOxOqq+Jxa+ySVeX9JvV4POzs7+fzcqihVbZin42ZnZ9/QtsHagx/zvbfmk5AN2fOzrKxM/gzl5OTAzs7OYt+8ta/Q307l8KoqKiqwe/duqNVqrF+/HgaDAVOmTEFISAjy8vKwdetWnD9/HiNHjsTkyZPxyCOPICDAuoufUevGgJDoFiRJwn333YcBAwZg8uTJ6Nu3r8UA3mQyISUlBevWrUNCQgIuXryIcePGISIiAtOnT4ePj0/diqM0UM+ixlRSUmJx43dycpJv/LcqeX+7zNN3zFfGjuU5odjkiJn9/GF6/FlImXoAgMtT/w/O0yc12vup6T2ap8qKILmp2h5U7ecnZv9F6q01DFxFgCY+Q025OlW1OT0Aq1tdNV/l0uv18n5JcY4ac6LIPPgxrzop/m1r2btatS9sUwb5VdtaiOBHBKDWEPyIvnXiWllRUdFklVOrq+xqXrnUWvo3VlRUyEHy7fYWFltMNBoNNm7cCGdnZ0RFRSEuLg5jxoy54XxfvHgRmzdvxi+//IKPPvoIwcHBDX14RLXGgJCoAUmShJMnT2LdunVITEzE8ePHcccddyAqKgoRERFQqVR1nmUUA57s7Gy5iuLtNjKvK6PRaNHXrbS0VN571FCrgPUhVsauaTMxR30NueXAQ31c8Xe3Yrgu++j6k9q4wuO/K2Cn9G/U93KzthCNHSTfjPgMiZWNuvSDbEjmpe3NUzibe/+aGDSL4KekpKTBV05qS6xQiD9ilau5W4uIfZxiddXR0dHis91U76u6/neifURt9xk3huqCn+a6PlZt8QNAzqZoyt9VVeL6KPr62dvbN9vqYVlZmVyl2HyvulKprPNkXWFhIbZs2QK1Wo0tW7bA19dXbhQ/YsQImyscRy0XA0KiRiJJEi5cuID4+HgkJCTgt99+Q3h4OCIjIxEZGYkOHTrUaZAg0iZFOouTk5N8E2uM2fCqKzhVB4HWsIoibD2lx5NrT8C3jQP+GxWEvGw9/H/SIOCPUwAAu0H94f7WkgY9R1V7dxUVFVnlKoo581505oNFsTLW0IOXqitxVfc5WsMqSlWiZYNer0deXp5c5KexWlmIIibi33Nzc5N/J9aYhmieIi5WncxTSxs6gBbBlghwysvL5ZU40YPS2lS9dprvo26MoMw81VHsKa3rfremJFa/RZaJ6AspgsPGWD0sLi6WVwILCwvh4+MjT4zV5TMrJpA2bNiApKQkbNu2DR06dJAbxde1TRWRtWBASNQEJEnC1atXkZCQgPj4eOzZswd9+/ZFVFQUIiMj0a1btzrdAMXAXgyS7O3tLQYA9bkhmac5Zmdno6SkRJ7l9vPzs8oAR3j022PYdyEXc0Z2wNPjugAASvRZKJ+3EHZ5+QCAa3HT4DzprnqlAgnmKziiLYT5LLc1Dk5rYr4yptfrUVZWJhc2up2BtghwRFEhkcYnqqa2pMGS+H2bN7u/3X1pVfd7lpSUyOnEool8S2G+YpeVlYX8/Hy4u7vLv+/6BrTm1zeR0tuYExeNqboAWlSivp22FmJrgVi1ba7skYZQNbvC3t7eIoCuz8SR2DMpCreVlJTAz88PKpWqzntiJUmCXq9HUlISNBoNkpOT0atXL0RHR2PGjBkICwtrUeebqDoMCImamCRJyMrKQmJiIuLj47Fjxw5069YNERERiI6ORlhYWJ0GzSKQE7OfkiTVOkVIzGSLnlMODg4WewGtcQWnqss5pZj80QEoAGxeMAzBPn8NsAz7fkPJkqUAAMmtDa48Ow86Q7lcLOBWe43M20KYD3hragvRUlVXtKS2LT/EbL8Y8IqCNuatRVoD8x6I5itjIvi5WeEe82qVYmXW2vYsNgTRR9M8gBbHeausAvOqwjk5OXBxcZGvY63teyauJ3l5eXVqayFWucR31MvLSw4CW9JEws2YX09ECrdYPbxV5oWYbBH3QrFnUrR2qsv3TJIkpKenQ6PRQKPR4MCBAxg0aJDcKL5r166t4jNJJDAgJGpG4gaWlJSEhIQEbN68GW3btpWDw7qmn4jXE7OiBoMB/v7+UKlU8PPzg52dXb1vttbqw18v4JPdlzCqiy8+m9nvhsdL3nwfhh27AAAOo8Lh/OJCiz02YtVHBNCSJFmUmq+srLQIcKy96mtDqG5wbh5AGwyGeg/8W4OaAmjz1hhVz6Grq6tFwZOWtFJaHzebKBAroVUDnPq0PmjJDAaDRQuaqpVdHR0d5dYpOp1OPoe3u4rfkpSWlloUMKs6aWlvb28xIWoymeTPUF1XkyVJwvnz56HRaKBWq3Hs2DGMGDECsbGxiImJQfv27Vvc/ZGothgQUrP5+OOP5b6F/fr1w4cffoihQ4c299tqVkVFRfjll18QHx+PjRs3wsPDAxEREYiMjMSIESPqPMNZWFiIa9euITMzExUVFVAoFHI6jgiAWsIq4M1MX3kQF7JK8HZMKCL6BN7wuCm/AEWPLICUVwAAaPPSQjjeOfL6Y/83aL127Zo8mJAkyWJ/Zkvux9YQxN7VjIwM5OTkQJIkSJIEV1dXqFSqepVkb21E8JeRkYG8vDwoFApIkgR3d3cEBgbaTIBzMyKA1mq1KCwslM+Rl5cX2rZtC6VSafXtURqTed/MzMxMlJSUQKFQQKFQwMfHB0FBQXVe5WptzFfpdTodysvL5b5+/v7+CAoKqlMfTvGap06dglqthkajQVpaGsaOHYvY2FhER0dDqVTa9LVN4Hit9WNASM3ixx9/xKxZs7Bq1SqEh4fjgw8+wNq1a3H69GkolcrmfntWQZSwjo+Ph0ajgb29PaZNm4aoqCjceeedNc4Om8/MZ2dnyxv2PTw8AAC5ubkoLi6WN9W35IFYqcGIFxJP4cDFXGz9x3B4uFQ/WKrYuRelr78DAFB4e6HN5x8g32S8oS2Eu7u7POgw7+WnVCptYjbenGjvUXXvU5s2bVBZWYnc3Fy5wIdIybK1c1RT/0QXFxdUVFQgNzcXRqPRIrW0pU/A1FV1hYx8fX3h4uKCsrIy5OTkAIB8jqy12FBjEk3QzXsoij3JpaWlck+/291X15JVLarm6OgorwAWFxcjNze31oXPRKuoxMREJCUlIT09HRMnTkRMTAwiIyOtshBPc+J4zTYwIKRmER4ejiFDhuCjj663BjCZTGjfvj0WLFiA559/vpnfnfUxGAzYtWsX1q1bB7VajeLiYkydOhVRUVEYP348MjIyoFarcebMGdx9993yKqCfn1+1A6zS0lI5xSY/P7/F70UxGE1wtK95VliSJBQtWQrT/kMAgNyeXXF5xjT4/18gU93gwby8vfl+HdEioTUS7QXEZMLN2guItEmR8mfeAqA+5dtbCvMWDNnZ2XBycpJTQauuJpv389Pr9SgqKrKKNgmNrbpWJ+b7AaueI2tsR9LYRB9DURn0Zk3Qq9tXZw1tfxqbwWCwaLvk6uoqn6OqlUira420e/duSJKEyMhI9OvXD7/99hvUajWSkpKQm5uLqVOnIjY2FlOmTJEnTOlGHK/ZBgaE1OQqKirQpk0b/Pzzz4iOjpZ/Pnv2bOTl5UGtVjffm2sBjEYjdu/ejZUrV2LLli0oLCyUL9ARERF48cUX65TCV7W5s3ljXnd390Y+msZTtS1EuTYTff77A+zLygAAjuPuhOtzC6CoxR6TqueoJVf0M1dTA3LzvXC1PbaqVQ9FddGWnlJam/2C9T1HrWlfofk5ys/Ph4eHh0VRotqeI1HoSq/XIzc3Vw4m/f39W3z6dmlpqXwdycvLszhHdbnWVtfWwvwctaQqrFWVl5fLk5W5ublwd3eXU9PrMoFSWlqK1atX48svv0RaWhoAwNHRESNGjMBjjz2GyMjIFjn52dQ4XrMdDAipyV27dg3t2rXDvn37MHz4cPnnzz33HJKTk3Hw4MFmfHfWS5IkfPnll9i0aRO2bt0KFxcXTJo0CT179oRWq8XWrVtx8eJFjBs3DpGRkZg2bRp8fHzqNBCvy4ysNcgrMcC7zV+rn6LYiRgsib53YrVUcSgFJa8uA0wmAIDDHcPR5p9PQ1GH9CvzVgQidcmae35VJVL4zIvmmKc0NkTap6iqKdK7GqJdQ1My36uUlZVl0fvuVhVFa6ulVx6trn2GKHjSUMWXzD+rer3+hvRba09RNl9F1+l0KCoqqnf/u5qItGXxfW6othZNSWSsZGZm3nb1VLHVIikpCRs2bICzszOmTJmCzp07Q6fTYfPmzbh48SLuuOMOTJkyBY888gh8fHwa6chaPo7XbAcDQmpyvMDU39/+9jeEhoZi6tSpGDBgwA2pVydPnsS6deuQmJiIEydO4I477kBkZCQiIiKgUqnqFKyYD+r1er3VBT55pQaMWL4HPm0c8GV0EApyc5Cfnw83NzeLRuJVVxQMew+i5PV3AEMlAMAhfBDavPwcFPUYXJrvIdPpdABQ65YfTak5V11Eupv4HBkMBovG4tayF6oxeg7WVkvpTWj+edfr9XJFx6YIYhtyNbsxVW19UF5eLr/Hxv6819TWwhr7gBYVFVkEyubVU+s64VJUVITNmzdDrVZjy5Yt8PX1RXR0NGJjYzFy5Mgbvrvnz5/Hpk2bsGnTJnz99dfw9/dvyENrVThesx0MCKnJMQWh8UmShAsXLsjB4W+//Ybw8HBERkYiKiqqzuWzTSaTRXCoUCgQEBAAlUrV5GlcYlCafPIqliTnwtdZwkeT6tYWwnAoBSUvvwVUVAAAHAb2Q5tXn4fCtf4z9qLRuzhHok+dWDFpysDHWvdlib6O4hwVFRXB29tbDqKbOvARg2e9Xo+8vDy4ubnJA/fmTHMtKSmRg67mfl9ir5sIlMXEUEBAwC375jWmuux3bWyiAJP4XItesCJQbq6JIdHWQvzuqra1aMoVVhHQiyCwtLRUvj7WNVAW19qNGzdCo9Fg27Zt6NChA2JiYhAXF1fndk1UM47XbAcDQmoW4eHhGDp0KD788EMA12+oHTp0wPz587lJuYFJkoSrV68iISEB8fHx2LNnD/r27YuoqChERkaiW7dudQ4OReCj0+lgNBrr3feptkpKSuTBn1jh+r2wDT4+lI+RnX3w+QP96/yalcdOoPjFN4D/21No3zsUbm+8CIXb7RdDqS7waehUsarMB39ZWVkArL9yo9hTJ/YLNXbgIwaS4hyJNEexgmItK3HmmmPlsmpAKvYVW9NKnDnzFF/zirji99oY37fqql6K62BzBso1EW0txHW06l7YxtgSYD5JJvriinPk7+9f5x6Ber0eSUlJ0Gg0SE5ORq9evRAdHY0ZM2YgLCzM6j6XrQXHa7aBASE1ix9//BGzZ8/Gp59+iqFDh+KDDz7ATz/9hLS0NKhUquZ+e62WuKmq1WrEx8djx44d6Natm7xyGBYWVqeBjBhkiP0fIj1KDB7rm0Imgk4xcBdtIcTMdps2bfDl/it4d9t5RPZV4a3oXvX6dypPpqH4+deAkhIAgH2PrmizdAnsPBu24lzVqq4N1YDbPD0sNzfXatPDakPs/xT7V+3t7S0Cn/oei0h9Ng+UW9JePXPm3wu9Xo/y8nI58KlPqp1g3gNPrCibv25jBFSNxbwIUFZWFvLz8+Hu7m6RRl7fwKG64lLie2yNe6xvpry8XP5eVG1rcTvfCxGcZ2ZmWqyWignDut5f0tPTodFokJSUhP3792PQoEGIjo5GXFwcunbt2qLOeUvF8ZptYEBIzeajjz6SG532798fK1asQHh4eHO/LZsh0gqTkpIQHx+PLVu2oG3btoiIiEB0dHSd027MV8V0Oh2Ki4stUoJulZ5UNQVMtM4QAUHVAcoXey/h3e0XENU3EEujQ+t1DgDAeOY8ihe/AqmwCABg16UT3N5+BXbeXvV+zZsRJfnFoFJUmqxNNU7z8vN6vV7ulSjOkzWucNVH1QbUlZWV8jHWJv3WfM+kecVTf39/q9j/2hCqq37q4eEhB3G3WskTaY7i7xuNRotA2RpXlOujoqJCDnzECuvNritVlZSUyCv9YjJH7KVuLa1VbtbWojYp5qL4jzhP9vb2FvvN63ofuXDhAtRqNdRqNY4dO4YRI0YgNjYWMTExdd7uQA2D47XWjwEhEQG4vjF/06ZNSEhIwMaNG+Hh4YGIiAhERUVh+PDhdZ4xrtrHz9vbWx4kuLi4WKxKZGVloaioSE5h8vf3v+WM+49HruLVDWcwroc/Pry3z20du/HiJRQ/9wqk3DwAgF2HYLgtexV2/r639bq3UrUap1gVUyqV8t7M2x3QtnTmxUTEREPVgivVrXCJvYmiT1trV91ev6r9EaurkFtTD8XW6GYTKiLzwHyvm/lqaX0LnrRE1RWhEudItLWorKyUv5NZWVlwdnaW20PUdRXWZDLh1KlTUKvV0Gg0SEtLw9ixYxEbG4uoqKg6F0QjorpjQEit0q5du7B8+XIcOXIEGRkZSEhIsNgQLUkSXn75ZXz++efIy8vDyJEj8cknn6Bbt27yc3JycrBgwQIkJSXBzs4OcXFx+M9//tOie/PVlijdHR8fD41GA3t7e0ybNg1RUVG4884761yMoKysDDqdDlqtFvn5+XB0dITp/1o/mK9K1OV1N57IxML4kwjv5I2vZg2o0/upjvHKVRQvehlSVjYAwC4oEG7LX4WdSnnbr10b5qlWmZmZMJlMsLe3h8FgkFd+/P39W3RPv4Zg3sstNze32s9SUxfxsTZGo9FihdVgMMDBwQEGg8FiP2BLS3NsaOZFhXJzc+Hg4ABJkuR2NSqVCv7+/q1+0uVmzNtaiP2ZDg4OqKyshKurKwIDA+vVj9VkMiElJQWJiYlISkpCeno6JkyYgNjYWERGRraalfyb4TiFrEnrng4km1VcXIx+/frh448/rvbxZcuWYcWKFVi1ahUOHjwINzc3TJo0CWX/V2AEAGbOnInU1FRs3boV69evx65duzB37tymOoRm5eLigunTp+PLL79ERkYG1qxZA2dnZ8ybNw8hISGYM2cOkpKSUFpaetPXEWmkGRkZco8pNzc3eHp6wt3dHUajEcXFxSgpKUF5eTnqMj/VztsFY7v7YUD7hknttG/fDu7vvwFF4PUA0HRNi6KnX4Tx0pUGef2bMS/nL6oBenp6wtPTEy4uLiguLkZhYSGKiopgMBga/f1YK7HvKSfneosRFxcXeHp6wsPDQ06Bzs/PR0FBgRwk2hqRSpqfn4+8vDx5QsHT0xNubm4oLi5GTk4OcnJyUFJSUqfvXGsirj1FRUUoKiqCo6Oj/J2zs7OzSKe15e+cwWBAaWkpiouLUVFRYXH9FnujtVot8vLybvmdMxqN2Lt3L5577jmEhYVh2rRpuHr1Kl577TVkZmZCrVZj9uzZde6f21JxnELWhCuE1OopFAqLmTdJkhAUFIRnn30WCxcuBADk5+dDpVJh9erVuO+++3Dq1Cn06tULhw4dwuDBgwEAv/zyC6ZOnYr09HQEBQU11+E0K6PRiP379yM+Ph6JiYnQ6/WYMGECoqKiMHnyZHh4eKCwsBAbNmyA0WhEhw4dblrxT6SwNUTaUUMx6bNQvOhlmNKvXf+BoyOcZ90L57ujoGjAlQKxZ1Lsc7tZ2Xzz5taFhYVy+m1r2jdYHTGhIAbmovecSHN0c3OTPyM32xPX2ld5qlbZNBgMNa6WlpWVWXzuXFxc5OdaY3XMhmQwGORzJK43Io3dy8tL/ixZa9uWpiL2TdaU7i+IQlBi76EkSSgrK8PFixcRHR2NoKAgGAwG7N69G4mJiVi/fj0MBgMiIiIQGxuLCRMmtOrrV11wnELNjQEhtXpVL7QXLlxAly5dkJKSgv79+8vPu/POO9G/f3/85z//wZdffolnn30Wubm58uOVlZVwcXHB2rVrERMT08RHYX1MJhOOHj2K+Ph4/Pjjj7h8+TI8PT2Rn58Pf39/PProo5g7d6685+RWGrIwwe0y5eSiePGrMF28JP/MrksI2iycD/tunev1mjU11haD9tqmXFVt1WDtLQHqqroWAqJ9hr+/f632cLWmqpk1aYiqrOI7J86TSJVsTYVlavq+iAq/tfm+iD11WVlZyMnJgbOzs/x5bA17L2+3IJh4jYKCAvzyyy9YunQpzp07By8vL5SVlcHNzQ1xcXGYMWMGxowZ0yo+Vw2N4xRqbq13ypSoBlqtFgBuKJesUqnkx7RaLZRKy71jDg4O8PX1lZ9jywwGA/bs2YMNGzZgw4YNuHLlCgYNGgQPDw9cvnwZFy5cwP79+xEQEICIiIhaFQUwDwDN99MdP378pqXLc4oroC0oR6+2Ddcqws7XB+4fvo2yr79HxbokwGSC6fxFFD2xCM73RMP57/dAUYvARAy4xUqDWLVq3759vRtDu7i4oH379mjfvr3FCuvFixdrXPGwdqIgivjj4OAAf39/9OzZs1699hQKBby8vODl5YWuXbvKffUyMzNx+vTpFhtE19S3sWPHjvVaUTf/zolVMb1ejwsXLuDEiRM3FO9pKcSqctUV9V69etXrOFxdXeXvnHl6d2pqKiorKy0mLJqy2fvtqKllUKdOneq1B7e4uBjbtm3Dxo0bodVqERQUhK5duwIAjh49iqSkJFRWVqKwsBATJkyAh0fDtvZpbThOoabGgJCI6iwlJQV/+9vfMHXqVLzxxhsYP348PD09AfxVNnzdunX48ccfsXDhQoSHh8sVS2tTNtzOzg5+fn7w8/OzaG6clpYmtyBQKpU4nW+HeT+cQDtvF2ycHw6HBpypV7g4w/WxB+F450iUvvvx9dVCkwnlP8TDsHs/XJ99Ag59w274e9VV6AsICECfPn0afKXT0dERbdu2Rdu2bS1We44dOwaFQiEP5uva/6spmLdMEL3iAgIC0KlTpwYvdtKmTRt07NgRHTt2tKjG+eeff8LJyUk+T9aWMmm+cqPX61FUVCRXTw0NDW3QtgcKhQLe3t7w9vZGt27dUFJSIp+nM2fOyMGn6HFpTUG0eXCj0+lQVlYGPz+/25p4qYn5SqxY9c/KysKVK1dw8uRJi2bv1jbZIKqsivNkNBoREBCA7t27w8/Pr86N4vPy8rBx40ZoNBps27YNHTp0QExMDLZt24bBgwfL36WKigrs2bMHGzduxL/+9S9cunQJTz/9dGMdJhHVAwNCsjmBgYEAgMzMTLRt21b+eWZmppyaERgYCJ1OZ/H3KisrkZOTI/99WzZkyBBcvXq12sGzQqFAly5d8Nxzz2HRokW4evUq4uPjkZCQgBdffBF9+/ZFVFQUoqKiatVYWKFQwMfHBz4+Pujevbs88Dt37hwKi8rg7mSP9Lwy/HQ4HX8b2qHBj9WhZze4r1yO8h8TUP7dWsBQCdPVDBQ/8yKcpk+C86N/R0GlQU4FNd9v1KNHjybbb1R1hVU0ME9LS5P3lCmVymbbT2cymeQVKPOS/4GBgejTp0+TpXE6OTkhKCgIQUFBFqs9x48fh8lksgiim+s8iUG72A/o5+eHDh06NOkKVJs2bdChQwd06NBBTk/V6/VISUmxaH1S10CioYgsAnGeRHDTtWtX+Pv7N8l7UigUciGazp07W/RS/fPPP+Hg4CAH0fVZ6W4IJpPJIhVfTBSFhYXVOd1VkiTo9XqsX78earUaycnJCA0NRUxMDJYuXYqwsLBqr3VOTk646667cNddd+Gdd96B0WhsyENslThOoabGPYTU6tW0WXvhwoV49tlnAQAFBQVQKpU3bNY+fPgwBg0aBADYsmULJk+ezM3a9SQGE2q1GvHx8dixYwe6deuGyMhIREVFISwsrM6Dk+LiYnyx6xw+PZwLD0cJ74/zQocgVaP1CzNeuoLSdz+G8eRp+WcVHu64MvUuOA0fAn9/f6vbe9WcfdUqKystUkEBWOxzs6ZCL+Ypk3q9HiUlJU16nsz7UdrZ2Vmcp+YIJGpiPtmg1+tRXl5eY9GohlZd307x+7G2vXzV7YVtjvOk1+vh6OhosR+7LhNUkiTh6tWrUKvVSEpKwv79+zFo0CBER0cjLi6uVpN6dGscp1BzY0BIrVJRURHOnTsHABgwYADee+89jB07Fr6+vujQoQPefvttvPXWW/j6668REhKCl156CX/88QdOnjwp36inTJmCzMxMrFq1CgaDAQ899BAGDx6MNWvWNOehtQpi8J2UlIT4+Hhs2bIFbdu2lYPDQYMG1XpwV2E0IWLlb7iSW4p7+3hjSjsDCgoK4OXlJQ+CGmL/k+hZlqXTwXH7bgTvOgD7ir/K0TuOvQMuTzwCO++GaYPRWEQFQZGq6enpKZ+nhkhBFH0CRcpsmzZt5ODG2lINb6ZqSquHh4ccfNS2GMnNiP2AotqnOE/NWWG3riRJkvdnVk39bag+hxUVFfJ+wJycHLi6usq/h5Z0nsx7HorzJFZZG+I4RAVVUWTIxcVFrthc19+DSPsXjeJTUlIwYsQIxMTEIDY2tlZp/3RrHKeQNWFASK3Szp07MXbs2Bt+Pnv2bKxevVpu+PrZZ58hLy8Po0aNwsqVK9G9e3f5uTk5OZg/f75Fw9cVK1aw4WsjKCoqwqZNm5CQkICNGzfCw8ND3nM4fPjwW64kbT6pw9M/pwIAlsf2wvhu3vI+GVFZUAyO3NzcavWezFdCsrKy5BRHMYhzzi9E6fufoPLIMfnvKDw94PLEI3C8a3SLGDCVl5fLg/ns7Gy0adNGDg5rO4isrqKnj4+PRYn+lk4EJeI8iX2hdVlxEUGBCMYLCwvh5eVl0UKjpTPfn5mdnS2nTNal8ikAub+dTqeTJy3E+W4t50mk4GZnZ8spuCLDoLYr5+L7K4Jl8wqqdb1PmUwmpKWlITExERqNBmlpaRg7dixiY2MRFRVVq8JgVDccp5A1YUBIRFalrKwMW7duRUJCAjQaDezt7TFt2jRER0dj9OjRNe6henvzWXx9MB2O9gokPjYUIf7XAxExSM3MzLRYYagu6DGvdmk+UKspxVGSJBi27kTZJ19CKiySf+4wdBBcHpsN+47tG+EMNQ6R3inS8RwdHS2CHvPBvHkBm6ysLJhMplbXrqAmVVs1AJD3Z1bdT1ddeqUo59+SKlLWh+gLKQJEsReyumqc1bU9aG1tQmoiPiPiulNSUiJXd/X3979hQqVqsHw7mRAmkwkpKSnySmB6ejomTJiA2NhYRERE2EyDeCJiQEjUqJYuXYr4+HikpaXB1dUVI0aMwNtvv40ePXrIzykrK8Ozzz6LH374AeXl5Zg0aRJWrlxpUW768uXLmDdvHn799Ve4u7tj9uzZWLp0qVXtwWoMBoMBu3btws8//wy1Wo3S0lJMnToVkZGRGD9+vMUAyCRJeObnVIQGumPuqI7VDmSqC3pEn8TCwkIUFBTIKW/+/v61TuUy5eah7KP/wpC8968fKhRwHDMSzg/c06ICQ+CvwbxYzZIkCT4+PnByckJpaalF9VRrrM7ZVESlRRHwlZWVwcfHB66urqioqEBubi4UCoUcMFrbfsCmIgI+cZ4KCwvh4eEBDw8POSAS/SZFsNyaJxVuxry6q0i5FqnWBQUFKCoqgo+PjxwE1nVvq9FoxIEDB+Q9gbm5uZg6dSpiYmIwderUVt8OgvdkouoxICRqRJMnT8Z9992HIUOGoLKyEv/85z9x4sQJnDx5Uk59mjdvHjZs2IDVq1fDy8sL8+fPh52dHfbuvR5cGI1G9O/fH4GBgVi+fDkyMjIwa9YszJkzB2+++WZzHl6TMhqN2L9/P9atW4fExERkZWVh4sSJiIyMxOTJk68PLiUJdmYB3J/ZJfBp4wgvV0eL1xHVCXU6HSorKwFcb3WhVCrRtm3beheoMOw9iNIVn0HKzvnrhy00MDRftdFqtSgpKYGdnZ0cHAYGBkKpVNrswN2cSN3TarXIy8uDQqGAyWSCm5sb2rZt22pSHW+XqOqakZEhryxLkgQnJycolUqoVCqbnVwwJwpBabVaaLValJeXQ6FQWEwu1CVoNhgM2L17NxITE7F+/XoYDAZEREQgJiYGEydObFE9Jm8X78lE1WNASNSE9Ho9lEolkpOTMXr0aOTn5yMgIABr1qzBjBkzAABpaWkIDQ3F/v37MWzYMGzatAnTp0/HtWvX5BnKVatWYfHixdDr9a067awmJpMJR48elYPDP//8E+PGjUNERASmTZsGHx8fGEwS7vn8MHJLDHhqVCCGBDnLqaBOTk5yiqNIizIPEkX7gerSAG9FKi1FheYXlP+UCCm/4K8HFAo43jkSzvfHwr5LSCOcldsnVgZFKmjVND9HR0d5H5xOp5NXK8S5as2pfVWZ7wcsKCiQi/OI/YDm+zNzcnLg4uIiP96SiuvcLoPBIK94iVV584qXoi1C1fRj8cdWJhxEoa3MzEzodDq5VYxKpZKvQfn5+fK5LC4ulvegis+WeSBdVlaG7du3Q6PRYMOGDXB2dkZUVBRiY2MxduxYmzmvt8J7MtF1DAiJmtC5c+fQrVs3HD9+HL1798aOHTswbtw45ObmwtvbW35ex44d8dRTT+Hpp5/GkiVLoNFocOzYMfnxixcvonPnzjh69CgGDBjQ9AdiRSRJwsmTJ7Fu3TokJCQgNTUVo0aNQtd+4dht3xelDp4AgCEqOzx1Rzt0ba+6acNoMTATQU9FRUW9evjJgeHaREh5BRaP2fcOhVPUFDiOGgZFMw/MblYIRKTT1kRUFNXpdMjLy2vwSpzWpLr0UNGWwt/f/6ape2LfoUhVbu1ppFUrqLq5uVkUO7nZd6+1FygyZ95LUafTQZIkeXLlVp8LcY6zsrLw1FNP4erVqxg5ciTatWuHK1euYOvWrfD19UVUVBTi4uIwcuTIVvc5awi8JxNdx2RnoiZiMpnw1FNPYeTIkejduzcAQKvVwsnJyeLGAwAqlQparVZ+jvneBfG4eMzWKRQKhIWFoVOnTujbty++//57bNq0Cbt27YJJYY8OU/8fFKETcCjThCc2ZOCFye6Y3rvmCmwKhQLe3t7w9vZGt27dUFRUhMzMTFy4cAGpqanw9fWFSqW6ZVEQhasrnO+NgVPkFFQk/YLynxLkwNB44hRKT5xCma8PnKZNgNO0ibDz92vwc1OdmkrgBwQEICQkpE4l6l1dXeXm5SKw1Ol0uHDhQqtYEauugExAQAC6detWp5Vj0S9PqVRaFJo5ffp0qyk0U3XFVBQ76dmzZ60DOYVCAS8vL3h5eaFr164WLUzOnj3bYluYmDOfHNDr9bCzs4NKpUKfPn3qlC7r4uKC4OBguLu7Y9asWfjyyy8RHx8PhUIBOzs7jBo1Cg888ACmT58OpVLZyEfVMvGeTPQXBoRETeSJJ57AiRMnsGfPnuZ+K62KJEm4++67sX79erRv3x4RERFITEzEyJEjodfrER8fjx82f4M/VXcgTxmCxQmn8PWe8/h+7jA43mJAr1Ao5OIXXbt2lQe9V65cwcmTJ+XiDjerhKhwdYHzPdFwipiMii07UKHeBNPl9OvvPScX5d/8hPLvfobDqHA4R06Ffb+wBh/o1tRMvG3btujTp0+DpHo6OTkhKCgIQUFBFoPelJQUeX9mXdsPNIfqWkwolUr069evzk29q2NnZwdfX1/4+vqie/fuN3ymRBpgQ/WFbCzmq3k6nU5uy9KuXTv079+/QQJb8wkH0Wxdr9fLKzPmLS2suZhH1WJWYs/kgAED6hzYSpIEvV6P9evXQ61WIzk5GaGhoYiJicH//vc/hIWF4ffff8f69evx6aefYu7cuRg8eDASExMRGBjYiEfZ8vCeTPQX672CErUi8+fPx/r167Fr1y4EBwfLPw8MDERFRQXy8vIsZiQzMzPlm3dgYCB+++03i9fLzMyUH7N1CoUCM2fOxJtvvmnRnwkAgoOD8Y9//AMLFizAtQwt/vntTuzKckPKkcMYOfxpREZGIjo6GumKAAzs4A2lx80r9rm5uSEkJAQhISHy6oVWq8Xp06dv2eBd4eoC56ipcIqcAuPvJ1Cu3oTKvQcBkwkwmVC5az8qd+2HXaf2cIqYAqdxo6Fwr6YQSXY24Hfr1cRKrRZZgJxWJlpodO/evc77Iuuq6opYbm4u9Ho9Tp48CaPRaNGmwRoG8lWb0Iu+d127dm3U1FeFQgF3d3e4u7ujc+fOFqmW586ds7pm9ea/S51OJ/8uu3Tp0ui/SwcHB6hUKqhUKphMJuTn58srh6K6qzW1qRATC6JHoOjxGRISctO02epIkoSrV69Co9FAo9Fg//79GDhwIGJiYrBy5Up07drV4vUGDBiAAQMG4KWXXoJWq8WWLVu4SlgF78lElriHkKgRSZKEBQsWICEhATt37kS3bt0sHhcb2L///nvExcUBAE6fPo2ePXvesIE9IyNDvql/9tlnWLRoEXQ6XZ3Ljtu6a3kluJKZizO/7UB8fDy27jkI/4c/BaBAd197xA4JwaReKqg8a39eb9Yg+mYBhUmfhYoNW1CxYSuk3DzLB52d4HjHCDhNHievGipOnoTLww/D8MgjqJwz54bXEyXrnb/8Eu3Wr8exhQvhPGiQ1aTY1bSqJFYPmypdUuwTFcFXSUmJxfuwhu+UWBETq0p2dnYWK2JNtR+suhRHa1vtrRrQixTogICAOqVA3y4R0Ot0OuTm5sp7autTZVaSJFy4cEHuEZiSkoIRI0YgJiYGsbGxaN++fbN/n1si3pOJqseAkKgRPf7441izZg3UarVFnyMvLy+51Pe8efOwceNGrF69Gp6enliwYAEAYN++fQD+KnEdFBSEZcuWQavV4u9//zseffRRlrhuAIfPa/Hsmt9wqdhygN3FC4gd0hmTw1Ro61X7FQdRVVEM5MVeuput8kgGAwy7D6BCvRHG1LQbHrcLCoTTqKHw/mIVFIWFAICKp5+G4dFHbwhs+uzZg5Cffrr+up6eKN2woVYris1BDOR1Op3FvrP6NNm+FdHyQJwrUUk2ICDAalYqayJSfkVQZl79NSAgoMErRprvB83Ozm5R+0ErKiosqpY6ODjIRWkaI5AuKSmRi8IUFBTA29tbPlf1aRSflpaGxMREaDQapKWlYezYsYiJiUF0dDRUKpVVn/uWgPdkouoxICRqRDXdvL/66is8+OCDAP5qgvv9999bNME1Tz25dOkS5s2bh507d8LNzQ2zZ8/GW2+9ZdWD2JbmWl4pklKu4Id9Z3Cx8K/fW5+8/ZgzdShGjx6N49oSaP7QIsSvDUL83dDZvw2CvFxgb1f979loNFoEhw4ODhYl96v7fBjPX0TFxm0w7NgFqbDI4jG3ohx4Fujl/z4dHY1zEybIA96gxES4rFghP17x9NPVriRao/LycjngqUtlypupWkHVyclJDqJaar878/6Qer0eRUVF8Pb2llNL6xtIt8aKseYprnq9HhUVFRZtVOqzkiOKMon2EMXFxfLqslKprPMqt8lkQkpKirwSmJ6ejgkTJiA2NhYRERFyWxxqGLwnE1WPASERURUZ+aVY//tVJBw4A/9LO7AtYQ1KS0vR996FuOTd3+K5TvZ26OTnihD/Nnh8dAi6Ka+nhhWXV0IC4OZkLzcqz8nJkVcTAMiDyOpS76SKChj2HoThl+2oPPoH8H+XarfCbHgWZsnPK5s1G6bnF8Ph88/h9P778s9bUjBYVdXedSKQu1kgLZSUlMgBgAhsRBBY38DSmlVNU3Rzc5OP92b7DkVgYys9JUUgLT4bhYWF8l7RWwW9ItVZnKuysrJ6NYgXjEYjDhw4AI1Gg6SkJOTk5GDKlCmIjY3F1KlT4eHh0RCHTERUawwIiYhuwWg0Yv/+/fgsfht2nc1CubM3vNv3gMHFB5XSX4PIhMeGoIfqekuLlckX8VHyn3CwU8DL1QFero7wdnWEi6MdHO0VeHyYEo7l1/sd/qE34kKpCzzd3eDp3gbODvYwVVagpKQEJcVFGKrQo+eff8LnWCrss3JuCApN9g6wM1bK/92Sg8GqRKqnWBEDYNGrzc7O7obedb6+vlZVYKSpGAwGeb9fdnY27O3tLfYdKhQKix6b5eXl8upyY6SeWjOx7zcrK0uuJivOhViVEz0C9Xo9Kisr5c9dfYoyGQwG7N69G4mJiVi/fj0MBgMiIiIQExODiRMnNniKNBFRXTAgJLIBn3zyCT755BP8+eefAICwsDAsWbIEU6ZMAfBXiswPP/xgkSJj3mvp8uXLmDdvHn799Ve4u7tj9uzZWLp0qc2lyJhMJhw9ehTr1q1DQqIa6TnFGDR2GroOHIl/3nMHAgP8oFAo8PaWc/j6wJUaX0f9/4agm9IdkiTh/S2n8d+DGTU+95tZfTGokx8kkwnrv9uO0o3bEXXxAHwKdDc8tzUFg1WJ5vCZmZnQarWorKyUV3X8/f3l/pC29pmsjnnT88zMTPlcKRQK+Pv7IzAwsNGrzbYU5pMOonoqALmATmBgYL0K6JSVlWH79u3QaDTYsGEDnJ2dERUVhdjYWIwdO9amAnDeg4isGwNCIhuQlJQEe3t7dOvWDZIk4euvv8by5cuRkpKCsLAwzJs3Dxs2bMDq1avh5eWF+fPnw87ODnv37gXw1yb6wMBALF++HBkZGZg1axbmzJlj05voJUnCyZMnrweHCQlITU3FHXfcgaioKERERMDTxw8FZUbklRqQX2pAfmklSg1GGIwSJoT6w8VOQlZWFnaevIbDVwpggh3sHZ1RKQGl5RUwGCrh6OyMR4cFoX/XYDg5OWHnmSysP54Jp7JSvL1sDpwN5X+9H09PlB440IxnpPGYF+vJzs6Go6OjXBa+sLBQrhRqiyuDVZn3vRMrhWLPZEFBAUpKSizaNNjy6lTVfb7iXCkUCvlzJfZoBgQE3LI3ZFFREbZs2QK1Wo3NmzfDx8cH0dHRiIuLw8iRI202AOc9iMi6MSAkslG+vr5Yvnw5ZsyYgYCAAKxZswYzZswAAKSlpSE0NPSGMtvXrl2TZ2xXrVqFxYsXQ6/XN1m7AGsmSRLOnz+P+Ph4JCQk4NChQxg2bBgiIyMRGRmJ9u3bQ5IkpKSkYMeOHbjzzjtRUFBw0z1uNVUwVCqVcP/mG4s9g0JrWiEUhU70ej1yc3PldgLVFZopLS2Vz5V5L8H6lPxviaq2PhF7CZVK5Q2tF2o6r03dpqG51KUScGlpqbyfVfQTPH78ODp16oRx48bB3t4eeXl52LhxIzQaDbZv347g4GDExMQgLi4OgwcPbpHFi5oC70FE1oMBIZGNMRqNWLt2LWbPno2UlBRotVqMGzcOubm5Fo14O3bsiKeeegpPP/00lixZAo1Gg2PHjsmPX7x4EZ07d8bRo0cxYMCApj8QKyZJEtLT05GQkICff/4Ze/fuhZ+fH8rKylBWVoahQ4di1apVCAoKqvVKlnnxEL+ffkKvpKS//j1PTygKCuT/bqlBoSRJKCwslI+zuLi4XitZVZuCu7q6WlWD94YiJgxE/z1PT0+LyqC1UbWAj6Ojo3y+fXx8Wk0wU1FRIU8Y1KVXqDnRG/Lll19GQkICKisr4enpiezsbPTs2RNxcXGYMWMGevfu3Wo+Y42B9yAi68PEayIbcfz4cQwfPhxlZWVwd3dHQkICevXqhWPHjsHJycniRgwAKpUKWq0WAKDVai32cojHxWNkKT8/H3v27MGBAwdw/Phx+Pv7o1u3bigoKEBaWhry8/OxZs0aREdHo1evXrUadLu4uKB9+/YI+eUXOJkFgycjIpARHY2w5GQE/u9/ACCvHLaEoLBqawCDwQB/f3906tSpXhUcAcDJyQnt2rVDu3btLBq8Hz16FPb29nLQ1NICHhEwiyBQFNBp27Yt+vbtW682Co6Ojmjbti3atm0rV8LV6/VITU2F0WiUC620xL2ZZWVlchCYl5cnB8w9e/a8ZepnVZIkQavVQqPR4M8//0RpaSm6dOkCpVKJa9eu4ezZszh48CBUKhW8vb3Rvn37Rjqqlov3ICLr1bKu7kRUbz169MCxY8eQn5+Pn3/+GbNnz0ZycnJzv61WadSoUbC3t0dkZCQ2b94sp42Joijr169HfHw8/vOf/yAoKAgRERGIjo7GwIEDbxqgVNdaIvihh+CSlYU/3dyQm5eHUI0GwP8FhZKEyrlzG/1466qmapihoaH1Kt5xMw4ODlCpVFCpVBaFVk6cOGHRnN7f398q93eJpvRixVMEzCEhIQ0epNnZ2cHf3x/+/v7o2bOnXL314sWLOHHiRIvYo2neSqOwsBA+Pj5QqVTo3bt3nd+zJEm4cOECNBoN1Go1UlJSMGLECMTGxuKbb75Bhw4d5JXAs2fPIikpCWvXrsXTTz+NjIwM+Pr6NsYhtli8BxFZL6aMEtmo8ePHo0uXLrj33nuZrtPACgsLa9VLrKioCJs2bUJ8fDw2btwILy8vREREIDIyEsOHD7cc7Gdnw3XaNDk1tLq0UKPRiMoVK+Dz+efXn9OmDdI++gi+3bs3eyP2+vbLayzV9Zbz8/OTe8s1554ko9GI7OxsedVUoVDI58rPz69Zfo9V+zuKlMvm7u8o+guKRvElJSXy7zEgIKDOv0dJknDq1CkkJiZCo9EgLS0NY8aMQWxsLKKjo6FSqW55rLX9/ts63oOIrAdXCIlslMlkQnl5OQYNGgRHR0ds374dcXFxAIDTp0/j8uXLGD58OABg+PDheOONN6DT6aBUKgEAW7duhaenJ3r16tVsx2CtajsYdHd3x9133427774bZWVl2Lp1KxISEjBz5kzY29tj+vTpiIqKwujRo+Hk54eyL7+Ey8MPw/DII9Wmg9rb28P+6adR4e4Oxy++QM5778Hg5YXjx49DkiSLPmqNHVSIgbpIbywqKpKrNfbq1avZK1sqFAp4eXnBy8sL3bp1k5uWX7lyBSdPnpQL+DRVFc6qhU6cnZ2hVCrRv39/eHl5NfuetDZt2qBjx47o2LEjKioq5H2Hf/75JxwdHeVz1RQTD5IkWfRTrKiogL+/Pzp37lyvVVOTyYRjx45BrVZDo9HgypUrmDBhAp555hlERkbKfQlri8Fg7fAeRGQ9uEJIZANeeOEFTJkyBR06dEBhYSHWrFmDt99+G5s3b8aECRMwb948bNy4EatXr4anpycWLFgAANi3bx+Av0p+BwUFYdmyZdBqtfj73/+ORx99lCW/G4HBYEBycjLWrVsHtVqN0tJSTJ0Lf8OvAAA8/ElEQVQ6FVFRURg/YABc2rW79YtkZwN+fgD+GkCLVRSRdqhSqeDn59dgaYcivVEEgQaDAX5+fi2u8XnV1cz6FCC5nX+nuVfd6kL08BOrh+ZpuI312RK9Am+nUbzRaMSBAweg0WiQlJSEnJwcTJkyBbGxsZg6dSqDugbGexCRdWNASGQDHnnkEWzfvh0ZGRnw8vJC3759sXjxYkyYMAHAX02Bv//+e4umwIGBgfJrXLp0CfPmzcPOnTvh5uaG2bNn46233mpxhSZaGqPRiH379iE+Ph6JiYnIysrCxIkTERUVhUmTJtV54GpemESn06G0tNQixa6uQZt50ZasrCzY2dnJAYGvr69V7surC4PBIAc75it3SqWyXit3Vfe4NfVKZGMSEw/ifInekOL46lr0xrxhvEidFee+PgWBDAYDdu/eDbVajfXr16O8vBwRERGIjY3FxIkTW/z5t2a8BxFZNwaEREQthMlkwtGjR7Fu3TokJCTg0qVLGDduHCIiIjBt2rQ6p7YBkFMlMzMzUVRUBB8fH3nQXdMAXqxsmfdma41tHaqqaW+fUqmssRhOTXsVRdDcmvunFRcXy+cqPz8fHh4eFm0xqvucVFZWWqTOinRUlUpVrwC8rKwM27dvh0ajwYYNG+Ds7IyoqCjExsZi7NixLWbVmoioMTEgJKJm9dZbb+GFF17Ak08+iQ8++ADAX7PFP/zwg8VssXnZ8cuXL2PevHn49ddf4e7ujtmzZ2Pp0qU2M1ssSRJSU1Oxbt06JCYmIjU1FXfccQeioqIQEREBpVJZ58Fz1ebuXl5e8gDeZDLJKzWFhYXw8vKSg6G6lvBvDapLj/X395eDQ/P2ECK90ZqrmTY20RtSr9cjOzsbzs7OFp8f86qzrq6u8qSEh4dHvSY5tmzZArVajc2bN8PHxwfR0dGIjY2VKwDbGl5niehmGBASUbM5dOgQ7rnnHnh6emLs2LHyQGXevHnYsGEDVq9eDS8vL8yfPx92dnbYu3cvgL/2kwQGBmL58uXIyMjArFmzMGfOHJvcTyJJEs6fP4/4+HgkJCTg0KFDGDZsGCIjIxEZGYn27dvXa2Xl0qVL8qoWALi5uSEwMBDBwcGtemWrrkQ7kcuXLyMnJweVlZVQKBTw9vZGcHAwlEpli+p32NiMRiO0Wi2uXr2KgoICSJIER0dH+Pn5oWPHjvD09KzT64lU1Q0bNkCj0WD79u0IDg5GTEwM4uLi5LYvtorXWSK6FQaERK2YyWSy2oFQUVERBg4ciJUrV+L1119H//798cEHHyA/Px8BAQFYs2YNZsyYAQBIS0tDaGgo9u/fj2HDhmHTpk2YPn06rl27Js9mr1q1CosXL4Zer7fpYEWSJKSnpyMhIQHx8fHYu3cv+vXrh6ioKERGRqJr1641BodiP6DYL6dQKODv7w9fX18YjUZkZWU1yApOayFWvXQ6HXJycuDq6iq30SgpKUFWVhby8/Plhui2upoq1LQC7eLiIu89LCsrs+h3WFPasiRJ0Ov1WL9+PTQaDXbu3InQ0FBER0djxowZ6N27t81+Ls3xOktEtcGAkKgVqqiosPqb9ezZs+Hr64v3338fY8aMkQcqO3bsYE+qBiJJEnQ6HdRqNeLj4/Hrr7+ie/fuiIiIQHR0NHr16oUrV67g559/Rm5uLsaOHQsXFxc5TbS6PVvmRWT0er28x0upVMLb27vVD8KrBjWenp5y6qObm9sNzy8vL7cIGkX/RVsJpkXrEZ1Oh6KiolsWmRFFd/R6PQoKCnDy5ElkZmZixowZ6NevH65duwaNRgONRoP9+/dj4MCBiImJQWxsLLp169bqz2dd8TpLRLXBJHCiVuibb77B//73P3zxxRfo2rXrDY8398rhDz/8gKNHj+LQoUM3PKbVauHk5GQxSAEAlUoFrVYrP8d8n4t4XDxG1ykUCqhUKsydOxdz5sxBXl4eNBoN/ve//+Gdd96BQqGAwWBASEgIZs6ciWHDhlUb1JhzcHCASqWCSqWyqAL5+++/y0VWVCpVvapAWqPq+in6+PggMDAQffr0gYuLy03/vrOzM4KDgxEcHGxRMOXw4cNwdHSUg8Om6N/XFGqqYtuhQ4daVbF1c3NDSEgIQkJCUF5ejuzsbKxduxYffvgh7O3tYTAY0LdvX8yaNQvffPMNOnTowCCwBq35OitJEr7//nsMGDAAoaGhzfpeiFoDBoRErdAjjzyChQsX4uTJk+jatSuMRiPs7e0hSRIUCkWzDjyvXLmCJ598Elu3br3lYJoahmhdoVaroVarkZ6ejvHjxyM4OBharRbJyclYvXo1srOzERUVhWHDhtWqaIS9vb2c2mdeZCU1NfW2+8Q1J7EnUASBFRUV8v42f3//elemdHBwQGBgIAIDA2EymeRg+vjx45AkyaJ/X0s9X6LPZUBAALp06VKvIjqSJOHUqVPy5zUtLQ2jR49G586dUVhYiO3bt+Ott97CiRMnEBUVhQkTJth0Km51Wvt1VqFQYMeOHfjuu++wcOFCjB07ttknOolaMgaERK1QZWUlIiMjER8fj8jISHlA9s477+Djjz+GWq1Gv379muW9HTlyBDqdDgMHDpR/ZjQasWvXLnz00UfYvHkzKioqkJeXZzF7nZmZKfekCgwMxG+//WbxupmZmfJjZCk3Nxd33303pkyZguXLl2PChAkWK4GlpaXYtm0b4uPjcf/998PBwQHTp09HVFQURo8eXav0Yzs7O/j6+sLX1xc9evRAQUEBMjMzcebMGZSXl8sVOAMCAqyyQmHVBusiQOvRo0ej9FO0s7ODv78//P395aIoOp3O4nyJANEaWyOYTCbk5uYiMzPT4nz17NkTfn5+dR6Ym0wmHDt2DGq1GhqNBpcvX8bEiRPxzDPPIDIy0qKlSmVlpTzB8eyzz+I///kPpk2b1hiH2WLZwnX2/fffx/Lly/H444/j999/t/ptEkTWjHsIiVoZMUv60Ucf4ZNPPkFqaiquXLmCZcuWYc2aNVi6dCkefvjhZhuUFxYW4tKlSxY/e+ihh9CzZ08sXrwY7du3R0BAAL7//nvExcUBAE6fPo2ePXveUOwgIyMDSqUSAPDZZ59h0aJF0Ol0dW6AbQtqO3tuMBiQnJyMdevWQa1Wo6ysDFOnTkVkZCTGjRtX5+bd5imXOp0OxcXF8PPzk4PD5hzEGQwGZGVlyUV0zPdDenl5NctqgyRJFs3rzXtDBgQENOtqj+jDKFZO7e3tLfaP1vV8GY1GHDx4EGq1GklJScjJycGUKVMQExODadOmwcPD45avIUkSJEniylAVrek6azKZIElStZMyJpMJXbp0wb333osXXngBXl5eTfKeiFobBoRErdT58+cRFRWFWbNmYcuWLTAYDFiyZAnGjRvX3G/tBubFDoDr5dA3btyI1atXw9PTEwsWLAAA7Nu3D8Bf5dCDgoKwbNkyaLVa/P3vf8ejjz7KcugNSKSaxsfHIzExEVlZWZg4cSKioqIwadKkWg3YqzIPdgoLC+Ht7S0HFU0R7JSXl8sBjSjyIv59d3d3q9uPVlpaKhelycvLq1Vz94ZUWVkp//tZWVlwdnaGSqWCUqmEp6dnnf99g8GA3bt3Q61WY/369SgvL0dERARiY2OZ+tnIrPE6K7YxVCW2OVSVlZUFf39/ANc/S46Ojvj000/x1VdfYdGiRXJwS0R1w4CQqBXr06cPUlNT8fjjj+PVV1+Fn5/fbb+myWSCQqFo0IFo1YGKaJj8/fffWzRMNk9TunTpEubNm4edO3fCzc0Ns2fPxltvvWWV6YitgclkwtGjR7Fu3TokJCTg0qVLGDduHCIjIzF16lSLlL7aKisrk4PDvLy8RmvPUFxcLAc1BQUFcruDgICAFhWAVFRUyEVpsrOzb1kR9nb+HXG+srOzbztoLisrw44dO6DRaLBhwwY4OjoiKioKcXFxGDNmDFP9moi1XWdPnz6NHj16yP9d070lJycHCxcuxE8//YRBgwbhvvvuw7x581BZWQkHBwdkZmZi9uzZ6NChAz777LPbfl9EtogBIVErI2Zcr1y5goULF8JoNOLnn3++5fNrIlINc3Nz4eTkdMsqlNT6SZKE1NRUrFu3DomJiUhNTcXo0aMRGRmJiIgIKJXKOgcNDRmESJKEgoIC+fVKSkrg5+cnF7lpDQGI6Asp9jyKAj9KpbJeFV5rCs7FSmRdFRUVYcuWLVCr1di8eTN8fHzkIHDUqFEtqmgONbwff/wRP/30Ez799FN5xU+oqKjAN998g3PnzuGee+5BdnY21Go1YmNjsWHDBrz33nv4448/0Lt3b/nvPP/88zhy5AhWrVqFLl26NPXhELV4DAiJWhkR4K1fvx7//Oc/8fzzz+Nvf/tbjSk4gtFoBIAbniNe77333sPixYuxaNEivPTSSzfsJbtVYEmtkyRJOH/+vBwcHj58GMOGDUNERASioqIQHBxcr7RCsRJW2zRF8yqnOp0ORqNRLmTj5+fXqleORYEXEQDX9thLSkrk81VQUHBb6buiMM7GjRuhVquxfft2BAcHyz0ChwwZwn1+JE8wLl68GH/++Sd+/PFHVFZWws7ODlu2bEF+fj527NiBPXv2wMfHB8eOHUOvXr3w2WefoX///gCA0NBQTJo0CW+//ba8j/Gbb77BypUr8e6772LEiBHNeIRELROvzkStjBgsnzhxAiaTCRMnTgRgGeiJeaADBw7g559/RnFxMezt7asNGBUKBSorK3Hy5Ek4Ozvj22+/lYNHAMjPz0dGRgYUCgVa6vzSK6+8IqcqiT89e/aUHy8rK8MTTzwBPz8/uLu7Iy4uTq62J1y+fBnTpk1DmzZtoFQqsWjRIlRWVjb1oTQ5hUKBrl27YvHixdi3bx8uXLiAu+++Gxs3bkTv3r1x55134t1338W5c+dq/flwdHRE27Zt0a9fP4wZMwbdu3dHeXk5jh49it27dyMtLQ05OTkwGAzQ6XQ4ceIEkpOTcfz4cZhMJvTq1Qt33nkn+vTpA5VK1aqDQeB6xVI/Pz/07NkTd9xxBwYOHAhXV1ecP38eycnJSElJwdWrV1FeXo7CwkKcP38e+/fvx759+5Cbm4t27dph9OjRGDx4MDp06FDrYFCSJOh0Onz55ZeIiYlBp06dsGLFCgwcOBAHDx5EWloa3n77bYSHh7f6YJDXkL8K/NyMnZ0dTCYTXFxc4O7uDuB6OxY7Ozu88soreOqpp2Bvb48jR45g586dGDFiBAoLCy2KxcycORPr16+HTqeTfzZkyBCcPn0avr6+jXNwRK1c675CE9moP//8Ezt27ECPHj3ksvbmRNBYXFyMZcuWISgoCD169MCFCxcsnif+3rFjx6DX6zF48GA4OTmhqKhIfk5SUhLatWuH4uLiFr1CGBYWhoyMDPnPnj175MeefvppJCUlYe3atUhOTsa1a9cQGxsrP240GjFt2jRUVFRg3759+Prrr7F69WosWbKkOQ6l2SgUCrRv3x7/+Mc/8OuvvyI9PR1z587F3r17MWTIEAwbNgxvvPGGPFlRG6KSpQguu3fvjsLCQhw9ehQ7d+7EiRMn5OIXo0ePRq9eveDv79/qA5CaKBQKeHl5oWvXrhgxYgTCw8Ph4uKCc+fOYdeuXThw4AB0Oh3atWuHO++8EwMGDEC7du1qnUYrSRLS09OxcuVKTJkyBd26dcM333yDsWPH4sSJE/j999/x6quvok+fPjb3O7D1a4j5/j+TyVTjd9zOzg6///47lEolKioq5PvM/fffj+LiYgwdOhQuLi5wcHDA3LlzYTAYcPHiRfnvz5o1CxcuXMDJkyfln3Xs2BEmkwnFxcWNeIRErZdtXa2JbESbNm3Qu3dvTJ8+HQBqvDGPGzcOBw8exL59+zB79my0b9++2ucdOnQIOp0O99xzDwIDA7FlyxYA1wPKXbt2YcCAAXBzc7NYOTQajS1qxdC8aXhgYKC8ryU/Px9ffPEF3nvvPdx1110YNGgQvvrqK+zbtw8HDhwAAGzZsgUnT57Et99+i/79+2PKlCl47bXX8PHHH6OioqI5D6vZKBQKqFQqzJ07F5s2bYJWq8WiRYuQmpqKMWPGYMCAAXjppZdw+PDhWwaHpaWluHz5Mo4ePSoHgJ07d0ZYWBiCgoJQUFCAY8eO4cSJE8jMzLT4HNoi0fQ+LS0NR48ehVarhZ+fH0JDQ9G9e3c4OzvjzJkzOHz4MM6fP4/CwsKbfldFWvD777+PsWPHIiwsDElJSYiNjcW5c+dw4MABvPDCC+jevXuLnhS6XbZ+DcnNzcV9992HY8eOwc7OrtoJAfHd9PLywokTJ+Dk5CR//0eOHIn27dsjOztbfv6kSZNgMBiQkpIiP69Dhw7o1q0btm3bhvLycgDXC9QMGzbMpj9/RLejdefRENkopVKJ9957T/7vm+0dVCgUCAsLQ1hYWLWPSZKEo0ePwtPTE48++ihWrFiBsrIyAIBWq8WmTZvwzDPPyM+v+m+2lL2FZ8+eRVBQEFxcXDB8+HAsXboUHTp0wJEjR2AwGDB+/Hj5uT179kSHDh3kfl379++X0xOFSZMmYd68eUhNTcWAAQOa45CshkKhgI+PD2bNmoVZs2ahqKgIGzduREJCAiIiIuDl5SXvORw2bBjs7Oxw9OhR/Pzzzxg7dizs7e3lXny9e/e2SGkUq9sFBQXQ6XQ4d+4cTpw4YdHr0Bobuzc0k8lk0SNQoVAgICAAYWFhNxSZ6dixo8U+zUuXLsHJyQkajQZ33XUXxo8fD3t7e5w6dQpqtRpqtRppaWkYM2YMHn74YURFRSEwMLBFfK+bki1eQ8wrg/r4+GD79u3o378/TCYTvv32W4wfPx5Tp06V7wPiczh69Gg8//zzFj0kBw8ejHbt2iEtLQ3FxcVwc3ODh4eHnIKs1WoRFBQEAJgwYQJ++OEHPPvsswgMDEReXh60Wq28z5CI6oYBIVEr1BDNmsUN/OTJk7hw4QIGDRoEJycnjBw5Er/++ivmzp2LkydP4urVq5g5cyaA66lABw4cwIYNG+Dj44MHHnhAbmhc3WvX9ueNLTw8HKtXr0aPHj2QkZGBV199FXfccQdOnDgBrVYLJycneHt7W/wdlUoFrVYL4HpgbD6QE4+Lx8iSu7s77rnnHtxzzz0oLS3Ftm3bsG7dOsyYMQNGoxEKhQIVFRUIDw9HVFSU/NmriUiTFKmSotfh5cuXcfLkSfj6+srBYVM1024KotKoCAIdHR2hVCrRr18/eHt73/S7JPZptm3bFkajERkZGbh8+TJmzZqFyspKODs7o7S0FBMmTMAzzzyDyMjIerUWsRW2dA2RJAkmkwn29vYW95js7Gw4Ojri9ddfx7///W9MmTJFDuDE50b875AhQ5CXl4eDBw9i2LBhctGz8PBw7N69GydPnsSQIUMAANHR0Xj++eeRmpoqv96///1vLFy4UG6R0aVLFzz//PM2l6ZM1FAYEBK1Qg3RJ1AEZwcOHEBxcbFcuU2lUiE5ORkAoNFo0L17dyiVShQVFeG7777D448/joiICKSnp2P58uV499138be//e2G9wdcb3ptb29/w2ChqU2ZMkX+/3379kV4eDg6duyIn3766YZqqtRwKioqsGvXLmzYsAGbN2+Gg4MDhg0bhsrKSpw6dQqpqan46quvkJ2djXHjxtXqd6FQKODu7g53d3d07txZrqR57do1pKWlyT0IlUpli/zdGgwGi/YcLi4uUKlUGDx4MDw8POr8HTIajTh48CDUajX++OMPKBQKDB48GJ6enjh58iR27doFNzc3ODk5Ydq0aRbFPegvtnQNUSgUcgbI9u3bsW/fPkybNg1BQUHo2LEjDh06hMOHD990tS40NBTDhw/Hxx9/jCFDhsivN2nSJGzevBlHjhyRA8KIiAjEx8dbTC76+vpaFJAJDg7Gfffd1whHS2QbOJVCRNUSM63Hjh2Dt7c3Ro0aBQAYMGAASktL8euvv2Lv3r3yTXjdunVYuXIlXnrpJbn9wMMPP4ylS5ciPz8fwPX0ok8++UQuSuPg4CAPYJ999lm5SIDYz9Rce8G8vb3RvXt3nDt3DoGBgaioqEBeXp7FczIzM+XZ6cDAwBsqBor/Nm/yTJaeeOIJzJkzB05OTvjuu++QmZmJLVu2YMeOHUhPT4darYa/vz+ee+45dOrUCbNmzcLPP/+MwsLCWv8bbdq0QadOnTB06FCMGjUKgYGByMrKwt69e3Hw4EFcvHjR6gtRlJeXIz09HUePHkVycjIuX74MT09PhIeHY+TIkejatWuN7TiqYzAY8Ouvv+LJJ59E9+7dcc8996CgoAAffPABMjMzsWfPHmzcuBEXL17E7t270atXL7z99tss518HLeUaIlb7qmM0Gmu8Bq9cuRLBwcF44IEHkJqaihMnTsDHxwf79+9HYGAgtm7detN/19HREYsXL8b27dstnjts2DCUlZUhJSVF3jvp6+sLtVqNfv361fh6XLkmuj3sQ0hENTp16hRmzpyJoUOHYtWqVQCAq1evolOnTnjnnXfwzDPP4Ny5cwgJCUF0dDTatGmDZcuWITg4GACwc+dOzJs3D++//z4mT56MX375BVOnTsW//vUvXLlyBQEBAZg3bx5cXFwQHByMw4cPY+DAgTAYDHB0dMQbb7yBS5cu4fXXX6829bSxFBUVoUOHDnjllVcwe/ZsBAQE4Pvvv0dcXByA6wUMevbsKe//2bRpE6ZPn46MjAz5fX722WdYtGgRdDpdq0pTbEiFhYW1ajpvMplw5MgRxMfHIyEhAZcuXcK4ceMQGRmJqVOn1iuVsaKiAllZWcjMzEROTg5cXV3llcP6rLQ1tNLSUrlHYH5+/m2vbJaVlWHHjh3QaDTYsGEDHB0d5UbxY8aMqVWV0YKCAnh6etbncGyONV9DzFM+q3sMuHmAdfXqVdx7772Ijo7GwoUL5eMVbSQee+wx/P7779i9e/ct9+/OmTMHf/75J7799ls5Rfbo0aMIDQ294XMuehgSUcNjyigR1ah9+/Z46qmn5H0bAOSUsqVLlyI0NBQhISHIycnB1atXERERgbZt28rPdXd3R0ZGBtq0aQMA2LhxI4Drgebo0aNx5swZPPnkk9iwYQN8fX2RlZUF4PrscXFxMU6cOIHc3Fz4+Pg06nEuXLgQERER6NixI65du4aXX34Z9vb2uP/+++Hl5YVHHnkEzzzzDHx9feHp6YkFCxZg+PDhGDZsGABg4sSJ6NWrF/7+979j2bJl0Gq1ePHFF/HEE08wGLwJDw+PWj3Pzs4OQ4YMwZAhQ/Dmm28iNTUV69atwyeffIL58+dj9OjRiIqKwvTp06FUKmsVzDk5OSEoKAhBQUGorKyU9+IdPnwYTk5OcvDl5eXVZMGh2PuYmZmJoqIi+Pj4IDAwEH379q3X56ioqAhbtmyBRqPB5s2b4e3tjaioKMTHx2PUqFE3LTZVHQaDNWtJ1xDzlM9Dhw7h888/x4ULF7Bt2zb5s15RUYEffvgBa9asgcFgwIwZMzB9+nS0b98ee/bsQW5uLvr06QNJknDhwgV06tRJfv17770XX331FS5fvozOnTvfdL/4m2++iYceegjPPPMM3n77bQQHB2PgwIHVvm8Gg0SNhwEhEdXI3d0ds2bNkv/bZDIhKCgIKpUKBw8exIIFC+Sfe3t7o6ioyKK66KFDh2A0GjF69GgA10ur33PPPfjss8/g6ekJk8mEiooKhIWFwdHREXFxcXB1dcUvv/wCo9GIq1evYtq0afIss9FohJ2dXYMP0NPT03H//fcjOzsbAQEBGDVqFA4cOICAgAAAwPvvvw87OzvExcWhvLwckyZNwsqVK+W/b29vj/Xr12PevHkYPnw43NzcMHv2bPz73/9u0PdJ1wezvXv3Ru/evbFkyRKcP38e69atw5o1a/DMM89g2LBhcsXS4ODgWn1WzNsFGI1G5OTkQKfT4dixY1AoFHJwWLVa5+2SJAmFhYXySmBpaSn8/PzQoUOHelVHlSQJ+fn52LhxI9RqNbZv347g4GDExMRgy5YtGDJkCAfVjaQlXUN+++03fPjhh0hKSoLRaMT48ePx1FNPyUHa5cuXsWTJEqSkpCAyMhJ2dnb47LPPsH79emzYsAHh4eEYNGgQoqOj0atXL3Ts2BFpaWm46667sHTpUtx1113w9vbG2rVr8fzzzwOAvMotVvlEBeuAgAB8+OGH+P7777Fv3z7cc889DX68RHRrTBklopuqrvJnbm4uvvvuO9x9991yms8jjzyC06dPY8OGDfDy8sKWLVvw6quvIiQkBN9++y22bt2KRx55BB988AFiY2Pl17148SK6deuGAwcOYPDgwdi/fz8GDhyIL774AmvXrsVjjz2GgQMHonv37s1x+NRCiIbpCQkJiI+Px969e9G/f39ERkYiKioKXbp0qfNEgslkQm5urhywiQGsUqmEr69vnVfYxPvMz89HZmYmdDodDAYD/P39oVKp4OfnBweHus3TSpIEvV6PDRs2QK1WY+fOnejZsydiYmIQFxeH3r17MwgkmUajwd/+9jeEhoZixYoV6N+//w2pmenp6UhMTMQDDzwgV0b96aefcN999yE1NRWhoaHQ6XQ4evQoACAnJwfXrl3Df/7zHyxcuBBPPvkknn76acTHx6NXr144ceIEHnrooZsGt+btK4io6TEgJKIGcfr0adx///0oLCzEqFGjkJSUhPHjx+Pll19GaGgo/t//+384c+YMVq1ahe7du8szxR988AGWL18uFyUArqcrPfzww9i6dSsmTJiAtLQ0nD9/Hq+//joef/zxGgcNIsjMyMhAXl4eQkNDm/IUkJWQJAk6nQ5qtRrx8fH49ddf0b17d0RGRiI6OhqhoaF1DpJEICeCw4qKCvj7+0OpVMLf3/+mgVxDB5aSJOHq1avQaDTQaDTYv38/BgwYIAeB3bp148CaLIhrY2pqKp599ln06dMHy5cvr/H5BoMBubm5+Oijj/Ddd9+hoKAA2dnZeOWVV7BkyZIbnp+ZmYkJEybgnnvuwYsvvoiCggKsW7cOv//+O6ZPn27Rg5GIrA+nDYmoXqrOJfXo0QP79+/Hv/71Lzg7O+O9997Dl19+KQdl+/btw/Dhw9G+fXsAfxUt+OmnnzBlyhT4+PjIr3nixAkcP34cAwYMwAsvvIBDhw7hueeew4oVK5CTk1Pj+1EoFMjNzcVjjz2G1157DVeuXGmsw290V69exQMPPAA/Pz+4urqiT58+OHz4sPy4JElYsmQJ2rZtC1dXV4wfPx5nz561eI2cnBzMnDkTnp6e8Pb2xiOPPCJXeG3NFAoFVCoV5s6di02bNkGr1WLRokVITU3FnXfeiQEDBuCll17C4cOHa6ywWN1risqRI0eOxJAhQ9CmTRtcuHABycnJSElJwbVr1+TKiEajETqdDidOnEBycjJOnDgBhUKBPn36YPTo0QgLC0NAQECtg0FJknD+/Hm8//77uOuuuxAWFoakpCTExMTg3LlzOHjwIF544QV0797dZoJBfkdqT3wmunTpgt69e2PPnj3yY2vXrsXUqVMRFRWFjIwMANcnMf71r38hOTkZr776Ks6cOYMnnngC8fHxKCsrQ1lZGeLj43HgwAF8++23eOihh6BUKjFv3jwA1/ebPvTQQ/jggw8YDBK1ANxDSET1UnXQKUkSnJ2d8eCDD+LBBx+0eOy3337DmTNnEBYWJqcnieDtyJEjePXVVy2ev3fvXjg7O2PRokUICwsDAPTs2ROSJOH48eMYM2ZMte9HkiQ8++yzMBgM+OSTT+SeaS2tOl1ubi5GjhyJsWPHYtOmTQgICMDZs2ctiussW7YMK1aswNdff42QkBC89NJLmDRpEk6ePAkXFxcAwMyZM5GRkYGtW7fCYDDgoYcewty5c7FmzZrmOrQmp1Ao4OPjg1mzZmHWrFkoKirCxo0bkZCQgIiICHh5ecl7DocPH16rAE2hUMDDwwMeHh7o2rWrXAzm8uXLSE1NhZOTEwwGA5ydnaFSqTBgwIB6FaeRJAmnTp2CWq2GWq1GWloaxowZgwcffBCJiYkIDAy0meCvKlv8jkiSBEmSbuta5uLiggEDBiAhIQF9+/ZFeno6AgICMHHiRMyePVuucLp7927873//w/bt2zFq1CgYDAbk5eXh/PnzOHPmDPr27YuDBw9i8+bNKCoqQkREBBYsWAA/P78b3jPAthBEVk8iImpAJpNJMplMFv8tSZJ05MgR6dq1a5IkSVJlZaUkSZK0c+dOycHBQTp58qT8/MrKSumhhx6Spk2bJhUWFso///jjj6WhQ4dKhw4dsnhdcx9//LHUsWNHKSUlpdrnGI3Gav+etVm8eLE0atSoGh83mUxSYGCgtHz5cvlneXl5krOzs/T9999LkiRJJ0+elADI50uSJGnTpk2SQqGQrl692nhvvgUpKSmR1Gq19OCDD0q+vr6SSqWSHn74YUmj0Ui5ublScXHxLf/k5uZKZ86ckfbs2SNpNBppy5Yt0u7du6Xt27dLiYmJ0q+//iqlpqZKer2+Vq9XWFgo7d69W1q4cKHUvXt3ycXFRYqIiJC++uorKTs7u0V8fpuCLX9HysvL6/X3xGfnjz/+kMaMGSMNGDBAunDhglRaWnrDcw8fPiwpFApp3759kiRJ0r59+6To6GhJoVBIS5YskSRJktLT06WMjIx6HgURWZOWM2VORC1C1cIA4v8PHDhQbkkhVmGCg4MxbNgwPPnkk/j1118BXE8XvXz5Mvr27Sv3tSotLcXx48fh7u6OAQMGWLyu9H8z0MePH8d//vMfzJkzB/3790dlZSUUCgV+//136HQ6AGiUCqWNQaPRYPDgwbj77ruhVCoxYMAAfP755/LjFy9ehFartUjF8vLyQnh4OPbv3w8A2L9/P7y9vTF48GD5OePHj4ednR0OHjzYdAdjxVxdXREZGYmvvvoKWq0W3377LRwdHTF37lx07twZc+fOxfr161FaWmrx9y5evIiUlBQcOXIEu3btQnp6Ory9vTFs2DCMHDkSAwcOxLBhwzB69GgEBQUhJycH+/btw4EDB3D69OkbUlWNRiP27duHxYsXo3fv3pgyZQouXbqEV199FTqdDhqNBg8++CB8fX1bxOe3KbT274i4rklVUvPvvfdeLF68GJWVlTX+3ZoayovPTufOndG3b1+4uroiJCQELi4uMJlMFv/WoEGDMHbsWMyaNQs9evRAREQEHnjgAezbtw/z588HALRr1w6BgYE3bW5PRC0DU0aJqNl06dIFq1atwvLly7FgwQJs3boVe/fuRWZmJu688075eadOncLp06cRHh4Oe3t7ixRQMcjZvn07ysrK5D0sYnBz3333oUuXLoiJiYFWq8Xdd9+N7t27W1RPrayshL29vcVgu6ysTE4ra2oXLlzAJ598gmeeeQb//Oc/cejQIfzjH/+Ak5MTZs+eDa1WCwByhVdBpVLJj2m1Wjn9S3BwcICvr6/8HPqLo6Mjxo8fj/Hjx+Pjjz/Gvn37sG7dOjz33HPIycnBiBEj4OzsjLNnz+L06dNYuHAhHnroIfTq1avGRvHOzs4IDg5GcHAwDAYDsrKysGfPHsydOxdKpRK9e/eGk5MTDh48iIqKCkREROCDDz7AxIkT5d6dVL3W/h1RKBTIycmBr68vgOtp7zk5Odi9ezdWrlwJBweHGlPhxYRbSUkJHBwc4OTkZPG4m5sbBgwYgM2bN2Pfvn0YMWKE/Dpnz57FlStXcNddd+Gbb75BcnIycnNzMWPGjBvOlfl75UQFUcvGFUIialZhYWFYvXo1Tpw4gbZt26J9+/YYOnQowsPD5eekpKSgqKgIEyZMqPY1tFqt3LbC19cXRqMRjo6OKCsrw4ULF3Do0CH8+eef2LdvHwYPHowdO3ZAoVDIK4cODg4WA5qCggI8/fTT+O9//9u4B18Dk8mEgQMH4s0338SAAQMwd+5czJkzB6tWrWqW92Nr7O3tMWrUKMyZMwcPP/ww2rZti61bt2Lr1q04e/Ysxo4diy5dusDDw6PWkwaOjo7w8fGBu7s7YmNjkZubi19//RWbNm2CyWTCzJkz8cgjjyAiIoLBYC209u/Im2++iX79+uGdd96BwWCAnZ0dkpKS4OLignHjxtUYDJaVlWHlypUYPnw43N3d8dtvv1k8LibK+vbti6CgIGzduhV6vR7//Oc/0bNnT/To0QMfffQRACAoKAj3338/Hn/8cSiVSq4CErViDAiJqFlJkmSR3hQREYEvvvhC7n9VWVmJAwcOoKSkBCNGjACAGwZC5eXlOHHiBMaNGwfgesl0APjxxx/h4OCAjz/+GK+99hri4+Nx5513YunSpXjnnXdw//33o127dnj33Xfl92A0GuHp6Ync3FxcvHgRAJp8INS2bVv06tXL4mehoaG4fPkyACAwMBDA9VLv5jIzM+XHAgMD5YBXqKysRE5Ojvwcqt7mzZvRs2dPDBkyBMeOHcOSJUuQnZ2N4uJipKSk4I477sDKlSsREhKCqKgofPHFF8jMzLwhvQ8AioqKEB8fjwcffBAhISF45plnEBAQgA0bNqCoqAiFhYX4+uuvUVZWhri4OLRt2xbvv/9+Mxx1y9LavyMLFizAq6++ihUrVmD27NkwGo34448/0KNHD3h4eNRYWCY5ORlbtmzBtGnTcOzYMYwaNcricTHx1bVrVwQHB+PVV19F27ZtkZycjEWLFqG4uBjx8fEWf0d8rltSYS4iqqNm2rtIRFQto9F4w8+ysrKk5OTkmz7u4OAgpaamSpL0V9GFMWPGSHFxcVJeXp783Mcee0zy8fGR3nzzTenatWvSu+++K3Xv3l06deqUxWs+//zz0j/+8Y96F3C4Hffff/8NBTOeeuopafjw4ZIk/VUw45133pEfz8/Pr7ZgxuHDh+XnbN682eoLZliDM2fOSOvWrZOKiopqfI7JZJLOnj0rvfXWW1J4eLjk4OAgjRo1Slq2bJn022+/SZ9//rk0ffp0ydXVVerWrZu0aNEi6cCBA9V+fgWDwSDt3LlT2rlzZ2McVqtiK9+R3377TWrfvr00bdo0ydXVVfrxxx8lSar+OihJfxXsqo0dO3ZIW7ZsueG1bvYZJaLWiQEhEbVYomre0aNHpfbt20uXLl2Sf2Y0GiUHBwfpq6++svhZSEiI9Pzzz8sDp1OnTkkhISHSihUr5OdIkiS9/vrr8uCyqf3222+Sg4OD9MYbb0hnz56VvvvuO6lNmzbSt99+Kz/nrbfekry9vSW1Wi398ccfUlRUlBQSEmJRMXDy5MnSgAEDpIMHD0p79uyRunXrJt1///3NcUitmslkki5fvix98MEH0ujRoyUAUrdu3aSXXnpJ+v333znAbgS28B0Rn5vz589LDzzwgKRQKKT333//hscb6t9iBVsi28WAkIhavFOnTklTp06VVxElSZJ++uknyc/PT141lKTrgaOdnZ3clkKSJOn06dNSmzZtpF27dkmSJEllZWWSJEnS3XffLd19992SJDXPjHlSUpLUu3dvydnZWerZs6f02WefWTxuMpmkl156SVKpVJKzs7M0btw46fTp0xbPyc7Olu6//37J3d1d8vT0lB566CGLVh7U8Ewmk5SamsogsAnYynfEZDJJ8+fPl3x9faWgoCDphRdeaO63REStjEKSqtn0QETUwnTs2BFff/213LQ+PDwczs7OSEpKkhvUv/jii4iPj8eRI0fkypBfffUV5s+fj/z8fDg4/FV4uXPnznjkkUfwwgsvcO8METWb8vJyBAUFYe3atbh27RqefPJJREVF4aWXXkJISEhzvz0iagU4yiGiFs9gMGDJkiVyIRoAeOWVV/DKK6/Aw8ND/tn333+P2NhYORgsKytDYmIi7rrrLjg4OMjFaE6cOIHS0lKEhoYyGCSiZpWcnAwfHx/4+fnhgQcewE8//YQLFy5g2rRp+PHHHwE0feErImpd2IeQiFo8R0dHPPzwwygvL5d/NmXKFIvnXLt2Dfn5+Zg8ebLFz/bt24eVK1cC+KsC33//+18EBwcjLCysCd49EdGNpP/rlbp37174+vqiX79+MJlMGDduHPr164cXX3wRBQUFAFgBlIhuD68gRNQqKBQKi55wVbPhg4KCkJWVJbeuAK7PvGdnZ2Pq1KkArvcjTE9Px1dffYU5c+age/fuTfPmW4hOnTrJTajN/zzxxBMArq+4PvHEE/Dz84O7uzvi4uJuKPt/+fJlTJs2DW3atIFSqcSiRYtQWVnZHIdDtcDfefNRKBQoLS3Fzz//jHvvvRfA9cBPkiT4+/tj1apVmDNnTjO/SyJqDRgQElGrZN5oHvgrpcp8Jn3MmDFYtWoV3NzcAAB6vR7vvPMOQkJCMHfu3Btew9YdOnQIGRkZ8p+tW7cCAO6++24AwNNPP42kpCSsXbsWycnJuHbtGmJjY+W/bzQaMW3aNFRUVGDfvn34+uuvsXr1aixZsqRZjodujb/z5pWXl4f27dtj2rRp8s/Mr0tMFSWihsCiMkRE/2fevHlIT0/HU089hXHjxsFkMjEV6yaeeuoprF+/HmfPnkVBQQECAgKwZs0azJgxAwCQlpaG0NBQ7N+/H8OGDcOmTZswffp0XLt2DSqVCgCwatUqLF68GHq9Hk5OTs15OFQL/J0TEbU+HOkQkc0ynw/bvXs3dDodXnvtNYwbNw4A9+XcTEVFBb799ls8/PDDUCgUOHLkCAwGA8aPHy8/p2fPnujQoQP2798PANi/fz/69OkjBwYAMGnSJBQUFCA1NbXJj4Hqhr/z5sOVQCJqTCwqQ0Q2yzz1atiwYfj666/h7u7ejO+o5UhMTEReXh4efPBBAIBWq4WTk5NFpVcAUKlU0Gq18nPMAwPxuHiMrBt/582Hk1NE1JgYEBIR4XqlUkdHx+Z+Gy3GF198gSlTpiAoKKi53wo1Ef7OiYhaJ045ERFRnVy6dAnbtm3Do48+Kv8sMDAQFRUVyMvLs3huZmYmAgMD5edUrUAp/ls8h6wTf+dERK0XA0IiIqqTr776Ckql0qLy4aBBg+Do6Ijt27fLPzt9+jQuX76M4cOHAwCGDx+O48ePQ6fTyc/ZunUrPD090atXr6Y7AKoz/s6JiFovVhklIqJaM5lMCAkJwf3334+33nrL4rF58+Zh48aNWL16NTw9PbFgwQIAwL59+wBcb0HQv39/BAUFYdmyZdBqtfj73/+ORx99FG+++WaTHwvVDn/nREStG/cQEhFRrW3btg2XL1/Gww8/fMNj77//Puzs7BAXF4fy8nJMmjQJK1eulB+3t7fH+vXrMW/ePAwfPhxubm6YPXs2/v3vfzflIVAd8XdORNS6cYWQiIiIiIjIRnEPIRERERERkY1iQEhERC2a0WjESy+9hJCQELi6uqJLly547bXXYJ4AI0kSlixZgrZt28LV1RXjx4/H2bNnLV4nJycHM2fOhKenJ7y9vfHII4+gqKiIx0BERK0aA0IiImrR3n77bXzyySf46KOPcOrUKbz99ttYtmwZPvzwQ/k5y5Ytw4oVK7Bq1SocPHgQbm5umDRpEsrKyuTnzJw5E6mpqdi6dSvWr1+PXbt2Ye7cuTwGIiJq1biHkIiIWrTp06dDpVLhiy++kH8WFxcHV1dXfPvtt5AkCUFBQXj22WexcOFCAEB+fj5UKhVWr16N++67D6dOnUKvXr1w6NAhDB48GADwyy+/YOrUqUhPT2/0Zuyt4RiIiKhl4gohERG1aCNGjMD27dtx5swZAMDvv/+OPXv2YMqUKQCAixcvQqvVYvz48fLf8fLyQnh4OPbv3w8A2L9/P7y9veVACgDGjx8POzs7HDx4kMdAREStFttOEBFRi/b888+joKAAPXv2hL29PYxGI9544w3MnDkTAKDVagEAKpXK4u+pVCr5Ma1WC6VSafG4g4MDfH195efwGIiIqDViQEhERC3aTz/9hO+++w5r1qxBWFgYjh07hqeeegpBQUGYPXt2c7+9WmkNx0BERC0TA0IiImrRFi1ahOeffx733XcfAKBPnz64dOkSli5ditmzZyMwMBAAkJmZibZt28p/LzMzE/379wcABAYGQqfTWbxuZWUlcnJy5L/PYyAiotaIewiJiKhFKykpgZ2d5e3M3t4eJpMJABASEoLAwEBs375dfrygoAAHDx7E8OHDAQDDhw9HXl4ejhw5Ij9nx44dMJlMCA8P5zEQEVGrxRVCIiJq0SIiIvDGG2+gQ4cOCAsLQ0pKCt577z08/PDDAACFQoGnnnoKr7/+Orp164aQkBC89NJLCAoKQnR0NAAgNDQUkydPxpw5c7Bq1SoYDAbMnz8f9913X5NU52wNx0BERC0T204QEVGLVlhYiJdeegkJCQnQ6XQICgrC/fffjyVLlsDJyQnA9abuL7/8Mj777DPk5eVh1KhRWLlyJbp37y6/Tk5ODubPn4+kpCTY2dkhLi4OK1asgLu7O4+BiIhaLQaERERERERENop7CImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislEMCImIiIiIiGwUA0IiIiIiIiIbxYCQiIiIiIjIRjEgJCIiIiIislH/H7jW5dY2lwv3AAAAAElFTkSuQmCC",
+ "image/png": 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",
+ "image/png": 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",
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",
+ "image/png": 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atWqFJk2a4JsfgbdnwHwm68oN0/tvfwSaNm2Kli1bFsj2Dxw4gLp161q81qxZg/nz52POnDmoUaMG1q5di9mzZ1ssFxoaiiVLlmDx4sWoXbs2jh07hvfee++5t7906VK89tprGDFiBKpWrYohQ4YgPT1dqt0jKtZk4tEL9fRc1Go13N3dkZqaCjc3N2tXp0DodDps374dHTt2zNFngwoP2yFvNBoN4uLiUL58+Tzd2Xbnzh1069YNhw8fBmDqc5WpMX1sNm3aFFu2bIGXl5ekdaZnYzQaoVar4ebmxgFfrciW2+FJnw/5/X7nMA1ERE/g5eWFP//8E/v27cMPP/xgHsm9f//+aN26tc19oRBR4WDAIiJ6CrlcjtatW6N169Y2/dc6ERUefjoQERERSYwBi4iIiEhiDFhEREREEiuSAevgwYPo3LkzAgICIJPJsGXLFvM8nU6HSZMmmZ8kHxAQgL59++YYaO/u3bvo3bs33Nzc4OHhgUGDBlk8bR4A/vnnH7z44otwcHBAYGAg5s6dWxi7R0RERMVckQxY6enpqF27tvnxDw/LyMjAyZMn8eGHH+LkyZPYvHkzYmNj0aVLF4tyvXv3xtmzZ7F7925s3boVBw8exNChQ83z1Wo12rZti6CgIERGRuKzzz7D9OnT8e233xb4/hEREVHxViTvIuzQoQM6dOiQ6zx3d3fs3r3bYtpXX32FF154AdevX0e5cuUQExODnTt34vjx4wgLCwMALFq0CB07dsTnn3+OgIAArF27FlqtFsuXL4e9vT2qV6+OqKgozJ8/3yKIERERET2vIhmwnldqaipkMhk8PDwAAEeOHIGHh4c5XAEwj1dz9OhRvPLKKzhy5AiaNWsGe3t7c5l27dphzpw5SElJgaenZ67bysrKQlZWlvm9Wq0GYLp0mdvDVIuD7P0qrvtnK9gOeaPT6SCEgNFolOQhxNljM2evk6yHbVE02HI7GI1GCCGg0+mgUCgs5uX3s9bmA5ZGo8GkSZPQq1cv80iriYmJOR6+qlQqUapUKSQmJprLlC9f3qKMr6+ved7jAtbs2bMxY8aMHNN37doFJyenfO9PUfbomUOyDrbD81EqlfDz80NaWhq0Wq1k671//75k66L8YVsUDbbYDlqtFpmZmTh48CD0er3FvIyMjHyt26YDlk6nw+uvvw4hBJYuXVoo25wyZQrGjRtnfq9WqxEYGIi2bdsW60fl7N69G23atOEjWqyI7ZA3Go0GN27cgIuLS54elfMoIQTu378PV1dXyGQyCWqYuwEDBmD16tXm96VKlUJYWBjmzJmDWrVqFdh2pVShQgWMHj0ao0ePLpD1F1Zb0JPZcjtoNBo4OjqiWbNmuT4qJz9sNmBlh6tr165h3759FuHGz88PycnJFuX1ej3u3r0LPz8/c5mkpCSLMtnvs8vkRqVSQaVS5ZhuZ2dX7L/0SsI+2gK2w/MxGAyQyWSQy+WSjLyefQkke50FRSaToX379lixYgUA05n1Dz74AF26dMH169fztM6Hj0VhKcjtFVZb0JPZcjvI5XLIZLJcP1fz+zlrW0figexwdfHiRezZsyfHg1bDw8Nx7949REZGmqft27cPRqMRDRs2NJc5ePCgxTXW3bt3IyQk5LGXB4moZEtLS8OFCxeQnp5eKNtTqVTw8/ODn58f6tSpg8mTJ+PGjRu4desWDhw4AJlMhnv37pnLR0VFQSaT4erVqwCAlStXwsPDA7/99huqVasGlUqF69evIzg4GLNmzcLAgQPh6uqKcuXK5biD+vTp02jZsiUcHR3h5eWFoUOHWgx106JFC4wZM8ZimW7duqF///7m+deuXcPYsWMhk8ls7swGUX4VyYCVlpaGqKgoREVFAQDi4uIQFRWF69evQ6fT4bXXXsOJEyewdu1aGAwGJCYmIjEx0dy/IjQ0FO3bt8eQIUNw7NgxREREYNSoUejZsycCAgIAAG+++Sbs7e0xaNAgnD17Fhs3bsSCBQssLv8REQGmM+ATxo+FX2lv1KlVAyGVK2Lie+Ny9NkoSGlpafjhhx9QqVKlHH9UPklGRgbmzJmD77//HmfPnjX3T503bx7CwsJw6tQpjBgxAsOHD0dsbCwA01A57dq1g6enJ44fP44ff/wRe/bswahRo555u5s3b0bZsmXx0UcfISEhAQkJCc+3w0Q2rkheIjxx4gReeukl8/vs0NOvXz9Mnz4dv/32GwCgTp06Fsvt378fLVq0AACsXbsWo0aNQqtWrSCXy9G9e3csXLjQXNbd3R27du3CyJEjUb9+fXh7e2Pq1KkcooGIcpgyaQK2r/8ef/b1Qv0AFU7czEK/Dcsgl8kxd978Atvu1q1b4eLiAsAUevz9/bF169bnugyj0+mwZMkS1K5d22J6x44dMWLECADApEmT8MUXX2D//v0ICQnBunXroNFosHr1ajg7OwMwDYfTuXNnzJkzx3xD0JOUKlUKCoUCrq6uT+x2QVRcFcmA1aJFC/Ntn7l50rxspUqVwrp1655YplatWjh06NBz14+ISo60tDQsXbrUHK4AIKyMCqs6u6HF0iWY9tHH5hAitZdeesl8A09KSgqWLFmCDh064NixY8+8Dnt7+1w7xT88TSaTWfRdjYmJQe3atS32q0mTJjAajYiNjX2mgEVU0hXJS4REREVFfHw89Hq9OVxlCyujgl6vz/GYLik5OzujUqVKqFSpEho0aIDvv/8e6enp+O6778xnsR7+gzO3cXscHR1z7f/0aAdemUz2XGMYyeXyHH/scow2ov8wYBERPUGZMmWgVCoRGZ9lMf3EzSwolUpzv87CkH2XVmZmJnx8fADAom9Tdr/V/AoNDUV0dLRFZ/6IiAjI5XKEhIQAAHx8fCy2bTAYcObMGYv12Nvbw2AwSFInIlvDgEVE9ATOzs4YPnw4+v6mNoesEzez0O93NUYMH1FglwcB05Mjsm/iiYmJwTvvvIO0tDR07twZlSpVQmBgIKZPn46LFy9i27ZtmDdvniTb7d27NxwcHNCvXz+cOXMG+/fvxzvvvIM+ffqYLw+2bNkS27Ztw7Zt23D+/HkMHz7c4o5GAAgODsbBgwdx8+ZN3L59W5K6EdmKItkHi4ioKJk95zPIIEPzpUug1+uhVCoxfPhwzJozt0C3u3PnTvj7+wMAXF1dUbVqVfz444/mm3nWr1+P4cOHo1atWmjQoAE++eQT9OjRI9/bdXJywh9//IHRo0ejQYMGcHJyQvfu3TF//n8d+gcOHIjo6Gj07dsXSqUSY8eOtbg5CQA++ugjvP3226hYsSKysrKeqf8sUXEhE/yNzxe1Wg13d3ekpqYW65Hct2/fjo4dO3KASytiO+SNRqNBXFwcypcvn++R3NPT0/Hvv//CxcUF/v7+NjeoYnFjNBqhVqvh5ubGtrAiW26HJ30+5Pf73baOBBGRFTk7O6Ny5coFelmQiIoHBiwiIiIiiTFgEREREUmMAYuIiIhIYgxYRERERBJjwCIiIiKSGAMWERERkcQYsIiIiIgkxoBFREREJDEGLCIiIiKJMWARERVhR44cgUKhQKdOnaxdFSJ6DgxYRERF2LJly/DOO+/g4MGDiI+Pt3Z1iOgZMWARET2jtLQ0XLhwAenp6YW2vY0bN2L48OHo1KkTVq5caZ534MAByGQybNu2DbVq1YKDgwMaNWqEM2fOWKzj559/RvXq1aFSqRAcHIx58+ZZzE9ISECnTp3g6OiI8uXLY926dQgODsaXX35pLnPv3j0MHjwYPj4+cHNzQ8uWLREdHW2xnl9//RX16tWDg4MDKlSogBkzZkCv10t+TIhsBQMWEdFT6PV6jH1vAnz8/FCzTh1UrBKCcRMmFniA2LRpE6pWrYqQkBC89dZbWL58OYQQFmUmTJiAefPm4fjx4/Dx8UHnzp2h0+kAAJGRkXj99dfRs2dPnD59GtOnT8eHH35oEdT69u2L+Ph4HDhwAD///DO+/fZbJCcnW2yjR48eSE5Oxo4dOxAZGYl69eqhVatWuHv3LgDg0KFD6Nu3L0aPHo1z587hm2++wcqVKzFz5swCPT5ERZqgfElNTRUARGpqqrWrUmC0Wq3YsmWL0Gq11q5KicZ2yJvMzExx7tw5kZmZmed1jBn/nvCsXE002nxCtL0gRMOfjwvPytXE2PcmSFjTnBo3biy+/PJLIYQQOp1OeHt7i/379wshhNi/f78AIDZs2GAuf+fOHeHo6Cg2btwohBDizTffFG3atLFY54QJE0S1atWEEELExMQIAOL48ePm+RcvXhQAxBdffCGEEOLQoUPCzc1NaDQai/VUrFhRfPPNN0IIIVq1aiVmzZplMX/NmjXC398/n0fgyQwGg0hJSREGg6FAt0NPZsvt8KTPh/x+v/MMFhHRE6SlpeHrr5ciZM5quNWoDwBwrxmGKp+uwtKlSwrscmFsbCyOHTuGXr16AQCUSiXeeOMNLFu2zKJceHi4+edSpUohJCQEMTExAICYmBg0adLEonyTJk1w8eJFGAwGxMbGQqlUol69eub5lSpVgqenp/l9dHQ00tLS4OXlBRcXF/MrLi4Oly9fNpf56KOPLOYPGTIECQkJyMjIkPbAENkIpbUrQERUlMXHx0Ov15vDVTb3mmHQ6/WIj49H5cqVJd/usmXLoNfrERAQYJ4mhIBKpcJXX30l+fYeJy0tDf7+/jhw4ECOeR4eHuYyM2bMwKuvvpqjjIODQwHXkKhoYsAiInqCMmXKQKlUQn0m0iJkpZ4+AaVSaRGApKLX67F69WrMmzcPbdu2tZjXrVs3rF+/HlWrVgUA/P333yhXrhwAICUlBRcuXEBoaCgAIDQ0FBERERbLR0REoEqVKlAoFAgJCYFer8epU6dQv75p3y5duoSUlBRz+Xr16iExMRFKpRLBwcG51rdevXqIjY1FpUqVJNl/ouKAAYuI6AmcnZ0xbNhwrJrU13yZMPX0CVyY3A/Dh4+As7Oz5NvcunUrUlJSMGjQILi7u1vM6969O5YtW4bPPvsMAPDRRx/By8sLvr6+eP/99+Ht7Y1u3boBAMaPH48GDRrg448/xhtvvIEjR47gq6++wpIlSwAAVatWRevWrTF06FAsXboUdnZ2GD9+PBwdHSGTyQAArVu3Rnh4OLp164a5c+eiSpUqiI+Px7Zt2/DKK68gLCwMU6dOxcsvv4xy5crhtddeg1wuR3R0NM6cOYNPPvlE8uNDZBPy2T+sxGMndyosbIe8kaKTu06nE2PfmyAcnJ2FUqUSKidnMWb8e0Kn00lY0/+8/PLLomPHjrnOO3r0qAAgFixYIACI33//XVSvXl3Y29uLF154QURHR1uU/+mnn0S1atWEnZ2dKFeunPjss88s5sfHx4sOHToIlUolgoKCxLp160Tp0qXF119/bS6jVqvFO++8IwICAoSdnZ0IDAwUvXv3FtevXzeX2blzp2jcuLFwdHQUbm5u4oUXXhDffvuthEclJ1vuXF2c2HI7FGQnd5kQj9zzS89FrVbD3d0dqampcHNzs3Z1CoROp8P27dvRsWNH2NnZWbs6JRbbIW80Gg3i4uJQvnz5fPcHSk9Px7///gsXFxf4+/tDLrfefUIHDhzASy+9hJSUFHNfKCn8+++/CAwMxJ49e9CqVSvJ1lsQjEYj1Go13NzcrNoWJZ0tt8OTPh/y+/3OS4RERM/I2dkZlStXhlqttnZVJLNv3z6kpaWhZs2aSEhIwMSJExEcHIxmzZpZu2pENo0Bi4ioBNPpdPjf//6HK1euwNXVFY0bN8batWt5lpQonxiwiIhsUIsWLXKM6p4X7dq1Q7t27SSoERE9zLYulhIRERHZAAYsIiIiIokxYBERERFJjAGLiIiISGIMWEREREQSY8AiIiIikhgDFhEREYCrV69CJpMhKirK2lWxipK+/1JjwCIiegyNRgO1Wv3Ul0ajkXzb/fv3h0wmg0wmg52dHXx9fdGmTRssX74cRqNR8u0VppUrV5r3TS6Xo2zZshgwYACSk5OtXTVJ9O/f3/zA7fzIDjzZL1dXV1SvXh0jR47ExYsX81/RYq5FixYYM2aM1bbPgUaJiHKh0Wjg6eEJTdbTw5ODygEp91Ly/azDR7Vv3x4rVqyAwWBAUlISdu7cidGjR+Onn37Cb7/9BqUy949wnU5X5Edid3NzQ2xsLIxGI6KjozFgwADEx8fjjz/+yNP6bGGf82rPnj2oXr06MjIycPr0aSxYsAC1a9fG77//XuSfF1mS8QwWEVEutFotNFkaXBy3CUlTtj72dXHcJmiyNNBqtZLXQaVSwc/PD2XKlEG9evXwv//9D7/++it27NiBlStXmsvJZDIsXboUXbp0gbOzM2bOnAkAWLp0KSpWrAh7e3uEhIRgzZo1Fus/f/48mjZtCgcHB1SrVg179uyBTCbDli1bAJgeKC2TyXDv3j3zMlFRUZDJZLh69ap52uHDh/Hiiy/C0dERgYGBePfdd5Genv7EfZPJZPDz80NAQAA6dOiAd999F3v27EFmZiZ27tyJpk2bwsPDA15eXnj55Zdx+fJl87LZZ3Y2btyITp06wcnJCWvXrsWdO3fQq1cvlClTBk5OTqhZsybWr19vsV2j0Yi5c+eiUqVKUKlUKFeunPl4Zbty5QpeeuklODk5oXbt2jhy5Ih53vTp01GnTh2L8l9++SWCg4PN81etWoVff/3VfObpwIEDAIAbN27g9ddfh4eHB0qVKoWuXbtaHMfH8fLygp+fHypUqICuXbtiz549aNiwIQYNGgSDwWAu9+uvv6JevXpwcHBAhQoVMGPGDOj1eotjvnTpUnTo0AGOjo6oUKECfvrppydu+88//8QLL7wAlUoFf39/TJ482bzO1atXw8vLC1lZWRbLdOvWDX369LE4XsuXL0e5cuXg4uKCESNGwGAwYO7cufDz80Pp0qVztMG9e/cwePBg+Pj4wM3NDS1btkR0dHSOdlizZg2Cg4Ph7u6Onj174v79+wBMZxH//PNPLFiwwNwOz3KspcSARUT0BG4qJ7g5OD/+pXIq1Pq0bNkStWvXxubNmy2mT58+Ha+88gpOnz6NgQMH4pdffsHo0aMxfvx4nDlzBm+//TYGDBiA/fv3AwAMBgO6desGJycnHD16FN9++y3ef//9567P5cuX0b59e3Tv3h3//PMPNm7ciMOHD2PUqFHPtR5HR0cYjUbo9Xqkp6dj3LhxOHHiBPbu3Qu5XI5XXnklx6XR//3vfxg2bBjOnj2Ldu3aQaPRoH79+ti2bRvOnDmDoUOHok+fPjh27Jh5mSlTpuDTTz/Fhx9+iHPnzmHdunXw9fW1WO/777+P9957D1FRUahSpQp69eplEVSe5L333sPrr7+O9u3bIyEhAQkJCWjcuDF0Oh3atWsHV1dXHDp0CBEREXBxcUH79u2fO5zL5XKMHj0a165dQ2RkJADg0KFD6Nu3L0aPHo1z587hm2++wcqVK3MElw8//BDdu3dHdHQ0evfujZ49eyImJibX7dy8eRMdO3ZEgwYNEB0djaVLl2LZsmX45JNPAAA9evSAwWDAb7/9Zl4mOTkZ27Ztw8CBA83TLl++jB07dmDnzp1Yv349li1bhk6dOuHff//Fn3/+iTlz5uCDDz7A0aNHzcv06NEDycnJ2LFjByIjI1GvXj20atUKd+/etVjvli1bsHXrVmzduhV//vknPv30UwDAggULEB4ejiFDhpjbITAw8LmOc74JypfU1FQBQKSmplq7KgVGq9WKLVu2CK1Wa+2qlGhsh7zJzMwU586dE5mZmc+1XPb/7aQpW0XmjP2PfSVN2VognwH9+vUTXbt2zXXeG2+8IUJDQ83vAYgxY8ZYlGncuLEYMmSIxbQePXqIjh07CiGE2LFjh1AqlSIhIcE8f/fu3QKA+OWXX4QQQuzfv18AECkpKeYyp06dEgBEXFycEEKIQYMGiaFDh1ps59ChQ0Iulz/2mK9YsUK4u7ub31+4cEFUqVJFhIWF5Vr+1q1bAoA4ffq0EEKIuLg4AUB88cUXIiUlRRgMhlyXE0KITp06ifHjxwshhFCr1UKlUonvvvsu17LZ6/3+++/N086ePSsAiJiYGCGEENOmTRO1a9e2WO6LL74QQUFB5ve5td2aNWtESEiIMBqN5mlZWVnC0dFR/PHHH0+sz6lTp3LMi4mJEQDExo0bhRBCtGrVSsyaNSvHNv39/c3vAYhhw4ZZlGnYsKEYPnx4rtv73//+l6POixcvFi4uLuZjPnz4cNG+fXtzO8ybN09UqFDBvMy0adOEk5OTUKvV5nW0a9dOBAcHW7RbSEiImD17thDC9Pvj5uYmNBqNRV0rVqwovvnmm8eud8KECaJhw4bm982bNxejR4/Ocewe9qTPh/x+v7MPFhGRjRFCQCaTWUwLCwuzeB8TE4OhQ4daTGvSpAkWLFgAAIiNjUVgYCD8/PzM81944YXnrkt0dDT++ecfrF271qJ+RqMRcXFxCA0NzXW51NRUuLi4wGg0QqPRoGnTpvj+++8BABcvXsTUqVNx9OhR3L5923zm6vr166hRo4Z5HfXr17dYp8FgwKxZs7Bp0ybcvHkTWq0WWVlZcHJyMh+TrKysp/ZbqlWrlvlnf39/AKYzM1WrVn3Ww5JDdHQ0Ll26BFdXV4vpGo3G4vLnsxIPHvSd/XsQHR2NiIgIizNWBoMBGo0GGRkZ5mMQHh5usZ7w8PDH3jUYExOD8PBwi9+1Jk2aIC0tDf/++y/KlSuHIUOGoEGDBoiPj4ebmxtWrlxpvkEjW3BwsMV++/r6QqFQQC6XW0zLvskhOjoaaWlp8PLysqhPZmamxbF6dL3+/v5F6kYJBiwiIhsTExOD8uXLW0xzdnaWfDvZX4DZX+aAqTP5w9LS0vD222/j3XffzbF8uXLlHrtuV1dXnDx5EnK5HP7+/nB0dDTP69y5M4KCgvDdd98hICAARqMRNWrUyHEp7dF9/uyzz7BgwQJ8+eWXqFmzJpydnTFmzBjzcg9v40ke7iyfHRSyQ55cLrc4HkDOY5KbtLQ01K9f3yKIZvPx8Xmmej0s+7Je9u9BWloaZsyYgVdffTVHWalvvnhY3bp1Ubt2bWzYsAGdO3fG2bNnsW3bNosyj958kH1n7KPTso9xWloa/P39zX3XHubh4fHE9RalO2wZsIiIbMi+fftw+vRpjB079onlQkNDERERgX79+pmnRUREoFq1agCAkJAQ3LhxA0lJSeY+SMePH7dYR/YXf0JCAjw9PQEgx9mOevXq4dy5c6hUqdJz7YdcLs91mTt37iA2NhbfffcdXnzxRQCmTvTPIiIiAl27dsVbb70FwBSKLly4YN7nypUrw9HREXv37sXgwYOfq77ZfHx8kJiYaHEW8dFjYm9vb9H5HDAdp40bN6J06dJwc3PL07azGY1GLFy4EOXLl0fdunXN64+NjX1qO/z999/o27evxfvsdTwqNDQUP//8s8W+RkREwNXVFWXLljWXGzhwIL788kvcuXMHrVu3zndfp3r16iExMRFKpdJ880Be5NYOhYmd3ImIiqisrCwkJibi5s2bOHnyJGbNmoWuXbvi5ZdftviSzM2ECROwcuVKLF26FBcvXsT8+fOxefNmvPfeewCANm3aoGLFiujXrx/++ecfRERE4IMPPgDw31mbSpUqITAwENOnT8fFixexbds2zJs3z2I7kyZNwl9//YVRo0YhKioKFy9exK+//vrcndyzeXp6wsvLC99++y0uXbqEffv2Ydy4cc+0bOXKlbF792789ddfiImJwdtvv42kpCTzfAcHB0yaNAkTJ07E6tWrcfnyZfz9999YtmzZM9evRYsWuHXrFubOnYvLly9j8eLF2LFjh0WZ4OBg/PPPP4iNjcXt27eh0+nQu3dveHt7o2vXrjh06BDi4uJw4MABvPvuu/j333+fuM07d+4gMTERV65cwW+//YbWrVvj2LFjWLZsGRQKBQBg6tSpWL16NWbMmIGzZ88iJiYGGzZsMLdpth9//BHLly/HhQsXMG3aNBw7duyxbTVixAjcuHED77zzDs6fP49ff/0V06ZNw7hx4ywu77355puIj4/H999/b9G5Pa9at26N8PBwdOvWDbt27cLVq1fx119/4f3338eJEyeeeT3BwcE4evQorl69anGpubAwYBERFVE7d+6Ev78/goOD0b59e+zfvx8LFy7Er7/+av5ifZxu3bphwYIF+Pzzz1G9enV88803WLFiBVq0aAEAUCgU2LJlC9LS0tCgQQMMHjzYfBdh9iUlOzs7rF+/HufPn0etWrUwZ84c8x1k2WrVqoU///wTFy5cwIsvvoi6deti6tSpCAgIyNM+y+VybNiwAZGRkahRowbGjh2Lzz777JmW/eCDD1CvXj20a9cOLVq0gJ+fX44BPz/88EOMHz8eU6dORWhoKN54443n6rcTGhqKJUuWYPHixahduzaOHTtmDq3ZhgwZgpCQEISFhcHHxwcRERFwcnLCwYMHUa5cObz66qsIDQ3FoEGDoNFonnpGq3Xr1vD390fNmjUxefJkhIaG4p9//sFLL71kLtOuXTts3boVu3btQoMGDdCoUSN88cUXCAoKsljXjBkzsGHDBtSqVQurV6/G+vXrzWf4HlWmTBls374dx44dQ+3atTFs2DAMGjQoR2hzd3dH586d4eLiIskAqzKZDNu3b0ezZs0wYMAAVKlSBT179sS1a9dy3PH5JO+99x4UCgWqVasGHx8fXL9+Pd91ex4y8ejFZHouarUa7u7uSE1Nzfdp36JKp9Nh+/bt6NixY7EdyM8WsB3yRqPRIC4uDuXLl3+uvijZ/7cvjtv0xKEY1FkZqDz/9WLxGRAREYGmTZvi0qVLqFixorWr81RGoxFqtRpubm4WZ1QodzKZDL/88oskIehhRqMRL730EmrVqoVFixZJuu6C9qTPh/x+v7MPFhFRLuzt7eGgckDl+a8/tayDygH29vaFUCtp/fLLL3BxcUHlypVx6dIljB49Gk2aNLGJcEVFQ0pKCvbt24fDhw/j66+/tnZ1ihQGLCKiXDg4mB5/8+ida7mdNbG3ty/QO7UKyv379zFp0iRcv34d3t7eaN26dY4+VkRPUrduXaSkpGD69OkICQmxdnWKFAYsIqLHcHBwyBGcsjvKFofLUn379n1qZ3kqPgqiR9DVq1fNf3SQJdv+dCAiIiIqghiwiIiIiCTGgEVEREQkMQYsIiIiIokxYBERERFJjAGLiIiISGIMWEREJcDVq1chk8lyPJi4uGjRogXGjBlj7WpYTUnf/6KIAYuI6DE0Gg3UavVTXxqNRvJt9+/fHzKZDMOGDcsxb+TIkZDJZOjfv/8zry8wMBAJCQmoUaNGvuolk8nML3d3dzRp0gT79u3L1zqLigMHDkAmk+HevXv5XleLFi3Mx0mlUqFMmTLo3LkzNm/enP+KFnMrV66Eh4eHtauRbwxYRES50Gg08PD0gLu7u8XL09MTQUFB8PT0NE/z8PQokJAVGBiIDRs2IDMz06Je69atQ7ly5Z5rXQqFAn5+flAq8z++9IoVK5CQkICIiAh4e3vj5ZdfxpUrV/K0rkdHyi9OhgwZgoSEBFy+fBk///wzqlWrhp49e2Lo0KHWrhoVAgYsIqJcaLVaZGmyMPrIKEw8Pf6xr9FHRiFLk1UgQaFevXoIDAy0OOuxefNmlCtXDnXr1rUou3PnTjRt2hQeHh7w8vLCyy+/jMuXL5vnP3qJMPtszd69exEWFgYnJyc0btwYsbGxT62Xh4cH/Pz8UKNGDSxduhSZmZnYvXs37ty5g169eqFMmTJwcnJCzZo1sX79eotlW7RogVGjRmHMmDHw9vZGu3btAADz589HzZo14ezsjMDAQIwYMQJpaWkWy0ZERKBFixZwcnKCp6cn2rdvb3G2yWg0YuLEiShVqhT8/Pwwffr0x+4/ANy7dw8ymQwHDhzA1atX8dJLLwEAPD09Lc4QGo1GzJ49G+XLl4ejoyNq166Nn3766anHycnJCX5+fihbtiwaNWqEOXPm4JtvvsF3332HPXv2mMvduHEDr7/+Ojw8PFCqVCl07doVV69eNc/v378/unXrhhkzZsDHxwdubm4YNmzYE3/nUlJS0LdvX3h6esLJyQkdOnTAxYsXAQDp6elwc3PLsQ9btmyBs7Mz7t+/bz5emzZtwosvvghHR0c0aNAAFy5cwPHjxxEWFgYXFxd06NABt27dsljP999/j9DQUDg4OKBq1apYsmRJjnbYvHkzXnrpJTg5OaF27do4cuQIANPv5YABA5Cammo+A/hwO9oSBiwioidQuaigcn3Cy0VVoNsfOHAgVqxYYX6/fPlyDBgwIEe59PR0jBs3DidOnMDevXshl8vxyiuvmB/t8zjvv/8+5s2bhxMnTkCpVGLgwIHPVT9HR0cApkCq0WhQv359bNu2DWfOnMHQoUPRp08fHDt2zGKZVatWwd7eHhEREeYHBMvlcixcuBBnz57FqlWrsG/fPkycONG8TFRUFFq1aoVq1arhyJEjOHz4MDp37gyDwWCxXmdnZxw9ehRz587FRx99hN27dz/TfgQGBuLnn38GAMTGxiIhIQELFiwAAMyePRurV6/G119/jbNnz2Ls2LF466238Oeffz7XsQKAfv36wdPT0xyadTod2rVrB1dXVxw6dAgRERFwcXFB+/btLQLU3r17ERMTgwMHDmD9+vXYvHkzZsyY8djt9O/fHydOnMBvv/2GI0eOQAiBjh07QqfTwdnZGT179rT4vQJMZyZfe+01uLq6mqdNmzYNH3zwAU6ePAmlUok333wTEydOxIIFC3Do0CFcunQJ06ZNM5dfu3Ytpk6dipkzZyImJgazZs3Chx9+iFWrVlls6/3338d7772HqKgoVKlSBb169YJer0fjxo3x5Zdfws3NDQkJCUhISMB777333Me5SBCUL6mpqQKASE1NtXZVCoxWqxVbtmwRWq3W2lUp0dgOeZOZmSnOnTsnMjMzn2u57P/bE0+PFx9e/d9jXxNPjy+Qz4B+/fqJrl27iuTkZKFSqcTVq1fF1atXhYODg7h165bo2rWr6Nev32OXv3XrlgAgTp8+LYQQIi4uTgAQp06dEkIIsX//fgFA7Nmzx7zMtm3bBIAnHisA4pdffhFCCJGeni5GjBghFAqFiI6OzrV8p06dxPjx483vmzdvLurWrfvU/f/xxx+Fl5eX+X2vXr1EkyZNLMoYDAaRkpIiDAaDaN68uWjatKnF/AYNGohJkybluv9CCJGSkiIAiP379wsh/jsmKSkp5jIajUY4OTmJv/76y2LdgwYNEr169Xps/Zs3by5Gjx6d67yGDRuKDh06CCGEWLNmjQgJCRFGo9E8PysrSzg6Ooo//vhDCGH6XShVqpRIT083l1m6dKlwcXERBoMhx/YuXLggAIiIiAhz+du3bwtHR0exadMmIYQQR48eFQqFQsTHxwshhEhKShJKpVIcOHDA4nh9//335nWsX79eABB79+41T5s9e7YICQkxt0PFihXFunXrLPb3448/FuHh4Y9d79mzZwUAERMTI4QQYsWKFcLd3f2xx1ZKT/p8yO/3Ox/2TERUhPn4+KBTp05YuXIlhBDo1KkTvL29c5S7ePEipk6diqNHj+L27dvmM1fXr19/Ysf2WrVqmX/29/cHACQnJz+xj1evXr2gUCiQmZkJHx8fLFu2DLVq1YLBYMCsWbOwadMm3Lx503SZNSsLTk5OFsvXr18/xzr37NmD2bNn4/z581Cr1dDr9dBoNMjIyICTkxOioqLQo0ePJx6rh/cle3+Sk5OfuMzTXLp0CRkZGWjTpo3FdK1Wm+My7bMSQkAmkwEAoqOjcenSJYuzRoCpr93Dl3hr165tcRzDw8ORlpaGGzduICgoyGLZmJgYKJVKNGzY0DzNy8sLISEhiImJAQC88MILqF69OlatWoXJkyfjhx9+QFBQEJo1a2axroePqa+vLwCgZs2aFtOyj3F6ejouX76MQYMGYciQIeYyer0e7u7uj13vw793VatWzf2g2SAGLCKiIm7gwIEYNWoUAGDx4sW5luncuTOCgoLw3XffISAgAEajETVq1Hhq3zA7Ozvzz9lf+k+7rPjFF1+gdevWcHd3h4+Pj3n6Z599hgULFuDLL78096caM2ZMjjo4OztbvL969SpefvllDB8+HDNnzkSpUqVw+PBhDBo0CFqtFk5OTuZLkc+6L9n7k70vcrmpR4wQwjxfp9M9dZ3Z/cC2bduGMmXKWMxTqZ7/8rDBYMDFixfRoEED8/rr16+PtWvX5ij78LEtCIMHD8bixYsxefJkrFixAgMGDDD/DmTL7ffj0WnZxzj7WH333XcW4Q4w3WTxtPU+7ffO1jBgEREVcdn9cWQymblT+MPu3LmD2NhYfPfdd3jxxRcBAIcPHy6w+vj5+aFSpUo5pkdERKBr16546623AJi+MC9cuIBq1ao9cX2RkZEwGo2YN2+eOQht2rTJokytWrWwd+/eJ/Y7epLssJKQkGA+8/TomGD29vYAYNGvq1q1alCpVLh+/TqaN2+ep20/bNWqVUhJSUH37t0BmG5k2LhxI0qXLg03N7fHLhcdHY3MzExz0Pz777/h4uKCwMDAHGVDQ0Oh1+tx9OhRNG7cGMB/vyMPt8Vbb72FiRMnYuHChTh37hz69euXr33z9fVFQEAArly5gt69e+d5Pfb29hZtYKsYsIiIijiFQmG+tPPomQDAdNebl5cXvv32W/j7++P69euYPHlyYVcTlStXxk8//YS//voLnp6emD9/PpKSkp4asCpVqgSdTodFixahc+fOFp3fs02ZMgU1a9bEiBEjMGzYMNjb22Pv3r1o3779E4NJNkdHRzRq1Aiffvopypcvj+TkZHzwwQcWZYKCgiCTybB161Z07NgRjo6OcHV1xXvvvYexY8fCaDSiadOmSE1NRUREBNzc3J4YSjIyMpCYmAi9Xo9///0Xv/zyC7744gsMHz7cfMdi79698dlnn6Fr16746KOPULZsWVy7dg2bN2/GxIkTUbZsWQCmS5KDBg3CBx98gKtXr2LatGkYNWqUOZA+2g5du3bFkCFD8M0338DV1RWTJ09GmTJl0LVrV3M5T09PvPrqq5gwYQLatm1r3lZ+zJgxA++++y7c3d3Rvn17ZGVl4cSJE0hJScG4ceOeaR3BwcFIS0vD3r17zZdGH73MbAt4FyERkQ1wc3N7bJCQy+XYsGEDIiMjUaNGDYwdOxafffZZIdcQ+OCDD1CvXj20a9cOLVq0gJ+fH7p16/bU5WrXro358+djzpw5qFGjBtauXYvZs2dblKlSpQp27dqF6OhovPDCCwgPD8dvv/32XON6LV++HHq9HvXr18eYMWPwySefWMwvU6YMZsyYgcmTJ8PX19d8Wfbjjz/Ghx9+iNmzZyM0NBTt27fHtm3bUL58+Sdu77vvvoO/vz8qVqyIV199FefOncPGjRsthi1wcnLCwYMHUa5cObz66qsIDQ3FoEGDoNFoLNq7VatWqFy5Mpo1a4Y33ngDXbp0eeLwBStWrED9+vXx8ssvIzw8HEIIbN++Pcdl1OzLsM979+jjDB48GN9//z1WrFiBmjVronnz5li5cuVTj9XDGjdujGHDhuGNN96Aj48P5s6dK0ndCptMPHxBmp6bWq2Gu7s7UlNTn+mvKFuk0+mwfft2dOzYMcd/Tio8bIe80Wg0iIuLQ/ny5eHg4PDMy2X/3x59ZNQTh2LISsvCgvCvivVnQFFlNBqhVqvh5uaW65mc4qJ///64d+8etmzZIvm616xZg7FjxyI+Pt58ifR52XI7POnzIb/f77xESESUC3t7e6gcVFgQ/tVTy6ocVHn+ciKyhoyMDCQkJODTTz/F22+/zd/fAsCARUSUCwcHB9xLuZfjDrjc/lq3t7d/rrNjRNY2d+5czJw5E82aNcOUKVOsXZ1iiQGLiOgxHBwccgSn7FvJbfFyCNmmlStXSr7O6dOn2+wjaGwFPx2IiIiIJMaARURERCQxBiwiIiIiiTFgEREREUmMAYuIiIhIYgxYRERERBJjwCIiIgCmEcMffrRNixYtMGbMGKvVh8iWcRwsIqLH0WqBe/eA0qUfXyY5GfDwACQeCbsgH4/yrDZv3szHMhHlEc9gERHlRqsFRo4EXnsNiI/PvUx8vGn+yJGm8sVMqVKl4Orqau1qENkkBiwiotzcuwfExgLXrwM9e+YMWfHxpunXr5vK3btXaFWbP38+atasCWdnZwQGBmLEiBFIS0szz1+5ciU8PDzwxx9/IDQ0FC4uLmjfvj0SEhLMZQwGA8aNGwcPDw94eXlh4sSJEEJYbOfRS4TBwcGYNWsWBg4cCFdXV5QrVw7ffvutxTJ//fUX6tSpAwcHB4SFhWHLli2QyWSIiooqkGNBVFQxYBER5aZ0aWDDBqBcuRwhS5aYCNmbb5qmlytnKveky4gSk8vlWLhwIc6ePYtVq1Zh3759mDhxokWZjIwMfP7551izZg0OHjyI69ev47333jPPnzdvHlauXInly5fj8OHDuHv3Ln755ZenbnvevHkICwvDqVOnMGLECAwfPhyxsbEAALVajc6dO6NmzZo4efIkPv74Y0yaNEnanSeyEQxYRESPExCQM2RFRsJl8GDIHg5XAQGFWq0xY8bgpZdeQnBwMFq2bIlPPvkEmzZtsiij0+nw9ddfIywsDPXq1cOoUaOwd+9e8/wvv/wSU6ZMwauvvorQ0FB8/fXXcHd3f+q2O3bsiBEjRqBSpUqYNGkSvL29sX//fgDAunXrIJPJ8N1336FatWro0KEDJkyYIO3OE9kIdnInInqS7JD14HKgvEcPAIAoVw4yK4QrANizZw9mz56N8+fPQ61WQ6/XQ6PRICMjA05OTgAAJycnVKxY0byMv78/kpOTAQCpqalISEhAw4YNzfOVSiXCwsJyXCZ8VK1atcw/y2Qy+Pn5mdcbGxuLWrVqWTwg+4UXXsj/DhPZIJ7BIiJ6moAA4IsvLCaJefOsEq6uXr2Kl19+GbVq1cLPP/+MyMhILF68GACgfaij/aN3/8lksqeGp2eR23qNRmO+10tU3DBgERE9TXw8MHasxSTZ+PGPv7uwAEVGRsJoNGLevHlo1KgRqlSpgvjnrIe7uzv8/f1x9OhR8zS9Xo/IyMh81S0kJASnT59GVlaWedrx48fztU4iW8WARUT0JA/fLViuHIw//ghD2bKmPli53V0oodTUVERFRVm8vL29odPpsGjRIly5cgVr1qzB119//dzrHj16ND799FNs2bIF58+fx4gRI3Avn3dCvvnmmzAajRg6dChiYmLwxx9/4PPPPwdgOtNFVJLYbMAyGAz48MMPUb58eTg6OqJixYr4+OOPLU6BCyEwdepU+Pv7w9HREa1bt8bFixct1nP37l307t0bbm5u8PDwwKBBgyxudyaiEuyRcIUNG4D69ZH2/fcQudxdKLUDBw6gbt26Fq81a9Zg/vz5mDNnDmrUqIG1a9di9uzZz73u8ePHo0+fPujXrx/Cw8Ph6uqKV155JV/1dXNzw++//46oqCjUqVMH77//PqZOnQoAFv2yiEoEYaNmzpwpvLy8xNatW0VcXJz48ccfhYuLi1iwYIG5zKeffirc3d3Fli1bRHR0tOjSpYsoX768yMzMNJdp3769qF27tvj777/FoUOHRKVKlUSvXr2euR6pqakCgEhNTZV0/4oSrVYrtmzZIrRarbWrUqKxHfImMzNTnDt3zuL//TNJShLixReFCAoy/XvzphBCCIPBIFJSUoThxg3L+UlJkte9OPjhhx+EnZ2dyMjIkHzd5rYwGCRfNz07W26HJ30+5Pf73WbvIvzrr7/QtWtXdOrUCYBpALz169fj2LFjAExnr7788kt88MEH6Nq1KwBg9erV8PX1xZYtW9CzZ0/ExMRg586dOH78OMLCwgAAixYtQseOHfH5558jwAodWImoiPDwAEJCTD/ndrfgw3cXhoSYyhNWr16NChUqoEyZMoiOjsakSZPw+uuvw9HR0dpVIypUNhuwGjdujG+//RYXLlxAlSpVEB0djcOHD2P+/PkAgLi4OCQmJqJ169bmZdzd3dGwYUMcOXIEPXv2xJEjR+Dh4WEOVwDQunVryOVyHD16NNfT5VlZWRYdONVqNQDTmDM6na6gdteqsveruO6frWA75I1Op4MQAkaj8fnudlMqgUWL/nsW4YNlxYNuCEIIGP38gE2bTOFKqTSXKckSEhIwdepUJCYmwt/fH6+99ho++eSTArnT0KIteOytxpbbwWg0QggBnU4HhUJhMS+/n7U2G7AmT54MtVqNqlWrQqFQwGAwYObMmejduzcAIDExEQDg6+trsZyvr695XmJiIko/MvqyUqlEqVKlzGUeNXv2bMyYMSPH9F27dpnHnymudu/ebe0qENgOz0upVMLPzw9paWkWwxg8MwcH4MEfUg+7f//+f/M1GtOL8Pbbb+Ptt9+2mKbX681/jBYEc1uQVdliO2i1WmRmZuLgwYPQ6/UW8zIyMvK1bpsNWJs2bcLatWuxbt06VK9eHVFRURgzZgwCAgLQr1+/AtvulClTMG7cOPN7tVqNwMBAtG3bFm5ubgW2XWvS6XTYvXs32rRpk2MMHCo8bIe80Wg0uHHjBlxcXCTpaC2EwP379+Hq6so746yMbVE02HI7aDQaODo6olmzZjk+H/L7R4HNBqwJEyZg8uTJ6NmzJwCgZs2auHbtGmbPno1+/frBz88PAJCUlAR/f3/zcklJSahTpw4AWIxAnE2v1+Pu3bvm5R+lUqmgUqlyTLezsyv2X3olYR9tAdvh+RgMBshkMshkMsjl+b9xOvsSiFTro7xjWxQNttwO2Z8NuX2u5vdz1raOxEMyMjJyNKRCoTA3dPny5eHn52fx7C21Wo2jR48iPDwcABAeHo579+5ZDK63b98+GI1Gi0dIEJHtyu5XkafLg0RUrGVfBiyIP1pt9gxW586dMXPmTJQrVw7Vq1fHqVOnMH/+fAwcOBCAKZWOGTMGn3zyCSpXrozy5cvjww8/REBAALp16wYACA0NRfv27TFkyBB8/fXX0Ol0GDVqFHr27Mk7CImKCaVSCScnJ9y6dQt2dnb5/gvbaDRCq9VCo9HY3F/rxQ3bomiwxXYQQiAjIwPJycnw8PDI0cFdCjYbsBYtWoQPP/wQI0aMQHJyMgICAvD222+bB7UDgIkTJyI9PR1Dhw7FvXv30LRpU+zcudPiOuvatWsxatQotGrVCnK5HN27d8fChQutsUtEVABkMhn8/f0RFxeHa9eu5Xt9QghkZmbC0dHR5vqbFDdsi6LBltvBw8PjsV2C8ksmhARP/yzB1Go13N3dkZqaWqw7uW/fvh0dO3Zk3x8rYjvkT/Zf2fml0+lw8OBBNGvWjO1gZWyLosFW28HOzu6JZ67y+/1us2ewiIieh1wul+QuQoVCAb1eDwcHB5v6MimO2BZFA9shd7ZxsZSIiIjIhjBgEREREUmMAYuIiIhIYgxYRERERBJjwCIiIiKSGAMWERERkcQYsIiIiIgkxoBFREREJDEGLCIiIiKJMWARERERSYwBi4iIiEhiDFhEREREEmPAIiIiIpIYAxYRERGRxBiwiIiIiCTGgEVEREQkMQYsIiIiIokxYBERERFJjAGLiIiISGIMWEREREQSY8AiIiIikhgDFhEREZHEGLCIiIiIJMaARURERCQxBiwiIiIiiTFgEREREUmMAYuIiIhIYgxYRERERBJjwCIiIiKSGAMWERERkcQYsIiIiIgkxoBFREREJDEGLCIiIiKJMWARERERSYwBi4iIiEhiSmtXgIiIiGyTMBphTEsHAOguXoExIxPGtDSI+2kw3n/wb3o6RKYGQqN58G/Wfz9nZQFGYblSpQIyZyfInZ0g9/aG0t8XyuBysK9dAwq/0lbYy7xhwCIiIirhhFYLo/q+6ZV6H0J9H0a1+sF7079CfR9Gc3C6D2NaOkRaOgx2SmDsENwdMR4Kra5A66ko4w+nLh3g1LUD5G5uBbqt/GLAIiIiKiaEXg+jOg1GtdoUiFIfDUlqc4gyPghRQn0fIlOT723LvDyhVDlA5uoCuYuL6V9XZ9PPjo6QOaggc3SAzMHhwb8qyFQqQPFIbyWtDsaMTFN4S74FQ0IidLGXoIu9CMPNBNxfuhzp63+G+5SxcHgxPN/1LigMWEREREWM0Bsg0tL+C0gPhSFzODLP+2+6yMjI+0ZlMlMocneD3M0VcjfTvzI3V8jdXU3TXF0fBCcX878GBxWwZw9Kb1gOOzs76Q7CI4zpGdAcOIz0tT9Cf/U6UqZ8BM+ZH8CheZMC22Z+MGAREREVEGE0moLSQ8FIPBKOjOr7EKkPnVm6fx/iflq+titzdXkQkkwv2SOhSe7uZhmc3Fwhc3GBTP78974ZdQV7WTCb3NkJTp3awrFNC6TOXYjM7btxb9Z8+NSqDoWnR6HU4XkwYBERET2FEAIiPeO/S23Zgej+Q5ffHrrsln2GSdxPA4R4+gYeQ+bs9F8gcnX97+zSg2AkeyQ0yd1MZ5hkCoWEe1+0yOzt4T5lLHQXL0N/8Qoyd+yGy5s9rF2tHBiwiIioxBBCQGRkPtIfSW3Zufu+Zd+l7GkwGPO8XZmTo+nymrsb5G4ujwlNbv+dTXIzlZMp+TWdG5lCAafO7aGevwRZf59gwCIiIpKCEMJ0iz8A3eU4GNMyHumP9Pi+S9Dr875hleqhy2q5XW5zg9zV9LMsOzS5ukBmby/RnlM2ZcUKAABDYrKVa5I7BiwiIrIqkaXNeWktR0h66LLcg7IGwDQ8wLBxzz88gL3dfwHJoo+S6yOhyXK6TKUqiENAeWEwmP7NQ7+xwsCARUREkhA63WPDkPny26Odu9X3ITRZedugvemONZmnB5ROjrn3R7KY9l94gkoFmUwm4d5TYTPcug0AUPj6WLkmuWPAIiIiC0Jv+K+P0n3LYQFyDkCZZgpT9+9DZGTmfaMKuamPktsjfZJcXSF7KBg93EfJ4OQIHNiP0ptWFOjwAFQ0aDQaaLVa8/u069eRptfDwdUFdmq1ebq9vT0cHBysUUULDFhERMWUMBgg0tJzGWzy4ZB0H492+Bbp+RhLSS5/ZIiAB2eSHg5JrjkvwcmcnZ77jJIopOEByPo0Gg08PTyhycplQNTj+4CZH5rfOqgckHIvxeohiwGLiKiIM42llP7IuEn/9U3KOUr3g/dp6fkbIuDhoJQdiB7qt5RzLCU3yFyc8zSWEtGTaLVaaLI0uDhuE9xUTgCAdG0mEu/fhZ+rF5ztTWFKnZWByvNfh1arZcAiIipphBCmwHQ3BYa792BMSYHxbgqMd+/BcPfBzymp5uECxP00wJiPIQKeOpaSZWgqCWMpkW1yUznByc4B/9v3Pb47/hv0RgOUcgWGNOiCWS0HW7t6FhiwiIgkIjQaGG7fhfH2HRju3IXx9l0YUkzByRygHrxHHi5vmcdSeqTDNsdSopLkf/u+xw83o1Bn/UG41aiP1NMn8MN7fSDb9z3ef/Eta1fPjP/riIieQmRlwXDrNoy37yLrwZ1L979bDfmtOzDcvgPjnbsw3L5juiT3HGTOTpCX8oS8lAcUnp7mn+WlPKHw9LDsp8SxlIiQrs3Ed8d/M4crAHCvGYYqn6/Bt282x5iGr1m5hv9hwCKiEs2YqYHx1m0Ykm/BkGz61/T+tvm9SP3vDiWDvR0wdggyNv2S+9hLKhUU3qWg8PaC3MsT8lKlTAGq1EMBytMTilIeHFOJ6Dkl3r8LvdFgDlfZ3GuGQW80ICntjpVqlhMDFhEVW0IIUz+n+EQYEpJgSEwy/ftQmHrWh+rKHFSQe3tB7lsaAOD0ahfYe3k+CFKloPAuBbm3V57uhiOiZ+Pn6gWlXAH1mUiLkJV6+gSUcgV8XbysWDtLDFhEZLOEEDCmpMKQkPjg9SBExSdCn5BkeoTGQ+PmPI7MyRGK0j6Q+3hDUdobCl8fKHy8IS/tY3rv423q9C2TQafTAdu3w3X4AI69RFTInO0dMKRBF/ww/i2EzPvB3Afrwnt9MLRBF/PdhEUBAxYRFVlCCIhUNfTxif+dfUpIMocpfUISkPWUUcDlcsh9vKD094PC3xcKv9JQ+Pk+CFDepmDl4lw4O0RE+Tar5WDI9n2Pb3s1M99FOLRBF8xsORgZulzGybISBiwisiohBIx37kJ/Ix6Gf29Cf+Pmg3/jYYhPgMh8ygemTAa5txcUAb5Q+j0IUf6+UGQHqtLekPFME1GxoM4yDYL7/otvYUzD15CUdge+LqZxsDJ0GvP8ooABi4gKnPlS3oMAZRGibsY/9RErcu9SprNOAX5Q+PlC6f/gZ39fKEr78O46omLO3t4eDioHVJ7/+lPLOqgcYF8EPhMYsIhIMuazUVevQ3/lGvRXr0Efdx26uGsQ6vuPX1AuN126K1sGysAAKMuWgSKwDJRl/KHw84VMZf0PSyKyHgcH0+NvtFothBBI7tILIjML3ssXQVmurEVZPouQiGyaIeUe9JeuQH/lGnRx10yhKu7a4+/Kk8mgKO0DRWAAlIFlHoSpMlCWDYAiwI9noYjoiRwcHODg4ABDyj1k6AyAUgnPypWK7B9gDFhE9ERCCBjiE6G7cAn6i1egu3AJuotXYHww4GYOcjkUZfyhLB8EZXA52JUPMv0cVJbjPhFRvhkSkgDANCxKEQ1XAAMWET1ECAFDYjJ0585Dd/Y8dOcvQnfxMkR67h1HFWUDYFepPJTBpjClrBAEZWDZIv2hR0S2zZCQCABQ+PtauSZPxoBFVIIZ09Khi4mF9ux56M7FQncuFsa7KTkL2tnBrmIwlJUrwq5KRdhVrghlxfKQOzsVfqWJqEQzxGcHLD8r1+TJGLCIShDD3RRoo85AG3Ua2ujT0F+KA4SwLKRQwK5yBdhVqwq70Cqwq1oZyqBAPjCYiIqE7DNYygAGLCKyEsOtO8iKjDIFqqjTMFz/N0cZRYAf7KpVhX31EFOoqlKRfaWIqMjK7oOlYMAiosJizMiE9tQ/yDp+EtrjJ6GPu25ZQCaDsmIw7OvUNL1q14DCq5R1KktElAf67IDlxz5YRFSA9P/eRFbEUWgijkIbdQbQ6/+bKZPBLqQy7OvXhn3tGrCvVQ1yNzfrVZaIKB+E0QhDIs9gEVEBEEJAeyYGmv2HoIk4muOynyLAD6oG9WDfoB5U9WtD7s5ARUTFgzH5NqDVAUolFKV9rF2dJ2LAIrIBQgjoLl4GANzuMwyyGzf/m6lQwL5uTTg0aQhV44ZQBpaxUi2JiAqW/l/TZ58iwA8ypcLKtXkyBiyiIkx3+So0ew4gc++f0CbfAsYOgTEpGUonR6iaNoJDsyZQvVAPchdna1eViKjA6f+NBwAoywZYuSZPx4BFVMQY76UiY8ceZG79A/q4a//NcHUBALhPnQiXJg15px8RlTiGB2fvFQxYRPQshBDQRp1Gxq/bodl/GNDpTDPs7KBqFAbHVs0hbxQG7N8HhxfDIbOzs26FiYiswHwGywa6QjBgEVmRMVODzO27kP7TbzBcu2GergypBKeuHeHYuoX58p8uO3QREZVQhgd9sJRleAaLiHJhuHMXGT/9hvRftkKo7wMAZI4OcGjzEpy7dYJd1cpWriERUdEijEbobyYA4CVCInqELu4a0tf9hMxd+82XARUB/nDu+QocO7SG3Jmd1YmIcmO89WCIBoWiyA8yCjBgERUK7ZkYpK3ZiKxDR8zT7GqEwvnN10x9qhRF+3ZjIiJr098w9b+yhSEaAAYsogIjhID2aCTSftgI7cl/TBNlMqiaNYbLm91hX7O6dStIRGRDDOYhGop+B3eAAYtIcsJggObAYaSt2QT9hUumiQoFHNu3gkvvHlAGl7NuBYmIbJB5kFEb6H8FMGAR5Uqj0UCr1T61nL29PRwcHAAAQqtF5o49SFv7o/kvLZmDCk5dO8K556tQ+JYu0DoTERVn/w3RwIBFZJM0Gg08PD2Qpcl6almVgwp3/42H8Y+9SN+wGcbbdwEAMjdXOL/WFc49uvJZgEREErClQUYBBiyiHLRaLbI0WRh9ZBRULo8fLT0rLQsLwr/Czdf7wyXTFMbkPt5w7tUdTl06QO7kWFhVJiIq1h4eosEWHpMDSBCwsrKycPToUVy7dg0ZGRnw8fFB3bp1Ub58eSnqR2Q1KhcVVK5PfxyNuJ8ORYVguLz1OhzbteQo60REEjMkJQNaLWBnB4Wfn7Wr80zyHLAiIiKwYMEC/P7779DpdHB3d4ejoyPu3r2LrKwsVKhQAUOHDsWwYcPg6uoqZZ2JihT3qRPg06ENh1ogIiog+gdPulCWDbCJIRoAQJ6Xhbp06YI33ngDwcHB2LVrF+7fv487d+7g33//RUZGBi5evIgPPvgAe/fuRZUqVbB7926p601UZDg2a8xwRURUgPRXHwSsoEAr1+TZ5ekMVqdOnfDzzz/D7jGXQipUqIAKFSqgX79+OHfuHBISEvJVSSIiIiq5sp/VWuwD1ttvv/3MZatVq4Zq1arlZTNEhU4IgawTp6xdDSIieoj+6nUAsKlxBCW9izAtLQ1Go9Fimpsbb1Gnok8Yjcg6/DfSVq1Hyulz1q4OERE9RG+DZ7Dy1AfrYXFxcejUqROcnZ3h7u4OT09PeHp6wsPDA56enlLU8ak+/fRTyGQyjBkzxjxNo9Fg5MiR8PLygouLC7p3746kpCSL5a5fv45OnTrByckJpUuXxoQJE6DX6wulzlQ0CL0Bmbv24Xbf4UiZPAO6mAuAyt7a1SIiogeMqWoY76UCABTlylq5Ns8u32ew3nrrLQghsHz5cvj6+kImk0lRr2d2/PhxfPPNN6hVq5bF9LFjx2Lbtm348ccf4e7ujlGjRuHVV19FREQEAMBgMKBTp07w8/PDX3/9hYSEBPTt2xd2dnaYNWtWoe4DFT6h05lGXV+zEYYHY6vInJ3g1L0zHNq3BsoHISvtyQONPm0+ERHlX/bZK7mvj02NL5jvgBUdHY3IyEiEhIRIUZ/nkpaWht69e+O7777DJ598Yp6empqKZcuWYd26dWjZsiUAYMWKFQgNDcXff/+NRo0aYdeuXTh37hz27NkDX19f1KlTBx9//DEmTZqE6dOnw96eZzGKI6HRIOPXHUhb/xOMybcBADJ3Nzi//gqcX+sCuasLNBoNVA4qLAj/6qnrUzmo+LtCRFSA/rs8aDv9rwAJLhE2aNAAN27ckKIuz23kyJHo1KkTWrdubTE9MjISOp3OYnrVqlVRrlw5HDlyBABw5MgR1KxZE76+vuYy7dq1g1qtxtmzZwtnB6jQGNPSkbZ6A5Jf7Qv1gq9hTL4NubcXXN99G6U3r4HrgDchd3UBADg4OOBeyj2kpqY+9XUv5Z75WYRERCQ9cwd3G+p/BUhwBuv777/HsGHDcPPmTdSoUSPH0A2PXrqTyoYNG3Dy5EkcP348x7zExETY29vDw8PDYrqvry8SExPNZR4OV9nzs+c9TlZWFrKy/rs0pFarAQA6nQ46nS5P+1LUZe+XLe6fMVWNjM2/I/3XHUB6OgBAHlQWzm+8Asc2L0Fmbw8DAMMj+6ZQKODo+GynogvruNhyOxQnbIeig21RNBR0O2j+vQmDvR0QXLZQ2zq/28p3wLp16xYuX76MAQMGmKfJZDIIISCTyWAwGPK7iRxu3LiB0aNHY/fu3YV+9mD27NmYMWNGjum7du2Ck5NTodalsNnsgLG+nsDQNx+ZaAD27LFKdfLLZtuhmGE7FB1si6KhwNqhcT3TC0Zg+/aC2UYuMjIy8rV8vgPWwIEDUbduXaxfv77QOrlHRkYiOTkZ9erVM08zGAw4ePAgvvrqK/zxxx/QarW4d++exVmspKQk+D14hpGfnx+OHTtmsd7suwz9nvCcoylTpmDcuHHm92q1GoGBgWjbtm2xHZJCp9Nh9+7daNOmzWMHly0q9AlJyNi4GZm79gMP/vpQVK4Alzdfg6pxQ8jk+b4qbjW21A7FGduh6GBbFA0F2Q5Cq0Xyyz0BIeC9aQUUnh6Srv9Jsq9Q5VW+A9a1a9fw22+/oVKlSvld1TNr1aoVTp8+bTFtwIABqFq1KiZNmoTAwEDY2dlh79696N69OwAgNjYW169fR3h4OAAgPDwcM2fORHJyMkqXLg3AlL7d3NyeODCqSqWCSpXzAcB2dnbF/j94Ud5H3ZWrSFu9EZo9BwCjEQoA9rVrwLlfT6gahhX63a0FqSi3Q0nCdig62BZFQ0G0g+7yVSiytJB7uEPl412on+X53Zd8B6yWLVsiOjq6UAOWq6sratSoYTHN2dkZXl5e5umDBg3CuHHjUKpUKbi5ueGdd95BeHg4GjVqBABo27YtqlWrhj59+mDu3LlITEzEBx98gJEjR+YaoKho0sZcQNrqDcj6M8I8TdUoDC59e8K+Tk0r1oyIiPJLdzkOAKCsEGxzfyjnO2B17twZY8eOxenTp1GzZs0cia9Lly753USefPHFF5DL5ejevTuysrLQrl07LFmyxDxfoVBg69atGD58OMLDw+Hs7Ix+/frho48+skp96dkJIaCNOo20VRugPRZpmiiTwaF5E7j06wm7kMrWrSAREUlCnx2wKpa3ck2eX74D1rBhwwAg12BSUJ3cc3PgwAGL9w4ODli8eDEWL1782GWCgoKwvRA7zFH+CCGQdeQ40lZvgO6fB0NpKORwbNsSzn3egJ0NPaOKiIieTnf5KgDArmKwVeuRF/kOWI8+e5BIasJggObPCKSt2gD9xcumifZ2cOrUDs69e0AZ8PibEoiIyHbpr1wFUELPYBEVFGN6BjJ37kH6j7/CcP1fAIDM0QFOr7wM556vQuHtZeUaEhFRQTHeS4Xxzl0AgLJ8kJVr8/zyFLA2bNiAnj17PlPZGzdu4Pr162jSpEleNkUlkP7feGT8/Dsytu6ESDeNQyJzdYFzj25w7tEVcvfiORwGERH9J7uDuyLA36aeQZgtTwFr6dKlmDFjBgYMGIDOnTsjNDTUYn5qaioiIiLwww8/YPfu3Vi2bJkklaXiSxiN0J44hfSffkNWxFFACACmJ6c79+gKx/atIXcu3gO5EhHRf/QP+l8pbbD/FZDHgPXnn3/it99+w6JFizBlyhQ4OzvD19cXDg4OSElJQWJiIry9vdG/f3+cOXMmxyNpiLIZbt9B5vY9yPhtBwzxCebpqvAGcOrRFaoX6tv04KBERJQ32Wew7Gyw/xWQjz5YXbp0QZcuXXD79m0cPnwY165dQ2ZmJry9vVG3bl3UrVsXcn4xPh+tFrh3D3gw8GmukpMBDw/A3r6waiU5Y6YGWQf/QubOPcg6fgp4cKOEzMUZju1bwbl7F5t7qCcREUnrvw7uwVatR17lu5O7t7c3unXrJkFVSjitFhg5EoiNBTZsAAICcpaJjwd69gRCQoDFi20qZAmjEdqT/yBz5x5oDhyGyMg0z7OrEQqnLh3g2Lo5ZIX8bEkiIip6hNEIfdw1AKZBRm0R7yIsKu7dM4Wr69dNIerRkJUdrq5f/6/8k850FQFCp4M2MhqagxHQHPrbfDcIACgC/ODYvhUc27WCMrCMFWtJRERFjeHfeNMf4ioVlIFlrV2dPGHAKipKlzaFquwQ9XDIejhclStnml5Ew5UxLR1ZxyKh+TMCWX8dM98FCDy4BNiqORzbt4Jdreo299gDIiIqHLrYSwAAu0oVIFMqrFybvGHAKkoCAnKGrC++AMaOtQxXuV0+tBKRpYX29DlknTgFbWQUdDEXzH2qAEDuVQoOLzaCQ7MmsK9fGzI+kJWIiJ5Cd+FBwAopvOccS40Bq6h5ELJEjx6QXb8OdO8OABC+vjB+/S0UVg5Xhlt3oIuJhS7mArRnY6D955yp/9hDFOXKwuHFcDg0awy76lV5FyARET0XXexFAAxYJLWAAGgHD4VqxjTzpDsGFXSDR0NeyhPKShVgV6m86d/y5UyDsLm6SLZ5odHAkJgMQ9ItGBKTkJV8CyjtgeSegyBPSMpRXu5dCqr6dWEfVgeqsDpQ+BbNy5dERFT0CSH+u0RYpQQHLIPBgJUrV2Lv3r1ITk7O8WzCffv25XcTJU98POyXfWcxyfN+Mm57lIHxbgq0xyKhPRZpMV/m6gJlGX8oAvxMgcvDDZArTGePFHJALn/wswJQyCGTKwAZYLiTAkNS8oNAlQxj0i0Y76VarNtgbweMHQJx5y4gl0NZPgh2oVVgF1oF9nVrQRkUyP5UREQkCUNiEsT9NECphLKC7T0iJ1u+A9bo0aOxcuVKdOrUCTVq1OAXbX496NAu+/dfU5+rB32wFNevo7S9FrqPp0Ofeh+6S1egu3QFhus3YUy5B3E/DbrzF6E7f1GSasicnKDwKw2Fb2mIANMZKc/5M+EYGgK5I4dSICKigpF99kpZMdim++3mO2Bt2LABmzZtQseOHaWoT8mW292CD3V8l12/Dvup78N+wwag63/H25iRCUNCIgzxiTDEJ0B/MwHifjqE0WDqcG4wQhiN5p9hNDx4LyD3cDcFqQdhKvtfmYuzOSzrdDpg+3bY16wGuQ3/shMRUdGnLwaXBwEJApa9vT0qVbLtg1AkJCfnHq6A3O8u/Okn81ANcidHyCuWt9nHCRAREWUrDncQAkC+b+8aP348FixYAPHg4byURx4ephHaHzcUQ3bIKlfOVM7Dwxq1JCIiKjBCCHNXF7uQylauTf7k6QzWq6++avF+37592LFjB6pXrw67Ry4hbd68Oe+1K0ns7U2Pv3nSCO0BAaYzVzb+LEIiIqLcGG/dhjHlHqCQw85Gn0GYLU8By93d3eL9K6+8IkllSjx7+6eP0F5ER3AnIiLKL+2Z8wAAZcUKNv9s2jwFrBUrVkhdDyIiIirhdGdjAAD21atauSb5l+8+WC1btsS9e/dyTFer1WjZsmV+V09EREQlhPac6QyWHQMWcODAAWgfeVQKAGg0Ghw6dCi/qyciIqISQOj10MWYOrgXhzNYeR6m4Z9//jH/fO7cOSQmJprfGwwG7Ny5E2XKlMlf7YiIiKhE0F+KA7RayFxdoAi0/fyQ54BVp04dyGQyyGSyXC8FOjo6YtGiRfmqHBEREZUM2rOmy4P21UJMj3azcXkOWHFxcRBCoEKFCjh27Bh8fHzM8+zt7VG6dGkoFApJKklERETFW3YHd7vqoVauiTTyHLCCgoKg0+nQr18/eHl5ISjIdh/ISERERNaVfQbLrobt978C8tnJ3c7ODr/88otUdSEiIqISyJiqhuHGTQCmS4TFQb4vcnbt2hVbtmyRoCpERERUEmWfvVIEloHczc3KtZFGvh/2XLlyZXz00UeIiIhA/fr14ezsbDH/3Xffze8miIiIqBjTRp8BANjXrGblmkgn3wFr2bJl8PDwQGRkJCIjIy3myWQyBiwiIiJ6InPAqlPTyjWRTr4DVlxcnBT1ICIiohJIZGVBF3MBAGBfp4aVayMdSQeaEEJACCHlKomIiKgY056LBXQ6yL1LQVEmwNrVkYwkAWv16tWoWbMmHB0d4ejoiFq1amHNmjVSrJqIiIiKMW3Ug8uDtWtAJpNZuTbSyfclwvnz5+PDDz/EqFGj0KRJEwDA4cOHMWzYMNy+fRtjx47NdyWJiIioeNJGnQZQvPpfARIErEWLFmHp0qXo27eveVqXLl1QvXp1TJ8+nQGLiIiIciX0BujOnANgOoNVnOT7EmFCQgIaN26cY3rjxo2RkJCQ39UTERFRMaW7cAkiUwOZqwuUFYKtXR1J5TtgVapUCZs2bcoxfePGjahcuXJ+V09ERETFlHl4hlrVi8UDnh+W70uEM2bMwBtvvIGDBw+a+2BFRERg7969uQYvIiIiIgDQnvoHQPHrfwVIcAare/fuOHr0KLy9vbFlyxZs2bIF3t7eOHbsGF555RUp6khERETFjNAbzAFLVb+OdStTAPJ9BgsA6tevjx9++EGKVREREVEJoDt/ASI9w9T/qnIFa1dHcsXrgicRERHZhKwTpwCYzl7JFAor10Z6eT6DJZfLnzogmEwmg16vz+smiIiIqJjSPghY9mF1rFuRApLngPXLL788dt6RI0ewcOFCGI3GvK6eiIiIiimh0UB7OgYAoAqra+XaFIw8B6yuXbvmmBYbG4vJkyfj999/R+/evfHRRx/lq3JERERU/Gj/OWt6/qCvDxSBZaxdnQIhSR+s+Ph4DBkyBDVr1oRer0dUVBRWrVqFoKAgKVZPRERExUjW8Yf6XxWj5w8+LF8BKzU1FZMmTUKlSpVw9uxZ7N27F7///jtq1Chew90TERGRdLSRUQAA+2J6eRDIxyXCuXPnYs6cOfDz88P69etzvWRIRERE9DCjWg1d7CUAgKqYdnAH8hGwJk+eDEdHR1SqVAmrVq3CqlWrci23efPmPFeOiIiIipesyGhACCjLl4PC28va1SkweQ5Yffv2LbbXTYmIiKhgZP19AgBg36CelWtSsPIcsFauXClhNYiIiKi4E0KYA5ZDowZWrk3B4kjuREREVCj0l+NgvHUbUKlgX7eWtatToBiwiIiIqFBkHTkOAFDVrw2Zyt7KtSlYDFhERERUKLIvD6rCi/flQYABi4iIiAqBMT3dNII7AFUx738FMGARERFRIcg6fgowGKAoVxbKMv7Wrk6BY8AiIiKiApfd/8qhBFweBBiwiIiIqIA9PDxDSbg8CDBgERERUQHLHp5B5qCCfZ2a1q5OoWDAIiIiogKVfXnQvl7xH54hGwMWERERFaisv44BKBnDM2RjwCIiIqICY7yXCu3pcwAAhyaNrFybwsOARURERAVGc+QYYDRCWbkiFH6lrV2dQsOARURERAUm69DfAACHF0vO2SuAAYuIiIgKiMjSIuuoaXgGh6bhVq5N4WLAIiIiogKRdTIaIlMDubcXlCGVrF2dQsWARURERAUi6/ARAKbLgzKZzMq1KVwMWERERCQ5IQQ0D/pfqUrY5UGAAYuIiIgKgD72Eoy370Dm6ABVvdrWrk6hY8AiIiIiyWkeXB5UNaxfYkZvfxgDFhEREUmuJF8eBBiwiIiISGKGxGToL14G5HI4NH7B2tWxCgYsIiIikpQmwnT2yr5mNcg93K1cG+tgwCIiIiLJpKWl4cyv25Bh0ENVwkZvfxgDFhEREeWbXq/HhPFj4VfaG83XfYfaJw9g2v4/oNfrrV01q1BauwJERERk+z6YMgk7N63An329UD9AhRM3s9Dv941QTHLD3HnzrV29QsczWERERJQvmZmZ+Obbb7G6ixvqB6gAAGFlVFjV2Q1Lli5Benq6lWtY+BiwiIiIKF/u3r0LvV5vDlfZwsqooNfrER8fb6WaWQ8DFhEREeWLl5cXlEolIuOzLKafuJkFpVKJgIAAK9XMehiwiIiIKF8cHBzw9tCh6Ls5xRyyTH2w1BgxfAScnZ2tXMPCx07uRERElG8fz5wNzbZdaP79RehlMijtlBgxfARmzZlr7apZBQMWERER5Zu4HIcPfIIwPrAy9F/NQZmgoBJ55iobAxYRERHlW1bEMQCAZ9PG8KxWzcq1sT72wSIiIqJ800QcBQA4NCuZD3d+FAMWERER5Zvx35uAUglVeANrV6VIYMAiIiIiSdjXqw15Ce539TAGLCIiIpKEQ3iYtatQZDBgERERUZ4ZNf8NLqpqyICVjQELwOLFixEcHAwHBwc0bNgQx44ds3aViIiIijSj0Yjdu3dj4Otv4KOPPsK4a7HYd+E8jEajtatWJJT4gLVx40aMGzcO06ZNw8mTJ1G7dm20a9cOycnJ1q4aERFRkXTnzh00a9YMbdu2xbqd23H+3En8ePUS2rVrh2bNmuHOnTvWrqLVlfiANX/+fAwZMgQDBgxAtWrV8PXXX8PJyQnLly+3dtWIiIiKHKPRiK5duyIiIgJv9wAu7wDST5j+fbsHEBERgW7dupX4M1klOmBptVpERkaidevW5mlyuRytW7fGkSNHrFgzIiKiomnv3r3mcPX1NKBCoGl6hUDT+6E9gMOHD2Pfvn3WraiVleiR3G/fvg2DwQBfX1+L6b6+vjh//nyuy2RlZSEr678OfWq1GgCg0+mg0+kKrrJWlL1fxXX/bAXboWhgOxQdbAvrWLNmDQBg4sDc508aCHz7I7B69Wo0b968EGsmrfz+XpXogJUXs2fPxowZM3JM37VrF5ycnKxQo8Kze/dua1eBwHYoKtgORQfbonCdPXsWTg7/nbl6VIVAwNHBVG779u2FWzkJZWRk5Gv5Eh2wvL29oVAokJSUZDE9KSkJfn5+uS4zZcoUjBs3zvxerVYjMDAQbdu2hZubW4HW11p0Oh12796NNm3awM7OztrVKbHYDkUD26HoYFtYx88//4yTJ0/iyo3cQ9aVG0CmBqhevTo6duxY+BWUSPYVqrwq0QHL3t4e9evXx969e9GtWzcAps57e/fuxahRo3JdRqVSQaVS5ZhuZ2dX7P+Dl4R9tAVsh6KB7VB0sC0KV58+fbBmzRrMXW7qc/WoOQ/uEevbt69Nt0t+616iAxYAjBs3Dv369UNYWBheeOEFfPnll0hPT8eAAQOsXTUiIqIip1WrVmjSpAm++TECAqY+VxUCTWeu5iw39b9q2rQpWrZsae2qWlWJD1hvvPEGbt26halTpyIxMRF16tTBzp07c3R8JyIiItPd9r/++iu6deuGb388jG9/NPW5ytSY5jdt2hRbtmyBXF6iBypgwAKAUaNGPfaSIBEREVny8vLCn3/+iX379mH16tU4e/Ysqlevjr59+6Jly5YlPlwBDFhERESUB9njRjZv3hzbt29Hx44dbbrPldQYMYmIiIgkxoBFREREJDEGLCIiIiKJMWARERERSYwBi4iIiEhiDFhEREREEmPAIiIiIpIYAxYRERGRxBiwiIiIiCTGgEVEREQkMQYsIiIiIokxYBERERFJjAGLiIiISGIMWEREREQSY8AiIiIikhgDFhEREZHEGLCIiIiIJMaARURERCQxBiwiIiIiiTFgEREREUmMAYuIiIhIYgxYRERERBJjwCIiIiKSGAMWERERkcQYsIiIiIgkxoBFREREJDEGLCIiIiKJMWARERERSYwBi4iIiEhiDFhEREREEmPAIiIiIpIYAxYRERGRxBiwiIiIiCTGgEVEREQkMQYsIiIiIokxYBERERFJjAGLiIiISGIMWEREREQSY8AiIiIikhgDFhEREZHEGLCIiIiIJMaARURERCQxBiwiIiIiiTFgEREREUmMAYuIiIhIYgxYRERERBJjwCIiIiKSGAMWERERkcQYsIiIiIgkxoBFREREJDEGLCIiIiKJMWARERERSYwBi4iIiEhiDFhEREREEmPAIiIiIpIYAxYRERGRxBiwiIiIiCTGgEVEREQkMQYsIiIiIokxYBERERFJjAGLiIiISGIMWEREREQSY8AiIiIikhgDFhEREZHEGLCIiIiIJMaARURERCQxBiwiIiIiiTFgEREREUmMAYuIiIhIYgxYRERERBJjwCIiIiKSGAMWERERkcQYsIiIiIgkxoBFREREJDEGLCIiIiKJMWARERERSYwBi4iIiEhiDFhEREREEmPAIiIiIpIYAxYRERGRxBiwiIiIiCTGgEVEREQkMQYsIiIiIokxYBERERFJjAGLiIiISGIMWEREREQSY8AiIiIikpjNB6ysrCzUqVMHMpkMUVFRFvP++ecfvPjii3BwcEBgYCDmzp2bY/kff/wRVatWhYODA2rWrInt27cXUs2JiIiouLL5gDVx4kQEBATkmK5Wq9G2bVsEBQUhMjISn332GaZPn45vv/3WXOavv/5Cr169MGjQIJw6dQrdunVDt27dcObMmcLcBSIiIipmbDpg7dixA7t27cLnn3+eY97atWuh1WqxfPlyVK9eHT179sS7776L+fPnm8ssWLAA7du3x4QJExAaGoqPP/4Y9erVw1dffVWYu0FERETFjNLaFcirpKQkDBkyBFu2bIGTk1OO+UeOHEGzZs1gb29vntauXTvMmTMHKSkp8PT0xJEjRzBu3DiL5dq1a4ctW7Y8drtZWVnIysoyv1er1QAAnU4HnU6Xz70qmrL3q7jun61gOxQNbIeig21RNBTXdsjv/thkwBJCoH///hg2bBjCwsJw9erVHGUSExNRvnx5i2m+vr7meZ6enkhMTDRPe7hMYmLiY7c9e/ZszJgxI8f0Xbt25Rr0ipPdu3dbuwoEtkNRwXYoOtgWRUNxa4eMjIx8LV+kAtbkyZMxZ86cJ5aJiYnBrl27cP/+fUyZMqWQavafKVOmWJz1UqvVCAwMRNu2beHm5lbo9SkMOp0Ou3fvRps2bWBnZ2ft6pRYbIeige1QdLAtiobi2g7ZV6jyqkgFrPHjx6N///5PLFOhQgXs27cPR44cgUqlspgXFhaG3r17Y9WqVfDz80NSUpLF/Oz3fn5+5n9zK5M9PzcqlSrHdgHAzs6uWP1i5aYk7KMtYDsUDWyHooNtUTQUt3bI774UqYDl4+MDHx+fp5ZbuHAhPvnkE/P7+Ph4tGvXDhs3bkTDhg0BAOHh4Xj//feh0+nMB2n37t0ICQmBp6enuczevXsxZswY87p2796N8PBwCfeKiIiISpoiFbCeVbly5Szeu7i4AAAqVqyIsmXLAgDefPNNzJgxA4MGDcKkSZNw5swZLFiwAF988YV5udGjR6N58+aYN28eOnXqhA0bNuDEiRMWQzkQERERPS+bHqbhSdzd3bFr1y7ExcWhfv36GD9+PKZOnYqhQ4eayzRu3Bjr1q3Dt99+i9q1a+Onn37Cli1bUKNGDSvWnIiIiGydTZ7BelRwcDCEEDmm16pVC4cOHXrisj169ECPHj0KqmpERERUAhXbM1hERERE1sKARURERCQxBiwiIiIiiTFgEREREUmMAYuIiIhIYgxYRERERBJjwCIiIiKSGAMWERERkcQYsIiIiIgkxoBFREREJDEGLCIiIiKJMWARERERSYwBi4iIiEhiDFhEREREEmPAIiIiIpIYAxYRERGRxBiwiIiIiCTGgEVEREQkMQYsIiIiIokxYBERERFJjAGLiIiISGIMWEREREQSY8AiIiIikhgDFhEREZHEGLCIiIiIJMaARURERCQxBiwiIiIiiTFgEREREUmMAYuIiIhIYgxYRERERBJjwCIiIiKSGAMWERERkcQYsIiIiIgkxoBFREREJDEGLCIiIiKJMWARERERSYwBi4iIiEhiDFhEREREEmPAIiIiIpIYAxYRERGRxBiwiIiIiCTGgEVEREQkMQYsIiIiIokxYBERERFJjAGLiIiISGIMWEREREQSY8AiIiIikhgDFhEREZHEGLCIiIiIJMaARURERCQxBiwiIiIiiTFgEREREUmMAYuIiIhIYgxYRERERBJjwCIiIiKSGAMWERERkcQYsIiIiIgkxoBFREREJDEGLCIiIiKJMWARERERSYwBi4iIiEhiDFhEREREEmPAIiIiIpIYAxYRERGRxBiwiIiIiCTGgEVEREQkMQYsIiIiIokxYBERERFJjAGLiIiISGIMWEREREQSU1q7ArZOCAEAUKvVVq5JwdHpdMjIyIBarYadnZ21q1NisR2KBrZD0cG2KBqKaztkf69nf88/LwasfLp//z4AIDAw0Mo1ISIiIqndv38f7u7uz72cTOQ1mhEAwGg0Ij4+Hq6urpDJZNauToFQq9UIDAzEjRs34ObmZu3qlFhsh6KB7VB0sC2KhuLaDkII3L9/HwEBAZDLn79HFc9g5ZNcLkfZsmWtXY1C4ebmVqz+89gqtkPRwHYoOtgWRUNxbIe8nLnKxk7uRERERBJjwCIiIiKSGAMWPZVKpcK0adOgUqmsXZUSje1QNLAdig62RdHAdsgdO7kTERERSYxnsIiIiIgkxoBFREREJDEGLCIiIiKJMWCVYDNnzkTjxo3h5OQEDw+Px5ZbuXIlatWqBQcHB5QuXRojR460mP/PP//gxRdfhIODAwIDAzF37twc6/jxxx9RtWpVODg4oGbNmti+fbvUu2OzntYO0dHR6NWrFwIDA+Ho6IjQ0FAsWLAgR7kDBw6gXr16UKlUqFSpElauXJmjzOLFixEcHAwHBwc0bNgQx44dK4A9Kj4uXLiArl27wtvbG25ubmjatCn2799vUeb69evo1KkTnJycULp0aUyYMAF6vd6izLO0DT1dVlYW6tSpA5lMhqioKIt5/ByyHn6uPIagEmvq1Kli/vz5Yty4ccLd3T3XMvPmzRMBAQFi7dq14tKlSyI6Olr8+uuv5vmpqanC19dX9O7dW5w5c0asX79eODo6im+++cZcJiIiQigUCjF37lxx7tw58cEHHwg7Oztx+vTpgt5Fm/C0dli2bJl49913xYEDB8Tly5fFmjVrhKOjo1i0aJG5zJUrV4STk5MYN26cOHfunFi0aJFQKBRi586d5jIbNmwQ9vb2Yvny5eLs2bNiyJAhwsPDQyQlJRXGbtqkypUri44dO4ro6Ghx4cIFMWLECOHk5CQSEhKEEELo9XpRo0YN0bp1a3Hq1Cmxfft24e3tLaZMmWJex7O0DT2bd999V3To0EEAEKdOnTJP5+eQ9fBz5fEYsEisWLEi1y/2u3fvCkdHR7Fnz57HLrtkyRLh6ekpsrKyzNMmTZokQkJCzO9ff/110alTJ4vlGjZsKN5+++38V74YeVw75GbEiBHipZdeMr+fOHGiqF69ukWZN954Q7Rr1878/oUXXhAjR440vzcYDCIgIEDMnj07fxUvpm7duiUAiIMHD5qnqdVqAUDs3r1bCCHE9u3bhVwuF4mJieYyS5cuFW5ubub/E8/SNvR027dvF1WrVhVnz57NEbD4OWQ9/Fx5PF4ipMfavXs3jEYjbt68idDQUJQtWxavv/46bty4YS5z5MgRNGvWDPb29uZp7dq1Q2xsLFJSUsxlWrdubbHudu3a4ciRI4WzI8VQamoqSpUqZX7/tGOs1WoRGRlpUUYul6N169Zsh8fw8vJCSEgIVq9ejfT0dOj1enzzzTcoXbo06tevD8B03GvWrAlfX1/zcu3atYNarcbZs2fNZfj7nz9JSUkYMmQI1qxZAycnpxzz+TlkHfxceTIGLHqsK1euwGg0YtasWfjyyy/x008/4e7du2jTpg20Wi0AIDEx0eLLBYD5fWJi4hPLZM+n5/PXX39h48aNGDp0qHna446xWq1GZmYmbt++DYPBwHZ4DjKZDHv27MGpU6fg6uoKBwcHzJ8/Hzt37oSnpyeA/P3+Z7cNPZkQAv3798ewYcMQFhaWaxl+DlkHP1eejAGrmJk8eTJkMtkTX+fPn3+mdRmNRuh0OixcuBDt2rVDo0aNsH79ely8eDFHR1+yJGU7POzMmTPo2rUrpk2bhrZt2xZAzYu/Z20bIQRGjhyJ0qVL49ChQzh27Bi6deuGzp07IyEhwdq7YfOetR0WLVqE+/fvY8qUKdauMtFzUVq7AiSt8ePHo3///k8sU6FChWdal7+/PwCgWrVq5mk+Pj7w9vbG9evXAQB+fn5ISkqyWC77vZ+f3xPLZM8vjqRsh2znzp1Dq1atMHToUHzwwQcW8x53jN3c3ODo6AiFQgGFQlHi2iE3z9o2+/btw9atW5GSkgI3NzcAwJIlS7B7926sWrUKkydPhp+fX447pp719z+7bUqq52mHI0eO5HgMS1hYGHr37o1Vq1bxc8hKvL29+bnyBAxYxYyPjw98fHwkWVeTJk0AALGxsShbtiwA4O7du7h9+zaCgoIAAOHh4Xj//feh0+lgZ2cHwNR3KyQkxHwZJTw8HHv37sWYMWPM6969ezfCw8MlqWdRJGU7AMDZs2fRsmVL9OvXDzNnzswxPzw8PMct5w8fY3t7e9SvXx979+5Ft27dAJjOUO7duxejRo2SrJ624FnbJiMjA4CpT8nD5HI5jEYjANNxnzlzJpKTk1G6dGkApuPu5uZm/sPkaW1TUj1rOyxcuBCffPKJ+X18fDzatWuHjRs3omHDhgD4OWQt/Fx5Cmv3sifruXbtmjh16pSYMWOGcHFxEadOnRKnTp0S9+/fN5fp2rWrqF69uoiIiBCnT58WL7/8sqhWrZrQarVCCCHu3bsnfH19RZ8+fcSZM2fEhg0bhJOTU47bo5VKpfj8889FTEyMmDZtGm+PfsjT2uH06dPCx8dHvPXWWyIhIcH8Sk5ONq8jeyiACRMmiJiYGLF48eJch2lQqVRi5cqV4ty5c2Lo0KHCw8PD4g44+s+tW7eEl5eXePXVV0VUVJSIjY0V7733nrCzsxNRUVFCiP+GaWjbtq2IiooSO3fuFD4+PrkO0/CktqFnFxcXl+MuQn4OWQ8/Vx6PAasE69evnwCQ47V//35zmdTUVDFw4EDh4eEhSpUqJV555RVx/fp1i/VER0eLpk2bCpVKJcqUKSM+/fTTHNvatGmTqFKlirC3txfVq1cX27ZtK+jdsxlPa4dp06blOj8oKMhiPfv37xd16tQR9vb2okKFCmLFihU5trVo0SJRrlw5YW9vL1544QXx999/F/wO2rDjx4+Ltm3bilKlSglXV1fRqFEjsX37dosyV69eFR06dBCOjo7C29tbjB8/Xuh0Oosyz9I29GxyC1hC8HPImvi5kjuZEEIU+mkzIiIiomKMdxESERERSYwBi4iIiEhiDFhEREREEmPAIiIiIpIYAxYRERGRxBiwiIiIiCTGgEVEREQkMQYsIiIiIokxYBERSaRPnz6YNWtWvtaxc+dO1KlTx/y8QyKyTQxYRGSz+vfvD5lMluPVvn17SdZ/4MAByGQy3Lt376llo6OjsX37drz77rv52mb79u1hZ2eHtWvX5ms9RGRdDFhEZNPat2+PhIQEi9f69esLvR6LFi1Cjx494OLiku919e/fHwsXLpSgVkRkLQxYRGTTVCoV/Pz8LF6enp7m+fPnz0fNmjXh7OyMwMBAjBgxAmlpaeb5165dQ+fOneHp6QlnZ2dUr14d27dvx9WrV/HSSy8BADw9PSGTydC/f/9c62AwGPDTTz+hc+fOFtODg4PxySefoG/fvnBxcUFQUBB+++033Lp1C127doWLiwtq1aqFEydOWCzXuXNnnDhxApcvX5boKBFRYWPAIqJiTS6XY+HChTh79ixWrVqFffv2YeLEieb5I0eORFZWFg4ePIjTp09jzpw5cHFxQWBgIH7++WcAQGxsLBISErBgwYJct/HPP/8gNTUVYWFhOeZ98cUXaNKkCU6dOoVOnTqhT58+6Nu3L9566y2cPHkSFStWRN++fSGEMC9Trlw5+Pr64tChQxIfDSIqLEprV4CIKD+2bt2a47Lc//73P/zvf/8DAIwZM8Y8PfuM0rBhw7BkyRIAwPXr19G9e3fUrFkTAFChQgVz+VKlSgEASpcuDQ8Pj8fW4dq1a1AoFChdunSOeR07dsTbb78NAJg6dSqWLl2KBg0aoEePHgCASZMmITw8HElJSfDz8zMvFxAQgGvXrj3rYSCiIoYBi4hs2ksvvYSlS5daTMsORgCwZ88ezJ49G+fPn4darYZer4dGo0FGRgacnJzw7rvvYvjw4di1axdat26N7t27o1atWs9Vh8zMTKhUKshkshzzHl6Xr68vAJjD3MPTkpOTLQKWo6MjMjIynqseRFR08BIhEdk0Z2dnVKpUyeKVHbCuXr2Kl19+GbVq1cLPP/+MyMhILF68GACg1WoBAIMHD8aVK1fQp08fnD59GmFhYVi0aNFz1cHb2xsZGRnmdT7Mzs7O/HN2AMtt2qPDMty9exc+Pj7PVQ8iKjoYsIio2IqMjITRaMS8efPQqFEjVKlSBfHx8TnKBQYGYtiwYdi8eTPGjx+P7777DgBgb28PwNSJ/Unq1KkDADh37pwk9dZoNLh8+TLq1q0ryfqIqPAxYBGRTcvKykJiYqLF6/bt2wCASpUqQafTYdGiRbhy5QrWrFmDr7/+2mL5MWPG4I8//kBcXBxOnjyJ/fv3IzQ0FAAQFBQEmUyGrVu34tatWxZ3Hz7Mx8c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@@ -1202,21 +1558,29 @@
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},
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "/home/stano/rocketpy/repos/RocketPy/rocketpy/plots/flight_plots.py:1837: RuntimeWarning: More than 20 figures have been opened. Figures created through the pyplot interface (`matplotlib.pyplot.figure`) are retained until explicitly closed and may consume too much memory. (To control this warning, see the rcParam `figure.max_open_warning`). Consider using `matplotlib.pyplot.close()`.\n",
+ " plt.figure(figsize=(9, 6))\n"
+ ]
+ },
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",
+ "image/png": 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",
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",
+ "image/png": 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",
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",
+ "image/png": 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//nOmTZtGbGwsmqZxxRVX4PF42qzfPGPQmUmTJjFixAjefPNN7r//ft588010XW9TXdS3n2uuuYbrr78+6HONHTu2y/vtTddddx333HMPBw8epKmpiVWrVvHUU091uI2u62zevLnNWKlVq1Zx/vnn++/X1NSwZ88eLr74Yv+y9PR0HnzwwXYruB6uQzmW4cd/PB/q+3I4DudzcSjbBnsvuvt+9oRDObb27t1LXV0dEye2LFpRVlYGwF133dVieU9/roQQATanm8gwFYIt3V3OrNFpGAwaE/rHUVDduz1ifCQgFEIctrlz55KSksLTTz/d5rEPPviADz/8kGeffbbLJ58pKSmEh4cHneMs2LL4+Pigc+Tt29d514v33nuP66+/nn/+85/+ZXa7/YjNuXf11Vfzxz/+kU2bNjFv3jyGDh3apgBHcnIy0dHRuN1uTj/99G49f3JyMlarlZ07d7Z5bMeOHRgMBrKysoiKiiImJoYtW7Z0+zV01J30iiuu4N577+XNN9/EZrNhNpu5/PLLO3y+uro67HY7aWmBAfXr16+noKCAuLg4/7KFCxfidrtbBBq+DOL8+fO7/Tq64kgfy/DjOJ67874kJyd3eqx1dZ3D+Vwc6rbNdfX97GqX665+Xg+XL/DzFbjx+ctf/hJ0eU9/roQQAdmJkXy9tZizRqWxZFcZN01XvRMq6h1EhZlD0iYJCIUQh8Vms/HBBx9w6aWXcskll7R5PCMjgzfffJNPPvmk00DBx2g0cvrpp/PRRx9RWFjoH3eVm5vLF1980Wb9wYMHU1NTw6ZNm/xX/YuKitqdGL71vlpfaf/Pf/7TpWxMV/gCwj/96U9s2LAhaHcso9HIxRdfzLx589iyZUubbnRlZWXtViw0Go2ceeaZfPzxx+Tn5/vHCJWUlDBv3jymT59OTEwMoE763njjDdauXdtm3Jau6+2e1EZGRgIEDSqSkpI4++yzeeONN7Db7cyaNavNyWZrYWFhgKpE6fOvf/2LlJQUysvLAZUN+8c//kFMTEzQ46on9MSxDMf+8dzd98VgMHR6rHVlncP9XBzqtq2fpyvvZ0efkdbP19XP6+GIjY0FaBFwz5s3jyVLlgAqqBVChMbPZg7lnrfW8/Bn2zhhcBKTBqhu4Et2lzEq4/A//4fi6AgI3U6oLwGnDayJYE0IdYuEEF30ySefUFdX12ZOPZ/jjz/eP4F1d06iH3zwQb7++mtOPPFE7rjjDtxuN0899RSjR49mw4YNLda94ooruO+++7jwwgv52c9+RmNjI8888wzDhg3rtPDDueeey+uvv05sbCwjR45k5cqVfPPNNy3GrR2OgQMHcsIJJ/Dxxx8DtDsZ/V//+le+/fZbpk6dyq233srIkSOprKxk3bp1fPPNN1RWVra7j0ceeYQFCxYwffp07rzzTkwmE8899xxNTU383//9n3+9xx57jK+//pqTTz6Z2267jZycHIqKinj33XdZtmxZi+xcc75xfr///e+54oorMJvNzJkzx38SfN111/kDhYcffrjT9yQsLIzJkyezdOlS7r//fux2O/Pnz+fee+/l//7v/xg9ejRffvklK1eu5Nlnn/Wf3Pa0njqW4dg+ng/lfenKsdaVdQ7nc3E42/p09f1s7zMSTFc/r4cjJyeHgQMH8u9//xur1YrBYOCvf/0rl112Ge+88w4PPvgg9957L2PGjDki+xNCdO7xr3dyxsg0Zo9J57jseEprmxiZHggATxySFLqpKHq9rqmPvVbXV7+g6y+fresPp+j6g3G6/kCs+vn4KF3/+G5dP7g2ZM0TQnTNnDlz9PDwcL2hoaHddW644QbdbDbr5eXl/lLqZWVlLdYJVp594cKF+oQJE3SLxaIPHjxYf/HFF/Vf/vKXenh4eJt9fP311/ro0aN1i8WiDx8+XH/jjTe6VKa/qqpKv/HGG/WkpCQ9KipKP+uss/QdO3boAwYM0K+//nr/eu21uyuefvppHdCnTJnS4XolJSX6XXfdpWdlZelms1lPS0vTZ86cqT///PMdvgZd1/V169bpZ511lh4VFaVbrVb91FNP1VesWNFmH/v27dOvu+46PTk5WQ8LC9MHDRqk33XXXXpTU1OHz//www/rmZmZusFgaPN4U1OTHh8fr8fGxuo2m61L78mmTZv0iRMn6mFhYfrEiRP1VatW6dXV1frMmTP18PBwfdiwYfpLL73U7va33357l6eR0PWuTTvR3WNZ19s/Ln5Mx/OhvC+63vmx1tV1Dudz0ZVtO3ovuvp+6nrwz8jhfF67c2wFs379ev3444/Xw8LC9Pj4eP33v/+97vF49Jtuukk3mUz6q6++2mab7n6uhBBd96t3NugT//y1PvXRb/T7P9ikL9pRojc53aFulq7ruq7p+iGMeD9cK56Cpf+A+IEw/GzInAjR6WAKB1s1lG6D/Sthx2eQeRzM/jskDu71Zgohjj4XXHABW7duZffu3aFuivByuVxkZGQwZ84cXnrppV7Z509+8hPS0tK6XBExOzubG2644airoCjHsziadPdzJYToHo9HZ+2+KhZuL2HBthJK65qYPiSJM0amMjMnhTirJSTtCk2X0cJ1cOMXkJIT/PF+k2DiteB6Ata/AftWSEAoRB9ks9laFO/YvXs38+fPb7dqoAiNjz76iLKyMq677roe35fL5cLlcuF2u3G5XNjtdsxmc7uVGI8mcjyLo9Wx/LkS4lhiMGhMGZjAlIEJ/G52DrmldXyzvZR5q/fzuw83M75fHKePTOG8cZmkxYb3WrtCkyEUQoguSE9P54YbbmDQoEHs27ePZ555hqamJtavX8/QoUND3bw+7/vvv2fTpk08/PDDJCUlHdJE3d314IMP8tBDD7VY9sorr3DDDTd0uN3RkCGU41kcrQ71cyWEOHLK65u8mcNSpgyM57aTei8ZFvqA0GkDXQeLVd2v3g/bP4PkYTDk0EtFCyGOfTfeeCPffvstxcXFhIWFMW3aNB577LE2c2uJ0Ljhhht44403GD9+PK+++uoRnfT+SDsaAkI5noUQQhyNQh8QvnYB5MyByTer8YNPTQajGRor4KxHYfItIW2eEEIIIYQQQhyqhz/b1uV1/3juyB5sSXChn3aiaCPMUhOlsu1jiEqB25fC9o/h28ckIBRCCCGEEEJ0yWsr83lu8V7K6pvISY/hofNGMT4rLui6X24p4ulv95Bf0YDLrZOdFMmtMwZy0cR+R7RNWwtrWt4vqMXl0RmUrKZvyitvwKhpjM7snWmWWgt9QOi0gSVK/b5nkcoWGgzQbzJUHwht24QQQgghhBDHhE83FvLIZ9t55MLRTMiK4+XleVz30vcs+tUpJEWFtVk/NsLCXacOYUhKJGajgYXbS/n1e5tIjArj5GHJR6xdb902zf/7i0v3EhVm4p+XjifWagagptHJr97byJTs0MzFHvqAMGEQ7Pgccs5VAeG0u9TyhjIIiw5t244BLpeL9evXk5qaisFgCHVzhBBCCCGEOGwej4eSkhImTJiAydS1kOXFZXlcMSWLy47LAuDRC8awaEcp76w9wJ2nDGmz/rTBiS3u3zR9IO+vO8ja/MojGhA298LSvbx+81R/MAgQazXzqzOHc+1L33PrSYN6ZL8dCX1AePJv4P1b4KvfwcCTIWuKWr5nEaSPDW3bjgHr169nypQpoW6GEEIIIYQQR9x3y1YycdIk/32LyUCYqe2UKA6Xhy0FNdx5SqA6p8GgceKQJNbtq+50P7qus2JPBXvLGvjt2T2Xqau3u6iod0Bqy+UVDU00NLl6bL8dCX1AOOoC6D8N6oshdUxg+cBTYMScEDXq2JGaqo6mFStWkJWVFeLWiKOBy+Vi4cKFzJw5s8tX1MSPnxwXIhg5LkQwclyIYHr7uCgqKmLKlClc8+5+jJ9W+JffM3MovzhjWJv1qxoduD16m66hyVFh7ClraHc/tXYnxz+2EIfLg8Gg8cj5o5kxtGeygwBnjUrj1+9t5A/n5DDOO7Zxw/5qHvtiO2eNTuux/XYkdJ/yRY/CiNmQMQGiU9WtuX6Tgm8nWvB1E01PT6dfvyM7AFYcm5xOJ0lJSWRmZmI2mzvfQPQJclyIYOS4EMHIcSGCCdVx8c3PppCRkem/bzEd2SFSURYT8382gwaHixW5FTz8+TayEqxtupMeKY9eOIZH52/jZ29twOX2AGAyGLhscj/un53TI/vsTOgCwtpCeOMSMFpg+CwYPlt1GTVZQtYkIYQQQgghxNEj0mIiOrzzADTeasFo0Civb2qxvKy+ieQgBWV8DAaN7CRV7XNURiy5pfX897vcHgsIIyxGHrlgDPfPzmFfRSMAAxKtWC2hC8tCt+cLngaPBw6sgp1fwJe/hboSGHwKDD8Hhp0F1tBU2hFCCCGEEEIcOywmA6MzY1mRW85Zo1TXS49HZ0VuBdedMKDLz+PRdRwuT081089qMZGTHtPj++mK0HYMNxhgwAnqdubDULZTBYc/vAKf3gOZk2D42TDmEojJCGlThRBCCCGEEEevW6YP5JfvbmRMvzjGZ8Xy0rJ8Gh0uLp2k6mzc+/YGUmPDuW/WCACe/jaXsf1iGZAQicPt5tsdZXy4voBHLhjd423dXVJHQbUNp1tvsfyMkantbNFzjq6RwsnD1W36z6G+DHZ9oQJEgBN/FtKm9XmOBmiqg+gjP9i1utFBbIQZTdOO+HMLIYQQQoi+Yc64DCobHDyxYBdldU3kZMTwv5umkBytuowWVNtanG/aHG7++NEWimrshJuNDE6O5InLxzNnXM8lovZXNHLb62vZWVKHBvjCQV+r9v7lnB7bd3uOroCwuahkmHiduonQqiuBF0+Hmv0w+RaY/Q84QsHb8txyrn7xe649fgAP98LVGCGEEEII8eN1/QnZXH9CdtDH3r59Wov7vzprOL86a3gvtCrgoU+3kpVgZd6txzPjb4v4+O4TqWp08sjn2/l9nyoq8+X9XV931mM91w7ROVcTvHOtCgYB1rwIA06E0Rcdkaf/cH0BAK+v2ses0WmcOCTpiDyvEEIIIYQQR5t1+6uYd+vxJERaMGgamqYxOTuB+84azoOfbGX+PTN6vU2hCQiLN7W8X7QRPC5IHKLuV+wBgxHSx/Vem1a/AMv/DfUlkDYazv57x1NfbP1QTZ1RvR8SB8PpD8GwMwOPf3gHbJzXcpvBM+HaDwL3Gyvhi9/Azi9BM8DIOTDrbxAWdWRf2+FY8g848D2ExcLQ02HL+7DsCRh14RHJEu73VlcCmPf9fgkIhRBCCCHEj5bboxMVpkKw+EgLJbV2BidHkRkfwd7y+pC0KTQB4Q2fBX5f8RRYouDCZyAiXi2zVcFHd8GAacG3P9K2vA9f3Q/nPgGZx8Gq/8IbF8LdP6iuq63t/x7euxlOfwCGzYLN78JbV8HtSyB1ZGC9IafD+f8N3G89pcYHt6rumNd9BG4nfHynKqZzyUs98jK7Tddh45vq93P+oV7P9k9VQF++G5LbTgraHR6PztbCGv/9A1WNHawthBBCCCHEsW14WjTbimrJSrAyPiuO5xbvxWI0MG/1fvonWEPSpiM7s+OhWPmUCqx8wSCo30/7gwoWe6UNT8PE62HCNZAyAs79F5itsP714Ot//4wKjk68RxXBOe0PKpu5+vmW6xnDIDo1cGv+Gst2Qu43cN6/od9xKvg9++8qOK0t6rGX2i0FP0DNARWw58xR04AMOEE9tmfRYT99fkUDDQ63/35htf2wn1MIIYQQQoij1d2nDUX3VpK594xhHKhq5NLnVvLdzjIenDMqJG0KfVGZpjpoKG+7vLEcHL2QNnU5oHADTL83sMxggEGnwME1wbc5sAam3dVy2ZCZsOPzlsvyl8H/DYaIOBh4Epz2x8DcigdWQ3gsZE4MrD/oFNV1tGAtxMxpp71N6ubTVAeA0+nE6XR28mK7x7D5fYyAZ8gZuDGB04kh+2SMe7/Ds3sB7kk3H9bzb9xfCUB2opX8ikbK65uob7QTZjYegdb3Xb7j4EgfD+LYJseFCEaOCxGMHBcimN4+LlwuV6/spzc53R6eW7yHRy8cA0B2UiSLfnlKyCvuhz4gHHGu6ip55qNq3kFQAdHXf1RZqZ7WWAG6G6JSWi6PTIbyXcG3qS8Jvn59SeD+kJmq/fEDoDIPFv4Z3rgYbvlGjY+sL1HbNGc0qSxi8+dpbenjsPivgfu1auLMJUuWsG3btk5ebDfoOmdsewcrsNbWj6L58wGIsZk5FfDkLeHLzz7GYzAf8i4WFmiAkRRDPYUGDYdH461PviI54oi8gj5vwYIFoW6COArJcSGCkeNCBCPHhQimt46L8vIgCaNjnNloYEdxXZvlcVZLkLV7T+gDwnOfgK//AO/fAh6nGrdmNMOEa9Vk9ceqMZcEfk8dpW7/Hg/5S1Um8FDNuLdldrKgAJ4YyUknnUR2dvahP29rRRswbyhHN0cy4dLfMMHsjdJ0Hf3xf2CyVzPruIGQNvaQd7Fu/g7Yv5/xIwZRvr2UveWNDJ9wPMcPSjhCL6JvcjqdLFiwgDPOOAOz+dADdvHjIseFCEaOCxGMHBcimN4+LgoKCnp8H6FwwfhM3l5zgN+ePSLUTfELfUBoscK5j6vgrzJPLUsYCJbI3tm/NRE0I9SXtlzeUAZRqcG3iUrt3vqgXpM1ESr3qoAwKlVt05zbpQrqdPQ8pjB18wmrBcBsNh/ZD+fB7wHQBs7AbI1p+VjaGMhfirl8O2R1UIm1E5WNqitAaqyVzHgre8sbKal3ypfPEXLEjwnxoyDHhQhGjgsRjBwXIpjeOi5MptCHKT3B7fEwd9UBlueWMzozFqul5VCpP547sp0te07oi8r4VB+AumI1jcPexbBjvrr1NJMFMsZD3uLAMo9HtaHf5ODbZE1uuT7Anm/bXx+gpkBNMxGV5n2OKWCvgcL1gXXyFoPuUZVOQ23/SvWz//FtH/NNB1K0qe1j3VBWp4rIJEeHkR4bDkBhte2wnlMIIYQQQoij1c6SOkZlxhAZZiSvvJ6thTX+27bC2pC0KfShd2UevH0NlGxV89r5yu74BlU+UNXzbZh2l5o3MGOCGse46r/gbFBVRwE+uB1i0uH0B9X9qXfAq7NhxX9g6FmqMmjhepjzpHq8qV6N88s5X401rMqDBX+ChEFqbCGo6qRDTodPfqaqmnqcMP/XMPpita9Q0nU19yBA/yBTf6SpgbAUbz6s3ZTXOwBIirKQEae6pEpAKIQQQgghfqzeuq2XptXrhtAHhF/+FuIGwHWfwJNj4ZaFqtvk17+HMx/pnTaMvhgaKuDbx7wT04+Baz4IFI6pOaiqf/r0nwoXvwiLHlHFYhIGwxXzAnMQGowqwN3wpsoCRqfD4FPV9BTNu3te9IIKAl87Tz1/znlw9t965zV3pHKv6s5qtED6+LaPNw8IPR5VlfUQlNWpaqkp0WEkR6v3xRckdteK3HJ2ldRx/QnZIavQJIQQQgghxLEm9AHhgdVw/acQmaiCIoNRzck38wH44jfwk2W9046pt6lbMDd+3nbZqAvVLRhzBFz7Yef7tCYcPZPQN+fLDmZMBHN428eThoHBDI46qC2AuKxu76LJ5abGpsoWJ0WFERuh+qLX2rpfytjj0bnqRdXmxKgw5ozL6PZzCCGEEEII0RMKqm1kxnW9jH5xjZ202CDn4D0k9GMIdTeERanfrQlQ552UPS4LynND166+zD9+cGrwx41mNZ0GqGziIajwZgLNRo3YCLM/IKw5hICwefneL7cUH1J7hBBCCCGE6AnnP7WM332wmY0Hqttdp9bu5M3V+znzicV8saWo9xrH0ZAhTBkJxVsgPlsVU1n+pOqq+MOrapnoffs7GD/okzAYKnKhcg8MOrnbu/B1F02KCkPTNGLCvRlCe/cDwg3NPlz7Khu6vb0QQgghhBA9ZcEvTuapb3O55qXvCTMZGZMZQ2pMOGEmAzU2J7tL69ldUs+ozBh+d3YOp45I6fxJj6DQB4Qn/Qocjer3U++HeZfDy7O83SlfCW3b+qKmOijfpX7vqNppwiD18xAzhOX1KiD0jR08nAxhca098HtN0yG1RwghhBBCiJ4QH2nhj+eO5NdnDWfRjlLW5FdSUGXD7vKQYDVzwfhMThqWzPC06JC0L/QB4ZDTA78nDoafrlXTM0TEByqNit5TvAXQISYTopLbXy9xsPpZcWgBYfMMIQQCwkaHG6fbg9nY9d7MvukrQAWaDpcHiyn0vaGFEEIIIYTwCTcbmT0mndljQjyjQCuhPWt2O+F/c6BiT8vl1gQJBkOlaKP66ZtrsD0JA9XPQ8wQVjWqTGC81QJAdHjg2kR3C8uU1rbMCpY2CxCFEEIIIYQQ7QttQGg0q+kZxNGjaIP62WlA6M0QVuWpqSe6ydc11JcZNBkNRIWpoLDW7urWc5XVtwwIS2olIBRCCCGEEKIrQt9ldOzlsO41OOOhULdEQLMM4fiO14vNAs0ILruauzGme6nvGpuqMhpnNfuXxYSbqG9ydXscYesM4aGMQxRCCCGEEMe+11bm89zivZTVN5GTHsND541ifFZc0HXfXL2fD9YdZKe3Yv2YfrH8+qwR7a7/YxX6gNDjgvVvwN7vIGM8mCNbPj7rsVC0qm9yNELZDvV7ZxlCowmi09Q8hLWFhxAQtswQAsREmCmssXc7oKv2BpdZCREcqLRR180MoxBCCCGEOPZ9urGQRz7bziMXjmZCVhwvL8/jupe+Z9GvTvHXrWhu1d4KzhuXwcTz4gkzGXl28R6ufel7Fvzi5F6dBzDUQl95o3S7Cj7CotVYwuJNLW+i95RuA90Dkckq2OtMTKb6WVvQ7V0FCwgPZXJ6p9uD3am6rPom/Oxul1MhhBBCCHHse3FZHldMyeKy47IYmhrNoxeMIcJi5J21B4Ku/+QVE7h2WjajMmIZkhLF3y4ei67D8tzyXm55aIU+Q3jDZ6FugfAp2aJ+po3pWlGfmAz18xACwurG4BlC6F6Xz/pmwV9GrDcglC6jQgghhBA/Cg0OF3XN5qm2mAyEmYxt1nO4PGwpqOHOUwb7lxkMGicOSWLdvuou7cvmVNXumw9pCoX1+6uY0D++1/YXmoCw+gDEZXV9/drCQPAhek7JNvUzZWTX1j8SGUJrkAxhNyan93UPjTAbifNWLJUuo0IIIYQQPw5n/GcNhrBAEcp7Zg7lF2cMa7NeVaMDt0dv0zU0OSqMPWUNXdrXX7/YTmpMOCcOSTq8Rh+mu+auY8XvZvba/kITEL5wKow4ByZeB5mTgq9jr4GtH8KqZ2HSDXD8T3q1iX2Sr+Jr6uiurR/rCwgLu72rmmAZwvDuZwh9wWN0uImYCFOLZUIIIYQQ4ti24KeTycjI9N/vqbmm//tdLp9uLOKt244n3Nw2A3mk3TV3XdDlOjrVvdzbLTQB4V2rYck/4LULwRSmislEp4EpHGzVqrBJ2Q41tvCMP8OwM0PSzD5F16HUFxB2NUPo6zLavYDQ7dGpa1JZvMMdQ+jLBkaHm4j2BpSSIRRCCCGE+HGItATO8ToSb7VgNGiUt5qOrKy+ieQgBWWae37JHp75bg9zb5lKTnrMYbW3q5bllvPE5eOwWlqGY7oOq/Mqe6UNPqEJCK0JqnrozD/Crq9g/yqoOQBOG1gTYexlMHhm1wMTcfjqisBWpaaSSBretW18XUZrutdltHnA13IMoTfDZ+t6QFfnzxCa/ZPb10mGUAghhBCiT7GYDIzOjGVFbjlnjVLFET0enRW5FVx3woB2t3t28R6eXpTL/26ewth+cb3UWjh+UAKRFhNTByW2eWxEWu8EpT6hLSpjjoBRF6ibCC3f+MHEIWDuYpldX0BYV6gmpzd0LYXv6xJqtRgxGwPbRHonpm9wdCcgDGQIfV1OpaiMEEIIIUTfc8v0gfzy3Y2M6RfH+KxYXlqWT6PDxaWTVO2Se9/eQGpsOPfNGgHAM9/t4YkFu3jyivH0i4+gtM4OqKyk77y0pzx37XHtPvbGLVN7dN+thb7KqDg6dLe7KEBUKmgGNZdkQxlEp3Zps/qmQBDXXKQ3Zd7Y5O5yE3zPFRNuJsafIZQuo0IIIYQQfc2ccRlUNjh4YsEuyuqayMmI4X83TSE5WnUZLai2oTWrpP/Gqn043B7uaDWer73CNUfCra+t5d4zhvVa19SukIBQKP6CMqO6vo3RBFFpKkNYe7DbAWHrKy/WMDWAt3sZwkBRGV//cikqI4QQQgjRN11/QjbXn5Ad9LG3b5/W4v7y357WCy1q6dThKdzxxg+MzIjhF6cPY2hqNKCC1RteXs2Ce0/u9TZJQCgU/5QT3QgIQVUarStUhWXaqxjbim/uwOhWAWGU936jo+sZwhZdRiO6niEsq2vijjd+wGIy8OfzRzEkJbrL+xRCCCGEEOJQjMmMZUhKNF9tLeGrrSWM6xdLhMXI7pJ6UmO6OGzrCOuZuq3i2OJ2qqqu0L0MIRxSpVFfhjCqVZdRq8WbIWzqeoaw1h8QmlsElG6P3uF2C7eXsHZfFSv2VPDW6gNd3p8QQgghhBCH6hfvbMBk0Pj3FRN4+qqJzMxJZVthLWmx4bxxc++OHfSRDKGAilzwOMESDXH9u7etv9LowS5v4ptyIiqsnTGE3cgQNjR7ruZle+1Od4eDgSsaHP7fi2rtXd6fEEIIIYQQh+pgVSMvXX8cAxIj/cuuntqfn721gcfmb+dvl4zt9TYdGxnCg2tD3YIfN9/4wZQcaDbQtkuivOMG60u7vImvy2hUWMs5ZZqPIdT1jjN8PjanCh4jLEbCmk1U2llQWVEfCAiLayQgFEIIIYQQPW98VhwLtpW0WBZntfDAnJF8srF7c3sfKcdGQPjO9aFuwY/boRSU8fEFhA3dCAibAoVgmvNlCHU9EOh1xu5dL9xswGDQiDCroNLWWUDYEJi0tEQyhEIIIYQQohf89uwc/vH1Tn717kbW76/C4fLgdHv4YnORf/hUbzt6uoy2G/TpasJ00XNKvQVlDikgTFY/u5EhbPBOK9G6y6gvmPOt07wLaHt8AaFvW6vFiM3p7jSgbJ4hrGmUqqRCCCGEEKLnjc+KY96tx/Po59u56JkVaIDRoOHy6Pyyh6a66MzRExDu/Q4ueh4skS2X6zrsW9Hz+1/9Aiz/N9SXQNpoOPvv0K+DqplbP4RFj0L1fkgcDKc/BMPOVI+5nbDoYdi9AKryISwGBp0Cpz8IMemB53hiDNTsb/m8Mx+AGfce4RfXiSORIexGQOirAtp6jJ/BoGG1GGl0uGl0uICwTp/LF/iFeQPCcO/Pxk6mriivD2QI65pcON0ezMZjI2EuhBBCCCGOXRP7x/P+HSdQXGMnt7SeOruTkRkxLcYV9qajJyDMng6WKMg+se1jhxKodMeW9+Gr++HcJyDzOFj1X3jjQrj7h0AGrLn938N7N8PpD8CwWbD5XXjrKrh9iZrY3dkIRRvhpF9D2hiwVcOX98GbV8Dti1s+16m/h4nNsqNhUT36Utuw10CNt8pmSk73t49MUT8by8HjBkPnqW5fl9HWVUZBBYmNDjcNL54P02bBSb/q8LnsTg/QMkMIXeky6mhxv9bmJDGq8wBUCCGEEEKIIyEtNpy02NBMNdHc0ZMSuWJu8GAQ4LqPe3bfK59WQdmEayBlBJz7LzBbYf3rwdf//hkYcjqceA8kD4fT/gDp42D18+rx8FjV5tEXQdJQyJoMs/8ORRugutUUB5YoNaG779Y6Q9rTfPMPxmRCRHz3t49MAs0AugcaK7q0iW/aidbzEAJEegO6xoYalWVd82KHz+UL/MJbB4QddBn1eHQqWwWENTbpNiqEEEIIIfqeoycgDBWXAwo3qC6dPgaDun9wTfBtDqxpuT7AkJntrw9grwU0FSw2t+wJ+Fs2PDsdlj8J7q7PwXdElB5Gd1FQGUFrkvq9vqTjdb0CVUbbBoS+cYMNuvdqycqnO3yuJlfLMYSBLqPtB4Q1Nqd/nsI07wSg1RIQCiGEEEKIPij0XUaX/QuKN6tgwhyhMm4550HWlN7Zf2MF6G6ISmm5PDIZyncF36a+JPj67QVETjt88wCMuQTCYwLLp96uMosR8XDge1j4ENSVwKzH2m+vq0ndfJrq1C6cTpzO7gc1hqLNGAF30gg8h7A9gCkyGa2hFFd1IXriiE7Xr7Or/YSbaNNmq1EFco3e8YN6VT4uWx2YgqfTfRlCo+bB6XQSblbXOOpsjnbfj9KaRkAFpIlRZopr7VTW2XA6e7m7bg/xve5DOR7Ej5ccFyIYOS5EMHJciGB6+7hwuXo5SdKHhT4gXP08JA1TAZWjHrZ8oLJCg06FS19pm1E71rid8O4NqjjOOY+3fOyEuwO/p40GowU++7kam2hqZzzb0sdh8V8D92vVGLolS5awbdu2bjdv+q7lJALrCx0UzJ/f7e0Bptk0UoBNK77hwM7Op3CoqDECGhvXrqJie8vHXFW1QAJl5kyc2lbM7kaWfvw/6iKy2jyProPNoZ5rxZLv2GqBmgoDYOCHDZuILNkYdP8H6gFMGHUnTfVOQGPZqrU05HZt7sNjxYIFC0LdBHEUkuNCBCPHhQhGjgsRTG8dF+Xl5b2yn1Bam1/JmH6xhJlCM92ET+gDwnuDBDEH1sDnv4DPfwUXv9Cz+7cmgmZsWyWzoSxQQbO1qNSure8LBmsOwPWftswOBtPvOPC4VOXSpKHB15lxL0y7K3C/oACeGMlJJ51EdnZ2x8/fmq5j2qaea9yZVzEuZWT3tvcyfvIZbN7CuCFpjJk2u9P17/9hIeDmrNNOYUCitcVjX+55mw0N4E4ZjdF4EArWclJOKvrIts/rcHnwrPoGgHPOOoOYCDPf2bewoaKQgUNHMPukgUH3v3ZfFWxeQ3x0JFlJVnJryxk2agyzJ/Xr/os/CjmdThYsWMAZZ5yB2WwOdXPEUUKOCxGMHBciGDkuRDC9fVwUFBT0+D5C7YZX1jD/ZzPo3+p8uLeFPiAMJmsynP9feKXz4OKwmSyQMR7yFkPOuWqZxwN7F8OUW9tvX95imHZnYNmeb6Hf5MB9XzBYsQdu+AysCZ23pXizKtASmdRBe8NaZg/DagEwm83d/3BW71ddTg0mzKk5YDrED3d0GgBGWyXGTtrg9ug0eLt5xkWFt2lzpKcOiMcWlowhfgQUrMVUtQeCPK/NHeiyEGUNw2wyEhWm1nO49XbfD6dHA9R4w6hwi3ouFz+6L71DOibEj54cFyIYOS5EMHJciGB667gwmY7OMOVI0vWjo3fa0fVOr39DVd00hcOOz8B6CFUvD8W0u+DDOyBjAmROUtNOOBtU1VGAD25X8wee/qC6P/UOeHU2rPgPDD1LTVtRuB7mPKkedzvhnevU1BNXva2mY6jzji+MiFdB6IHVcHAtDJyhXvPBNfDl72Ds5YdW7fNQ+OYfTBqu2nSofAFsQ+ep/YZm8wMGKyoT5aoC+tNoioNk7+ScZTuDPpdvUnqDBhbvHIJdqTLqeyzCYiQqTK3f0CT91IUQQgghRN9zdAWEB9fCto/U3HhDz4Ir3+qd/Y6+GBoq4NvHvBPTj4FrPggUjqk5qDJ3Pv2nwsUvwqJHYOGfIWEwXDFPzUEIUFsIO73j8Z6d3nJf13+mgkCjRQWS3/0V3E0QN0BlHKfdTa8p3qx+po0+vOexJqqfXZh2wldh1GzUCDO1LXJrdajnaDDGqEAV2i3uY3eo8ZPhZiOaFsj6QcdVRn2BZITZSKSvqqkEhEIIIYQQohc9dtEYkqIPIylzhBxdAeGcf6nJ4XO/ga//qDJsPT0pvc/U29QtmBs/b7ts1IXqFkz8AHiwpuP9ZYyHWxd2q4lHnD8gHHN4z+ObdqKx8wyhbw7CqDCTP4jzczmIdJSpp9IiITlbLa/IVRVkWq1vbzXlBHRtYnrfYxFmI5HeLGW9BIRCCCGEEKIXnT8+M9RNAI6GeQhfPltlBn00DYaeARc9D988FLp29QUlW9TP1N7LENb55iAMD3ItovYgVlSV0nqPGaIz1HKXHezVbVZvPSk9dK3LqC9DGG4x+rutSoZQCCGEEEL0RaHPEKaMgJfOVGP3Rp4HKSPVmLot74HLFurW/Xg11UFlHkvdo3n1Owul85cxMyeFW2YMCjq2r0O+gjmNlZ2u2uDPEAYZjFy9nwjUHIt2pxvM4WraEXuNquraamylP7AzB65rdKXLqM2pupo2zxA2dLA+QGG1Dafbw4DEyA7XE0IIIYQQofPaynyeW7yXsvomctJjeOi8UYzPigu67q6SOh7/ehebC2ooqLbxx3NHcvP04FXqf8xCHxCe+wRMuQ2W/xsW/59/onU0DWb+KbRt+zEr2cazrnP4q+sq2F0NwOaCGtbmV/HqjZMxGbuRPPYVlXHUg9OuArl2BLqMBplvpXo/EZoKCP0Zvqg0FRDWFUPy8Bar25xtM4QR3SkqYzYS2YWiMiW1ds761xJ0HRb/+hQSo9qZI1IIIYQQQoTMpxsLeeSz7Txy4WgmZMXx8vI8rnvpexb96hSSgpy/2Rxu+idamT02nYc/6/583j8Woe8yCpCSAxc+A/flw91r4ZaF8MudMP0XoW7Zj9bnP+xWwSBw5ZQs/nrRGCLMRpbllvPEN8GLuLQrLAYM3msLnXQb9RWVCZqFrCsmAgfQPCD0FvZpPe8jYHcGisr4+MYTNnWhy2iEpWtFZb7eWkyd3UV9k4v5W4rbXU8IIYQQQoTOi8vyuGJKFpcdl8XQ1GgevWAMERYj76w9EHT9cVlx3D87h/PGZfgr1vdFoc8QNmcwQtKQULfiR6+g2sZv10YBcPuAIn530TkARIaZ+Omb63lhaR43Tx9EQmQXqx5pmhpHWF+iAsLY9gfI1vkyhOFBuozWl/q7jPqLwkSleh8rabN682qhPr7g0BcsBtN87GFXispsK6r1/761oJNiQcCy3eVEhZva7Z4ghBBCCCG6psHhos4emHvaYjIQZmrb08zh8rCloIY7TxnsX2YwaJw4JIl1+6p7o6ldtjy3nOW55VTUO/C0movw75eO6/X2HF0BoegV//flDurcZiZou/nVCf38y88dm84LS/ey6WANb67ez12ndiM4tyZ5A8KOK412mCFsKCVCa5Uh9E56T33bzFzwMYTqd18F0mCadxn1FaHpKIDML2/0/763vKHd9QBK6+xc9/L3eHT47KfTGZ0Z2+H6QgghhBCifWf8Zw2GsK3++/fMHMovzhjWZr2qRgduj96ma2hyVBh7yjo+f+tN//pmF/9euJsx/eJIiQ5D63yTHicBYR+zs7iOTzYWAvCw+WXMGe/5H9M0jRtOyObedzby+sp93HbSIMxdTZ93sbBMfZO6whMdrMpofVmQDGFHXUbbjiH0XTGyd2EMYbjZ0KUxh0U1geJG+ysa210PYHdJPR7vhZ6/fLGdubcc3+H6QgghhBCifQt+OpmMjEDvM0uQeayPJXO/388/Lh3HRRP7db5yLzm231HRbf/8eie6DucYVjHaUgqJg1s8fs7YdBIjLRTX2lmd13nVUL8uTj1R36QCr+AZwmYBYfOiMqCKyrRiCzKG0N9ltLEBVvwHPG0zf/Zm8xD6upu2N2+hrusU1dj998vqm3B79KDrQssM4u6S+nbXE0IIIYQQnYu0mIgON/tvwbqLAsRbLRgNGuX1TS2Wl9U3kXwUFQR0uj1MGhDf+Yq96OgKCPevAldT5+uJQ7LxQDVfbyvBoOn8wvSeKuZjaPmhCjMZOXlYMgBLd3c+0byfr9JoQyddRr1j9SI76TJq71JRmWBjCH1dRj3w9R9g76I229maFZXxBZA2pxtdbxvo1TW5aHIFgkq3R6eywdHu68tvFhCW1TfhcLXfFVUIIYQQQhwZFpOB0ZmxrMgNnIt6PDorciuYOCAudA1r5fLJWXy8oTDUzWjh6Ooy+sYl8JOlkND35v/oDf/4eicAF6aVM6SqENLOCLrejGFJfLC+gGW5ZcCIrj15VzOE3kHB0a0DQlcT2GuIQM3z53TrON0ezP4xhO0XlWkxhtDbjaAJC7oOWt4SGHJ6O9sZ/V1GAZpcnhbZRoDqBtVe35yF5fVNlNTaSY4OfqUpr1lAqOtqyoqsBGvQdYUQQgghxJFzy/SB/PLdjYzpF8f4rFheWpZPo8PFpZOyALj37Q2kxoZz3yx1futwedhdqqa8c7o9lNTa2VpYQ6TFRHZSz8w93eT08Ob3e1mWW05OWnSbqd7+eO7IHtlvR46ugJD2u+KJw7M6r5Klu8sxGzV+HvEVVAH9jgu67olDVLZvS0EtFfVNXZt3zx8Qdi1DGNV6DGFDGQARhkDXTZvTjdlXZdRWCS4HmAKVT4NmCOv3+39vwkx4/rI2bWg+MX14s37oNoe7TUBY1aiygfFWM7FWC+X1TW26IjSX16roTLEEhEIIIYQQvWLOuAwqGxw8sWAXZXVN5GTE8L+bpvgv5BdU29C0QBmXklo75/w7cK74/JK9PL9kL1MHJvD27dN6pI07imsZmREDwM6SuhaPaSEqMXOUBYSipzy3eA8Al07qR9aOJWphZvCAMCU6nBFp0ewormP5ngrOG5fR+Q78AWHH4w7r2qsy6u0SaomMx2AHj67G+sVEx4PBDB4nNJRCbGAArq/rZ1jzgLB4HRANgB0L4YUbwNEAlsBVnubzEJqMBixGAw63B5vTTese3b6AMM5qIc6qpsqosTkJRtd1CqpUAZrMuAgKqm0UVtuCrvuj4rTBge8hcUiLv48QQgghRG+7/oRsrj8hO+hjrYO8rAQr+X89pxdaFfDWbT0TaB6Oo2sM4bn/CowZE0fMnrJ6Fu4oRdPg1pE6OOrBEgXJw9vd5iTvOMJlu8u6tpMuF5XpOEOoRSUHCr043WqOQ9/4xFbPHWxielN1HibUPmwRaaC7oTKvxXY2R8vMoq/LabBKo9WNKviLjzT7A8KqdsYQ1je5cLhVm8Z4p5toXpDmx2RFbjkfrj+I7rCprt6vnQ9PjoddX4e6aUIIIYQQohuOrgzh2EtD3YIfpc82FgFw2vAUBjZuVAszJrQpKNPciUOSeH7JXr7vaqVRX0DYSVGZBm9A2GYMoa9oTFQKERYjDQ43jb7Kn9ZEqCtqExDagnQZpSqPcIZQjwl79ACw74GqfEgb3WY7XyAZYTFSa3cFrTTaPEMYG6ECwup2MoS+YjMRZiMDk1VGsvhHGBDuLqnjhlfW4HB7sE48wFn7vF0tPE744Ba4+weISg5tI4UQQgghjlI1NifvrDlAbqmqSD80NYrLJmcRE24OSXuOrgyh6BGNDhWEDUmJgoNr1cLMSR1u48tw7atopM4ePABqoXkWL0i1TlBdKtvNEPqCPWtS27kBfXMcNrTOELYtKkNlHuGo9tqjBqhlVfkttmteZRQCAWWwuQurfBlCq5k4X0DYGPz9qPAGhAmRFtJiwgHVN/3H5vVV+/yZ0L9sCFd/7vP+A6ljwF4Da17o2hM5GmH3N3Dwh55rrBBCCCHEUWTTwWpO/vu3vLQsj2qbg2qbg5eW5XHy/33LloKakLTp6MoQih7h8QZomqZBwTq1sJOAMCHSQnpsOEU1dnYU1zE5O6HjnUR4H9fdKiiIiGuzSpPLg9Ot2tJm2glblfppTQgEaM0zhBCky2iwDGE+YXinrojyjmer3ud/2O3R/VNBBLqMtj85fY0vQxjRLEPYGLzLqK8raWJUYLxhVTvrHsuaz0+Z70mmKDKHjHFXQlg0vHsDrH4Bpv8CzBHtP0nhBnjjosDfdMgZcMnLEB7To20XQgghhAilhz/bxuk5qfz1ojH+CqMut4f73t/Mnz/dxjs/6f0xhpIh7AN886gbPE4o3arutFNhtLmR6erkfFthbec7MYercYnQ7jhCX3YQ1CSjLdi8QUZEfMsxhNBBQNhqDKGjARpKCffNZWj1FsNpliFsngX07cfqy0g2a59Pna+La7iJWH+Q13GGMN5qISFSVUNtL5t4rKq1O/0VsZLMKvu5Of0SMJphxByIzVJ/yx2fd/AkhTDvMvX3jE5XRYNyF6hg0t2F98vthK0fwapn4IdXoa74sF+XEEIIIURv2HSwhp+cPLjFdBMmo4GfnDyITQXVIWmTZAj7AF+G0NBQArpHnYTHdF45dGRGDAt3lHYtIAQVuDnq1Yl+4uA2D9d7K4xGWowYDa3K6jYGAkJfgNfYxQyhPyCsVWMlwzU36GCP8E5Z0SwgbJ4FDPNOORFh8Bah+fTXMOAf4Jv7kMCYx8gwE/FWb5DXyRjCxEiLf92OMoQej86TC3dTXGPn9pMHMSg5qt11jxa7S+rRdUiLCeOkplW8w/FstozlLACjCcZdCUv+Dza+CWMuCf4kX/9BzSuZMhJu+hIqcuHVc2HPQvjuLzDzT+03YNdX8MVvWnYDNphg4nUw84GgmWk/RyNs/VDdKveo6qhJwyB7Boy/CmIzO37xjkbY+y0U/AAVe1Q23Jqoth90KkQmdry9EEIIIfq86HAThdU2NZSrmcIae9sq/L0k9AHhhz+BCddC9omhbsmPlm9In6FOBUyddRf1GeWdI2VbUTcCwup97RaWaXf8IICtWv2MiA9k7DrJENpajyH0VioNN+rggaZw73bVB9SboGn+wjFhJgMGb1AaUbMXSMHWUAcr/gNnPerfR0OTWj8qzOTvBtpZl9GEyGZdRhuc6LreYs4bn1V5FTy5cDcAdU1O/nt11/4uoZTvnWdxUIzOmOJtKiCsb9bNc7w3INyzSGUCW194OLAGtrwPaHDhcxAeq47HC/6rMoRLH4chp8OAE9ru/IdX4bNfqIsakckqEKvepwK0tS/Djvlwzj9gxLmqOq2P0w5rX4Kl/2ybva4rgrzF8N1jar/jr4bBp6p2gerKvHcxbPtIBaPOxuDtMlvh/Kdg9MXde0OFEEII0aecOzaD+97fxP2zc5g0QE14tnZfFX+Zv505XZnqrQeEPiC016qS9XFZ6mRs/FVdyl6JrvOPIawrVAu60F0UYGS6OineWVyH0+3BbOykh3EnU0/UN8u2teHrMmpN8Bd7sXexy6hvfRpUpdJwkwZOsJu8J/Uum39cY5OrZUEZdJ3whoNACjbCVPaoWUDoa7PVYiTe2sWiMlGBLqMOt4fGrx4m8vTfgsnSYv2luwOB89Jd5V17j0MszxsQZlNEjmE/ALllzYKkhEHQfxrsXwmb3lZjCZtb+JD6Of5qSB8bWD7qQti9ADbMhQ9ug1u/DVQq1XVY9jgs/LO6P+FaOPtvgbkl85bCp/eorN/b16j9j70MLNFQvEk9p+/YiesPE6+H/seDKVw9vvl92LcMdn+tbpoBojMAHWoLWrY/rj8MOgWSc1Q32ap81e7ynard1kT1eHc11YFmBIu1+9sKIYQQ4phx/+wcAH75zkZcHnUuazIauGbqAO47u/0p4XpS6APCK+epjNLGt1Q3s+/+ok6oJlwLI85RJ13isPi7jPoCwi5mCPvFRxAdZqKuycWesnpGpHVS8KOd+QJ9fF1G20w5AYGiMhEJ+Cru+qeB8FUZbTXpvb/LqMkXEHozhGYj2MDuMUJEvHruuiKIiMPmaFlQhup9RLhVBtSGRQUAzTJbvi6jUWEmYiNUQFdrd+L26G26vfq6jCZYLUSYjVgMHhweA5Ur/kdkU6nKIDWzPDcQENY1uVi/v5opAzsp3hNieRUqIBzYuIn+WgkARTU2HC4PFm8XXMZfpQLC9XPhxJ8HsnX5yyB/qRozeOrv2j75rL/CvuUqyJp7CVz9ngr65v8aNryh1pl+r+pS2jwDOHAG3LEclvwdVjyl9r1/Zcvnjs2Ck38D465SXVt9+h0Hx90E5bmw/jXY/ilU7oXag4F1Egar/0WjLoCMiS33DXDGw/DhbbD5Xfjgdrjr+467rjZXtEkFyXsWqcxn4lCYca/qehskqyyEEEKIY5vFZODB80Zx36wR7KtU51UDEiIDyYoQCH1ACCqQOOFudSvcoK7of3i7OhkcezlMviXomDTRNf6iMk3VYNLUHIRdYDBo5KTHsDq/kq0FtZ0HhP5MXje7jOp6izGEEWYVoHV7DGF9WYv7dqdbjZe0VakgLyWn7dyFZTuJ8FUljcyCJuDAanXy36wNkc26jOo61NqcxEe2zPg1n3ZCcztI0GsoJp5qosla/7rKlnmPY49HZ0exKs4yIi2aHcV1bCusOeoDwoNVNgD6160n2VCD1Wyg0enhYFVjYAzkyAvgy/uhYjfkfgNDz1Bvmi/DN/E6iO3X9snDY1QQ+PJZULQB/jUa0FSGVzPAmY/CtDuDN8wcoQLFybfCuv+pgNDtUhm9EefAsFktA8HWkobAGX9Wt5oCqC9WbU4YFLgg0R6DAc57Sv3vqtgNC/4E5/27420Atn2sAkiXLbCsYjd8dIcKTC94puuBJUDhepXhrj6gCiyljIB+U9T7bwrr+vO05utzLgGqEEIIccREWIydn1v3kqMjIPSpK1ZFG/Z8q7pPDT0TSrbC01PUidq0u0LdwmOS7ssQokNKjpoeoIuGp0WzOr+S3LL6zlduJ5Pn4+8y2rrCqNMG7ib/c1gt6mpJ0C6j3rGATrcHlzfS9Qd33gxhWJgK1OwubwGd0m3+SpStJ6Wnej8RqH3bIjNVQFi6zR8QNu/majYaiAozUd/koqrR0SYgbD7tBLu+JI5aiomnKu1EKM2Dze/BKfcBUFxrx+HyYDJonDwsmR3FdezekwvJu9RYNkPorhJ1pKhaBS8ZWgVaxjj62yLZUVzHvopmAWF4DEy6HlY+BUv+AYNnwqa3qdm/mS85iwOeq7ipweHvVttC0lC49iP45KcqKASV3Tv/aRh0cucNjEmHU357eC8yNrPzAjOtmcNVEPjK2SogHX+V6pbanvzl8N7N4HGqKTfO/pvKZv/wquolsXM+vHQmXP0OxGd3vO8Dq+HL30HB2pbLd3+lfkYkqPaMu7prr6W2CHZ9qYr8lOdC9X5w2dXf1ZoEqaMgbQykjVU/o9M6DhZ1XRURqsxT2deqfHWRxtEA6CpYNUWoojyRyW1vlsiWz6/rYK9W3cCj0w8v2BVCCCF6wcOfbeOXZw7DajHx8GfbOlz3j+eO7KVWBYQ+IHQ71cnP+rmq21TqKDj+DhhzaWBOsu2fwsd3SUB4iLzdk9HwQL/J3dp2QKIa07S/IkgxjdasnXQZbS9D6Bs/aDCBJarttBO+OQ49TjXWKjymxfQRYf6iMmoMYUSYOkG0O90qQADwdpf1dUP1p+Wr9xHuzRDazN79VOQCKpBu3mUUINbspr4JaubeCDc/BdGp/nZUNpt2gq3LideSQIeq9BlQ+oY6QfcGhPnerpdZCVZGpKsAfff2jbD3YZXBveHzwBi5o4TT7aGsXgXPaVoFDLmYAYVWb0DY0HLl4++ANS/BgVXwwa2w6yt+7ryLbz0TYEUJhfZtPH7Z+OA7Sh8Lt30HJVtU99Lk4cdGdmrACaqr+/rX4fNfwm2Lg2clq/LVWEePU2VTL3k5cAFgxr2qqM2bV6lxiS/MhCvfgqwgn1tbtepuuvYVQAejBXLOg8yJ3vGRm1UhnLpCWPkU5pVPcWLUCLQtjTDi7ED20WlT2cW9i2HXF1C0Mfjrs1WpW8VuVWTHx5qkAsOUnMDck40VUF+qXmtVfvBiPF1lioCwKJUl1j2qDR7vFDFhsepYm/HLNmN0hRBCiKPF1sIa/1zcWwvbn3xeIzTnO6EPCP8xTH3Jj7kEbl3UstCET/aMQNW/nrL6BVj+b3UlO200nP136NfBWLutH8KiR9XV88TBcPpDMOzMwOO6Dt8+prIF9hrImgrnPtGy62tjpSqhv/NLdbIzcg7M+ps6+TmCPM0zhANP6ta2AxJVUJLf+oQ/GF8mr50qo62DK79m4wfRNMJ9VUZ9XUYtVlXF0dmoTjTDY/zBoqYFpo/w7Tc8PBzwFp2J9gaE3ikp2kxmX72fCE0ts/mK0HgDwiZXIAsZGWYEj5sYewEFZFBTUaxOxi/4r3ddtz/gTYwMg4IfSEBVyqyKUYOHKVinTpKjUvwBdv8EK0Ot6vdc3ZuVKlyvjp1mxW0AthfV8tmmQq45fgDpjv3qQknqKJVh6qg75BFSUmtH18GMi0TqYOgZZDf5jo9WJ/yx/WDWY6oq6Jb3KNXjWOwZ53/4kw2F/PLM4WTGtTN5vaapIONYc/pDsOMzFcyufr5tF1d7Lcy7Ql0EyZiguoW2zgZnTIBbF6q5Gos3w//OhdP+CJNvVgGXo1FVal34Z/9FEMZfA6c/GCjE4+N2qW67P7yKvvsrkup3wMc/gY9RgZzuUf+fdHezjTQ1tnLYWWrMZHy22m9TnRpjW7xFtat4E5TvUl3E936rbu3RDOqYiB8ICQMhMkV9rjUDuJpUtrCxQmX5fbf6MtWd1ndrzWCGphpY7B17esW8wEVEIYQQ4ijy1m2Byeb/edl40mPC/dXufXRdp7DG3ttNA46GgPD4O2Da3W2r6+k61BxU1Ucj4uDnm3uuDVveh6/uVwFb5nGw6r/wxoVw9w9tT7AA9n+vunud/oAam7T5XXjrKrh9CaR607zL/wXfPwcXPgNxA+DbR+H1C+Gu1ap7GajMSV0JXPeRypR+fKeqlnjJS0f05XlcKqtzKAFhdrMMYXvTJ/h1UmW0zt5OQNhs/CAEgrXGZllArElQs1+tmzCQJt+k9CZjoE313iqj4VagSQV/Sb4MYUddRtXf2G70BuIVe6FZdhDAajHB3kXEeqqADGqJVF1AZ/0VwmP82UGTQSPG7IHiTcRp6uJGpScC0sepzEvuQhh/pT+Ayk60MujgJ0AOlcRQffE7xL1/GXz/LEy9XY2BA1xuDz954wf2VTTy2rLdfGr4NdmadxqRAdPhqrc7vpBQtFEFuhHxav1DyKYUe/9JpWmVGCJiIfM4+hWqKpy+sYUtTLpR/d22fsBnNcfhyTUwsX8cYSYjK/dW8OryPH5/Tu93i+hRkYlqPsTPfq4uGAw8SV1gAjX9xXs3Qtl2iEpTAUx7VUVjMuDGL+H9m1X3za9/D0v/oaqf1hxUgRCoeRTPfQKypwd/HqMJhs+C4bNwVewj990HGdG0Hq0qr+VY36hU1cV16FlqzGFUSvDnSx4Og08L3HfaVBfr4s1qbka3UwWZ1gTV3TNugAoAY7MOLYPnaFCfa2djYCxjRLwad24ww9YP1P/M/KXwznVw9btHphCZowFKtqmA12hRAXLCwMN/XiGEEH3ejL8tYvXvTycpquWQh+pGJzP+toi9fzmn19sU+oDwu7+oE8fWJ0a2KnhyLDxQ1fNtWPm0KkU/4Rp1/9x/qfLz619XXbha+/4ZNc7rxHvU/dP+oMY9rn4e5vxLnbisegZO+pUqaAFw4bPw96EqezDmEijbqa7c3/qt6uIFKis59xI485FAV8cjQK8rAQwYopLbP9FrR1aCFU1TVTArGxwkRnUwXsdfZTT4GMKG9qadaDblBOCfh9DuaB4QJngDQhVs+ovDNK/I5MsQWqOAJjXFhG8Kk3a7jO4nApVVsGnhKmPhqIP6UhocqitnhNmoKormfkMs6qS2xjoQmlaqLnljLw10F420oJVuAbeDBLMT3N55CwfPVEHZ3u9g/JUUesfiZcaFY13/GkncRzlxHIg/nriBJ6u58ZY9oU72gU83FbLPG0TWOQ28ZpzJn4buU4VM9i0LnAy3zjbZquDDO1RXQJ/4bHWsNc9oN1dXoqp67luhMlrp42DEORTVDwMgjUoYfREYTfTzZvgKqoMEhJoGI8+DkefxydPLgWrOG5dBWmwEK/dW8M320h9fQAjqf8mOz9Tn+60rVZfPqFT44Fb03EWsN4xk2eC/MssWzbCOElphUSpoXP86LPmnOv592fS4/qrY1tSfdH0MXUwGu9IvYMjs5zG7baorp9EM4XGdjwNsjzlCVS3uYuXibrNEdhyIjblEFf559VyVofz6j3D2Xw99f26n+j/+3V+hqdX8qwOmq/GpA2cc+vMLIYTo8/R2ljc4XISZjO082rNCHxDq7bwtjno1DqanuRzqpHp6s8DPYFBTXxxcE3ybA2vajmccMhN2fK5+r8pXXU+bz0cWHquuMh9co05iDqz2Tso9MbDOoFNUQFKwFmLmtNPeJnXzaVKVKo3PnoAeF/zP6a6/DpgG8dk4ncHn0GuPEUiNDqO4tok9pbXEhMW1v7I5BjNAUw1Oe4O6st5MrU0FTVaz1qIdhvpyjIAnLBa304lvSGCjw+VfzxiRgAFw1ZWiO53U29R7EGYyqHVcdszerIk53ApU0NjkwhmRhBnQawtxOZ002FUbLEZwNlRjbqwgXHN49+dGj81Cq96Hq3QHNRbVZTEyzIjT6cS0dwmxmkr5VyeMgSLw7PkWd84FlNaogCg+wox7/xqMQGxcPBRDRX0TrpHTMS17HH3vt7gcDkpq1fpJtr1QvY8sYyXl7jjyymrJmf4rTHmL0de9jmvaPRCTybzv1Zx/4y0FbHBk8qXhJH575QUYitZjfOMCtD0LcX/9JzwzH/S/Z66KfEzvX4NWtgNdM6JnHodWuQetKh/mXYp7yu14Tv1TIKBoqsOw8ikM3z+N5mrWZeHgaljzAmURNwJnkKJV4xpzJbrTSWqUysYUVDW2e2w1Od1sOlgNwGnDk4gKUwF2XnkD+WW17XcbPZbN+S+mV85Eq86HZ05Q77/Hw82u3/Kteyx8X8/zG1bw3DXjmZLdSRXTsVfDqEvRijaqTJnZip45yTumDujiZ9r393E6nSqQS8oJPOhytbPVMSBlDNoFz2J691r4/hlcWdPQh8/u0qa+7jlmo4EUZwGm965DK9uhHotMQU8eDk4bWtEGtH3L4H/n4j7uFjynPRAYL3m4agvQ8pei1RWrcaVh0egpI9FTx3avyuwhanFcCOElx4UIprePC9ex/N0UhK+YjAY8vmBXYPgS4PbobDhQzciM0Ax9CF1A+OX96qemqe6U5mYZQt0NB9f2zhiixgq1v9aZs8hk1V0omPqS4OvXl3gf947r6XCdEnW/OaNJdYfyrRPM0sfVmBmfWtV1UnPUodmDT2que6vK5NujmT9/fvvP3Y4oDICBTxatpCi5vesagO7hPDQ0dBZ99i52c3yLh/cVqOfJ3bGV+RVb/MuHFq9iJHCgooEN8+ezrVIDjBSVVvjbO7HKThaw44dl7DkYzZ5aABPuJhvz588nwlHOmYBHM5K7Jx8wkn+ggIWrK5kFUF/KF59/yuYDZsBAacFBln66ktMAi/dtKyqrpDQihlRg83cf8Z2lGjCBq4kvP/uIc0q3E4vqBrqzVgVRjTu+YaFhPmvLVJt1ey0Faz6hP2B3qYzL7v2FfGG1M1szY6wvYekHL5Jf3B/QMGx6B4AEiwds8M3K9eiZOidE5ZBcv50Db/6SDZnXsWG/EdB4jP9wCQ9S6Izi2fe+ZEAUZPS7kcn5/8W46ik2FzSwL+lUYur38s4z7/KDcyZTLQPJGHYitdb+GBOayCl6l8FlX2Nc/Ry2jR+zP2E6ZreNrMplmF0qqK6yDmJ/wgycpkiS6raTVbmM8lqVoYwID+PzDUWwoYgmt/o71NpdfPDJfFrXCwI4UA8e3USkSWfdskVoGvSPNJJXp/Hsh98xLbWDYwqwueCLgwa2Vmkkh+tcO8RD5DEwPakl69dM8LxAWu0GNN3Nq8aL+bZpLCZNJyEMSu0ubnh5Db8a6yatW/PRN8CmLw+5XQsWLDjkbY9mo1LOZkjpF3g+/AnfjXgEmyWp3XU9Oiwv0fjigIEG7+d0lCGf3xlNTA6LZlv6pexPPEkF3UB4XCXDij9mYMW3GNe+SMOWL1mbfQd1EVmH1FaTq4HBZV/Tr2olUU3FwduIgfLoHArjplAQPxWXsVsHSdfoHkweO+FuO9998QEuoxVdOzorHIvQ+LH+vxCHp7eOi/Ly4DUpjlW+YjI6sLO4DrMx0DPHbDSQkx7DbScNCknbQhcQFm9SP3VdjUFpnk0ymtW4mxN+Fpq2Hc1m3NsyO1lQAE+MxH7FBzj7By+V755fCrsaGDjxVGYf37/bu1zm2EruDwUkZA1j9mmdzAe5KxEayzlt2gRIadkd8JWD30NNDSdOnsQZIwPBsuGbVVAE/YaNJWPmbGJyK3hx5w+ER0Yze7YqzGL4ejmsWUFOdgrDT53N0t3lsHUdiXExzJ49Da1wPWwFLSqFSRPG8l7+VuKSUpg55wz0rb9A092cPeM4Nq6ohYJ9DB86iJMGG2EHRMYmQimER0aTNPR4WLuZsf0iqcyaAlvXkRIfw6xJqRg2uok26+CGiH5j0HcZiGoqYfaMCZRucUDuTob2TyerSl0QyBk3FRaCyRrLrHNnodW+AXnfcXKWm8YdZsDFKJvKQg/PGcPCdTYiUwcwe/ZItPxomHshA6uWUH3qozi/30Ms9eRo+zm5v5kv9oMzaRizTxsCzMb9rRnjiicZf+AVxtZ9y4vlo3nMdRUAn9pP5IWxE5g9zHcB4kJcu77E+Pk9RDUWM7LoPf/fQo8fiHvmQ0QNO5uRzboQemoOUvr6IiiBrCnnMXtmILv02OZvqbY5GTVlBsPT2k5p8u4PBbB5K+P6J3LOOccBkBuey3++3UudNZPZs4MUkmrmp29tZHGRukhSbtd4aV80826eHHzaiqPO5TjtNVRXVfLvV/MBJ78+azhXT8ni1jfWs3JvJcsaUnnp4okdj89tR53didGgqTGunXA6nSxYsIAzzjgDs/kYiKi7y306ntfOxVK4jtOr5+G+9tOg4wndHp173t7IV3nqc2o2gMvjYasnm2s893PHcSn84uxxjG7z97gG156FGD/9KTENBzl195/xnPEInok3dL27rb0Gw+pnMax+Ds3bJVXXjOgZEyFpGLrBhNZYjla8GUPNflLqtpJSt5VxxW+j51yAZ8K16JnHHVr33sZKtP0r0A6uRivbgVa2HeqK0Vp1XtLDY9ETBqv2JOegp49DTxvXremKxLHvR///QhyS3j4uCgoKenwfvclXWOZX727kgTkjiQ4/ej5boQsIb/hM/fzoTn9hjpCwJqo5D31ZPZ+GMjXuJ5io1I7X92UG60vV2Jzm6/iynlGp/nnz/NwuNUaovf2Cd86uZmOGwtRJhSllKOa07ODbhNmBBswm4yF9gAd655c7UG3vfHurCgjNjhpota5vkvfYyLCWz+Pt6mmMTMRoNhNjVSf6NpcnsJ63uI/RXoXRbMapqxOiCIv3NTWpsVVaVAqR4Wp7h0vHHBau/ga1BZjtZTS51WORYWZMdeofjTVGBYR2lwdj8lC1n6o87N5hnFHhZsxlKs0fFxsPdqh3G9HSxkDRRswFq6m1q79rUoQBLXc3AIkDRgFbqW50qjYOPQPyvsO58xvq7OoKUIqnFFJHkT1wCKzbTEFNk1p3yKnQfxra/pVsev9vwCVMMOSijb2U6f3G8cX+LazdVxN4f05/UB0XS/5OdVUF/3Gd7397deC+D7ay7L7TAmMnR82BIafA+jdUl2mjiRXWmTyTn86w/FiuT3fRP7FZRiJpIBVxY6CkjLTEuBZ/v8z4CKptTkrqnYwOcnzsKlUVanMyYv3bnTQ8lf98u5dVeZWYTKZ2g6Fvd5Ty5dYSjAaNB88bxdOLctlT1sC/v93Loxd2rQdBnd3J1sJaYsLNDE6J7P3++eYk5n1fRVWjk2GpUdw0YzBmo4G/XDSWM59YwtLcCpbvrebUEV0f37s8t5znl+xlWW45RoPGzBEp3HbSICb0j+90W7PZ/OM8wTOb4dJX4bkZGArWYljymBqP3crfPtvGV9tKsZgM/H5aOFdtuJ4ah86/Iu7mjerRPLOyFFNEHr88c3jbfYyYBf1WwMd3ou3+GuOXv8a4dyHM+osay9iOwpJS1iz8gMJda4l3ldFP68+UNLDM+DnasDPRglXRrtgD2z6GTW+rAG7TPAyb5qkLbaMuUsWCUke3Hxw2VsKB7yFvKeQvUdVh2xm54sGAAW9vE3sNWuE6KFzXcqXEIaoCbvp478+xXQ8SPW71fVhXqAp81Xp/1hWrZbYqVYzI41E/dY8aP2pNUN8pkUmqQFFc/8DtKJuW58fqR/v/QhyW3jouTKZDC1NeW5nPc4v3UlbfRE56DA+dN4rxWXHtrv/5piL+uWAnB6tsDEyM5Ldnj+jWd3J3/ePScZ2v1MtCP4bQW7Y/ZEwWyBivinjknKuWeTxqTq4ptwbfJmuyWr95Sfk93wbm+IvPVkFd3uLANBr2WtUN9ribvM8xRZV7L1yvvlxBra97VKXTI8g37cShZCAAsr1TT7SZay6YDqaeqG+vymjzaScIVAC1tS4qA/6CNfbWRWV8wXVkMuHeaSjsLu/20emqXH5tETZHVmC7ajUuLzw2ObA/37Qg5bsDRXAsRlVFEYhNTIUSqLE5VZGJoo2Qv5QKlzp5jHd7X3fcAOIT1fNWNXr72uecC1//ntJ92wEI05zE0AgTr6Vfggq+DlR6p2/QNFXc6JVZrK9RkenE2AaY/Q+m1qnXvG5/FQ6XB4vJoMa9nvZ7mHQ9b8z/gbqNJnLSovnwrhM5/fHFHKyy8fGGAq6Y0ixDHBatqvwCLy3L8/Ztr2TpnkreWXOA9+88gWGpgRM+3xyEratiZcZFsLWwNnhhGWBHsbpokZMeuOgztl8sFpOBigYHe8sbGOyb1L4ZXdf5yxfqvbrpxGyuPX4Aw1KiuPz5Vby5ej/XTcsOmpFsbuH2Eu57fxPl9WqcaHpsOE9eMYEpAzsZt+fl8ejsKq3zdu0wMG1QIvHdzEzqus5HG9TFh9tPUsEgQHZSJDeemM1zS/byzwU7OWV4cpc+o19uKeaueetwe6dEcXt0vthSzDfbS3jswjFcelz3uzHquk5Fg4Py+ibq7S6Gp0UfVVcuuyx+AJz/tJrnccV/IGUUjL/S//A7aw/w4rI8AP55soU5a64BZz1Jg07ikSt/yrAfSvnTx1v5z6JcosJM3H5ykB4RUclw5duw6mn45kFVBXbPt3DC3TDuShU4ef+Oazds5G9fbGdNTTSQ5b0pseVmztmTzh39zGQFGy6fOFj1CJn+CzXm/IdX1XRHpdvU7dtH1LCDxCFqOg9TmKqOaqtSj9cGubKePAIGnKi+l1JGqnHlxgjmf72I2WedoYoN1Zeo4RLlu1RPnsINUHNAVSmuyFVVtQHQVNGu6HR10c0UpuaS1YyqBoC9BuzVKhCsL1HfbUeSNallgBjXX01tYk1U3yXWBFWHwGhpOS2Prqt5LJvf3M1+9wWiQohj0qcbC3nks+08cuFoJmTF8fLyPK576XsW/eqUNucvAD/sq+Rnb63nN2cNZ2ZOCh9vKOS219fy2U+D93o6knaX1FFQbfPPT+hzxsgOEkM9JDQB4Zf3q5NXS2RgLGF7Zj3W8+2ZdpeqxJgxQVXLW/VfcDYEqo5+cLuq+nn6g+r+1Dvg1dnqhGPoWWraisL1MOdJ9bimqRPtJX+HhMHqJGXRo+pLc4Q36EweriqVfvIzdeLvccL8X8Poi49ohVFoNg/hIc512d8brOzr0uT0vsCt7dQT9e1VGW1n2glbi2knWk5p4QsIw33ZHl/GNjLFH1DavVNT+LO0dUXYnRmBfZSogDAiLjWwv0RvVqAqj3pvAZrIMJO/i3NMShZs8waE2Seqk8J9K6iMvQ6AxKYDavvMSf7AweZ0Y3e6CY/Phv7TKM1XryGFKjRLJIy9nP5N6oywoMqG26OrqqYpI+DWb9n89HpogHHn3gERcQwO10mItFDZ4GBzQTWTBjQ7eYntxxcle4E6rj0+i3CzkeunZfPo/O28sjyfyydntQk6dhbX8Vdv4HXJpH7sLK5jc0ENN726hs9+Op04b8a2vE69H8nRrQLC+Ah/21vTdZ3tRarwUU564B9rmMnI+Kw4VudVsiavMmhAuKWgll0l9YSZDPx0psrcTh2UyNmj0/hiSzGPfL6N126a0m4Q9fqqffzxIzVWNSnKQpPLQ1GNnSueX8mfzx/NNccPCLqdz8YD1fzx4y1sOhiYQFbTYPaYdP5wTg7psV0rKrLxYA155Q1EmI3MGp3W4rHbTx7M66v2saWglm93lnLaiI6/BJbsKuOnb6pg8Nyx6dx7xjBsTjf/Xribr7aW8Ov3NlFYbeee04d2qW12p5t3fzjIayvy2V1a719uNGiM6xfL7DHpXHpcFrER3QsOdV0nr7yB4ho75Q0OTAaNyDATmXERZCdaMRmDj3fuiiaXm5V7KkiMDGNMvyCZtZw5arjBin/Dx3epaX5GXUhJrZ2HP1WZ/ntH25iz6gZwO2DgyaoSrMXKddOyqW9y8X9f7uQvX+ygf4KVs8cE+X9sMMAJP4WhZ8IX96kKp0v/qW4R8dhih/L7ohP5oGkyEI0RN6PMxQzul0ZtWBqbCmopq2ti3vf7eXftAa6c0p+7Tx1CSkyQyFDToP9UdZv1F5U19AWhvjkb96/0vu+wU89ijSeHHzznk2fMpsYYT51uJSI8jBTNSnpNBCMjYxgfG8dYUyzhvoS50QzhVjV1im/6JJ+GchUYFq1XPws3QO1B74W29rt06TrYsdBIJI1YITKZsKh4wmKSiIxLwhSTpgJKa6I3mNTUuE1Ng6Z6VYG6sVJlEmsOQPU+dSHPXqOmTWksb5vJDEYzqOf3uFvNudmOqFRIyVFzIA8/WwXPh3hBtT26rlPd6GR/ZSNFNXZq7U7q7C4am1wYDBqaBhajgZhwMzERZhIiLWTGR5AWE66+H4QQQb24LI8rpmRxmffi6KMXjGHRjlLeWXuAO08Z0mb9l5fnc/KwZP8FwF+eOZylu8v538p8HutiT6Tu2l/RyG2vr2VnSR0agb4bvk9235l2oniTKu/t+z3URl8MDRVqMvD6EtWt85oPAl0/aw76iwsA6ov54hdh0SNqcuiEwao8fPMv0RN/riaQ/vQe9eXV/3j1nOZmX/gXvaCCwNfOU8+fcx6c/bdDeglvrC0kIT94NaY9ZSqzZzjEL7QB3q6DFQ0O6uzOjjMH7Uw9oes6Dd6MX3TryiO+DKE3mPRl/ewdBIS+7GG4P0NY7t+/LyBs8m3vn3qiKDBdhdmoTjCAiPj0wP5is9QVZbeDxlr1GqIsRshTgUVs2mCgQAWE/b2TjJbvolJT73FCvZrUnsxJRIeZMBk0XB6dqkaHCiBOvIfSvMcBFRAy9XawJpAermMyaDjcHkpq7WR4K2/ao/uT36hOYnOyVMZR0zSmZCfw5dZivs+rbBEQ7q9oZHtxHQZ0Znq7O1w2OYsnvtnFzpI6Vu6p4IQhgWIbuq5z3/ubcLp1Ts9J4e+XjKWq0ckFTy9nf2Ujf/p4K/++cgIej065N0PYJiD0tvVgkAxhUY2dGpsTk0FjSErLoG9ydjyr8ypZnV/ZMnPp9cH6g4C6UhbT7Jj73dk5LNxeytLd5e0GUWvyK3nok60AXD9tAL+bnYPbo/OHj7bw4foC/vDRFsxGjcsnt92vruv897s9/OPrnei6OlZGZcRQ3+RiR3Edn28q4tsdpfz0tKHcPH2gytB24KP16oT5zFGpbS6GJERauHbaAJ5bvJcnv9nNqcNT2g1wS2vt/Oyt9TjdOueMSefJKyb4TwyfuXoST3yzi/8syuWJb3bh9nj4xRnDOsw4rsgt53cfbvZf6NE0iLdasBgNFNfaWbe/mnX7q3l8wS4umdSP60/IDhq4+5TU2lm6u5xlu8tYllvuz8q2ZjEZGJoSxfC0aEakRTMsNZqhqdGkRIf5s6eg/g5ldU0cqLJxsKqRg1U2dhTX8e2OUuqbXFiMBhb96mT6xQcptnL6QypQ2vgmvHsD5H7Dn0vOo67JxbjwUu7a/QvQdPU/96IXWvxfvvOUIZTVNfHK8nzufWcj/ROtjMoIEniCurB37YeqwvSqZ6BgLQcbjdxefT5b9YEY8HB5wh7uOW0waRNv9k8L4/bofL+3gmcW72Hp7nJeW7mPd9Ye4IYTBvKTkwf5L8K0EREHk65XN6dNzZVYlceBggI+PBjNh0Xx5DU029YD+IoBNjk4WOMAqvl8s5rD1KDBqIwYkj0GwneWMW1IcovPml9kEgw9Xd18Gsqhah+e2kIKS8vZXQO5NUZy60wcsIdRaLNQaDPQvKMHTUCzr4Z4q5mkqDCSo8NIiw0nPTactNgI0mPC1f2scBIiLW2PY1u1N0Dc3+KmVx+kobGe2kYHtQ6dWqzU6VbqsFKnR1BHhP9+ox6OGwMeNDwYiDM0cK5pLVP1TRjqS9S5wN7vYNHDKgM78VoYf3XLYSBd5HJ72FlSx8YDNWwtrGFbUS25JfXUNQX/zu6I2aiRERdBVryVrIQI+sVbyUqwkhWvfk+KCvJ+hYCu6zjdOjanW00B1QUmg4Fws4Ewk1GCXnFIHC4PWwpquPOUQO8Og0HjxCFJrNtXHXSb9fuquHlGyy7/Jw1L5uutwQt+HQkPfbqVrAQr8249nhl/W8THd59IVaOTRz7fzu9n53T+BD0gNAGhb/xg699Daept6hbMjZ+3XTbqQnVrj6apLOhpv29/HWvCEZuE/vnlBRjCOp6z0dp8zr5uiA43kxhpoaLBwb6KRkZntnNyBO1OTm93evxd3Nqdh9CbIbSa1eNOt47T7VEnia0zhK7AxPQANAQqu4Z7563wB5TR3iv8tUUtA0lvl9GIxH5AodqfrmFOGARlO6ivUfuK1BtUxtgUQWz6QPwBoTVBdUkr3UplTQ1gIKFqo9pX5iQ0TSPOaqG8vomqBqcKCIefTemIctgMKQlxcIoqEGQ0aGTGR7CvopEDlY3+gDC3tB6Prk6cmgdiUwaqgHB1XiV3nhJ4K7/Yok70Bsfo/qIrsRFmLp7Yj9dX7ePl5fktAsIvthSz4UA1kRYjj144Bk3TSIi08O8rJ3DRf5fzycZCZuakMGNoMi7v3y8xsmVA2K+DDKGvu+jg5Kg2Y/cmZycAe1iT33beSpfbw6cb1dyRF01sWSypf6LV39Xykc+3M2NocotAoqTWzp1z1+Hy6MwZl8GD543ynyA9ftk4EiItvLQsj99+sJk6u4ubpw/0P15jc3L/h5v5fJN6H88fn8Hvz8khJVoFDNsKa/nTx1tYu6+Kv325gw/WHeTZaye1Gyg5m72OCyYEL/p064xBvLZiHxsP1rB4VxmnDG87bkHXdX7z/iaqG52MzozhicvHtzhhMhg0fnnmcGIjzDzy+Xb+vSiX8gYHD84Z1SZgrbE5+b+Pt/HOWhVwp8WEc/vJg7h4Uj9/MHCwqpFvd5bx+sp8dpXU89rKfby2ch8nDknkhMFJjM6MRQPq7C7W7qtk2e7yFhlGgHCzgX7xVhIjLeg61Nqd7KtoxOZ0s7Wwlq2Freb5A2LCTYSZjTQ53didHhzu4N0MDRo43B5eX7mP3wX78jQY4Lyn1P+NlU/x3dpNfO6cjQEPj3qewGi2wMm/Ud0xW8/dCfx+dg65pfUs3V3OLf9bywd3ntB+RljTVHfwnHNZuUt1563UdRLCDTx9+Wim5bSdQsho0DhhSBInDEli5Z4K/v7VDtbtr+bZxXuYu2oft500iJumD2z7v7KZaqeRLwuT+WCdg9X5gbaFmw0cNyCBSQPiGZkRQ7zVQnS4iUaHi9LaJg5UNbLxYA0b9ldTUG1jc0EtYGDRG+sxaDAiLYYRadEMTokiMy6C6HATkWEmnG4PjQ43lQ0O8ssb1LQxFQ3sqzDR5Op8rE2YyYBB07C73P7ZpqoanVQ1OtscO81ZTAaSIi1Ehql2WC1GNE2N7PDoCdicsdTYRlBrc1Jrd/m/Z7rNA3NdM8mMC+PCISbOislnVNkXGPK+g6o8dfF30aMqYzjlNhh4UrtZw1q7k/X7q/khv5If9lexYX+1/4Joa6kxYaTHRhBnNRMdbsbqvaDp0XUcbg+1Nic1NicVDQ4KqlTXsn0Vje322LGYDGTGRZARF+79GUFGbAQJkRbirGbirGYiw0xYjAbCzEbMRg1dV9lct67jdus0OFzUNNjZVwcr91bQ5NZoaHLR4HBRb3dR3+Sizu7yZzXr/D9dNDS5sDvd2JxuDvVPASrwDTcZCfMGiOFmA+FmIxFmIxEWI5EWdSxEWIzen+q+1aLWiQwzqcfMRqwWk389dTN1eiFPHF0aHOo487GYDEHrAVQ1OnB79DZdQ5OjwvzJkdbK6ptIirK0Wt/ivwjeE9btr2LerceTEGnBoGlomsbk7ATuO2s4D36ylfn39P58t6EfQyiOiNkjE4mOS2z38cSoME7POfQ+yQMSrYcVEPq6i2oa/i88QH0LtR5DaAn8o7Y53S0DQlsVeNzNJpj3rtt8DKGvy6jL12XUGxDWFQYyhJrLv01EUn9AnbTbnW7MiUOgbAcNdTVAFJEO73OnjiTGGu5/PR6PjmHo6SogbHQCYSTY90NYpBqXigrkyuubqGoMZEtKEycDe0geNqVFgaCseCv7KhrZX9nI1EHq9W4vUifNw9OiW1z1nTpIvVdr86twuT3+Lnjzt6grWuMTW34T33BiNq+v2sfCHSXsq2hgQGIkDpeHf3y1E4BbZgwitVl3tfFZcdx16hD+syiX37y3iYcvGA1AnNXc5os0o4PJ6YN1F/WZNCAeo0HjQKWNA5WNZCUEMj1Ld6sMU2KkhRlDk9tse9dpQ3jvh4PsLWvg+SV7uetU1Q3E4fJw59x1lNU1MSItmr9dPKbF+6ZpGn84R2ULX12RzyOfb2fjwRounpjJwSob//02l8IaOyaDxkPnj+LqqS27lY7MiOHdn0zjg3UF/OWL7ewureeCp5bz7LWTOLFZoB14HWVUNHhfR5DHQY3JvOb4/rywNI9/fbObk4e1HUv4xqp9fLezDIvJwBOXjW/3ZOaWGYMwGjT+/Nk25n2/n+1Ftfz89GGcODiR0romFhRo/PnJ5VQ0qOPx2uMH8JtZw9tk/fvFW7n2+AFcM7U/K/dU8PLyfBbuKGF5bgXLc9t2B1fvLYzNjGX60CSmD0lm4oC4Nl/YHo/OgapGdhSrcZk7i+vYWVJHXnkDbo9Ord0F9kDWxKBBemwEmfER9IuPoH+ClRlDk6lscHDra2uZt3o/P5s5NHjgZDTBWY9iGzSLP76uAvybor5n9NhT4MR7AuOFgzAZDTx15UQufGY5e8sauPal1bxz+7R2K9vqus5rK/fx58+24fbojMqI4fnrjuvSHJvTBify/h0nsGhHKX//aic7iuv454JdvLB0L6cMT2H60CTSY8OxWkyU1trZU1bP4l1l/LCvyn/CrWlw4uAkLpyQyazRaR0Gks0V1dhYvruM95dspMgdRX5FI9uKatlW1DZY74jZqDEwKZKhKdEMSYliQKKVjLgIMuMiiI+0EGEOZHx0Xcfl0am1OSmvV+NWS2rtFNfaKa6xU1QT+Fle34TD5aGwxt5JC1oyGTRiIszEhJuIDjcTHW4iOtxEVJj6PSbchNXbg8OgaRgNGtuLavl8UxEF1U08tbaJp0gmJfpWpg/+NWOM+WQXf03/8iWkbF+Itv0btMQh2MbfRFHW2RQ1Gthb3sDWwlq2Fdawt7yhzRTL0WEmxmXFMTozlpEZMeSkRZOVYPV/X3WF26NTXGvnQKW6cHigysbBykYOVDVyoNJGSZ0dh8tDnjdgP3wm2PLDEXiervW4bf6eqQvCLup66JzcZNAI9wbEZqMBs9GAxWRoed9owGxqdd/3uMmA2aBhNBgwGTVMBnVrft/oW2b0rathMqp1OrpvMhia/d7yvtGgYfbuw9cmQx/Ipp7xnzUYwrb6798zcyi/OGNYCFt0eNwe3V9PIz7SQkmtncHJUWTGR7C3vP0LZD0p9AHh0n9CZIrqjtHcutfV+IDpvwhNu44xvz1jENnZ2T32/AMSI1m3v5p9lZ18yfgDwpZFZfzjBy2mlv+8murUQH7wdxm1GA0YNDVXmN3hVlkL39hE3QP2Gn/BmMAYwuZFZVp1OfWNyawrDhSjcXhPasNisETG+/dnc7qJ9p4oNjTUAVFE2dXJJGlj/WOpdF1lR2KHz8a97N9UudTyBK1WVRP1Tlod7+361TwgLPN+w6W06nrpC4gONMu07SxWAdWItJZVeEekxRAdbqLO7mJ7UR1j+sVSWG1j44FqdWKe0PJsZHByFCcPS2bxrjL+9c1unrh8PC8u28ve8gYSIy3cMmMgrf389GFsLaxl0Y5SfvPepqBthkCX0bK6JjVWstkJju/EsnlBGZ/ocDPjs+L4YV8VS3eXc9XUQPfND7zdLOeMy2iR/fOJCTfz27NH8Ov3NvH4gl2M7RfL5OwE7p63jh/2VRETbuK5aycFnY5B0zQemDOSjLhwHpu/g083FvqzeKAufjx+2XgmDQhesVPTNC6e1I+ThiVz59wfWJNfxW8/2MSSX5/aJpD7cH2h/3V0NG7u1pMG8caq/Ww4UM27Pxz0j30A2FJQw8OfqTGe980awdDUtsF1czeeOJDsxEh+9tZ61u+v5vqXVzd71Ag4GJwcyd8uHstx2R0Xz9C0QCZrf0UjC7aXsH5/FTuL6zB6xwUOS41mxtAkThic2H5XRy+DQWNAYiQDEiM5a1Sg653bo1Njc1LZ0ESTy0OYSV35b92N1Mfj0clOtJJf0ch7Pxzk+hOy293nf/Ykc8BRS0ZsOL+490HoYrAUazXz+s1TueSZFeSW1nPxMyt48frj2mSD91U08NCn21i0Q/VSuGB8Bn+5aGyg4FUXaJrGzJxUTh2ewqebCnliwS7yKxr5ZGMhnzQ7NlsbkRbN+eMzuWBCRpfHtDaXHhvB+ePSMResZ/bs6VTa3KzfX0VuaT25pfWU1jVR36SyQhaTgQiLkdgIM9mJkWQnWslOimRgUiSZcRFdHheqaRpmo0ZiVBiJUWEMp/3j2eFSXegrGhw0NrlocLhpdKjvC3VVXfV88Y2ziwk3ExthJtxsOKRukw+eN4qvt5Uwf1MRS3eXUVrXxAcbS/iACOB8782r0HtjfdDn6p9g5bgB8UwcEM9x2fEMTYk+tG6QTrsq8FORi7G+lMz6EjLrSzm+oVQVq9MMEKZBhgFnRCLFpv4UaGkUaKkUkEyhK5rCOhc1jQ6qbU6qG53YHO52s++gvoOtFiOa20FSXBSRYWYiw1RWLjLM5A+wA8G2mWjvcl8WN9xsJNxkJNyigpau/D3cHh2Hy4Pd6cbuctPk9GB3qd4CTd6so93pptHhu7lodKgLxEGXOQO/NzS5sDnd/uIdLo/uPy851pkMmjeYVbewZoGtb7mlVcBrMfkC3MA6ZpNGmNHgD3gt/p+B5zeis61KI25PBdZwi3efmnefhqD7PBLdfxf8dDIZGYFeNu1dFI23WjAatDbZvbL6JpKDFJQBlT1sPcShrN4RtADNkTI8LZptRbVkJVgZnxXHc4v3YjEamLd6v79uR28LfUC49lU1Hq+1lBx470YJCI8SvgN0f2eFZdrJEPoqdratMOrtLmgK9wdRmqYRYTbS4HAHCssYzRAWq6aoaKygyVswxh98+DKErbqM6rqOFu0dQ1hbhM3kDSTt3i6mcf3RDIbA/hxuSFWDiOsbVPBrrd+n1k0bo06KzEZsTjc1Niex/SZTEzscvVTtM556GBk4aYj3zqDurzQKlPoDwpYFJLISvGPxKgPv8c4SX0DY8qTJaFDdCxbtKOX7vArG9IvlC292cFL/OGIsbau83nvGMJbsLuPD9QWkRIfx6op8AH5/Tk7QcaFGg8a/r5zAlc+vYnOBKqwSLOOREGkh3GzA7lRFWwYmBcrB+zKcI4IEhAAnDU32BoRl/oCwzu70991v3V20uUsm9WPFngo+XF/AtS+tJjrMRF2TizCTgf9ePYkBie2Xpdc0jdtOGsykAfG8tfoAy3PLyUqwctKwZG44IbtLGZbk6DBevXEKEx5ewIFKG3vK6hmSEvg7NX8dF7bTXdQnJTqcn58+lL98sYPH5m/nhMGJ9Iu3Ul7fxJ1z1+Fwezg9J5WbTszutF0Ap45IYf7PZvDSsjw+WHdQZd6ATKvOPbPGcMHErG53meqfaOXm6QOBthcPDpfRoLoqd3VuSYNB48YTB/LAJ1t5YelerpzSP+jr2VVSx/NL9gLqZL+rmTOfzLgIXr95Kte/vJq88gbm/GcZ104bwMwRqRg0WLijlJeW5eFweTAbNX5z1ghumTHwkMdwGQwa54/P5Jwx6azbX82iHaVsOFBFVYOT+iYXKTFh9Iu3MiU7nlNHpAQfP3kYUmPCmTX6yBY1OxwWk0GNj+ulE6Rws5HzxmVw3rgMmlxuf9GrHcV17K9s9Hd59tHwkEwN6Vol/bQyRkbbGDk4m9ETTyB54NiW1U0743KoKq5l26G02a0qr8sVWs20rmXrFTcA+h2nxr33nwYpOXgw4HCrbtkGTcOg4c+Wmo0GnE4n8+fPZ/bsE3tt2gmjQSPC2w20p/i6PtscKrh0eTw4XGp4itP7fjjdOk5Xq/u+x13qvsPlwe3x4PKojLfLreP2eHB6VLdblyf4/cC6Oq4u3vdt7/J42lSjBBXcuhxuoGtjNQ+fked2dD1zbNBoJwhVx5pHV6/Xo6s5YT0edXHAres0NahzoEiLqUuVry0mA6MzY1mRW+6/6Ojx6KzIreC6E4IXkpswIJ4VueXe7zdl2e4yJrZzUfhIuPu0of6ebveeMYyb/reGS59bSbzVwlNXTuix/XYk9AFhfQlEB+nKaE2EupLeb48IyldJstOuO/6AsOW4sDq7r8Joq3/0rbqL+kRYjN6rwa2mnvAGhDaH1b8eHncgIxmZ7O+m5tFVtxOLrwhAUw12bzYy3OYdLByb1XZ/3u6eDd4qo1E1u7xvwiS1SYTZHxCSaKVy8q/gc4ihAXO/8arKoZc/Q9jQrMuoNyBMjml59ckfdDcLCHd4M4TBSh9PGagCwpV7KrhlxiA+WKfGhM0enQaVbQPCcVlxXD8tm1dX5POc9yR55oiUDoOVqDATc2+dyk2vrGHtvip/V9bmNE2jX7yV3NJ6DlY1+gNCm8NNvrfbUrAuowAnDUviiW92sSy33N/19YstxTS5PAxKjmRMB92TNU3j0QtHo2nw4foC6ppcJEeH8eQV4zlhcPDuma1NGpDQskprN0WGmZg6MIGlu8v5bmdZi4Dwq60l6nUkRTI2WDXMVm6aPpCPNxSyraiWy55dyeWT+/PqijyqGp30i4/gn5eO61agkZVg5cHzRvG72SOosTmJNGl88/WXzJ6QgflHMH7m8slZPPVtLgerbLy+al+LL3NQJwG//3AzLo/OGSNTOXNU94uBAAxJieKju07krnnrWJ1XyXOL9/Lc4r0t1pk+JIkHzxvVpnDSoTIZDUwZmNDl6VHEkRdmMjJjaHKLLuu6rtPkHYqg62AygHnfElg9H3Z/BU0u2Ia6ma2QPk7NFRmVqqq3hsWAqwlcdmiqhZoCVbSuKk8Fg552MlYR8ZA0TA1/iEpVBe+iUiE8FtC9czi61fdufQnUF0PVPijboS6WVu9Tty3ve19cLIasKYT3P57w/tPUd5s5SIXbHyGz0UBshKHblZOPJm5PIED1Bae+4NX3u9PtocnV8vHAMg9OVyDYdfh+b/E8erMAOPDcDpeb8spqIiKjcXn0VvsMPFdzHh2aXB7/Z6c7PIeQxb1l+kB++e5GxvSLY3xWLC8ty6fR4eLSSep87963N5AaG859s0YAalqry59bxQtL9nLqiBQ+3VjI5oIa/nLR2G7vuyucbg/PLd7jn0s5OymSRb88hepGB7ER5pAVhQp9QBibCfu/V3P3NXfg+0Oq5iV6Roa3O1JhO3PN+TXPEOq6f+CAP0PY+gpPqyknfHxXCNtMPVGVB40V2F0qmAozGQKTGgNYkwjXAx8mu8uNJTwGLFHgqMfm7W4U0eDthhWnslKBqSrckDoYLNE0NKm2RjorISwcUkcBKiAsrlXVMwEqMk8DVpFoNapqs8bAa4wL2mVUBdVtuozG+7qMqoCwor7J3710WJBugqcMT+avX+xg8a4yluwqY2thLWajxrlj01j53ZY26wPcPzuH1JhwPt1YyIyhSfzqrOGd/vOJCTfz5m3Hs+lgNWMy44Kuk52oAsL88gb/CdSukjo8upryoXU21GdsvzjirGaqG50s3V3OycOSedk7T9zFE/t12jarxcTjl43nnplDvQVXYnu9Ot3Jw5JZuruchdtLuaVZpTJfddELJ2R26R+82Wjg5Rsmc9WLq9hb1sAT36gLESPSovnPlROItR7aCUyYyUhKtBGn09n5yseQcLORe88Yxu8+2My/Fuzi3LHpLcbB/ve7XNbkV2G1GHnovFGHta/k6DDevu14Fu0o5fVV+9hTVo/TpTM6M5ZLJmVy1qi0o6Kyo+hZmqa1HfM3+FR1s1XBzi9h+yeQtxQcdWo6EO+UIF1iiVa9o1JGqKkukr0/o1IOfdqLhgoo2azmsty/Uv1sqoHcBeoGYAxTGcTs6Wqeyn6TQTt2A6YfO6NBw2gwdmv86ZESyByf0G7m2DdO2B9Mtgo+mweYLreOQfO9Jg2DQcPozVQbNI2ykmJO+Vf32jhnXAaVDQ6eWLCLsromcjJi+N9NU/yF+QqqbS3+X08akMCTV0zgn1/v5O9f7SQ7ycrz1x7XY3MQmo0G/8X+5jobctHTQh8QTrwevvytmodv4Elq2d7FsOBPaqJfcVTIiFMnWkXVNtUNs70vJ19A6LKDs1HNNUlgDGFUexnCVhMB++YitDfPEPqntKjA5lBZ5QiLMTAHYUQCGE1YdB1N886B5fSOQYxOg4pc/9yEEQ3e+QK9AaF/7kOHW1UoTB9LQ50KgiOxQ/p4f6Dnu7JY6614VenN/iUkp7e5iJHg6zLqXcfl9vgLerQOknwZwpJaNRbPN36wf4I1aFe3EWkxHDcgnrX7qrjOO07s9JxUf1YyGIvJwB2nDOaOZiWZu8JsNHSYSfNlBfc2K2Tg7y6aFry7KKgvgYsn9uOlZXm8uGwvLo/OjuI6osJMXDM1ePeOYNS4tC6vfkSdNSqNRz7fzqq8CgqqbWTGRZBX3sDyPSpLe/74jruLNpcWG857PzmB11bms62wlkkD4rlp+sCg4+gEXHZcFm+u3s+mgzX85I0fmHfL8URYjHy0voB/fK0C6j+eO9Jf+Ohw+Mb5zTyM4lziRywiHsZfqW4eD1TshoJ1avxfY7mapsNRr4ZHGC3qImVsJsT2g9j+KgiMyTzi8x0SmQiDTlE3ALcLSrbA/lUqQNy3QlXp3rdc3QAMZowZE8lxpqDtCYf+k9t8RwvRHt844SPxvXXQ070CVz7Xn5Dd7tjyt2+f1mbZOWPTOWds73WXv2B8Jm+vOcBvzx7Ra/vsTOgDwhPvUePIPv+lmiRY19VYshN/DjN+GerWCS9fwYIGh5tau6v97haWSHW10d2ksoRtAsJ25iCMiGuxuMPJ6RvKW0470WzKCfBexTWpcX52R6DSqKt8L767EXXecYHegNDaOiOZOYmGnSpgi9JsMPQifzNiItRr8GUIK73Zv2DjnwIZQrVueb0DXVeBUGKr9X0lwasbneSW1vuvILUeP9jcLTMGsnZflf81/Pqs4e2u25MGJqmucvlBAsL2uov63Hii6sa6PLeClXvU2NNrpw045IxYb8tKsHL8oARW7a3k/R8O8rOZQ3lu8R50HU4bkUL/xO6Nf0qItPDz04/d6mm9yWjQePKKCVzw9HLW769m1pNLSI8NZ9Ve1fPghhOyuTLIHJdC9CiDQc1RmRya/8cdMprUsIiM8XD8T9Q5V0Uu5C9TAWH+cqgrxHDwe4YBvPWp2i4+GzImqG6wySNUF9b47KDTtgghOub2eJi7StUvGJ0Z22ZauD+eO7KdLXtO6ANCTYMz/gwn/QbKd4IpQpUDN/VcdR/RfREWI/FWM1WNTgqrbe0HhJrmHf9ZqK6IegOuQEDYart2xhD6ukK0GUMIqsuof9oJY7NJ6ZObbW9QAaFvQtyYDOwEArCIWtUtsXWXUf/+Rp5P/SI1TigSO4wIjAuM8b52f0DorU6VECQz51tW7Q0aS73dRZOiLG1KRWuaxuiMWJbllrOloMZfobOjgHDW6HSevWYS7687yNVT+zMoOSokXQOzk1TQ07zU+fZi35QT7WcIQU1xcPHETN5ZexCPrrrntR4PdrS7dFIWq/ZW8uqKfCb0j+N973jOO7uZiRXdNzApkhevP467563zz89mMmjcNH0gvwnRBRIhjhmaBklD1e24G1WAWJWHa89iila8Sz+9AK06H6q8t60fBrY1hkHCIIjL8mY6+0F0hsqWRsSrC70R8RAeB6bQdocT4miys6SOUZnq3Civ1TQTGn11DCGArRrWvw5lak40UnJgwjXeAdPiaJERF0FVo5OiGlvHJ/mR3oCwWWGZhva6jLYzhrBNxg5aFKzxTzthNkCVN0PYIiA0As5mk9OnYWsWEIY1FIBGuxlCPXMSDajpJiInXKy683jFtgoIfV1AE6LafuH5qoz6soiltd6CMkGmbwAYlRnDstxyNhfU8H2eypZN6KTS1azRacwaHdrxtoO8GcIDVTacbg8m77xe0HlACPCXi8Zy16lDCDMZSYi0HHOTBp83PoP/fpfLHu+cdQAnDUvudFoHcWRMzk5gwb0n8+WWYmptTk4dkdJmegghRBdoGiQMQo/OYl1hAmmzZ2N21kHRRijaAMWboWyX6hLrsquqqGXbO39eS5QKDP2BYlyzwLH5LSHwuzXBX31ciB+Tt25r2231/9m76/C4qvSB49/xuHuaursLtEXqhULx4gUWFrdllx/sAgUWXYHFWXSBluJWihSrUKfeUkklbZPG3Ubv74+bmWSSmXhyk+b9PM88nblz5cxwJsw755z31Zr2AWH6FnjvfHVkMHm0um3di7Dqn3DlZ56Mj0J7ieGB7M4oJqOwsZlGq0tPuLOMhgT4KTtRew2huVYtwVrndafrDTAZvIrSe473JIlxTxlNolJRg7BAo1q/CnOIJxB116tzn9fqcOFEDUqC5yzyaptnDWGF9xrC2lNAoXrKaGGZum9W1QhhvJ8kK0OT1B9BvtudSW6pzVNeoqOLD7N4ynGk5ZUTYNJTUunAZNA16ou5oao+XWdlMuh5/tLRXP3WRnJKrEzqHc1Ll4/WulldSliAyat+oxCilQRFVSfPcXM5oegY5B1UM6W6byUnoLJQnf1TUQiVRYCirp+0lULx8aZdOyBcza4amghhSeqPuJG91OmqUb3U/+9LQichWkz7gPC7+2HAXJj3XHXNHqcDvrwNvr0Prv1G2/YJD3dimSZlGq3iHiGskxylgSmjFTbfAWH1CGHNNYTVAaHFVCugDEv0jBAGGqqCxNgBnv+R1J4yWlYj1XFwreLmtUcIC+pZQ+ieMlpidahFlqvKdsSH+w4IR6ZEAHiKpI7oFl533WUHpNPpGJwUxm9pBWw/VojRoL6vAxPCOt1oX3MNTgpj1Z/PIKOogt4xwZJ1Ughx8tIb1KCsdob42lxONSj0BIlVgaLXv35uLnvVsUVqCQ1fLOHq/8vjBlXdBqvrHGvlJRCio9l4OJ8lG9JIyy/n5cvHkBAewKdbjpMSFaTJQID23zQztnoHg6DeP/UO+O/pmjVL1OXO1Hei0bUIqwNC9xrC0NrBjb+yEz7XENYcIayZVMb3GkKoERBG96WCqhFCXdUau7hB1aeuNWW0zOr0bK+91i8soNaU0argLdJHQBgWaPJkPC2ssJFZrL53iWG+A8KUqCCmDYzjx71qkHvOiCSf+3VEY3pE8ltaAZvTClAUtXjuxN4df3SzNQWaDTJVUQgh3PQGdYSxqVlKFUWt1ViSCcUZ6shjcbpaX9G9nrHouFpC4/hG9VZTVB81CU7yaOg+ERJGeH/PFEJD3+w8wV0fbmP+yGR2ZxRjq0qUWFLp4MWfU3n7mvHt3ibtPx2WUHXaQWytrHrFx8EiX6w6ksTwxo4QustDVBdHL21ohLDW/yyC6p0ymo/VXiOpjLvsRHCcZ9eAquL07mykxPSnQq9OSbQ4StSeH1edxclT97CqTqHf9tK0KaMGvY6IQDUZT2G5ncyqNYT+RggB7pk1gI2H85k+OJ6rJvX0u19HM6ZqreNvafmeArST+mhUC0IIIUTnpdOp00UDwv1na3VY1SmrOb9DdtUtcycUpkH+QfW262N1X3OoGhj2PBV6TFaXIxk6RyZrcfJ5/qdUHps/jAvGdOOr7Rme7WN6RPL8T6matEn7gHDI+er00JmPQsoEddvR9WodwqEXats24cU9QphR1FBAWJ0N1M1/2Yn6Rwh9JpWxFnknlWnMCKHBRGVYb6iEQGdxVUBYPUJY+3plNj/txTtRjKIo1XUIfQSEAJFBZgrK7eSX2TxTRhP8jBCCmoRl+0Mz0enoVNMO3QHh/iw1Y5ZehyRVEUII0TaMFogfrN5qKs+HjC3qDLTjmyFtnTqSmLpCvQGYgtUAse906DcDovvKWkTRbg7lljK+V93vR2EBJk+N6/amfUA48+/qh/CzG8FVtW5Lb4Jx18H0RZo2TXhzB4SZRZW4XEqdqZQeNUby3Mp8BYQul7qGAOquITT7WEMYEA46PQ4X2J3qlMRAox5KM9XnQ2qMEFYFeNYaAWVlRF/IhkBsoDNAwnDPc+4RQvcU1eoRwro1lmJC1KmnuSU2iisd2JzqaFh0sO/MoRFV9fQKy6unjCbUM0II+H9vO7CYEAun9Y9l5X41yc/8Ucme6bVCCCFEuwiKUgO9vtPVxy4nZO1SayymVd0qCuDgj+rtu/vUZDV9p0PfGdD7dDA3rX6sEE0RG2ohLa+clCjvfrbpSD7do7Tpe9oHhEYzzHkKpj0EBVW14SJ7yYexA4oPtaDXqcFYbpmVOD+ZMn2uIfSVZbSyEFADO79rCGuOEOoNEBhJZVl1rbsARzE41RE6QqtLLwTUzjIKVMSNhP0QqLPCoHkQHFPd5FpTVD3t9TFC6A4IK+xODuaoo2ERQSZPUFmbe+TwYE6ZZ91ht8iTM5X20xcO55wX1mDQ6XjgrPYvrCqEEEJ40RvURDOJI2DSzeqP0Tm/w8Gf1RHDtLVQeBQ2v6nejIHQd5r6PaH/rDrfT4RoqQXjuvPwV7t5+sLh6HQ6skoq2XK0gMeX/85tZ/bVpE3aB4Ru5iCIH6J1K0Q9jAY9MSEWskusZBU1MSD0tSbPvX7QHFKnaK0nQKs5Qlh17oqy6uF0S0WWeicwSp0+UqXOlFGgInoo8DsBehdM+ZPXaWtnGa2e4lp3hCvYYiTYbKDM5mTn8SKg/imgyVUjq2sOqFNb48MsnjIXJ5v4sAB+vud0gJP2NQohhOjE9Hr1+2b8EDjlVrCVwZE1cGAF7P8Oio7C3mXqTW+EnpNh4Nkw8Cy19IUQLXTz6X1QFIXLX99Ahd3Jxa+uw2zQc8PU3iw8tZcmbdLmG9u39zd+39mPt107RJMlhgeQXWLlRFEFw7qF+97JPfJWng8uF4pO5zvLqKfkRN1f3wJ8rSEECI6jMju/ah89Ovd00dBEr90snqQyNQJCpzoNM3DwHEgc7rV/UK0pqu4RwtDadROrxIZaKMsrZ0dVQJhYzxTQ7lX19dYdUgPkzlxvrzEkEBRCCNFpmIPVkcD+s2DuPyBzB/xeFRBm74FDv6i35fdA8hg1OBw0D2L6ad1y0UnpdDpuPbMfN0ztQ1peGWU2J/3iQnwmMmwv2lw5c4cmlxUtFx8WABSRVVxP6Qn3ekDFCZWFVBrDcVXNDPXq7H5KToCfpDIA4clUcrh6nxJ3QJjgtZuvKaOVnsykdbt97evVt4YQ1IDwSF45O44XApAY4X8KaO354L1O8oBQCCGE6JR0uurppWf+Vc1iuneZGiAe3wjpv6m3Hx+G2EEw7AIYegFE9da65aITMhv19IsP1boZgFYB4cJlmlxWtJx7JKzeWoRGM1jC1BpC5fmUWNSASKerHokD/JacgJplIGoFhGHJVFYVmA8wGdTaRFBnhNDnlFFbjVIVtbhHtdzJb+qbMgp4psseyFbXEPqrKwgwMMH7wz4wsWN8+IUQQghRj+g+al3sU+9Qf4Det1wNDg+vUtch/vR39ZY0Wg0Mh54v00qFT48u29PofR84u/1zMMjcLtEk7vp5mfWNEIIa5FmLoTyPMtRgLcRs9C6j4KfkBNQtFO8RnkyFV0DY+BFC97ncz9XkTh7jLkjf0JTRXjHeo3z1ZQ3tFhlIZJBaixDgtP6xfvcVQgghRAcUmgBjr1VvFYXqyOGuT+DQyqoyF1vg+79Bj1PVwHDwuV7J60TXtjujqFH76dAmy3zHCAjT1sLmt9Qsoxe/o/66sn0pRPSAHpO0bp2owZ08pd4po6Amlik4AuV5lOp9ZBiF6vqBQXX/YHrWENYZIexGpVIjICw6XrXd+xe5AGPVCGHNNYTuKaM+AkL31NDSWiOEwX4yh/aNC/F63KfW45p0Oh23T+vHI8v2MDw5vE4wKYQQQohOJDACRl2h3kpzYM/nanB4dB2krVFvy/8Mfc5QRw4HzQOLzA7qypbe0LHjGe0Dwj1fwKd/hOEXwYkd4LCq2yuLYfW/oMfH2rZPeElozJRRqA7yyvMoNfnIMFr1nLpvdJ3D61tDWIGaTTTApIf8qlIlUd5ZmXzWIfRMGdXXuZ47WC2zOVAUpXrKqJ86en1iqwNAi1HP8GQ/CXaqXHNqL84ankigydCpis0LIYQQoh4hsTD+evVWdBx2fQq7PoYT2yH1B/W27G41KBxxCfQ+Qy2FIbq0jYfzWbIhjaP55bx0+RgSwgP4dMtxUqKCGNez7lKqtqZ9QLjqH3D2MzDyUvVD5NZ9gvpcWyvPh2/+Avu+BZ0eBs+D2U+Bxf+ID/ZK+P6v6q9BDhv0PRPO+nd1YfTMnbDmGTi6Xg16IrqrUwwm3lR9jsOr4X9n1z33n/ZDaHzrvsZW5BkhbDAgdJeeyKU0wE9Nv/KqEUIfUyrqX0OoBmmBBiDviLq91oJun0llHA1PGVUUtfRE9RpC3x+RfvHV/aNXTDBGQ90gsza/ZTqEEEII0fmFd4NTb1dvuamw+1PY8SHkHYCdH6q3kAR1EGTEpVJurYv6ZucJ7vpwG/NHJrMroxibQ/2uWlLp4MWfU3n7mvHt3ibtA8LcVOhxSt3tljCobNx82xb59HooyYKrPgenHb64Gb66Ay58w/8x390H+7+Hi/4HAWHqtIAProDrvlefz9gGwbFw/n8hLBmObVTPqTPAhBu8z3Xrb97TCII79voy9whhmc1JSaWdUD8jaJ5EMeV5lASpa+fqrMdzZxn1kVQmyKTu63Ap2J0uTO6AKzASqyEU7O6i9Fa1TlBYN6/j60sq4ysgDDQZ0OvApaiJZeorTO8+x2tXjWXRl7v586wBvt8DIYQQQnRNMX3htL/A1D+r6wu3L4WdH0NpJqx9Xr0lDIORV8Dwi31+FxJtp7DcxkNf7ubH37PR6WDO0AQemjek3tIPSzYc5Ytt6ezOKKbU6mD7QzMJD/TzPbgez/+UymPzh3HBmG58tT3Ds31Mj0ie/ym1Wa+npRoe1mhrIXGQf6ju9qPrIbJn2147Z586lH/Oc9BtrLpecc4/1JG/4hO+j6ksgi3vwqzHoPdpkDQKzn0Jjm2AY5vUfUZfCXOeUouZRvVSpwiMuhx+/7Lu+YJj1BFB902v/X+S+gSZjYRVBXaZ9Y0Sukf9ynIprlADwrDaH5r61hDWmNbpNW1Up6MipDsAgeXp6raIHmDw/gBb3COEjVxDqNPpCK7KNFpiddSYMur/D8OMwfH8+n9nMm1Qxx3RFUIIIYSGdDq1fuHcf8Cf9sGCJer0Ub1JnVH27b3wrwHw0TVw8CdwuRo+p2ixO5ZuY39WKe9eN543F45j4+F87vt0Z73HVNidnDYglpvP6NOiax/KLWV8r7o/AIQFmCiutLfo3M2lffQx5mr49v/g+GZAp2aN3PGhmqlp3HVte+1jGyEgHJJHV2/rfbo6dTR9s+9jMraBy67u5xbbH8JT1Bo1/lQW+8ymyStT4J/94Z1z1SC4E0hoTKbRkKogqTSb4qrRtrDao4nuNYQ+poyaDXr0VUvtKmtNG60MVQNCS+FBdYOP+j8BxrpTRiuq7vsKCKF6jWOZ1UFJ1QfS3wihEEIIIUSTGM0w8Cy45D24Z786CJEwDJw2dXrpu+fBf0bAL09C4VGtW3vSSs0uYeX+HJ66YBijukcyrmcUi84Zwlc7MupNmnjd5F7cfHpfRqX4+D7fBLGhFtLyyuts33Qkv07t6vai/bfdyXeD4oL/nQP2cnhrDhgtcMptMOGPbXvt0qy6UzQNRjVwK83yc0w2GMxqhqmagmP9H3N0g/pBv+zD6m2hCerayaRR6jrELe/A22fBH36EpJH+2+ywVifeAbCWAGC327Hb2+dXhfhQC/uzSjmeX4bdHuFzH11ANEZAKcmisExtb4hZX91GxYWxIh8dYDeFgY+2B5oMlNmcFJdbiQysDuLKAtUyFoGoH1pn90m4ah1v1KnBX6XN4blmRdWon0mv+Hyv3JlGi8qslFUFoRaD7307Mnd7O1u7RduSfiF8kX4hfJF+0Q5MoTD6GvV2Yjv67YvR7/oYXdFR+OUJlF+eROk7A9eYa1B6n9khEtG0d79wOBxtct4taYWEBRgZ3i3Cs21y3xj0Oh1bjxYye2iC/4NbwYJx3Xn4q908feFwdDodWSWVbDlawOPLf+e2M/u26bX90S4gzNoD8YPVofSpf4ZT7lCnjtrKIHZA/UldGrLiIfj12fr3uWVT88/fFFl7YOmlcNr/Qd9p1dtj+qk3t+4T1LIb619S1x76s/rfsPLJ6sfFauCzatUq9uxpfNHLlrAV6QE9qzfvIChzu899wsqPcgZgzT/G7orDgJ4TRw+yfLk6N9rkKGGuorb9m1UbUXR1u6JeMQA6vv/pF5JrVGpIzVH/EAVgA2BVupni5cu9jk0vAzBSVFbB8qrn8orU823dvIHCfXXb7KhQn/9hzQacLvUP79pffqKeWaMd2ooVK7RuguiApF8IX6RfCF+kX7Sn09EPPIWkws10z1tJbOnv6FK/R5/6PWXmGNKizyAt+jRspjCtG9pu/SI3V11aVGarnrkFYDbqsRibHyDnlFqJCbF4bTMa9EQEmsgptfo5qvXcfHofFEXh8tc3UGF3cvGr6zAb9NwwtTcLT+3V8AnagHZfdV8+RZ2qOfoqtUaLJRTiBrbOuU+5DUZeXv8+kT3VaY1lOd7bnQ6oKKie8lhbSJw6tF9R6D1KWJZT95jsvfDOOTBmIZz254bbnTy64WmjU+6GSbdUP05Ph2cGM3XqVHr27NnwNVrB/h9T2fDLIcITejB37mDfO5Vmw76/YXGWEB4TDzk5jB0xlLnjU9Tncw/ATlAsYcw56xyfp/jH3tWUFFQwduIpjEqJ8GzfvGwP5BwnABtKSAKTL/ij+sNCDUfyynh6x68oehNz584C4O87fwGrjTOnTmFQYt16QB9kbSatNJ/YngPhwAEMeh3nzZvT6cpE2O12VqxYwYwZMzCZmr7YWZycpF8IX6RfCF+kX2hpPgD2vAPot7yNfsdSgitzGXziIwZlf4EycB6usdehJI+r892nrbV3v0hPV3NFzHh+E3rLbs/2O6b1464Z/evs/+Q3e3ll5cF6z/nD3ae1biObQafTceuZ/bhhah/S8soosznpFxdSb0Kbtqbdla9ZDlsXw3d/g2/vh8HnqMGhr4yjTRUc43NdWh0p49UkMRlb1ambAIdXqlNYk8f6PiZppLoQ+PBKGHyuui33ABQdg2410sRm/w7/m6emFZ72YOPanbnTfyDqZrSoNzdLMQAmk6nd/mgnR6rDddklNv/XDE8AnR6d4qK0Qp3aGRlsqd7fpmaQ1QXH+D1HUFXpCYdL57WP3aX+AQzsOxndGVdjMpvrHBsaqK5ztDqcnmPd6wlDgyw+r+muOZhZov46FBFowuzj3J1Fe/YJ0XlIvxC+SL8Qvki/0FDCYJj7NExfpC472vQGuowt6HZ/gn73J5A0Wh0gGHwuGNr3v1F79QujUQ1TVtw2jqSkZM92s9F3CpTrp/TiwjHdfD7n1j0qiNgQC7m1RgIdTheFFXZia40ctiWzUU+/+LoDFFrQLiDscYp6m/s07P4Mti2Bt+aqCUJGXwkjLmv7enyxA6DvdPjydjj7WTVZzPI/qyOWYeo6NYoz1PWN570K3caoSWhGXwnf/VVda2gJheV/UYPBlHHqMVl71GCw7zSYdKta1gLU+d/uQHXdSxDZA2IHqmsCt7wDh1fBlZ+17WtuBQnh6oel3qQyeoNnXWVxubqfV5ZRdw1CH0Xp3dzJX8prJZVxZwsN6DsFetZNKAPVZSfsTgWnS8Gg11UfZ/L9h8SdOvhIrrrQNyJI/icohBBCCA2Zg2DUFeotYytseh12fKSWsvjkOvj+ARh/vTob7SQtXRFsNvovc1ZDdIiF6EYEdKN7RFBc6WDn8SKGdQsHYO3BPFyKwqjuES1tboNe/DmV2BALF49L8dr+4aZj5JXZuOn0lmUxbQ7ts4yag9VOfs1yuO03GDIfNr4OzwyBJQva/vrnvwYx/dWpnYsvgu6TYN5/qp932tWCovYa2YBmPQH9Z8EHV6pBbEicmjHKbc8XasCz4wP4V//q23/PqHFemxpUvnwKvD0XsnbBVV94Zy/toOKritPXW3YC1PcFqstO1PwwuzOM1hcQuovT22tlGfUEdv7nj9d8rtLuxOZw4XAp6iXNvn8HiQlV/4ikZpcCEBHUeUcHhRBCCHGSSRoF574Id++BM/4KwXFQkgE/Pgz/HgzL7lLre4t69Y0L5bT+sfzfpzvYdqyQzUfyeejL3cwbnuT1HffMf/3CtmOFnuOySyrZnVFEWl4ZAPsyS9idUURhua1J11+y4Sh94oLrbO8XH8LiDWnNf2Et0LHSZUT3gSl/Uks4/PgwHPiu7a8ZFFV/EfrIHrCoyHubKQDO+pd68+WM+9RbfSbfqd46ocTwQADyymxYHU7/C3tD4oGdFFtdgJ7wwBrdrbRq7WbtLK81uEcI6waE6tTP+gJCi9G7jqHdWV1+wj0VtTb3AmP3yGekjBAKIYQQoqMJjlGL3p96B+z6FNa/qC472vwmbH5LXYY1+e76s9Z3cf9ZMJIHv9jN5a+tR6/TMXtoAovOGeJ53u50cSinjIoas9QWrz/Kf3484Hl88avrAPjHhcO5aKz3aF99ckqtxIUG1NkeHWwhu6Ttk9r40nECwiO/wtb31OLtOr06UjjqKq1bJXyIDDJhNuqxOVxkF1tJ8VczJSQeRYFim7rmz2uE0F2io541k+4Rwkq77ymj/uoJgrpgN8hsoNzmpNzqxGhQ22A26DEZfA+Mx4R4jwiGB8oIoRBCCCE6KKMFRl4KIxZA2q+w9gXY/406U23PF9DnTDUw7Dm53RPQdHQRQWaeu3SU3+dTooI48uRZXtvumtHfZzKbpkoKD2BzWn6d78+b0/KJD2u/NYw1aRsQFp+AbYvV9YP5hyBlAsx5Coacp04lFR2STqcjISyAo/nlZBZX1hMQxlFGAC6qAsKaawjLsqv28R8QBvhZQ2htYC2gW7DFSLnNSanVgdlYlYjGz+ggUGchcXSIBIRCCCGE6OB0OjXo6zkZsnbDmmdh1ydw8Cf11m2cGhj2nw167VeLdXULxnfnka/2YHcqnNJHXTq1NjWPJ775nT9M8Z0bo61pFxC+dwEc+kVdQzZiAYy60rsun+jQPAFhfesIQ+IpRg0WzQa91zROSt0Bof8po+6pnRX+ksrUM0IIEGIxklNipczmwOFSrx1cX0AY6h0QJkcE1nt+IYQQQogOJX4IXPAanPlX+PU5dfbd8U1qTeyEYeraw/6zZcRQQ3+c2puCchsPfL7Ls6TJYjRw42l9uOWMrlaYXm+Ci9+p+rWi+cUlhTbiwxuRWCYsmSJFHekNCzR61/MrbXiE0D0ltPaU0casIYTqgLLM6sDhVO/XN0JYu0hpt0gJCIUQQgjRCUX2hLP/DafdC+tfUrOTZu6E9xeoyWnO+KuaaV8Cw3an0+m4b84gbj+zH6nZpQSYDPSMCfKfk6MdaDdufNlSGHiWBIOdVKI7IKyv9ERECsVUBYQ11w8qilrOAyA0we/h/pLKNFQ+ws1d4LPM6qTC7vDa5kt4oAmjvvoPY7dIP1NhhRBCCCE6g9B4mPEw3LkTJt8FpmC1fMXiC+GNGeqUUkXRupVdUrDFyIiUCAYkhGoaDEJHKDshOiVPWt76AsLwFIoVNagKDajR0ctywVEB6CDMfwHRALPvNYSNKTsB6pRRUEcIy6wNJ6LR63VezyfLCKEQQgghTgZBUWqR+zu2wym3gTFQnUr67nnw1hw4ukHrFnYZL/6cyoebjtXZ/uGmY7z8y0ENWiQBoWimhMbUIgyKplgfAUCYsUZQV3RU/Tc0AYz+E7cE+RghVBTFEyAG+6kn6DnePWXU5qDc1vAIIcCgpDBAnUER0sC+QgghhBCdSkgszPy7GhhOvBkMFji6Dt6cCUsvh9wDDZ9DtEhHrEMoAaFoloTGrCHU6SgISAYg0lijrkrRcfXf8PprtnjKTtQYIbQ5XTjdBeYtjR8hdAeR9a0hBLh39gBSogJ5bP6wevcTQgghhOi0QuNh9hNwxzYYfbVa8m3vMnhxAiy7uzrXg2h1HbEOobYBodMO/5sHedoMj4rmcweE2SWVuFz+554XmNQ1glG6suqNhVXD5OH+p4tC9ZTQmiOE5dbq+0ENTBl1jwaWWp01RhXrP2ZMjyhW/+VMLpvQvd79hBBCCCE6vbAkOOc5uGkd9J8DihM2vwHPjYJfngJrqdYtPOm46xDWpmUdQm0DQoNJrZciOp24UAs6HdidCnllNr/75evV+iqRSlH1xqKqgDCigRFCH3UIy6uCQ7NRj9FPgXm3YM8axOopo0ENTDMVQgghhOhy4gaqCR8Xfg1Jo8FWCr88rgaGv70NLmeDpxCN465D+OHmYxwvKOd4QTkfbjrGo8v2sGCcNgMS2n87Hn4JbHlHzYAkOg2TQU9MiIWcEitZxZV1avi5FejCAYhy5lZv9IwQ1h8QuoO3Sq8Rwqq1gA2M9EHNEUIH+qq0ykGNOE4IIYQQokvqORmu/wl2fwY/PgwFR+CrO2Dzm+hmPqF1604KUofQF5dDLZp56BdIGqmmw61p9uNatEo0QkJYADklVk4UVTI0OdznPvku9b9npC29eqM7qUxE/b+CBJrVEcCaU0bLqkYLGzPSF1RjDaGhKiBsKKmMEEIIIUSXptPB0PNh4Nmw6TX45Uk4sR3j/+YyOvIUKBkFUbK0prnqq0O4L7OEAQmh7d4m7ZPKZP8OiSPAEqquJczc4X0THVZCI2oRFjjVfaJK9ldv9CSVaeQawppTRj1TPxse6QuxVE85La60AxAWaKrvECGEEEIIAWom+Em3wG2/wagrUdCRUrAW4ysTYc2z4NAmAcrJwl2HMDkykE9+S+fcF9Yw5z+rNGmL9sMlC5dp3QLRTO7SE1n1ZBotsKojc5GVR6EsD4wWqChQn2woy6ivgNDqHiFsxJRRc/WUUXdm0rAA7bu8EEIIIUSnERIH576Ac+SVFH9wE1HlB+GHh9QlX7OfgP6ztG5hp7ThUB4fbD7Gt7syiQ8LYNaQBB45d6gmbZFvx6LZ3COEJ/wEhC6XQkGFOqIXpSuBnN8hIEJ9MiAcAsLqPb97WmiZzYGiKOh0OsqakBwmuMaUUfcc7bAAGSEUQgghhGgqJWk0q/s/wFkpZRh/fgTyD8KSi2HAWTD36QZnfgk1O//Hvx3nw03HKLU6OGtYIjaHi/9eOYZ+8e0/VdSt4wSE2XvVqYTOWhkrB87Vpj2iQZ4RQj9TRksqq0fmIihVpwcbqgrRxzdc5y+0ajTPpajrCIPMRs9oYXADNQjVfdwBoZNKe1VAGNhxurwQQgghRKei06MMvwSGnAOrnob1L8O+r9VcIGfcDxNuBIN81/Llurc3sfFwPmcMjOPBeYM5rX8cBr2OxRuOat20DhAQ5h+GD65Qy0/odKBU1bSrSgLCQwXatU3Uq3qEsMLn8/nlanAfYnBi0Tkge49aexIgZVyD5w8yGzDodThdCiWVDoLMRk9SmcBGjBC6A8riCjsGg9qfZIRQCCGEEKKFAsJg5t9hxGWw7C44th6+/ytsXwpnP9Oo73ldzS/7c1h4Sk+umNiDXjHBDR/QjrRPKvPt/0FED/jzQTAFwS0b4JpvIGmUWgtFdFjugDCr2Pei4vyq+oSRgVXB/dENcHyTer/b+AbPr9PpCKka5SupSgrTlLITMSFqKYwSq4PCckkqI4QQQgjRquIHq9/bz3keAiMhaye8MUMNEitkUKemj26cRJnVwbzn13Dui7/yv7VHPN+VtaZ9QHhsozrEHBwNOr166zEJpj0E3/xF69aJerinjJZaHZ6AraaCqk4eFRaqThXN3g05e9UnuzXulyPPKF+lGgi6C9M3Zg1hWIARi9G7i4dKUhkhhBBCiNaj18Poq+DWzeqIIQpsfhNeGAc7Pqqe/dfFje4eyZMXDGfjX6dx+fjufLU9gwmP/4BLUVh9IJfSqkEPLWj/7VhxgiVEvR8UBSUnIKYfRKRAbqq2bRP1CrYYCbUYKbE6yCquJLTWdEz3lNHI0CBImAt7PlefiOkPIbGNuoZ6zgpK3AGhtfFlJ3Q6HXFhFo7lq1NaTQadJ3OpEEIIIYRoRcExcN7LMPIy+PpuyN0Pn/4BdiyFs/4NkT20bqFHYbmNh77czY+/Z6PTwZyhCTw0b4jfetWF5TaeWbGf1QdySS+sIDrYzMwhCdw9s3+TlyMFmY1cPC6Fi8elcDCnlA83HePllQd56tu9TOkXw+tXt/90W+1HCOMGQ+Yu9X7yWPj1P3B0Pax8GiJ7ato00TBPLcKiutNG80qrRgiDzTDmanVjYCSc+1Kjz+8e0fNMGXUXpm9EUhmAuNAAz/3YEAs699pUIYQQQgjR+npNgRvXwBl/VWeIpf4AL02Etc+DU7tRsJruWLqN/VmlvHvdeN5cOI6Nh/O579OdfvfPKraSVWzl/rmD+P6uqfzzohGs3J/DvR+3rGZ6n9gQ7ps7iPX3TeO5S0e16FwtoX1AOPUeUNQMkJxxPxSkwZuz4cD3MOcpbdsmGlRfcfrsEnVbXGgA9DkTrvoSblrbpIXGYZ6AsGqE0B0QNnKkLz7M4rkfG2qpZ08hhBBCCNEqjBY47S/q974ek8FeDt//DV6fBie2a9q01OwSVu7P4akLhjGqeyTjekax6JwhfLUjw2/m/AEJobxy5RimD46nR3Qwp/SN4Z6ZA/jx92wcVaXNWsKg1zFrSIImo4PQEaaM9p1efT+6D9y2Gcrz1ZEkGc3p8OLD3COEdTONZlclm4lzB2K9T2vy+d3TUN0jhJ46hH6G9GvzGiGscV8IIYQQQrSxmH5w9Vew9V1Y8QCc2Ab/PQMm3Qyn3w/moHZv0pa0QsICjAzvFuHZNrlvDHqdjq1HC5k9NKFR5ymptBMSYMRo0H58raW0Dwh9CYpqv2uV56vJa/Z9qya0GTwPZj9Vva7RF3ulmlp31yfgsEHfM9W50SFx1fssCq973AVvwLALqx8fXg3f3a8mWglLhql/hlGXt95rawdJVSOE6YX+RwjdQWNzhPoZIQxuRFIZ8B4VTAiXEUIhhBBCiHal16tLh/rPhm/vhd2fqdNH93yplqjoO63ew8ts3skLzUY9FmPzc0LklFo9mejdjAY9EYEmckp9Z86vLb/MxvM/pXLp+JRmt6Mj0SYg/Pb+xu87+/G2awfAp9dDSRZc9blaI++Lm+GrO+DCN/wf8919sP97uOh/ah2W5X9Wayle9733fue+5D0CGlAjSCw4AksuhrHXwgWvw6GV8OVtEBrvfUwHlxKl/rJzLL+8znPZJVUjhGHND8RqB4RlTUgqAxAZZPbcv2Rs92a3QwghhBBCtEBoPFz0NgxfAF//CQrT4L3zYfglMOtxNSmNDzOe34Testvz+I5p/bhrRv86+z35zV5eWXmw3ib8cHfTZ6vVVlJp55q3N9E3LoQ7p9dtR2ekTUCY2bIFmK0mZ5+60PX6nyF5tLptzj9g8YVqsc2wxLrHVBbBlnfVIM49BfLcl+DFcXBsk/f6uIBwtfP7svlNtf7irMfUx7ED4Og6WPdSpwoIe0SrhTXT8su8tiuK4pmHHdeCtXvuKaPFVb8MFVU0rZ7gjMHxLN6QxnmjkhnWzceorRBCCCGEaD8DZkPPU+Gnv8OGV2HHB3BghRoUjlhQZ8nYitvGkZSU7HlsNvqeonn9lF5cOKZbvZfuHhVEbIiF3FojgQ6ni8IKO7Eh9X9nLbU6uPrNjYRYDLx65RhMTZwuane6uPrNjTx23rAOVZxem4Bw4TJNLlvHsY1q0OYOBgF6n65OHU3fDGHz6h6TsQ1cdnU/t9j+EJ4Cxzd6B4TL71FH/SJ7qiOBo66o7uTHNnmfA9Qh82/va5WX1l66V40QZhRWYne6PB+MEquDSru6yDauBWv3ao8QugPCiKDGBYSxoRa+vn1Ks68vhBBCCCFamSVUTR457GL1u3L2bvj8RjU4PPsZiOrl2TXYbKxT2syX6BAL0Q0EdACje0RQXOlg5/Eiz2DB2oN5uBSFUd0j/B5XUmnnqjc3Yjboef2qcQQ0o5SZyaBnb2ZJk49ra9qvIfylnkyiOp2aoaitlGZBcK16eAajmtCmNMvPMdlqCt3ACO/twbHex5zxV+g1FUyBcPAndWjcVgYTb6y+du1afMFxYC0Ge4V6nC8Oq3pzs6qdym63Y7fXLQ7f1iID9FiMeqwOF2m5JfRwB4hVI4ahAUaMOhd2e/MyMAUa1QC6uMJGpdXmCQyDjWjyejsD9/si74+oSfqF8EX6hfBF+oXwpU36RfxwuPYH9OtfRL/6H+gO/Yzy0iRcU/+Mo9u5rXedGvrGhXJa/1j+79MdPHbeMBxOFw99uZt5w5NqJEus5LLX1/Pvi0cyMiWCkko7V76xkUq7k2evHEmJ1U6JVX0fooMtGPSNT4Q5f2QyH2w6xv/NGdgmr685tA8I937l/djpUOcU643qyFpzAsIVD8Gvz9a/zy2bmn7epqjZ7sQRYCuHtc9VB4TNtfrfsPLJ6sfFaqC1atUq9uzZ07JzN1OEyUCWQ8cn365kYIQCwP4iHWAgSGdn+fLlzT733gL1POnZ+Xz61Te4u+zaX37kJEjq1KZWrFihdRNEByT9Qvgi/UL4Iv1C+NI2/aI/wf0fZcSxt4kt3YPhp0cos/63Da6j+s+CkTz4xW4uf209ep2O2UMTWHTOEM/zdqeLQzllVFQlM9yVXsy2Y4UAnPaPX7zOtfovZ3hyajSG0+Vi8fpj/Jqay9Dk8Dp5MR44e3DzXlQLaB8Q3rim7rbKYvj8JhjkY8pmY5xyG4xsIFtnZE8IiYeyHO/tTgdUFKjP+RISB04bVBR6jxKW5fg/BqDbWFj1tDq6Z7So+5bWunZZNljC/I8OAky5GybdUv04PR2eGczUqVPp2bOn/+Pa0Of5W8jal0tC36HMrcq2ZN9+AvbspFdCFHPnNr+mSnxaAf/duwm9JYjxk8fA5jUEmw3MO3tmazX/pGO321mxYgUzZszAZGrc1Fpx8pN+IXyRfiF8kX4hfGmXfqFcg2PHUgw/PEB4cUbbXAOICDLXWwg+JSqII0+e5Xk8qU+01+OW2JdVwpDkMAAO55Z6PadDm5J72geEvgSEqUXqlyxQF5c2VXCM30xFXlLGq0liMrZCUlWnOLwSFBckj/V9TNJI0JvU/QZXDWXnHoCiY9BtvP9rZe6AgAg1GAR1reGBWr+wHPwZujUQPBkt1ecAsBQDYDKZNPuj3SM6BMjleGGlpw15Zeowenx4YIvaFRmiBselVieldnX0MTxQu9famWjZJ0THJf1C+CL9Qvgi/UL40ub9YuxVMHAOLL4V+LDtrqORpTdM0roJdXTcSXeVxWAtattrxA5QM3p+eTsc/w2OrldLSAy9oDrDaHEGPD9WfR7UJDSjr4Tv/gqHV6nB5Oc3q8GgO6HMvm/gt/9B1h7IOwibXlenek74Y/W1x16rlp74/gHI2Q8bX1Prsky6uW1fcxvoHx8K4LVI9lCOuobQnYW0uaqTytibnGFUCCGEEEJ0QiGxcNa/tG5Fl6H9COH6V2ptUKAkU80y1HdG21///NfUIPCdc9TsooPOUbMeuTntkHcA7DXq7M16Qt33gyvV6aN9qgrTu+lNsOk1tei8okBUb7W8xOiF1ftE9oTLPlRrGm54BcKS4JznO1XJCbfBSeqw9+8nij3b9merwWH/+JAWndsdENqd1WUsGpthVAghhBBCiI7oQFYJ6YUV2J2K1/YZg+tZgtZGOkBA+KL3Y50egmJgxKXqerm2FhRVfxH6yB6wqNZIpSlA/dXC3y8X/aart4b0muJ7DWUnMyA+FL0OckttZJdUEhtiITVLnRPtHj1srmCzEZ1OjauP56tBebiMEAohhBBCiE7oaF45N7y7mX1ZJegAdzjoXj146InWWavYFNoHhHfu1LoFooUCzQZ6xQRzMKeMPRnF9I8PpcTqwKjX0bOFU0b1eh3RwWZyS23srwoyJSAUQgghhBCd0cNf7SYlKogl109kylM/8cWtp1JQbufvX//OX+cO0qRNHXcNoehUBiephT33nChmf5Y6XbRnTDBmY8u7mHsd4o7jhYCaGUoIIYQQQojOZsvRAu6e0Z+oYDN6nQ6dTse4nlHcO2sAi77crUmbtB8h/PZ+39t1OjWbZlRvGDBXndopOqzBiWF8tT2DPRnFmPRqENjS9YNuPaKC+C2tgIwidQ2hjBAKIYQQQojOyOlSCLGoIVhksJms4kr6xIaQHBnIoVplKNqL9gFh5g44sR1cTojpq27LOwg6A8T0UzN0fvdXuPY7iBuobVuFX0Or6qmsP5SHUa/Ogu4X17L1g261M5Umhge0ynmFEEIIIYRoTwMSQtlzopiUqCBGpkTw6spDmA16lmw8SvcmFLhvTdoHhAPmqgXez31JrT8Iam3AL2+D7pNg9NXwyR/UbJxXfqZpU4V/E3tHkxAWQGZxJZ9vUwuJDk0Ob5Vz94j2/nCM6h7ZKucVQgghhBCiPd16Zj8qbA4A7p7Rn2v/t4mLXl1HZJCZFy4dpUmbtA8I1z4HV35eHQyCWuvv9Pvg3fNg4k1w2l/U+6LDMhn0LDy1J09+sxeAESkRnDkwrlXOXTMgjAgy0TNam19PhBBCCCGEaInT+sd67veMCeanP51OYbmN8EATOp2uniPbjvZJZSqLoSyn7vayXLBWFToPCFfrAYoO7dJx3QkNMGLU63jivGEY9K3TqWtmKh2YEKrZh0UIIYQQQojWFhFk1vT7rfYjhAPnwhe3qIXbk0ar2zK2wPd/g4FVdTjSf4PoPtq1UTRKeJCJL245FZvTxcCEsIYPaKSaheijQyytdl4hhBBCCCHa2qPL9jR63wfOHtyGLfFN+4Dw7GfV9YEfXwsudT4teqNamH72E+rjmP5wzvOaNVE0Xu/Y1sksWpNOp6N7VBBH88u5YHRyq59fCCGEEEKItrI7o0jrJtRL+4DQEqIGe7OegIIj6rbInup2t8ThWrRMdCAf/HEiR3LLmdQnWuumCCGEEEII0WhLb5ikdRPqpX1A6GYJgYShWrdCdFCJ4YEkhgdq3QwhhBBCCCGa7T8/HPD7nE4Ht0/r146tUXWMgPDQL3BopZpcRlG8n5v/oiZNEkIIIYQQQojW9N3uTK/HDpeLY/kVGPU6ukcHddGA8JcnYeVTkDQKQhLU0FgIIYQQQgghTjLL75hSZ1tJpZ17PtrOrCEJGrSoIwSEm9+E+S/DiAVat0QIIYQQQggh2lVogIm7ZvTnurc3c/7obu1+fe3rEDptkDJe61YIIYQQQgghhCZKKh2UVGpTd137EcLRV8HOj+G0v2jdkk7J5XIBcOLECYxG7f9zCu05HA5yc3NJT0+XPiE8pF8IX6RfCF+kXwhf2rtfnDhxAqj+rnuyeOvXw16PFQWyS6x8tvU4pw+I06RN2n/KHVb47W01sUz8ENCbvJ+f/bgWreo0jh07BsApp5yicUuEEEIIIYRoXVlZWXTv3l3rZrSaN9Z4B4R6nY6oYDMXjO7GzWf01aRNOkWpndaznb19dv3PL1zWPu3opPLz84mOjmbXrl2Eh4dr3RzRAZSUlDB48GD27NlDaGio1s0RHYT0C+GL9Avhi/QL4Ut79wuXy0VWVhajRo2Skeo2pn1AWJ+sPRA/WOtWdGjFxcWEh4dTVFREWFiY1s0RHYD0CeGL9Avhi/QL4Yv0C+GL9IuTV8cLt60l6prCre9CxlZ4qEDrFgkhhBBCCCFEiz26bI/P7TrAYtLTIzqYmYPjiQgyt1ubOk5AeORXNQjc8yWEJsCgeTD3H1q3SgghhBBCCCFaxe6MInanF+NUFHrHBgNwOKcMvV5Hn9gQ3l2XxmNf/87HN06iX3z7TNnWNiAsyYJti9VA0FoCQ84DpxUWLIG4gZo2rbOwWCw89NBDWCwWrZsiOgjpE8IX6RfCF+kXwhfpF8IX6RetY8bgBCICzfzjouGEBqjJNIsr7fzfJzsY2yOKS8d35/alW3lk2R7evW5Cu7RJuzWESy6BtLXQbyYMvxj6Tge9AR6Jhht/lYBQCCGEEEIIcVKZ8PgPvHfdhDqjf/uzSrjyjQ1suH86u9KLuPKNDWx9cGa7tEm7EcIDK2DCjTDuOojuo1kzhBBCCCGEEKI9lFQ6yC210S/ee3teqY3SSgcAYQEm7M72G7PTt9uVarv2O7CVwKunwWtnwob/QlmeZs0RQgghhBBCiLY0Y3A8f/lkO9/uyuREUQUniir4dlcm936yg5lDEgDYdryQXjHB7dYm7ctO2Mpg16ew9T1I/w0UJ8x6HEZdARapfSOEEEIIIYQ4OZRZHTy6bA+fbknH4XIBYNTruWBMMg+cPZggs5HdGUUADElqnxrj2geENeUegC3vwI4PoLIIep8Bly3VulVCCCGEEEII0WrKrA6O5pcD0D0qiGCLdiv5tJsy6ktMP5j5KNz9O1zwhtat6fBefPFFevbsSUBAABMmTGDjxo1aN0loaNGiReh0Oq/bwIGSnKmrWbVqFfPmzSMpKQmdTsfnn3/u9byiKDz44IMkJiYSGBjI9OnTOXDggDaNFe2moX6xcOHCOn8/Zs+erU1jRbt44oknGDduHKGhocTFxTF//nz27dvntU9lZSW33HIL0dHRhISEcMEFF5CVlaVRi0V7aEy/OP300+v8vbjxxhs1anHnFWwxMigxjEGJYZoGg9DRAkI3vQEGnS2jg/X44IMPuPvuu3nooYfYsmULI0aMYNasWWRnZ2vdNKGhIUOGcOLECc9tzZo1WjdJtLOysjJGjBjBiy++6PP5p59+mueee45XXnmFDRs2EBwczKxZs6isrGznlor21FC/AJg9e7bX34/333+/HVso2tvKlSu55ZZbWL9+PStWrMButzNz5kzKyso8+9x111189dVXfPTRR6xcuZKMjAzOP/98DVst2lpj+gXA9ddf7/X34umnn9aoxZ3Tr6m5PP3tXu79eAd//mi7100LHWvKqGi0CRMmMG7cOF544QUAXC4XKSkp3Hbbbfzf//2fxq0TWli0aBGff/4527Zt07opooPQ6XR89tlnzJ8/H1BHB5OSkvjTn/7EPffcA0BRURHx8fG8/fbbLFiwQMPWivZSu1+AOkJYWFhYZ+RQdB05OTnExcWxcuVKpk6dSlFREbGxsSxZsoQLL7wQgL179zJo0CDWrVvHxIkTNW6xaA+1+wWoI4QjR47k2Wef1bZxndSzP+znuR8PMKxbBHGhFnS1nv/vVWPbvU0dc4RQ1Mtms/Hbb78xffp0zza9Xs/06dNZt26dhi0TWjtw4ABJSUn07t2byy+/nKNHj2rdJNGBHD58mMzMTK+/HeHh4UyYMEH+dgh++eUX4uLiGDBgADfddBN5eZL5uyspKlKTWERFRQHw22+/Ybfbvf5eDBw4kO7du8vfiy6kdr9wW7x4MTExMQwdOpT77ruP8vJyLZrXKS3ecJR/XjSCL245ldeuGst/a920oO2EVdEsubm5OJ1O4uO9C5jEx8ezd+9ejVoltDZhwgTefvttBgwYwIkTJ3j44YeZMmUKu3btIjRUMvYKyMzMBPD5t8P9nOiaZs+ezfnnn0+vXr04ePAg999/P3PmzGHdunUYDAatmyfamMvl4s477+TUU09l6NChgPr3wmw2ExER4bWv/L3oOnz1C4DLLruMHj16kJSUxI4dO7j33nvZt28fn376qYat7TzsThdjekRq3QwvEhAKcZKYM2eO5/7w4cOZMGECPXr04MMPP+S6667TsGVCiI6u5nThYcOGMXz4cPr06cMvv/zCtGnTNGyZaA+33HILu3btknXnwou/fnHDDTd47g8bNozExESmTZvGwYMH6dOnT3s3s9O5ZFwKX2zL4PZp/bRuiocEhJ1QTEwMBoOhTqavrKwsEhISNGqV6GgiIiLo378/qampWjdFdBDuvw9ZWVkkJiZ6tmdlZTFy5EiNWiU6ot69exMTE0NqaqoEhCe5W2+9lWXLlrFq1Sq6devm2Z6QkIDNZqOwsNBrlFC+a3QN/vqFLxMmTAAgNTVVAsJGsNpdvL/hEGtScxmUEIrR4L2C74GzB7d7m2QNYSdkNpsZM2YMP/74o2eby+Xixx9/ZNKkSRq2THQkpaWlHDx40OuLv+jaevXqRUJCgtffjuLiYjZs2CB/O4SX48ePk5eXJ38/TmKKonDrrbfy2Wef8dNPP9GrVy+v58eMGYPJZPL6e7Fv3z6OHj0qfy9OYg31C1/cyezk70Xj7M0sZnBSGHod7MsqYXdGkee2J6NYkzbJCGEndffdd3P11VczduxYxo8fz7PPPktZWRnXXHON1k0TGrnnnnuYN28ePXr0ICMjg4ceegiDwcCll16qddNEOyotLfUaFT58+DDbtm0jKiqK7t27c+edd/L3v/+dfv360atXLx544AGSkpK8Mk6Kk099/SIqKoqHH36YCy64gISEBA4ePMhf/vIX+vbty6xZszRstWhLt9xyC0uWLOGLL74gNDTUsy4wPDycwMBAwsPDue6667j77ruJiooiLCyM2267jUmTJkmG0ZNYQ/3i4MGDLFmyhLlz5xIdHc2OHTu46667mDp1KsOHD9e49Z3D0hv8/6CyL7OkHVtSgyI6reeff17p3r27YjablfHjxyvr16/XuklCQ5dccomSmJiomM1mJTk5WbnkkkuU1NRUrZsl2tnPP/+sAHVuV199taIoiuJyuZQHHnhAiY+PVywWizJt2jRl37592jZatLn6+kV5ebkyc+ZMJTY2VjGZTEqPHj2U66+/XsnMzNS62aIN+eoPgPLWW2959qmoqFBuvvlmJTIyUgkKClLOO+885cSJE9o1WrS5hvrF0aNHlalTpypRUVGKxWJR+vbtq/z5z39WioqKtG14J1ZSaVcWr09TznlhjdLr/5Zp0gapQyiEEEIIIYQQ7WjDoTw+2HyMb3dlEh8WwKwhCcwZmsCIlIh2b4tMGRVCCCGEEEKINpZdUsnHvx3nw03HKLU6OGtYIjaHi/9eOYZ+8dqVCJOAUAghhBBCCCHa0HVvb2Lj4XzOGBjHg/MGc1r/OAx6HYs3HNW6aRIQCiGEEEIIIURb+mV/DgtP6ckVE3vQKyZY6+Z4kbITQgghhBBCCNGGPrpxEmVWB/OeX8O5L/7K/9YeIb/MpnWzAJCkMkIIIYQQQgjRDsptDpZtP8GHm4+x/XghTpfC384azMXjUgixaDN5UwJCIYQQQgghhGhnB3NK+XDTMT7dmk5xhZ0p/WJ4/epx7d4OCQiFEEIIIYQQQiNOl8IPv2fx0eZjEhAKIYQQQgghhGg/klRGCCHESW3hwoXMnz9fs+tfeeWVPP74443ad8GCBfzrX/9q4xYJIYQQ1WSEUAghRKel0+nqff6hhx7irrvuQlEUIiIi2qdRNWzfvp0zzzyTtLQ0QkJCGtx/165dTJ06lcOHDxMeHt4OLRRCCNHVSUAohBCi08rMzPTc/+CDD3jwwQfZt2+fZ1tISEijArG28oc//AGj0cgrr7zS6GPGjRvHwoULueWWW9qwZUIIIYRKpowKIYTotBISEjy38PBwdDqd17aQkJA6U0ZPP/10brvtNu68804iIyOJj4/ntddeo6ysjGuuuYbQ0FD69u3LN99843WtXbt2MWfOHEJCQoiPj+fKK68kNzfXb9ucTicff/wx8+bN89r+0ksv0a9fPwICAoiPj+fCCy/0en7evHksXbq05W+OEEII0QgSEAohhOhy/ve//xETE8PGjRu57bbbuOmmm7jooos45ZRT2LJlCzNnzuTKK6+kvLwcgMLCQs4880xGjRrF5s2b+fbbb8nKyuLiiy/2e40dO3ZQVFTE2LFjPds2b97M7bffziOPPMK+ffv49ttvmTp1qtdx48ePZ+PGjVit1rZ58UIIIUQNEhAKIYTockaMGMHf/vY3+vXrx3333UdAQAAxMTFcf/319OvXjwcffJC8vDx27NgBwAsvvMCoUaN4/PHHGThwIKNGjeLNN9/k559/Zv/+/T6vkZaWhsFgIC4uzrPt6NGjBAcHc/bZZ9OjRw9GjRrF7bff7nVcUlISNpvNazqsEEII0VYkIBRCCNHlDB8+3HPfYDAQHR3NsGHDPNvi4+MByM7OBtTkMD///LNnTWJISAgDBw4E4ODBgz6vUVFRgcVi8Up8M2PGDHr06EHv3r258sorWbx4sWcU0i0wMBCgznYhhBCiLUhAKIQQossxmUxej3U6ndc2dxDncrkAKC0tZd68eWzbts3rduDAgTpTPt1iYmIoLy/HZrN5toWGhrJlyxbef/99EhMTefDBBxkxYgSFhYWeffLz8wGIjY1tldcqhBBC1EcCQiGEEKIBo0ePZvfu3fTs2ZO+fft63YKDg30eM3LkSAD27Nnjtd1oNDJ9+nSefvppduzYwZEjR/jpp588z+/atYtu3boRExPTZq9HCCGEcJOAUAghhGjALbfcQn5+PpdeeimbNm3i4MGDfPfdd1xzzTU4nU6fx8TGxjJ69GjWrFnj2bZs2TKee+45tm3bRlpaGu+88w4ul4sBAwZ49lm9ejUzZ85s89ckhBBCgASEQgghRIOSkpL49ddfcTqdzJw5k2HDhnHnnXcSERGBXu//f6V/+MMfWLx4sedxREQEn376KWeeeSaDBg3ilVde4f3332fIkCEAVFZW8vnnn3P99de3+WsSQgghQArTCyGEEG2moqKCAQMG8MEHHzBp0qQG93/55Zf57LPP+P7779uhdUIIIYSMEAohhBBtJjAwkHfeeafeAvY1mUwmnn/++TZulRBCCFFNRgiFEEIIIYQQoouSEUIhhBBCCCGE6KIkIBRCCCGEEEKILkoCQiGEEEIIIYTooiQgFEIIIYQQQoguSgJCIYQQQgghhOiiJCAUQgghhBBCiC5KAkIhhBBCCCGE6KIkIBRCCCGEEEKILkoCQiGEEEIIIYTooiQgFEIIIYQQQoguSgJCIYQQQgghhOiiJCAUQgghhBBCiC5KAkIhhBBCCCGE6KIkIBRCCCGEEEKILkoCQiGEEEIIIYTooiQgFEIIIYQQQoguyqh1A4QQQgghhBCiq7A7XeSUWKmwO4kONhMRZNa0PRIQCiGEEEIIIUQbKrU6+GxrOl9tz2D7sULsThcKoAMSwwOZ0i+GS8d3Z0RKRLu3TacoitLuVxVCCCGEEEKILuD11Yd44edUekQFMW1QPCNSIogPsxBgNFBYYWd/Zgkbj+Tz/e5MRnaP5OFzhtArJrjd2icBoRBCCCGEEEK0kdve38ptZ/alf3xovftZHU4+2nwcs0HPxeNS2ql1EhAKIYQQQgghRJclWUaFEF3G22+/jU6n48iRI1o3pdna+jWcDO+RLz179mTRokVaN6NVnaz/rZqjo74XHbVdQoj2tyu9iKe+3UthuQ2Af363T+MWVZOAUAjRql566SV0Oh0TJkzQuimaOeeccwgKCqKkpMTvPpdffjlms5m8vLx2bFnzrF27lkWLFlFYWKh1U9qV9GXf5H2pq6t+RoQQjXffpzsJNhv447u/UVxpZ+3BXK2b5CEBoRCiVS1evJiePXuyceNGUlNTtW6OJi6//HIqKir47LPPfD5fXl7OF198wezZs4mOjm7n1tXvyiuvpKKigh49eni2rV27locffrjLfdmVvuybvC91+fuM+Po8CSG6JotRz61n9uP+uYO49+MddKQ1exIQCiFazeHDh1m7di3//ve/iY2NZfHixVo3qU2VlZX53H7OOecQGhrKkiVLfD7/xRdfUFZWxuWXX96WzWsWg8FAQEAAOp1O66Zoqqv1ZfDfn2vqKu9LY96LxpDPkxDCLcBkAGBESgSnD4hlV3qRxi2qJgGhEKLVLF68mMjISM466ywuvPBCn18WFy1ahE6nIzU1lYULFxIREUF4eDjXXHMN5eXlXvv+8ssvjB07loCAAPr06cOrr77qOb6mhQsX0rNnT7/Xqk9aWho333wzAwYMIDAwkOjoaC666KI6a37c59qzZw+XXXYZkZGRTJ482ec5AwMDOf/88/nxxx/Jzs6u8/ySJUsIDQ3lnHPO8dqenp7OtddeS3x8PBaLhSFDhvDmm2/W2363rVu3MmfOHMLCwggJCWHatGmsX7++zn7p6elcd911JCUlYbFY6NWrFzfddBM2m7qmofaap0WLFvHnP/8ZgF69eqHT6dDpdLz11lvodDqfo6BLlixBp9Oxbt26etuclZVFREQEN954o8/n8/Ly0Ol03HPPPY16D1pTY/oydI3+3Jz3BRrua03Zp7mfi8YcW9970Zj3099n5MiRI37XEDbm89qUvlWfDz74gNGjRxMYGMigQYP44YcfUBSFIUOG8NhjjzX6PEKIlvnTzP44nC4ALhnXnRcuG61xi6pJYXohRKtZvHgx559/PmazmUsvvZSXX36ZTZs2MW7cuDr7XnzxxfTq1YsnnniCLVu28PrrrxMXF8dTTz0FqF+YZs+eTWJiIg8//DBOp5NHHnmE2NjYVm3zpk2bWLt2LQsWLKBbt24cOXKEl19+mdNPP509e/YQFBTktf9FF11Ev379ePzxx6kvSfPll1/O//73Pz788ENuvfVWz/b8/Hy+++47Lr30UgIDAz3bs7KymDhxIjqdjltvvZXY2Fi++eYbrrvuOoqLi7nzzjv9Xmv37t1MmTKFsLAw/vKXv2AymXj11Vc5/fTTWblypWetV0ZGBuPHj6ewsJAbbriBgQMHkp6ezscff0x5eTlms7nOuc8//3z279/P+++/zzPPPENMTAwA5513Hg899BCLFy/mvPPO8zpm8eLF9OnTh0mTJvl/44EHHngAm83GI4884vP56OhoEhMT2bRpU73naQtN6ctw8vdnt8a+L43pa43ZpyWfi6Ye6+u9aMz76e8z4u+/bWM/r24N9a36/O1vf+Oxxx5j4cKFXHfddfznP//hqquu4rXXXuP48eNef5uEEG1rVPdIr8ezhiRo1BIfFCGEaAWbN29WAGXFihWKoiiKy+VSunXrptxxxx1e+z300EMKoFx77bVe28877zwlOjra83jevHlKUFCQkp6e7tl24MABxWg0KrX/dF199dVKjx496rTJfS23t956SwGUw4cPe7aVl5fXOW7dunUKoLzzzjt1znXppZf6fxNqcDgcSmJiojJp0iSv7a+88ooCKN99953X9uuuu05JTExUcnNzvbYvWLBACQ8P97TT12uYP3++YjablYMHD3q2ZWRkKKGhocrUqVM926666ipFr9crmzZtqtNel8vl9/z/+Mc/6mxTFEW57777FIvFohQWFnq2ZWdnK0ajUXnooYf8vzmKohw9elQxmUzKzTffXO9+Y8eOVVJSUurdpzF69OjRYJvcGtuXFaXr9GdFadr70pi+1ph9WvK5aOyx9b0XjX0//X1GWvJ5bWzf8mfVqlUKoNx7772ebR9//LECKEOHDvXaLoRoPxU2h1JudXgeH8svU15ffUhZuS9bszbJlFEhRKtYvHgx8fHxnHHGGQDodDouueQSli5ditPprLN/7WmCU6ZMIS8vj+LiYpxOJz/88APz588nKSnJs0/fvn2ZM2dOq7a75iid3W4nLy+Pvn37EhERwZYtWxpstz8Gg4EFCxawbt06r+liS5YsIT4+nmnTpnm2KYrCJ598wrx581AUhdzcXM9t1qxZFBUV+WwLgNPp5Pvvv2f+/Pn07t3bsz0xMZHLLruMNWvWUFxcjMvl4vPPP2fevHmMHTu2znmas8bpqquuwmq18vHHH3u2ffDBBzgcDq644op6j33zzTex2+1ce+21nm02m42Kigqv/UwmU51tba2pfRlO/v4MjX9fGtPXGrNPSz4XzTnW13vR1PezIY39vNbXrpp9qz7/+c9/iIyM5G9/+5tnm3sqcmpqKnfddVeT2y+EaLnr39nMJ1uOA1BUYWf+i2t5ffUhrn9nM++uT9OkTRIQCiFazOl0snTpUs444wwOHz5MamoqqampTJgwgaysLH788cc6x3Tv3t3rcWSkOpWioKCA7OxsKioq6Nu3b53jfG1riYqKCh588EFSUlKwWCzExMQQGxtLYWEhRUV1F3z36tWr0ed2J41xJ5c5fvw4q1evZsGCBRgMBs9+OTk5FBYW8t///pfY2Fiv2zXXXAPgcy2i+9jy8nIGDBhQ57lBgwbhcrk4duwYOTk5FBcXM3To0Ea3vyEDBw5k3LhxXuvIFi9ezMSJExv87/T1118TGxvLmDFjPNsuu+wy5s+f77VfXl6eJxOr1Wrl2muvpXv37oSFhTFx4sQG1yk2VXP6Mpz8/bkp70tj+lpj92nJ56Kpx/p6L5r6fjaksZ/XmurrW/64A885c+YQEhJS5/lrrrmG+Ph4oH0+V0KIarvSixjfKwqAb3aeICbEzK/3nsm/Lx7J278e1qRNsoZQCNFiP/30EydOnGDp0qUsXbq0zvOLFy9m5syZXttqBkQ1KY1Yx1Sbv9Etf6M5Nd1222289dZb3HnnnUyaNInw8HB0Oh0LFizA5XLV2b/miEFDxowZw8CBA3n//fe5//77ef/991EUpU52Ufd1rrjiCq6++mqf5xo+fHijr9uerrrqKu644w6OHz+O1Wpl/fr1vPDCC/UeoygKO3furLNWav369Zx77rmex0VFRRw8eJALLrgAAIfDQc+ePVmzZg3dunXjww8/ZN68eRw5csTnl97maE5fhpO/Pzf3fWmJlnwumnOsr/eiqe9nW2hO3zp06BAlJSWMHu2dtCInJweAW265xbOtPT5XQohqFXYnwRY1BFt9IJfZQxPQ63WM6h5BemH7zohxk4BQCNFiixcvJi4ujhdffLHOc59++imfffYZr7zySqO/fMbFxREQEOCzxpmvbZGRkT5r5KWlNTz14uOPP+bqq6/mX//6l2dbZWVlq9Xcu/zyy3nggQfYsWMHS5YsoV+/fnUScMTGxhIaGorT6WT69OlNOn9sbCxBQUHs27evznN79+5Fr9eTkpJCSEgIYWFh7Nq1q8mvob7ppAsWLODuu+/m/fffp6KiApPJxCWXXFLv+UpKSqisrCQhoXpB/datW0lPTyciIsKz7ccff8TpdHoCjeDgYB588ME61963b5/XSGNLtHZfhpOjPzflfYmNjW2wrzV2n5Z8Lpp7bE2NfT8bO+W6sZ/XlnIHfu4EN25PPPFEne3t8bkSQlTrGR3M97szmTUkgVX7c7h2sjo7Ia/URojFpEmbJCAUQrRIRUUFn376KRdddBEXXnhhneeTkpJ4//33+fLLLxsMFNwMBgPTp0/n888/JyMjw7PuKjU1lW+++abO/n369KGoqIgdO3Z4fvU/ceKE38Lwta9V+5f2559/vlGjMY3hDggffPBBtm3bxqJFi3y24YILLmDJkiXs2rWrzjS6nJwcvxkLDQYDM2fO5IsvvuDIkSOeNUJZWVksWbKEyZMnExYWBsD8+fN577332Lx5c511W4qi+P1SGxwcDOAzqIiJiWHOnDm89957VFZWMnv27DpfQmuzWCyAmonS7dlnnyUuLo7c3FxAHQ375z//SVhYmM9+BXDgwAHy8/NbbdplW/Rl6Pz9uanvi16vb7CvNWafln4umnts7fM05v2s7zNS+3yN/by2RHh4OIBXwL1kyRJWrVoFqEGtP639uRJCeLt9Wj/uWLqVR5ft4ZQ+MYzpoU4DX3UghyFJLf/8N0fXDQiddijNAnsFBEVDUJTWLRKiU/ryyy8pKSmpU1PPbeLEiZ4C1k35Er1o0SK+//57Tj31VG666SacTicvvPACQ4cOZdu2bV77LliwgHvvvZfzzjuP22+/nfLycl5++WX69+/fYOKHs88+m3fffZfw8HAGDx7MunXr+OGHHzzr1lqqV69enHLKKXzxxRcAfovRP/nkk/z8889MmDCB66+/nsGDB5Ofn8+WLVv44YcfyM/P93uNv//976xYsYLJkydz8803YzQaefXVV7FarTz99NOe/R5//HG+//57TjvtNG644QYGDRrEiRMn+Oijj1izZo3X6FxN7lGCv/71ryxYsACTycS8efM8X4KvuuoqT6Dw6KOPNvieWCwWxo0bx+rVq7n//vuprKxk+fLl3H333Tz99NMMHTqUb7/9lnXr1vHKK694vtzWVFFRwRVXXMF9993n8/nmaKu+DJ27PzfnfWlMX2vMPi35XLTkWLfGvp/+PiO+NPbz2hKDBg2iV69ePPfccwQFBaHX63nyySe5+OKL+fDDD1m0aBF33303w4YN8zquLT5XQgjVv7/fx4zBCcwdlsjYnpFkF1sZnFgdAJ7aN0a7UhTtntdUS5XFirLxNUV5c46iPBqnKIsiFOWhcPXffw9RlC9uVZTjm7VupRCdyrx585SAgAClrKzM7z4LFy5UTCaTkpub60mlnpOT47WPr/TsP/74ozJq1CjFbDYrffr0UV5//XXlT3/6kxIQEFDnGt9//70ydOhQxWw2KwMGDFDee++9RqXpLygoUK655holJiZGCQkJUWbNmqXs3btX6dGjh3L11Vd79vPX7sZ48cUXFUAZP358vftlZWUpt9xyi5KSkqKYTCYlISFBmTZtmvLf//633tegKIqyZcsWZdasWUpISIgSFBSknHHGGcratWvrXCMtLU256qqrlNjYWMVisSi9e/dWbrnlFsVqtdZ7/kcffVRJTk5W9Hp9neetVqsSGRmphIeHKxUVFY16T3bs2KGMHj1asVgsyujRo5X169crhYWFyrRp05SAgAClf//+yhtvvOHzWJvNppx11lnKZZdd5ilP0JDGlJ1oal9WFP/94mTqz815XxSl4b7W2H1a8rlozLH1vReNfT8VxfdnpCWf16b0LV+2bt2qTJw4UbFYLEpkZKTy17/+VXG5XMq1116rGI1G5e233/bavzmfKyFE493z4TZl9CPfKxMe+0G5/9Mdyk97sxSr3al1sxRFURSdojRjxXtntPYFWP1PiOwFA+ZA8mgITQRjAFQUQvYeOLoO9i6D5LEw9x8Q3UfrVgshapk/fz67d+/mwIEDWjdFVHE4HCQlJTFv3jzeeOONNr2Wy+Xisssuo6ysjM8++wyjsXETXXr27MnChQt9TtnVkvRn0RE093MlhGgal0thc1oBP/6exYo9WWSXWJncN4YZg+OZNiiOiCCzJu3qOp/4jC1wzTcQN8j3893GwOgrwfEMbH0P0tZKQCiExioqKrySdxw4cIDly5f7zRootPH555+Tk5PDVVdd1ebX+uMf/8iJEyf47rvvOt2XVunPoqPqzJ8rIToTvV7H+F5RjO8VxX1zB5GaXcIPv2ezZONR7vtsJyO7RTB9cBznjEgmITyg3drVdUYIhRCdTmJiIgsXLqR3796kpaXx8ssvY7Va2bp1K/369dO6eV3ehg0b2LFjB48++igxMTHNKtTdFGlpafTs2ZOAgACvVPzffPMNU6ZMqffYjjBCKP1ZdEQt+VwJIVpPbqm1auQwm/G9IrlhavsNTHXNn4HsFaAoYA5SHxcehd+XQWx/6Nv89NRCiNY1e/Zs3n//fTIzM7FYLEyaNInHH39cvjx3EC+//DLvvfceI0eO5O23327z6/Xo0aNZdf06CunPoiPq7J8rIU4WMSEWLhnXnUvGdW/3a3fNEcJ35sOgeTDuOnX94AvjwGCC8jyY9RiM+4PWLRRCCCGEEEKcBB5dtqfR+z5w9uA2bIlvXXOE8MR2mK0WZ2XPFxASB39cDb9/AT8/LgGhEEIIIYQQolXszijyfpxejMOl0DtWLd90OLcMg07H0GRtyr10zYDQXgHmEPX+wZ/U0UK9HrqNg8Jj2rZNCCGEEEIIcdJYesMkz/3XVx8ixGLkXxeNJDzIBEBRuZ17Pt7O+J7a1EXvmgFhVG/Y+zUMOlsNCCfdom4vywFLqLZtayKHw8HWrVuJj49Hr9dr3RwhhBBCCCFazOVykZWVxahRo06q7LevrT7Eu9dN8ASDAOFBJu6ZOYAr39jA9VN7t3ubTp53tylO+wt88gf47j7odRqkjFe3H/wJEodr27Ym2rp1K+PHj9e6GUIIIYQQQrS6jRs3Mm7cOK2b0WpKKx3kldog3nt7XpmVMqtDkzZ1zYBwyHzoPglKMyF+WPX2XqfDwHkaNap54uPV3rR27VpSUlI0bo3oCBwOBz/++CPTpk07qX5REy0j/UL4Iv1C+CL9QvjS3v3ixIkTjB8/3vNd92Qxa0gCf/54O387axAjUiIA2Ha0kMe/+Z1ZQxM0aVPX+pT/9BgMnAtJoyA0Xr3V1G2MNu1qAfc00cTERLp166Zxa0RHYLfbiYmJITk5GZPJ1PABokuQfiF8kX4hfJF+IXzRql+cbEuiHjtvGI8t38PtS7fhcLoAMOr1XDyuG/fPHaRJm7pWQFicAe9dCAYzDJgNA+aqU0aNZq1bJoQQQgghhDjJBZoN/H3+MO6fO4i0vHIAekQHEWTWLizrWgHh/BfB5YJj62HfN/Dt/0FJFvQ5HQacBf1nQZA22X2EEEIIIYQQXUOQ2cigxDCtmwF0tYAQ1PISPU5RbzMfhZx9anD421vw1R2QPAYGzIFhF0JYktatFUIIIYQQQpxkDmSVkF5Ygd2peG2fMbj910x2vYCwttgB6m3ynVCaA/u/UQNEgFNv17RpXcnvJ4rpHRuMxWjQuilCCCGEEEK0iaN55dzw7mb2ZZWgA9zhoK7q30NPnNXubTq5Vmm2VEgsjL4KLn1fgsF29M3OE8z5z2oeXbZH66YIIYQQQgjRZh7+ajcpUUH89rcZBJoMrLhrKh/+cRLDukV4FbBvT11nhPDb+xu/7+zH264doo5nftgPwHvrj/K3swYTYJJRQiGEEEIIcfLZcrSAJddPJCrYjF6nQ6fTMa5nFPfOGsCiL3ez/I4p7d6mrhMQZu7wfnxiO7gcEN1XfZx3EPQGSBzR/m3r4sqsTs/9VftzmDlEmxosQgghhBBCtCWnSyHEooZgkcFmsoor6RMbQnJkIIdySzVpU9cJCBcuq76/9gUwh8B5L0NgpLqtogA+vwV6aDNU21VlFFaQXljhefzD71kSEAohhBBCiJPSgIRQ9pwoJiUqiJEpEby68hBmg54lG4/SPSpIkzZ1zTWE616A6Q9VB4Og3j/zb2qwKNrN5rQCr8fH8iv87CmEEEIIIUTnduuZ/VCqMsncPaM/xwrKuejVdfyyL4dF84Zo0qauM0JYk7UEynLrbi/PBZs2Q7Vd1dG8MgC6RQZyvKCCnFKrxi0SQgghhBCi9dmdLl5deZDHzhsGQM+YYH760+kUltsIDzSh0+kaOEPb6JojhAPPhi9uhj1fQlG6etvzBXxxKwyap3XrupTsEjUAHJKkFubMLq7UsjlCCCGEEEK0CZNBz97MkjrbI4LMmgWD0FUDwrOfgb4z4JM/wLND4Zkh6v2+0+Gsf2ndui4lpyogHJoUDkBxpYNKu7O+Q4QQQgghhOiU5o9M5oNNx7RuhpeuOWXUHARn/xtmPgr5h9VtUb3AHKxtu7og9whhn7gQzEY9NoeLnBIrKRotqhVCCCGEEKKtOF0uFq8/xq+puQxNDifI7F1u7YGzB7d7m7pmQOhWeAxKMsFpg8Kj1dsHztWuTV2Me4QwLtRCXKiF4wUVZEtAKIQQQgghTkL7skoYkqwulTpcq8yEDm2mjXbNgDD/MHxwBWTtBp0OT6of99zdhwr8HytajaIoZJeoawbjQgOIrQoIc0pkHaEQQgghhDj5LL2h45W465prCL/9P4joAX8+CKYguHk9XPMNJI2ChV9r3bouo9TqoNLuAiAm1ExcqAWonkbaVPllNpwupdXaJ4QQQgghxMmua44QHtsIV38FwdGg04PeoBakn/YQfPMXuHGN1i3sEtyBX4jFSJDZSFxogLq9uOkB4W9pBVz4yloWjEvhifOHt2o7hRBCCCFE5/DOuiO8uvIQOaVWBiWG8fA5QxiZEuFz3/c3HuXTLcfZV5X5c1i3cP48a6Df/ZsrvbCC5IjARu+fWVRJQnhAq7ahPl1zhFBxgiVEvR8UBSUn1PsRKZCb2rJzb3wNnhkGj8bBa2fC8d8ad9zOj2FROLx/Wcuu34nUXD9Y89+cZowQLt14FEWB9zceI6NQitsLIYQQQnQ1X23P4O/LfueO6f34+rbJDE4M5ao3NpDrp871+kN5nDMiifdvmMinN59KYnggV76xgcyi1l2+dO4La7jv051sP1bod5/iSjvvbzzKzGdW8s2uE616/YZ0zRHCuMGQuQsie0LyWPj1P2Aww29vq9uaa9cn8N39almL5LGw/iV47zy49TcIifV/XEEafP8AdD+l+dfuhNwjhDFVgWBUiBmA/HJbk891NL/cc39vZjFJTfgVRgghhBBCdH6vrznMgvEpXDw2BYDH5g/jp73ZfLj5GDef3rfO/v9ZMMrr8VMXDOfbXZn8mprLBWO6tVq7Vtx1Gi/8nMoVb2zAYjQwLDmM+LAALEY9RRV2DmSXciCrlCHJYdw3ZxBnDIxrtWs3RtcMCKfeA7aqAOKM+2HJJfDmbHW08MK3mn/edS/C6Kth1BXq47OfhQPfw9Z3Ycrdvo9xOeHT6+GM+yBtHVQWNf/6nUxe1a81sSFqQBgaYAKgpNLe5HMdzKnO0tScEUYhhBBCCNHxlNkcXt8NzUY9FqOhzn42h4td6UXcfHofzza9XsepfWPYklbYqGtV2J3YnS4igkwtbndNkcFmHjh7MH+eNYCf9maz6Ug+6QUVVDpcRAWZmD8yman9YxmQENqq122srhkQ9p1efT+6D9y2GcrzITCyOtNoUzlskLENJtcI/PR66H06HN/k/7iVT0FwLIy+Sg0Iu5CiCvXDHV71oQsNULtjSaWjSedxOF3klVWPKjZnDaIQQgghhOh4Zjy/Cb1lt+fxHdP6cdeM/nX2KyhXkwvGVA00uMWGWDiYU9aoaz35ze/EhwVwat+YljXajwCTgbnDEpk7LLFNzt9cXS8gdNrhvfPV0bvo6l8QCIpq2XnL89S1iSG1hniDYyF3v+9j0tbBlneblsTGYVVvblZ1Eazdbsdub/rImpYKytTXEWo2YLfbCaz6sae4ommvJafE6qkcApBVXNHp3ovW5H7tXfk9EHVJvxC+SL8Qvki/EL60d79wONQBghW3jSMpKdmz3WxsmxQoL/2SylfbT7D0hokEmOqOQJ7Mul5AaDCp9Qe1Zi2Bz26Ac55Ts5021up/w8onqx8Xq2UbVq1axZ49e1q5kW1rT6oe0JORlsry5QfIKAcwkl9SzvLlyxt9nvQy9Ti3HQfSWL78cCu3tvNZsWKF1k0QHZD0C+GL9Avhi/QL4Ut79Yvc3FwAgs1Gz7Ki+kQGmTHodXUSyOSUWj3Lk/z576qDvPzLQRb/YQKDEsOa3+hOqusFhADDL4Et78CMh1vvnEHRoDNAabb39rIcCImvu3/+YSg8qq5fdFPU4I6Ho9RprFG96x435W6YdEv14/R0eGYwU6dOpWfPni1+Ge3py8VbISeH8SOHMXdcN04UVfLU9lXYFD1z5sxE18jpu6tTc2HHFs9jQ3Akc+dOaKtmd3h2u50VK1YwY8YMTKbWnQMvOi/pF8IX6RfCF+kXwpf27hfp6elN2t9s1DM0OZy1qbnMGpIAgMulsDY1j6tO6eH3uFdWHuTFn1L533XjGd4toiVN7rS6ZkDocsDW9+DQL5A0EkzB3s/Pfrzp5zSa1XMdXgmDzq66jgsOrYTx19fdP6Y/3FRrzeBPfwdbCcx+CsL8ZDYyWtSbm6UYAJPJ1On+aJdUOgGIDLFgMpmIrKoEYncquHSGRg/XF1ao5wkyGyi3Ockts3W696ItdMY+Idqe9Avhi/QL4Yv0C+FLe/ULo7HpYcofJvfiTx9tZ1i3CEamhPPGmiOU2xxcNEbNOnr3B9uIDw/g3tkDAXj5l4M8s2I//1kwkm6RgWSXqOUmgs1Ggi1dJ0zqOq+0puzfIXGEej/vYOudd9It8NlNkDQKkseoZSfsZdVZRz/9I4QlwvRFYAqA+MHexweEq//W3n6S8iSVCVT/qASbjeh0oChqLZbGBoTu8/SLD2X7sUJJKiOEEEII0QXNG5FEfpmNZ1bsJ6fEyqCkMP537Xhiq0qcpRdWeM1Ae299Gjani5sWb/E6j7/ENSerrhkQLlzWNucdegGU5cHPj0NpFiQMgys+rU40U3QcdG2zELYzKq70Dgj1eh0hZiMlVgcllQ7iGpl5t7QqK2m3iEC2HyvE6nBhdTh9piQWQgghhBAnr6tP6cnVp/T0+dwHf5zk9fjX/zuzHVrkX6XdSWG5nYTwAK/t+7NK6B/ffiUouk5AWHgMIlIav39xBoQlNf06E25Qb75c83X9x573ctOv14m5R/bCaiwUDg2oDggbq9Sq7hsfVv1hKrNKQCiEEEIIITqm5TtP8MhXe4gMNqMoCk+cP4xR3SMBuOuDbXx9+5R2a0vXGa567Qz46g5I/83/PpVF8Nvb8OJE2PNluzWtK7I7XZTb1LV/7hFCqC5OX9qEgLCkKiAMCzQSWDXNtCnHCyGEEEKIDqbgiNYtaFPP/5TKV7dN5ps7pvCPC0dw7yc7+GKbmkinZjm19tB1Rghv2Qir/gnvnKcmZUkaCaEJYAyAikLI2aveEkfAjEeg/0ytW3xSK66ormHjLkhf835JZeNr3JRVBYQhFiMhAUYq7E7PqKEQQgghhOhkKgrUvBwnMYfT5VnbOKxbOB/+cRI3vPsbR3LLaWSi/VbTdUYIg6LU7KH37IO5/4CoPlCeX51UZvjFcMNK+MMPEgy2A/d00RCLEaOhuhtWB4RNmDJatW9ogJGQqoxQEhAKIYQQQnRCTjt8tBAKj2jdkjYVHWLm9xPFnscRQWbeu24CqTml7M0sade2dJ0RQjdTIAyZr96EZmpnGHVzTxktbsIIoXvKaLClOiAsk4BQCCGEEKLz+fY+tTScMRAo1bo1beaZS0Zi0HsPBZqNep6/dBRXT/JfN7EtdJ0RQtGhFFe61/15B4QhLRghDLEYCbZUrSGUgFAIIYQQonPZ+Bpseg3QwZyntW5Nm7j+nc38fqKYxPBA4kIDfO4ztmdUu7ZJAkKhieoMo96D1M2ZMlpmqzlltCopTSMCwt9PFHPL4i3szihq9LWEEEIIIUQbOPgzfHOven/6Q9BvurbtaSNnDIjjpvd+4+bFv3Egq3pqaHphBTP+vVKTNnW9KaOiQ3Anlak9QuguQVFqbfyU0eoRQhMhVSOEjZky+trqQ3y98wTrD+Xx2wMzGn09IYQQQgjRinIPwEdXg+KEEZfCqXdCerrWrWoTw5LD6RsXyne7s/hudxYjuoUTaDZwIKvUq4Rae5KAUGjCPYIXWmuE0L0GsCkjhNVrCA1NmnL6/e4sAPLKbI2+lhBCCCGEaEXl+bDkErX8W8oEmPcf2j3NZju668Nt9I0N4bkFozDodRzMKeX11YdIiQri3WsnaNImCQiFJmqWiqgpyKyO8LlrFDbE5nBhc7gACLWYCG5CUhmro/oalXYnASYpZC+EEEII0W7cGUXzD0J4ClyyWC0PdxI7XlDOG1ePpUd0sGfb5RO6c/vSbTy+/HeeunB4u7dJ1hDaK6A4o+727N/bvy1dSGmNzKA1BZnVxxWNDAhrBn7BFgOhjSw7UVxpx+6srvqZUVjRqOsJIYQQQohWoCjwzV/g8EowBcOlSyEkVutWtbmRKRGs2JPltS0iyMxD8wbz5XYfMUk76NoB4e7P4bnRsPhieOkUOL65+rlPb9CsWV1BgyOE9sZNGXUHfoEmA0aD3hNgNhQQHsop83qcUVjZqOsJIYQQQohWsPE12PwmoIMLXoeEoVq3qF3835xB/PP7fdzz0Xa2Hi3A5nBhd7r4ZucJz/fg9ta1p4yu+if8cSWExEHGVvjsJpjyJxh+EaA0eLhovjKrOgIYXKvjBzZxyqh7raA7EGzslNG0PO+AsKBc1hEKIYQQQrSL1B/h2/9T709fBAPnatqc9jQyJYIl10/ksa9/5/yX16IDDHodDpfCn2b016RNXTsgdNnVYBAgaRRcsxw+uALyDwEn72LWjsD/lFE1IGzslNHayWmqC9PXf7w7y6lbUUXjs5oKIYQQQohmytkPH11TlVH0Mjj1Dq1b1O5Gd4/kk5tOIbOoktTsUkoq7QxOCvNaV9ieunZAGBwLmbuqh6iDouDKz+HzGyFrt6ZNO9n5nzLa+KQwUF2D0B1IBpjUWdCVjgYCwlpZSCUgFEIIIYRoY+X5sORisBZBykSY9+xJnVG0IQnhASSEa1NqoqauHRCe9yroa70FRjNc+CaMlzWEbanBEUJ740YIK6tGEj0BoVH9t7KB42uvMZSAUAghhBCiDTnt8OFVUHAYwrvDJe+d9BlFO4uuHRCGJ/t/rvvE9mtHF+Qe2fMXENqdCnanC5Oh/rxH7pFAd8mIALM7IHTVe1xJpRoA6nXgUqCoXAJCIYQQQog2oSiw/B44shrMIXBZ18go2ll0zYBwzbOQuRNKs8AUCLEDYNA5kDJe65Z1Ge41frWnjAbWSDJTbnMSHlh/QFhhUwM/i7GJI4RVU0a7RQZxNL9cRgiFEEIIIdrKhlfht7dRM4q+AfFDtG6RqKFrlp3Y+F8oz1PXEALs+hTenAXvng+VRdq2rYuonjLqnWXUbNBj1KtzyRuTWMYd+LnXDrr/bWjKqTs7aXJEICBTRoUQQggh2sSBH+C7+9T7Mx6BAbO1bU8HsvlIPtYG8l60h645Qnj3nrrbjm2Cr++Cr++BC15r/zZ1IXanC5tDHdmrPUKo0+kINBsoqXR4ppXWp86U0ap/rQ1NGbW6RwglIBRCCCGEaBM5++Dja0Bxwcgr4JTbtG5Rh7LwrU0sv30K3aODNG1H1xwh9CVlHJz7Euz7RuuWnPRqZhCtvYYQmlZ6wr1W0D0yGFgVENqcLpwu/7Uk3SOESVUjhCVWCQiFEEIIIVqNJ6NoMXQ/Bc7+d5fOKOqLonSMuuddc4Swpq3vqYtbjQGwdxkERWrdopOee7qo2aj3mTRGLT1hbVRxemvV1NDAWiOEoE4n9RVwqm1QA8D4MDXVb2PrHgohhBBCiAY4bPDBlVBwBCK6wyXvtltG0XfWHeHVlYfIKbUyKDGMh88ZwsiUCJ/77s8q4d/f72dnehHphRU8cPZgrpvcq13a2ZHICOHxzbDsTlh6KZTlwqVLtW7RSc9fQhk3d3BX3pgpo3bvKaMWo77Oc764k8rEh1m82iSEEEIIIVpAUdTv1mlrwBwKl34AwTHtcumvtmfw92W/c8f0fnx922QGJ4Zy1RsbyC21+ty/wuake3QQ984ZSGxo+5fAePz8YcSEmtv9urVJQDjvWfjLYbjsQ/VXjBPbW3a+ja/BM8Pg0Th47Uw4/pv/ffd8Ca+eBk90h8cS4eXJsF2bgLTC5uS1VYe44OW13Pb+VvZmFrfZtfwllHFzb2/MqF1FrYBQr9d5gsJKh+91hIqieKaMekYI7U5c9UwxFUIIIYQQjbD6n7BtMegMcNHbED+43S79+prDLBifwsVjU+gXH8pj84cRaDbw4eZjPvcfkRLB/XMHcc6IJMwNlDprC+eOTK6aGaetrhkQvjlHHRl00+mg3ww4/7/ww8PNP++uT+C7++H0e+GPqyB+KLx3HpTm+N4/MBKm3gN/WAE3/QqjLofPb4bUH5rfhmaotDtZ+NZGHlv+O7+lFfDV9gzOeeFXfj/RNkGhew1hsJ8PQGDV9rImrCGsOTLoDg79BZRWhwtHVfDnDgih4cykQgghhBCiHjs/hp/+rt6f+zT0m95ul7Y5XOxKL+LUvtWjkXq9jlP7xrAlrbDd2tEZaR+SaiFuILwxE5LHwOBzIG6wuo5w18fgqGj+ede9CKOvhlFXqI/PfhYOfA9b34Upd9fdv9cU78cTb4JtS+DoeujbPh8gRVH404fb2XA4nxCLkXtm9mf5zkw2Hsln0Ze7WXrDRHStvADYHRD6mzIa5Anomj5lVL2vp6jC/5TR4qqi9DodRAeb0enU2Q1lNoffNYcOp4vtxwsZlRKJXi8LooUQQgghvKStg89vUu9PupXKkdeQnVdObpmV3BIruaU2ckutnlthuR2TQY/FqCfAZMBi1GMx6Qm2GOkVHUw4ZYD6/ayksjr5n9mo99Sfrqmg3IbTpRAT4j31MzbEwsGcsrZ73SeBrhkQnv0MjL8Bfn0OVj4N1hJ1u04H0x5s3jkdNsjYBpNrBH56PfQ+HY5vavh4RYHDKyEvFXq0YJSyib7dlcnXO09gMuh4/eqxTOwdzfTB8Uz/90o2HM7n650nOHt4Uqtes3rKqJ+A0OxeQ9iIEUKHO8tozYCwqvSEn7ou7vWDIWYjer2OYLORUquDcqsTQn1fZ9FXu3lv/VFuP7Mvd88c0GC7hBBCCCG6AkVRSD+8j72LH2evdQ6/h0xk367BHF75Xb0Z3xvispYDMOP5Tegtuz3b75jWj7tm9G9xu0W1rhkQAsQNgvNeBtcLkH9YLUgfkQIhcc07X3keKM66xwfHQu5+/8dVFsG/BoHTqs61Putf0OdM//s7rOrNrSqYtdvt2O1NK51QUungoS/VD9j1k3sxJiUMu91OfIiJG6b04rmfDvKfH/Yza1Bsk87bkOIKGwBBJr3PNluM6ghcaaWtwdfkHkU06xXPvgFV00dLKnwfX1Khvn+BZgN2u50gs4FSq4Oi8krs9roLeyvtTt5bfxSAN9Yc5rYzejfqdWrF/Zqb2h/EyU36hfBF+oXwRfqF8MXdHzIKStmRUcaWo4XsOF7EvqwSSq1O4EZ1x0KganTPYtQTE2ImOsRMTLCl+n6IhYhAE06XQqXDSaVdrVFdaXdSVOngcG4Ze9PsHANW3DaOpKRkTzvMRt8r3iKDzBj0ujoJZHJKrcSGtH/CmM6k6waEbnoDxPTV7vrmULhxNdjK1BHC7/4KkT3rTid1W/1vWPlk9eNidYRs1apV7Nmzp0mXXn5MT3aJnpgAhd6V+1m+vDpwTXSAXmfgQHYZ//tkObGBTX1h/m05rgMM5GefYPny9DrPZx3XA3p2701leWU9wTSQlWMAdOzcvhXlqPorVGWZuu3XdRsp2lf3l6nDJQBGnLZKli9fjmJX9/9x5RqOhNW9xvEydX9QM59+9tVy/OTD6VBWrFihdRNEByT9Qvgi/UL4Iv1CuBTIrIDDJToOF+s4VGIgb93aOvuZcNBbn0VERDTxISaSgiApWCHMBDqdzXtnG5Cv3jUCFiC85vM6GBsLubo8/oCacyI0wNRgW81GPUOTw1mbmsusIQlq+10Ka1PzuOqUHs149W3n19Rcfk3NJa/UhqtWLcJ/XDSi3dsjAWFrCYpWR/hKs723l+VASLz/4/R6iO6j3k8cDjn7YM2//QeEU+6GSbdUP05Ph2cGM3XqVHr27Nno5pbbHDz4z1WAgwfPHcGcoQl19vkybzPrDuXjShzC3Fb8IO35/gAcO8zAvj2ZO3dgnedTf0rlpxOHiO/Wnblz689M9cLBX6GsjMkTx3NKn2gAFp/YRFppAUNHjGLusLqva+3BPNj1G9HhocydewqvHllHzokSRo4Zz5R+ddMiL9txAnbsBEBBx4Cxkxmc6CNy7CDsdjsrVqxgxowZmEwN/wEVXYP0C+GL9Avhi/SLri0tv5y1B/P4NTWP9YfzKarwzumgAwbEhzC6ewRjcr9gaPoH9AooQXf1MnUGXitJT687aNCQP0zuxZ8+2s6wbhGMTAnnjTVHKLc5uGhMCgB3f7CN+PAA7p2tfv+0OVwcyK6abed0kVVcye6MIoLNRnrGBLfaa6np2R/289yPBxjWLYK4UAsdITOFBIStxWiGpJHqKN+gs9VtLhccWgnjr2/8eRRFXY/o9zoW78KeFjUTqMlkatIf7S82p1NU4aBHdBBnjeiGwUeilOmDE1h3KJ+f9+Vyw2mtN4paUbXuLyzQ7LPNIQHqtE2rQ2nwNVkd6q8qITXOFVS1NtGu6Hweb3eprzXQbMBkMhFiUfexOvG5f36F91rE7FIHIzrB/yCb2idE1yD9Qvgi/UL4Iv2iaygst/Frah5rUnNZk5rDsd9iboMAAQAASURBVHzvBItBZgMjUyIYlRKOM+sAN5w/najQIPj5Cdj5LzAY4OKPIHl4q7bLaGx6mDJvRBL5ZTaeWbGfnBIrg5LC+N+14z01BtMLK7ySJWYVV3LWc2s8j/+76hD/XXWICb2i+OCPk1r+InxYvOEo/7xoBOeP7tYm528OCQhb06Rb4LObIGmUmsF0/UtgL6vOOvrpHyEsEaYvUh+v/pe6b2QvcNrUjKQ7lsJZ/27TZjpdCm+sOQzAdZN7+QwGAaYPiuPRZXvYeCSfonI74UGt8z+FVk0qU5VJtGa2qYCq+/7KSFQ6vDOTBlXN//RX5qL2XPSs4soG2yWEEEII0RFZHU5+O1LA6qppizvTi6g5a9Fk0DGqeyRT+sZwar8YhieHYzSoeR+WL9+vTt/c/Gb1Eqaz/gl9p2nzYny4+pSeXH1KT5/P1Q7yUqKCOPLkWe3Qqmp2p4sxPSLb9ZoNkYDw6Ho1KDO2wmLToRdAWR78/DiUZkHCMLji0+pEM0XHQVdjIaytHL7+ExRngDEAYvqrtRCHXtDyttRjxZ4s0vLKCQ80ceEY/79O9IgOpl9cCAeyS/llfzbnjkz2u29TlDUQELoDtUo/WUJr8ld2AsDqJyB01yf0BISeANR3mYu8WgFhtgSEQgghhOgkXC6FvZklrEnNYfWBXDYdyffUcXbrHx/C5L6xTOkXw/heUX6/owHo9i5Tv78CnHYvjL22LZt/0rlkXApfbMvg9mn9tG6KhwSE712oJnWJ6tU655twg3rz5ZqvvR9Pe0C9tbPXVx8C4PIJ3QnyUxzebWr/WA5kl7IlraAVA0I1IAvxk5kl0Fx/Yfma3GUn3MdAjYDS7wihu1SFGji63wN3u2rLLVWn8CZHBJJeWEGmBIRCCCGE6MAyCivUKaAHcll7MNfzXcYtLtTC5L4xTO4Xw6l9Y4gPC2jUeaNL9mL4/F+guGDMQjj9vjZo/cnNanfx/oZDrEnNZVBCKEaDd9bUB86uP39GW5CAkObXR+mMth4tYHNaASaDzu9wek3DktW8T7syilutDZ4po36CUfeUT3fg5o/LpWBzB3c1UhC7A0J/U0bdI4eBVfsFNzBC6J4yOjgpjPTCCrJLrD73E0IIIYTQQnGlnfUH8/g1NZfVqbkcqlWIPchsYEKvKCb3U0cB+8WFeK2la5Ss3Uw49Aw6lxUGng1z/6XW8BZNsjezmMFJanLCfVklXs/pNEoxIwFhF/P6anXt4Dkjkhv1a9DQZLXD7skoxulS/K43bAr3lNEQP9MR3KN9lQ2MENacUuqrMH3t6RBudaaMWuofIcyr+lWtf3wIK/ZkUVAudZmEEEIIoR2708W2Y4WsPpDLmgM5bD9e5FUEXq+DESkR6ihg3xhGdY/0W7+vUQrSMC69GJ2rAlfKRPQXvA4GCSOaY+kNbZOspiXkv+TZzza/GH0ncyy/nG92nQDgD1MaN0W2V0wIQWYD5TYnh3JK6Rcf2uJ2NHYNob8RPreaAZ+vNYT+p4x6B4SB9VxPURRyqkYI+8Wpr72wvJ4ssEIIIYQQrUxRFPZnlbL2oDoNdP2hvDrJ8HrFBHNq32gm941lUp9owgNbKUNsWS68dz660iyKAlIIungxelMrFqgWmpOAcPhFWreg3bz562FcCkzpF8OgRtbRM+h1DE4MY3NaAbsyilolIGwoy2h9AVpN7oDPZNB5jVw2dHyFzb2G0DupjK8AssLu9ExL7VVVj6agrP6A8FBOKYFmA4nh8sdSCCGEEE2nKArH8iv49WAuaw/msc7HOsDIIBOnVo0ATu4XQ7fIoNZviLUUFl8Eeako4SmsT7mHMwPCGz5O1Kuows6Hm46Rml0KQL/4EC4el0JYgDZlXiQg7CLcHQ/gD1N6N+nYocnhakCYXsx5o1rWDkVRPL9o+Zsy2tAIn5snw6jROzmNO9Cz+pky6h4hdAeOnhFJH1NUSyvV4FWvg8QIdYptcaXD7/TZ/DKbp57NmwvHMalPdL2vQQghhBAC1Czmaw/msfZgLr+m5pFe6F0PMMCkZ1zPKE7pE8OUfjEMTgxD3wpLefxy2ODDqyBjCwRG4bj0Qyo3HGi763URO44XctWbGwkwGhiRogbXb6w5zIs/p/LudRMYmtz+AbcEhF3E0o1HKbM5GRAfytR+MU06dkjVwtdd6UUtbofV4fLMcQ9uIMtowwFh1UifuXZA2MCUUU+pCnU/d2BY7mP/mglwIoPMnu1FFXaigs119v8trcAzMvn3r/fw9e1T6n0NQgghhOiaCsttrD+Uz9qqUUD3aJGbUa9jVPcIJvWJ4dQ+0YzsHuFVd7lNOR3wybVw8EcwBcHlH0N0P0ACwpZ6dNkepg+K58nzh3kyjDqcLu79ZCePfLWHD29s/zWGEhB2AXani7fXHgHguim9mpxVyv1Lxe6MYlwupUW/RrkDLPCfZdQdoNmdCnanC5PB9yLo6rWA3s83VMewdu3CoHqS2LgTzQRbjJgMekItRkqsDgrKbT4Dwu3HCj3392WWYHO4WraIWwghhBAnhcyiSjYdyWfzkXw2HSng98xir4LwOp36I/ypfWKY1CeacT3rrwfYZlxO+OyP8PtXYDDDJe9BtzFgl6R6rWHH8SKeOH+4V7kJo0HPjaf1Zt4LazRpkwSEXcA3uzI5UVRJbKiFc0cmNfn4fnEhmI16Sq0OjhdU0D26+XPU3QllgswGv4FlzQQxlXan/4CwgSmj/uoYukcWPVNGzf7XHFavd1T3iQg2UWJ1UOgn0+i2GgGhw6VwOLeMAQktX3cphBBCiM5DURQO5pSy8XCBGgCm5XMsv6LOfn3jQjilTzSn9IlmYu9oIoLq/tjcrlwu+PJ22PUx6I1w8bvQd5q2bTrJhAYYySisoG9ciNf2jKJKv8up2lrXDAg/uxFGXQk9T9W6Je1id4Y61XPu0IRmTTUwGvT0jA5if1YpB3NLWxQQNpRQBsBi1KPTgaKowVuon+oYtUf63BpbdsJSe8qojzqEtUtkRASaOUaF30yjO6um1QaaDFTYnezNLJaAUAghhDjJWR1OdmcUs/lIPhsPF/BbWn6dMlV6nVrTeGyPKMb1jGJcz0jiGlkQvl0oCiy/B7a9BzoDXPgmDJitdatOOmcPT+LeT3Zw/9xBjOkRCcDmtAKeWP4780Y0feCmNXTNgLCyGN45FyJSYOTlMPIyCNPmP0B7cFWt2au91q4peseEsD+rlEM5ZZwxoPltcU/BrO8XEJ1OR4BRDajqW0foWUNYe8po1RRNv1NGayWVqc4yWjeALLN5B7ARQWr2J1+1CEutDooq1O2zhsTz+bYM9mWW1NlPCCGEEJ2X3elif1YJO48XsSO9iJ3Hi9ibWYzdqXjtF2DSMzIlgvE9oxjbM4pR3SMI1SiLZIMUBb67Hza/AejgvFdh8Llat+qkdP/cQQD86cPtOFzqd0+jQc8VE3pw75wWfMluga4ZEF66RK2psn0pbH8ffnkCep+ujhoOPAsMHfTD2kzOqjjH0MS1gzX1jlVLLhzKKW1gz/qV1ZqC6U+gWQ0I6ys94W+EsKHC9rUL09dXpqK01gihO7GMrxHC7OJKz74jUyL4fFsGh3LK/LZfCCGEEB2bw+kiNaeUnceL2JlexI7jRew5UewpSVVTZJCJsVUjf+N6RjEkKbxz5BFQFPjxYVj/kvr43Be6VFm29mY26ll0zhDunT2QtHz1e2KPqGDP91ctdM2AECA4Bk65Vb1lbINti9UFtOZgGH4JjPsDRPfRupWtwlW1YlnfooBQnefc0gCnZtbO+gQ2sA4Qqkf0ak+DrU4q43vKqLVqu/uDF9CEKaORVSOEvtYQZhWrBezjwiyeWkAZRXXXCwghhBCiY1EUhaxiK/uyStiXWcy+zFL2Z5VwILvE5wyi0AAjw7uFMyw5ourfcLpFBjY5cV+HsPJpWPOMev+sf8GoK7RtTxcRaDYwMKFxdcHbWtcNCN1KMuHQz3DwZ3W+dL+ZkLUbXhwPMx6BSbdo3cIW8wSELcgO6hkhzG2dEcKGFs1aGlGL0P1c7V9U3ElmGiw7Yaw7ZbR2FlV3HUL3lNHwwKqAsMLHCGGJOkIYHxpAUoRalD6j0H9AqCgKL/6cyua0Am47sy9jekT53VcIIYQQLeNyKeSWWjleWMHRvHIO5ZZxOLeMw7mlHM4p89RJri3YbGBocrga+HWLYHhyON2jgtq2BmB7WfMM/PK4en/W4+qAiGh1jy7bw59m9ifIbOTRZXvq3feBswe3U6uqdc2A0GmHfcth62I4+BPED4GJN8GwiyCgKlL//Sv44paTIiB01/1ryd+tPjHqCGFWsZVSq6PZWZAak1QG6p/G6eYpO2GsXXZC7zlWUZQ6v9ZVeALJqqQyNQJKq8Pl9bi0RtkJgPCqKaNFFXVHEzOLqgLCMAvJVQFhbqmNSruzzrRWgFUHcvnn9/sBOFFYyTd3TDk5/ucihBBCtCOXS6G40k5emY28Uhv5ZVbyymzklthILywnvbCC9IIKMgorsTl9zx4CMOh19IoJZkB8KP3jQxmQEEL/+FB6RgeffP9/VhRY+ZS6bApg2oMnxXfejmp3RpFnjak72aMvOrTpZ10zIPxnf1BcMOxCuP4nSBxed5+eUyAgvP3b1gbcI4QtWUMYHmQiMshEQbmdY/nlDEps3hB3Wa0Ay59AU/2jfFC9RrBOltGqgE5RwOZ01ZlS6j6ne3vNshXlNodXQFg9oqluc48QupPH1OSeMhofFkBYoJFgs4Eym5OMwgrPlNuaPt1y3HN/X1YJvx7MZUq/WL+vVwghhOgKagZ4+WU28krVAC+/1KYGfVXb8qvu55fZPD9+N0Svg8TwQLpFBtI7NpheMcH0igmhV0ww3aOCOseav5ZSFPjhIfj1P+rjaQ/ClD9p26aT3NIbqovN/+vikSSGBdT5kUFRFDKqBhfaW9cMCCfeBJNuBXOt8gmKAkXH1eyjgRFw505NmtfaqhIYtfjXre5RQRSUF3G0JQGhzTvA8iewntqAbu41gnWzjNasY+gdECqKUiM7qbpdr9cRYNJTaXfVuV6pzfeUUZ8BoXvKaFgAOp2O5MhA9meVklFYWScgdLkUftqbDah1Hg9kl7L6gASEQgghTl52p4vsEiuZRZVkFVdW/1tcSW6plbyqgK+gzIajkQFeTaEBRqKDzUSHWIgKNhMTYiYpPJDkyECSI9R/E8ICvAqCdzkuF3x7L2z8r/p49pPq92LRbqY89RMb/zqdmBCL1/bCcjtTnvqJQ0+c1e5t6poB4S9PwJhr6gaEFQXwn+HwUIE27WojzlZIKgPQLSqI7ceLOJZf3uxzNHbKqMVYva7PH39ZRk0GHXoduBR1H3cQB9UJZcB7qmigyaAGhLXWD5RZfZedKKony2hcmPoBT4pQA8L0wrrvV1p+OSWVDsxGPX88rQ/3fLSdtQdz/b5WUINZh0vB1JX/RyaEEKLDcjhdZBRWciSvjLS8Mg7nlnM0v5zM4goyi6zklVlRmhDnhVqMRIeYiaoK8qKDfd03Ex1sITLY1Kxay12Kywlf3QFb3wV0cPYzMPYarVvV5fj7CJTZHJr14a4ZEPr7a2QrBWMHKhDaStx1CFsaR6RUZc5sSUDY2KQynhHCerOM+g4IdTodgSZ1umbtKac1z1dz7WGgyUAB9jojhLXbW98IYW6pGiTGhlQHhADphXWH/3ccLwRgcGIYU/vFALA7o5iSSrvfGkWPLNvD/9Ye4cyB8Tx94XCigs0+9xMdl6IobDlawE97sxmVEsm0QXGdMyOdEKJLszqcHMktr8rCWUpqdgkHsko5kldWpxZfbSaDjrjQABLCA0gICyA+LID4MAtxYRaig90jexLgtTqnAz6/EXZ+BDo9nPsSjLxU61Z1Ke5kMjrg3yv2e5ZHgZrvY9uxQgYnaZN1tGsFhN/er/6r08HPj4Gpxgih4oTjmyFhmDZta0OtUXYC1CmjAMcKml9KofaImz+BNRLD+FN76mdNAZ6A0HuE0Z2IxmTQeU0Z8ReAupPK1A4IiysddRLW5JWqawijQ9RALbmeTKO7M4oBGJYcTlxYAEnhAWQUVfL7iRLG96qbbfSXfdm89esRAH74PYunv93Lkxf4WPvaDhxOFy/+fJDVB3IY3SOSu2f09/nfQHhzuRRufX8Ly3dmerad2jeal68YQ1hHLVR8Eiu3OVixJ4tDOWWYDDpGpkQysXdU155KJtqN1eFkX2YJO44XkZpdyomiCjKLKskvt+FwKp6gKsRiIDTARHigifiwAJIiAkgMDyQxPIDEqvthAcY2+WFJUSCvzEZ6UQmHctRsnAdzSjmQXUpaXrnfNXtmo54eUUH0jAmmZ3QQ3aODSQpXA7+E8ACigswnX4KWjs5hg0+uVRMm6o1wwesw5DytW9XluJPJKMC+zBJMhurPgcmgZ1BiGDdM7a1J27pWQJi5Q/1XUSB7DxhqjLAYTJAwFE65XZu2tSH3j3UtDQhTotQApzWmjDY4QtiYpDKeEcK6X+AC/BzvCSJr/eroDgjL/YwQ1l5D6HQplFodntE8m8NFcVWJiuhgdYTQHRCm+wigU7PV8h0DEkIBGJIcTkZRJTvTi3wGhM/9eABQ/xscy6/go9+Oc9PpfegRHVxnX1Cny36zK5OdGSWM7xXNjMHxPvdrjkeW7eGddWkAbE4rYE9GMe9cO17+B9+AN389zPKdmZgMOqb2i2VNai6/puZx59JtvHbVWAzNfP98ZdIV/imKwvsbj/HP7/eRX+Y99btXTDD3zh7A7KGJGrVOnKwURWF3RjEr9+ewcl8OW48VNDiSBtCYSk/BZgOJEVVBYrgaJNYMHOPDAwg0GTDqdeh0OhRFweZ0UWlzUWZzkFdqI6e0kpwSK5lFVo7klXEwp4QDJwxUrP/F73VDLUb6xYfQLy5U/Tc+lD6xwSSFB8r/DzoSawl8cKVaYs1ghovfgQFztG5Vl+ROLHPPR9t5aN5gvzPCtNC1AsKFy9R/P79ZXUQb0DGKQba16imjrTVCWN7sL6FltUbc/PEX0NVUUaueYE0WPyOM7hHAgFq1Cz0BaJ0RQu8ANsBkwGLUY3W4KCyvnt5ZULWm0KDXeYJGTy1CH8XpD+eWAdA7Rg3ohiWHs2JPFrvT66YiLiizsfVYIQAf/nES936yk1X7c3h3XRp/81Or5ttjer5br/4A8trqw9xyRh/+PGugz33dFEXhcG4Z4YEmomstdHbbdqzQEwxeObEHH/92nDWpuby19gjXTe5V7/kLy218uT2DfZkljEyJ4KzhiQSZu8afoNTsEp7+bh8AD80bwhUTe7DjeCEXvbKOn/Zm8+qqg9x8et8mnK+U99an8dX2DGxOF4MSwpg3MolLx6XICFc97E4XD3+1m/fWHwXUH1gm942h3OZk5f4cDueWceN7W7h0fHcemje4xSPfiqKw/lA+qw/ksD+rhOwSK0FmA9EhFkZ3j2RS72gGJYZKQN+OKu1OiivsFFc6qLQ7sTqcWO0uIoLMrf7fwh0EfrUjg2XbT5Bea7ZIZJCJocnhDE4M8yQ7iQ6xYDboMRp0KIq6pqik0k5BmZ3M4koyCtWRxIyiSk4UVVBYbqfM5iQ1u9TzQ2N9jHodTkVp5Do+9b1IjgisysSp3txBYHyYRfpuR1eSBYsvVAdETEFwyXvQd5rWrWpz76w7wqsrD5FTamVQYhgPnzOEkSkRfvf/escJ/rViH8cLKugVHcz/zRnIGQPj2qx9/7xoRJudu7m6xrex2ua/pHUL2lX1lNGWnScpIhC9Th1lyy21ERvqO2ioT2OnjAY0og6htb4po36K03tqF9YaVQysCkzqZBn1tLf6GuGBJrJLrBRV2Emp2pZXtX4wMsjk+WU0KUJdj3qisNKr4L3D6fKMsvasCgiHJqs/Tuz0ERCuOpCDosDAhFASwwO5fEJ3Vu3P4cvtGdw3d1CdQH/twTy+S1df3/Bu4ew4XsSLPx9kVEok0/2MFO44XsgDn+9i+3H1+uN7RvHPi0bQPdo78ZJ7pPLCMd14dP5QBiSE8rfPd/HsD/s5f1QykX7WNf5+opjr3t7kSae8eMNRXvw5lRcuG83Q5IbLu+SUWPn9RDFORSElMpA+sSGd6ovIMz8cwOZwcfqAWC6f0B2A4d0ieHT+UP7y8Q6e/eEAs4Yk0MdHeZLavt+dye1Lt3pNh954JJ+NR/JZsuEoT10wjOHdIprUvj0ZxWw4nMfxggrySq0kRQTSNy6E8b2i6BYZ1PAJ6qFU/f1pzf9eTpeCjqZlTna5FO5cuo2vd55Ap4O/zBrI9VN6eQLoUquDF39O5ZWVB3l/41G2Hi3gtavGkhLV9NfvcLp4f9Mx3lh9iCN5vmdUfL3jBPD/7N13eFRV+sDx7/T03iGE3ntHBVQ6AoIVe+/ddd3V/VnXtu6u69pdewGxYsWCogjSey+hpzfS25T7++NkJplkUkkyhHk/zzNPZu7cufdkOBPuO+ec94Ue0YGcN7wz5w5NOOH3+lheKesO5bEno5C9mcWk5ZdRVG6luNyGyagn2M9IqL+JpMhAekQF0iMmiC5hflTU/2e2STRNI6+kkvQCFbCk5ZeRXlBOekE5BWVWSittlFbasdk1dDo1W8Vk1BNoNhBgNhJoMRBoMbo9rvkzyGIkwKz28TMaqLDZKa20U2a1U1ap7pdW2iipsFFQZqOgzEp+WSWFZVYKqm75pepnzcRitQ3rEsZNE7ozpX/cCX2BmpxVxNdb0/l2axoHq778AwgwGzitRyQT+8QwoVcUXSICTvhzUVppI6Pqva75vqcXlJGeX05aQRlF5dV1c2tn7jTqdUQFWYgKVuv2YoItdI0KpEuYH8d2beTyudMIDjj1civ4hJz98OF5kH8UAqLgsk+g0whvt6rNfbM1jSe+3c0T8wYyLDGMt/84xJVvrWXZfWfWyeoJsPFIHncu2sz90/owqV8MX21J48YPNvDtHeNds7jayv7MIlLzy+rMFmjNWV1N5TsB4Q8Pwtl/A3Ng9VrC+kx/quXnWfcG/PECFGeqKagz/gmd6/kAbnwXti5S01cB4ofCpEfq37+FXIXpTzAiNBn0RAdbyCysIL2grEUBoacAy5PqNX0NZBmtJ7irua32f/6u2oW1p4xW7V9aY4TQandQWfX6miOazoCwsEZimdySqvWDgdXvSVyIH3qdqoWYU1JBTLD6TzXleBk2h4bFqCcuRG1zBkUHsosprbS5jZwt35sNwMTeqiTFWX1iCAtQbVhVq3ahpmk8/0syABeP7Mw/LhjCU0t287/fD/Lg4u2M7h5RZ73atpR8LntjLUUVNkwGHVa7xrrDeZzzwgr+d+VIxvWIBNTF5q97VamM285So1mXjO7Ch2uOsCejiBeXJfPw7Lojlmn5ZVz25lrySipJigxgUt9Yvt+RzuHcUi56fTWvXzGi3nIbG48c54Vf9rN8X7bb9i4RAcwZksDFoxLrvWAvt9pZfziPFftz2J1eSEmFjUCLkc7h/gxICGV4l3D6xAV7vPCz2h0czSslOauYo7ml5JVWUmF1YDLqiA6yuNKXd4sKbHTKx+GcEr7fri7+/zqjr9sF4IUjOvPttnR+35fNA59vZ9GNYxv8nC5ad5QHF2/HocHY7hHcNLEHscF+rDqQw4vLktmdXsgFr67mb+f048pxSQ1ebNrsDhZvTuXtPw6zO72w3v2GJIYxa1A8MwbFNRqwZBSUs/HIcTYcyWNbSgFp+WVkFVWoAE4HkYFmOoUH0DlM1QDrHBFAt8hAkiIDiA621Plyp9xqJ6uwgqyicjILKziaV8qag7msP5xHbIgfX91+epPXXz79/W6+256O2aDnpUuHMXVAnNvzQRYjf5nel9N7RHH3x1vYk1HEnJdW8vJlwzmtR1STzgGwcn8Oj3+7k32Zxa7jTh8Yx+DOocSH+lNmtXMsr5QNh/NYdSCXA9kl/PPHvfzzx72M6RbBvGGdmDk4vkm/V35pJasP5LIyOYeVyTkcqSf4BKDSTn6plWOUsSO19r+3kef2LKdnTDBdowKID/UnNsSPMH8TZqMek0FPhU0FXwVlVtJcwYcq9J2WX9ZgoHWy0evUv4u/2eCa9XE4t5TNR/O5+cNNJEUGcN6wzswZmkC3KM/T8mtyODS2pOTz865Mlu7KZH+NkTqLUc+kfjHMGZLAmX1iWn29dYDZSPfoII+1bp3KKu1U2hxYHQ5sdg29Xn2R6m8y1Ju12mq1suSI5y9cRQdwbD0svAjK8iC8G1zxBUR4Z21ae3tz5SHmj07kopHqK/sn5w5i2Z4sPtlwzONMnLf/OMzE3tHcNLEHAH+a2ocV+3N4b/VhnprXNnlFjuaWcuMHG9ibWYSO6qyjzv+xpexEW8rYBnZr9f22sONz+PFBlca300hY8wp8OA9u3whBHi54D6+EgedD4rMqu+kfz8MH8+C2NRCS0KxT37hoJ/5BKR6fc35DeaJrCEEVc1UBYTmDOzf/9U3OMtqsNYSek8p4er0ziPSvb8pojf2dbQX3EU1PmUada5FqZv40GlTAl1ZQTurxMldA6Jwu2i0q0HXxHxPsR0ywhayqkbARSWodocOhuYKhiX1UHzIb9ZwzKJ4Fa4+yeHOqWzC19lAem48VYNRp3Hm2+uN275Te/Lwrk4M5JTz30z4enTPAtX9afhnXvLOeogobo7tG8Mrlwym32rlr0RY2HjnOVe+s498XDmH2kAQ+Xn8MTVOJUJwXSQa9jgdm9uOqt9fxwZrDXHVaktu6xkqbg9sXbiKvpJL+8SF8dMNYQgNM3DmpJ7cv3MzK5ByufXc9z100lNlDqvt8fmklz3y/h0XrjwEqD1S3qED8jAYOZBdzNK+Ul35N5uXfkpnYO5rpA+LoGhVIhc3B3oxCVibnsvZgbgMXqeq4gWYDveOC6RTmj8mgp6jcxsEcFQQ2pQaW2ajn3CEJ3D2lt2vNaG3/W3EQhwZn942hb5z7NHWdTsdT8wYy9T+/qxG+dUe5fGySx+P8sCOdBxZvR9Ng/qhEnpg70DW61T8hhPOGd+avn2/jp12ZPPL1Tn7dm8VT8wa5pi47We0OFm89xkvLkjlaNVJtNugZ3yuK7tGBRARaSDleyu70QjYfy2dr1e3JJbsZ1CmUYV3C6B8fgr/ZgKap/rw7vZCdaYV1psTVpGkqE29OcSVbq6ZA1+ZvMhBgNuDQVFKN4hqfwdoO5ZTwrx/38vi5A+vdx+m9VYd5Y8UhAP554eA6wWBNZ/SK4ps7TuemDzayLaWAK95ax8Oz+jcaYB/OKeHJJbtZuisTUCVq7p7Ui4tGJdY7Nbqw3MoPOzJYvCmVNYdyWXsoj7WH8nj4651M7B3NsC5h9IsLIcTfiMmgd43CbUvJZ/PRfPZmFrlN/TPodQxNDGNQp1B6xwbTNTKAEH8TgRYjNruDogobecWVHMop4WBOMQeyVJKQ3JJKMgoryCisYGVyo29nvaKCLHRyrl0L8yMh1J/wQDOBZgP+ZhV8aJqatVJhc7hGDksqqn+WVNoorbCrnzWeK676WVZpx2LSE2BSxwwwG/Gvuh9oMRDqbyLU31z100RYgMl1P9TfRGiAiSCzsc4XL9lFFby36jDvrz7MkdxS/vPzPv7z8z56xQQxvEs4ncPVl0AhfiaKKtSo67HjZWw9ls/OtEK3vupcJzx7SAKT+8c2+v9dW/Ovev+Fj9izBD67FmxlkDAMLv3U8zVoB+KcOu1kNuo9ZqCttDnYkVrArWf2cG3T63Wc3jOKTUfyPR5785HjXDfePVie0Duan3ZmeNy/NTz2zU4SIwJYeMNYxv9jGV/dfjrHS6088d1u/jazX5udtyG+ExA61w/Wvt+aVr8Mw6+CYZerx7Oeh/0/qXov4++tu//5b7o/nvMi7PoaDi5vdirgPZml6PMb3qe+C9bmiA/1Y8sxSG/gwq8+DodGSdUIXONTRtWFbsMBYf1TRi1VJSUqamUZdY441pdUpmaWUed/8M5vyJ2ctQjza44QVk0ZjQhynzKZEOZf9W16OcPUTEFXQNi1VkKYgZ1CWbYnix2p1QHhzrRCcksqCTQbGJlUnWxm3rBOLFh7lB93ZFA6t3pE8eVf1dXcmBiNmKoRXD+TgcfPHcjlb63l/dWHmTesE0MSwyipsHHzhxvJrQrW3r5mlOvCZcH1Y7jjo80s3ZXJHR9t5re92Xy+SX3hcOlo94BlYu9oxveKYsX+HJ79cS8vXzrc9dwz3+9h09F8QvyMvHb5CEKr3ruwADNvXT2Sez/eynfb07njo80s25PF2O4RpBeU88HqI+RWBdkXjujM7Wf3dAWaJRU2ftmTxcfrj/JHci6/7c3mt73uI4hOsSEWJvSKZlTXCEL8TRRX2DicU8KWY/lsOZZPcYWNzUfVxXVt/iYDPWIC6RYVRFSQGT+TgQqrg6yiclLzy0g5XkZ2UQWfbkxhe2oB3981vk7AkFVUzmcb1ft288Qedc4B0Dk8gD9P68Nj3+zi6SW7Oa1HZJ1v+9cczOXORVvQNLh0TBeenDuwzrkiAs28fsUI3v7jMP/4fg+/7c1m8nPLmTkongm9o8Fh58vDep59fqWrFEpkoJkbJ3Tn4lGJhAXUne6bVVTOjzsy+HZbOusO57E9tcDjtGYnvQ76xYcwMimc4UnhJEUGEhNswWzU43BoZBdXkHK8rOpWyrG8Ug7llHAsr4xKu0NNAaz1mfcz6YkJVmnpY0P8GNYlnGCLkfs/38YHa45w3vDODa4N+WlnBo99sxOAP0/rw7lDO9W7r1N8qD+f3DSOB77YzuLNqTzy9U5W7M/mb+f0rzNitCutkPdWHWbx5lQq7Q4Meh1XjE3i7sm9PL6nNYX4mbhopPomOy2/jC+3pLJ4Uyr7s4pZWjXa1JheMUGc0SuKM3pGMbpbRLOTFFitVj79agk9h53GkePlHMktJaNQFQsvKrdRYXNQabNjMapgPdjPSHyYPwmhfiSE+bsSmMSF+nXoEgHRwRbum9aHW87swfc7Mvh6axp/JOewP6vYbcSvPsEWIxP7RDOlfyxn9o5x/a0Tol1teBu++xNoDug5BS58FyyNL0U42U15cT16y07X47sm9eKeKb3r7He8tBK7Q6szNTQ6yMKB7JI6+wNkF1cQVevaLTrITE5V5vi2sOnocRbeMJaIQDN6nUr2NKprBH+Z1odHv97JkrvGt9m56+M7AWFbs1VC2hY4o0bgp9dD9zMhZX3TjmEtBYcV/MObffqnZ/ckLr7+UcXIIAtDOje+VqsxcaFV6+IK69bWa0zNDJ5NTSrTcNmJJmQZtdXOMlpfUhljnTY6E+AE12priIcRQueU0ajAugEhR467lZ44nFsVEEZ5DghrXnD/VjVF8/SeUZhr1E0ckRTuyji6dFcm5w7txPaUAlbsz8Gg1zEpwT0QPqNXFLOHJPDN1jRueH8Dz5w/iDd+P8S2lALCAky8fsUIt38TP5OBVy8bzr+X7uPV3w64gsGoILPHue0PzOjHyuQVfLctnXlDM5ncP5ZPNhzj7T/UqMy/LxpaZz2ixWjghUuGER/qx5srD7F4cyqLN6e6nu8dG8ST8wYxqqt71tVAi5E5QxKYMySBQzklLN6UwvrDx8ksKseg09E9OpBRXSOY0DuaXjH1rzW0OzSSs4o5mF1MWoFa5+ln0tMtKogeMYHEhfg1OCLkrCl42Ztr2ZNRxNaUgjqByTt/HKbS5mB4lzBGda3/c33luK78sCODtYfyuHXBJj6+aZxrJHrl/hxueH8DlTYHU/rH8vdz6waDTjqdjuvO6MbE3lHc/9k2Nh3N57ONKa6gFPRAOZGBZm6a2J3LxyY1mNgnJtiPK8Z15YpxXckqKmf1gVy2pxSwL6sYu0P1sfhQf/rGBdM/IYQhncMa/LInJsSPAQl1/w5pmuYavaqwOdDr1GhXZJCl3pT6qw/msnhzKvd/tpWvbjvD4wjIlmP53LloMw5NTW+u+a1xY/xMBp67aAj940P4xw97+Hl3Fj/vzmJU13D6xYegabAjrcDty4QJvaN56Jx+9Ipt/rqThDB/bj2zJ7dM7MHOtEJWJuewPbWAQ9kllFTaqLA6CA80ExNsoV98CEMTwxjeJYyYkBNf3xVoUuvnRveQICbQYuSCEZ25YERnjpdUsvZQLnsyikg9XkZqfhklFTaC/IwEW0xEB1sY1CmUwYmh9IwOkoROwnscdvj5UVj1gno87HI1KGE4NT7TS+8YRUJC9Zd5Na+HOiK7Q3Ndc4UHmsksLKdHdBCdwv052JTUwm3ANwPCFf+GwBgYfoX79k0fQGkOnHFP849ZmqtqGQbVykoUGA05+5p2jKWPQHCcCiLrY6tQN6eKIgBGJwbRtdaFc52X2uqfftVUscEq4Ek7XorVWrc4e0Pyi1UQadDr0Gt2rNb615yYqz7rpZW2es/jDBaNaHX2MVfVdimtsLo9V1KhRp0sBp3bdueSxpLy6v0LSlR7A8wGt32Dq3Y+Xlzh2p5TpPYN9Te67Rsfor6lOppX4tp+oOrb5i7hfm779otVAeKOlHzXdueavfE9I+v8jnMGx/Pybwf5cM0RZvSP5unv1VrUmQNiiPRLrbP/o+f0YW96Ifuyirn23Q2u3+2Ny4cRF2zy+D7fO6kHp3UL5/01R1l/+DgPzuiDTrNjrRWo94r258qxXXhv9VHu+GgTI5LCWXUgF4BbJnbjzF4R9f47/mVaL6b2i+brbekcyS3FZNAzc2AsMwbGYTbqG+xnnUPN3HFW/esiGuvz3SP96B7p+YK6KZ+XwQnBTOkXwzfbMvh8w1EGxFUH+UXlVj6oysh64xldGz3ecxcO4txXVrMno4jzXvmDWyd2Z0tKAR9vSKHS5mBCr0ieu2AgDrsNRyNJQJLC/Vh0/Sg2Hs3nyy3pHMguVomNyo5z6ZmDmNwvriqAqvvZqU+4n4GZA2KYOaChzGtNP15t/gboFFp3RK2+9+0v03pVZe8s5k+fbOY/Fw52mwa4N6OIa9/dQLnVwcReUTw8s3eL/gZePS6RM3qE88yP+1i+L4f1h4+z/vBx1/MGvY7p/WO5Ymwiw7uEodPpWvweOPWJCaBPTJcm7Xui53K+/kSPcyoKMuuY1CeKSX0aX0OqOexYG/tgdiDSLzqQ8kIMX96I/sDPANjPuA/HhL+AAzXI0Irau184/2YHmo1Nmv0QHmDGoNfVGd3LLq4gup7s6dFBFnKKK2vtX+kxAU1r6RMXzK70QhIjAhiaGMbryw9iNuhZuO6oK6N/e/PNgHDDu3WnawLE9IPPrmlZQHiiVjyn1iBe/R2YGvjGd8VzsPyZ6seFKqj6/fff2bVrVxs3EtJzdICBXYfSWbLE85rF+mSWARgx6xx8//33De67J1+dJys3nyVLlnjcp7TCAOhYtXI5e2p9brPS9YCebTt3s6Sg+n3ZlKaOm5ed4Xbcoylq+/6Dh1my5KBbGxwVpW77Zh5T27fvPcASm8q6ueuAOl/6oX0sKdvr2jcvQ+27Ze9hlujUcXenqHZn7N/Kksytrn3zK9T7sy+ziC+/WYLVAZuPqn3tKdtYku2+9jWqAow6A+sPH+eMp34iq1yHQacx1KhG2ZYuXVrnPbs8Eb526NlXoKNToMasLjbStq8ibbvHt9hlVhjMGgqkbGZJymaP+wx2QN9QPXsKYGWyCgbPiHXQp2I/S5bsb/gEwCg9jHIuc0hL5+e0Rl9yUuhkVf/GX2w8ylAO4fzi8pdUHcUVBuL8NcoObmDJocaPdU13+N8eAweyS/jTZ9X/KIMjHJwbkcmypT82u32nmeC0mpMHUrfya+rWevfvSC5Jgld2GViyI5OM9B+5sLsDiwE25+j45JCeCruOzoEaM8Mz+OnHH07oXOdFwlnDYVe+jvwKHQ4NYvw1+oRqhFlSyNyZwvc7Gz/OycrT3wshpF+c3ALL0xlz8HmCK9Kx60xsTrqB1JLB0Mg11olqr36Rk5PTrP3NRj0DO4WyKjmHaVVrxR0OjVXJuVx5muf1+cOSwlmVnONWOmvl/myGJzV/tl5T3X52L9cSpXun9Oba99Zz4eurCQ8w89Ilw9rsvA3xzYCwOBOCPaR0DYhUNVtaIiASdAYoznLfXpINQY2kj/3jBVj5PFz5pcpM2pDx98K426ofp6bCf/ozYcIEunbt2oKGN0/c0Xze27+OCmMAM2c2b47z9tQC2LKWsCB/Zs6c0OC+MUeO8+ru9Zj8Apk584w6z9sdGvbV6g/SjKmTiaw1VXPDd3tYnXWUpG49mTmll2v7keUH4Ugy3ZMSmTmzOrlK5qojfHdsL5GxCcycORgA3Y4M2L2N+OhwZs4c7do3Z81RfkjZQ2h0PDNnqloy76Wug+P5TBgznOkDqv+9/fdm8+mhzdj9Qpk5cxwVNgd3r1Hf4l0ya5LbN1CapvFK8u9kFlYQ2Xc0heU2tA3b6BUTyGXzTvf4PmUHJ/PK8oNklauRkRsndOeSiV1ZunQpU6ZMwWSq+41a81anNs+smRpLdmRwMKeEUV1VnbVT3VS7gy+fW0FGYQVlcYO5eGRnisqtPPHfP4BK7pkxkFnDGl+35jS3qIK3Vh5m7eE8EsMDuHBEJ87oEXnCWYKtVmuD/aKj6ro1nb98sYNNuXp2FhixGPUUVqXZH9MtnJfmD3Wt+xV1nar9QpwY6RcnP93BXzEsfgpdRQFacDyOCz9gSPxQ2rLCXXv3i9TU1MZ3quX6M7rxp0+3MqhzGEMTQ3lr5WFKK21cOEJlHb334y3Ehvrxl+mqNvO1p3fl4tfX8MbvBzmrbwzfbE1je2oBT583uFV/Fyer3cHryw/wZFUG065RgSz705nkl1YS6m/yWkkt3wwIQzvB0bUQ3tV9+7G1aspmSxjNkDAUDi2HfrPUNodDJYgZfUP9r1v5vJrCevkX0Gl4/fu5zmNRNyeLSh9uMpna5cPZOVItTs4qrMBgqJuprSHlVbNpgizGRtsa7K9+xwqbw+O+1kqb274mk3tXDqiam2114PZ6Z86YALN7G4L8VEBZYddc213t9XN/byOqgriiCrtr+/FSNX0iJsTfbd+kKLWWKK2gHJPJxOE8lRUwyGIkLiywzgf/zN4xfLzhGCsO5LmmMJzZJ6be9+ueqX0wmwx8szWNuUM7cfvZPV1TLNqrT9Q2b0TTprqdKkwmuH58d574bjcvLDvA7CGdefL7/WQXqzIb84Z3wdSM9Q6dIkw8PKfxzJktb693+kVbOX9kFzpFBPLo1zvZk1FEhc1BZKCZy8YmcftZPTv8WpP2cqr1C9E6pF+chDQN1rwKP/1NJY/pPArdxQsweRroaCPt1S+MxuaHKbOHJJBXUsl/lu4ju6iCfgkhvHftaFeptNT8MrdrrxFJEfx3/jD+/ZMq/9M1KoD/XTGyzWoQmgx69mQU1dneWBKytuabAeHwq+CHv6q51d2qRqoOLoelD8Npt7f8uONug8W3qDS/nUaoshPWkuqso1/cBCHxMPlR9Xjlf+DXp9T01bAu1aOT5sCTNitUTLAFXVVtvdyS5hWndyZpaSzDKDSeVKZmUe4GC9M3NamMuW5W0xJXzUT39noqO+Gcrx5ZJ8uomv6bX2qlpMJWnWE0ynNB4jP7RPPxhmMsXHvUVTJhzpD6R5dMBj13T+7N3ZPrZtsS7efysUksWHuUQzklDHn8J0CVyvjXhUMkIGkHY7tH8v1d4zmUU0JppZ1esUEdOuOlEEJ4ZC2D7+6DLR+qx0MvU6XOjG233q0juuq0rlx1WlePz31807g6284ZHM85g+PbuFXV5g7txMfrj/HXGX3b7ZyN8c2A8PS7VLHO7/4E9kr1bYvJH06/G8b/qeXHHXg+lOSqIK84E+IGqZE/Z6KZghTQ1bg4XP+2Ov8nV7ofZ+Jf4awHWt6ONmQy6ImpKk6fUVDezICwaTUIoUYZiHoDQrXdbNB7LCxeXYewVtkJZ0BYpzB9VZbRyroBYZC5dkCogr78MjWCV2lzUFQ1Ra1mYXqAYD8TwX5GisptpBeUkZytEsr0rKeI8Pje0UQEml11DYckhjGoFbLDirblZzLwymXDueKtteQUV+JvMvDXGX3rZEgVbUen0zVYnFsIITq0nGT49GrI3K6uJac+AWNvVd8+ig7F7nCwYM0x/kjOYWCnUAJqDVI8NKt/u7fJNwNCnQ6mPA4T7oecvWD0h8gerfMNy5gb1c2Ta75zf3xPI5k8TlJxVcXp0wrKmhWsFLtG3Br/5t6valSl0ubA7tDqBH3OwM7ioeQEVNchrFOYvipArFOY3mMdQs8jmq4RwqpposdLVfBm0Otcz9XUKcyfPRlFpBwvIzlTBYT1paUPshh5/NwB3L5wMxGBZh46xzsFSkXz9YsPYdl9Z7L1WD7940OIbMMMZUIIIXzI9s/gm7ugshgCouD8N6DH2d5ulWihvZlFDOgUAsChWmUmdMgawvZVlq8KxmdXZYSM6aemdvrJaExj4kP82ApkFDSvFmFxPVMwPakZsFXY7HVqpVXXIPQcXDq3O6ddul5nc44QugeS/h6mqLpGCP08B4RFFTYcDs01XTQ8wORxTaUzIEzLL3cVOO4ZU/9IxqzBCfSLDyEm2NLsItPCu0L8TIzvFd34jkIIIURjrOXw4wOq4DxA0ulw/ltq+ZHosBbdWHfaqrf5ZkCYugk+PE+NDDoTuax+GX7/F1yxWCWHEfWKr1oXl97MgLA5U0ZrTuksq/QUEKpAz1NR+prb64wQVo0A1h4hDPAwQljdXvd9nQGhpkFRuc01vTMi0POC4IQwfwCO5JWwP0stJO7VQEAI0EOmvgkhhBC+K/cAfHoVZFTNJht/H5z5ABh889JdtC3f7FU/Pgh9ZsLsF6o/WHYbfH0H/PAAXNu29Vs6uvhQZ0BY1qzXNWeEUK/XYTHqqbA5PK4jrKhnLaCTM6FEhbWeEcJaI4uektjU116zUU+A2UBppZ38skqyi9QIYX3rKTuHq4Dwu23plFsdhPqb6BoZ6HFfIYQQQvi47Z/BN3dDZZEqa3be/6DnZG+3SrSidYfyWLj2CEfySnn1shHEhfrxxaYUEiMCvJJ/wDfT36VtVglkan7LYjCqZDNpnotui2rxoSrAacsRQqiZGKZuQOgM7GqP9FW/Vu+2n5NzBLB2QOh5DWH97a2ZadQVENazZmxIYhgAKcdVAD28S9gJ15QTQgghxCmmNA8+uw4+v04Fg13GwU0rJBg8xXy/PZ0r316Ln8nAzrRCKquWNxWV23j512SvtMk3A0JLMBQcq7u9MOWkLfdwMnGOEDZ3DaGr7EQ9QVxt/vVkCq25rb4RQtcawtojhK6pprWmjFY9rrQ7sNkdVe2tGiE0Ny0gjAnx89iWoYlhmA3VH7XTe0Z53E8IIYQQPmr/z/DqabDjM5VFdMKf4apvVe1scUp5cVkyT84dxDPnD8akr1kTMZwdqYVeaZNvBoQDzlPTQ3d8rkpBFKSo4fmv74SBF3i7dSe9uBoBocOhNfl1zZkyCg2XnnCO5NWXZbS+EUJXMpraSWVqBKnlVd/UNNTekBoBYVYjI4R+JgOXjVXF2kP9TVw0KtHjfkIIIYTwMRXFanrogvOhKB0ie8J1S+Hs/5P1gqeogznFjO5Wd1poiJ+JwnKrh1e0Pd/saVOfUKUnFt8MDnXRj94Eo66rLhov6hUb4ucqTp9XWklUE9Prt3TKaM1pnE71rQV0cq4hrFt2wvNUU4tRj06nEsWUVtoIshhdI5qe2htWFRAeL7U2uoYQ4OFZ/ZnQK5rO4f6ESOZQIYQQQhxZDV/eDMcPq8djboZJj4A5wKvNEm0rOtjCkdxSEiPc/53XH86jS4R3/u19MyA0mmHGP9SH7vghtS28m3wAm8hk0BMZaCanuJKswoomB4TNHiGsGuXzNEJY39RPp+oso/UUpq/1Op1Oh79JJYopr3SfMlq77ARATIj6nbMKy8muKjsR00BAqNPpOKtvTL3PCyGEEMJHVBTDr0/BmlcADUI6w9yXofuZ3m6ZaAfzR3XhsW928uwFg9HpdGQWlbPp6HGeWrKbO87u6ZU2+WZA6GQOgNgB3m5FhxQT7EdOcSWZReX0J6RJrympbF5A2GBSmXqmfjq5sozWmTJaVZjeQyDpDAjLrHY0TavR3rr7xoVUT5vNKlRrKRsaIRRCCCGEYM93sOR+lbcCYOhlMP1pqYPtQ249sweapnHZm2sps9q56PXVmA16bpzQnatP7+aVNvlOQPjDg03fd/pTbdeOU0RsiIVd6biCoaZoaAqmJ/4NBIQV9Uz9dPKrkZBG0zR0Oh2aprlGCD2tPXS+prTSRpnVjnN5pKf2xlYFhIdzSygsV4GjBIRCCCGE8KggRQWCe79Tj8O6wDnPQa8p3m2XaHc6nY7bz+7FjRN6cCS3hJJKO71igpo8YNIWfCcgzNjm7RacUpwBUVZhRZNfUz1ltGlZRv08lIJwciZ+qXcNYY2Ar8LmwM9koMJWPX3U0whhQI0kNs626nWe93WW3lh/+DgAYQEmV+ZRIYQQQghA1ble+5qaImotAb0RTrtTZRGVpUo+zWzU0ys22NvNAHwpILz6W2+34JTiXC+XWdS0EUKr3eGqs9LcEcIyD2UnXPUE65kyWrMchTMgrDnS6CmQdI42llvtFJdXl5zQ6erWDIwLdR8N7BEd5HE/IYQQQvioo2tgyX2QsV097jIOZv0HYvp5t12i3f39211N3vehWf3bsCWe+U5AKFqVs+ZeZhNHCJ0JWqA5awidiWHqX0NoqWeE0GTQYdDrsDs0yq12Qv1NrvWDRr0Ok6GhKaP26pqJ9bS1c3iA6/gAPaIDm/Q7CSGEEOIUd/wwLH0Edn2pHvuHw5THYejloPfNim++bmdaQZP20+GdwQXfDQiPrIIN76gsoxe9DyEJsHURhCVB0jhvt+6kVz1ltGkjhM4pmGaj3mMw5klDawgbmzLqzBpaXGFzjSbWl2HUKaDGFNXGprf6mQz0igliT0YRoEYIhRBCCOHDygthxb9hzatgr1AF5oddAZMehsAob7dOeNGiG0/u2MI3v6bY9RV8cB6Y/CB9G9iqRrmcH2TRKOeUUWdR9sY0N6EM1Jwy2kCW0XoK06vn3F9f3khAWPN8zsKgDa0LHNw5tMb9sHr3E0IIIcQpzG6F9W/Bi8Phj+dVMNhtIty0Aua8IMGgqGPdoTzuXrSZ8175g4wCNbjyxaYU1h/O80p7fDMg/P2fag73nBfBUOOCv8sYSN/qvXZ1IK4RwqIKHM50nA1obkIZaCSpjDPLaD3BHYC/2b2OYVkjQaRzemhxhY2CMhUQhjQQEF48KpH+8SH8bWY/xvWIbPB3EUIIIcQpxmGHrR/DSyPhu3uhJBsie8Ili+DKryBuoLdbKE5C329P58q31+JnMrAjrdCVY6Oo3MbLvyZ7pU2+OWU0JxmSTqu73RIC5U2b4+vrooLM6HRgd2jkllQ2WnLBuYYw0Nz0LudMDFNuq5tUpqKRwvRQY8pppfsIYX1BpHM0sKDMirlqWmtDI4QjkiJYctf4Bn8HIYQQQpxiNA32fAvLnoTs3WpbYLTKHDriGjCavds+cVJ7cVkyT84dxPkjOvPN1jTX9hFJ4by4TALC9hMUA3kHITzJffvRNRDe1StN6miMBj2RgRZyiivIKipvNCB0jhCG+DW9NIN/AyOEjY32qder7l1a2bQpo87gr7DMiqUqIGxOe4UQQghxCnM4YN/3aqZZ2ma1zS8UTr8bxtwEZkkwJxp3MKeY0d0i6mwP8TO5liy1N98MCEdcBT/8Fc59GdBBUQakrIef/g8m3u/t1nUYsSFVAWFhBQMSGt63sGoKZrBf89cQNpRltGZ5ibqvd58y6swy2pQRQkvVcaW2oBBCCOHjHHbYuRhWPAdZO9U2UyCMvQVOuwP8w7zaPNGxRAdbOJJbSmKEex3K9Yfz6BLhndqUvhkQnnEvaA54bw5YS+GdGWC0qA/1mJu83boOIzbEj51phWQ2IdNoUVVdv+YEhLWTwtRUbmu47ATUTUrjHGm01DOqWDMgdAaaIf6++RERQgghfJ6tErZ/Aiv/A7lVU/nMwTD6ehh7GwRFe7d9osXySyt55Oud/LI7C50OZgyM45HZAxosjbZw7VG+2pLKzrRCiitsbH1kaosGDuaP6sJj3+zk2QsGo9PpyCwqZ9PR4zy1ZDd3nN3zRH6tFvOtq93MXRDbH3Q6Nc/7tLvU1NHKEojuAxYpHdAcsSFVxembUIuwqNw5Qtj0D07DdQgdbvt4UrPQPFQHkU0ZIfSTEUIhhBDCN5XmwYa3Yd0bUJyhtvmHw5hbYMyN6r7o0O5atIWsogo+uG40NofGnz/dygNfbOeFS4bV+5oyq52JfaKZ2CeaZ3/Y2+Jz33pmDzRN47I311JmtXPR66sxG/TcOKE7V5/ercXHPRG+FRC+ehp0Gg7Dr4SB54MlGGL6ertVHVZ0sDPTaOMjhIUtGCFsStmJhrKMukYYK91HCOtbQ+gcDSwos7qOK2sIhRBCCB+RkwxrXoEtC8FWprYFx6upoSOvVdeNosNLzipi+b5svr79dFfZsEfnDOCad9fzt3P6uTLp13bdGSpYW30g94TOr9PpuP3sXtw4oQdHcksoqbTTKyaowdHJtuZbAeE1S2DzAvjx/+CHB6H/HBUceso42lLr3oA/XoDiTJVueMY/ofMIz/tm7YZfn4S0rVBwFKY9DeNubb22tLHmjRA6A8LmJ5Up95BUpilZRp2F5p1JZSpsTVxDWFojIJQRQiGEEOLU5bDD/p9UHcHkpdXb4wbBuDtgwDzJGnqK2XQknxA/o1sN6TN6RqHX6dh8NJ/pA+PapR1mo55esSfHlwy+FRAmnaZuM59Vi4O3LIR3ZkJEdxh+BQy5FIJjW378HZ/Djw+qGoedRqpvmT6cB7dv9DzP3Fqqspr2n6te18HENmOEsHrK6ImPENodGpX2ZpSdsNYeIfQ8zdQZ/BVV2PArbbwwvRBCCCE6qOJs2Pw+bHhXfSnv1HsGjLsNup6hlhgJryuptLmuI0EFUpYGkgo2Jru4gqgg9+z4RoOeMH8T2cWND3KcqJd/TSY6yMJFoxLdtn+y/hi5JZXccmaPNm9Dbb4VEDqZA2HY5eqWewC2LIB1b6p6Mj0nw6WLWnbc1S/D8KvUcQFmPa++ddr8AYy/t+7+nUaoG8DPj7XsnF4UUzVCmNWMEcLmjLjVl1Sm5prCBtcQ1nq9KzOpueERQk2DrCL1O8mUUSGEEOIU4bDDoeWw+UPY9TU4qoIM/3B17TbiGohs/4tx0bApL65Hb9npenzXpF7cM6V3nf2e+X4Pry0/0OCxfr53Yqu3r7kWrj3KC5cMrbO9V2wQL3y0WQJCr4jsAeP/BKGJ8MtjsP/Hlh3HVglpW1QGUye9HrqfqUpanIKcc6yziyuwOzQM+vq/SSuqaMEIoSspjAOHQ0NfdfyaAWFD3xD51apjWNZIqQqL0YCfSe9KWAMyQiiEEEJ0eHmH1KywLQuhMKV6e6eRMOp6GDAXTP5ea55o2NI7RpGQ0Mn12Gz0PBhww/huXDCic4PH6hIRQHSQKptWk83uIL/MSnRQw3W1W0N2cQUxwXXXKUYGWlwDEu3NtwPCw3+ob4l2fw06vfqDMOzKlh2rNBc0uyp6X1NgNOTsO+Gmutgq1M2poggAq9WK1dq+xSxDzDr0OjWFMzO/pMHi9AVVUzADjLomt9Os01z3C0vLXYtti8rU72826nHYbTjqLjFUz1f9vSipUO9NcdV0A39T/W0I9TNRblXHN+h1WAxau7+vJ8rZ3o7WbtG2pF8IT6RfCE9OiX5RWYJu73foty5Ef2Sla7PmF4ZjwPk4hl4GcYOr9+/Iv2s7ae9+YbOp2WWBZmOTclBEBlmIbEJANzwpjMJyG9tTChjUORSAVQdycWgaw7qEnVCbmyIh1I8NR/Lq1CHccCTPlZ+jvfleQFiYrqaIblmoSk4kjoEZ/1CLhs2B3m5d41Y8B8ufqX5cqEazfv/9d3bt2tXuzQkyGii06vji+19IbKBqR16RAdCxed0qMnY07diaBjoMaOj45vufCKla051RCmDEiJ0lS5bU+/rkTB1g4EhqOkuWpHLwqB7Qc3DfbpYUeH6vdDbVToBgo4Mff/i+aY09CS1durTxnYTPkX4hPJF+ITzpcP1CcxBdtJPEvFXEF2zA6FBf8GroyA4ewJHICWSEDsfhMMOmFCCl4eMJj9qrX+Tk5LTJcXvGBDOxdzR//WIbT84bhM3u4JGvdzJ7cIJr9ltGQTmXvrmG5y4aytDEMEDlzMguquBIbgkAezOKCLQY6BTmT1hA0xMPzR/dhce/2YXVrnFaj0gAViXn8vT3u7l+fPfW/WWbyLcCwg/Ph4O/QUAkDJkPw66AqF6tc+yASNAZoDjLfXtJNgSdQKKa2sbfqxY7O6Wmwn/6M2HCBLp27dp652mi/x1Zzc60InoPGcVZfTwXaNU0jT+t/RnQmDnlbOJDPafz9eRvm36hpNLOuPFnkhSpvknZnloAW9cSGujPzJkT6n2tfVs6iw5uJyQ8ipkzR/Jx5gY4nseY4UOZOSTe42s+SFtHxpF8AJJiwpg5c0yT23qysFqtLF26lClTpmAyyZRXoUi/EJ5IvxCedKh+oWnoUjeg2/0l+p2L0ZVUX4dpYV1xDJ6PY/B8wkM7I9UDT0x794vU1NQ2O/Z/5w/l4a92ctkba9DrdEwfGMejcwa4nrfaHRzMLnEtOwJYsOYo//1lv+vxRa+vBuCfFwzmwpHuCWIactOE7hwvreShL3dgrUqSaDEauHliD247SwrTtz29CS56H3pPB33LsxN5ZDRDwlC1WLnfLLXN4YCDy2H0Da14Hou6OVkKATCZTF75ox0X4s/OtCJyS231nr+s0o7NoaZ/RgT7YzI1vdsFWIyUVNqpdOhcx690qBE8f7Ohwd85yE99W1Nuc2AymSitWhsYEmCp93WxIf5APgDxof4n/3+EDfBWnxAnN+kXwhPpF8KTk7ZfaBqkbVIZ43d+CQXHqp/zD1e1pgdfjK7zKAw6Ha18xefz2qtfGI1tF6aEBZgbLEKfGBHA4WfOcdt2z5TeHpPZNJdOp+OBGf248+xeJGcV42cy0DUq4IQyp54o3woIW5o9tKnG3QaLb4GEYSp76JpXwFpSnXX0i5sgJB4mP6oe2yohe4+6b6+EojRI36amrnaQLFcxVUPrmYX1l55wpgrW6yCwngyf9Qk0G8gGSittrm3O5DABjRzLv1ZSGecxGmpDj5jqea8JYbLAXAghhDgpaBpkbKsKAhfD8cPVz5mDoM9Mtfyn52SpGyg6hECLkSFV01G9zbcCwrY28HwoyYVfn6oqTD8ILv+iOtFMQYpKXuNUlA6vj69+vOpFdUs6A675rn3b3kIxVYlkGsqKVFhVciLIYkTXzJo+/mbVRUtqDNk7A7yARkYaa5edKKmoep2l/tf1iK5eRzqpX0y9+wkhhBCijTkckLoR9nwLu7+BvBolBUwBasbXgHnQa4pkCRUdhtQh9AVjblQ3T2oHeeFJ8GhB27epDTkX32Y1YYSwKRmiagt0jfJVjxCWVjZcT9DJOUJY2owRwnHdIwkLMBEZaGZs98hmt1cIIYQQJ8BWAYd+V0Hg3u/VF+xORj/oNVUFgb2ndYxkgELUInUIxSnHmR43s4Hi9C0pSu/kHM1zju5BjSmjpoYDwsCq0cXSCnV+5yhjQyOEMSF+/PqnMzEZ9Q3WVRRCCCFEKynLh+SfVRC4/2eoLKp+zhKigsC+M9VPS7DXmilEa5A6hCcDuxU+PA9mPd9h1umdzJwdOquo/hHCQtcIYfO7W6BrlK/GGsKq+42tIXSer6TSTrnVTqXN4XbM+oQHytoDIYQQos04HGo9YPLP6nZsnarl7BQUB33PUbeu42VNoDilSB3Ck4HBBJk7vd2KU4az42YXVWB3aB5H1Y5XFaUPa8EIYe1pnwBllSqwa2zKaM0pqlk1RjADzL7X7YUQQgivKsmFg79WBYG/QEmtMl1RvauCwFmQMBz0es/HEaKDkzqEJ4vBF8Om92HKY95uSYcXGWRBrwOHBrnFFa6sozUVlFYCEN6Mop1OgR6SypRaq0YIG5kyajbq8TPpKbc6yKha42g26DEb5T8ZIYQQok3ZKiBlg1oPmPyzSg6DVv28KRC6T4Sek1Rm0PCu3mqpEO1K6hCeLBw22PyhKlKfMFT9Uapp+lPeaFWHZNDriApSc54zCz0HhK4RwsCWrCGsGiGsqDlltGllJ0CNEpZbK0gvKHM7nhBCCCFakbVMBX2HV6pbynqw1VpOEjOgOgDsMk6mggqf1FAdwr0ZRfSJa/91sr4ZEGbthvgh6n7ugYb3FY2KDfEjq6iiah1haJ3nj5/ACKGztESptW7ZicamjAKE+BnJLqogo0D9pxQo00WFEEKIE+NwwPFDkLZZrf9LWa/WBDps7vsFxkDX06HH2dBjEoR28k57hTgJOesQFlfY+HxjKh+vP8r21AIOPn1Ou7fFN6+Or/7W2y04pcSGWNieWn+m0fwTWEMY6GGEsLSJWUaheh2hc8poU0YVhRBCCFGlohiydkHGdnXL3AGZu8BaUnffoFjoegYkna6SwUT1gmbWHxbCV6w9mMvHG47xw44MYkP8mDYgjsfPHeiVtvhmQChaJmM77PwSyo6rP/KDLoLASNc00cx6ahHmV40QhrVkhLChwvRNGO1zlrpIy1dTRgMbKDkhhBBC+KTyQsg/AscPw/Ej6PMOMebAeoyvPKK21Vz752T0g5j+0HkUJI5WP8O6SAAoRAOyisr5bGMKn6w/RnGFjXMGxVNpc/C/K0bQK9Z7JVV8++o4aw8UpIC90n1735neac/JyloOP/wFNr7rvv3Xp2Heq8QG9wZwTcuszTlCGB7QgjWErsL0LZsy6iw9cSyvrMVtEEIIITo0WyUUHHML+tzul+W57W4A4mpuCIqDuIEQOxDiBqlbRA8w+PZlpBDNcd2761l3KI+z+sbw8Oz+TOwdg0GvY8Hao95umo8GhHmH4OPLVfkJnQ60qm++nN9qPXLce2072Rw/rN6rjO2ADvrPgchesO8HNW3k48tJGP0JAGlViVvqHMK5hrAF9f2cAWFJZcumjIZUBYRH80pVG1owSimEEEKc9MoLIe+Ayo2Qd9A96CtMBc3R8Ov9I1Smz/Ak7KFd2H6skIHjZ2PsNAQCo9rjNxDilPbbvmyuPq0rl49NoltUYOMvaEe+GRD+8FcIS4Irv4b/DoYblkFpHvz0N5j6hLdbd/IoSIV3Z0PBUQiIgvPfUAvDAc78K3x5C2z/lE4b/wnc5ZqWWZPDoVFQVrWGsAWjc84pnqUV1SOE5c3IMhpStYawuGoNYkumrQohhBAnBU2D4kz1JW3WbshNVgFg7n61vSFGP3XtUxX0Ed7V/bGlerqaw2rlyJIlDOg2AUwys0aI1vDpzeP4ZP0xZr+4kh4xQZw3rBOzhyR4u1mArwaEx9bBVd9AYCTo9OqWNA4mPQLf3w83r/R2C72v7Dh8ME8FgxHd4apv3bODGUww5yXIO0jCscMApOWXo2kauhrrBwrLrTiqBmDD/JsfjLkK01trjhCq+82ZMuokU0aFEEJ0CHabCvgytqsMns6ELiXZ9b8mMBoie6r/t2sHfEGxsr5PCC8a3iWc4V3CeXh2f77dms4nG47xxHe7cGgaK/bnEB/mT5CXcl34ZkCo2cESpO4HREBRukqSEpYIOcnebdvJwGGHz6+HnL0Q0gmu/MpzqmiTH5z/FnEvnQ6VUGa1k19qdZsa6lw/GGg2tKggvLNMRM0RwubUIQypldk0rAXTVoUQQog2VV6gMndm7qjO5pm1q24dP1BfYkf2gtgB6tolsidE9lBr+vzD2r3pQojmCTAbuWhUIheNSuRAdjGfrD/Gq8sP8I8f9jC+VxRvXjWq3dvkmwFhTH/I2KG+Nes0Ev74LxjMKmlKeFcvN+4k8NvTkPwzGP3h0o9V1rD6RHTD77SbiPq5gBxCSc0vdQsIj59AhlGy9hCgRQC11hA6A0JT491XRgiFEEKcFDQNyvMh/6ia5pm5s/pWUE9SCVOgSubiTOQSNwii+4E5oF2bLoRoGz2ig3hgZj/un96Xn3dn8umGY15ph28GhBPug0qVZISzHoSFF8Pb09Vo4QXveLdt3rb7W/j9n+r+nBfUfz6NOe0OEpZ9RI4jlLTdaxnYaZrrKVeG0cBmBGIFKfDZdXBsDQEBPYC/U251YHdoaJrmCghrB3uedApz/09TksoIIYSoQ9OgskRl2yzNU8smyo6rGTN6PeiNoDOon3qDuqFTM44cjqqfdvXTVqFG/Mry1fTO/KNVGT6PQkVh/W0I6aRG/VzB32AI76bOL4Q4pRn0OqYNiGPagLjGd24DvhkQ9pxcfT+yB9yxQf0H4B/u2/Prs/fB4pvV/TG3wOCLmva6gAgSIoPZlg3p25bB5OqA0DVC2NT1gw4HfHETHFsDQGBJ9bemZVY7Nnt1lrSgJgSEfeLca7pIQCiEEKcwZ2BXUagCOldwl+d+vyy/6nGN4K92Caq2EhitZiPF9FdlHGIHQGx/dQ0ihBBe4JsBoScBEd5ugXdVFMHHl0FlESSdDlP/3qyXJ3TtC9nZpOUWqMxnMf0AyC6qACA62NK0A239CI6sVNNkrvsRyzf3oj/gwIGe0gobFTYVEPqbDJgMjX9rGupvIiLQTF6J+o++U5h/s34vIYQQ7chaVh2gleWrn+X56v+oiiIV6JUXuj923i8vVP+HNVZeoSEGsyq/4B+ubgaTOp7DpkYAHbYao4GaGr3TVY0YOn8aTOAXptbz+UeoZRdhSepnaGeZ7imEOOn4TkD4w4NN33f6U23XjpORc1QuZx8EJ8CF76r/0JohISYKyCZVi1JrMWf8A4DMQhUQxoQ0ISDUNFj1gro/8X6IG4RuxjMEvXSAQgIpzDhIRZBKbtPodFFbhbqYCI5FX2PQN8Tfd7q8EEJ4hd1aFbQVuAd1tQO9sprbqvbxlESlJXT6qqCuKrgLiKhxP7z6uYAI9/umAN+eKSSE8Em+c3Wcsc3bLTh5/fok7P0ODBa4+AMIimn2IZwjb6laFGx5TpXwMAeQWaT+c48N9mv8IAeWQfYeMAfByGvUts4jCDfvo7AS8rctwTZcbW8wIDyyCj69WtVkSjqDi4Y+zSsrj9EnNtitJIYQQvgcTXObTqkrzqHT8TXothwH7GrapK1CBXX2ilr3K2tsq6zxs7x6hK68AGx1a9I2i85QNbpWFbj5hYIlRNXJswRXPa6679oeAn419pHATghxErLaHVz19jqenDfopCpO7zsB4dXfersFJ6ftn8GKf6n7c16AziNbdJjECDUF5gjx6lvhPd/B4AvJLFABYVxoEwLCrYvUzyGXqP/wq4SFBHMkB47v/QP6XgpAsF89I5jF2fDJldV1mo6s5Bbzv4k45xHOG965Rb+bEEK0Ok1TwVNJjvp7VVmigit7pQrAHLbqOrk6Xa2ftW7oVBBWXlg9hbK8sHpUrvZaOUd11mYjMBLgcBv8jqbAuoGd875/eK3naty3BEswJ4RoU/mllTzy9U5+2Z2FTgczBsbxyOwBBNZTBzC/tJL/LN3Hiv05pOaXERloZuqAOO6d2puQ+q5JPTAZ9OzJKGqtX6PV+E5AWNNv/6j/OZ1OTVf0BUdWw1e3qfun3QlD5rf4UM5vOfK0II5rQYRv+VAFhM4RwsamjFaWqiASYPDFbk+FhUdBTi7Hy+wYj2wBGhghXPFvdXEVMwCmPw0fnk/w/i+5ftw1ENjd82uKMuGHv0DaZug93TW6KYRoRQ5HVbDjHGmqrDXqVPXTXln9PFrTjm2wQHRvCOvasoyMtkrI3a/WPx8/rDIdlxdUj4I5rFUjU2HVgYxrjVhVMGMJqVprZq0O6CqKoCgDitKgMF3VvC1MU7MXSrLbL4mJJ0Z/8A9H8w8nt9RORGxn9CY/MFrUOjqD2fN9t58WMJrVT0uwGqFzjeaFgME3LzGEECe/uxZtIauogg+uG43NofHnT7fywBfbeeGSYR73zyysILOwggdn9qNXbBCpx8v425c7yCws59XLRzTr3HOHduLj9cf464y+rfGrtArf/Gu95xv3x3Yb5B9R6aTDu/pGQJi+TZXbsJWrIGjyoyd0uECLkYRQP9IKyjmoxTPi4HK040er1xA2NmV0/49gLVGL7muNUoYHqmAynyAsR7YAQzwHhCW5sLGqbMi0J6D7RBh5Lax7HZY9Cd0m1v3W2VoGCy6onlK89jV1AXfhu56/oS7JUecoSIGu42HAeQ1fgBamqwvD0M6n5jfemqYubPMOqpEHc6BaixOSUH/WXoejKjFEfvWIha1SXWAaqy5ITf7Vj3WG6mlqzpu9QvXdmlPYHHbPIyoOe9WUt6ogw2GrHoVxbndY1e+iaYCmLuxd97Wqi3xbVWKJqot9e437Rn/Vd+MGQudRqmh0Q/1C01Qa+vRtau1ueYEKHvRGCIhUa5lCEqpunSAgyv14Dod634ozVZBRlK76WnGmej9cyS809V6aA9Eb/OiVcRT9umPgF6y22yvVZ8BWrr6Uqaia8uf86ZwC6AxctBoBmk4H6OqOXkGNoK5quqEzqGprRn+I7qNuUb3Vz8Bo1S9NAaotpblw/JDqs7kH1DT13GS3UbN2ZQ6GwCgVTDmDL4NJ9XtXX6zqj677Hm5GvxrTJkOqgzNP6+T8w9W/P2CzWvljyRJmzpyJ3iR1WoUQp77krCKW78vm69tPZ3DnMAAenTOAa95dz9/O6UdsSN1r1j5xwbx2RXXglxQZyH1T+3DPx1uw2R0Ym5Do0MnucLBgzTH+SM5hYKdQAswGt+cfmtW/Zb/YCfDNgPDmlXW3lRfCl7dAv9kndux1b8AfL6gLs7iBMOOf0LmBbw52LlbBSv5RVQJj8mPQe+qJtaExqRthwUVqameX01TtRb2h8dc1okdMEGkF5RyIOJMR+fsp2PAplTb17UejSWW2f6Z+Djy/ThDhLGp/XAsiMOMgMIRgi4cLl60fqQvb+CHQ/Sy1bfyfVJKblHVw5A/oeob7a1a/pILBgCg44274+THY9SWsehFOv9N937QtKnh0Tkfd+K4653lv1M1Se/gP+PFBSN+iHgdEwYirYeytEBjpvm/OfnWclA1QWayCgKTTVQAb06/6/XA41IVsynrI3KECYEuwCiDCu0JUT4joAZoOo71MHbckDfKPqeCjslRdaBot6sIwMFpdiDoDA1ftrKpkD+X56jHUuNivCgBKsiHvkLpZS+r+W4C6QA2Od114YiuvShxRcGJZADsCSyh0Gq6Cw9j+agSlNBeydkHGdtXnnO9tUxjMEBijPqf2SvX+NzOAMQD9AdI/a9br2ozeVGu0yVQ14lRjVKqpX6JUFKvA2lamPnPOz11zWELV5y2iO4QlqqDJOQqmN9b4EiO/VqKU/KrPSqEK2g1m9bsZjCoIDY5TybpC4tXnISRBbQuMqf78CSGEqFdJpY2i8uovFc1GPRZjy69bNx3JJ8TP6AoGAc7oGYVep2Pz0XymD2xaLcCicitBfsZmBYMAezOLGNApBIBDOcVuz+nwzuCBbwaEnviFVBWpn9/yqZM7PldBwKz/QKeRsOYV+HAe3L4RgqLr7n90rSrAPvkRNUq3/VNYdCnc9Lu6iGwLu75SGUVtZRA/FC5d1GrTI7tHBbJifw4Hwk6D/DfI3Poj0JfwAFPDH9zyAti/VN0feH6dp521A/PN8TgqMwEPU0Y1TQVoACOuqb6QDI6FYZfDhrdgxXPuAWFxFqx8Xt2f/gwMvlBdwH13L/zyuBphjB+ins87WB0MRveFHmfDhrch+Wd4czJc9qkK6K3lsOzvsPplQFPf8ut0UJqj1mqufU0Fhomj1ZcAu75SAV5NqRthd9UodlAcRPZU/17Ze1XA2AgTcA5Au+VR0qkR0MAotQ6qNFfdbOUqgK1P1ZQ114W3zTnq5/xZdXPYq0YLnVPU/NQ0NaNfVTBR9VhnqDVqUjWiYjBWXaBXjbwYatx3bTe6B7w176Or2tdY/dN5cx6jskgFx2mbIXWT+rLl4K/qVh+9CWL6qlpkAVFgCVK/a2mu6meFadXTC+2VUJhS9xgBkaqPhMSrICMoTgUYzvahqT5pLcFeXkzKwb0kxkWit5WDtVT97iY/9W9h8lcjSn4h1VMgnaNMRot6H9xo1aOqzvfcuc1grp5KaHSOetWYXmgwt36xbYdd/Rtk71aflZx96kuR8gLVLytL1L+zf7gqARDRHSK6QXQ/FQiGJJyao/hCCNHBTXlxPXrLTtfjuyb14p4pvVt8vOziCqKC3AcqjAY9Yf4msosrmnSMvJJKXlyWzCWjE5t9/kU3jmv2a9qaBIQ1OdNkt9Tql2H4VSoAAZj1POz/CTZ/AOPvrbv/2leh52Q4/S71+Oz/gwO/wrr/weznW94OTzQN/ngefn5UPe41FS54W40wtZIeMUEAHCABzEFkFKhMc56G3t3s+U5NLYvqrYr01hIeqEYDjwf3gly1ELdOUpkjq9QaIFMgDLrA/bnT71TB4oFf1ChfwlC1/benVYCVMKw6EB15rcp2uudb+Px6uHG5Ggn4YJ66SI8bBFcvURfKQy+Djy6BvAPw+gQV1KesU4EeqH4w+XH1Hu/7Hn7/lxoZWv0SrK7RPp1B9YN+s1RgkLMXDv2ufqfiDHVzMlhU+xOGQVCsan9xlroQzt2vgocqmjkIXVgXCE1UIx6WkOqMgKV56vcpyVGPnaMyfqHu66MsoeoiufZUSv9wdTEd0V1NlTTWGgG2lldNZcyonm5oMLuvvzI1IdEQqPN1pAt1u1WNBKash2PrVVDssKn3NqqP6kNxA1UgYjQ37XhF6SphEpoaJQyKVSO8zSgP47Ba2bJkCQmn6tRAvUGNkkf1PPGZHkIIIU4aS+8YRUJCJ9djs9HzF4rPfL+H15YfaPBYP9878YTbU1Ru5Zp319MzJoi7J7c8MD2Z+GZAuOa1Whs0deG67WPoOaVlx7RVqmDjjBqBn14P3c+sOwLkdGw9jLvNfVvPSdXJVZpBt/kDSI+oKpbrUIVzNYeaZqg5VKByYJnaefRNMO2pVl/w3yNaBYQHc8phwFwy1x8DIKaxgNA1XfQCjxf+rimj5jiMmhrNDDbUSsbgHB0cdEHdIDe8qwr4tn8CK/8DF72nkkdsfE89P/WJ6tEKnQ7mvKhG6XL2wZuT1AhDYaoaVbjscxUMgrqov+EXldX06GrYUfV7BMaojK19ZlS3of+50G8O7PsBdnyhElf4h6tAsP8cNbrjMhPOuEet7Urbos5tMKmRyYjuDQcB1jKsleX8+ONSps2ai8nchICjLZj8qgLGbid+rI4UDIL694kfom6jrm+d44V1UTchhBDCxwSajfVnl6/hhvHduGBEwxnlu0QEEB1kIafWSKDN7iC/zEp0rZHD2oorbFz19jqCLAZev2IEpmZOF61pf2YRqfllWO3uCdSm9I9t8TFbykcDwpfdH+v0amRmyCWeR/KaojRXBWG1a/gFRqvAwpPiTM/71xjlqcOZVMOpQo2YGVY8CyENd0rNYMEx+e84Rl4LDq3Vkzx0CVcfoiN5pZT2v5h961QZiS4hBqzWes5Vko3x4G/oAGu/c8HDfsFm9XvlW034maOhHAKzNmK1Vn0rU5yJcdeX6ADbkMvRPJ1r7O2Ytn+Ctusr7JsWYFj3GjrNjqP3TOydxrif1xSMbt4bGD6+FF3WLgC0sK7YLl8MfhHu+1rC4fKv0B34BV3GNrTQRLS+s9TUU0/t6D5Z3Wrz+P4YIWGkujk5aOTfzYhVZ8FusGC12TpeMCXajPMzWO9nUfgk6RfCE+kXwpP27hc2W/PWykcGWYhsJKADGJ4URmG5je0pBQzqrMqcrTqQi0PTGNYlrN7XFZVbufLtdZgNet68chR+ppatYzyaW8qNH2xgb2YROqrzaTuv2A4+fU6LjnsifDMgvHu7t1vQciueg+XPVD8uVMk50kOGoYUHADo0nR4NPZpOh4bKumjTmzkaOYHirDhYsqRNmqZpEGg0UGKDV1cfZ4NKYUFkyjKWLPGw/gnolv0zgzU7xwO68fuavcDeOvscKwYwkpFXhM6gErKY937Lku9CQKejT/oX9LVXkhfYkxVb0mFLusdzDYk8i665v2L8+lYAKg0B/GqaSnk974dfz8dIyF+PQ28mJXwctj+2Aw31nX5QCBz7rYF92s/SpUu93QRxEpJ+ITyRfiE8kX4hPGmvfpGTk9Mmx+0ZE8zE3tH89YttPDlvEDa7g0e+3snswQmuZU4ZBeVc+uYanrtoKEMTwygqt3LFW+sot9p5/oqhFFVYKapQgXFkoAWDvulfwD/2zU4SIwJYeMNYxv9jGV/dfjrHS6088d1u/jazX5v8zo3xzYCwLQREqrVgxVnu20uy1XofT4Jim7c/qBHMmtNMU1PhP/0Ju+wt4rp2bbCJDT/bOn4t285XW9MpDO3OLk2N7J3rv4nEmXd73N/w3ksAhJx2LTPHzPS4T2p+Gf/avoIyzUCxJQ7KK+hsO8ywbla0rhMwvqbWYIZMe4CZ/TwfAwDb2Ti+vAn93u/QwpLQz/0fZ3dqrHbMFUBVdsYOwmq1snTpUqZMmYLpVFwrJlpE+oXwRPqF8ET6hfCkvftFampqmx37v/OH8vBXO7nsjTXodTqmD4zj0TkDXM9b7Q4OZpdQVmkHYEdqIVuO5QMw8Z+/uR1rxf1nkRjR9ASNm44eZ+ENY4kINKPX6dDpdIzqGsFfpvXh0a93suSu8Sf8+zWXbwaEPzzoebtOp5JjRHSHPjPrlhJoiNGskn0cWq6Sg4Bav3dwOYy+wfNrEkep/cfdWr3twK8qVX2957G4J/CwFAJgMplOij/ak/rH8dXWdN5bfRTQE04R3dKWoCtKqbue7PgRtbYRHYbBF2Kop/3RIepbl0qbg5QCNV22ky4b4w9/VsFz2XGIGYBxwNyG10WaTHDJQrBVotMbMbZ2lsOTzMnSJ8TJRfqF8ET6hfBE+oXwpL36hdHYdmFKWIC53iL0AIkRARx+pnrq5rgekW6PT4TdoRFkUb9beKCZzMJyekQH0Sncn4O1ylC0F98MCDO2QfpWlYAlqqfalntAjfBF9YL1b8KPf4Nrf1Rp4Ztq3G2w+BaVAbLTCFV2wlpSnXX0i5tUenhnEfgxt8C7M1XNu17TVNmKtM0w+7+t+uu2p4m9oquTUgLDgo6jswFbFsLZf3PfecsC9bPrGep9qUeA2YDZoKfSrqbHGvQ6YmLiIXunCgaNfuo9a2qSnKZkdhRCCCGEEKKV9YkLZld6IYkRAQxNDOP15QcxG/QsXHeULs0YaWxNvhkQ9pmpUt+f+0p1xsjyAvj6DugyTpWO+Px6+PEBuGJx04878HxVLPzXp6oK0w+Cy7+oThxTkFJV36xKlzFw/puw7AlV9y6iB8xf2HY1CNtBaICJ03tEsTI5Bz+TnktHxsEaYP0bcNod1e+3tUwF3qBKPTRAp9MRFmAiq0iNDsaF+GG8dgn8/k9VPmHUddB5ZIPHEEIIIYQQwttuP7sXZZUqYc69U3pz7XvrufD11YQHmHmpgVHLtuSbAeGqF+CKL6uDE1A1ws58QNWbG3sLTLxf3W+uMTeqmyfXeCgnMWCeup1C/n3RENYdymNC72hCLXpI7q0yra56QdVaBFUmojQXQruocgyNiAg0uwLChDA/FdBPe7LtfgkhhBBCCCFa2cTe0a77XaMCWfanM8kvrSTU34TOS9nhT+1FVPUpL1TJW2oryXGVccAvVBWEFs0WG+LH7CEJhPqbVLHos6qmiq54Dg7/ASkb1YgowPh7mjTVc0KND09CmH9bNFsIIYQQQoh2FxZg9lowCL46Qth3Jnx1mxphShiutqVtgp/+D/pWLRhN3QiRPbzXxlNJ/3NV0fkdn6k1k049JsGwK5t0iKtP68r/fj8IqMxPQgghhBBCdAR//3ZXk/d9aFb7Lx3zzYBw1vNqfeBn14Kjquil3qgK009/Wj2O6g1zXvRaE08pOp1K+mKvgN3fqG1dxsFF7zc5EUxCmD+zhyTwzdY05gzp1IaNFUIIIYQQovXsTCvwdhMa5JsBoSVIBXvTnobjh9W28K5qu1P8YG+07NRlCYKLP4Ss3SoFaXRfaGbZh/9cNIRbJvagX3xwGzVSCCGEEEKI1rXoxnHebkKDfDMgdLIEQdxAb7fCt8T0a/FLjQY9/RNCGt9RCCGEEEKIk9B/f95f73M6Hdw5qVc7tkbx3YDw4G+qaHxJdnXRPKe5L3ulSUIIIYQQQohT1487M9we2xwOjuWVYdTr6BIZIAFhu/ntGVj+D1VAPihOheNCCCGEEEII0YaW3DW+zraiciv3fbqVaQPivNAiXw0IN7wNc1+FIfO93RIhhBBCCCGEDwv2M3HPlN5c9+4Gzhveud3P75t1CO2VkDja260QQgghhBBCCIrKbRSVe6cGum+OEA6/ErZ/BhPv93ZLTpjDoWrypaenYzT65j+ncGez2cjJySE1NVX6hHCRfiE8kX4hPJF+ITxp736Rnp4OVF/rnire+eOQ22NNg6yiChZvTuHMPjFeaZNvfsptFbDxXZVYJnYA6E3uz09/yhutapFjx44BcNppp3m5JUIIIYQQQrSuzMxMunTp4u1mtJq3VroHhHqdjohAM+cP78ytZ/X0Spt0mlY7xaYPeHdWw89f/W37tKMV5OXlERkZyY4dOwgNDfV2c8RJoKioiP79+7Nr1y6Cg6Vmo1CkXwhPpF8IT6RfCE/au184HA4yMzMZNmyYjFS3Md8MCBuSuQti+3u7FU1WWFhIaGgoBQUFhIRIjT4hfUJ4Jv1CeCL9Qngi/UJ4Iv3i1CXhNkBFkVpTuPkDSNsMjxz3douEEEIIIYQQp5i/f7vL43YdYDHpSYoMZGr/WMICzO3WJt8OCA//oYLAXV9DcBz0mw0z/+ntVgkhhBBCCCFOQTvTCtiZWohd0+geHQjAoewS9HodPaKD+GD1EZ78bjef3TyOXrHtM2Xb9wLCokzYskAFghVFMGAe2Ctg/kKI6evt1jWbxWLhkUcewWKxeLsp4iQhfUJ4Iv1CeCL9Qngi/UJ4Iv2idUzpH0eYv5l/XjiYYD+V2LKw3MpfP9/GyKQILhndhTsXbebxb3fxwXVj2qVNvrWGcOHFcGQV9JoKgy+CnpNBb4DHI+HmPzpkQCiEEEIIIYToGMY89TMfXjemzujfvswirnhrLWsfnMyO1AKueGstmx+e2i5t8q0Rwv1LYczNMOo6iOzh7dYIIYQQQgghfEhRuY2c4kp6xbpvzy2upLjcBkCInwmrvf3G7PTtdqaTwbU/QmURvD4R3jgb1v4PSnK93SohhBBCCCGED5jSP5b7P9/KDzsySC8oI72gjB92ZPCXz7cxdUAcAFtS8ukWFdhubfKtKaNOlSWw4wvY/CGkbgTNDtOegmGXg0Xq7QghhBBCCCFaX0mFjb9/u4svNqViczgAMOr1nD+iEw/N6k+A2cjOtAIABiS0T41x3wwIa8rZD5veh20fQ3kBdD8LLl3k7VYJIYQQQgghTlElFTaO5pUC0CUigECL91by+daUUU+iesHUv8O9u+H8t7zdmmZ5+eWX6dq1K35+fowZM4Z169Z5u0nCix599FF0Op3brW9fSZTka37//Xdmz55NQkICOp2OL7/80u15TdN4+OGHiY+Px9/fn8mTJ7N//37vNFa0m8b6xdVXX13n78f06dO901jRLp5++mlGjRpFcHAwMTExzJ07l71797rtU15ezm233UZkZCRBQUGcf/75ZGZmeqnFoj00pV+ceeaZdf5e3HzzzV5qcccVaDHSLz6EfvEhXg0GQQLCanoD9JvVYUYHP/74Y+69914eeeQRNm3axJAhQ5g2bRpZWVnebprwogEDBpCenu66rVy50ttNEu2spKSEIUOG8PLLL3t8/tlnn+WFF17gtddeY+3atQQGBjJt2jTKy8vbuaWiPTXWLwCmT5/u9vfjo48+ascWiva2fPlybrvtNtasWcPSpUuxWq1MnTqVkpIS1z733HMP33zzDZ9++inLly8nLS2N8847z4utFm2tKf0C4IYbbnD7e/Hss896qcUd0x/JOTz7wx7+8tk2/vzpVrebN8iU0Q5qzJgxjBo1ipdeegkAh8NBYmIid9xxB3/961+93DrhDY8++ihffvklW7Zs8XZTxElCp9OxePFi5s6dC6jRwYSEBP70pz9x3333AVBQUEBsbCzvvvsu8+fP92JrRXup3S9AjRDm5+fXGTkUviM7O5uYmBiWL1/OhAkTKCgoIDo6moULF3LBBRcAsGfPHvr168fq1asZO3asl1ss2kPtfgFqhHDo0KE8//zz3m1cB/X8z/t44Zf9DOocRkywBV2t5/935ch2b5OMEHZAlZWVbNy4kcmTJ7u26fV6Jk+ezOrVq73YMuFt+/fvJyEhge7du3PZZZdx9OhRbzdJnEQOHTpERkaG29+O0NBQxowZI387BL/99hsxMTH06dOHW265hdxcycLtSwoKVBKLiIgIADZu3IjVanX7e9G3b1+6dOkify98SO1+4bRgwQKioqIYOHAgDzzwAKWlpd5oXoe0YO1R/nXhEL667XTeuHIk/6t18wbfqkN4isjJycFutxMb617AJDY2lj179nipVcLbxowZw7vvvkufPn1IT0/nscceY/z48ezYsYPgYMmeKyAjIwPA498O53PCN02fPp3zzjuPbt26ceDAAR588EFmzJjB6tWrMRgM3m6eaGMOh4O7776b008/nYEDBwLq74XZbCYsLMxtX/l74Ts89QuASy+9lKSkJBISEti2bRt/+ctf2Lt3L1988YUXW9txWO0ORiSFe7sZbiQgFOIUMWPGDNf9wYMHM2bMGJKSkvjkk0+47rrrvNgyIcTJruZ04UGDBjF48GB69OjBb7/9xqRJk7zYMtEebrvtNnbs2CHrzoWb+vrFjTfe6Lo/aNAg4uPjmTRpEgcOHKBHjx7t3cwO5+JRiXy1JY07J/XydlNcJCDsgKKiojAYDHUyfWVmZhIXF+elVomTTVhYGL179yY5OdnbTREnCeffh8zMTOLj413bMzMzGTp0qJdaJU5G3bt3JyoqiuTkZAkIT3G333473377Lb///judO3d2bY+Li6OyspL8/Hy3UUK51vAN9fULT8aMGQNAcnKyBIRNUGF18NHag6xMzqFfXDBGg/sKvodm9W/3Nskawg7IbDYzYsQIfvnlF9c2h8PBL7/8wrhx47zYMnEyKS4u5sCBA24X/sK3devWjbi4OLe/HYWFhaxdu1b+dgg3KSkp5Obmyt+PU5imadx+++0sXryYZcuW0a1bN7fnR4wYgclkcvt7sXfvXo4ePSp/L05hjfULT5zJ7OTvRdPsySikf0IIeh3szSxiZ1qB67YrrdArbZIRwg7q3nvv5aqrrmLkyJGMHj2a559/npKSEq655hpvN014yX333cfs2bNJSkoiLS2NRx55BIPBwCWXXOLtpol2VFxc7DYqfOjQIbZs2UJERARdunTh7rvv5oknnqBXr15069aNhx56iISEBLeMk+LU01C/iIiI4LHHHuP8888nLi6OAwcOcP/999OzZ0+mTZvmxVaLtnTbbbexcOFCvvrqK4KDg13rAkNDQ/H39yc0NJTrrruOe++9l4iICEJCQrjjjjsYN26cZBg9hTXWLw4cOMDChQuZOXMmkZGRbNu2jXvuuYcJEyYwePBgL7e+Y1h0Y/1fqOzNKGrHltSgiQ7rxRdf1Lp06aKZzWZt9OjR2po1a7zdJOFFF198sRYfH6+ZzWatU6dO2sUXX6wlJyd7u1minf36668aUOd21VVXaZqmaQ6HQ3vooYe02NhYzWKxaJMmTdL27t3r3UaLNtdQvygtLdWmTp2qRUdHayaTSUtKStJuuOEGLSMjw9vNFm3IU38AtHfeece1T1lZmXbrrbdq4eHhWkBAgDZv3jwtPT3de40Wba6xfnH06FFtwoQJWkREhGaxWLSePXtqf/7zn7WCggLvNrwDKyq3agvWHNHmvLRS6/bXb73SBqlDKIQQQgghhBDtaO3BXD7ecIwfdmQQG+LHtAFxzBgYx5DEsHZvi0wZFUIIIYQQQog2llVUzmcbU/hk/TGKK2ycMyieSpuD/10xgl6x3isRJgGhEEIIIYQQQrSh695dz7pDeZzVN4aHZ/dnYu8YDHodC9Ye9XbTJCAUQgghhBBCiLb0275srj6tK5ePTaJbVKC3m+NGyk4IIYQQQgghRBv69OZxlFTYmP3iSs59+Q/eW3WYvJJKbzcLAEkqI4QQQgghhBDtoLTSxrdb0/lkwzG2puRjd2j83zn9uWhUIkEW70zelIBQCCGEEEIIIdrZgexiPll/jC82p1JYZmV8ryjevGpUu7dDAkIhhBBCCCGE8BK7Q+Pn3Zl8uuGYBIRCCCGEEEIIIdqPJJURQghxSrv66quZO3eu185/xRVX8NRTTzVp3/nz5/Pvf/+7jVskhBBCVJMRQiGEEB2WTqdr8PlHHnmEe+65B03TCAsLa59G1bB161bOPvtsjhw5QlBQUKP779ixgwkTJnDo0CFCQ0PboYVCCCF8nQSEQgghOqyMjAzX/Y8//piHH36YvXv3urYFBQU1KRBrK9dffz1Go5HXXnutya8ZNWoUV199NbfddlsbtkwIIYRQZMqoEEKIDisuLs51Cw0NRafTuW0LCgqqM2X0zDPP5I477uDuu+8mPDyc2NhY3njjDUpKSrjmmmsIDg6mZ8+efP/9927n2rFjBzNmzCAoKIjY2FiuuOIKcnJy6m2b3W7ns88+Y/bs2W7bX3nlFXr16oWfnx+xsbFccMEFbs/Pnj2bRYsWnfibI4QQQjSBBIRCCCF8znvvvUdUVBTr1q3jjjvu4JZbbuHCCy/ktNNOY9OmTUydOpUrrriC0tJSAPLz8zn77LMZNmwYGzZs4IcffiAzM5OLLrqo3nNs27aNgoICRo4c6dq2YcMG7rzzTh5//HH27t3LDz/8wIQJE9xeN3r0aNatW0dFRUXb/PJCCCFEDRIQCiGE8DlDhgzh//7v/+jVqxcPPPAAfn5+REVFccMNN9CrVy8efvhhcnNz2bZtGwAvvfQSw4YN46mnnqJv374MGzaMt99+m19//ZV9+/Z5PMeRI0cwGAzExMS4th09epTAwEBmzZpFUlISw4YN484773R7XUJCApWVlW7TYYUQQoi2IgGhEEIInzN48GDXfYPBQGRkJIMGDXJti42NBSArKwtQyWF+/fVX15rEoKAg+vbtC8CBAwc8nqOsrAyLxeKW+GbKlCkkJSXRvXt3rrjiChYsWOAahXTy9/cHqLNdCCGEaAsSEAohhPA5JpPJ7bFOp3Pb5gziHA4HAMXFxcyePZstW7a43fbv319nyqdTVFQUpaWlVFZWurYFBwezadMmPvroI+Lj43n44YcZMmQI+fn5rn3y8vIAiI6ObpXfVQghhGiIBIRCCCFEI4YPH87OnTvp2rUrPXv2dLsFBgZ6fM3QoUMB2LVrl9t2o9HI5MmTefbZZ9m2bRuHDx9m2bJlrud37NhB586diYqKarPfRwghhHCSgFAIIYRoxG233UZeXh6XXHIJ69ev58CBA/z4449cc8012O12j6+Jjo5m+PDhrFy50rXt22+/5YUXXmDLli0cOXKE999/H4fDQZ8+fVz7rFixgqlTp7b57ySEEEKABIRCCCFEoxISEvjjjz+w2+1MnTqVQYMGcffddxMWFoZeX/9/pddffz0LFixwPQ4LC+OLL77g7LPPpl+/frz22mt89NFHDBgwAIDy8nK+/PJLbrjhhjb/nYQQQgiQwvRCCCFEmykrK6NPnz58/PHHjBs3rtH9X331VRYvXsxPP/3UDq0TQgghZIRQCCGEaDP+/v68//77DRawr8lkMvHiiy+2cauEEEKIajJCKIQQQgghhBA+SkYIhRBCCCGEEMJHSUAohBBCCCGEED5KAkIhhBBCCCGE8FESEAohhBBCCCGEj5KAUAghhBBCCCF8lASEQgghhBBCCOGjJCAUQgghhBBCCB8lAaEQQgghhBBC+CgJCIUQQgghhBDCR0lAKIQQQgghhBA+SgJCIYQQQgghhPBREhAKIYQQQgghhI+SgFAIIYQQQgghfJQEhEIIIYQQQgjhoyQgFEIIIYQQQggfJQGhEEIIIYQQQvgoo7cbIIQQQgghhBC+wmp3kF1UQZnVTmSgmbAAs1fbIwGhEEIIIYQQQrSh4gobizen8s3WNLYey8dqd6ABOiA+1J/xvaK4ZHQXhiSGtXvbdJqmae1+ViGEEEIIIYTwAW+uOMhLvyaTFBHApH6xDEkMIzbEgp/RQH6ZlX0ZRaw7nMdPOzMY2iWcx+YMoFtUYLu1TwJCIYQQQgghhGgjd3y0mTvO7knv2OAG96uw2fl0Qwpmg56LRiW2U+skqYwQwoe8++676HQ6Dh8+7O2mtFhb/w6nwnvkSdeuXXn00Ue93YxWdar+W7XEyfpenKztEkK0rxcvGdZoMAhgMRq4fGxSuwaDIAGhEKKVvfLKK+h0OsaMGePtpnjNnDlzCAgIoKioqN59LrvsMsxmM7m5ue3YspZZtWoVjz76KPn5+d5uSruSvuyZvC91+epnRAjRdDtSC/jHD3vIL60E4F8/7vVyi6pJQCiEaFULFiyga9eurFu3juTkZG83xysuu+wyysrKWLx4scfnS0tL+eqrr5g+fTqRkZHt3LqGXXHFFZSVlZGUlOTatmrVKh577DGfu9iVvuyZvC911fcZ8fR5EkL4pge+2E6g2cBNH2yksNzKqgM53m6SiwSEQohWc+jQIVatWsVzzz1HdHQ0CxYs8HaT2lRJSYnH7XPmzCE4OJiFCxd6fP6rr76ipKSEyy67rC2b1yIGgwE/Pz90Op23m+JVvtaXof7+XJOvvC9NeS+aQj5PQggni1HP7Wf34sGZ/fjLZ9s4mZK4SEAohGg1CxYsIDw8nHPOOYcLLrjA48Xio48+ik6nIzk5mauvvpqwsDBCQ0O55pprKC0tddv3t99+Y+TIkfj5+dGjRw9ef/111+truvrqq+natWu952rIkSNHuPXWW+nTpw/+/v5ERkZy4YUX1lnz4zzWrl27uPTSSwkPD+eMM87weEx/f3/OO+88fvnlF7Kysuo8v3DhQoKDg5kzZ47b9tTUVK699lpiY2OxWCwMGDCAt99+u8H2O23evJkZM2YQEhJCUFAQkyZNYs2aNXX2S01N5brrriMhIQGLxUK3bt245ZZbqKxUU1hqr3l69NFH+fOf/wxAt27d0Ol06HQ63nnnHXQ6ncdR0IULF6LT6Vi9enWDbc7MzCQsLIybb77Z4/O5ubnodDruu+++Jr0HrakpfRl8oz+35H2Bxvtac/Zp6eeiKa9t6L1oyvtZ32fk8OHD9a4hbMrntTl9qyEff/wxw4cPx9/fn379+vHzzz+jaRoDBgzgySefbPJxhBAnxs9kAGBIYhhn9olmR2qBl1tUTeoQCiFazYIFCzjvvPMwm81ccsklvPrqq6xfv55Ro0bV2feiiy6iW7duPP3002zatIk333yTmJgY/vGPfwDqgmn69OnEx8fz2GOPYbfbefzxx4mOjm7VNq9fv55Vq1Yxf/58OnfuzOHDh3n11Vc588wz2bVrFwEBAW77X3jhhfTq1YunnnqKhpI0X3bZZbz33nt88skn3H777a7teXl5/Pjjj1xyySX4+/u7tmdmZjJ27Fh0Oh2333470dHRfP/991x33XUUFhZy991313uunTt3Mn78eEJCQrj//vsxmUy8/vrrnHnmmSxfvty11istLY3Ro0eTn5/PjTfeSN++fUlNTeWzzz6jtLQUs7luYdzzzjuPffv28dFHH/Gf//yHqKgoAObNm8cjjzzCggULmDdvnttrFixYQI8ePRg3blz9bzzw0EMPUVlZyeOPP+7x+cjISOLj41m/fn2Dx2kLzenLcOr3Z6emvi9N6WtN2edEPhfNfa2n96Ip72d9n5H6/m2b+nl1aqxvNeT//u//ePLJJ7n66qu57rrr+O9//8uVV17JG2+8QUpKitvfJiFE2/rT1N7Y7A6MBj0Xj+ri9WL0bjQhhGgFGzZs0ABt6dKlmqZpmsPh0Dp37qzdddddbvs98sgjGqBde+21btvnzZunRUZGuh7Pnj1bCwgI0FJTU13b9u/frxmNRq32n66rrrpKS0pKqtMm57mc3nnnHQ3QDh065NpWWlpa53WrV6/WAO3999+vc6xLLrmk/jehBpvNpsXHx2vjxo1z2/7aa69pgPbjjz+6bb/uuuu0+Ph4LScnx237/PnztdDQUFc7Pf0Oc+fO1cxms3bgwAHXtrS0NC04OFibMGGCa9uVV16p6fV6bf369XXa63A46j3+P//5zzrbNE3THnjgAc1isWj5+fmubVlZWZrRaNQeeeSR+t8cTdOOHj2qmUwm7dZbb21wv5EjR2qJiYkN7tMUSUlJjbbJqal9WdN8pz9rWvPel6b0tabscyKfi6a+tqH3oqnvZ32fkRP5vDa1b9Xn999/1wDtL3/5i2vbZ599pgHawIED3bYLIXybTBkVQrSKBQsWEBsby1lnnQWATqfj4osvZtGiRdjt9jr7154mOH78eHJzcyksLMRut/Pzzz8zd+5cEhISXPv07NmTGTNmtGq7a47SWa1WcnNz6dmzJ2FhYWzatKnRdtfHYDAwf/58Vq9e7TZdbOHChcTGxjJp0iTXNk3T+Pzzz5k9ezaappGTk+O6TZs2jYKCAo9tAbDb7fz000/MnTuX7t27u7bHx8dz6aWXsnLlSgoLC3E4HHz55ZfMnj2bkSNH1jlOS9Y4XXnllVRUVPDZZ5+5tn388cfYbDYuv/zyBl/79ttvY7Vaufbaa13bKisrKSsrc9vPZDLV2dbWmtuX4dTvz9D096Upfa0p+5zI56Ilr/X0XjT3/WxMUz+vDbWrZt9qyH//+1/Cw8P5v//7P9c251Tk5ORk7rnnnma3Xwhx4sqtdsoqq/9mphwv5a2Vh/h9X7bX2iQBoRDihNntdhYtWsRZZ53FoUOHSE5OJjk5mTFjxpCZmckvv/xS5zVdunRxexweHg7A8ePHycrKoqysjJ49e9Z5nadtJ6KsrIyHH36YxMRELBYLUVFRREdHk5+fT0FB3fn93bp1a/KxnUljnMllUlJSWLFiBfPnz8dgMLj2y87OJj8/n//9739ER0e73a655hoAj2sRna8tLS2lT58+dZ7r168fDoeDY8eOkZ2dTWFhIQMHDmxy+xvTt29fRo0a5baObMGCBYwdO7bRf6fvvvuO6OhoRowY4dp26aWXMnfuXLf9cnNz3TKx3njjjcTHxxMSEsKgQYP45ptvWueXqdKSvgynfn9uzvvSlL7W1H1O5HPR3Nd6ei+a+342pqmf15oa6lv1cQaeM2bMICgoqM7z11xzDbGxsa7Hbf25EkJUu+H9DXy+KQWAgjIrc19exZsrDnLD+xv4YM0Rr7RJ1hCeKg7/AategLQtUJwBFy+AfrO8e75fn4Ydn0NhKhhMED8UJj0Mnet+Gyw6tmXLlpGens6iRYtYtGhRnecXLFjA1KlT3bbVDIhq0pqwjqm2+ka36hvNqemOO+7gnXfe4e6772bcuHGEhoai0+mYP38+Doejzv41RwwaM2LECPr27ctHH33Egw8+yEcffYSmaXWyizrPc/nll3PVVVd5PNbgwYObfN72dOWVV3LXXXeRkpJCRUUFa9as4aWXXmrwNZqmsX379jprpdasWcO5557relxQUMCBAwc4//zzXdvuvfdeXnzxRSwWC+vXr2fy5MkcPHiw1cp3tKQvw6nfn1v6vpyIE/lctOS1nt6L5r6fbaElfevgwYMUFRUxfPhwt+3Z2WoE4rbbbnPb3tafK3FyWHswl//9fpDtqQVkFVXw+hUjmDYgzmvns9od/Ounvfy2J5ujeaUE+xk5o2cUf5nRl9gQvzZrl7ftSC3goVn9Afh+ezpRQWaW3Dme73dk8NzSvVwxtv3L1EhAeKqwlkLsQBh2OXzc8FStdjtfZE+Y+U8I7wq2clj9MnwwD+7cDIFRbd9G0W4WLFhATEwML7/8cp3nvvjiCxYvXsxrr73W5IvPmJgY/Pz8PNY487QtPDzcY428I0ca/6bts88+46qrruLf//63a1t5eXmr1dy77LLLeOihh9i2bRsLFy6kV69edRJwREdHExwcjN1uZ/Lkyc06fnR0NAEBAezdW7fA7Z49e9Dr9SQmJhIUFERISAg7duxo9u/Q0HTS+fPnc++99/LRRx9RVlaGyWTi4osvbvB4RUVFlJeXExdXfWGwefNmUlNTCQsLc2375ZdfsNvtboFG37593dpVWVlJampqq124tnZfhlOjPzfnfYmOjm60rzV1nxP5XLT0tTU19f1s6pTrpn5eT5Qz8HMmuHF6+umnPW5v68+VODmUWu30iw/hwpGJ3PzhRq+fr8xqZ2dqIXdM6km/+BAKyqw89s0urn9vA9/c0XjW446qzGon0KJCsBX7c5g+MA69XsewLmGk5rfvEgknCQhPFb2mqFt9bBXwy+NqxK68AGL6weTHoNv4tjkfwOAL3R9Pewo2fwCZO6D7mS07rzjplJWV8cUXX3DhhRdywQUX1Hk+ISGBjz76iK+//rrRQMHJYDAwefJkvvzyS9LS0lzrrpKTk/n+++/r7N+jRw8KCgrYtm2b61v/9PT0egvD1z5X7W/aX3zxxSaNxjSFMyB8+OGH2bJlC48++qjHNpx//vksXLiQHTt21JlGl52dXW/GQoPBwNSpU/nqq684fPiwa41QZmYmCxcu5IwzziAkJASAuXPn8uGHH7Jhw4Y667Y0Tav3ojYwMBDAY1ARFRXFjBkz+PDDDykvL2f69Ol1LjZrs1gsgMpE6fT8888TExNDTo4q1Gu32/nXv/5FSEhInX5166238s4771BeXs7MmTMZNGhQg+drqrboy9Dx+3Nz3xe9Xt9oX2vKPif6uWjpa2sfpynvZ0OfkdrHa+rn9USEhoYCuAXcCxcu5PfffwdUUFtbW32uxMnjrD4xnNUnpt7nK2x2/vXjXr7emkZhmY3eccH8dXpfxvVo2RcDjZ0vxM/Eh9e7zxR5fM4Azn35D1Lzy+gU1vQv3jqSrpGB/LQzg2kD4vh9XzbXnqGmq+cWVxJkMXmlTRIQ+ool90H2XrjgbQiOg93fwofnw62rIbJH25/fVgkb3wVLKMTKfzKnkq+//pqioqI6NfWcxo4d6ypg3ZyL6EcffZSffvqJ008/nVtuuQW73c5LL73EwIED2bJli9u+8+fP5y9/+Qvz5s3jzjvvpLS0lFdffZXevXs3mvhh1qxZfPDBB4SGhtK/f39Wr17Nzz//3GrfjHfr1o3TTjuNr776CqDeYvTPPPMMv/76K2PGjOGGG26gf//+5OXlsWnTJn7++Wfy8vLqPccTTzzB0qVLOeOMM7j11lsxGo28/vrrVFRU8Oyzz7r2e+qpp/jpp5+YOHEiN954I/369SM9PZ1PP/2UlStXuo3O1eRc5/e3v/2N+fPnYzKZmD17tusi+Morr3QFCn//+98bfU8sFgujRo1ixYoVPPjgg5SXl7NkyRLuvfdenn32WQYOHMgPP/zA6tWree2111wXt06vvPIKL774Ir/99hs7duxotaLfbdWXoWP355a8L03pa03Z50Q+FyfyWqemvp/1fUY8aern9UT069ePbt268cILLxAQEIBer+eZZ57hoosu4pNPPuHRRx/l3nvvdQv62upzJTqOR77ayf6sYl68ZDixIRZ+3JnBVe+s48e7J9AtKrBd2lBUbkOngxC/UzdEuXNSL+5atJm/f7uL03pEMSJJrQv+fX82AxJO/AuhFmn3vKYnG1ulpuUf07TsfZpWkuvt1rSOR0I0bdc31Y+PH9W0R8M1rSDNfb93Z2va0kdb/3w17fle056I17RHQjXtX300LWXDiZ9PnFRmz56t+fn5aSUlJfXuc/XVV2smk0nLyclxpVLPzs5228dTevZffvlFGzZsmGY2m7UePXpob775pvanP/1J8/Pzq3OOn376SRs4cKBmNpu1Pn36aB9++GGT0vQfP35cu+aaa7SoqCgtKChImzZtmrZnzx4tKSlJu+qqq1z71dfupnj55Zc1QBs9enSD+2VmZmq33XablpiYqJlMJi0uLk6bNGmS9r///a/B30HTNG3Tpk3atGnTtKCgIC0gIEA766yztFWrVtU5x5EjR7Qrr7xSi46O1iwWi9a9e3fttttu0yoqKho8/t///netU6dOml6vr/N8RUWFFh4eroWGhmplZWVNek+2bdumDR8+XLNYLNrw4cO1NWvWaPn5+dqkSZM0Pz8/rXfv3tpbb73V6HFmzZqlfffdd43u15SyE83ty5pWf784lfpzS94XTWu8rzV1nxP5XDTltQ29F019PzXN82fkRD6vzelbnmzevFkbO3asZrFYtPDwcO1vf/ub5nA4tGuvvVYzGo3au+++W+9rm/q5Eh1X0l++1X7Yke56nHK8VOv+wHdaRoH73/BL31it/eP73a1+Pk/KKm3aOS/8rt350aYTPt/J6N8/7tG2HVNlmjILy7TtKfma3e5wPb/56HFtf2aRV9qm07QWrHjv6CqKYNvHsOMLSN0I9krQNNRXEp2gx1kw4mroNKLRQ52UHg11T/Ky70dYeBGYan27Y6+AfrPhwnchex+87Lngssvpd8OUxxo/X02VJVCUAaV5sOldOPQ7XL8Mglq3GLPwHXPnzmXnzp3s37/f200RVWw2GwkJCcyePZu33nqrXc89Y8YMZsyYwZ133tngfl27duXqq6/2OGXXm6Q/i5NRUz9XouPq+tfv3JK8LNuTybXvbiDA7J7EqNLmYNrAOF6+dDjJWcVMfm55g8e9eWIP/jqjb53ttc9Xm9Xu4JYPN5JeUM6iG8cS7OedqZNt6c+fbmXZnixMBj2T+sUwuX8sp/eIwmz0ftGHU3c8tj6rXoIV/4LwbtBnBoy/F4LjwegHZfmQtQuOrlbJTzqNVElR2mNKZVuqLAadAW5aDrpanc5clY46vCvctr7h4wRENP/c5kD1/kX2gMRR8MIw2Pw+jP9T848lfE5ZWZlb8o79+/ezZMmSerMGCu/48ssvyc7O5sorr2zT8xQUFPDdd98xZ84c/Pz8WLx4Mb/++qsrUcbJTvqzOBl19M+VaB0lFXYMeh3f3HEGhlrThQMsKkjsEhHAz/dObPA44QHND+Ssdge3LdhEyvEyPrrh1AwGAf554RAcDo0NR47zy+5M/v7NLrKKKjijZxRT+scyqV8MYQFmr7TN9wLCtE1wzfcqqYonnUfA8CvA9h/Y/CEcWdXxA8K4IaDZoSQbkk7zvI/RDNG9274tmkOtJxSiCbp3787VV19N9+7dOXLkCK+++ipms5n777/f200TwNq1a9m2bRt///vfGTZsGBMnNnyhcKJ0Oh1vvPEGt956K5qm0bNnTxYuXMjQoUPb9LytRfqzOBl19M+VaB0DEkKwOzRyiysZ3c3zAIDZqKdnTN26lifCGQwezi3hoxvGEh7onYCovej1OkZ3i2B0twgemNmP5Kwift6dxcJ1R3lg8XaGdg5jcv8Y5gzpRFxo+5Xe8L2A8IK3m7af0QKjrmvbtrSmimLIO1j9OP8IpG8D/3CI6gmDLoLFN8HUJyF+MJTkwqHfVOmI3tNa93xhiWqq6O//gj4zITgWSnNh3ZtQmA4D5p7obyt8xPTp0/noo4/IyMjAYrEwbtw4nnrqKXr16uXtpgng1Vdf5cMPP2To0KG8++67bX6+kJAQfv311zY/T1uR/ixORh39cyWarqTCxuHcEtfjY3ml7EwrICzATPfoIOYOTeDeT7bwf+f0Y0BCKLkllfyRnEO/+GDO7hvbqufrFOZfNU10EzvTCnjrqlHYNY2sIpUBN8zffFJMpWxrPWOC6RkTzM0Te5BTXMEvuzNZuisLgBsntN+AlG+uIXSylqm1g+YA9Tj/qMq+Gd0bera8bpFXHFoB73lYwzfkUpj3Ktit8Ps/YetHKigLiFQF4s96EGIHtP75rOXw+XVqjWZpLvhHQKfhMOG+jrs2UwghhBCig1p9IJdL3lhTZ/v5wzvz74uGYLU7eHFZMl9sSiGzsJzwADPDuoRxz5Te9I1rfvbLxs53LK+U8c96/jLioxvGtrjchWg+3w4I35+rkqqMuk6tH3xpFBhMKoCZ9iSMut7bLRRCCCGEEEJ0YH//dleT931oVv82bIlnvjdltKb0rTC9atH0rq8gKAZuWgG7v4Jfn5KAUAghhBBCCHFCdqYVuD9OLcTm0OgerSoAHMopwaDTMbBTqKeXtznfDgitZdVZNg8sU6OFej10HgX5x7zbNiGEEEIIIUSHt+jGca77b644SJDFyL8vHEpoVVbWglIr9322ldFdW5DRvxX4dkAY0R32fKfq5x1YBuNuU9tLssES7N22NZHNZmPz5s3Exsai15/6i2+FEEIIIcSpz+FwkJmZybBhwzAaT52Q5Y0VB/ngujGuYBAgNMDEfVP7cMVba7lhQvd2b9Op8+62xMT74fPr4ccHoNtESBytth9YpjJxdgCbN29m9OjR3m6GEEIIIYQQrW7dunWMGjXK281oNcXlNnKLK6FW4tbckgpKKmxeaZNvB4QD5kKXcVCcAbGDqrd3OxP6zvZSo5onNlb1plWrVpGYmOjl1oiTgc1m45dffmHSpEmn1Ddq4sRIvxCeSL8Qnki/EJ60d79IT09n9OjRrmvdU8W0AXH8+bOt/N85/RiSGAbAlqP5PPX9bqYNjPNKm3zzU77sSeg7ExKGqRp5wbU6WueOUxbBOU00Pj6ezp07e7k14mRgtVqJioqiU6dOmEymxl8gfIL0C+GJ9AvhifQL4Ym3+sWptiTqyXmDeHLJLu5ctAWb3QGAUa/nolGdeXBmP6+0yTcDwsI0+PACMJihz3RVPL3bRDCavd0yIYQQQgghxCnK32zgibmDeHBmP47klgKQFBlAgNl7YZlvBoRzXwaHA46tgb3fww9/haJM6HEm9DkHek+DAO9k+RFCCCGEEEKc2gLMRvrFh3i7GYCvBoSgyksknaZuU/8O2XtVcLjxHfjmLug0AvrMgEEXQEiCt1srhBBCCCGEOEXszywiNb8Mq11z2z6lf/uvmfTdgLC26D7qdsbdUJwN+75XASLA6Xe2zTl/fRqWP+O+LbIX3LGhbc4nhBBCCNECheVWViXnUmGzU2FzYLU7iAgwM31gHDqdztvNO3HF2ZCyXg0GnAq/jzhpHc0t5cYPNrA3swgd4AwHnb3u4NPntHubJCD0JCgahl+pbm0tuh9c+VX1Y738kwghhBDi5HLPoi38sierzvYXLhnGnCGnwEyqr+9QgwFTn4TTbvd2a8Qp7LFvdpIYEcDCG8Yy/h/L+Or20zleauWJ73bzN0kq005+eLDp+05/qu3a4aQ31s1yKoQQQghxkjiWV8qyvSoYPL1nJGaDnpziSranFvD2ykMdPyAsOw7JS9X9Ff+G4VeAX6h32yROWZuOHmfhDWOJCDSj1+nQ6XSM6hrBX6b14dGvd7LkrvHt3ibfCwgztrk/Tt8KDhtE9lSPcw+A3gDxQ9qnPXkH4F99wGiBxNEw6REIa6CeoK1C3ZwqigCVCthqtbZxY0VH4OwH0h9ETdIvhCfSL4QntfvFonVH0DQ4rUcE716lSnPlFFcw4V+/s+VYPhsO5TCkc8cNoHS7l2B0VBUEL8vDvvK/OCY+4N1GnYTa+++FzeadIu1tze7QCLKoECw80ExmYTk9ooPoFO7PwZxir7TJ9wLCq7+tvr/qJTAHwbxXwT9cbSs7Dl/eBknj2r4tnUfC3FfUusHiDPjtH/DODLh1NViCPb9mxXPu6w4LVf2S33//nV27drV9m0WHsXTpUm83QZyEpF8IT6RftK2fUnTsLdBxXR8HAW185dUldzkBFdnsiT8PdCdWv23p0qU4NPhwkwHQ0UufzZIlS1zPD43Qsz5bzzOfr+aKXo4TbLn3jD74JvHA8YDuhJceRFv1Ej/nd6PSdHJkgDzZtNffi5ycnHY5T3vrExfMrvRCEiMCGJoYxuvLD2I26Fm47ihdIgK80iadpmla47udov7dF65YDDG15utm7oIP5sF9e9u3PWX58PwgmPZk/esXa40QpqSmktizP/v27aNr167t0kxxcrNarSxdupQpU6ZIQWHhIv1CeCL9ou19tP4YD3+9G4Anz+3PRSM7t93JbBUY/9kVncOK/eyHcYxrWVK8mv3ij0P53PDBZsIDTKz480Qsxuogc3tqAee9thaTQcfyP00gOtjSWr9J+6ksxvifvuhs5Viv/w3Dd3ejT9+CfdSNOKa2w9KhDqS9/16kpqbSrVs3jh07RufObfi5aWfL92VTVmln+sA4DueUcO176zmUU0J4gJmXLhnGaT2j2r1NvjdCWFNFEZR4+PahNAcqvTBk6x8GkT0g72D9+xgt6uZkKQTAZDLJf+bCjfQJ4Yn0C+GJ9Iu2sfpALo9/u8f1eN2RfC4b163tTpi3DxxqOp9h+TMYek+DuIEtPpzJZOKzTWkAnDe8M0H+7gHf8K5RDO8Sxqaj+Xy6KZ27Jvdqedu9Zd9vYCuH8G6YOg2FyY/CB3MxbHoXw2m3Q3iSlxt48mmvvxdG46kXpljtDl5ffoAn5w0CoGtUIMv+dCb5pZWE+pu8lrH3xOYSdHR9Z8FXt8Kur6EgVd12fQVf3Q79Zrd/eyqKIe8QBMW1/7mFEEII0WqO5pZy64KN2BwafePUMpDVB3Jp04lZWbur79srYfFN7nkHmim7qIJfdqtkMheP8pzf4OrTVYD74dojVNo64LTR3d+on/3nqHITPc6CbhPV+/fbMw2/VohmMhn07MkoqrM9LMDs1fItvh0QzvoP9JwCn18Pzw+E/wxQ93tOhnP+3fbn//FvcHglHD8CR9fCx5ephDaDLmj7cwshhBCizfzty+0cL7UyuHMoH984DrNRT1ZRBQdzStrupFlVuQT6nAMBUZC5A357usWH+2JzGjaHxvAuYfSO9ZzbYMbAOGJDLGQXVfD9jvQWn8srrOWw70d1v9+51dsnPaJ+blvkHmQL0QrmDu3Ex+uPebsZbk69sdjmMAfArOdg6t/VyBxARDcwB7bP+QvT4LProCxP/eHuMhau/xkC23/usBBCCCFah8OhsfHIcQCeOW8woQEmhiWGsfZQHqsP5NIjOqhtTpxVNT212wQYegl8fDn88V8VICaOatahNA0+3ZgKwPzRXerdz2TQc9mYJJ5buo93/jjMuUM7tbj57e7gr2qJUEgnSBhWvb3zCDVTbPc3sOwJmL/Ae20Upxy7w8GCNcf4IzmHgZ1CCTAb3J5/aFb/dm+TbweETvnHoChDTQ/IP1q9ve/Mtj3vhe+07fGFEEII0e7SC8sprbRjMujoFauCv3E9Ill7KI81B3O5fGwbrUtzjhDG9IPuE2HgBbDjM9iyoNkB4YFCOJJXSpDFyDmD4hvc95LRXXhpWTJbjuWzM62AAQkdpASFc7pov9mgrzVp7uyHYM93sOdbSNmgMsML0Qr2ZhYxoJPKYHuoVpkJHd6ZNurbAWHeIfXtWeZONW/cOa/fOYf3kePea5sQQgghOqT9mWqNUNfIQEwGFWiM6x7J8+xnzcE8NE1r/fVClaVw/LC6H1M1wtBtggoIC1Obfbi12ards4ckEGhp+HIxOtjCGb2iWLYni3WH8jpGQGi3qoAPPOeNiO4DQy6FLR/C7/+ESz9u3/aJU9aiG9uhtF0z+fYawh/+CmFJ8OcDYAqAW9fANd+raQNXf+ft1gkhhPAlFcVQmuftVohWkJylvvV3jg4CDO0ShsWoJ6e4wvV8q8rZC2hqCUpQtNoWUjV9s7D5a/sOFqmAdcbApiW6G5oYBsDWY/nNPpdXHF4J5flVS3bquUA/4271c/9PKvGgEKco3w4Ij62Dsx6EwEhVvFVvUAXpJz0C39/v7dYJIYTwFQ47vHE2/LMHLLgIDizzdovECXAGfD1rrBW0GA2M7BoOwOqDua1/Umfyk5q1lUOqpno2c4Qwv9RKTrkKCId0DmvSa4ZUBYRbOkpAuPtr9bPvOer6z5OoXpB0OmgO2Pxh+7VNnHJS88uatX9GQXkbtcQz3w4INTtYqv5YB0RAUdU3aGGJkJPsvXYJIYTwLUf+UCM8mgP2/wgfzIP0bd5ulWghV0BYKzPnuO6RgCo/0epqrh90CklQP8vywNr0C9LtqQUAdIsMIDSgafXmhnRW00QP55aSX1rZ5HN5hcMOu79V9/vPaXjfEVern5s/UK8TogXOfWklD3yxvcER9MJyKx+tO8rU/yxv94y9vr2GMKY/ZOyA8K7QaaTKxGUww8Z31TYhhBCiPez8Uv3sM1N9OZm2GQ6vgPjBXm2WaD5N09jvYYQQVGIZgDUHc3E4NPT6VlxH6MwwWjMg9AtTS2KspSqzeWSPJh1qa4oKCAd3bvpawLAAM92iAjmUU8LWlAIm9o5u8mvb3bF1UJIFllDoOqHhffvNAb8/Q8ExNXLfa0r7tFGcUpbeM5GXfk3m8rfWYjEaGNQphNgQPyxGPQVlVvZnFbM/s5gBnUJ4YEY/zuob067t8+0Rwgn3qW9jQU0dPX4E3p6u5orP+Id32yaEEMI3OOzV2Q5HXled4OLYWu+1SbRYdnEFBWVW9DroHu1exmpw5zD8TQaOl1rZm1m3OPUJcU4Zja4REOp01aOERU0fcdiW2vyAEKpHCU/6dYTO6aJ9ZoDR3PC+Jj8Ycom6v/HdNm2WOHWFB5p5aFZ/1v9tMo+fO4CuUYHklVRyKLcUULUJv7njDBbfenq7B4Pg6yOEPSdX34/sAXdsUAv6/cOrM40KIYQQbenIKjVa4RemSgWY/NT2Y+tU9mv5/6hDcU4XTYwIwM/kvjbNZNAzNDGM1Qdz2ZlWSL/4kNY5aXkBFKao+zF93Z8LjofcZDVC2ASaplWPEHZqXvuGJIbx5Za0k38dYVOnizqNuArWvgr7flBlyoKblmhHiNr8TAZmDopnZiOlXNqb744Q2q3w3mzIPeC+PSBC/vMVQgjRfnZ9qX72mwUGk8p0rTOoEZ2CFK82TTSfK8NojOfi8z2rth/IbsVMo9l71c/gBPWldk2uTKNNSyyTcryMvBIrBp1Gv7jgxl9QQ81Mo5qzlNfJprwQCqpqTndrZLqoU0w/6DwaHDZV01GIU4zvBoQGk6o/KIQQQniLww67qqav9Z+nfpoDIW6Qup+yzjvtEi3mDAh7NBIQtmrpCU8JZZycU0abOEK4NSUfgIQAsJjqyb5Zj37xIZgMOnJLKkk53rysiu2mKEP9tISApRkBrzO5zKb3weFo9WYJ4U2+GxACDL5YfbCFEEIIb8jZr6aLmgLVdFGnxNHq57H13mmXaLH9mc4RQs/BRo/oNhgh9JRQxqm5AWHVdM+koOaP8PmZDK5psM7A8qTjXEvZ3GmfA+aqIPL4YTj8e2u3Sgiv8u01hA6bqitz8DdIGKr+Q65p+lPeaJUQQghfkVM11S+6j5q54tR5NKz7nySW6YCSqwK9no2MEB7JLaXS5sBsbIXv5ltzhPCYWj/YkoAQVN3CbSkFbD2Wz6zBCS06RptyjhAGN3MNlzkQBl0IG96Cje9B9zNbvWlCeItvjxBm7Yb4IWrKQO4ByNjmfhNCCCHaUvY+9TO6j/t25whhxrZm1Y8T3lVQaiW7qAKoPyCMDbEQZDFid2gczStpnRN7Kkrv1IyA0GZ3uGoQdmlpQHiyF6h3jRC2IKmHc9ro7m+gJKfVmiSEt/n2COHV33q7BUIIIXxZzRHCmsK6QFAsFGeqmoRJp7V/20SzJWerUhLxoX4EWTxfYul0OnpEB7I1pYDkrGJ61jO1tMlKctW0Y4CoPnWfdyaVKc5UCfUM9Rea359VTJnVTqDFQIy/rUXNcSaW2Z5agM3uwGg4ycYeWjplFFRd0IRh6jO59SM47Y7WbZvwOQWlVjQ0wgLM5BZXsP5wHt2jg+gde4J/F5rpJPuUtoP8Y83bv4lTLIQ4VaXml5GaLyMUQrSJ7Kq1X7Uv5HU66DRC3c/Y3r5tEi3mXD9Y3+igU/U6wlYYIcyuGh0MSwKLh/MGRIHeBGgqKGyAc/3g4E6h6FuYcL17VCDBFiPlVgf7MltxnWRrOZERQoDhV6mf69+EilauJSl8yqJ1R5n10gpmv7SSD9Yc4aYPNvJHci53LNzMonVH27UtvjdC+MZZ0PccGH5l9X+2tZUXwM7FsOY1NT1g7M3t2kQhThallTbmvLgSnU7HH389C4uxeRnnRDs5tALslRDdF0I7ebs1oqkcDshJVvdrjxACRPWCvdQtjyROWs7MoY0GhK2ZaTRjh/oZ09/z83q9Cn4KjqovuUM713soZyKYwZ1CwZbVoubo9ToGJ4byR3IuW1Py6Z/QSrUWW4trDWELawkOugB+e1oll/n0GrhkERh873L6ZPb+6sO8vvwg2cUV9IsP4bE5A1wj17V9uuEYf/7MfZmY2ahn3xMz2ryd7646zNJ7JlJutXPaM8tYcf9ZRAZZKCy3cvHra5g/ukubt8HJ93rwbevg93/B+/PAaFHJZILjwOgHZfnq29rsPWpt4ZTHofdUb7dYCK/ZdCT//9k77/C2yrMP30fLtuS9RzwynL1DSAIJO0DChjLaUrqAAqW0pXvvFr62QEtpS0tLKbPQsgmBQEJIQsggO85yvPeWbcna5/vj1ZFkW7IlW1743NelS7J0dPRa45z39z7P83totTgAqG7rGXSSozIGVO+BJy73/33Jb2DVXWM3HpXwMVeBqwe0BhHd6UvaDHHdWjq641IZMqeaBnYYVYiq02j1h+J6SohFbhB1hOaqQXsRHvAayiyckoirYuhDWjQlmR2lrRyo6uCTozipDQslQpg4RMObmAT45LPw+GVQugk2fhfW/1btYT1OeO1gHb98/Ri/vGY+S/KT+eeOcm75xy42f/M80uNjgj4nIUbHu9/0uzxLjM5nqdVIxOq1xOq1FKaZSPOOLzFWP0oj8DP5UkaNqcI99JsnxA84dTpY2/wrsAtvgNu3wq3vqGJQZdLzYVmr73bUzA9UoovSp07yHs5PvTV2Y1GJDMVQJm1G8AhD6nRxrQrCCUO4EUJfc/qm7uE1cJdlqPI60eavDL1dojc9srM+5CZWh4uTjSIFcuGUpKGPiYAG9eOt9YQsDz9CCCLD7Nq/ARLs+Tvs+mtUhqcyfB7bXs5NZ+Zzwxn5FGcl8KurFxBn0PL83gFKxiTITIj1XTISggvHaKPVSNicbgD+8yX/79diH1r97nCYfBFCBX2c6Ckz7+qxHomKyrillyBstY7hSFRCotjNTz0XyraIvnYqE4NQhjIKSoTQXA0uu8hqGYCmLhvP7a5m/YLs4RuVqESMzemmzizqradlmAbctjDNiE4jYXG4aei0kZMUN7QXNVdDVx1odKHLYMBvLDNAhPBoXSduj0xWYgzZibFDG48XRRCebOzCYndhCmGwM+r0tIv0ehCmTcNh7pUik2zTj2Dj9yClCGaNfJqhSmgcLg9Has3cdd50330ajcTZM9LZV9kR8nlWh5uz79uMR5aZl5vEty+dNSqmLk/dugKD13QpMdZv9tTjdPObaxeM+OsHMvkihCoqKmFhdbh6re5WtqmCcFyiNKSee6W47qxVjQ4mCqEMZRTiM8GQALJH1CsNwt+2lvHAppOs+8M2fvvWcd/Ks8roUNFqQZYhMVZHmskw4LZ6rYbCNCMwzDpCJTqYvRAMxtDbhdF6QjGUWTQleejj8ZKZGEtOUiweGY5421iMC5T/35g26AJLWJz1FW8rChn++wWoOzD8far0w+Jw0WVz+i52V/BjW7vVgdsj90sNzYiPobnbHvQ50zLi+b/rFvK3W5bx4I2LkWWZ6/78AfXmkTPTu+3fezlW30lirB5NEPem9PgYX/uW0UIVhCoqKkHZV9mB0+1PZapWBeH4Q5ah2RtlKlgFpgxxW00xnBj4ehDODP64JEFa+Gmj+6raAXC6ZR7Zcpqr/rRDFYWjSJnXMXRaRjxSGPVkvjrC4QhCpX6wYIB0UQhLECr9B6M1EVWE5bjqRzjUpvShkCRY/zuYdj44rfDUdfDOz6B6N3jU3160WPvwHhb89G3f5c9bome0tawwheuWTWFebhIrp6Xx188sIzXewDO7Rs7l8/xZmdz51Efc9fRHnGr0L+DWdvSw9oGtI/a6AzFOYvgqKirjjb2VbQBkJsTQ1GWnShWE4w9zDTi6RLpY6nRInwmWZpE2mrtkrEenMhCy7E8ZDRUhBJE2Wn9gUEHocHk4UtcJwI8un8sf3jnJicYu9la0s7o4PUqDVhmIMq9BzGDpogozMuN5u6SR0uEYy/jqB1cMvF2CVxB2hRaEiqCNlnnY4oJkNh5tGF91hMNtOREMrR5ueAL+uQ6ajsL2B8TFmA7FF8OsS2H6BcKMRmVIbPrKcnJz/Q7aBl3weFaK0YBWI9HSJxrY3G0nI4ShTF/0Wg3zchOpGMEymQV5SczITOCto428dbSRRVOSiDNoOdXYTdYw07WHihohVFGZJDR12XhsWxlmqzOs7Vu7RZ3FWdPTAKhqsw7P/EAl+igph2kzQGcQbQoAWk6O3ZhUwqO7SbQ4kjT+WsFghOk0eqKhC4fLQ7JRzxfOLmLlNPG7PdWkpg+PFoqgUiJ/g+GPEA7RsMvWKQQIRBAhrBftTvogyzIVLd4IZ3p4gnYwlAjhwepxlDIaDUOZYMQmwa2b4Nq/w/zrICYJrC1w8Bl4/ha4fyr8+2rY9WhY6d8qvTEZdCTE6n2XUC2wDDoN8/OS+KC0xXefxyPzQWkrSwuTw3ott0fmeEMXmSNoLPP15w+g00j88aYlPPKppVw4J4uSuk6yk2J56ouDLO6MEGqEUEVlkvDwu6U8+WEldpeHL58/wATUi+JyVZyVgEYCm9NDc5edzDFavVIJgmIokzFbXKd7Uw9VQTj+UaKDyYWgH+A35ROEA6dIHagW6aKLpiQjSRLFWSL6dCoafe5UwuK0V1BNDVNQKZG4IUcIa/aI+tLkwsEFTkI2IIHHKYRKfGavh1stDrrsLiQJ8lONQH/RGCkLpiQhSSINrqnLRmbCODh3jESEUMFgEk71C28AtxOqdsLJt+DEm9B2Wph+lW2BN78NGXNE5HD2FQO3C1GJmFtXT+UbLxxkwZRkFucn8Y/tFVgdLq5flg/Avf85QFZSLN+5VJw3//DOKZYUJFOUZqLT5uTR98uobe/hpuX5IzbGmnYr//jsGRSm+Y8Vn15RwD3PHeDXG45x/ycWjthrh0KNECr0tIv2EwCWFih5FZqOje2YVFSiiFIfoqxiD0a3VxAmG/XkJgsHPNVYZpyhGMooDal9glB1Gh33KLWfipgPRdo0cT1IhFDpH6fUfyl98KLS+FxlUGRZjjhlVNmuucuOuSe8zI1eVHvTRQeLDoJIa1REYBCn0XKvmM1NiiNWHzz6EinxMTqKvaJ33EQJfYIwyhHCvmj1MPUcuORXcM8+uHsvrP0FFK4GSQvNx2D7g/DYBfDmd4SAVIkKVyzK5Qfr5/DgppOs/8N2Suo7eeILZ/paSdR29NDU6U8pNfc4+d6Lh7noga187vE9dNuc/O/OsygeQZfRxfnJbCpp7HVfstHAT66Yy6sHQ6d1jyRqhBDgoydg2+/F7bPvgUMvQPZ8eO83sOIOWPbZsR2fisow8XhkX3+pmvbwRJ3FIQShyaCjMM1ITXsPVa1Wlhel8urBOuo6erh9zbSgDlkqo0Szd9EqU4kQelNGW0uFoYEmOhM7lRHAJwhDGMooKL0IuxuFe2yIOiQlQrjEKwh90SdVEI4KLd0OumwiwlaUFp4gTIjVk50YS0OnjdPN3SwtSInsRau8hjKD1Q8qJOaK71Fnfb8aY0UQhitmw2XRlGRONnZzsLqDtXOH2eYhGoxkhHAg0ovF5ex7RPCh9F048QYcfUn0MGw4IuoQTWq9bzT47FlFfPasoqCP/edLq3r9/eMr5vLjK+aOwqj8fHfdHG76206ON3Tx6RUFzMsV0fQ3D9djNIzNeVsVhCByur+8C5w98OB8+Noh8aO0meHxy1RBqDLhqe3owepw+26HQ7ddbG+K0VGQamQHrWw+3sSZU1O559n9gKiBGRcn+cmIxxMgKuaI66R80MaA2w4dlZA6bezGpzIw4RjKAMQlC/dYS7NIG81d3G+TTpuT097Iv9JQfHpGPJIEbRYHrd120sI0VFAZGoqgykuOLMI2PdMkBGFThILQ7YKaveJ2OBFCEL0I6/YHjRAq9YPhitlwWTAliRc+quFo3XiJEI5QDWEkGFNh4fXisuAGePF2qNwOfzsPbnwq6G9c5ePF4vxknrltJb964xjX/uUDJESTepdH5htrB1kkHCFUQQhiFV0fJy6p0/wrNLFJoAY/VEYAt0fmVFMXMzMTRiXCdrzBbyxRb7bhcnvQaQfOGFdqCE0xWtbNz+HZ3dW8cbi+13j/sb1MFYRjRWeNsDnX6P3CT6MVNWdNR0XaqCoIxy8t3hTQ9DBO/mkzvIKwNOhk8ZA3HS8/Nc4n/OIMWqakxFHd1sOppm5VEI4w/nTRyBw6Z2TEs6O0NfI6wsYj4LQI8xJlQWgwBmg9oQjaoigZyijMy00ERNP7McfjFhFS8L8XY83s9XDbu/DsJ0Wd4T8vgSsfFnWIKh9rlhak8L87z6LBbKO0qZsum5O5uYm96gpHE7WGEMQkymkTtz//hv9+u5pqozIyPLDpBJc+tI1/7igfldc70eA/Gbs9Mg2dtkGfowjC+Bgd58zM8KUSvRaQ3767vA23R3UeHRPavN+dlELQBqzt+ZxG1TrCcYvD6rf/V/oMDsQgvQgVW//F+b0jTGod4ehRNkSHzumZQ3QaVeoH85eDJsypnJImqaRNBlDuM8QZoLn9EJidnYgkQVOXneau4I3BRw1LszDhkTT+nq3jgYxZcNtm0aLCZYMXb4O3fiCiwCofe7KTYlldnM66BTljJgZBFYSCW14BrUHcjk3y3+/sgSv+MDZjUvlY84i3qeov3xgd46LACCFAbfvgaaPdvgihEBsFqf0nCh4Z2q2OKIxQJWLaFUE4tff9KYXi2lw9uuNRCR/ls4tNFuljg5E2sMjfX9UBwKIpSb3uD6uO0FzNmhM/Q7PrL4OPQyUkkRrKKMxQWk9EGiH01Q+GmS4KImUU+qWMejwyld6ea1PTo9ODUMEUo2Oqd5JbUj/GUUJFCMdnjb/66rhk+ORzsOab4u+df4KnroGuxgGfpqISLVRBCEIEBlthi8+APNUOWGXic8IrCA3eNNGaQQShLMu9IoQA2QHtJmZmxZNs1AP+foUqo4zSyyqlqPf9SV6rbHPNaI5GJRKUFhLhRAdhwHYisixzoLoDgCUFyb0eUwThQL0ItVvvI9V6Gu07P4IDz4Q3HpV+KO7N0yIUVEqEsKrNit3lDu9JradFOwOAwlUDbxtIiJTRxi4bPU43Wo3ElJS48PcXJnO9aaMlY5022jlKDqNDRaOFC38E1z8BehOUvw9/PRtObRrrkalMAia3INz+EPz3i/Cvy+Hp6+HtH0L17rEelcokwKDz//Rc7uH3exoIt0f2pTOtmCaiEYMJQrvLg5IJqkQI0+INvsd/csU80r01Sa3dY5wGNFkJKQiniGtVEI5f2ryCMDVMQZjhNZ5pOdWvqXi92UZLtx2dRmJebu8IoWL5f6oxRPSp9TTSkf/6/371HjEJVYkIp9tDlbclT6QRwsyEGBJidLgDonQD4nbC/24V9YNFa6DgrPBfLFAQyv5UfyVdND8lDv0gteVDYa6vjnCMjWXGymE0UuZdLVJIM+eJNNenPyFSSF3quVZl5JjcgnD338Da6s8lP/KiKOh98lrhMKqiMkIE2gpXhDMJGAbdNpevzm+x15K+tmPg11TSRQGMXsc8i92/en1GUQrpXoHYrArCsSGUIFTSwlRBOH5RIoThmv4kFwrzIFePMBMKQJnMF6YZ+7lbKhHCplB97rY/gCS7aUxYiGfuNaJp+XM3Q1tZZP/PJKeqzYrLIxOn1/bKpAgHSZKY5qsjDCNt9L3fQN0+kW58zV/Drx8EvxByWnvNcSpalHTRkalfUhYqxjxC6HMYHeeCEEQrods2w5m3i793/gn+sdZvRqXysWFvRVv42QEjyOQWhPeWwC0vw/WPw6dfEH9/4W2wNMEb3xzr0al8THG5Pb0mZy0jLKg6beK1DDqNb/V6sAihki5qNGh9rqLTA1a+Y3Ran2uhmjI6RiimMql9agiVCKG1RdRBq4w/lM8u3JRRrc6/bZ+0USUyFazGNyFWT06SECj96gjbK+HgcwCcyLkK9xUPw5QzwW6Gd34a3rhUAChvVgxZTENyjVbqCAc1/6nYAdseELeveMj/Ww8XgxFiRLQOS7Pv7vIW8brRdhhVmJsjXrO81eI7t4wJEyVCqKCPhfW/hZuehbgUqD8Ij54D+5/uFeFVmdh87vE9NJrHfmF9cgvCYOQvh6v+DCfeHOuRqHxMabc6ex3LO0bYlKXLJk7AibF68pLFpHEwQdjXUAbg+jPy+ebFM3n9K6sBSDeJCGGrZewPZJOOnnawdYjbyYW9H4tLEfUnENRePiJaTsEzN4rUes/Yr2B+bIg0ZRRCuscqgjA/iCCEQGOZPnWE2x8EjwvP1PNoNxWDLlaIDCQoeQVq94U/tklOmVdQTR1iU/fpmeJ5AxrL9HSIfnXIsPhmmHfNkF6L+Exx3e03Kykf4QhhRkIMmQkxyDIcbxjDKOF46EE4FGavhzs/ECnCTgu8chc8vh7euw/KtoIjQodalXGFPE7EvdqHUGH/U2CIFyfF46+DMYIGsSoqAJZW4R445YwBN+sroDqsQVK5okiXN0KYGKvzGQbUm3twe2S0IVazlfTQ+ABBGKvXcvcFxb6/09UI4djRXimuTRkQ08fEQpJE5KDlhHAa9UaWylsslHZCq8VBdrJ+4P3LMuz6q4gUubwtShbdBMVro/t/TEYcFn+kIi2CPpGKsUzziV53Vw8QIQQhCLedauldR+h2wcFnAfCsvheOdIj7s+aJ/meH/gPv/lxk0KgMimIoM32IgsoXIQwlCGUZXv+6SBdOnQbr7h/S6wDCYbO1tJcgrGgdmab0gczLTaTpRDMldZ0sKwzDWXckmGgRwkASc4Uj/vYHYMtvoOoDcQHQ6CBnERSsEpfEHNAbvf21A67Hm7OqyrhCFYQKNXuh5GWRV198ibD/VVGJhKeuESkdX3gLCkJbgfcVUB3BanuiSKc3QpgQqyMrMRadRsLplmnqspGTFNxRLrApfSiUlNGRTnlVCUKolhMKSXleQSjqzdotDq768056nDoePvoet66eyg8vnxt6/yc3wsbvittxqdDTBnsfVwVhNFDq8+JSxCVcfE6jvSOE1YNECJVehKcC0xHby4XQ15uQ81fCkY3+x877nqinL9siog/Tzg1/jJMUn8NohE3pFQJ7EXo8cv+008MvwNEXQdLCtY/1XwSKBF+EsAkQpmNVrSMbIQRRR7jlRPOINah3uj28tL+Wzh4nXzh7avDU3a5x7jI6GBotnPMtmH8dnN4MlTuhaqdoI1L7kbjs/FPo5+uNYtEnb5n/kjpNLCKqjBm/vnYB6QmGwTccYVRBqHDFQ3D5g1D6Drz9IzGxz5o31qNSmSiYa8R3BsTq+kCC0NJHEI5ShDAhVo9WI5GTHEt1Ww817T0hBaEvZdQQ+hChuI62qBHC0SeUoYyCz2lU9Bs70dhFj9ODhIyMxPN7q/ne+jkhI8Ts/ru4PuMLwtTgzyuFSOys8zsVqgyN1iGki0LI1hPV3vTv/JTgglCpG1aiQAA0H/fus1g06Q4kdSos+xzs+buIEH9xk6hhVAmK2yNzzJsGqaTnRkpBqhG9VqLH6aa+00Zecp/jsvJ7POdbMGWYrbDis8S1N32yrqMHh9uDQasht+/rRhG/02h0BaHLKwT/uPkU1W3itzAlJY5L5/eJArrswkQQJv4xLHWauCy/VUSPO6qEMKz8QIhCm1kYBzl7xLWC0wo1e8RFITZZCMP8M2Hu1cLMRmVUuWpx3lgPAZjsgvCf6+DiX/hT/CRJrIDHZ4k2FIs/NbbjU5k4HH/Df7tj4Ibgfds0mHtGp4YwIVb83KckG6lu66G2vYflRd6NPviTSBG76WkoXtuvB2EwlP11j6VJwGRlUEGo9CIU30XFiXJWkky1TUenzcWx+k7m5yX1f257hVh9BjjrK2LiUXCWSE/a9ySc952o/RuTEiVCGK6hjIJSQ2hpEjWkcSl02120eReY8lODT+YVcVFvtiHLMpIk+QVhRojJ3znfEimldftg8y9g7c8iG+sk4midmS6bi4RYHbOzE4a0D71WQ2GaidKmbk43dfcWhC6Hf7Fx4Q3DH7AiCL0RQuXYUJBmDL1AFAXmeQXhicYunG5PVNpbvFPSyK83HPO1VdJI4JHh1YN1/QWhkiKrNUQWmR/vSBKkFIrLopv6Py7LIhvA2QOWFqg/4I8m1h8Stein3xWX934DWQtgwSdEFDI5f7T/G5UxZHKbymTOhn9cDI+thQ8ehtJ3oWoX7H9S2HurqIRLwyH/7dqPBnQAa+8TEWy3jFYNoagbU+oIa9q9K4cdVUIMuu3w5rfB7QxqKtMXRSyOqWvcZCWUw6hCn9YTFd4JU2YcnFEoJkMflrUGf+5HTwAyTDvf3xbhjC+I631PiPozlaEzFEMZgJgESPBGNrxpo0q6aIpRT0Js8LrQzESR2u1wefzHHqUOUelv2JeELLjyYXF7x0Nw7LXIxjqJ2Hla/I5WTE1FNwyRE9JptPGIODbHJoffpmQgfIJQCCQlcjyS6aIgItjxMTocLs/A5jlhUt1m5Y6nPqKsxUKKUc/31s3m+S+tAuCdY02+856PQEOZyZQiKUmihtCYChkzxaLCuvvh1nfgezVw+3tw2e9h5jpRi9h4GN75CTw0XwRN9vxD+COofOyZ3ILw8gfhzh2QNgO2/h88dZ3oQ7jnMVj99bEencpEoq3Cf7unzR/BCYLZ6yqqmEB0jHKEMM8nCL2LHu/8VEw4QEQv9j3hM5UZSBAqj6kRwjEg7JRRIQiVKEBGrMyKqYogbOv/PLdTGGwBnPF5//1zrxS1hJ21ULFtmIP/mOFxi5S+v50PO/8s3sOBaB1ihBACnEZF2uhALScUYnRaX8/QerP3Nz9YhBBg/rWw8svi9kt3QtPxyMc7CdjpXVhZOS1tWPsJ6TRa+5G4zlsWHSHTJ0JY1jw6glCjkXztJ6LRj3DLiSZcHplFU5LY9p0L+NK501lWmMK0DBMOl4e3jzb2fsJENpQZKXQGyF0iUk8/9Rx88xRc/hAUrgYkkRXyxr3w+5nC1fTdXyCd3ozOrQZMPo5MbkEIkDkHrvkLfKcC7t4Lt74L3zihCkKVyOgrAPs4AQai9CAsTPMKwhGuIfSbyigRwoDWE84eKHlVbLj40+L64HNYHUoNYWhTmcAI4XixTZ4U2DpFVBfEYlYwFEHYWQuy7IsCZMTBiiLh8Le7vBW3p8/ndvwNkZIYnwWz1vvv18XA9AvEbWWCOtGQZdj5CPx1Nbx3v29CPCwaS8Qi4oZvivTKt74HfzlLZJuEYjBDoIHoU0eoRAinDCAIAbK9vQgbzDYhYBVjmlARQoW1PxPpwo4ueOxCET1Wf+s+nG4Pe8rFwsqq6cMThP72ICEE4SDu1WHTp+3EaDiMKkRUR9heARXbQ37f3j/ZAsAl87N95yJJkrhqkciOePVgn5Y7nRPcUGY0MKaKhcDPvwFfPwJrfwHZC8HjgsodsO136J67gfWH7kD32Pmw4dvCgKqjSrgnq8eGCc3kriEMRKOF9BCTKxWVgXDZxcQbYOq5UL5VrMDPupSH3z1FWYuF312/yFefoQhCZVXfPOIuo4qpjPi5K9GCNotDuOt6nGLVdM034MDT0HCY7lQRtQwnQuiRweb0EDeAeFSJInX7ABmSCvyTu74oKaNOKx5rGxVeF8GMWJm5OQnEx4SoI/Q2Kmfxp0HbJwUxZyEc+a8vPdpid3Hv8wcoSjNxx7nTSTGNvUtaSDxueOkOOPy8+LvhsEiFvP5fMPOSoe2zejf86zJwO8CQAEtvEYZSLSfh6U/AbVsgd3Hv5zh7/JGKUOm+A6EIOG+0brCWEwrZiXEcqe2k3mwTkzeXDbQxIsLs9oR+olYPN/wbnr9FRAteu0ekj679OWQN4FI7SThca8bicJNs1DMnO3FY+5ruTRk93dynp1zNXnGdFy1B6I0QWlvA4/alk490hBACBaE5+AY9HcLt/eBzwiQF4IYnRYZCAA6Xh52nhSA8pzij12NXLs7lwXdOsr20hdZuu88N2x8hnOCGMqNF0hQ4+x5xaT0txHnVTuTKnUgdFSK1tPEw7H7U/xxJI1LbYxK9196LIT74/TEJEJsozmXJBaCPHbN/dyzYUdrCjtIWWrsdePqI6d9ev2jUx6MKQhWV4dJRBcjioFe02isIT2C2Ovn9JrGSf+PyfF9KkSIAlRXZkXcZ7Z0ymhgnJvpddidUet3GCs8S9SmxSWAzYzGLVe+BTGWMer8A7La7egnCfVXtlDdbOHtGui86oRIlFIe4/OWht9HHih6FlmbqaipwuDzotRIpMaDTalhelMKWE818WNbqF4TWNuGyDMHNK7IXimuvwcW2U8285U3LemZXFXecN507z50e3O59rDn+hhCDGh2svBPKtwlzhec+Bdc9FnmTb7cTXvuqEINTz4Wr/yJafZz7bbHPyh1w6u3+glDpHxmTODRji8w54rr5GDC4w6hCTmCEsNkboUwvFguhAwlCgPgM+NzrIrq6+RdQuklc5lwhzGdyRn/iMl5Q6gdXTk0b9vdeEYQt3XbMVidJRr0wD2r1RnPzlg5r/z5M6WLiLntwdjb5vkOjIQgVY5mSuk6/wZHC2z+CXY/6yxcUTr/bTxDuq2rH4nCTZjL40lAVpqabWJCXxOFaMxsO1/OZVUXigYnalH48kDZdXJZ9FpfTyeZXnubCYhO62j1CuDceBdkNskc4nNpCCP4BkYT7a0pR74tt5Jxvx5KH3jnJH989xYIpyWQmxDAezpqqIFRRGS6B9VxKTU7zcT7wrmCCsPZW6OiTMtrjdGNzuonVj0yEzWcq4xWCiV5h2NnjTQMBIQglSdQTlL1Hd2c7EDNghFCjkYiP0dFtd2Gxu8hIUBrV27n+rztxe2RmZyew8WvnROX/2FPRhsmg860yT1qUiMGUAQQhCKdRSzMVNXWAhvwUI1pJnKiXT01ly4lm9ld3+Lc//rqIFmfO8wuPQJSJf3sF2My+qKNWI9Fld/Hbt06QGKvzT8DGEx/9S1yf9RW46KdC0L10h4h4/vcL4LDCkk+Hv7+dj0BTCRjTRJTR6G20HZcMc68Sv6vqXf2fF3isGEo9WIb3c+moAntXWDWE4E8ZrTfbAuoHB0kXDUSjFZGCmZfAll+JNPNjr4nLzEu97RCiFMGaQCiCcLjpoiAyLnKSYqk32yht7mZZYQrU7hMPphQJIRcNNFqxWNTdSHVdLW6PTJxeS5bXfGgkKc5MQK+V6LS5qGnv8ffOtLbBB38UtzPmCLdMg0mkYlfv7refbaeaAVhdnB5UiF+1OJfDtWZePVgXIAjVGsJoYdOnIM9dD4uuF3fIsmhpYe/yXjoDbncHuc97cXSLz76jUtzurBUXZV4C0DnIgtUE5eldVfzu+kVcu3TKWA/FhyoIVVSGSwhBuOt0s28TxdQDoNMrCPNS4tBqJNweGXOPcwQFYZ8IobeWsMvmRK7eI1amCs8WG3sFocXSjRCEA4/JFKOl2+7qZSxT3mLx1aadaOyKitht7rJz098+xO2R+coFM7h37czeq8sDoaRifByc5WTZHyEcTBCmTYe6fZTXNwNZFKUZASEIlfS2U41d/u0P/1dcL7gu+P6MqUJkmquh4TCVrWIfd503HbdH5s/vneaVA3XjTxAGttFY+llxrdXDtX8DgxH2/RteuUtMaM68LYz9VcJ794nbF//SLwYV8s8U19V7wOOhsr2Hk43drJ2bNbgZ0GCY0kTKX3cjctPxsFNGfRHCzh7QKw6jQ+g3ljFLpJA2HYdtv4Mj/xP9KU9uFK60535bLC5NAuwuN3sro1M/qDAjM556s42TjV29BWG00kUV4jOhu5GKeiFoC9OM4R9Ph4FBp6E4M4GS+k5K6jv9glA5pqUVw107xbG6u0kIwqZjIpU0Ltm3H6V+sG+6qMLlC3P51YZj7Klop7ajR7TxUCOEI4ckCQFvMA3t/ZVlIQzby8Ux0nddCWUngNIoD3jscbo94jc+jlBNZRSqPhS1YCoqkaK0AEgpEiYfCTngtNLaWOPbROmTJMuyL2U02WggyRu1G8m00b5tJxRzGY8MFqdHpK+le6MFuSItyWITNYQDpYyCv47Qsv2v8PvZsOU3vaKhstxbDA+V0qZun8h8eHMp20tbBnkGwjjjuU/Db6fD/YUiHcnTe7XR6fbw3okm7t94vL+Zw3ikrUw0V9YaIHvBwNumCUdK5f0vSvOLhuKseN9jTrcHuhr97qHzrg29TyVKWH+QSm+EcGq6iVu8InBvZbtISxxP7HsSfxuNgLo9jRau+COsuFP8veGb8K/LhVNo5QdiZbsvsgwbviXaEhWuhkWf7L9N1gLQG8FuhpYTfOu/h7jt33tFVKM94FgxVLzR2+aq49hdHjQS5CQPnJY97AhhvzHMFqm2X94j6k0lLZRtgcfXweOXwdGXhcnEeMITRqShuxkajohUzUE4WG3G5vSQHm+geIgN6fvSz4WzVskGiLYgFHWEZc3idaZljHy6qMK8YMYySjQ9f4V/4S4+02u8JPvfB0QGyhFvDeKa4uBR0+ykWM70mme9ppjLqBHC8YskicWuKWeIHojnfAuuekSkqt++ZaxHNyLcuDyfVw7UDb7hKKJGCBWe+gTcsW1ohf7DZfffYccfhetX9nxY91uYsmz0x6EyNAJX/TUamHMl7H4US3sDIE685V6jgB6nG6dbCJukOD3JcXraLA46rA4of1/UdhStjurwOnt6Rwhj9Rr0WgmnW6YTI/HZc8W4wVenYnGKyZPRMPAhQhGM3Uc3gqYett5H3cLe392yZgtzciJM85RlEdWJz4TsBVS19Z5cHqoxsybE6jAgojPPXN97Yvfmt6FsK9z4FGg02JxuLn3ofV/q43snmnnjK6vHZw2cgpIumrNYOH8OhNckq8I77ypMM4JXR+clx2EyaLE43FS2WphR/rKo/8g7Y+BjYPZCkVpaf4jK1jne/ZrIToplWWEKH1W289bRBj57VtGQ/8WoIstwyGsks/SW/o9LElz6G1E7u/V+IYp9bTUkUWeXfybMuAimnSeO1afeAo0eLn8geNRZqxMtAiq2IVd+yLE6YWKx+XgTa7oqxDbDOc9kzoOy96iqqQZSyU2OG7TJd06SqMNpMNuQbSdFVsBQIoR9SZ8BV/9ZRAa3Pwj7n4bK7eKii4PitVC0RryP6TPFZFwzwuvQbpd4/ZNvicW6zhow14p2QIlT/GPJmguzLhM1kiB6EW/6sfgdAMRnC/GdUiSML2QZkMXi2dLP+PsPTkuLWnRNSYcvqe/0ZgNE2VBGwSsIK9vtgHFUHEYV5uYmwkdQEmgso6SFKtF1hfwVYhGlapf4DQLbS1uQZZidnUBmYuiFkCsX57KrvI1XD9Rxx8oskbIIkKgKQpWxx+708OyuMraXtjAnO6FfD9MfXT76pl2qIPQxRna5R/4Hb31f9ETMOwM+/DM8dQ3c/ZH/RKUyvlFW/ZVJ3pwrYPejdHd3owjC0uZuumxOX/qmTiNhMmiFcQDQ8dZ90Pg38fyFN8Kl9/VPRRsCTreHHqfoKahEBiVJIiFWCNEu2djbFCIxD2KSsNmEY6RxEOdQk1cwdst+cVJfXQbk+/4uG0oT4j2PiYgNwNJbqDLc1evh00o0r6NaRPdzF/t7tFVsh6evFymAecvg0vuFgcjbP4QTb4h9r7idPRXCfTPOm856rL6Tt0sauHT+OJ4w1HgnToOli4IvQlhhE5O9ojQjHV5BKEkSMzLjOVhj5mRjNzOUdNH5IdJFFXKEsYyt/ih13p52Si3suvnZfFTZzobD9eNHENbtB3OViNjNvDT4NpIE538PltwsjsfVu6DuAHTVCcfQlpPe3owSvvPE+d8fOMKWvwIqttFRvp8uu3CC3X6qBQzRixBWNwpBMpihDEC2d+JsdbjplDwkaXXRaXKukFIEV/xBrOzv/rtwimyvgGOviksgWgPoYkWE1uMWlvYEpJwZ4iEmHjLnQvHFMHWNuH8gZFmIikP/Ea9naQ6+XWeNuJR5ow6v3yvaqRSsgM2/FPcZ4kU9U3eDuAQjdwk7y0S69aph9h8MRImeHavvxN1WgdbaIhYfBssGiBSvO3FNlxC/+YOkHEeTebnCxMoXBXW7/K018lf03rhgBRx6rlc97rZT3nTRmQPPj9bPz+EnrxylpL6T0soqZoDf7VJFZYw53tDpWwA6EVi6AUhjZDGjCsKxZucjoq5lyc3i78sfEu50+5+ENfeO6dBUwsDjCYgQegVh/pmgi6Xb7hdTDpeHd481MStbnIyS4vRIkkSKUQivjtqT/l/jof+I3j6FZ0HBShENyl0ypJXNbpu/tk+JEIIwlmmzOOjE1FsQShJkzMJqFhPIwVpJ+FJG5TgxsTq9mdpWM5BPXnIctR09vnTZsDm9GTZ+1//3vn9TmbUW0HJGYQp7K9spbe4WRiGvfVVso9HDqi8Lq+xNPxZicPoFIhpoMPkdOTd8E975CRRfxO5ykUp76fxspqTE8fDmUh7cdIqL52YPLUpobYOy98QEN71Y2JvX7oXTW7x942TxOc69SgjVSGkrE4IF+q+kB8Pbo7DGI+oU8lPj6Ah4uDgrgYM1Zk5V1niFpjS426b3u1LT1IEsiwhxmrfdxLoFOfzyjWPsrmijucvuMxkaUxQxUnyxqBcciOR8WP01/9/dTUIYlm+FU5ug5YRwKb3s97DscwPvyzuxraoq9911qqmbBqOZbBimIBQrx1UdosRhsPpBEL/jZKOeDquTBjmVpFRT/7Yi0SBpiuhdeNFPRXuS42+IFMyWk+L7K7uFM6vb0f+5TgsEHiqqdsLef4j2GEWrxWdYvFbUxoIQk10NUPIK7HvCnwoLEJcqFuZyF4uoYFKeuK+jyi/yK7aLFi6KayrA4pvh6keE4UXzCVG/Zq4Rf0sSnNgAbWW4qvdyoFos9q2cNvyFO4Wp6fHE6jVYHW4qj+9jGoisoWjb8XsjhLVWcfzOSx49J8c5OeIcWGe20W5xkGIuEcfr2CR/n00FRSDWfgRuF7JG6zOUCVU/qJBiMnDOzAw2H29i4+E67ga1flBl3PDc7avGegj9UAWhwuUPhe7pNVK4HGLCsTpA+Gk0IjVJKbIOE+nA09DozacP2hw0yH3hbDfh9xVks7BeUxYTDKdNWF4v/lSwHUHF++JkFpMo+uiASOXLX0H3cXGSVVLpdpW3+mp5lNrBZKWGkHhY9Ck44wvw+tdFf5/yreKiEJcqTuTGNFFgrzeKiYJOucQAEhq3m9l1p9Bs2U+7zQjMw2TQ9kor8xnLyHG+qI+PjFlYS8VkPm4QM5h4r+mMhVhYczdU76a+S6zmnz0jjef31nA6VITQaRPvHYjJlqUVTr4J7/xMiKr5nxATzB0PUd3UDqRz/uxM9la2c7qpC/mtH4t1tJQiIcp3POTf9/QL4aZnek+kzviimDxWbIMN32ZX9zcAWDE1lXXzc/jXBxWcaOzijcP1XLEogl5Vsiz62v37KpGWNhDl78OOP8Cqu+HCn4CuT+8+exdU7oS204AkosTxmeI1Nn5XpMDmLYNZ6wYfl8GILXEqDm+0V/muKcz01hGePH1a3FG0evBFh4QcMKZT2SWONYFmFHnJcSyaksTBGjP/21fDHedOH3yMkSLLQkw4rcIZ1Nkjbscl+39/gduWvCJu97GtD4v4TJh5sbhc8ishJmQZUgoHf653AaLS3Ls2eLuzmE/omoU5z1DxRiar7UII5qeGN5nPToylw+qkXk5lVkbR0F8/HCRJLB4ELja5HCJtz2UTv32PS4hSjVakaTqsou7Q0S2+51U74eTbIsJ7+l1x2fgdIfA8ThEFVNI7QaSozrta1CBNPTe44E3MEVEnhZZSsQB3+HnhPHv+98T9MQminqlv7Z5WD9sf5PTpU9icGcTH6JiWHp36QRCOvbOyEzlY3UHJ6QohCKOdLgoQn4UsQ61DfHfyUkZPECbE6ilMM1LZauVoXSer2wKyHvqmE2fMFudWeyc0lXBCKqKx006sXsMZRYMbcpw9I53Nx5s4WO89z6j1gyoqIVEFocLC60f/Na2tYsW0rxA1ZXgjCkFw2Xub39hFqFn7/n2QqHoEjQgn38TdWoZn3rVINXuR6vcj1R9E6qhAsoq0Lc+cK0U7L4+YAGoKzsZyTIiRc2ak8VFlO7vLWzk7W0nf1OF0OkmIEZ9Zh2zCNety5OzFcOsWaC1FU7YFqf4AUsMhaDmB1NM2uOAAtMAsgEZo8swG5pERb8Dp9E9O4zXiO2TWJONMKoKAx+TUYuwIEaHXyL2e15c4hIFIN0acmfPR5q+k7qgQC6unp/L83hpONZhxvnwPWjx4Zl0GLjuakheRTm5E6ttzyotn9pW4L3sI2ivR73iIyh7xXp41NQWdRsLi8FAvacnJmovri1uQTm5Es+9xpM4aPEs/h2fZF8U70Xfs636H7tGzsZ96j/3OzwOwND8Rox4+f1Yhf9x8mgc3nWTt7HS0SpTQ0Y3UchLay5E6qsFcjWSuRjJXQXcTklKbAsgJucgpRUhNR5FsZuSEXDyzLkPOWQQeN5qyzWiOvQI7/4SnZi/u658U/ejcDjT7nkCz/Xe+71Qw5PhsXNc9AbKm//8WBHPSbGgCCRmDRix6KJ/n1DQxCTzVYgMtuOZcjRzGPrXZC6joFAsGBSlxvb4f1y7J5WCNmd+/fYLFeQkDu6jJMlhbkDqqhOGDpBGLGrLHZ2EumWuQOmugowrJXANddUgeV9Dduc/5Lp7V3/DX9TUcQt9WhqyLxVV0fljv14CYvJPJcPaji0eXPovqht7H9h3u+VyXVoUr4FgRMZoYdMmFVDWKfecmxQz4G1XISozheEMXDXIq7rRiPN7nOPtcjxwSGJLEJRxmXwVrfwOtp9CUbkI6/Q5S1Yfi++BFRoLsBXgW34xn3idErR9AuO9vUiGs+ba4KAzwPkiZC9ABh6pFbfKcnATcbhdud3j/UjjMyY7nYHUHR+q7uRxwZS8O63cZCVJcGhZMWGRxnM8w6vp9/iP5vZiTnUBlq5XDNe2c1fIhGsCde4bvOxmINm8ZmrItuCt28p5dHLPOLEpBiwenc2CjoFmZYtHkaKvYzmPKxD3i3/OPN6N3vBC4XMGP9x8HzD1Ont9T7TO0K86K54bl+b4F+9FGFYQTjW0PwNb7/H97e7TUJy6BXk5zQVLegtwlB81VDiddrv82ctCn9b0zyPPC3H8wA4f+zw3v/wn6mn32b9OnkNBTy5SOD9Fu+y3abb8NOlIPWt7vmYl5wwbffandGroRJy9t4zFAz+lmK3veeAm4hLjuajZsaKWrrA3IpE1K4s0TPXhObQjYcx7o8mDKZWhz7ZhsjRjcXcS4utC7utHKTrQeJxqPA63sRBM4AZIkZCRqm8TB1NjTwIaA8cntrUAWDbopbNj4dq//J6HdH9HbtvkdBsoa7apuAbJp16axYdN7TLFm0Y5ICeo6vQ+9pKHHpaF+35sUaJrQHHgy5L7cko520wzqk5ZRFrsW3hatApbEzKTDJlbhT+3bTroBGmw6Sj15VMVfROPGtwAJkr8AyQjjlLc2hXydBann0dRUg9MDiXqZkl1bOSZBrguMWi1lLRb+/NeH+aT7NZJ6qjA6Qwu0QLoNmbxf9COcOhOk4Y86uyVQ5rCx15E9tYillX9DX/0htj+toilhHhldRzE5RG2M1ZBOu3EqIGFwdRHj6gQkbPokjubeROe2fWGNByCpU0yITJKDd98RTec3bRLvTZsdQEe5MwW7xsC7NbE4GzaE2JOfOZZ4KmVRN+Vsr2fDhlr/68mwOFXDgTYNtz6xm1WZMt1OmGKSWZwmE6+HOEcLBa3vU9D6Pkbn4AscofCgwa2Jwa0xEOsyo33/Pk6cKuVUtogGnnn6QXKA2vhFfPTutoF3NgIskrOpkoVoK070cKpTw3bPfJqdW9m5YfD3eSDO9KRSh/gMqo7tZ0PN/kGf4+zQABrq5TT21/RQ22cMyvdifDIVUm5Dl3gzSdZKXNpYbPpkHLoEZEkLjUDj9hEfRZy9nYuBwx1iwmayt/Y6rkYDd4sEaDnaGQN62Hayjc6a6L6GyVZPjiwW7uJ1MlveeSvktiPxvdB2iv/xnY+Oc4tjKyZgV62H5iDv5SxrMrOBut0v8ZI1F9CQ5mwK630Xfmo66nr0tMfE09JspSTKn9dkZbSOFy0tYTiKT0AO1XRwyz93E6vTsihfLJL9Y3s5j2wp5ckvrmB+XpgLZ1FEFYRjiTFN2HV3N/W+39Lsy/Hvx5p7Ra2UQm0tPDiX5E//g6yiohEb6qRFlnEdfJr/vPMBb3dN5Ye5HzFtxizk7EXI6bNEdFej5+yAHkkATscF2A+/D8Cn2x5gq3QVe+TZPOG+BIDVmsOsX/8z2v71CC82ZdKZUMyll18VlSE7nU42bdrE2rVr2fzcU3ASpukaWb/+bt82208+Ct3gyl7E+vXrez2/pX4eHBe9yq689EI0+tC1YOXNT0ErOBIKWL9+PfWluVDehA4X1687l6cPvUiJI4vjmZcyJc+NVLMLJA2eaefjmX8DZM3z70zSkCRpSAIC/Q9LdPWwDdI03Vxz+TVsKn2KBlsWpUmr+MxN34+8v6DlTF578CcArE7v5rLLvEYqskyzYwO/P6jn5YYUbjMcxygJ4xTZlImcOg2SC5GT8pGT8iE5Hzk+B035FqTy94m54Mes7VsDE5T10PQJ5P/chLGzlqLWrb7X8JzzbfSLbyZT0//QHAdE6j978O1WaIRknYO1a6/0fS/0ej2yLPO7gxuxuHVU5l/B2itvDGufUnUqFY8JgXXBGXNYv7x3CuV5F7m46e+7Od7YzaZa/2fzUiXcklHKD80/Q4MIqchIkJCNnJgHsozkdojFDL0RDPHIibmQVICcNAWSC8R2hgTQx/lSArWAe9ef0b7zY+bU/ZfWjDNwxWfj6qhB1unIuukPrPfWU44m0kEzlS8KU5LPX7CAX7x6iGZPCq155/b7zUXM5n00bhG1a9deeoGvz+BAlG05zQebT9NAKosuupFF3t9e4PFCrx+blekJgywjl/+KI/YiAC4/exHrF0U3DTGnuoMX/rab4+4pyAYNq6/+vCgJiCb2LrYcEe67UzMSWL++f+/IkfxemE4288aT+6l3xGC0tyBrNCy/5s6ghi9SuQmeeYl0dyPlFh3g4bYr1oTd6uOR0m1Ut/dwzFPAikVnU3TmMH97k5zRPl7U1tYOvtEE5Bevl3DRnCzuu3aBz2HU5fbwnf8d5uevlfD8HaNfY6gKwrFEZxBF7+VbYc7l4j6PR1jjh2qQrIvpbTcfI9LV9Hq9ejIfIUryruMHZrHS3+hazcsXnj1oo3WL0x+DjG89whf1sexx+GXO7K6d6HtaSG3eDRTTEZMX9c9Pr9fTkrIEaCLTWore2SVq0mSZJGsVMJVuU1G/13WacoATxGEjprtG9BwLQYKtFsjEYkhHr9djSSwGmkjGguE/NzHLtZgSsjg144tcfOli3/O03ks41GZfBJygUK5Df+AJijv3sokrOZ15MXqDYdDn9yM5hz1Jl0ITrGp5EX1dgajp2vAtvnBiM0/xe6rkLL6S8CCPXVeILms2kjE1dNw8Zy6c9eXImrrmLRQNmE+8SVftcRIKFiAVX4I2Jj7s9yUcuk0FgJ1Eun2fs+9Y4XEzQ6rlIAWUZl/OzHC/f0VnUeVtFDzNU4Fe31tsJbu6+ef0rfyh3UYMThJ0bt63TeOwZyr/bJyBrP0UP55RgXTG55BmrQeDMYw8gkFY/VXoaeXB92r5425RS6jn97yzaC+F2XMi3Vt0KDqLao+IWs3KNDI7zsx+SypVhmnMGeZvvSllAU50aPCQm2LqZ1kejDyjEOH1chr6rNnQZwzqOSQ8XDlLKWkXiyBLClOj/p4tmJKKRoJmOYXmpEVkxo2AK6YuhTpJGKzkJUgD/g8j8b04uzgLk0FLXaeTfYZilmXGoo8PYc5TcCZIGna3x+NwechJimVObnLYrT7m5yVR3d7DUbmIs5Ly0Krf8agwWscLne7jKVMO1Zj5zbULex27dVoNd5w7jSv+NPLZDsFQi87GmlVfho+egAPPCFezN74u3NYU11GVMeeR90p9t483dPHjV44gBzW18aO0l4jBgV5yc8n1d/D1i2YiSaDDzQJNGWz+Bck91YDXVGYEaHKIA3am1CFMGgDay0lwiqh0p6G/U5vV26bCiB0ajwy4//gu4aJo0SUD0GETz02SuqFqJzM1IlfyRLuMLMuUNnVzvKFz0PcvkKpuceIvkJpgwzeZIYl9lvYM7T2TZZmj3eK5S6QTopn2Q/Ph5JuYtB7+trKFWL2G91oS+dJWPdW2KK/OezHLRu44VMyC95fzg1MzsWujb+zQGSMyDRLd7cI0I5DSd5jhEZ9fqSF80eSUJWq86WZFTZt7P3h6C/xhMbn7fs/9mkf4ueZvfMvzD14z/IDfxvwTgMfd67g/+3fI868b3PkzAnZP/yoPu4VLaiIWnOh4O+mGqO0/UuxJRb60zkJXBWmySD1u04XI/oiA+hjRMiJTMqML0xE3xyOilQ2arOi7Vk4iShNXYCOGeK2LqSPQvy/OoGWqSbiwlpjCaC8zFCSJWp0wNsqLG/2aujiDlovnCUH6mnuV3wU6GLGJkDmP1z0rAThvVkZEfR/nenvgHvUUqaYyKuOGhFgddR09/e6vM9t8/Z1Hm8ktCF+6Ayp2jO0Y5l8HF/8Stvwa/rpauBXe/OLoO56qBMXqcPHusUYAvnXJLDQSPL+3hgc2nRxQ1FgcQhDGx8XBF95CWnAtX72omK3fPJ+XVteQJXXAgadJlkS9nrlnZAqnm7qE6Uum1OH/ru97kkSE61qno///0OMQoi5OskP9wdA7t5kxWYWg7UZM7M09YiKTrBGvOytNHNhONHRx9zP7ueiBrVz60Db++G5pkB0Gp9570MzVikbGM4xi3yHdSwehqctOu9WJRoIZU0WtHiAszu/YxqKrv85DNy5Gq5F493gTFz6wlW+9cJBDNR0h9+lyD2xu0BdZlrntib1sPCom6U/vquKeZ/dHJJTDodNbz5mIBamhz2f50b+YpqkHoKI9uLlPMOo6enDJGmJwkFn2sr9W0lwL//0C2DpEa4RPPgd374XbNsPXj3L9T17g51eJNMW/bj3N1/9zAJszem4cv990EhmJTyybwtcuFxPMLeURtjyJIrUdNmQ0GLGRdvgxUuwi9aktZhgOo17qJXF+yKEFOuvCek6OvVI81zO4O6NKaA5rxeLJXF3d0NrThMHcGFE3VaIZoNflMKlVIoSGsfmNXOl1cn7dvRJX3ooBt7XmrmSDW2xzzZIpEb2O0tvxqFyktp1QGTdcvjCX7/zvEK8drKOuo4e6jh5ePVjHd/93KDKX8yjy8YzFhoutU1jFJ+fD4k+L1gKJY/BBrLhdXFTGHbvK2rA5PUxJieOu86aTGKfnRy8f4eHNpVS3Wfn62pl02Vz9CoCV/n/xxhjRS9BLQZoRzrka9gp782SEqOnoGZlV2sZOMdHPoh0qd0B3M+z6KwmS6IPXZesvRH2CEIfoJRZIR7VYZdXqoP4QJq/LqMUlJkYdVvF/JE8/Ay7/kNmaHPjdDk40dvVqvvrHzac4d1YGi/OTB/0fGjrFa2Sf+0WY9yWmJxbDL7bQ0u2gw+og2RhZ2ujxBjGOaRnxxH7+ZeHa29Mu6na9K8+Xzs/hjXtM/OzVEnaWtfLCRzW88FENC6ckcfPKQq5YmOvr0fibN4/x+I4K/n7LGZw7SLNkhX1VHeyuaMOg0/D9dbP51YZjvHW0kbeONnDp/OitYnfaxeebKFmRjr4EnC0eMNfCyY1M834PIukVWdEqFhMKNc1oumtF8/fshfDibcIFN2cRfHFT79R2L7esKkKv1fCjl4/w8oE6DtWYuWR+NmdNT0OrkbDa3ei0EpkJsWQnxZJqCu+zPVxjZld5GzqNxDcunonN6eHnr5ewp6KNbrtrTFZcK9vE+1QgNSEd/g+p3ARAm3v40bn6LvE7y5HaoPGo6LM3CNmWY0AWXR7DmL0nHweO2DKAVha4S0TbE330I/tz5VJeI5ejjpFbGK6VRYpmrsY8Yq8xEKunJpBCFy0ks1POZ80A226UV2EhlgJdB8vDaDcRyDwRpOe0nEtPTAaj12BDZSz5984KHt1aRnO3nTk5ifzsynkDzjfeOFTP7zedoKa9h6lpJr67bjbnzx6539/314uFpW88fxCXRywo67Qabl5RyHfWjdxC0EBM7jPCJ58BSwscfA4OPgvv/Ub0AFzyGZh92cg07lWZUCjiYWlBCpIk8ZmVhciyzE9fPcrLB+p4+YBYnX/xrrNYWuA/UXV7J+ImQ5CfWGIuzFoPJzaQnJYF9WB1uLG73MToollBBk2dARHChnp4/WvgtJKYmg2N0BlEiFodASmj9QdFBEiSRCPnf10u+kXd8G84sYF4ySsIvf+v2bu/pHgjZM4hF/jy+dN5ZIvodffjy+eyv7qD1w7WcedTH/HkF8+kx+Gh1WKnOCshaIPkBkXU5uRBTjYmIDcpljqzjdKmbs4oiqwx9PF6UXc7K9tbm6OLCbpyPDs7kWduW8G+qg6e+rCSNw7Vc6jGzLf/e4hfvl7CBbMzWV2cwaNbywB46sPKsAXhEx9UAHDVolw+d/ZUWrod/GlLKT9+5SjLi1JJi49OU/dOb+Q5EQuakreh2FuovuMPIHsoys2FSihr7kaW5bBSsSpbhXgsTJDBDrx2j5gYt5aCIR4+8XhQMajwyTMLKEg1cudTH1HWYuEv753mL++dDrrttAwT587MYPWMdJYVpoQU/49sERHnKxblkpMkvkNFaUYqWq3sKG3hknmjHxmo9glCkWGQJoljSZslSFP2CGkwexdJpFbxG5158aDPiW8vIYEz6cJIg9nGjDBNOVR6c7hZHB8XSKeFGO/bq3C4eDzMs+0DzuFY58il9tY6xfFvitQ0yJYjg77pMOu0u3jGfRGvnpZZszT0tv+rTwMsXCdtRnJdG5EIz5RbScdMC0mcaHOxOPpZvirjjNcO1vHL14/xy2vmsyQ/mX/uKOeWf+xi8zfPIz3IufWjyjbueW4/375kFhfOyeSVA3Xc/uReXv/KGv88IcoYdBp+euU8vnPpbCrbvOfUVJNvoXksmNyCEMCUDmfdLS51B+DA0/DSl8BggoU3wvJbIW0EGiyrTAhONYlJXKCj2S2ripiXm8R3/nfI1z+mrNnSSxBa7GLSEB8b4ie27v8gZzEJyz6P5td78MhgtjrJTIzewcDmdNPpjQBmzlgKZa/B8dcBSFh2A2xw0mkLIgidSsqoQ0TOzNUQmwwv3g7IULMb/rgYXDZMCAOPbu//q0Q6k+P8E/dvXTKbBXlJNHXZuXlFIdfZXJTUmTndbOGiB973bSdJ8M2LZ3HXedN7CZNGZfKb6J8cTc+MH7IgPOEV+XPCONBLksSywhSWFabww8vm8MJHNTy9q5Lqtp5eCwIAeyvacHtkf//CEDR12thwWKRqfvasIgDuvmAGG482UNrUzdefP8hfb15KnF7L6eZu9ld1oNdqyEqMZcXU1IjS1JTPN1EvI1mayOgqgfp82PN3AIou+Bw83kOnzUW71RlWRK6mXaTw5mdnQSUizR1Ao4crHw7reHn2jHTe//b5vHeimfdONHGgWvyPRoMWu8tDc5edVouDsmYLZc0WHt9RAcD0DBO5yXGkmgykGA2kmQxoNBIbjzagkeDO8/yvfd6sTP71QQXvnWgaE0FY5Y2kFmhE+l9KRi7UQ2sUBGGd9zeRK7VBfUd4T2o5QbbURpesCsKh4nJ7KPEuKC2QykR0PNqC0FzNHPdxAMo7nFjsLkxRjubanG5anGJinOceIxfH6l1cqf2AZ9wXsfFoA7+8Zn7QBdHajh4+qBIT5mul98Q8rTB8B0apu4G5mgre9yziaJ05rKwUlYnNY9vLuenMfG44Q6Tn/+rqBWw+3sTze6u567z+jtP/3FHBuTMz+NK54vzxjYtnse1UC0/srODX1ywY0bHGGbTMzk4c0dcIF1UQKnQ1QNkWYYogaaH4YrH698iZsPbnvVs9jEMuf3QfurgQzey9RFKeFEktU9hbRvL64W8a9lgj2WecXstXLpjBqUZ/w9BAlhWmsPGra7jkofc53Wyhvc8kr9suJuIh07KS8+G876ABkuL0tFuddPQ4yUwMf0W4pdtORYuFylYrVW1WzD1OOnucdFgdVNVrub9E1AwadBoSr/4t/GWHSOnLX0ni9BXA9qApozYlQhijF29a/UE4/F/oDJg4uMSEND42Bhz+CKEvZdTYO7oemAaZZNTzr8+fyZef2cfRuk5MBi1ZibGcaurmt2+doKnTxk+vnIckSbg9Ms3dIkKYHWCtPyMznm2nWnyCPBKOeQXhrAgPwmnxMdxx7nRuXzONPRVtbD7RxEcV7ZTUd2J1uGm3OjlSa2bRIBOOf+6owOWRWVaY4ks1jtVr+dOnlnDVn3bw/slmzvzVu2gkfIJe4RdXz+czKwuD7TYoSgQ4MWc61MOMpjfQvfGmaP4+/zriZl1AbtK71JltlLdYwhKELd7PI6NoLhR+S9yZt0xEjk3pYY8t2Wjg6iV5XL0keLqjucfJB6UtvH+qmV3lbZQ1WzjtvQTjE8umMDPLL/JXz0jnXx9UsLeiPewxRRMlZbQwIxHaJdIWXgr1dtos4ddrhqLBLES5iBCGUUNoaQVLM9lSG6fkKdSb+5sZTASON3TyQWkrCbE6spNiyU6MpTDNhEE3OnYIpc3d2Jwe4rVupkoNQpxEm6ZjZEidZGq7aHIncLyhk2WFkS16DUa9d0EhDhvJtrEShLs5UzpBdqyTBhu8d6I56MLNS/tqkGVYGd9IvqsFqndFJAjpamCuVMn7LOJoXWcU/wGV0cTicNEVsIBt0GmCLiA4XB6O1Jq5K2BxUKOROHtGOvsqO4Lue39lO19cM63XfefMzOBtb41/tPjF6yV84+KZGA06fvF6yYDb/ujyuVF97XCY3ILQ7YQTG2D/03B6s+iJtvJOWHC9cLYCOPYavPLlcS8IO21uNPLou4V9XLE63Pz0Nf8PNph40Gk1rCnOEILQ2lcQClEVzspustEgBKF14M/P45HZVtrCm4fr+bCs1VfLFRwJvPV9+SlxSIk5cP2/YNvv4ZJfE68X41KEXCBWryFOnNEEFmDbA1DnbYZ+5cMi3fXtH0J3E6ZVP4DHGuhxunF7ZL+pjHHgdOv8VCOv3r0aj0dGkkQk7l87yvnZ6yU8sbOSq5bksbQghZZuuy/qFpjqoUQ3SiM0lnG6PZR6o76zh5gKotFIrJiWxoppab77bv/3Xt4uaeT9k80syk/G7ZHpsjlJjNX3iui1WRz8e2cFAHec2zuSNjs7kb/evIyfvnaUSu9na9BpWJKfTKfNxbH6Tl49UBuZIPQKysSipVAPmV1HoQvRy++SXwMwNcPkE4TLCgevz1FSHtMS4uCMH4Y9lkhJitOzbkEO6xaIxYTWbjtH6jpp6bLTZnHQZnXQ1u2g1eJAr5X41iW926PM8ZpJlLdYcLg8oyYaFJSU0fzzvwhZnybVkQdv7aDdMvzjdF2H+G3nSG0igm9pBVNa6Ce0iL6iOQY72PyCYCJQ027l1YN1vHqgzpfCH0h6vIHPrCzi5pUFQ061tjpc2JyeQRdEDteIeru56Vo0ZllECKNNkzjvzI/vZrM5gf1VHVEXhLXeKH+e1ILUHd1Jb1jIMlTvQiPJXD4rnscO2nn1YF0/QSjLMv/bJwTrdTMkOA7U7o3stbrqmaepADeqIJxgyLLsM2xb+/AeNDFHfY999cJivr62f9/fdqsDt0fulxqaER8TcjGxudtOeryhz/YG3+JntDhaZ8bpln23QyFF3ngpKkxuQfi7mWKlfMEnhBNezsL+2xStgdik/vePM/79mflMmTK4e10kPbwj+UqGawMd2T4j2DbMPYezT1mG7754iA9OC5v4jIQYitKC2+OneGua2vuIOZ+pTBiCMClOiKcOa/BUMlmW+c+eav60pdSXrgfif8lNiqMwzUhhmpFUk4HEWD1GvYbSY4dZtHgxtR12zi72Rm2mnSsugLFLHOisDjcej9xLtPhSRjOnQXWsXwwuvBGW3iJuX/NXAExON7ARECt4iqhV/qfBCHzdz509lX1VHbx6sI43D9eztCDFVyuVER/TKxVzeoYQhIFOo7vL29hwuJ57L55JYmzw1y9vseB0y8TH6JiSEj17gXNnZfB2SSPP7K4iMU7PH949RZvFQWGakX98drlPwD62rQyrw8283EQumtO/YP382ZmsKU7neEMXeq2GwjQjsXotdR09nHXfZvZWttPUZSMzIbxIsi9COGUO7rPvpenIe2TlFaBZ8hlf3WRRmokdpa2Ut4Qnrlu7xfe07wl0pEmLjwm7RhNEnWl8jI5uu4vyFsuI1YIEQ5ZlqpQawpwsyIgnzft36zAjhB6PTKO3NjgnJQHMQP1+mHFR6Cc1ixTEnASdVxCO3wih2yPT2m3n7ZJGXjlQy56ACK9Bq2HV9DQ8sngP6jpstHQ7ePCdk/z5vVKuXTqFG5fns2hKUljnpMM1Zp7ZXckrB+qQZXj17rMpzgr9PTlSKyZxCwoz4RDifXVYo9o+haZjACzP1rLZLI5rt/aJXgwXxe4+T2qB7jGoIeyogu5G0Oi4atUCHju4l3dKGvuZHe2r6qC8xUKcXsu6hVOEIGweOBOqH531zJMqAFE/7nJ7wurbqTIwFruLDrODlm6xQGd3ebwXN3ZnwG2Xx/u3G4cr+P0DPddtE8fNTV9ZTm6uP5tktBf4osFzt/sj27+/YTE5ibH9SkBkWfaVBIw2k1sQrrwTVt3d/2Auy2CuEWl9ccnwtcNjMrxIKEqNo0itCYkaj3xqKY9sKUWjkbhu6ZSQk4sUkxAefVNGfW0nYgavCVSiacGcRm1ON199bj9vHRXGFImxOq5eksd5szI4oyg1qPBxOp1saD7E+oU5IRvHmgLG1eN094pkKi6jxuRMWPkveO7ToNHCed/rt58YnQadRsLlkcUJwpcyOjSxsG5+thCERxr4/vo5PofRrKTeAkgRWDXtPdicbsqaLXzu8d0+Q5yfXjkv6P6PBRjKRNLLajAuX5jLb986Qb3Zxk9e9a9iVrZaueHRnXzj4pk0ddr5y1ZhnvLVC4tDvr5Oq+nnWpubHMei/GQOVnewqaSRT68IL0qopNgkxunxnPd9dlsXs379ejQB34up6cJloaJloIizn1bvqmmqKTrGNyOFJEnMzIpnX1UHJxu7RlUQtnQ7sDrcSBJMSRHnlxRv9Mnm9GB1uDAGM5wKa992XB4ZjQSZU6aDeZ9IXRxQEIoIYV5aAjT7I4yjQVOXjQNVHRyo7qDBbKPT5qLb7sTu8iAhPieX24O5x0m7VdQ1B1YBSBKsnJrGVYtzWTc/h6SA7AOn28ObRxp4bFsZh2rMPLu7imd3VzE9w8S1S6ewOD+ZnKRYcpLiiNVrqG7roaTeTEldJ1tONHO4tvcq/YPvnOSRTy2l3mzjcK2Zo3WdVLVa6Ohx4vbIvgjTgqm5UJYN3Q1QfwAKz4riGyYE4ZnTM+EE7Klo67doN1xqlFY+UitYmsDjAc0oTrCV/raZc5lfmMnUdBPlLRY2lTT0aivx349Ez9l1C7KJz/VGwNtOi+yucE3/uuopkhox6TxYXGJRcCDRryIi5lVtVqq85ShVbVYaO8XiS1OnjUazFsfOzYPvKIqYDDoSQiz0BpJiNKDVSP2ie83ddjJCZBBkxMfQ0u3os70jqAFNtFhz/2Z2/+Cifq/RYXWy5v7NlP3mshF77VBMbkH43m9g2ef7C8KedvjDQvjJ2NSeqIw9KSYDPwwjhzvZFyHsfTDp8kUIBz+AJYeIENqcbm59Yi/bS1sw6DR86+JZfGZVIbH64RvPxOm1SJJY++hrWuBrO2HQwqx1cNu7IGkgdWq//UiSRHysjg6rk26by+cymhxmhLAv587KIFavoaa9h6N1nb5ISHZi74NmmslAslFPh9XJsfpOvvLsfp8YfHpXJV9cPZX81P6r9iXeCd1Q00VDkRSn58EbF/Pz10pwe2RuXlnAVYvzuPWJvRyuNfODl474tr1lVSFr50benPzSedkcrO5g45GGsAWhL2V0gBPptAwhCMNpPSHLss8UJS3MlhBjyazsBJ8gHA5Wh4tndlXh8sjcvmbaoJNzJTqYmxTnW8k2GbQYdBocLg+t3Q6MqUM7/SrpnpkJsehyF8LRFwbuFwr+CGFmJhwnaEPkaGKxu3h+bzVPflhJWYg0rcGYm5PI1UtyeznH9kWv1XDlolyuWJjD7vI2nt1dxcajDZxutvDbt0702lZ573vdp9WwbkE2q6al8b2XDrPhcAPTvr9hwHp7rUYYTVG4Co6+JPq7RksQul3QIiJgC+bMIXbTCdqtTkqbu3vVxw4XJWV0itQCHpeY8wyUchxt2kVPTFKnIUkSVyzK5Y/vnuKl/XVcsTAXnVaDzenm9UOiPvYTS6dAUhroTeC0QFs5ZPRPFwxKVwMaSWZOqsTeJpE2OpkFoc3pprnLTmOnjaYuO03e63qzjao2K5Wt1jBSJcXxL06vJSMhhhSTgTi9qOmL0WmI0XuvvXV+MfqA2zqN9++AbQbYvqWpnrkPhf//GXRiQfWDAHdpj0fmg9JWbjkr+HlzSWEKH5S28MXV/jnO9lPNLA2jhGKohDrEWByuqLvNh8vkFoShjvqObtCNnN2zyseHVK8g7Fv/p9TmmcKKEPbfh8vt4Z5n97O9tAWTQcs/PrecldOid8KWJAmTQaTTWRy9m4P7UkYV4Zm7ZMB9mQxeQWh3+URtuCmjfTEadJw3M5ONRxt4u6TRVz+Q3cdsR5IkZmTEs7eynd+/fZKa9h6yEmMoTDOxu7yNP793mt9c298d7EB1B8Cgxi9D4fxZmZw/q3ca6H/vXMW/dlTw+qF6JAluXlnocz6LlEvmZXH/xuPsPN2K2ersFSkJhS9lNC70ob4oTYkQWgaNRFgcIo0HIG2UU0aHgjKJPhGk9iwcnG4P/9lTzR/ePUWzN806Rqfh82f3XxwJpMprI14QsCghSRJpJgP1ZhvtVkfQBYtwUNI9c5JjIXex984DAz/JGyHMnVIEtI1YDWGnzcmft5zm6V2VvkUxSYKZmQksKUhmarqJhFg98bE6YnQa7ylYRqvRkGzUkxynJ8moJznOEFFKmCT563q7bE7ePNzAm0fqqW7vob6jB4tDpKsZtBpmZsczNyeRBVOSuWxBjq9u0OkWvSudbhmdRqI4K4H5uYlMz4wn1WRAp5HQSBLTMkzisyta7RWE2+Dcb0XnDWwvB7cd9EYMaUUsK2xiR2kru8paoyoIfSmjhh7wINI3R1MQdngFYYqYoF/pFYTvn2xm/k/fYm5OIilGA102F3nJceLcJ0mQXiy+6y0nIhKEAHOzTOxtsnK0zhzSyGqiIcsybRYH1e09VLdZqWnvobbDSmePC6vDjdUhzu9Wu/i70+YMaiQXjKQ4PYVpRvJTjRSkGslNiiU9PoaUOC1H9u7kE5dfTHL8yHd1tJsjlym3rp7KN144yIIpySzOT+If2yuwOlxcv0yce+/9zwGykmL5zqWi7vwLZxdx46Mf8vf3yzh/diavHazjcK2Z31wbpIxsmChmMhLwwKaT/nkWIl3+QHUHc3PHxnV0cgrCjd8X15IEW34F+oATs+yGmr2QPbJWsyofD5R0z7Y+0T1FECaEajsRZB9KyqjHI/Pt/x3i7ZJGDDoNf//sGVEVgwpGg1YIwj7GMr6U0TD74Sg1H+1Wh09cpg5DLJw7K4ONRxvYVdZKnrfOr2/KKMDc3ET2VrazvVTY+t+6ehpzchK5+R+7eOtoA7+8en6vukO3R/aliC0ZJevxGJ2WL5073WdnPRymZcQzIzOe0qZu9lS0cdEgUUab0y/eEgcQ6PmpRrQaiR6nm8YuW8hoDPjTReP02iGnPI4ms7yT6EgjhLUdPbywt5oX9tZQ6508pxiFG/B9bx5n9Yz0AaMMVa3iOQV9RF+KUQjC4bSeUMRcTlIs5Hgt1DuqwNoGxiDmIzYzdIk2J7lFs4CddNtddHpNj6LFppJGfvjyYRq9fUOnppv4wuqpXLU4N6qvMxgJsXpuWJ7PDcvF5E+WZbrsLjosTnKSY9GHqB/7zKoirlyUR7vVQW5y3OCCtHC1uK7eDS77gL03w8ZrKEPGLNBoOLMoTQjC8jY+s6po+Pv3onync+OBToQgzBpFV0MlQpgsBOGMzHg+s7KQF/fVYHG42VfV4dv02qV5/kWqjFlCEDafgDlXDP46Ho9I6wXm5afBYeuENpaxOlxsOd7MxqMNnGzooqbd2m9BNxxidBoyE2PITIglMyGGzIQYspJiKUg1UphqoiDVGHLB0el00ng0PMO8seKKRbm0WRw8uOkkzV125uQm8sQXziQjQfxGazt6epVsLCtM5Q83LeH3b5/gt2+doCjdyN8+c8aIlBkoZjIyYqFSr/WPQ6/VMCcnkdvPiW7NcLiM3090JGk4JK5lWRyAtQGTV60esufDWfeMzdhUJhRKXVCH1dGrsXeXL0IYhiD0TtbN3gjhs3uqeHFfLVqNxCOfWspZ08O38o+E+BgdTV32foLQ5zIa5oRfiYL6nDG1GhKGcbJY7u0reKC6A483it83Qghw13kz2HqymcpWKwmxOm46M59YvZakOD1tFgcfVbZz5lT/BPlUUxdWh5v4GB3TMiZmvW1RmpHSpu6w3M8CIzTxBh1ud/CVYb1WQ0GqkfIWC+UtloEFoZIuOgGig4BPtFW2WelxuAds+ivLMu8ca+LJDyvZdqrZl0CSHm/gKxcUc9OZ+dz+74/YerKZ+zce57HPLg+5L6XRcEEfMyrlfWvrjoYgjBOGZ6nToK1MTJSnX9D/CU0iXZSEXOISU33Ctq6jh8Ts4Qu11m47P371KG8cEqKzKM3I99ZuDyTzAABSNklEQVTPYe2crKjWvQ0VSZJIjNWHJUqTjPqwIu+AECfGdLC2QO2+yFohhMJbP0imEGcrponj1+7ytl7nl+Hg8ci+KHNeot4vCEeTPhFCEC11fnblPMpbLRypNXOk1kyXzcWtqwMmx+neqGBLmMYy1laREovEvKI8oJqjdZ1Rey9HA0UEbjhcz+bjTfQ4+wvArMQY8lNENG9KShxJcXpMMTqMBi0mgw5jjLg2xejIiI8hMU43Yf7/ofLZs4p8fX778p8v9f+tXrYwh8sW5gTZOrooxjLffOEgP7liblh1kaPF5BSEnxPNuXn5Lrj0Pn+LCRWVCEnxTh6cbhmrw2/OooiscFxGfSmjPQ667S5f7cv31s0eUq1ZuBi9Qs7aZ4WxxymiSsYwaxWV/1kRhKkmw7BONtMzTKSZDLRaHD6HwewgEcLspFieu30lv3zjGJfMy/YdWC+cncmL+2t5+2hDL0F4wLvqvCAvadDm8eOVNK+RSzgRJqUpfUKMDo1Gwj3AQrJi6lDeYhlwAUJxGB2qvf9okx5vINVkoM3ioLSpmwVTgjtGm3ucfO/FQ2w47LfgXzUtjRuX53Pp/Gxf3e6PLp/D1geaee9EM20WR8g2BUrLib4RQmX7vjXHkdArQgiQs0gIwroDwQVh9Yfi2ptempMUR7vVSX2HbdgNkd8/2cw3XjhIc5cdrUbitjXT+NpFxVGpcx73SJJIGy15GSq2R0kQeiOEmXMAWJyfjEGroanLTkWr1WcANRyau+043aKVT1ZyPNTgS6scFWQ5IEJY1OshjUZiekY80zPiuWpxkLTOjFniOlxB2OXt0RmfSXFuMjqNhLnHSW1Hj8/saTzidHvYcryJVw7WsflYbxE4JSWOyxbmsHJaGgWpRvKS4ybH7+1jxu+uXzTWQ+jH5BSEClf/eaxHoDLBiQ0o/rUFuHV2RyAIlRXpDquTd4810mF1Uphm5HMhVreihZLypziiKvT4IoSRpYwqRhrDjR5JksTyolQ2epvCZiXGsLQgeHF3TlIcj3xqaa/7Lp6XxYv7a3mrpIEfXDbHJ04P1nQAsLggeVjjG0uU9zacCKG/fnDwFUiljrB8EAMQJWV0IhjKgPguzcpKYGdZK0frzEEFoSzLfOP5A7xzrAmdRuKLq6fyqRUFFKb1n3zPyExgQV4Sh2vNvHGoLmQan7I4EixlFMIT9KGo96b7+SK5OYtFLVsoY5mK7eK68GxAONaW1Hf60gaHgt3l5v43T/DPHeUAFGfG8+CNi/u5437s8QnCKNURtpwS1xmitilWr2VRfhJ7KtrZXd4aFUGotC7KToxFl+Tt+zeagtDSIoxhkISTeyT4IoSnhLAcbOFR+b8SsonRaSnOSuBYfScldZ3jUhBWt1l5bk8VL+ytoanLf4xXROBlC3JYkBdeSxWVicGpxi5qO3p8/QkVRjIYEIrJJwg3fh8u+AEYTP5awlBc+uvRGZPKhEWjkXxtFxxuv4OdL0IYRg1hSoCpzMYj4gR2+cKcEe+VFN8nmqlgDXQZDQMlwqnUaUUjenRGUYpPEN513oyIVkDPmZlBnF5LdVsPB2vMLPbWCx6oFrn7i6YkD3t8Y4Xy3va1yA6G4jAaTkrKVK/TaPkgTqMTyWFUYWF+EjvLWjlYY+amM/s//tqhet451oReK/Hc7SsHbQJ+9ZI8DteaeWl/bVBB2ONw+yZzhX1TRk3RSxn1Rc0VY5naff0nyR43VHkjhEWKIIz17mdogvBUYxdfeXa/r0n8LasK+f76OZMzSlG0RlxX7waXA3TD+F143NAq2tKQNsN394qpaeypaGdXeRs3Li8YxmAFykJAXnIcJHpbPHTWDHu/YaOkiybkRF53mToNNDph/NdZC0lTBt7eWztLgkgFnJebyLH6To7WdXKx14FyrHG6Pbzj7WG7vbSlV6r6tUuncPlCVQR+HKlqtXL7k3s50diFhN91VPmU1bYTo0HDIdHDRrmtojJMDDoNLq+LnYJSv2UKow5PqSGsN/fQ5p1wr5s/8rnsimmMxd4nZVQxlQlzgpflbQmhrDynR0EsnDszg19vOEaqycCNyyNbRTYadFw8L4tXDtTx8v5aFucnY7G7fIJ1yQSOECrN4FsjiRCGsSgxzRt5KG8dLEIovp/DMQ0abRQDoYNeh9lALHYXP39N9I28+/ziQcUgwBWLcvjVGyXsq+qgstXSL5JY0y6igwmxun5uu8r7NtQIoTuwKb0iCPPOAG0MmKuE2UbmbP8TGg6BvRNiEiFbOOblJovI4lB6Ef73oxp+8NJh7C4PqSYDv/3EQi6cM/or2eOGwDrCun1QsHLo+zLXCIdRjR6S/cLvzKmpsAV2lbVFYcB+h9Hc5FhIzBV3dtZFZd9h0V4hrlOCtwAYEK1eiMKWk+K7Pqgg9EcIQbQyAcbUWMbtkSlt6mZfVTv7KtvZcqK5V8bHmuJ0PnlmARfNyZqQzddVwuNnrx0lP9XIM7etZM39m3nl7rNptzr55RvH+MH6OWMypsknCJX6wb63VVSGiEGnwRogCF1uj8/dMRyXUWWS6JFFk/gpKXHMGwXbYUWsWvumjDoVl9HwDg+ZCb3r+6JhOFKclcCLd51NVmLMkCIPVy3O5ZUDdbx+qJ4fXjaH/+2rwe2RmZpuIiuIQc1EwVdDGFaEMIKUUa8grGq14nJ7QkanWy1i4pI+zpvSB6K0GDnR2NXPWObpXZW0dDsoTDNy53nhOcFmJsRy9ox0tp1q4ZUDddxzYXGvxwPTRfuu6qeG6FsaLq2BTem9jnnExMO0c+HU23D89d6CsGKHuC5YBRrxfytCMtJehE99WMkPXxb9NM+ZmcHvrl/Y77c/6ZAkEXkteUWkjQ5HELaWiuvUab7PCmBpYQpajURtRw817dZhpzoqPQjzUuLGRhB29HYYjZj0mUIQtpyEGRcOvK0ScfUKR+W8WuJ1ehwNzFYn+6rb2V/Zzr6qDg5Wd/hM5xQyEmK44Ywp3HhGQT8jKpWPJ/uq2nnmtpWkmgxoJMlXKvOdS2bx01ePsuGra0Z9TJNPEKqoRBmDd/KsiMDAiFs4LqOJsXrWFIsJJogG5KORHuIzwOnbh9CXMhre6mRW36bxUTIcWTyM1hBrijNIMepp6bazrbSFv28rA+DzZxdFZWxjRZovwhROhHDwpvQKOYmxxOg02F0eatp7fAKxL35TmYkTIcxOFNbqTV12jtaZOcPrYtvjcPO390UN3JfPnxHRavw1S/LYdqqFl/fX8pULZvT6vSq1tH3TRcFvKtM2xAhhXWBT+kDRPvsyryB8A875pv/+Sq8g9KaLgjdVEKiLIGX0yZ0V/OgVEUn94uqp/GD9nHHhIDouKFrjFYTb4Zxh1BEqgjC99wJDfIyO+XlJHKzu4LFt5fz0ynnDGGxAD8JkIyR6a7O7GkTmlHYUHA/b+zuMRkTGLLHw4e2tOSB1+8V1juilq/R3qzPbaLc4fC7h0cLjkTnZ1MW+yg72VbWzv6qd00Hqso0GLYumJLO0MJkzilJZPSM9ZDsUlY8nbo/sK9tJMRlo7LQxPSOevJQ4ylq6x2RMk1sQbvs9mDJh6Wd637/vSZECsvrrYzMulQlFjF4cyJUawi67iMzE6DRhH+S/sHqqTxCuWzA6tQ1Ku4hQfQjDbTvRN0oQynlxNNFrNVy2MIenPqzirqf20eN0k2LU+xrTTlR8bQssDtweeUC3VH+EcPDPUaORmJpu4nhDF+UtltCC0CtkxsNnHC6SJLEoP5lNJY0cqO7wCcKnPqykpdvOlJQ4romwUfUl87KJ0x+hrMXCoRqzLwoJfkEYrPF8WgQpv8FoCGxKH8jMdcDXRNpiZ52I/HjcfkGo9MwDcryCsMFsw+PpbWQQjLePNvjE4O3nTON762ar9UyBFHnf26pdw6sjVARhWv9I9R3nTOPOp/fxrw8qKEg18oXVU4c42IAehMmxYEoXNXkel2g9MVgKZjQYdoQwTKdRWye0ek16vHW2CbGi2Xplq5WS+k7OnhG9lk5H68x853+HOFLbPx11arqJJQXJLC1IYUlBMrOyEkbcI0BlfDMrO4GS+k7yU40szk/m0a1lGLQantld1c+MbLSY3N/Ivf/yu1YFkjkH9v5z1IejMjFRIoSOPhHCcBxGFc4tzuCaJXlcuSiXJfnBHTWjjc9lNCCi6XJ7fMI20hpChfRxEj368vkzKM6M96XA3rKqKGyjnPGKknLokUXvy4Hw1xCGt+qvOBgOZCyjCJn0CdJ2QkGJNh+sEali5h4nf9oiJuD3XFAc8eq8KUbUqQI8t6e612OnmkStamFqf1Gd6k217bS5cAaYUIWLUveX07cNS0IW5Hsdc05sENeNR0VTekO8aE3hJSshBo0kWuUM5lbrdHv49QbRG++WVYWqGAxGxmwwpoGrBxoOD30/isNogKGMwroFOXz7UiGEfvFGCW8erh/yyygpo1NS4kCjgYRRThv1RQiLhvb8jDB7EdYfENdJBUL4elHSRo9GKW3U7nLzwNsnuOpPOzhS20mcXstZ09P48vnT+cdnz2Dfj9ay5Zvn8cANi7l5ZSHzcpNUMajC3RcU+wyE7l07k+p2K9c/upP3TjTz0yuGlwUwVCZ3hLC7UZxI+2JMg65RbtSqMmExeFtPKIKw2xshDMdhVEGjkXjwxsVRH9tAxPv6EPojhIH9jsIVT31TRNPGSX1ZTlIcr9+zmn9sL6es2cKta4a+qj5e0Gk1vsbirRbHgOm5istoODWE4K8jDCUIZVn2pTpOpJRR8AvCbaeEgcOfNpdi7nEyMyue65YNLSpy/bJ8XjlQx7O7q5iTk8Atq4p4ZEspO0pbAVgYpMVFUpweSfK2YrM6Iq7Ba+wSgjBoHezsy6B6l0gbXX6rPzqYvwK0/mORTqshKzGWerONOrONlLjQrQye3V1FRauV9HgD375UFYNBkSTRSL5im4hITVk2tP34HEaLgz5857nTqevo4akPq/jafw6QmRgTlglSIOYep69+TTEXIilPGBKZa/yLCiOFxy1eB4aeMqos4luawdoGxhDvgZIumrek191zcxLZcLghKsYy+6va+fZ/D3GqSaT4rZufzc+umqfW1qoMiNPt4dGtp/nVNQsAce7d/I3z6LA6vOeIsTnOTu5liqQ8kebRl+pdPlcqFZXBUGqPFEEYicPoWKJECLsDUkaV+kGNJFJew6Fv2uKcnJE3xAmXGJ2Wu86bwe+uXxRW+4WJgL/1xMDRnUhcRmHwCGFnjwuXN8VwIqWMgnBqnJ2dQIfVyRUPb+dfH1QA8O1LZg+YdjsQq4vTuft8Ec358StHufuZffz2LVHX9L11s4P25NNqJF+bmaHUETZ3is886IRzltemvPx9aCkVwhB61Q8q+J1GQ9cRdttd/OEdEbX66oXFEWU8TDqUNE8l7TNSnD1g9kaag0QIQaQ+//SKeVw4OxO7y8OtT+ylrDmyWqNqbzpzerzBbxo2msYynXXgcQon1YQhOmkbTJDkTf0fKEqoCMLc3oJwXq74XQ5HEMqyzP9tPM51f/mAU03dpMcb+POnl/KXm5epYlBlUPRaja9tTyDJRsOYLrpNbkG49LOw8buw/ynoqBKXfU/Cxu/Bss+O9ehUJggx2t41hGbvRLyv5fx4w+SLEPqjgoo4NMXoIjowXbEoF5NBy//uPEu1yh5hlF52gzmNKjWE4QrhaYMIwhavkU1CjI4Y3cRKvdVrNTxww2L0WsnXx+8H6+dw0TCb/37j4pl80VvP9fohkcb3lQtm8KVzQzuWpg6jF6E/QhgkMpw+Q9RXeVzwp2UiYgVQdE6/TcNxGv3b+2W0WhxMTTdx05nD73/3sUYRcUMVhG1lgAyxSb3SG/ui02p4+FNLWDQliXark889vqdfDfhAVAerbx1NQeirH8zv5aQaMYrxzkDGMiEFoViwLGvu9tXLR8q/d1by5/dO45GFwdSmr5/L+gUj3ypK5ePD1Yvz+E+fcoOxZnIv+Z39Vehpgze+AW6HyOPRx8HZX4M13xjr0alMEBQBZHeJk0vnhBGE/RvTK7cjjQb88abFWBxuNYowCij1e4MZkyifZTitT8CfMlpn7sHmdPdr9zERHUYDmZubyC+vns/ft5Vz79qZUZnASZLEDy+bg8vt4Ymdldy6eir3rg1Slx5AmslAKdAyhAhh00ARQoAF18OWX4rbuUvE31PO6LdZ3iC9CDttTh7zOvN+65JZqgPiYAxXEPoMZWaIFNQBMBp0PPbZ5Vzx8Haq2qy8c6yRqxaHZ4qkGB71Mq1I9D63szbiYUdM+zANZRTSZ8HpzaEjhNY2f7/DgPpZgMzEWNLjY2jptnO8oZMlBZHV7JfUdfIrb13tDy+bw61rpkU6ehUV3B4PT39YzY7SFubnJfn6Qiv86PK5oz6myT17kyRY+3M459vQcgJ0cSL1Qzc+aqBUJgZ9U0aVCGGycXwLQp+pTEANYWCEMBIkSVLF4CiRFmZzcyXy2/dEE3K/JgMJsTq6bC4qW63Myk7o9XibN0I40dJFA7lxeQE3Lo9utEuSJH521XzuvXhWWItAiqBv6YrcaVRpSh80Qgiw+muihi1jDiSGFrxKhLA+ROuJNw/XY3W4mZEZz7r5avnEoPgE4WmxsBxp2legIAyDjIQYrlqcy6Pvl7H1ZPMwBeEYRAiHWj+ooBjLhIoQKtHB1GkQ11/wzctNZOvJZo7WRSYIrQ4Xdz+7D4fLw0VzMn3ZASoqkXKisYt5eSJaXd6nzYTE2KSNqjO4ng7Y/6T/wJI5B5bcLFI3VFTCoK/LaId1okQIvSmjAS6j3bahRQhVRo/0MGsIFUEYrriXJIlp6SYO1pgpb+nuJwhbfBFCdcEsGOH+3tMj6CUZiM3p9hkFhYwQavUw/YJB9zVYDeGL+0S06NqleaqRTDgkF4KkBacVuur9IitcWhRBGNxQJhjnzszg0ffLeP9kCx6PHFZfyGqvw2h+SrAI4SgIwmhGCEEs5AfDly66NOjDgYIwEn7yylHKmi1kJ8byf59YpP42VIbMc7evGush9GNy54HU7oM/Loadf4aednHZ+Qj8YTHUHRjjwalMFPwpo70jhOG6O44VpiARQuW2KgjHL0qEsGWQGjQlZTTcCCH4jWXKgtQRKimj46WtyETFHyGMLGVUSReN0WnC6i05ED5BaO6fMlrdZmVXeRuSJOpcVMJAZ/C3URhK2ugAPQhDsawoBaNBS0u3nWMN4Qmb4DWE3s+4q164gI4kUYsQegVhRzU4rP0fD1E/qKA0qC+JoPXEKwdqeeGjGjQSPHTT4gmdKaGiEozJLQjf+j7MWg9fOww3PS0uXz0EMy8VxjIqKmHgSxl1T6yUUSVyZHN6cLmVlhlKVGlimYZMJpS2HgPVELrcHt8CRSRut9My4gEobezvXvhxSBkdD4TrEtuXJq+hTGZizLAjE4ogbO6y+74nCq8cENHBVdPS/K0JVAZnOHWESgP1MFNGQTgonzU9DYCtJ5sH3d7tkalp96aMpgUIwvhMEd2U3aIV10jiixAWDW8/pnSISwXk4O+3sqAfQhAqTqPHG7qwOQcXwZWtFn7w0hFA9I9bOS1tKKNWUenF7vI2vvbcfq758w4avItzL+6rYU9F25iMZ3ILwrr9wkAmoEcTWp0wm1FWmFRUBqFvDWHHhDGV8Ys+pTm9P2V0fI99MpMeRg2hNWCSY4xA3CtposEssRUTlPHSZ3Kionx+kZrKNHojhFlRsLVPMep97UgOVHf47pdlOSBddGj9GSctgXWEkWBtE9lJEFGEEETaKMDWE4MLwoZOG063jF4rkR3Yx1Kj9beAGMm0UadNRCFh+BFC8EcJ+xrLdDdBZw0gQc7CoE8tTDWSlRiD3eXhd28N4FSKOK9/5dn9dNtdnFmUyj0XhC/aVVRC8ebhem755y5i9VqO1nX2alv2yJYhmlMNk8ktCGMS/L1/AumsgZj40R+PyoSkbw2h4jKaHDe+IykxOq2v16DSosDvMqpGCMcraT6X0QEEoVfg6zSS7/sZDrO9grC0udsXNVZQIpIT1WV0vJA2RFOZwAjhcJEkiUu9ZjGvedtlABysMVPWYiFWr/E9rhImQ+1FqGyfmCd67EXAuTMzAfiosp0u7zE8FFWtIjo4JcXYv/emz1hmBJ1GzdWADHoTGKMQYUsPYSyjLOanzxRzvCBoNBK/9jYFf2x7OTtKW4JuJ8syP3z5MIdqzCTF6XnopsXoVMddlSjw8OZSfnX1Au67biH6gN/jssIUjtQOvUfmcJjc3+x518KrX4Ej/wNzjbgc/i+8eg/M/8RYj05lghDTN0I4QUxlwN+jThGEQ3UZVRk9FEHWbXeFTHdSakGNBm1E6YX5KUaMBi0Ol4eK1t51hJXeCaWaRjg8MhRBb7Ejy3LYz2scrOVEhCj1gW8eaUTJGn1+r1ggvXRetlpHHClDTRltUdJFI4sOgkj9nJpuwuWR+eB064DbVrcrgjDI73c0nEbbA+oHo2HGogjCvsYyiiDMC24oo3DhnCw+vUI4Dn/j+YN0WPsvsP3x3VKe3+utG7xxsXrsU4kaZS3dnDk1td/9ibF633xstJncgvDiX8KcK+ClO+ChBeLy8l0w9ypY+7OxHp3KBCFUDeFEEISKOUWXN1VUEYTxYfauUxl9EmJ0vqhfqLRRqz0yh1EFjUZiZpZYVT9W708bNfc4fQ3dlcdVhoYi6G1OD5YIGmNHM0IIsGJaGtmJsXTaXBxtlyhvsfC8t1FytFtzTAoUQdheAe4IJnStkTuMBuJLGx2kjrA6WMsJhdHoRdhRIa6H6zCqoKSMhooQhqgfDOQHl81hWrqJhk4bP3jpSK8Fmhf2VvPgOyId9RdXz+f82ZlRGbaKCojWMcoiayB7KtqC/0ZHgcktCHUGWHc/fKcS7tguLt+pgEt/o/YiVAmbwJRRu8tNjzdqkzTOTWVArEaBP811qI3pVUYPSZIChHzwiWdghDBSlLTREwF1hKcaxe2cpNgJsdAxnjHF6IjTi89lIGOgvjRFsYYQQKuRuHKxiAx91CJx38aTuDwyF8zOZNV01TQjYhJyQG8Ejws6qsJ/XoQ9CPsSWEc4UMQ5aA9ChaRRaD3RHiWHUYWs+YAEzcdh19/EfbIckSA0GnQiDVQj8cbhel7aLwTxtlPNfO/FwwDcdd50Pr0iSmNWUfFy0/ICfvbaUfZXtSNJEo1dNl7eX8uvNxzj5hVjsyA3uQWhgsEIWfPExTA2ylxl4hKj9wvCzh4xEZckEckZ7yTEBo8QRuJMqTL6KJE/xQSoL1afIIz8cwxmLHPCKwj79iZUGRrpCUrrkAgEYZQjhABXeQXh4TaJzSea0Wkkvr9+TtT2P6nQaCB1CHWEyrbpQ4sQrpiWikGnobajh9PN/dvFKAwoCJWUUfNIRgij1INQITEHLvihuP3mt+H4G0LQdjcK19Ss+WHtZuGUZL52kXjvf/zKUd4+2sCdT+3D5ZG5anEu37x4VnTGq6ISwF3nTeeqxbl8+rFdWBwubnh0J9/53yE+taKAz509dUzGNPlmfRu/H/62l/565Mah8rFBiRDa3R7/RFyvDatR8Fij9ErsW0OopoyOb5QIrvJ59UVxjR1KhFARfSca/YXtJ73icJaaLhoV0kwxVLf1DNpLMhCfy2hidCKEAHNzEinONHGqSQiJm1cWMiNTNVQbMmnTofGwV+RdMvj2Ho/flXQINYQgFn1WTE1l26kWtp5sDvn5Be1BqDAazemjHSEEWPMNEY3d9wT894uw8g5xf+aciBb37zxvBu+daGZvZTu3P/kRACunpfJ/n1g4Ic7jKhMPSZK4+4Jibj9nOpWtFiwON8WZ8WPq3zD5IoQNh8K/qKiEgUEnJt0OlwebU9QRxuonhkunP2VUCAs1ZXRiMJggVBYmhnJymZ0tmjZXt/X49q9EC9X6weiQHmEvQpvT7atNjlbKKIhJyZULRcuBpDidL1KiMkQiNZYxV4PbDho9JA09TeycYpE2Gsot02J3+RYfggtCb4Swq06I1JEg2hFCEKk4lz0AxReDqwe2Pyjuz10c0W60GokHb1zsO64WZ8bz6GfOIEY3Mc7jKhMXg05DcVYCi/OTx9zMb/LN+j73+liPQOVjRmAfQrtLRGYmjiDsXYtmGaIZicroEj9IyuhwIoSpJgOZCTE0ddk50dDF0oJkTqopo1HF10syzAhhs7dFhUGn8dWPRotPryjgg0Mnue3ShSQb1ZYiwyJSQahslzqtdz/kCFlWlAKInpKyLPdzFq5p7wGE0VnQGuD4LJA0ov7R0gwJWUMeS1Bsnf5ei9GMEIJ43z7xOPxrPdQfFPflDuwwGoz8VCN/u2UZrx6o454Li9VaaZWo84vXS8Le9keXzx3BkQRHnfWpqAyTQEGoRAiVVhTjnb4po4owVPsQjm+UlN5BI4RDrAWdlZ3gE4T5qXG0W51oJNR0wigRaYRQqR/MSoyJqI1IOCTE6rhpuoc1xelR3e+kJNLm9L500eE1O5+bk4heK9FmcVDT3tMvCjhg/SCAVi9EYVe9cBqNtiBUooPGtJC9AYdFTDx86gX4x0WifVjRmiHt5qzp6Zw1Xf0dqIwMR+vMYW0nMTZpyqogrPwA9j4O7eVww79F6sTB50RaQ+GqsR6dygTAV0PocvsihDETJEIYaCojy7LPBj8+Rl0dHc+YBqsh9H6OxiEK+9nZCWw71cKJhk7fJLIozTRhIt/jHaX1RLiCMNo9CFVGCKUOsLMWHJbBG823Dr0HYSCxei1zcxI5WGNmf3VH5IIQRB1hV72oIxykh1/EtI9AumhfErLgjh3Q1QAZM0fudVRUhshzt49vTTExwhgjRckr8OS1oI+F+kPg8p6cbZ2w7fdjOzaVCUNMQB/CCRchDGhMb3d5cHuEbblJjRCOaxQHW0sIQdjjFYRDjRAqdYS7ytsoqRermmr9YPTwRwjDSxlt6vRHCFXGMcZUiPM2m24rG3z7YTqMBrI4PxmAA1Ud/R4b0FBGwdecfgScRjtGwFAmGLGJqhhUmTDsLm/ja8/t59o/76DB2+f3xX017KloG5PxTIxZ60jx/m/h8gfhyodFyoRCwQp/LrqKyiD0ThlVaggnxk9LqUfq7HH5Wk+A2nZivDO4y6jX7XaIwn5NcTrxMTqON3Txp81i0jpTrR+MGpGmjDZ2qRHCCUMkdYTD7EEYyOKCZAAOVLf3eyzsCCGMjCAcjQihisoE4s3D9dzyz13E6rUcqevE4RLBhC6bi0e2RNC2JopMjFnrSNFSCoVn9b8/JhFs4eX6qqj0NpWZWC6jCd4IYZfN6RMRJsPEaJkxmVFSRrtC9iEcXoQwMzGWn181D4BO72vMVgVh1BiqqUxGghohHPeEKwidPdBR7X3O8COEi6YkA3CkrhOnu7dTqD9CGBd6B74I4Qi0nhitCKGKygTh4c2l/OrqBdx33UL0AfOtZYUpHKntHOCZI8fkDgPEZ4q0jr4HqaoPIaVoTIakMvFQaggDI4QTL2XU5W9KrzqMjnsUU5lQKaMWX2P6oS9MXLMkjy0nmnntoJggqimj0UOJEJp7nDhcHt+iUihUQTiBUOoBBzOWaSsHZIhJAtPwjUympptIitNj7nFyvL6LBVOSAJBlOcwI4QgKQjVCqDIO6bA6+MmrR3n3WBOSBOvmZ/OTK+YNOAe68dGd7CrvndL5qRUF/PqaBRG9dllLN2dOTe13f2Ks3mfyN9pM7pnfss/Cxu/CVY8AkihGrtkDb/8Qzv32WI9OZYJg6FVDOMHaTsT52050qz0IJwyD9iGMQvsQSZL45dXzOdnQhVYjUZQWfqNnlYFJitOj1Ui4PTJtFgfZSQOngiqppRnxqiAc94QbIQw0lImCc6wkSSzKT+b9k80cqG73CcLmLjt2lweNBLnJA0UIRyhlVJYDIoRF0d23isow+OpzB2jqsvPkF8/E5ZH51gsH+d6Lh/njJ5cM+LxPnpnP19f6a1XjhjDfy0iIobLV2q+ud09F28ALNyPIxAhjjBSr74UFn4AnrgRHNzy+Dl79CpzxeVjxpbEencoEQRGE9oCU0YkSIVRSRp1u2TfpVKJPKuMXvyB0B308GhFCEMJlw1fX8MY9q9FpJ8Z3eiKg0UikmcJ3GlUjhBOIsAVh9AxlFBRjmf3VHb77lOhgbnIc+oF+w0mKIKwTIi5aWJrBaQUkSJoSvf2qqAyD0qYutp5s5v7rFrCkIIXlRan89Mp5vHaojkaviVcoYvVaMhNifRdlHhUJNy0v4GevHWV/VTuSJNHYZePl/bX8esMxbl5RMNR/a1hMzplfYwlkzRWrcud8C876qkgddVggY5boaaOiEiaBKaP2CRYhNBm0aCTwyFDfYfPeNzkPCxMJfx/C4KklvhrCKER7tWo96YiQHh9DU5fdJ/ZC4fHItFocvueojHNSp4nrnnawtgnn0WBEqQdhIIvzRVTwYBBBOGjUIT4bkMDtAGsrGJKiMyglXTQxF3Tq91dlaFgcLl+fZBAL8TG6oc+z9lV2kBirY6G39hZg9Yx0NJLE/qoOLp2fHfK5rxyo4+X9tWQkxHDhnCzuuaCYuAgXX+86bzqyLPPpx3bR43Rzw6M7MWg13H7OND539tSh/lvDYnLO/P5yluizs/QWmH+daJSaOXusR6UyQenVdmKCmcpIkkRCrKg7OdYgCplVa/vxjy9CGMJUxucyOswIocrIkZUYQ0m9v+l8KNqtDl87GKV/oco4xmCExCnQWSOigMYzg2/XEp0ehIEoxjKnmy2Ye5wkxenZdqoFCEMQ6gzCV6G7UTR3z4iSIOxQ6wdVhs/ah/egiTnq+/urFxb3StuMlOZue78FNp1WQ3KcnuYBsjauWpxHXkocWYkxHK/v4r43j1PW3M2jnzkjoteXJIm7Lyjm9nOmU9lqweJwU5wZP6YeDpNTEH5+A+x/Gt76IWz8Psy9UojDYI6jKiqDoKSMyrK/pmuipIwC5CTFYu5x8uHpViCMiYPKmBPv60MYPGVUiRAa1WjvuCUrUdQNKk3nQ6FMTlJNhoFT/lTGD2nT/YIwP4Qg9LWciF7KaFp8DAWpRqrarByq6cDqcPPS/lokCa5bFka6ZmKuEISddZAxLzqDaq8Q16rDqMow2PSV5eTm5vn+DmXEdd+bx/nr1oENnd6599whj+NTAemcs7MTyUyI4VOP7aKy1UJhmini/Rl0GorHiWHb5JwtFJ4lLuv/D46+BAeegcfXi1SPpZ+BRZ+ChKyRH8eDC8Bc1fu+C38Ca+4d+ddWiRqBaQtKG4CJEiEE4U53vKGLOm9j1AGbF6uMC5SUUYfbg93l7vUdlGXZV0NoUiOE45ZMnyAcOELY0qWki6rRwQlD2gwo3xq6jtDaBj1ep0IlxTRKLM5PpqrNyqaSRp9D8O3nTGN5UYjU1UAS86Buf3SNZdrKxXXK2KTBqXw8MBl0YdXq3bZmKp8YZPGjINVIRnxMv/ptl9tDR48zIvMupf9nRas1IkH4yJZSMuJjuGF5fq/7n99TTavFwZ3nRS9zIFwmpyBUMJhgyc3i0noaDjwNux+Dzb+CGRfBp54b+TGc/wNY+ln/32r94oQjcKWqs0fkuE+kCOHU9N4HMVUQjn8C6zwt9t6C0Ob0+DwhjKpj7LhFSc0ePEIoBKNqKDOBGMxYRrk/ITfq5/zF+cm8erCOf+8UqZpzcxK5N9zUOsUFdLCWGZHQclJcR9E8R0UlFGnxMaSFIeiWFibTaXNxuMbsc+T94HQrHllmiVfkhUNJnSi1yYzw+PzMrir++MnF/e4vzornj8/uHxNBOHFmrSNN2nRY8w0455viAH3qrdF5XUO8iEYqF0PkIWeVsUWrkXzGG0rRc8wEixAGoqaMjn+0GslXH9i3jlCJDsLQ7LBVRofMBBEhHKyG0B8hVAXhhMEnCEMIK5/DaPQMZRQWeZ1GQSxWPnTT4vDNN8J1SA0XWVYFocq4ZEZmAufOzOC7Lx7iQHUHeyva+MmrR7liYa4vnb/BbOOC37/HAa9JU2WrhT++e4rDNWaqvVH4e58/yJlTU5mTkxjR6zd3233ngEDSTMJsbCxQl48BKnbA/qfg2KsgaWDe1bDkltF57e0Pwvv/J+yYF1wPK78MWvVjmWgYtBp6PG46lZTRCRQhnJbhF4QGrcZ3MFQZ35hidFgdbrr6OI0qPQjj9FrVIXQco0QIm8KsIVR7EE4gApvTezyg6XM+8BnKRF8QzstNxKDT4HB5+O6ls5kZSX2SItqUHonDxdoKtg5AgtTRj3ioqAzEH25azI9fOcqn//4hGkni0vnZ/PRKf+2s0+2hrNlCj7cmX6/VsL20hX/uKMfqcJObFMu6+dncfUHkv+PcpFj2Vrb1y8jaW9k2ZsZ+k1d5dNaLFNEDz4iWE/krYN39MO+a0YvSrfgS5CyCuBSo3gXv/gy6GuHSX4d+jssuLgr2LgCcTidOZ3ALepWRx6CT6HH6U0Z1kjxmn4fyuuG+/pQk/8EnLzkWj9uFJ7hXico4It6gpRkwW+y9PmuzVUScjAZtr/sj/V6ojCypcSJq09xtx2Z3hBTvjeYesb1JNyKfnfq9GAHic9FpdEiuHpztVf6m7160LafQAO6UaXii/L5rgf+7dj515h4+vTwvss81sRA9IHdU4ezpBob3vZAaStABclI+LkkP6ndswjPaxwuXK7iTdjRINhoGbEKfn2qk4r7LfH/nJsfx/JdWReW1bzqzgJ+/VoLTLXPW9DQAPiht5TdvHuPWNdGtKw6XySkIn7oOyt4DYxosugmWfCZ66QybfgI7Hhp4my/vgYyZcNbd/vuy54PWAK9/DS76Seh+PdsegK33+f/uFG0O3n//fUpKSoY1dJWhI7u0gES7xQZIHD10AE3N/jEd06ZNm8LaTpbBqNVidUvEurvZsGHDCI9MJRq4bOI7996OD2ku8TeSLu8C0IHLHvSzDPd7oTKyuGWQ0OL2wAuvvkliCM+Y4xUaQEPt6eNs6Dw2YuNRvxfR5QJ9Bgn2ena/+QwtCb0dOy8s20U8sLusg6aW6B9vJSAP2Lgxwu+LLLNeE4veY+PDDc9CXN6wvhcFLe+xBGjyJPGhel75WDFax4uWlpZReZ3R5kvnTKPd6uBHLx/B6Rbz+BidljvOnc6Xz49+5kA4TE5BqNHDDf+GmZeCJso1Nmd9BRZ/euBtlMLtvkw5Azwu6KgKLVDX3Aurvuz/u7YWHpzLOeecQ1FRiP2qjDj/d+x9OjtsOD1ilf+slctZMyN9TMbidDrZtGkTa9euRa8f3JUL4PGaXRysMbN0ZiHr188Z4RGqRINnG/ZQXd7OnAWLWb8wx3f/9tJWOPIRGckJrF/vb6UzlO+Fyshy39GtNHXZWXDmaublBq9B+XPZB2Du5sKzR+aYon4vRgZt99Nwqp6VM9LwLFvvf8Bcg35/E7Kk5Yxrviz6II8jtA2zoOEgZ8/JYmMFw/peaN75EKohffZZrL94/eBPUBn3jPbxorY2io634whJkvjeujncc0ExpU3dxOq1FKUbw6/3HQEmpyAcSfdQU7q4DIWGw6KGcaDn62J6Rw9jhMORXq9XT+ZjSN8fsSnGMOafRyTfibm5SRysMTM7J3HMx60SHglxIqTU46LXZ6a0JjTFBv/81WPF+CEzURgItFpdIT+TVoswlclOMo3o56Z+L6JMejGcegttRwXawPe1ZicAUu4S9PFhtIIYbdKLoeEgOnMFMGN434v2MgC0mTN7vwcqE57ROl7odB9vmWKK0fUyghpLPt7v9HimejfU7IWpa4TTaM0e2Pg9WHijqClUmVD0bZI6kfoQAnzj4pmcUZjCZQGRJpXxjdKcvruvqYzXZdSo9iAc92QlxHKEzpCuci63xycI1bYTE4xQjp3l74vrqeeM7njCxZudJLWeBs0wU9d8DqNhtr1QUZkkjMc+hBPHCvHjhtYAR/4Hj18Gf14J7/8OVt0FV/xhrEemMgT6CsIY/cT6aaXHx3DdsikTTshOZvyCsLcDkMXriBbYq1BlfDJYc/o2iwNZBo0EqSa1Mf2EIpgglOXxLwiVcbcNsxehyw7tld59qi0nVFQCeWZXFdMz+xtYFmfF8/SuyjEYkRohHDtyF8Nt7471KFSihEHbJ0I4hnngKpOD+FivIOzTh9Bq90YIY9Tv4HhnsOb0SsuJVFOM2kJkoqEIq/ZKcDlAZxCO5p21YkG4YOXYji8U3nFLraUwnJLVtnKQ3WBIgITs6IxNReVjwnjsQzixwhjRxO2EJ64I3ThWRSUC+kYI49R0PZURRokQWux9G9OrEcKJgtLzsylEhLDZOzFQ00UnIAnZoDcJUdReIe4r3yqu81eAPm7MhjYg3h6KkrUFvcsy9P0ENqSX1MUMFZVAlD6EfRnLPoSTVxBq9dB4dKxHofIxoa8gVOu3VEYaf8qoGiGcqGR6hV5jV3BB2NIt6gfT49V00QmHJEHOQnH7wz+L6/GeLgrC9TRB1JLH2xuGvh+luX20WnqpqHyMUPoQPr+3mpp2KzXtVp7fU80vXi/hpuUFYzKmyb2EvPBG2PdvWPuzsR6JygSnb8qoUY3OqIwwJq8g7AoRITTq1e/geMcfIQyRMqpGCCc2F/wI/rUePnpczDfKt4n7x7MgBJE22lWPaTiCsEUVhCoqoVD7EI43PC7Y/5RoUp+7WKR3BHLpr8diVCoTkMAIoUGnUet9VEacUCmjSsTQpEYIxz2Z3tSglm47LrcHXZ+FpZZuVRBOaIrOhiU3i3nGC58Fa4uYZ+QuHeuRDUzaDKjYRrytfuj7UAShaiijotKPgfoQnmjoYlb26PcnndyCsOkY5CwSt9VaQpVhECgI1XRRldEgIYSpTGePaEORFKf2/RrvpHnNYtwemVaLwxcxVPBFCONVQThhWfsLOLERuhvF34WrhMHMeMZrLDPklFFZDogQqi0nVFRCofQh7La7+N9HtfxnTxWHa82U/eayUR/L5BaEn3t9rEeg8jEhsDG9UW3doDIKmELUEHbZhCBMVAXhuEerkciIj6Gh00Zjp62fIGwwi9pCNUI4gTGmwiW/hpduF3+P93RR8KV5DjlCaGkGuxmQIHVa9MalovIxY1dZK//ZW83GIw1kJcZyybxsfn7V/DEZy+QWhCoqUSImIEKoOoyqjAahTGU6vRFDJYKoMr7JTFQEYf86wso24fJYmNa/X5XKBGLhDXDsVTi9GeZcMdajGRxvhNBkb0SWPZE/X3EYTSkEfX9rfRWVyUxTl43/flTD83uq6ba7uGxBDg6Xh799ZhnFWaOfKqqgzhgAmo6DuQbcjt73z14/NuNRmXAEpowqkRsVlZFEEXxdNieyLCN5rd2VlNHEWDVCOBEQvajMNPVxGrU53T6RWJhqHIORqUQNSYIbngSPE3QTINqbXIis0aHzOHB21kH61Mie72s5oaaLqqgE8sV/7WF3eRvnz87kx1fM5dyZmWg1Ek/vqhrroU1yQdhWDv+5WbSfkCSR9w7+njk/aR+7salMKOIDRGCcmjKqMgooNYIeWUQJE7wCsNOm1hBOJEI1p69qswJC+Ccb1c9ywqPRgGYCiEEArQ5SiqC1FKnt9BAEYam4Vg1lVFR68d7JZj53VhE3ryxkavr4yvyYvH0IATZ+F5IL4VunQW+EL++Cz78JuUvgc2+M9ehUJhCBk2/VVEZlNIjVa32pyh1WIQIdLg82p0jxUiOEE4NQzekrW4UgLEwz+qK/KiqjhZzqbVDfWhr5kwOb0quoqPh44Y5VWOwurnh4O1c9soMnPqigzeIY/ImjwOQWhNW74fzvgykNJI24FK6CC38Cb357rEenMoHoLQgnd+BdZfRQvndmb5qoYigDEK/WEE4I/BHC3oJQiRAWqOmiKmOA7K0jpG0IDuxqU3oVlaAsLUjhvusWsvsHF/LpMwt47WAdK379Dh5ZZtupln6eAKPJ5J4xyG6IiRe3janQVS8OYMn5/pQHFZUwCBSEqqmMymiRbNTT1GX3CULFUCY+Rqf2wpwgiBrCICmjrcJQpiB1fKUVqUwOhhwhdNqgvVLcVmsIVVSCYjTouGF5Pjcsz+d0czfP76nmL1tPc//G46wpTuexzy4f9TFNbkGYORcajohc+bwzYMcfQGuAj/4l7lNRCZOkgBofkyoIVUaJvhFCv6HM5D60TySU5vRNXb0FYWWbP2VURWXU8UYIpUgjhG1lgAwxSWDKiP64VFQ+ZkzPiOd76+fw7Utn886xRl7YWz0m45jcs4ZzvgkOcdLl/O/DMzfCPy8V0cJPPD62Y1OZUPSOEE7un5XK6JEUJxpcKzWEXd4IodqDcOIwJVkIvpZuOx1WB8lG8ZlWKTWEasqoyhigRAjpqBJRv3DbRwTWD6q1ryoqYaPVSFwyL5tL5mWPyetP7pnrjIv8t9Omw1f2grUN4lLUA5lKRAQKwsCehCoqI0m/CKFNbTkx0Ugy6pmabqK8xcKB6g7Om5WJ2yNT3e6tIVQjhCpjgSkTpyYOvacH2sshc054z2tR6gfVdFEVlYmEOnPtizFVFYMqERMoCN0eeQxHojKZUNoR9E0ZVZvSTyyW5CcDsL+qA4B6cw9Ot4xeK5GTFDd2A1OZvEgS3bHeSIUi8sLBZygzI/pjUlFRGTEm36xh4/fD3/bSX4/cOFQ+Vui1/rUVp9szhiNRmUz4I4TCttoXIVRTRicUSwqSeXF/LfurOwB/uuiUFKNqDqQyZnTGTiHFWg61H8HcK8N7ktqUXkVlQjL5BGHDobEegcrHHIcqCFVGif6mMt4aQjVCOKFYUpACwIGqdjweWW05oTIuaI2fQ2HbNqjYFt4TZFltSq+iMghOt4fP/nM3v7pmwbhqTj/5Zg2fe32sR6DyMUdtTK8yWigpo35TGTVCOBGZnZ1ArF5Dp81FWYtFdRhVGRe0JMwWN+oOgK0TYhMHfkJXAzi6QNJC6tQRH5+KykREr9VwvKFrrIfRj8knCAN57/7Qj0kSnKs2p1cJn19ePZ+X99dy25ppYz0UlUlCYj9TGSVCqArCiYROq2HhlGR2l7exv6rdlzKqRghVxpIeQzpychFSRwVUfQgzLx74CUr9YEoh6GJGfHwqKhOVqxfn8Z891Xx33eyxHoqPyS0Ij7/W+2+3CzoqQaMTfQhVQagSATevLOTmlYVjPQyVSURyXO8IoWoqM3FZUiAE4ebjTRyqMQNQmDZ+0olUJidy4dlCEFa8P7ggVOsHVVTCwu3x8PSH1ewobWF+XlK/zLIfXT531Mc0uWcNd2zvf5+tE16+E+ZcMfrjUVFRUYkApYaws2/bCTVldMKxJF/UEb55pAGA9PgYzixKHcshqajgKTwbzcGnoSLIfKkvvpYTav2gispAnGjsYl6eSMEub+nu9ZjE2BiJTW5BGIzYRG+T+ptg0U1jPRoVFRWVkCiCsMvuwuX2+BvTqymjE44lBcm+29mJsTx92wqSjOrnqDK2yIVrxI36g2AzQ2xS6I0VQagayqioDMhzt68a6yH0Q+1DGAxbJ9jNYz0KFRUVlQEJ7H/ZaXP5IoWJcepa30QjKzGWdfOzmZebyAt3rGJ6RvxYD0lFBRJzIHU6yB6o/CD0dg6LqDMEyF4wOmNTUVGJGpN71vDhX/vcIQuXrEP/gRlrx2RIKioqKuGi02qIj9HRbXdh7nGqpjITnL/cvGysh6Ci0p+i1dB2WqSNzloXfJvjb4DTAqnTIHfJ6I5PRWUI/GnzKTYfb6KkvhO9VsPhn14y6HNkWebBTSd5dk81nT1OzihK4ZdXD719xKnGLmo7enC65V73r52bNaT9DYdJLggf6f23pAFjOiz6JKy5d2zGpKKiohIBSXF6uu0u2ix2uu1CEKqmMioqKlFj6jmw7wkofz/0NgefE9cLbxQu7Soq4xyHW2b9ghyWFqTwn73VYT3nr1vLePyDCn5//SLyU438/u2T3PLPXWz6+rnE6sNvOVbVauX2J/dyorELCVDkoPLLKfvNZRH9L9Fgcs8avnZ4rEegoqKiMiyS4vTUdvRQ097juy9BjRCqqKhEi6LV4rrhMPS0Q1xK78e7GqFsi7i94PrRHZuKyhC5d61ww30hTDEoyzL/3FHOVy6YwcXzsgF44MZFnPHLd3i7pJErF+WG/do/e+0o+alGnrltJWvu38wrd59Nu9XJL984xg/Wz4n8n4kCag2hioqKygRGaU6vCMI4vRaDTj20q6ioRImEbK9RjBy8jvDIf0WN4ZQzIW36qA9PRWU0qG7robnLztkz0n33JcbqWZyfzL7K9oj2ta+qnXvXziTVZEAjSUiSxPKiVL5zySx++urRaA89LCZ3hHDj94PfL0miqWrqNJi1Hoyq9beKisr4RDGWUZqZq4YyKioqUWfqGtF4vnwbzO6TzuZLF71h9MelMimwOFx0edsqARh0GmJ04adoRoPmbhsAGfExve7PiI+hudse0b7cHpn4GHGuTjEZaOy0MT0jnryUOMr6tKEYLSb3zKHhkLBS9rghfYa4r/U0SFrRR2fPY/DWD+ALb0Hm7LEdq4qKikoQFEFY3e4VhGq6qIqKSrQpWg17/9m/H2HTMTGX0uhh/nVjMzaVjz1rH96DJsYfOfvqhcV83ZvyGch9bx7nr1tPD7ivd+79//buPDqKMlHj8NvZQxISsidCQoCQEJYQIET0iMgSwCEjigo4EwERDxrhAq54BVxmcC4z3sNlUUavijqALALOMFfcWBREViETkAgRCJBFlslCIGTpvn/00NISIDikK6F+zzl97K6qTr+tH2Vequqr29Uu3NhZnBMiA7SvsEytgpupa6sg/XnjD/Jyd9PibfmKCW5mSCZzF8KEOyXfIOmu1+z3H5Ts99n56wQpppfUbZT04cPSJ1OlzFWGRgWAuly4V92FQsiEMgCuu9b/uh9h8T+ks6d/OnMqe6n9n/HpnE2FBvPZhFRFR9/keH25yyLG3Rane7u3vOLP+qWFK8zfR5J04sx5hTf3cSw/cea8kqKaX9PPerxvvM5V2SeBmzKgvR56d7vu+/MWtWjmpXkjjZml19y/OXw9R8pc/VMZlOw3Xe0zVXr/bunmR6Xbn7Y/B4BGyHGE8LT9GsLmvhwhBHCd+YdLYYnSif3SsgelO/8khbaXspfb13O6KBqQn5dHvSZLC/H3VsjPTum8XloF+yoswFtfHzyljtGBkqTyymrtPlqi394ce00/6/b2YY7nrUP9tO6JPio5W6VAX09ZDJql19wzD1SWSRUnLl1ecVI6X25/7hMo1VZfug0ANAJBvl5OrwMphAAawh3PSR4+0uGvpAW3SstHSWXHJO9Aqf0go9MB1+R4yTntLShVQUmlrFab9haUam9BqSr+dfsmSer76gatzSmSJFksFj10a5zmrjugz/YVa39RmaYs26OI5t5Kvw73DQxq5mVYGZTMfoQw8U7poyxp4O+l6G72ZQW7pE+f/+mi6eM7mTULQKN1cQH08nDTiNQYA9MAuGEl3SVFJdsn5Mv9u/TdX+3LO94lefpc+b1AI/Pfn36vD3cdc7z+1Rz79bFLxt2sXm1DJEk/nKhwmsxm/O1tdK6qRlNX/kNlldVKbd1C747pWa97EL68Zl+9s00bklTvba8XcxfCIbPt1weueEiy/utvBNw87DemH/SK/XVoe+nXcw2LCABXkhTdXJ7uFrUO8dPcB1KUGHlt1zIAQL21aC2NXCwd+Ez6+GmprEDqMdboVMA1e/X+ZL16f/IVtzn8B+cZdS0Wi6akJ2hKesI1f97egtJrfo8rmbsQevvby97AV6R/HrYva9HavvyCqC5GJAOAeokL9dP2/+yvAB9PubsZd7oJABOJHyC13SFVVTjPwwCgTh880svoCFdk7kJ4gbe/FNnJ6BQA8IsENfO6+kYAcD25uVMGgV/gfz4/cNl1Fos0sV+8C9PYUQh/2CD9sNE+uYzN5rxu6HxDIgEAAAC48Xyyt8jpdY3VqqOnz8nDzaKYkGYUQpfb8Adp439J0SmSf6S9lgMAAABAA/i//7jtkmXlldV6cvkeDewYaUAisxfCHW9LQ1+XkkcYnQQAAACACQX4eGrygPYau3CH7unW0uWfb+77ENZWSa16Gp0CAAAAgImVV9Y43ebClcx9hLDbg9I/Vki3P210kl/MarVKkgoLC+XhYe7/nLCrqanRyZMndfz4ccYEHBgXqAvjAnVhXKAurh4XhYWFkn76XfdG8c7mQ06vbTbpx/LzWvXtMfVJCDckk7n/lNecl3YutE8sE9FRcvN0Xj9ophGprsnRo0clSbfccovBSQAAAIDrq7i4WDExMUbHuG7e2uRcCN0sFgX7eWlYt5Z67I52hmSy2Gw/n1rTRBYOufL60Wtck+PfcPr0aYWEhCgnJ0eBgYFGx0EjUF5erqSkJO3bt08BAQFGx0EjwbhAXRgXqAvjAnVx9biwWq0qLi5WSkoKR6obmLkL4ZUU75MikoxOcVVlZWUKDAxUaWmpmjfnfkBgTKBujAvUhXGBujAuUBfGxY2Lun2x8+X2awq/fV8q+Faa8U+jEwEAAAC4Qby8Zl+dyy2SvD3dFBvip/SkCAU183JZJgqhJB3ebC+B+/4qBURKHTKkO/9odCoAAAAAN5C9BaXae7xMtTab2oT5SZIOnaiQm5tFbcP89f6WI/r937/TivG9FB/hmlO2zVsIy4ul3YvsRfB8udTxbqn2vDRisRSeaHS6evP29taMGTPk7e1tdBQ0EowJ1IVxgbowLlAXxgXqwri4PgYkRSrI10t/vK+LAnzsE1qWVVbr2Q+z1SM2WCN7xmjiB9/qpTX79P7YNJdkMuc1hIuHS0e+luLTpS73S+36S27u0ksh0vjNTaoQAgAAAGga0mZ+rr+MTbvk6N/3xeXKfGurtj7XXznHS5X51lZ9Oz3dJZnMeYTwwGdS2ngpdawU0tboNAAAAABMoLyyRifPVCk+wnn5qTNVOlNZI0lq7uOp6lrXHbNzc9knNSYPfSJVlUt/vl16s6+09Q2p4pTRqQAAAADcwAYkRejpD/dobU6RCkvPqbD0nNbmFOmZD7OV3jFSkrT7WIniQv1clsmcp4xeUFUh5ayUvv2LdHynZKuVBs6UUn4reXPfHQAAAADXT8X5Gr28Zp9W7jquGqtVkuTh5qZh3W/StCFJaublob0FpZKkjtGuuce4uQvhxU4ekHa9J2UvlSpLpTZ3SA98YHQqAAAAADeYivM1yj99VpIUE9xMft7GXclnzlNG6xIaL6W/LE35Thr2ltFp6mX+/Plq3bq1fHx8lJaWpm3bthkdCQZ64YUXZLFYnB6JiUyQZDZffvmlMjIyFB0dLYvFotWrVzutt9lsmj59uqKiouTr66v+/fvrwIEDxoSFy1xtXIwePfqS/cegQYOMCQuXeOWVV5SamqqAgACFh4dr6NChys3NddqmsrJSWVlZCgkJkb+/v4YNG6bi4mKDEsMV6jMu+vTpc8n+Yvz48QYlbrr8vD3UIaq5OkQ1N7QMShTCS7m5Sx2GNPqjg0uXLtWUKVM0Y8YM7dq1S8nJyRo4cKB+/PFHo6PBQB07dlRhYaHjsWnTJqMjwcUqKiqUnJys+fPn17l+1qxZmjNnjhYsWKCtW7fKz89PAwcOVGVlpYuTwpWuNi4kadCgQU77jyVLlrgwIVxt48aNysrK0jfffKPPPvtM1dXVSk9PV0VFhWObyZMn629/+5uWL1+ujRs3qqCgQPfcc4+BqdHQ6jMuJGncuHFO+4tZs2YZlLhp2nzwpGat3a9nVmTrqeV7nB5G4JTRJiotLU2pqamaN2+eJMlqtapVq1aaMGGCnn32WYPTwQgvvPCCVq9erd27dxsdBY2ExWLRqlWrNHToUEn2o4PR0dF64okn9OSTT0qSSktLFRERoYULF2rEiBEGpoWr/HxcSPYjhCUlJZccOYR5nDhxQuHh4dq4caN69+6t0tJShYWFafHixbr33nslSfv371eHDh20ZcsW3XzzzQYnhiv8fFxI9iOEXbt21ezZs40N10TN/vx7zfnigDq3DFJ4gLcsP1v/xoM9XJ6JI4RNUFVVlXbu3Kn+/fs7lrm5ual///7asmWLgclgtAMHDig6Olpt2rTRb37zG+Xn5xsdCY3IoUOHVFRU5LTvCAwMVFpaGvsOaMOGDQoPD1dCQoIeffRRnTrF7NtmUlpqn8QiODhYkrRz505VV1c77S8SExMVExPD/sJEfj4uLli0aJFCQ0PVqVMnTZ06VWfPnjUiXpO0aGu+/nRfsj7KulVvPthDb/zsYQRz3oewiTt58qRqa2sVEeF8A5OIiAjt37/foFQwWlpamhYuXKiEhAQVFhbqxRdf1G233aacnBwFBDBrLqSioiJJqnPfcWEdzGnQoEG65557FBcXp7y8PD333HMaPHiwtmzZInd3d6PjoYFZrVZNmjRJt956qzp16iTJvr/w8vJSUFCQ07bsL8yjrnEhSQ888IBiY2MVHR2t7OxsPfPMM8rNzdXKlSsNTNt0VNda1T22hdExnFAIgRvE4MGDHc+7dOmitLQ0xcbGatmyZRo7dqyByQA0dhefLty5c2d16dJFbdu21YYNG9SvXz8Dk8EVsrKylJOTw3XncHK5cfHII484nnfu3FlRUVHq16+f8vLy1LZtW1fHbHKGp7bSR7sLNLFfvNFRHCiETVBoaKjc3d0vmemruLhYkZGRBqVCYxMUFKT27dvr4MGDRkdBI3Fh/1BcXKyoqCjH8uLiYnXt2tWgVGiM2rRpo9DQUB08eJBCeIN7/PHHtWbNGn355Zdq2bKlY3lkZKSqqqpUUlLidJSQ3zXM4XLjoi5paWmSpIMHD1II6+F8tVVLtv6gTQdPqkNkgDzcna/gmzYkyeWZuIawCfLy8lL37t31xRdfOJZZrVZ98cUX6tWrl4HJ0JicOXNGeXl5Tr/4w9zi4uIUGRnptO8oKyvT1q1b2XfAybFjx3Tq1Cn2Hzcwm82mxx9/XKtWrdK6desUFxfntL579+7y9PR02l/k5uYqPz+f/cUN7Grjoi4XJrNjf1E/+4vKlBTdXG4WKbe4XHsLSh2PfQVlhmTiCGETNWXKFI0aNUo9evRQz549NXv2bFVUVGjMmDFGR4NBnnzySWVkZCg2NlYFBQWaMWOG3N3dNXLkSKOjwYXOnDnjdFT40KFD2r17t4KDgxUTE6NJkybpd7/7neLj4xUXF6dp06YpOjraacZJ3HiuNC6Cg4P14osvatiwYYqMjFReXp6efvpptWvXTgMHDjQwNRpSVlaWFi9erI8++kgBAQGO6wIDAwPl6+urwMBAjR07VlOmTFFwcLCaN2+uCRMmqFevXswwegO72rjIy8vT4sWLdeeddyokJETZ2dmaPHmyevfurS5duhicvmn44JHL/4VKblG5C5NcxIYma+7cubaYmBibl5eXrWfPnrZvvvnG6Egw0PDhw21RUVE2Ly8v20033WQbPny47eDBg0bHgoutX7/eJumSx6hRo2w2m81mtVpt06ZNs0VERNi8vb1t/fr1s+Xm5hobGg3uSuPi7NmztvT0dFtYWJjN09PTFhsbaxs3bpytqKjI6NhoQHWNB0m2d955x7HNuXPnbI899pitRYsWtmbNmtnuvvtuW2FhoXGh0eCuNi7y8/NtvXv3tgUHB9u8vb1t7dq1sz311FO20tJSY4M3YeWV1bZF3xyx/XreJlvcs2sMycB9CAEAAADAhbb+cEpLdxzV2pwiRTT30cCOkRrcKVLJrYJcnoVTRgEAAACggf1YXqkVO49p2fajOnO+Rr/qHKWqGqveyOyu+AjjbhFGIQQAAACABjR24XZtO3RadySGa3pGkm5vHy53N4sWbc03OhqFEAAAAAAa0obvT2j0La3125tjFRfqZ3QcJ9x2AgAAAAAa0PLxvVRxvkYZczfprvmb9e7Xh3W6osroWJIkJpUBAAAAABc4W1WjNXsKtWzHUe05VqJaq03P/ypJ96e2kr+3MSdvUggBAAAAwMXyTpzRsu1HtfLb4yo7V63b4kP1v6NSXZ6DQggAAAAABqm12vT5d8VavuMohRAAAAAA4DpMKgMAuKGNHj1aQ4cONezzMzMzNXPmzHptO2LECL366qsNnAgAgJ9whBAA0GRZLJYrrp8xY4YmT54sm82moKAg14S6yJ49e9S3b18dOXJE/v7+V90+JydHvXv31qFDhxQYGOiChAAAs6MQAgCarKKiIsfzpUuXavr06crNzXUs8/f3r1cRaygPP/ywPDw8tGDBgnq/JzU1VaNHj1ZWVlYDJgMAwI5TRgEATVZkZKTjERgYKIvF4rTM39//klNG+/TpowkTJmjSpElq0aKFIiIi9Oabb6qiokJjxoxRQECA2rVrp48//tjps3JycjR48GD5+/srIiJCmZmZOnny5GWz1dbWasWKFcrIyHBa/tprryk+Pl4+Pj6KiIjQvffe67Q+IyNDH3zwwb//LwcAgHqgEAIATOfdd99VaGiotm3bpgkTJujRRx/Vfffdp1tuuUW7du1Senq6MjMzdfbsWUlSSUmJ+vbtq5SUFO3YsUNr165VcXGx7r///st+RnZ2tkpLS9WjRw/Hsh07dmjixIl66aWXlJubq7Vr16p3795O7+vZs6e2bdum8+fPN8yXBwDgIhRCAIDpJCcn6/nnn1d8fLymTp0qHx8fhYaGaty4cYqPj9f06dN16tQpZWdnS5LmzZunlJQUzZw5U4mJiUpJSdHbb7+t9evX6/vvv6/zM44cOSJ3d3eFh4c7luXn58vPz09DhgxRbGysUlJSNHHiRKf3RUdHq6qqyul0WAAAGgqFEABgOl26dHE8d3d3V0hIiDp37uxYFhERIUn68ccfJdknh1m/fr3jmkR/f38lJiZKkvLy8ur8jHPnzsnb29tp4psBAwYoNjZWbdq0UWZmphYtWuQ4CnmBr6+vJF2yHACAhkAhBACYjqenp9Nri8XitOxCibNarZKkM2fOKCMjQ7t373Z6HDhw4JJTPi8IDQ3V2bNnVVVV5VgWEBCgXbt2acmSJYqKitL06dOVnJyskpISxzanT5+WJIWFhV2X7woAwJVQCAEAuIpu3bpp7969at26tdq1a+f08PPzq/M9Xbt2lSTt27fPabmHh4f69++vWbNmKTs7W4cPH9a6desc63NyctSyZUuFhoY22PcBAOACCiEAAFeRlZWl06dPa+TIkdq+fbvy8vL0ySefaMyYMaqtra3zPWFhYerWrZs2bdrkWLZmzRrNmTNHu3fv1pEjR/Tee+/JarUqISHBsc1XX32l9PT0Bv9OAABIFEIAAK4qOjpamzdvVm1trdLT09W5c2dNmjRJQUFBcnO7/P9KH374YS1atMjxOigoSCtXrlTfvn3VoUMHLViwQEuWLFHHjh0lSZWVlVq9erXGjRvX4N8JAACJG9MDANBgzp07p4SEBC1dulS9evW66vavv/66Vq1apU8//dQF6QAA4AghAAANxtfXV++9994Vb2B/MU9PT82dO7eBUwEA8BOOEAIAAACASXGEEAAAAABMikIIAAAAACZFIQQAAAAAk6IQAgAAAIBJUQgBAAAAwKQohAAAAABgUhRCAAAAADApCiEAAAAAmBSFEAAAAABMikIIAAAAACZFIQQAAAAAk6IQAgAAAIBJUQgBAAAAwKQohAAAAABgUhRCAAAAADApCiEAAAAAmBSFEAAAAABMikIIAAAAACZFIQQAAAAAk6IQAgAAAIBJUQgBAAAAwKQohAAAAABgUhRCAAAAADApCiEAAAAAmBSFEAAAAABMikIIAAAAACZFIQQAAAAAk6IQAgAAAIBJUQgBAAAAwKQohAAAAABgUhRCAAAAADApCiEAAAAAmBSFEAAAAABMikIIAAAAACZFIQQAAAAAk6IQAgAAAIBJUQgBAAAAwKQohAAAAABgUhRCAAAAADApCiEAAAAAmBSFEAAAAABMikIIAAAAACZFIQQAAAAAk6IQAgAAAIBJUQgBAAAAwKQohAAAAABgUhRCAAAAADApCiEAAAAAmBSFEAAAAABMikIIAAAAACZFIQQAAAAAk6IQAgAAAIBJUQgBAAAAwKQohAAAAABgUhRCAAAAADCp/wcf9I7hbApzKwAAAABJRU5ErkJggg==",
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@@ -1303,25 +1667,25 @@
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- "Angle of Attack Plots\n",
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",
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",
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",
+ "image/png": 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",
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"\n",
" \n",
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\n",
" Figure\n",
"
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- "

\n",
+ "

\n",
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\n",
" "
],
@@ -1373,25 +1737,25 @@
"text": [
"\n",
"\n",
- "Path, Attitude and Lateral Attitude Angle plots\n",
+ "Attitude Frequency Response Plot\n",
"\n"
]
},
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+ "model_id": "79b24f4ad7b74569b4dd43693c5020a2",
"version_major": 2,
"version_minor": 0
},
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",
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RD8fCPPXUU3h6evL+++8D9lFDX19f3n333UJbXDieX1ZWFjk5Ofkei4yMxMfHp0DLkQsXLrBy5Urnn9PS0vjmm29o3769cxTy9ttvZ9euXWzfvt25X2ZmJnPnziUiIuKG02mvlZaWhsViybetTZs2qNVqZ3zFvY+EEMKdyAihEEKUE0fxj2HDhhX6eLdu3QgODmbJkiXce++9tG/fHo1GwwcffEBqaioGg4Fbb72VkJAQOnbsyJdffsk777xD48aNCQkJKXKNV8eOHfnhhx94/vnn6dy5M97e3txxxx20atWKbt26MXXqVJKTkwkMDOT7778v8KZZp9PxzjvvMGnSJG699VbuvfdeYmNjWbhwYYF1dw8++CDLli1j8uTJbNq0iZ49e2K1Wjl69CjLli1j/fr1dOrUqXxe0KtERkbyzjvvMHXqVE6dOsXw4cPx8fEhNjaWlStX8uijjzJlypQSPZfivj5qtZqvvvqK2267jVatWjF+/Hjq1avH+fPn2bRpE76+vs51esXVuHFjXn31Vd5++21uvvlmRo4cicFg4O+//6Zu3bq89957zn2Dg4MZPHgwy5cvx9/fnyFDhpT+hQSCgoIYP348s2fP5siRI7Ro0YIvv/ySBx98kJtuuon77ruP4OBgzpw5w5o1a+jZsydffPEFx48fp1+/fowaNYqWLVui1WpZuXIlly5d4r777st3jaZNmzJhwgT+/vtvateuzYIFC7h06RILFy507vPyyy/z3Xffcdttt/H0008TGBjI119/TWxsLD/++GOBYjs38vvvv/Pkk09yzz330LRpUywWC99++y0ajYa77roLKP59JIQQbsU1xU2FEKLmueOOOxSj0ahkZmYWuc+4ceMUnU6nJCYmKoqiKPPmzVMaNWqkaDSafK0O4uLilCFDhig+Pj752iUU1nYiIyNDGTNmjOLv768A+VpQxMTEKP3791cMBoNSu3Zt5ZVXXlE2bNhQaLuL2bNnKw0bNlQMBoPSqVMnZcuWLUrv3r0LtL8wmUzKBx98oLRq1UoxGAxKQECA0rFjR2X69OlKamrqdV8jRyuEojjaNiQkJBT6+I8//qj06tVL8fLyUry8vJTmzZsrTzzxhHLs2LFSPZeSvD579+5VRo4cqQQFBSkGg0EJDw9XRo0apWzcuPGG8RfV4mLBggVKhw4dnK9j7969ne1KrrZs2TIFUB599NEiX7trXe+1jomJUTQajfLQQw85t23atEkZNGiQ4ufnpxiNRiUyMlIZN26csnv3bkVRFCUxMVF54oknlObNmyteXl6Kn5+f0rVrV2XZsmX5zh0eHq4MGTJEWb9+vdK2bVvFYDAozZs3L7QdRExMjHL33Xcr/v7+itFoVLp06aL8/PPP+fZx3PPXHh8bG6sAysKFCxVFUZSTJ08qDz/8sBIZGakYjUYlMDBQ6du3r/Lbb78VuG5x7yMhhHAHKkUp4Qp3IYQQohrq06cPAJs3b3ZpHKWxevVqhg8fzpYtW5ztFqqqiIgIWrduzc8//+zqUIQQQhSDrCEUQgghqrh58+bRqFGjfD37hBBCiPIgawiFEEKIKur7779n//79rFmzhs8++6xSK7sKIYRwD5IQCiGEEFXU6NGj8fb2ZsKECTz++OOuDkcIIUQNJGsIhRBCCCGEEMJNyRpCIYQQQgghhHBTkhAKIYQQQgghhJuSNYTVnM1m48KFC/j4+EixASGEEEIIUSMoikJ6ejp169ZFrZYxrIokCWE1d+HCBerXr+/qMIQQQgghhCh3Z8+eJSwszNVh1GiSEFZzPj4+AMTGxhIYGOjiaERVZjab+fXXXxk4cCA6nc7V4YgqTu4XUVxyr4iSkPtFFFdycjINGzZ0vtcVFUcSwmrOMU3Ux8cHX19fF0cjqjKz2Yynpye+vr7yj7C4IblfRHHJvSJKQu4XUVxmsxlAlkRVApmQK4QQQgghhBBuShJCIYQQQgghhHBTkhAKIYQQQgghhJuSNYRCCCGEEKLYrFarc31XSZnNZrRaLTk5OVit1nKOTFQnOp0OjUbj6jAEkhAKIYQQQohiUBSFuLg4UlJSynSO0NBQzp49K8VCBP7+/oSGhsq94GKSEAohhBBCiBtyJIMhISF4enqW6k28zWYjIyMDb29vaTbuxhRFISsri/j4eADq1Knj4ojcmySEQgghhBDiuqxWqzMZDAoKKvV5bDYbJpMJo9EoCaGb8/DwACA+Pp6QkBCZPupC8n+iEEIIIYS4LseaQU9PTxdHImoSx/1U2jWponxIQiiEEEIIIYpF1nqJ8iT3U9UgCaEQQgghhBDF9Oabb9K+ffsKOfeiRYvw9/evkHNXhIp8LUTlkYRQCCGEEELUeNu3b0ej0TBkyJACjxWV2KhUKlatWpVv25QpU9i4caPzz+PGjWP48OHlHG3ZnTt3Dr1eT+vWrV0diqjiJCEUQogKoFgs5MbEkLlzF7asLFeHI4QQbm/+/Pk89dRTbNmyhQsXLpT6PN7e3mUqrFNZFi1axKhRo0hLS2Pnzp2uDkdUYZIQCiFEOcvYto2YwbdxcshQzjz0EMd73cylDz9CsVhcHZoQQriljIwMfvjhBx577DGGDBnCokWLnI8tWrSI6dOns2/fPlQqFSqVikWLFhEREQHAiBEjUKlUzj9fPZr45ptv8vXXX7N69WrnsZs3b2bz5s2oVKp8PRujoqJQqVScOnUq37UbNGiAp6cnI0aMICkpqUDsq1ev5qabbsJoNNKoUSOmT5+O5Qb/niiKwsKFC3nwwQcZM2YM8+fPz/f4qVOnUKlUrFixgr59++Lp6Um7du3Yvn17vv3mzZtH/fr1nfHNmjXrhlNav/rqK1q0aIHRaKR58+bMnj37uvsL15OEUAghytHl5cs5O+ERzOfOofb0RBscjJKVRfKCBZydNBlbdrarQxRCCLezbNkymjdvTrNmzXjggQdYsGABiqIAcO+99/LCCy/QqlUrLl68yMWLF7n33nv5+++/AVi4cCEXL150/vlqU6ZMYdSoUQwePNh5bI8ePYoV086dO5kwYQJPPvkkUVFR9O3bl3feeSffPlu3bmXs2LE888wzHD58mP/85z8sWrSIGTNmXPfcmzZtIisri/79+/PAAw/w/fffk5mZWWC/V199lSlTphAVFUXTpk0ZPXq0M9nctm0bkydP5plnniEqKooBAwbc8LpLlizh9ddfZ8aMGRw5coR3332XadOm8fXXXxfrNRGuIX0IRZnEJGRQx8+Ip15uJSEytv5J3JvTAfAfNYraL72IytOT9PW/cmHqVDK3bePSu+9S5+23XRypEEKUnaIoZJutJTrGZrORbbKiNVnK1IfQQ6cpUYXK+fPn88ADDwAwePBgUlNT+eOPP+jTpw8eHh54e3uj1WoJDQ29co28Pnn+/v75tl/N29sbDw8PcnNzi9ynKJ999hmDBw/mxRdfBKBp06b89ddfrFu3zrnP9OnTefnll3nooYcAaNSoEW+//TYvvvgib7zxxnWf73333YdGo6F169Y0atSI5cuXM27cuHz7TZkyxbmmcvr06bRq1YoTJ07QvHlzPv/8c2677TamTJmSL76ff/65yOu+8cYbzJw5k5EjRwLQsGFDZyLreA6i6pF38aLUZm8+wYfrjqHTqBjZIYz3RrZBrZbywcI9WdPTufDKVLBa8bvzTkKnv+l8s+I7eBAaP1/OPDyBlOX/xbNbN/wKKWoghBDVSbbZSsvX17vk2offGlTsD6OPHTvGrl27WLlyJQBarZZ7772X+fPn06dPnwqM8vqOHDnCiBEj8m3r3r17voRw3759bNu2Ld/InNVqJScnh6ysrEL7QqakpLBixQr+/PNP57YHHniA+fPnF0gI27Zt6/y5Tp06gL1RfPPmzTl27FiB+Lp06VJkQpiZmUlMTAwTJkxg4sSJzu0WiwU/P7+iXgZRBUhCKEplx8kkPl5/DACzVeGH3Wfp0jCQuzqGuTgyIVwj4V+fY01IRB8RQejbbxX45Nqre3dqPfYYibNnc+n99/Hp2xe1NHgWQogKN3/+fCwWC3Xr1nVuUxQFg8HAF198USHJimP00zEtFUrXfD0jI4Pp06c7R9yuZjQaCz1m6dKl5OTk0LVrV+c2RVGw2WwcP36cpk2bOrfrdDrnz45/t2w2W4njdMQK9nWHV18bQKPRlOqconJIQihKTFEUXlt1EJsCI2+qR2SwNx+tP8b7644yqHUo3ga5rYR7yY2N5fKSJQDUnvYaar2+0P1qTZ5E6k8/YT53juSvv6bWY49VZphCCFGuPHQaDr81qETH2Gw20tPS8fH1KfOU0eKwWCx88803zJw5k4EDB+Z7bPjw4Xz33XdMnjwZvV6P1Vpw+qtOpyt0+9UKOzY4OBiAixcvEhAQANiLylytRYsWBap/7tixI9+fb7rpJo4dO0bjxo2vG8PV5s+fzwsvvFBgNPDxxx9nwYIFvP/++8U6T7NmzQqsmyxsHaVD7dq1qVu3LidPnuT+++8vdrzC9eSduyixY5fSORGfgV6r5s1hrTBo1SzbfZbTSVn88PdZJvRq6OoQhahUyQsWgM2Gd58+ePfsWeR+Kr2e4Gef5cKUKSR9NZ+AMWPQyDQaIUQ1pVKpSlxDwGazYdFr8NRry5QQFtfPP//M5cuXmTBhQoGRwLvuuov58+czefJkIiIiiI2NJSoqirCwMHx8fDAYDERERLBx40Z69uyJwWBwJndXi4iIYP369Rw7doygoCD8/Pxo3Lgx9evX580332TGjBkcP36cmTNn5jvu6aefpmfPnnz88cfceeedrF+/Pt90UYDXX3+doUOH0qBBA+6++27UajX79u3j4MGDBQrQgD3p3LNnD0uWLKF58+b5Hhs9ejRvvfVWoccV5qmnnuKWW25h1qxZ3HHHHfz+++/88ssv1127OX36dJ5++mn8/PwYPHgwubm57N69m8uXL/P8888X67qi8kmVUVFivxyIA+CWJrXwNeowaDWM7xEBwNoDF10YmRCVzxwfT+qq1QAEPTrxBnuD7+23YWjSBFtmJikrVlZ0eEII4dbmz59P//79C50Wetddd7F7927279/PXXfdxeDBg+nbty/BwcF89913AMycOZMNGzZQv359OnToUOg1Jk6cSLNmzejUqRPBwcFs27YNnU7Hd999x9GjR2nbti0ffPBBgUSsW7duzJs3j88++4x27drx66+/8tprr+XbZ9CgQfz888/8+uuvdO7cmW7duvHJJ58QHh5e5PNt2bJlgWQQ7O0z4uPjWbt2bbFeu549ezJnzhxmzZpFu3btWLduHc8991yRU1UBHnnkEb766isWLlxImzZt6N27N4sWLaJhQxksqMpUytWTm0W1k5aWhp+fH4mJiZXWJHXQJ1s4dimdj+9px915awbjUnPo9t5GAHZM7UeoX9G/LIRrmM1m1q5dy+23355vzYAom/hPPyVpzn/wuOkmIpYuKdYxl5ctI+71N9CFhRG5fh2qKri2Qu4XUVxyr7iHnJwcYmNjadiw4XUTghux2WykpaXh6+tbKSOEonxNnDiRo0ePsnXr1nI53/Xuq6SkJGrVqkVqaiq+vr7lcj1ROPk/UZRIbGImxy6lo1WrGNCitnN7qJ+RjuH2aRTrDsoooXAPitVK6spVAAQ++ECxj/O74w7Ufn6Yz50j448tFRSdEEIIUTYff/wx+/bt48SJE3z++ed8/fXX0j6iBpKEUJTI7lPJANzUIAA/z/yfBN/W2t5/55eDcZUelxCukLl9B5ZLl1D7+eHdr1+xj1N7eOCfVzEuddWqCopOCCGEKJtdu3YxYMAA2rRpw5w5c/jXv/7FI4884uqwRDmTojKiRA6cTwWgbVjBufi3Ng/hnTVH2HsmhRyzFWMxK4AJUV2lrlgBgN+QIUVWFi2K353DSF64kIzNm7Gmp6Px8amIEIUQQohSW7ZsmatDEJVARgjLyZYtW7jjjjuoW7cuKpWKVcX41H/z5s3cdNNNGAwGGjduzKJFiyo8zrJyJIRtCkkIG9byopa3HpPV5txPiJrKlpVF+kb7ulm/axr3FoehWTP0jSNRTCbSN/xW3uEJIYQQQhSLJITlJDMzk3bt2vHvf/+7WPvHxsYyZMgQ+vbtS1RUFM8++yyPPPII69evr+BIS89itXH4QhoAbcP8CzyuUqnoHBEIwK7Y5MoMrWKknoPjv8KxX+DSYShlo1ZRM2Vs/RMlNxddWBjG1q1KfLxKpcJv6FAA0n7+X3mHJ4QQQghRLDJltJzcdttt3HbbbcXef86cOTRs2NDZk6ZFixb8+eeffPLJJwwaVLImr5UlOj6DXIsNH4OW8EDPQvfpFBHILwfjnGsNqx1FgSM/wR8fwaUD+R/zDIKbxkK3J8A72DXxiSoj/Tf7qJ5P//7X7cl0Pb63307Cp5+RuXMX1tRU6UkohBBCiEonCaGLbN++nf79++fbNmjQIJ599lnXBFQMB87Zp4G2rueHWl34G+AueSOEu09fxmpT0BSxX5WUmw6rHrcnhAAqDQQ3B40OEqMhKwn+/AR2L4D+06HjOLgmEVAUhbPpZzmQeICLmReJy4wjLTcNVKBWqfHWeRPsEUyIZwj1ferT2L8x/kb/Sn+qomwUk4mMzZsB8BnQ//o7X4e+QQP0jSMxnYghY+uf+A0dUk4RCiGEEEIUjySELhIXF0ft2rXzbatduzZpaWlkZ2fj4eFR6HG5ubnk5uY6/5yWZp/CaTabMZvNFRcwsO/sZQBa1fUp8lpNM3bxneFd6itxpH/bDa9+/we1Sz6drtLlpqNZPBx13D4UtQ5b96exdZ0MHvZWGtgsqKJ/RbP1I1SXDsDPz2I7uRnrkM9QdJ7sSdjD2ti17IjbwcXMkrXdCDIG0SqoFe2D29M+uD1tgtqgUZd/QR7H31lF3yfuIGv7Dmzp6WgCA9G2alWm19Tzlt6YTsSQtnEjnoMGlmOUZSP3iyguuVfcg9lsRlEUbDYbtjIsoXC0v3acS7g3m82GoiiYzWY01/Tkld8plUcSwmrmvffeY/r06QW2b9q0CU/PwqdxlpddR9WAmpy4GNauPVHg8bDkbXQ8/R+6OwbNYn/GsmADf0c8SbxfuwqNrSzUNjPdYz6iVsZRcrU+7Gz0LJezmsCm7QV3rvMCkZp1tLywHNXhVfx8cR9fBgZy0Zbg3EWDhnqaegSqA/FX++Op8kTJ+y9HySFNSSPdlk6CNYEUJYWknCS2nN/ClvP2fnSeKk+a6ZrRWteaJtomqFXlu9R3w4YN5Xo+d1Tr5zUEAsmNGnKkjOt+jQY9DYDUzZvY87//QRVrUi/3iyguuVdqNq1WS2hoKBkZGZhMpjKfLz09vRyiEtWdyWQiOzubLVu2YLFY8j2WlZXloqjcjySELhIaGsqlS5fybbt06RK+vr5Fjg4CTJ06leeff97557S0NOrXr0/fvn0JCgqqsHgB3jv0B5DLsFu706G+f/4HLx1Cu2gSAFGBg5kZ1543AzcQmfEP3U5/gWX8r1V2pFC9fiqajKMoBh/U96+ie50bJa9DiTnWnxl/vc4/BivYEvDQGBkccRu31r+Vm0JuwkNb9N/h1bLMWUSnRHMg8QBRiVHsvrSbNFMae0172WvaS6hnKHc1uYuRkSMJMAaU6XmazWY2bNjAgAED0Ol0Nz5AFOnMV/MxAU3vvZeOgweX6VyK1Ursd99DSgp9Q+vg0blT+QRZRnK/iOKSe8U95OTkcPbsWby9vTEajaU+j6IopKen4+PjU+r116LmyMnJwcPDg1tuuaXAfZWUlOSiqNyPJIQu0r17d9auXZtv24YNG+jevft1jzMYDBgMhgLbdTpdhf5DnG2yEpdmn6rapLZfwWtteAUs2dC4Pyeaf8jW/x7kNe9efFfnX6iif0W36lF4dDPoK3YUs8SO/Ay75wGgums+ugbXfzOuKArLjy/nw6gPyTVoMSoKY1PSGOtXD7+uU0FXvETQwU/nRyfPTnSqa7+u2WZm76W9bDyzkTWxa4jLiuPf+/7NgkMLeKjVQzzU8iG89d6le655KvpeqenM8fGYoqNBpcK3Vy+0ZX0tdTq8e/Qgbe1acnf/jW+P6/8OqGxyv4jiknulZrNarahUKtRqNWp16WeuOKaJOs4l3JtarUalUhX6+0N+n1Qe+T+xnGRkZBAVFUVUVBRgbysRFRXFmTNnAPvI3tixY537T548mZMnT/Liiy9y9OhRZs+ezbJly3juuedcEf4NnU7OBMDPQ0eA1zUNuM/+Dae3gVoHwz6nVT37SNbBi1nYhs0G79qQeAy2fVrJUd9AVjL8/Kz95x5PQdPrV3c1W81M3z6dt3e8Ta41l+51urP6ls94KlvB7/R2+O/DYLVc9xw3olPr6FKnC1O7TuW3u39jRq8ZtAhsQbYlmzn75nD7ittZEb3CuQZDVL7Mv/4CwNiqFdqAso3aOnh272Y/9/Yd5XI+IYQQQojikoSwnOzevZsOHTrQoUMHAJ5//nk6dOjA66+/DsDFixedySFAw4YNWbNmDRs2bKBdu3bMnDmTr776qsq2nDiVaE8II4IKGeH76zP797ajwLcujUO80WvVpOdaOGvyhNs/ytvvc0grWcGVCvXrNMhMgFrN4NZp1901x5LDs5uf5cfoH1Gh4rmOzzFnwBzqNuoHo78DjQGOrYV1L5VbeEatkWGRw/hh6A/M7D2TCN8ILude5o2/3uCJjU8QnxVfbtcSxZe5zZ4QevXsWW7n9OreA4DsAwewZmSW23mFEEJc8dhjj9GrV69CHwsLC+P999+v5IiEqBokISwnffr0QVGUAl+LFi0CYNGiRWzOK1N/9TF79+4lNzeXmJgYxo0bV+lxF1dson1hb0Qtr/wPpMfZp12CfZQN0GnUNKvtA2BvZN9iGNTvCuYs2PxepcV8Xef+gajFgAqGfQ7agtNwHUxWE0///jRbzm3BqDHy+a2f83Drh68Ue4noBXcvsP/891ewd0m5hqpSqRgYMZAVd67g+Y7Po1fr2Xp+KyNWj2DLuS3lei1xfYqikLVrFwBeeaN65UEfVg9d/fpgsZC1++9yO68QQgi7Q4cOMXfuXD788MNCH2/RooVzlpcQ7kYSQlEsV0YIr0kIj64BFKjXCUJaODe3rOMLwKELafZefQPesj8QtRRSz1dGyEVTFPj1NfvP7cdAg65F7mq1WXl568tsv7gdD60HX/b/kt71exfcscVQ6DPV/vPPz8H5PeUetk6tY3zr8Sy7YxmtglqRZkrjqd+f4ptD38gU0kpiPncOy6VLoNPh0a58K+d6dbMnmFkybVQIUV0oCpgyS/5lzirdcVd/lfDfvY8++ojOnTvTo0ePQh8PDAwkLi4OgBEjRhAQEMDdd99d5pdIiOpAisqIYolNsieEDa8dITy6xv69ef6G2i3q2EcIj13KKyvdoBuE97SvNdz5JQx8p0Ljva6ja+DMX6D1gL6vXnfXz/d+zobTG9CpdXzW9zM6hV6n6MwtL8KFKDj+C/zwIEz6A7xqlW/sQKR/JN/e/i0zdszgx+gf+Wj3R8SmxfJq11fRquV/6YqUtcs+eufRpg3q61QDLg3Prl1JWb6crH/+KdfzCiFEhTFnwbt1S3SIGvAvj2u/cgH0XjfeD7BYLKxYsYJp064sD5k0aRJdunRhwoQJgL0NhqPK+zPPPMPDDz/M119/XR6RClHlyQihKBbnCOHVCWFOKsTmTVlscUe+/ZvkTRk9EZ9xZWPPZ+3fdy+E7JQKivQGrGbYYF/XSfcnwK9ekbuui13H/IPzAXi759t0r3uD6o9qNYz8DwRGQto5WDERKqjprk6t443ubzCl0xRUqPjv8f8ybds0rDZrhVxP2GXt3g2AZ6fybw3h2fEmAHKOHMGWKesIhRCivMTExJCenk6bNm0Ae6XT5cuX4+Pj49xn//79tGzZErAv6bn6MSFqOhlOEDeUbbISn25vOZGvqEz0BrCZoVZTqNUk3zFNQuytEU4nZZJrsWLQaqDJAAhuAQlHYP8y6PpopT0Hp38WQXIMeNaCns8UudvZtLO8uf1NAMa3Hs+QRkOK3Dcfox/cuxjm3Qoxv8PWmdD7/8oedyFUKhUPtXqIet71+L8//o+fT/6MTq3jzR5vlnsze2HnTAgroFegrk4dtHXqYLl4kewDB5xTSIUQosrSedpH6krAZrORlp6Or49P2dpO6IrfxiolJQUAb2/7e5P169dz+fJlZ9+7HTt2cP78eUaMGFH6eISoxuRdo7ih8ynZAHgbtPh7XtVywjE62GRggWOCfQz4GLXYFIjNG11EpYLO9qkZ7F5Q4vn/ZWbKgj8+sP/c52Uw+ha6m8Vm4aWtL5FpzuSmkJt4usPTJbtO7ZYwZKb9583vXnmdKkj/8P68f8v7qFVqVp5Yybs735U1hRXAfOkS5rNnQa3GI6+acHnzzDuvTBsVQlQLKpV92mZJv3SepTvu6q8SNLUPDw9HpVLx3XffsXfvXqZMmcKQIUNYvXo1e/fuZfLkyfTv37/ICqRC1HSSEIobuphqTwjr+hvzP3B2p/17eMEF2iqVyjlKGH3pqmmjbUfZ/yFIOAJnKrl4xu4F9jYT/g2g47gid1t0aBEHEg/go/fh/ZvfL926vA73Q/sHQLHBfydA+qXSx10MgyIG8W6vd1Gh4odjP7D4yGIAZ7VbUXbZ+/YBYGjaFE3ep8zlzSNv2mj2nr0Vcn4hhHBHoaGhzJgxg8WLF3PbbbfxwgsvMGPGDDZu3MjNN99MixYtWLZsmavDFMJlZMqouKGLKTkA1PG7qohGVjIkHLX/XL/wKp1NQnzYcyYl/zpCox+0uRv2fGNP0MJvsC6vvJiyYNun9p9v+T/Q6ArdLTY1li+jvgTg5S4vU8e7TumveftHcGEPxB+GHyfA2NWg1pT+fDcwpNEQLudc5qOd7/PPVx/QYf98NBcTUXt44DdsGH4Pj6+wa7uDnP37AfBo27bCruF5U15CGBWFYrWi0lTc/SKEEO5k6tSpTJ06Nd+2U6dOuSYYIaoYGSEUN+SYMppvhNAxOliraZGVNBvnjRDmSwgBOj1s/354FWQmlWeoRbt6dLDd6EJ3URSFd3e+i8lmome9ntzR6I5C9ys2vSfc8zXovODUVthc8Q1vRze8i5lrajFprRXNuUtgtWLLyODy0qWcHXM/+osXKzyGmip7/wEAPNq2qbBrGJo2Re3piS0zk9yYmAq7jhBCiKL179+fe+65h7Vr1xIWFsb27dtdHZIQFUoSQnFDzimjV48Qnsn75dig6MIXjWsXkRDW7WD/spogqnybuBeqmKODv535jR0Xd6BX63m166uoSrA+oUjBTeGOz+w/b/kITvxW9nMWQbFaOf/0M9Q7eAmzTsXX/dR89EpT6nz1H/SNI7HGx1N/7jzMkhSWmGK1knPwIADGChwhVGk0GFu1AiDnwMEKu44QQoii/fbbbyQkJJCVlcW5c+fo3r2SZjMJ4SKSEIobuuCYMup/dUKYN0LYoOhfko2D7QnhycQMLNZr2i90zJu++M/CCmvN4FSM0UGz1czM3fZCMONbj6e+T/3yu37be/JGRRVY8Sikni+/c18l6av5ZG7disrDg6DZn/LXzUH8rZzka8+9RCxZgqFlSzRZWVx6+WUUi6VCYqipck/EYMvKQu3piSEyskKvZcwri5598ECFXkcIIYQQAiQhFMVw4dqiMjYrxNnXU1Gv6PL79fw90GvVmK2KM6l0anM3GHwh+aR9OmVFMWXBtrwRuuuMDv4Y/SPnM85Ty6MWE9pMKP84Br0HoW0hK8m+ntBqLtfT5xw5QsLnnwMQ+vrr1Lt5IG90fwOABQcXcCA3ltCPP8ZqMJCzZy/J33xbrtev6XIO2O93Y+vWFb6uz6NNa/s190tCKIQQQoiKJwmhuC5FUZxFZZxTRpNjwZwFWg8IKnq0RK1WOfsWxiZd02hb72VPCgH2fF3ucTv9sxAy4687OphtyWbu/rkAPNr2UTy0HoXuVyY6I9yzyJ4En9kOv79dbqdWFIVLH3wIFgs+AwbgN/xOAPqF92NY5DBsio1X/3wVS50gEoYOBSBxzhyseX2ZxI1l78srKNOu4qaLOjhGCHOOH8dmMlX49YQQQgjh3iQhFNeVkmUm22wFINQvb4TwUt7IRUiLAlUzDyUeYtq2aUz8dSJfRn1JvUD7sacSr0kI4UrrhyP/g8zE8g/elAV/fmr/+eYpRY4Ofn/0exKyE6jnXY+7m9xd/nE4BEXCnV/Yf972GRz7pVxOm/nnNrJ27ECl01H75ZfyrX18qctL1PaszZn0M3yx7wvSOnVE37gxtrQ0Ev8zt1yu7w6yD9jveUeyVpF09eqhCQgAs5nco0cr/HpCCCGEcG+SEIrrckwXreWtx6jLS/7i8opdhLbOt++ak2sYvWY0q06sYsfFHczeN5vD6rdRG+KuNKe/Wp12UKe9vbjMvu/KP/h/Ft1wdDDDlMH8g/MBmNxuMroiksZy0/JO6PqY/eeVkyHlTJlOpygKCZ/Zp8QG3H8/unr18j3uq/flrR5vAbDs+DIuKQkEPfccAJe//15GCYvBlpVF7vHjAHi0a1fh11OpVBjzpo06ElEhhBBCiIoiCaG4rguF9SC8lJcQ1r4yWhIVH8W0bdNQUOjXoB+vdn2VCN8IsmyJeDaYy7HEIhIfxyjhP19DeTZQN2dfqSx68wug1Re627dHviU1N5UI3wiGNhpafte/ngFvQb2OkJMCy8fZYy2l7D17yDl4EJXBQNCjEwvdp0e9HgwIH4BVsfJz9s949OqJoXlzlOxsLv8gjXhvJOfwYbDZ0IaEoKtdu1Ku6aw0euRIpVxPCCGEEO5LEkJxXY6WE3X8rupBeM0IoU2x8daOtzDbzPRr0I9ZfWZxX/P7WHz7YsK9m6LSZnHU+iVmWyGFVNrcbe/TlxQNp/8qv8B3L4SMS+DXANqNKXSXLHMWS48sBeDx9o+jVWvL7/rXo9Xb1xMa/eH8P7B8fKmLzCR//Q0AfsOGoQ0MLHK/Fzq9gEFjINYSy8ZzGwkaPw6Ay4sXo8g6teuqzPWDDsbmLQDIPSJTRoUQQghRsSQhFNcVn5YLXLV+MCsZ0s7Zf65tH8XYdGYT0Zej8dJ5Mb3HdNQq+23lZ/Dj7e4foliNWPSxfH2wkMqWBh9oc5f95/IqLpNvdPD5IkcHV51YRUpuCmHeYQwMH1g+1y4u/wYw+jvQGuH4L7D6iRK33zBfuED6b/a+hoFjH7zuvvW86/FQi4cA+GTPJ+gG9kUbHIwlIYH0jRtL9xzcRPb+vAqjFdh/8FrGFs0ByI2ORjGXb0VaIYQQQoirSUIoris+3T5lNMTHkLfhsP27XwMw+qEoCnP2zwFgTPMx+Bn88h3fvk4jbInDAJh3YC5J2UkFL+KYNnpolT3hLKt/FuWNDtaH9vcXuovFZuGbw/bRtYdaPYRGXbGtBAoV3gPu+RpUGtj/A/zyYommzaauXg02G55du2Jo0uSG+49rOQ5/lT9xWXF8e/w7/O4aCUDKipWlfgruIDuv5YRHm8pLCHVhYai9vVFMJnJPxlbadYUQQgjhfiQhFNcVn24fIQzxyRshTDph/x7cFIBDSYc4mnwUo8bI2JZjCxyvUqmor78Za3Y9siyZzI6aXfAidW+yr0e05sL+Mq5py0mDLR/bf77O6OBvp3/jfMZ5AgwB3Nn4zrJdsyyaDYYR9oSav+fB/56293m8AUVRSF21GgC/EcOLdSmj1sgAjwEAfH3oazRD+gOQ+eefmOPiSh67G7BcvozlwkUAjK1aVtp1VWo1hubNAMg9KusIhRBCCFFxJCEU1+WYMhrsmzdC6EgIgxoDsP7UegB61++Nv9G/0HM0DPIh99IQAFacWEFc5jXJh0oFHe3TGflnUdmKy/w5C7IS7fF1KHwapaIoLDi4AIDRLUZXTN/Bkmg7Cu6cDSo17PkGVky84ZrC7L1RmE6fRuXpie+AAcW+VBtdGxr7NSbdnM7SjE14dOoIVyWXIj9H2wdd/fpofHwq9dqOdYQ5so5QCCGEEBVIEkJxXY4RwmBvR0IYY/8e1BhFUZwJ4eCIwUWeo36gB9bsRgRrW2KxWVh4cGHBndqOsje6TzgCp/4sXbCXT8P2vBHIge8U2XdwZ9xOjiQfwUPrwehmhbejqHQd7oe7F4BaCwd/hO/us492FiH1fz8B4DtwIGovr2JfRq1SM7ntZAAWH16Mbqh97WTamjVlCL7mciRjxhYtKv3ajmtKpVEhhCgfjz32GL169Sr0sbCwMN5///1KjkiIqqGSyipWHf/617+Kve/TTz9dgZFUfRarjaTMvCmjBUYII9mfuJ+LmRfx1HrSq17hv2AB6gd62g+xDCGBw/wY/SOPtn2UII+gKzsZ/aD9GNg9H/76FzS8ueQB//amfdppw1ugadEJqiMhHd54eJGjmi7RaoS94uqysXDiN1h4G4z5AfzC8u2mWK2kb7AXk/EdcnuJL9M3rC8tAltwJPkIy+udZZBOR250NLknTmBo3LhcnkpNkZM3XdNR5KUyOaeMHjuGoiioVKpKj0EIIWqKQ4cOMXfuXLZu3Vro4y1atCAqKqpygxKiinC7hPCTTz7J9+eEhASysrLw9/cHICUlBU9PT0JCQtw+IUzKNKEooFZBkJcBrBZIzitwEdSYP06uAqB3WG+MWmOR56kfYE8I0y6H07pxaw4mHWRF9Aomtr2mb173J2D3Aoj+FeKPQEgJRmXO7oJDKwAVDJxhn4ZaiKPJR/nrwl+oVepC1zy6XNOBMH4NLL3P3u9xXj8Y8z3U7eDcJTsqCmtiImofH7y6di3xJVQqFU91eIrHNz7O4nMrGdq1E+Y/t5O2bj3BT0pCeLXcvNE5Q3MXJISRkaBWY01JwZqYiDY4uNJjEEKI61EUhWxLyXrp2mw2si3ZaM1a1OrST1Tz0HqU6IOyjz76iM6dO9OjR49CHw8MDCQuLo6zZ8/y4IMPEh8fj1arZdq0adxzzz2ljlOI6sDtEsLY2CsV+5YuXcrs2bOZP38+zZrZP40/duwYEydOZNKkSa4KscpwrB+s5W1Ao1ZB8hmwmUFjAN8w/o77G4Dudbtf9zz1A+1r9M4lZ/NE89G8uu1Vlh1fxvjW4/P3/guKhBZ3wJGfYMtH9imUxWExwf+etf/c4X6oU3Q1SMfo4KDwQYT5hBW5n0vV6wgTN8KSUfYptAtvh7u+gub2dZjpv24AwOfWvqj0hRfNuZFe9XrRLrgd+xL2sbu1nnZ/QtovvxD85BPl9jSqO1tOjrPCp7Fl5RWUcVAbjegbNMB06hS50dGSEAohqpxsSzZdl5b8g8nysHPMTjx1nsXa12KxsGLFCqZNm+bcNmnSJLp06cKECRMASE9Px8PDA61Wy6effkr79u2Ji4ujY8eO3H777XiVYHmGENWNW68hnDZtGp9//rkzGQRo1qwZn3zyCa+99poLI6sanC0nfK9dPxhJljWHg4n2BvVd6nS57nnC8kYIM01WOof0JcAQQFxmHH+c/aPgzr1fBFT2dXQXoooX6NaPIf4QeNaC/tOL3O1CxgXnmsdxrccV79yu4t8AJqyHyFvBnAXf3w9/fYFis5G+IS8hLEExmWupVCoeafMIAHN9o0CrxRQTIy0OrpIbfQKsVjQBAWhDQlwSg6OdSM7x4y65vhBC1AQxMTGkp6fTpk0bwD5KuXz5cnyuKha2f/9+WrZsSZ06dWjfvj0AoaGh1KpVi+TkcmiJJUQV5nYjhFe7ePEiFoulwHar1cqlS5dcEFHVUmTLiaBIouKjsCgW6nrVpZ53veuex6jTEOJjID49l/hUKyObjGT+wfl8d+w7+oX3y79zaBt7gZn9P8CGaTD2pyKnfwIQu/VKm4khH4NXrSJ3/fbwt1gVK93qdKNlUOWP+JSY0Q/GLIO1/wf/LIRfXyX30F7MFy6gMhjw6tmzTKe/JewWIv0iiUmN4XLLegTsP03Gpk0YGjUspydQveUcsffcNLZo7rL1e4YmTUjfsIHc6GiXXF8IIa7HQ+vBzjE7S3SMzWYjPT0dHx+fMk8ZLa6UlBQAvL29AVi/fj2XL1/GaLS/v9mxYwfnz59nxIgR+Y77559/sFqt1K9fv9RxClEduPUIYb9+/Zg0aRJ79uxxbvvnn3947LHH6N+/vwsjqxocU0adTemvajnx9yX7dNFOoZ2KdS5HYZmzl7MY1WwUapWanRd3cjLlZMGd+75in5Yau8W+prAoKWfhv+NBsUK70faiLEXtmpPCj9E/AjC+1fhixVwlaHQw9BP7ukhUZP72CwCenW5C7VG2dhlqlZrxre2vxfow+6ef6Zt+L9M5axJHywmDCyqMOhia2kcIc6NPuCwGIYQoikqlwlPnWeIvD61HqY67+qskH9SFh4ejUqn47rvv2Lt3L1OmTGHIkCGsXr2avXv3MnnyZPr375+vAmlycjJjx45l7ty5FfHSCVGluHVCuGDBAkJDQ+nUqRMGgwGDwUCXLl2oXbs2X331lavDcznnlFFHQnj5lP17QEPn+sHOoZ2Lda76Afbk5WxyNnW969I7rDcA3x/7vuDOARHQ/037z7++VvjU0dRz8PVQyEyA2q1hyKzrXv+HYz+QbcmmWUCzG655rHJUKujxJNy3hIw4e2LtrdkLqefLfOrbG95OqFcoWyKyAMjesxfL5ctlPm9N4Gw50dyFCWHelNHcEydQbDaXxSGEENVZaGgoM2bMYPHixdx222288MILzJgxg40bN3LzzTfTokULli1b5tw/NzeX4cOH8/LLLxdZhEaImsStE8Lg4GDWrl3L0aNHWb58OcuXL+fIkSOsXbuWEBetGapKnD0IHQlhyhkAzH5hHEmyV1/sENKh0GOvdfUIIcDo5vb+fz/F/ESmObPgAV0nQ6M+9vVzXw+DY7/YG9bbrHD4J5jbx56gBkTYp1Xqi15YnmPJYenRpQCMbz2+2pbvt4b1JivRPr3F2+c0LBh8ZV1nKek0Osa2HEuin4rzdfRgs5G5ZUt5hFutKVYrOceOAWBs6bqEUB8ejkqnQ8nKwny+7B8ACCGEu5o6dSqpqanExcXx8MMP065dO06dOkVGRgbfffcdAQEBgL1y6rhx47j11lt58MEHXRy1EJXDrRNCh4iICJo1a8btt99O06ZNXR1OlXElITTak7GUswCc1IDJZsJb5019n+LNq3e0njh32V6euludbkT4RpBpzmRt7NqCB6jVMOobaNAdclPtjdpnNoePm8KyB+0jgyEt4aGfwe/6axh/ivmJ5Jxk6nrVZWDEwOI+/Sona8cOsFrRhdVFHx4OqWdgwSC4uL9M572ryV346n3ZFWEGIGPbtvIIt1oznTmDkpWFymhEHxHhsjhUWi36Ro0A+yihEEKIirVt2zZ++OEHVq1aRfv27Wnfvj0HDhxwdVhCVCi3TgizsrKYMGECnp6etGrVijNn7CNgTz31FO+//76Lo3O9xKtHCDMTwZINqDhisk8pbB7YHLWqeLdQmLP1hH2EUKVScXfTuwFYdmwZiqIUPMjoBw+sgO5P2hu2Z8RBVqJ9e89nYeIm8L9+QmqxWVhw0L4O8cGWD6JT64oVb1WUuX0HAN639IaH10PtNvbE+JthcOlwqc/rqfPkriZ3sb+hfeQ086/thf99uBHn+sGmTVFpNC6NRZ9X5McUe8qlcQghhDvo1asXNpuNqKgo55ejOqkQNZVbJ4RTp05l3759bN682VlpCqB///788MMPLozM9RRFISkzLyH0Njini+JThyMp9oqHJanUefUIoc1mTzaGNx6OXq3naPJRDiQW8emb3hMGzYAXjsAjv8OEDTAlGgZMB52x8GOu8kvsL5zPOE+AIYCRTUYWO96qKHOnPSH07NYNvENg3M/2noXZl+GbO8s0ffS+5vcRHaYhRwfWxERy3bzNQc5h+5RoowsLyjgYGjoSwkIKMAkhhBBClJFbJ4SrVq3iiy++oFevXvnWlbVq1YqYmLKtzaruskxWcsz2IhZB3npIOW1/wL8BR5Ltb5ZbBBX/zXIdPyMatQqT1eaciupn8GNww8GAfZTwuox+ENYR6ncBraFY17QpNuYfmA/YRweL28C2KrIkJGA6EQMqFZ6d8wr5ePjD/f+1F9XJjLevtcyb1ltSdb3r0rtRfw7Xzxsl3PZXOUVePeUcdRSUaXaDPSuePi8hzI2VHpFCCCGEKH9unRAmJCQUWjwmMzOz2hYeKS9JGSYAjDo1nnoNpNoTDatffY4m298stwws/gihVqOmrr99RM9RWAbgnqb3ALDu1DpSc1PLJXaHTWc2EZMag7fOm3ub31uu565smbt2AWBo3hxt3sJ3ADwD4cGVENQY0s7B0lGQm1Gqa4xpPsY5bTRl6x9ljrk6c4yQGppVgYQwQqaMCiGEEKLiuHVC2KlTJ9asWeP8syMJ/Oqrr+jevZq1JihniXnTRYO8DPbXJW/K6Glvf7It2XhoPQj3DS/ROR3TRs8mX0kI2wW3o1lAM3KtufwU81M5RW+f8jrvwDzAXtHUV+9bbud2hawd9sa/Xl27FnzQOwTGrgbv2hB/GFZOglK0KOhYuyPp7e0FTLJ3/4MtN7dMMVdX1tRULJcuAVfaPriSY4TQmpSENbV8PzQRQgghhHDrhPDdd9/llVde4bHHHsNisfDZZ58xcOBAFi5cyIwZM1wdnks5RghreevtG/ISwmi9vShLE/8maNQlK7ZxJSHMdm5TqVSMajYKuE5xmVL468JfHEo6hFFj5IGWD5TLOV0p629730fPLl0K38EvDO5dAho9HP0Z/vigxNdQqVQM7PMwyd6gMVvIyLumu8mNtq+R1datg8bHx8XRgMbbC23eTAaTTBsVQgghRDlz64SwV69eREVFYbFYaNOmDb/++ishISFs376djh07ujo8l0rKyBsh9M7fg/CkygpAQ7+GJT5n/bxKo1dPGQUY0mgInlpPTqWdcja8LwubYuOzPZ8BcE+zewg0Bpb5nK5kSUrCdOoUAJ4dbyp6x/qdYegn9p//eN/eu7GEBje8jaOR9r/z6A3LS3x8TeBICKvC6KDDlXWEp1wbiBBCCCFqHLdOCAEiIyOZN28eu3bt4vDhwyxevFjKCwNJmfYRwiAvfb4ehLEW+/q0Rv6NSnxOZ3P65PwJoZfOi6GNhgKw7PgNissUwy+xv3Ak+QheOi8mtplY5vO5WtaePYA9QdH4+V1/5w4PQNfJ9p9XPwkZCSW6llFrxNjDPi0186/tJY61JsjJWz9orEI9Sa+0npARQiGEEEKUL7dOCG+99VamT59eYPvly5e59dZbXRBR1ZF49Qhh9mUwZwIQm21fW9XIr+QJYdg1zemv5pg2uvH0RhKySpbEXM1kNfH53s8BeLj1wwQYA25wRNWX/Y89IfS43ujg1Qa8BSEt7T0bf37WntCXQPdh9oQy+Gw6F84eKdGxNUFVHCGU1hNCCCGEqChunRBu3ryZL774guHDh5OZmencbjKZ+OMP966ymG8NYdoFAGyeQZxKs08dLcuU0Yup2Zit+YueNAtsRoeQDlgUC4uPLC513MuPL+d8xnmCPYJ5oEX1XzsIV0YIPYs7jVlrgBH/AbXOvp5w33clul6jhh2Ir2tP3v9cM7dEx1Z3iqKQezwvIaxKI4TSekIIIYQQFcStE0KA3377jbi4OLp168apvHVaAmdT+qCrEsILfqHkWHPQqXXU865X4nMGexsw6tTYFLiQUnCUcHyr8YC9uEyGqeStE9JMafxn338AeKz9Y9W676CDLTubnMOHAfDoUMwRQoA6baHvVPvPa1+E1PMluq6xkz35TN6+FYvNUqJjqzNLfDy2tDTQaNA3KvkoeEXRN7THYj59BsVqdXE0QgghhKhJ3D4hrFOnDn/88Qdt2rShc+fObN682dUhVQmOEcIgLwOk2xPCWC9/AMJ9w9GqtSU+p0qlop6/fZSwsGmjvev3JtIvkgxzBt8f+77E5//Xnn9xOfcyDf0aMqLxiBIfXxXlHDwIFgvakBB09eqW7OCez0JYZzClw29vlOjQpn3uBCA8NpM/zrnPaLmj/6A+IgK1Xu/iaK7Q1a2DymBAMZsxny9Zci+EEEIIcT1unRA6+g4aDAaWLl3KM888w+DBg5k9e7aLI3O9REdCeNUI4Um9vbF8aaaLOtTLW0d4vpARQrVKzYQ2EwBYcHBBiRrVR8VHseyYvSDNtG7TSpWwVkXZBw4CYGzbxnm/FptaA7d/DKjgwHJUZ3cW+1Cfrt0AaBAPP+1ZWrLrVmPOhvRVaP0ggEqtRh9u7/uZe1LWEQohhBCi/Lh1Qnhtz7vXXnuNJUuWMHPmTBdFVDXYbArJeVNGa3kbIM0+IhGb13awNAVlHBwjhOcLGSEEuL3h7TT2b0y6KZ35B+YX65wZpgxe+fMVFBTujLyTzqGdSx1fVZNz8AAAHq1LWfm2bnu46UEA1L++AkrxGtZrg4JQRdRHDaTt3snZ9LOlu341c2X9YNVKCAHnFFaTtJ4QQohSeeyxx+jVq1ehj4WFhfH+++9XckRCVA1unRDGxsZSq1atfNvuuusuduzYwYIFC1wUleulZJux5eXKgV56SLsIwFnFniSG+4aX+tz1/O2jjIWNEAJo1Bqe6/gcAIuPLCb6cvR1z6coCm/teIuz6Wep61WXF7u8WOrYqiLnCGGb1qU/ya2vg8EXddw+GiT/WezD/Lp0B6DFGRs/Hv+x9NevRnKiq+YIIYC+YQQgrSeEEFWHoijYsrJK/pWdXbrjrvq69kP9Gzl06BBz587lww8/LPTxFi1aEBUVVQ6vihDVT82YV1dK4eGFJzatW7emdesyvAGv5hxN6f09deg0aueU0XN5PQjDfMJKfe56AdcfIQS4ud7N9Anrw+Zzm3n1z1dZcvsSdBpdoft+ue9Lfon9BY1Kwwe3fICv3rfUsVU1lsuXMZ+1j8x5lOV+9A6G3i/Br6/S4sJyME0Dnf8ND/Ps3JmUZctocVbh4xMreaLDE+jUhf891ASK1YrpRAxQtXoQOjhbT8iUUSFEFaFkZ3PspmJWwL7GpTJeu9mef1B5Fr943EcffUTnzp3p0aNHoY8HBgYSFxdHSkoK/fv3x2KxYLFYeOaZZ5g4sfr3NBbietwuIRw5ciSLFi3C19eXkSNHXnffFStWVFJUVYtj/WCgZ15RjfQLmIG43BQAwrzLkBD62395X0gtOiFUqVS80eMN9q7ey5HkI7zy5yu8d/N7+dYFKorCnP1z+HLflwC80vUV2oe0L3VcVVHOwUMA6MIb3Lgh/Y10eRRl1zyMKaew7v0aej1zw0M88yqNNrwEWalJbDm3hX4N+pUtjirMdPoMismEymhEV7++q8MpwNl6QqohCyFEiVgsFlasWMG0adOc2yZNmkSXLl2YMMFeuyA9PR0PDw98fHzYsmULnp6eZGZm0rp1a0aOHElQUJCrwheiwrldQujn5+cszuFX1jfZNdTlrLyE0EsPuRmQk0qcVosNGwaNgVoetW5whqI5RggvpuRgsymo1YUXSqnlUYv3b36fp35/inWn1pGSm8ILnV4g0i+SY5eP8UXUF2w7vw2Ax9s97mxsX5OUef3g1bR6rD2fQ7vmGdTbv4Cuj4LO47qH6OrUQRcWBufO0ey8wsrolTU6IXQ2pG/cGJW66s2mdySE1sRErOnpaHx8XByREMLdqTw8aLbnnxIdY7PZSEtPx9fHB3UZfteqPK7/b9jVYmJiSE9Pp02bNs4Yli9fTr9+V/5N279/P/feey8ajQbPvJHH3NxcFEUp8fRUIaobt0sIFy5cWOjP4orkzKsSwvS89YMe9jefYd5hJa92eZXaPgY0ahUmq42EjFxq+xqL3LdXvV583Ptj/u+P/2PHxR3c87978j2uVWl5tdur3N307lLHU5WVy/rBqyhtRpG14W08M+Phn6+h2+QbHuPZuTOp587R4qzCsvNbic+KJ8QzpFziqWqcFUar4HRRAI23N5rAQKzJyZjPnkXTsqWrQxJCuDmVSlWiaZsA2GyoLRbUnp5lSghLIiUlBQBvb28A1q9fz+XLlzEa7e9BduzYwfnz5xkxYoRz/969exMdHc1HH31UoN6EEDVN1fsYvJr797//TUREBEajka5du7Jr167r7v/pp5/SrFkzPDw8qF+/Ps899xw5OTmVFG3hLl+dEDrWD3oHAmVbPwig1agJzUsCC+tFeK1+Dfqx8k77yJRRYz/OS+fF4IjBrLxzZY1NBgFyDuSNELYphxFCAI2O47XvsP+87VMw3/g+8+zUCYDOF72wKTb+F/O/8omlCnKOEFbBgjIO+ryprKYz7lH1VQghykN4eDgqlYrvvvuOvXv3MmXKFIYMGcLq1avZu3cvkydPpn///s4KpP7+/uzbt4/Y2FiWLl3KpUtlXfEoRNXmdiOEHTp0KPYI1549e0p07h9++IHnn3+eOXPm0LVrVz799FMGDRrEsWPHCAkpOKqydOlSXn75ZRYsWECPHj04fvw448aNQ6VSMWvWrBJduzwl500ZDbg6ITR6AqllTgjB3nrifEo2F1Ky6RgecMP9w33D+bTvp1htVpJzkgnyCEKtqtmfZZgvXcKSkABqNcYWLcrtvGcDe9EuZT2q9AsQtRg6P3Ld/T072xPCsLPZ6Cyw6sQqHm79cJlGiauqKyOEVTch1DVoQPa+fZjOnnF1KEIIUW2EhoYyY8YM3n//fX788UfeffddOnbsyJ133skPP/zAHXfcUWgP6tq1a9OuXTu2bt3K3XfX3A+ghXC7hHD48OEVdu5Zs2YxceJExo8fD8CcOXNYs2YNCxYs4OWXXy6w/19//UXPnj0ZM2YMABEREYwePZqdO4vfQLwiOKeMel6ZMnpOqwVL2QrKONQL8IBTRbeeKIpGrSHYM7jM168OHKODhsaNUZd0Os512NQ6bD2eQbP+JfjzM7hpHGiK/jWgq18fTa1aWBMTaZHgwX7tKfbG7+Wm2jeVW0xVgS0nB9MZe5JVtUcI7f//mc+ec3EkQghRvUydOpWpU6fm23aqkCJdly5dwtPTEx8fH1JTU9myZQuPPfZYJUUphGu4XUL4xhtvVMh5TSYT//zzT75fNmq1mv79+7N9+/ZCj+nRoweLFy9m165ddOnShZMnT7J27VoefPDBComxuBwJYYCXHuLt0yTOq6xA2aeMAtR19CIsxpRRd1Xe6wevZms3Bs2WDyD1DBxbCy2HFbmvSqXCs0N70jf8xpDMJuznMCtPrKxxCWFuTAzYbGj8/dEGV90PHXT1GwDICKEQQlSQ06dP8+ijjzqLyTz11FPOYjRC1FRulxBWlMTERKxWK7Vr1863vXbt2hw9erTQY8aMGUNiYiK9evVCURQsFguTJ0/mlVdeKfI6ubm55ObmOv+clpYGgNlsxmw2l8MzgeRM+/l9DWpsaRdRA+es9uSttrF2ma8T6mMA4GxyZrnFXNNk7d8PgL5ly3J7jRznMaNF3eEhNH99gm3HbKxNbrvucfq2bWHDb7S5oIPGsP7Uel7o8AJeOq9yiasqyDpyBABd48ZYLBYXR1M0dd06AJjOnKnw/3ec94v8PypuQO4V92A2m+2N6G02bDZbqc/jqNjpOFdV06lTpwJLhqpinDWFzWZDURTMZjMajSbfY/I7pfK4dUJotVr55JNPWLZsGWfOnMFkMuV7PDk5uUKvv3nzZt59911mz55N165dOXHiBM888wxvv/12vl45V3vvvfeYPn16ge2bNm1ylkkuqwuJGkDF0ai/6XjxCHqVijSbPUk8uO0gx1XHy3T+8ykqQMOxswmsXbu27AHXNIpCZFQUGmB3Sgq55fwabdiwAaMpnAFoUJ/Zzpb/zibVM6LI/Y1Z2TQA2HeMWr2DSLQkMfPnmXQydCrXuFyp1q8bCAQu6nXsr8L3pCYtjUjAfOEia3/6CbQV/yt8w4YNFX4NUTPIvVKzabVaQkNDycjIKPB+qTTS09PLISpR3ZlMJrKzs9myZUuBD2SzsrJcFJX7ceuEcPr06Xz11Ve88MILvPbaa7z66qucOnWKVatW8frrr5foXLVq1UKj0RSoRHXp0iVCQ0MLPWbatGk8+OCDPPKIvbBHmzZtyMzM5NFHH+XVV18ttBzz1KlTef75551/TktLo379+vTt27fcmqa+vPs3wMaQAX0I/P4Nok3228Tf4M/wIcPLfP5mCZnMObKNdJuO228fVObz1TTmuDhOZ2eDVsut48ah0uvL57xmMxs2bGDAgAHodDpgCxxawS2Gw1hvf7zI42y5uZycNw9tRgbjQ0fx0cVviPWK5fWBJft/pCq78NNPZAFN+w+g8+23uzqcIimKwslZsyA7h/7t2qEPD6+waxW8X4QonNwr7iEnJ4ezZ8/i7e3tbNdQGoqikJ6ejo+PT40sUCZKJicnBw8PD2655ZYC91VSUpKLonI/bp0QLlmyhHnz5jFkyBDefPNNRo8eTWRkJG3btmXHjh08/fTTxT6XXq+nY8eObNy40Vm4xmazsXHjRp588slCj8nKyiqQ9DmGy4tqgmowGDAYDAW263S6cvmHONtkJdtsnxoR4uuBKuMScVp7TKFeoeVyjQa17H2AMnItZFnAz0PeQFwtJyYGAEPDhui9yn9apvNe6f4EHFqB+tAK1APfBu8i+gvqdHi0akX2vn30Ta3LLJWGfYn7OJt5lkb+jco9PlcwnbC/5p7Nm1f5N7T6sPrkRkejXIxD17hxhV+vvH63iJpP7pWazWq1olKpUKvVZeof6Jh+6TiXcG9qtRqVSlXo7w/5fVJ53Pr/xLi4OOdCYW9vb1JTUwEYOnQoa9asKfH5nn/+eebNm8fXX3/NkSNHeOyxx8jMzHRWHR07dmy+ojN33HEHX375Jd9//z2xsbFs2LCBadOmcccddxSYR11ZHC0ndBoV3qpsMGcRlzctLdSr8JHOkvLUa+09DpHCMoXJPXoMAEOzZhV7obBOUK8TWE2we8F1d/Xo0AEA7eET3FzvZsDegqImsKamYskb2Tc0qfgEq6x0jl6EUlhGCCGEEOXArRPCsLAwLl60t1WIjIzk119/BeDvv/8udBTuRu69914+/vhjXn/9ddq3b09UVBTr1q1zFpo5c+aM83oAr732mnO6asuWLZkwYQKDBg3iP//5Tzk8u9JxNKUP8NSjyogHIM7gAUCoZ/kkhGDvRQglbz3hDnKPOxLCphV/sa6T7d/3fAPWooupOBLC7L1RjGgyAoCfYn7CbKv+C75zT5wAQFunDhofHxdHc2OO5vRmaU4vhHCBomYwCVEacj9VDW49ZXTEiBFs3LiRrl278tRTT/HAAw8wf/58zpw5w3PPPVeqcz755JNFThHdvHlzvj9rtVreeOONCmuFURrOHoReekiPA+CiwQuwUce7Trldp56/BwfOp3JBEsICco7Zi/YYK3qEEOwtJ34JhLTzcGIDNCu84qhH+/aAvXl7z4CbCDQGkpSTxNZzW7m1wa0VH2cFyo2OBqrH6CCAroFjhFASQiFE5XFM38vKysLDw8PF0YiawlE4RqaHupZbJ4Tvv/++8+d7772XBg0asH37dpo0acIdd9zhwshc53LWVQlhhr35dZxOB+SW6whhXRkhLJQtNxdTbCwAhmbNK/6CWgO0HwPbv4B/FhWZEOpqh6CrWxfzhQtYDh5hWOQwFh1axMrolTUgIbSPEFblhvRX0zew9yI0S0IohKhEGo0Gf39/4uPts4c8PT1LVRTGZrNhMpnIycmRNYRuTFEUsrKyiI+Px9/f32VLpYSdWyeE1+revTvdu3d3dRgula8pfYZ9XdVFtQIK5TtCGJCXEMoawnxyT5y40iA9pJIapHccZ08Io3+F1HPgF1bobh4dOmC+cIGsvXsZMWYEiw4tYuv5rSRmJ1LLo1blxFoBrowQVpOE0LGG8Nw5FEWRKn1CiErjqJruSApLQ1EUsrOz8fDwkN9fAn9//yKr8YvK4/YJ4YULF/jzzz+Jj48v0Hi0JFVGawrHGsJAT/uUURtwSbGvE6uINYTnZIQwn9y86aKGZs0q7x/KWk0g4mY4tRX2LoY+Lxe6m0eHDqStWUP23igaPf447YLbsS9hHz/F/MTDrR+unFjLmaIo5B7Pe80bV4+EUFe3LqjVKFlZWBMT0QZX0gcHQgi3p1KpqFOnDiEhIaVuGm42m9myZQu33HKLTBN0czqdTkYGqwi3TggXLVrEpEmT0Ov1BAUF5XsDrlKp3DIhdFQZDfDSQ/olkjRqLCioVWqCPcvvjWdY3gihrCHML/dYJRaUuVrHcfaEcM83cPMU0BT81eBYR5gdFYViszGi8Qj2JexjZfRKxrcaXy0/6bUmJWFNSQGVCkNk9WihodLr0YWGYr5wAdPZs5IQCiEqnUajKfUbeY1Gg8ViwWg0SkIoRBXh1pO3p02bxuuvv05qaiqnTp0iNjbW+XXy5ElXh+cSl7Psn/j5e+ggPY6LeS0ngj2C0arL7/MDxwhhQnouOWZruZ23usvJSwgrpaDM1VrcAR6O4jK/FbqLsVlTVB4e2NLTMcXEMLjhYDy0HpxKO8W+hH2VG285cVQY1TWoj7oaFUnQ5a0jNJ2R1hNCCCGEKBu3TgizsrK47777ZFHzVVLzEsIALx1kXCIu7xPAOl7lt34QwN9Th4fOfu6LqTnleu7qSlEUco8eBcDQtJITQq0B2o22/xy1pNBdVDodHnl9O7OiovDSeTEwfCAAK0+srJQwy1vu8eq1ftDB2Xri7DkXRyKEEEKI6s6tM6EJEyawfPlyV4dRpaRk26eM+nvoITOh3JvSO6hUKikscw1LQoJ9+qJa7ZoWCO3H2L8f+wUykwrd5ep+hICzJ+G62HVkmbMqPMTyVt0KyjhcaT0hI4RCCCGEKBu3XkP43nvvMXToUNatW0ebNm0KzGWfNWuWiyJznZS8EUI/owqykokP9AMgxDOk3K9Vz9+DE/EZso4wj6OgjD4iArXRWPkBhLaGOu3g4j44+F/oOqnALh7t2wGQvXcvADeF3ES4bzin006z/tR6Z4JYXTgTwsbVowehg75+XusJaU4vhBBCiDJy6xHC9957j/Xr13Pp0iUOHDjA3r17nV9RUVGuDs8lUrPtCWGgKgNQiM+bMlohCWGAVBq9Wu5xFxWUuVr7++3fi5g26igsY4qNxXL5MiqViuGNhwOw6sSqio+vHCmK4lxDWO1GCOvbW4OYzsuUUSGEEEKUjVsnhDNnzmTBggUcOXKEzZs3s2nTJufX77//7urwKp3FaiM9xwKAv+0yAPF6+0hVRY0QgkwZdXBZQZmrtb4b1Dr7KGHcwQIPawMC0DdsCNirjQIMixyGWqVmT/weTqWeqsRgy8YSF4ctIwO0WgwREa4Op0T09eoBYE1IxJYja3CFEEIIUXpunRAaDAZ69uzp6jCqjLS8ZBDAx5ICQELeGsIKTQhTqt/as4rgLHDS1IUjhF5B0Gyw/ed93xW6y5X2E/bKoiGeIfSq1wuoXsVlnNNFG0ag0utdHE3JqP38UHt5AWC+cNHF0QghhBCiOnPrhPCZZ57h888/d3UYVUZKXg9CH4MWTXYSChCf11quIqeMnpcpoyhWK6bYWAAMkZGuDcYxbXT/D2At2Hj46n6EDiMbjwTgp5ifsNgsBY6piqprQRmwF2XS5Y0Sms+fd3E0QgghhKjO3LqozK5du/j999/5+eefadWqVYGiMitWrHBRZK6Rkrd+0M9TB5kJpKtV5KgUwN6HsLw5RgjjUnOw2hQ06urX2Ly8mC9cQMnNtTcdDwtzbTCN+4NXMGQm2HsSNrst38POhPDAARSLBZVWyy1htxBoDCQxO5Ft57fRu35vFwReMo4RWX01KyjjoKtXj9zjxyUhFEIIIUSZuPUIob+/PyNHjqR3797UqlULPz+/fF/uxtGD0N9TB5nxxGvsnxf4Gfwwasu/6mWIjwGNWoXZqpCQnlvu569OcmNiAHuFUVVeIR+X0eig7b32nwspLmNoHInaywslK8s5yqbT6BjaaChQfaaNVucRQkBGCIUQQghRLtx2hNBisdC3b18GDhxIaGj59tirrhwVRv087COE8Vp7YlIRo4MAWo2aUF8j51OyOZ+SRaifC1otVBGmmJMA6CMbuTiSPO1Gw/Yv4Ng6e09CryDnQyqNBo92bcn8azvZUVEYW7QAYETjEXxz+Bv+OPsHidmJ1PKo5arob0ixWsk9aX/NjZIQCiGEEMKNue0IoVarZfLkyeTmuvfI1NUcawjtTekTnS0nanvWrrBrOltPuHmlUccIoaGRi9cPOjh6EtrMcGB5gYcLW0fYOKAxbWu1xaJYWHNyTSUFWjrmc+dQcnJQGQzo6td3dTiloqtXF5CEUAghhBBl47YJIUCXLl3Ym9dgW1yzhjAj3pkQBntWzAghQFjeOsILKe5dOt/kSAgbV5GEEK4Ul9m3tMBDHh06AJB1Tb/O4U2GA7AyeiWKolRkdGXinC4aGen6Kbql5BghNF2QhFAIIYQQpefWCeHjjz/OCy+8wBdffMH27dvZv39/vi93k+JYQ+ihs48QaiuuKb1DXWk9YW+Qnjd9UV9VRgghf0/CS4fzPeTRti0A5tNnsCQlObffFnEbRo2RmNQYDiQeqNRwS+LK+sHqWVAGpBehEEIIIcqHWyeE9913H7GxsTz99NP07NmT9u3b06FDB+d3d+NYQ+jvobWvIazEKaPu3JzekpCALT0d1Gr0DSNcHc4VXkHQdJD952t6Emr8/NDntcfI3rfPud1b783AiIEArIiuulV6c6NPANW3oAxIL0IhhBBClA+3TghjY2MLfJ08edL53d04EsJaeitYskmo4KIycHVzevdNCE1595qufhjqqtYgvd199u/7l4E1f39Bj/btAMjeG5Vv+/DGwwFYd2odWeaqOfJb3SuMgvQiFEIIIUT5cNsqowDh4eGuDqFKcRSVCVKlApCQ13aiItcQXj1CqCgKKpX79SKscgVlrtZkEHgEQkYcxG629yjM49G+Pak/rshXWAagU+1ONPBpwJn0M/x25jeGRQ6r3JhvQDGZyI2NBap3QgjSi1AIIYQQZefWI4QAMTExPPXUU/Tv35/+/fvz9NNPE5P3Bt3dOIrKBKlSUYCkvCmjFdk+oK6fPSHMNFlJy7bcYO+aydFywlBVWk5cTauHNnfbf47KP23U01Fp9OBBFMuVvzuVSuUcJayK00ZNp0+DxYLaywttnTquDqdMZIRQCCGEEGXl1gnh+vXradmyJbt27aJt27a0bduWnTt30qpVKzZs2ODq8CqdszG9LYU0tRpL3mBdoDGwwq7podcQ5GWfJnnOTQvLOJvSR1bRAieOaaNHf4acVOdmfWQkah8flOxsco4dy3fIsMhhqFVq/rn0DydTqtb0a+d00caNq/2ItCSEQgghhCgrt04IX375ZZ577jl27tzJrFmzmDVrFjt37uTZZ5/lpZdecnV4lUpRFOcIoY81hUSN/dbwM/ih11TsujZ3LyyTezJvymhVHCEEqHsT1GoGlhw4vNq5WaVWO6uNXjtttLZXbXqH9QZg2fFllRZqceSeyCso07R6TxcF6UUohBBCiLJz64TwyJEjTJgwocD2hx9+mMOHDxdyRM2VkWvBarP3jfM0J5PomC5qrLjpog7uXFjGmpaGNSERAH2jKpoQqlTQfrT952umjTr6EV5bWAbg3mb3AvDTiZ+qVHGZmlBQxkF6EQohhBCirNw6IQwODibqmpENgKioKEJCKq73XlXkqDCq16rRZSddSQgrcP2gQ11nc3r3Swgd00W1tWuj8fZ2cTTX0WYUoIIzf0FyrHOzh2MdYSH/H3Wv2536PvVJN6ez7tS6yomzGHKP15yEUHoRCiGEEKKs3DohnDhxIo8++igffPABW7duZevWrbz//vtMmjSJiRMnujq8SpW/KX2CMyEM9Ki49YMO7jxC6Gg5UWWnizr41YNGfew/7//BudmjXVtQqTCfO4clMTHfIWqVmnua3gPAD8d+oCqw5eRgOnMGqBkJofQiFEIIIURZuXVCOG3aNF5//XU+//xzevfuTe/evfniiy948803ee2111wdXqVyNqX3tCeElVFh1MGd1xDm5iWE+qrYcuJa7cfYv+/7DhT79GKNjw+GxnkN6gsZJRzeeDh6tZ7DSYc5mHiwsiItUm5MDCgKGn9/NEFBrg6nzKQXoRBCCCHKyq0TQpVKxXPPPce5c+dITU0lNTWVc+fO8cwzz1T76oMldWWEUJ+XENpvjUpJCN15hPDUaQD0DSNcG0hxNB8Cem+4fArObHduvt600QBjAAMjBgJVY5TQ5Cgo06RJjfl/XBJCIYQQQpSFWyeEV/Px8cHHx8fVYbhMSra9Kb2fZ/4po5WREIbljRAmZpjIMVsr/HpVienUKQD04REujaNY9F7Qcrj9531Xiss4EsKsQhJCuFJcZl3sOlJzUwvdp7LkHDsO1Izpog6SEAohhBCiLLSuDsAV+vbte8PRAZVKxcaNGyspItdzjBAGGlWQlUyif22gcqqM+nno8NRryDJZuZCSTaPgKlxcpRwpVivmvPVs+ohwF0dTTO1HQ9RiOLQKbvsQdB7OhDDn4CEUsxmVTpfvkHbB7Wga0JTjl4/zU8xPPNjywcqPO09uXr9EQ/NmLouhvElCKIQQQoiycMuEsH3eG9jCpKens3TpUnJzcysvoCogLW8NYaguC1BI1NpHCIM8Kn6dlUqlop6/B9HxGZx3o4TQfDHOmUDp6tRxdTjF06AH+DWA1DNwdA20uRt9w4ao/fywpaaSc/QYHm1a5ztEpVIxquko3tn5DsuOLeOBFg+4bLpmTl5CaGxWkxJC6UUohBBCiNJzy4Twk08+KbDNYrHw73//mxkzZlCvXj3efvttF0TmOo4RwlBNOhbgsto+m7gyEkKwF5aJjs9wq8IyjumiugYNUOVN0a3y1Gpodx9s+dA+bbTN3fYG9e3akrllK9l79xZICAGGRg5l1j+zOJV2iu0Xt9Ojbo9KD92SmIg1MRFUqho5ZVR6EQohhBCiNGQNIbBkyRKaNWvGBx98wJtvvsmRI0e47777XB1WpXKsIaylTidFo0ZRqVCr1AQYAirl+vXcsBeh6fQpAPTh1WS6qEO7vP83Yn6HNHurg+sVlgHw0nkxoskIABYfXlzRERYq56h9dFAfHo7a09MlMVQEXV37CKH0IhRCCCFEabh1Qrhu3Trat2/P448/zrhx44iOjubxxx9Hq3W/gVPHCGEQqVd6EBoD0agrZ+TK0Zz+nFslhHkVRiMiXBtISQVFQv2uoNjgwDIAPG+QEAKMaT4GFSq2nt/KqdRTFR/nNa6sH2xe6deuSBp/f2eCK70IhRBCCFFSbpkQ7tq1i759+zJixAj69u1LTEwM06ZNwyuvwbM7cvQh9LNdrtQKow5hbtiL8EqF0Wo2QgjQbrT9e5S9J6GxbV6D+gsXMMfHF3pIA98G9A7rDcCSI0sqK1KnnGNHATDWoIIyIL0IhRBCCFE27jcUBnTr1g0PDw8mT55Mw4YNWbp0aaH7Pf3005Ucmes4Rgh9rCkc0FReQRkHd+xF6BwhrI4JYasR8MtLkHAELu5DU7c9hiZNyD1+nOyoKHQDBxZ62AMtH2Dzuc2sjlnNkx2exM/gV2kh5+ZNGTU0rVkJIdjXEeZGR0tCKIQQQogSc8uEsEGDBqhUKlatWlXkPiqVyq0SQscIoaf5yghhkLESE8K8EcK41BysNgWNumY0DS+KYjZjPmd/815tWk5czcMfmt8Oh1bai8vUbY9H+/Z5CeE+fItICLuEdqFJQBOiL0ezMnol41qPq5RwbSYTuSdPAjVvhBCk9YQQQgghSs8tp4yeOnWK2NjY636dzHvz6A5yzFay8xrCG0zJJGnst0VlThkN8TGiVauw2BTi02t+YQzTuXNgtaLy8EAbEuLqcEqn3Rj79wPLwZKLR4cOwPXXEapUKh5sYe9DuOToEsw2c0VHCYDp5EmwWFD7+qKtLi0+SkASQiGEEEKUllsmhCI/Rw9CtQq0OZdJcsEaQo1aRaifEXCPdYTO6aINGqBSV9P/DSNvBZ86kJUER9fg0b4dADkHD6KYTEUednuj2wkyBhGXGce62HWVEmrO0bz1g82auawHYkWShFBUFMVsJnXNGs4//wKx997LqdFjuPTe+2Tv3+/q0IQQQpSTavpOVJSnFEdBGQ8dqqykci8qY83IJG3tWhI+/4LU1auxpqUVup87rSM0V+f1gw4aLXR4wP7znq/RR0Sg8fdHMZnIPnSoyMMMGgMPtLQft+DgAmyKrcJDda4frGEVRh2kF6GoCFl79xI7ciQXXphC2tq15OzbT/bevSR//TWnRt3LuaeexpKc7OowhRBClJEkhMJZUMbfUw9ZieWaEGbu2MHJO+7g/PMvkPjvf3PhpZc50fdW0jduLLCvYx3hOTcYIcx1VBitbi0nrtXhQUAFJzejuhyLR6eOAGT/8891DxvVbBReOi9OpJxg67mtFR6ms8Jos6YVfi1X0NW7qhdhbq6LoxE1Qdq6dZwZ+xC50SfQ+PsT9OijhH3xOXU/+hDfoUNBrSZ9wwZi777b2dJFCCFE9SQJoXAWlAk0qiAntdyKymRs28aZCY9guXgRXd26+I0Ygb5hQ2yZmZx74klS/vvffPu7U3P6GjFCCBAQDo372X/e8w2enToBkPn339c9zFfvy6imowD7KGFFUhTlyghhs5o5Qpi/F+EFF0cjqrv033/n/HPPo5jNePfvR+S6Xwh5/jl8+vfH7447qPfxRzRcuQJ9eDiWCxc5/8hE9JcuuTpsIYQQpSQJoSAly77eq64hh1wVpOcVlSlL24nck7Gcf/Y5sFrxGTSIRv/7ibrvvUujn1bjP/o+AOKmv0X2wStTC91pyqjplKMpfTVPCAE6jrN/37sEz5vyCsv8swfFar3uYQ+0fACdWsee+D3sjd9bYeFZEhKwXr4MajWGJo0r7DquZO9FaB8lNJ+XhFCUXs6x45yf8n+gKPiNHEnYZ5+h8fcvsJ+xWTMili/D2Lo1tpQU6n01H0tSUuUHLIQQoszcPiGMiYnhtddeY/To0cTnNdT+5ZdfOHSdNVA1jWOEsJ4+g2S1fXRQp9bhq/ct1fkURSHujTewpafjcdNN1P3oQ9ReXgCodDpCX38d7379UMxmzj//PLa8AiT13KQ5vS03F/PFi0ANGCEEaDoYvGtDZjxGVSxqLy9sGRk3nEYW4hnCsMhhAMzbP6/CwsvNKyijb9gQtdFYYddxNV3dvMIyso5QlJLNZOLClCkoWVl4dutGnelvosqbMVIYja8v9efNRdewIbq0NC699PINPwgSQghR9bh1QvjHH3/Qpk0bdu7cyYoVK8jIyABg3759vPHGGy6OrvI41hDW1mTmWz9Y2mqM6b/8Qtbff6MyGKj30Yeo9fp8j6tUKuq+9y7akBDMZ85wefESIP8IoaIopX06VZ75zBlQFNTe3miCKq/XY4XR6JzFZVR7F+HR8SYAsnbvvuGh41uPR6PSsPX8VvYnVEzVwpy8D3eMrVpWyPmrChkhFGWV+OWX5EZHowkMpN6smah0uhseow0IoM4ns7DpdGTv3EnSgoqdAi6EEKL8uXVC+PLLL/POO++wYcMG9FclLbfeeis7duxwYWSVKyXbPkJXS5NJorZsBWUUs5n4j2cCEDTpUWf1w2tpfH0JfuYZABLnzMGakkLdvIQwy2R1jlrWRKar1g/WmBYINz0EKjWc3IRniwgAsv6+cUIY7hvO0EZDAZi9b3aFhOaYluzRqlWFnL+qcLaekDWEohRMp06RNO8rAEJffx1tYGCxj9VHRhI//E4AEj//gtzY2AqJUQghRMVw64TwwIEDjBgxosD2kJAQEhMTXRCRazhGCANV6SQ61g+WsqBM2rr1mC9cQBMURNDDD193X7/hd2Jo1gxbWhrJi5dg1Gmo5W1PzGtypVHTmbMA6MMbuDiSchQQDs1uB8BTdxywjxAWZ6R3UttJaFQatp3fRlR8VLmHlnPwIADG1q3L/dxVia6uY4RQpoyKkov/5FOwWPC65WZ8Bw8q8fFpHTvi0aMHislE3Btv1uhZHq5mjo8n5b//5eKbb3Lh5anEz/qEjD/+QLFYXB2aEKKacuuE0N/fn4t5a7mutnfvXuoVMbJVEzlG4wKUqyqMlqKgjKIozulCgQ/cf8P1WiqNhqBHJwJw+fvvsZlMblFYxnzOnhDqwuq7OJJy1nUyAB7J61EZ9FgvX8YUE3PDw+r71neuJZwdVb6jhJaEBCyXLoFajbGG9iB0cCaEMkIoSih73z7S168HtZqQKVNKdxKVipDXp6EyGMjatYv0DRvKN0iBNS2NuLfeJqZffy6+No2U738gddUqkubO5eykycQMHETKqlWSjAshSsytE8L77ruPl156ibi4OFQqFTabjW3btjFlyhTGjh1bqnP++9//JiIiAqPRSNeuXdm1a9d1909JSeGJJ56gTp06GAwGmjZtytq1a0t17dJyJIQ+tjSSytCDMOvvv8k9cgSVhwf+991XrGN8Bw5EW7s21sRE0n/5xS0Ky5jOngNAVz/MxZGUs4heULs1KlsWHg3t909x1hECPNr2UbQqLdsvbmfPpT3lFlJ23vpBfaOGzsJGNZVjyqjl0iWUvEJNQhRH4n/mAuA3bBjGpqXv1amrV4/Ah8cDEP/Rx86CYaLssg8dInbkXVxeuhTFbMbYujVBEycS/Pzz+N01Ek1AAOYLF7j48lTOPf4E1oxMV4cshKhG3DohfPfdd2nevDn169cnIyODli1bcsstt9CjRw9ee+21Ep/vhx9+4Pnnn+eNN95gz549tGvXjkGDBjmrl17LZDIxYMAATp06xX//+1+OHTvGvHnzKn100jFl1NOaSnJeQhhoLP76EYfUFSsB8Bs6FG1AQLGOUel0BIweDcDlpd85Rwhr8pRR89m8KaP1a9gIoUoFXScB4OkVBxRvHSFAmE8Yw5sMB2DmPzPL7RPuHOf6wZo9XRRAExSEymAARcEsPeFEMeVGR5Px+++gUhH06KNlPl+tRx5BGxyM+exZUpYtL4cIRdbevZwZ+xDmc+fQhYXRYNFCGv53OSEvPE+tRydSd8YMGm/6neDnnkOl05GxaROnH3wQixstfRFClI1bJ4R6vZ558+YRExPDzz//zOLFizl69CjffvstmuuU2i7KrFmzmDhxIuPHj6dly5bMmTMHT09PFhRRdW3BggUkJyezatUqevbsSUREBL1796Zdu3ZlfWol4uhD6GG6TFLeGsJAj5IlhLbMTNJ+/RUAv0LWZV6P/10jQa0me98+mphTADiTnFWic1QXitXqXONV46aMArS5BzwC8fS1fwiS9fffxU7uHmv3GB5aD/Yn7Gf96fXlEo67rB+EvF6Eso5QlFDSfPu/Tz4DBmBo1LDM51N7eVHr8cfs5/7Pf7Dl5JT5nO4sNzqas49MxJaZiWeXLjRc8SNe3boV2E9tNFJr0qOEL12KJiiI3CNHODPxUazp6S6IWghR3WhdHUBV0KBBAxo0KFuBD5PJxD///MPUqVOd29RqNf3792f79u2FHvPTTz/RvXt3nnjiCVavXk1wcDBjxozhpZdeKjIhzc3NJTc31/nntLQ0AMxmM2ZzyStzWm0KaTn2hei63GQu6+3X9dP6leh8aevWoWRloQsPR9u6Vcli8ffHo1s3sv/6i/C9W4A2nE7KKNXzqerMcXEoZjNotRAUWKnP0XGtir2mFnWHh/BI/wSVBizx8WQdP46+UaMbHhmgC+DB5g8y9+BcPt39KTeH3oxeo7/hcUVRFIXsvIRQ27xZjbyfrqWpUwdiY8k5cxZ9x45lOlfl3C/ClayXL5OWt0TB76Gxpf67vvZe8Ro2DO3ceVguXiRp6VL8H3ywfAJ2M9bUNM498SS2zEyMN91E6Of/wubhge06f0/a5s2o983XnH9wLLlHjnD2qaepO+fL6/aTrGzyu0UUl9wjlcftEsLnn3++2PvOmjWr2PsmJiZitVqpXbt2vu21a9fmaF5j7GudPHmS33//nfvvv5+1a9dy4sQJHn/8ccxmc5F9EN977z2mT59eYPumTZvw9PQsdrwOmWZw3AbmlAsk17FP2Ty46yDxmsKnuham3tff4AVcbNaUQ7/8UuI4fOqHUQfQbVgDN7fmVGIGa9aspaZ0ZXDwOHmS+oDJz49f8kZUK9uGCi72oDdHMkCnx6NWLlmXDOyeP5+Unj2LdWyoEoqPyofzmed5c/Wb9DL2KnUc2tRUGiUmoqhUbD51CsUNiq2EWCz4A0f++IMkQ+mT6atV9P0iXCdgyxaCTSZy6tbl97Nn4dy5Mp3v6nvFr3t3aq9YwcX/zOUvf3+oQglJdVFnyVJ8zpzBHOBPzJDb2b95c7GPNTxwP/Xn/IfsHTvY9cILJA0cWHGBlpL8bhE3kpVVM2eLVUVulxDu3bs335/37NmDxWKhWbNmABw/fhyNRkPHMn66Xhw2m42QkBDmzp3rvOb58+f56KOPikwIp06dmi+pTUtLo379+vTt25egUjQ5P52UBbv/xEuvRqtkkarxBuDOAXcSYCzeOkBrejqxr9rXXN701FPoIyJKHIetTx9iV/+ER3IiTdLOE+0XRudb+hHiYyjxuaqytJUriQf8mjXj9ttvr9Rrm81mNmzYwIABA9AVo+F0Wag8D+B1eAlZlwxEpKVRtyTPNQbe2vkWf1r/5P9u/b9i34fXyty0iYuAoXFjbhs+vFTnqG6Sz58nedcuIry86FrG+6sy7xdR+RRF4czsLzED9R95hNZDhpT6XIXdK7Z+/Ti9eTMkJ3OzWo1PJf++q+4yfv2VuP37QaOh4Zdf0qIUfVTT69bl0stTCfp9E23uvx/Pzp0rINKSk98toriSkpJcHYLbcLuEcNOmTc6fZ82ahY+PD19//TUBeUVQLl++zPjx47n55ptLdN5atWqh0Wi4dE0xh0uXLhEaGlroMXXq1EGn0+WbHtqiRQvi4uIwmUzo9QU/4TcYDBgMBZMknU5Xql+sGWb7+q5QD4U0i30toVqlJsgrCI26eJ/oZm3fDhYL+shIvJo0KXEMAPj54X1zL9I3/Eb/y8eJ9gvjQpqJeoHepTtfFWXNG6UyNKjvsn8IS3uvlEivZ/Ha8A0J+yBn10602AsIFcfIpiP54fgPHLt8jH/t+xfv9HqnVCGY80bmPdq0cZs3Hcb69qnv1ri4cnvOlXK/iEqXtXs35tOnUXt6EjBsGJpy+DvOd6/odAQ++AAJn/2L1G++JeDOO1HVtCkfFcSakUHCu+8BEPToRHzaty/VeQKHDyf3n39IWf5fEt6cTqPVq1B7eJRjpGUjv1vEjcj9UXncuqjMzJkzee+995zJIEBAQADvvPMOM2fOLNG59Ho9HTt2ZOPGjc5tNpuNjRs30r1790KP6dmzJydOnMBmszm3HT9+nDp16hSaDFYER0GZ+oZskvISQH+Df7GTQYCMvOfs069fmWLx7nsrAJ0v2Nd9nU6qeVMFzHktJ2pchdFr+dbF2Pc+NHortqwcsvfvL/ahGrWG17q9hgoVq2NWs/PizlKF4Fg/aGzVslTHV0e6elJURhRP6k//A8Bn8GA03hXTksX/vvtQGY3kHD5M1s7rt2ASVyT95z9Yk5LQR0QQ/NhjZTpXyEsvoQ0NxXzmDAmff1FOEQohahq3TgjT0tJISEgosD0hIYH0UlTmev7555k3bx5ff/01R44c4bHHHiMzM5Px4+19mcaOHZuv6Mxjjz1GcnIyzzzzDMePH2fNmjW8++67PPHEE6V/UiXk6EFYz5BJsqPCaAlaTigmExl/bAHAp38ZE8I+vUGlok78GWplpXAmqeb1UTLV1Kb0hVDd/Byeofb7K/OXZSU6tn1Ie0Y1GwXAW9vfIsdSskqFiqJcaTnhBhVGHRy9CM2XLqFYLC6ORlRVislE2np7JV+/O4ZW2HW0AQH4jRgOQPLChRV2nZrEdO4cyYu+BiDkpRdRlfHDYY23N6Fv2pegJH/zDbmxsWWOUQhR87h1QjhixAjGjx/PihUrOHfuHOfOnePHH39kwoQJjBw5ssTnu/fee/n44495/fXXad++PVFRUaxbt85ZaObMmTNcvHjRuX/9+vVZv349f//9N23btuXpp5/mmWee4eWXXy6353gjjh6EdXSZXC5FD8KsqChsmZlogoLKXNpfGxiIR4cOAHSNO8TpGth64soIYQ1rSl+YgHC8Otv/PjN/Xwcl7C34zE3PEOIRwpn0M8zdP7dEx5rPX8CanAxaLYa89cHuQBscDDodWCxYiuh/KkTG1q3YUlPRhoTg2aVLhV4r6KGHQKUi448/yD1xokKvVRMkfvklitmMZ/duePfpUy7n9OnTB6/et4DFQvz7H5TLOYUQNYtbJ4Rz5szhtttuY8yYMYSHhxMeHs6YMWMYPHgws2fPLtU5n3zySU6fPk1ubi47d+6ka9euzsc2b97MokWL8u3fvXt3duzYQU5ODjExMbzyyiul6oFYWo4RwmBNZqma0mdu+wsAr+7dUanLfjs5/gHsGH+8xk0ZtWZk2pMUQFfTp4zm8R47DYDsi7lYdy0t0bE+eh9e6foKAAsPLmR/QvGnnWbnFY8ytmiB2mgs0XWrM5Vaja5OHQDMblBVVZRO2lp7JWjf22+v8HYE+ogIvPvZlwNc/u77Cr1WdWc6d47U1T8BEPz00+W65rL2Sy+DVkvGH3+Q9fff5XZeIUTN4NYJoaenJ7NnzyYpKYm9e/eyd+9ekpOTmT17Nl5eFbOmoqpxjBDWUqWXaspo5l95CWEx2wrciFePHgC0TYzhXGLNaqhrPm8fHdT4+6Px8XFxNJVD16wD+hBfUFRkLX0XzCWb+tkvvB+DIwZjUSy8uOVF0kxpxTouOyoKAI8O7UsYcfUnzenF9dhMJjLy2hf4Dh5UKdcMuG80AKk//YQtO7tSrlkdJc2dBxYLXj164Jk3W6a8GBo1xP/uuwCI/+wzlBLO2BBC1GxunRA6eHl50bZtW9q2bes2iaBDSra9qEyAKs05QljsdhMpKeTkFe7w6lF44ZySMrZojtrPDy9LDrXOnyQ1q+Y0JTWfzVs/6Cajgw5efe1vOjNPpsPOL0t8/OvdX6eedz3OZ5znzb/eLNYbGccIYXm/qaoOnIVlZIRQFCJrxw5smZloQ0Iwtm1bKdf06tEdXVgYtvR00n5ZVynXrG4sSUmkrloFQK3Hy1ZIpii1HnsMlV5P9u5/nLN7hBAC3Dwh7Nu3L7feemuRX+7AkXD52tJIVpdshDBzx05QFPSNI9HlrZMsK5VGg1feNNv2CdGcTMwol/NWBaYz9oTQLdYPXsXrlt4AZFwwoPwxE9Iu3uCI/Hz0Pnx0y0doVVo2nN7A8uPLr7u/LSuLnGPHAPAoZbn26swxQmhykxFCa3o6SQsWcv7FFzn/4oukrl6NLTfX1WFVWel5zcB9+vcrl2n+xaFSq/G/5x4AUpaVrMCUu7j8/fcoJhPGtm3xqKA+yLratQkYfR9gr2QqhBAObp0Qtm/fnnbt2jm/WrZsiclkYs+ePbRp08bV4VWKlLw1hN62VOcIYZCxeA3us3bZy4h7dSuf0UEHx2hjh/jjxCbWnEqjZjeqMHo1r+7dURkMmDO15CZkw5rnS1xgpk1wG57t+CwA7+16j7/jil4Dk33gIFitaENDnevp3Imj0qjFDUYI03/7jZhBg4n/8EPSfvofaT/9jwsvvcype0aRGxPj6vCqHMVmI/13ey9enwEDKvXa/iNHgFZLdlQUOceOV+q1qzqbycTlpd8BEPjQ2Art1xg4fjzodGT9/TdZeTMphBDCrRPCTz75JN/XF198wZ9//smzzz7rNs0wHX0IPc0pzjWExZ0ymvXPP/ZjO3Uq15i8unUDoEXyaU5fSC7Xc7uSKa/CqM7NRgjVnp545fXiTD/vBcfWwsEfS3yeB1s+yMDwgVhsFp7d9CwnLhdesTB7j/2+dMfRQXCfEcLU1as59/QzWJOT0TdsSPBzzxE0aRKaoCByjx/n9Jj7MZ0+7eowq5ScgwexJiWh9vYu99/bN6INDsYnb+aNjBLml75hA9akJLS1a+M7cGCFXksXGorfsDsASPpqfoVeSwhRfbh1QliUBx54gAULFrg6jEqRmm3vVWYwpZSo7YQ1LY3c4/ZPeT073lSuMenCwzH5BaBTrGQeOFiu53YlxxrCGt+UvhCOHpUZqQ3sG355ETITS3QOtUrNjF4zaBvcljRTGhM3TORU6qkC+zkq6Hl2rtw3vFWF3jlCeBHFZnNxNBUjc9cuLkx9BWw2/O6+i0Y/rabWpEcJee5ZGq1aibF1a6ypqZx9/AmsGTVn2nlZZWzZCtiLd6lc8KGn/7323qJSXCa/lP/+FwD/u+6qlL+XoAkTAMj4/XdM52r2B0dCiOKRhLAQ27dvx+gGpeoVRSE1r6iMNTeZDMcaQo8bJ4TZe/eCoqALb2DvfVaOVCoV1lbtADAerRkJoWK1Oqs+umNC6N2nD6hU5JxJwuzZErKSSjV11Kg1MrvfbJoGNCUxO5GH1j3E4aTDzscVk4msPfZpUF4V3F+tqtLWrg0aDYrZjCWhZEl3dWBJTubClP8Dmw3fO+6gzltv5XsTrQ0OJmz2v9HWro0pJoaEf/3LhdFWLRlbtgDg3fsWl1zfq/uV4jLpv/3mkhiqGtPZs2Rt3wEqFf53lbz/cWkYGjWyL81QFBmtFUIAbp4Qjhw5Mt/XiBEj6NatG+PHj2fSpEmuDq/CZZmsmK0KKmykmu3l/LUqLT66G7dEyNqdN120Y8WMwnh3ti+qDz19FJut+pfHtsTHo5jNoNWiDQ11dTiVTlurlnMKZ7rPCFBr4fBq+PurEp/Lz+DH3AFzaR7YnOScZMatG8eak2sAyD54ECUnB01AAPrGjcvzKVQbKq0Wbe0QAMwXat6n//EffIglPh59o0bUmf5moYVRdCEh1Hl3BgCXlywl57isWbMkJ5Nz4AAAXr1udkkMKrUav+HDAUhducolMVQ1Kf+1T5/36tnTuf63MvjfZy8uk/Ljj9hMpkq7rhCianLrhNDX1xc/Pz/nV2BgIH369GHt2rW88cYbrg6vwqU4m9JncznvTgg0BhRrQXvWnj1A+U8XdajTy76OsFliLHGp1b9BvcnRcqJe3QpvBF1V+eQ1p874JxoGvGXfuG4qnNtd4nMFeQSxcNBCutfpTrYlm5e3vsz//fF/xP9pL5jh2blzhRZmqOr0de1vLM3na1ZhmeyoKFJXrwag7vvvofb0LHJf75498RnQH6xW4j/6uLJCrLIyt/0FioKheXN0eR8YuILfncPs8WzfjvnSJZfFURUoFgupK1YA4H/33ZV6bZ9bb0UbEoI1KYn0XzdU6rWFEFWP1tUBuNKiRYtcHYJLOQrKNPDIdlYYDfS4cYVRxWx29h/06FAxCaF3i+bk6Ax4m3M4s/sAdQd0q5DrVBZzXkEZvZtVGL2a9639iP94Jpk7d2L9ZBaaszvto4TLxsKkLeBVq2Tn03vzZf8v+XLfl8w7MI91p9bR+RcbbYCkFqGE2ixo1UX/issyZ3E2/Wy+rwuZF8gyZ5FjycGiWP6fvfMOb6ps//jnZDdpugcFWqBsZIMsEURxgSJOxPnixi36ul5F/fn6ihv3QHEP3IslIMiUvSm7UFbpHkmafX5/nCSAjLbQrOb5XFcu0uSc59wpaXLuc9/394tZa6ZZfDPaJbejb1ZfOqR0iIpEU9usKaxoXF6EsixT+PzzACRedhlxdfDQy/j3v6me8yfWBQuwb9mCoX37YIcZsViXLAHAdMaAsMahy84mrncvalaspPLXX0m79dawxhNOLPMX4C4uRp2SgvnsISE9tqTRkDTqKkrefIvyr78m8aLhIT2+QCCILGI6IczNzWX58uWkph6ZBFVUVNCzZ0927twZpshCg9+DsLnORpmq7oIy9q1bkR0OVAkJ6Fq2CEpskkbDwWZtaLFrI2XLVkKUJ4TOPQVA7CmMHo4+txW6Vq1w5udjXbiQhBFvwcGNULodplwP1/8I2rh6ralWqbm7x92cnXM2Ly14jvZ7lMr1o9YvKf36J9omtyUjLgO17/1tc9koshVRZCui3FFep2OsKloVuN8yoSWjO4zminZXoFPr6hVrKPG3nrkakdKoddFi7GvXIRkMZDxwf5320eXkYD7vPKpnzKBs8sc0fWFCcIOMUGRZxvq3LyFsYJugkyHxkkuUhPCXX0i95ZaouMgSDCq+UzxVE0eORNKF/vMk6YorKXn3PWpWrsS+ZSuG9u1CHoNAIIgMYjoh3LVrFx6P56jHHQ4H+xrRidTxqPS1jDbVWSn31t1ywj+HEte5c1CNjR1tO8KujXjyNgbtGKEiUCGMQUGZwzEPPYfSSR9SNWMmCRdeCKO+gI/Og4LF8N0Y5Wd1/T+WOqV24o2U29nrvh1rchyVWXpq3BbWFa874X6J+kRyzDk0Nzcn25xN8/jmmHVmDBoDKklFlbOKgqoC1hWvY1nhMnZV7eL5Zc/z2abPGN9/PAOahrfacjz81hONqUJY8t67ACSPuqpeQlapN99E9YwZVE6dSvqD49BmhK9dMly49uzBvf8AaLVBa/OvDwkXXMDB/z6Hc/sO7Bs2Etelc7hDCjnusrKAyE+oxGT+iTYzA/PQoVTPmEHFlG9oMn58WOIQCAThJyYTwl9//TVwf+bMmSQmJgZ+9ng8zJkzh5YtW4YhstDinyHM1Fgp9dS9QlizTkkIDV27BC84wNi1K8z6HnN+9AtCOGPUlP6fJAwbRumkD7HMnYvHYkGd0RFGfwNfXAZbp8Ov98Alb8NJXGiwLlwIQLOhw1kw+mnyK/PJr8qnpKYE2admqlPryDBmkGnMpImpCYn6xBMteQQWp4Xfdv7Gh+s+ZJ9lH7fPup1/nfYv7u95f6ACGSk0tgqhbdUqalasRNJqSbnp5nrtG9elC3Hdu1OzZg1Vv08l9aYxQYoycrEu+RuAuG5dTzh3GSrUZjPmoUOpmjqVyp9/jsmEsHrmTPB4MJx2GvrWrcMWR9KVV1A9YwZV06aT+eijYalUCgSC8BOTCeFIn8qZJEnceOONRzyn1Wpp2bIlr7zyShgiCy0VvpbRNJWFbT59oTq1jK5Xqi51meE5FZr2U65kp5fux22xoImPD+rxgkmgQpgT2wmhvkMHdK1b49yxg+pZs0m6dCS0PAOu/AS+uRbWfqUkgxe9Xu9KoXWBkhCazjwTtUpNm+Q2tEluOKXReF08ozuM5pLWlzBx1US+3vw1n2z8hIKqAl4c/CJ6tb7BjnWqHF4hlGU56lvyyr/4AoCES0aclCBK4siRAUGaWEwIbUuVhNDUN3Ja7xNHXkLV1KlUTZ1K5qOPhMUXMZxU/q4oIydcdFFY4zD164c6PQ1PcQmWhYtCPssoEAgig5hUGfV6vXi9XnJycigqKgr87PV6cTgcbNmyhYvC/CEdCip8HoQpUvUhUZlaEkKPxYpj+w5AufIeTFp3aElRXBIqZA6uWBPUYwUTj8WKp6wMAG3z2J0hBOUijF+8oOq33w490f5CGPkuSCpY/QVMuQ6cdVeXde7dizM/H9RqTP2DOyNl1Bp5vO/jvDjoRXQqHX/u+ZNx88bh9ESOdLsmKwskCdluD7z3ohV3cTFVPhXElGuvPak1Ei68AEmrxbFlC/bNmxsyvIhHlmWsy5cDYOwbOd6cpv79Uael4amowLp4cbjDCSmu/fupWbkSJImEYReGNRZJrSZxuHK+U/nbr7VsLRAIGisxmRD6yc/PJy2tfsqGjQm/qEySXEW5um4VQvumjSDLaLKyGtyQ/p8YtGr2ZbYC4MDSVbVsHbm49inVQXVSEmpz7R6PjR3/FXHrkiW4Dhw49ES3UcoMocagtI9+PhKq6yZL7ze5NvboEbLf8YWtLuSdoe+gV+uZv3c+Tyx8Aq/sDcmxa0Ol0wX+PqN9jrD8u+/A7SauRw8MHTue1BrqxETiz1ZsTyp//a2WrRsXroICPMUlSFotcd26hTucAJJGQ8IFFwCHqmWxQtW0aYBij6PNzAxzNJA44mIALH/OxVNdHeZoBAJBOIi5hPCNN97AbrcH7p/o1tjxt4wmeCvrrDJq37QJAMNpnYIbnA9LrqJ6Zl93YnGQSMbl9yCMcUEZP7rsbIx9+oAsU/HTT0c+2WE4XP8zGBJhz1J4byDsnFfrmtUz/wDAfP75DR/wCeib1Zc3hryBRtIwfdd03l7zdkiPfyIawxyh7PVS+aPyHkkeffUprZVwoVKJscyZE5gpjQVsK1YCYOjSBZU+ctqaARKGDwOges4cvDU1YY4mdBxqF40Mqwd9x47o2rRGdjiEJ6FAEKPEXEL42muvYbVaA/ePd5s4cWJ4Aw0BfpVRo7uSMnXdVEYdeXkAJ32lvr7oOp2m/Ju/PSTHCwbOgMJobLeLHk7SlYoJc+X3PyB7/1FVa9Efbp4NGZ3AWgSfjYQ5/wcu+zHXch08SM3q1QCYzzs3mGEfkwHNBjC+v6LO98G6D1iwd0HIYzgWgTnCKDanr1m5EtfevahMJsznntr/rWngQCStFufu3Up7cYxgW6kkhMZevcIcydHEde+OtlkzZJsNy7x54Q4nJDi2b8exeTNotSScd164wwF8rfwXjwCg8rfYqqALBAKFmEsI8/PzA76D+fn5x701dg9COKQyKrsqsPtUHVMNJzamt2/yJ4ShqRCmd1fU58xlB6O2lcXl9yCMcYXRwzGfey6qhARc+/djXbTo6A3S28Gtf0LPGwEZFrwC7/SD7bOP2tR/RTuuR4+wtV9d2vZSRncYDcB/Fv6HIltRWOI4nECFMIpbRit++QUA8wXno4qrn0flP1HHmzD2U0RVqufMOeXYogXbyhUAGHtHXkIoSRIJw5UqWeXU2Ggb9b/O+IEDUSclhTeYw/DPdtuWLsVVWBjmaAQCQaiJuYRQcIhKmyKCYfFUAGBQ6YjTHP+ky+tw4PAlyoZOoakQdmyfTVFcEgC2vOgUg3AKhdGjUBkMisIoUPbpZ8feSBsHI96Aqz6D+CZQng9fXA5fj4YDawObVfpsZMznh/dq+4O9H6RDSgfKHeU8uuBRPN6jPU5DyaEKYXS2jHrtdqqnzwAUI/OGwK+gaJnzZ4OsF+m4S0pw7S4ASSKuR49wh3NM/Amh9a/5eKqqwhxNcJFlOfCe9r/uSEHbrBnG3r1BlqmaOi3c4QgEghAT0wmhx+Pho48+4pprrmHo0KGcffbZR9waOxU1LvQ4qZAdgNIueiJ5esfWbeDxoE5KQhOiSkzLVBO7k5VKx74Va2vZOjIJzBCKCuERJF9/PahUWBcuxLFt2/E37HQJ3L0c+t0Fkhq2TIP3B8HXo7H/OQX7+vWg1ZI4YkTogj8GerWelwa9RJwmjuWFy/lw/YdhjSfaK4SWBQvwWq1osrKUE9UGIH6IkhDWrF2Lp7KyQdaMZGp8s9f6Nq1RJySEOZpjY2jfDn3btsguF9WzGvf8mmPbNpy7diFptcSfdVa4wzkKs0/xtPqPP8IciUAgCDUxnRDed9993HfffXg8Hjp37ky3bt2OuDVmnG4vNqeHJCyU+9pFU+JOrLhqz/MJynTqGDJfM5VKwpqdC0D5uo0hOWZDIns8gQqNmCE8El3z5pjPOQeA0k8+OfHGhgS44H9w59/Q5SrFnmLLNCpe+zcA5h6t0OjDLxTSMrElT/Z7EoD31r3HjoodYYtF2+xQhTAaRVSqZ8wEIOH885FUDfNVpW3SBF1uLsgy1mXLGmTNSMafEBqC7Bl7qvirZVWNvG3Un/CazjgDdbwpzNEcjXnoUJAkatauFW2jAkGMEdMJ4TfffMO3337LlClTmDhx4lHCMo0Zv6BMqqruHoR2n6CMPkSCMn407doDIG/bGtLjNgTuoiJklws0GjRNmoQ7nIgj9eabAKj8+Recu3fXvkN6O7h8Ety1DE+n0VTuUlqck+KWwMttFQGalZ+CLXzeexflXsTg5oNxe908vfjpsFlR+FtGvVYr3ihrxfPa7VjmzgUg4YKGVY41+eYIbUv+btB1IxH7uvUAxHWJ9IRQURu1/r0Ud3FxmKMJHv55Z3OEiMn8E21GBnE9ewIItVGBIMaI6YRQp9PRpk2bcIcRFip9pvTNdTZKfQlhrQqjvrY+Q4cOwQ3uH6T36AKAubBASa6iCKe/XbRZUyTf71lwiLju3TENOhM8HkreeafuO6a1paKqN16XCl2TJEzd24LsgZ1z4bd7leTw0xGw9H2oKAjeCzgGkiTxRL8nMGqMrClew7dbvg3p8f2oDAbUPgGtaJsjtC5ciNdmQ5OVhaGBuzWM/ZWE0LpkSYOuG2nIXi81GzYAENe1S5ijOTG67GzFI9Hrpco3Y9fYcO7ejWPLFtBoArOskUiCT6lZtI0KBLFFTCeEDz74IK+//npUtlOdKn4PwmZ6W8CU/kQKo7Is49ymWD/oQ5xEt+vWHqvGgMbjxr4jfC14J4PLLygj5gePS/o99wKKYXjNhrq1BXtraij9+BMAUu97BGnsIrhnFZz9JGR2Aa8b8v+C6Q/DxC7w7kCY+z/YvwZC8PfexNSE+3reB8DEVRMptIan/SogLBNlc4TVf/qqg+ed2+Dt6aY+fUClwpmfj+vgwQZdO5Jw7t6Nt6oKSa9H37ZtuMOplcbeNlrlS7BMffpElLroP/Hbu9hWrmzU1VqBQHAkMZ0QLly4kC+//JLWrVtz8cUXc9lllx1xa8z4E8ImGmudWkY9JSWKCINKpczghJC2TczkJykntvuWR5ewjHOv35RezA8ej7gunZWTQVmm8OmnkT21q3OWffoZntJStM2aBeTSSW0Ngx6CsQuV5PC8/0LOAGXe8OB6+OsF+GAwvNYZpj4EO/4EtzNor2tU+1F0Te+K1WXllRWvBO04JyIazellrxfL/PkAQRHeUCcmYjhN8Te1LV3a4OtHCvb1SruooVMnJK02zNHUTsKFF4BKRc3atYHOisZE9SzFMiccXqn1Qdu0qTJzKssxZc8iEMQ6MZ0QJiUlcemllzJ48GDS0tJITEw84taY8XsQZqgtlAVEZY6fEDq2K9VBXXY2Kr0++AEehlatoqpZKwAKV60P6bFPFVeBcmKjy84JcySRTeajj6Aym7Fv2EDZxx+fcFtnQQEl774LQPp99x77ZDe1NQy4B26aDg9th5HvQoeLQGuEqr2wfBJ8fim81AZ+H6dUDhsYtUrN+H7jUUkqZuyawcqDKxv8GLURjRVC+8ZNeEpKUBmNQTNT969rW7UqKOtHAjX++cEIbxf1o0lPx9SvL0Cjsz1wHTiAfd06kKSAkFYk428brZo5M8yRCASCUKEJdwDh5ONaTjwbMxU+D8I0lYVy/wyh/vgzhA5fu6iubXhmLnXtO8DaObi2RJcXoagQ1g1NejoZD/+bwifHU/Tqaxg6dw6IfxyO1+lk/2OPIzscGPv3I+Hii2tf3JQK3a9Rbq4ayJ8Pm6fClulgLYIVHym3pj1gwL2KzYWqYeY926e05/K2l/Pd1u94YdkLfD38a9QNtHZd8CuNOqOoQmj56y8ATGcMQNLpgnKMuJ494JNPqFm1OijrRwI1630KoxEuKHM4CcOHY128hKqpU0m74/Zwh9Ng+NVF43r1RJOeHuZoasd83nkUvfwKtmXLcZeXo0k+sb6AQCCIfmK6QhjLVPkqhElUUaque4Uw1PODfrJ6Kyc1Cfvyo2rmMzBDmC1mCGsj6YorSBw5Erxe9t51N9a/j2znk10uDjz6GDUrV6Iymch6+un6z5dp46Dd+Yrh/YNb4IZfofPloNbB/tXw/Rh463RY8xV4G0Yd9O4ed2PWmskry+Pn7T83yJp1JRorhP6EMH7w4KAdw+gzaXds24anujpoxwkXstOJY5OiCh0tFUJQ5tckrRbHtm3Yt0SfqvTx8M8PJpwb2e2ifnQ5Oeg7dACPB8u8v8IdjkAgCAExnRD26NGDnj17HnXr1asXZ5xxBjfeeCNzfdLnjQ1/y2iCtyIwQ3giUZlDCWF4xAk6n9EDl6TG6LBRuSs65ks8FiueMsX+QNtcVAhrQ5Ikmjz9FMY+ffBarRTceiuFz/0P67JlVM2Yya6rR1M1bRpoNDR/6010LVqc2gFVKsgdDFdMhnGbYfCjYEiCsh3w81j48BzYs/yUX1eKIYWx3ccC8MbqN6h2hi4BOTRDGB0JobukJDD7Zho0KGjH0aSno83OBlmmZk10zSXXBfuWrcguF+rEROV1RgnqhARMg5X/98YiLuMuKaFmpdKabI6ShBAIKKFaGuk5kEAgOJKYTggvuOACdu7ciclkYsiQIQwZMoT4+Hh27NjB6aefzoEDBxg6dCi//PJLuENtcPyiMshVuH1VluPZTsiyfCghDFPLaJNUMweSFB+/bYtCP4t1Mrj2KdVBdVISarM5zNFEByqDgexJH5Aw7EJwuSj//HMKbriRffffj33jRtSJiTR/43VM/fs37IFNqTDkMXhgAwx9GnRm2L8KPhoKv94LDsspLX91h6tpmdCSMnsZkzdMbpiY64C2qZIQeisr8VhO7TWEAsuChYAihKLNyAjqseJ6dAegZnXjmyO0b/AJynTt2uAqrcEm8TC10WjqBjke1bPngCxj6NIlULGPBuKHKAmhdeFCvM7giW8JBILIIKYTwpKSEh588EEWLFjAK6+8wiuvvML8+fN56KGHsFqt/PHHHzzxxBM8++yz4Q61wfFXCO2eSgBMagN69bHFYtxFxYqxtVqNrlWrkMX4T6w5irrpwSgRlnH5PQij6Ap9JKDS62n26qvkTP6I+LPOQpuTg75tW1JuvJFWv/6K+eyzg3dwvRkGPgD3rITu1ymPrfoU3h8E+07+QoRWpeWBXg8A8MWmLzhoDY3dgTrehNonkBUNVcLA/ODg4FUH/Rh9Bty21Y1vjjAgKNMletpF/cSfdRYqoxHXvn3UrFkT7nBOGb+fX6Sri/4Tw2mnoUlPx2uzYVu6LNzhCASCIBPTCeG3337L6NGjj3r86quv5ttvFTPp0aNHs2XLllCHFnQqbU5AxuK1ApByAlN6x3bFkF6Xk4MqSCIPdSG+Ywclnm3bwhZDfXCK+cFTwjRgANnvvUubP2aS+9uvZD72KNrM4FaNApgzYeTbcOPvkNBMaSP96DxYNumklxySPYTu6d2xe+y8u/bdBgz2xGia+ecII1tYRna5sC5UKoTmIM4P+onrqswl2zdsbBSVqMMJCMpE0fygH1VcHPFDFSXOqt+ju23UU1GBdZmSTEXL/KAfSaUK2L6ItlGBoPET0wmhwWBg8eLFRz2+ePFiDAYDAF6vN3C/MVFR48JMDRUq5UQo2ZB23G2dYRaU8dOqt3JyYy4soMZZu1dduBEVwkZAqzNh7CLoNFIxu5/2EMx4HLz1f/9JksS43uMA+Gn7T+ys3NnAwR4bXZTMEdasWYPXYkGdnIwhBJUtfdu2SDod3upqXLt3B/14ocJrs+Hcoby34nx+i9FG4kUXAVA1Yway2x3maE6e6rnzwO1G364dupYtwx1OvYn3zRFWz53b6C6aCASCI4nphPCee+7hjjvu4L777uOLL77giy++4L777mPs2LHce++9AMycOZPu3buHN9AgUFnjIkWqosyvMGqsg6BMmOYH/bTwJYRNLSWs2F4Y1ljqgt9cWScsJ6KbuGS48hM4Z7zy899vw7c3gMte76V6ZPRgSPYQvLKX11e+3rBxHodoURr1q8qa+vdHUgffmkPSatH7ug5q1m8I+vFChWPbNpBl1GlpUWFxcCxM/fujTk7GU1p6lNpwNHGoXfS8MEdycpj690cyGHAfOICjEXZKCQSCQ8R0QvjEE08wadIkli1bxr333su9997LsmXLmDRpEv/5z38AuOOOO/jtt9/CHGnD4vXKSkJIdd0URv0ehK1bhyS+46HNzMRhMKGWvaxfEvlzhIEKYXNRIYx6JAnOfBAu/0ixqNj8u5IUuusvtnBfz/tQSSr+3PMna4rWNHys/+CQ0mhkt4xal/4NgLFv35AdM+60zgDYNzSehNC+WTlxN7RvH+ZITh5Jq8V8wfkAVP3+e5ijOTk8FivWRYuA6FIXPRyVwRAQ8BJtowJB4yamE0KAa6+9liVLllBWVkZZWRlLlizhmmuuCTwfFxfX6FpGq+1uZBmlQugzya6TwmiYLCf8SJKEJ6clAAfWbAxrLLUhezyBE3BRIWxEdLkCrvsRNHGwbSb8eAt46tfS1jqpNSPbjATgtZWvBb0VKxoqhN6aGmrWKnNvpn6hSwj9rak1jSghdGzZDIC+Q/QmhHCobbR61iy89vpX48ON5a95yE4nuhYt0LcL73fnqRBoG/1TJIQCQWMm5hPCWKSiRqlqNNFYKfe3jBqObUrvPngQr8XiUxhtGaoQj0vyaUqLl2p3PkVVkXuS4C4qQna5QKNB06RJuMMRNCStzoSrv1QqhZt+gV/uqreJ/Z3d7kSv1rOqaBXz9swLSph+oqFCaFu1ClwuNE2aoM3JCdlx47r4KoSbNiF7In8uuS74Dd0NHTqEOZJTI65HDzRZWXitVix/zQ93OPWm+o9ZgNIuGm3WH4cT7xN4sq9fj6uoKMzRCASCYBHTCaHH4+Hll1+mT58+NGnShJSUlCNujRW/B2FTrTXQMnq8hDDQLtqiRVgVRv0kdVJOclpUFTI7L3K/nPzzg9pmTUMyDyUIMW3OUeYKJTWs+wbmv1Sv3TNNmVzXUbG1eGP1G3hOQqSmrvgTQk9ZGV6bLWjHORX8svamvn1DevKsa9UKyWhErqnBuTM0Ij/BRJblwKyXPopbRkFRuUwcPgyIvrZRb00NlvlKEhut84N+tBkZgUq63xZGIBA0PmI6IXzmmWd49dVXGTVqFJWVlYwbN47LLrsMlUrF008/He7wgobfgzBDY6XUVyE8XsuoY0dkKIz60bdVWm9aVhXyx6bIFZbxzw/qxPxg46XDcLjYJwwz73+w6dd67T6m8xjMOjPbK7YzNT948vrqhARUPi9CvxVKpBGO+UEASa3G0K4dcKiyFs249u3Da7Eogjlh9IxtKBJ8baOWv/7CU10d5mjqjmXhQuSaGrRNm2LoHJ1Kr4dj9rWNWkTbqEDQaInphPDLL79k0qRJPPjgg2g0GkaPHs2HH37I+PHj+fvvv8MdXtCo9CWE6SpLraIyTp8ce6RIZvtnMTJtZazcvJ9quyvMER2bQIUwRySEjZqe10Pfscr9n26HwrqLHSXqE7mlyy0AvL36bZye+gvU1BW/F6Zr756gHeNk8Vgs2DcoM8Gmvn1Cfnz/rJ1/9i6acWxWXoOuTRskrTbM0Zw6+vbt0bVujex0Uj1rdrjDqTOBdtFzz43qdlE/8UOUhNC6ZElUznMKBILaiemEsLCwkC6+Voj4+HgqKysBuOiii5g6NboNcU+EYkoPSVIlFaoTzxD6/bl0LVqEJrha0KSkoE5JQYVMk4pC5kRo26irwG85Ebp5KEGYOO+/kHsWuGzwzTVQU1HnXUd3GE1GXAb7rfv5dsu3QQtR6xM2chZEXkJoW7ECPB602dmB9tZQ4p+186tzRjONQWH0cCRJIvGi4QBU/R4dat9epzOgyGk+//wwR9Mw6Nu3R9M0C9lux7p4SbjDEQgEQSCmE8LmzZtz4MABAFq3bs0fPs+g5cuXo9frwxlaUPHPEKqowuu7eplkSDrmts5d/gphZCSEcKhttEVVId+vjMwWuECFUCiMNn7UGmWeMKkFVBTAb/dCHZVD4zRxjO2uVBg/WPcBVpc1KCH6W5f9rcyRRGB+MITqoofjn7XzV9eimcaiMHo4/rZR65K/cRVG7piAH9uSJXgtFjQZGcR17xbucBoESZIwn+VrGxVzhAJBoySmE8JLL72UOXPmAIpJ/ZNPPknbtm254YYbuOmmm8IcXfDwzxB6JGUmI1FjQqs6ur3I63Ti8iXMkVIhhMMSwupCFu0oYV9FTZgjOhpXQQEAuhAqJgrCSFwyXPExqDSK8ujKj+u868g2I2mZ0JJyRzmfbvw0KOH5W5edEdgyemh+sF9Yjm9o1w4kCXdxMe6ysrDE0FAEKoRRrjB6OLrsbOJ69wJZpjIKPIGrZvrM6IcORVI1nlOs+CFnAWCZNy/oVjkCgSD0NJ5Pq5NgwoQJPP744wCMGjWK+fPnM3bsWL7//nsmTJgQ5uiCh79CaJMtAKTok465nWvPHpBlVCYT6tTjG9eHGr/ATTd3KbIMP0ZYldBTVYXH136say4qhDFD814w9Gnl/ozH4GDdvDI1Kg1397gbgE83fkppTWmDhxaYIYywllFPVRWOPKWqZexzelhiUJlMgYQ5mquEHoslUAGOdoXRf5I0ciQAlT//EtHJiOxyYfFdZI52ddF/YuzTBykuDvfBg1H9dyIQCI5NTCeE/6R///6MGzeOiy++ONyhBJXKGhda3FRLyixhctyJBWW0LXIiajDeLyzTsuogAF8s3Y3DHTkeYv52UXVqKiqTKczRCEJKv7ugzbngtsMPt4DbUafdzmtxHp1SO2Fz25i0flKDhxVICPftiyi/vZo1a0CW0bbIQZuREbY4DO2jf47QsVVRSdVkZqJJPrZqdLRiPv98JL0e544dAQGiSMS2fDmeykrUyckYe/cKdzgNikqvx9S/P6BUCQUCQeMiJhPC+fPn1+nWWKmscZJENeW+dpZU47FPxALzgxHULgqHKoTasmJaGrwcrHLwy+r9YY7qEAHLiWyhMBpzqFRw6XtgTIOiTfDXC3XaTZIk7u95PwBTtkxhn6VhTeQ1TZqARoPscuE+eLBB1z4VbKtWAWDs0TOscTQGpVH75sY3P+hHbTZjHjoUgMqffw5vMCeg6g9/u+g5SBpNmKNpeOLPUkzqLfPEHKFA0NhofJ9YdeCss84KVLyO134iSRKeCLqS3pBU2FykStWHTOlrqRBGWkKoTkhAk5mJ++BB7siReHQrvPfXDi7v1Ry1KvyVTGE5EeOY0uCiV+HbG2Dha4pfYbPaqwX9m/anX1Y//j7wN++seYfnBj7XYCFJajXaZk1x7S7AuWcv2qZNG2ztU6FmpZIQxvUKb0LYGJRGHQGF0cYzP3g4iSMvoWrqVKqmTiXzkYeRdLpwh3QEssdD9Wx/u2jjUBf9J/GDlYSwZt063KWlaCJolEQgEJwaMVkhTE5OJjs7myeffJJt27ZRXl5+1K0sysUFTkRFjYtkqZoy9YktJ5wF/oSwZahCqzN+YZmzDBYS47TsLLHy1bKCMEelELCcEKb0sUunS6DzFSB74aex4Kqbd9d9Pe8D4Lcdv7G1vGGN0v0WKJHiRSi7XNSsV3wbjT3DnBD6lUZ37kR2Bs8PMpj4W0b17duFOZLgYOrfH016Op6KCqojUOmyZvVqPCUlqBISwuKnGQq0mZnoO3UEWcYyf0G4wxEIBA1ITCaEBw4c4IUXXmDJkiV06dKFm2++mcWLF5OQkEBiYmLgdjK8/fbbtGzZEoPBQN++fVm2bFmd9vvmm2+QJImRvuH5YCHLMpU2FykcViE8XkIYqBBGnlKmvnVrAKTd+Yw7VzkBennmFsqs4T+ZExVCAQDDXoL4TCjZAnPrVu3rnNaZc1uci4zMm6vebNBwIs2L0J6Xh2y3o05MRNeqVVhj0TRtispsBpcLx86dYY3lZJBlGceOHcChi2WNDUmjIWGEMt9f+cOPYY7maKqmzwDAPGRIxFUvGxLzWWcBYo5QIGhsxGRCqNPpGDVqFDNnzmTz5s107dqVu+++m+zsbP7zn//gdrtPat0pU6Ywbtw4nnrqKVatWkW3bt04//zzKSo6sXn6rl27eOihhzjzzDNP6rj1ocblwenxkiJVBSqEyYajBQi8DgfuA4rnU6S1jALo2ypzhI5t27m2bw4dsxKorHHx8Pfr8HrDq0InLCcEABhT4KKJyv3Fb0LB0jrtdk+Pe1BLaubtnceqg6saLJxAhTBCvAj984NxPXqEXZ5fkqRAZc2xJfraRt1FxXirq0GtRteyZbjDCRpJV1wBgGX+/IAlUiQgu91UzVASwoThw8IcTXCJ9yWE1kWLoraaLhAIjiYmE8LDycnJYfz48cyePZt27doxYcIEqqqqTmqtV199lVtvvZUxY8bQqVMn3nvvPYxGI5MnTz7uPh6Ph2uvvZZnnnmG3Nzck30ZdabS50GYpqqmTHX8CqGroECxnIiPR51y7ApiONH5KoSOHTvQqFW8eHlXdBoVs/MO8vqcbSe1ptvjpdruOqWEUnY6A+bJWmE5IegwDLqNBmT45U5w1e6Z2SqxFZe2vRSAF5e/iFf2NkgogQphhCSEkTI/6CealUadO7YDykUoVSOuTulbtcLYpw94vVR8/0O4wwlg/XspntJS1ElJASXOxoqhc2fUqal4LZbARR2BQBD9xKSojB+Hw8EPP/zA5MmTWbJkCcOHD2fq1KmknEQC5HQ6WblyJY899ljgMZVKxdChQ1myZMlx9/u///s/MjIyuPnmm1mwoPaefIfDgcNxSMren7y6XC5cLlet+5dUKSekTTTWQIUwQZNw1L62nfkAaHNyTrpiGkxUvuqb++BB7KWldMhM4OmLOvL4zxt5fc42rA4XDw5tg0Z9/GsehVV25m0pYdGOUtbtreRAlR1ZBpUEuWkm+rRK5qIuWfRukVRn2w1nQQF4vUhxBuSkpDr9n4QKfyyRFFNMcM6zaHb8iVS6Hc/c5/EOebLWXW4/7Xam75zOxtKN/Lz1Zy7OPXUrHFVWFqAkhHV5DwTz/SLLcuBkUte1a0S8JzW+roOavLyIiKc+2Hzzg9rc3LDEHsrPFvPll2FbtoyK778n8ZabI0LNs+K33wAwnX8eboAoe//UF+PAgVT/8guVc/5E16v+9hriu0hQV8R7JHSE/5M0DCxbtoyPP/6Yb775hpYtWzJmzBi+/fbbk0oE/ZSUlODxeMjMzDzi8czMTDYfx8R14cKFfPTRR6xZs6bOx3n++ed55plnjnp87ty5GI3GWvffVikBahLkcqp8M4SrFqxis+rIGJP/mk86UKzVsn7atDrHF0paJSSgrariry+/xN6iBSbgohyJ3wvUfLhwF1NX5nN2Uy9tEmVMGrC5ocAisbNaYlulxD7bsZM8rwzbi61sL7by1bK95Jhkhud46ZBUe+XQuGULzQF7YiLTp09v2BfcQMyaNSvcIcQcTdKvpq/ldaTFb7KoNJVKY8ta9xmoGchM90xeXvoy7jw3ekl/SjFIDgdtAW9FBTN++BFvnKFO+wXj/aItLaVVaSletZp5e/Yg+6rq4URfUkILoHr9eqZF6Gfe8ciYO48koED2sjqMsYfis0Vyu8k1GuHgQea//jrWjh2DfswTxuNykTtjBmpgY3IyK6LsvXMyxJvjaQoUT5/O8s6nnfQ64rtIUBs2my3cIcQMMZkQ9uvXj5ycHO699156+a5uLVy48KjtRowYEbQYqquruf7665k0aRJpaWl13u+xxx5j3LhxgZ+rqqrIzs5myJAhpNZBAnrmxoOwaS1GvfJHpkbisuGXoZKOrKQVLV9BFdCib196DovMmYh9P/9CzZIl9MrIINEX4zBgyNoDPDt1MwdqXHy5Q33c/SUJujdPZHC7dHq3SKJ1ugmTTkNFjYtN+6v4I6+IaRsKKbB6eTdPzfDOTXj64o4kGbXHXbOyqopiIKVDR06LsN+by+Vi1qxZnHvuuWi1x38NgmAwDO+Pu1Dl/cLgiu9wX/oHqE/8fzDUM5SNUzey17KX/c33c1e3u045ivyJE/GUlTOkU0f0tZxIB/P9UvXrrxQBxs6dufCSSxp07ZPFa7Ox86230VitnN+vX0S2yh+PvVO+xQ50Ou88zGH43An1Z0vJ1q1UfPoZbfPzafrgg0E/3omwzJ5NocOBJjOTs8aODfs8bCjwDhrEzm+moCspYWinTvWeWxXfRYK6UlpaGu4QYoaYTAgBCgoKePbZZ4/7fH19CNPS0lCr1Rz8h+nzwYMHadKkyVHb79ixg127dnHxxYdawbxeZVZIo9GwZcsWWvvm5A5Hr9ej1x9dKdBqtXX6YLU4lWPIagsASdp49Lqj13P75owMua0i9gM7rl1bapYswZO/64gYL++dwzmdmvDJ4l3M2FDI9iILbq+MWiX5WkFT6NMqhYFt0kiNP/q1J5gM5KSZuaBrMx4f7uCtP7fz2ZJdTN1QyKo9Fbx9bU965hwtxAPg2bcfAH2LFhH7e6vre0XQwAx/GXbNRzq4Hu3y9+DMcSfcXKvV8tDpD3H/3Pv5PO9zLm9/OdnmU1Ou1WXnUFNWjvdAIdquXeu0TzDeL841awEw9u4VOe/FxES0zZvj2rsXz+7dGP7R7RGpyLKMy6cwamzfPqy/z1B9tqRcfTUVn36GbcFCKClB62uHDgdWn7powkXD0R3ju7lRkpyMqc/pWBcvwb5oEaaTVLYV30WC2hDvj9DR+C9lHQOv11vrrb6m9Dqdjl69ejFnzpwjjjNnzhz6H2PIvEOHDqxfv541a9YEbiNGjGDIkCGsWbOG7OzgWBZU+ERlXJIVgBR90jG3i1RT+sM5XFjmnyQZddw/tB0z7h/E1v9eyPqnz2Pbfy9k1rjBPHdpFy7p3uyYyeA/SYvX8/SI0/jlroHkppk4UGln9Ad/M3PjsVvchOWE4LjEZ8AFE5T78yZASe3iR2dnn03frL44vU6e+/s5ZPnUFHS1vs+VcHsR2lYr84Ph9h/8J/o2PvXi7dvDHEnd8ZSV4amsBEkKu31HqDhcXKb8q6/DFofHYgnYLyQOHx62OMKB36TeMi/yPCEFAkH9icmEMFiMGzeOSZMm8emnn5KXl8fYsWOxWq2MGTMGgBtuuCEgOmMwGOjcufMRt6SkJMxmM507d0YXJKU4RWVUpkZSxGVS4o5uM/Xa7bh9Mz2RLGGub6Nclazt5E2lkjAbtKhUdROGORZdmify2z0DOadDBg63l7FfrOTzJbuO2i5gORGkhF4Q5XQdBa3PAY8Dfr0HvCdWEJUkiSf6PoFOpWPR/kVMzz+1udRI8CL0VFTg3K5cxInr0SNscRwLfRvlIpMzihJCh+93qc3ORmWo21xoYyDlxhsAKJ8yBa/VGpYYqmfMQHY60bVqVWsLdmPDbz9hW7ECT3V1eIMRCASnjEgIG5BRo0bx8ssvM378eLp3786aNWuYMWNGQGimoKCAA2H2TqqwuYinhgrf/3yKMeOobZy+pEaVkIA6KSmE0dUPfWvFpsNdWIjHYgn68Ux6De9f34vRfXLwyvDkLxt5/69D1UlZlnHu3QscqsQIBEcgSXDxRNCaoGAJrPio1l1aJrbk1q63AvDC8heodFSe9OEPeREWnPQap4rNJ6Kla9kSTYTN6ekCFcKjuw4iFYfPckJ/jBGDxkz8WWehbZGDt6qKip9/DksMFd99D0DS5ZfVWYm6saBr0UKpSLvdWBctDnc4AoHgFBEJYQNz9913s3v3bhwOB0uXLqVv376B5+bNm8cnn3xy3H0/+eQTfg7yF1tljZMUqTpgOZF6rITQ3y6akxPRX3LqxEQ06elA6K7oa9Qq/ndpZ+4fqlQnn5++mS+XKr8vT0kJck2N0rrVrFlI4hFEIUk5MPRp5f7sp6Gi9mrdzZ1vJjcxlzJ7Ga+ufPWkD61roSSEzl27T3qNUyXS/AcPp65dB5GEv9rqr27GCpJaTcoNSpWw7NPPkOs55nGq2LdupWbtWtBoSBw5MqTHjhT8VUJ/26xAIIheREIYY1TYXKRQTZnPciLZcLQ4iisK5gf96H3eYceaIwwWkiRx/9B23HmWcgL2xM8b+GXNvsD8oCarCVIjNocWNACn3wLZ/cBpgd8fgFpmA7VqLU/1fwqAH7f9yIK9tXuWHgt/C7jrwAG8dvtJrXGqROr8IIA+V5nB85SV4S4rC3M0dcOfvOpirEIIkHTppagSE3EVFGCZOzekx674XqkOmocMQVMPpfDGRGCOcP78kCfkAoGgYREJYYxRYXORIlUFEsIUw9EtW9EgKONH19qXEG4L/RX9f5/fnhv6t0CWYdy3a9mwfJMSk68tTyA4LioVjHgT1DrYPgvWfVvrLj0ze3Jtx2sBeHLRk5TW1F+OW52SgiohAWQZ5+7Qt43KTif29RsAiOsReQmhymhE21yZswzHZ8rJ4L8Ypvd9FsYSKqOR5FGjACg9QfdNQ+N1OKj65VcAkq68ImTHjTSMvXqiio/HU1aGff36cIcjEAhOgZhPCCsqKvjwww957LHHKPNdEV61ahX79u0Lc2TBobLGpbSM+rySjp0Q+oRRWkZ+QhhQBQxhhdCPJEk8ffFpXNK9KR6vzIw/VgCgEwqjgrqQ3g4GP6Lcn/EoWIpr3eX+nvfTJqkNpfZSnlr8VL1VRyVJQteqJQDO/Pz6RnzK2DdtQnY4UCcnB+KINA59pkR+QuguL8fj8+nyVzdjjeRrrwWtlpoVK7GtXBmSY1bPno2nshJNkyaYzjgjJMeMRCStFtOZAwGo/kuojQoE0UxMJ4Tr1q2jXbt2vPDCC7z88stUVFQA8OOPPwbUQBsblTUuUqhjhTAn8itd/rmZcJ28qVQSL1zelZ45SaRUKif0nsymYYlFEIWccR9kdoGaMpjxSK2bGzQGJpw5Aa1Ky197/+K7rd/V+5B6X9uoc9eueu97qtj884M9e0bsfHI0KY06fRfCtE2bojKZwhxNeNBmZpB06aUAFE98/ZStWeqCv1006bLLkHzfpbGKsJ8QCBoHMZ0Qjhs3jn/9619s27YNw2Fy3cOGDWP+/PlhjCw4ON1eLA43KZLlkKiM4UjbCW9NDe6DBwHQRkHLqF9Zz73/AB5LeKTHDVo171/fmxaOcgA+3eXG4w3+SYmgEaDWwiVvgqSCDT/A5mm17tI+pT3397wfgBeWvcD64vq1avm96sJRITw0PxhZdhOHE1AajYKWUb8aqi7GBGX+SdrYO5C0WmzLl2P7+++gHsuxMx/bkr9Bkki87LKgHisaiB80CCQJR14ersJj+/MKBILIJ6YTwuXLl3P77bcf9XizZs0obIQfbBU1TgBMqkpqfC2j/xSVCVhOJCaiST5acCbSUCcloU5XBvqdO8MnFZ9u1tPGrdgBzLXomDh7a9hiEUQZTXvAgHuU+1PHgb12W4nrOl3H2dln4/Q6uX/e/ZTUlNT5cLowVQhlWaZm1WogMucH/QSURsPQhl5fAvODvphjFW1WFkm+WcJgVwnLPv8MUBQ2dc2FmrQmJYW4bt0AUSUUCKKZmE4I9Xo9VVVVRz2+detW0n12Bo2JCpsLAKNOec06SY1Je2SbkV+OPhoEZfzowygs48drtUK5MoNaaEzhzT+3M29LUdjiEUQZZz0GKblQfQBmja91c5Wk4rmBz9EqsRVFtiIenPcgLo+rTofyVwgdu3aFpL3Oj2v3bjxlZUg6HYbOp4XsuPUlmpRGnTHqQXgsUm+7FclgoGbtWixBmmdzl5dT+dPPAKTceGNQjhGNBOwnxByhQBC1xHRCOGLECP7v//4Pl0s5kZIkiYKCAh555BEuv/zyMEfX8JRblQqhWqO0VqZo44+a43EWRGFCGEZhGT9+Q3pVYiIjB3UA4IEpa9hfURO2mARRhDZOUR0FWPkJ5Nfesh6vi+eNIW8Qr41nVdEqnlnyTJ0SPP9ssLeyEo9vbjoU+OcHDZ07o4pgW5ZoUhp1xKgH4bHQZmSQfM01ABS//kZQbBDKv/4a2W5H36EDxr59Gnz9aCX+LGWO0LpkSdjsbAQCwakR0wnhK6+8gsViISMjg5qaGgYPHkybNm0wm80899xz4Q6vwSn3VQi9ahsAKbrEo7aJJkEZPwFhme3bwhaDy+dBqMvO5smLOtGlWSLlNhd3fbUKp9sbtrgEUUTLgdD7JuX+r/eC01b7LokteWHQC6gkFb/s+IXXVr5W6z6quDg0TbOA0M4RBuYHI9CQ/p9Eg9Kop6oKd5HShRCLHoTHIvXWW1DFx+PIy6Pihx8adG2PxUrZp0q7aOrNN0esKFI40Ldvj6ZJE2S7HdvSpeEORyAQnAQxnRAmJiYya9YsfvvtN9544w3uvvtupk2bxl9//YWpESq2VdiUCqFLpVStUuJSj9rG5W8ZjQLLCT/+kzfn9jBWCAuUhFCb3Ry9Rs3b1/TEbNCwuqCCCdM3hy0uQZQx9BlIaAbl+TDvf3XaZVDzQTzd/2kAPt74MZM3TK51n4DSaAgTwmiYH/QTDUqj/o4ITZMmqOPjwxxNZKBJTib9nrsBKH5tIp7K2udx60r5l1/iraxE17IlCcMubLB1GwOSJAWqhNXz5oU3GIFAcFLEdELoZ+DAgdx55508/PDDDB06NNzhBI1ymwsNbiwqpVKYYsw4aptoMqX347867tq/X5nlCwOHKqvK7y0n1cgrVyqD9pMX5TNzY+MTKRIEAUMCXOSr8i15G/atqtNul7a9lId6PwTAaytf4/NNn59we11Ln9JoiIRl3OXlOHfuBCCuR/eQHPNUiAalUWfAkF5UBw8n+Zpr0LVpjae8nIMvvtgga3oqKiidrFxoSRt7R8xbTRyLwBzhn3ORvaIrRiCINjThDiDUvPHGG3Xe9t577w1iJKGnwuYkGcshD0JT5hHPe2023MWKl140JYSa5GTUaWl4Skpw7NxJXJcuIY8hkBD6Ki8A553WhFvPbMWkBfk8/P06OjdLpFlSXMhjE0QZ7c6HLlfC+u/gl7vhtnmgqX3m7sbTbqTSUcmk9ZN4cfmLVDurGdtt7DFb2wLCMiGqENasVqqDutzcqFAvDghV+ZLYSETMDx4bSasl6//+j93XXkflDz+ScOEw4geemnl88dvv4K2sRN+uHQnDhzdQpI0LU//+qIxG3AcPYt+wgbiuXcMdkkAgqAcxlxC+9tqRMzbFxcXYbDaSkpIAqKiowGg0kpGR0egSwnKbkxTpMFP6uLQjnvdbTqiTklAnHj1fGMnoW7fGVlKCY/uO8CSEvkrLP1tt/31+B5btKmftngru/Xo139zWD61aFOYFtXDBBNg+B4o2wqKJMPjhOu12T4970Kv1vLXmLd5d+y5Vzir+3fvfqFVHVjRCbT1Rsyp65gfhMKXR0lLc5eURmcT6W0bF/ODRGHv2JPnaayn/4gsOPPYYrX75GU1KykmtZd+6lfKvvwYg89FHkDQxd9pUJ1R6PfFnDaZq2nSqZ80SCaFAEGXE3Jlpfn5+4Pbcc8/RvXt38vLyKCsro6ysjLy8PHr27Mmzzz4b7lAbnHKbixSpmjKfB2GK4cgvSL/lhLZF9AjK+PG3TYVDWMZrs+H2+VYeXiEE0GlUvDW6B2aDhpW7y3ltlvAnFNQBUxpc6Gt3mzcBCuom1CBJErd3u53H+jwGwJd5X3LXn3dR6ThylspfIXTtLgiKGuM/sUXR/CCAymQ6JLwToVVCv+CNf4ZacCQZ4x5A17o17uJi9j/y6Em9z2WXi/2PPgpuN/HnnINpwIAgRNp4MPtGbqr/mBVSSxuBQHDqxFxCeDhPPvkkb775Ju3btw881r59e1577TWeeOKJMEYWHJSW0WrKfRXCo0zpo3B+0I++bfiEZQKV1cTEY1YSslOMvHC5crX0nXk7mL+1OKTxCaKULldA58tB9sAPN4Ot7p5413S8hhcHvYhBbWDRvkWM+n0UW8q2BJ7XZjVB0umQXS5c+/cHI/oAXocD+4YNABh79gjqsRoSfa7/IlPkGdR7LFbc+w8AoM/NDXM0kYnKaKTZq68i6fVYFyyg6MWX6r1G8Vtv49iUhyoxkSZP1e4PGuuYBg1G0mpx7t4d0YJMAoHgaGI6ITxw4ABut/uoxz0eDwcPHgxDRMHFXyEs9bUsphqOVBmN5oRQF6gQhv5LKFBZPYEy67AuWVzbV6m8jvt2DUXVwqtJUAuSBBdNVAzrK/fAL3dBPa66X9jqQj4f9jnN4puxz7KP0VNH8+H6D3F73UhqdeDvPNhKo/b165GdTtRpaWij6LPF33Xg3Bl5CaE/JnV6GmrfuIPgaAzt29H0eUWtt+zTTymZNKnO+1b+PpXS998HIOup8WgzjhZhExyJOt6E6QxlXrNq1qwwRyMQCOpDTCeE55xzDrfffjurVh1S8lu5ciVjx45tlGqjSoXwsBnCf7aMBkzpW4Y6tFNG37YtAK59+/Daavdva0j8c1j6f7SL/pMnL+pEhyZmSixOHpiyBo9XtNQIasGQAFd+AmodbJkGi9+s1+4dUjow5aIpDGo+CJfXxeurXufaadeSV5p3aI4wyAmhbcUKAIy9e0eVd5uuTeRWCAOCMq1Fu2htJAwbRvqD4wAofuVVil59rdb20aoZM9j/mNJ2nXLzTSQMGxb0OBsL5nPPBaB61uwwRyIQCOpDTCeEkydPpkmTJvTu3Ru9Xo9er6dPnz5kZmby4Ycfhju8BkWWZSpsLkzqCty+k7Ljt4xG3wyhJjkZtU80wLEjtDM/hwRlWp5wO4NWzVvX9CROq2bR9lLenSdaagR1IKsbnO/zJJz9FGyr35X3RH0ib539Fs8NfA6zzsym0k1c9ftVLNLsAsCxM9gJ4UoAjL16BfU4DU1gLnlHBCaE/vlBIShTJ9JuvZX0cUpSWPrBBxTccssx3/dep5Oi1yay74Fx4HKRMOxCMnz7CepG/NlDQKXCkZeHc+/ecIcjEAjqSEwnhOnp6UybNo3Nmzfz3Xff8d1335GXl8e0adPIaGTtIdUON26vjE6jiEuYVFoMGkPgeY/Fiqe4BIjOllE4/AQutIlWXRNCgDYZ8Tw7sjMAr87ayvJddZ8LE8Qwp98CPa4H2Qvf3wRFm+u1uyRJjGg9gp8v+ZkLWymm2vM0SqKzZeVsNpRsaPCQAWS3+5DC6Om9g3KMYOGfzXMXFuKxWMIczZE4heVEvUm77VaavvgCUlwctiV/s/Pii9kz9k5KP/6E8infcvD5CWw/5xylTVSWSRp9NU1fekl4DtYTTXIyxtNPBxRxGYFAEB3EdELop127dowYMYIRI0bQrl27cIcTFCqsihm9RqOc2CRrTEc87/K1i6qTk1EnJIQ2uAYiICwT4iv6x/IgPBFX9GrOZT2a4ZXh3q9XU251BjE6QaNAkmD4q5AzABxV8PUosJbWe5kMYwYvDnqRKRdNIaVTdwBMe0sZ/fvVXP371Xyy4RMKqgoaLGz75i14bTZUZnOgrTtaUCcloU5XrHkiTWlUWE6cHIkjRtDqhx+IHzIEPB4sc+dS9MILFD71FGWffoqnuARNRgbN3nyDrKeeEsngSWI+T2kbrZo+PcyRCASCuhLThjo33XTTCZ+fPHlyiCIJPuU2JemQtDUApOiO9BmMZkEZPwFhmW2hqxB6KirwlJcrx8+pe6vtsyM7s2ZPBTtLrPz7+7VMuiG65qsEYUCjg1Gfw6QhUL4LvrwcbvhVmTOsJ51SO/HsNZPZ/FIP4u0y6TYtG0s3srF0I6+sfIWWCS3pktYFySHRvKQ5LZJakGpIrdN7VJZlHB4HVc4qyucrJ4S2jjn8tPMXKhwVVDgqqHJUYXFZcHlcuLzKzSN70Kv1xGniiNfGk2HMINOUSbY5m44pHUnUh94bVZ/bGltxCY4dOyPGV81rs+Hatw8QlhMngz63FdnvvoN961aqZ8/GuX07HqsVXbPmGPv2xXz2ECStNtxhRjUJF1zAwf89j339epy7dtX5YqlAIAgfMZ0QlvtO5P24XC42bNhARUUFZ599dpiiCg7+hNClqgEMpMT9Q1Bmt1IViOaEUN9GqUCEcubHn0hrMjJQmUy1bH0Ik17Dm9f04NJ3FjM7r4jJi3Zx88BWwQpT0FgwpcG138PkC2D/avh6NFz3PWjj6r2USq9H36Ilzvx8vujwP/5qWsGcgjmsKFzBrqpd7KraBcCvf/wKQJwmjiR9EmadGZPWhISEV/bixYvH68HqslLlrKLaWY3Lq3QkPDTDQx/ge1Mevy5+6pReepYpi16ZvRjUfBADmg4ISYKob90a29KlOEPchn4iHPn5IMuoU1JO2mxdAIZ27TA00o6gcKNJTcXUvz/WhQupnDaN9DvvDHdIAoGgFmI6Ifzpp5+Oeszr9TJ27FhaN7JWnAqbC5Cxq12AgVTjkTOS/sQmGk3p/fjnaVx79+KtqUEVV/+T5PpSn/nBf3Ja00SeHN6RJ3/ZyITpeZzeMpmuzZMaND5BIyS9PVz/I3w6AnYvhG9vVCqHGn29l9K3bYszPx99wUFGn/0vRncYTaWjkjVFa1hzcA1zt8zFqrNy0HaQGncNNe4aDlgP1GltFRId9yj3XV3aMKh5c5L0SSTqE0nSJxGvjUer1qJVadGoNKhQ4fA4cHgcVDoqKbIVUWgrZGfFTvZa9nLAeoDfd/7O7zt/Ry2pObP5mYxqP4oBTQegkoIz/aBrrcwRRpLSqL8lXgjKCCKZhOHDsS5cSNVvv5M2dqzogBEIIpyYTgiPhUqlYty4cZx11lk8/PDD4Q6nwSi3OTFTQ4XvvCnFlHXE842hZVSTmoo6ORlPeTmOnTuJO+20oB+zvvOD/+S6fi1YvKOU6RsKueurVfx290CSjLoGjFDQKGnaA66ZAp9fCttmwldXwagvQR9fr2X0bdpQ/ccfOLZtCzyWqE9kcPZgBjQZQMt9LRk2bBiySqbQWkilo5JqZzVWtxUAFSokSUIlqTBpTSToEkjQJWDWmdHsPkD+8yOQDAZeuOU7JN3Jv6+rndVsKt3Eov2LWLB3AdsrtjNvzzzm7ZlHtjmbO7rdwfBWw1GrGnbmy2/r4IigGUJ/cqoTgjKCCMZ87lAKn3oKZ34+jrw8DJ06hTskgUBwAkRCeAx27NhxTMP6aKbc5iJNqqTMZ0qfbDp2hTAaPQgPR9+6NbYVK3Bu3x6ahPAUKoSgqD9OuLwrG/ZXsqeshnu+Xs0nY/qgVomrqYJaaDFASQq/vgZ2zoPPRijtpMa6txHq2/narLefuCVSp9aRk1C/7oHylYrdRFz37qeUDAKYdWb6ZvWlb1ZfxvUax86KnXy79Vt+3f4re6r38J+F/+HTjZ/yYK8HGdBswCkd63ACXQd79uC121EZDLXsEXwcO4QHoSDyUcfHE3/WWVT/8QeVU6eKhFAgiHBiWmV03LhxR9weeOABrr76akaNGsWoUaPCHV6DUmFzkkYl5ccwpfdYLHhKFcXCaPQgPJxQm0k7TjEhBEiM0/LB9b2J06pZsK2EF2fWz1JAEMPkngU3/gZxybBvJUw+H0q21bqbH7/yp2PbdmSvt0FDC6b/YG5SLo/2eZTZV87m/p73Y9aa2Vq+ldtn3874ReOxuqwNchx1aiqqxESQZZz5wfVrrCtOX/IuLCcEkU7CRcMBqJo6rcE/XwQCQcMS0xXC1atXH/GzSqUiPT2dV155pVYF0mij3OYiVarioK9CeHhC6K8OqlNSUJvNYYmvoQgIy9RS8WgIZFnGucvfMnpqrbYdsxJ46cqu3P3Vat7/ayenNU1kRLemDRGmoLHTvBeMmQFfXAYlW2HS2XDp+9BhWK276lq0QNLrkW02XAUFDaYGKMsytqVLgXr4D7qdULkHynZC1X7FXsNeBciKaI7WCAlNIbUNpOSCNg6j1sjNXW7m8raX8/669/ky70t+2v4TywqX8fyZz9Mjo8cpvQ5JktC3bk3NqlU4duzE0LHjKa13qngdDpx7lMFMMUMoiHTiBw9GFR+Pu7CQmpUrA/6EAoEg8ojphHDu3LnhDiFkVNictJAqyTtGhdDVCOYH/fivmodCadRdXIxss4FKha5581Ne76KuTdm4v4p35+3g4e/X0iY9nk5No9MTUhBiMjrAbfMUgZmCxfDNaDjjfhjy+AnFZiSNBn27dtjXr8eel9dgCaFz+3bcxcVIej1xPY6TlJXlw865SmVz32oo3gyyp24HkFTKHGXrs6HNUJKy+/JIn0c4J+ccnlj0BPss+7hpxk2M7z+eS9teekqv5VBCGH6lUeeuXeD1okpMRJ2WFu5wBIITotLrMZ9/HpU//EjF9z+IhFAgiGBiumX07LPPpqKi4qjHq6qqGqXtRIpUQbnq+BXCxpEQKnM1/pmfYOLM3wWAtnnzU56R8vPQee0Z3C4du8vLbZ+vEKb1groTnwE3/gp9bld+XjQR3h8Ee1eecDd/1cue13CtytbFiwEw9u6NSu9LSN0O2DEXZjwOb/aGN7rD7w/A6i+gaKOSDGriIOM0aHs+dLkKet8Mp98KPa6D0y6FZr3BkAiyV0kk57+ktMm+1RuWvE3vxNZ8f/H3XNDyAtyym/GLx/PGqjfwyiffruZXGnXuCL+wjN9jVd+6tVBtFEQFyVdeCUDVjBl4KivDHI1AIDgeMV0hnDdvHk7n0SfcdrudBQsWhCGi4FFudWFUlyFLEiqkIxPCBmp7jATUqamoExPxVFbi3LkzqIPszp0+cYdWDecfqFZJvHF1D0a8vZDdpTbu/noVn47pg0Yd09duBHVFrYVhL0KrM+H3cUrV7aOh0OtfMPgRMDc5ahdDxw4A2PPyGiwMiy8hNPXsBCsmw7bZivDN4bN9khpy+kFOf6Xa17Q7JDSD2hIdWVZaSnfOgx1/wtaZULodZj4Oc/9H/MD7eaH/0+Qk5PDBug+YtH4SB20HefaMZ0/KniKgNBpCf9Pj4a9SinZRQbRg6NYNfbt2OLZupfK330m57tpwhyQQCI5BTCaE69atC9zftGkThYWFgZ89Hg8zZsygWbNm4QgtaFTYnGi1ytW5ZHXcEfLsjalCKEkS+rZtsa1YgX3r1qAmhIGr9W0bVu0v0aiIzFz6ziIWbS/lv1PzeHpE8BVTBY2IjhdDizNg+iOw/lslKVv7DfS7E/rerlQTfRyqEDZAQuhxIe9chG3JIgBMW5+D4sMUm+Mzoe250OZcaD1EqfbVF0mCxGbQ41rl5qiG9d/Bsg+VSuOf/0W18lPuOe+/ZJ/xLE8vfppfd/yKTq1jfL/x9a6s6f0Vwt27kV0uJK22/jE3EE6fWJYQlBFEC5IkkXTVVRz873+p+PZbkq+9JtwhCQSCYxCTCWH37t2RJAlJko7ZGhoXF8ebb74ZhsiCg9Ptxer0gLEagDTdkXNpzoICALQ50a0w6kffvj22FStwbN4S1OP4hWt0QZB/b9/EzKtXdeOOL1bxyeJdtE43cX3/lg1+HEEjxpgCl09SqoOzn4K9y2HBy7Dodeh0ifJ4Tn/07duDSoWnpAR3cTGa9PS6H0OWlSpk/vzArWaPHdmZhlrvQZ/shey+ShLY9jzI7AKqBq52683Q+ybo+S/Y8APMfloRp/nuRkZ2vw59/6d5ZPF4vt/6PQa1gYdPf7heSaEmKwuV0YjXZsNZUBDW6py/ShmMzxyBIFgkjriYopdewrF1K/a1a9GEwBJKIBDUj5hMCPPz85FlmdzcXJYtW0b6YSdAOp2OjIwM1OqGNTgOJxU2pS1WVtsALWmHW05UV+MpKwOi34PQj75DewDsW4Jr3xDwA2sTnJOzCzpn8e/z2/PSzC08/dsmclJNDG5Xj5N1gQCg5Rlw8yzY/DssnAj7VsCG75VbXDKqNueia5KMc38p9nVriD/n3GOv43FD9X4o3gqFa+HAWti9GKzFR2xmKVWqj6be3ZEefq9evoinhEoFXa+EDsOVxHfBq7DmCy7cuwx7/9sZv+E9vsj7ghRDCrd2vbXOy0qShK51a+zr1+PYviNsCaHsdAa6OUSFUBBNqBMSSLjwQip//pnyb78j/ZnoSQhlWca+fj3Vf/5JzYqVOPfuRXY6UcXHY2jfHtOgM0m48ELU8fHhDlUgOCViMiFs4WuN9MaIL065zQWAQ+MAtKSaMgPP+ecH1WlpqONN4QivwTF0UGaiHJu3IMtyUMQX3OXlAe9Gf0tZMLjzrNbsLLbyw6q93P3lKn64cwDtMqPbGkQQBiRJaSPteDHsXw3LP4K836CmHNZ/i0GbhBMjNe+OIX5VHBhTUOvMDCovRbNvgtKWWbX/2CqgmjhlFrDVmdDqLKzjXgTWYRp2deiSwcPRGeGc8YpH44+3QclWLv1jArZBtzFh+7e8ufpN2iW3Y3D24Dovqc/Nxb5+fWBuOBw4d+8GjweVyYQmM7P2HQSCCCLpqquo/PlnqqZNI+XBceEOp1Zkj4fqmTMp+WASjs1HX1z2lJXhKiigetYsil58ibS77iTl2mvD2lIuEJwKMZcQ/vrrr1x44YVotVp+/fXXE247YsSIEEUVXMptTvQ4qVbLAKTHH/K3a0zzg370bdsqLXDl5biLitFmZtS+Uz1xbFPMv7XNmqEyGht8fT+SJPH8ZV3YU25jWX4ZN32ynJ/vOoO0+ONbCQgEJ6RpD7jkLbhootJGum0mcaVzqNpdQk2pFqxFYC1CBSQD2A7bV6WF5JaQ1RWyuimqn817B6wtPFVV2DdsAMA0oH9oX9c/aTUI7lgE314Puxdx7Z9vkt97BFOKlvLogkf5cviX5CbW7WKOzm9nsz18CWGgXbSNUBgVRB9xPbqjb98ex5YtVH33PWQdLXAVKdSsW0fhM/+HfeNGACS9HvM552A64wz0rXORjEY8ZeXUrFlN5c+/4Ny1i6IJL1A9ezbNX3utfm33AkGEEHMJ4ciRIyksLCQjI4ORI0cedztJkvB46uiJFeFU2JykUUmJT6kyzXxIMMdZ0PgSQpXBgK5lS5w7d+LYsjk4CaFvfjBY7aKHo9OoeP+6Xlz6ziJ2ldq47bMVfHVrPwzaxtPWLAgDag206A8t+hOXeQXMupIaazry7b8g1ZTjtpazYvUaevcbiCYuERKbK6IwJ5gBtC5dCl4vulat0GZlhfDFHAdTKlz3I/xwM2z+nUeW/cC20/qzyrqH+/68j6+Hf028rvZWL3+baDiVRv3JqF7MDwqiEEmSSBnzLw48+hgVX36JdP994Q7pKGS3m5J33qHkvfcVv8/4eFJuGkPKtdeiTjxaAMvUry+pt95KxY8/UvTCi9SsWMmuUVeT89ln6Jo3LmFCQeMn5rTsvV4vGRkZgfvHuzWWZBCUltFUqYoS31xkWtyhq1cBU/pGIijjx+CfIwySsExA7a+BFUaPR7JJx0f/Op0Eg4ZVBRX8+/t1eL1ySI4taPwY2rdD0uvxVlXjtJshdzByh+EcTOyB3GowZJ8OCVm1CsJYF/rURfuHuTp4OFoDXPkp9Lgerezllc3LydQlsatqF88ve75OS/gTQmd+PnKYvhuE5YQg2kkcNgxNZiae4mLMq1eHO5wjcO7Zw+5rr6PknXfB6yXhootoPWM66Xfeecxk0I+kVpN85ZW0/PZbtC1ycO3fT8GNN+I6WBTC6AWCUyfmEsJYpNzmJE2qpESjJISpcamB5xqTB+Hh6Nv75wiDIywTUBgNQYXQT+v0eN67vhcalcRva/fzyqzgqqgKYgdJp8PgU/6rWbv2pNaQZRnL3LkAxJ9V9/m8kKDWwMVvQJcrSXM7eXHvbiQkft3xK3N2z6l1d23z5kg6HbLDgWvfvhAEfDTCckIQ7Ug6HSk33ABAyp9zkV2uMEekYF22jPwrrqRm7VpUZjNNX3mZZi+/hCYtrc5r6HNb0eKzz5SkcN8+9t13H95j+FwLBJFKzLWMvvHGG3Xe9t577w1iJKGjwuYiTapkU6BCeOhDrjHOEMJhFcItwUmaAi2jIW7fGtA6jecv68K/v1/H23N30CzJyDV9G1d1VxAe4rp2pWbVKmrWriXpBO30x8O+YSPuoiIkoxFj374NH+CpolLBJe+AtYSeO+cyxhrHZJOOZ5Y8Q7eMbkd8Lv4TSa1G16oVji1bcOzYEfKOCtntxrFrFxCaNnWBIFgkj76a0o8+QldWRvVvv5E6alRY46n48ScOPPUUuFwYunal+Wuvoj1JH2ptZiY5H3xA/pVXUbNmDUUTXqDJ+CcbOGKBIDjEXEL42muv1Wk7SZIaTUJYbnWSJJVj9bV7+U98PJWVeCoqgMbXMqr3KY068/PxOhyo9A0nwuIuKwtYdQRTYfR4XNk7m73lNbw+ZxtP/rKBrEQDQzo0/JykILaI694dgJqVq05qf8vcPwGIHziwQf/eGhSNDkZ9Dp8M564Da1nUohVbHOU8vfhp3jz7zROKtehbt8axZQvOHTtgyJAQBu3zinW5kIxGNJEwmykQnCQqo5Hkm2+m5KWXKHv3PZIvuQSVwRDyOGSvl+LX36D0/fcBMF94AU2ff/6UY9G1aEGzl19iz223U/7VV8SffTbxA89oiJAFgqAScy2j+fn5dbrt3Lkz3KE2GOU2F3EaJYExSGritYqIgt+QXp2ehsrUOCwn/GgyMlAnJYHXi2Pb9gZd218d1DZvHlSF0RNx/9C2XN6zOR6vzF1frWLDvsqwxCFoPBj7nA6AY+tW3D5LlfpQPceXEJ4d2mSp3ujNcPVX6OJSeH7/XrRI/LX3L6bnTz/hbuFUGnVsVVSN9a1bI9UyxykQRDoJV12JKzERd2EhpZMnh/z4XrudfQ+MCySDqWPvoNkrrzRYYho/aBDJ114LwIH//AePxdIg6woEwUR8s/iQZRlZbpwiHRU2J1ptBQCpamPgKnhgfrCRtYuCUuH1VwkdDWxQf6hdNHyzPH47ioFt0rA5PYz5ZDl7y2217ygQHAdNSgr69kqrtW3p0nrt68jPx7FlC6jVxA+OsPnBY5HYHC6fRFuXm9vKywF4cfmLVDmrjruLPteXEIbhYqHf5kbftm3Ijy0QNDQqg4Hi4cMAKP1gEq79+0N2bHdxMbtvuJHqmTNBqyVrwvNk3Hdfg19oyXhwHNqcHNwHD1Ly5lsNurZAEAxiPiH86KOP6Ny5MwaDAYPBQOfOnfnwww/DHVaDUmZzIqmVK1Rp+kNqWY11ftCPoX1wlEad/oQwRAqjx0OnUfHOdT3p0MRMcbWDMR8vp7ImMob0BdGJqV8/AKxL/q7XflVTpyn7DxiAJjm5weMKCm2GwqB/c1NFFS1dbkrtpbyx6vgz5n4xF+f27SG/eCgSQkFjw9K1K4aePZHtdg489XRI/qbsW7eSP2oU9nXrUCcm0mLyRyc1L10XVEYjTZ58AoCyL77AvmVrUI4jEDQUMZ0Qjh8/nvvuu4+LL76Y7777ju+++46LL76YBx54gPHjx4c7vAajzOrEo1GqR2mGlMDjhxLCluEIK+gEKoQNrDTqbxkLpcLo8UgwaPl4zOlkJujZVmTh9s9X4HA3HssUQWgx9vclhH/XPSGUZZmqqVMBSPBd9Y8aznoUXcszGV+itMh+u+Vb1hWvO+amupwcUKvx2my4CwtDGeWhrgSREAoaC5JExlNPIel0WBcsoPLHH4N6OMuCBewefQ3u/QfQtWhByynfYDz99KAeM/7MMzGfey54PBS98nJQjyUQnCoxnRC+++67TJo0ieeff54RI0YwYsQInn/+eT744APeeeedcIfXILg9XipsLhwaRf44zXhIfKTRVwgPUxptyKuPh0zpI+PkLCsxjo//1Yd4vYa/d5bx6A/rG237syC4GHv3BrUa1549uPbsqdM+jrw8nPn5SDod5qFDgxxhA6NSwyVvc7pXx4hqCzIy/7fk//B4j76oIul0gc9Kx47QtY16HY7AZ7VICAWNCV1uK9LvvQeAwv8+F6iENySyLFM6+WP23H4HXqsV4+mn03LKN+hatmzwYx2LjIceBI0G6/wF2FasCMkxBYKTIaYTQpfLRe/evY96vFevXrjd7jBE1PCU2Zyo8WBVK68n1XxITjlgSt+icSmM+tG1bg1aLd6qKlz7GmZGwV1aqiiMShL63FYNsmZD0KlpAu9c2xO1SuKn1ft4dZZoTxHUH3V8fOCquWX27DrtU/H9DwDEn3UW6vj4oMUWNJJbwPnP8WBZBWavly3lW/hx+7GrFQGD+h0NK1R1Ipz5+eDxoEpMRJORHrLjCgShIGXMGEwD+iPX1LD3nnsDyucNgddmY/+DD1H04ovg9ZJ42WXkfPShIjgXInQtWpB0+eUAFL36mrhYK4hYYjohvP7663n33XePevyDDz7gWp9CVLRTZnWSQjWlPlP6dLOS/HkqKvBUKsqUjc1ywo9Kp8Pgu6Ju37ChQda05yntp7oWLcKmMHo8BrVL5/lLuwDw5p/b+WZZQZgjEkQjCeefB4Bl1qxat/VarVT+8gsASaOuCmpcQaXnDaTknsOd5cpn4lur3qTaWX3UZjqfzUwoK4SB+cE2bU5oiyEQRCOSWk3Tl19Gk5WFc9cu9twxFq/t1AXS7Js3s2vU1VRNmwYaDZlPPkHWc/9F0ukaIOr6kXbnWCS9nppVq7D89VfIjy8Q1IWYTgjhkKjMLbfcwi233EKXLl2YNGkSKpWKcePGBW7RSpnFSapURYna50FoUlpG/S1ImoyMiEtsGhJD584A2Dc2VEK4CQB9xw4Nsl5Dc9Xp2dx7tjLb+J+fNzBvS1GYIxJEG+ZzzwWVCsf6DWh8CpzHo3LqVLxWK9qcHEz9+4cowiAgSTDiTUY5VLRyuihzlPP+2veP2kzfWvnbcuwInfVEwHIizCJWAkGw0KSkkPPB+6gSE6lZs4aCm2856Uqh7HZT8t575F95FY5t21CnpdHik49JufbasF1Q0WZmknydUmQonvg6stcbljgEghMR0wnhhg0b6NmzJ+np6ezYsYMdO3aQlpZGz5492bBhA6tXr2b16tWsWbOmzmu+/fbbtGzZEoPBQN++fVm2bNlxt500aRJnnnkmycnJJCcnM3To0BNufzKUWp2kSZWUqJUKod+U3rlrF0DI+ujDhaGLkhDWNFCF0JGXp6zbsVODrBcMHji3HZf1aKZ4FH65io37hUehoO5o0tKUWULAvPbYAiugGDuXf/45AMmjRkW/P15CFtqh4/l3mZIEf5n3Jburdh+xid5XIQyl0qhQGBXEAvq2bcl5/z1UCQnUrF5N/qhR1GzYWOf9ZVmmeu5c8i+7nOKJr4PLhfncoeT+8nPg8yycpN5yC6r4eBybN1P9R+3dFwJBqNGEO4BwMnfu3AZdb8qUKYwbN4733nuPvn37MnHiRM4//3y2bNlCRkbGUdvPmzeP0aNHM2DAAAwGAy+88ALnnXceGzdupFmzZsc4Qv0pszpJpYKN/0gIHfn5AOhaRc4cXDCI81cIN2xEluVTvkJo3+RPCDuecmzBQpIkJlzelcIqO4t3lDLm4+X8dNcZZJhi+s9dUA8SR1yMbdkykhYvRna5QKs9apuq6dNxbNuOymwm6YrLwxBlEOh1E2eu+ZqBtt0sNMbx8oqXefPsNwNP61q1AknCU1mJp6wMTWpq0EMSCqOCWCGue3dafPE5e26/A9fuAnZdfTXJV19N6q23os08+hwKlIqgZf58Sj/8iJpVqwBQJSTQ5D+PkzBiRMS0WWuSk0m54QZK3nmH0kmTMJ9/XsTEJhBAjFcIG5pXX32VW2+9lTFjxtCpUyfee+89jEYjkydPPub2X375JXfeeSfdu3enQ4cOfPjhh3i9XubMmdNgMZVanZjVpbh9HzwpPtuJgCl9I68Q6tu0QdLp8FZX4yo4tZk6r9UaaLU1dIrchBAUj8L3ru9F+0wzRdUOxny8jCrhUSioIwkXX4w6NRVtZSXVM2Yc9bzsdlPy1tsApIz5F+rExKO2iUpUKrh4Iv8ur0Ity8zbM48l+5ccejouDm3z5sAh+5lg4rVace3dC4iEUBAbGNq1I/enHzGffz643ZR/8QXbhwyh4KabKH7rbSp++IGKH36k5P0P2PvAA2w7YyB777yLmlWrkPR6Um+9hTZ/zCTxkksiLuFKvv46JIMB+8aN2JYsqX0HgSCExHRCaLfbeemllxg2bBi9e/emZ8+eR9zqg9PpZOXKlQw9THZdpVIxdOhQltTxD99ms+FyuUhJSal94zpSanEQpy0DIFHSolMrA9WHWkYbp+WEH0mrDcz7nWrbqH3LVpBlNBkZIakMnCp+j8IMs56tBy3c/c1a3GJ0QVAHVHo9ib6Zl/JJH+K12494vuTd93Dm56NOSiLlhhvCEWLwaNKF3N63cXWVBYAXl03A7T2kOq3P9bWN7gx+QuifVVSnp6FJTg768QSCSECdlETz1yeS8/Fk4nr3Aq8X6+IllLz1Fgf+8wQH/vMfil97jerpM/BUVqJOSSHlppto/ccfZDz4YEhVROuDJjmZpCuvBKBk0qQwRyMQHElM95DdfPPN/PHHH1xxxRX06dPnlK4mlZSU4PF4yMzMPOLxzMxMNtfRGP2RRx6hadOmRySV/8ThcOBwOAI/V1VVAYqFhst1dAWopNpOrlqZIUvVGHG5XMhebyAhVGVnH3O/xoT+tM7Y167Duno1xvPOO+l1rL6EUtehQ9T8ztJNGj64rgfXfrScJTvLcFeruMDpDHdYgijAdNllFH34EeTnc+D558l44gkAbIuXUOJTZ057/DG8ej3eKPl7qDNnPMjY9d/xu8fD9sqdfLf5O65oewUAmtxW8Ndf1GzdRnyQX7fN992hy20d0Z85/tgiOUZB5FDX94uud2+affwxzl27sC35G8emTXhKSkCSUCcmos1tRVyvXhi6dkXSaOq0ZrhJuO5ayr/+GtuSv6levTogfCc4NpH+/9mYiOmE8Pfff2fatGmcccYZ4Q6FCRMm8M033zBv3jwMBsNxt3v++ed55plnjnp87ty5GI+hFrp9j5rWGkU+3eBUM23aNDQVFeTa7cgqFbPXrYONdR/cjkbMXi9ZQOFf81nepctJr5M5YwaJwB6tljXTpjVYfKHg+lyJDzarWF6sYtzHfzIsW5QKBbVjHHUVzSd/TNWUb9m3KQ93gpmkJX8jeb1U9ejBVlmGKPtbqCvNUkYytvwLJqSm8Pry11BtVWGQDCRYLDQBDixdyvIgv/b0P2aRDOzXaFgbBb/nWXWwKhEI/NTr/ZKYAP37Hf14YaFyiyIyu3YlcdUq8p77Hweuvy7c4UQ0tgawIBHUjZhOCJs1a4bZbG6QtdLS0lCr1Rw8ePCIxw8ePEiTJk1OuO/LL7/MhAkTmD17Nl27dj3hto899tgRNhhVVVVkZ2czZMgQUo/RxvjG9kV4qAGgZWoOwy4Yhu3vv9mP4j847OKL6/gKoxdXt27s/uYb4g4c4IKzz0Z1goT7ROx+9z1cQOfLLsM06MyGDTLIDAOaLt3N+N+3MHOvisG9u3Blr4YRLhI0TlwuF7OApHvvoeKttzGvXx94Ln7YMHKfefqk/5aiAvlCuny2im+ce9ilg33N9nFP93uwt2zJ3u++J760lAsvvDCoc0r7fv6FGqDduUM5fdiwoB3nVHG5XMyaNYtzzz0X7TEEiASCw4n194ujXTv2XHoZ5o0bOe2009C1aNyjO6dCaWlpuEOIGWI6IXzllVd45JFHeO+992hxin+QOp2OXr16MWfOHEaOHAkQEIi5++67j7vfiy++yHPPPcfMmTPpXQdpZL1ej16vP+pxrVZ7zA/WcpsLV4Id0JNuzkKr1eLZs0dZq1WrmPgw1rRogTo9DU9xCZ6tW9H36lXvNTyVlbh8bbbxPXugicLf2+i+LVi4Oo8/9ql48tdNNE8xMahderjDEkQ4abfeSvI551D+xRdIWi1xvXqRMGxYxAk2BIXhL/PgZ+dzT5N0vsz7nFEdR5HVoQOo1XgrK5HKy9H+Y0ygIXH5FEaN7dtHxWf18b6HBIJjEavvF23HjsQPHozlr7+o+vJLsp56KtwhRSyx+P4IFzEtKtO7d2/sdju5ubmYzWZSUlKOuNWXcePGMWnSJD799FPy8vIYO3YsVquVMWPGAHDDDTfw2GOPBbZ/4YUXePLJJ5k8eTItW7aksLCQwsJCLBZLg7w+j1emylaDVa0IIqSZs4HY8SD0I0kSxu49AKhZvfqk1qhZr8wPanNyolrcYVi2l0u6ZeHxytz55So27a8Kd0iCKMDQvj1Zzz5Lk/HjSRw+PDaSQYCsbgzuOIq+NXacspvXV05Epdeja9USAEcd58NPBndJCe7iYpAkDO3aBe04AoEg9KT4zgsrf/oZd3l5mKOJDGS3G8fOfKx/L6X6z7lUz5uHY+vWcIcVM8R0hXD06NHs27eP//3vf2RmZp7ySc6oUaMoLi5m/PjxFBYW0r17d2bMmBEQmikoKEB1mHnzu+++i9Pp5Iorrjhinaeeeoqnn376lGIBqLA5SZGrKNUoHoSpiUoVNJAQ+k5qYoG47t2pnjUL2+o1nIw+aM26tco6tbT0RjqSBP8beRpF1U6W7Czlpk+W89NdA8hKjAt3aAJBRCKdM56H3v2Fqwx6pu+awbWdriOtXXuc23dg37KV+MGDg3Jce55PUKZFC1QmU1COIRAIwoOxbx/0nTri2JRHxZQppN1xR7hDCguuoiKqfvsNy7y/qFm7Fvkfonfy2WeHKbLYI6YTwsWLF7NkyRK6devWYGvefffdx20RnTdv3hE/7/IlZsGi1OokQyqnyGdKn25SjF2d+cpxY6VCCBDXw1chXLUK2etFUtWvOG5fu05ZJ8oTQjjkUXjFu4vZVmRhzMfL+faO/iQYRGuGQHAUplQ6nPkYlyyfwM/meF5a+jwTO5wN06YFtUJo35wHRL7nqUAgqD+SJJE6Zgz7//0wZV9+ScpNN6HS6cIdVkiQZRnr4sWUf/4FlgULwOMJPCfFxaHNykIVHw9eL26f76sg+MR0y2iHDh2oqakJdxhBo6TaQYZUQZGvQphhzMDrdOLatw9QZghjhbjOpyHFxeEpL8exbXu99pW9XmrWrFHW6Rb9CSFAYpziUZhu1rO5sJo7v1iFyyOURwWCY9L7Zu5RpRPn9bK2dCMbkpS2fvvWLUE7pCNPSQj1HURCKBA0RhIuuABNZiae4hKqfvs93OGEhJr16ykYcxN7br4Fy7x54PEQ17MnmeOfJHfaNNqvXEHraVNp9e0UWn3/HSm33xbukGOGmE4IJ0yYwIMPPsi8efMoLS2lqqrqiFu0U2xxkKoqxuqrhmUaM3Ht2QNeLyqTCXVaWpgjDB2SToexZ08AbEv/rte+jm3b8FRWIhmNGDp1CkZ4YaF5spGP/3U6Rp2ahdtLePSH9ciyHO6wBILIQ60h44IXGVOpfC+8W/ULoHRbeA/zhW1I/C2jho4iIRQIGiOSVkuKz3ai7JNPGvX3r8di4cCTT7Lryquw/f03klZL8vXXkzttGi2/+pKUa65Bn9uq3t1bgoYjpn/zF1xwAUuWLOGcc84hIyOD5ORkkpOTSUpKIjmKhUP8FFc7MGqKAYiX1Ji0Jpz5+YDSLhozwhA+jP36AmBduqxe+9l82xt79kRqZIpXnZsl8va1PVGrJH5YtZcJM4LXAicQRDW5Z3Fj5kAy3G42aUpxxRvA48GxvX4dB3XBa7MFZr0NHTs0+PoCgSAySLrqKlRGI45t27AuXBTucIKCdckSdo4YQcV334MkkXjJJeROn06T/zyOPjd2OtUinZieIZw7d264QwgqJRYnOq2iXpWhVkQJDgnKxN4foalvX4oB2/LlyB4Pkm+2sjZsy5cDYOzTJ4jRhY8h7TN4/tIuPPzDOt7/ayepJh23DWod7rAEgojDeP5z3PfJYP6TmsT2VBcdLeDYspW4005r0OPYt2wBWUaTno4mhjo5BIJYQ52QQOIVl1P+2eeUffIJ8WcODHdIDYbs8VD85puUvvc+ANrsbJr+7zmMp58e5sgExyKmE8LBJ1CH27BhQwgjCQ7F1Q5StZUAZOiTAHDEmOXE4Rg6dUIVH4+3qgr7pjziunSudR/Z6z2UEJ5eu09ktHLV6dmU2ZxMmL6Z/03bTIpJzxW9xDC3QHAEKblc1OUmvsj/hp3pajruBseWhq+q+8Vq9KI6KBA0elJuuIHyL77EumgR9i1bMbSPfpsZT1UV+/79b6x/zQcg6epRZP7730IxOYKJ6ZbRf1JdXc0HH3xAnz59GlR5NFyUWBx4NDYAMuIUA/KAwmgMWU74kTSaQNuo5a+/6rSPY9s2PBUVSHFxxHWuPYGMZu4Y3JrbBuUC8MgP65i96WCYIxIIIg/VoIf4dw0UZCgt9+Ub1zT4MeybfAqjQlBGIGj06Jo3x3zeeYAySxjtOPfsYddVo7D+NR9Jr6fpiy+Q9fTTIhmMcERCCMyfP58bb7yRrKwsXn75Zc4++2z+/rt+wiORSHG1A7vGDkBmfFMg9kzp/4l5yBAALHVsF7b4rm4ZT+/d6OYHj8VjF3bg8p7N8Xhl7vpqFYu2l4Q7JIEgstCbOX3wU6QnKGIytrxNDS4GYfdVCIXlhEAQG6SO+RcAlb//jquoKLzBnAL2zZvZdc01OHftQpOVRYuvviRxxIhwhyWoAzGbEBYWFjJhwgTatm3LlVdeSUJCAg6Hg59//pkJEyZweiPocS6ttlGlUfxdMhJb4KmowFNaCoA+RhPC+MGDQZKwb9yI62DtH7r+xNEcI+aokiTxwuVdGNoxE4fby82fLmexSAoFgiPpejXXZ2ThlSDO6mbJumkNtrTsduPYuhUAQwfRMioQxAJx3bopfskuF+VffhXucE4K2/Ll7L7uejzFJejbt6fllG8afL5aEDxicobw4osvZv78+QwfPpyJEydywQUXoFaree+998IdWoPh8crItlKKM5ScPyMpN6CGp23aNGZL95q0NAxdu2Bfuw7LvHkkj7rquNu6S0sD/oPxZ50VmgAjAI1axdvX9mDsF6v4c3MRN326nMn/Op0BrSNf3MLl8bKlsJoN+yrZsL+SgrIaiqrsFFU7qHF68MgyXq+MSa8hMU5LsklHToqRlqlG2mTE06VZIi1TTahUsaXAK6gnKhUtL36FZZ9dj7lCxQ9Tn6dX56Ho1fpTXtqZn4/scKAyGtHm5DRAsAKBIBpIGfMv9q1eTcU335B2+22ojMZwh1RnrH8vZc8ddyDb7cT17kX2O++gTkgId1iCehCTCeH06dO59957GTt2LG3btg13OEGh3OYkXS6nyKekmWluiuPv9QDo2rYJZ2hhxzzkbOxr11E9c+YJE0LLvL9AljF06oS2SZMQRhh+9Bo1717Xkzs+X8ncLcWM+Xg571zbk3M6ZoY7tKOorHExe9NB/txcxPxtxVTb3XXap7LGRUGZjbV7Ko54zmzQ0KtFMgPbpDGoXTptM+JjzqJFUAey+5CRnU5NRSlxBeVMXj+Zsd3HnvKy/nZRfYcOwpNLIIghzOecgzYnB1dBARU//0zKNdeEO6Q6YV22LJAMmgYPovnrr6MyGMIdlqCexGRCuHDhQj766CN69epFx44duf7667n66qvDHVaDUmJx0EQqZoU/ITRm4tj2EwD6NrGdECZcNJziiROxLlmCa/9+tE2bHnO7qj9mAhDvmzuMNZSksBd3fbmKOZuLuO3zlbxwedeIUB+VZZklO0r5dsUepm8oxOH2Bp5LMGjo0jyRzs0SaZ0eT5MEAxkJekw6DWqVhCSB1eGmssZFcbWTgjIr+SU2th5UKovVdjfzthQzb0sxTM0jJ8XI8K5ZXNQ1i05ZCSI5FAQwD76MmvWTyC2UeXvd+wzPHU5OwqlV9QKCMsKQXiCIKSS1mpQbbuDgf/9L2aefkjxqVJ3tscKFbeVK9twxVkkGzzyT5m+8gUp/6p0SgtATkwlhv3796NevHxMnTmTKlClMnjyZcePG4fV6mTVrFtnZ2ZjN5nCHeUoUVztI0hbilSQ0QIohhT2+llF9m8ZZFa0ruubNMfbpg23ZMip/+YW0sUdf1Xft3491wUJASSBjFYNWzXvX9+LRH9bzw6q9PPTdWg5W2bnzrNZhSYzsLg+/rtnPhwt3svWgJfB424x4LujchCEdMujWPAn1SbZ8+ltOl+woZf62Ypbll1FQZuPdeTt4d94OctNMXNK9GVf3ySYzQVwBjXUMvQcAk+i034tT9vDckmd477wPT+lvw75xo7K2sJwQCGKOpMsupfjNN3HtLsAydy7moUPDHdJxseflsef2O5BtNkxnnEHzt94UyWAUE9P9KCaTiZtuuomFCxeyfv16HnzwQSZMmEBGRgYjolwVqcTiwKRVRFPSVAZUkiowQxjrFUKApMsvA6Dix5+Qvd6jnq/44UfwejH27Yu+VatQhxdRaNUqXr6ya8CS4qWZW7j7q9VYHbW3ZjYUZVYnr8/exsAX/uThH9ax9aAFk07N6D45/HzXGfzxwCAePK89PXOSTzoZBOW1dm6WyK2Dcvn85r6sHn8ub47uwfmnZaLTqNhZYuW12VsZMOFP7vh8JQu2FeP1NqzCpCB6MHTqBEBilUSK1cviwmX8tvO3k15P9niw+zxwDV26NkiMAoEgelAZjSSPGgVA6cefhDeYE+Dcs4eCW2/Da7Fg7N2b5m+/JZLBKCemE8LDad++PS+++CJ79+7l66+/Dnc4p0xxtQONtgyAprpE3OXlhxRGW+eGM7SIwHzeeagSEnDt2UPV1KlHPOd1Oqn44QcAkq66MhzhRRySJPH4sI78d2RntGqJqesPcNk7i9leZKl951NgV4mVJ35eT//n5/Da7K2UWJxkJRp4fFgHFj92Ds9f1oXu2UlBq1YadRou7taU96/vzaonz+XVq7pxestkPF6ZGRsLuf6jZZzz6l98uXQ3dpcnKDEIIhd1QgK6Fi0AuGe7FYAJfz9HobXwpNZz7NiB12ZDMhrRt2ndYHEKBILoIfnaa0GrpWblSmrWrQt3OEfhLimh4OZb8JQoaqLN33lbzAw2AkRC+A/UajUjR47k119/DXcop0SJxYmsrQIgKy4Dx7ZtAGibN48q5apgoYqLI/XmmwEofv0NZKcz8FzZp5/iLixEnZaG+dxzwxViRHJdvxZ8c1s/0s16thysZtgbC3h33g7cnqOrrKfCqoJyxn6xkiGvzOOLvwtwuL10aZbIG6N7MP/hIdw2qDWJcaH1hYzXa7isZ3O+u2MAM+8fxA39WxCv15BfYuU/P21g4At/8taf26iwOWtfTNBoMHTuDMAgRxu62h1Uu22MX/TkSXkT2tcrwl9xp50W8bNDAoEgOGgzM0gcNgyIPKN6r93OnrvuwlVQgLZ5c7InfSDURBsJIiFspBRW2gOm9Fnm5qJd9BikXH8d6vQ0XHv3UvTKq8iyjHPvXkreVexHMh56EJVOF+YoI49eLVL4/Z6BDG6XjtPt5YUZm7n0ncUs3lFySgbddpeHH1ft5Yp3F3PZO4uZvqEQWYYh7dP5+tZ+/Hr3GYzo1hStOvwfW+2bmPm/Szqz9PFzGH9RJ5olxVFicfLyH0o76TO/bWRvuS3cYQpCgD8hdHpz+W9lDQavlyUH/mbKlin1XqtmnS8h7CbaRQWCWCbFZ1RfNfMPXPv2hTcYH7Isc+Dxx7GvXYc6MZHsSR+gzcgId1iCBiL8Z1aCoFBYWUOlxgVAVlIrnP6EMMYtJw5HZTSS+cijgFIV3HvX3ey6ahSyzUZc9+4kRvkcaTDJTDDwyZjTeemKriQYNKzfV8k1k5Yy6v2/mb+17nN1TreX+VuLefyn9fR5bjbjvl3Lit3laNUSV/Rqzh8PDOLjMX3o3zo1ItU9TXoNNw1sxbx/n8XEUd3pmJWAzenh40W7GPzSPO7/ZjWb9leFO0xBEInrrBgv1+Rto9WZj3J/eQUAr6x4mS1lW+q1lr89TMwPCgSxjaFDB0wD+oPHQ9lnn4c7HABK3nqbqmnTQaOh2RtvxLy+QmMjJlVGYwF7VRFFSUq+n5XSAce2JYCoEP6TxIuG4y4ppmjCC1j+/BMAfaeONHv1FeEBVguSJHFl72wGt0vnrbnb+WbZHpbtKuOGycvISjRwVvsMerVIJjfdRFKcFpdHptruosTiZNP+Stbvq2TF7vIjfAObJcVx9enZXHV6dKl4atUqRvZoxiXdm7JgWwnvz9/Bou2l/LxmPz+v2c+ZbdO4Y3BrBkRoYis4eQynnQZqNe7CQlwtRjJ6w/fMt+1hsRHun3s/31z0DYn6xFrX8dbU4Ni6FRAVQoFAACljxmBdvISK778n7e67UIdR/b7yt98pefttALKefgpT3z5hi0UQHERC2AiRZRl11X72pyn/vVkJ2YGWUV1rkRD+k9R//Yu4Ll2wrVyFyqAn6aqrxIB0PchIMPB/l3TmzrPa8N5fO/hh1V4OVNr5elkBXy8rqHX/dLOecztlcmHnJpzROg3VKaiEhhtJkhjULp1B7dLZsK+S9+fvZOq6/SzYVsKCbSV0bpbA7YNac2HnJmgioPVVcOqojEb07dvh2JRHzbr1JFzyLi9MGsTVWi17LXt5ZMEjvH3226hVJ54JrFm7DjweNJmZaJs0CVH0AoEgUjENHIiuTWuc23dQ8e13pN58U1jisK1ezYH//AeAlJtvIumKK8IShyC4iISwEVJZ4yKRA2z3nXBmOPTsKy8HSRIKo8fB2KsXxl69wh1GVNMk0cDTI07j0Qs7sGh7CYu2l5J3oIqCMhuVNS50GhVmg4bEOC3tMs10aZZIt+wkujZLjOok8Hh0bpbIm6N78PD57flwwU6mrNjDhn1V3PP1apokGBh1ejZX98kmKzEu3KEKThFj9x5KQrh6NQkXXEDSmQ8zceEErm/ahEX7FvHG6jd4oNcDJ1zDtnKFspb4HBIIBCgXGFP/9S8OPPEkZZ9/TsoN1yNpQyum5ty7j71334PsdBJ/zjlkjBsX0uMLQodICBshhVV2ErX7AUhAjXqXcqPO31YAADOFSURBVF/bvDmqOHHyKQguBq2aczpmck7HzHCHEhFkpxh55pLO3De0HZ8t2cVnS3ZTWGXn9TnbePPPbZzdISPQemvQBldZ0uOV2V1qZevBavJLbByorGF/hZ3KGidWh4calwe1SsKoUxOnVSFbVOyat5O2TRLokZMkktfjENejO+VffYVtzRrlgTPuo0PerzxdvI1HM9KYvGEyqYZUbjjthuOuUbNypbJWb5EQCgQChYSLL6botYm4Cwup+Plnkq8MnRWWx2Jh79ixeEpL0XfsSLMXXxDqx40YkRA2Qg5U2onTFgPQVGMSCqMCQQSQYtJx/9B2jD2rNTM2FPLV0gKW5pcxO6+I2XlFxOs1nNspk7M7ZDCgdSqp8Sdv8ivLMvsr7WwtrGbLwerAv9uLLDjc9bEIUbFszvbAT82S4ujbKoWhnTIZ3C4dk158hQDEde8OgH1THl6HQzFovmwSwz84i31lFbyZksRLK15CRubG0248an/Z7ca2Zi0Axl69Qxm6QCCIYFR6PWm33crB5ydQ8uZbJA4fHhLrMNntZt/9D+DYtg11ehrZ776DymQK+nEF4UN8mzdCDlbaUWvLAWiiT8axQfEgFAmhQBB+9Bo1l3RvxiXdm7G9qJpvlu1h6voDHKi089Pqffy0WpEY79BEaavtmJVAm4x4UuN1pJr0xGnVuL1ePF6ZyhoXxRYHxdUO8kus5JdY2Vms/GtxuI95fINWRbtMM7lpJpomxZGVFEeqSYdJryFOq8bjlbG7PJRZ7Py5dA26tGy2HrSQd6CKfRU1/Lh6Hz+u3odOo+KM1qmcd1oThnXOItEY2lamSELbvDnqtDQ8JSXY16/H2Ls3pLeHC1/k1l/vxqZS81GSmZdXvEyRrYgHej2ARnXo69eetxnZZkOVkCCUoAUCwREkjR5N2Wef49q3j7LPPiPtjjuCejxZlil89r9YFy5Eiosj+933xFxzDCASwkZIYZUdr9+U3pR1qEIoTjQEgoiiTYaZJy7qxOPDOrJ6TznT1xeycHsJmwurA7eTRaOSyE030S7TTPtMM+2bKLfsZGOdZjZdLheafasZNqwzWq0Wq8PN6oIK/tpaxB+bDrK71MbcLcXM3VLMU79u5NyOmVzeqxmD2qbHnGCOJEkYe/WieuZMrMuWKQkhQI/rkPL/4r713xGvNfG6ScVnmz5jc9lmnhv4HE1MykmWbYVvfrBHD6FuLBAIjkCl05H+wAPsf+ghSid9SNJVV6FJSQna8co+/oSKKVNAkmj28ksBax1B40YkhI2Qg1V2LFo7oKNZQiscm38CQN++Q3gDEwgEx0SlkujVIoVeLZQv+eJqByt3l7HpQLUizFNqo9TqpNzmxOPzeJQkSDBoSYvXkRavp0WqkVZp8eSmm2iVZqJlqgmdpuGSC5New8C2aQxsm8bjwzqyrcjCrE0H+W3tfjYXVjN1/QGmrj9AWryOS7o34/KezenUNKHBjh/pmPr1pXrmTGxLl8GddyoPShJc9BrSvpXcUrST7JyuPKmzs6xwGZf9chl39biLq9pfhXXJYgCMfYSUu0AgOJqEYRdS9vHH2DdupOSdd2nyxH+CcpyqP/6g6KWXAMh45GHM55wTlOMIIg+REDZCysvLKdcqJ40tvU3xWixIOh36XGEiKhBEA+lmPRd0zuKCzllHPO71ynhkGY1KCqufoSRJtMs00y7TzJ1ntWbj/ip+XLWPX9bso8Ti5KOF+Xy0MJ8OTcyM7NGMEd2a0jSpcQvSGPv2A6Bm9Wq8dvsh6xq9GUZ/Ax+ey/kF62jXaRhPmCTWlaxnwrIJfLXuM15YegA1YBp4RvhegEAgiFgklYqMfz9Ewb/GUP7NNyRddSWGdu0a9Bi2VavZ//AjIMskXzOalBuPnncWNF5EQtgIkSt3sydJmedpUgReQN+2bcjligUCQcOiUkmoiCyLDkmS6Nwskc7NEnlsWAfmby3mh1V7mb2piM2F1UyYvpkJ0zfTp1UKl3RvyrmdMskwh8bnU5ZlKmwu9pTbKK52YHG4qbK7sdjd1Lg8aFQSapVEnFZNikkXuKWb9WSY9fVKunWtWqJJT8ddXEzNmjWY+vU79GR6exj1OXxxGa02TeOzgeP4od9I3l7zNuYte1E7vFSYJMYf+JAzNYMY2GwgyYbkIPxGBAJBtGLq14/4oedgmT2HwifH0+Lrrxqsxbxmw0b23HYbst2OadCZZD7+eFgvOgpCj0gIGyEa206qU5UPCfOuYioBQ6eO4Q1KIBA0erRqVcBypMLmZPqGQn5evY+l+WUs893+89MGumUncXb7DPrmptCteRJxupOXMrc43Owps7GnzEZBmY295TXsLVf+3VNmw+r0nNS6Bq2KlqkmWqQaaZlqon0Tc0DgR3uMGUlJkjD260fVb79h/fvvIxNCgNzBcNFE+PVu1Atf5aohTzDi8pksf/o+YD7rWsL03TOYvnsGADnmHDqldqJDSgdaJ7WmdWJrmsY3rdXgXiAQNF6aPPEEO5f8Tc3atZR99hmp//rXKa9p37qVPTffjNdiwdi7N81ffx1JI9KDWEP8jzcybE43ajkfgHQ0uLf4FEY7ioRQIBCEjiSjjtF9chjdJ4f9FTX8tnY/U9cfYN3eStbuqWDtngoAtGqJthlmctNN5KaZSE8wkGDQEO+ztPB4ZVwemTKbk3KrkzKrkxKLI5DwlVqdtcaSbtbTJMGA2aDBbNAQr9cSp1PhlcHjkbE43YG1S61OSi0O7C7vMYV9dGoVbTLi6ZiVQMcsM52yEuiYlUCySYfJnxAuWAj33390ID2vB2sRzPk/mPtfDLKH5nml2IH+I8fiOE1m/t75bCnfQkF1AQXVBczYNSOwu0FtoFViK3KTcmmd2JrcpFzaJLUhx5wjruYLBDGAtkkTMv79EIVPP0PRK69iPP104k47edGXmo0b2XPb7XgqKzF07Urz994TftUxikgIGxl7y2vQa4sAyNYmYM/LA8AgEkKBQBAmmibFcfvg1tw+uDUHq+z8ubmIRdtLWL6rjINVDjYdqGLTgaqTXj/ZqCU7xUh2spHmKXHKv8lxNPf9a9DWr6rmdHvZV1HDrlIru0us7Ci2srmwis0Hqql2uI8Zb5MEA70SzNwlSdg3bmTbhh3kdspF/U9F1zMfBEkFs5/GNfVF7BszQZLodOFouqalcW/Pe6mwV7CpbBObSjextXwrOyt2kl+Zj91jJ68sj7yyvCOWzDBmMLDZQAY1G8Sg5oPQqsV4gEDQWEkaNQrLgoVY5sxh3/0P0PKbr9GkptZ7Hcv8+ey9/wFkmw19p47kTPoAdbzwGoxVRELYyNhTZgNdGQBtPSl4ijeDJGFo3z7MkQkEAgFkJhgClUNZltlbXsPmwmrySyzkl9gotzqpsruotruRJFBJEjq1iiSjltR4HclGZc6veXKckgSmGEkwNGwCpNOoaJWmqLVy2EenP95NB6rIC9yqKSizUVhlZ2oVnJ2cQ6ey3Ux8djKz2w481HaapvzbJMFAessxtDzTi/vDVwAw5pjQJBy6Kp9kSGJA0wEMaDog8JjH62GfZR87Knawo3IHOyt2sqNyBzsqdlBkK+LHbT/y47YfSY9L58r2V3JluytJi0tr0N+LQCAIP5IkkfXfZ9m1dSuuPXvYc+ed5Hw0uc7JnCzLVEz5lsJnnwWPB9OA/jR74w3U8fFBjlwQyYiEsJGxp8yGXWsDoEOZGQBdbi4qozGcYQkEAsFRSJIUSOogM9zh1Mrh8Z5/2iGj5mq7iy2FikVITc0ZMHM3Aw5uYmqrAWw5WM2Wg8fyk+zAxwWtaEIZ5tR9bJ1wJhMSnsBmzMKk06BRS2hUKtQqKSB+o1FLqFVpqKV0DKoBdFNLdEt1UeLOY79jNfk1iyiuKeadNe/wwdoP6ZdyFX1TLsek02PSa5SbTo1Rp8GkP/RvnFYtWk4FgihCk5xM9vvvs3v0aOxr11Fwww00f+9dtBkZJ9zPXVpK4X//S/V0pRU98ZIRZD37LJJOF4qwBRGMSAgbGQWlNsq1LkBLs0KlTSqua9fwBiUQCASNGLNBS++WKfRumYIj4xp2zvyKXqU7mHtbT3a71OwutbGr1EpBqY1ii4PiagfuomIySssBcDdT0867g9fK7+LJopv41TugliP+k3jgTKA/moQN6FIWQdweFpZ+wfwD07EXjsRjbXvcvSUJ4nUa4gMzlhriDVrMeuW+2aA8579vNmh922gw6zXo1WD3KLYoAoEgNOhzW5H94Yfsuf127Js2kT/iEjIefpjEiy86SlXeU1VF+TdTKP3wQ7xVVaDRkH7fvaTecou4GCQARELY6Kgq2cN+rfLHnVhgASCum0gIBQKBIBTocnPRt2uHY+tWEpf8yVnXXnvM7Yrfe5+S6TKqzl0pv/lJjLPvIrFkDW/o3uLBpjtY3vFRbJok3B4Zj1fG7ZXxeL24vbLymCzjDTwu4/Z6lX89LXF7hrHfs5jt7m9w6kox5nxEqut84qwXUeOUsTo92BzugAKrLEO1w021w82BypN95RoeXT4rkFgeSiQPJZZHJJx6DXE6NQatcovTqjFoVYH7+sPuH0vVVSAQQFyXzrT8+iv23v8Ajrw8Djz+OMUTJ2Lq3x9N0yxkhxPHli3Yli1DdrkA0HfqSNYzzxDXpUuYoxdEEiIhbGR4yzZSnK5BkmVUW/KRERVCgUAgCBWSJJF0xRUc/N//qPjue5KvueaoK/Cyx0PFt1MAyLx2NEkdOkPbObDgZfjrRVrsn06LssVw9pPQZwyoT+arugcW541MXDWRKVumUKqdSde2B3hp0Es0jW8KKBU9u9uDxe7G4vDd7EpiWG13Y7G7sPgSRf821fZD21gcLuW+3Y3bKx+RWDYkfq9Ig1aFXqP2JZIqDL77eo3yc5w/udSpMWhU6AOJ5pHP6w+7/89kVK9RiYqJIKrQtWhBq2+nUPbpp5R+8inuoiIqf/nlqO307dqRctMYEi++GEkt7GsERyISwkaELMt4nRsAOK1EjWyxIhkM6Nu1C3NkAoFAEDskjriYopdfxrF5M/YNG4nr0vmI5y1/zce9/wDqxEQSLrxAeVCtgbMehTZD4bf74eB6mPYQrPgYhjwOHYYrvZ31IF4XzxP9nqBfVj/GLxrPuuJ1jJ46mteHvE73jO6oVBJGnQajTsOJJ49OjNPp5JffpzNwyDnYPZIvYTyULPqTTeW+K5Bc1rg82F1eapwe7G4PdqcHu9uL3eWhxuVB9nWgeryyb41TCLKOSBLoNUcmjP6E0vCPZNSgU/se8/2s9T+mOizRPJRsHp6s+n8+SoVWIDgJJK2W1FtuIfmGG7AtXcr/t3fn8VXU9/7HXzNnyb6QBUJK2ARRUQy7tEWRfSlXal0uUgGl3tpCWy63/iy9rUsvjyvW+iu1KNjHVbBXUbT+xFtboVyUpS6FsChQQUUQEAIkAbKfbeb3x5ycnEPCEho8Wd7PR+cx23dmPudkKnnnO0vNjg8InTwJbhfebt1Iue46vD176o8dclYKhG3IqeoApvswAENPJAN+Eq/uqxeMioh8iVyZmaSNHUv5G29Q8tRTFCx5KrLOtixKli4FIONb38JMTIzduMsg+O4GKHoW3loAx3fDymmQdw0M/zFc8Y0m9xiO7jaaK7Ku4F/X/yt7yvYwa80s/uNr/8HEnhP/4c8KTq+o1wU5qQl4PM3zxFfbtvGHLGoDTkCsC4l18zWBEL66QHnGel9kOna97xxtg+H7H22b8DEsINAsn+VcvC7zjB5LM3zJbF3vZWy49LpNEsKDM+30aiZ4TLyu6Gmnh7S+ndM2enuFg7bH9HpJHT6c1OHD412KtDJKCm3IoZPVhBKcV05cccx5YlRSv2vjWZKISLuU8/3vUf7mm1S+/TZV771HyrBhAJx69VVqP/wQMyWFrJkzGt/YdMGQe+Dqb8F7T8LflkLxTnhlBqR3gcF3w4CZkHLh7x7rktaF58Y/x/2b7mf9ofXcv+l+Dlce5p5r7mmRwcAwjHDYcZGRdOnfqxgMWdQGw72VUWGyNhiqXxa0wr2Y4VDpr1/vC57R2xkIUXOWcOoPWpHj+kMW/pBFRW3zXmZ7IbwuMxIgzwyL0WGz0UBZF0A9jYTTqHmv2wmnHreBx+VMG3aIygBU1AZJxllmqqdUJK4UCNuQg2XVnPRWA27yDjjX1iQPGhTfokRE2qGEnj3p8M//zMkXXuDoz35O12XPEiwp5fhjvwIg5wdzzvuIeJKzYNTPYdhseP8pp9ew/DCs+wWsfxSuvhkGTIeuwy7octJkTzKLRixi0bZFLN+9nN9u/y3Hq48zf8h8XGb7vqfI7TJJdZmkJlz6X4ssy8YXPLO3MhTTGxrdsxm9zB9yQqYvaOEPWviCFr5gKDwOD4FQuJ0Vble/PlokjH4Jl+I25Obfi96qnzOdwOhxGXjdZnjajEx7XUZkmSccMr3uqGXhNg23Nc7Yjxk5jsdtkhDeX+TYDY5bH2bdptEi/3gi0hwUCNuQA18c47AXOlTYJBSfBtMkedDAeJclItIu5cyZTeWmTQQOHmTfxElgWWBZJBUWknWWp482KjkLRv7MuWR092uw+Wk4sh0+eNEZsnpC/2/DtVMhPf+cu3KZLv5t0L/ROaUzCzcvZOXelZTUlLBw+EIS3Ynn3Faah2kaJHmd+wm/THWX4fqjwqO/LlAGzphvdLo+jPqiwqj/rGE0RCBkEwgf0x+yCIQsAuEn50YLWjZBK0TNpb9K96IZBlGh0ogJntHBMbpNdLB0uwzcLhOP6YzdLgNP+F2jnvC6umBcty56G1fUOrdpnnubM45Rt0yBVs5GgbANKf1iGyc8br520PkrYOKVV+JKT49zVSIi7ZO7Qwe6v/A8h+79HrW7dwOQNmY0+Y8+2uA9YRfEkwiFU+Haf4bDRbDtOScgln3m9Bq+tcB5KE3/b8PlE8B99pdN33HlHeQk5TB/03zWHVzHv6z9F3478rdkJGRc7MeVFi76Mty0ONYRCAR4409/ZszYcVimi0DQqg+OdaExaOMPhfAH7XCItMLrbfzBqPmobRsEz2D9Puu3saOCad1xrJh91rXxn9Gjats4+z9jeWviBMXYsNlg2VnCptuMahvZLtw2sk10u7p10cep34fbNHBFB9jwtMusD8q2rzbeX1m7oUDYhpSf3go5MOhzZz55yJD4FiQi0s65c3Pp/srLBL74AsPtxtO58z++U8OAgsHOMH4h/P112P48HHwXPvmLMyRnQ7/bnXDYqW+juxnbfSxZiVn88K0fsv34dqa/OZ2lo5fSObUZahQ5B9OABI+r2R5CdCnYtvOez+jg2DB41q2vn68Ll/XBtH5dMOS8M9SZtiL7D1m2s8yyCIb3WbcuZhurbt7ZvrFtgiGbgGVFntIbLRh+d2ktrSPUjrksNd4ltBsKhG2ELxAiZO8F4KpDziUByUMVCEVE4s0wTbwFBZdm5wmp0H+aM5Tugx0vwI4VUHHUue/w/acgv78TDK++BZIyYzYflDeI5yY8x73/ey+fnf6Mb7/5bZaMXsLlHfS6ImnfDMOIXBrK2TvbWyzLcoJhMFQfEmODY1SgDAfJYMgicM6wGRs6z7VN5BjhcV3oDVlntImaDp0RkNOTFFO+LPqm24j9pdVUJ56gc6lNh7IQuN16oIyISHuSfRmMegBG/BQ+exu2/zfs+bNzv+GR7bDm3+HKyU447H49mCYAvTv05oWJL/C9//0en576lBlvzuCJkU8wOG9wnD+QiFws0zRIMF18Cc9JumRKS0v5v/Euop1oxaeJRNtffJIDiQEG7Xb+gU8ZMgRXqrraRUTaHZcbeo9xhqpS2PkybPtv552GO19xhoyuUHiHM3ToRl5KHsvHL+eHb/2Qbce38d213+WR4Y8wrvu4eH+aGEcrj7Ll2BY+O/UZRyqPcKTqCLXBWkJ2CIB0bzqZCZnkJOXQLb0b3TO60zuzN3kpeXqghojIWSgQthFHPn+Xox43gz9x3mWUOmpknCsSEZG4S8mG674HQ++Fozucew0/fAVOH4QNC52hxw3Q/04yrvwGvxv7O+Zvms/az9dy34b7KKkpYdqVTXgiajOzbZsPTnzAnz77E3/94q8crjx8UfvJTszmmpxruDrnavrl9qNfbj9SPCnNXK2ISOukQNhGnCh7h/Rkm8vD/1amjVQgFBGRMMNw7iXM7w9jF8CePzmXlH62HvZvcIaEDBKuuYXHCu9gYWI2L+19iYWbF3Ks+hhzB8zFNMwvrdySmhJe+fgVXv/0db6o/CKy3GW46Jvdl6uyr6JLWhfyU/NJcadgmia2bVPuL+dU7SmOVR/jQPkB9p/ez4HTByitLWX94fWsP7weANMw6dOhD4UdCxnQcQCFHQvJS8n70j7f+QSsAIFQAMMwMHBeF+AyXLhN/domIs1P/2VpI0pDnzJsj40JJF51VfM8yU5ERNoeTxJcc4sznPzceZfh9hecXsOiZ3AVPcNPO15Fp25D+U3J31i2axkHyw/y8FcfvuSvpdh5Yicr9qxg9YHVBC3nipdkdzKju41mbLexDOw0kFRv026HqA3WsqdsDztLdrKzZCcfHP+AI1VH+KjsIz4q+4gX97wIQH5KfkxA7JXZC5fZPO8KDFgBSmtKOV59nBM1JzhRfYITNScoqSnhePVxSmpKKPeVUx2spjpQjd/yN7ofr+klxZNCsieZZE8yKe4UUr2pZCRkkO5NJyMhgwxvBukJ6Q3G6d50vK5W+HQUEbnkFAjbiGMJp7h9m/MPV8aUKfEtRkREWocO3WDET+D6/wMHNjqXlP79fzCO/53vHP87HVNTeTAni3UH1/H34zv45YhfU9ipf7OW4A/5WXNgDS/ueZGdJTsjy/tl9GJq9gBGuTJJqiiGzc+D7ymoLQdfOfir6ndiGGCY4EmGhDTwpjpPYE3OJjGlI4WpuRSmdISet0G/ORwzDbaX7Wb7se1sP76dvSf3cqTqCEf2H+HP+/8MQKIrMXIfYueUzmQnZpOdlE2iO5EEVwIuw0XACuAL+fCH/NQEazjlO0VZbRllNWWU1ZZRWlvqzNeWNc93Zfnx+/yc9J28qO2T3Emke9Prg2I4RNaNU72pmJhOz2S4d9I0TEJ2iEAo4PRc1g2hAEErGJn3h/yRsd/yR9pEllv+yHxFdQWP/eExQnYIAwPnf86x6npEo8emYeIyXLhMlzM2XJimidtwx0ybhhnTpm4b0wivN81IT2tkn2fu1zAj66PbnXOb8PENw8DEdD6HEft5TMOs/27Dn6muXeSzh7c/V5von0/ddF07oNE2jdYTtVxEgbCZPfnkkzz22GMUFxdz7bXX8tvf/pYh53gf4CuvvMLPf/5zDhw4QO/evXn00UeZOHFik4/rPeGiawkYiYlkfHPKP/AJRESk3TFN6DnCGSaehF2vwvbn+acj27nM7+O+jjkcopSZb97JNHcu9xaMJ63gOsi5HBKzm3YsfzVUHOXo8Z28fOBN/l/JNsos5wXUHhsmVNdyx6lT9N1/EHiruT8pAJ2A8UlZjE/rDGl5VKVdx4deDzuoZZu/lA+rDlMdqmXvyb3sPbm3WY7pNt3kJOXQMakjOUk55CbnkpuUS25yLjlJOXRI6OD0/Lmd3j+P6byjz8YOvxMvGOlBrApWUR1wpsv95ZT7yzntO+1M+8o57T9dPw4vs7GpCdZQE6zhWPWxZvlM/5DGO0ElDhoLpHXhsUGoPSNUNhp8z9Imep/Rx4sJs1HLr0q+Ks7fTPuhQNiMVq5cybx581i6dClDhw5l0aJFjBs3jr1799KxY8cG7d99912mTp3KI488wje+8Q1WrFjBlClT2LZtG1dffXWTjj2xyAJMMv7pn3ClpTXTJxIRkXYnqQMM/o4znDpI30//l5c/XsOCU9v5U0oCvw+V8Ma+5/jRlt8wubIKtyeFG12ZuEqegpQccCeC6XJ67PxV4KsAfyX4KqitPMYmo5Y/pqawITkJK9w70SkY5LbySr5VUUm2FX5pdkouZBRARhfI7AqpnSAxAxLTISEdvCmAAYTfwG2FIFAdczyqSqDquDOuPA5VJ6DyGIT8UFPmDMd3kwIMCw8AQeCI281+j4f9KZkcT0qhzJNImcuFz+XGbxgEAa/Li9eVQII7Ea87iQ6JHchKzKFDYhZZSVlkJeWQnZxLbkpnMpOynF98bdup1Q7Fjq0QWEEI1ED1aQjWONOBGgjWQqCGzPA4ehlBH4R84bE/alwLQQNCiVghgwrbotyEcuC0AeWmHZ62KXeZnDZMKk0D23RhGS5s04VtmlimG5crAY8nCY87GbcnCY8nxRlcHjymB4/Lg9f04nV5cZtu53sJz3tMT2TsMT2Ytsnmdzdz4w03kuhNdH50toWNDXb9dF0QtrEJ2SEsyyJkh5xp2yJoBWOmLdsiaAdj2oWs0Pm3CY/Pu40V3r9txbSJ3iZSu21j2VbsPFZk+bnaWLYV+dx103XLsTl/m4tQ9x3TyMvs4ykpJyneJbQbhm3bLezH33oNHTqUwYMHs3jxYgAsy6KgoIAf/OAH/OQnP2nQ/vbbb6eqqoo33ngjsuy6666jsLCQpUuXXtAxy8vLycjIYHOv3qR43Fz2P/9DQq9ezfOBpE0JBAL8+c9/ZuLEiXg8nniXIy2czhdpIOhn04fL+eWe33MgcBqAvGCQKRVVjKquprc/wJl33NnAZx432xIT2JKYyIbkJKrN+ofTDCWRqUnduSG7H+7MrpBZ4LwSI+Mrzr2Ol4JtQ81JqDgKFcXh4egZ42KoLHYCWrOpuzSvjfzaZZiQmOn8ASFmyHQu201Irw/vUdMBVxLr1m9i1NgJeBKTweUF0+1c9nshLMsJwCE/BP3OOOSDUCAchgNnXx+qmw+CFXCWWcH6dXXT51pnh5xzCPuMMc7YtmLX1X1Xhsv5Q4npqp82XE7vvOFyvoPoZabb+W6iB3fddAK4POBOOKONB9vlxXZ5sEwPdnjecrmcedONZZhO2DdMLMPEMogJqJGQGR02zwyxNBJIbQvbtrCsIHbIjxXyY4UC2JYfOxTAsgLh5YHwcmfsLHfGVigIdjAyneIpYOTIeZw+fZr09PTmPoMlinoIm4nf72fr1q3Mnz8/ssw0TUaPHs17773X6Dbvvfce8+bNi1k2btw4Vq1adVE1ZH33HoVBERG5NNxehg/4F6679i5e+OgFlu1eRnFtGUs7ZLC0QwbJppeveNJIN72EbIsTwWpKQtX4wu8IrJOfnMe4HuOZ0uub9Mzs+eV/DsOA5Cxn6NT37O0sC6pLnWAYHRbLj0DtKfBVOj2R/sr6aV+lEz4a7am5wCDoTgJP4hnj8OBObGRdohMQ3OGg4E6Mmk6oDw11vamREGPVB5hgrdObG6gOf6bq+una01BzygnRdUOg2tmurpe1CTzAeIBd0UuNSKBpUF9j03JWRni44GcCG+HwGRnqwqnHGUP4+48eQlHTdn3vdshPc/7B41SPyc22Lzk3BcJmUlJSQigUolOnTjHLO3XqxJ49exrdpri4uNH2xcXFZz2Oz+fD5/NF5svLywGo6Z5L1j3fJRAIXOxHkDau7tzQOSIXQueLnMu0PtO4pdctrDu4jtUHVrPl6BaqLR+f+EobtE10JXJ1ztX0z+3P1/K/xjXZ10QeZNHiz6+ETGfIvqJp29lWVG9T+JdlK/xZG+0dCs8b5oX3lMVTsNYJibWnMOpCYu0pjNpTznJfBYYv/PCfyHRF/XzozBsI7XAvnq/hsc7DNj1RPWf1PWV1vWh2dG9aXa+b6XaWhXvRMD3gqgtBnvD2nsbb1T151ghHrwZjs3460itsNbw8ODxt2CHnjw92MGp59PlT39NpRHo464ZATO+oET1/Zq9o0IfRWFizrfo2l4BteqJ+Jt6onk9nvv77P6Ody0MwvS/wwiWpS2IpELYyjzzyCA8//HCD5V9Mv5c3166NQ0XS2qzVeSJNoPNFzmc84xmbMZZSq5ST1kn8th8Dg1QzlTQjjXQzHbfPDYfh8OHDHObiXi4vLV1meAhzh4eURpraNgYhTCuEaQcx7UB4HMIOByk7HIzr5jEMbAxsw4VluCNDswRoKzxcMq7w8A8yw8NFXsVv2CEM2wqPQ5hYMcvq50OY4XH9z8LAxqyfNkznZ2OY2IBluLGjfi6W4cI2XP/Qz6f6ZPVFbytNo0DYTHJycnC5XBw7FvvkrmPHjpGX1/jLbvPy8prUHmD+/Pkxl5mWl5dTUFDAjWPGkJ3dxCe9SbsSCARYu3YtY8aM0T1hcl46X+RC1Z0rd4y/Q+eKnFfd+TJ6zASdL3JOpaUNrziQS0OBsJl4vV4GDhzIunXrmBJ+D6BlWaxbt445c+Y0us2wYcNYt24dc+fOjSxbu3Ytw4YNa7Q9QEJCAgkJCQ2Wezwe/YdVLojOFWkKnS9yoXSuSFPofJHz0fnx5VEgbEbz5s1jxowZDBo0iCFDhrBo0SKqqqq46667AJg+fTpf+cpXeOSRRwD40Y9+xA033MDjjz/OpEmTeOmllygqKuJ3v/tdPD+GiIiIiIi0EwqEzej222/nxIkTPPDAAxQXF1NYWMjq1asjD445ePAgZtTjtr/61a+yYsUKfvazn/HTn/6U3r17s2rVqia/g1BERERERORiKBA2szlz5pz1EtH169c3WHbrrbdy6623XuKqREREREREGrrg15SIiIiIiIhI26JAKCIiIiIi0k4pEIqIiIiIiLRTCoQiIiIiIiLtlAKhiIiIiIhIO6VAKCIiIiIi0k4pEIqIiIiIiLRTCoQiIiIiIiLtlAKhiIiIiIhIO+WOdwHyj7FtG4CKigo8Hk+cq5GWLBAIUF1dTXl5uc4VOS+dL3KhdK5IU+h8kQtVUVEB1P+uK5eOAmErV1paCkCPHj3iXImIiIiISPMqLS0lIyMj3mW0aQqErVxWVhYABw8e1P9Z5JzKy8spKCjg0KFDpKenx7scaeF0vsiF0rkiTaHzRS7U6dOn6dq1a+R3Xbl0FAhbOdN0bgPNyMjQf1jlgqSnp+tckQum80UulM4VaQqdL3Kh6n7XlUtH37CIiIiIiEg7pUAoIiIiIiLSTikQtnIJCQk8+OCDJCQkxLsUaeF0rkhT6HyRC6VzRZpC54tcKJ0rXx7D1rNcRURERERE2iX1EIqIiIiIiLRTCoQiIiIiIiLtlAKhiIiIiIhIO6VA2Io9+eSTdO/encTERIYOHcrmzZvjXZK0QBs3bmTy5Mnk5+djGAarVq2Kd0nSQj3yyCMMHjyYtLQ0OnbsyJQpU9i7d2+8y5IWasmSJfTr1y/yPrlhw4bx5ptvxrssaQUWLlyIYRjMnTs33qVIC/TQQw9hGEbMcMUVV8S7rDZNgbCVWrlyJfPmzePBBx9k27ZtXHvttYwbN47jx4/HuzRpYaqqqrj22mt58skn412KtHAbNmxg9uzZvP/++6xdu5ZAIMDYsWOpqqqKd2nSAnXp0oWFCxeydetWioqKGDlyJDfddBO7d++Od2nSgm3ZsoWnn36afv36xbsUacH69u3L0aNHI8Nf//rXeJfUpukpo63U0KFDGTx4MIsXLwbAsiwKCgr4wQ9+wE9+8pM4VyctlWEYvPbaa0yZMiXepUgrcOLECTp27MiGDRu4/vrr412OtAJZWVk89thjzJo1K96lSAtUWVnJgAEDeOqpp1iwYAGFhYUsWrQo3mVJC/PQQw+xatUqduzYEe9S2g31ELZCfr+frVu3Mnr06Mgy0zQZPXo07733XhwrE5G25PTp04DzS77IuYRCIV566SWqqqoYNmxYvMuRFmr27NlMmjQp5vcXkcZ88skn5Ofn07NnT6ZNm8bBgwfjXVKb5o53AdJ0JSUlhEIhOnXqFLO8U6dO7NmzJ05ViUhbYlkWc+fO5Wtf+xpXX311vMuRFmrnzp0MGzaM2tpaUlNTee2117jqqqviXZa0QC+99BLbtm1jy5Yt8S5FWrihQ4eyfPly+vTpw9GjR3n44YcZPnw4u3btIi0tLd7ltUkKhCIi0sDs2bPZtWuX7tuQc+rTpw87duzg9OnT/OEPf2DGjBls2LBBoVBiHDp0iB/96EesXbuWxMTEeJcjLdyECRMi0/369WPo0KF069aNl19+WZejXyIKhK1QTk4OLpeLY8eOxSw/duwYeXl5capKRNqKOXPm8MYbb7Bx40a6dOkS73KkBfN6vfTq1QuAgQMHsmXLFn7zm9/w9NNPx7kyaUm2bt3K8ePHGTBgQGRZKBRi48aNLF68GJ/Ph8vlimOF0pJlZmZy+eWX8+mnn8a7lDZL9xC2Ql6vl4EDB7Ju3brIMsuyWLdune7dEJGLZts2c+bM4bXXXuOtt96iR48e8S5JWhnLsvD5fPEuQ1qYUaNGsXPnTnbs2BEZBg0axLRp09ixY4fCoJxTZWUl+/bto3PnzvEupc1SD2ErNW/ePGbMmMGgQYMYMmQIixYtoqqqirvuuivepUkLU1lZGfNXtf3797Njxw6ysrLo2rVrHCuTlmb27NmsWLGC119/nbS0NIqLiwHIyMggKSkpztVJSzN//nwmTJhA165dqaioYMWKFaxfv541a9bEuzRpYdLS0hrci5ySkkJ2drbuUZYGfvzjHzN58mS6devGkSNHePDBB3G5XEydOjXepbVZCoSt1O23386JEyd44IEHKC4uprCwkNWrVzd40IxIUVERN954Y2R+3rx5AMyYMYPly5fHqSppiZYsWQLAiBEjYpYvW7aMmTNnfvkFSYt2/Phxpk+fztGjR8nIyKBfv36sWbOGMWPGxLs0EWnFDh8+zNSpUyktLSU3N5evf/3rvP/+++Tm5sa7tDZL7yEUERERERFpp3QPoYiIiIiISDulQCgiIiIiItJOKRCKiIiIiIi0UwqEIiIiIiIi7ZQCoYiIiIiISDulQCgiIiIiItJOKRCKiIiIiIi0UwqEIiIiIiIi7ZQCoYiISAvj9/vp1asX7777brPud/Xq1RQWFmJZVrPuV0REWi8FQhERuaRmzpyJYRgNhk8//TTepbVYS5cupUePHnz1q1+NLDMMg1WrVjVoO3PmTKZMmXJB+x0/fjwej4cXXnihmSoVEZHWToFQREQuufHjx3P06NGYoUePHg3a+f3+OFTXsti2zeLFi5k1a9Yl2f/MmTN54oknLsm+RUSk9VEgFBGRSy4hIYG8vLyYweVyMWLECObMmcPcuXPJyclh3LhxAOzatYsJEyaQmppKp06duPPOOykpKYnsr6qqiunTp5Oamkrnzp15/PHHGTFiBHPnzo20aaxHLTMzk+XLl0fmDx06xG233UZmZiZZWVncdNNNHDhwILK+rvftV7/6FZ07dyY7O5vZs2cTCAQibXw+H/fffz8FBQUkJCTQq1cvnnnmGWzbplevXvzqV7+KqWHHjh3n7CHdunUr+/btY9KkSU38luHAgQON9saOGDEi0mby5MkUFRWxb9++Ju9fRETaHgVCERGJq+eeew6v18s777zD0qVLOXXqFCNHjqR///4UFRWxevVqjh07xm233RbZ5r777mPDhg28/vrr/OUvf2H9+vVs27atSccNBAKMGzeOtLQ0Nm3axDvvvENqairjx4+P6al8++232bdvH2+//TbPPfccy5cvjwmV06dP58UXX+SJJ57go48+4umnnyY1NRXDMLj77rtZtmxZzHGXLVvG9ddfT69evRqta9OmTVx++eWkpaU16fMAFBQUxPTCbt++nezsbK6//vpIm65du9KpUyc2bdrU5P2LiEjb4453ASIi0va98cYbpKamRuYnTJjAK6+8AkDv3r355S9/GVm3YMEC+vfvz3/+539Glj377LMUFBTw8ccfk5+fzzPPPMPzzz/PqFGjACdUdunSpUk1rVy5Esuy+K//+i8MwwCcsJaZmcn69esZO3YsAB06dGDx4sW4XC6uuOIKJk2axLp167jnnnv4+OOPefnll1m7di2jR48GoGfPnpFjzJw5kwceeIDNmzczZMgQAoEAK1asaNBrGO3zzz8nPz+/0XVTp07F5XLFLPP5fJHeRJfLRV5eHgC1tbVMmTKFYcOG8dBDD8Vsk5+fz+eff96Eb0tERNoqBUIREbnkbrzxRpYsWRKZT0lJiUwPHDgwpu0HH3zA22+/HRMg6+zbt4+amhr8fj9Dhw6NLM/KyqJPnz5NqumDDz7g008/bdATV1tbG3M5Zd++fWNCWOfOndm5cyfgXP7pcrm44YYbGj1Gfn4+kyZN4tlnn2XIkCH88Y9/xOfzceutt561rpqaGhITExtd9+tf/zoSPOvcf//9hEKhBm3vvvtuKioqWLt2LaYZe0FQUlIS1dXVZ61BRETaDwVCERG55FJSUs56iWR0OASorKxk8uTJPProow3adu7c+YKfTmoYBrZtxyyLvvevsrKSgQMHNvrEzdzc3Mi0x+NpsN+61zYkJSWdt47vfOc73Hnnnfz6179m2bJl3H777SQnJ5+1fU5OTiRwnikvL6/B95iWlsapU6dili1YsIA1a9awefPmRi89LSsri/mMIiLSfikQiohIizJgwABeffVVunfvjtvd8J+pyy67DI/Hw9/+9je6du0KwMmTJ/n4449jeupyc3M5evRoZP6TTz6J6RUbMGAAK1eupGPHjqSnp19Urddccw2WZbFhw4YGPXd1Jk6cSEpKCkuWLGH16tVs3LjxnPvs378/S5YswbbtyKWsTfHqq6/yi1/8gjfffJPLLruswfq6HtD+/fs3ed8iItL26KEyIiLSosyePZuysjKmTp3Kli1b2LdvH2vWrOGuu+4iFAqRmprKrFmzuO+++3jrrbfYtWsXM2fObHBZ5MiRI1m8eDHbt2+nqKiIe++9N6a3b9q0aeTk5HDTTTexadMm9u/fz/r16/nhD3/I4cOHL6jW7t27M2PGDO6++25WrVoV2cfLL78caeNyuZg5cybz58+nd+/eDBs27Jz7vPHGG6msrGT37t1N+NYcu3btYvr06dx///307duX4uJiiouLKSsri7R5//33SUhIOG8dIiLSPigQiohIi5Kfn88777xDKBRi7NixXHPNNcydO5fMzMxI6HvssccYPnw4kydPZvTo0Xz9619vcC/i448/TkFBAcOHD+eOO+7gxz/+ccylmsnJyWzcuJGuXbty8803c+WVVzJr1ixqa2ub1GO4ZMkSbrnlFr7//e9zxRVXcM8991BVVRXTZtasWfj9fu66667z7i87O5tvfvObF/Xy+KKiIqqrq1mwYAGdO3eODDfffHOkzYsvvsi0adPOedmqiIi0H4Z95g0WIiIirdCIESMoLCxk0aJF8S6lgU2bNjFq1CgOHTpEp06dztv+ww8/ZMyYMezbt6/Rh+tcrJKSEvr06UNRURE9evRotv2KiEjrpR5CERGRS8Tn83H48GEeeughbr311gsKgwD9+vXj0UcfZf/+/c1az4EDB3jqqacUBkVEJEIPlREREblEXnzxRWbNmkVhYSG///3vm7TtzJkzm72eQYMGMWjQoGbfr4iItF66ZFRERERERKSd0iWjIiIiIiIi7ZQCoYiIiIiISDulQCgiIiIiItJOKRCKiIiIiIi0UwqEIiIiIiIi7dT/Bx/78cOgKqaIAAAAAElFTkSuQmCC",
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@@ -1408,25 +1772,25 @@
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- "Aerodynamic Forces Plots\n",
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NG2Zuv/12M2HCBPO73/3O/OQnPzEej8ccffTRWeX+9re/bWbNmmWuvfZac9ddd5mLLrrIOJ1Oc/rpp2etly7/9px33nkmLy/PNDQ0ZN1aW1v77OvYY481t912m/nWt75lnE6nOeCAA7Kug+nTp5vq6mpTUVFhvv3tb5u77rrLzJ4928TjcTNjxgwDmDPPPNPcfvvt5rrrrjPHHHOMmT17dmb7r33ta8blcpmLL77Y3Hnnneaqq64yeXl5fY7Tn1//+tfGsizT1taWtTz9c77mmmsy57Z69Wpz++23G5fLZX7605/2+75t71z/8pe/GMAceuih5ve//7357ne/a4qLi82oUaPM9OnTM+udffbZpqqqysTj8azj3HjjjcayLLN+/foPPS/AXHTRRX1+PuFw2BhjzPDhw82YMWNMSUmJ+eEPf2juvPNO8/zzzxtjjDnggAPM+eefb26++WZz2223meOOO84A5vbbb886xvDhw824cePMoEGDzC9+8Qtz8803myFDhpj8/Hxz3333mWHDhmVdq2PGjDGJRCKz/XvvvWeKiorMhAkTzA033GBuv/12c+SRRxrLssyjjz7a55y+9rWvmfLy8g89bxGR/igQishu48033zSAmTt3rjHGmGQyaYYOHZoV8owx5le/+pXJy8szK1asyFr+wx/+0DidTrNhwwZjTPeH1sLCQlNfX5+17tSpU01lZaVpamrKLFu0aJFxOBzm3HPPzSw75ZRTjM/ny/qAuXTpUuN0OrOCQWtrq/H5fOaqq67KOs7ll19u8vLyTDAYzCpTWVmZaW5uzqz3n//8xwDmiSeeyCwLhUJ93qN//etfBjDz58/PLEt/2P7617+eWRaPx83QoUONZVnm+uuvzyxvaWkxfr/fnHfeeZll/QXCI4880hQUFPT5YN0ziPanZyCMx+Nmr732MlOmTMls1zsQRqNRU1lZafbZZx/T1dWV2c9///tfA5if/exnmWXnnXeeAcwPf/jDPscFjNfrzQrzd911lwFMdXW1aW9vzyy/+uqrDZC1bn/v9XXXXdcnXOxMIAT63NKhpr6+3ng8HnPcccdlhYDbb7/dAOZvf/tbZtn06dMNYO68886sY/ztb3/LhP7e0u/3Sy+9ZABz//33Z73+1FNP9bu8t69+9aumrKysz/L0z7m/26WXXpp1nezouaavhalTp5pIJJJZ709/+lPWe2eMMU8//bQBzP/+97+sck2ePDlrvW3ZVtnTvwPDhw83gHnqqaf6bNvftXL88cebUaNGZS1L7+OVV17pU26/3591XaWv1XToNMaYGTNmmEmTJmVCqjH2z/XQQw81e+21V58yXHvttQYwdXV12z1/EZGe1GRURHYb999/P1VVVZnBKyzL4stf/jIPPPBA1qiFDz30EEcccQQlJSU0NjZmbsceeyyJRIL58+dn7fe0006joqIi83zLli28++67nH/++ZSWlmaWT548mZkzZzJnzhwAEokETz/9NKeccgrDhg3LrLf33ntnmoCmFRUVcfLJJ/Ovf/0r00QykUjw4IMPcsopp/Tp5/blL3+ZkpKSzPMjjjgCgDVr1mSW9eyvFA6HaWxs5OCDDwbg7bff7vP+fe1rX8s8djqd7L///hhjuOiiizLLi4uLGTduXNZxemtoaGD+/PlceOGFWecN7NQAMU6nk5/85CcsWrSI2bNn97vOm2++SX19PZdddllWP8YTTzyR8ePH8+STT/bZ5tJLL+13XzNmzGDEiBGZ5+lRak877bSsgTbSy7f1Xnd2dtLY2Mihhx6KMabfpnw7wufzMXfu3KxburnuvHnziEajfPe738Xh6P6v+OKLL6awsLDPeXu9Xi644IKsZY888gjl5eV8+9vf7nPs9M/poYceoqioiJkzZ2b9ruy3337k5+fz/PPPf+g5NDU1ZV2nvX3961/PnNsjjzzCN7/5Te666y6uuOKKzDo7eq7pa+Eb3/hGVh/f888/n6KioqzjHnvssQwePDirSfl7773H4sWLd7hf4Mknn9zn59Pz93rkyJF9fs8h+1ppa2ujsbGR6dOns2bNGtra2rLWnTBhAoccckjmefraO+aYY7J+t3pfk83NzTz33HOcccYZdHR0ZH5uTU1NHH/88axcubJPk+r0z2lPH8FXRD55GlRGRHYLiUSCBx54gKOPPpq1a9dmlh900EH87ne/49lnn+W4444DYOXKlSxevDgr5PVUX1+f9XzkyJFZz9evXw/Yfft623vvvXn66afp7Oyko6ODrq4u9tprrz7rjRs3LhMc084991wefPBBXnrpJY488kjmzZtHXV0d55xzTp/tewet9Ie5nv26mpubueaaa3jggQf6nFPvD5797bOoqAifz0d5eXmf5b37IfaU/lC6zz77bHOdHXX22Wfzq1/9il/+8peccsopfV7/sJ/F+PHjefnll7OWuVwuhg4d2u+x+jt/gJqamn6X93yvN2zYwM9+9jMef/zxPn3r+nuvd4TT6dxm37ttnbfH42HUqFGZ19OGDBnSZyCk1atXM27cuH7766WtXLmStrY2Kisr+32993XVn/QXHP3Za6+9ss4xParsLbfcwoUXXsikSZN2+FzT971/39xuN6NGjcpa5nA4OPvss/njH/+YGWDn/vvvx+fz8aUvfWm75wQwdOjQD+0b2fvvRtqCBQv4+c9/zquvvkooFMp6ra2tLSu8ftRrctWqVRhj+OlPf8pPf/rTfstRX1/PkCFDMs/TP6dcHdVXRD46BUIR2S0899xzbNmyhQceeIAHHnigz+v3339/JhAmk0lmzpzJD37wg373NXbs2Kznn9bIgMcffzxVVVXcd999HHnkkdx3331UV1f3+6HT6XT2u4+eH77POOMMXnnlFb7//e8zdepU8vPzSSaTfO5zn8saPOfD9rkjx9mV0rWE559//icy4IXX682qZep9rJ1Z3rMmd+bMmTQ3N3PVVVcxfvx48vLy2LRpE+eff36/7/Wn7aNew8lkksrKym0OzrStL1XSysrKdmjwmZ5mzJjB7bffzvz585k0adJObbszzj33XH7zm98we/ZszjrrLP75z3/y+c9/vk9t4kfV33u+evVqZsyYwfjx47npppuoqanB4/EwZ84cbr755j7Xyke9JtP7ufLKK/utpQT6TMeT/jn1/gJIRGR7FAhFZLdw//33U1lZyR/+8Ic+rz366KM89thj3Hnnnfj9fkaPHk0wGNzhkQ97Gz58OADLly/v89qyZcsoLy8nLy8Pn8+H3+9n5cqVfdbrb1un08lXvvIV7rnnHm644QZmz57NxRdfvM0Pfx+mpaWFZ599lmuuuYaf/exnmeX9leWTlq6Nee+99z6R/X31q1/l17/+Nddccw1f+MIXsl7r+bM45phjsl5bvnx55vVdacmSJaxYsYK///3vWfPSzZ07d5cds+d596z9ikajrF27doeu7dGjR/P6668Ti8W2OYfk6NGjmTdvHocddthHCpXjx4/n/vvv71Pz9WHi8ThgjwYKO36u6fVWrlyZdS3EYjHWrl3bZxTfffbZh2nTpnH//fczdOhQNmzYwG233bbT57gznnjiCSKRCI8//nhW7d/2mt7urPT75Ha7d/jv3Nq1aykvL99uyBcR6U19CEVkwHV1dfHoo4/y+c9/ntNPP73P7Vvf+hYdHR2Z4dbPOOMMXn31VZ5++uk++2ptbc18IN2WQYMGMXXqVP7+979nDXv/3nvv8cwzz2Qm2nY6nRx//PHMnj2bDRs2ZNb74IMP+j02wDnnnENLSwuXXHIJwWDwI89Dlw6RvWvybrnllo+0v51RUVHBkUceyd/+9res8+6vPDsiXUv47rvv9hkyf//996eyspI777yTSCSSWf6///2PDz74gBNPPPGjncROlg+yz80Yw6233rrLjnnsscfi8Xj4/e9/n3Xcv/71r7S1te3QeZ922mk0NjZy++2393ktvc8zzjiDRCLBr371qz7rxOPxfqd96OmQQw7BGMNbb7213fKkPfHEEwCZALej57r//vtTUVHBnXfeSTQazax3zz33bLOc55xzDs888wy33HILZWVlnHDCCTtczo+iv2ulra2Nu++++xM9TmVlJUcddRR33XUXW7Zs6fN6Q0NDn2VvvfVWVn9FEZEdpRpCERlwjz/+OB0dHX1qj9IOPvhgKioquP/++/nyl7/M97//fR5//HE+//nPc/7557PffvvR2dnJkiVLePjhh1m3bt12m0395je/4YQTTuCQQw7hoosuoquri9tuu42ioiJ+8YtfZNa75ppreOqppzjiiCO47LLLiMfj3HbbbUycOJHFixf32e+0adPYZ599eOihh9h7773Zd999P9J7UlhYyJFHHsmNN95ILBZjyJAhPPPMM1n9K3el3//+9xx++OHsu+++fP3rX2fkyJGsW7eOJ598knfffXen95fuS9h7W7fbzQ033MAFF1zA9OnTOeuss6irq+PWW29lxIgRfO973/tkTuhDjB8/ntGjR3PllVeyadMmCgsLeeSRR3a6qeTOqKio4Oqrr+aaa67hc5/7HF/4whdYvnw5d9xxBwcccMAOfZFw7rnncu+993LFFVewcOFCjjjiCDo7O5k3bx6XXXYZJ598MtOnT+eSSy7huuuu49133+W4447D7XazcuVKHnroIW699VZOP/30bR7j8MMPp6ysjHnz5vWpwQV7cKP77rsPgI6ODp599lkeeeQRDj300EwT7x09V7fbza9//WsuueQSjjnmGL785S+zdu1a7r777j59CNO+8pWv8IMf/IDHHnuMSy+9dJs1pZ+U4447Do/Hw0knnZT50ufPf/4zlZWV/Qa3j+MPf/gDhx9+OJMmTeLiiy9m1KhR1NXV8eqrr7Jx40YWLVqUWbe+vp7FixfzzW9+8xMtg4jkiE95VFMRkT5OOukk4/P5TGdn5zbXOf/8843b7TaNjY3GGGM6OjrM1VdfbcaMGWM8Ho8pLy83hx56qPntb3+bmdes5xQI/Zk3b5457LDDjN/vN4WFheakk04yS5cu7bPeiy++aPbbbz/j8XjMqFGjzJ133vmh0w/ceOONBjDXXnttn9c+rEyA+fnPf555vnHjRnPqqaea4uJiU1RUZL70pS+ZzZs391mvv7n9jOmeC6+36dOnm4kTJ/YpU89pJ4yx50FLH9/n85lx48b1mV9uZ84vPd9gf2V98MEHzbRp04zX6zWlpaXm7LPPNhs3btyh8zHGfu+++c1v7lBZnn/+eQOYhx56KLNs6dKl5thjjzX5+fmmvLzcXHzxxWbRokV93pednYdwe26//XYzfvx443a7TVVVlbn00kuz5l40pu/Pq6dQKGR+/OMfm5EjRxq3222qq6vN6aefblavXp213p/+9Cez3377Gb/fbwoKCsykSZPMD37wA7N58+btlvHyyy83Y8aMyVrW37QTLpfLjBo1ynz/+983HR0dH+lcjTHmjjvuMCNHjjRer9fsv//+Zv78+Wb69OnbnE5i1qxZfaZ32J7+rpeehg8fbk488cR+X3v88cfN5MmTjc/nMyNGjDA33HBDZgqQnlOZbGsfO3Otrl692px77rmmurrauN1uM2TIEPP5z3/ePPzww1nr/fGPfzSBQCBrehURkR1lGfMpjSwgIpIjbr31Vr73ve+xbt26PqMMinzWrFmzhvHjx/O///2PGTNmDHRx+jj11FNZsmQJq1atGuiiDJhp06Zx1FFHcfPNNw90UUTkM0iBUETkE2SMYcqUKZSVlX3iA02IDJRLL72UVatW7dKBdj6KLVu2MHz4cH784x/z85//fKCLMyCeeuopTj/9dNasWbPN6UVERD6MAqGIyCegs7OTxx9/nOeff54///nP/Oc//9lmn0gR+XjWrl3LggUL+Mtf/sIbb7zB6tWrqa6uHuhiiYh8JmlQGRGRT0BDQwNf+cpXKC4u5kc/+pHCoMgu9OKLL3LBBRcwbNgw/v73vysMioh8DKohFBERERERyVGah1BERERERCRHKRCKiIiIiIjkKPUh/IxLJpNs3ryZgoICLMsa6OKIiIiIiHxsxhg6OjoYPHgwDofqsHYlBcLPuM2bN1NTUzPQxRARERER+cTV1tYydOjQgS7GHk2B8DOuoKAAsIfgLi0tHeDSyECLxWI888wzHHfccbjd7oEujuwGdE1Ib7ompDddE9Lb7nBNtLe3U1NTk/msK7uOAuFnXLqZaEFBAYWFhQNcGhlosViMQCBAYWGh/lMXQNeE9KVrQnrTNSG97U7XhLpE7XpqkCsiIiIiIpKjFAhFRERERERylAKhiIiIiIhIjlIglE/dH1+fw+VP/oFEIjnQRRERERERyWkKhPKpCsei3LHsKp5vvJPrX3pooIsjIiIiIpLTFAjlUzVnxVuZx/9Z/QjGmH7XW9MQ5Pr/LaOlM/ppFU1EREREJOcoEO5C8+fP56STTmLw4MFYlsXs2bOzXjfG8LOf/YxBgwbh9/s59thjWbly5cAU9mNKJPsPdr09vfqVzOMu1wcs2ryx3/X+76FF3Pniar7z4LufRPFERERERKQfCoS7UGdnJ1OmTOEPf/hDv6/feOON/P73v+fOO+/k9ddfJy8vj+OPP55wOPwpl/TjefitjUz8+VN8/d43txsMP2hZlPV8Sf3qPusEI3He2dAKwPwVDcTU11BEREREZJfQxPS70AknnMAJJ5zQ72vGGG655RZ+8pOfcPLJJwNw7733UlVVxezZsznzzDM/zaJ+ZKFonF88/j7hWJJnltYxZ8kWTpoyeJvrd8Trsq66da1b+qyzsq4j6/nGli5Glud9YmUWERERERGbAuEAWbt2LVu3buXYY4/NLCsqKuKggw7i1Vdf3WYgjEQiRCKRzPP29nYAYrEYsVhs1xa6H/OX1xOMxDPP/7toE5+bULHN9eNWKwDuxCBizi3Utm3uU+71jcGs56vq2hha5PnkCr0HS7+XA3EtyO5J14T0pmtCetM1Ib3tDteErsdPjwLhANm6dSsAVVVVWcurqqoyr/Xnuuuu45prrumz/PnnnycQCHyyhdwB/17jABwMzTNs7LRYsKKOJ5+cg2X1XTcYj4EzBEBBfDDNzi2s3LqaOXPmZK333CYLcGae/++lNwmt2rE+imKbO3fuQBdBdjO6JqQ3XRPSm64J6W0gr4lQKDRgx841CoSfMVdffTVXXHFF5nl7ezs1NTUcffTRlJWVferlufXWBUAnP/j8FP7v4SUE4zD1sKMZUuzvs+6C9cthAZikh8lDJvNC41skfVFmzZqVtd7CJz6ADbWZ5xU1Y5h13F67+lT2CLFYjLlz5zJz5kzcbvdAF0d2A7ompDddE9KbrgnpbXe4JtKt4GTXUyAcINXV1QDU1dUxaNCgzPK6ujqmTp26ze28Xi9er7fPcrfb/an/woZjCdY1dQJw8JgKRpXns7yug7VNYUZUFPZZf02bXfPpMsUMLx4MjdCZaOpT7roOe6qJIcV+NrV20RyK6T+onTQQ14Ps3nRNSG+6JqQ3XRPS20BeE7oWPz0aZXSAjBw5kurqap599tnMsvb2dl5//XUOOeSQASzZjltR10HSQFmeh4p8L2OrCwBY3mtQmLR1rZsB8FuljCy2B56JmJY+6zV32n0kx6X216S5CEVEREREdgnVEO5CwWCQVatWZZ6vXbuWd999l9LSUoYNG8Z3v/tdfv3rX7PXXnsxcuRIfvrTnzJ48GBOOeWUgSv0Tli2xQ5+4wcVYFlWZiTQDc39t/ne3GGPKFroLmd8+VAAjLONrmgcv6f7UmwJ2Z2I96rM57ll9TQFI313JiIiIiIiH5sC4S705ptvcvTRR2eep/v+nXfeedxzzz384Ac/oLOzk69//eu0trZy+OGH89RTT+Hz+QaqyDtl2VY7EI6rspuHDim2y725tavf9Ru7GgEo8ZUxusyuIbQccda2NDChqrvZbHOqRnCvKruGsDGoGkIRERERkV1BgXAXOuqoozBm26NjWpbFL3/5S375y19+iqX65KxJTQ8xpjIfgMGpgWS2FQg743bn4BJvCT6XD5JecETY2tGSCYSxRJK2rljWfps6VUMoIiIiIrIrqA+hfGTrGu0BZUaU29NdpAPhppaufoNwKGHXKBb7igFwGHu7+s7ufoStqeailgXDSu3Xw7Ek0Xgya1/fm/NHJv/1aF5c8/4ndToiIiIiIjlHgVA+kmg8SW2LXRM4qjxVQ1hkB8LOaIL2rnjfbZJ2ICz3lwDgwg58DaG2zDotIbt5aLHfTZG/e3Sp9nD35KS1rY3Ma7gD42rk5tfv+aROSUREREQk5ygQykdS2xIikTT43U6qCu1pMPweJ2V5HgA29dNsNIbdxLQiYAdCj8MOhE09AmG6uWiR343TYVHgc2UtB/jjG//JPO6IdW8rIiIiIiI7R4FQPpLu5qJ5WJaVWf5h/QgTlr1NVX4pAF6HXbPYGu4OdcGIXbOY57WDYKHPriVs7xEIN6ZGKwVoiW38mGciIiIiIpK7FAjlI9mYai46rNSftXxwaqTR3jWEiWQCHPaywQVlAPhd9jQVbZH2zHqdvQJhutloe7i7CWpTuDHzOOrYSjTet3mqiIiIiIhs3x49ymhrayuPPfYYL730EuvXrycUClFRUcG0adM4/vjjOfTQQwe6iJ9Z6cA3pDiQtbyq0A6EDR3ZI4M29Bg4ZnChHQjz3QUQg45o90T26UCYn64h9PdtMtoebYJUpaTliLGsYTOTBw3LOp4xJqvmUkRERERE+tojawg3b97M1772NQYNGsSvf/1rurq6mDp1KjNmzGDo0KE8//zzzJw5kwkTJvDggw8OdHE/kza22JPPDy3JriEsy7P7E/aeKmJTh12rZxI+Svx2aCzw2PMMdsaDmfWCkQTQt4awZyAMJbvDJcDG9u4aw/ZwjCNufI5v/fOdD53yQ0RERERE9tAawmnTpnHeeefx1ltvMWHChH7X6erqYvbs2dxyyy3U1tZy5ZVXfsql/GzblGoyOqR3IMy3B5XpPZn8lo5mAKxkAIfDrrkr8tgT2od6BMLuGkJn6t4OhKFId7PQqMkeSKYu2Jx5/Pb6Fmqbu6ht7uLsNcM4dHT5Rzk9EREREZGcsEcGwqVLl1JWVvah6/j9fs466yzOOussmpqaPqWS7TnSfQh71xCWpwJhUzC7hjA916CTvMyyEp8dCCPJzsyyzmiqD6HHvjTzUsGwM2rXHEbjcYyzHQtwJEpIOluy5jHs2XfxycVbFAhFRERERD7EHtlkdHth8OOun+u6ogmaOu0awKG9+hCW5aebjGbXENaH7Fo8N/mZZaWBIgCiPQNhr0FlAqlgmF6+rqUBy7InqS9wDgagMdSa2X5DcyjzuK49vNPnJiIiIiKSS/bIGkKA+fPn79B6Rx555C4uyZ5nU6sdugq8rsygL2npeQibejUZbemyRxJNTzUBUB4oBiBOd4jrTPUhTA8qk+exawhDqZrDLenmoUkv+Z4S2uLQEm7NbF/bIxDW9xrYRkREREREsu2xgfCoo47a5mvp0SctyyKuKQt22sYe/Qd7j+SZriEMRuKEYwl8bjvQpaeW8Dm7m4xW5RUDkLS6m3n2nocw4E3XENpBsSFo78cyfvLdhRCHtkh3n8KeNYT17QqEIiIiIiIfZo9sMgrQ0tLS723Tpk18//vfx+v1Mn78+IEu5mfStvoPAhT6XHic9mXVs9loR9QeOCbg7hEI80vsB44uInE78HU3GbWDZO8awqYuO/w58VPktZucdsR6BMKm7kDYGIyQTGqkURERERGRbdljA2FRUVHWraCggIceeogDDzyQf/3rX/zhD39g8eLFA13Mz6TuOQj7BkLLsihNNRtt7NFkMxizA2G+u7vJaHWBHQgtR5TWkN3fLxMIM4PKZNcQNqeanrqtAKW+YgBCcXsew/ZwLGsC+3jS0BzKbroqIiIiIiLd9thA2NOjjz7KhAkTuOqqq/jOd77DihUruOCCC3A4cuL0P3HpwVqqi/oGQoCSVCBs7Tl3YCoQpuceBCj0dofDhk476PVuMto9yqi9vDWc7osYoMxfDEA4ae+7LWQfz+d2ZPoyqtmoiIiIiMi27dGJ6MUXX+Tggw/mnHPO4Ytf/CJr1qzhyiuvxOv1DnTRPtPSIauqsP/3sTg1mXxrj9q5cMIeSbTY1x0IXQ4XGDv4NYfsWr7eg8r0HmW0LWKv53PmUZoalCZm7H23h+1AWOBzU1Fgl60hqEAoIiIiIrIte+ygMrNmzWLevHlceOGFzJ49m+rq6oEu0h4jXUNYVejr9/XigB0I23rUEEaSIXBAsbcwa13LeDFWnOawXcvXtw+hfYmGUvMQZvoiuvIp8dk1jAns8nSkmosW+FwUpUJpe48yiIiIiIhItj02ED711FO4XC4efPBB/v3vf29zvebm5k+xVHuG7kDYfw1hOoylm3ACxIw92EtZau7BNAdeEnTSGg5ijMk0Dc3UEKabjKaCYmcsPThNPqV+O1wa7FrA7kDopsDnzlomIiIiIiJ97bGB8O677x7oIuyRuqKJzMAtlduoISxK1RD27EOYwB6IpjyQXUPowkcCaAsHCceSpAcFzfQh7FFDaIwhFLebhxa48ykN2DWExhHBGENHqslooc9Foc/eLr0srSXUSUkgDxERERER2YMD4XnnnTfQRdgj1XfYtYN+t5MCb/+XT7E/NahMjxpCk5prsCq/OGtdl+UjArRHgpkBZSwLAqnpJtJNR+NJQySeJJwIggVF3oJMuLQcUbpi8awmowWZQGgvSySSzLz/EuqTC/m/Sb/jgv2O/Vjvg4iIiIjInmCPHFTGGM09t6vU9RhQpvek9GndfQjtQWUi8Sg47HDYOxC6HXYtY3sklDXlRHrf6UFlwK4ljCTtpqfFvgLK/N0D1DR2dmRqAwu8PZuM2sv+tXg+DeY1LCvJU2te+AhnLiIiIiKy59kjA+HEiRN54IEHiEY/fA66lStXcumll3L99dd/SiX77Nua6j+4reai0HOUUTuM1XW2Zl6rLijOWtfrtKeuCEY7e0w54cy87nRY+Nz2ZdoZiRMzdk1jsa8Qv9uHMfZrjaH2TG1gob9vDeHSxtWZfW4JbdjR0xURERER2aPtkU1Gb7vtNq666iouu+wyZs6cyf7778/gwYPx+Xy0tLSwdOlSXn75Zd5//32+9a1vcemllw50kT8z6rczwij07UO4taMVAJP0kN9ryg+fIwBAZyzUZ1L6tDyPi3AsSiiaIGHsGspiXx6WZWEZD1hhmkIdpIqWNahMur/jhvbNmf21xTdl7b+tK4bbaWXVRoqIiIiI5II98hPwjBkzePPNN3n55Zd58MEHuf/++1m/fj1dXV2Ul5czbdo0zj33XM4++2xKSkoGrJy/+MUvuOaaa7KWjRs3jmXLlg1QibYvM8Jowbbncuzdh7A+2AqAZfqGSJ/LD1EIxUOZEUbzevVNDHidNHXak9MnsWt9i3z2wDAO4yNJmJauIB1hu0zZfQhTtZShLZn9JZyNxBIJ3E4nLZ1Rjr3pRSoLfcy5/PBtNoMVEREREdkT7ZGBMO3www/n8MMPH+hifKiJEycyb968zHOXa/f+kaT7EFYXfUiT0R59CI0xNHa2A+DsJxAG3HYNYVc8RDA1KX3PJqPQXWPYGYljrCgWUOS1t3PgJQm0hoN0hO3t7BpCe5t0DWFbrB5Su7WsJJvbWxheUs5/F2+mqTNKU2eUDc0hhpdpBFIRERERyR27d/rIAS6Xi+rq6oEuxg6r25E+hKlAGEsYQtEEzV0dALgsf59181KBMJzoyjQZze9VQ5iuMWzvioNl1xCWpKaccFl+4kBbuIP2sL0vu4Ywe1CZiGnJ2ufGtkaGl5TzwvKGzLK31rcoEIqIiIhITtkjB5X5LFm5ciWDBw9m1KhRnH322WzYsHsPeFLfkRpl9EOajPrdTjxO+9Jq64rRGrEnk/c4+gbCfLcdwKI9AmGfJqOpKSgaOsKZ0UpLUk1G3VZ6lNLOrGknCnsNKpO0OrP2ubmjCYCV9cHMsndrW7d5TiIiIiIieyLVEA6ggw46iHvuuYdx48axZcsWrrnmGo444gjee+89CgoK+t0mEokQiUQyz9vb7eaYsViMWCzW7zafFGNMpoawLOD60OMV+V00BKM0tnfRErLL6HH4+2wTcNmBLprsoj1k1/753Y6s9fypUUa3tHZgWUl7mdNDLBazQ6aBtkgHHalBbAIui1QeJBiJ0xHqwjhCWICVKMA4O9jS3kg0GmVLW1fmOJtbQrv8PdzV0uX/rJ+HfHJ0TUhvuiakN10T0tvucE3oevz0KBAOoBNOOCHzePLkyRx00EEMHz6cf//731x00UX9bnPdddf1GYgG4PnnnycQCOzU8cOJBI81LaYl0cZE3xiOLB7Kh42pEo5DKGpfMm+/8gLvO7e9riPhBCyeeeFl1natBx8kwoY5c+ZkrdfQujW1706WLFsJOKjfuIE5c9Zl1mlpcAAO3lq+HMpS5zv3eVyWi3g4CV5Yv3k9rZ3DAIu3XnuZfBeAi0TScO/js7Ese25KV7yUmLODt5Yt5pGtEEt0/wqs2ljfp3yfVXPnzh3oIshuRteE9KZrQnrTNSG9DeQ1EQqFBuzYuUaBcDdSXFzM2LFjWbVq1TbXufrqq7niiisyz9vb26mpqeHoo4+mrKxsh4+1rqWBLz1xIQmPPQXDZuYRc3yTm07oP4gCrG7ohDcWUOBzcepJx33o/u/dtJC6Da2Mm7wvr33wFkShoriCWbNmZa3XsAheev8hcMSpGjoMtmxkn733YtbRozPrLHziA95oqMVTVGgvMA5OmnUSlmXxt4efpy0KgeI8osZOs7OOm0FJwMNVb9h/xAZPGA/vAEkPRb4KGs168iuL2P+A6fDGgsxx4i4/s2YducPv4e4oFosxd+5cZs6cidvtHujiyG5A14T0pmtCetM1Ib3tDtdEuhWc7Ho5EQhXr17N3XffzerVq7n11luprKzkf//7H8OGDWPixIkDXbyMYDDI6tWrOeecc7a5jtfrxevt23/P7Xbv8C9sPJHg/Dk/IOHaBIk8Sl2jaDZLeL7pTh55fwpnTj2k3+2aQ3Z/vKpC33aPVZJnTz0RjCbpStjNMgs8eX22K8uzQ16SCF0xuzlood+TtV5BahqLxlAnFIJlPHg89jK/OwBR6Ix1YexKQAoDPnxeF363k65Ygq1Bu5+gZXzku4tojEJ7tJ32SDKrLI2dUVwu1x4x9cTOXA+SG3RNSG+6JqQ3XRPS20BeE7oWPz17/KAyL774IpMmTeL111/n0UcfJZgKB4sWLeLnP//5gJbtyiuv5MUXX2TdunW88sornHrqqTidTs4666xdetxvPXkL7dYiTNLFjYffzvPn3Eelc18sR4Lb37lrm9vVdaQnpd/2gDJpRT3mIuyK2wO65Lvz+6xX6rf7SiatCMHwNkYZTQ0q0xSyf3YOPJnXfKk+iJ2x7r6Afre9fnr6iq0dbQA48VLgtgNoe7SVpqDdZ3FclV2GcCxJMDWwjYiIiIhILtjjA+EPf/hDfv3rXzN37txMrRLAMcccw2uvvTaAJYONGzdy1llnMW7cOM444wzKysp47bXXqKio2GXHXNtcz8tN/wJg1uBvcMLY/XFYDn5xxP8B0Gq9wyvrVve7bXoOwqqCbU85kZaeeqK1K0o4VUNY5OsnEAZSg+c4IjR22gGt78T09vOWLjtYOqzun2PAZY9cGkoFQr/bicNh1/AFUvMX1gftJgcuy0uxrxiAYKyD5tTxhpT4M6GzoaN7wB4RERERkT3dHt9kdMmSJfzzn//ss7yyspLGxsYBKFG3Bx544FM/5g/m3YrliOBODOXaY7+WWX7E8MkUMY42azk3v3Yvh47oO3DNjsxBmFbsT01OH4oRTdqdgov7C4R+e5nliFKf2n/fiemdqXXs0aZcVncNpT9VQxhO2Nump6iw92Nf3o2dds2iy+Gj1FcEQFeig6ZUICzN81BR4KWzKURjMMqoXZfHRURERER2K3t8DWFxcTFbtmzps/ydd95hyJAhA1CigfNB/UY+6PwfABdOuAyXMzt4fW7EFwBYFXyr3+3TgXBHmoxmaghDMWLG3q7E33cqjbzUPISWI0Zdux0c8zz91xCm5yB09wiEeR67hjCaiKTW7REIU+GwuasDAK/DT3mgBIBIMkhLj0CY7vPYkpr6QkREREQkF+zxgfDMM8/kqquuYuvWrViWRTKZZMGCBVx55ZWce+65A128T9Wv5v8ZyxHDlxjFZQee2Of1M/Y5GoCYq5bV/dSeZpqM7kANYVEg1YewK0rC2M05y/yFfdZL9wEESFp24OvdZDRTQ2jZYc3t6BEI3fZUG0ns1wLu7m3TQbItbDc19Tp9VOQVAxCneyL7Ir87q0YT4Oi/X8yUv8xkU1vzds9VREREROSzao8PhNdeey3jx4+npqaGYDDIhAkTOPLIIzn00EP5yU9+MtDF+9S0hDpZ0v4UAGfsdQ4OR98f/diyGlzJCiwryUPvze/z+k7VEKYCVkNHBOOwg2R5Xt9A6HV6ITVdRDrw9R5UJt0XMF1D6OkRCPNTNYQ4UoGwRw1hfupxW8QOhH6Xn1J/elTTcGYAmXyvi+IeAXZjazONvEbSvZXfvfLgds8VoK0rRjiW2KF1RURERGTbwrEEz35QN9DFyBl7fB9Cj8fDn//8Z372s5+xZMkSgsEg06ZNY6+99hroon2qrn/pn+AMYcVL+c4hp2xzveGByawOP8uCTa8DX8wsN8ZQn6ohrNyJQWVqm7twF6cCYaBvILQsCwsPhogd6hJ9awjTAdFK1SB6nd3HL/DaNYTp/oU9+xCmg6SVCot+V4CyVLNV4wjT0SMQFvm7m7j+d/kbmX280/Bm5nF9R5gbn1rOGfvXcODI0szy1Q1BTvz9S3hdTv7zzcMYUZ633fdHRERERLq1hqI8v7yeuUvreHF5Ax0dHQNdpJyxxwfCtJqaGmpqaga6GAMimUzyzMaHwQWHV56Cx7XtH/uRNQezeuWzbAgtxhiTmZOvNRQjmrDn7avcoRpCu8YtmkjiSdUQFnj7D0oOPCSIYDliGPqpIUzX+qWCXc9mpkW+VB/EVO2iv0eT0e7BaFKjl7r9mVpKyxGlJTWNRr7P1WNU1Bjvdb6T2UdjfDHJZBKHw8G3/vkOC9c289yyet7+6czMOo+8tZFwLEk4luSJRZv59ozc+rJBRERE5KOobQ7xzNI65i7dyhvrWkgkTea16kIvtQNYtlyyxzcZPe2007jhhhv6LL/xxhv50pe+NAAl+vQ9vmwhcddmTNLFj44870PXPX3CdAAS7k28v3VrZnl6DsLSPA9el7PfbXtK17hBMlN7lx5ApjeXlQp4VhSHBT539mWZl6nps/fTMxAWeuwawnRz0p4jlGZqGlOBMN+Tl9VsdWu7PR1FgdeV1YdwTfuy7oM7w9S2NdERjrFwrd2fsLkzygdb2jOrvLK6KfP4pZUDO3KtiIiIyO4qmTQsqm3lt08v5/ib53PEjc/zq/8u5bU1zSSShvHVBXz7mDH855uHMfeK6QNd3Jyxx9cQzp8/n1/84hd9lp9wwgn87ne/+/QLNADuXvQQAFWu/RlaVPqh6w4rHoQnWUXUUccTy19hn0GnAd0DylQWbL92EKDA58KywFjdo3ZuOxB6iBi71i7gdWVqJdMyNYSpJqPpuQehZw1h3yajeZmmpnYZCjwBCjwBjLGwLENjqAMoTNUQdvchDFmNWV+VvF+/gSEBNz0t3tjK3oMKMcawqj6YWb5sa3tWzaqIiIhILmsNRXlldRMvrWzguWX1mc+UAE6HxYEjSpk5oYpj965iWFkg81p7e3t/u5NdYI8PhMFgMGtC+jS3250TF1pbOMSarpfACWeMO3WHtqn0jmZjrI73G1dklnUPKLP9/oMADodFkd9NW7TNXmAceBx9fw4AbssHBnBEyXf3vSQD7l5NPz3dgbDEnwqZjm03GSXVZLXQl2f3WTResMKZ5fagMj2mycjLbrO+qnkj4c6qrGVrGu2Bara2dw9OA9AejtPQEdmhuRpFRERE9jSxRJJ3a1t5aUUD81c2snhjKz1agpLncXLUuEpmTqjiqHEVmS/lZeDs8YFw0qRJPPjgg/zsZz/LWv7AAw8wYcKEASrVp+eO158AZxdWopgL9j1uh7YZVTSajY2vUNuxJrOsfidGGE0r9rtpj9uhy2X5t1lr5nH6IGnX8vUeUAbA5XTgdTkyNYQFnu5vj4p86UFl4kAyq8lovs+des3ertiXbz83PgxhLEck02cx/ceoMRjB5AexAE+ymqhjKxvathCxumsBAdY2dGbdjyzPwxjDuqYQq+qDVBb6qG0OsXBtM6dMG4LToRpDERER2fNE40kWb2zl9bXNvLamiTfXtdDVa+T1vSrzOWKvCo4cW84ho8t2qPuRfHr2+ED405/+lC9+8YusXr2aY445BoBnn32Wf/3rXzz00EMDXLpd779r/wMW7FM440MHk+lpStU45jdCa3xjZtnOzEGYVhTwQKe9ndva9nZeR+o1R7S7Vq+XPK+LUCrYpUcWBfC7u2sLseL4e2yf6ceYqj1MB0InPuKAla4h9Lkojtrr1nUEKRhir1/hGcWm+Fa2dtYRjoQAOHJsBfNXNLCuyQ6Cm1rtORaHlvjxuhx2IGwIMra6gC/+8RUaOiLUdYS57KgxH/JOiYiIiHw2tIaivFPbyrsbWnlrfQtvrm8mHEtmrVMScHP4XhUcsVc5R+xVzqAi/zb2JruDPT4QnnTSScyePZtrr72Whx9+GL/fz+TJk5k3bx7Tp+/ZnVXfr6uljfewgG8e8OUd3u7w4ftw2/uQcG2luTNMaZ6PLW12DeHONIUs9rszocvrDGxzPZ/LBxG7SWh/NYRg9w0MpYJdYY9A6HV211hajmhmABronvoiXYaygB0IXZYdCHFEcFjgdzu713XaQQ/joNw3mE1BaIu0kQjaxz5oZKkdCBtDJJKGLW1hLGcHefkJavLt0Le2sZP/LtpMQ4d93D/NX8M3jhyNQ7WEIiIi8hkSSyRZXt/GO7WtvLOhhXc3tGa6zfRUmufhoJGlHDSylINHlzG2skCfez5D9uhAGI/Hufbaa7nwwgtZsGDBQBfnU3fLaw9gWQZ/YgyHDd97h7cbVzYCjAvLEWfB+hWcNGEyG1vsGrKhJTv+DU9xoDsQ+j8kEPpd3XMJbisQepyOzMAxxb7uwWkclgOM225OasX6rSFMb1eUmvbCbfkJYwfFvNQgNgU+N5bVHQgdJp8yfwkEIRhvI5Kq6Zw0pAinwyKaSNIYjLCqeQOBUTezIBzi9PKfA37WNXayoSmUKUdrKMbyug72HtR3HkYRERGR3YExhq3tYRbVtvLmumaef8/JVW8+16f2D+yuMtNqipk2rJiDRpUxpiJfAfAzbI8OhC6XixtvvJFzzz13oIvyqUsmk7zR+BS44Jihs3ZqW6fDiZ9BdFHLG5s+4PN7T2JTi900smYnAmFpniczcEtgGyOM2q91TzvRew7CtLJ8D1tMKhD6s/flMB6SVgzLEcsaZbS7yWi6DHbw9Dj8YOxAWJDqZ+h0WBT63AQddiD0WIWUB+wRWbsS7bSnaggrC71UFnjZ0hZmS1uYDzpewOGyw9+yzqeAU1nT2ElLZzRThrauGO/WtioQioiIyG4hGk+yuiHI0s3tfLClnQ+2tvPBlg6aO6M91rKAJAU+F1Nripk2rIRpw4qZOrSYkjwNBLMn2aMDIcCMGTN48cUXGTFixEAX5VP18PuvkHDVY5JuvnfoGTu9fZV/OOvCtSxrWklbV4yO1EiaQ0u2XdOXEY/As7/ku8ueJObO4z9AkTd/m6vnudM1hNGsQWEykglmFazhg450sMsOpQ48JOlM9UHsvqQzNYSppqbpQOh1+CFBn1FNiwNuOmN2uAs4C6nKKwMgkuygNWTvoyzPy6Aiuwnt1rYuWuJrIFXkNR3vASezPlU76HE6OGufAHe/0ZA1NcXWtjB+j7PHXI0iIiIiu0ZLav7kpanbB1s6WFXfQSxh+qzrsGBcdSFThhbiaF7PuSceydjqItX+7eH2+EB4wgkn8MMf/pAlS5aw3377kZeXXbv0hS98YYBKtmv9fYk9YM5g14FU5Rft9PZjisewbuvLbOxcy8ZU7WB5vhefezujQiWT8O9zYcVTFAEjiwqAEgblbTtI5vWYXD7f2yskxaNw7xe4YMOrPDRkCLU48Tmz+zEmEm5w2E1De85fY5fVZCat96fmL/S5ApCwg2K+r0cg9LvZnLSDW767iMEFdiCMmg6MAcuyO0nbHaNb2djSRZe1OTNlYSjeid/fRldXCQAzylv4v6UXcZHXyfWbbwcmsHBtM2f+6VVcDgd3X3AAh40p//D3U0RERGQHhKJx1jR0srohyIq6Dj7Y0sHSze1sTY0U31uB18XegwuZMKiQvQcVsPegQsZWFeBzO4nFYsyZs47RFXkKgzlgjw+El112GQA33XRTn9csyyKRSPRZ/lnXEgqyIfIKOOCsCad9pH3sO2g887ZCR2IjG5p3ov/gm3+FFU+By0fi6J/Q9PYdABQ2Lt/mJgWpeQUtK8rEwb2aVb75V9jwKgBxh/1Nlt+VXY5CX4C2BHxhWgWjK3rVRFpxLMtu+x5I9VUMuPz9DmJTFPBgRewmo+X+UoYW2WHN7ldoKAl4cTkdVBfZgfTN9fVY7iYAqgJV1IXqqKpoZt0GOxBeYj2CO9FJhQUH1D0EnMztz68iaSCaSHLX/DUKhCIiIrLDjDE0BqOsbgiyqj7I6oYgqxs6WV0fzIx83p9hpQH2HlTAhEFFmfA3tGTbU4JJbtnjA2Ey2bcj7J7uplceBkcYR7yMc6Ye85H2ceiwifAOGHc9L62sB6CmdDvNRSMd8Nyv7cczf4XzoK+TDH4AW18ib8t70NkIeX0DUIEnPbl8jINHlXW/kEzC63faj6d+lXDz8wD4wu1Z248oLWZRA5w4pSxrOe2bOdP1NE+mnqaDZLrpKI4IBd7sGkIrNZpqVX4Jw4srAbAcCbCilOUVADAoFQhf37gMa5DBSgbYr2o/5qydQ2FBW2pvhvFd72T2fVBsIfXtYV5a2ZBZNn9FAxtbQgwtCRBPJGkPxykJuPXHWUREJMdF40k2toRY09DJqoYgq1Phb1V9kPZwfJvbleZ5GF2Rx5jKfPYeVMjegwoZX12QGTNBpD97fCDMRc/UPgEO2Lf0OFzOjzbx5/DCoWAcWI44Ty1bAQS2X0O4+EEIt0LZGDjgIgA6U/3w8hIxWPQvOPTbfTYbUmTXCg4tc1JR0GPi+y3vQss68OTDrN8Q/ufBgMG39iUYekhmtXQfxK54j2/GOurgzsO53NvKkwwB48TpcGatbzkiWYPYFPpdWA47EA4qKKHYl4dJ2qOtWq5OyvIHAWRqCNvjjQSAgKOCmoIaAMpL7Canw6wGfJGmzL5HOuq4d+F7GANDiv0MKfazcF0zLyxv4KTJgznxtpfY2NLFmQfUcP1pkz/8fRYREZHPvLauGBuaQmxoDrG+2R6hfH3q+Za2LpJ9u/gBdheWmpJAJviNrshndOq+VIO9yEeQE4HwxRdf5Le//S0ffPABABMmTOD73/8+RxxxxACX7JP3xsZVhBwrMMbiOwd/5SPvx+VwkecspzNZT3usHhjx4YHQGHjjb/bjA74GqfDVGbebYAaSSXj7H/0GwnSN3ZCSXuF11bP2/aijMG4/XZb9l9G3bgH0+NGl+xSGEz3ayC+4FUJNdKUGjSmgu9atwJuukczuQxiNJ8FpD1wzqLAYy7JwmHwMrVjOEGX5dlitSQ2s43B1AFDkKcsEQoe7ibvO2Y/K2qfgNWDwNDbVNTAksZFlb7+M5axm3FAn+w6uYeG6Zl5a2cD6ps5MP80H3qjlqwcPZ58hO9/vU0RERHYfkXiCLa1hNrd2sbGli/XNnaxvClHbHGJ9c4jWUOxDt/e7nYwsz2N0ZT5jKvIZXZnH6Ip8RpbnbX9MB5GdsMcHwvvuu48LLriAL37xi1x++eUALFiwgBkzZnDPPffwla989NC0O/rDGw8CUGDGM3XQiI+1r6rAINYE67HcLdA1IhOE+rXhNah/H1x+mHJWZnEoNWpnHg5oXA4Ny6FiXNamPlc/gQ5g1Tz7fsyxRBKRzGJ/7Rv2YDMuT/b28dT2iTgs+icA7RNPg7ZXyU9G7eVOF4Ueu5+h5egxzUXjKi5edRnLi8KsAYq8dvNQN/lEacVydlKe+tZtRJkdKC2X3XS1MlDBkPwhAGzu3MzxE6uhOVU7WD6Ols5ChrRtJNL1Lnmj3+OtRJyjSm8A4On360i3EC3wuegIx/nXwg38v1MnAfZ/Jm+tb2GfIUUUqrmHiIjIbsEYQ2soxqbWLja3dmXuN7eG2Zh63NAR2e5+yvO9DCv1M7wsj2GlAYaXBRhWGmBYWYCKfK+6kcinYo8PhP/v//0/brzxRr73ve9lll1++eXcdNNN/OpXv9qjAmEymeSd5mfBBccNO/Fj7290SQ1rgotwuJuB7Qwq8+Zf7ftJp4O/OLO4M2bXEOZVToCO1+CDJ/oEwnTfvqwmn+E22PiG/XjMjO6wB3ijnbDpLRh+SNb2mXVqX4OuFvCXENv/PHj2VfyJBNS+DiMOozBVQ2g5IpTneyCZgAfOYq/wCnylVYCXPJe9jtdRQBSwnF2ZGsKigJsiv5twqoZwWFE1g1LNSes660iaJI7mNXZZSkeR6MiHthdZU74MyxkhCTy09naGlHyXTS1hjIHxlX5uHvsez7z2Dk8vOxlj9qGhI8Jpd75CbXMXoyvy+Pclh2TK8Gl7t7aVXzz+PhtbQtx4+mSOGV81IOUQERHZ1bqiCeo7wtS1R6hrD1PfEaE+dV/XHqau3Z6LOBTd/sCEPreDIcV+Bhf7GV4WYHhpHsPSoa80kDW4nchA2eOvwjVr1nDSSSf1Wf6FL3yBH/3oRwNQol3nofcWkHQ1YJIevnXQqR97f2PLhjO3FixPCwCDi7cRCIMN8P5s+3Gq72BapslozSGw+jVY8TQceWXWOunRP7MC4cY3wSSgeDgUDyPcuRUAD5Y97V/t65lAmK4hzGyfrlnc63i6jN3xOmCSsHwOjDiM/PQ0F1aUA0eW2SG1cYVdXoc9iUR+w3KoOZKAq4COBKkmo6l2+U2r+VLscZ50bSYI7FNVQ2WgEguLaDJKc7iZ8qbuQOiPltG1zmJ9oDNzeuva13HypAT3zbef/7/hb7P3m79ibxeMDm1idcMM/vl6LbXN9jmtbujk6keX8Kdz92fe0jr+8vIaqgt9/PTzE3Z5SAxF41x631tsSQ24c/G9b/HopYcypaZ4lx73s8QYo29xRUR2U7FEkpZQlJbOWOo+Skuo+3FTZzQT9Oo7InR8yKAtvZXnexlS7GNIiZ/BRXbwG1zsZ2iJfa/B4uSzYI8PhDU1NTz77LOMGTMma/m8efOoqakZoFLtGv947xEABrsOoCK/cDtrb1+6GaTD3UJV4YfMQfjOPyAZgyH7weBpWS9lmowOOxS42a7ZC7eBr7uPXJ8mn2AHQoCaA4HusOdzpEJZ7cLu7Xv3Idzwun0/8ghCcfv4/qSBNS8CMLykFLBrCMdW5cNLs+31D/8ewS3/hWSEvGX/g30vJt9dSF06EOZ5YdPbcPcsfuLq4j1PFe/jpTqvErfDTYW/gvqueuo66yhvWWfvs3QkZf4Eb77jJeYAR6KE6SOm8nzt81RXr+GS6dOZMiiffZ+/KnM+n3e+zgMLnuWfb9tB70ezxnPDU8t5Zmkd59+9kBdXNGBSHc1XNQT5zzcPx5maIyiZNDSFIRJP4v6EWpj+5aW1bGkLUVq2ifI8Pys2lPH/nvyABy85eIf+kzPGkDRkyrgnWbCqkTsffwFX6zpKR+/HT04/jJJ+OvQbY4jEk+rzISKyAxJJQzSeJBpPEkkk7Pt4klAkQTASJxSN0xlN0BmJ0xmJE0o/jsYJhuO0hGK0hqI0h6K0dsboiOx4wEvzuR1UFfqoKvBRWeilssBHVaGXqkIflQVeBhX7GVTk09912SPs8YHw//7v/7j88st59913OfTQQwG7D+E999zDrbfeOsCl++R0hEOsD78CTvjy3h+/dhBgcP5gwA6EQ7fVfzCZgDfvth/vf1GflzNNRktGQeloaF4N6xbA+FmZdfptMroxFfiG2oEwHRZ96SkjNi4kPVt8VqCMR2Hz2/Y6NQfT1bIYgIAxULcEOpsYUlQMQHG+wUomYPVz9vrjZtG55QkA8tcugFAzRd4iCNtNRsvzXDD7Uoh3kXR4aEiN4FrRZU81UZ1XTX1XPVs7NjExaNdoUjiE0op8lnrtkDC1dB8OrD6Q52ufZ2nzYu444Rt2uG2rBV8Ra/L3ZVTj8wTf+hfJwuGUF9cxdOiXOf/QEfz15bW8sNyetmL/4SWs2bSV9ze18u83aznrwGEs29rO1+99kw3NLu5a9RJXz9qbk6cO5v3N7by4ooHqQh+f26d6p5qnJJKG+19fh7/m78Tyl7MFCAw+gIXrTuXFFQ1MH1vBI29v4qn3tlIccPODz42jsiA1Cms4xlUPL+bllY3Ek4ZLpo/isqPG4HE5dvj4u7MlG9t4/e8/4m+Oh3E7EoTWePntH67ge5f/X2Z472g8yU1zV3Dvq+sIRRMcOKKUq04Yz37DSwa49CIiOyeZNHSE47R1xeiIxAiG4wQjcTrCcToidhALxxJEE0kisSTRHkEuE+4yIS9JJLVu79eiiSSJbQ2v+TFYlj29VEnAQ0meh5JA9+PSPI8d9tLhr9BHgdelmj3JGXt8ILz00kuprq7md7/7Hf/+978B2HvvvXnwwQc5+eSTB7h0tj/84Q/85je/YevWrUyZMoXbbruNAw88cKf2MeuJ43H6nVjxYs6bduwnUq7uGsJWvjRlcP8rrZoHbRvAVwz7fLHPy5lA6M6DUUfZgXDNC1mBMB3oIomI3f/O0N1/sOYAoLv2z+8pAKcHOhugZa3dJLNnH8KtiyEeBn8plI2mq+H17u1ogHUvERh+UGr9Lvs44Ta7v+GgyYSTUQDyE1FYOptSXzG0geUIUdPwAjQsA28R5vJ3aHr4KAAq1r0G406hKq8KGmFLy0owSbCckF+J5XCyNGDX2B5TOYRplXYt6rsN79rnm6q5ZOSRMOhEeO55XIXv4q1aSgT40cuL+PPMv9ISGsLT723l4iNG8h3+RbL+NtY5Krjxuf/jpCkXcNl9b7Mh1cS0riPCdx98l5/Mfo9gj29G//jiav5+4YEMSTX/bQvFeHzRJpo7Y4ysyGPK0CK8Lif1HWGqi3ws39pBi/tpvPnLM/twFr2BOzSEO54v593aVm6ZtzLz2ssrG3noG4dQkufhnL+8zqKNbZnXbpm3kgWrGvnr+Qdsd4CcuvYwLyyvp6kzSnm+lyP3qshM97E7aA/HePjeW7nGaQ/ilHB4CCQj/KTzev70r0q+ccGFxBJJLvr7G7y0sjGz3cJ1zZz1p9e49cypnDBpUNb+3ljbTENHhKnDihlXVdDvB5FwLEF9e4Q8r5OSgAfHHljruj3ReJKlW9pZVNtKQ0cEn9tBaZ6XyUOLGF9dgMu5Z3zhIJ89xhiaO6Nsau1iU0sXde1hWkIx2rpihGOJTMsOg/3A5XRQ6HNT6HdR4HNT6HNRHPBkQktxnnuXhRJjDKFogtauGC2dURo7uni70aLxtQ20hRM0d0Zo7oz2uNnNK3dFUNseywKP04HH5SDf6yLgcabuXeR5neSlHud7nal7F8WBvsGv0O/eI1uqiHwS9vhACHDqqady6qmfTK3ZJ+3BBx/kiiuu4M477+Sggw7illtu4fjjj2f58uVUVlbu9P4OKPv8R557sLcKfwUuh4t4Ms70Cdvop/bGX+z7aV8Fd3Yfw1giRixpD6kccAfsQPjmX+1A2EM60IEd6gKtG+2Q5vJD1T5AjyajLj8MmmIHudo3oHRUdpPRDa/ZO6o5CCwr02TVn18NrIG18wmMORqAaDJKbMVTuAHGHEuox0imgWQSFv+bkpFfBuwmo+Xv/MF+8cCv0eIwJADLGMpaNgIwKM/+gL+1bZ29XkF1ZvqN5R43kGCC8TC2dCx+l5+OaAdr29Yyem06EE6nZtKJdD7r5p6y7p9hwiT4zZs38OCXHuS3p0/BseTf8NjNOIHRji38rOs6vvm3Uaxt20R5eYiv15QRLJ7EHS+uIRiJ43E5OHhUGZs21rKpPsz5f1vIY988jEW1rVx2/9u0dfU/7LXH6SCa7CJ/L7t8vzrsV3REO7jxjRvxVj7DwlWTWbjOHnDoosNH8sLyelY3dPKtf76N1+Vk8ZaNFA57kqryZpyWj01rDueNdWM57Y5XOGXaEJZuaWdzaxcuh8XMCVUcP7GaaDzJn+av4ZG3N/aZf+nAkaWcMnUI46oLKPK7cDkcuF0OCn0u3E4HW9rCvLW+hXc2tLC6IUhXNIHP7aSmNMDw1IhtNaUBAh4nXpcTr8v+gJFM2s0527piNHXa/UmaO6M4LAh4XPg9TgIeZ+rexfDSAH/670tcGbkDLAgf/F18M39K4/0XUb5mNl9cdw0LlhzOc+vjvLSykYDHyW9On8LkoUX8+smlPP1+Hd/61zv8wbLP++6X1/De3HuZwWuMtRp5Kzmcv1ecyEVnncGYSnu029UNQf704hrmvLcl07elPN/LmQfUcNZBwzIBv6fkdj64JZKGza1ddITjWBZUFfp2274uxhiWbmnnsbc38eg7m2jujPa7XqHPxQn7DOKkKYM5eFTpTofDWCLJB1vaWbalIzUvWIhguPv3oyTgYXhZHiPK7cEgRpTlUfwx3rNk0qSuuwiNQfu6i8aTxBJJgF4feJ3keVwU+u3g8FGCb7rpcltnlOYIrKwPEktadEbjdEUTxFPXjOl16XhcFh6nE7fTwuNy4HY68KbuPT3u0x/aAeJJu5YnnjQkEvZ9PNmrNihVOxTrUUsUTWTXKKXfC8sCCyszKrNlWVip5Q7LSr1uL+i53OWwKM3zMG1YySc2P5sxhvqOCCvrgqyo62BlfZBV9R2sqAtu8+/pR+V0WBT73RQH3BQH7HBTHPBQ5HfjdjpwOy2cDvs8XU4HxpB6fxNE0vexJO3hGK0h+9YSitIaihFNvbc9jgYrl223TH63kwKfi3yfiwKvfZ/vdZHvdeP3OPA4nXhcjszfWG+Px/ZzJx6nA6+7+5rJrJ/aNnNLnePu+HdJZE+yxwbCYcOG8c4771BWZk+Mfvvtt3PuuedSWPjx+9Z9km666SYuvvhiLrjgAgDuvPNOnnzySf72t7/xwx/+cIf3M9x1DG6Ph1tOuPwTK5vT4WRQ3iBqO2rZFNyUGUkzo2UdrJxrP97/wj7bp2sHIVVDOPIIwLKnn2jbBEV2DWQ60AGE4iEC6eaig6eB065JyjQZdfnssLfxDXtgmSlfzh5Upi7Vf3DYQd3LgEDRcOAVOxC6upu/dq2elwqEMwnG7Enl/U4vbizY8CrFw+wvEgpczTi3vA0uHxz0DRq77Fqf0kQSV8ieYqI6rxqArcFN9s4L7PcrFAuxybJHIhsb7sLtcLN36d68Xf827zcsYfSmt+z1RxyO21/Ifyom0uRqpsB4mf2lOcx6bBYfNH/AooZFTC2dAHN/Zq9/wNdoXjSHIdHNeEPXkj+mnghwX7SEP077IxcecSyr6oPsVZik6NkrIfkYSZ/Fv5unc+lfk7yxJUw4lmRMZT77Ditm+dYOlm5pJ5E0FPrdtIZiuEvexnKGqfbXcNKokzAYHl35KKtaV+EpfYVo47H84NhRXDZyK5cNauNzTzhZtLENy91EYORdGHc7W9MtgatXUBQ4ipWbjuc3T3fXOAK8sa6Fa+ekP4gYHL6NjBi8heJ8i2BHIas3DGfh2mYWrm3uc51tz+sfYZvt+X+uv1Lg6qKjfBoFM38KThflZ/6R+psWURley3MPfp+/xr8OwG+/NJmDxnjwu+COs/fjqkcW8/BbG/nWP99mXHGS73b8jq85387se1/HKmh5loduf4InDv4FHQkP9722PvPhzeN0EE0kaQxGuP35VdzxwiqOHldJTWmAjnCc1evXU9i2nEAyCE4vkeqpmLiDxOItOJ1OVtcHeXVNE+9taqcrlj1CXoHPxd7VhYyrLqCywEtRwE0y9aE+ljAkjcHnduJ32yHZsqAxGKUpGKEpGKUxGKExFWr8bgd+j71uoc9NUepb+iK/G5fT/nBn9ZgfNPNBH0gaezCjjnCc2uYQL61qzBq+vSTgZtqwEoaW+InEkmxu6+Ld2lbaw3EefLOWB9+spTzfw6xJg/j85MFMrSnut6lyUzDC2xtaeWt9C29vaGHxxlbCsd4fkj9ckd/NyPI8RpbnUV3ko6rAS57XhTfVrygSs/s2NQQj1LdHqO+I0NARoSFo18B81BqXfK+LIr+bQr8bn9uB07JwOCyclh0QDIZgJEEo1ccqmOpnFc8czwVvv/KRjv1ZNaoij8lDiqgpDVBTEqDQb9e+OSwLRypAgv3FgH3N26G0IRihri3M1vYwW9sjrG0I0r6NQUcsCyoLvAxO9S8rCXgoDrjxu51Zocay7ODWEY7T3hWjPRyjvStOa5fd9601FKMrliCRNDSlBj2Bzn6P+XG4nVaqVtKFCQcZU1NNeYGX0oDdjLIkz0NZnpfSvPRzN16X+syJ7Gn22EC4ceNGEonuDzs/+tGPmDVr1m4VCKPRKG+99RZXX311ZpnD4eDYY4/l1Vdf3al9/XPwIEryvfDabXa/PpPI/prXsuw+fMMOgpKR3Z++tmNI/pBMINyf/bNffO1OwMDoY6BsdJ9t0yOMep1eXA4X+EvskLf5bVj7Ikz9SqpoFn6Xn654lx38ejUXhV6BcEhqeSo4ZvUhrE0Fwho7EGYGlSkZCZYDmlbi7mzI1HyGGj6gEAvGzCAYsYNdnqfAbr659kUOjC3nz0BJauoNpn0V8iup32iHl4pEAqJ2OEwHwi2henvdQjsQrm9fD0BJIkFRmx0WJ5ZPtAPhplf4QiwE7jwoHwvAm4NKINjMSc48KvMqOXHUiTy68lEeWP4AUyuOhOBWyK+C468lMfhonpp3Ma+W12feq5ZkC5e/cDkPfeEh9q8pgPtOs99vwIHhTNcLeJo383bVcEryN1FUOoRpY0/j2i9+Cadlf2gx617mf888xS+TL9EJnDPxTJyp2s6vT/46P5j/A0oHLeSXB5/EzLfOhJfXUQa84inilwWX85/CeRh3O6OKRnHl/lfy6pZX+cfSf5AsfIEjhxbjbv8CEwcXsc+gAhrbO5m9uIF3alvAvZWKkf+jg2U0AU0xwAel473sFTiaSON06lsCdEbjxOJJYgnTHZQ8YWpqVuLOX07EqsMiScBZTIlzHM7IWIJtQ9nSmrD7uPSooXA6LNzOJAUFzfjz6/H6grjdXVi4MYkAxEswkWqikWJCkSTO9g2c4XwBgIKTrgVn6s+oJ0De6X+A+2bxZdcL3OMfSXxEIz9f9AvCb9vXb01BDdOHH8Vx8X14flGMH3dcz6HOpSQcHhyHXIZVtQ+hD54i8MHDfMnxPItfW8fF0f8j5nQzbVyQw8f5GFziJOAqoLbBzfz3nSxcHeHZZfUcYC3j667/cpRjEW5Xj6DXAB8kh/Hwo0cwO3E4TXQP6ORxWRT6XSSShpZOO4AtXNecqfnNJ8T+jhVMsNZRaIUIEKPZFLCMUj5IDmOFqSHKzo9e5CBJFS0UWCG8xDBAF17aTR6NFGLoG978bidH7FXOlw+oYfrYij41ZImkYeHaZp5YvJn/LdlCYzDKva+uY/ar71Pl6mBsZRsuX4y4K0ZDtIANwQLqWgowibys/RT53UwaUmQPD18WoDjgwcL+c9oQjLC+yZ5Yen1TiK3tYdq6Yrxb28q7ta07/T70PGZZvofSgAef24nLaWGMPfR9Z7R7wIx0qAMIpp5vau3azt7757YM+X5PVi24u8d7mv4fImnsLwTStXexTK1e97JofMdCtNtpZdUIddcAZdcgda/jxO1IVf0ZMNi1c/Z97+fGXmbsJpnG2F8sxJNJNrZ0sao+yJqGTtY0BBlm1bO3tYGhVj2DrGYGWU2UEsRtxXGQJGw8dOKnwZSyyZSzyVSw0ZSz1gyiHft6cVj2nLR7VeWzV2VB5n5UxSc3YXg4lrBr9brs0TFbQ1G7iWcoSltXjHjCEE+F10TqSxuD/aWNN1UTl35fM81RU1/MpO/tL3YsYrEYc+bMYdasKbg/qRHJROQzY48NhL2Z3m1gdgONjY0kEgmqqrLndKuqqmLZsv6bbUQiESKR7m/K29vtydGdL90A3h0LeaZkJMkJp5KccCpU7v2h6w4K2KGmtr2WWKxHU5j6pbje+AsWED/wMkysbzOZttRgKwFXILOtY8SRODe/TXL18yQmfimzrs/poyveRUe4A7PhdXu/g/bL7LczmgqXDi+xQfviBkzd+8SDzbhTH0i7wq0QrMM43MQr9oFYrHs7bxHJ6ik4trxDfNXzBFwB2qPthBwWyap9SXiKaG1dDUCeK4/4xNNxrX2R0tXPQwGErSjGchI/8FKIxagL1gFQnkhgQk3EYzEqvBUAbI3a553IH0QyFmN1i73f4bE4yabVJGIxxhePB2BJ/SIAklX7kEgkiceivBjeDMDxdeuIRbo4ddSpPLryUeatn0fbxvUUAYmJp5E0DgLjj+KmdyuBJKc5R/KNz/+Js544i/quen40/0fc7qzBtfZFjDuPxNmPQrSTFx6/iP9X1oXDsZw4sKJlOde+fi3/W/M/bjzseioW/gXngt+xj8tFZ81gHFjMrJmZ+RkePfhoavJrqA3WsnXRN7FaNmMCZeDy427fSFH+7RhPAcXeYm4/6naq86o5uOpgavJquPaNa3mnfTZfH57gm7XLsd58HaKdnFk5gfsOGMOtHUvoSMbwODwcNvgwir3FvNvwLmvb1/J+8Clc/nmcuPcJnFa2L2NicYLxTl6LtjK3fSWvNSykPhmDrNaEm1jP+wB48jxMGTGF8SXjKfWVkkjG2RLayoqWFaxsXUk4ESYzzm36860FuO2br8jHyIJh7F+/ji11FkOGTic5+ADoce17hh/Im+NP4o7W19nkfxZ6VSLUdtRy3wf/AOCgvfNpaFhPMJqH7+zHiA/eFwD33qfQsuo0Fv7vct5wt1Lpv56Q28EqYNXK7P3hgWGTi6npijK5cysd0RgfxJyU+2swgVLaw600dG1ms6uZgOtJprueZrW3mHqPky5iJEyc9F+ToZ4i8p2FBGJQFA5RFWllSLSFkmSCgmSSJBCzLLxAmWVR43RwsMNJvauAZnc+7W4PEacLh9MFDgcmaXAagyeRwJOM44nHCMTD5CW6KEx04TcJvMbgNQYLiFoWUcsijIOg00+n00eXw4txBRhXOJpDRh3GlNFT8AdKMckEsWSv+b8SUfb3rOeAmvf4hXsJb298izcitSzywnteD/MdPQKk377lV0BJ3GKoyWOEp4pJZeM4aPhBDK0cieUtAE8+OFx2v+REFCIRrFAEutoh3EJXRz2rGjewvn0zWyJNNCbaaSJMp2XossBg4TEO3JYTj+XG6/BS4PJT6imk1FdEVaCUqvxKyvMrKQlU4vKl5khNJsHEIRm3v+BLRElGQ0RiQdrDrTSH2mgJt9MS7qAj2knYxImbJHEMcWOIYzCWhd/pwef0kef24Xd5yff4yfME8Lt91K7ewNSJ+xLwF+BzB/C4AlhON8bpzrTMwCSzbiYZJ5FMEE/GUjf7cSwRI5qIEYnbt0QyTpIEhgRY4HK6cDndOBwunA773uFw4bBcOJxuHA43Dqcbp8OFw+HE4XThcKSeOz3drzvd9jbppqPGYCfFdOe87ufGJO2yJWPEWzfQtOYdtqx/lUjbMjpNF01OJ12WRbtl0WTZ13bcskgCXmPwJw0+s4pqk2RM0lCYTFKYTOJ1leAvGkVZ9d4UVk/GVTkRygf16DKRJLaTtczb4gTKAk7KAn4o83efY6zTnms3HoZ4HCsRsa/PRNR+3ekGpwfjsO9xusHjBX+B3colwxCP23+k0n/fY/38Xy65aXe4JnQ9fnpyJhDuKa677jquueaaPstrSw4m3+fFWA77hiOrFtAyCYq6NlAUWoezZS3OBTfhXHATbb4a1pUfw8bSQ4k7+/ZD6gjbk68vXL6Qmlp7mo688FYOW3U97mSMrYVTeH1ZCJbN6bPthvgG+0EM5syxXy/v8HIYEFk2l2ecT2bKaKL2f+gvvjCH8Q12GJ63rI3Ianu7tyJ2s8qW+hbmvPQOM91lBGJNLJx9F4t89n9wLa32yJ4tvmG8NPd5AFZ32mFs7Yq1rE4MZi/eYdPL/8Iqto/bZTlYkRzG8jlzWB6zmzHGQ3Ge3uDhOGeA4pb1UDCENoeDdaWHsfiV94H3WRBeAEBlIgGhFuY8+V86jB0+GxJhYsCKTW2smjOH58L2KKYjYjGirct5es4cGhN2reLy0BZiwIZIEe/NmcOG+AaC8S4KE0mmBFtZ8MgfaA6ModJRSX2inqfqXubLwPy2wbTPmcOrkVfZ4khSEY9zxYbXeenZ5zgr7yz+2PFHFmxZwINNrZwNvDX4HDYtqmNtfC1/rygiTpLDQl18wYxmftk05oXn8U7DO5z16An8pm4L+wNP5ttNa/eLwMLnXs+6nvZL7EsttfzdB7O8g3hj1I+JOQPkbbqDf+TbYfmrkQm8/WJ3U8gAAU70Hs+Tkaf50/onaOoI8vVEiEaPizuoY0Gb/eXGvvECPlfwFQLBGgjCvta+rMtbw8ud/2O52cp/1j7Bf9Y+0ed6AxiR8LKvcy8qPaPBmU9rvJ71sRUsN1toTkZ5o+4N3qh7o99t/QZGJnyUEyDgyCOGIUiUOoJssroIJ8J80LqCDzzwj5rBHOj0MuO/D5HnsD/EtyXbmBeex7vRRRi/D0/ScHxyMCNKTqfcUU7URFmXWMdbkbdYEVvGIivIoooyfoWLYS/fQKGjEIOhMdHIxsRGkmXdv4+WMQwxAQLuwbgcXsImTGuiiWbTRkuslRYXLC7q2fohCTSCFyjq3Rc5Cv18P9YWbaON1CBArtQtb0daVBjA/jtBInXrT3qfOIC8bazUUyx1C7Kws55/LHkV36IbmR5Ocni8mDGUUoATTzyIL9pAPLqFd70uXgr4WeD3Ue93gb/7w68naShLGgoThoSVoN3hoN7losVlaCHIEhPkicbV0DiHvGSSobE4NfE4pYkELgMuDCHLotnppMnpZIvLSYPTiUn/Xmx3OtAeNXnpU+sA6roX5yeT+JIGNwaHgYhlZW7RnR0Mw2BfBjHo/qajBwtY+lz3U2NwAZYBq1cdbQKLuAXJ3agfl8PYZXQYcKbKa2F/BxOzLBL9ldUNlAeAbYyavcNqoakWmp4hsMQOinnGQQAvXsuPz5GHx1GAx1lo3xyFOB32BWJS/+wnSRzJCI5kGCsZxiTDkOyCZBcm9dwkoxgTwZgYCRMlaeLELWNfQpaVOldwGnAZgxNwpu9Tj12A25jUteXAbblx4cZleXE5vDgtHw6HH6czjzn/egzLmQfOAnAWYrkKwVmM5QjgcKipaC6aO3fugB07FAoN2LFzzR4dCP/yl7+Qn58PQDwe55577qG8vDxrncsv/+T63O2s8vJynE4ndXV1Wcvr6uqorq7ud5urr76aK664IvO8vb2dmpoays69N9Nf8sMko0HMyqdxvP8Y1prnKArXMmXj35lc/zDJiaeT3Pd8qJ6UWd+sNcx7dR7OEiezZszC2vAqzkevxIo1Y8rHUnbuw8zy9z+E/qtbXoXnoaKwglmzUqOKxo7G/O4W/LEWZh20V6aZ5N+e/Butba1MGe7Het9gikcw4+SzMvuqX1oP78LImpHMOngWzsijsHQ2Bw+xCIw/ir898zdw2t90Fk06jlnH2sd7+oWnYTPsN2k/RjpmwL+eZFh8DaX5o2jraCPksJh64uWMrp6EY50DXoHB5YM5bsZpWMMiFD75HQASlkXxV+9gVr79c1n0xiJYCeXxBBaGWUcdTDJQyk0P3kQsGaPB5WTcAUcxdp9ZLHhlAayzawh98XZmzTiCpCePvzz8F4KxIGs8bkYffDLDJs/ij4v/CO/Bwe4SnGzksEFxkoefSPMHzdz8zs08nu/nDP8wDj/tGwRjQX77+G8BuDQeoDCxmZmFq/lfaDKXT/k2Ny26mZtLCjmgfApTzvwVVtMSrnvuOuIkmV40npvWzsVDA5+rGMzFI07ne6vvZ60zyQWDqtg/r4YlXXWQjHJKeyOzjvRhRs/I/DxmLmrl9UVxtrhc/PuwL3LxIWcSioU4+6m/keywOCHYydebHyNxyJcwI6fbGzWv4QuP/ZZxXS3cVFrCIwX5PFKQn9mn28D/NTfzlfYN4PoVZtQxmJLhWJ0NWOsX8N2OLbzr9XBvUSEL/T7aUjU+e8UNRwTbmRUMMS4WA3pXo9mfjde6Xbzl87LG7abd4cDCDvRjojH2jkYZHov301DRlgBqXS6WeT38p6iYl70uFiaW8XbwN0ytmEo8GWdJ4xISxk5DJxRN4LvvzWUQjcRn3Zy5zgEcb99DwzPP8nh+HrOrR1AbbWVlvG+ZhxUM45DK/Thk/dvsv3oBRckkxrMRM/RgiEewNi6jy8RZ7XazYtDerBx+IKtjbaxqXUVzpBkHDnwuH4MCg3CFXEweMZkay8OQuqUMWfMyJZ3NuFIfFuNAi9NJs9NBU9EgmkpH0lJYTau/mFYTpTPWicNy4Ha4cTlcuB1uCtwFFBhDQbidwmAjhe2bCXRsxQp3QCKGcThIeAsJB0qJBEoJ+4uI+IqIePOJePOIOD2Ek1GiiShJk8Tr9OJ2uPAmYniiXXhinXgjnXSFGlka2sSSZCd1TgdPBxw8TRDLdFCeSOACOi2Ldmd2H2ef5eLA0okcNmwGU6oPZFTRKLvpOkAiBsGtdDatZFX9u6xoWc6KYC3Los2sIEqnw8Fyr4fl3u0PQuLFQbUzwGBPEYN8ZVT7KyhyBfBZLiyTIBKPEElEiMQ6CcdDtMY6aYl30poI05yM0mpitJIkaUHQ4SC4nbFi7DjtpMBykm+5yXd48FpOXJaFCwcu7H6EljFETJxIMk7YJDK3CEm6TIKwSRK2IJHKTcayiEF6ZJbtnnemPKY76zsBFxbu1L3TpPqEAkm7vjBzb4AEhiT271fSSt2zY8EzmarN29HyerAocwYo9pdRmj+EEn8Z+e78zDWdvq4dloNIIkI4HiacCNstV6IddMQ6aA+3Eoy00B4LEkoNmBZyOAhlap/TSb8d2PLhX5BsiwWZNNfPWdi3T0r3ly59JOn+QiHFbQw+LLw48FoOvJYTn+XC53DjdbjxOr3djx1ufA4PHocHn9OD1+nB4/TgdnjxON24nV7cTq+9zOnF4/LicnpxO/14XD7cLm/q3m8vc/txuXxYTjc43HYXkN3oC4o9USwWY+7cucycOXPAmhGnW8HJrrfHBsJhw4bx5z//OfO8urqaf/zjH1nrWJY1oIHQ4/Gw33778eyzz3LKKacAkEwmefbZZ/nWt77V7zZerxevt+9X0W63e8d+Yd0lMPVM+9bVAosegDf/htW4Auc7f8f5zt9hyP6w77kw8kiGFNjTTTR2bML938th0T/t/VTtg3XObNz5Fds8VMTYjdHyPfndZXO7YdjBsPZF3BsWwKCJAJmBXqKNSwGwhh2UdT5RY7cDDLgD9vJhh8DS2Tg3v0X+1NMACKdGCXUOPwRnattI0l5W4CvANeRw8ORjtW8iL2gHkVDJcNxDp4Fl0ZW0v8Ev8BTYx9j/PFwlNfgWXEHYJAi5HZSk9tsUtvsbVjjs/5zdsXbwDKIqUMXG4Ea2Ol0MLq4Bt5sNHXZN6UiHH2jH3VELg6YwsWwCr29dyPseD+Nq9gO3m9e32n0gD6vaH1Yvwbn+ZZxH/5Av7PUFfv/2zSz2eVk97HjGuN3c9959tEZaGVE4glP3PQceuRj3a7eRP/YaTmzp4PVQFwsCfr7mbuGoN37NU+ueoivexQHVB/C7Y/+IZ+j98N/v4Xj/UUa/D/+0LH5bPYRHfA7e7KwF4AhvJZ8LbsD18m9h3PH2f8BtG3HP/QlXuOJ8v7Kcv67/L8OGHsCcNXNY37GBykAlV7tLsRqewfWvL8E+p4HLC+89BrFOLvCXMmniZdy45XmWtyzHaTk5YeQJXDTxQkbVr4T5v4FNb2Kt6FXr7C1i6sSTmTrpDMywQwgmuvC7/PaH/I6tsO5lu69k7Rv2lCTxsN1cqnQ0VvkYRpXtxaiKcVC2FxRU2a/FQtDZZPfL7NgKwXr7cbDebibncIGvGGd+BSPyKhiRV8nnRk3nndAmrl94PUublvJm3ZuZIh5QfQDf2fc7TCmfDG0n29f5v8+Grz5i9919/U54+kdUY/j6tG9y8fSrWNq8lPcb36cl3IJlWQzOH8yU8inUFNo18hxm7N/TF67Dal2PtebZzPECQw9g0qHfZtLeX9jmh6NM36ADZnX/TiXi0LgC6t6HaAdYDsqLaqByQqbv6+7GGMN7G1/m8WUP8mrjItZHW2lwdf8XZmExvHA4hw85nCOGHsF+VfvhdW6j2s7tBt8oistHsf+447N6R8cSMWo7atnYtp7a1lW0RzuIWYa4Ab8nQJmvjBJfCVWBKgbnD6bMV/axR0BMmiTtkXZaIi1EE1FiyRgJk8Dn9Nkfsl0+PKnmn36X/2Mfr7u/2Cxw2v2vw/Ew8WQ8U4Nl98mza7KcDmcmNLkcLlxW92OHtWum+UiaJAmTIJmIk0hESSajqfu4nVWMsQOlsRunJpNJjAVuhweX043L4cbtdOOy3Lid9rJPcqTKeDJuB8VIO+1t62lvWEp700ra29bT0dVEe6SNjlgn7SZOu9MilhpCKX0DuybWAhyWE7flssubCkputx+Xy4/bnYfbk4fbk4/bW4DbW4jbW2Qvd9ph1mk5M+9XPBknYRIkkonM83gyTjQRIRLpIBxtJxztIBLtJBzrJBLvIpIIE45HCEZCJJwQSX1xEMYQ6/GexVJfGnSk06KJg4l0N7H/FLiNwWNM6t6Oxz5jEbAc+HHgt1z4HS4CDg9+pwe/04vf6SPg8pPnLaTAV0K+r4T8QAUFeZXk51VTUDgEt7+suz+4ZNnhz5e76Njy6dhjr/5169YNdBF2yBVXXMF5553H/vvvz4EHHsgtt9xCZ2dnZtTRXcpfAgdfCgd9A9YvgDf/Bksfh01v2jeg0u2BodXUBTdh1tt9+9jvfDj2GvAXf+ju06OMBty9mueMmm5/cF/7Ihxkj8SYGSk01VyUmux5GNODymSmqEgPOFO7EF+qKU44VTtDzcGZ7TLTTrj84AnYZX/1dgKhFvD7CA0/JPNBOl3efE93rRWjj6Hw7TLCoXraIm2ZuRkbuuwJ4itc+UADdDZCxTiq86rZGNzIFpcTCgdjjMkMKjM8bzC01EHzGhg0hQmBwbwOvOcP8MWyvWiLtPFe03sAHLr3mfDK3fYgOV0tlHe2cnQoxLy8AHck6rgyuJl/LLW/4PjOvt/BNWwGvPsA1upnmfHBD+ED+LXDwTfGTmV5pJHHVj0GwGGDD+Omo26yPyjvfyFUTYLX7oDOBvJHHM4vDvw658XaeH3L61T4KzimZCLWqqn2QD9v/hWmng2PfA0i7Rxfvh9P10xiXu1zXP2SPTCS2+HmhiNuoKRsH/jv9+wvEJY81P1+DjsUTvsL+xcN4d9cmvkQ43ak/uiXjIaxx8Omt2H9yxBqAk8BDJkGww8Ht32dWECBs6B7vwXVMOl0+wZkRpewrO1/i1wy4sNf78e0/Eoe/PyDrGhZwbLmZTgsB5PLJzOscFj3Sqf/Df58tB1O7zgEAqXQscV+7cBLYPpVWJbFxLKJTCybuO2DWRZMPQumnAm1C6F+KXgL7P6/VR+y3YdxuqBqgn37jLAsi0k1RzCp5ggAWsItbOncgjEGt9NNTUFN1hQ2H5Xb6WZU8ShGFY+C4Ud/7P3tCIfloNhXTLGv+FM5Xk9uhxu3x02Bp2D7K3+KHJbDDpsOd58pjXYHLoeLEl8JJb4SKBoOw47sf8VkEiJtEE/11u05noHTDb6i7j6bA6jnlwQ9P4QnEnEiXc2EO+uIdNYT7mwgEmklHOkgEu0gEg0SjoWIxEOEYyHCiSgREyecjNv3JpG5j5skUZMkSpKYSRLFEEvdopB6DlHLbrUQtejT9DfdTLZ/SUjtCROyd9L/YLB9eJNJ8g0UYJGPi3yHmwKn3ee3yF1Aoa+YYn85xYFKivKrKSqsobhoBEUF1dv+4knkM2SPDYSfFV/+8pdpaGjgZz/7GVu3bmXq1Kk89dRTfQaa2aUsC0Ycbt+CDfDOP2D5HNj8LpVxu71Il8NBcMwMCqZfnTX654fJmpS+p1FHwbO/hLUv2QMmOJyZD3JdzXafv56hDnrOQ5jqE1Q92R6ZM9yKv8lubhe2LMygKVgFVX22y0w1ccg34Z1/2PMMgh0IU9LTTvQub5G3iPpUIEzLBEJvsb0gZPcJHOSzm+1udTmhYBBN4SaCsSAWFjWlY2HjO9C4CoDJxv5P9+28fHC6eK32NZImyeii0VQPPcieg7HuPXjvUWjdwGUtbTyXF2DupvnMfWQ+AFMrpjJj2Az7Z3jyHzD/PANr62IAyg+7gnuP/D8eWfkI69vXs3/V/swcPjMzWqj9Ph8ANXdnne9IShlZNLJ7wdE/grk/hSf/D579FYRbwVOAdeqfuKFkGL954ze8vOllSnwl/PjgH3eHm1P/aI8ku34BdLXC+BNh+GHQY3CPzIe+niwLhu5n3z6qHQmCn4CxJWMZWzK2/xfzyuGCp+CxS2DdS3YY9BbB9B/Y1+HOls+y7FGCU1Oq5LrMh3GR3ZnDYX/5+hnldLoI5FcSyN/5eZE/CYlkglgiSjTeRTTaSTwRJhrvIhYPE411EYmF6Iq00RVtpyvSTlc0SFcsSCjWSVcsRFe8i65EmFA8TDDeRUcyQjAZI2gSBK0kodTf4YjDQQSw2/6k2vomwxBtg+jWD53xw2+gEAfFlptip49idz4l3mJK/eWU5VdTWlBDSdEwSouGU+ovo9BTqHkVZbejQLgb+Na3vrXNJqKfuvwKOOIK+xYL4+9qoeC/p9IR66T+87+hoLjv9BLbkq6d6xMIB00FX7EdLDa8BiMO6w6EySjkV/ep+ciadgLsb1T3mglLZ+NbYXd4TloWsbHHZ/WwSAfCTM1B4WC45CX8L/8ImhcTMt1fH2ZqCN09agiBIo89TH9bavTQpElm5iGs9Kf6babnIkwFzy3ePPAEWLfVbgI7OH8w3spUbUzDBwAc0NmBZQyrrQR1nXW8WGtPDXHokEPtD/9TzoJnfgxP2n1G9wK+MWQGd2yymwyW+cq48cgbu/9jKRxE/IJneO3h2zn4c1/CXTaCAHDOhHP4WA79tj135Dv3ZcIgX3kQysfgAX588I+3ve3II1LzT+aooiFw3hPQsBw661PX/u4z9c2ukEgkNDLcbi4Wi+FyuQiHw1nTM4HdRMvp1OAhsntwOpw4HX58bj/4Sz/x/SeSCYLhVoLBLQQ7t9IRrCfYVU9HqJlgpJWOSCttkTZao+20x0O0JiK0mjjtVpI2h4OEZdFlQRdJ6ohAIgKJNghvgrb+j+kyUGK5KHX6KHXnU+ototxfSUXhUCqKRlJRMpqKQCWVgcq+LaxEdhEFQtk2tw/cg6jKG0RH6yrqQnWM3olAmGky6ur1B83hhHGz7OaEHzwOIw7rnkvQYcHIY/vUnoQTqUDYYxJ7Jp4KS2fjfe2PMNJuqtc1ZkZWIMzMQ9izKVnJcAJle0Hz4kwZAYLRbdcQArRH7M7NrZFW4kk7SJYFUrWRnalAmPqVqvPax1vTtgaAEUUj7P5ZAHV2SCyq+4CJ0Sjveb3M2zCPZzfYQe+44cfZ6005C16+OVP7SM1BXDrjZiZsnE9dqI4Zw2ZQlg6kmffWRXP+WCgcwifGsuALt8N+F0DLOnveycAn/x/zHsuyoHI8MH6gS7JLGWPYunUrra2tA10U2Q5jDNXV1dTW1vZbU1FcXEx1dbVqMWSP53Q4KQqUURQoA/bZ8Q2NIRluI9i+gba2Wto6NtEW3EprqI6Wriaawy00R9tpjodoNlFaLEOz00nQ4SBuQQNxGhJBSAQhvBXalsPWvocJ4KDS6afcXUiFv4yKvGoqCmuoKB5FRf5gqvKqqM5Ts1X5+BQIZbsqA5Wsal1FfXrC9R20zSajABNOtgPh0sfh+Ou6awgtB+x1bJ/V+/QhBBj/eajYm//P3n3HN1WvDxz/JGmapnsvWkoHArIpyN4bRFFEFERw4JWhF3CBV1kOhItbFO4VgasMxw9QQJkiyBYQkL0KhdIBLd0rbc7vj5BIOqBA27TN83698mpzzjfnPCf9Js2T79JeOY6DolCgUpHrHX7Dsts3dBkt8i2b+b45Ybwx3mIthNcTQnOX0SvZpu6iXjovtOZuNNeTtsDrCzQnXJ/sIiYtBoBIj8i/13xMPm0aTxJ/mO5OCkd0Ot7b+x4AtVxr0dSvqamciw88vhxWPGuapbLfHFCp6BzaufjzWdFUKghpaboJUQJzMujv74+zs7MkE1WY0WgkMzMTV1dX1Dd04VYUhezsbJKSTO/1QUFVc4IhIWxOpUKt98Rd74l7QBNCb1W+IA8yk8hLu8S11BhS0mNJyYwnJTuR5JxkruSlcrUwmyuKgSsaNUkaDTlqNdkYOV+YxfnCLMiNh2tHSjy8t9qRIK0HQc7+BLqFEugVSZBnBEEuQQS5BuHt5F1hE0CJmkESQnFL/s6mpOdOE8KiCRYAkV1Ng+kzLsPJtehzTa1vuRoHiCg+kYM5IbT6FkzjAA/Ng9/eQ284TgZGS0simLqC5F2febToZBPmVktzt1a4YQyhY5EWQkfrhNDcXdTP2Q+cry9jYu4ymm86f7zK1A3r7PXF7iM9I8EjxNTlJScFDn8HeWkMLnTiv/7OlsT02cbPWn+QDm0F/zxU/PkTogopLCy0JINlWf5G2JbRaCQ/Px8nJyerhBBArze9VyYlJeHv7y/dR4UoDw468AxF5xlKYFhbSl5YDNMM0JmJkBFP1rVzXLl2jivpsVzJvMyVnGSuGNK4UpDDVTUkaTQkOpgSxxRjPil5VziadwWuHYVY68NqURGodSPIyZdA1yCCPCMJ8apLqHsooW6h+On95Es8O1cjE8LbWbfE3b1mj+cpD3eaEJaWYAGmN8dWo+D3ObDlXfQupglWcrzDS5y9NKewyKQyZsHNYOhynL7rRkbOFUviCH+3DkIJCeH1FsIby5SWwLrrTHXEPIbQ/Dz46f3A+fqH36zrk8rkmBboTlMKyDZkczbNlBBGeET8PXnP8Z9gnWlWTo+w9nzc7VUW/LWASM9IBtUdVPy5EqKKM48ZdHaW8S41gfnvaDAYJCEUojJpHExjzz1q4RLSEhegTtEyimJaNiz9MkraJdJTThOfcor49FgSshKJz08lQckn3sGBeAcNVzQaDCq4aEjnoiEdMs5B/A6rQzqpNITovAlxDaG29z2EekURpA8iuTAZg9GAFtvPhCsqVo1MCD09PW/5TYeiKKhUqmID6kVxAdfHySVmJ97W427aQgimJS/2zIekY+g93MDbixz/eiUWLTapTBGWZStuSPDMv6tV6mL962/aQljKGMKiLYS+el/TTJJg6TLqlpmEd2EhKRoNh68etiSPEZ4RpnLhnUwJYb4pcaR+f9oEtaFNkPWsqkJUR/INc80gf0chqjCVyjSO39kbVWAjPOiDB0VGqednQdolSI3FcO0cV5LPEJ8WQ3xWPAm5KVw25nBR68BFBy3xDhpyKeRM7hXO5F6Bq39ane6T5R8R6OhBbbcQwn3uJdK7HhEeEUR6RspMzzVIjUwIt2zZYusQapS7bSEsNSF08YVh38N3w3FyMHVbytGWnPCVOIbwBpZJaW7oMnrjhDJFP+CUOIYw/xazjOZZtxD6O/v/nRBmmsYVkh7PPap8duv1rD672lRO74+74/WW6IYPmZZuyEszra/VYECJ1yOEEEIIcUccXcCvHvjVQwsEX79Z5Geb1kROOYvh6ikuXz3OxdQYLmbHc9GYw0UHBy5pHbjo4ECeWk1cfipxyansSrYew+jt4EKEex0ife8l3DOSSM9IIj0i8dX7yhdL1UyNTAg7d7bBpBs12B0nhNdn7bRa6L2osLYw/gj6mLWwa5pVC9+NLC2EmpITRr3m+qQ0huIthMVmOeXmLYS3mlTGqoXQPJtnZiIUGiA9jnv0Rnbr9fx09icAmvo3/ftgLr7w6CLY+yV0fgVstLaTEKJqWLRoEePHj5fZWYUQlcfRGQIbQWAjtEDY9RsAeRmQco6CpFOc3P0L3j5G4tJiiM26TIySz1lHLee0WuK0DqQUZJGScpR9KUetDu+m0RPlEU4D/2Y08GlAA+8GRHhGoFVL19OqqkYmhCXJzs4mNjaW/Px8q+1NmjSxUUTVhzkhTM653pe8jC/o0rpgFqN1wun6OMPSEsJSxxBeZ245tGohNJSw5MR1loTwegthobHQ8nvRMY8+1xebv5prSgTNi9L7O/ubJpVRa8FogNRYyEmhiUrPjVOdtvBvYX3yyG6mmxDC5kaOHMnixYsBcHBwICQkhMGDBzNjxgycnEp+v6lI06ZNY9WqVRw8eLDcjz1y5EhSU1NZsWJFuR9bCFFD6NwgqCmK772cOe9Iv379CNJqaakokJkESccg6TjZiX8Rc/UI5zIuck5t5KxWyzlHLRcdHMgozOHPlGP8mXLMclhHlQP3eEZxr18TU5Lo04C6nnVx1DjeJBhRWWp8QnjlyhWeeuopfvnllxL3yxjCW/N28sZB7UCBsYDknGQCXUqdH8vKLccQ3sCcoN04KcyNytxltIRJZUpMCLXWLYQ3dh0tGq+fsx9gaiHML8y3LDvhq/cFtRrcgiAtFi79AUAHg3U3iW61JfkToirr06cPCxcuxGAwsH//fkaMGIFKpWLWrFm2Dk0IIaoGlQrcAky3yK44Aw2Bhkaj6TNQ0nFIOkZe4lEuXDnKyew4jms1HHd05ITOkUx1AUeuneDItROWQzqo1ER5RNLAtxGNfBvRxK8JUZ5ROKhrfHpS5dT4RUnMXXH27NmDXq9n3bp1LF68mLp16/LTTz/ZOrxqQa1Sm2bUpOwTyxgKDZYlH27ZQsjfSVtJLYQFxgIMRtMshqV1Gb3ZpDJF1yC8cZs5ETQnr1q1tti3Ve6O7pZW0Ss5VywthOZEEffrPfNjtgHg4hnGm23exEvnxdONnibY1arnvhCiitHpdAQGBhIaGsrAgQPp0aMHGzduBExLNMycOZPw8HD0ej1Nmzblhx9+sDz22rVrDBs2DD8/P/R6PXXr1mXhwoUA/Pbbb6hUKqvuoAcPHkSlUnH+/PlicSxatIjp06dz6NAhVCoVKpWKRYsWAfDBBx/QuHFjXFxcCA0NZcyYMWRmZlo91tPTk/Xr19OgQQNcXV3p06cP8fHxgKnlcfHixfz4449oNBq8vLz47bffyveJFELYH7UavOpAvb7Q8SV0j3zFPaP3MODF07z60A8sbPYSO9zbsTbDkX8nXeWp1HTa5OTgUVhIgWLkROppVp5ZyVu732Lw6sG0W9qGp9Y9xYf7P+S3i7/Z+OLsR41PwX/99Vd+/PFHWrZsiVqtJiwsjJ49e+Lu7s7MmTPp37+/rUOsFgKcA4jPii/zOEJzggVlSwjNiV5JLYTmxBJuMsuo5uaTyhRlbpE0J40Z12f9LKk1U6VS4av3JT4rntPXTmMwGlChsiTJeIfDxd1wap3pvm8Uj9Z7lEfrPVr6BQtRwymKQo7BNj0w9FrNHU9ocOTIEXbu3ElYmGlEzcyZM/nmm2+YN28edevWZdu2bTzxxBP4+fnRuXNn3nzzTY4dO8Yvv/yCr68vZ86cISen5K7vtzJkyBCOHDnCunXr2LRpEwAeHqb+52q1mk8++YTw8HDOnTvHmDFjePXVV/n8888tj8/OzmbOnDl8/fXXqNVqnnjiCV5++WWWLFnCyy+/zPHjx0lPT2fBggVkZGRYrlEIIcqdVm9aSzm0FWqgNlA7J5U+8Qchbj/Kpf3EJx7keH4KR3WO/KVz5C+djizy2Je4j32J+yjMkV58laXGJ4RZWVn4+5vGwHl5eXHlyhXuueceGjduzIEDB2wcXfVxuxPLmMcP6h30ZWr6v1kL4Y3bii4fYVZil1HDTSaVuWEdwkJj4d8TypQyAY6f3o/4rHgOJJnqjL+z/98tib51TT+vL06PT90SjyGEPckxFHLvlPU2OfexGb1xdiz7v7c1a9bg6upKQUEBeXl5qNVqPvvsM/Ly8nj33XfZtGkTbdu2BSAiIoLt27czf/58OnfuTGxsLM2bN6dly5YA1KlT547j1uv1uLq64uDgQGCgddf88ePHW36vU6cOb7/9Ns8//7xVQmgwGJg3bx6RkZEAjBs3jhkzZgDg6uqKXq8nLy+PwMBAnJ2dcXSUsTtCiEqk94SILhDRBRXXZz/NSKB73H64uIfC2F3EJB7hsIOKw0469hk1HLdtxHajxieE9erV4+TJk9SpU4emTZsyf/586tSpw7x58wgKCrJ1eNWGOSE0j5+7FXMLYVlaB6HkLp9mN44fLO1bf8ukMgW310IIplZFcwuhm6Nbicf31ZuWlziQaEoIa7vX/ntn0QTQ954SjyGEqJq6du3KF198QVZWFh9++CEODg4MGjSIo0ePkp2dTc+ePa3K5+fn07x5cwBGjx7NoEGDOHDgAL169WLgwIG0a9eu3GPctGkTM2fO5MSJE6Snp1NQUEBubi7Z2dmWheSdnZ0tySBAUFAQSUm3Nzu0EEJUKrdAqN8f6vdHA0QZcom6/CcPx+4i/cTveHDW1hHahRqfEP7zn/+0jKGYOnUqffr0YcmSJTg6OlrGZohbMydE5vFzt3KzLpgluXGWUKNiRK36e3jrrZacgJuPISwpIdRpdKhVaoyKkWxD9t8JobbkhNA8DvDQlUMAhLqF/r0zpKV14fBOpcYphL3QazUcm9HbZue+HS4uLkRFRQHw1Vdf0bRpUxYsWECjRo0AWLt2LbVq1bJ6jE5n6q3Qt29fLly4wM8//8zGjRvp3r07Y8eOZc6cOajVpvcxRVEsjzMYDLd9PefPn+f+++9n9OjRvPPOO3h7e7N9+3aeeeYZ8vPzLQmhVms9A7RKpbI6txBCVHlaJ9OSZGFtoemz8JzHrR8j7lqNTwifeOIJy+/R0dFcuHCBEydOULt2bXx9fW0YWfVyu11Gb7eF8MakLbcg12oiGPO4wNLGD0LJYwhvNqmMSqXC2cGZTEMm2QXZljUTS2shjPSMtLpvlRC6B0NwC7h8AAKbgEcthLB3KpXqtrptVhVqtZrXX3+diRMncurUKXQ6HbGxsTdd39bPz48RI0YwYsQIOnbsyCuvvMKcOXPw8zONM46Pj8fLywvglstJODo6Fpv9ev/+/RiNRt5//31Lkvndd9/d9rWVdGwhhBCi+v23vkvOzs60aNHi1gWFFfOMmmXtMnqrMXlF3Zjs5RTkWCVx5sTupglhCWMIb7YOIfB3QmjIJsOQcdN4IzwirO6HuIVYF3jkKzj5C9xjmxYRIUT5GTx4MK+88grz58/n5ZdfZsKECRiNRjp06EBaWho7duzA3d2dESNGMGXKFKKjo2nYsCF5eXmsWbOGBg0aABAVFUVoaCjTpk3jnXfe4dSpU7z//vs3PXedOnWIiYnh4MGDhISE4ObmRlRUFAaDgU8//ZQBAwawY8cO5s2bd9vXVadOHdavX8/JkydxdHREr9dbWjqFEELYrxqfECqKwg8//MCWLVtISkrCaDRa7ZcFesvGX399DGEZu4zezhqEYFrawknjRG5hrlUrH5Sty2hJYwhv1mUUrrcc5pjGGt5qDGHRhLC5X3PrAt7h0HZMqfEJIaoPBwcHxo0bx+zZs4mJicHPz4+ZM2dy7tw5PD09adGiBa+//jpganWbPHky58+fR6/X07FjR5YvXw6YunAuW7aM0aNH06RJE1q1asXbb7/N4MGDSz33oEGDWLFiBV27diU1NZWFCxcycuRIPvjgA2bNmsXkyZPp1KkTM2fO5Mknn7yt6xo1ahS//fYb9913H5mZmWzevJlu3WSdVCGEsHc1PiEcP3488+fPp2vXrgQEBNzxVOT2ztfZ1L02PT+d3ILcm7bWwd8thGXtMgqmVr7cwlzL7KBm5gSxtMQO/k4Wcwr/fqx5UpmSZhm98XhlGUPo6eRJQ5+GHE0+Sl2vugS4BJTlkoQQVVxpY8knTZrEpEmTANNY9H/+858llnvjjTd44403Sj1++/btOXz4sNW2G8f1jRw5kpEjR1ru63Q6q3UOzSZMmMCECROstg0fPrzU4wAMHDjQ6lx+fn5s2LABo9FIeno67u7upcYthBDCftT4hPDrr79mxYoV9OvXz9ahVGtuWjdLC96VnCvWY+hKYB6TV9YWQjAlaKl5qaW3EN5ml1FLC6H2Ji2EmFozbzWGEGBu97n85/B/GBA54FaXIoQQQgghRLWgvnWR6s3Dw4OIiIhbFxQ3pVKpbmsc4e1OKgOlr0VoGUN4h7OMltZC6O5o+nY8PT+ddEM6cPMxjz56Hya3nkwj30Y3vQ4hhBBCCCGqixqfEE6bNo3p06eTk1N8fTtxe/z0poQwKefWM43e7qQyUPpahGWZVMac9N3OpDIeOtNUxun56WVqIRRCCCGEEKKmqfFdRh999FGWLVuGv78/derUKbZO04EDB2wUWfVjbiG8mn31lmXvtMsolJ4QlrR8hNlNu4yWlhA6mhLCtLw00vLSgL9bDYUQQgghhLAHNT4hHDFiBPv37+eJJ56QSWXu0u20EJZnl1Hz5DB3PKlMKYmkuYUwLS+Na3nXAPB28i5zvEIIIYQQQlR3NT4hXLt2LevXr6dDhw62DqXau50xhJYuo+XRQmi4eUsf3GEL4fWEMDk32dJCKAmhEEIIIYSwJzV+DGFoaGiVnVq7Tp06qFQqq9t7771n67BKZW4hrOhJZW5M6uDWk8Pc+FiD0UCBsQBFUW49qYzOVC8upF8ATGshmpNEIYQQQggh7EGNTwjff/99Xn31Vc6fP2/rUEo0Y8YM4uPjLbcXXnjB1iGVyt+57IvTm1sIb2eSFku3z1LGEJalhRAgrzCPvMI8jIrxpo8zjyE0J4ReOi/Uqhr/khBCCCGEEMKixncZfeKJJ8jOziYyMhJnZ+dik8qkpKTYKDITNzc3AgMDbRpDWVXWshNFWwjLMobQUe2IChUKppZBjUpT7LhFeeo8re5766W7qBBCCCGEsC81PiH86KOPbB3CTb333nu89dZb1K5dm6FDhzJhwgQcHEr/s+Tl5ZGXl2e5n55uWj/PYDBgMBgqNFZPB08AMgwZpOekl5poGYwGS6ueTqUrc1yOakfANEPpjY8xLx+hU9/8WE4OTuQU5JCek25JCHUaHcZCI8ZCY7HyHlrr7qFejl4V/hxWNHP81f06RPmpjDphMBhQFAWj0YjRWPy1JqoWRVEsP0v6exmNRhRFwWAwoNFoiu0XNY/87xBFVYU6IfWx8tTohNBgMLB161befPNNwsPDbR1OMS+++CItWrTA29ubnTt3MnnyZOLj4/nggw9KfczMmTOZPn16se1btmzB2bn0MXblQVEUtGgxYOCHX37AR+NTYrlsY7bl922btuGgKls1u5Br6rp55vwZfr7ys2V7QkYCAEf+PILhSOlvDg6FpvNs2LIBrk8mqzVq+fnnn0ssb1SMqFFjxPSBKDclt9Sy1c3GjRttHYKoYiqyTjg4OBAYGEhmZib5+fkVdp6KMGbMGJYtWwaYriM4OJgHH3yQ119/HScnU1f0OXPmsGHDBo4cOYJWq+XChQu2DLncZGRklLg9Pz+fnJwctm3bRkFBQSVHJWxJ/neIomxZJ7Kzs29dSJSLGp0QarVa/u///o8333yz0s45adIkZs2addMyx48fp379+kycONGyrUmTJjg6OvKPf/yDmTNnotPpSnzs5MmTrR6Xnp5OaGgoXbt2xcen5AStPP3np/9wMfMiDVs3pIV/ixLLxGXGwU+m1rkH+j9Q5mOnn0xnw/4N+Ab50q9DP8v2L9d8CenQqU0nogOiS338l2u+JCM9g2atm5mWF9kE3q7e9OvXr9THfPHjF8RnxQPQ8p6W9GtaetnqwGAwsHHjRnr27Fmse7SwT5VRJ3Jzc7l48SKurq6WJKq60Gq19O7dm6+++gqDwcD+/ft56qmncHJyskzypVareeyxx7h06RJfffVVlZ2orKwURSEjIwM3N7cSl2LKzc1Fr9fTqVOnavf3FHdG/neIoqpCnTD3ghMVr0YnhAADBw5k1apVTJgwoVLO99JLLzFy5MiblomIiChxe+vWrSkoKOD8+fPUq1evxDI6na7EZFGr1VbKC9bP2Y+LmRe5ln+t1POZWwjdHd1vKyZXnWmJitzCXKvHmbufuundbno886LyOcYcNGpTNydXR9ebPibULdSSEDbxa1Jj/hFWVn0Q1UdF1onCwkJUKhVqtRq1unpNzKRSqXByciI4OBiAsLAwlixZwqZNmyzXMmPGDAAWLVoEUO2usShzN1Hz36wotVqNSqWS9xE7JH9zUZQt64TUxcpT4xPCunXrMmPGDHbs2EF0dDQuLtaTnLz44ovlej4/Pz/8/Pzu6LEHDx5ErVbj7+9frjGVJ/NMo0nZpS9On55v+kbHnKCVVanrEJZhllEwJX9gmuHUPIbQTXvzWU47hXRib8JeABr6NryteIUQN6EoYLBRdx+tM5TQ8lUWR44cYefOnYSFhZVzUEIIIUTVVOMTwgULFuDp6cn+/fvZv3+/1T6VSlXuCWFZ7dq1iz179tC1a1fc3NzYtWsXEyZM4IknnsDLy8smMZWFZabRmyw9kZ53PSHU3VlCeCfrEAK4ak0JYUZ+Bg5qU9W+1SynD0Q+wMIjC/F39ifAOeC24hVC3IQhG94Nts25X78MjmWf4XjNmjW4urpSUFBAXl4earWazz77rAIDFEIIIaqOGp8QxsTE2DqEEul0OpYvX860adPIy8sjPDycCRMmWI0PrIr89bdei9DcQmhe56+szGsJ3thCaDAaMBhNE8ncTguhVq212lYaLycv1jy0Bge1Q4ljaYQQNV/Xrl354osvyMrK4sMPP8TBwYFBgwbZOiwhhBCiUtT4hPBG5qm2q8IH/xYtWrB7925bh3HbfJ19gZuvRZiWlwbcRQth4d8thDcmh2VtIczMzyxzCyHcOmkUQtwBrbOppc5W574NLi4uREVFAfDVV1/RtGlTFixYwDPPPFMR0QkhhBBVSvUeGV9G//vf/2jcuDF6vR69Xk+TJk34+uuvbR1WtWRuIayIMYQltRDmGEy/O6gc0GpuPrjYnNhlGDLIMmSZtmkl2RPCJlQqU7dNW9zu4ks/tVrN66+/zhtvvEFOTs6tHyCEEEJUczU+Ifzggw8YPXo0/fr147vvvuO7776jT58+PP/883z44Ye2Dq/aKdMYwnKcVCa7INtq382YJ5DJzM8k05AJSOufEOL2DR48GI1Gw9y5cwGIjY3l4MGDxMbGUlhYyMGDBzl48CCZmZk2jlQIIYS4ezW+y+inn37KF198wZNPPmnZ9sADD9CwYUOmTZtWactR1BR+elNCmGXIItuQjXMJXbPudlKZnIIcFEVBpVL9PcOo9tYJ4Y0thE5GU2ujtBAKIW6Xg4MD48aNY/bs2YwePZopU6awePFiy/7mzZsDsGXLFrp06WKjKIUQQojyUeNbCOPj42nXrl2x7e3atSM+Pt4GEVVvLloXS+JWWivh3bYQwt/jCMs6wyiU3EJYljGEQgj7tWjRIlatWlVs+6RJk0hKSsLFxYVFixahKEqxmySDQgghaoIanxBGRUXx3XffFdv+7bffUrduXRtEVL2pVKpbrkV4x2MINU6W382JYLah7F1GLbOM5meSmX+9y6i0EAohhBBCCFGqGt9ldPr06QwZMoRt27bRvn17AHbs2MHmzZtLTBTFrfnp/biQfqHUmUbvtMuoRq3BUe1IvjHfshZhWRelB+suo+axh15OVXdNRyGEEEIIIWytxieEgwYNYs+ePXz44YeWbkENGjRg7969lnEg4vaYxxGW1mU0NS8VAE+d520fW6/Vk5+Xb0kEb2cM4Y1dRguMBQD46H1uOwYhhBBCCCHsRY1PCAGio6P55ptvbB1GjWGeaTQxO7HYvvzCfMv4PW8n79s+tt5BT1peWrGEsExjCB1NCaG5dRDAx0kSQiGEEEIIIUpT48cQivIX5BIEQEJWQrF913KvAaBRaSwJ2u1wcTBNAmNOKm9n2QlPnSc6jc5y31XralnbUAghhBBCCFFcjU0I1Wo1Go3mpjcHB7toIC13Qa6mhPBy5uVi+8zdRT10HqhVt1+9zOMAs/JNC8vfzhhClUpFiGuI5b50FxVCCCGEEOLmamxGtHLlylL37dq1i08++QSj0ViJEdUcwS7BAMRnFV+2IyU3Bbiz7qJgPTEMQI6h7F1GAULdQjmbdhaQ7qJCCCGEEELcSo1NCB988MFi206ePMmkSZNYvXo1w4YNY8aMGTaIrPoLdjUlhCm5KcUWpzd3Gb3T2T1vnBgGbugyWoZJZQBC3KSFUAghhBBCiLKqsV1Gb3T58mVGjRpF48aNKSgo4ODBgyxevJiwsDBbh1YtuTu6WxZ8LzqO8Fre9YRQd2cJYbEWwtuYVAasE0LzWEchhBBCCCFEyWp0QpiWlsZrr71GVFQUR48eZfPmzaxevZpGjRrZOrRqTaVSWVoJL2dZjyO82xZC80Ly5hbCLINpLGFZxhCCdRLYp06fO4pBCCGEEEIIe1FjE8LZs2cTERHBmjVrWLZsGTt37qRjx462DqvGMI8jLDqxTHklhOZEMCPf1FLo7li2Re6b+zfHzdGNNkFtaOQrib8Q4uZGjhyJSqVCpVKh1WoJDw/n1VdfJTc3F4Dz58/zzDPPEB4ejl6vJzIykqlTp5Kfn2/jyIUQQojyUWPHEE6aNAm9Xk9UVBSLFy9m8eLFJZZbsWJFJUdWM5hb4oomhObF6n2dfO/ouJYuo9cTQfPyE2VdwsLLyYvfHv0NFaYPeEIIcSt9+vRh4cKFGAwG9u/fz4gRI1CpVMyaNYsTJ05gNBqZP38+UVFRHDlyhFGjRpGVlcWcOXNsHboQQghx12psQvjkk09KQlCBarnWAop3GTWPKQx0Cbyj45oTP3MiaE4Mb2dNQ0eN4x2dWwhhn3Q6HYGBpves0NBQevTowcaNG5k1axZ9+vShT5+/u59HRERw8uRJvvjiC0kIhRBC1Ag1NiFctGiRrUOo0cxjCOMy46y2J2YnAhDgEnBHxy06hjA9P920/XrLoRCielAUxTIpVGXTO+jv+AvBI0eOsHPnzptOOpaWloa3950trSOEEEJUNTU2IRQVK9QtFICL6Rct2/IL8y3rEAY431lCeGMLoVExWsYSlnUMoRCiasgpyKH10tY2OfeeoXuslsO5lTVr1uDq6kpBQQF5eXmo1Wo+++yzEsueOXOGTz/9VFoHhRBC1BiSEIo7EuZu+vb8Wt410vLS8NB5WFoHdRodnjrPOzquOSFMy0sj25CNUTECf7ccCiFEeevatStffPEFWVlZfPjhhzg4ODBo0KBi5eLi4ujTpw+DBw9m1KhRNohUCCGEKH+SEIo74qx1xl/vT1JOErHpsTT2a0xi1vXuos4Bd9xdy5xIpuWlWcYPatVadBpducQthKgcegc9e4busdm5b4eLiwtRUVEAfPXVVzRt2pQFCxbwzDPPWMpcvnyZrl270q5dO/7zn/+Ua7xCCCGELUlCKO5YmEcYSTlJnE8/T2O/xiRkmyaUudPxg/D3chUFSgGXMi8B4KHzkAmChKhmVCrVbXXbrCrUajWvv/46EydOZOjQoej1euLi4ujatSvR0dEsXLgQtbrGrtgkhBDCDsl/NXHHarvVBuB8+nkASwthoPOdzTAKpu6mzg6mD5HnUs8Bd76moRBC3InBgwej0WiYO3cucXFxdOnShdq1azNnzhyuXLlCQkICCQkJtg5TCCGEKBeSEFaQd955h3bt2uHs7Iynp2eJZWJjY+nfvz/Ozs74+/vzyiuvUFBQULmB3oW6XnUBOH3tNADxWfHAnS85YWZOAM+lmRJCb53M5ieEqDwODg6MGzeO2bNns2rVKs6cOcPmzZsJCQkhKCjIchNCCCFqAkkIK0h+fj6DBw9m9OjRJe4vLCykf//+5Ofns3PnThYvXsyiRYuYMmVKJUd65+7xugeAU9dOAX8ncHU86tzVcc3jCM3HkxZCIURFWbRoEatWrSq2fdKkSSQlJTF27FgURSnxJoQQQtQEkhBWkOnTpzNhwgQaN25c4v4NGzZw7NgxvvnmG5o1a0bfvn156623mDt3Lvn5+ZUc7Z0xJ4RxmXFk5GdYunhGeETc1XE9nTwB6TIqhBBCCCFERZOE0EZ27dpF48aNCQj4ewKW3r17k56eztGjR20YWdl56Dws3UN3xO0gOTcZFSrCPcLv6rj+en8AknKSAEkIhRBCCCGEqCgyy6iNJCQkWCWDgOX+zSYryMvLIy8vz3I/PT0dAIPBgMFgqIBIb665X3N+yfqFuQfnAhDuEY4jjncVS6Deegyiv5O/Ta6tOjI/T/J8CbPKqBMGgwFFUTAajRiNxgo7jygf5u6u5r9ZUUajEUVRMBgMaDSayg5P2ID87xBFVYU6IfWx8khCeBsmTZrErFmzblrm+PHj1K9fv8JimDlzJtOnTy+2fcuWLTg7V/4U7275poXkzTON+ub48vPPP9/VMZPyk6zuXzxykZ9P3N0x7c3GjRttHYKoYiqyTjg4OBAYGEhmZma16fIuICMjo8Tt+fn55OTksG3btmo10Zm4e/K/QxRlyzqRnZ1ts3PbG0kIb8NLL73EyJEjb1omIqJs4+cCAwPZu3ev1bbExETLvtJMnjyZiRMnWu6np6cTGhpK165d8fHxKdO5y1OH/A78uPJH8gpNrZZPd3ia+wLvu6tjBiQF8H+b/s9y/5EejxDgfOdrG9oTg8HAxo0b6dmzJ1qt1tbhiCqgMupEXl4esbGxuLi4oNff3qLwovIpikJGRgZubm4lrvGak5ODXq+nc+fO6HQ6G0QoKpv87xBFVYU6Ye4FJyqeJIS3wc/PDz8/v3I5Vtu2bXnnnXdISkrC3980Zm7jxo24u7tz7733lvo4nU5X4j9orVZrkxesj9aHV1u9ypx9c+gb3pd2Ie3uehH5ej71rO4HuwejVslw19thq/ogqq6KrBNqtRqVSkVubi4uLi4Vcg5RfszdRFUqFWp18ffW3NxcVCoVer1euozaGfnfIYqyZZ2Qulh5JCGsILGxsaSkpBAbG0thYSEHDx4EICoqCldXV3r16sW9997L8OHDmT17NgkJCbzxxhuMHTu22n0j+2i9Rxl8z+C7TgTNvJy8qOVai7jMODrW6ijJoBBVnEajwdPTk6QkU3dvZ2fncns/EOXPaDSSn59Pbm6uVUKoKArZ2dkkJSXh6ekpyaAQQtgJSQgryJQpU1i8eLHlfvPmzQHTWL8uXbqg0WhYs2YNo0ePpm3btri4uDBixAhmzJhhq5DvSnl/+Puk2yd8d/I7nm/6fLkeVwhRMcxd3c1Joai6FEWxdAst6b3b09PzpkMXhBBC1CySEFaQRYsWsWjRopuWCQsLu+sJWGqqe7zu4Y02b9g6DCFEGalUKoKCgvD3l1mBqzqDwcC2bdvo1KlTsS5ZWq1WWgaFEMLOSEIohBCi3Gg0GkkoqjiNRkNBQQFOTk4yRkcIIYQsTC+EEEIIIYQQ9koSQiGEEEIIIYSwU5IQCiGEEEIIIYSdkjGE1ZyiKABkZGTIWBCBwWAgOzub9PR0qQ8CkDohipM6IYqSOiGKqgp1wrwwvfmzrqg4khBWc8nJyQCEh4fbOBIhhBBCCCHKV0ZGBh4eHrYOo0aThLCa8/b2BiA2NlZeLIL09HRCQ0O5ePEi7u7utg5HVAFSJ0RRUidEUVInRFFVoU4oikJGRgbBwcE2Ob89kYSwmlOrTcNAPTw85E1cWLi7u0t9EFakToiipE6IoqROiKJsXSeksaNyyKQyQgghhBBCCGGnJCEUQgghhBBCCDslCWE1p9PpmDp1KjqdztahiCpA6oMoSuqEKErqhChK6oQoSuqEfVEpMperEEIIIYQQQtglaSEUQgghhBBCCDslCaEQQgghhBBC2ClJCIUQQgghhBDCTklCKIQQQgghhBB2ShLCamzu3LnUqVMHJycnWrduzd69e20dkrCRadOmoVKprG7169e3dViiEm3bto0BAwYQHByMSqVi1apVVvsVRWHKlCkEBQWh1+vp0aMHp0+ftk2wolLcqk6MHDmy2PtGnz59bBOsqHAzZ86kVatWuLm54e/vz8CBAzl58qRVmdzcXMaOHYuPjw+urq4MGjSIxMREG0UsKlpZ6kSXLl2KvU88//zzNopYVBRJCKupb7/9lokTJzJ16lQOHDhA06ZN6d27N0lJSbYOTdhIw4YNiY+Pt9y2b99u65BEJcrKyqJp06bMnTu3xP2zZ8/mk08+Yd68eezZswcXFxd69+5Nbm5uJUcqKsut6gRAnz59rN43li1bVokRisq0detWxo4dy+7du9m4cSMGg4FevXqRlZVlKTNhwgRWr17N999/z9atW7l8+TIPP/ywDaMWFaksdQJg1KhRVu8Ts2fPtlHEoqLIshPVVOvWrWnVqhWfffYZAEajkdDQUF544QUmTZpk4+hEZZs2bRqrVq3i4MGDtg5FVAEqlYqVK1cycOBAwNQ6GBwczEsvvcTLL78MQFpaGgEBASxatIjHHnvMhtGKylC0ToCphTA1NbVYy6GwD1euXMHf35+tW7fSqVMn0tLS8PPzY+nSpTzyyCMAnDhxggYNGrBr1y7atGlj44hFRStaJ8DUQtisWTM++ugj2wYnKpS0EFZD+fn57N+/nx49eli2qdVqevTowa5du2wYmbCl06dPExwcTEREBMOGDSM2NtbWIYkqIiYmhoSEBKv3DA8PD1q3bi3vGXbut99+w9/fn3r16jF69GiSk5NtHZKoJGlpaQB4e3sDsH//fgwGg9X7RP369aldu7a8T9iJonXCbMmSJfj6+tKoUSMmT55Mdna2LcITFcjB1gGI23f16lUKCwsJCAiw2h4QEMCJEydsFJWwpdatW7No0SLq1atHfHw806dPp2PHjhw5cgQ3NzdbhydsLCEhAaDE9wzzPmF/+vTpw8MPP0x4eDhnz57l9ddfp2/fvuzatQuNRmPr8EQFMhqNjB8/nvbt29OoUSPA9D7h6OiIp6enVVl5n7APJdUJgKFDhxIWFkZwcDCHDx/mtdde4+TJk6xYscKG0YryJgmhEDVA3759Lb83adKE1q1bExYWxnfffcczzzxjw8iEEFXVjV2FGzduTJMmTYiMjOS3336je/fuNoxMVLSxY8dy5MgRGWsuLEqrE88995zl98aNGxMUFET37t05e/YskZGRlR2mqCDSZbQa8vX1RaPRFJv5KzExkcDAQBtFJaoST09P7rnnHs6cOWPrUEQVYH5fkPcMcTMRERH4+vrK+0YNN27cONasWcOWLVsICQmxbA8MDCQ/P5/U1FSr8vI+UfOVVidK0rp1awB5n6hhJCGshhwdHYmOjmbz5s2WbUajkc2bN9O2bVsbRiaqiszMTM6ePUtQUJCtQxFVQHh4OIGBgVbvGenp6ezZs0feM4TFpUuXSE5OlveNGkpRFMaNG8fKlSv59ddfCQ8Pt9ofHR2NVqu1ep84efIksbGx8j5RQ92qTpTEPHmdvE/ULNJltJqaOHEiI0aMoGXLltx333189NFHZGVl8dRTT9k6NGEDL7/8MgMGDCAsLIzLly8zdepUNBoNjz/+uK1DE5UkMzPT6hvbmJgYDh48iLe3N7Vr12b8+PG8/fbb1K1bl/DwcN58802Cg4OtZp0UNcvN6oS3tzfTp09n0KBBBAYGcvbsWV599VWioqLo3bu3DaMWFWXs2LEsXbqUH3/8ETc3N8u4QA8PD/R6PR4eHjzzzDNMnDgRb29v3N3deeGFF2jbtq3MMFpD3apOnD17lqVLl9KvXz98fHw4fPgwEyZMoFOnTjRp0sTG0YtypYhq69NPP1Vq166tODo6Kvfdd5+ye/duW4ckbGTIkCFKUFCQ4ujoqNSqVUsZMmSIcubMGVuHJSrRli1bFKDYbcSIEYqiKIrRaFTefPNNJSAgQNHpdEr37t2VkydP2jZoUaFuVieys7OVXr16KX5+fopWq1XCwsKUUaNGKQkJCbYOW1SQkuoCoCxcuNBSJicnRxkzZozi5eWlODs7Kw899JASHx9vu6BFhbpVnYiNjVU6deqkeHt7KzqdTomKilJeeeUVJS0tzbaBi3In6xAKIYQQQgghhJ2SMYRCCCGEEEIIYackIRRCCCGEEEIIOyUJoRBCCCGEEELYKUkIhRBCCCGEEMJOSUIohBBCCCGEEHZKEkIhhBBCCCGEsFOSEAohhBBCCCGEnZKEUAghhBBCCCHslCSEQggharSRI0cycOBAm51/+PDhvPvuu2Uq+9hjj/H+++9XcERCCCHE31SKoii2DkIIIYS4EyqV6qb7p06dyoQJE1AUBU9Pz8oJ6gaHDh2iW7duXLhwAVdX11uWP3LkCJ06dSImJgYPD49KiFAIIYS9k4RQCCFEtZWQkGD5/dtvv2XKlCmcPHnSss3V1bVMiVhFefbZZ3FwcGDevHllfkyrVq0YOXIkY8eOrcDIhBBCCBPpMiqEEKLaCgwMtNw8PDxQqVRW21xdXYt1Ge3SpQsvvPAC48ePx8vLi4CAAP773/+SlZXFU089hZubG1FRUfzyyy9W5zpy5Ah9+/bF1dWVgIAAhg8fztWrV0uNrbCwkB9++IEBAwZYbf/888+pW7cuTk5OBAQE8Mgjj1jtHzBgAMuXL7/7J0cIIYQoA0kIhRBC2J3Fixfj6+vL3r17eeGFFxg9ejSDBw+mXbt2HDhwgF69ejF8+HCys7MBSE1NpVu3bjRv3px9+/axbt06EhMTefTRR0s9x+HDh0lLS6Nly5aWbfv27ePFF19kxowZnDx5knXr1tGpUyerx913333s3buXvLy8irl4IYQQ4gaSEAohhLA7TZs25Y033qBu3bpMnjwZJycnfH19GTVqFHXr1mXKlCkkJydz+PBhAD777DOaN2/Ou+++S/369WnevDlfffUVW7Zs4dSpUyWe48KFC2g0Gvz9/S3bYmNjcXFx4f777ycsLIzmzZvz4osvWj0uODiY/Px8q+6wQgghREWRhFAIIYTdadKkieV3jUaDj48PjRs3tmwLCAgAICkpCTBNDrNlyxbLmERXV1fq168PwNmzZ0s8R05ODjqdzmrim549exIWFkZERATDhw9nyZIlllZIM71eD1BsuxBCCFERJCEUQghhd7RardV9lUpltc2cxBmNRgAyMzMZMGAABw8etLqdPn26WJdPM19fX7Kzs8nPz7dsc3Nz48CBAyxbtoygoCCmTJlC06ZNSU1NtZRJSUkBwM/Pr1yuVQghhLgZSQiFEEKIW2jRogVHjx6lTp06REVFWd1cXFxKfEyzZs0AOHbsmNV2BwcHevTowezZszl8+DDnz5/n119/tew/cuQIISEh+Pr6Vtj1CCGEEGaSEAohhBC3MHbsWFJSUnj88cf5448/OHv2LOvXr+epp56isLCwxMf4+fnRokULtm/fbtm2Zs0aPvnkEw4ePMiFCxf43//+h9FopF69epYyv//+O7169arwaxJCCCFAEkIhhBDiloKDg9mxYweFhYX06tWLxo0bM378eDw9PVGrS/9X+uyzz7JkyRLLfU9PT1asWEG3bt1o0KAB8+bNY9myZTRs2BCA3NxcVq1axahRoyr8moQQQgiQhemFEEKICpOTk0O9evX49ttvadu27S3Lf/HFF6xcuZINGzZUQnRCCCGEtBAKIYQQFUav1/O///3vpgvY30ir1fLpp59WcFRCCCHE36SFUAghhBBCCCHslLQQCiGEEEIIIYSdkoRQCCGEEEIIIeyUJIRCCCGEEEIIYackIRRCCCGEEEIIOyUJoRBCCCGEEELYKUkIhRBCCCGEEMJOSUIohBBCCCGEEHZKEkIhhBBCCCGEsFOSEAohhBBCCCGEnZKEUAghhBBCCCHslCSEQgghhBBCCGGnJCEUQgghhBBCCDslCaEQQgghhBBC2ClJCIUQQgghhBDCTklCKIQQQgghhBB2ShJCIYSoQNOmTUOlUtk6jHJx/vx5VCoVixYtsnUopapTpw4jR4687cdVh2urCHv37sXR0ZELFy7Y5PyLFi1CpVJx/vx5m5y/KjMYDISGhvL555/bOhQhRA0nCaEQotr6/PPPUalUtG7d2tahiLtw/PhxVCoVTk5OpKam2jqcm/rtt99QqVQl3h577DFbh3fb/vWvf/H4448TFhZm2dalSxer63J0dCQ8PJznnnuOixcv2jDaWxs5cmSpf59169bZOrzbotVqmThxIu+88w65ubm2DkcIUYM52DoAIYS4U0uWLKFOnTrs3buXM2fOEBUVZeuQarSwsDBycnLQarXletxvvvmGwMBArl27xg8//MCzzz57x8c6efIkanXFf9f54osv0qpVK6ttderUqfDzlqeDBw+yadMmdu7cWWxfSEgIM2fOBCA/P59jx44xb9481q9fz/Hjx3F2dq7scMtMp9Px5ZdfFtvetGlTG0Rzd5566ikmTZrE0qVLefrpp20djhCihpKEUAhRLcXExLBz505WrFjBP/7xD5YsWcLUqVPL7fgFBQUYjUYcHR3L7ZjVnbkVrzwpisLSpUsZOnQoMTExLFmy5K4SQp1OV47Rla5jx4488sgj5X7crKwsXFxcyv24JVm4cCG1a9emTZs2xfZ5eHjwxBNPWG0LDw9n3Lhx7Nixg549e1ZKjHfCwcGhWOw3U5nP+e3y9PSkV69eLFq0SBJCIUSFkS6jQohqacmSJXh5edG/f38eeeQRlixZUmK51NRUxo8fT2hoKDqdjqioKGbNmoXRaLSUMY8fmzNnDh999BGRkZHodDqOHTsGwK+//krHjh1xcXHB09OTBx98kOPHjxc71/bt22nVqhVOTk5ERkYyf/78YmU6d+5caktFvXr16N27d7GY/vOf/1hiatWqFX/88YfV4w4fPszIkSOJiIjAycmJwMBAnn76aZKTk63Kmccznjp1iieeeAIPDw/8/Px48803URSFixcv8uCDD+Lu7k5gYCDvv/++1eNLG2d34sQJHn30Ufz8/NDr9dSrV49//etfJV5jUTt27OD8+fM89thjPPbYY2zbto1Lly5Zlfn1119Rq9VMmTLFavvSpUtRqVR88cUXlm1FxxCmpKTw8ssv07hxY1xdXXF3d6dv374cOnSoTPHdqT///JO+ffvi7u6Oq6sr3bt3Z/fu3VZlzOPntm7dypgxY/D39yckJMSy/5dffqFz5864ubnh7u5Oq1atWLp0qdUx9uzZQ58+ffDw8MDZ2ZnOnTuzY8eOMsW4atUqunXrVuYxroGBgYAp4brdawU4evQo3bp1Q6/XExISwttvv231OgQYMWIEvr6+GAyGYo/v1asX9erVK1OspTG/Bo4dO8bQoUPx8vKiQ4cOQOW9jgDy8vKYOnUqUVFR6HQ6QkNDefXVV8nLyytWtmfPnmzfvp2UlJS7unYhhCiNtBAKIaqlJUuW8PDDD+Po6Mjjjz/OF198wR9//GHVjS87O5vOnTsTFxfHP/7xD2rXrs3OnTuZPHky8fHxfPTRR1bHXLhwIbm5uTz33HPodDq8vb3ZtGkTffv2JSIigmnTppGTk8Onn35K+/btOXDggKWb4F9//UWvXr3w8/Nj2rRpFBQUMHXqVAICAqzOMXz4cEaNGsWRI0do1KiRZfsff/zBqVOneOONN6zKL126lIyMDP7xj3+gUqmYPXs2Dz/8MOfOnbN03dy4cSPnzp3jqaeeIjAwkKNHj/Kf//yHo0ePsnv37mIf+IcMGUKDBg147733WLt2LW+//Tbe3t7Mnz+fbt26MWvWLJYsWcLLL79Mq1at6NSpU6l/h8OHD9OxY0e0Wi3PPfccderU4ezZs6xevZp33nmnTH/HyMhIWrVqRaNGjXB2dmbZsmW88sorljLdunVjzJgxzJw5k4EDB9KiRQvi4+N54YUX6NGjB88//3ypxz937hyrVq1i8ODBhIeHk5iYyPz58+ncuTPHjh0jODj4ljGWJCMjg6tXr1pt8/b2Rq1Wc/ToUTp27Ii7uzuvvvoqWq2W+fPn06VLF7Zu3VpszOuYMWPw8/NjypQpZGVlAVhahBo2bMjkyZPx9PTkzz//ZN26dQwdOhQwJcp9+/YlOjqaqVOnolarWbhwId26deP333/nvvvuKzX+uLg4YmNjadGiRYn7CwsLLddnMBg4fvy4JYFp3769pVxZrzUhIYGuXbtSUFDApEmTcHFx4T//+Q96vd7qvMOHD+d///sf69ev5/7777dsT0hI4Ndffy1zL4CifxutVouHh4fl/uDBg6lbty7vvvsuiqIAlfc6MhqNPPDAA2zfvp3nnnuOBg0a8Ndff/Hhhx9y6tQpVq1aZXWe6OhoFEVh586dVs+JEEKUG0UIIaqZffv2KYCyceNGRVEUxWg0KiEhIco///lPq3JvvfWW4uLiopw6dcpq+6RJkxSNRqPExsYqiqIoMTExCqC4u7srSUlJVmWbNWum+Pv7K8nJyZZthw4dUtRqtfLkk09atg0cOFBxcnJSLly4YNl27NgxRaPRKDe+1aampipOTk7Ka6+9ZnWeF198UXFxcVEyMzOtYvLx8VFSUlIs5X788UcFUFavXm3Zlp2dXew5WrZsmQIo27Zts2ybOnWqAijPPfecZVtBQYESEhKiqFQq5b333rNsv3btmqLX65URI0ZYtpljWrhwoWVbp06dFDc3N6vrVhTT3+RW8vPzFR8fH+Vf//qXZdvQoUOVpk2bFiublZWlREVFKQ0bNlRyc3OV/v37K+7u7sXOGxYWZhVzbm6uUlhYaFUmJiZG0el0yowZM256bSXZsmWLApR4i4mJURTFVBccHR2Vs2fPWh53+fJlxc3NTenUqZNl28KFCxVA6dChg1JQUGDZnpqaqri5uSmtW7dWcnJyrM5vfl6NRqNSt25dpXfv3lbPdXZ2thIeHq707NnzptexadOmYvXIrHPnziVeX4MGDZRz585ZlS3rtY4fP14BlD179li2JSUlKR4eHlbPXWFhoRISEqIMGTLE6jwffPCBolKpip2/qBEjRpQYe+fOnRVF+fs18Pjjjxd7bGW9jr7++mtFrVYrv//+u9W55s2bpwDKjh07rLZfvnxZAZRZs2bd9NqFEOJOSZdRIUS1s2TJEgICAujatStgGts2ZMgQli9fTmFhoaXc999/T8eOHfHy8uLq1auWW48ePSgsLGTbtm1Wxx00aBB+fn6W+/Hx8Rw8eJCRI0fi7e1t2d6kSRN69uzJzz//DJhaU9avX8/AgQOpXbu2pVyDBg0sXUDNPDw8ePDBB1m2bJmlZaKwsJBvv/2WgQMHFhvLNGTIELy8vCz3O3bsCJhavsxubGXJzc3l6tWrlnFhBw4cKPb83ThGT6PR0LJlSxRF4ZlnnrFs9/T0pF69elbnKerKlSts27aNp59+2uq6gTJ1Q/zll19ITk7m8ccft2x7/PHHOXToEEePHrUq6+zszKJFizh+/DidOnVi7dq1fPjhh8XOW5ROp7NMMlNYWEhycjKurq7Uq1evxOemrKZMmcLGjRutboGBgRQWFrJhwwYGDhxIRESEpXxQUBBDhw5l+/btpKenWx1r1KhRaDQay/2NGzeSkZHBpEmTio3ZND+vBw8e5PTp0wwdOpTk5GRL3c7KyqJ79+5s27atWHfMG5m7Qd5Yt25Up04dy3X98ssvfPTRR6SlpdG3b1+uXLkCcFvX+vPPP9OmTRurVks/Pz+GDRtmdV61Ws2wYcP46aefyMjIsGxfsmQJ7dq1Izw8vNRrMnNycir2tynabbOkVuXKeh19//33NGjQgPr161u9L3Xr1g2ALVu2WJ3H/Dcq2uophBDlRbqMCiGqlcLCQpYvX07Xrl2JiYmxbG/dujXvv/8+mzdvplevXgCcPn2aw4cPWyV5N0pKSrK6X/TDpnlttpLGLTVo0ID169eTlZVFRkYGOTk51K1bt1i5evXqWRJHsyeffJJvv/2W33//nU6dOrFp0yYSExMZPnx4sccXTXjMHw6vXbtm2ZaSksL06dNZvnx5sWtKS0u75TE9PDxwcnLC19e32Pai46duZP6Qe2PX19vxzTffEB4ejk6n48yZMwBERkbi7OzMkiVLePfdd63Kt2/fntGjRzN37lx69+5dpkk2jEYjH3/8MZ9//jkxMTFWXxj4+PjcUdwAjRs3pkePHsW2JyQkkJ2dXWqdMRqNXLx4kYYNG1q2F613Z8+eBW7+vJ4+fRowjbkrTVpaWqkJn5n5S4miXFxcrK6vT58+dOjQgZYtW/Lee+/x/vvvc+XKlTJf64ULF0pcHqakxz755JPMmjWLlStX8uSTT3Ly5En279/PvHnzbnotZhqNpsS/zY1KSiwr63V0+vRpjh8/Xub3JfPfqKasZyqEqHokIRRCVCu//vor8fHxLF++nOXLlxfbv2TJEktCaDQa6dmzJ6+++mqJx7rnnnus7hcdz1RRevfuTUBAAN988w2dOnWyLLtQ0ofYG1uObnTjB/lHH32UnTt38sorr9CsWTNcXV0xGo306dOnxFaiko5ZlvOUp/T0dFavXk1ubm6JifTSpUt55513rD4E5+Xl8dtvvwGmpCk7O/uWyx+8++67vPnmmzz99NO89dZblnF+48ePv2kLWmW6k3pnjv3f//43zZo1K7GMq6trqY83J8M3frFwK9HR0Xh4eBRrWS9v9957L9HR0XzzzTc8+eSTfPPNNzg6OvLoo4+W2zlKes4r63VkNBpp3LgxH3zwQYllQ0NDre6b/0ZFE00hhCgvkhAKIaqVJUuW4O/vz9y5c4vtW7FiBStXrmTevHno9XoiIyPJzMy8ZWtBacyLdZ88ebLYvhMnTuDr64uLiwtOTk7o9XpLq82NSnqsRqNh6NChLFq0iFmzZrFq1api3QbL6tq1a2zevJnp06dbzcJZUizlzdxN8MiRI7f92BUrVpCbm8sXX3xR7IPuyZMneeONN9ixY4dlBkiAqVOncvz4cebMmcNrr73GpEmT+OSTT256nh9++IGuXbuyYMECq+2pqakV8gHbz88PZ2fnUuuMWq0u9oG/qMjISMD0vJa2tqa5jLu7+x3V7/r16wNYtbKXRWFhIZmZmcDtXWtYWFiZXx9gaiWcOHEi8fHxLF26lP79+9+ytfNuVObrKDIykkOHDtG9e/cytfqZ/0YNGjQo91iEEAJk2QkhRDWSk5PDihUruP/++3nkkUeK3caNG0dGRgY//fQTYPrGf9euXaxfv77YsVJTUykoKLjp+YKCgmjWrBmLFy8mNTXVsv3IkSNs2LCBfv36AaYEr3fv3qxatYrY2FhLuePHj5d4bjDNpnjt2jX+8Y9/kJmZeVvrpt3InEQWbckrOoNqRfDz86NTp0589dVXVtddUjxFffPNN0RERPD8888X+zu+/PLLuLq6Wi0lsmfPHubMmcP48eN56aWXeOWVV/jss8/YunXrTc+j0WiKxfL9998TFxd3m1dbNhqNhl69evHjjz9y/vx5y/bExESWLl1Khw4dcHd3v+kxevXqhZubGzNnziQ3N9dqn/laoqOjiYyMZM6cOZYE7UbmcX6lqVWrFqGhoezbt6+MV2Ya25aZmWlZNuV2rrVfv37s3r2bvXv3WsVY2nIxjz/+OCqVin/+85+cO3fujl8fZVWZr6NHH32UuLg4/vvf/xbbl5OTY5lp1mz//v2oVCratm1b7rEIIQRIC6EQohoxTzTxwAMPlLi/TZs2+Pn5sWTJEoYMGcIrr7zCTz/9xP3338/IkSOJjo4mKyuLv/76ix9++IHz58/fspXo3//+N3379qVt27Y888wzlmUnPDw8mDZtmqXc9OnTWbduHR07dmTMmDEUFBTw6aef0rBhQw4fPlzsuM2bN6dRo0aWCSZKm/7/Vtzd3enUqROzZ8/GYDBQq1YtNmzYcNstP3fqk08+oUOHDrRo0YLnnnuO8PBwzp8/z9q1azl48GCJj7l8+TJbtmzhxRdfLHG/Tqejd+/efP/993zyyScUFhYyYsQI6tata1nKYvr06axevZqnnnqKv/76q9SFxe+//35mzJjBU089Rbt27fjrr79YsmSJ1SQo5e3tt99m48aNdOjQgTFjxuDg4MD8+fPJy8tj9uzZt3y8u7s7H374Ic8++yytWrWyrJd36NAhsrOzWbx4MWq1mi+//JK+ffvSsGFDnnrqKWrVqkVcXBxbtmzB3d2d1atX3/Q8Dz74ICtXrkRRlGItVWlpaXzzzTcAFBQUcPLkSb744gv0ej2TJk267Wt99dVX+frrr+nTpw///Oc/LctOhIWFlfj68PPzo0+fPnz//fd4enrSv3//Wz5vd6MyX0fDhw/nu+++4/nnn2fLli20b9+ewsJCTpw4wXfffcf69etp2bKlpfzGjRtp3779XY15FUKIm7LF1KZCCHEnBgwYoDg5OSlZWVmllhk5cqSi1WqVq1evKoqiKBkZGcrkyZOVqKgoxdHRUfH19VXatWunzJkzR8nPz1cU5e8lB/7973+XeMxNmzYp7du3V/R6veLu7q4MGDBAOXbsWLFyW7duVaKjoxVHR0clIiJCmTdvnmWK+pLMnj1bAZR333232L6bxQQoU6dOtdy/dOmS8tBDDymenp6Kh4eHMnjwYMtU9TeWM8dy5coVq+ONGDFCcXFxKXaezp07Kw0bNiwWU9GlGY4cOWI5v5OTk1KvXj3lzTffLPGaFUVR3n//fQVQNm/eXGqZRYsWKYDy448/KhMmTFA0Go3VkgWKYlp+xMHBQRk9erRlW0nLTrz00ktKUFCQotfrlfbt2yu7du1SOnfubFmK4GbXVpR52Ynvv//+puUOHDig9O7dW3F1dVWcnZ2Vrl27Kjt37rQqY1524o8//ijxGD/99JPSrl07S7277777lGXLllmV+fPPP5WHH35Y8fHxUXQ6nRIWFqY8+uijN31ub4wRKLb8QdFlJ1QqleLt7a088MADyv79++/oWhVFUQ4fPqx07txZcXJyUmrVqqW89dZbyoIFC6yWnbjRd999V2x5h1sprS6blfYaUJTKex0pimnJlVmzZikNGzZUdDqd4uXlpURHRyvTp09X0tLSLOVSU1MVR0dH5csvvyzrUyCEELdNpSgVNGOAEEKIm/r444+ZMGEC58+fv+XyCUJUhO7duxMcHMzXX39t61CK+fHHHxk4cCDbtm2zLLdibz766CNmz57N2bNnK23SKyGE/ZGEUAghbEBRFJo2bYqPj0+xdceEqCx79uyhY8eOnD592jKJUlVx//33c/z4cc6cOWOXSy4YDAYiIyOZNGkSY8aMsXU4QogaTMYQCiFEJcrKyuKnn35iy5Yt/PXXX/z444+2DknYsdatW5Ofn2/rMKwsX76cw4cPs3btWj7++GO7TAYBtFptscmahBCiIkgLoRBCVKLz588THh6Op6cnY8aMsUySIoQwUalUuLq6MmTIEObNm4eDg3x3LYQQFUkSQiGEEEIIIYSwU7IOoRBCCCGEEELYKUkIhRBCCCGEEMJOSUIohBBCCCGEEHZKRmpXc0ajkcuXL+Pm5ma3M7EJIYQQQoiaRVEUMjIyCA4ORq2WNqyKJAlhNXf58mVCQ0NtHYYQQgghhBDl7uLFi4SEhNg6jBpNEsJqzs3NDYCYmBi8vb1tHI2wNYPBwIYNG+jVqxdardbW4YgqQOqEKErqhChK6oQoqirUifT0dEJDQy2fdUXFkYSwmjN3E3Vzc8Pd3d3G0QhbMxgMODs74+7uLv/UBSB1QhQndUIUJXVCFFWV6oQMiap40iFXCCGEEEIIIeyUJIRCCCGEEEIIYackIRTiFgyFRhRFsXUYQgghhBBClDsZQyhECRRF4ft9l/jf7vMciUvH2VHDPQFu9GscyEPNQ/Bz09k6RCGEEEIIIe6aJIRCFGE0Krz8/SFW/Bln2ZadX8jBi6kcvJjKv9efZFjrMF7oFoWPqySGQgghhBCi+pKEUIgi5m45w4o/43BQq5jQ8x4eblGLrLxC9sQk8/2+Sxy8mMqinedZfegyMx9uTK+GgbYOWQghhBBCiDsiCaEQNzh7JZNPfj0NwLsPN+bRlqGWfVH+rgxrHcaOM1eZsfoYJxMzeO7r/QxrXZtpDzREq5EhuUIIIYQQonqRT7BC3ODf605iKFToWs+PwdEhJZZpH+XLTy+05x+dI1CpYMmeWEYu3EtajqGSoxVCCCGEEOLuSEJ4h2bOnEmrVq1wc3PD39+fgQMHcvLkSasyubm5jB07Fh8fH1xdXRk0aBCJiYlWZWJjY+nfvz/Ozs74+/vzyiuvUFBQUJmXIq47nZjBuqMJAEzu1+CmC6HqHDRM7tuABSNa4uKoYceZZIbM30Vqdn5lhSuEEEIIIcRdk4TwDm3dupWxY8eye/duNm7ciMFgoFevXmRlZVnKTJgwgdWrV/P999+zdetWLl++zMMPP2zZX1hYSP/+/cnPz2fnzp0sXryYRYsWMWXKFFtckt1bsicWgF73BnBPgFuZHtOtfgDfP98OPzcdJxIyGL5AWgqFEEIIIUT1IQnhHVq3bh0jR46kYcOGNG3alEWLFhEbG8v+/fsBSEtLY8GCBXzwwQd069aN6OhoFi5cyM6dO9m9ezcAGzZs4NixY3zzzTc0a9aMvn378tZbbzF37lzy86WlqTLlGgpZeX1W0WFtwm7rsfcGu7P02dZ4uzjyV1waTy/6g1xDYUWEKYQQQgghRLmSSWXKSVpaGgDe3t4A7N+/H4PBQI8ePSxl6tevT+3atdm1axdt2rRh165dNG7cmICAAEuZ3r17M3r0aI4ePUrz5s2LnScvL4+8vDzL/fT0dAAMBgMGg7RM3al1fyWQlmMg0F1H6zCP234u63g7sWhENE989Qf7L1xj8v8dYtbDjW7a7bQimOOWuiDMpE6IoqROiKKkToiiqkKdkPpYeSQhLAdGo5Hx48fTvn17GjVqBEBCQgKOjo54enpalQ0ICCAhIcFS5sZk0LzfvK8kM2fOZPr06cW2b9myBWdn57u9FLs175gaUNPELYf163654+MMC1cx/7ialQfjMV67RLdgpfyCvA0bN260yXlF1SV1QhQldUIUJXVCFGXLOpGdnW2zc9sbSQjLwdixYzly5Ajbt2+v8HNNnjyZiRMnWu6np6cTGhpK165d8fHxqfDz10TpOQZe2vMboPDyIx0J93W542P1A3x3x/LW2hP8FKthYJdoOkRV3t/FYDCwceNGevbsiVarrbTziqpL6oQoSuqEKErqhCiqKtQJcy84UfEkIbxL48aNY82aNWzbto2QkL+XKQgMDCQ/P5/U1FSrVsLExEQCAwMtZfbu3Wt1PPMspOYyRel0OnQ6XbHtWq1W3sTv0PajSRQYFaL8XbknyPOuj/d0hwhOJWbx7b6LvPTDX6x9sQNBHvq7D/Q2SH0QRUmdEEVJnRBFSZ0QRdmyTkhdrDwyqcwdUhSFcePGsXLlSn799VfCw8Ot9kdHR6PVatm8ebNl28mTJ4mNjaVt27YAtG3blr/++oukpCRLmY0bN+Lu7s69995bORci2HTc9Pz3aBBwi5Jlo1KpmP5gQxoGu5OSlc/YJQcwFBrL5dhCCCGEEEKUJ0kI79DYsWP55ptvWLp0KW5ubiQkJJCQkEBOTg4AHh4ePPPMM0ycOJEtW7awf/9+nnrqKdq2bUubNm0A6NWrF/feey/Dhw/n0KFDrF+/njfeeIOxY8eW2Aooyl9+gZHfTpoSwp73lk9CCOCk1fD5sBa4OTlwIDaV9345UW7HFkIIIYQQorxIQniHvvjiC9LS0ujSpQtBQUGW27fffmsp8+GHH3L//fczaNAgOnXqRGBgICtWrLDs12g0rFmzBo1GQ9u2bXniiSd48sknmTFjhi0uyS79GXuNjNwCfFwcaR7qWa7HDvNx4f3BTQFYsD2GX/6KL9fjCyGEEEIIcbdkDOEdUpRbzx7p5OTE3LlzmTt3bqllwsLC+Pnnn8szNHEbdpxNBqBtpA9qdfkvEdGrYSD/6BTB/G3neOWHw9QPcr+rSWuEEEIIIYQoT9JCKOzazjNXAWgf5Vth53i5dz3uq+NNZl4Bo7/ZT06+LFovhBBCCCGqBkkIhd3Kyivg4MVUADpUYEKo1aj5dGhzfF0dOZGQwZQfj1TYuYQQQgghhLgdkhAKu7X7XDIFRoVQbz2h3s4Veq4Adyc+ebw5ahV8v/8S3/1xsULPJ4QQQgghRFlIQijs1oo/4wDoVs+/Us7XLtKXl3rVA+DNH49w9HJapZxXCCGEEEKI0khCKOxSSlY+G48mAjC4ZWilnXd050i61fcnr8DImCUHSMsxVNq5hRBCCCGEKEoSQmGXVv4ZR36hkUa13GlUy6PSzqtWq/jg0abU8tRzITmbV74/VKYZa4UQQgghhKgIkhAKu6MoCt/+EQvAkFa1K/38ns6OfPFECxw1ajYcS+TL32MqPQYhhBBCCCFAEkJhhw5eTOVUYiY6BzUPNA22SQxNQjx5c8C9ALy37gQbjyXaJA4hhBBCCGHfJCEUdufb6zN89m8chIdea7M4nmhdm4HNgik0Kjz39T6++O2sdB8VQgghhBCVShJCYVey8gpYfegyAENaVd5kMiVRqVTMfqQpQ1vXRlFg1roT/HP5QbLzC2walxBCCCGEsB8Otg6gMsXExPD7779z4cIFsrOz8fPzo3nz5rRt2xYnJydbhycqwdrD8WTlFxLu68J94d62DgdHBzXvDGxEg0A3pq0+xk+HLnMiIZ0vnogm0s/V1uEJIYQQQogazi4SwiVLlvDxxx+zb98+AgICCA4ORq/Xk5KSwtmzZ3FycmLYsGG89tprhIWF2TpcUYGWX59M5tGWoahUKhtHY6JSqRjetg71At0Zu/QApxIzefCzHfz7kSb0bRxk6/CEEEIIIUQNVuO7jDZv3pxPPvmEkSNHcuHCBeLj49m/fz/bt2/n2LFjpKen8+OPP2I0GmnZsiXff/+9rUMWFeR0YgYHYlPRqFUMiq5l63CKuS/cm7UvduC+cG8y8woYveQA76w9RkGh0dahCSGEEEKIGqrGJ4Tvvfcee/bsYcyYMYSGFh8zptPp6NKlC/PmzePEiRNERETYIEpRGcyTyXSr74+/W9XsIuzv5sTSZ1vzXCdTPfzv7zEM/XIPSem5No5MCCGEEELURDU+Iezdu3eZy/r4+BAdHV2B0QhbyS8wsuLPOAAes/FkMrfioFHzer8GzHuiBa46B/bGpND/0+3sPpds69CEEEIIIUQNU+MTQiEANh1PJCUrnwB3HZ3v8bN1OGXSp1EQP41rT70AN65k5DH0v7v5eNNpCo2yNIUQQgghhCgfdpEQqtVqNBrNTW8ODnYxv47dWn69u+gj0SE4aKpPtY/wc2Xl2HY8Eh2CUYEPN53iiS/3kChdSIUQQgghRDmwiyxo5cqVpe7btWsXn3zyCUajTNxRU126ls3vp68AptlFqxtnRwfmDG5Ku0gf3lh1hF3nkun38e+8/2hTutTzt3V4QgghhBCiGrOLhPDBBx8stu3kyZNMmjSJ1atXM2zYMGbMmGGDyERl+GH/JRQF2kX6EObjYutw7tjDLUJoGurJuKV/cjw+nZEL/+AfnSJ4uXc9tNWo1VMIIYQQQlQddvcp8vLly4waNYrGjRtTUFDAwYMHWbx4saw/WEMVGhW+33cJgCFVfDKZsoj0c2XlmHY82dZUX+dvO8fgebu4mJJt48iEEEIIIUR1ZDcJYVpaGq+99hpRUVEcPXqUzZs3s3r1aho1amTr0EQF2n7mKnGpOXjotfRuGGjrcMqFk1bDjAcbMe+JFrg7OXDwYip9P/79ekuoTDgjhBBCCCHKzi66jM6ePZtZs2YRGBjIsmXLSuxCKmqm765PJvNQ81o4aTU2jqZ89WkURMNgDyZ8e5B9F67x8veH2HQsgE56W0cmhBBCCCGqC7tICCdNmoRerycqKorFixezePHiEsutWLGikiMTFSk5M48NxxKA6jmZTFmEejvz7T/aMm/rWT7ceIp1RxPZqdUQ2PAq3RoE2To8IYQQQghRxdlFQvjkk0+iUqlsHYaoZCv/jMNQqNAkxIN7g91tHU6F0ahVjO0aRae6fvxz+Z+cu5rF04sPMLJdHSb1rV/jWkaFEEIIIUT5sYuEcNGiReV+zG3btvHvf/+b/fv3Ex8fz8qVKxk4cKBl/8iRI4u1RPbu3Zt169ZZ7qekpPDCCy+wevVq1Go1gwYN4uOPP8bV1bXc47U3iqLw7fXuojW1dbCoxiEerBrdhrH/2cjviWoW7TzPjjNX+eixZjQM9rB1eEIIIYQQogqym0llyltWVhZNmzZl7ty5pZbp06cP8fHxltuyZcus9g8bNoyjR4+yceNG1qxZw7Zt23juuecqOnS7cCA2ldNJmThp1TzQLNjW4VQavaOGRyKMLHiyBX5uOk4nZTJw7g7mbjlDQaGstSmEEEIIIazV+ITw+eef59KlS2Uq++2337JkyZIyle3bty9vv/02Dz30UKlldDodgYGBlpuXl5dl3/Hjx1m3bh1ffvklrVu3pkOHDnz66acsX76cy5cvlykGUbpv/4gFoH/jYNydtDaOpvJ1quvL+vGd6N0wAEOhwr/Xn+ThL3ZyMiHD1qEJIYQQQogqpMZ3GfXz86Nhw4a0b9+eAQMG0LJlS4KDg3FycuLatWscO3aM7du3s3z5coKDg/nPf/5Tbuf+7bff8Pf3x8vLi27duvH222/j4+MDwK5du/D09KRly5aW8j169ECtVrNnz55SE828vDzy8vIs99PT0wEwGAwYDIZyi706y8wrYM3heAAGNQ+yq+fFfK0GgwE3Ry2fDmnCj4fieWvtCQ5fSuP+T39nXJdIRnWsI4vZ24kb64QQIHVCFCd1QhRVFeqE1MfKo1LsYOGyxMREvvzyS5YvX86xY8es9rm5udGjRw+effZZ+vTpc0fHV6lUxcYQLl++HGdnZ8LDwzl79iyvv/46rq6u7Nq1C41Gw7vvvsvixYs5efKk1bH8/f2ZPn06o0ePLvFc06ZNY/r06cW2L126FGdn5zuKv6bZlahi+TkN/k4KrzcrROYTgrR8+O6cmiPXTElgiIvC0MhCarnYODAhhBBCiBJkZ2czdOhQ0tLScHevuZMDVgU1voUQICAggH/961/861//4tq1a8TGxpKTk4Ovry+RkZEVMgPpY489Zvm9cePGNGnShMjISH777Te6d+9+x8edPHkyEydOtNxPT08nNDSUrl27Wlof7d1X8/cAaYzsfA/9O4TbOpxKZTAY2LhxIz179kSrte4q+5ii8NPhBN5ae5xLWQV8eFTL6M4RPN8pXFoLa7Cb1Qlhn6ROiKKkToiiqkKdMPeCExXPLhLCG3l5eVmN5assERER+Pr6cubMGbp3705gYCBJSUlWZQoKCkhJSSEwMLDU4+h0OnQ6XbHtWq1W3sSBM0kZHLqUhoNaxeCWYXb7nJRWHx5pWZtO9fx5Y+URNhxL5JNfz7Lp+BVmP9KERrVkJtKaTN4jRFFSJ0RRUidEUbasE1IXK480C1SSS5cukZycTFCQabHwtm3bkpqayv79+y1lfv31V4xGI61bt7ZVmNXe2sOmheg73eOHn1vxxFmAv5sT84dH8/FjzfB01nIsPp0HPtvO22uOkZVXYOvwhBBCCCFEJZKE8A5lZmZy8OBBDh48CEBMTAwHDx4kNjaWzMxMXnnlFXbv3s358+fZvHkzDz74IFFRUfTu3RuABg0a0KdPH0aNGsXevXvZsWMH48aN47HHHiM42H6WSShvP/9lmkymX+MgG0dStalUKh5sVouNEzrTv0kQRgW+3B5Drw+38euJRFuHJ4QQQgghKokkhHdo3759NG/enObNmwMwceJEmjdvzpQpU9BoNBw+fJgHHniAe+65h2eeeYbo6Gh+//13q+6eS5YsoX79+nTv3p1+/frRoUOHcp3l1N6cScrkZGIGDmoVPRsE2DqcasHPTcfcoS1YOLIVtTz1xKXm8PSifYxdcoCk9FxbhyeEEEIIISqY3Y0hLC9dunThZhO0rl+//pbH8Pb2ZunSpeUZll375XrrYPsoXzycpd/57eha35+NEzvx8abTfLk9hrV/xbPt1BVe7VufYffVRq2WqVqFEEIIIWoiu2shLCgoYNOmTcyfP5+MDNMi3ZcvXyYzM9PGkYm79fMR0/jB/tJd9I44OzowuV8DfhrXnqYhHmTkFfDmqiMMmreTY5dlpi8hhBBCiJrIrhLCCxcu0LhxYx588EHGjh3LlStXAJg1axYvv/yyjaMTd+PslUyOx6ebuoveK91F70bDYA9WjGnP9Aca4qpz4M/YVO7/9Hemrz5KRq4sEiuEEEIIUZPYVUL4z3/+k5YtW3Lt2jX0er1l+0MPPcTmzZttGJm4W2sO/d1d1MvF0cbRVH8atYoR7eqwaWJn+jc2TTqzcMd5ur+/lZ8OXb5pd2khhBBCCFF92FVC+Pvvv/PGG2/g6GidMNSpU4e4uDgbRSXKw5rDlwG4v4l0Fy1PgR5OzB3Wgv89fR91fJxJysjjxWV/8sSCPZy9It2shRBCCCGqO7tKCI1GI4WFhcW2X7p0CTc3NxtEJMrDyYQMTidl4qhR06thoK3DqZE63ePHuvGdmNjzHnQOanacSabPR9v49/oT5OQXf00JIYQQQojqwa4Swl69evHRRx9Z7qtUKjIzM5k6dSr9+vWzXWDirphbBzvd44uHXmYXrShOWg0vdq/Lxgmd6VrPD0OhwtwtZ+nxwVY2HZO1C4UQQgghqiO7Sgjff/99duzYwb333ktubi5Dhw61dBedNWuWrcMTd0BRFNYcNo0fvL9JsI2jsQ+1fZz5amQr5g+PJtjDibjUHJ793z6eXfwHF1OybR2eEEIIIYS4DXa1DmFISAiHDh3i22+/5dChQ2RmZvLMM88wbNgwq0lmRPVx9HI6MVez0Dmo6SGzi1YalUpF74aBdKzryyebz/Dl7+fYdDyJ7Weu8kK3uozqGIGjg1193ySEEEIIUS3ZVUII4ODgwLBhwxg2bJitQxHlwNw62K2+P646u6vONufs6MCkvvUZ1KIWb/54hN3nUvj3+pP8eDCOmQ83ITrMy9YhCiGEEEKIm7Crr/BnzpzJV199VWz7V199JV1GqyFTd1Hz7KLSXdSW6ga4sWxUGz4c0hQfF0dOJWbyyLydTP3xCJl5BbYOTwghhBBClMKuEsL58+dTv379YtsbNmzIvHnzbBCRuBsHL6Zy6VoOzo4autX3t3U4dk+lUvFQ8xA2TezMI9EhKAos3nWBnh9sZfNxmXRGCCGEEKIqsquEMCEhgaCg4uvU+fn5ER8fb4OIxN348aCpdbBHgwD0jhobRyPMvFwcmTO4Kd8805ra3s7Ep+XyzOJ9jF16gKSMXFuHJ4QQQgghbmBXCWFoaCg7duwotn3Hjh0EB0uXw+rEUGhk9SFTQvhQi1o2jkaUpENdX9aP78Q/OkWgUatYezie7u9vZdGOGAoKjbYOTwghhBBCYGcJ4ahRoxg/fjwLFy7kwoULXLhwga+++ooJEyYwatQoW4cnbsP201dJzsrHx8WRjlG+tg5HlELvqGFyvwb8OLY9jWt5kJFbwLTVx7j/0+3sO59i6/CEEEIIIeyeXU3L+Morr5CcnMyYMWPIz88HwMnJiddee43JkyfbODpxO1b+GQfAgKbBOGjs6nuNaqlRLQ9WjW3P8j9imb3uJCcSMnhk3i4GtQhhUt/6+LnpbB2iEEIIIYRdsptP0oWFhfz+++9MmjSJK1eusHv3bg4dOkRKSgpTpkyxdXjiNmTmFbDhWAIADzWX7qLVhUatYljrMLa83IXHWoUC8H8HLtHt/d+kG6kQQgghhI3YTUKo0Wjo1asXqampuLq60qpVKxo1aoROJy0T1c36IwnkGoxE+LrQJMTD1uGI2+Tt4sh7g5qwcky7Yt1It5++auvwhBBCCCHsit0khACNGjXi3Llztg5D3KVVB03dRQc2r4VKpbJxNOJONa/txaqx7Xl7YCM89FpOJGTwxII9PL3oD84kZdg6PCGEEEIIu2BXCeHbb7/Nyy+/zJo1a4iPjyc9Pd3qJqq+xPRcdpwxtSINbCbdRas7jVrFE23C2PpKF55qXwcHtYpfTyTR+6PfmfLjEVKy8m0dohBCCCFEjWZXk8r069cPgAceeMCqZUlRFFQqFYWFhbYKTZTR6kOXMSoQHeZFbR9nW4cjyomnsyNTBzRkeJswZv5ygo3HEvnfrgus/DOOF7vV5cl2YegcZK1JIYQQQojyZlcJ4ZYtW2wdgrgLiqLwfwf+7i4qap4IP1f++2RLdp69yttrjnMsPp13fj7O17sv8HLvetzfOAi1WroJCyGEEEKUF7tKCDt37mzrEMRdOHo5nePx6Thq1AxoEmTrcEQFahfpy+oXOrDiwCX+vf4ksSnZvLjsT+b9dpZXetejSz0/GT8qhBBCCFEO7CohBEhNTWXBggUcP34cgIYNG/L000/j4SGzVVZ13+27CECvhgF4OjvaOBpR0TRqFYNbhtKvcRBfbY/hP9vOcSw+nacW/UGrOl682qc+rep42zpMIYQQQohqza4mldm3bx+RkZF8+OGHpKSkkJKSwgcffEBkZCQHDhywdXjiJnINhay6vhj9oy1DbRyNqEwuOgde6F6Xba925R+dItA5qPnj/DUGz9vFUwv3cvRymq1DFEIIIYSotuwqIZwwYQIPPPAA58+fZ8WKFaxYsYKYmBjuv/9+xo8ff1vH2rZtGwMGDCA4OBiVSsWqVaus9iuKwpQpUwgKCkKv19OjRw9Onz5tVSYlJYVhw4bh7u6Op6cnzzzzDJmZmXd5lTXThmOJpOcWUMtTT/soX1uHI2zAy8WRyf0asPWVrgxtXRuNWsWWk1fo/8l2Xlj2pyxVIYQQQghxB+wqIdy3bx+vvfYaDg5/95R1cHDg1VdfZd++fbd1rKysLJo2bcrcuXNL3D979mw++eQT5s2bx549e3BxcaF3797k5uZaygwbNoyjR4+yceNG1qxZw7Zt23juuefu7OJquO+vdxcdFB2CRiYVsWuBHk68+1BjNk3szANNgwHT7LM9P9zGuKUHOJUoiaEQQgghRFnZ1RhCd3d3YmNjqV+/vtX2ixcv4ubmdlvH6tu3L3379i1xn6IofPTRR7zxxhs8+OCDAPzvf/8jICCAVatW8dhjj3H8+HHWrVvHH3/8QcuWLQH49NNP6devH3PmzCE4OPgOrrBmunQtm+3X1x4cHB1i42hEVRHu68Injzfn+c6RfLz5FOuPJrLmcDxrDsfTr3EgL3avS/1Ad1uHKYQQQghRpdlVQjhkyBCeeeYZ5syZQ7t27QDYsWMHr7zyCo8//ni5nScmJoaEhAR69Ohh2ebh4UHr1q3ZtWsXjz32GLt27cLT09OSDAL06NEDtVrNnj17eOihh0o8dl5eHnl5eZb76enpABgMBgwGQ7ldQ1Xy3d5YFAXaRngT6KatsddZHszPjT09R3X99Hz2WFNOJGTw2ZazrD+WxM9/JfDzXwn0utefcV0iaRB0e1/41CT2WCfEzUmdEEVJnRBFVYU6IfWx8thVQjhnzhxUKhVPPvkkBQUFAGi1WkaPHs17771XbudJSEgAICAgwGp7QECAZV9CQgL+/v5W+x0cHPD29raUKcnMmTOZPn16se1btmzB2bnmLdRuVOCbPzWAiij1FX7++Wdbh1QtbNy40dYh2EQ/D2jWFDZcUnMwWcWGY0lsOJZEQy8j3YONRNpxg6G91glROqkToiipE6IoW9aJ7Oxsm53b3thVQujo6MjHH3/MzJkzOXv2LACRkZHVKpGaPHkyEydOtNxPT08nNDSUrl274uPjY8PIKsbOs8mk7N6Pm5MDrw7tjpNWY+uQqjSDwcDGjRvp2bMnWq3W1uHYzLPA6cRM5m49x89HEjh6Tc3Ra2pa1PbkuQ516FrPz24WuJc6IYqSOiGKkjohiqoKdcLcC05UPLtICJ988knmzp1rGSd4+vRp7r333gqr4IGBgQAkJiYSFPT3AuqJiYk0a9bMUiYpKcnqcQUFBaSkpFgeXxKdTodOpyu2XavV1sg38R/+jAfggabBuDk72Tia6qOm1ofbcW+IF3OHRXPuSib//f0c/7c/jgOxqTy/9CB1/V15rlMEDzarhaODfcytJXVCFCV1QhQldUIUZcs6IXWx8tjFJ6ElS5aQk5Njud+xY0cuXrxYYecLDw8nMDCQzZs3W7alp6ezZ88e2rZtC0Dbtm1JTU1l//79ljK//vorRqOR1q1bV1hs1cmVjDzWHTElhI/fV9vG0YjqKsLPlZkPN2H7a115vnMkbjoHTidl8soPh+k0ewv/3XaOzLwCW4cphBBCCGETdtFCqCjKTe/ficzMTM6cOWO5HxMTw8GDB/H29qZ27dqMHz+et99+m7p16xIeHs6bb75JcHAwAwcOBKBBgwb06dOHUaNGMW/ePAwGA+PGjeOxxx6TGUav+27fRQyFCk1DPWlUy8PW4Yhqzt/diUl96zO2ayRL98SyYHsMCem5vPPzcT759TRDW9fmybZ1qOWpt3WoQgghhBCVxi4Swoqwb98+unbtarlvHtc3YsQIFi1axKuvvkpWVhbPPfccqampdOjQgXXr1uHk9He3xyVLljBu3Di6d++OWq1m0KBBfPLJJ5V+LVVRoVFh6Z5YAJ5oLa2Dovy4OWn5R+dIRravw6o/45i/7RznrmQxf+s5vvw9hj4NA3mqfR2iw7xQqexjnKEQQggh7JfdJITHjh2zzN6pKAonTpwgMzPTqkyTJk3KfLwuXbrctKVRpVIxY8YMZsyYUWoZb29vli5dWuZz2pOtp5KIS83BQ69lQFNpMRXlT+egYUir2gyODmXT8UQW7jjPrnPJrP0rnrV/xdMkxIOn2tehf+NguxlnKIQQQgj7YzcJYffu3a0SuPvvvx8wJW6KoqBSqSgsLLRVeKKIb3abWgcfiQ6RmUVFhVKrVfRqGEivhoEcj09n0Y7zrDwYx+FLaUz49hDv/nyCJ1qHMbR1bfzcik/oJIQQQghRndlFQhgTE2PrEMRtuJiSzZaTphlYh0l3UVGJGgS5M+uRJrzWtz7L9sbyv13nSUzP48NNp/hsy2l6NQxkWOvatI3wke6kQgghhKgR7CIhDAsLs3UI4jYs2xuLokD7KB8i/FxtHY6wQ94ujoztGsVznSL4+a94Fu08z5+xqaw9HM/aw/FE+LowtHVtBrUIwcvF0dbhCiGEEELcMbtICEX1kV9g5Lt9piVBhreRRF7Yllaj5sFmtXiwWS2OXU5n6d4LrDwQx7mrWby99jiz15+kf+MghrWuLZPQCCGEEKJakoRQVCm/HInnamY+Ae46ejQIsHU4QljcG+zO2wMbM6lvA346eJkley5w9HI6K/+MY+WfcdwT4Mrg6FAGNq8lYw2FEEIIUW1IQiiqDEVR+PJ303jPofeF4aCRmR1F1eOqc2Bo69o8fl8ohy+lsXRPLD8dusypxEze+fk4s9adoEs9fwa3DKFbfX+0Uo+FEEIIUYVJQiiqjD0xKfwVl4bOQc0TbWQyGVG1qVQqmoZ60jTUk3/d34DVhy7z/b5LHLyYyqbjiWw6noiPiyMDm9fikegQGgS52zpkIYQQQohiJCEUVcaXv58DYFB0CD6u0uVOVB/uTlqGtQ5jWOswTidm8MP+S6z4M44rGXks2B7Dgu0xNKrlzuDoUB5oGiwT0QghhBCiyqjxCWHz5s3LPNHDgQMHKjgaUZozSZlsOp6ESgXPdAi3dThC3LG6AW5M7teAV3rXY+upK3y/7xKbTyRyJC6dI3FHeXvtMTrf48eDzWrRo0EAekdZZ1MIIYQQtlPjE8KBAwfaOgRRBgu2m8YOdq8fQKQsNSFqAAeNmu4NAujeIICUrHxW/RnHD/svcSw+nU3Hk9h0PAkXRw29GwXyYLNatI/0kXGzQgghhKh0NT4hnDp1qq1DELdwNTOP/ztwCYDnOkXYOBohyp+3iyNPdwjn6Q7hnE7MYNXBOH48eJlL13JYcSCOFQfi8HXVcX+TIAY2r0XTEA9ZwkIIIYQQlaLGJ4Si6vt61wXyC4w0DfGgVR0vW4cjRIWqG+DGK73r83KvehyIvcaqPy+z5vBlrmbmsWjneRbtPE9tb2f6NQ6if+MgGtVyl+RQCCGEEBXGrhLCwsJCPvzwQ7777jtiY2PJz8+32p+SkmKjyOxXTn4hX+++AMCoThHywVfYDZVKRXSYN9Fh3kwZcC+/n77Cjwcvs+FoIrEp2czbepZ5W89S29uZvo0Dub9xsCSHQgghhCh3dpUQTp8+nS+//JKXXnqJN954g3/961+cP3+eVatWMWXKFFuHZ5eW7o0lJSufEC89fRoG2jocIWxCq1HTrX4A3eoHkJ1fwJYTV/j5r3h+PZFEbEo287eeY/7Wc4R66+nXOEiSQyGEEEKUG7tKCJcsWcJ///tf+vfvz7Rp03j88ceJjIykSZMm7N69mxdffNHWIdqVXEMh87eeBWBMlyiZUEMIwNnRgf5NgujfJKhYcngxJceSHIZ46el5bwA97w3gvjre8voRQgghxB2xq4QwISGBxo0bA+Dq6kpaWhoA999/P2+++aYtQ7NL3++/RFJGHkEeTgyKrmXrcISocm6WHF66lsPCHedZuOM8ns5autXzp1fDADrW9cNFZ1dv7UIIIYS4C3b1qSEkJIT4+Hhq165NZGQkGzZsoEWLFvzxxx/odLIQemXKLzAy7zdT6+DznSPROchabELcTNHk8PfTV9l4LJHNxxO5lm1gxZ9xrPgzDkcHNR2ifOl1r2nJC08naTkUQgghROnsKiF86KGH2Lx5M61bt+aFF17giSeeYMGCBcTGxjJhwgRbh2dXVv55ibjUHPzcdAxpFWrrcISoVpwdHejdMJDeDQMpKDSy/8I1Nh5LZMMx04Q0v55I4tcTScBfNAp2J1ilJig2lehwXzRqGXcohBBCiL/ZVUL43nvvWX4fMmQItWvXZteuXdStW5cBAwbYMDL7UlBoZO4WU+vgcx0jcNJK66AQd8pBo6Z1hA+tI3z4V/8GnErMZOOxBDYcS+TwpTSOXE7nCGo2/Hcvns5aOtb1o2s9Pzrd44evq/SMEEIIIeydXSWERbVt25a2bdvaOgy7s/rwZWJTsvF2cWRYm9q2DkeIGkOlUlEv0I16gW6M61aXpIxcthxPYPnWvzib5UhqtoHVhy6z+tBlVCpoXMuDLvX86VLPj6YhntJ6KIQQQtihGp8Q/vTTT/Tt2xetVstPP/1007IPPPBAJUVlvwoKjXz66xkAnukQjrNjja+CQtiMv5sTDzevhVP8IXr17sLRhCy2nEzit5NXOHo5ncOX0jh8KY1PNp/Gy1lLh7p+dIjyoX2ULyFezrYOXwghhBCVoMZ/Gh84cCAJCQn4+/szcODAUsupVCoKCwsrLzA7teLPOM5dycLTWcuTbcNsHY4QdsNBo6ZlHW9a1vHmld71SUrP5bdTV9h68grbTl/h2g2thwB1fJxpH+VLhyhf2kX64uGstfEVCCGEEKIi1PiE0Gg0lvi7qHx5BYV8vOk0AGO6ROLmJB8whbAVf3cnHm0ZyqMtQykoNHIgNpXtZ66y48xVDl5M5XxyNueTY1myJxaVCprU8rAkiC3CvGTsrxBCCFFD1PiEsKyys7NxdpYuUhVp6Z5Y4lJzCHDX8WTbOrYORwhxnYNGzX3h3twX7s3EnveQkWtgz7kUS4J4OimTQ5fSOHQpjc9/O4vOwVS+XaQvbSK8aVTLA61GlrcQQgghqiO7+g/evXt34uLiim3fs2cPzZo1K9dzTZs2DZVKZXWrX7++ZX9ubi5jx47Fx8cHV1dXBg0aRGJiYrnGUJVk5RXw2fWxgy92ryutC0JUYW5OWnrcG8C0BxqycWJn9rzenQ8ebcrDLWoR4K4jr8DI76evMmvdCR76fCdNp29g+II9fPbraf44n0JegXS/F0IIIaoLu2ohdHJyokmTJnz++ecMGTIEo9HIjBkzePfddxkzZky5n69hw4Zs2rTJct/B4e+ne8KECaxdu5bvv/8eDw8Pxo0bx8MPP8yOHTvKPY6qYOGOGJKz8qnj48yjLWXdQSGqkwB3Jx5uEcLDLUJQFIWzVzLZfvoqO88ms/d8CqnZBn4/fZXfT18FQOegpkVtL1pHmFodW9SWLqZCCCFEVWVXCeHatWuZO3cuTz/9ND/++CPnz5/nwoULrFmzhl69epX7+RwcHAgMDCy2PS0tjQULFrB06VK6desGwMKFC2nQoAG7d++mTZs25R6LLV3Lymf+tnMATOh5j3QtE6IaU6lURPm7EeXvxsj24RiNCqeSMthzLoU9McnsjUnhamY+u84ls+tcMgCOGjVNQz1oHe5D6whvmtf2wlVnV/9+hBBCiCrL7v4jjx07lkuXLjFr1iwcHBz47bffaNeuXYWc6/Tp0wQHB+Pk5ETbtm2ZOXMmtWvXZv/+/RgMBnr06GEpW79+fWrXrs2uXbtumhDm5eWRl5dnuZ+eng6AwWDAYDBUyHXcrQ82niQjt4D6Aa70aeBXZeOsCczPrTzHwqwy6kSkj55In1oMbVULRVE4dzWbvedT2BtzjT/OXyMxI48/zpt+/2wLqFVQL8CNFrU9aV7bkxa1PQjx1KNSyTqIlUHeJ0RRUidEUVWhTkh9rDwqRVEUWwdRWa5du8azzz7L5s2b+fe//83WrVtZtWoVs2fPLvcuo7/88guZmZnUq1eP+Ph4pk+fTlxcHEeOHGH16tU89dRTVokdwH333UfXrl2ZNWtWqcedNm0a06dPL7Z96dKlVXJSnMQceO+gBiMqxtxbSD0Pu6luQghAUeBqLpxJV3E2XcXZDBUpecUTP3etQh03hfDrt1AXcJDOBEIIYbeys7MZOnQoaWlpuLu72zqcGs2uEsJatWoRHh7O119/TXh4OADffvstY8aMoU2bNqxdu7bCzp2amkpYWBgffPABer3+jhPCkloIQ0NDiY+Px8fHp8Liv1Ojvj7Ab6eu0q2eH/OfaG7rcGo8g8HAxo0b6dmzJ1qtLOshqmadSEjP5c/YVP68mMaB2FSOxadjKLT+V6TVqGhcy4PmoR6mlsRQT/zcdDaKuGapinVC2JbUCVFUVagT6enp+Pr6SkJYCeyqy+jzzz/Pv/71L9Tqv792HjJkCO3bt+epp56q0HN7enpyzz33cObMGXr27El+fj6pqal4enpayiQmJpY45vBGOp0Ona74hyKtVlvl3sR/P32F305dxUGt4o37761y8dVkVbE+CNuqSnUi1EdLqI8bDzQ3TTCVayjkr7g09l+4xv4L1zhw4RrJWfkciE3lQGwqC3ZcAKCWp54mIR40CfGkaagHjWt5yHqmd6Eq1QlRNUidEEXZsk5IXaw8dpUQvvnmmyVuDwkJ4YMPPqjQc2dmZnL27FmGDx9OdHQ0Wq2WzZs3M2jQIABOnjxJbGwsbdu2rdA4KktBoZG31xwHYHjbMCL8XG0ckRCiqnLSamhVx5tWdbwBUBSFC8nZpgQx1pQgnkzMIC41h7jUHH45kgCASgURvi40DfGkSYgHTUM9aRDkLjOaCiGEELfBrhLCojIyMli2bBlffvkl+/fvp7Cw/NbOevnllxkwYABhYWFcvnyZqVOnotFoePzxx/Hw8OCZZ55h4sSJeHt74+7uzgsvvEDbtm1rzAyjS/bEcjIxA09nLf/sXtfW4QghqhGVSkUdXxfq+LowKDoEgIxcA3/FpXH4UhqHL6Vy6GIacak5nL2SxdkrWaz407TGrINaRf0gN1Mr4vXWxLr+rjjI7MZCCCFEiewyIdy2bRsLFizg//7v/wgODubhhx9m7ty55XqOS5cu8fjjj5OcnIyfnx8dOnRg9+7d+Pn5AfDhhx+iVqsZNGgQeXl59O7dm88//7xcY7CVpPRc5qw/CcBLverh6exo44iEENWdm5OWdpG+tIv0tWy7mplnSQ4PX0rl8KU0krPyORKXzpG4dJbuMZVzdFDTINCNe4M9aBjsTsNgd2lJFEIIIa6zm4QwISGBRYsWsWDBAtLT03n00UfJy8tj1apV3HvvveV+vuXLl990v5OTE3Pnzi33RLQqeHvtcTLyCmga4sHQ+2rbOhwhRA3l66qjW/0AutUPAExdTeNScywJ4qFLqRyJSyczr4BDl9I4dCnN8liNWkWknwsNLUmiB/cGu+OhlzErQggh7ItdJIQDBgxg27Zt9O/fn48++og+ffqg0WiYN2+erUOrcX4/fYWfDl1GrYJ3HmqMRi3rigkhKodKpSLEy5kQL2f6NwkCwGhUiE3J5ujldI5cTuPo5XSOXU7jamY+pxIzOZWYycrr3U0BQr31NAzyoF6gGw2C3KgX6E5tb2d5LxNCCFFj2UVC+Msvv/Diiy8yevRo6taV8WwVJddQyJQfjwLwZNs6NKrlYeOIhBD2Tq3+ezyiOUlUFIWkjDyOxJkSxKOX0zgSl05cag4XU0y3dUcTLMfQazXcE+BK/UB36gW6UT/QjfpB7ni7SHd4IYQQ1Z9dJITbt29nwYIFREdH06BBA4YPH85jjz1m67BqnPc3nCTmahb+bjpe6nWPrcMRQogSqVQqAtydCHB3onuDAMv21Ox8jl1O51h8OicTMjiRkMGpxAxyDIXFupwC+LnpTMlhoJslWYzyd5WxiUIIIaoVu0gI27RpQ5s2bfjoo4/49ttv+eqrr5g4cSJGo5GNGzcSGhqKm5ubrcOs1vadT+HL7TEAzHy4sawNJoSodjydHWkX5Uu7qL8nrik0KpxPzjIliPHpnLieKMamZHMlI48rGXn8fvqqpbxGrSLMx5koP1fqBrhS19+UJEb6uaJ3lERRCCFE1WMXCaGZi4sLTz/9NE8//TQnT55kwYIFvPfee0yaNImePXvy008/2TrEaiknv5CXvz+EosAj0SFW37gLIUR1Zpp8xpTQ9WscZNmemVfAqcSMYoliWo6Bc1eyOHcliw3HEi3lVSoI8dJbEsQof1fqXv8pX6AJIYSwJbtKCG9Ur149Zs+ezcyZM1m9ejVfffWVrUOqtmavP8H55GwC3Z148/7yn7FVCCGqGledAy1qe9Gitpdlm6IoJKbncTopgzNJmZxOyuRMYiankzK4lm2wjE/89USS1bEC3Z2oG2BKOiP9XYnwdSHc14VAdyfUMpmNEEKICma3CaGZRqNh4MCBDBw40NahVEtbT11h4Y7zALw3qLFM2S6EsFsqlYpADycCPZzoWNfPal9yZp4pQbx+MyeNiel5JKTnkpCea9X1FEyT2dTxdbEkiOG+LkT4uRDh64qHs7zXCiGEKB92nxCKO5eUnsvEbw8C8ESb2nSp52/bgIQQoorycdXh46qjTYSP1fa0HANnkjI5ez1JjLmaxbmrWcQmZ5NjKOR4fDrH49OLHc/bxbFIkuhCuK8rYT7OMqmNEEKI2yIJobgjhUaF8d8eJDkrn/qBbrzRX7qKCiHE7fLQa4kO8yI6zMtqu6HQyKVrOcRczTSNSbyaRcyVLGKuZpGQnktKVj4pWfnsv3Ct2DED3HWEebtQ28eZ2t7OhFl+uuAlLYtCCCGKkIRQ3JHPt5xh59lk9FoNnw1tId9ICyFEOdJq1JYWwG71rfdl5RVwPtk0cU3M1SxLq+K5K5lk5BaQmJ5HYnoee8+nFDuum86BEC89jvlqjmhOUcfPlTBvF8J8nAnycMJBo66kKxRCCFFVSEIobtuWE0l8uOkUAG8PbESUv6uNIxJCCPvhonOgYbAHDYM9rLYrikJqtoELKdlcSDZ1O41NyeZCSjaxydkkpOeSkVfA8YQMQM2h7eetHu+gVlHLS09tb2dCvZ2p5aknxMt0q+XpjL+bTia5EUKIGkgSQnFbTiVm8MKyPzEq8Ph9oQyKDrF1SEIIITBNauPl4oiXiyPNQj2L7c81FHLpWjZnkzJYt30froHhXLqWQ2xKNhev5ZBfYORCcjYXkrNLPL6jRk2Qp5MlUazl6Wz66aWnlqdeWhiFEKKakoRQlFlKVj7PLP6DzLwCWod7M/2BRrYOSQghRBk5aTVE+bsR5uVE7lmFfv3qo9WaxhQajQoJ6bnEXm9NvHQtm0upOcRdy+HStRwS0nPJL7x5wqhRqwh0vyFhvJ4oBno4EeRh+unu5IBKJa2MQghRlUhCKMokv9c3838AAQAASURBVMDI89/s52JKDrW9nZn3RDSODvJNsBBC1ARqtYpgTz3BnvpiM6ECFBQaSUjPtSSIceZkMTWbuGs5XE41JYxxqaZ9e8+XfB4XR41Vghh0/feg68t1BHk44aHXStIohBCVSBJCcUuFRoVXfzjE3pgU3HQOLBjREi8XR1uHJYQQopI4aNSEeDkT4uVM6xL2G40KVzLzuHQth0vXsolLNSWO8ak5xKeZ1llMzTaQlV/I2StZnL2SVeq5nLTqYklioIeeIHfTfX93HT4uOjQynlEIIcqFJITipoxGhckrDrPq4GUc1Co+HdqcugFutg5LCCFEFaJWqwhwdyLA3anYEhpmOfmFJKTnWiWJ8Wk5JKTlEn/9lpKVT67BaJk9tTQatQofF0f83XUEuJmSRD83J/zddAS4m376u+vwddWhlXGNQghxU5IQilIpisKUn47w3b5LqFXw8WPNZfF5IYQQd0TvqLEspVGaXEMhiemm5NCcKCak5XD5+v2E9FySM/MoNCokZeSRlJHHEdJLPZ5KBd7Ojvibk8TriWKAuxN+rjp8XHX4ujri46qT8Y1CCLslCaEokdGoMGPNMb7ZHYtKBR8OaUb/JkG2DksIIUQN5qTVEObjQphP6UljQaGRlKx8EtPzSMrINSWG6XkkZuSSlJ7HlevbrmTkUWBUSM7KJzkrn+PxNz+3o0aNj6sjvq46q59+N9530eHr5oi3s6PMqCqEqDEkIRTF5BoKeen7Q6w9bPrvOWtQEx5sVsvGUQkhhBCm8Yz+7k74uzsBHqWWMxoVUrLzSbJKHP9OIK9mmm7Jmflk5BWQX2i0dF29FZUKvJwd8XGxTiB9XU3Lfng7O+Lp7Ii3iyNeLlq8nB2l66oQosqShFBYSc7MY9T/9nEgNhWtRsWsQU14uIWsNSiEEKJ6UatV15M0HffiftOyuYZCkrPyuZqRR3JWHlcz8rl6/Wdy1t+J49XMPFKy8jEqpqWYUrLyOZ2UWaZ43HQOlnUivZ1NSaKXy/Wk0dkRL2et1X1PZ60kkUKISiEJobA4mZDBqP/tIzYlG3cnB+YPb0nbyOLTjwshhBA1iZNWQy1P07qJt1JoVLiWnU9yZj7JmXlcuSFZTM7MJyU7n9RsU7J4LdtAarYpgczIKyAjr4DYlJLXcSyJm5MDns5aPPWOeOi1ppuz9u/f9Vo8r/9012vxvL7PVSfjIYUQZScJoUBRFL7ZfYG31x4nr8BIqLeehSPvI8rf1dahCSGEEFWK5oaWR7j1rNtGo0J6ruF6gphPSpaBa+bfs/O5lmXalnrD/dQcA4oCGbkFZOQWcJGc247R48ZE8cYE0lmLu5MWNycH3K7/1DtAYg4kZeTh7arGSauWhFIIOyIJoZ27mJLNlB+PsOXkFQC61PPj/cFN8XHV2TgyIYQQovpTq1V4Xh9TWFaFRoW0HFMSmZZjIC3n+s9sA6k5huvbTPfNv5u35xcYKTQqli6tZefAuwe3mn5Tq6wSRled6Xd3Jwer7X//NP3uqnPARafBxfH/2bvv8Kiq9A/g3zs9vVcIIRQB6TWAiogUQVGsiK6CBVcXcJFVV1yluK6s6O6yVrb8BF1BWF3FhghSRTpICSVCSKEkIb1Nn7m/P2bunZoQIMmQyffzPHmSuffcmTPhzDBv3nPeo0KYVgWNilNeiVoDBoRtlN5sxbKf8vD2ppMwWuzQKBX4/fjueGR4Ryi42S8REVHAKBUCYp3rCS+V0WJzBIjuwaLeEVBWuwWTUvax2mhBjdGC8hoDTHYBdhGw2kVU6C2o0Fuu6HlolAqEOgPEcK0KoVql47tGiTCt85hGhXCt0vndEUi6t5OOhWlUzFwSNRMGhFeBd999F2+88QaKiorQt29fvP322xgyZEizPFadyYr/7MrHP7edlv9ymJkRiz/d2ZtTRImIiFo5nVoJnVqJpEhdo6+xWCxYu3Ytxo8fD7OoQI1RChgtqHYGju7HanyOWVFjsqDOZEOtyQqz1Q4AMNvsMOvtqLzCwNJdiFqJEI1S/h6qcTzfELXj5xC1EjqNEqFSO6mt23WhGhVCNAronD/r1AroVEpo1QpoVUoo+YdxamMYEAbY6tWrMWfOHCxduhSZmZlYsmQJxo0bh+zsbCQmNs0m8Ha7iKPnq/HFz+fw+c9n5Tfm9LhQzB7dFZP6teNf3IiIiNo4QRAQ7szUpdS/o8dFWWx26E021Jqt0JusqDVZoTc7gsU6kxV1ZhvqTNI5m/OY5zmPdmabfN8Giw0Gi62BR79yKoUArUoBrVrp+K5yBIqOgNH5s8oRUDrauY41dJ1aqYBKqYBaKUDj9bPjnOfPaqUCGqWCM7eo2TEgDLC//vWvmD59Oh555BEAwNKlS/Htt9/igw8+wAsvvHBZ91lnsiKvrA5Z56rw48lS7Mgp81hH0DEuFDNHdcWkfqncWJeIiIialFqpQFSoAlGh6ia5P7tdhN5ig8Fsg9Fig97sCAoNZhsMFisMZjv0ZiuMzmBROm80e7f1/FlvdrQxWGyw2kX58ax2EVazDXXm5g08G0upEKBSOINFlQIqhTNYVDkCSpXCcVzjDCJVSgXUCgEK53UKhQCl4PmzUun8rnB9KdzaQLQj56yAM9tyoVEroVQooBTgbKuAUgEonNcLAiDA+V0QIACex5y34bytcG/jbAe5neucobZxW7rQlWNAGEBmsxn79+/H3Llz5WMKhQKjR4/Gzp07/V5jMplgMpnk29XV1QCA297ZAVEdApPV7nfOf5hGieu7xOGege1wQ5d4KBUCRLsNFvvV8WZHTcNisXh8J+KYIG8cE+StNYwJrQLQ6hSATgGgaQJNdza7CLPVDqPVBpPVDpPVDrPF7vzZdcxktcNk8brtbGN2u210ayMdt9rsMNtEWGx2WJ3fLTY7rHYRZpsdFucxUfTtm80uwmS1Ayb//W8eSnx75mRLPqAHu6nxW7TQlWFAGEClpaWw2WxISkryOJ6UlIQTJ074vWbRokVYuHChz/FzlUYotK5sX5hKRHII0CVKRLcoOzqGW6FUnIf+1Hl8f6ppnwddfTZs2BDoLtBVhmOCvHFMkDeOicZRO7/8Vl5QANA4vy6To7APYBNdX/XfFmCzA1a3czbnObvzvqQvEY7jonQMguucCNjgfg6e55zX273Oi87jUgwr3QYEObD1Pi8fE92O+zlvUYg4c/m/RroEDAhbmblz52LOnDny7erqaqSlpeHfv+qL+LhYaJQKJEfpEBXS9H89o6ufxWLBhg0bMGbMGKjVHAPEMUG+OCbIG8cEebsaxkR1dTXiFwXkodscBoQBFB8fD6VSieLiYo/jxcXFSE5O9nuNVquFVuu7R+DAjnGIi4trln5S66NWq/mfOnngmCBvHBPkjWOCvAVyTHAsthxWFAkgjUaDgQMHYuPGjfIxu92OjRs3YtiwYQHsGRERERERtQXMEAbYnDlzMHXqVAwaNAhDhgzBkiVLUFdXJ1cdJSIiIiIiai4MCANs8uTJKCkpwbx581BUVIR+/fph3bp1PoVmiIiIiIiImhoDwqvAzJkzMXPmzEB3g4iIiIiI2hgGhK2c6KzPW1NTw8W3BIvFAr1ej+rqao4HAsAxQb44JsgbxwR5uxrGhLTXtui9MSM1OQaErVxZWRkAICMjI8A9ISIiIiJqWjU1NYiKigp0N4IaA8JWLjY2FgBQUFDAFwvJ+1KeOXMGkZGRge4OXQU4JsgbxwR545ggb1fDmBBFETU1NUhNTQ3I47clDAhbOYXCsXNIVFQU38RJFhkZyfFAHjgmyBvHBHnjmCBvgR4TTHa0DO5DSERERERE1EYxICQiIiIiImqjGBC2clqtFvPnz4dWqw10V+gqwPFA3jgmyBvHBHnjmCBvHBNtiyCylisREREREVGbxAwhERERERFRG8WAkIiIiIiIqI1iQEhERERERNRGMSBsxd5991107NgROp0OmZmZ2LNnT6C7RAGyYMECCILg8dW9e/dAd4ta0LZt2zBx4kSkpqZCEASsWbPG47woipg3bx5SUlIQEhKC0aNH4+TJk4HpLLWIi42JadOm+bxv3HLLLYHpLDW7RYsWYfDgwYiIiEBiYiImTZqE7OxsjzZGoxEzZsxAXFwcwsPDcffdd6O4uDhAPabm1pgxMXLkSJ/3iSeffDJAPabmwoCwlVq9ejXmzJmD+fPn48CBA+jbty/GjRuHCxcuBLprFCA9e/ZEYWGh/LV9+/ZAd4laUF1dHfr27Yt3333X7/nFixfjrbfewtKlS7F7926EhYVh3LhxMBqNLdxTaikXGxMAcMstt3i8b3zyySct2ENqSVu3bsWMGTOwa9cubNiwARaLBWPHjkVdXZ3c5plnnsHXX3+NTz/9FFu3bsX58+dx1113BbDX1JwaMyYAYPr06R7vE4sXLw5Qj6m5sMpoK5WZmYnBgwfjnXfeAQDY7XakpaVh1qxZeOGFFwLcO2ppCxYswJo1a3Dw4MFAd4WuAoIg4IsvvsCkSZMAOLKDqamp+N3vfodnn30WAFBVVYWkpCQsX74c999/fwB7Sy3Be0wAjgxhZWWlT+aQ2oaSkhIkJiZi69atGDFiBKqqqpCQkICVK1finnvuAQCcOHECPXr0wM6dOzF06NAA95iam/eYABwZwn79+mHJkiWB7Rw1K2YIWyGz2Yz9+/dj9OjR8jGFQoHRo0dj586dAewZBdLJkyeRmpqKTp064cEHH0RBQUGgu0RXidzcXBQVFXm8Z0RFRSEzM5PvGW3cli1bkJiYiG7duuGpp55CWVlZoLtELaSqqgoAEBsbCwDYv38/LBaLx/tE9+7d0aFDB75PtBHeY0KyYsUKxMfHo1evXpg7dy70en0gukfNSBXoDtClKy0thc1mQ1JSksfxpKQknDhxIkC9okDKzMzE8uXL0a1bNxQWFmLhwoW44YYbkJWVhYiIiEB3jwKsqKgIAPy+Z0jnqO255ZZbcNdddyEjIwM5OTl48cUXMX78eOzcuRNKpTLQ3aNmZLfbMXv2bFx33XXo1asXAMf7hEajQXR0tEdbvk+0Df7GBAA88MADSE9PR2pqKg4fPozf//73yM7Oxueffx7A3lJTY0BIFATGjx8v/9ynTx9kZmYiPT0d//3vf/HYY48FsGdEdLVynyrcu3dv9OnTB507d8aWLVtw8803B7Bn1NxmzJiBrKwsrjUnWX1j4oknnpB/7t27N1JSUnDzzTcjJycHnTt3buluUjPhlNFWKD4+Hkql0qfyV3FxMZKTkwPUK7qaREdH45prrsGpU6cC3RW6CkjvC3zPoIZ06tQJ8fHxfN8IcjNnzsQ333yDzZs3o3379vLx5ORkmM1mVFZWerTn+0Twq29M+JOZmQkAfJ8IMgwIWyGNRoOBAwdi48aN8jG73Y6NGzdi2LBhAewZXS1qa2uRk5ODlJSUQHeFrgIZGRlITk72eM+orq7G7t27+Z5BsrNnz6KsrIzvG0FKFEXMnDkTX3zxBTZt2oSMjAyP8wMHDoRarfZ4n8jOzkZBQQHfJ4LUxcaEP1LxOr5PBBdOGW2l5syZg6lTp2LQoEEYMmQIlixZgrq6OjzyyCOB7hoFwLPPPouJEyciPT0d58+fx/z586FUKjFlypRAd41aSG1trcdfbHNzc3Hw4EHExsaiQ4cOmD17Nl599VV07doVGRkZePnll5GamupRdZKCS0NjIjY2FgsXLsTdd9+N5ORk5OTk4Pnnn0eXLl0wbty4APaamsuMGTOwcuVKfPnll4iIiJDXBUZFRSEkJARRUVF47LHHMGfOHMTGxiIyMhKzZs3CsGHDWGE0SF1sTOTk5GDlypWYMGEC4uLicPjwYTzzzDMYMWIE+vTpE+DeU5MSqdV6++23xQ4dOogajUYcMmSIuGvXrkB3iQJk8uTJYkpKiqjRaMR27dqJkydPFk+dOhXoblEL2rx5swjA52vq1KmiKIqi3W4XX375ZTEpKUnUarXizTffLGZnZwe209SsGhoTer1eHDt2rJiQkCCq1WoxPT1dnD59ulhUVBToblMz8TcWAIjLli2T2xgMBvE3v/mNGBMTI4aGhop33nmnWFhYGLhOU7O62JgoKCgQR4wYIcbGxoparVbs0qWL+Nxzz4lVVVWB7Tg1Oe5DSERERERE1EZxDSEREREREVEbxYCQiIiIiIiojWJASERERERE1EYxICQiIiIiImqjGBASERERERG1UQwIiYiIiIiI2igGhERERERERG0UA0IiIiIiIqI2igEhEREFtWnTpmHSpEkBe/yHHnoIr732WqPa3n///fjLX/7SzD0iIiJyEURRFAPdCSIiosshCEKD5+fPn49nnnkGoigiOjq6ZTrl5tChQxg1ahTy8/MRHh5+0fZZWVkYMWIEcnNzERUV1QI9JCKito4BIRERtVpFRUXyz6tXr8a8efOQnZ0tHwsPD29UINZcHn/8cahUKixdurTR1wwePBjTpk3DjBkzmrFnREREDpwySkRErVZycrL8FRUVBUEQPI6Fh4f7TBkdOXIkZs2ahdmzZyMmJgZJSUn417/+hbq6OjzyyCOIiIhAly5d8N1333k8VlZWFsaPH4/w8HAkJSXhoYceQmlpab19s9ls+OyzzzBx4kSP4++99x66du0KnU6HpKQk3HPPPR7nJ06ciFWrVl35L4eIiKgRGBASEVGb8+GHHyI+Ph579uzBrFmz8NRTT+Hee+/F8OHDceDAAYwdOxYPPfQQ9Ho9AKCyshKjRo1C//79sW/fPqxbtw7FxcW477776n2Mw4cPo6qqCoMGDZKP7du3D08//TReeeUVZGdnY926dRgxYoTHdUOGDMGePXtgMpma58kTERG5YUBIRERtTt++ffHSSy+ha9eumDt3LnQ6HeLj4zF9+nR07doV8+bNQ1lZGQ4fPgwAeOedd9C/f3+89tpr6N69O/r3748PPvgAmzdvxi+//OL3MfLz86FUKpGYmCgfKygoQFhYGG677Takp6ejf//+ePrppz2uS01Nhdls9pgOS0RE1FwYEBIRUZvTp08f+WelUom4uDj07t1bPpaUlAQAuHDhAgBHcZjNmzfLaxLDw8PRvXt3AEBOTo7fxzAYDNBqtR6Fb8aMGYP09HR06tQJDz30EFasWCFnISUhISEA4HOciIioOTAgJCKiNketVnvcFgTB45gUxNntdgBAbW0tJk6ciIMHD3p8nTx50mfKpyQ+Ph56vR5ms1k+FhERgQMHDuCTTz5BSkoK5s2bh759+6KyslJuU15eDgBISEhokudKRETUEAaEREREFzFgwAAcPXoUHTt2RJcuXTy+wsLC/F7Tr18/AMCxY8c8jqtUKowePRqLFy/G4cOHkZeXh02bNsnns7Ky0L59e8THxzfb8yEiIpIwICQiIrqIGTNmoLy8HFOmTMHevXuRk5OD77//Ho888ghsNpvfaxISEjBgwABs375dPvbNN9/grbfewsGDB5Gfn4+PPvoIdrsd3bp1k9v8+OOPGDt2bLM/JyIiIoABIRER0UWlpqbip59+gs1mw9ixY9G7d2/Mnj0b0dHRUCjq/6/08ccfx4oVK+Tb0dHR+PzzzzFq1Cj06NEDS5cuxSeffIKePXsCAIxGI9asWYPp06c3+3MiIiICuDE9ERFRszEYDOjWrRtWr16NYcOGXbT9+++/jy+++ALr169vgd4RERExQ0hERNRsQkJC8NFHHzW4gb07tVqNt99+u5l7RURE5MIMIRERERERURvFDCEREREREVEbxYCQiIiIiIiojWJASERERERE1EYxICQiIiIiImqjGBASERERERG1UQwIiYiIiIiI2igGhERERERERG0UA0IiIiIiIqI2igEhERERERFRG8WAkIiIiIiIqI1iQEhERERERNRGMSAkIiIiIiJqoxgQEhERERERtVEMCImIiIiIiNooBoRERERERERtFANCIiIiIiKiNooBIRG1SQsWLIAgCIHuRpPIy8uDIAhYvnx5iz1mx44dMW3aNI9jJ0+exNixYxEVFQVBELBmzZoW68/VyG63o1evXvjTn/4U6K5cNr5O2oalS5eiQ4cOMJlMge4KEQUAA0IianLvvfceBEFAZmZmoLtCl0j60Pzmm29e8rVTp07FkSNH8Kc//Qn/+c9/MGjQIKxcuRJLlixp9H107NgRgiD4/TIajZfcp0D65JNPcObMGcycOdPveb5OWi/pdeLva+jQoYHu3iWbNm0azGYz/vGPfwS6K0QUAKpAd4CIgs+KFSvQsWNH7NmzB6dOnUKXLl0C3aWglp6eDoPBALVa3WKPmZ2dDYXC9TdFg8GAnTt34g9/+INHALRy5UpkZWVh9uzZjb7vfv364Xe/+53PcY1Gc0V9bmlvvPEG7r//fkRFRfk9z9dJy2qO18mUKVMwYcIEj2MJCQlNdv8tRafTYerUqfjrX/+KWbNmBU1WmIgahwEhETWp3Nxc7NixA59//jl+/etfY8WKFZg/f36T3b/VaoXdbm91wUFzEgQBOp2uRR9Tq9V63C4pKQEAREdHX/F9t2vXDr/61a+u+H682e12mM3mFvld/fzzzzh06BD+8pe/+D3P10nLa47XyYABAxo9Vlty/F2O++67D4sXL8bmzZsxatSoQHeHiFoQp4wSUZNasWIFYmJicOutt+Kee+7BihUr/LarrKzE7NmzkZaWBq1Wiy5duuD111+H3W6X27hPX1yyZAk6d+4MrVaLY8eOAQA2bdqEG264AWFhYYiOjsYdd9yB48eP+zzW9u3bMXjwYOh0OnTu3NnvtKgbb7wRffv29dvXbt26Ydy4cT59+uc//yn3afDgwdi7d6/HdYcPH8a0adPQqVMn6HQ6JCcn49FHH0VZWZlHO2md1i+//IJf/epXiIqKQkJCAl5++WWIoogzZ87gjjvuQGRkJJKTk32CjPrWRp04cQL33XcfEhISEBISgm7duuEPf/iD3+d4qdzXEC5YsADp6ekAgOeeew6CIKBjx44YOXIkvv32W+Tn58vT6Tp27HjFj11XV4ff/e538tjp1q0b3nzzTYii6NFOEATMnDkTK1asQM+ePaHVarFu3ToAwLlz5/DYY48hNTUVWq0WGRkZeOqpp2A2m+XrGzNG67NmzRpoNBqMGDHC73m+TlyC9XXS0Ph78803MXz4cMTFxSEkJAQDBw7EZ599Vu99fPrpp7j22msREhKCYcOG4ciRIwCAf/zjH+jSpQt0Oh1GjhyJvLw8n/vYvXs3brnlFkRFRSE0NBQ33ngjfvrpJ592AwcORGxsLL788ssrfu5E1LowQ0hETWrFihW46667oNFoMGXKFLz//vvYu3cvBg8eLLfR6/W48cYbce7cOfz6179Ghw4dsGPHDsydOxeFhYU+a86WLVsGo9GIJ554AlqtFrGxsfjhhx8wfvx4dOrUCQsWLIDBYMDbb7+N6667DgcOHJADjyNHjmDs2LFISEjAggULYLVaMX/+fCQlJXk8xkMPPYTp06cjKysLvXr1ko/v3bsXv/zyC1566SWP9itXrkRNTQ1+/etfQxAELF68GHfddRdOnz4tT0nbsGEDTp8+jUceeQTJyck4evQo/vnPf+Lo0aPYtWuXz7SsyZMno0ePHvjzn/+Mb7/9Fq+++ipiY2Pxj3/8A6NGjcLrr7+OFStW4Nlnn8XgwYPrDTYAx4fsG264AWq1Gk888QQ6duyInJwcfP31101e5OSuu+5CdHQ0nnnmGXkKXXh4OMLCwlBVVYWzZ8/ib3/7GwAgPDz8ovdnsVhQWlrqcSw0NBShoaEQRRG33347Nm/ejMceewz9+vXD999/j+eeew7nzp2TH0eyadMm/Pe//8XMmTMRHx+Pjh074vz58xgyZAgqKyvxxBNPoHv37jh37hw+++wz6PV6aDSaSx6j3nbs2IFevXrVOz2Rr5PgeJ3o9XqfsRoVFSU/N3/jDwD+/ve/4/bbb8eDDz4Is9mMVatW4d5778U333yDW2+91eP+fvzxR3z11VeYMWMGAGDRokW47bbb8Pzzz+O9997Db37zG1RUVGDx4sV49NFHsWnTJvnaTZs2Yfz48Rg4cCDmz58PhUKBZcuWYdSoUfjxxx8xZMgQj8caMGCA32CRiIKcSETURPbt2ycCEDds2CCKoija7Xaxffv24m9/+1uPdn/84x/FsLAw8ZdffvE4/sILL4hKpVIsKCgQRVEUc3NzRQBiZGSkeOHCBY+2/fr1ExMTE8WysjL52KFDh0SFQiE+/PDD8rFJkyaJOp1OzM/Pl48dO3ZMVCqVovtbYGVlpajT6cTf//73Ho/z9NNPi2FhYWJtba1Hn+Li4sTy8nK53ZdffikCEL/++mv5mF6v9/kdffLJJyIAcdu2bfKx+fPniwDEJ554Qj5mtVrF9u3bi4IgiH/+85/l4xUVFWJISIg4depU+ZjUp2XLlsnHRowYIUZERHg8b1F0/Js0RLqvN954o8F26enpfvvgfd2tt94qpqenN3hf3vcLwOdr/vz5oiiK4po1a0QA4quvvupx3T333CMKgiCeOnVKPgZAVCgU4tGjRz3aPvzww6JCoRD37t3r8/jS76exY7Q+7du3F++++26/5/g6CZ7Xib+vzZs3i6JY//jz95zNZrPYq1cvcdSoUR7HAYharVbMzc2Vj/3jH/8QAYjJyclidXW1fHzu3LkiALmt3W4Xu3btKo4bN87j+ej1ejEjI0McM2aMT7+eeOIJMSQkpMHnTkTBh1NGiajJrFixAklJSbjpppsAOKY7TZ48GatWrYLNZpPbffrpp7jhhhsQExOD0tJS+Wv06NGw2WzYtm2bx/3efffdHoUaCgsLcfDgQUybNg2xsbHy8T59+mDMmDFYu3YtAMBms+H777/HpEmT0KFDB7ldjx495KltkqioKNxxxx345JNP5KmHNpsNq1evxqRJkxAWFubRfvLkyYiJiZFv33DDDQCA06dPy8dCQkLkn41GI0pLS+UKhAcOHPD5/T3++OPyz0qlEoMGDYIoinjsscfk49HR0ejWrZvH43grKSnBtm3b8Oijj3o8bwCtolhEZmYmNmzY4PH18MMPAwDWrl0LpVKJp59+2uOa3/3udxBFEd99953H8RtvvBHXXnutfNtut2PNmjWYOHEiBg0a5PPY0u/nUseot7KyMo/x4Y6vk+B5nTzxxBM+Y9V9Sq33+JO4P+eKigpUVVXhhhtu8Pt8b775Zo+p1lJV2rvvvhsRERE+x6XnfPDgQZw8eRIPPPAAysrK5PFTV1eHm2++Gdu2bfOZ/hwTEwODwQC9Xt+o509EwYFTRomoSdhsNqxatQo33XQTcnNz5eOZmZn4y1/+go0bN2Ls2LEAHPvVHT58uN5qfBcuXPC4nZGR4XE7Pz8fgGPNkrcePXrg+++/R11dHWpqamAwGNC1a1efdt26dZM/EEsefvhhrF69Gj/++CNGjBiBH374AcXFxXjooYd8rvf+ACl96K2oqJCPlZeXY+HChVi1apXPc6qqqrrofUZFRUGn0yE+Pt7nuPf6KnfSB0L3KX2tSXx8PEaPHu33XH5+PlJTUz0+CAOOf3fpvDvvsVNSUoLq6uqL/m4udYz6I3qtaQT4Ogm210nXrl3rHauA77+J5JtvvsGrr76KgwcPeuz95y8Q9fd8ASAtLc3vcel3e/LkSQCO7WDqU1VV5RGwS2O2NfzhiIiaDgNCImoSmzZtQmFhIVatWoVVq1b5nF+xYoX8Qddut2PMmDF4/vnn/d7XNddc43Hb/a/pzWncuHFISkrCxx9/jBEjRuDjjz9GcnKy3w98SqXS7324BwH33XcfduzYgeeeew79+vVDeHg47HY7brnlFr+FSfzdZ2Meh+p3uWPnUseot7i4OI+gR8LXiUNbeZ34+zf58ccfcfvtt2PEiBF47733kJKSArVajWXLlmHlypU+7et7bhd7ztLv7o033kC/fv38tvVe01tRUYHQ0NAWG0tEdHVgQEhETWLFihVITEzEu+++63Pu888/xxdffIGlS5ciJCQEnTt3Rm1tbYN/WW+IVNEyOzvb59yJEycQHx+PsLAw6HQ6hISEyH8pd+fvWqVSiQceeADLly/H66+/jjVr1mD69On1fvBqSEVFBTZu3IiFCxdi3rx58nF/fWlqnTp1AgBkZWU1+2NdTFNnGtLT0/HDDz+gpqbGI0t44sQJ+XxDEhISEBkZedHfzZWO0e7du3tkACV8nXhqi6+T//3vf9DpdPj+++89tm9ZtmxZkz5O586dAQCRkZGNHkO5ublytp2I2g6uISSiK2YwGPD555/jtttuwz333OPzNXPmTNTU1OCrr74C4MgI7Ny5E99//73PfVVWVsJqtTb4eCkpKejXrx8+/PBDVFZWysezsrKwfv16eaNopVKJcePGYc2aNSgoKJDbHT9+3O9jA44qihUVFfj1r3+N2tray94PT/pw7J2huFh1yqaQkJCAESNG4IMPPvB43v7609ykSqNNZcKECbDZbHjnnXc8jv/tb3+DIAgYP358g9crFApMmjQJX3/9Nfbt2+dzXvr9XOkYHTZsGLKysjymA/J14qstvk6USiUEQfBYL5qXl4c1a9Y06eMMHDgQnTt3xptvvona2lqf89Leoe4OHDiA4cOHN2k/iOjqxwwhEV2xr776CjU1Nbj99tv9nh86dCgSEhKwYsUKTJ48Gc899xy++uor3HbbbZg2bRoGDhyIuro6HDlyBJ999hny8vJ81gN5e+ONNzB+/HgMGzYMjz32mFxOPyoqCgsWLJDbLVy4EOvWrcMNN9yA3/zmN7BarXj77bfRs2dPHD582Od++/fvj169euHTTz9Fjx49MGDAgMv6nURGRmLEiBFYvHgxLBYL2rVrh/Xr1/vNGjWHt956C9dffz0GDBiAJ554AhkZGcjLy8O3336LgwcPXvT6jRs3wmg0+hyfNGnSJa25GjhwIFavXo05c+Zg8ODBCA8Px8SJEy/lqXiYOHEibrrpJvzhD39AXl4e+vbti/Xr1+PLL7/E7Nmz5axIQ1577TWsX78eN954I5544gn06NEDhYWF+PTTT7F9+3ZER0df8Ri944478Mc//hFbt26Vp4DydeKrtb9OLsett96Kv/71r7jlllvwwAMP4MKFC3j33XfRpUsXv7/ry6VQKPDvf/8b48ePR8+ePfHII4+gXbt2OHfuHDZv3ozIyEh8/fXXcvv9+/ejvLwcd9xxR5P1gYhaiRava0pEQWfixImiTqcT6+rq6m0zbdo0Ua1Wi6WlpaIoimJNTY04d+5csUuXLqJGoxHj4+PF4cOHi2+++aZoNptFUbz4Fgg//PCDeN1114khISFiZGSkOHHiRPHYsWM+7bZu3SoOHDhQ1Gg0YqdOncSlS5fKJez9Wbx4sQhAfO2113zONdQnuG2PIIqiePbsWfHOO+8Uo6OjxaioKPHee+8Vz58/79NO6ktJSYnH/U2dOlUMCwvzeZwbb7xR7Nmzp0+f3Mvpi6IoZmVlyY+v0+nEbt26iS+//LLf5+x9X/V9/ec//xFFsfHbTtTW1ooPPPCAGB0dLQK46BYU6enp4q233tpgm5qaGvGZZ54RU1NTRbVaLXbt2lV84403fLYKACDOmDHD733k5+eLDz/8sJiQkCBqtVqxU6dO4owZM0STyeTxOBcbow3p06eP+Nhjj8m3+TpxCKbXSUPbszQ0/v7v//5P7Nq1q6jVasXu3buLy5Yt8/u79ncf9T325s2bRQDip59+6nH8559/Fu+66y4xLi5O1Gq1Ynp6unjfffeJGzdu9Gj3+9//XuzQocNFt9wgouAjiCIrExARufv73/+OZ555Bnl5eT4V/oga6z//+Q9mzJiBgoICREdHB7o7TY6vk+BhMpnQsWNHvPDCC/jtb38b6O4QUQtjQEhE5EYURfTt2xdxcXHYvHlzoLtDrZjdbkefPn0wZcoU/OEPfwh0d5oUXyfBZenSpXjttddw8uRJj0I3RNQ2cA0hERGAuro6fPXVV9i8eTOOHDmCL7/8MtBdolZOoVBcFZVemxJfJ8HpySefxJNPPhnobhBRgDBDSEQER5W/jIwMREdH4ze/+Q3+9Kc/BbpLRFcdvk6IiIIPA0IiIiIiIqI2ivsQEhERERERtVEMCImIiIiIiNooFpVp5ex2O86fP4+IiAgIghDo7hARERERXTFRFFFTU4PU1FQoFMxhNScGhK3c+fPnkZaWFuhuEBERERE1uTNnzqB9+/aB7kZQY0DYykVERAAAcnNzERsbG+DeUKBZLBasX78eY8eOhVqtDnR36CrAMUHeOCbIG8cEebsaxkR1dTXS0tLkz7rUfBgQtnLSNNGIiAhERkYGuDcUaBaLBaGhoYiMjOR/6gSAY4J8cUyQN44J8nY1jQkuiWp+nJBLRERERETURjEgJCIiIiIiaqMYEBIREREREbVRDAipxZ26UIMdOaWB7gYRERERUZvHgLCRtm3bhokTJyI1NRWCIGDNmjUe50VRxLx585CSkoKQkBCMHj0aJ0+evOj9vvvuu+jYsSN0Oh0yMzOxZ8+eZnoGV4/Rf92GB/61G0fOVgW6K0REREREbRoDwkaqq6tD37598e677/o9v3jxYrz11ltYunQpdu/ejbCwMIwbNw5Go7He+1y9ejXmzJmD+fPn48CBA+jbty/GjRuHCxcuNNfTCDiD2Sb/vPWX4H2eREREREStAQPCRho/fjxeffVV3HnnnT7nRFHEkiVL8NJLL+GOO+5Anz598NFHH+H8+fM+mUR3f/3rXzF9+nQ88sgjuPbaa7F06VKEhobigw8+aMZnElhnK/Tyz9nFtQHsCRERERERMSBsArm5uSgqKsLo0aPlY1FRUcjMzMTOnTv9XmM2m7F//36PaxQKBUaPHl3vNcHgbIVB/nl/Xnm97UpqTFi5uwBmq70lukVERERE1CZxY/omUFRUBABISkryOJ6UlCSf81ZaWgqbzeb3mhMnTtT7WCaTCSaTSb5dXV0NwLGBqMViuaz+t6T80hr55/NVRpwtq0FSpM6n3W8/OYAdp8uRda4CCyde25JdbNWkMdAaxgK1DI4J8sYxQd44Jsjb1TAmOB5bDgPCVmbRokVYuHChz/HNmzcjNDQ0AD26NNvyFXBPTH/1/Sa0C/Ntt+O0Y2iu3HMWmcq8lulcENmwYUOgu0BXGY4J8sYxQd44JshbIMeEXq+/eCNqEgwIm0BycjIAoLi4GCkpKfLx4uJi9OvXz+818fHxUCqVKC4u9jheXFws358/c+fOxZw5c+Tb1dXVSEtLw0033YS4uLgreBZXprTWhLgwDQRBaLDdd6sOAeddz7nf4GEY3DHGo43dLgI7XW9A48ePv+j9koPFYsGGDRswZswYqNXqQHeHrgIcE+SNY4K8cUyQt6thTEiz4Kj5MSBsAhkZGUhOTsbGjRvlALC6uhq7d+/GU0895fcajUaDgQMHYuPGjZg0aRIAwG63Y+PGjZg5c2a9j6XVaqHVan2Oq9XqgL1g/7f/LJ777BBu6JqA5Y8MbjB4K6/zTP8bbaJPv89VGjxum0UFwjUcqpcikOOBrk4cE+SNY4K8cUyQt0COCY7FlsOiMo1UW1uLgwcP4uDBgwAchWQOHjyIgoICCIKA2bNn49VXX8VXX32FI0eO4OGHH0Zqaqoc7AHAzTffjHfeeUe+PWfOHPzrX//Chx9+iOPHj+Opp55CXV0dHnnkkRZ+dldm6dYc2EVg6y8lyC6uabBttdEzIKwxWn3alNWaPG5X6s1X3kkiIiIiIvLBtEsj7du3DzfddJN8W5q2OXXqVCxfvhzPP/886urq8MQTT6CyshLXX3891q1bB53OVTAlJycHpaWl8u3JkyejpKQE8+bNQ1FREfr164d169b5FJq5mpXXmXHygmv7iN2ny9E9ObLe9rUmRwCYGKHFhRqT34Cw2uB5rFJvQfsYn2ZERERERHSFGBA20siRIyGKYr3nBUHAK6+8gldeeaXeNnl5eT7HZs6c2eAU0avd6RLPvQR/uUiGUAoIU6J0uFBjkm+7884iVjBDSERERETULDhllK7I6dI6j9s5JfVvNi+KImqNUkAYAgCoMfqWFK42eB6r1LPsMBERERFRc2BASFckzxkQdk+OAACcrzTW29ZoscNqd2RZU6IdU2lr/U0ZNXoHhMwQEhERERE1BwaEdEXyyhwB4fDO8QCAwiqDY9sIP2pMjkBPECBvRl/jb8qo1xrCaj9BIxERERERXTkGhHRF8kodm4ZmdoqFIAAWm4iyOv8ZPSkbGK5RIVLnKCXst6iMV4ZQb2ZASERERETUHBgQ0hW5UOPYIqJ9TAhiQjUAgLI6k9+2UgGZCJ0K4TpHPSO/U0adawi1KsfwrDPZmrbTREREREQEgAEhXQGbXUS5M/hLCNciLswZENb6zxBK2cBwnQoRWmdA6GfKqLw1RaQWAGAwMyAkIiIiImoODAjpspXXmWEXHWsCY8M0iA93BHCltf4zhHJAqFUhwpkh9Fdl1GBxBIBxYY7701sYEBIRERERNQcGhHTZSpzTRePCNFApFYgLbzhD6JoyqnZNGfWTIdQ7M4LxzvvT+2lDRERERERXjgEhXTYpEyhlBqXv9a4hdGYDw3UqRDRQVEaaIipnCDlllIiIiIioWTAgpMsmZQgTIhyBW2SII8jz3jZCIgV/EVoVwp1rCE1WO8xWu0c7o3OKaKyUIeSUUSIiIiKiZsGAkC6blCFMcGYGIxtYFwi4poeGuwWE7sclejlDyCmjRERERETNiQEhXTYpQxgvZQid00Dr20heKhYTqlFCqRDkbSUMXhlAuaiMlCHklFEiIiIiombBgJAuW7neUTxG2n+wocqhgGsqqFatdHx3BoQmr4DQ6F1llBvTExERERE1CwaEdNkq9Y7ALzbMkRmUCsXUt4bQ5FwrKAWCUmBotLjWEFpsdlhsovN+NT7niYiIiIio6TAgpMtW4cwQRl9mhlCndmYIra4Mofv00ShnkRqT1QZRFJuy60REREREBAaEdAUq6jynjEpVRv1tJQG4MoQ6KUOo8s0QGp3rBRWCa02iXYScNZTsyS3Hc58eQlmt/y0uiIiIiIjo4lQXb0LkX4XPlFFnhtBkhc0uQqkQPNqbnIFfYzKEIWoltGrX3ytMVhs0Ktft+/6xEwAQE6bBixN6NN2TIiIiIiJqQ5ghpMtitdlR7Zwa6j1lFPDdSgIAjM7Ar6EMoVRRNESjktcaercxuFUdLa1hhpCIiIiI6HIxIKTLUmWwQFrWF+2cKqpVKeUgrtrgu46wMRlCaZ2hTq2AILi2pnBv83NBhfxzmJZJbiIiIiKiy8WAkC6LNF00UqeCSukaRlKlUX/rCKUModYrQ2hyy/6ZnesMNXIbKSB0tckprZN/LneuYyQiIiIioksX9OmVgoIC5OfnQ6/XIyEhAT179oRWqw10t1q9SmkPQufWEJJInQqltSa/lUalwE/XQIZQKh6jcQaZOrUS1UarnDkEgFq3YLOURWWIiIiIiC5bUAaEeXl5eP/997Fq1SqcPXvWY8sCjUaDG264AU888QTuvvtuKBRMkl4OKUMorR+URDinj1b7yRD67EPoZw2h2eYI/OQModo3Q1jntj6xjBlCIiIiIqLLFnTR0NNPP42+ffsiNzcXr776Ko4dO4aqqiqYzWYUFRVh7dq1uP766zFv3jz06dMHe/fuDXSXWyVpjaC0V6AksoG9CE3y+sD6M4TSlFG1sv5ppe4Fa7jtBBERERHR5Qu6DGFYWBhOnz6NuLg4n3OJiYkYNWoURo0ahfnz52PdunU4c+YMBg8eHICetm5ShdFInecQcm1Of7kZQu8po47vRreg0T0grDRYYLXZPdYxEhERERFR4wRdQLho0aJGt73llluasSfBrcqZIYz0yhCGa/1nCG12EWabd0BYf4ZQ00DhGfcpo6LoCArjw7kulIiIiIjoUjGt0kQ6duwIQRB8vmbMmOG3/fLly33a6nS6Fu715as2OIKySJ1nQBiqcQSEere9AgFXoAe4poxK20+4ZwgtNs8po/6mlXrvcWjweiwiIiIiImqcoMsQAsBNN90EQRAabCMIAjZu3Nhkj7l3717YbK7AJCsrC2PGjMG9995b7zWRkZHIzs726FNrIU8ZDfEcQqEaR5DnHRC6B3SNyRA2tDWFT0BoYUBIRERERHQ5gjIg7NevX73nampqsHLlSphMTVuMJCEhweP2n//8Z3Tu3Bk33nhjvdcIgoDk5OQm7UdLkYrK+GYIHQGcd9ZOygKqFIK83k/KFLpXEHVlCB3BsRQYuq8hrGsgQ2i02PDAv3ZhcMdYzJ3Q43KeGhERERFRmxGUAeHf/vY3n2NWqxXvvvsu/vSnP6Fdu3b44x//2GyPbzab8fHHH2POnDkNZv1qa2uRnp4Ou92OAQMG4LXXXkPPnj2brV9NyZUh9AwIQ6Qpoxb/GUIpwHP/2X2PQZPXGkLpu9lj2wnvYNN1e9fpMhwoqMSBgkrMHn0NQpwBKhERERER+QrKgNDbihUrMG/ePBgMBixYsABPPPEEVKrme+pr1qxBZWUlpk2bVm+bbt264YMPPkCfPn1QVVWFN998E8OHD8fRo0fRvn37eq8zmUwe2c3q6moAgMVigcXiu9VDc6ly7kMYphY8HlfrjL/qjJ79qTU4+qxVK+TjaoWjoqjRbJOPGc2O7yqF4zk5E4Uwmq1ym1qT47tWpYDJaket0SyfM1tc2cO9uSUY1sm32mwwk34PLTkW6OrGMUHeOCbIG8cEebsaxgTHY8sRRPdd24PMunXr8MILLyA3NxfPPvss5syZg7CwsGZ/3HHjxkGj0eDrr79u9DUWiwU9evTAlClTGsxeLliwAAsXLvQ5vnLlSoSGhl5Wfy/HwgNKlJsEPNPLio4RruP7SwV8dFKJrpF2zOzpyuoV1AJ/OaJCtEbEwoGOjN6BUgEfnlSiS6Qds5xtvy5Q4IdzCtyYbMddGXasPq3AjmIFJqTZMK69CFEE5uxSwg4BsVoR5SYBj15jQ984xzDeWyLg41OOqPSW9naMT3P1gYiIiIhaB71ejwceeABVVVWIjIwMdHeCWlBmCPfs2YPf//732LVrF5588kn88MMPiI+Pb5HHzs/Pxw8//IDPP//8kq5Tq9Xo378/Tp061WC7uXPnYs6cOfLt6upqpKWl4aabbvK792JzefnnTQCsGDfqRnROcAXZ2uMX8NHJgwiJjMaECUPl4/vyK4AjexEdEYYJE66X23548iDCo2IwYUImAODQd9nAuXxc06UTJoy7Bvu+PYEdxQXo2KkrJozuAqPFBvsuRzGg9glRKD9bjWv79MOEvikAgJKd+cApR6Ge8MQ0TJjQOqbgNhWLxYINGzZgzJgxUKvVF7+Agh7HBHnjmCBvHBPk7WoYE9IsOGp+QRkQDh06FCEhIXjyySeRkZGBlStX+m339NNPN/ljL1u2DImJibj11lsv6TqbzYYjR45gwoQJDbbTarXQan333FOr1S32grXbRdQ4C7vERug8Hjci1NE3o8XucdwqOuZ+6tRK+XioTgMAMFlF+ZhzX3roNCqo1Wq58IxNdDzHKpMr4xcfrgNQDasd8vW1Ztd5g1cf2pKWHA/UOnBMkDeOCfLGMUHeAjkmOBZbTlAGhB06dIAgCFizZk29bQRBaPKA0G63Y9myZZg6darPGsWHH34Y7dq1w6JFiwAAr7zyCoYOHYouXbqgsrISb7zxBvLz8/H44483aZ+aQ63ZCmmisXeV0ZD6tp1wVhmV9h4E3KuMum074awyqnFWIpX2I5SOSwVktCqFq6KpW1GZKoPbukWvaqREREREROQpKAPCvLy8gDzuDz/8gIKCAjz66KM+5woKCqBQuCpsVlRUYPr06SgqKkJMTAwGDhyIHTt24Nprr23JLl8WacsJjUohB3WSeredcAZ9Oj9VRt33GDRbHZGmWuUZEErbUZjc9imUHtsjINS7AkK9mQEhEREREVFDgjIgDJSxY8eivho9W7Zs8bj9t7/9ze/2GK1BtcERaEWF+Kbyw6RtJxqRIdSq/WxM75UhlLadsDgDRff7CXHel9EtoPTMEHLDeiIiIiKihigu3qR1WbVqVaPbnjlzBj/99FMz9iY4yXsQ6nz/nhDiNo3TbncFx+6ZPYlO5RvQmZ3BobwPoU+G0DVlVKf23cfQPSD03sCeiIiIiIg8BV1A+P7776NHjx5YvHgxjh8/7nO+qqoKa9euxQMPPIABAwagrKwsAL1s3aQpo96b0gOuKaOA51ROKWjTXSRDaHFWlXGtIXQUozH5mTLqyhC6rq80cMooEREREVFjBd2U0a1bt+Krr77C22+/jblz5yIsLAxJSUnQ6XSoqKhAUVER4uPjMW3aNGRlZSEpKSnQXW51qo2OQMu7oAzgyvoBjmmjYVrHEGsoQ2ixibDZRSgVAszOdlKGUC1PGfUOCJXQ+VmvyKIyRERERESNF3QBIQDcfvvtuP3221FaWort27cjPz8fBoMB8fHx6N+/P/r37+9R4IUuTVUDGUKFQkCoRgm92eYRqLkyhG5FZdx+NlocwaO0hlCt9F9URgoYtWqFa8qp85goih4BodFih9Vmh0rJf2siIiIiIn+CMiCUxMfHY9KkSYHuRtCRp4z6WUMIQA4I9RZXhs49syfRuAVq3gGflCGUMorSVFL3NYQhXhlCo8UuXy+pM9sQFcKAkIiIiIjIH35SpksmTcUMrycglAK1OpNvhtB9yqhKqYDCsURQDuSk79LaQe99COUqoyqlnG2UgsQ6tzWDSucdcx0hEREREVH9GBDSJat1riGM0PoPCKWpnCa3Yi9ShtB730LvgE/KFGq89iE0+6whdBWVkTKEJrfsYrizb6w0SkRERERUPwaEdMlqnVm3sPoCQqn6p9U9IPTNEAKuwE/OENo8i89ImUKfbSfUSnlPQ6maqcktCykFhNyLkIiIiIiofgwI6ZJJWbf6A0Jpf0DXej5pqqd3hlAK/OQModWzqIy8Mb2fbSe0PnsUus6FaR2Po2eGkIiIiIioXm0iIDSbzcjOzobVyuCgKVx0yqif/QHryxDKVUStjqIxZq8po66N6Z1FZSyuoM8nu+hWuEaaTqo3M0NIRERERFSfoA4I9Xo9HnvsMYSGhqJnz54oKCgAAMyaNQt//vOfA9y71qv2ohlCKSB0ZQiln923mgDcpozaHIGb2StD6LuGUAoslW5bUkgVSN2yh851jFKASUREREREvoI6IJw7dy4OHTqELVu2QKfTycdHjx6N1atXB7BnrVtdY9cQ+skQum9cD7gygGbvDKF3QOg1LVTjliE0eQWLGpVCDjxNVmYIiYiIiIjqE9T7EK5ZswarV6/G0KFDIQiCfLxnz57IyckJYM9aN3nKaD3bTuicgZrBT5VR7wyhd8BntnoWldGo6ikqo1LUv2m9SuEWaDJDSERERERUn6DOEJaUlCAxMdHneF1dnUeASJdG2l/wYhlC920npGyhT4bQbR2gzS7C7kgUuorKKB3tpWIzJrepp1qV93RS1xpCV4aQASERERERUX2COiAcNGgQvv32W/m2FAT++9//xrBhwwLVrVbNZLXJ2bxwzUWqjLoFY/VlCDVuWT73bJ68D6GcIfReJ6j0yRC6tqRwrSE0WRgQEhERERHVJ6injL722msYP348jh07BqvVir///e84duwYduzYga1btwa6e61Sndu+ftLWDt78rSE0WlzFYNy5ZwjdC8D4FJWx2SGKoseUUelaq12E3S7KwZ9G6TZllEVliIiIiIjqFdQZwuuvvx4HDx6E1WpF7969sX79eiQmJmLnzp0YOHBgoLvXKkl7EOrUCqiU/oeP/6Iydvk6dx4BodU9IBSc313tLTbRo5Ko1AZwBH7ypvZqt6Iybn3YkVOK36zYjwvVxkY/XyIiIiKiYBbUGUIA6Ny5M/71r38FuhtBQ9pyIrye9YOA/20nXPsHemYIpaDObLPLUz81SoU8vVfjERDa3dYQKuVgUrre/TG0XhVIa01WPPCv3QCAbkmR+O3oro1/0kREREREQSqoM4Rr167F999/73P8+++/x3fffReAHrV+jQsInWsIndk5URRhdFvf504j7RfoliF0D/Tcf7bY7J5VRhVuAaHVdU6j9N2S4vDZSrltjdHSqOdKRERERBTsgjogfOGFF2Cz+e5DJ4oiXnjhhQD0qPW72Kb0gKuSqLTthMUmQnRWD60vQ2hxm/LpHgQqFQIUzpmhZpvdYx9ChULwuN69cI1cVMZ5rErvCgKrGRASEREREQEI8oDw5MmTuPbaa32Od+/eHadOnQpAj1q/usYEhGrPCp9Gt83hvdcQav2sIXRfG+i47WojTSvVyttS+F6vVSncpow6HrvK4AoCy+vMjXimRERERETBL6gDwqioKJw+fdrn+KlTpxAWFhaAHrV+UkAY0Zgpo85gzH3rB41XIRr3aqD+MoTubSw2Ud5+Qi1vS+EKCN23pNB47VHonhUsY0BIRERERAQgyAPCO+64A7Nnz0ZOTo587NSpU/jd736H22+/PYA9a71qjBfPEIZ4VRl1X/cnFYuRuG8rYZEzhP4rkbrvVajxzhC6rS/UqPxMGWWGkIiIiIjIR1AHhIsXL0ZYWBi6d++OjIwMZGRkoEePHoiLi8Obb74Z6O61StI+hA0FhFqvKqPSd2kqqTt/+xB6ZxH9TRn12afQI0Oo8Kky6hEQ1jIgJCIiIiICgnzbiaioKOzYsQMbNmzAoUOHEBISgj59+mDEiBGB7lqrVWd2ThnVNb7KqHuG0Jta6Sf759VOrXJtTeGaVip43Kf3HoWuQFNaQ2iV76/GZIXNLkKpEGCy2nDv0p1Iiw3Fuw8MaMRvgIiIiIgoeARthtBisUClUuHo0aMYO3YsnnvuOcycObPZgsEFCxZAEASPr+7duzd4zaefforu3btDp9Ohd+/eWLt2bbP0rSnJU0Y1jdmH0Ob83rgMoeUiGUKL1XdaqUeG0CIFi777ELpnCB3HHX3bfboch89W4dvDhfIxIiIiIqK2ImgDQrVajQ4dOvjddqK59OzZE4WFhfLX9u3b6227Y8cOTJkyBY899hh+/vlnTJo0CZMmTUJWVlaL9fdyuKqM+gZ3Eu+N6RvKEGr9FIVpTFEZqY37+kL3x5GmrZrrCQgNZkfbwiqDfKy4ylTvcyIiIiIiCkZBGxACwB/+8Ae8+OKLKC8vb5HHU6lUSE5Olr/i4+Prbfv3v/8dt9xyC5577jn06NEDf/zjHzFgwAC88847LdLXyyVXGW1oyqjKVejFZhc99gf0pvZXQbSeojJmm02eMurKEDqmjprct51QK+QgUnpsqd8So/P4L8W18rHzbsEhEREREVFbENRrCN955x2cOnUKqampSE9P99lq4sCBA036eCdPnkRqaip0Oh2GDRuGRYsWoUOHDn7b7ty5E3PmzPE4Nm7cOKxZs6ZJ+9TUai5hH0LAkR00OaeO6lT1Txl1D+h81hA6gzu92eZzTOMWfJrcKpBKwaeUNTSYPTPF0u2TF9wCwkoGhERERETUtgR1QDhp0qQWe6zMzEwsX74c3bp1Q2FhIRYuXIgbbrgBWVlZiIiI8GlfVFSEpKQkj2NJSUkoKipq8HFMJhNMJtfUxurqagCONZMWi6W+y5pMrXM/P50S9T6eEqL8c43ehDrnNRql4HONAo4gzmy1wmh2nFMJnvctxYfVetfzFuw2WCyASuHIEBpNFnnNokoQoZTu12KHxWKBweKZIaw1mGCxaHGh2igfO1te1yK/w+Yk9b+1Pw9qOhwT5I1jgrxxTJC3q2FMcDy2nKAOCOfPn99ijzV+/Hj55z59+iAzMxPp6en473//i8cee6zJHmfRokVYuHChz/HNmzcjNDS0yR6nPhcqlAAEHD6wF3Wn6m+nFJSwiQK+W/8DTlQKAJSoqij1KZxzrNRxrrC4BIfMFwAoUVJciLVrz8ltqsoVABTYe/AIAEeWceOG76EQgMoyx7n9Bw+hvFIBQMDP+/YgXA0AKtQYjFi7di1qDY5+CxAhQsDmbduRHwkUlzuOA8DuI78gve5E0/yiAmzDhg2B7gJdZTgmyBvHBHnjmCBvgRwTer0+YI/d1gR1QCjZv38/jh8/DsBR+KV///7N/pjR0dG45pprcOqU/6gpOTkZxcXFHseKi4uRnJzc4P3OnTvXY6ppdXU10tLScNNNNyEuLu7KO34RrxzeAsCMMSNvQPdk38yn5KWfN6HGaMXwG26EmFMGnD6BtNQUTJjQ16Od6lgxPjx5CBHRsejcNR7IP4WOHdIwYUJPuc2a8gM4UVWKjp27AXmnoBCA226dAAD4rvoQsiqK0f3anvipPA8wGjHi+uGIC9dg0aHtEAUlxo8fi9/udLyhxYZpUVZnRv/Bmbiucxz+cGATAEf2MCYxFRMm9GnKX1eLs1gs2LBhA8aMGQO1Wh3o7tBVgGOCvHFMkDeOCfJ2NYwJaRYcNb+gDggvXLiA+++/H1u2bEF0dDQAoLKyEjfddBNWrVqFhISEZnvs2tpa5OTk4KGHHvJ7ftiwYdi4cSNmz54tH9uwYQOGDRvW4P1qtVpotVqf42q1ukVesNI+hNFhugYfT6dWosZohVVUwGp3ZOBCNCqfa0K0jttWuwib6Gin0yg92unUjmFqsLqKzkjnpWqiNlGAyVmUJlSnQZjO8TsyWe2wC661i7FhGpTVmWG1C1CpVPLzAQCjVQya/whbajxQ68ExQd44JsgbxwR5C+SY4FhsOUFdZXTWrFmoqanB0aNHUV5ejvLycmRlZaG6uhpPP/10kz7Ws88+i61btyIvLw87duzAnXfeCaVSiSlTpgAAHn74YcydO1du/9vf/hbr1q3DX/7yF5w4cQILFizAvn37MHPmzCbtV1Oy2uzyVhINFZUBXJvTGyw2eW2fzk+VUY3StT2EvOm80rP4jKuojNV5XuF2vasojVS8RqtSysftIlDrVmE0JlQj98tktUN0LXeU75+IiIiIqK0I6gzhunXr8MMPP6BHjx7ysWuvvRbvvvsuxo4d26SPdfbsWUyZMgVlZWVISEjA9ddfj127dslZyIKCAigUrkBm+PDhWLlyJV566SW8+OKL6Nq1K9asWYNevXo1ab+aUp3JVamzoX0IAVdFUZMz8AIcgZo3adsIs81t03mV4NXG8XuTAjv3KqRqt30MzW4b26vd2kh7EGpUCoRqpT0SbR5VSwGgzsyN6YmIiIiobQnqgNBut/tNN6vVatjt9iZ9rFWrVjV4fsuWLT7H7r33Xtx7771N2o9LteynXBSU6zF5cBq6J0c22LbWLUPnL7hzF6JxBl5WV4bQ3z6EGj8BndZnH0JHgKh3BqRqPxlCq93usWm9FGgCQI3R0W+dSoEQtSsgNFg8A0C9iRlCIiIiImpbgnrK6KhRo/Db3/4W58+fl4+dO3cOzzzzDG6++eYA9uzq8MH2XCz8+hiW/ZSHiW9vx6EzlQ22r5P3IGw4GARcGUKjxd5ghtAjILR6bjovt3Heltb7uWcQ5Qyj1Q6bXZSPuU8rrXUGhFq1Ut4j0Wixw+A1RdQ7Y0hEREREFOyCOiB85513UF1djY4dO6Jz587o3LkzMjIyUF1djbfffjvQ3QuogjI9Xv32mHzbYhPxzx9PN3iNlGkL1108sSxlA41uawi1Kn9rCBXOx3eb8lnPxvRSQOoeMKr8bVqvUkAQBDlYlKeaKhVyQGiw2GAwe2aJ67iGkIiIiIjamKCeMpqWloYDBw7ghx9+wIkTjv3levTogdGjRwe4Z4H3331nYBeB67rE4aVbr8X4v/+IdVlFOF9pQGp0iN9r5Ayh5uLDxj0TJ2UIpWPu/GUIfQJClRQQOoI+9+yf2k9AKJ1XKxWw2GyoMTrWEGrVCrmwjWMNoXMqqVoBo8UuT0klIiIiImorgjIg/OCDD/Dggw9Cq9VCEASMGTMGY8aMCXS3rho2u4jP9p8FAEwZ0gE9UiIxtFMsdp0ux1eHzuPJGzv7vU4KCMMvUmEUcA8IbTBZ688QquUMoQiLzf+UUbXXlFH3gFHjzAK6VwhVKQS362xyhlCrUsprCA0WG/TOzGV8uBZnKwww2xxBqXdASkREREQUrILyk+/06dNRVVUl305NTUVeXl7gOnSV2XayBEXVRkSHqjHm2iQAwM3dHd/351fUe50UWDVmyqhO5b7tRCMyhDZXJtE7IJOCvsZMGRUEQOkMCDUqz6mmGpXCI3NpdF4TF+7a19HAdYRERERE1IYEZUAoum8uB6CmpqbJq4q2Zp8fOAcAmNSvnVzoZUB6NADg54IKn9+fpFYuKtP4DKHpIhlC9+BP72dKqHsbaVsI9wqiUnBoMLsqkAqC4HE/NXKG0HvKqOOaSJ1Kvk+9hesIiYiIiKjtCMqAkOpnt4v48WQJAOC2Piny8Z6pUVArBZTWmnGm3OD3WnnKaCPWELq2nXBtZt9QURnA/z6DgCvoc60xVLqdc2YPzf7WFzqLyhhdAaG/bSdCNUqEOp9THdcREhEREVEbEpQBoSAIcpbI3+227FhhNSr1FoRrVeibFi0f16mV6JkaBQA4UOB/2mitM1i6lCmjRreN6f1NGXWf/ilvK1HPGkKJxm+GULrW91ytW4ZQ6x4QmqWAUIUwZwCrZ6VRIiIiImpDgrKojCiKuOaaa+QgsLa2Fv3794dC4RlYlJeXB6J7AbX9VCkAYGinWJ9Aa0CHGBw8U4mDZyoxqX87n2trTY5qnY2ZMqptZFEZpUKAUiHAZhc91vq5855CqvZTZVTKEKrczkn348oQehWVcV6jUysR6nxOtdycnoiIiIjakKAMCJctWxboLly1fnIGhNd1ifc51y05HACQW1rn91ppOmV4Yzamd992ooGiMoAj4DPYbR77Bbpz34ge8A4IHecMfqeMeq4h9C4q4z5lVFpbKPWViIiIiKgtCMqAcOrUqYHuwlXJaLFhb54jK3q9n4AwLTYUAHCmXO/3ernKqFZ90cdyL94iZwjV/mcoa1QKj2qkmgYCQKm99zm9nymjUnBY3xpCozMgDFErPY4TEREREbUVQbmGkPz7uaASRosdiRFadEkM9znfwRkQnq0wwGb3rTQqBVZhjckQqlxTM11FZfxf57tGUOl1u/4po9Keg1J3PbKHzsDScw2hb6DqkTl0HqszWXGhxnjR50lERERE1JoxIGxDpGIxgzNi/RbZSYkKgUohwGyzo7jaNxiSir5cysb0JotdDrx09WQIvdcW+kwRrWdfQn/n3ANCKZB0X5soHbPYRI99D6Vg1WB2HLvrvR0Y8qeNDAqJiIiIKKgxIGxDDjg3nR/QIcbveaVCQPuYEABAgZ9po64po43ZdsI5ldNihcXmSN/VnyH0DAB99iFsIEPou96w/jWEWpVSnm5qstpd21goPfcntNjsyC6uAQBs+6W0wedJRERERNSaMSBsI0RRxM9nKgEAAzpE19tOWkfoNyA0XsLG9M7gr8pgcR1rYA2hu4tuO6HynTIqt1X4Zg+lwE+rUrjtaWhzHVe7rS202lBU5coKVrv1n4iIiIgo2AR1QPjKK69Ar/cNbAwGA1555ZUA9Chw8sr0KK8zQ6NSyPsN+tOhgcIydZeQIZS2najUuwKq+jKE3gGhzxRSZQNVRhsIJrV+Aknpvi02EWabe4bQVX30fKVBviavzH/FVXeiKGJdVhFOOrOKREREREStRVAHhAsXLkRtba3Pcb1ej4ULFwagR4Hzs3P9YO92UT4BmLsO9WQI7XZR3uuvURvTO7OBNUZX9U+lwnfdouNc/RnAi51XKy4+ZVSiVSnka802tymjKs8po4VuGcLTJa6A0G4X8fWh8yipMXnc789nKvHkx/sx5m/bkFfPlh1ERERERFejoA4IRVH0Wzzl0KFDiI2NDUCPAkcqKNM/LbrBdvUFhFJBGeDSispI6ssOAg2vEXRcW3/G0LsAjaahcyql/Fg2uyjvQ6j12J/QhnNuGUL3PRnf23IKsz75GbNX/+xxv4edU3EB4KccrjkkIiIiulL+Kt5T8wjKfQhjYmIgCAIEQcA111zjERTabDbU1tbiySefDGAPW97PBZUAgAHp/gvKSOrbi1DalF6pEHwCNH98A8L6r/HOCF7KmsJLOadVKTwyiHV+N6y3eUwZPV9lgN0uQqEQ8NamUwCAn06VedxvdrErC80MIREREdHlk5bivP71zxdvTE0iKAPCJUuWQBRFPProo1i4cCGiolxr5jQaDTp27Ihhw4YFsIcty2S1IbvIsb6t78UyhHGOgLC01ow6k1UuIONeYdRf1tVbiFdA6B0guvPOEPoUimkgYPSZMupegdR7baJa4fFYUpCrUSo91hC6TwkVRUBvsUGnUshTTAFHsZyoEDUAILfUFRDmlvquvSQiIiKihomiiG0nS/Hm99k4cq4KdhM/U7WUoAsIBwwYgI0bNyImJgYffvghHn30UYSH+27C3pb8UlQLq11EdKgaqVG6BttG6tSIDlWjUm/BmQo9uidHAri0LScA34qijc0QalQKn4Cz4aIynudUbm39bV/hfl81Rov8mO5rCKuNVo/raowWGLwCzxOF1cjsFAfAETxLzlbwzYuIiIjoUuzNK8cb32djT245ACBMo8SDQzvjD0sC26+2IugCwuPHj6Ourg4xMTHYtm0bDAZDmw8Ij56vAgD0So1qVHYvLSYUlfoqnCk3yAGhNL0yTFt/ps+dzmvNoLaBDGFD+wr6O+Z+W6Wo/5zPlFG1EoIgQKNUwGyzy0GuRqWQ+2uw2OTnKqk1WuE9jb2o2lV4przO7PdnIiIiIqrfzwUV+PvGk9iSXQLA8Zls6rB0PHljZ6jtJvwhwP1rK4IuIOzXrx8eeeQRXH/99RBFEW+88Ua9AeG8efNauHeBcfR8NQCgZ2pko9onRmgBwGPq5KVmCBUKV+AFXFqG0FtDRWYaKkjjU53UeVujcvRLCvLct50wWezQO6upSqqNVo/pogBQ4Qz8bHYRFXpXEFihN9dbzIiIiIiIgH155fj7xpP48aSjGJ9SIWDy4DTMGtUFKVEhAIDqalNDd0FNKOgCwuXLl2P+/Pn45ptvIAgCvvvuO6hUvk9TEIQ2ExBmOTOE1zYyIIwPdwSEpbWuF6IrQ9j4IaNVNy4gvFiGsMFtJ1T1Tyf1t4ZQPu72HqNRKRCicU4Ztdqgd1ZUVSoE2Owiak1W1HpNI61w7q/oCABdxy02EdVGq7y+kIiIiIgcdp0uw1sbT2JHjqNAn1Ih4K7+7TDjpi7oGB8W4N61XUEXEHbr1g2rVq0CACgUCmzcuBGJiYkB7lXg2OwiThQ6Cso0tCG9u/gIDQDPgPBSM4SAo5CMtA9hQ0VltA0EeIDvGkL3LSy8p4y6X6/xuU5Rz/25powaLTY5Q5gUocX5KiNqjBY5IyipdGYFpSmi0aFqWKx21JltKKs1MSAkIiIigmMf583ZF7B0aw725jm2QVMrBdwzsD1+M7KLXOGeAieo9yG02+0tFgwuWrQIgwcPRkREBBITEzFp0iRkZ2c3eM3y5cvl7TGkL52u4aIvlyq3tBYGiw2hGiUyGvmXF38ZwssLCF3Dq9FTRv1kCKV1f/7aewd37u289z6U+uBvmwtpjaPe7AoIEyMd/xY1RivKvALCcilD6DweE6pBbLgjkOY6QiIiImrrTFYb/rvvDMYu2YbHPtyHvXkV0CgVeGhoOrY8dxMW3dWHweBVIugyhF999RXGjx8PtVqNr776qsG2t99+e5M97tatWzFjxgwMHjwYVqsVL774IsaOHYtjx44hLKz+QCwyMtIjcGzqtWdZ5xzrB3ukREKpaNx9uwJCV2BzOVNG3beeCNE0VFTGbTN5PwGh1EZa2uceXAqCALVSgMXmmLfpnjHU+lQ6dfTBX5EaKXh1zwQmRTp+D7VGq3w8NUqH81VGOUMoZUAjdSpAEHCm3CAHj0aLDUVVRk6BICIiojaj2mjByt0FWPZTLoqd6wAjtCo8MLQDHhmegeSLVLynlhd0AeGkSZNQVFQkZ+nqIwgCbDZbvecv1bp16zxuL1++HImJidi/fz9GjBjRYD+Sk5ObrB/epAqjjS0oA9STITRe3pRRSWgDAaFG6TpXXyZRrVJAigi9M3wqhQIW57+l+5RR72mqrimjvhlCKXitcz6GILh+DzUmKyoNjoxgRkIYzlcZ5UIyNSbH8QidWu6XFCw+s/ogvssqwifTh2JY57h6nz8RERFRa3fqQi0+3JGH/x0461p+E6nFY9dn4P4hHRCp43Kaq1XQBYR2u93vzy2tqsoRiMXGxjbYrra2Funp6bDb7RgwYABee+019OzZs972JpMJJpMrUKuudmQALRYLLBaLT/usc45+dE8K93ven2idI7AprTHJ11Q79+wLUQuNvh/3NXxaZf3XKQVXVRZ1Pe3UbtlNJewebdRKAc54DUqI8jmV4LlXhCA6rvNeWyiINp+2oRoldM7gss5oRq3z+Uv7OJbXmmGxWFDhDJrDNK5KpeW1Jpw4X4nvsooAAMt+Oo1BHRofkF8J6bk39t+Igh/HBHnjmCBvHBPkrbFjwm4XsfVkKT7aVYDtp8rk410Tw/D49R1xW+8U+Q/mlzq+OB5bTtAFhI1x9uxZvPLKK/jnP//ZLPdvt9sxe/ZsXHfddejVq1e97bp164YPPvgAffr0QVVVFd58800MHz4cR48eRfv27f1es2jRIixcuNDn+ObNmxEa6jkPWxSBg/lKAAIqTh/C2uJDjep/nQUAVKg2WvHVN2uhUgA5+QoACuSdPIG1NccbdT+1lY5rAOB8QR7Wrj3tt92p8wIARzBVVVGOtWvX+rSxmh3PAwB++nErjmtd5+xW17lfThzH2qpjjvutcjwPyZaNG6BRArXVrvYCRKxftw51Vs+2SrsVZ/NzASiQfSoXF4wAoEBtcQEAJUprDFi7di32n3X0vaq0CAaFo83+rBPIP3lcfk57TxX7fU7NacOGDS36eHT145ggbxwT5I1jgrzVNyZqLcCeEgE/FSlQanJ9puoVI2JEioiukVUQCg/hh8LGffb0R6/XX/a1dGnaZEBYVlaG//u//2u2gHDGjBnIysrC9u3bG2w3bNgwDBs2TL49fPhw9OjRA//4xz/wxz/+0e81c+fOxZw5c+Tb1dXVSEtLw0033YS4OM9piWcrDDDs+hFqpYBpd97id48/f0RRxPyff4DFJmLwDaOQEqXDJ0V7gfIKDB/UDxP6pDTqfr6u+BknqhwbjfbucQ0m3NjJb7uK3QVYk38CAJCalIgJEwb4tPlr9nZUlDveGG4Zc7M8nRMAXju6FbXOOer9+vTGhMGOYPrQ2Sq8fWy33O72W8dDoRCwqngfTteUAwA0KiVuvXUc9GYr/rBvk9w2NjIMvXu0w/dnTyIxtT1qSuqAqiqMHNIH3509CrNdwM1jxuHIphzgTB6u7ZKBMK0S24pOIyG1g6PK6Olcx/MzC7h57C0NFtZpKhaLBRs2bMCYMWOgVnNqBnFMkC+OCfLGMUHe/I0JURSxL78Sn+w9g3VHi+X6DZE6Fe4d2A4PZqYhLabpisRIs+Co+bXJgLA5zZw5E9988w22bdtWb5avPmq1Gv3798epU6fqbaPVaqHVan2Oq9Vqnzfx7AuO1P01SREIC/G9piFxYVoUVRtRabShQ7wa1UbHXPCYcF2j/7MI0brahek09V6n07iOa9RKv+0UblNGQ3Vajzbuga5Oo5LPhYdoXG2UCmi1jttateeaRbVajQil50shTKtCuHOuu8kmwmhxTD9OiXYViDHaBXnNYVSoFhE6x31Um2zy70tyodaCTgnhfp9/c/A3Hqht45ggbxwT5I1jgryp1WrUmkV88fM5rNxTgFMXauVzvdpF4oEh6ZjUPxWhmqYPKTgWWw4DwiYiiiJmzZqFL774Alu2bEFGRsYl34fNZsORI0cwYcKEJunT5RSUkcRHaFBUbZQLy0hrCC9lfz2dW6DWYFEZ920n6smiuRdf9c60qd0qi7oXjNGp/Ber8dzCwtFGoRCgUSlgtjoCvzCNSq6MajDboLe4qqyGa1WoNVlRY7Si2llsJ0KnQnSo43dTbbDIRWckZysMLRoQEhEREV0um13EsQoB61YdwsYTJTDbHJ+PQjVK3N43FQ9kdkCf9tGB7SQ1GQaETWTGjBlYuXIlvvzyS0RERKCoyFFQJCoqCiEhIQCAhx9+GO3atcOiRYsAAK+88gqGDh2KLl26oLKyEm+88Qby8/Px+OOPN0mfjp53pNobuyG9O7nSaI0jsKlyVm2JvISA0H2Lioa2nbjYPoRSf06X1Plt4x4EegSE7plAt5/dH889UNS5BYShWiVCnH/tMphtMDgzgaEapRwQ1hqtrm0nQtRysFxlsOBchQEAkBKlQ2GVEUVVxnqfPxEREdHV4HRJLT7bfxb/238WxTVKAMUAHMmF+4d0wKR+qYhgtdCgE5QB4V133dXg+crKyiZ/zPfffx8AMHLkSI/jy5Ytw7Rp0wAABQUFULhlsyoqKjB9+nQUFRUhJiYGAwcOxI4dO3Dttdc2SZ+uKEPoDAhLak2w20V5Y/pLyRBKGTMADU4lcA/i6gsIkyJde9YovPZTVHnsY+hW2dQt2FO5XVPfJvc6tVLO+IVqlPJWFAaLDXUmV0AYoVOhqNqx5US1Qdp2QiX/bkpqTKhwblzfIyUShVVGn43tiYiIiK4GpbUmfHPoPL44eB6HzlTKx8NUIu4ZnI7Jg9Nx7WV8lqTWIygDwqiohjNiUVFRePjhh5v0MUVRvGibLVu2eNz+29/+hr/97W9N2g9JSY0JxdUmCIIjKLlU7nsR1hitkJ7epewhE+dW+CU2rP7rGjNlNDmy/jWQHhlClf8MoQjXv099GUnPfRNVckCoN1thsNjk4+HOtYKODKErIJQC4EJnNlCtFNApPgybAJTXubYKISIiIgokvdmK9UeLsebgOfx4shQ2u+NzklIhYETXeNzVPxXm3P24fUJ3ruVrA4IyIFy2bFmguxBwUnYwIz7MY+pmY8WHOwqwlNaa3fYgVDa6UingmU1s30DVKU09Uz7duWcIG7re/ef6qnrWF4CGuAWEYRolQjSOc1K2D3BNGQXgsYYwUqdGbJhn0JoYoZODYmYIiYiIKJBMVhu2nyzF14fOY/2xYnnzeADomxaNSf1ScVufVCREaGGxWLA2P4CdpRYVlAEhXdn6QcB9DaHJbf3gpQ0Xi3M9HgAkhNef4fNY06f2H8Td2b8dlvxwEkMyYn3OHS90lSW+1i0b6j21VKKud8qo6+cwrQohasfzLat1ZfdC1Eq5mmiN0YIKZ6AXE6ZBdIgaCgFw/pENiZFaxIU5AutyZ7viaiOmfrAH7WNC8ff7+11WsE5ERETUGGarHdtPleCbw4XYcKxYrn0AAOlxoZjUrx3u6JfKwndtHD+NBikpQ9jrMud8u08ZldbJXcr6QQAY1T0RkToVBqTH1BucAZ5ZvZQo/5nAuHAt9r002u8awxrn+kadWoGYMI3PeQBwn9Fb35RR98IzUSFquRCOFODp1AooFIKcISyqNsHqPBkTqoZCISA2TIPSWkfwlxihRaxXQPj1ofM4UVSDE0U1+GhnPp4a2dlvf4mIiIguhxQEfnu4COuPFXkEgYkRWkzonYLb+6Wif1o0BKH+z2fUdjAgDFJXnCGMkKaMumUIL7GqVEyYBrtfHH3RDdndM3btY0Lqbee+xs/dG/f0wT+2ncb7D/puaO9PQ0VlJFEhao8ppIBjKwoAcnWtMxV6AI6pqVLbuDCtHBCmRIUg1jn1tsx5bF9ehXx/B8+4fiYiIiK6XNVGC7Zkl2DDsWJsOXFB/mM54AoCb+2TgoEdGv4jPbVNDAiDULXRgvwyR7ByORVGAdcUzwq9BaXO7NalbDkhaWi7CYl7UNbQWsP63DsoDfcOSmuwjXvJn/rWELrvmxgd6hsQSs9FyhCeKXf8jmNCNfJf2GLdMpRpsaE+U0b35buCwMNnqxp+YkRERET1KK42YsOxYqw/VoydOaWw2FyfdqQgcELvFAy6yEwtIgaEQeiYMzvYLjqk3imUFxMTqoFGqYDZZkfOhVoAlz5ltLEsNtdaw3bR9WcIr4THlNF6MoTuwWtkiBo6jWdmM9R5XlpDKAWE7ttrxIW7ft/tY0LkANFgsaGkxoRSt/WIhVVGXKgxIjGi/oI5RERERABgt4vIOl+FTScuYPOJCzjk9YflzglhGNszGWOvTULf9tEMAqnRGBAGIWm66JXsGaNQCEiK0uJMuQEnihz3F6lrnuHSKSEM7aJDkBipbZEiKx5FbNy3nVC5AsLoEEdArFQIcilmaS9FKUMoVR+NCXUPAl0ZzrSYUIRrVXJgLRW/CdeqkBihxenSOpwqrmVASERERH5VGy348ZdSbM6+gC3ZJR5/WAaA/h2iMfbaZIy5NgldElkYhi4PA8IgdCUb0rtLiQpxBoQ1AJovQ6hVKbH52ZEem8c3tRC3bF9jqoxGhaohCAJC1ErUmlyb1QOuNYQS92miD2Z2wNKtOdCpFegQFwpBcBSaKao2yoF6cpQOHWJDcbq0DnllegztJOLFL47g54JKTB/RCfcMbN+Ez5yIiIhaC5tdRNa5Kmw/VYptv5Rgf36FXMAOcGyLdUPXBNzUPQEjuyU2uC0XUWMxIAxCR89dWUEZiVTxs1IvbTvRfBuTXsr+hpcjyS0LV98aQvd1hlLwq/MTEHpvv+E+ZTQtNhRrn74BNrsoZxKlgFDKECZHOgJCAMgvr8Ohs5VYtfcMAGDJD7/g7gHtWPWLiIiojThbocePJ0ux/WQpfsoplT93STonhOGmbokY1T0RgzrGNvtnJmp7GBAGGaPFhlMljjV/vdpdeYbQXXMGhM1l3m3X4r0tp7Dort7ysfq2nTBZXGsZw5zBn3tmMcQ5ZTQ6xHNdpvuUUcB3qq60rlDK3CZF6tAxzhkQluqxJbtEbnu2woD8Mj06xoc19ikSERFRK1JYZcCe3HLsOl2OXafLkFta53E+QqvCsM5xuKFrPG68JhEd4i694B7RpWBAGGSyi2pgs4uIDdMg+QqnEXjvCXip205cDR69PgOPXNfRI+OmUbr97BYcmqw2+Wepfaja9RKRgkT3jKC/296kKaU5JY43/OQoLdLjHAFfXlkdiqqNHu1/PFnCgJCIiChInCnXY3duOXafLsPu3HIUOIvSSZQKAf3SonFD13jc0DUefdtHQ+Vn32Wi5sKAMMgcK5Smi0Ze8bRD74CwudYQNjfv34NHURm3QjImqx3edG6VR6UqpN6VW70zhN7iwrQet5MjdUh3/rXvl+Ia+fikfqlYc/A8jhfVgIiIiFofURSRV6bH7tNl2JNbjt255ThXafBooxAcy3oyM2KR2SkOmZ1iW+Uf3Sl4MCAMMtnOYKJ7csQV35fvlNHgGC4apSvI88wQ+gaEIW6FZqQ1hGEaJdRKQd7vJyas4Tdx960oAMeU0fS4MISolTBYHFnJuDANbuiagDUHzyPPbeqI1WbHj6dKMSAtBlEXyUQSERFRyzKYbTh6vgoHz1Ti5zOV2Jtbjgs1npVAVQoBvdtHITMjDpkZsRjYMYYBIF1VguMTPsmkLSK6JV/Z+kEASIkOjgyhN7XblNHkKFf27va+qdh04oJHMC1tNeH+syAIiA7VoMT5hp96kb0TY70yiilRIVAqBPRIicCBgkoAQJ/2UfI0USkgNFvteOj/dmN3bjkGpcfg0yeHBazYjCiK+Gz/WRw8U4nnb+keNGOBiIiosWx2ETkltThYUImDZytxsKAS2cU18vZUEo1Sgb5pzgCwUywGdIhpkW21iC4XR2cQEUVRzhB2S7ryDGGs2+b0QOssKuOPe1ZQqvYJAHf0S0W7mBB0cwsI3TerD3X72T0sS49teL2fd0CY5AxCuyVHygFhv7QYdHIGhOerjDCYbfjxZAl255YDAPblV2Dn6TIM7xzfiGfY9N7dfApvrv8FACAIwKuTel/kCiIiotatuNqInwsqcfBMJQ6dqcSRc1Vy5XF3CRFa9EuLRr+0aAzoEIP+HaKhUyv93CPR1YkBYRApqTWhQm+BQgC6Jl355qQKhYDkKB0KyvUQBCBcExzDReGWZUtz20heEAQM7hjr0TZU7T8grDK4SkK7B43+xLtNGVUpBMQ71xQO7hiDT/YUAAAeyOyAmDANokLUqDJYkF9eh12nyz3uZ+XuAgzvHA+7XcQ3RwqRHKnDkAzP/jYHURTxn135Hv147PpOyGDhGyIiCgJWmx2nS+twvLAax85X41hhNY4XVqO01uzTNkStRO/2UeifFo2+ziAwJUrH7aKoVQuOT/gEwLV+sGNcWJP9ZUoKCCN1aiiaceP4luQ+sSMhQltvOwAeUzxC3AJif+sN6xPrVlQmMUIr/x5v75sKg8WGEV0T5H50jA/DoTOVyC2pw+7cMgDAtOEdsXxHHrb9UgKLzY7f/+8wPj9wDiqFgM+eGo5+adGN7svlOHq+GsXVJoRqlOjVLgp7csux/mgRfn1j52Z9XCIioqZktNiQV1aHnAt1OHWhFjkltTh1oRanSmph9vP/ukIArkmKkLN/fdOi0TUxnBVAKegwIAwi8nTRJigoI0l1VhoNloIyANC3fRSmDktHl6SIi/5Fz2PK6GUG2e5TRhPdtgJRKRV4MDPdo23HuFAcOlOJY4XVcsXYJ2/sjC8PnkOF3oJ/bjuNzw+cAwBY7SLmfZmFr2Zef1n9aqxNJy4AAK7vEo/hneOwJ7cc206WMCAEYLHZ8YcvjiC7uBZPjuiE8b1TAt0lIqI2TW+24ky5AWfK9Sgo1+NMhR4FZXqcKqnFmXI9vJb7ycI0SnRPicS1KZHokRKJHikR6JYc4VFLgChYcZQHESkgvKYJ1g9Kkp2VRoOpiIggCFh4R69GtfWYMqp1/fzuAwPw3GeH8Pf7+1/0PiJ1rpfZ1OHpDbQE2sc4ft+bTlyAKDq2qEiO0uGm7on4/MA5vPF9NgBgzLVJ+OF4MQ6frUJRlRHJzsBdFEWcqQVMFhvU6qb5N9ub55i6OuKaBAzvHOc4lluBOpO1zS+Sn/v5EXy2/ywA4KkVB7Dy8UwM7xKYdZ5ERMFIFEWYrHbUGK0orzOjrM6E8jozyuvMKK0xoajaiKJqE4qrjCiqNnos6fAnQqdCl8RwdEkIR2fn965J4UiLCQ2amVBEl6ptf5oLMtKedk2x5YQk1VlptK2WR/YsKuN6udzaJwXjeyU36j8PQRDwz4cGorjGhEn92jXYVlrTePS8IzvYJdGxFvTR6zLkzCAAvDihB0pqTDh4phKbsy9gypAOqDFa8Ov/7MeOHBXWlu7Bx48P9Sloc6lEUcQxZ1/6tI9CRnwY2seE4GyFAXvzyjGyWyJsdhFbf7kAux0YfW2Sx/XfHi7Eit35KKwyYsnkfujbzNNbW1JBmV4OBiN0KtQYrfjzuhP4csZ1HpnnXafL8Kdvj+PkhRpMHd4RL9zSnWtNiCjoGS02VBssqHJ+1ZqsqDPZUGeyOn+2os7suC0fM7vauI7ZfKp4XkykToUOcaFIiwlFh9hQtI8NReeEMHRJDEdCuJbvwUReGBAGCbtdxMkLtQCArk2YIby5RxL+t/8s7huU1mT32Zp4bjvhOWX0Uv6SOLZncqPatXcrcgMAnRMchVt6tYvCpH6p+PpwIf56X19kxIdhVPdEHDxTia3ZJZgypAP+b3suduQ4snnHCmvw5Mf78cn0ofhkTwHe35KDfh2iMXd8d5/HaMiFGhPK6sxQKgRc45xiO7RTHD7bfxZ788oxtFMc7v/nLhw8UwkA+NfDgzDGGRTuyyvHjJUH5Pt68uP9+GbW9YgLb3jdZmuxep+jINCIaxLw1/v64sbFm3H4bJVHNdjiaiOe/Hg/KvWOv1j/Y+tp2GwiXrrt2oD1m4joclltdpTUmlBYZURxlRGFzqxckfN7RZ1ZDgAvZa19YwgCEB2iRmyYBnFhWsf3cA2SnDNppBk1SZG6oJrVRNQSGBAGifPVBujNNmiUCnSMa/wH/otpFx2CL5t5jdrVLLSebSeaS1qs556GUoYQAN68ty/mTewpZ/0ynRVGD52thN0u4n8HHNmq0e3s2FGixp7ccnR+ca18/blKA3JL6vD1rOuhbGQwK2UHOye4ChUNyYjFZ/vPYk9uOf6774wcDALAvC+zMKxzHMI0Snl669hrk3DqQi1Ol9bhhc+P4F8PD7qUX8lVyWqz49N9jt/3/YPTEB+uxe39UvHJnjP46uB5OSB8eU0WKvUW9EyNxH2D0jD/q6P4v59yceeAduiZGhXIp0BELcRgtqFCb4bebIPRYoNSISBErUR0qBpRIeqrMltVZ7LidEmdXHQlp8TxlVeql7eiagyF4NiyKipEjXCtCmFaFcI0SoRpVa7bWhXCtUqEatyPKRGuVbkdc5xv7P9dRHRpGBAGiVMXHJuZd2b1qyaldduzsCUWlqdEeQaEnRNcAaFKqfCYAtqrXRQUAlBYZcTarEKcKTcgXKvCuHZG3DykO+Z+cRQAoFYKuHtAe3xzuBDHCqvx6b4zuH9IBwDA0fNVmP/lUZyrNGBopzhMG94RCRFaHD5biYQInVzYpkdKpPy4UiC6L78COSWOcffihO74z658nCk34H/7z6JHSiR255ZDo1Rgwe09UWWw4La3t2PDsWLsyS2/6HYZWeeq8NcNv+BshR4d48Lw9M1d0avd1RNA/ZRThgs1JsSGaTC6hyMjenvfdvhkzxmsPVKIhXf0RGGlEeuPFUMQgL/e1w/dkiOwP78CXx06j9fWHseKx4fK93e2Qo9//5iL/LI63DmgPW7tneL3g4/e7PiQlhChRUK4tk2udzFb7fhkTwHWHDyHnAu1iA7VoGN8GO4Z2B7jeyVDzfc/CqALNUbsz6vAnrxyHDtfjfwyPYqqjfW2D9MokRodgnYxIWgfE4KOcWHyurbU6JBmDYBEUURprRmnLtTil6IqbMxV4NMP9+N0SR3OV9XfZ5VC8MnKpTgzc3FhGjkAjApVI1yjapPvU0StDQPCIJHjDAi7NcH+g+Ti/ofblsgQalQKtIsOwblKAwDPQMxbmNaxMP6X4lq8s+kUAGBMjwRolGcwaUA7dEuJwvdHizC+Vwr6pUWjS2I4Xv32OP69PReTB6chv0yPX/17Nyqc0xm/+PkcvvjZtU5RIUCe3tkz1dWPDrGhSIsNwZlyA8rrzEiI0OLhYR2hUijwyjfH8L8DZ9E10TFt+c7+7ZAaHYLU6BDcNygNn+wpwKLvjmPVE0Px4y+lyDpfBbVSgQczOyA61BHsfn7gLJ799JBcCe6X4lr8cLwYT97YGc+MueaiH/gLyvTYnH0BVQYLokLUyOwUi26NqCh7KdZlFQIAxvdKhsb5R4PMjFgkRWpRXG3CjlNl2HnasW3IjdckyJV/nxvXDeuyivDTqTLsPl2GzE5x+LmgAg/8azcMFhsAYHN2CdYeLsR7Dw7w+CC1OfsCnv/sMEpqTAAcWdu3pvRvU5nGvXnleOF/h+U/RABAtdGKgnI9tv1SgrTYELx+V58mKexjstrwc0EliquNEAQBAoDU6BD0ahcJrYobTpNLTkkt1mUV4busQmSdq/bbRq10ZAVDNErY7IDB7Fw/Z7bh5IVaecmHO41KgU7xYeicEI7OCY5AsV10CJIidUiM1F50HIqiiGqDFWV1jimeZyv0OFthwNkKg3PrhVpUG903WVcAKJNvxYVp0DkxHJ0TwtEl0dmHFghUiajlMSAMEjkljv9MrmnCgjLkyT1b2Jx+c1NnbDx+ATNu6oyYixSF6dM+Gr8U1+KEs8Ls4I6xQPEZAMCADjEY0CFGbjt5cBreXJ+NUxdqcfBMJf69PRcVzumMT9/cFd8dKcS3RwphFwGbXYRdhBx8uAemgiDgNyO7YO7nRwAA02/IgE6txB39UvHa2uM4fLYKh89WAQDuG+xaezp7dFd88fNZ/FxQicGv/uDxQeTjXflYdFdvXKg24YXPD8MuArf0TMb9Q9LwvwPn8PWh83hvSw5+OlWKyYM7IDFCC6VSQLtox1/VFYKA/fkVWLo1Bz+eLPX5PSVEaHF9l3gM6xSHhEgtInUqhGvVCNMqYbWJqDVZkVcm7UtVh9zSWtjsjj8CxIRqkBLlWpvSv0M01h8tBgCM7+XaZkKhEDDm2iR8vKsA32UVYuNxx3Ydv3LbWiQtNhT3DGqPlbsL8O6WHHRKCMdTHx+AwWJD/w7RGNYpDv/enot1R4vwzuZTePrmrgCAf27LwWtrTwAAwrUq6M1W5JTU4c73duDVO3p5/J4lothwEQaLzY6DZypR6vw37pkahbTYkKty+hoAfLrvDF784ggsNhHx4RrMvKkLhnWOR7XRgp9OleJjZ4b6gX/vxsPD0vHC+O6XnNU3Wmz44udzWHukEHvzymG0+E6N06gU6Ns+Ctd3ScDYnknonnz5f2yw2OzILqrB6dI6FJTV4VylAbUmx7RCURQRrlUhQqdGQoQWabEhSIsJRfuYUI/9TC+VzS7iQo0JBbXAhmMXUGG0olJvQbXBAoPFBovNDrNVhEYlQKdWIkStdH3XKBGpUyFCp0KkTo0InRqRIY4+6lQKKBWC/Luw2x2VIc1WO0xWG0xWO/RmG2qMFtQYrag2WlBttKLa4Lpd47xttNhgtYuw2uyw2ETY7CIsdjusNhEiRKgUCqgUApQKASqlIN+WflYqBKiVzvMKBZKjdHggs4PHjIsrIYoiThTV4LusIqzLKsQvxa5gThCAbkkRGNwxFv07RCMjPgwd48L8vpcbLTacrzTgXKUB55yBWm6pY5rm6dI6mK12nCiqkd/fvYWolQjXOaZUKgRAIQiwiyKMFjsMzoIu1osUY1EIjveljLhQKGouYHRmL1yTHIXOCeEX/f+HiIKHIF7sUwNdknfffRdvvPEGioqK0LdvX7z99tsYMmRIve0//fRTvPzyy8jLy0PXrl3x+uuvY8KECY1+vOrqakRFReHm177FqSoR/354kE+lR7p8PxwrxuMf7QMA5P351gD3xtfHu/Lx0pos+fb6316H43u2YsKECX63nXhm9UF88fM5DOsUh125ZRBFYN3sG9A92RHwWW12KBUC9GYbRizejLI6MwBg30ujEe9WDMZqs2PyP3ehymDBlzOuk7efeOKjfVh/zBEsdUoIw8Y5N3p8WP7hWDGe++wQKvQWhKiVuK1PCvblVyC31JXxAYD7BrXHn+/qI3/oXXukEC/877DXX7NdBAGQ3skUApCZEYeO8WE4W6Gv94P9lYoOVWPvH0Z7ZCy3/lKCqR/skW/HhWmw+8WbPaZxnynXY+SbW2Czi+iUEIbTJXXonBCGNTOuQ4ROjf/uO4PnPzsMQQA+mDoYIkQ89uE+iCIwdVg65k7oAaPFhjn/PSTvEfnUyM54MLMDckrq8MH2XBw8U4lakxWROhXu6p+KlLocTL3bMSYuVBvxj22n8cXP51Du/PeVtI8JwR39UnFHv3bomhje6EBHb7bi0JkqHCusxplyPWqMVqiVAuLCNUiPDUN6XCjS48IuOZCx20XsOl2G990C/Vt7p+C1u3r7FI2oNVnx2trjWLnbUewnPS4Uf7m3LwZ1bHh6MgBU6S34eHc+lv2Uh9Jak3w8IUKLrs51vFa7iFMXav3+zsZcm4QxPZLQNy263q1YLDY78krrnH8wqcShs47fl7/NsC9Go1KgvXOaYVpsKOLDtYjQqhCuU0EpCLDY7TCYbY6y/LUmlNWaUVpnRkm1EcU1pkuu2NhYggColQqIogiL7er7aDG6RyKmDc/A0E6xl7y0os5kxb78Cvx0qhTrjxYhr0wvn1MpBAzvEo/xvZIx5tokj/fKy2WzizhXYZDX7jm+6lBYZUBxtemSxk2YRonkKB3ax4SifUwI2jsrb3ZOdASrOrUSFosFa9eurff/Dmp7roYxIX3GraqqQmRk/TOm6MoxIGxCq1evxsMPP4ylS5ciMzMTS5Yswaeffors7GwkJib6tN+xYwdGjBiBRYsW4bbbbsPKlSvx+uuv48CBA+jVq3H75Ekvlk6/+xQ2VQh+fP4mpMU2XVGZts5kteGu93agV2oUXr+nT6C746PKYEHfhevl27+8MgbfffddvW/gu06X4f5/7pJvT+idjPceHOj3vp//7BD+6yyc0thg+Ey5Hm9tPIlfimswc1RXueKou9JaE9ZlFWFU90SkRoegzmTFm+uz8cmeAlhsIp4Z3RVPjeziMyWpsMqAT3YXYF++Yw9Es03EuQq9HCRGhagxsW8Kfj2is8drwGS1Yb/zg9zPBZVy+fMaoxW1Ris0KgVCNUq0iwmR96XqnBAOjUoBvcmK0jqzvL9VQZkee5z7Mk4elOYzJkxWGwb+8QfUmhx9enhYOl7xs+fln749hn/9mAvAkfFbM+M6jwJCf/jiCFbsLkCoRgmz1Q6rXcSDmR3wpzt7y23sdhFLNp7EWxtPNurfZnjnWGhUSuzMKZOr/8WFadApIQwmqx0nCms8ikWEapRIiwmFxW6H0WyD3mKDzSYiKlSNuDANYsI0UAqCI7tVrm9UkKFTK5AWE4pQrUrO8CgFR2ZH+vc2Wx3ZjQvVJlyoMcqBhVIh4DcjO+OZ0dc0GFRu+6UEv//fYRRWGSEIwGPXZWDWqK6ICvV9PZy6UIsVu/Oxeu8Z6M2OKbvtokPwq6HpGNU9EdckeQbFoijidGkd9uSWY+PxC/jxZIlHJUVBADrFhyElKgSRIY7AsFJvQUmNCXlldX6DpAidCt2TI9AhNgxpsSGObJtaAYUgoNaZOSuqMuJshQFnKvQorDJecUCnEIAItYj0xCgkRoQgxlncJFSrgkYpQKlQwGKzw2ixwWCxwWhx/my2ocbkyuRJGb7GZKG0KiV0agUiQ9RuGUbfTGOkToUQjRIqhULO8qmVrgwgIMBmF2G12x3fbaKcTbTandlEm/Oc8+efTpXiB2fGHnC8V/RpH4XECB2UCkCpUDi+C44Mp9Fik597ncmGPGf21v3TkkalwIiuCRjfKxmjeyT5HV/NRZoK6siyWqA322B3zuoQBMhTU8O1KsSGaeSCYA25Gj7809XlahgTDAhbDgPCJpSZmYnBgwfjnXfeAQDY7XakpaVh1qxZeOGFF3zaT548GXV1dfjmm2/kY0OHDkW/fv2wdOnSRj2m9GJJm/1fpCTEYNfcm6/aKV/UPN7dfApvfJ+NO/u3w+K7ejb4Bi6KIsb//Ud5CpJ7dtDb8cJqPLP6IB69PqNFth2p0ltQZ7YiNTrk4o3drzNYYLHZERemaZGxn11Ugx9PluCege3ldY/uPtt/Fi9+fgQWux1f/OY69POz96Ioiljyw0l8tv8sFt7e0yerb7baMfmfO/FzQSUAR6XWdx4YIK9XdPf5gbNYvC4blQYztCol7hrQDvcMbI/4cC2yzlXhox152HayBCJcv5sBHaIxc1QXjOiaIGdKDGYbNp4oxpqfz2PbLyWXVEkQAJIjdeibFoWOcWGIDtXAarPjgjMQKih3rF26nEBGp1bgvkFpmH5Dp0b/savKYMEfvzkm7xMZolbizgHt0CMlEuFaJX4prsWe3HLsz6+Qr+meHIEnb+yMW/ukNLowjd5sxY8nS7H+aDF+OlXaYPEQqR/XpkaiT/so9G0fjT7tHb+vS8maWm12FFYZcaZCj7PljiCxQm9GrdGxZ5tddGSstGol4sI0iA/XIC5ci7gwDRIitEiJCkGUVsD679c1yQc90TlF0WS1weyc4qkUBGhUCmidX1dDobOcklp8sD0Xa48UyuumL1W76BAM6xyHG69JwE3dExFeTza4NboaPvzT1eVqGBMMCFsOA8ImYjabERoais8++wyTJk2Sj0+dOhWVlZX48ssvfa7p0KED5syZg9mzZ8vH5s+fjzVr1uDQoUN+H8dkMsFkck1pqq6uRlpaGtJm/xd3D+2CxXc1LrNIwUMURfyUU47e7SIRqgI2bNiAMWPG1PsG/tWhQvzusyO4vU8K/nJvb79t6MqcqdCjvM6Cvu0vv+BLWZ0Zn+w5g2GdYjEwPebiF9TDYrHgk683oC72GkSGaNC3fTR6pja87s1is+NMuQHnqgzQKB0ZVJ1aCZVCQKXegnK9GeV1FljtdnSMC0Wn+DAkReoa7ofNjvPOTJfRYoPdDjnLYxMBm90OUXRkXnQqJeIjNEiK0CIhQnvZlUM3ZZfgrxtOIrvYt2AH4Mhc3dQtAQ8OScP1XeKu+A8KpbUmHC+qQXmdY00e4Ci5HxumdmQOI3VXRcVFi8Vy0feJYGW12XGssAbHi2pQZbDA7jb+bHZAhAidypFh00qzB6JD0Ck+NGj2UPWnLY8J8u9qGBPV1dWIj49nQNgCGBA2kfPnz6Ndu3bYsWMHhg0bJh9//vnnsXXrVuzevdvnGo1Ggw8//BBTpkyRj7333ntYuHAhiouL/T7OggULsHDhQp/jabP/i6k9tRiUwH9OurhzdUBSCNBCdXKIAkYUgZPVAg6WCaixAHorkKAD0sNF9IgWER28n/GJiFo1vV6PBx54gAFhCwie+Q5txNy5czFnzhz5tpQhvKNPEp69b3CL7JVHV6+r4S96dHXhmCBvHBPkjWOCvF0NY6K62v82LtT0GD00kfj4eCiVSp/MXnFxMZKTk/1ek5ycfEntAUCr1UKr9f2T9oLbeyIq7NLWXlHwUqvV/E+dPHBMkDeOCfLGMUHeAjkmOBZbDieMNRGNRoOBAwdi48aN8jG73Y6NGzd6TCF1N2zYMI/2gGP9V33tiYiIiIiImhIzhE1ozpw5mDp1KgYNGoQhQ4ZgyZIlqKurwyOPPAIAePjhh9GuXTssWrQIAPDb3/4WN954I/7yl7/g1ltvxapVq7Bv3z7885//DOTTICIiIiKiNoIBYROaPHkySkpKMG/ePBQVFaFfv35Yt24dkpIcJeULCgqgULiSssOHD8fKlSvx0ksv4cUXX0TXrl2xZs2aRu9BSEREREREdCUYEDaxmTNnYubMmX7PbdmyxefYvffei3vvvbeZe0VEREREROSLAWErJ+0aUlNTw8W3BIvFAr1ej+rqao4HAsAxQb44JsgbxwR5uxrGhFRllDvkNT8GhK1cWVkZACAjIyPAPSEiIiIialo1NTWIiooKdDeCGgPCVi42NhaAY30iXywk7Ut55swZbuJKADgmyBfHBHnjmCBvV8OYEEURNTU1SE1NDcjjtyUMCFs5qUhNVFQU38RJFhkZyfFAHjgmyBvHBHnjmCBvgR4TTHa0DO5DSERERERE1EYxICQiIiIiImqjGBC2clqtFvPnz4dWqw10V+gqwPFA3jgmyBvHBHnjmCBvHBNtiyCylisREREREVGbxAwhERERERFRG8WAkIiIiIiIqI1iQEhERERERNRGMSAkIiIiIiJqoxgQtmLvvvsuOnbsCJ1Oh8zMTOzZsyfQXaIAWbBgAQRB8Pjq3r17oLtFLWjbtm2YOHEiUlNTIQgC1qxZ43FeFEXMmzcPKSkpCAkJwejRo3Hy5MnAdJZaxMXGxLRp03zeN2655ZbAdJaa3aJFizB48GBEREQgMTERkyZNQnZ2tkcbo9GIGTNmIC4uDuHh4bj77rtRXFwcoB5Tc2vMmBg5cqTP+8STTz4ZoB5Tc2FA2EqtXr0ac+bMwfz583HgwAH07dsX48aNw4ULFwLdNQqQnj17orCwUP7avn17oLtELaiurg59+/bFu+++6/f84sWL8dZbb2Hp0qXYvXs3wsLCMG7cOBiNxhbuKbWUi40JALjllls83jc++eSTFuwhtaStW7dixowZ2LVrFzZs2ACLxYKxY8eirq5ObvPMM8/g66+/xqeffoqtW7fi/PnzuOuuuwLYa2pOjRkTADB9+nSP94nFixcHqMfUXLjtRCuVmZmJwYMH45133gEA2O12pKWlYdasWXjhhRcC3DtqaQsWLMCaNWtw8ODBQHeFrgKCIOCLL77ApEmTADiyg6mpqfjd736HZ599FgBQVVWFpKQkLF++HPfff38Ae0stwXtMAI4MYWVlpU/mkNqGkpISJCYmYuvWrRgxYgSqqqqQkJCAlStX4p577gEAnDhxAj169MDOnTsxdOjQAPeYmpv3mAAcGcJ+/fphyZIlge0cNStmCFshs9mM/fv3Y/To0fIxhUKB0aNHY+fOnQHsGQXSyZMnkZqaik6dOuHBBx9EQUFBoLtEV4nc3FwUFRV5vGdERUUhMzOT7xlt3JYtW5CYmIhu3brhqaeeQllZWaC7RC2kqqoKABAbGwsA2L9/PywWi8f7RPfu3dGhQwe+T7QR3mNCsmLFCsTHx6NXr16YO3cu9Hp9ILpHzUgV6A7QpSstLYXNZkNSUpLH8aSkJJw4cSJAvaJAyszMxPLly9GtWzcUFhZi4cKFuOGGG5CVlYWIiIhAd48CrKioCAD8vmdI56jtueWWW3DXXXchIyMDOTk5ePHFFzF+/Hjs3LkTSqUy0N2jZmS32zF79mxcd9116NWrFwDH+4RGo0F0dLRHW75PtA3+xgQAPPDAA0hPT0dqaioOHz6M3//+98jOzsbnn38ewN5SU2NASBQExo8fL//cp08fZGZmIj09Hf/973/x2GOPBbBnRHS1cp8q3Lt3b/Tp0wedO3fGli1bcPPNNwewZ9TcZsyYgaysLK41J1l9Y+KJJ56Qf+7duzdSUlJw8803IycnB507d27pblIz4ZTRVig+Ph5KpdKn8ldxcTGSk5MD1Cu6mkRHR+Oaa67BqVOnAt0VugpI7wt8z6CGdOrUCfHx8XzfCHIzZ87EN998g82bN6N9+/by8eTkZJjNZlRWVnq05/tE8KtvTPiTmZkJAHyfCDIMCFshjUaDgQMHYuPGjfIxu92OjRs3YtiwYQHsGV0tamtrkZOTg5SUlEB3ha4CGRkZSE5O9njPqK6uxu7du/meQbKzZ8+irKyM7xtBShRFzJw5E1988QU2bdqEjIwMj/MDBw6EWq32eJ/Izs5GQUEB3yeC1MXGhD9S8Tq+TwQXThltpebMmYOpU6di0KBBGDJkCJYsWYK6ujo88sgjge4aBcCzzz6LiRMnIj09HefPn8f8+fOhVCoxZcqUQHeNWkhtba3HX2xzc3Nx8OBBxMbGokOHDpg9ezZeffVVdO3aFRkZGXj55ZeRmprqUXWSgktDYyI2NhYLFy7E3XffjeTkZOTk5OD5559Hly5dMG7cuAD2mprLjBkzsHLlSnz55ZeIiIiQ1wVGRUUhJCQEUVFReOyxxzBnzhzExsYiMjISs2bNwrBhw1hhNEhdbEzk5ORg5cqVmDBhAuLi4nD48GE888wzGDFiBPr06RPg3lOTEqnVevvtt8UOHTqIGo1GHDJkiLhr165Ad4kCZPLkyWJKSoqo0WjEdu3aiZMnTxZPnToV6G5RC9q8ebMIwOdr6tSpoiiKot1uF19++WUxKSlJ1Gq14s033yxmZ2cHttPUrBoaE3q9Xhw7dqyYkJAgqtVqMT09XZw+fbpYVFQU6G5TM/E3FgCIy5Ytk9sYDAbxN7/5jRgTEyOGhoaKd955p1hYWBi4TlOzutiYKCgoEEeMGCHGxsaKWq1W7NKli/jcc8+JVVVVge04NTnuQ0hERERERNRGcQ0hERERERFRG8WAkIiIiIiIqI1iQEhERERERNRGMSAkIiIiIiJqoxgQEhERERERtVEMCImIiIiIiNooBoRERERERERtFANCIiIiIiKiNooBIRERBbVp06Zh0qRJAXv8hx56CK+99lqj2t5///34y1/+0sw9IiIichFEURQD3QkiIqLLIQhCg+fnz5+PZ555BqIoIjo6umU65ebQoUMYNWoU8vPzER4eftH2WVlZGDFiBHJzcxEVFdUCPSQioraOASEREbVaRUVF8s+rV6/GvHnzkJ2dLR8LDw9vVCDWXB5//HGoVCosXbq00dcMHjwY06ZNw4wZM5qxZ0RERA6cMkpERK1WcnKy/BUVFQVBEDyOhYeH+0wZHTlyJGbNmoXZs2cjJiYGSUlJ+Ne//oW6ujo88sgjiIiIQJcuXfDdd995PFZWVhbGjx+P8PBwJCUl4aGHHkJpaWm9fbPZbPjss88wceJEj+PvvfceunbtCp1Oh6SkJNxzzz0e5ydOnIhVq1Zd+S+HiIioERgQEhFRm/Phhx8iPj4ee/bswaxZs/DUU0/h3nvvxfDhw3HgwAGMHTsWDz30EPR6PQCgsrISo0aNQv/+/bFv3z6sW7cOxcXFuO++++p9jMOHD6OqqgqDBg2Sj+3btw9PP/00XnnlFWRnZ2PdunUYMWKEx3VDhgzBnj17YDKZmufJExERuWFASEREbU7fvn3x0ksvoWvXrpg7dy50Oh3i4+Mxffp0dO3aFfPmzUNZWRkOHz4MAHjnnXfQv39/vPbaa+jevTv69++PDz74AJs3b8Yvv/zi9zHy8/OhVCqRmJgoHysoKEBYWBhuu+02pKeno3///nj66ac9rktNTYXZbPaYDktERNRcGBASEVGb06dPH/lnpVKJuLg49O7dWz6WlJQEALhw4QIAR3GYzZs3y2sSw8PD0b17dwBATk6O38cwGAzQarUehW/GjBmD9PR0dOrUCQ899BBWrFghZyElISEhAOBznIiIqDkwICQiojZHrVZ73BYEweOYFMTZ7XYAQG1tLSZOnIiDBw96fJ08edJnyqckPj4eer0eZrNZPhYREYEDBw7gk08+QUpKCubNm4e+ffuisrJSblNeXg4ASEhIaJLnSkRE1BAGhERERBcxYMAAHD16FB07dkSXLl08vsLCwvxe069fPwDAsWPHPI6rVCqMHj0aixcvxuHDh5GXl4dNmzbJ57OystC+fXvEx8c32/MhIiKSMCAkIiK6iBkzZqC8vBxTpkzB3r17kZOTg++//x6PPPIIbDab32sSEhIwYMAAbN++XT72zTff4K233sLBgweRn5+Pjz76CHa7Hd26dZPb/Pjjjxg7dmyzPyciIiKAASEREdFFpaam4qeffoLNZsPYsWPRu3dvzJ49G9HR0VAo6v+v9PHHH8eKFSvk29HR0fj8888xatQo9OjRA0uXLsUnn3yCnj17AgCMRiPWrFmD6dOnN/tzIiIiArgxPRERUbMxGAzo1q0bVq9ejWHDhl20/fvvv48vvvgC69evb4HeERERMUNIRETUbEJCQvDRRx81uIG9O7VajbfffruZe0VEROTCDCEREREREVEbxQwhERERERFRG8WAkIiIiIiIqI1iQEhERERERNRGMSAkIiIiIiJqoxgQEhERERERtVEMCImIiIiIiNooBoRERERERERtFANCIiIiIiKiNooBIRERERERURvFgJCIiIiIiKiNYkBIRERERETURjEgJCIiIiIiaqMYEBIREREREbVRDAiJiIiIiIjaKAaEREREREREbRQDQiIKWgsWLIAgCIHuRpPIy8uDIAhYvnx5oLtCTWTx4sXo3r077HZ7oLtyWYJtTI4cORIjR44MdDeuOmVlZQgLC8PatWsD3RUiaiYMCInosrz33nsQBAGZmZmB7gpdIumDvPSlVqsRHx+P4cOH48UXX0RBQUGgu+iXFOD7+1q6dGmgu3dJqqur8frrr+P3v/89FArf/4orKyuh0+kgCAKOHz8egB7SlRg5cmS9Y/XEiROB7t4liYuLw+OPP46XX3450F0homaiCnQHiKh1WrFiBTp27Ig9e/bg1KlT6NKlS6C7FNTS09NhMBigVqub7D6nTJmCCRMmwG63o6KiAnv37sWSJUvw97//Hf/3f/+H+++/v8keqym9//77CA8P9zjW2v4w8cEHH8BqtWLKlCl+z3/66acQBAHJyclYsWIFXn311RbuYduzfv36Jr2/9u3bY9GiRT7HU1NTm/RxWsKTTz6Jt956C5s2bcKoUaMC3R0iamIMCInokuXm5mLHjh34/PPP8etf/xorVqzA/Pnzm+z+rVYr7HY7NBpNk91naycIAnQ6XZPe54ABA/CrX/3K41h+fj7Gjh2LqVOnokePHujbt2+919fV1SEsLKxJ+9QY99xzD+Lj45v8flvy+Sxbtgy33357vf+mH3/8MSZMmID09HSsXLmyyQNCvV6P0NDQJr3P1q6p32+ioqJ8Xl8NCdTrqTF69OiBXr16Yfny5QwIiYIQp4wS0SVbsWIFYmJicOutt+Kee+7BihUr/LarrKzE7NmzkZaWBq1Wiy5duuD111/3WDMlTV/8f/buO6yp640D+DcJkDCDbBBEQMW9LVIVt7i1bm1VrFVbV9VOOxwd2trautraqW3F8dOqta1Vce89cA9EEBGQvSHj/P6IpIbgBoLk+3keHpNzT+597+Uk5uWce86XX36JBQsWICAgAHK5HBcuXAAA7Ny5E23atIGtrS0cHR3Rp0+fEofQ7d+/Hy1atIBCoUBAQAC+//57ozpt27a9b4ITGBiI0NBQo5h++OEHfUwtWrTAsWPHDF4XGRmJsLAw+Pv7Q6FQwMPDAy+//DJSUlIM6hUNd7xy5QpeeuklKJVKuLq64sMPP4QQAjdv3kSfPn3g4OAADw8PzJ8/3+D197tf69KlSxg0aBBcXV1hbW2NwMBAvP/++yWe46Pw9fXF8uXLUVhYiHnz5unLly9fDolEgj179mD8+PFwc3ODt7c3AF0SOX78eAQGBsLa2hrOzs4YOHAgbty4YbT/yMhItG3bFtbW1vD29sYnn3yCZcuWQSKRlFj/SaxduxbNmjWDtbU1XFxc8NJLL+HWrVsGdcLCwmBnZ4eoqCh0794d9vb2ePHFFwEAWq0WCxcuRIMGDaBQKODq6oquXbvi+PHjBvtYsWKF/jhOTk4YMmQIbt68+dD4oqOjERkZiU6dOpW4PTY2Fvv27cOQIUMwZMgQ/R9gSvIoMbRr1w7169fHiRMnEBISAhsbG7z33nsAgKSkJIwePRru7u5QKBRo1KgRfv31V6PjpKenIywsDEqlEo6Ojhg5ciTS09MN6hT9Hk+dOmX0+jlz5kAmk+l/D0UxXbhwAe3bt4eNjQ2qVq1q0OYAoLCwEDNmzECzZs2gVCpha2uLNm3aYNeuXQb17n3PfvPNN/D394eNjQ26dOmCmzdvQgiBjz/+GN7e3rC2tkafPn2QmppqdJ2K30OYn5+PWbNmoVatWlAoFPD09ES/fv0QFRVV4u/jUT2o/e3btw8DBw5EtWrVIJfL4ePjg6lTpyIvL6/EfcTGxqJnz56ws7ND1apV8c033wAAzp49iw4dOsDW1lb/h4XiHuUzukjnzp3x119/QQjxVOdORBUPewiJ6LGFh4ejX79+sLKywtChQ/Hdd9/h2LFjaNGihb5Obm4u2rZti1u3bmHcuHGoVq0aDh48iOnTp+P27dtYsGCBwT6XLVuG/Px8jB07FnK5HE5OTti+fTu6desGf39/zJo1C3l5eVi8eDFatWqFkydPonr16gB0X3y6dOkCV1dXzJo1C2q1GjNnzoS7u7vBMYYPH44xY8bg3LlzqF+/vr782LFjuHLlCj744AOD+itXrkRWVhbGjRsHiUSCefPmoV+/frh+/bp+6GZERASuX7+OUaNGwcPDA+fPn8cPP/yA8+fP4/Dhw0aT2gwePBh16tTBZ599hn/++QeffPIJnJyc8P3336NDhw74/PPPER4ejjfffBMtWrRASEjIfX8PkZGRaNOmDSwtLTF27FhUr14dUVFR+Ouvv/Dpp58+8u+zuODgYAQEBCAiIsJo2/jx4+Hq6ooZM2YgJydHf/0OHjyIIUOGwNvbGzdu3MB3332Hdu3a4cKFC/qeqFu3bqF9+/aQSCSYPn06bG1t8dNPP0Eulz9WfMW/yMtkMlSpUgWALnEdNWoUWrRogblz5yIxMRELFy7EgQMHcOrUKTg6Oupfp1arERoaitatW+PLL7/Uxzl69GgsX74c3bp1wyuvvAK1Wo19+/bh8OHDaN68OQDg008/xYcffohBgwbhlVdewZ07d7B48WKEhIQYHae4ouSuadOmJW5ftWoVbG1t0bNnT1hbWyMgIADh4eF4/vnnDeo9TgwpKSno1q0bhgwZgpdeegnu7u7Iy8tDu3btcO3aNUycOBF+fn5Yu3YtwsLCkJ6ejtdffx0AIIRAnz59sH//frz66quoU6cONmzYgJEjRxrEM2DAAEyYMAHh4eFo0qSJwbbw8HC0a9cOVatW1ZelpaWha9eu6NevHwYNGoR169bhnXfeQYMGDdCtWzcAunstf/rpJwwdOhRjxoxBVlYWfv75Z4SGhuLo0aNo3Lix0XEKCwsxadIkpKamYt68eRg0aBA6dOiA3bt345133sG1a9ewePFivPnmm/jll1/u+3vSaDTo2bMnduzYgSFDhuD1119HVlYWIiIicO7cOQQEBNz3tUWvT05ONihTKBT64c73a39r165Fbm4uXnvtNTg7O+Po0aNYvHgx4uLisHbtWqNjdOvWDSEhIZg3bx7Cw8MxceJE2Nra4v3338eLL76Ifv36YenSpRgxYgSCg4Ph5+cH4PE/o5s1a4avv/4a58+fN/j8JKJKQBARPYbjx48LACIiIkIIIYRWqxXe3t7i9ddfN6j38ccfC1tbW3HlyhWD8nfffVfIZDIRGxsrhBAiOjpaABAODg4iKSnJoG7jxo2Fm5ubSElJ0ZedOXNGSKVSMWLECH1Z3759hUKhEDExMfqyCxcuCJlMJu79mEtPTxcKhUK88847BseZPHmysLW1FdnZ2QYxOTs7i9TUVH29P//8UwAQf/31l74sNzfX6BqtWrVKABB79+7Vl82cOVMAEGPHjtWXqdVq4e3tLSQSifjss8/05WlpacLa2lqMHDlSX1YU07Jly/RlISEhwt7e3uC8hdD9Th6kaF9ffPHFfev06dNHABAZGRlCCCGWLVsmAIjWrVsLtVptULeka3Do0CEBQPz222/6skmTJgmJRCJOnTqlL0tJSRFOTk4CgIiOjn5g3EXXsPiPr6+vEEKIwsJC4ebmJurXry/y8vL0r/v7778FADFjxgx92ciRIwUA8e677xocY+fOnQKAmDx5stHxi67rjRs3hEwmE59++qnB9rNnzwoLCwuj8uI++OADAUBkZWWVuL1BgwbixRdf1D9/7733hIuLi1CpVPqyx4mhbdu2AoBYunSpQd0FCxYIAGLFihX6ssLCQhEcHCzs7OxEZmamEEKIjRs3CgBi3rx5+npqtVq0adPGqE0OHTpUeHl5CY1Goy87efKkUb2imO5tHwUFBcLDw0P079/f4DgFBQUGcaelpQl3d3fx8ssv68uK2rSrq6tIT0/Xl0+fPl0AEI0aNTK4fkOHDhVWVlYiPz/fIKa2bdvqn//yyy8CgPjqq69EcQ97jxWdX/Gfovf0/dqfECW/n+bOnSskEonBe71oH3PmzDG4NtbW1kIikYjVq1fryy9duiQAiJkzZ+rLHvUzusjBgwcFALFmzZoHnjsRPXs4ZJSIHkt4eDjc3d3Rvn17ALp72wYPHozVq1dDo9Ho661duxZt2rRBlSpVkJycrP/p1KkTNBoN9u7da7Df/v37w9XVVf/89u3bOH36NMLCwuDk5KQvb9iwITp37qyfAl2j0WDr1q3o27cvqlWrpq9Xp04d/RDQIkqlEn369MGqVav0w540Gg3WrFmDvn37Gt2/M3jwYH3PEwC0adMGAHD9+nV9mbW1tf5xfn4+kpOT0bJlSwDAyZMnja7fK6+8on8sk8nQvHlzCCEwevRofbmjoyMCAwMNjlPcnTt3sHfvXrz88ssG5w2gVJbaKOrFyMrKMigfM2YMZDKZQdm910ClUiElJQU1atSAo6OjwTXYsmULgoODDXp1nJyc9EPlHtUff/yBiIgI/U/RkOXjx48jKSkJ48ePN7g3r0ePHqhduzb++ecfo3299tprRvuWSCQl3hNbdF3Xr18PrVaLQYMGGbRtDw8P1KxZ02g4Y3EpKSmwsLAwmhgH0PX6nj171mCymaFDhyI5ORlbt27Vlz1uDHK5HKNGjTIo27x5Mzw8PAyOZWlpicmTJyM7Oxt79uzR17OwsDC4VjKZDJMmTTKKf8SIEYiPjzc4fnh4OKytrdG/f3+DunZ2dgb32FlZWeG5554zaPcymUx/b59Wq0VqairUajWaN29e4vtr4MCBUCqV+udFkw299NJLsLCwMCgvLCw0Gkp8rz/++AMuLi4lnuejvMeqV69u0E4jIiLw9ttvG9Qp3v4Aw/dTTk4OkpOT8fzzz0MIUeJw3Hs/U4o+O2xtbTFo0CB9eWBgIBwdHQ2u7eN+Rhd9Fhbv9SSiZx+HjBLRI9NoNFi9ejXat2+P6OhofXlQUBDmz5+PHTt2oEuXLgCAq1evIjIy0iDJu1dSUpLB86JhTEViYmIA6L7IFFenTh1s3boVOTk5yMrKQl5eHmrWrGlULzAw0GjtrBEjRmDNmjXYt28fQkJCsH37diQmJmL48OFGry+eaBV9IUpLS9OXpaamYvbs2Vi9erXROWVkZDx0n0qlEgqFwmiSFKVSaXQf4r2KvtiV1dCt7OxsAIC9vb1BefHfEwDk5eVh7ty5WLZsGW7dumVwj9G91yAmJgbBwcFGr3/cGWpDQkJKnFTmQW2mdu3a2L9/v0GZhYWF/j7IIlFRUfDy8jL4I0RxV69ehRCixDYH4Klmgl2xYgVsbW3h7++Pa9euAdANM6xevTrCw8PRo0ePJ4qhatWqRpOmxMTEoGbNmkbLXtSpU0e/vehfT09PowS2pOvcuXNneHp6Ijw8HB07doRWq8WqVavQp08fo7bk7e1tlFhVqVIFkZGRBmW//vor5s+fj0uXLkGlUunLS2qLJb2/AMDHx6fE8nvfy8VFRUUhMDDQIJF8HLa2tve9TxQouf0BuntIZ8yYgU2bNhnFV/wzpege13splcoSr61SqTTY3+N+Rhe9ryvL2q5E9B8mhET0yHbu3Inbt29j9erVWL16tdH28PBwfUKo1WrRuXNno7+IF6lVq5bB83v/Kl6WQkND4e7ujhUrViAkJAQrVqyAh4dHiV/civeEFbk34Rk0aBAOHjyIt956C40bN4adnR20Wi26du1a4sQMJe3zUY5T3s6dOwc3Nzc4ODgYlJf0e5o0aRKWLVuGKVOmIDg4GEqlEhKJBEOGDKnQi67L5fIS1wB8GK1WC4lEgn///bfE311JPX/3cnZ2hlqtRlZWlkGSJITAqlWrkJOTg7p16xq9LikpCdnZ2fo29jgxlNf7SyaTYdiwYfjxxx/x7bff4sCBA4iPjy9xts1HafcrVqxAWFgY+vbti7feegtubm6QyWSYO3duiRO73G+fFfE9VlL702g06Ny5M1JTU/HOO++gdu3asLW1xa1btxAWFmb0fnqa833cz+iiZLIsZvglItNiQkhEjyw8PBxubm76WezutX79emzYsAFLly7VT4SRnZ39wL+QP4ivry8A4PLly0bbLl26BBcXF9ja2kKhUMDa2hpXr141qlfSa4u+sC5fvhyff/45Nm7cWOIwyEeRlpaGHTt2YPbs2ZgxY4a+vKRYSpu/vz8AXeJW2g4dOoSoqKhHnjJ/3bp1GDlypMHMqPn5+UazUPr6+up7ve5VUtmTuLfNFJ8a//Lly/rtDxIQEICtW7ciNTX1vr2EAQEBEELAz8/P6Evzo6hduzYA3WyjDRs21Jfv2bMHcXFx+Oijj/S9dEXS0tIwduxYbNy4ES+99NJTxwDorldkZCS0Wq1BYlK0cHrR9fL19cWOHTv0yWiRkt5fgK4Xfv78+fjrr7/w77//wtXV1Wj49qNat24d/P39sX79eoOeqdJc5uZ+AgICcOTIEahUqlJd//NBzp49iytXruDXX3/FiBEj9OUlTfD0tB73M7poVEjxtklEzz7eQ0hEjyQvLw/r169Hz549MWDAAKOfiRMnIisrC5s2bQKg6zk7dOiQwX1PRdLT06FWqx94PE9PTzRu3Bi//vqrQWJx7tw5bNu2Dd27dwegS/BCQ0OxceNGxMbG6utdvHixxGMDutlG09LSMG7cOGRnZz/WWmH3Kkoii/cyFJ+dryy4uroiJCQEv/zyi8F5lxTP44iJiUFYWBisrKzw1ltvPdJrZDKZ0TEXL15scE8poOudPXToEE6fPq0vS01Nve+yJY+refPmcHNzw9KlS1FQUKAv//fff3Hx4kX9cMsH6d+/P4QQmD17ttG2onPs168fZDIZZs+ebXTeQogHDvUFoB82W9IyFra2tnjrrbeM3l9jxoxBzZo19dfqaWMAgO7duyMhIQFr1qzRl6nVaixevBh2dnZo27atvp5arcZ3332nr6fRaLB48eIS99uwYUM0bNgQP/30E/744w8MGTLkiYddlvQeO3LkCA4dOvRE+3sc/fv3R3JyMpYsWWK0rax6Fks6XyEEFi5cWOrHetzP6BMnTkCpVKJevXqlHgsRmRZ7CInokWzatAlZWVno3bt3idtbtmwJV1dXhIeHY/DgwXjrrbewadMm9OzZE2FhYWjWrBlycnJw9uxZrFu3Djdu3Hjo0KMvvvgC3bp1Q3BwMEaPHq1fdkKpVGLWrFn6erNnz8aWLVvQpk0bjB8/Xv+ltl69ekb3IwFAkyZNUL9+faxduxZ16tS57/T/D+Pg4KCf7l2lUqFq1arYtm2bwf2VZWnRokVo3bo1mjZtirFjx8LPzw83btzAP//8Y5B03c/JkyexYsUKaLVapKen49ixY/pJVX7//XeD3qsH6dmzJ37//XcolUrUrVsXhw4dwvbt2+Hs7GxQ7+2338aKFSvQuXNnTJo0Sb/sRLVq1ZCamvrU9yZZWlri888/x6hRo9C2bVsMHTpUv+xE9erVMXXq1Ifuo3379hg+fDgWLVqEq1ev6of+7tu3D+3bt8fEiRMREBCATz75BNOnT8eNGzfQt29f2NvbIzo6Ghs2bMDYsWPx5ptv3vcY/v7+qF+/PrZv346XX34ZAFBQUIA//vgDnTt3vu9i9b1798bChQuRlJT01DEAwNixY/H9998jLCwMJ06cQPXq1bFu3TocOHAACxYs0A9n7dWrF1q1aoV3330XN27cQN26dbF+/foS75EtMmLECP3xn/QPLoCuba1fvx4vvPACevTogejoaCxduhR169bV3+daVkaMGIHffvsN06ZNw9GjR9GmTRvk5ORg+/btGD9+PPr06VPqx6xduzYCAgLw5ptv4tatW3BwcMAff/zxwHsdn9TjfkZHRESgV69evIeQqDIqn8lMiehZ16tXL6FQKEROTs5964SFhQlLS0uRnJwshBAiKytLTJ8+XdSoUUNYWVkJFxcX8fzzz4svv/xSFBYWCiEevgTC9u3bRatWrYS1tbVwcHAQvXr1EhcuXDCqt2fPHtGsWTNhZWUl/P39xdKlS/XLFJRk3rx5RlO2F3lQTCg2dXtcXJx44YUXhKOjo1AqlWLgwIEiPj7eqF5RLHfu3DHY38iRI4Wtra3Rcdq2bSvq1atnFNO9U/cLIcS5c+f0x1coFCIwMFB8+OGHJZ5z8X0V/VhYWAgnJycRFBQkpk+fbrSMhRD/LTtx7Ngxo21paWli1KhRwsXFRdjZ2YnQ0FBx6dIl4evra7B0hhBCnDp1SrRp00bI5XLh7e0t5s6dKxYtWiQAiISEhAfGfb9rWNyaNWtEkyZNhFwuF05OTuLFF18UcXFxBnXud92F0C118MUXX4jatWsLKysr4erqKrp16yZOnDhhUO+PP/4QrVu3Fra2tsLW1lbUrl1bTJgwQVy+fPmB8QkhxFdffSXs7Oz0Swz88ccfAoD4+eef7/ua3bt3CwBi4cKFjxVD8bZ0r8TERP3vzsrKSjRo0MCojQmhWx5k+PDhwsHBQSiVSjF8+HBx6tSpEtukEELcvn1byGQyUatWrRKPe7+YRo4cqV9GRAjd8g5z5swRvr6+Qi6XiyZNmoi///7bqN793rO7du0SAMTatWsNyktqz8WXnRBCtwTE+++/L/z8/ISlpaXw8PAQAwYMEFFRUSWe18PO797zvF/7u3DhgujUqZOws7MTLi4uYsyYMeLMmTNG1/pRPzuK+Pr6ih49ehiUPcpntBBCXLx4UQAQ27dvf+B5E9GzSSKECe+oJiIykYULF2Lq1Km4ceOG0cyEVL6mTJmC77//HtnZ2U90L+ezKCMjA/7+/pg3b57BkiOVRXJyMjw9PTFjxgx8+OGHpg6HntKUKVOwd+9enDhxgj2ERJUQ7yEkIrMjhMDPP/+Mtm3bMhksZ3l5eQbPU1JS8Pvvv6N169ZmkwwCuiUA3n77bXzxxRcVeibWJ7V8+XJoNJoSl3OhZ0tKSgp++uknfPLJJ0wGiSop9hASkdnIycnBpk2bsGvXLvz444/4888/73tPJJWNxo0bo127dqhTpw4SExPx888/Iz4+Hjt27EBISIipw6OntHPnTly4cAEffvgh2rdvj/Xr15s6JCIieggmhERkNm7cuAE/Pz84Ojpi/Pjx+PTTT00dktl57733sG7dOsTFxUEikaBp06aYOXPmEy9PQhVLu3btcPDgQbRq1QorVqxA1apVTR0SERE9BBNCIiIiIiIiM8V7CImIiIiIiMwUE0IiIiIiIiIzxYSQiIiIiIjITFmYOgB6OlqtFvHx8bC3t+d00ERERERUKQghkJWVBS8vL0il7MMqS0wIn3Hx8fHw8fExdRhERERERKXu5s2b8Pb2NnUYlRoTwmecvb09ACA6OhpOTk4mjoZMTaVSYdu2bejSpQssLS1NHQ5VAGwTVBzbBBXHNkHFVYQ2kZmZCR8fH/13XSo7TAifcUXDRO3t7eHg4GDiaMjUVCoVbGxs4ODgwP/UCQDbBBljm6Di2CaouIrUJnhLVNnjgFwiIiIiIiIzxYSQiIiIiIjITDEhJCIiIiIiMlO8h5DoPk7GpiH8cCwi49JhK7dAbQ97dGvgidY1XCCTcjw7ERERET37mBASlWDpnijM23IJWvFf2emb6Vh97CaqOlpjYocaGNjMGxYydrITERER0bOLCSFRMX+evoXP/r0EAOjdyAsvNK2K3AINjkSn4M/T8biVnofp689ixeEYLBjcGDXdOR0yERERET2bmBAS3SM5uwAfbjwHAJjQPgBvhdbWb+vR0BPvda+D8COxWLTjKs7HZ6LH4v34sGddDG/pa6qQiYiIiIieGMe7Ed1j4faryMxXo56XA6Z1DjTarrCUYXRrP0RMDUHbWq4oVGvx4cZzmLXpPDT3ji8lIiIiInoGMCF8QnPnzkWLFi1gb28PNzc39O3bF5cvXzaok5+fjwkTJsDZ2Rl2dnbo378/EhMTDerExsaiR48esLGxgZubG9566y2o1eryPBW6KyEjH2uO3QQAfNCj7gMnjnFzUGD5qBZ4p6uuB3H5wRsYH34CKo22XGIlIiIiIioNTAif0J49ezBhwgQcPnwYERERUKlU6NKlC3JycvR1pk6dir/++gtr167Fnj17EB8fj379+um3azQa9OjRA4WFhTh48CB+/fVXLF++HDNmzDDFKZm9VUdjUajRorlvFbT0d3pofYlEgtfaBeC7F5vCykKKrecTMWX1aaiZFBIRERHRM4L3ED6hLVu2GDxfvnw53NzccOLECYSEhCAjIwM///wzVq5ciQ4dOgAAli1bhjp16uDw4cNo2bIltm3bhgsXLmD79u1wd3dH48aN8fHHH+Odd97BrFmzYGVlZYpTM0tarcC6E3EAgOHBvpBIHn1ZiW4NPKGwkmHsb8fxz9nbkFtKMX9go8faBxERERGRKTAhLCUZGRkAACcnXc/SiRMnoFKp0KlTJ32d2rVro1q1ajh06BBatmyJQ4cOoUGDBnB3d9fXCQ0NxWuvvYbz58+jSZMmRscpKChAQUGB/nlmZiYAQKVSQaVSlcm5mYMDUSm4lZ4HB4UFOtRyfuxr2dq/ChYNboSJq89g/clb8HOyxqtt/cso2vsripttgYqwTVBxbBNUHNsEFVcR2gTbY/lhQlgKtFotpkyZglatWqF+/foAgISEBFhZWcHR0dGgrru7OxISEvR17k0Gi7YXbSvJ3LlzMXv2bKPyXbt2wcbG5mlPxWz9ekUKQIqGykLsjNj6xPvp5yvB2mgZvtp+FRk3L6OBk2kmmomIiDDJcaniYpug4tgmqDi2CSrOlG0iNzfXZMc2N0wIS8GECRNw7tw57N+/v8yPNX36dEybNk3/PDMzEz4+Pmjfvj2cnZ3L/PiVUYFKg+kndgPQYErfYDTyVj7xvroDsPrrIsKP3sSqaCv07xKEGm52pRXqQ6lUKkRERKBz586wtLQst+NSxcU2QcWxTVBxbBNUXEVoE0Wj4KjsMSF8ShMnTsTff/+NvXv3wtvbW1/u4eGBwsJCpKenG/QSJiYmwsPDQ1/n6NGjBvsrmoW0qE5xcrkccrncqNzS0pIf4k9of1Qacgs18HBQoFl156e+929Wn/qISs7B4eupmLQmEn9OaAVbefm+1dgeqDi2CSqObYKKY5ug4kzZJtgWyw9nGX1CQghMnDgRGzZswM6dO+Hn52ewvVmzZrC0tMSOHTv0ZZcvX0ZsbCyCg4MBAMHBwTh79iySkpL0dSIiIuDg4IC6deuWz4kQIi7qkvBOdd1KZSIYS5kUi4c2hZu9HNeSsvH+hrMQgmsUEhEREVHFw4TwCU2YMAErVqzAypUrYW9vj4SEBCQkJCAvLw8AoFQqMXr0aEybNg27du3CiRMnMGrUKAQHB6Nly5YAgC5duqBu3boYPnw4zpw5g61bt+KDDz7AhAkTSuwFpNKn1Qpsv3A3Iazj/pDaj87VXo4lw5pCJpVg4+l4rDwaW2r7JiIiIiIqLUwIn9B3332HjIwMtGvXDp6envqfNWvW6Ot8/fXX6NmzJ/r374+QkBB4eHhg/fr1+u0ymQx///03ZDIZgoOD8dJLL2HEiBH46KOPTHFKZunC7UwkZRXAxkqG4IDSvQfzOT8nvB0aCACYvekCzsZllOr+iYiIiIieFu8hfEKPMgRQoVDgm2++wTfffHPfOr6+vti8eXNphkaP4WBUMgCgpb8z5BayUt//2BB/HI9JQ8SFRLwWfgL/TGoDpQ3HxBMRERFRxcAeQjJr+6+lAABa1XApk/1LJBJ8ObARfJysEZeWhzfWnoZWy/sJiYiIiKhiYEJIZqtArcHRaF1C2LqMEkIAUFpb4rsXm8HKQortF5Pww77rZXYsIiIiIqLHwYSQzNaJG2nIV2nhYidHLfeyXSuwflUlZvWqBwD4YutlHL6eUqbHIyIiIiJ6FEwIyWxtuzu7aLtA11JZbuJhhj7ng35NqkKjFZi06hSSsvLL/JhERERERA/ChJDMUoFag42nbwEAujfwKJdjSiQSfPJCfdRyt8OdrAJMXnUKao22XI5NRERERFQSJoRklradT0R6rgoeDgq0reVWbse1sbLAdy81g62VDIevp+Lr7VfK7dhERERERMUxISSz9L/jNwEAA5t7QyYt++Gi9wpwtcNn/RsCAL7ZFYWdlxLL9fhEREREREWYEJLZuZmai31XdesPDmruY5IYejXywshgXwDA1DVncP1OtkniICIiIiLzxoSQzM7au72DrWu4wMfJxmRxvNejDhr5OCIjT4UXvj2IA9eSTRYLEREREZknJoRkVjRagbUn4gAAg1qYpnewiNxChp9GNEeTarqkcMQvR/HL/mgIwYXriYiIiKh8WJg6gPJUUFCAI0eOICYmBrm5uXB1dUWTJk3g5+dn6tConOy9ege3M/LhaGOJLnXdTR0OXO3lWDWmJd7bcBbrT97CR39fwOmb6ZjbrwFs5Wb19iQiIiIiEzCLb5wHDhzAwoUL8ddff0GlUkGpVMLa2hqpqakoKCiAv78/xo4di1dffRX29vamDpfK0JqjuuGiLzSpCoWlzMTR6CgsZZg/sBHqeykxZ/NFbDoTj4u3M/HdS81Qw83O1OERERERUSVW6YeM9u7dG4MHD0b16tWxbds2ZGVlISUlBXFxccjNzcXVq1fxwQcfYMeOHahVqxYiIiJMHTKVkeTsAmy/qJvRc7CJh4sWJ5FI8HJrP6we2xJu9nJcTcpGnyX78e/Z26YOjYiIiIgqsUrfQ9ijRw/88ccfsLS0LHG7v78//P39MXLkSFy4cAG3b/MLeGW1/mQc1FqBRj6OqO3hYOpwStS8uhP+ntwak1aewpHoVLwWfhJj2vjhna61YSGr9H+/ISIiIqJyVum/YY4bN+6+yWBxdevWRceOHcs4IjIFIQRWH9MNFx1SwXoHi3OzVyD8lSCMC/EHAPy4LxrDfjqCpMx8E0dGRERERJVNpU8IiQDgeEwart/JgY2VDL0aeZk6nIeykEkxvXsdLH2pKezkFjganYrui/Zh75U7pg6NiIiIiCqRSj9kFAD8/PwgkUgeWEcikSAqKqqcIqLytuZu72CPBp6we4Zm7+xa3xM13e0xIfwkLiVkYcQvR/FauwBM61wLlhxCSkRERERP6dn5ZvwUpkyZct9tN27cwPfff4+CgoLyC4jKVWa+Cv9E6u4NHfJcxR4uWpIAVztsnNAKH/99AeFHYvHd7igcjU7FoqFNUNXR2tThEREREdEzzCwSwtdff92oLDU1FR9//DG+++47BAUF4fPPPzdBZFQe/joTjzyVBjXc7NC0WhVTh/NEFJYyfPpCAzwf4IJ3/4jEiZg0dF+4D18MaIgu9TxMHR4RERERPaPMbsxZXl4ePv30UwQEBGDXrl1Yv3499uzZg5YtW5o6NCoj/7s7XHRwc5+HDh2u6Ho09MTm19ugkY8jMvJUGPv7CczadB4Fao2pQyMiIiKiZ5DZJIQajQZLly6Fv78/fvrpJyxatAinTp1C9+7dTR0alaEL8Zk4E5cBS5kELzStaupwSoWPkw3WjgvGmDZ+AIDlB2+g7zcHcSUxy8SREREREdGzxiyGjP7vf//DBx98gPT0dLz//vt47bXXYGVlZeqwqBz877iud7BzXXe42MlNHE3psbKQ4v0edREc4Iw310bi4u1M9Fy8H291qQkXYeroiIiIiOhZYRYJ4ZAhQ2BtbY2hQ4ciJiYG7777bon1vvrqq3KOjMpSvkqDDaduAQAGt6hm4mjKRofa7tgypQ3eXheJ3Zfv4NPNlxGolKJ5m3z4OD/a+ptEREREZL7MIiEMCQl56LISz/q9ZWRs6/kEZOSp4KVUoHUNF1OHU2bc7BVYFtYCKw7H4NPNF3E5A+i55CDm9muI7g08TR0eEREREVVgZpEQ7t69u9T3uXfvXnzxxRc4ceIEbt++jQ0bNqBv37767WFhYfj1118NXhMaGootW7bon6empmLSpEn466+/IJVK0b9/fyxcuBB2dnalHq85Klp7cGBzH8iklTvhl0gkGB5cHS18HfHKz/sRl6PG+PCT6N/UG7N614W9gr2FRERERGTMbCaVKW05OTlo1KgRvvnmm/vW6dq1K27fvq3/WbVqlcH2F198EefPn0dERAT+/vtv7N27F2PHji3r0M1CTEoODkalQCIBBjb3NnU45SbA1RZT62vwWogfpBLgj5Nx6LZwH45cTzF1aERERERUAVX6hPCzzz5Dbm7uI9U9cuQI/vnnn0eq261bN3zyySd44YUX7ltHLpfDw8ND/1Olyn9r4F28eBFbtmzBTz/9hKCgILRu3RqLFy/G6tWrER8f/0gx0P2tPR4HAGhdwwXeVWxMHE35spAC0zrXxJpxwfCuYo24tDwM+fEwZm06j9xCtanDIyIiIqIKpNIPGb1w4QJ8fX0xcOBA9OrVC82bN4erqysAQK1W48KFC9i/fz9WrFiB+Ph4/Pbbb6V27N27d8PNzQ1VqlRBhw4d8Mknn8DZ2RkAcOjQITg6OqJ58+b6+p06dYJUKsWRI0fum2gWFBSgoKBA/zwzMxMAoFKpoFKpSi32Z5lao8Xau7OLDmzqZVbXpehcVSoVGle1x6bxwZi75TLWnriF5QdvYMfFRMx9oR6C/JxMHCmVl3vbBBHANkHG2CaouIrQJtgey0+lTwh/++03nDlzBkuWLMGwYcOQmZkJmUwGuVyu7zls0qQJXnnlFYSFhUGhUJTKcbt27Yp+/frBz88PUVFReO+999CtWzccOnQIMpkMCQkJcHNzM3iNhYUFnJyckJCQcN/9zp07F7NnzzYq37VrF2xszKsn7H7OpUmQmCWDrYWA6sZJbI41dUTlLyIiQv+4tRXgXEeC1VFS3EzLw0u/HEcbDy16VdNCLjNhkFSu7m0TRADbBBljm6DiTNkmHnWEHz29Sp8QAkCjRo3w448/4vvvv0dkZCRiYmKQl5cHFxcXNG7cGC4upT8D5ZAhQ/SPGzRogIYNGyIgIAC7d+9Gx44dn3i/06dPx7Rp0/TPMzMz4ePjg/bt2+t7H83dltVnACRiYAtf9O5e29ThlCuVSoWIiAh07twZlpb/TSTTHcDYfBU+33oFa47fwr4EKaILbPEZewsrvfu1CTJfbBNUHNsEFVcR2kTRKDgqe2aREBaRSqVo3LgxGjduXO7H9vf3h4uLC65du4aOHTvCw8MDSUlJBnXUajVSU1Ph4eFx3/3I5XLI5cYLrFtaWvJDHEBWvgo7L98BAAxoXs1sr0lJ7cHJ0hKfD2iMHg2r4t0/IhF3t7dwRLAv3ulaG7Zys/o4MDv8jKDi2CaoOLYJKs6UbYJtsfxU+kllKoq4uDikpKTA01O3LlxwcDDS09Nx4sQJfZ2dO3dCq9UiKCjIVGE+87acS0CBWosAV1vU83IwdTgVUkgtV2ydGoKhz1UDAPx2KAZdvt6LHRcTTRwZEREREZU3JoRPKDs7G6dPn8bp06cBANHR0Th9+jRiY2ORnZ2Nt956C4cPH8aNGzewY8cO9OnTBzVq1EBoaCgAoE6dOujatSvGjBmDo0eP4sCBA5g4cSKGDBkCLy8vE57Zs+3P07oZWvs2rgqJpHKvPfg07BWWmNuvAVaMDoJ3FWvcSs/D6F+PY3z4CSRl5ps6PCIiIiIqJ0wIn9Dx48fRpEkTNGnSBAAwbdo0NGnSBDNmzIBMJkNkZCR69+6NWrVqYfTo0WjWrBn27dtnMNwzPDwctWvXRseOHdG9e3e0bt0aP/zwg6lO6ZmXlJWPg1HJAIA+jauaOJpnQ+uaLtg2NQTjQvwhk0qw+WwCOs7fg98Px0CrFaYOj4iIiIjKGG8aekLt2rWDEPf/wrx169aH7sPJyQkrV64szbDM2pZzCdAKoJGPI6o5c8bVR2VjZYHp3eugd2MvvLf+LM7EZeDDjeew4WQc5vZriEAPe1OHSERERERlxCx7CK9du4atW7ciLy8PAB6Y2NGz45/I2wCAng08TRzJs6melxLrx7fCrF51YWslw8nYdPRYtA/ztlxCXqHG1OERERERURkwq4QwJSUFnTp1Qq1atdC9e3fcvq1LIEaPHo033njDxNHR00jKzMfRG6kAgG4N7j9LKz2YTCpBWCs/bH+jLULruUOtFfh2dxQ6f72Hk84QERERVUJmlRBOnToVFhYWiI2NNVjEffDgwdiyZYsJI6On9e+5BAgBNPZxhHcVDhd9Wp5Ka3w/vDl+GN4MVR2tEZemm3RmzG/HEZfGhWKJiIiIKguzSgi3bduGzz//HN7e3gblNWvWRExMjImiotLwz9m7w0UbcrhoaepSzwMR00LwWrsAWEgliLiQiE5f7cG3u6+hUK01dXhERERE9JTMKiHMyckx6BkskpqaWuJi7/RsSMrMxzH9cFEmhKXNxsoC73StjX9fb4OW/k7IV2kxb8tldFu4Vz+rKxERERE9m8wqIWzTpg1+++03/XOJRAKtVot58+ahffv2JoyMnkbRcNEm1RxR1dHa1OFUWjXd7bFqTEt8PbgRXOysEHUnB8N+PIIpq08hKYtrFxIRERE9i8xq2Yl58+ahY8eOOH78OAoLC/H222/j/PnzSE1NxYEDB0wdHj2hotlFe7B3sMxJJBK80MQbHWq7Y/62y/j9cAw2no7HjotJeDM0EC+19IVMKjF1mERERET0iMyqh7B+/fq4cuUKWrdujT59+iAnJwf9+vXDqVOnEBAQYOrw6AkkZubjWIxuuGh3JoTlRmltiY/61MemCa3RyFuJrAI1Zm46jz7f7Mfpm+mmDo+IiIiIHpFZ9RACgFKpxPvvv2/qMKiU/Hv2NoQAmlZzhBeHi5a7Bt66tQtXHY3FvC2XcO5WJl749gCGt/TFW6GBsFdYmjpEIiIiInoAs+ohXLZsGdauXWtUvnbtWvz6668miIie1p9n4gEAPRp6mTgS8yWTSvBSS1/sfLMd+jWtCiGA3w7FoPNXe7H9AtcuJCIiIqrIzCohnDt3LlxcXIzK3dzcMGfOHBNERE8jJiUHp2LTIZUAvRpxuKipudjJ8dWgxgh/JQi+zjZIyMzHK78dx4SVJ3Enq8DU4RERERFRCcwqIYyNjYWfn59Rua+vL2JjY00QET2Njad0vYOtarjAzV5h4mioSKsaLtjyegjGtfWHTCrBP5G30emrPfjf8ZsQQpg6PCIiIiK6h1klhG5uboiMjDQqP3PmDJydnU0QET0pIQT+PH0LANC3cVUTR0PFWVvJML1bHfw5oRXqV3VARp4Kb6+LxJAfDuNKYpapwyMiIiKiu8wqIRw6dCgmT56MXbt2QaPRQKPRYOfOnXj99dcxZMgQU4dHjyEyLgPXk3OgsJQitL6HqcOh+6hfVYmN41vhve61obCU4kh0Krov3IdP/7mA7AK1qcMjIiIiMntmlRB+/PHHCAoKQseOHWFtbQ1ra2t06dIFHTp04D2Ez5iNd3sHO9f1gJ3c7CbLfaZYyKQYGxKA7dPaIrSeO9RagR/3RaPj/N3YdCaew0iJiIiITMhsvkkLIZCQkIDly5fjk08+wenTp2FtbY0GDRrA19fX1OHRY1BrtPjrjG4x+heacHbRZ4V3FRt8P7w5dl1OwqxN5xGTkovJq05h1ZFYfNSnHmq625s6RCIiIiKzY1YJYY0aNXD+/HnUrFkTNWvWNHVI9IQORKUgObsATrZWaFPT1dTh0GNqH+iG4CnO+GHvdXyz6xoOXU9Bt4X7MKpVdUzsUBNKa65dSERERFRezGbIqFQqRc2aNZGSkmLqUOgp/XlKN1y0Z0NPWMrMpglXKgpLGSZ3rInt09qic93/hpG2+2IXfjt0A2qN1tQhEhEREZkFs/o2/dlnn+Gtt97CuXPnTB0KPaHcQjW2nE8AAPTh7KLPPB8nG/w4ojmWjWqBGm52SMtVYcaf59F14T7supTE+wuJiIiIypjZDBkFgBEjRiA3NxeNGjWClZUVrK2tDbanpqaaKDJ6VBEXEpFbqEE1Jxs0reZo6nColLQPdEObGi5YdTQWX2+/imtJ2Ri1/Bja1HTBBz3qItCD9xcSERERlQWzSggXLFhg6hDoKW08VbT2oBckEomJo6HSZCGTYnhwdfRuXBXf7rqGZQduYN/VZHRbuBdDnquGKZ1qws1eYeowiYiIiCoVs0oIR44caeoQ6CkkZuZjz5U7AIC+TThctLJSWltievc6GBZUDZ9vuYTNZxOw8kgsNpy8hVGtqmNc2wBOPENERERUSswqIQQAjUaDjRs34uLFiwCAevXqoXfv3pDJZCaOjB5m/clb0AqguW8V+LvamTocKmO+zrb49sVmOHYjFXM2X8Sp2HR8uzsKKw7H4LV2NRD2fHVYW/F9S0RERPQ0zGpSmWvXrqFOnToYMWIE1q9fj/Xr1+Oll15CvXr1EBUVZerw6AGEEFh74iYAYFBzHxNHQ+WpRXUnrH/tefwwvBlqudshM1+Nz7dcQtsvduH3wzFQcUZSIiIioidmVgnh5MmTERAQgJs3b+LkyZM4efIkYmNj4efnh8mTJz/Wvvbu3YtevXrBy0t3L9vGjRsNtgshMGPGDHh6esLa2hqdOnXC1atXDeqkpqbixRdfhIODAxwdHTF69GhkZ2c/7WlWSidj03D9Tg6sLWXo3tDT1OFQOZNIJOhSzwP/vh6CrwY1gncVayRlFeDDjefQcf4ebDx1CxotZyQlIiIielxmlRDu2bMH8+bNg5OTk77M2dkZn332Gfbs2fNY+8rJyUGjRo3wzTfflLh93rx5WLRoEZYuXYojR47A1tYWoaGhyM/P19d58cUXcf78eURERODvv//G3r17MXbs2Cc7uUruf8fiAAA9GnrCTm52I53pLplUgn5NvbHzjXaY3bseXOzkiE3NxZQ1p9H5ayaGRERERI/LrL5Zy+VyZGVlGZVnZ2fDysrqsfbVrVs3dOvWrcRtQggsWLAAH3zwAfr06QMA+O233+Du7o6NGzdiyJAhuHjxIrZs2YJjx46hefPmAIDFixeje/fu+PLLL+Hl5fWYZ1d55Raq8XdkPABgYDNvE0dDFYGVhRQjn6+Ogc29sezADfy47zqu38nBlDWnsWjHVUzsUAO9G3nBQmZWf/MiIiIiemxm9W2pZ8+eGDt2LI4cOQIhBIQQOHz4MF599VX07t271I4THR2NhIQEdOrUSV+mVCoRFBSEQ4cOAQAOHToER0dHfTIIAJ06dYJUKsWRI0dKLZbKYPPZBOQUalDd2QbP+Tk9/AVkNmysLDChfQ3se7s93goNhKONJa4n52Da/86g01d7sO5EHNS8x5CIiIjovsyqh3DRokUYOXIkgoODYWmpm7ZerVajd+/eWLhwYakdJyEhAQDg7u5uUO7u7q7flpCQADc3N4PtFhYWcHJy0tcpSUFBAQoKCvTPMzMzAQAqlQoqlapU4q9o/ncsFgDwQmMvqNVqE0dTsRW1gcraFu5HIQPGtvbFsBZVEX7kJn4+cAM3UnLx5tozWLTjCsa18UOfxl6QW5jV38AAmG+boPtjm6Di2CaouIrQJtgey49ZJYSOjo74888/cfXqVVy6dAkAUKdOHdSoUcPEkT26uXPnYvbs2Ublu3btgo2NjQkiKltJecDRGxaQQECZdgmbN18ydUjPhIiICFOHYDI+AKbXB/YnSLAjXorY1Dy8/+cFfL75PNp6atHKXcDarD75dMy5TVDJ2CaoOLYJKs6UbSI3N9dkxzY3ZvG1aMaMGXj33Xf1CZOLiwt69epVZsfz8PAAACQmJsLT878ZMRMTE9G4cWN9naSkJIPXqdVqpKam6l9fkunTp2PatGn655mZmfDx8UH79u3h7OxcimdRMcz99zKAGLQLdMWLLzQ1dTgVnkqlQkREBDp37qzvBTdXL0B3/+nqY3H45WAMEjML8FesDLsSLTC0hTfCnveFm73c1GGWObYJKo5tgopjm6DiKkKbKBoFR2XPLBLCTz/9FBMnTtQnhL6+vjh9+jT8/f3L5Hh+fn7w8PDAjh079AlgZmYmjhw5gtdeew0AEBwcjPT0dJw4cQLNmjUDAOzcuRNarRZBQUH33bdcLodcbvwl1tLSstJ9iOerNFh/WjeZzPDg6pXu/MpSZWwPT0JpaYlx7WpiVOsA/Hn6Fr7fex3XkrLx4/4b+PVQLPo1rYqxIf7wd7Uzdahljm2CimOboOLYJqg4U7YJtsXyYxYJoRDigc+fRHZ2Nq5du6Z/Hh0djdOnT8PJyQnVqlXDlClT8Mknn6BmzZrw8/PDhx9+CC8vL/Tt2xeAbqhq165dMWbMGCxduhQqlQoTJ07EkCFDOMPoXZvP3kZ6rgpVHa3Rtpbbw19AdB9WFlIMbO6D/k29seNSEpbuicKJmDSsPnYTa47fRNd6HhgT4o+m1aqYOlQiIiKicmUWCWFZOH78ONq3b69/XjSMc+TIkVi+fDnefvtt5OTkYOzYsUhPT0fr1q2xZcsWKBQK/WvCw8MxceJEdOzYEVKpFP3798eiRYvK/VwqqhWHYwAAw4KqQSaVmDgaqgykUgk613VH57ruOHYjFUt3R2HHpST8ey4B/55LQCMfR7zcqjq61feElRlOQENERETmxywSQolEgqysLCgUCgghIJFIkJ2dbTQ22cHB4ZH32a5duwf2NEokEnz00Uf46KOP7lvHyckJK1eufORjmpML8Zk4GZsOC6kEA5tz7UEqfS2qO6FFmBMuJ2Thx33Xsel0PM7cTMfrq09jjsNFDG/pi2FBvnCyfbw1SomIiIieJWaREAohUKtWLYPnTZo0MXgukUig0WhMER6VYOVRXe9gaD0PuNkrHlKb6MkFetjjy4GN8G632lh5JBa/H9ZNQPPltitYvPMa+jauilGtq6O2x6P/wYiIiIjoWWEWCeGuXbtMHQI9huwCNTacvAUAeLFlNRNHQ+bCxU6OyR1r4tW2AfjnbDyWHbiByLgMrDmuu8+wpb8TXgzyRWg9Dw4nJSIiokrDLBLCtm3bmjoEegx/nr6FnEIN/F1sEexf+ZbSoIrNykKKF5p4o2/jqjgRk4ZlB25gy/kEHL6eisPXU+Fsa4WBzX0w7LlqqOZc+db+JCIiIvNiFgkhPTuEEFhxOBaAbjIZiYSTyZBpSCQSNK/uhObVnXA7Iw+rj97E6mOxSMwswNI9UVi6JwptarrgxSBfdKrjBgsZew2JiIjo2cOEkCqUk7FpuHg7E3ILKQY042QyVDF4Kq0xtXMtTOpQAzsvJSH8SCz2Xr2DfVeTse9qMtwd5Bjc3AcDmvmw15CIiIieKUwIqUL5eX80AKBPYy842nB2R6pYLGRSdKnngS71PBCbkotVx2Lxv2M3kZhZgEU7r2HRzmto6e+EAc180L2BB2ys+BFLREREFRu/rVCFcTM1F1vOJQAAXm7tZ+JoiB6smrMN3ulaG1M71cLW8wn43/Gb2H8tWX+v4cw/z6FnQy8MbO6NZr5VOPyZiIiIKiQmhFRh/HrwBrQCaF3DhVP80zPDykKKXo280KuRF26l52H9iTisOxmHmJRc/Qyl/i626N/MG/2besNDyWVUiIiIqOIwq4TwhRdeKPGv9BKJBAqFAjVq1MCwYcMQGBhogujMW1a+CquP3QQAjG7D3kF6NlV1tMakjjUxsUMNHI1OxdoTcdh89jauJ+fgi62XMX/bZbSq4YK+jasitL4H7ORm9RFMREREFZBZTYunVCqxc+dOnDx5EhKJBBKJBKdOncLOnTuhVquxZs0aNGrUCAcOHDB1qGbnf8fjkF2gRoCrLdrWdDV1OERPRSKRIMjfGV8ObIRj73fCvAEN8Vx1J2gFsO9qMt5YewbNP4nAxJUnsf1CIgrVWlOHTERERGbKrP487eHhgWHDhmHJkiWQSnW5sFarxeuvvw57e3usXr0ar776Kt555x3s37/fxNGaD41WYPlB3WQyL7f2g1TKe62o8rCVW2BQcx8Mau6DmJQc/Hk6HhtP38L1Ozn4O/I2/o68DUcbS/Ro4Im+TaqiWbUqfA8QERFRuTGrhPDnn3/GgQMH9MkgAEilUkyaNAnPP/885syZg4kTJ6JNmzYmjNL8/B0Zj5upeahiY4l+TbjUBFVevs62mNyxJiZ1qIFztzKx8fQtbDoTjztZBQg/EovwI7Go6miNno080bOBF+pXdeBkNERERFSmzCohVKvVuHTpEmrVqmVQfunSJWg0GgCAQqHgF7BypNUKfLsrCgAwqpUfrK1kJo6IqOxJJBI08FaigbcS73Wvg0NRKdh4+ha2nEvArfQ8fL/nOr7fcx3VnGzQvYEnejTwZHJIREREZcKsEsLhw4dj9OjReO+999CiRQsAwLFjxzBnzhyMGDECALBnzx7Uq1fPlGGale0XE3E5MQt2cguMDK5u6nCIyp1MKkHrmi5oXdMFn/Stj52XkvBP5G3svJSE2NRcLN0ThaV7opgcEhERUZkwq4Tw66+/hru7O+bNm4fExEQAgLu7O6ZOnYp33nkHANClSxd07drVlGGaDSEEvtmt6x0cHuwLpY2liSMiMi2FpQzdG3iiewNP5BaqsevSHfxzNr7E5LBbAw90qeuBJj6OvOeQiIiInphZJYQymQzvv/8+3n//fWRmZgIAHBwM17urVq2aKUIzSweupeDMzXQoLKUYzYXoiQzYWFmgR0NP9GioSw53XkrC5rP/9RwWDSt1sZOjc103dK7rjucDXKCw5LBrIiIienRmlRDeq3giSOVvya6rAIAhLarBxU5u4miIKi4bKwv0bOiFng29kFOgxq7LSdh6PhG7LyUhObsAq47exKqjN2FjJUPbWq7oXNcdHWq7wdHGytShExERUQVndgnhunXr8L///Q+xsbEoLCw02Hby5EkTRWV+TsSk4vD1VFjKJBjX1t/U4RA9M2zl/yWHhWotDl9PQcSFRERcSERCZj7+PZeAf88lQCaVoEX1Kgip6Qxprm6INhEREVFxZrUw/aJFizBq1Ci4u7vj1KlTeO655+Ds7Izr16+jW7dupg7PrCzZeQ0A0L+pNzyV1iaOhujZZGUhRUgtV3zctz4OTe+ATRNbYVKHGqjtYQ+NVuDw9VTM23oVn52xQNv5+/DehrPYdj4BOQVqU4dOREREFYRZ9RB+++23+OGHHzB06FAsX74cb7/9Nvz9/TFjxgykpqaaOjyzcSo2Dbsu34FUArzaNsDU4RBVChKJBA29HdHQ2xFvdAlEbEoudl5KxK5LSTh47Q5uZ+Rj5ZFYrDwSCyuZFC38qqB9oBvaBboiwNWOs5YSERGZKbNKCGNjY/H8888DAKytrZGVlQVAtxxFy5YtsWTJElOGZza+irgCQNc7WN3F1sTREFVO1ZxtENbKDy8+542Nf22GY2AL7L+Wil2X7yA2NRcHrqXgwLUUfPLPRXhXsUa7QFe0reWGIH8nOCg44y8REZG5MKuE0MPDA6mpqfD19UW1atVw+PBhNGrUCNHR0by/ppwcjU7FvqvJsJBKMLljTVOHQ2QWrGRAu1qu6FzPC7OEQHRyDnZfvoNdl5NwJDoVcWl5WHE4FisOx0ImlaCRtxKta7igdU1XNPZxhJWFWd1dQEREZFbMKiHs0KEDNm3ahCZNmmDUqFGYOnUq1q1bh+PHj6Nfv36mDq/SE0Jg/rbLAIBBLXzg42Rj4oiIzI9EIoG/qx38Xe3wcms/5BaqcSgqBbsv38H+a8mITs7Bydh0nIxNx6Kd12BjJUOQnxNa1XBB65ouCHS35/BSIiKiSsSsEsIffvgBWq0WADBhwgQ4Ozvj4MGD6N27N8aNG2fi6Cq/g1EpOBKdCisLKSZ1qGHqcIgIuiUtOtZxR8c67gCAuLRcHLyWgn3XknHwWjJScgqx6/Id7Lp8BwDgYidH6xrOaFXDBa1quMDLkZNCERERPcvMJiFUq9WYM2cOXn75ZXh7ewMAhgwZgiFDhpTJ8WbNmoXZs2cblAUGBuLSpUsAgPz8fLzxxhtYvXo1CgoKEBoaim+//Rbu7u5lEo+pCSHw5d3ewWHPVePMokQVlHcVGwxqYYNBLXyg1QpcSsjCgWvJ2H8tGUeiU5CcXYCNp+Ox8XQ8AKCakw2C/JwQ5O+MID8n9vwTERE9Y8wmIbSwsMC8efMwYsSIcjtmvXr1sH37doMYikydOhX//PMP1q5dC6VSiYkTJ6Jfv344cOBAucVXnnZdTsKp2HQoLKUY354zixI9C6RSCep6OaCulwPGhPijQK3ByZh0fYIYGZeO2NRcxKbmYu2JOABAVUfruwmiE4L8nOHrbMMhpkRERBWY2SSEANCxY0fs2bMH1atXL5fjWVhYwMPDw6g8IyMDP//8M1auXIkOHToAAJYtW4Y6derg8OHDaNmyZbnEV140WoHP/tX1jI4Mrg43e4WJIyKiJyG3kCE4wBnBAc54MzQQWfkqHI9Jw5HrqTgSnYKzcRm4lZ6H9aduYf2pWwAAdwc5gvyc9QligKstE0QiIqIKxKwSwm7duuHdd9/F2bNn0axZM9jaGi550Lt371I93tWrV+Hl5QWFQoHg4GDMnTsX1apVw4kTJ6BSqdCpUyd93dq1a6NatWo4dOhQpUsI/zgRhyuJ2VBaW2J8O947SFRZ2Css0T7QDe0D3QAAOQVqnIz9L0E8czMDiZkF2HQmHpvO6IaYuthZobmvE5r5VkFT3yqoX9UBcguZKU+DiIjIrJlVQjh+/HgAwFdffWW0TSKRQKPRlNqxgoKCsHz5cgQGBuL27duYPXs22rRpg3PnziEhIQFWVlZwdHQ0eI27uzsSEhIeuN+CggIUFBTon2dmZgIAVCoVVCpVqcVfWvIKNZgfobt3cHxbP9hYokLGWVkUXVteYypSnm3CSgq0rO6IltUdAfgjX6XB6ZsZOHojFUdvpOH0zQwkZxdiy/kEbDmv+6yzlEnQoKoSTXyUaFrNEU2rOcLFTl7msZozfk5QcWwTVFxFaBNsj+VHIrgAX7lIT0+Hr68vvvrqK1hbW2PUqFEGiR0APPfcc2jfvj0+//zz++6npMlqAGDlypWwsal4kzlE3JLg71gZnOQC7zfWgMuZEZkvtRaIyQZuZEkQffcnW208fNRZLuBn/9+Ppw0g5ShTIiKzkpubi2HDhiEjIwMODg6mDqdSM6seQlNydHRErVq1cO3aNXTu3BmFhYVIT0836CVMTEws8Z7De02fPh3Tpk3TP8/MzISPjw/at28PZ2fnsgr/iSRk5uO9hQcAaPBer4bo3cjT1CFVeiqVChEREejcuTMsLS1NHQ5VABW5TQghEJuap1v38GY6TsWm40pSNlIKJEgpkOB4sq6erVyGRt5KNPJWomFVJRp6K+Fmz17EJ1WR2wSZBtsEFVcR2kTRKDgqe2aTEGq1Wixfvhzr16/HjRs3IJFI4OfnhwEDBmD48OFlPslBdnY2oqKiMHz4cDRr1gyWlpbYsWMH+vfvDwC4fPkyYmNjERwc/MD9yOVyyOXGX4QsLS0r3If4lxHnkFOoQdNqjujX1AdS/om/3FTE9kCmVVHbRA0PK9TwUGLQc74AgMx8FU7HpuNETBpOxqbhVGw6sgvUOBiVioNRqfrXeTgo0NBbiUY+jmjk7YgG3koorSve+VVkFbVNkOmwTVBxpmwTbIvlxywSQiEEevfujc2bN6NRo0Zo0KABhBC4ePEiwsLCsH79emzcuLFUj/nmm2+iV69e8PX1RXx8PGbOnAmZTIahQ4dCqVRi9OjRmDZtGpycnODg4IBJkyYhODi40kwoc/h6Cv48HQ+JBPioT30mg0T0SBwUlgip5YqQWq4AdLMUX0nMwomYNJy5mY7IuAxcTcpCQmY+Ei7kY9uFRP1r/Vxsdb2I3o5o5KNEPS8lFJacsIaIiOhBzCIhXL58Ofbu3YsdO3agffv2Btt27tyJvn374rfffivVNQrj4uIwdOhQpKSkwNXVFa1bt8bhw4fh6qr7kvP1119DKpWif//+BgvTVwZqjRYz/zwPAHgxqBrqV1WaOCIielbJpBLU8XRAHU8HvNRS14uYU6DG+fhMnLmZjjNxuiQxNjUX0ck5iE7OwcbT8frX1nK3R30vB9SvqkQ9L91+bOVm8V8fERHRIzGL/xVXrVqF9957zygZBIAOHTrg3XffRXh4eKkmhKtXr37gdoVCgW+++QbffPNNqR2zovj9cAwuJ2ahio0l3uwSaOpwiKiSsZVb4Dk/Jzzn56QvS80pROTd5DAyLv3ujKYFuHg7ExdvZ2LtiTgAgESi60ms56VEfS8H1PPSJYpVbK1MdTpEREQmZRYJYWRkJObNm3ff7d26dcOiRYvKMaLK61Z6HuZvuwIAeCu0Nhxt+CWLiMqek60V2gW6od3dNRGFELidkY/IuAxciM/A+fhMnIvXrYt4/U4Ort/JwV9310YEgKqO1qjr5YB6d5PE2h728K5iXeb3lxMREZmaWSSEqampcHd3v+92d3d3pKWllWNElZMQAu+tP4vsAjWa+VbB4BY+pg6JiMyURCKBl6M1vByt0bX+f7M338kqwPm7CeKFu0liTEoubqXn4VZ6HiLuuSfRTm6BQA97BHrYo46HPQI9HBDoYc/Ja4iIqFIxi4RQo9HAwuL+pyqTyaBWq8sxosrpj5O3sOfKHVhZSPF5/4aQcSIZIqpgXO3lBj2JgG5m04vxmTgXn4nz8Rm4eDsL15KykF2gxomYNJyIMfyDYVVHawR62KN2UbLo6QA/F1tYyrjQKhERPXvMIiEUQiAsLKzE5RoAGC0QT48vKTMfH/2lm0hmaqdaqOFmZ+KIiIgejYPCEkH+zgjy/28tV5VGi+jkHFy8nYnLCVm4lJCFS7czEZ+Rr+9N3HkpSV/fSiZFgJsdanvYo5a7PWq42aGmmx18nGz4xzEiIqrQzCIhHDly5EPrlOaEMuZGCIEPNp5DZr4aDaoqMaaNn6lDIiJ6KpYyKWq565K7e2XkqXA5IQuXEzJxMSFLlyzezkROoUY/gc29rCykCHDVJYdFSWJNdzv4OrNHkYiIKgazSAiXLVtm6hAqtbXH47DtQiIspBLMG9AQFvySQ0SVlNLa0miGU61W4FZ6nr4X8WpSNq4lZSPqTjYK1NoSE0ULqQTVXWx1CaKbHWq426OGqx38XW25diIREZUrs0gIqexEJ+dg1t2hom90CUQdTwcTR0REVL6kUgl8nGzg42SDznX/m8BMoxWIS8vF1cRsXLuTrfs3KQtXk7KRW6jBtbuJ47/F9lfV0Rp+Lrbwd7WFn4vux9/FDlWrWHP4KRERlTomhPTEVBotpqw+hdxCDVr6O2FsiL+pQyIiqjBkUgl8nW3h62yLTvgvUSxaEuNqUjauJmbpE8OrSdnIyFPp71Hcfy3ZYH9WMil8nW3uJot28HexhZ+rLfxdbOFka8UlMoiI6IkwIaQn9nXEFZyJy4DS2hJfD27Mv1wTET2Ce5fEaFvLVV8uhEBargrX72TjenIOopNzEH0nB9eTs3EjJReFaq0uiUzKBpBosE8HhQX8XO1Q3dkGvk42qOZsC9+7j13t5UwWiYjovpgQ0hM5cC0Z3+2JAgB81q8BPJXWJo6IiOjZJpFI4GRrBSdbJzSv7mSwTaMViE/P0yWKd7IRnZyD68k5uH4nB/EZecjMV+PMzXScuZlutF+FpRTVnGxQzUmXJHo7ypGYJkGd5BxUd3WAlQXv+yYiMmdMCOmx3UrPw6RVpyAEMKSFD7o18DR1SERElZrsnvsU7+1VBIB8lQYxKbm4ficbMam5iEnJRWxqDmJSchGfnod8lRZXErNxJTH73j1i6aUDkEoAT6W1rjfRWbd/Xydb+DhZo6qjNYeiEhGZASaE9FgK1BqMX3ECqTmFqF/VAbN61zN1SEREZk1hKUOghz0CPeyNtqk0WtxKy0NMai5iU3IQm5qLG8k5OBeTiHSVDHkqrf6exYNRKUavt7aUoWoVa3hX0SWIusc2qOpoDZ8q1nCxk0PK2wWIiJ5pTAjpkQkhMGvTeZyJy4CjjSW+e7EZp0cnIqrALGVSVHexRXUXWwC6nkWVSoXNmzejW7cuyCgQ+t7EmJRc3EzNRUxqLuLScpGUVYA81X+zoZbESiZF1bvJolHSWMUaHg4K3l9ORFTBMSGkR/bdniisOnoTEgmwcEgT+DjZmDokIiJ6QhKJBK72VnC1l6OZr5PR9gK1BrfT83U9iGl5iEvLRVx6HuLSdM8TMvNRqNHqJr9JzinxGDKpBG72cngoFfBUKuCptIanUqF/7qG0hru9nOvXEhGZEBNCeiTrT8Zh3pbLAIAPe9Q1uoeFiIgqF7mF7J7eRWNqjRYJmfn6BDEuLQ+30nPv/puH+PQ8qDS6JTZuZ+Tj1H2OI5UArvZyeCit4enwX7Lo6Xg3eXRQwN1BwclviIjKCBNCeqj9V5Px9rpIAMCYNn54ubWfiSMiIiJTs5BJ4V3FBt5VSh4totEKpGQX6BPChIy8ex7n43ZmHhIy8qHSCCRmFiAxswBnHnA8Fzs5PJUKuNnL4eYgh6u9Au4OcrjZ/1fmYieHJXsbiYgeCxNCeqAzN9Px6ooTUGsFejXywvRudUwdEhERPQNkUgncHBRwc1CgkU/JdbRagZScQl2CmKEbhhqf/l/ymJCpSyAL1VokZxcgObvggceUSABnW6t7ksW7CaPDvf/K4Wovh9yC98ATEQFMCOkBTsamYeTPR5FdoEZLfyd8ObAhZ5MjIqJSI5VK4Ho3QWvgrSyxjhACqTmFuJ2Rj8TMfCRlFSApswCJWflIyizAnax8JGYW4E52ATRageTsQiRnF+Li7Qcf29HGEs62VnCxk9/9sYLz3cfOdlb6Mhc7OWzl/LpERJUXP+GoRHuv3MFrK04gp1CD56o74aeRLfjXVCIiKncSiQTOdnI428lRv2rJSSOg621MzS3UJ4t3MguQdDdZTMr6L5FMytINU03PVSE9V4WoOyVPiHMva0uZUZLorP/3vzIXOzmU1pacWZWInilMCMnI/47dxHsbzkKtFWhVwxk/jmgOGys2FSIiqrikUok+KasLh/vWE0KXDCZn63oVU7IL9cNR/3v8X1m+Sos8lQZxdyfOeRiJBHC0tkQVWytUsdH9ONnqnjvdfV7F9m6ZjRWcbK3goLDkCBwiMhl+yye9fJUGs/86j1VHbwIA+jT2whcDGnFmNyIiqjQkEokuWbO1Qk13+4fWzylQIyW78G7yqEsWU+4mi8k5hUjOKkBKji6BTM9VQQggLVeFtFwVgIf3PgK6mVYdbaxQxcYSTvckklVsreBoYwlHa0soi35s/ntsJ7eARMJEkoieDhNCAgDEpuRiwsqTOHsrAxIJMKVjLUzqUIN/sSQiIrNmK7eArdwC1ZwfvvauSqO9OxS1EKk5hUjLLURqjuruv7rnaTmFSM1VIS1H9zirQA2tAFJzdHUeZQhrEZlUok8OHawNE0dHmxLKbSzhaG0FB2sLWFvKmEwSEQAmhGZPoxX49eANfLH1MvJUGjjaWGLhkCZcZ5CIiOgxWcqk+klyHlWhWov0vEKk5ajuSSILkZ5biJScQmTkqZCRq9L9m6dC+t1/C9VaaLRCn0g+LgupBHYKC9grLGBnZQFVrgyb0k5BaW0Fe4UF7BWW+n+L6jkUK7e1YlJJVBkwITRjR66nYM7mizgTlwEACPJzwvxBje67phQRERGVLisL6d21FBWP9bp8lQbp9yaKuYX6x5n3JI66bbqyooRSoxVQa/+bWEdHgmuZdx4rBqkEsJP/lyTa3e1NtZNbwMZKdrd3VXZPmQXs7j7XPb673Ur3Ot6iQmQaTAgrgG+++QZffPEFEhIS0KhRIyxevBjPPfdcmR0vMi4dC7dfxY5LSQB0H+bTu9fG0BbVOESUiIjoGaCwlMFDKYOH8vESSSEEcgs1yMpXIytfhcx8NdJz8rH30DHUqNMAuSqtfltWvhqZ9zzOKrj7b74aGq2AVgCZd+uUBiuZFDZ3E0Q7uQVs5DJd0mile2xtKYONle5fhZUMNpYyWFvJoLCUwcZKNwzW2koKa0sLWN+tZ323jqVMwt5MovtgQmhia9aswbRp07B06VIEBQVhwYIFCA0NxeXLl+Hm5lZqx8lXafBP5G38djgGZ26mA9DdezD0OR9M7ljzsf8ySURERM8eiUSivy+yKJlUqVTIvirQvYU3LC0tH7oPIQTyVBqDxDErX42cAjWyC9TILdQgu0D3vOhxbqEa2QUa5NwtzylUI7dAt61ArQUAFGq0KMzV3tNrWXpkUok+Obw3UbS2lEFhKYXcQga5pRRyi7uPLaR3n999bCGF3FL32Mqi5HKjxxZMROnZwITQxL766iuMGTMGo0aNAgAsXboU//zzD3755Re8++67T7xfjVbgckIW9l+7g31Xk3E0OlX/gWslk6J7Aw9M6lgTAa52pXIeREREZB4kEglsrHTDPt0dnv4PyiqNFrmFmrsJpHHimHP3eZ5KgzyVBvmFGuQW6h7nFf177+NC3U+uSgONVgDQfS/KvpuwlieJBLokUiaF5d0fC5nk7mMJLKRSWFpIYSmV6LdZ3f3XQqZ7nYVUUqyOFFYyCWRSKaQS3ZIrUokEMikglRQ9ltwtB2R3y6TSEupIjF8jhIBGo8GFNAlsrtyBTCaD0F1GCAEI6P4ocLfo7jah3wYAWiF0Q5M1Qj9EWaPVQn237N7n/20vqq8rz83OKtfflTljQmhChYWFOHHiBKZPn64vk0ql6NSpEw4dOvRY+wpbfgJShS3UGi0K1FrcTM3VJ4BFqjpaY1hQNQxu4QMXu0e/4Z2IiIiorFjKpFBaS6G0fnjv5OMqSjbz7yaKRYlkvuqex4UaFGi0KFBpUKDW3v3RoEClRaFGiwLV3edF20qoV/S48G55ESGAfJUW+SrtA6KsqGT4/tIpkx1dW5BrsmObGyaEJpScnAyNRgN3d3eDcnd3d1y6dKnE1xQUFKCgoED/PDMzEwBwJi4DUrnhEAtrSymeq+6EVjWc0bqGM2q42uqHLahUpT8cg0yv6PfK3y8VYZug4tgmqLjK3iZsLAAbCxlgLSuX4wkhUKgRKDRIIrVQa7VQaQRUGl0PmEqjhVojUHj336KyB9f5b7vuPk7dvZwarYD27n2dGlH0WPe8qLdO/1wrdHXuPtaKu8+1uv3ovioKZGZmQengAKlUAgkA3B35KoEEEonuadH3St3ju9sluvoWMgkspLqeRwupFDL945L/vbeehVQCVV4O3l1QLr8ys8eE8Bkzd+5czJ4926j8pRoa2NpoIJMAUingZCXgrACkkgQgPQFXjwNXTRAvmUZERISpQ6AKhm2CimOboOLYJkxLAsDq7s9DSe/+lLm08jiIjvbuz125eewhLC9MCE3IxcUFMpkMiYmJBuWJiYnw8PAo8TXTp0/HtGnT9M8zMzPh4+ODyf3bwdnZuUzjpYpPpVIhIiICnTt3fqSJAajyY5ug4tgmqDi2CSquIrSJolFwVPaYEJqQlZUVmjVrhh07dqBv374AAK1Wix07dmDixIklvkYul0MuN77/z9LSkh/ipMf2QMWxTVBxbBNUHNsEFWfKNsG2WH6YEJrYtGnTMHLkSDRv3hzPPfccFixYgJycHP2so0RERERERGWFCaGJDR48GHfu3MGMGTOQkJCAxo0bY8uWLUYTzRAREREREZU2JoQVwMSJE+87RJSIiIiIiKisMCF8xom7K4VmZWVxrDVBpVIhNzcXmZmZbA8EgG2CjLFNUHFsE1RcRWgTRZPKFH3XpbLDhPAZl5KSAgDw8/MzcSRERERERKUrKysLSqXS1GFUakwIn3FOTk4AgNjYWL5ZSL8Myc2bN+Hg4GDqcKgCYJug4tgmqDi2CSquIrQJIQSysrLg5eVlkuObEyaEzzipVLcqqVKp5Ic46Tk4OLA9kAG2CSqObYKKY5ug4kzdJtjZUT6kpg6AiIiIiIiITIMJIRERERERkZliQviMk8vlmDlzJuRyualDoQqA7YGKY5ug4tgmqDi2CSqObcK8SATnciUiIiIiIjJL7CEkIiIiIiIyU0wIiYiIiIiIzBQTQiIiIiIiIjPFhJCIiIiIiMhMMSF8hn3zzTeoXr06FAoFgoKCcPToUVOHRCYya9YsSCQSg5/atWubOiwqR3v37kWvXr3g5eUFiUSCjRs3GmwXQmDGjBnw9PSEtbU1OnXqhKtXr5omWCoXD2sTYWFhRp8bXbt2NU2wVObmzp2LFi1awN7eHm5ubujbty8uX75sUCc/Px8TJkyAs7Mz7Ozs0L9/fyQmJpooYiprj9Im2rVrZ/Q58eqrr5ooYiorTAifUWvWrMG0adMwc+ZMnDx5Eo0aNUJoaCiSkpJMHRqZSL169XD79m39z/79+00dEpWjnJwcNGrUCN98802J2+fNm4dFixZh6dKlOHLkCGxtbREaGor8/PxyjpTKy8PaBAB07drV4HNj1apV5Rghlac9e/ZgwoQJOHz4MCIiIqBSqdClSxfk5OTo60ydOhV//fUX1q5diz179iA+Ph79+vUzYdRUlh6lTQDAmDFjDD4n5s2bZ6KIqaxw2YlnVFBQEFq0aIElS5YAALRaLXx8fDBp0iS8++67Jo6OytusWbOwceNGnD592tShUAUgkUiwYcMG9O3bF4Cud9DLywtvvPEG3nzzTQBARkYG3N3dsXz5cgwZMsSE0VJ5KN4mAF0PYXp6ulHPIZmHO3fuwM3NDXv27EFISAgyMjLg6uqKlStXYsCAAQCAS5cuoU6dOjh06BBatmxp4oiprBVvE4Cuh7Bx48ZYsGCBaYOjMsUewmdQYWEhTpw4gU6dOunLpFIpOnXqhEOHDpkwMjKlq1evwsvLC/7+/njxxRcRGxtr6pCogoiOjkZCQoLBZ4ZSqURQUBA/M8zc7t274ebmhsDAQLz22mtISUkxdUhUTjIyMgAATk5OAIATJ05ApVIZfE7Url0b1apV4+eEmSjeJoqEh4fDxcUF9evXx/Tp05Gbm2uK8KgMWZg6AHp8ycnJ0Gg0cHd3Nyh3d3fHpUuXTBQVmVJQUBCWL1+OwMBA3L59G7Nnz0abNm1w7tw52Nvbmzo8MrGEhAQAKPEzo2gbmZ+uXbuiX79+8PPzQ1RUFN577z1069YNhw4dgkwmM3V4VIa0Wi2mTJmCVq1aoX79+gB0nxNWVlZwdHQ0qMvPCfNQUpsAgGHDhsHX1xdeXl6IjIzEO++8g8uXL2P9+vUmjJZKGxNCokqgW7du+scNGzZEUFAQfH198b///Q+jR482YWREVFHdO1S4QYMGaNiwIQICArB792507NjRhJFRWZswYQLOnTvHe81J735tYuzYsfrHDRo0gKenJzp27IioqCgEBASUd5hURjhk9Bnk4uICmUxmNPNXYmIiPDw8TBQVVSSOjo6oVasWrl27ZupQqAIo+lzgZwY9iL+/P1xcXPi5UclNnDgRf//9N3bt2gVvb299uYeHBwoLC5Genm5Qn58Tld/92kRJgoKCAICfE5UME8JnkJWVFZo1a4YdO3boy7RaLXbs2IHg4GATRkYVRXZ2NqKiouDp6WnqUKgC8PPzg4eHh8FnRmZmJo4cOcLPDNKLi4tDSkoKPzcqKSEEJk6ciA0bNmDnzp3w8/Mz2N6sWTNYWloafE5cvnwZsbGx/JyopB7WJkpSNHkdPycqFw4ZfUZNmzYNI0eORPPmzfHcc89hwYIFyMnJwahRo0wdGpnAm2++iV69esHX1xfx8fGYOXMmZDIZhg4daurQqJxkZ2cb/MU2Ojoap0+fhpOTE6pVq4YpU6bgk08+Qc2aNeHn54cPP/wQXl5eBrNOUuXyoDbh5OSE2bNno3///vDw8EBUVBTefvtt1KhRA6GhoSaMmsrKhAkTsHLlSvz555+wt7fX3xeoVCphbW0NpVKJ0aNHY9q0aXBycoKDgwMmTZqE4OBgzjBaST2sTURFRWHlypXo3r07nJ2dERkZialTpyIkJAQNGzY0cfRUqgQ9sxYvXiyqVasmrKysxHPPPScOHz5s6pDIRAYPHiw8PT2FlZWVqFq1qhg8eLC4du2aqcOicrRr1y4BwOhn5MiRQgghtFqt+PDDD4W7u7uQy+WiY8eO4vLly6YNmsrUg9pEbm6u6NKli3B1dRWWlpbC19dXjBkzRiQkJJg6bCojJbUFAGLZsmX6Onl5eWL8+PGiSpUqwsbGRrzwwgvi9u3bpguaytTD2kRsbKwICQkRTk5OQi6Xixo1aoi33npLZGRkmDZwKnVch5CIiIiIiMhM8R5CIiIiIiIiM8WEkIiIiIiIyEwxISQiIiIiIjJTTAiJiIiIiIjMFBNCIiIiIiIiM8WEkIiIiIiIyEwxISQiIiIiIjJTTAiJiIiIiIjMFBNCIiKq1MLCwtC3b1+THX/48OGYM2fOI9UdMmQI5s+fX8YRERER/UcihBCmDoKIiOhJSCSSB26fOXMmpk6dCiEEHB0dyyeoe5w5cwYdOnRATEwM7OzsHlr/3LlzCAkJQXR0NJRKZTlESERE5o4JIRERPbMSEhL0j9esWYMZM2bg8uXL+jI7O7tHSsTKyiuvvAILCwssXbr0kV/TokULhIWFYcKECWUYGRERkQ6HjBIR0TPLw8ND/6NUKiGRSAzK7OzsjIaMtmvXDpMmTcKUKVNQpUoVuLu748cff0ROTg5GjRoFe3t71KhRA//++6/Bsc6dO4du3brBzs4O7u7uGD58OJKTk+8bm0ajwbp169CrVy+D8m+//RY1a9aEQqGAu7s7BgwYYLC9V69eWL169dNfHCIiokfAhJCIiMzOr7/+ChcXFxw9ehSTJk3Ca6+9hoEDB+L555/HyZMn0aVLFwwfPhy5ubkAgPT0dHTo0AFNmjTB8ePHsWXLFiQmJmLQoEH3PUZkZCQyMjLQvHlzfdnx48cxefJkfPTRR7h8+TK2bNmCkJAQg9c999xzOHr0KAoKCsrm5ImIiO7BhJCIiMxOo0aN8MEHH6BmzZqYPn06FAoFXFxcMGbMGNSsWRMzZsxASkoKIiMjAQBLlixBkyZNMGfOHNSuXRtNmjTBL7/8gl27duHKlSslHiMmJgYymQxubm76stjYWNja2qJnz57w9fVFkyZNMHnyZIPXeXl5obCw0GA4LBERUVlhQkhERGanYcOG+scymQzOzs5o0KCBvszd3R0AkJSUBEA3OcyuXbv09yTa2dmhdu3aAICoqKgSj5GXlwe5XG4w8U3nzp3h6+sLf39/DB8+HOHh4fpeyCLW1tYAYFRORERUFpgQEhGR2bG0tDR4LpFIDMqKkjitVgsAyM7ORq9evXD69GmDn6tXrxoN+Szi4uKC3NxcFBYW6svs7e1x8uRJrFq1Cp6enpgxYwYaNWqE9PR0fZ3U1FQAgKura6mcKxER0YMwISQiInqIpk2b4vz586hevTpq1Khh8GNra1viaxo3bgwAuHDhgkG5hYUFOnXqhHnz5iEyMhI3btzAzp079dvPnTsHb29vuLi4lNn5EBERFWFCSERE9BATJkxAamoqhg4dimPHjiEqKgpbt27FqFGjoNFoSnyNq6srmjZtiv379+vL/v77byxatAinT59GTEwMfvvtN2i1WgQGBurr7Nu3D126dCnzcyIiIgKYEBIRET2Ul5cXDhw4AI1Ggy5duqBBgwaYMmUKHB0dIZXe/7/SV155BeHh4frnjo6OWL9+PTp06IA6depg6dKlWLVqFerVqwcAyM/Px8aNGzFmzJgyPyciIiKAC9MTERGVmby8PAQGBmLNmjUIDg5+aP3vvvsOGzZswLZt28ohOiIiIvYQEhERlRlra2v89ttvD1zA/l6WlpZYvHhxGUdFRET0H/YQEhERERERmSn2EBIREREREZkpJoRERERERERmigkhERERERGRmWJCSEREREREZKaYEBIREREREZkpJoRERERERERmigkhERERERGRmWJCSEREREREZKaYEBIREREREZkpJoRERERERERmigkhERERERGRmWJCSEREREREZKaYEBIREREREZkpJoRERERERERmigkhERERERGRmWJCSET0hGbNmgWJRGLqMErFjRs3IJFIsHz5clOHUmZKOsfK9Dssbbt374ZEIsHu3btNHQoREZUhJoREVCF9++23kEgkCAoKMnUo9JiKEq97fxwcHNC4cWMsWbIEGo3G1CFWCGFhYQbXSC6Xo1atWpgxYwby8/NNHV6JVq5ciQULFpTLsTZv3oxZs2Y9cv127dpBIpGgZs2aJW6PiIjQX+t169aVUpSmdeHCBcyaNQs3btwwdShE9AxjQkhEFVJ4eDiqV6+Oo0eP4tq1a6YOp9Lz9fVFXl4ehg8fXmr7HDp0KH7//Xf8/vvvmDt3LqpWrYpJkybh3XffLbVjPK0PPvgAeXl5Jju+XC7XX6OvvvoK1atXx8cff4zRo0ebLKYHKe+EcPbs2Y/1GoVCgWvXruHo0aNG28LDw6FQKEorvArhwoULmD17NhNCInoqTAiJqMKJjo7GwYMH8dVXX8HV1RXh4eGlun+1Wo3CwsJS3eezTiKRQKFQQCaTldo+mzZtipdeegkvvfQSJkyYgL///hstWrTAypUrS+0YT8vCwsKkSYKFhYXBNdq6dStatmyJVatWITEx0WRxPasCAgIQGBiIVatWGZTn5+djw4YN6NGjh4kiIyKquJgQElGFEx4ejipVqqBHjx4YMGDAfRPC9PR0TJkyBT4+PpDL5ahRowY+//xzaLVafZ2i4YtffvklFixYgICAAMjlcly4cAEAsHPnTrRp0wa2trZwdHREnz59cPHiRaNj7d+/Hy1atIBCoUBAQAC+//57ozpt27ZFo0aNSow1MDAQoaGhRjH98MMP+phatGiBY8eOGbwuMjISYWFh8Pf3h0KhgIeHB15++WWkpKQY1Cu6F+7KlSt46aWXoFQq4erqig8//BBCCNy8eRN9+vSBg4MDPDw8MH/+fIPX3+8ewkuXLmHQoEFwdXWFtbU1AgMD8f7775d4jg8jkUjg7u4OCwsLo23//vuv/vdgb2+PHj164Pz58wZ1wsLCYGdnh1u3bqFv376ws7ODq6sr3nzzTaNhqOnp6QgLC4NSqYSjoyNGjhyJ9PR0o+OWdA+hRCLBxIkTsXHjRtSvXx9yuRz16tXDli1bjF6/e/duNG/e3KBdPM19iRKJBK1bt4YQAtevX3/sa5SQkIBRo0bB29sbcrkcnp6e6NOnj0EPkkQiKXEoZvXq1REWFnbf2Nq1a4d//vkHMTEx+qGX1atXBwAUFhZixowZaNasGZRKJWxtbdGmTRvs2rXLYB+P2vbDwsLwzTff6OMt+nkUQ4cOxZo1aww+B/766y/k5uZi0KBBJb7m1KlT6NatGxwcHGBnZ4eOHTvi8OHDBnWWL18OiUSC/fv3Y/LkyXB1dYWjoyPGjRuHwsJCpKenY8SIEahSpQqqVKmCt99+G0IIg31otVosWLAA9erVg0KhgLu7O8aNG4e0tDSDetWrV0fPnj2xf/9+PPfcc1AoFPD398dvv/1mEM/AgQMBAO3bt9dfI97zSUSPy/h/ZSIiEwsPD0e/fv1gZWWFoUOH4rvvvsOxY8fQokULfZ3c3Fy0bdsWt27dwrhx41CtWjUcPHgQ06dPx+3bt42GtS1btgz5+fkYO3Ys5HI5nJycsH37dnTr1g3+/v6YNWsW8vLysHjxYrRq1QonT57Uf9k9e/YsunTpAldXV8yaNQtqtRozZ86Eu7u7wTGGDx+OMWPG4Ny5c6hfv76+/NixY7hy5Qo++OADg/orV65EVlYWxo0bB4lEgnnz5qFfv364fv06LC0tAejue7p+/TpGjRoFDw8PnD9/Hj/88APOnz+Pw4cPG31JHjx4MOrUqYPPPvsM//zzDz755BM4OTnh+++/R4cOHfD5558jPDwcb775Jlq0aIGQkJD7/h4iIyPRpk0bWFpaYuzYsahevTqioqLw119/4dNPP33o7zE3NxfJyckAgMzMTPz777/YsmULpk+fblDv999/x8iRIxEaGorPP/8cubm5+O6779C6dWucOnVK/3sAAI1Gg9DQUAQFBeHLL7/E9u3bMX/+fAQEBOC1114DAAgh0KdPH+zfvx+vvvoq6tSpgw0bNmDkyJEPjbnI/v37sX79eowfPx729vZYtGgR+vfvj9jYWDg7OwMcN12UAAEAAElEQVTQJRFdu3aFp6cnZs+eDY1Gg48++giurq6PfJySFCVvVapUeexr1L9/f5w/fx6TJk1C9erVkZSUhIiICMTGxhpcxyfx/vvvIyMjA3Fxcfj6668BAHZ2dgB0v9+ffvoJQ4cOxZgxY5CVlYWff/4ZoaGhOHr0KBo3bmywr4e1/XHjxiE+Ph4RERH4/fffHyvOYcOGYdasWdi9ezc6dOigP17Hjh3h5uZmVP/8+fNo06YNHBwc8Pbbb8PS0hLff/892rVrhz179hjdxzxp0iR4eHhg9uzZOHz4MH744Qc4Ojri4MGDqFatGubMmYPNmzfjiy++QP369TFixAj9a8eNG4fly5dj1KhRmDx5MqKjo7FkyRKcOnUKBw4c0L/vAeDatWsYMGAARo8ejZEjR+KXX35BWFgYmjVrhnr16iEkJASTJ0/GokWL8N5776FOnToAoP+XiOiRCSKiCuT48eMCgIiIiBBCCKHVaoW3t7d4/fXXDep9/PHHwtbWVly5csWg/N133xUymUzExsYKIYSIjo4WAISDg4NISkoyqNu4cWPh5uYmUlJS9GVnzpwRUqlUjBgxQl/Wt29foVAoRExMjL7swoULQiaTiXs/RtPT04VCoRDvvPOOwXEmT54sbG1tRXZ2tkFMzs7OIjU1VV/vzz//FADEX3/9pS/Lzc01ukarVq0SAMTevXv1ZTNnzhQAxNixY/VlarVaeHt7C4lEIj777DN9eVpamrC2thYjR47UlxXFtGzZMn1ZSEiIsLe3NzhvIXS/kwcp2ldJP6+99prB67OysoSjo6MYM2aMwT4SEhKEUqk0KB85cqQAID766CODuk2aNBHNmjXTP9+4caMAIObNm2dwLdq0aWN0jkXX7V4AhJWVlbh27Zq+7MyZMwKAWLx4sb6sV69ewsbGRty6dUtfdvXqVWFhYWG0z5KMHDlS2Nraijt37og7d+6Ia9euiS+//FJIJBJRv359/XV61GuUlpYmAIgvvvjigccFIGbOnGlU7uvra9Amdu3aJQCIXbt26ct69OghfH19jV6rVqtFQUGBQVlaWppwd3cXL7/8sr7scdr+hAkTHuk6Fmnbtq2oV6+eEEKI5s2bi9GjR+vjsLKyEr/++qv+nNauXat/Xd++fYWVlZWIiorSl8XHxwt7e3sREhKiL1u2bJkAIEJDQw3acHBwsJBIJOLVV181uB7e3t6ibdu2+rJ9+/YJACI8PNwg7i1bthiV+/r6Gr3Hk5KShFwuF2+88Ya+bO3atUa/IyKix8Uho0RUoYSHh8Pd3R3t27cHoBsuNnjwYKxevdpgWODatWvRpk0bVKlSBcnJyfqfTp06QaPRYO/evQb77d+/v0HPze3bt3H69GmEhYXByclJX96wYUN07twZmzdvBqDrkdq6dSv69u2LatWq6evVqVNHPwS0iFKpRJ8+fbBq1Sr9UDGNRoM1a9agb9++sLW1Nag/ePBgg16gNm3aAIDBUEFra2v94/z8fCQnJ6Nly5YAgJMnTxpdv1deeUX/WCaToXnz5hBCGExS4ujoiMDAQKMhife6c+cO9u7di5dfftngvAE88tC9sWPHIiIiAhEREfjjjz8wYcIEfP/995g2bZq+TkREBNLT0zF06FCD36NMJkNQUJDRkEMAePXVVw2et2nTxuBcNm/eDAsLC32PYdG1mDRp0iPFDQCdOnVCQECA/nnDhg3h4OCgP45Go8H27dvRt29feHl56evVqFED3bp1e+Tj5OTkwNXVFa6urqhRowbefPNNtGrVCn/++af+Oj/qNbK2toaVlRV2795tNASxrMlkMlhZWQHQDYtMTU2FWq1G8+bNS2ynj9L2n8awYcOwfv16FBYWYt26dZDJZHjhhReM6mk0Gmzbtg19+/aFv7+/vtzT0xPDhg3D/v37kZmZafCa0aNHG7wHgoKCjN5jRe+9e89n7dq1UCqV6Ny5s8HvsVmzZrCzszNq63Xr1tVfFwBwdXV96PuWiOhJcMgoEVUYGo0Gq1evRvv27REdHa0vDwoKwvz587Fjxw506dIFAHD16lVERkbed3heUlKSwXM/Pz+D5zExMQB09/YVV6dOHWzduhU5OTnIyspCXl5eiVPZBwYG6hPHIiNGjMCaNWuwb98+hISEYPv27UhMTCxx9s7iiVbRF+R7v8ynpqZi9uzZWL16tdE5ZWRkPHSfSqUSCoUCLi4uRuXF70O8V9GXznuHvj6umjVrolOnTvrn/fr1g0QiwYIFC/Dyyy+jQYMGuHr1KgDoh/YV5+DgYPBcoVAY/c6rVKlicM1iYmLg6empH85YpKTf9f0Uv47Fj5OUlIS8vDzUqFHDqF5JZfejUCjw119/AQDi4uIwb948JCUlGfwh4FGvkVwux+eff4433ngD7u7uaNmyJXr27IkRI0bAw8PjkWN6Ur/++ivmz5+PS5cuQaVS6cuLv/eAR2v7T2PIkCF488038e+//yI8PBw9e/aEvb29Ub07d+4gNzf3vp8DWq0WN2/eRL169e4bu1KpBAD4+PgYld97PlevXkVGRkaJw1YB48+sh7VBIqLSwoSQiCqMnTt34vbt21i9ejVWr15ttD08PFyfEGq1WnTu3Blvv/12ifuqVauWwfN7v2CXpdDQULi7u2PFihUICQnBihUr4OHhYZAYFbnfjJ7inokoBg0ahIMHD+Ktt95C48aNYWdnB61Wi65duxpMmvGgfT7KccpLx44dsWTJEuzduxcNGjTQn8Pvv/9eYtJSfAKa0pwF9UHK65rJZDKDthEaGoratWtj3Lhx2LRpEwA81jWaMmUKevXqhY0bN2Lr1q348MMPMXfuXOzcuRNNmjR5YCxPsz7kihUrEBYWhr59++Ktt96Cm5sbZDIZ5s6di6ioKKP6ZX19PT090a5dO8yfPx8HDhzAH3/8USr7Be4fe0nl956PVquFm5vbfSfJKv6Hjor0viWiyo0JIRFVGOHh4XBzc9PPLniv9evXY8OGDVi6dCmsra0REBCA7OzsEhOtR+Hr6wsAuHz5stG2S5cuwcXFBba2tlAoFLC2ttb30tyrpNfKZDIMGzYMy5cvx+eff46NGzdizJgxT5TIpKWlYceOHZg9ezZmzJihLy8pltJWNHzu3LlzpbpftVoNAMjOzgYA/bBMNze3J/5dFufr64sdO3YgOzvboJewpN/Xk3Jzc9OveVfc06yb6enpialTp+onLGnZsuVjX6OAgAC88cYbeOONN3D16lU0btwY8+fPx4oVKwDoepmKz7haWFiI27dvP3Tf9xsuvG7dOvj7+2P9+vUGdWbOnPnQfT7usR7VsGHD8Morr8DR0RHdu3cvsY6rqytsbGzu+zkglUqNev6eVEBAALZv345WrVqV2h+onvYaEREBXHaCiCqIvLw8rF+/Hj179sSAAQOMfiZOnIisrCx9r8mgQYNw6NAhbN261Whf6enp+sTjfjw9PdG4cWP8+uuvBl+Oz507h23btum/QMpkMoSGhmLjxo2IjY3V17t48WKJxwZ0s42mpaVh3LhxyM7OxksvvfS4l0N/bMC4R6A8FgZ3dXVFSEgIfvnlF4PzLimex1E0PLJoeY7Q0FA4ODhgzpw5BsMMi9y5c+exj9G9e3eo1Wp89913+jKNRoPFixc/YdTGinr2Nm7ciPj4eH35tWvX8O+//z7VvidNmgQbGxt89tlnAB79GuXm5iI/P99gW0BAAOzt7VFQUGBQVvwe2x9++OGReghtbW1LHKpcUls9cuQIDh069NB9PuhYAEpcLuRRDBgwADNnzsS3336rv7+xOJlMhi5duuDPP/80WJojMTERK1euROvWrY2GLT+pQYMGQaPR4OOPPzbaplarn+g8n/YaEREB7CEkogpi06ZNyMrKQu/evUvc3rJlS/0i9YMHD8Zbb72FTZs2oWfPnvqp2HNycnD27FmsW7cON27cMLpvrrgvvvgC3bp1Q3BwMEaPHq1fdkKpVBqs0zZ79mxs2bIFbdq0wfjx46FWq7F48WLUq1cPkZGRRvtt0qQJ6tevj7Vr16JOnTpo2rTpE10TBwcHhISEYN68eVCpVKhatSq2bdtmcH9lWVq0aBFat26Npk2bYuzYsfDz88ONGzfwzz//4PTp0w99/cmTJ/W9UllZWdixYwf++OMPPP/88/qhvw4ODvjuu+8wfPhwNG3aFEOGDIGrqytiY2Pxzz//oFWrVliyZMljxd2rVy+0atUK7777Lm7cuIG6deti/fr1JSYyT2PWrFnYtm0bWrVqhddeew0ajQZLlixB/fr1H+n63I+zszNGjRqFb7/9FhcvXkSdOnUe6RpduXIFHTt2xKBBg1C3bl1YWFhgw4YNSExMxJAhQ/T7f+WVV/Dqq6+if//+6Ny5M86cOYOtW7c+9P0CAM2aNcOaNWswbdo0tGjRAnZ2dujVqxd69uyJ9evX44UXXkCPHj0QHR2NpUuXom7duvre4MfVrFkzAMDkyZMRGhoKmUxmcB4PU/x9fD+ffPIJIiIi0Lp1a4wfPx4WFhb4/vvvUVBQgHnz5j1R7CVp27Ytxo0bh7lz5+L06dPo0qULLC0tcfXqVaxduxYLFy7EgAEDHmufjRs3hkwmw+eff46MjAzI5XJ06NDhvvcpEhGVyDSTmxIRGerVq5dQKBQiJyfnvnXCwsKEpaWlSE5OFkLopuOfPn26qFGjhrCyshIuLi7i+eefF19++aUoLCwUQvw3zf39puLfvn27aNWqlbC2thYODg6iV69e4sKFC0b19uzZI5o1ayasrKyEv7+/WLp0aYlLFhSZN2+eACDmzJljtO1BMaHYkgBxcXHihRdeEI6OjkKpVIqBAweK+Ph4o3pFsdy5c8dgf0VLGxR37xT998Z075IMQghx7tw5/fEVCoUIDAwUH374YYnnXHxf9/5YWFgIf39/8dZbb4msrCyj1+zatUuEhoYKpVIpFAqFCAgIEGFhYeL48eMPPZeSfg8pKSli+PDhwsHBQSiVSjF8+HBx6tSpR152YsKECUbHKb4sgxBC7NixQzRp0kRYWVmJgIAA8dNPP4k33nhDKBSKB16jB52PEEJERUUJmUxmtAzEg65RcnKymDBhgqhdu7awtbUVSqVSBAUFif/9738G+9ZoNOKdd94RLi4uwsbGRoSGhopr16490rIT2dnZYtiwYcLR0VEA0C9BodVqxZw5c4Svr6+Qy+WiSZMm4u+//xYjR440WKbicdq+Wq0WkyZNEq6urkIikTx0CYribbokJS07IYQQJ0+eFKGhocLOzk7Y2NiI9u3bi4MHDxrUKVp24tixYwblj/ve++GHH0SzZs2EtbW1sLe3Fw0aNBBvv/22iI+P19fx9fUVPXr0KPEc713KQgghfvzxR+Hv769fBodLUBDR45IIwbuTiYhK28KFCzF16lTcuHGjxNkCqfLq27cvzp8/Xy73ehIRET0t3kNIRFTKhBD4+eef0bZtWyaDlVxeXp7B86tXr2Lz5s1o166daQIiIiJ6TLyHkIiolOTk5GDTpk3YtWsXzp49iz///NPUIVEZ8/f3R1hYGPz9/RETE4PvvvsOVlZW910OhYiIqKLhkFEiolJy48YN+Pn5wdHREePHj8enn35q6pCojI0aNQq7du1CQkIC5HI5goODMWfOnCeeSIiIiKi8MSEkIiIiIiIyU7yHkIiIiIiIyEwxISQiIiIiIjJTnFTmGafVahEfHw97e3tIJBJTh0NERERE9NSEEMjKyoKXlxekUvZhlSUmhM+4+Ph4+Pj4mDoMIiIiIqJSd/PmTXh7e5s6jEqNCeEzzt7eHgAQHR0NJycnE0dDpqZSqbBt2zZ06dIFlpaWpg6HKgC2CSqObYKKY5ug4ipCm8jMzISPj4/+uy6VHSaEz7iiYaL29vZwcHAwcTRkaiqVCjY2NnBwcOB/6gSAbYKMsU1QcWwTVFxFahO8JarsmX1CqNVqsWfPHuzbtw8xMTHIzc2Fq6srmjRpgk6dOnE4JhERERERVVpme4dmXl4ePvnkE/j4+KB79+74999/kZ6eDplMhmvXrmHmzJnw8/ND9+7dcfjwYVOHS0REREREVOrMtoewVq1aCA4Oxo8//ojOnTuX2B0eExODlStXYsiQIXj//fcxZswYE0RKRERERERUNsw2Idy2bRvq1KnzwDq+vr6YPn063nzzTcTGxpZTZJVfenYusvLV8HHhPY9ERERERKZktkNGH5YM3svS0hIBAQFlGI35KFSpceOrzrBZXA+3b98ydThERERERGbNbHsIi8vPz0dkZCSSkpKg1WoNtvXu3dtEUVU+J/7+HsHac4AEOHBsMzx7cxguEREREZGpMCEEsGXLFowYMQLJyclG2yQSCTQajQmiqpzsL67RP1bHHAVw/4RQCMGphomIiIiIypDZDhm916RJkzBw4EDcvn0bWq3W4IfJYOlyK7ypf+ycdqbEOkIIfLjxHBrO3obD11PKKzQiIiIiIrPDhBBAYmIipk2bBnd3d1OHUqnl52bDDan65zU1UUhKSzeqd+F2Jn4/HIOsfDX+ibxdjhESEREREZkXJoQABgwYgN27d5s6jEovIeYyACAL1siGDeQSNVJvXjGqd+l2lv7xqZtp5RYfEREREZG54T2EAJYsWYKBAwdi3759aNCggdGahJMnTzZRZJVLepwuIUyUeUGBAthpcpGTmmBU70rifwnhpdtZ0GgFZFLeS0hEREREVNqYEAJYtWoVtm3bBoVCgd27dxtMZCKRSMotIfzss88wffp0vP7661iwYEG5HLM85SddAwBkWntDq0oFNHHITzdOCKPu5Ogfq7UCKdkFcHNQlFucRERERETmggkhgPfffx+zZ8/Gu+++C6nUNKNojx07hu+//x4NGzY0yfGflFYr8OGf53A0OhVz+jVAi+pO96+cHgsAKLD3hUWOBCgA1JmJRtWSsvINnidk5jMhJCIiIiIqA7yHEEBhYSEGDx5ssmQwOzsbL774In788UdUqVLFJDE8qS3nExB+JBZXk7Lx5toz0GrFfeta5OtmDJXYu0Fj7aorzLljVO9OVoHB84SMfKM6ao0WQtz/WERERERE9HDsIQQwcuRIrFmzBu+9955Jjj9hwgT06NEDnTp1wieffPLAugUFBSgo+C9hyszMBACoVCqoVKoyjbMkP+yN0j+OScnFsehkNK3mWGJdRYEuIZTaukCosgEAstw7BnFrtUKfEDao6oCztzIRn5ZjUCfq4km4/DEQcRJP2Az9FX7+AaV9Ws+soutkirZAFRPbBBXHNkHFsU1QcRWhTbA9lh8mhAA0Gg3mzZuHrVu3omHDhkaTynz11VdlduzVq1fj5MmTOHbs2CPVnzt3LmbPnm1UvmvXLtjY2JR2eA+UpwbO3JQBkKC6ncCNbAl+33oICVVL7rmrV6hLCKNvp8KmoABNAUiyE7B582Z9nWwVoNbqmqVNYToAKQ6fvoAqKef0dcSVf9BXkgEXZGDd39/gYo1OZXSGz66IiAhTh0AVDNsEFcc2QcWxTVBxpmwTubm5Jju2uWFCCODs2bNo0qQJAODcuXMG2+6dYKa03bx5E6+//joiIiKgUDzaPXLTp0/HtGnT9M8zMzPh4+OD9u3bw9nZuaxCLdHuK3cgjp1CNSdrDGrhjXlbr0Jl54nu3RuXWD/j1CQAQLOWbaFOjQH2LoOjJBvPde+ur3MlMQs4fghVbCzRtI43jtyJhqt3dXTvXltf50TMeuDuvDMe1moE3fN6c6dSqRAREYHOnTsb/WGDzBPbBBXHNkHFsU1QcRWhTRSNgqOyx4QQut41Uzhx4gSSkpLQtGlTfZlGo8HevXuxZMkSFBQUQCaTGbxGLpdDLpcb7cvS0rLc37AnYnVv1Jb+zmjso5tM5vztrBLj0Gg0qCIyAQlQxb0aCmRqAICDJt2gfkaBFgDgZGsFZ3tdkpyZrzaoY517S//YMieB/3mVwBTtgf7P3n2HSVWejR//nnOmt+0VWDqINFEUbCixgFhiefOaiEbUmKhoVDSJ5JfE+KaYYhJjiSWJkBh7gklULKggYpfepS9s77M7vZzfH2fKdnYRWGDvz3Wda2bOnPLM7tnZued+nvs5ssk1IdqTa0K0J9eEaK8vrwm5Fg8fCQj70DnnnMP69evbrLvuuus47rjj+MEPftAhGDzSrElMGn/S4CzGDsgAYF9DAG8wgsfW9o+4sa6KHMXoSpqRU0AQo1BMDk34w1EcFuNS9AaM/uKZDgsZduMYjf62fcgzwumpKpyhjtNWCCGEEEIIIXpGAsI+5Ha7GTduXJt1TqeTnJycDuuPNPG4zoYyI0M4YWAmGXYz2U4L9b4w++oDHF/cNiD01laQAzThIsNixZldBIBDCVHW0ICjwKg6mgz+Mu1mshwWY10gHRDq8Tj5sWpI9OTNinasUiqEEEIIIYToGZl2QhyQnbUttISi2M0aI/NdAAzKsgOwt6HjIOCWBiOT16QamUTF4iKc+D7C31Sb2i4Z/GU4zGQ6khnCcPr5uiocSrrKap5ejz+Ufl4IIYQQQgjRc5IhPMIsW7asr5vQIxvLjezg8cUeTJrxvcLALAdr9zWxryHQYftgoxEQ+k2ZxgpFwac4sehNBFsaUtulM4QWMhMZwgZfOuBrbqwmC/BjxaaHsSgxamoqcAwcfLBfohBCCCGEEMc8yRCKA7KjxijzmcwOAgxMZAj3dZIhjLUYU04EzZmpdQHFCUCopTG1rik1htCMx2Z8X9ESiqYmofc3GcdpUjy0KMY0G35vXWr/llCUSx5Zwb3/aVstVgghhBBCCNFRv84QLl++vEfbTZs27RC35Oizs8aYWH5YnjO1bmC2EaDtre+YIYwHGgGIWjJS60KaA+IQ9jem1iWLynhsJlyJgDCuQyASw2ExEUpkE/2qGyWu4NF9BL3pDOObGypZt6+JdfuamD9rDDbzkV2YRwghhBBCiL7UrwPCs88+u8vnkvMPKopCNBo9TC06eiQzhMPzepYhJBEQxqzpgDBsckEEov6m1LqWkPGzdtnM2M0amqoQi+s0B41KpOFEQBjUXGiKDlEI+dIBYUVTOhjdXOFlUknWl3ylQgghhBBCHLv6dZfRhoaGTpeysjK+973vYbVaOe644/Z/oH4mHtfZVWtkCFsHhIOyjAxhZ2MIlVBiclFbOiCMmIx944H0xKO+REDotGgoioLLanxn0Rw01sf8RvAXMbsJasb+EV9jav/NFc2p+2v3ptcLIYQQQgghOurXAWFGRkabxe1289JLL3HKKafw3HPP8eijj7Ju3bq+buYRp6o5SDASR1OVVFYQoCjDmEi+JRRNZfqSzGEjC6g60hm7mMUNQDzYMUPoTASCyYAwuV5Pdj01e4iYjP1jiXUAmyvTweXWqpYDfIVCCCGEEEL0D/26y2hrixYt4oc//CE1NTXMnz+f2267DavV2tfNOiIlM4DFmbZUhVEwgjinRcMXjlHtDeJqlT20RI1AzeTITK3TLR6gVfYQ8IdjqWMBuG3JDKExtlBPBI8xawYxJQ4+iAeMdcFIjN21vtSxWlcnFUIIIYQQQnTUrzOEAO+99x5Tp07lmmuu4fLLL2fnzp3cfffdEgx2Y2+9MUYw2UW0tXyPkSWsaQ61WW+LGdk6sys7vdJqZPjUcDqTl+wy6moXELYkuoyqrbqexhMZRoLGujpfmLiePnyDXwJCIYQQQgghutOvM4SzZs3i7bff5vrrr+ff//43hYWFfd2ko0KyimhnAWGe28quWh/V7QJCR8wY22dzpbuMKnYjQ6iF0+P+0l1GjeqgqTGEifWmsDexbwY6bYPEZIXSpOSchkIIIYQQQojO9euA8I033sBkMvHCCy/w4osvdrldfX39YWzVkW9voorooGx7h+fy3EZmtX1A6NJ9oIAjIze1zmQ3CsyYo0aGMBqLE4rGje2TYwhtZiBdVMYSMYI/zZGNqhvrtIgRUDa1Cwjr22UI13/8NrmDRlI0QCaxF0IIIYQQAvp5QLhgwYK+bsJRKdVlNLuTDKHLCAjrfemAMByJ4sYY2+f05KTWmxxGQGiNGc/5QrHUcw5LsqiMkSkMhKOJbY3gz+zMBN04hykRECYzhPluK9XNIRr9YXRdR1EUdm76jPFvXEGLbqPsxs8YMLDkgF+/EEIIIYQQx4p+HRBee+21fd2Eo1KyqEzrCqNJ2U4LAPWtCrp4mxrIVYzBfa7MdIbQmug+mhxf2JII+iyaisVkDG9NBoYtiWDRGjfObXZkoMdDbfb3JrKIg3McVDeHiMR0fOEYLquJ2q0fMwxwKUHWvPd3Bsz+0Zf6GQghhBBCCHEs6LdFZXRd3/9GooNoLJ6a/L2zMYRZiYCwriUdELY01QIQwoxmTe9jc2YCYNeNjKOv3fhBMOYjBPAnM4TJgNDuQkt0ObXFjQxjMkNY4LFhTQSUyUqjsZptqWMqjXt785KFEEIIIYQ4ZvXbgHDs2LE8//zzhMPdV6Lctm0bN998M7/61a8OU8uObNXNIeI6mDWFXFfHSqw5nWQI/U11ALTgbLOt3W1kCF34icTirQLCdOI6eT/ZndROEACr3Y3ZZhzPGjfWeRNTU2TYzWQ5jHYkC8tYm3amjmnxl/fyVQshhBBCCHFs6rddRh9++GF+8IMfcMstt3DeeecxefJkiouLsdlsNDQ0sGnTJlasWMHGjRu59dZbufnmm/u6yUeEiiYj+Crw2FBVpcPzqS6jrQq6hHyNAATUtgGhw5MJgBs/LYFIKuhztQoIHamAMIqu69j1EChgc3lQY0ZbbLpxmywq47GbyXSYqfQGU1NPZATLUsd0BqsP4JULIYQQQghx7Om3AeE555zD559/zooVK3jhhRd45pln2LNnD4FAgNzcXCZNmsQ3v/lNZs+eTVZW1v4P2E9UJgLCogxbp893NoYw7DMmjg9pbbuYmhOT1FuUGNWBllZTTrTKECa6jPrCUcLhEFbFCPpsTg9K1GiLnSC6ruMNGPt7bObU/IWpeQ3j3nQbYzW9es1CCCGEEEIcq/ptQJh0xhlncMYZZ/R1M44ayfGDhRkdC8pAOiBs9EeIxuKYNJVIwAjGwlrbDCEWV+puyNeML2Rcjg5LqzGEieDQH44RaGkm2UnV4fSgRIy22AkRisTadBlNFqPxhY2so1tPz3WYp9cTjkSxmPv95S+EEEIIIfq5fjuGUByY/WUIM+1mlERP0sZEF85YIiCMmlxtN1Y1QhgBZMDnxZcoHONqkyFMZ/oCiUxjWNfQzFbsTjcAJiWOPxBIFZXx2E2pwjT+cBQ9EsRBehoMTdFp8Tb2/sULIYQQQghxjJGAUPRKhdcICAs9nQeEJk0lw25MJp/sNqoHjYAwZnZ12D6gGMcJ+zvvMuqwpruMhvwtiX2M7KRmTR8v4Pempp3w2FplCEMxQi31AMR1hahuXPItXmOdNxjhtudW8/slX/T0RyCEEEIIIcQxQwJC0SsVjUY3za4yhADZjnbjCMNGIIe1Y0AYTgSEIX8z/k6KyiQzhP5QjFDA6PYZIHFuzUwEI2AM+1taZQjNbaar8CemvfDioFkx2hDwNgDw/ZfW8crach56ZxuhaKxHPwMhhBBCCCGOFRIQil5Jdhkt7CYgzHAYGcJk1U8lZASEutXdYduwamT7osHmVhnC1mMI0xnCiD8xFlFNnzsZHAb9zemA0GZKVSf1h2MEvMa0F15cqUqnwRYjIFy3rzF1rH0Nge5euhBCCCGEEMccCQhFj8XiOlXNxli84szOi8qAMY4QoCkxB6AaMQJCtZOAMKIlA8KWzuchTGQIg5E4wUSX0ZCaPnco1eW0uc0YxNYZwnBzYh5E1U0wERCGfY1EY/FUF1iAPXW+/f0IhBBCCCGEOKZIQAhomkZ1dce56erq6tA0rZM9Do7777+fk08+GbfbTX5+Ppdeeilbt249ZOf7smpbQsTiOpra+aT0SZnJSeEDRpdRUyIg1OyeDttGE1NRxEK+VECXDAIhPYYQwN+SKCrTOiBM3Pe3eInryX1MbcYQRluMgNCnugklCttE/Y3U+8Poerote+r83b5+IYQQQgghjjUSEAJ666iglVAohMViOWTnfe+995g7dy4ff/wxS5YsIRKJcP755+PzHZmZqtSk9G4rWieT0icli8o0JjKElpjxekz2jA7bxkxGQBcPtdCSGEPYOkNoNWmYNeNcQV+iWqmWDgiT3Ud9Lel5Bu1mrU2V0Zjf6B4aNHmIJALCWKCJupb0XIkgAaEQQgghhOh/+vVEbA899BAAiqLwl7/8BZcrXfQkFouxfPlyjjvuuEN2/jfeeKPN44ULF5Kfn8/KlSuZNm3aITvvgapMzUHY9fhBSAeEyTGElpgRaFkcHbuMxs1GF0495MMXSXb5bJuVdVhMNAUihBJjCGOm9AT30USGMODzAtnYzCqaqrTJEMYSVU4jZhcxS9w4b6CJ2pYQrdW0eyyEEEIIIcSxrl8HhH/4wx8AI0P4+OOPt+kearFYGDJkCI8//vhha09Tk9ElMjs7+7CdszcqUnMQdj1+ECAzUVQmOQ+hXTcCQqsrs8O2ujkR3IVbdRm1tr0snRaNpkCESMDoehozpSe4T45BDPqNCqTJQLB1hjAeMs6vm+zELUZSXAk1d8gQJsc8CiGEEEII0V/064Bw165dAEyfPp1FixaRlZXVZ22Jx+PccccdnH766YwbN67L7UKhEKFQOpPl9SayX5EIkcihDWj21RtdP/Pdlm7P5U4EXQ2+EOFwGLseAAXMdneH/eKtAsJklVGrRpvtHIkCMdGgERDGTbbU87FEQBhOBoRmlUgkQqIJtISixMxGu42AMNEFONREtdfIeLptJpqDURr8odRxv1j3CS11ZZw4/fLe/Ij6XLL9h/paEEcPuSZEe3JNiPbkmhDtHQnXhFyPh0+/DgiTli5d2tdNYO7cuWzYsIEVK1Z0u93999/Pfffd12H90qVLcTgcnexx8Kz+QgVUGsp2snjxji63+6JBATRKK+t4+dXXmYmRoVu1ej2hL+rabOtuTFQOba6lIeQHFFZ98iEV69PbRAIaoBhdRhVoaA6yePFiAHKCxrjD5kZjrsFoKMDixYspbQEwUdfUQnOoCoDGliDBRBYy2lzDp2s3AyrZpgjNKFTUeVm8eDHxeIzL1l4HwHNldTiyBxzwz6yvLFmypK+bII4wck2I9uSaEO3JNSHa68trwu+X2g6HiwSEGOMFFy5cyDvvvEN1dTXxeLzN8+++++4hPf+tt97Kq6++yvLlyxk4cGC3286fP5958+alHnu9XgYNGsT06dPJyck5pO18uvxTqGtk+pRJzBpf2OV2RXsbeXLLp2BxcOqZk3GtNTJxX5lxIYqnqM222xatgs3gskAkpAFxZp47nQGtprV4vupz9rTUo+kRUCC7oJhJs2YBsL7s31ANFsX4nRXkZDJr1hR21Pj43foP0DUzHrsJwpBdOJCsjAxYC25TlJziEijfxwnDi9mztoIQJmbNmsGWz9+Ftca5h7jDTE6c62gQiURYsmQJ5513Hmazua+bI44Ack2I9uSaEO3JNSHaOxKuiWQvOHHoSUAI3H777SxcuJALL7yQcePGoShdV9A8mHRd57bbbuPll19m2bJlDB06dL/7WK1WrNaOUz6YzeZe/cHGY3E+/s+jsPtDIo58xn3tx+Tk5Ha7T6XX6Ko6MMfZ7bly3EYw1xSIEAwG0RSjiqvFlQXt9jMlCs1o0QDhqBHUZTptbY7vtBr3Lbox5k+ztjq/JVGUJuJPbGvCbDaT4TR+Rv5wDDVmjH0021xYXUa3YGvUhz9inG9wjnEMXygGqkbLxrfSP6fqLUflP8feXg/i2CfXhGhPrgnRnlwTor2+vCbkWjx8JCAEnn/+eV588UVmHeZM0Ny5c3n22Wf5z3/+g9vtprKyEoCMjAzs9u4Lt3wZkXCIlY/O4bQmo9slXih/+DVK57xOyZCRne4Tj+tUeXtYVCZRZbQ5GKXFW2/sj4JqdnbY1mwzAkI1kp5qo31RmWTVURtGQKpa0udXzMZ9U9x4LllUJnkbiekoiWDRbHNgdmYCYI/7aAkafdOLM+0oCui6EcS6az5Pn7thc7evNWlVaQMDM+3ke7qvwCqEEEIIIcSRROYhxKgoOmLEiMN+3scee4ympibOPvtsioqKUssLL7xwSM+76k/XMbVpMTFd4fOir1Op5FNMDRXP397lnIx1vjCRmI6qQJ6760npIT3tBEBNrTFmMKDYQe14uZlsRpBojhvBpsWkYtbabudIBIg2EhPdW9OBZTI4tCeeSxagSd4CqNFA4lxurImA0Kb7U0VsPHYzHlty7sQwzkhDat+S8I4ufyZJr6+v4PI/fcjVf/2EWLz7bYUQQgghhDiSSEAI3HXXXfzxj3/c7wf/g03X9U6XOXPmHLJzrl36T6Y0vkZcV9hwxiNM/s4T8I3nieoqU4If8Mnb/+x0v8rElBN5bmuHgK09k6biTgRx9Q1GQBhUOi94Y3F4AHBgHN9l7Zi0diaCu2TQp1nTx1ITwaFdMTKEyekmzJqKxWS0U4sZAaHF7sSa6KJq00O0hGKpcyanymjwR3DHm1LHz1Ka8TZ334f98eU7AfiiqoUPd9R2u60QQgghhBBHEukyCqxYsYKlS5fy+uuvM3bs2A59lhctWtRHLTu4fM2NFLz3AwA+K/gaU867GoDCUSexuuh/mFT5ItrKp+C8r3XYtyI1KX3PurJmOMw0h6I0NhoBYUjrPCC02o0AzUHbgK61ZBdSm2IEhGZb+lhaosuojcSch+b0Je20aISjcSzxIKhgsbtwJAJCO0EafMbxXDZTKqvZ5AuTqRvVTJMaa8rJ8GR02v5YXGdbVXPq8bp9TZw5Mq/TbYUQQgghhDjSSIYQyMzM5LLLLuOss84iNzeXjIyMNsuxYt0/f0UhtZQr+Yz/5gNtnis652YAJgY+obx8b4d9U5PS93CMXDLA8jYa3S+jpo7jBwEc7kSGUDGO77R0liFs22XUbEsfK9nl1NZJQJkcR2hPBJJ2hxu702XcJ0xlch5CqymVmayuqcKUqFhaR6bxGuoqAFi6tZq7X1rL6tJ0l9JdtT784Vjq8eYKqYglhBBCCCGOHpIhBBYsWNDXTTjkmhpqGbvn7wCUn/Q9il1tA93CkSeyyzyCoZHtfPHO3yi+5kdtnk8GhIUZPQsIk10wfc2JgNDs6nQ7i619hrDjJelIFZUxAjtrq4AwGRwmgz5Hq4AyGRwmj21zuDDZjHaoio6VCCEsuGzpgLCuphyAFuw0mPLIiTYSaKggEI5x3YLPANhb7+eF75wKwJ66dDEcgO3VLV3/UIQQQgghhDjCSIYwIRqN8vbbb/PEE0/Q3Gx0ASwvL6el5dj4gL9p0a/w4GO3OohJM6/vdJvG4ZcC4Nm7tMNzlakuoz0MCO0WAOJB42epW9ydb5iYNiI5hrCzgNDVrsuo1d46IDS6j9raFZUx7iczi4kKpC536nztz+myGds21xmVXr1KBgGLMa9juKmKL9p1C43GjCxieaPxcxlUXIY1/1X2NdUf9rGoQgghhBBCHCgJCIE9e/Ywfvx4vvrVrzJ37lxqamoA+PWvf83dd9/dx6378oL+Fo7f+ywAdZPvQjN1nhgumHAuACNDGwmGwm2eK09kCIszez6GEMCFETBh6TxDiMUI6CxKDBPR1BQTraW6fiYCO6sjHdRZkhnCZNDXKiB0WjVMRLEoRpdOp9MDqkYIo22prKTFlCqCE2isBsBnyiBiMwJCvbm6TVfQQCTGlkojQCxrDAJRAplPY8lZQTT7eZoCxnjGBl+Yj3bUSYAohBBCCCGOWBIQYkxMP3nyZBoaGtrM/3fZZZfxzjvv9GHLDo51by4gAx8V5HHC+dd0uV3R6JNpwY5bCbB13SdtnktmwgZk9jRDmAgIFWM/xebpfMNWcxPaCXcxhjDZZdQItGz2dHCZqhraSZdRh8WUqkwKoCaCz5BivAa7EsJp0dBUJZUhjLUYXwYEzJnE7cYk9nqgIRUAJu2oMTLHLTWlPOT5PiG9EQCTaxt76/3UtYSY9dD7fOPPH/Pa+orOX7sQQgghhBB9TMYQAu+//z4ffvghFoulzfohQ4ZQVlbWR606eDI2Pg3A7qH/S1EX2UEARTNR6hjH8f7PqN+8DE4+EzAqaVb2NkOYCAidiW6ZJnsXAaFmJoaKRhw7oS7GEJoAHUdiagnNkq4yarO36zLaKsPotGip7qJxFFSTMX9iSLGB3oydcCoQdFmN9mbqRiYwYs1BcxgBoRpqZF9DoE2byhIB8sSqRTTbWoBsABQ1zNqqnawqzU6Nu/zL+7u4aEJx1z8sIYQQQghBNBZnS2Uzn+2u58NNHYscikNDAkIgHo8Ti8U6rN+3bx9udxdj344S29d+wOjoVsK6xsgZN+93+/CAKbDtM+zl6QxhTXOIaFxHUxXy3b0rKuNOZAjNji4CQkUhotrR4j7sSgi3rbMxhBrWRHYQAFO6Dekuo0ZAmAxEwQgkk8VmgthwKMZcEhHVBnGjy2hyfGIyMMxUjMxfzJaFxWkEeeawl5pmI7g7rtDNlspmKhqNxwWB7SzPajtNybrqDTTXjU09XruvkeZgBLet7XZCCCGEEP1ZSyjK2r2NfL67gc/31LNqTwO+RPX2eMjfx63rPyQgBM4//3wefPBBnnzySQAURaGlpYV7772XWbNm9XHrvpy69x5nBLDeM42TCgftd/uc48+GbY8wLLCecCSGxaxRniwo47GhqUr3B0gex2lk45yJMYRWZ2aX20Y1G8R9OAiR5bB0eN5hMWFt1fUTczpLqSSL0ighQGdQVjp76LRoqXGCYcVK8pmoZoMo2JVgKiBMjiF0Ybz5KDYPFpeRIbRGvdQ0G8eZODCTLZXNlDcGiMTiDIruZXe7eSv3Nu9jx550RlDXYf2+Jk4bkdvlz0AIIYQQ4lgWj+vsrG1h1Z5GVu9tYHVpI1urmmlfasFtMzF5cBZj88x878E+aWq/IwEh8Lvf/Y4ZM2Zw/PHHEwwGueqqq9i2bRu5ubk899xzfd28A9bcVM/4ujdBAdup3+7RPgPHnUH4PybylUY2bFnLuPEnpsYPFvdw/CDAgCwjaEsWlbE5u8gQAjGTHSJGYZgcV8eA0NlqLGAUDZPWKgBrlS20EiG31f7GGEIjkIuo1tT6qGa0zUGISCIzmMxMupRkF1c3jgwjgLPFWqgJGseZMCiDFz7fS3lTkMq6JgYp1VRrBQBMCgZZbbOxr7mM6kQAefqIHD7YXsfWquZUQBiP66g9DKyFEEIIIY5GTf5IKvBbvbeRNaUNeIPRDtsNyLRz0uAsTh6azclDshiV70ZVFbxeL9/rg3b3RxIQAgMHDmTt2rU8//zzrFu3jpaWFm644QZmz57dpsjM0WbTG08yRQmxRx3E8VNn9mgfxWyn1DqKEaFN1H/xMbQJCHv+s0gGhMkuozZXZpfb6iZjW7vSRYbQqqWKxoQVa9uLtlW20EYYRUkHWs5W+0W09HYxk5ErdCghYsnMYOK29ZhHVyIgdOktRGLG11cTBxqvo6IpQMO+LQxS4tRoxrjFicEwq202aoPG1BWFHhsTB2bywfa6VBGaz3bXc/M/VjFzXAE/++q4Nu0VQgghhDgaNQUibCr3srG8iU3lXtbua2RHja/DdjazyoSBmUwqyeTEkiwmDcok39PzhIM4NCQgTDCZTFx99dV93YyDRo/Hyd9qTDVRMfIbDFZ7XlDWlzEaqjcRrdoMQHlivFxRRs8DQo+tbVEZtasqowBmI0CzEybb2TEgNGtqKkMYUaxtn9TMhHUNixLDY4q0ecppNaXmGoxq6Tcb3ZQuRKMnismkisskAliLw4Mr05h2woPxhpbpMDM4x9i30R+hsXQDQUWhRTN+thNCRlZQMTcAMLLAxfA8oyLqjmof8bjOd59bTW1LiH98XMqZI/OYMbaw65+LEEIIIcQRpro5yMZyLxvLmozbci+l9Z2P9xuS42BSSRYnlmQyqSSL0YVuzFr3n0lbwi1sb9zOhrINh6L5ohMSECaUl5ezYsUKqquricfjbZ777ne/20etOnBbPlvCmPge/LqVMTO/06t9tcIxUP0yjqbtQLqiZk+nnGgtGWBh7Xwewkg8wrt2KLJZsYdDZHUSEEK6imjrrp9JQSxYCFBkb9sJfXC2MxVIxrX02ELdnOwyGsSUCATzXMkxj0YAaXVmYE4UlfEoAVTi5LmsuKwmbGaVYCROoHwLNYk3NSsKo8JGQKqamwAYnudiWJ4xxnFHTQubKrypyqMAb22skoBQCCGEEEekaBy2VDazqz7I1kpvKvhL1lVob0CmnbHFHsYWZzBugIcTBmWS4+r4uS3JH/Gzo3EH2xu3p263N26nyl8FQCzQseCjODQkIAQWLlzId77zHSwWCzk5OW268SmKclQGhL4PjAI5G7LP5ZSs3hUzyRo8HtZBQXAX8bhORVPvu4wmJYvKYO2YIQzHwlzz+jVssjRAUQFjtC/I7qTLKBjdSaFtpi8piBUPAUbltL2cRxa40vu1GmuIJd1l1JLoKprjsqIq6fbaXRlgy0jt4sFHnjsPRVHIdVnZ1xBAbdhJbaK7aK5qIy9RqVZRw6CGGJHvYlgiQ1jdHOKNDUZXUnvWGnB/zvu7r0DXJ0i3USGEEEL0mXA0zq5aH19UNbOtqpkvqlr4osrL7lqN+CcfddheUWBYrpNxAzJSAeDxRZ5Ov9TXdZ3GUCN7vHvY1bSLXU27UgFgua+8yzbl2/MZ5BnEZjYf1NcqOicBIfDjH/+Yn/zkJ8yfPx+1F10rj1T11WVMaFoGCmRNu6nX+xcMnwhACZXsrW1IdRntbUB44xmDcX2WyIhZO07f8fSmp9lUtyn1eEveVmpD5QyydKyGmqwyqpvaBoThWJgN2W5Oamri9mkD2zyX77amisr4Yuk3KdWSnKoihJ7IEGqqgttmxhU32utwZ4JmJqDYsesBMhQf+W7jW65kQGgO1lHjNgLCPIsbh65jjSuEVB1Fa2ZEvosMu5k8t5Wa5hDvffo5v3Q9xP2FRreKFu3vbKu5mMHZLq5f+BmbK5q56axhfHva8B78dIUQQgghes4fjrK71s/O2ha2VbWwrdoI/nbX+ojG9U72UHDbTIwqcDOqwMXxRR6OL85gTJEbh6VtCBGIBthav5U93j3s9u5O3e5u2o037O2yTTm2HEZkjmB45nCGZw5nZNZIhmUMI8Oagdfr5W/87SD/FERnJCAE/H4/X//614+JYBBg6xuPc6oS5QvTKEZNmtbr/U0ZxbQoTlz42Ll5DfU+Ixgr7sUYQoDvTR+E+nniDcbStstoIBrgL+v/AsAv7KNZXLeGDxx2nt38LD845QcdjnXVpHzYCLlZmal1uq5zz/v3sCRTwekZwF8ju8njzNTziqKkq5Oa0m1XrYmpKgiR2SrItZs1HCEjIHQmiuD4VTf2WIAMfOQlAsLkba7SxFpTIiC0GeMNs+IKlaqOavIyMt94zcPznNQ0h7gt/Fe25FYARuZRs1Ww+IuPKLaO5YPtdQD8fskXXDZpYOocQgghhBA9FYzEKK33s7PGx+46H7trfeyqNe5XeTvv6gnG9FsjClyMynczssDFsFw7e9d/yjcuPQ+LxYKu6zSFmihrKWN5+V7Kmssoayljb/Ne9nj3UOGr6LZdhc5ChniGMMQzJBUAjsgcQaYt8yD/BMSBkIAQuOGGG3jppZe45557+ropX1o8FmPwrhcAaBz7zQM7iKJQYxuKK7CBPVtXAWNwWjQ89t5dLpZYYoCxorWpBgqwbO8yWiItDHAN4CLbEDJ3vc8HDjuv73qduybfhUlte67zR3lgI5it6bGAH5V/xJI9SwDwqSqP73mVhyde02a/K8ZnwxY4blB+ap1mTc9dWJKdPp7dBM6w8Wap2oyMZtjshlg1GUo6IMxN9IfPUbzpLqMOY+qJgnicSuCSk9ypfvPD81ys31nGWeo6Ftiz27Tv4/LPaKpwph4HI3Ge+7SU754zEoDmYASLScWaCDyFEEII0b8FwjHKGv3srvWzuy4d8O2u9VPeFOgwr19rmQ4zQ3OdjMx3MarAzchE9q/QY8Mf9VPpq6SsZR97GvfwUfwDVr7/DuW+cspaymiJtHTbLrfFzVDPUAZ7BjMkY4hx6xlCiacEu+nordrfH0hACNx///1cdNFFvPHGG4wfPx5zu4nGf//73/dRy3pv4wf/ZbxehRcnE2Zcd8DHCWWNhMAGQuWbgDEUZ9p7P9Yt1GzcWl1Gh/NWXtv5GgAXDrsQtbaGUwNBPIqZumAdG+s2MjFvYttjRRJjEVu9ofx3538BmKrb+FgJ8l7DZvZ69zLIk+5yOirbyPo6nekuqzuUAFucDrTmYKpqKECWuVWV0kRGM2LOgCBtM4QuC6CTQxMNqpHty3YVAVAQDYHFyknD0n9aw/NcnKpuAjXCJovRdfWGxib+mpnBlsY1NFaciKrA92cex69e38I7W6r57jkjWb+viSuf/AiTqvDzy8ZzycT0ZPdCCCGEODb5QlHKGgPsa/CzryFAWUOAfQ3px3WJnltdcVtNDM1zMiTHyZBcJ0NzHRRnmnA4WvDH66j0VVLp20CZv5KVpZVUbq6kyldFc6S548H2tX2Ya89lgGsAA90DjVvXwFTwl2XNkroIRykJCDECwjfffJPRo0cDdCgqczSJfLoAgM25M5ni6LyyZ0+Yi46H8pcpiZUCpKZP6JVwMiBsW1DGH/HzQfkHAFw49EJoegkzMMWcxZJwNR+Xf9x1QJjINEZiEd4tfReAW7U8dN82PrHbWF62nNme2R33S4wb3NawjbsbXiGan8txrjousaX/BDK1xCT2uobZZAR/casHmsGj+Ml3G+MXc91WPPiwKDG8iSqjGR5j/GJeJAxYqQ3Upo47dVgOXnUXu8xm4opChq5yYYufv2ZmEDXvBuKcMCibS08YwK9e38K6fY1Ue4Pc8cJq/OEwJs8G/t8r9Zw18n/IcBhfVsTjOopy+K7PYCTGW5uqMKsKM8YWoqpH19+FEEIIcSSIxXVqW0JUNgWpaApS2RRIBH/GUtYYSA3V6Y7LamJQtoOhOXYKs6NkeUK4HH5MlhYC8Qaq/dVU+ar4yF/Jv7dW0RBq6FH7XGYXA1wDKHYWE6oJcca4MxicOdhY5yqWTN8xSgJC4He/+x1PPfUUc+bM6eumfCn11WWMa14BCuSe9e0vdazcoRNgJYxUypg4KJMfzhrT+4OkMoRtC8p8XvU50XiUAa4BDM0YmgrypioullDNRxUf8Z2J7abKiCYDQiMoW1+7nkA0QLYtmwl6FqcGAnxit/FxxcfMHtNJQJg4x5PrniSKMa3IFkeUjys+5rQBpwEwNkeFevBhIzMRaCn2TKB9htBKrmIMkK5LdG3NsOeCLZPcRKXRmkBNqgljitz4nBVsNxnB3HBrFkMjuzHFFaJqGMVcz/TRx1GYYWNMkYfNFV5+9p/V3Nz4GxaVVLLeGUGPWfnVUif3X3gJS7dUc8+idWTaLfz2axOYMDCz57+TAxCL61z9l0/YsKeSIBbuOm80tyW6tPZ3sbjORzvq8IWjnDUqD5tZuvYKIUR/FYzEqPIGqWwKUpm4rWgKUuVN31Y3h4h1WsClLbddpygrRk5GCI8rgM3mQzM3E1ObCMYbaQzXUeuv5cNgHbGaGNTs95DYTXYKHAUUOgvTiyN9v8BRgCvZQyoSYfHixcwaPatDzzlx7JGAELBarZx++ul93Ywv7Yu3nmSqEjOKyYyf+qWOlTFoPADDtCpe/vbJqObOp4PoVjIgbFdQ5uOKjwGYWjTVyHAlpoE4VTcCrrU1a/FH/DjM6e6c6cDOWPdp5acAnFx4Mkqdl6kBoxjM55VGsJkagxj2pfarDdTy1p63ADgpEGSl3cZru15LBYTfnpoP28DmNLqB6rrOx7YIn7ucOJqaU3MVnjQ4i1yMuQYbNONNMsOaAZ5icv17AKgL1KWarigKJ9vKeEhNBISeIZhYzeCYwg5VR7NV8o0pJQCcd3wBmyu8jN36CBmeVax35hnH0EIsLn+CG6qn8+2nPycS06nyhrh+4ee8e/dZeGxmwtE472yuZkujwoy4zsF6+372k91cXvYbXrQuo5pMbn7nTqYfN4dxA4yf00c76lixvYYsh4XrTx/ab7KHwUiM2X/5hJV7jG9dizNsPHvjVIbkOvezpxBCiKNFOBqnzheipjlEbYtxa9wPt7pv3DaHot0cKYpi8qOYWzCZfGS6QjidQRzWIGarD0XzEVOaCcabaI404Y/6qAAqAFoSSzeybdnk2nPJs+cZt468NsFeobMQj8Vz1PV8E4eHBITA7bffzsMPP8xDDz3U1005YHo8zoAdLwLQMPrrX/p4LVY3e+xOgvEorrIVDBt0JmatlyFGKPHu1S5D+FG5MafN1OJE0JoI8gbFYgxwDaCspYw1NWs4rfi09E6pMYRGhnBV1SoATi44GZo+4LhwBLdqoTnSwtb6rYzNHdt2P7OD9/e9T1yPM9ZVwtyKz7jebmP5vuWpANKtGEGlzWl0cX1qw1M8GF0PeTkMde5gbqKoTr7HRk4iQ+hVVUAn05oJ7iLymncCbTOEhH3QVMqufGM+yGH5E4GXGRv2s8NsY+akdKGaiycU8fd3VnGD9jp3uo0CNJc1t/Bfp5uYpZRZTzxNJDaYMUUemvxhypuCPPT2Nu44bxTfWvgpn5TuxeRZz2dPR3juusswJ7q07qnzEYvrDM119vqfQXTZ75hhXc7jbg9+VeenTb/nhWXjGTf7K7y1sZJvP70yte3uOh8/++q41DmS/0gz7OYOJaqPZrquM3/RelbuaUBTFRxmjfKmINcu+JRXbjsDj834WwlGYvzkrX+zbN8STKrGhcNmcc/0WWj9JGgWQogjha7rBCIxGv0RGvzhNreN/jANicdNrdbXJ27biqFoAdACKJo/vTj9WDwBTKYAdlsIsyWAqgWIKz4i+AjH/W2OEkos9ckHnTCpplSQl2PPIc+eZwR8jtz0fXsu2fZszKpk8cSBO3Y+oX0Jn376Ke+++y6vvvoqY8eO7ZAaX7Ro0SE9/6OPPspvf/tbKisrmThxIg8//DCnnHJKr46x548zOMlUjk+3MXbG9b1ug67rbK7fzBu73uD9svfZ3rgdCo2pFHjvdlxmF9MGTuOWE25hsGdwzw7auqhMQm2glu2N21FQmFrYNiAkEmBiyUTKWspYV7OubUAYDaa21XWdDXUbAJiQNwF2rUYDJpiz+CBUxbrada0CwsQbsNnOh+UfAjAtbxKT1q8gI25Mlrqmeg2TCydDOBHAWlw0h5t5Yt0TqdPvcvh5d++7nDv4XADmT8uBj8GX6CHosXrAXZTqMtp6DCENuwEosxhB38D8iWB2MCoYAKcNi6MqtenIAjffyt2I36/zvt3o5jqnyUtMMfFflw3F8xlaYAgPf2MSZY0Brn3qU/6yYhfmLS/znfCT7BzhJqAqbNH/yzf/uYO/XjaP//fyBl5eXQbAqcNyePiqSakAtLTOmI9o3ICM1LrWduwr56zIIr5ZXECZ2Xi7eMEd5/Ldf2B79Snc/dJaAE4Zks1ne+r5x8elnDQ4i8smDWRNaQN/XvgUrlAF+5RiLr74Cr4+pe21E44a3XctpqNrypd3Nlfz8uoyNFXhHzdMYXi+k8se/ZA9dX4eeHMr//fVcfhDUc5/+k6azMsgMX3m8/uW8/bf3uC12b/DkSgwpOs6SzZV8dnuelpCMaaPzmP6cfmpYF4IIY41uq4TjevE4onbmE40Hk89jsZ0wrEY4ahOOBYnHI0TSdyG2t33h6O0hKL4QlF84ZhxG4riC8XwtXquwR8hHI2BEkbRQihqEFTjVtFCoAZRWj82hVAyg9hz/KgmP5rJCAJ1JbDf1xdOLOiJJUFVVLKsWWTbs8m2ZpNtyybbnp1eZ2u7uMwuyeiJw0ICQiAzM5PLL7+8T879wgsvMG/ePB5//HGmTJnCgw8+yIwZM9i6dSv5+fn7P0DCyNh2MClsyJvFFE9Wj/er8dfw2s7X+M+O/xhBYCs5aLgiQeqtLpojLSzetZh3St/htkm3cfWYq9HU/YyXCnccQ5jMDo7JGZOeeyYZEIZ9TMibwOJdi1lXs67tsSLpMYSlzaU0h5uxalZGZI1IjQ+caPLwQaiK9TXr+cZx30js50+dY3X1agBOzpuECTg9FGWx3cyH5R8aAWEqo+nivzv+SyAaYLgtl3MqdvBkVgaPrnmUc0rOQVEUSqw+QgoEFeOdPsOaAe4CcqNGQNgQbEh3Xa03soZlJhOgU+wZCAVjGVm7HjAK3bT27Zw1fBC3EldgqGcow+xxvtpcw39dNsyuTcwdP4wR+S6G5zmZOiwbbfd7zG15gP8ZWEggkXlSFJ31gX8w/n4nscCQ9M9/Zx1X/+UT/jbnJN58+e+sLF/Gqgwv9YqLKQXTefjib2Ezm3lzYyW7an3onzzOmnwnZWYTefY8shQzX/jLeatwB0sefwFvsJBRBS6euXEKf1q6gz+8/QUPvPkFx+VYKP3rNUzJ2MimHAuDgIp3/svfg4/yzbPGsqq0ge+9tJYdNT4sJpVvnTGU274yErvFuKaagxE+211POKpzfJGHklbVYPtaPK7z+yVfAPCtM4dy6nDji5Pf/s8ErvrLJzz98R7+d/Ig5i/9vREM6gqTss4jHIuxwfsuteoyLnn+Dt6c/QhNwSh3vLCG5V+kM8rPfVrKmCIPD39jEiMSc1l6g0Ee+Wgx75a+R1OkmgxzHhPyxvP/zr6KHEfHLqrhaJy4rh+zQWWDL8wXVc14g1EyHWaKMmwMOJBKyEIcAsFIjH0NfiqbQjQG/NT5m4kk/h9YNBMmVcOimXFZLeQ4bWQ7LWQ7LbispiPiGg5H4zQGjExZYyCSyqA1BSLU+4I0hXy0hAP4IkECkQD+SIhAJEgwFiQajxHT48TiceKtbuN6jLiuG8/pcXRdByUO6Cik76PoQPJ+4vnkujbPGfcVRQclAmoERYmCEkFRk7cRMEdRLBHIiGBRQ1jUUOJ4vdd+L7fZjcfqIdOaSYY1gwxLhnGbWJLrPZZW21gzUJVj831ZHN0kIAQWLFjQZ+f+/e9/z4033sh11xlTRDz++OO89tprPPXUU72aF3GTeRxui8bor9+/321r/DUs3buUd0vf5aOKj4jriSyNamF6yXTOLTmXqUVTyXz7/+DzvxI//U7Wn3AZj65+lI8qPuKBzx9gZdVKHjjrASxaN2MLQx2rjLYeP5iSnKMwEkhVF11fux5d19P/HFtNO7E+EUgdl32c0UUisf8ExQga1tW2CiYT+1XqIar8VWiKxrjccQCc6g+w2G7mk4pPjG3D6TGP//zinwBcWXgGF21ZzdOZGWxv3M7q6tWcWHAi+GpoSgTEmqLhNrvBVUhWPI4GxNCpD9aT78iH+p00KwrexD+hga6BUDiBURVGV8vS5lIC0YBRuSsSxLLvE1ZmGK/pxIITwTWJkz54kGw06k1+Jo0yso+KovCjWWNQ/norz3tclJlNFGpOXt6xhV/kZPOq24m16F8o++7iqTlTyXZauOovn1BbuY89v59HU3Y17w40xgGqwGe+LZz593dwNl3P3kSC8+eed/nEbsOMyoKZC8iz5fK//zidPSYYkb0Q/Pdwy9kjMGsq3zlrGM9/VkpZY4BXn5rLhwN3s93S6ssJVx0TNl7F1to/8vxKf2pQfTga50/LdvD25ir+fM1JrFq+iF3b/oTXXo9PhbeiHkzW07n4nLuZOnwAr62rYNnWavbU+8lxWpgyNIevTiom320jGI6ycu0a9u7dQBjIyh/OKRNOpsBjpOh0XafSG6QpEMGsqQzItHdaCCYYiWHW1A5dO6OxOI8s3c6mCi9Oi8ZN04annjttRC6XTCzmv2vLueTPz+Ic8jIocE/Qxuydb4Ezh2cdY7g/upkq3ueaf/2Kxooz2VThxWpS+drkgZhUlX+vKWNzhZdLHlnBY1efxD7fDn678j5i5kTtbzMEgSU1S1ny3ALOyPsaD8y8mYrGKP9atY/X1lVQWm98EeKwaJw+PIf8iMI5kRhms5mWUJC/rXqXj8tWU+bbS5wIZtXKQFcJpxRP4OsTziLLng4ymwIRSuv8BBNfdhR6bBRm2DoEm+FolK015VT6GghHI7gsdoZlFzIwI/tLf8gNRWOs3lfOyxs/5/3dG40MvBIDXUWPuYlHMsk2l3D64JGce3wB00blpbrttoSibN1VSt3udeiBJpSID6vDgzu7gMJhYykqKGrTvrqWEDtqvOxpaKKsqYlAOIbNZMemWclx2RmQaSxFmbaDOj9oMBKjKRAhEouj68ZMPU6LCafVdMgz6LpuZGFicR0FJTVLkKKAqiiYVOWwBCqxuE4kFk9kiOJEElmj7uZU68lHe5fVRIa9bc+fpkCEiqZAagxYUyBCXAdNgSynhVyXlWynhRyXhVyntcPY6EA4xu66FtZV7GVD9XZ2NO6i3F9KU6SSkN6AYmpG0XwoaqzrtusKesyRWJwocQcWxY1d8+AyZeCxZpBtyyTXnk2BK5tidx65Dg8OiwW7WcNm1rCbNSwmFR2duG58YaXrENN1QtFYOlMWMjJl3mCQhmAT9QEv9cFGGoNemkJemsNevMFGfvjoEqIEULRAIlMWTGTOgomsWifVL82JZT/UxHIkdGxUFRWX2YXL7MJpceI0OXFanOl1ZmfqNtOW2SHY81g8HeZLFuJoJldzKzU1NWzduhWA0aNHk5eXd0jPFw6HWblyJfPnz0+tU1WVc889l48++qhXx9pw0fVkZGawpf4D1AYVVTEWPfHvMhqPsq1hG2uq16S6WyZNzJvIJcMvYcaQGUamKynL6N6nNpUyMW8iT5z3BIu2LeKXn/ySpXuXcvvS2/nj9D92HRS2Kyqj6zoflxsB4anFp6a3syS7jPoZnTUai2qhMdTI3ua9lHhKEs+lq4VurN0IkArskgHhOIx27PHuoTHYaGQgExnC1T7jw/Rx2cdhdxhj+ab6miHHw4a6DXjDXjyJDOFuk4ntjdsxqSYuHHA2bv0hZkYUXrbovPTFS0aQ1lJNk2p8SEsN0nYXoAI5ukq1EqcmUJMKCMsT3S2zrFlGsZzC8eTE4mSh0qDH2dm40+jmuu8ziIVY5TCuvZMKTgLnULQPHuS85mZecDtYsuctzhx4hvGaA58R0bfzXc8AAG4++fs01j3BD+s+YYXTSaO1hqtm7GPKMCOL9ffZY1D+9j1Wuqt5MssYo/g1X4i8cIAFGRkELF9Q5/4DnuC3cLaEWZHlBexcOGhmqqvwT8d8mxu2/ont7kbGD93BhRMuAMBm1rjvkrE8/NwClg1YT6nFQqbm4JoJN1BTtY5FZctY54xTXn87qvkWLhh9Mj+5+HhWlzby439voKyqkr8umMnH2XVUFJqAZBfWEPAu7694B/cbo9hefx7x4CDA+ID29uYq/rH0n0zNf59KdrLVBr7E74ZmyN2qkxV1Y1KGsLN5GA2+AvSoC1DQtAAnZFcx3FVGLFRKKFpNsxahSYsTQ0VFw6LbsGpZxPQ8KgJ57K4bCxRx89nDyXK2vfa/N2M0n23YiL34z9QoOhe1+JhdY0zdQlMpVwEmt4uf5Waz3v8canOUXNepPPOtqYwuNDLpt5w9nO8+v5otO/fwyL++z7bClcTMOu5YnBk+H2PCEcpNGq+4XFSbmlnR8BTn/u0ltMqvUOabgk46ePCHYyzbXE6B0sCOP95PJHMdu627CWvtCh/EodILn3uf4YlNCkXRfLIiQwg3j6C+MZMIFiK6CR0FhxLCo/oYkN+IyVlLTbycaqWGepOXaCcffi0xE564g0w8uMnASQZKJINwIINoxIIS19FUHbstitkSBEszEdVLY7yRJr2ZJnw0qUFiWmIcj6tNL/SUIPC238abHxRifjeP0ywqJ7WUMd3/BSeR7sKtA02qSrlJY9MKE4tMGWyzZLLPbKNCjdOsBUELdjwBoMcs6DGX8eE9ZicTCwUmE8WaQhFRrGEvtnAzZj2MJR4lCrSYTPg0Mz5NJaBqNKsKzai0KDp+HQK6TogYUSWOrsSM61rX0HUVdA10DQUNMyasioZN1bArKg5VxakoOFUFMzGUeAQ1HkFHJ4ZCHIigE0EnDIR0nRA6EV0nTJxQLMYvFzxMFJ0YMeLE0RXQdY04KuiKERwmb1HQFAUVBQ0FVQGjZWBK3ldAS/xlxsAIUNCJ6UZeJ3lfp916XU88n/g5K3rbnnbJ7FHyN6gYzyqt7ieXDmGrGkUhTkasiMFqAcUhF656HUewGbsSwkQcjRgmYpiJo6BTjYXdWAnoVvxY8SsOQh4TTfYIDSYf1Xo9LWodiqUWRWsVIGnG0tOvCRRFRzH5wOQjWSIyRrp+SGUM8CWWxCVsBJF2iDnQdRPopsT1YlwroBhfligxFCUGStS4nwjuug3onEbA1tMScppiwaxYMKtWLJoVi2rBpJpSnz9URUFTtdRjLbku+VjV0utUDU3R0FS11fZaq2Ol1ymkj6spGlbN2nYxWbFpNiyaBZtmSz12mp24LEaQZ9NsR0Q2VogjhQSEgM/n47bbbuPvf/878bjxL0nTNL75zW/y8MMP43Acmu5qtbW1xGIxCgoK2qwvKChgy5Ytne4TCoUIhdKjj71eo7jJ71f9Hs3e82+rx+WM4+yBZ3POoHPajAmMRNKDpxXPIExAvH43scT6S4ZeQoG9gDvfu5MVZSu4e9nd/OqMX3U6mFkLelGBmNlBPBJhZ9NOqgPVWDUr47LGpc+lWDADesQPcRiTPYa1tWtZVbmKIrsx4bsW8aMCUdXM+kojQzgmcwyRSARVtaAB7nCIIZ4h7PbuZnXlas4YcAamsB8FWNW0C4AJOROIKGbMQGEsxhBXCbtbSvl438ecE/CiAUvjRiA7OX8ydrsRmP1Ps5+Xc+y8tfst5k2aR05LDU1aOiCMRCIo9lxMQE4sTrUJqpqrGOUZhVa3I9FdFIqcRca2ucdjAkaEI3xm0dhcu5lRGaNQd75HSFHYbNYA3WivsxhT3hhmNO/kBbeDd0rf4Z6T7sGsmtCW3s/bTgfVJo0cWw5fKf4KHw30MzO0nTvq6vhpXg7/3bOQ6ydcSrbZxejlc1ljKeO32UZ35O+e8F3mDJqB9q/rmV6xhlsK8qmxVZE14nGuMg3nEZ8dVYfrTvhO6vc18cTruWrNY/zDAX7ns7SErsFlNj6hn1ai8dSQZ9loNpOvm1lw0UsUOYtgDMxc/wLzV/2SCgtkDH2USWO/i0UbxomDNW48YzUvbvsbL5sVwESWbmHmwDPJsWSwq3wln/p2UWNSacnYhjNjG27dQqE5h2g0SFW8gXoVFgO0CoYUXUdXFGpNCrWmFmADWDeQ+D4gZUtiITW1ktrqODoQSCzlYAG3ZwmXxwq5fvgv2/y9EA1SvP4Jbs59lN9aXWTGYszLmkJ02tfAXQTeMtTt7/C1zf/hC28zL3jc2Aa8wJ/UNQwv3Uu0NgdCzeTUbOIfseU8WVjKY1nGFzRn+gP8X20dOSYnKBpKcxNzG5r4j9vJw1mZ1FuaoeQ/XOB/kctCZk43ubHGI5QFm/hM9fNft5NVNluqqdmxGFMDQUaEIzj0OM2qyi6zmc9tVqpNJvZZqthnqQLnJ1jz4wyORHElehLUaBqlJhM7O/kwpek67ngckw5BVaFFVQlrUWo1L7V4Sc1wbAb297baSVKsKBqnWMthYO5InFklRBSF2kAte72l7PLuJqYFMTl2ozt28wHwgRMewoEtPhC7rhBVFEIKhDs03Z9YuqdoYRStnkQZCLyJJdXpO/Gh+kAo0DGYaSW2v1a2vmy/BIXOAxod6K5+4sG0v5/FgWgy7WAdO1hnBsWpUxyNMSAaJScWIycWIyMeR9UhpkCDqtGgqTRoGnWaSqnJTLhdhjD5o1Z1ncKYwsCYiYGKnRKzhwGObIodeWTZs3FpVuyaDZNqIq6oxFCI6VFisSD+SICmSDONET91kRbqwj7qowHqo0Ea4yG8eoQmojQrMZqVGH41GUT6wbT/67U7dl3DgQknFlyqFZdqRQ3GGJBVQLbNQ5bNjctiLG5rBs7E4rLl4LBmYLG4Ucx26G2xuSOBDtHo4bqaj17J/29t/s/1URvEoScBITBv3jzee+89XnnlldT0EytWrOC73/0ud911F4899lgftzDt/vvv57777uuw/jjTcZjMJnRdN7qOEEfH6P6TlKPmMNA0kGGmYXhiHtgDG/dsZCMbOz1Xhn8vZwPh6m28uXhxm+e+YfsGT/ueZum+pfy/f/8/zrad3WH/U0q3UwSs/2IPe+oX81HIyHoOVAbyzpvvpLazh2o4H4gFmlm8eDGugBFcvLryVZTNRvvPqC4nB/h0Xbq9tRtqWbx5MYPqtnEiUFNRSlbhUHazm5c/fhmv3cusgBczsKLMKH4S2xdjcdW7XIKCgk5xMJvdlPLiJy8yvL6J4cAbLeWgQU5TDu9+uJIZwFhvPUV5J1ERr+S3r/2Wn9TsZqs1UUnSF2Tx4sWp15EbDoLJxtJPl9Jsbea8sk2UJSqUqs0qixcvRouHuBCF0QEfn1k8LFmzBPNWM6dte5XtVgtRdDKUDNa8t4Y1rGGkaRwnBjeTFVdoCHt59NVHOT0Q5LTylTxdXAjARCby3rvvgcnNZwXf4NJdD/OCx81mWrjjlTv4dU0jZu8n3FVcSExRGG8eT96uPBbvXo2a+x1O9D3Bs+WruKUwj23U8UjImDrjZD2P9e+vZz3rU7+zr5jPYHlkKaX4mPfvO7nUeRkxPcZrdQ+w0QyeWJxvuq9j9XurWc3qxF5u7jZ/lZcC/+Rju40H1/yRB9f8MX3BmBWyYnG+Yj6Fce4LMfvM4INC+4mcbmqmufp51uhbWOqw0qyGaY5WGPupYIvHOS5koUAZxcis08mxFGPCRCTWQHPT59T5NhOggkpThD1mE15VJQ44dZ3smI49bsOqe7BpeXjMOWSaMlBiUcLhZqKRGiLxWuJKE5VaiI8cNv5pqsL+n//lKn00dc7R2CINlNS/TzDWxOMDiwGYaT6dD50XwU6AasAM2kxMY85iZsOHfBFeymqLyrzYFh5/ezljwsY/viZV4Wc52byZCAYvCWczy/EVPh57HDHNCOqUeBRXqIJh/t380bedReouXnHGeN9h5X0HgA9V14ln2ElGupquMzWocU44i3GmIiLWbILOTBTimGJBTo8HuS7kZZ+vhnU0sMEaYL0FgqrKF9aOOQNXXGdYWGVoVGNIzMYw3UmJ6kTX7ICKqkcIxQJUxINUEKRaDVOnRqjVYtSY4lRr4Fchoihouo5DB1cccqMqOTGVnJiJnLiZ/LjKsJifEcEasqLNwD7Ybfw9R1QbCjqmeIgIsNNs5gurma0WC+utLrZZzDSrMYKqSvucn0txkal4yIiYKYjGKAn7GBWqZ1SwivxYFLuuY030VQwpCgFFwauq1Gsq9ZoRMNRoVipNDqo1Cw2qiYhqJqpoxBWVuKKg6gpWXcUWV7DFFexxHU88RqYeISMWwqMH8cQCeGJ+HPEo1kSmLKpAVFGIYtyGFSXRBhW/asGnmggoZnyKCZ+qEcFEXNGIJ/JzauL3bUbHrOvY9Dg24ljjMezEsMZj2Ihij0ex6lGsegRrLIKGTkxR0Elk+BTFuAViipJom0YUjYiiElM047GiEkVNPKck2qCjEUfVjVsNHU2Po6In1sVSjzU9jqbH0BIZPgUj0FKMP29jnY6xL7TaxlhHcrtO+o9q6EQVhVVWF6ttdjZYNapNCmVmU6pQVk9Y41ASjTMsEmFkKMDwSIRhkQiDItED7gKZART1YvsI0KSpNKoaTapKWDH+flILxu/Mohu/d7NuTD9k1nUc8TieuI4nHseVGNrQqX29ew06CnFFQ08scdT0faXVfZLbqOntUYkrpsQ6U2p96r5q5G/jqimxXkts32obxURMtRBTzMataiGumokp1sTj9HpdkY+8B2LJkiV9dm6//8t98SF6Tv46gH/961/885//5Oyzz06tmzVrFna7nf/93/89ZAFhbm4umqZRVVXVZn1VVRWFhYWd7jN//nzmzZuXeuz1ehk0aBB/uuhP5OTkHNwGBhph60+wRb3MOvcssLT96rtkRwn3fXIfq1nNz2f8vEPXUe2ZP0MTjDtpKmPHzuL1pa9DAC4adxGzjp+V3tBXA5vuwqSHmXXBTMx7zXyw4gOanE3MusDYzlT+W/CBe9xQohuiuM1urr7oalRFRdkUhtI/k5fp4oITLmD1Z6sJZAWYNf0CTGvC+BWFikR/m2vPu9bIWG1yQNjHFePP58PVa6iyVTG0eBCNdSpbNOMN6ObzbqbYkgEb70AjxnUnzOaXq37HSmUlMSXAr3KMLpdNShOzZs0yKqFuuou8mPHNY/HIYmYddw6m1fWUu40P9yeOOJFZkxKvvey3jAwa1T+jmVFmnfUVTOtu5EW38aH/tJLTmHV6Ytum8WiPvMSMFi/Pe9w05jcydesnrLFaWG+1YFbN/HDWD3FrbpYsWcK4r/0Q5ZVSfrTzda4tKmBDZAM/tQbZVVxIrUljRMYIHp/xuDFuMUm/BHXVQha+90v+zxXhHacDFYU7z72fUYUntr02wtO498nJ3JBt5vPISrI82VQ2bGe9qRlLXOe3Y27k5Mk3dXJRzeKsdcfz6ns/5M+JcY8Ao0JhLrIVc8Ulf8WeMaiLC/JKvhZoILT2GXbsW0FFoAbNmsGAwkkMGTcbc/awLva7On3XW4FSv93oSqxZ0TNLIHMw7K9AUlI0xCurHuLe7c/xvMfF1fs+Y2LDx6mnf1s4gGZNZXTmKO6a+XA3hZeu4A9hLze9eS1bmvdw1YAiZsVsOFQTS9QwdXoYTVG55+T5XDHiiv02aywwu2EbL2xcwLsVH1IX8RoBCQrHZ46mIFDMHefdyYBE1+LuDAfOStyPxWOUtZRR2lxKKBYiTpxcW25qMuOedLkauZ/n9UTQtd9jxaNEd7yDuuU1lN3voXjLMMfTYZ7Jmc/I4kmMGH4OM4efC5kl6LpOS6QFb9iLL+LDpJqwalZybDnYTLbOzxMNQsNulKZ9xJv2QrgZsw5mdDxWDwM8A9A9A8AzAGwZcDC6nem6cU0GGkCPJ46ppG81i/H+a7IdlPNFIhGWLFnCWeed17aqdixivP5oCBQVVJPxt6GajEVRD87r7YoeN9oQjxpL8j50/Jl0tq7NLelbzcIYzcLsxGkagg3sbNpJlb+K+mA9dcE6miPN6LqOqqhkWDPIsmYZiy2LEncJRc6idDEQXTeqUgebINhINNgIQS8EG1GCjYn1TShhH+gxiMeM16HHjfuqycisaVZ0zQwma+px+9v08xYUzUJmYkln5nSjPW1uE+vjUeN3GQ1ANISS/N1Gg8RS90Mo0QDxsJ+q8r0UZmegxMMQDSa2T2wXCUAsBJEgSizdS0lBR9OjoB/5GTddsxhDWCxOsLjQE7fJdbol0R/d7ASrC93sNIri2TLA6kG3Z4I1A2we43d4jEu+T5zX/n3iMEr2ghOH3rF/RfeA3+/v0G0TID8//5B+O2GxWDjppJN45513uPTSSwGIx+O888473HrrrZ3uY7VasVo7Tg9gNpsP/h+sOc948ws1YfZVgHNMm6e/OuqrPLb+Mar91bxb9i4XD7+47f6JaRxMjiyCSozPqz8H4KySs9q21ZEet2gmyomJ4GNb4zYiRIwxd4l/QBuClYAx3YQ1MY0DNmPslRoNckLBCQBsrNuIpsRQ9DjrbFZiepx8Rz6DMgYZHzzNTgj7mJo1ElVR2e3dTbXVxWcOG3F0RmWNYnDWYOMfrGqGeITLB5zFU1ufodJXyRlFmak2z5s8z3g9ZjPYMlOVRutCdcbPDZ19FuPDZ4mnJP3aCycw8ovdAGxv2o65aq0xfjAxGf3kosnpbXOHweDTOb/qc573uFla+hbB8m08XGhctxcPv5gCd0Gqe4XZbEa9+EEmPF/Nj2rX8dO8HD6zG20YmjGUx857DI89XewnZep38Ey+jgdqttCsxwhlDSLXnttxO3MWp5z2A773wf/x25wslpQa3yDa4nF+7xzLaafe0XGfpJOu4Yohp3HFsvtpqd9B2OYhe/ptMOKc/X/YNOdjPvNOJnInE7vfsnM5JcZyoMxmLjttPq+17ODTyk95ZOQUfhnLAHsmn+UP46XtTwNwz5T52KxdBBzJpphz+MuFz/CjD37Esr3L+G9y3JoOQzxD+PkZP08VWeqJ0fnH85P83/IjPU5TqIloPIrD7MCChcWLFzPAM6DX7xFmzAy3Dmd4zvD9b3zImeH4i4wFjKrAzZWgmcDqQXFkp/pDtA7Dsy3ZZDuze3EaM9jHQ/H4g9XwnrFYwJl5WE/Z4f+GuSd9eQ+1jv/fDrZ8cz757p5X8e6UJRtcvbiujnCxSITPFy9m1qxZ+3+fiMchFk4FmukAPpq+H4+kA+FUkB9LrG+/fcTYJhZJ3A8bz8XCicet7yeXcKuANxG4RgLGkrwfDaYrjQNKLAyBemPhS3ZLtiQCRXumcWvLbPe4k3X2LLBng7n7/w1HmkPy+bIX5xaHhwSEwKmnnsq9997L3//+d2yJcTaBQID77ruPU089dT97fznz5s3j2muvZfLkyZxyyik8+OCD+Hy+VNXRPpdVApXroWEP5LcNCM2qma+P/joPrX6If2z+BxcNu6jtt/ytisp8XvU5oViIAkcBIzJHtD1H6yxVJGBkH5yFVPoqWV+7nilFU1JFZda2GAU62nxQTr65RoOMzBqJTbPRHGlmd/0WhgErE7/TyQWT0+2zOMAHHl1hXM441tWu4+NwDa87jSzo9EHTje0UxXgj99dijQT4xem/4DtLvkNUj2KL6zw8489MbV0gx11IbtDoc1MbqIV6Y+xiudUGxCl2Fae3LZrA8I3/QgHqg/XUbn8LtwJrLcb4wckFk9v+nKZ9jxOfvpSBkQj7gNMHDySqKJhVM9+Z8J32vzlwZMO1r3DF1sUcV7eZ15UAxTmjuWT4JbgsnVTlSP0+LFA0ATfg7normHw939y4iHHlq3jPYcOsw//aBpL/9Se628uQMxyu+AvdtOKIpSgK3z3xu1y9+GpeCe7jxFNvYErRFO55Yw4AV4y8wpjGpAcyrBk8NP0hPqr4iJVVK/GGvEwtmsqZA8/svoJvN1RFJcuWru56zI7BsLrAOmL/2wkhDi5VBdV2dAQ2up7IcPoh7EssLcYSakk8bm51v91zoeZUJphgU3q+4nCzsXh72ccWjIykIxscOe2WbHDkdr6+p71YhDhAEhACf/zjH5kxYwYDBw5k4kQj0Fi7di02m40333zzkJ77yiuvpKamhp/85CdUVlZywgkn8MYbb3SasewTmYONgLBxT6dP/8+o/+GJdU+wqW4Ta2rWMCl/UvrJ1Lx+blbsNcYgnjHgjI5dw1TVCAqjAeMN2JnLpPxJvL7rdVZVr2oTEK7zGnP6TcibkN7fnK5SalJNjM0dy8qqlayrWsMw4PNEZqzNh/RkQBRuYWrxVNbVruOheA01DiM4/eqIr6a3tWeCvxaCjZwy+DT+NfVnrHzl20xRMygpbveFgbuQPJ/xs6oN1ELDLnSgLNHTaIC7VZe9gSfj0HUGR+PsNqls2v0OdquVEDq59lyGZgxte+zh09HGf435219hbmE+0cTPcc7YOW0DzdY0Mxz/VcbyVcZ2vsWB00ww+yVOfGM+J1auh7zj4IJfGd+CHuMm5k3klhNu4U9r/sR9H6XH9A7LGMbdk+/u1bEUReG04tM4rfi0g93MPhGLxY7dIPQYEYlEMJlMBINBYrG2lWHNZjOaJh8+xTFCUYzA1WwzAqsvKxZJdQ9OBYmBxrZBY1ePAw1GF+Jk0NlY2sPXoBqBoqsAXHmJ23xw5qfvJ2/tWYe2W7c4ZklACIwbN45t27bxzDPPpKp7fuMb32D27NnY7fb97P3l3XrrrV12Ee1zWUOM24bOA8IsWxYXDruQRdsW8Y9N/2gXEKYnpl9RtgKAMwec2fl5zImAMBH4JQPCNdVrjOcjAepUlb1+Y7zl+LzxbfdNbANGsLiyaiWf1axmhqKwLlEQ46SCk1rtkw4iLx95OU9teIqaxFiVM7LGMMjdahybLdGlNdgEwDDMDGv2QVEn2QlXIbmJD1jJDGGTquJLFFQvdrYK3AZMBrODkwJ+drtdfOrfl8pQn1J4Sudjqi57kmnrX+K3Nav4d7yBU4qnct3YPswmW93w1Uf67vx96KYJN1EfqOelL14ipseYkDuBB6c/2H329Rim6zqVlZU0Njb2dVPEfui6TmFhIXv37u30fSYzM5PCwp6NERWiX9HM4Mwxlt7SdeNzhL8O/PWJ2/ZLcn2tcZscV+yrNpaq/ZxDNSeCxTxwFxoVrj0DwFMEnmLjvrvIGAcpRCsSECY4HA5uvPHGvm7GkSczMSVFFxlCgNljZrNo2yLeKX2HipYKilxFxliBiA+APeEm9nj3YFJMRravMxan0a8/0d//xHxjHOGa6jVEomHM0QDr7MbYkmEZw/BYWr2ZJbucRowxWGcOOJMFGxbwXtVnnOGwE1YUBrgGMNTTKuOWnPsw7GeAawDzTprH7z/9DQOiEX56/A1t25YMCAONxq3PmC8KZyfzVGYMaBMQ6sGdlCUmr86157YtZGGywODTOKXiQ/7ldvGpzUbEbHQtnVo0tfOfk6rCxCuZyZXM7HwLcZgoisL/m/r/+M7E7+CP+NNzZvZTyWAwPz8fh8MhwcQRLB6P09LSgsvlQk3O2YkRKPr9fqqrqwEoKupNDUwhRLcUxehxZM80hk30RCxqBIYtVUZA2FJt3G+pSdxWGZ9JWqqM4DEeAW+ZsVR0c1yLOxEgFqWDxGTA6CmCjEFg6p9fbvZX/TogXL58eY+2mzZt2iFuyREsY6Bx29R1P/lRWaM4pfAUPq38lOe2Pse8k+al+9kDi8vfB+CUolO6zp6ksnxGQDgyayTZtmzqg/WsrPyEqXqcVYliOh0KbbTbd1L+JLKsWTSEGvh+vlEQ5fwh57f9gGpOVExNBK3XHH8Nl7z2U2z+Wqyts4NgDAyHVIaw24Aws4TcmJENDMVCNDfvSs1B2Gm3zonf4JRd76LqOputFiCO3WTn3MHndvJDEkeiXHtuqzkM+6dYLJYKBg96tWNx0MXjccLhMDabrU1ACKR6xVRXV5Ofny/dR4XoS5oJ3AXGsj/RcDo4bKmGlkrwViQCxHJjaS5PjIVshtqtxtIFk8XFdDUTrfkfkD3ECBIzSxLLYKMLrnzxd8zo1wHh2WefnQoSkqXP21MUpcMYi34lIzHmzVvW7WZXj7maTys/5V9f/Isbx9+IO9FdNK5Z+O8uY/zgRcMu6voAqS6cRrdPVVE5a+BZvLz9ZZaVvstUYIXDyK6d2n7cXjIgTFQjM2km/nf0//LEOqO4iUmHy0dc3nafVhnC1EsNtRjluq3tgtZUl9FG47al+4DQpuu4dWhWoLZ5H6U2o0rWQNfAjtuPvZzcj//EV1t28bLbOO8lwy/Bbem2nIsQR5TkmEGHo68rVIqDIfl7jEQiEhAKcbQwWYzPbBkDut8u1ALNFekg0VvW6nEiePTVoIRb8NAC27tICJgd6QAxe1hiGQ7ZQ411mlQIPZr064AwKysLt9vNnDlzuOaaa8jN7aS8fn/nSQQxvhqjUpep85Lg0wZOY2jGUHY17eIv6//CnYMuAGCpO4N9Lftwm92cU3JO1+dJBoRhX2rV2YPO5uXtL/PuvuVcZLGw3WLBpJo6Ft8wt/oQGg2A5uaG8Tfw2a432da4k5vxMCRjSOf7JEtSx6JGiWpIF5xJsmcatz3KEBpdbAuiUZrNJirUOLssxhjGYRmdzJOnqnDtK9xevZGWbc+S5yjg9hNv77idEEcB6SZ6bJDfoxDHMKsLrCMht5tZYsN+InW7+eztfzFlVCFacxk07jUK4TSWGtnHiB9qthhLe6qpk0AxcT9rsASLR6B+HRBWVFTw8ssv89RTT/Gb3/yGWbNmccMNNzBz5kz5h5jkyDYmQ44GjW+Oupj8W1M15p00j9vevY2nNz3NDPsghivwiMfI3n39uK8b8wl2pV1hGDAygR6Lh4pANd8YUAjAeYPPI8Oa0XZfkxVjRiHd2N/qxm6y87cR34RF34KhnXT5bVVl1LhtTj9nbZed62oMoauTeawyBoKiMigcZrvZRKnJxC67E9AZltnFxOkWJzkDT+H3A0/p/HkhhBBCiMPF4oDckdR4JhA/cRZa+/kAI4nPhI17oGG3McVW/c70Eg2m77enmozPkrmj0kveKMgZKcVu+lC/DggtFgtXXnklV155JaWlpSxcuJBbb72VUCjEtddey3333YfJ1K9/REb/cM8AqN8BTV0HhABnDTyLswedzbK9y/j26t9SXFTIdg2ybdlcc/w13Z8n2YUzks4Q2k12rjn+Gh5d82hq3VXHXdV5G81249uqVpPQpu4nxwt2dr5kl9HkFBmateM3V12OIewko2yyQvZwSqLGNqVmEzs1I1htU9RGCCGAhQsXcscdd0h1ViHE0cNsMwrjdFYcJx43Moh1O1oFiTvSQWPED7VfGEt77mIjc5k32ggUrfvp/ioOGnX/m/QPJSUl/OQnP+Htt99m1KhR/OpXv8Lr9fZ1s44MPRxHqCgKvzjjF4zJHkNT1M9mqwWLDr844xdtJsruVLsxhEnfGv8trhzwFQZFIvzIByfkn9DF/m0rjbY5lrmTih/tu4wmM4WWToLH9mMIu+syClAwlpKIMYXFSpsNH3E0RWOwZ3Dn2wsh+sycOXNQFAVFUTCbzQwdOpTvf//7BIPB/e98CPz0pz/lhBNOOCTHnjNnDpdeeukhObYQQgDGUBhPMQw9E066Fs67D678B9z8AfywHO7cBNe8DBf8BibfAEPONOZRBKPoza734NMnYfHd8PzX+/a19CP9PP1lCIVC/Otf/+Kpp57io48+4sILL+S1114jO/sgTGJ6LPAkAsJuKo2mNrV4eHrW07yy9P9Rs+EFZuSeyLABZ+z/HOaORV4ATKqJH434GqxYaHxb1BVT20qjxn1f22O3lgz8kmMWkxnC9gVlID2GMNBofPPlqzUeOzvpMgpQOJ6hO18HSFQOhUHuQZilz7wQR6SZM2eyYMECIpEIK1eu5Nprr0VRFH7961/3ddOEEOLYoSjpwjfDv9L2uUAD1G5PVD/9Amq+gH2bgPV90tT+pl9nCD/99FNuvvlmCgsL+e1vf8sll1zC3r17efHFF5k5U2Z5S0kGhN7yHm1u1az8j3MoNzd6GWbvIovWXvuMXWvJTF/rOfw67J8ICKOdZAgtnQSEHTKEiTGEnVX3TGYCfTXGfEB6DFA67zIKMHoW40JhTK0q147LHdd124UQfcpqtVJYWMigQYO49NJLOffcc1myZAlgTNFw//33M3ToUOx2OxMnTuSf//xnat+GhgZmz55NXl4edrudkSNHsmDBAgCWLVuGoihtuoOuWbMGRVHYvXt3h3YsXLiQ++67j7Vr16aylgsXLgTg97//PePHj8fpdDJo0CBuueUWWlpa2uybmZnJm2++yZgxY3C5XMycOZOKCmMysp/+9Kf87W9/4z//+Q+appGVlcWyZcsO7g9SCCEOlD0LBp0Mk66G8/4PrnoeblrR163qN/p1hnDq1KmUlJTw3e9+l5NOOgmAFSs6XnyXXHLJ4W7akaWHXUbbSI63s2V0v12SpQcBYY+K0rTOEHbTZbSrMYSdZQiTXRl8NUZ1reS6rjJ+BcdjH3E+41rWssZmZAg7TJUhxDFO13UCkb6Zssdu1g64MNiGDRv48MMPGTzY6OJ9//33849//IPHH3+ckSNHsnz5cq6++mry8vI466yz+PGPf8ymTZt4/fXXyc3NZfv27QQCgf2cpXNXXnklGzZs4I033uDtt98GICPDeA9VVZWHHnqIoUOHsnPnTm655Ra+//3v86c//Sm1v9/v54EHHuDpp59GVVWuvvpq7r77bp555hnuvvtuNm/ejNfr5a9//SvNzc2p1yiEEKJ/69cBIUBpaSk/+9nPuny+389DCOmpJ5p6ExAmxl9ae1gxqrOALimZ9TP3IEPYegxiuLsuo+2rjLa0Xd+aIwcUzcgMVqwx1nk6mWS+tW88z3crPuaWpbcz2DOYGUNmdL+9EMeYQCTG8T95s0/Oven/ZuCw9Pzf26uvvorL5SIajRIKhVBVlUceeYRQKMQvf/lL3n77bU491fhSZ9iwYaxYsYInnniCs846i9LSUiZNmsTkyZMBGDJkyAG3226343K5MJlMFBYWtnnujjvuSN0fMmQIP//5z7npppvaBISRSITHH3+c4cONQg+33nor//d//weAy+XCbrcTCoUoLCzE4XBgSUyJI4QQon/r1wFhPB7v6yYcHVIZwv2PIUxJZQh7GhAmx/R1liFMVgvtSYaws6IyPegy2l2GUNWMbqMtlVC+yli3v4BQVTl5wGm8+7/vYtWsWDT54CXEkWr69Ok89thj+Hw+/vCHP2AymbjiiivYuHEjfr+f8847r8324XCYSZMmAXDzzTdzxRVXsGrVKs4//3wuvfRSTjvttM5O86W8/fbb3H///WzZsgWv10s0GiUYDOL3+1MTyTscjlQwCFBUVER1dfVBb4sQQohjS78OCEUPJccQBhqMgK2zMXnthRIZwp52Ge0sw5eUDPK6HUPYSZfTVCDZgy6j3Y0hBHAXGAFh2WrjsadnpZDdXR1PiGOc3ayx6f/6JjNuN2u92t7pdDJixAgAnnrqKSZOnMhf//pXxo0zxv6+9tprDBjQ9m/earUCcMEFF7Bnzx4WL17MkiVLOOecc5g7dy4PPPAAqmoM09dbjSeORCK9fj27d+/moosu4uabb+YXv/gF2dnZrFixghtuuIFwOJwKCM3t5gpTFKXNuYUQQojOSEAo9s+WYXSlDLcY4whzR+5/n2SGsKddRpNVP1vNQ5iSXNddIJoMFlsHlN1lFs3tztddhhDS4wirNxq3GTI3jhDdURSlV902jxSqqvLDH/6QefPm8cUXX2C1WiktLeWss87qcp+8vDyuvfZarr32Ws4880y+973v8cADD5CXZxSkqqioICvLmHpnzZo13Z7fYrF0GKawcuVK4vE4v/vd71JB5osvvtjr19bZsYUQQoh+XWVU9JCipLtI9rSwTKrLaGbPtu82Q9iTojKJ56KtA8Juqox2yBB2M4YQIGNg28c9zBAKIY4+X/va19A0jSeeeIK7776bO++8k7/97W/s2LGDVatW8fDDD/O3v/0NgJ/85Cf85z//Yfv27WzcuJFXX32VMWPGADBixAgGDRrET3/6U7Zt28Zrr73G7373u27PPWTIEHbt2sWaNWuora0lFAoxYsQIIpEIDz/8MDt37uTpp5/m8ccf7/XrGjJkCOvWrWPr1q3U1dUdULZSCCHEsUcCQtEzqbkIexsQ9rKoTGdjCMO9GUPYywxhLASx6P4zhPnHt32cM7zz7YQQRz2TycStt97Kb37zG+bPn8+Pf/xj7r//fsaMGcPMmTN57bXXGDp0KGBk3ebPn8+ECROYNm0amqbx/PPPA0YXzueee44tW7YwYcIEfv3rX/Pzn/+823NfccUVzJw5k+nTp5OXl8dzzz3HxIkT+f3vf8+vf/1rxo0bxzPPPMP999/f69d14403Mnr0aE455RRGjBjBBx980PsfjhBCiGPO0defR/SN3k490esxhMkunAdaVMbWdltoFUh2NobQ2er4vv1nCAvGpu+bbFAg8woKcSxIzvPX3j333MM999wDwO23387tt9/e6XY/+tGP+NGPftTl8U8//XTWrVvXZl3rcX1z5sxhzpw5qcdWq7XNPIdJd955J3feeWebdddcc02XxwG49NJL25wrLy+Pt956i3g8jtfrxePp4Rd2QgghjmmSIRQ9k5p6ogeVRnX94E47kVzX3RjCVFGZzqqMOjtub7KCkrj8w/50QGjtoghM6wxh4YSu5yAUQgghhBDiKCIZQiArK6vTSYwVRcFmszFixAjmzJnDdddd1wetO0L0JkMY9hlz9kEvJqZPZgg7G0PYTaYvqdsuo53spyhGoBhuNrYL7SdDaM+Emb+GTf+B0zvPFAghhBBCCHG0kYAQoyjAL37xCy644AJOOeUUAD799FPeeOMN5s6dy65du7j55puJRqPceOONfdzaPtKbMYTJ8YOqqfsgrrXUGEKfkWFsHaCnun52kulLMnWSYdxfZtHqNgLCUGKBrscQAky9yViEEEIIIYQ4RkhACKxYsYKf//zn3HRT2w/7TzzxBG+99Rb/+te/mDBhAg899JAEhN7y/W/bevxgJ5nXTiW7fOoxiEXA1Goi91TXzx5kCKOJLqO6vv+xhzYPNJcbAWywMbEus2ftFUIIIYQQ4hggYwiBN998k3PPPbfD+nPOOYc333wTgFmzZrFz587D3bQjR7LLaKgpnU3rSm/nIIS2QVv7cYTJuQJ7Mu1Ect/WXUe7CiST3VmDTRBoNO7bs3rUXCGEEEIIIY4FEhAC2dnZvPLKKx3Wv/LKK2RnZwPg8/lwu7soOHIAdu/ezQ033MDQoUOx2+0MHz6ce++9l3A4fNDOcVBZ3WBNBFD76zYa7GWFUTAygmoiYd0hIOxmPsEkc7uJ6dsEhF1lCBPta6lKz19oz+xxk4UQQgghhDjaSZdR4Mc//jE333wzS5cuTY0h/Oyzz1i8eHFq8t8lS5Zw1llnHbRzbtmyhXg8zhNPPMGIESPYsGEDN954Iz6fjwceeOCgneegyhgA1U3g3Qf5x3W9XW/nIEwyO4zupu0Ly3Q3fURq33ZFZZJZRc0Kqtb5PsmAsGG3catovctqCiGEEEIIcZSTgBBjst7jjz+eRx55hEWLFgEwevRo3nvvPU477TQA7rrrroN6zpkzZzJz5szU42HDhrF161Yee+yxIzcg9AyA6k37zxCGkgFhLzKEkA4Iw7626yM9KCqT6jKaCAiTx+iuSEyyfY170o97OuZRCCGEEEKIY4AEhAmnn346p59+ep+2oampKdVFtSuhUIhQKJR67PUa3TMjkQiRSOSQtk91F6EBsYZS4t2cS/U1oAFxs5tYL9pkMttRgGiwGb3VfqaIHwWIKGbo4ngKJkyAHvETjURQ/E3GY7OTaBf7qGY3GqDX70YBdHtml9seLZLXwKG+FsTR43BcE5FIBF3XicfjxOPxQ3YecXAkJ6tP/s7ai8fj6LpOJBJB07roYSGOKfK/Q7R3JFwTcj0ePhIQJsTjcbZv3051dXWHf5DTpk075Offvn07Dz/88H6zg/fffz/33Xdfh/VLly7F4ehmjN1BMKrSxxhg36ZPWeNb3OV2x5etZiSws6KOjYu73q69swNRMoBPVyyjxlNrrNTjfDVROfTt9z4kbN7Q6b7uQBlfAcJ+L28sXkxu80ZOB5pDcZZ20YYRVeWMBaK1OzADDUGF93vR3iPZkiVL+roJ4ghzKK8Jk8lEYWEhLS0tR+44aNFBc3PnBcLC4TCBQIDly5cTjUYPc6tEX5L/HaK9vrwm/H7//jcSB4UEhMDHH3/MVVddxZ49e1LfnCYpikIsFuvxse655x5+/etfd7vN5s2bOe649Bi8srIyZs6cyde+9rX9Tmsxf/585s2bl3rs9XoZNGgQ06dPJycnp8ftPBDK2iZ49V8MylApnjWry+3Uxe9ANQw9biKDp3W9XXta9UNQtpdTJo1DH53YL9wCa4y7515wcXoC+/YaS2HLfCxKjFmzZqFsBbaDK6eQWV20VVlVA+UvYI4ZbziZhUO63PZoEYlEWLJkCeeddx5ms7mvmyOOAIfjmggGg+zduxeXy4XNZjsk5zhUrrvuOv7+97/z7W9/m8cee6zNc7feeiuPPfYY3/zmN1mwYAHLly/ngQceYNWqVVRUVPCvf/2LSy+9tG8a/iXouk5zczNutxulk27ywWAQu93OtGnTjrrfpzgw8r9DtHckXBPJXnDi0JOAELjpppuYPHkyr732GkVFRZ3+g+ypu+66izlz5nS7zbBhw1L3y8vLmT59OqeddhpPPvnkfo9vtVqxWq0d1pvN5kP/B5tdAoDaXI7a3bkiLQBozmy03rQpUUXUFA9Dcr9Q+ttps90DaheFce1GBVgl4sdsMkHMyCqqVnfXbfUUtHmoOrO7f11HkcNyPYijyqG8JmKxGIqioKoqald/o0coRVEYNGgQL7zwAg8++CB2u1GgKhgM8txzz1FSUpJ6bYFAgBNOOIEbbriByy+//Kh8vUCqF0zydbWnqiqKosj7SD8kv3PRXl9eE3ItHj4SEALbtm3jn//8JyNGjPjSx8rLyyMvL69H25aVlTF9+nROOukkFixYcOR/sPAMNG6byoyJ37sKnA9kHkJIF41pPe1Eslqoyd51MAhtK5BGQ0ZmEbrOKAK4Cts+dub3vK1CiGPGiSeeyI4dO1i0aBGzZ88GYNGiRZSUlDB06NDUdhdccAEXXHBBXzVTCCGEOCSO8Ajk8JgyZQrbt28/rOcsKyvj7LPPpqSkhAceeICamhoqKyuprKw8rO3oFU+xcRvxQbCx6+0OZB5CaDV1ROuAsAdzEIIRMKb28aerjFq6qTLqbpshJHto59sJIXpP142/w75Y2nX974nrr7+eBQsWpB4/9dRTXHfddQfzJyKEEEIckSRDCNx2223cddddVFZWMn78+A4p6gkTJhz0cy5ZsoTt27ezfft2Bg4c2Oa59uMYjxgWB9izIVBvZAntWZ1vd6DzECaDvtYBYWoOwv0EhJoJVDPEI0YQmQoIu8kQts8IZg3pVXOFEN2I+OGXxX1z7h+Wd/+334mrr76a+fPns2ePMQ3NBx98wPPPP8+yZcsOQQOFEEKII4cEhMAVV1wBGN8QJymKgq7rvS4q01Nz5szZ71jDI1LGACMg9JZD4bjOtwk0GLe2zN4dOxn0hVtnCHsYEILxATDYaHQXTXYZ7W4eQrMNnHngqzEeS0AoRL+Vl5fHhRdeyMKFC9F1nQsvvJDc3Ny+bpYQQghxyElACOzatauvm3D08AyAyvXg3df587puBIwAjl5WPW0/uTy0CgjtHbdvz5ZhBIRBb6sxhN0EhAB5x6UDwoxBvWquEKIbZoeRqeurcx+A66+/nltvvRWARx999GC2SAghhDhiSUAIDB48uK+bcPTwDDBum8o6fz7khXiiMqgju3fHTgWEvvS6ZEDYk+5fyTGLwaaedRkFuPQx+PfNkDfayBgKIQ4ORel1t82+NnPmTMLhMIqiMGPGjL5ujhBCCHFY9NuA8L///S8XXHABZrOZ//73v91ue8kllxymVh0FMhIBobeLgNCfyA6aHT3L6rVm6aTLaLiXGUKAUC8CwsxBMOfV3rVTCHFM0jSNzZs3p+6319LS0qYA2a5du1izZg3Z2dmUlJQctnYKIYQQB1O/DQgvvfRSKisryc/P73Zi4UM1hvColZp6oosuo8mA0N7L7CCkg7dwJxnCnnQBa5Mh7GGXUSGEaMXj6boY1ueff8706dNTj+fNmwfAtddey8KFCw9104QQQohDot8GhMmJedvfF/uxvwxhavzgAQSEyXkLQ970ugMNCEM9mIdQCNHv7S+Q+/e//526f/bZZx+5VaCFEEKIAyTzEIreSY4h9JZ3PteXv864PaCA0G3chprT63o6DyG0DQiT8yT2ttKpEEIIIYQQ/Ui/zRA+9NBDPd72u9/97iFsyVEmOTl9NGh0D3W2qySaCgh7WWEUWmUIWwWEye6jvc0QJqe+6GquRCGEEEIIIUT/DQj/8Ic/tHlcU1OD3+8nMzMTgMbGRhwOB/n5+RIQtmaypufu8+7rJCD8EmMIu8sQ9iQgTAaUgQYINBr3DyRTKYQQQgghRD/Rb7uM7tq1K7X84he/4IQTTmDz5s3U19dTX1/P5s2bOfHEE/nZz37W10098nQ39cSXyhB2FhAeQJXRxlIg0Z1VuowKIYQQQgjRpX4bELb24x//mIcffpjRo0en1o0ePZo//OEP/OhHP+rDlh2hMhKVRjsrLJOc5N2Z2/vjJgPCaABiEeP+gXQZbdht3FpcYLL0vh1CCCGEEEL0ExIQAhUVFUSj0Q7rY7EYVVVVfdCiI1wqQ9jJ1BOpgDCv98dNBoSQzhImp49o/VxXkgFhMkt5IN1WhRBCCCGE6EckIATOOeccvvOd77Bq1arUupUrV3LzzTdz7rnn9mHLjlDdTT3RUm3cuvJ7f1zNDKZE19BkQBg6gIAwyZ7Z+zYIIYQQQgjRj0hACDz11FMUFhYyefJkrFYrVquVU045hYKCAv7yl7/0dfOOPK2nnmgvmSF0FRzYsduPI0zeWnswwbyt3YTSUlBGCCGEEEKIbvXbKqOt5eXlsXjxYr744gu2bNkCwHHHHceoUaP6uGVHqK66jIZ96S6eB9JlFIyA0FfdqstoMiD0dL1PUvtCNjLlhBBCCCGEEN2SgLCVUaNGSRDYExmtMoTxOKiJRHNzpXFrdvSsi2dnuswQ9uB4VjdklEBTqfH4QCqdCiGEEEII0Y9Il1GM4jF//etfueqqqzj33HP5yle+0mYR7biLQTVBPNJ2HGFjIhDLGASKcmDHTgWEXtD1dEBo6UGXUYDC8en7+ccfWBuEEP3GnDlzUBSFm266qcNzc+fORVEU5syZA8D999/PySefjNvtJj8/n0svvZStW7ce5hYLIYQQB5cEhMDtt9/O7bffTiwWY9y4cUycOLHNItrRTJA9zLhfty29vmmvcZs56MCPnewaGmqGaAjiieqvPc04Fo5L3y864cDbIYToNwYNGsTzzz9PIBBIrQsGgzz77LOUlJSk1r333nvMnTuXjz/+mCVLlhCJRDj//PPx+Xx90WwhhBDioJAuo8Dzzz/Piy++yKxZs/q6KUeP3FFQ+wXUboPhiSxqckxhcp7CA9G6y2jrCep7miF0F6XvF0iGUAixfyeeeCI7duxg0aJFzJ49G4BFixZRUlLC0KFDU9u98cYbbfZbuHAh+fn5rFy5kmnTph3WNgshhBAHiwSEgMViYcSIEX3djKNLTuLnVftFel1jIkOY8WUyhK0DQq9x3+JKj1Pcn+O/Cst+BSVTwGw/8HYIIb4UXdcJRAP73/AQsJvsKL3stn799dezYMGCVED41FNPcd1117Fs2bIu92lqagIgO1sqGgshhDh6SUAI3HXXXfzxj3/kkUce6fWHiH4rN1F8p3VAmOoyWtJx+55qHRAGG437tsye7+/IhrtlTI8QfS0QDTDl2Sl9cu5PrvoEh9nRq32uvvpq5s+fz549ewD44IMPeP7557sMCOPxOHfccQenn34648aN63QbIYQQ4mggASGwYsUKli5dyuuvv87YsWMxm81tnl+0aFEftewIluyOWbHOKP6iKOmA8MtkCG2txhAGGoz7Mn2EEOIQy8vL48ILL2ThwoXous6FF15Ibm5ul9vPnTuXDRs2sGLFisPYSiGEEOLgk4AQyMzM5LLLLuvrZhxd8seCZjGyePU7IWsINCUqjn6pMYSJgDDYCIFG474988CPJ4ToE3aTnU+u+qTPzn0grr/+em699VYAHn300S63u/XWW3n11VdZvnw5Awd+ifc7IYQQ4gggASGwYMGCPj1/KBRiypQprF27ltWrV3PCCSf0aXt6xGSBwglQ9jmUrzayhPEImOzgKT7w4yazgYGGVhnCzC/dXCHE4aUoSq+7bfa1mTNnEg6HURSFGTNmdHhe13Vuu+02Xn75ZZYtW9am4IwQQghxtJJpJxKi0Shvv/02TzzxBM3NRnXL8vJyWlpaDvm5v//971Nc/CWCqL4y4CTjdu8nULnOuF8wFlTtwI+ZDAj99Qc2hlAIIQ6Qpmls3ryZTZs2oWkd38fmzp3LP/7xD5599lncbjeVlZVUVla2ma5CCCGEONpIQAjs2bOH8ePH89WvfpW5c+dSU1MDwK9//WvuvvvuQ3ru119/nbfeeosHHnjgkJ7nkBh8mnG7+wOoXG/cbz0x/IFw5Bi3/tpWXUZlDKEQ4vDweDx4PJ5On3vsscdoamri7LPPpqioKLW88MILh7mVQgghxMEjXUYxJqafPHkya9euJScnJ7X+sssu48Ybbzxk562qquLGG2/k3//+Nw5Hz7pWhUIhQqFQ6rHXa0zNEIlEiEQih6SdXRowBTNA9UZ0QAFieccT/zLtsGVjBnRfLXpzFSoQs3i+3DH7keQ1cNivBXHEOhzXRCQSQdd14vE48Xj8kJ3nUHjqqacAumx3sqhYPB4nFot1eZyj6XXrup667azd8XgcXdeJRCKdZkrFsUf+d4j2joRrQq7Hw0cCQuD999/nww8/xGKxtFk/ZMgQysrKDsk5dV1nzpw53HTTTUyePJndu3f3aL/777+f++67r8P6pUuX9jioPJjOtg0iI7gXpXojAMv2xGmpWnzgB9TjXIKCgo53+8dkAGt3VrG36Uscsx9asmRJXzdBHGEO5TVhMpkoLCykpaWFcDh8yM4jDq7k8Ij2wuEwgUCA5cuXE41GD3OrRF+S/x2ivb68Jvx+f5+du7+RgJCuv/ndt28fbre7V8e65557+PWvf93tNps3b+att96iubmZ+fPn9+r48+fPZ968eanHXq+XQYMGMX369DbZzcNFGdgMr8wFIF40iWmX3/DlD7otD3zVZASNaSwmnHYe44d/5csftx+IRCIsWbKE8847r8P0KaJ/OhzXRDAYZO/evbhcLmw22yE5hzh4dF2nubkZt9vd6dy7wWAQu93OtGnT5PfZT8j/DtHekXBNJHvBiUNPAkLg/PPP58EHH+TJJ58EjOp4LS0t3HvvvcyaNatXx7rrrruYM2dOt9sMGzaMd999l48++gir1drmucmTJzN79mz+9re/dbqv1WrtsA+A2Wzumz/YSd+AyjVQ9jnqJY+gHow2uAvAV516aMoaCPIPqlf67HoQR6xDeU3EYjEURUFVVVRVhqYf6ZLdRJO/s/ZUVUVRFHkf6Yfkdy7a68trQq7Fw0cCQuB3v/sdM2bM4PjjjycYDHLVVVexbds2cnNzee6553p1rLy8PPLy8va73UMPPcTPf/7z1OPy8nJmzJjBCy+8wJQpU3r9GvqMqsGFB7kgjqsAWJ9+7C46uMcXQgghhBBCABIQAjBw4EDWrl3LCy+8wNq1a2lpaeGGG25g9uzZ2O0HNsHx/pSUlLR57HK5ABg+fLhMdJw9LH3fZJMqo0IIIYQQQhwiEhAmmEwmZs+ezezZs/u6KSL/+PT9wvHQyRgXIcSR52iqtCm6Jr9HIYToXyQgBOrq6lIFWfbu3cuf//xnAoEAF198MdOmTTssbRgyZEiqFHi/VzA2fb94Ut+1QwjRIxaLBVVVKS8vJy8vD4vF0mmxEnFkiMfjhMNhgsFgmzGEuq4TDoepqalBVdUOlbeFEEIcm/p1QLh+/Xouvvhi9u7dy8iRI3n++eeZOXMmPp8PVVX5wx/+wD//+U8uvfTSvm5q/1I8CUbNhNKPYPz/9nVrhBD7oaoqQ4cOpaKigvLy8r5ujtgPXdcJBALY7fZOA3eHw0FJSYkUCBJCiH6iXweE3//+9xk/fjzPPPMMTz/9NBdddBEXXnghf/7znwG47bbb+NWvfiUB4eGmmeGqF/q6FUKIXrBYLJSUlBCNRrudwF30vUgkwvLly5k2bVqHKn6apmEymSTDK4QQ/Ui/Dgg/++wz3n33XSZMmMDEiRN58sknueWWW1Lfit52221MnTq1j1sphBBHB5mq4OigaRrRaBSbzSa/KyGEEPTr/iD19fUUFhYCRpVPp9NJVla6omVWVhbNzc191TwhhBBCCCGEOKT6dUAIdOgWI91khBBCCCGEEP1Fv+4yCjBnzhysVisAwWCQm266CafTCUAoFOrLpgkhhBBCCCHEIdWvA8Jrr722zeOrr766wzbf/OY3D1dzDkhyqorm5mYZCyKIRCL4/X68Xq9cDwKQa0J0JNeEaE+uCdHekXBNeL1eAJmW7TBQdPkpH9V27tzJ8OHD+7oZQgghhBBCHHR79+5l4MCBfd2MY1q/zhAeC7KzswEoLS0lIyOjj1sj+prX62XQoEHs3bsXj8fT180RRwC5JkR7ck2I9uSaEO0dCdeErus0NzdTXFzcJ+fvTyQgPMolp8jIyMiQN3GR4vF45HoQbcg1IdqTa0K0J9eEaK+vrwlJdhwe/b7KqBBCCCGEEEL0VxIQCiGEEEIIIUQ/JQHhUc5qtXLvvfemps4Q/ZtcD6I9uSZEe3JNiPbkmhDtyTXRv0iVUSGEEEIIIYTopyRDKIQQQgghhBD9lASEQgghhBBCCNFPSUAohBBCCCGEEP2UBIRCCCGEEEII0U9JQHgUe/TRRxkyZAg2m40pU6bw6aef9nWTRB/56U9/iqIobZbjjjuur5slDqPly5dz8cUXU1xcjKIo/Pvf/27zvK7r/OQnP6GoqAi73c65557Ltm3b+qax4rDY3zUxZ86cDu8bM2fO7JvGikPu/vvv5+STT8btdpOfn8+ll17K1q1b22wTDAaZO3cuOTk5uFwurrjiCqqqqvqoxeJQ68k1cfbZZ3d4n7jpppv6qMXiUJGA8Cj1wgsvMG/ePO69915WrVrFxIkTmTFjBtXV1X3dNNFHxo4dS0VFRWpZsWJFXzdJHEY+n4+JEyfy6KOPdvr8b37zGx566CEef/xxPvnkE5xOJzNmzCAYDB7mlorDZX/XBMDMmTPbvG8899xzh7GF4nB67733mDt3Lh9//DFLliwhEolw/vnn4/P5UtvceeedvPLKK7z00ku89957lJeXc/nll/dhq8Wh1JNrAuDGG29s8z7xm9/8po9aLA4VmXbiKDVlyhROPvlkHnnkEQDi8TiDBg3itttu45577unj1onD7ac//Sn//ve/WbNmTV83RRwBFEXh5Zdf5tJLLwWM7GBxcTF33XUXd999NwBNTU0UFBSwcOFCvv71r/dha8Xh0P6aACND2NjY2CFzKPqHmpoa8vPzee+995g2bRpNTU3k5eXx7LPP8j//8z8AbNmyhTFjxvDRRx8xderUPm6xONTaXxNgZAhPOOEEHnzwwb5tnDikJEN4FAqHw6xcuZJzzz03tU5VVc4991w++uijPmyZ6Evbtm2juLiYYcOGMXv2bEpLS/u6SeIIsWvXLiorK9u8Z2RkZDBlyhR5z+jnli1bRn5+PqNHj+bmm2+mrq6ur5skDpOmpiYAsrOzAVi5ciWRSKTN+8Rxxx1HSUmJvE/0E+2viaRnnnmG3Nxcxo0bx/z58/H7/X3RPHEImfq6AaL3amtricViFBQUtFlfUFDAli1b+qhVoi9NmTKFhQsXMnr0aCoqKrjvvvs488wz2bBhA263u6+bJ/pYZWUlQKfvGcnnRP8zc+ZMLr/8coYOHcqOHTv44Q9/yAUXXMBHH32Epml93TxxCMXjce644w5OP/10xo0bBxjvExaLhczMzDbbyvtE/9DZNQFw1VVXMXjwYIqLi1m3bh0/+MEP2Lp1K4sWLerD1oqDTQJCIY4BF1xwQer+hAkTmDJlCoMHD+bFF1/khhtu6MOWCSGOVK27Co8fP54JEyYwfPhwli1bxjnnnNOHLROH2ty5c9mwYYOMNRcpXV0T3/72t1P3x48fT1FREeeccw47duxg+PDhh7uZ4hCRLqNHodzcXDRN61D5q6qqisLCwj5qlTiSZGZmMmrUKLZv397XTRFHgOT7grxniO4MGzaM3Nxced84xt166628+uqrLF26lIEDB6bWFxYWEg6HaWxsbLO9vE8c+7q6JjozZcoUAHmfOMZIQHgUslgsnHTSSbzzzjupdfF4nHfeeYdTTz21D1smjhQtLS3s2LGDoqKivm6KOAIMHTqUwsLCNu8ZXq+XTz75RN4zRMq+ffuoq6uT941jlK7r3Hrrrbz88su8++67DB06tM3zJ510Emazuc37xNatWyktLZX3iWPU/q6JziSL18n7xLFFuowepebNm8e1117L5MmTOeWUU3jwwQfx+Xxcd911fd000QfuvvtuLr74YgYPHkx5eTn33nsvmqbxjW98o6+bJg6TlpaWNt/Y7tq1izVr1pCdnU1JSQl33HEHP//5zxk5ciRDhw7lxz/+McXFxW2qTopjS3fXRHZ2Nvfddx9XXHEFhYWF7Nixg+9///uMGDGCGTNm9GGrxaEyd+5cnn32Wf7zn//gdrtT4wIzMjKw2+1kZGRwww03MG/ePLKzs/F4PNx2222ceuqpUmH0GLW/a2LHjh08++yzzJo1i5ycHNatW8edd97JtGnTmDBhQh+3XhxUujhqPfzww3pJSYlusVj0U045Rf/444/7ukmij1x55ZV6UVGRbrFY9AEDBuhXXnmlvn379r5uljiMli5dqgMdlmuvvVbXdV2Px+P6j3/8Y72goEC3Wq36Oeeco2/durVvGy0Oqe6uCb/fr59//vl6Xl6ebjab9cGDB+s33nijXllZ2dfNFodIZ9cCoC9YsCC1TSAQ0G+55RY9KytLdzgc+mWXXaZXVFT0XaPFIbW/a6K0tFSfNm2anp2drVutVn3EiBH69773Pb2pqalvGy4OOpmHUAghhBBCCCH6KRlDKIQQQgghhBD9lASEQgghhBBCCNFPSUAohBBCCCGEEP2UBIRCCCGEEEII0U9JQCiEEEIIIYQQ/ZQEhEIIIYQQQgjRT0lAKIQQQgghhBD9lASEQgghhBBCCNFPSUAohBDimDZnzhwuvfTSPjv/Nddcwy9/+csebfv1r3+d3/3ud4e4RUIIIUSaouu63teNEEIIIQ6EoijdPn/vvfdy5513ous6mZmZh6dRraxdu5avfOUr7NmzB5fLtd/tN2zYwLRp09i1axcZGRmHoYVCCCH6OwkIhRBCHLUqKytT91944QV+8pOfsHXr1tQ6l8vVo0DsUPnWt76FyWTi8ccf7/E+J598MnPmzGHu3LmHsGVCCCGEQbqMCiGEOGoVFhamloyMDBRFabPO5XJ16DJ69tlnc9ttt3HHHXeQlZVFQUEBf/7zn/n/7N13eFNl+wfwb5JmdO9JS8veo6yCyFA2oiLiQlEQERVBxYm+gqg/FV9x4UB9BRxliIIDmbKRPUrZ0NJB955p0zQ5vz+SkzZtuqBp2ub7ua5c0JOTnCfJaZo79/Pcd3FxMWbOnAlXV1d07NgRW7duNTvWuXPnMGHCBLi4uMDf3x/Tp09HVlZWjWPT6XT49ddfceedd5pt/+qrr9CpUyeoVCr4+/tj6tSpZtffeeedWLdu3c0/OURERPXAgJCIiOzODz/8AB8fHxw7dgzz5s3D008/jfvuuw+33HILTp06hbFjx2L69OlQq9UAgLy8PNx+++0IDw/HiRMnsG3bNqSnp+P++++v8RjR0dHIz8/HgAEDTNtOnDiB+fPn4+2338bly5exbds2DB8+3Ox2gwYNwrFjx6DRaKzz4ImIiCphQEhERHanT58++M9//oNOnTph4cKFUKlU8PHxwezZs9GpUycsWrQI2dnZiI6OBgB88cUXCA8Px3vvvYeuXbsiPDwcK1euxJ49e3DlyhWLx0hISIBMJoOfn59pW2JiIpydnTFp0iSEhoYiPDwc8+fPN7tdUFAQysrKzKbDEhERWQsDQiIisju9e/c2/V8mk8Hb2xu9evUybfP39wcAZGRkADAUh9mzZ49pTaKLiwu6du0KAIiNjbV4jJKSEiiVSrPCN2PGjEFoaCjat2+P6dOnIzIy0pSFFDk6OgJAte1ERETWwICQiIjsjlwuN/tZIpGYbRODOL1eDwAoKirCnXfeiaioKLPL1atXq035FPn4+ECtVqOsrMy0zdXVFadOncLatWsRGBiIRYsWoU+fPsjLyzPtk5OTAwDw9fVtlMdKRERUGwaEREREdejXrx/Onz+PsLAwdOzY0ezi7Oxs8TZ9+/YFAFy4cMFsu4ODA0aPHo0PP/wQ0dHRiI+Px+7du03Xnzt3DsHBwfDx8bHa4yEiIhIxICQiIqrD3LlzkZOTg4ceegjHjx9HbGwstm/fjpkzZ0Kn01m8ja+vL/r164eDBw+atm3evBmff/45oqKikJCQgB9//BF6vR5dunQx7XPgwAGMHTvW6o+JiIgIYEBIRERUp6CgIPz777/Q6XQYO3YsevXqheeffx4eHh6QSmv+U/rEE08gMjLS9LOHhwc2btyI22+/Hd26dcOKFSuwdu1a9OjRAwBQWlqK33//HbNnz7b6YyIiIgLYmJ6IiMhqSkpK0KVLF6xfvx5Dhgypc/+vv/4amzZtwo4dO5pgdERERMwQEhERWY2joyN+/PHHWhvYVyaXy7F8+XIrj4qIiKgCM4RERERERER2ihlCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiKq1VtvvQWJRGLrYTSK+Ph4SCQSrF692tZDsai5j4+IiFofBoRERDb01VdfQSKRICIiwtZDoRuQmZmJ5557Dl27doWjoyP8/PwwaNAgvPrqqygqKrL18AAAI0eOhEQiQadOnSxev3PnTkgkEkgkEvz6669NPDrruHDhAt566y3Ex8fbeihERM2eg60HQERkzyIjIxEWFoZjx44hJiYGHTt2tPWQWrXQ0FCUlJRALpff9H3l5ORgwIABKCgowOOPP46uXbsiOzsb0dHR+Prrr/H000/DxcXFZuOrTKVSISYmBseOHcOgQYPMrouMjIRKpUJpaWmjHtOWLly4gCVLlmDkyJEICwuz9XCIiJo1BoRERDYSFxeHQ4cOYePGjZgzZw4iIyOxePHiRrv/8vJy6PV6KBSKRrvPlk4ikUClUjXKfX3//fdITEzEv//+i1tuucXsuoKCght63htzfJV16NAB5eXlWLt2rVlAWFpaik2bNuGOO+7Ab7/91ujHJSKi5o9TRomIbCQyMhKenp644447MHXqVERGRlrcLy8vD88//zxCQkKgVCrRsWNHLF26FHq93rSPuPbso48+wqeffooOHTpAqVTiwoULAIDdu3dj2LBhcHZ2hoeHB+6++25cvHix2rEOHjyIgQMHQqVSoUOHDvjmm2+q7TNixAj06dPH4li7dOmCcePGVRvTt99+axrTwIEDcfz4cbPbRUdHY8aMGWjfvj1UKhUCAgLw+OOPIzs722w/cT3jlStX8Mgjj8Dd3R2+vr548803IQgCrl+/jrvvvhtubm4ICAjAsmXLzG5f0xq9S5cu4f7774evry8cHR3RpUsXvPHGGxYfoyg2NhYymQyDBw+udp2bm5tZYDdy5Ej07NkTJ0+exC233AJHR0e0a9cOK1asqHN8M2bMgIuLC5KTkzF58mS4uLjA19cXL730EnQ6Xa1jrOyhhx7C+vXrzc6bv/76C2q1Gvfff7/F25w+fRoTJkyAm5sbXFxcMGrUKBw5csRsn9WrV0MikeDgwYOYP38+fH194eHhgTlz5qCsrAx5eXl49NFH4enpCU9PT7zyyisQBMHsPvR6PT799FP06NEDKpUK/v7+mDNnDnJzc832CwsLw6RJk3Dw4EEMGjQIKpUK7du3x48//mg2nvvuuw8AcNttt5mmw+7du7fezxURkT1hQEhEZCORkZGYMmUKFAoFHnroIVy9erVaoKRWqzFixAj8/PPPePTRR/H5559j6NChWLhwIRYsWFDtPletWoXly5fjySefxLJly+Dl5YV//vkH48aNQ0ZGBt566y0sWLAAhw4dwtChQ83WWJ09exZjx4417Tdz5kwsXrwYmzZtMjvG9OnTER0djXPnzpltP378uClQq2zNmjX473//izlz5uDdd99FfHw8pkyZAq1Wa9pn586duHbtGmbOnInly5fjwQcfxLp16zBx4sRqwQMAPPDAA9Dr9fjggw8QERGBd999F59++inGjBmDNm3aYOnSpejYsSNeeukl7N+/v9bXITo6GhEREdi9ezdmz56Nzz77DJMnT8Zff/1V6+1CQ0Oh0+nw008/1bqfKDc3FxMnTkT//v3x4YcfIjg4GE8//TRWrlxZ5211Oh3GjRsHb29vfPTRRxgxYgSWLVuGb7/9tl7HBoBp06YhNTXVLDBas2YNRo0aBT8/v2r7nz9/HsOGDcOZM2fwyiuv4M0330RcXBxGjhyJo0ePVtt/3rx5uHr1KpYsWYK77roL3377Ld58803ceeed0Ol0eO+993Drrbfiv//9b7XnbM6cOXj55ZcxdOhQfPbZZ5g5cyYiIyMxbtw4s/MEAGJiYjB16lSMGTMGy5Ytg6enJ2bMmIHz588DAIYPH4758+cDAF5//XX89NNP+Omnn9CtW7d6P1dERHZFICKiJnfixAkBgLBz505BEARBr9cLwcHBwnPPPWe23zvvvCM4OzsLV65cMdv+2muvCTKZTEhMTBQEQRDi4uIEAIKbm5uQkZFhtm/fvn0FPz8/ITs727TtzJkzglQqFR599FHTtsmTJwsqlUpISEgwbbtw4YIgk8mEyn8u8vLyBJVKJbz66qtmx5k/f77g7OwsFBUVmY3J29tbyMnJMe33xx9/CACEv/76y7RNrVZXe47Wrl0rABD2799v2rZ48WIBgPDkk0+atpWXlwvBwcGCRCIRPvjgA9P23NxcwdHRUXjsscdM28QxrVq1yrRt+PDhgqurq9njFgTDa1KbtLQ0wdfXVwAgdO3aVXjqqaeENWvWCHl5edX2HTFihABAWLZsmWmbRqMxvTZlZWU1ju+xxx4TAAhvv/222X2Gh4cL/fv3r3WM4rF79OghCIIgDBgwQJg1a5YgCIbnR6FQCD/88IOwZ88eAYCwYcMG0+0mT54sKBQKITY21rQtJSVFcHV1FYYPH27atmrVKgGAMG7cOLPnbMiQIYJEIhGeeuop0zbxtRoxYoRp24EDBwQAQmRkpNm4t23bVm17aGhotXMiIyNDUCqVwosvvmjatmHDBgGAsGfPnjqfHyIie8cMIRGRDURGRsLf3x+33XYbAMPasQceeADr1q0zmwa4YcMGDBs2DJ6ensjKyjJdRo8eDZ1OVy37de+998LX19f0c2pqKqKiojBjxgx4eXmZtvfu3RtjxozBli1bABgyUNu3b8fkyZPRtm1b037dunUzTQEVubu74+6778batWtN2TudTof169dj8uTJcHZ2Ntv/gQcegKenp+nnYcOGAQCuXbtm2ubo6Gj6f2lpKbKyskxTMU+dOlXt+XviiSdM/5fJZBgwYAAEQcCsWbNM2z08PNClSxez41SVmZmJ/fv34/HHHzd73ADqbLXh7++PM2fO4KmnnkJubi5WrFiBadOmwc/PD++88061zKaDgwPmzJlj+lmhUGDOnDnIyMjAyZMnaz0WADz11FNmPw8bNqzWx2bJtGnTsHHjRpSVleHXX3+FTCbDPffcU20/nU6HHTt2YPLkyWjfvr1pe2BgIKZNm4aDBw+ioKDA7DazZs0ye84iIiKqvSbia1V53Bs2bIC7uzvGjBljdo73798fLi4u2LNnj9lxunfvbjqHAMDX17fO15mIiGrGgLCV2L9/P+68804EBQVBIpHg999/b1bHe+qppyCRSPDpp59adVxELYFOp8O6detw2223IS4uDjExMYiJiUFERATS09Oxa9cu075Xr17Ftm3b4Ovra3YZPXo0ACAjI8Psvtu1a2f2c0JCAgDD2r6qunXrhqysLBQXFyMzMxMlJSUWWxNYuu2jjz6KxMREHDhwAADwzz//ID09HdOnT6+2b9VASwwOK68Py8nJwXPPPQd/f384OjrC19fX9Fjy8/PrvE93d3eoVCr4+PhU2151HVplYhDRs2fPGvepTWBgIL7++mukpqbi8uXL+Pzzz+Hr64tFixbh+++/N9s3KCioWrDcuXNnAKizPYJKpTIL9AHD81jbY7PkwQcfRH5+PrZu3YrIyEhMmjQJrq6u1fbLzMyEWq2u8bzR6/W4fv262XZLrwkAhISEVNteedxXr15Ffn4+/Pz8qp3nRUVF1c7xqscBbuy5ICIiA1YZbSWKi4vRp08fPP7445gyZUqzOt6mTZtw5MgRBAUFWX1cRC3B7t27kZqainXr1mHdunXVro+MjMTYsWMBGIptjBkzBq+88orF+xIDClHlTJs1jRs3Dv7+/vj5558xfPhw/PzzzwgICDAFqpXJZDKL91E5g3b//ffj0KFDePnll9G3b1+4uLhAr9dj/PjxZkVQarvP+hzHWiQSCTp37ozOnTvjjjvuQKdOnRAZGWmWybwZNT22hgoMDMTIkSOxbNky/Pvvv41aWbSmMVraXvk10ev18PPzq7GoUtVA2JavMxFRa8SAsJWYMGECJkyYUOP1Go0Gb7zxBtauXYu8vDz07NkTS5cuxciRI61yPFFycjLmzZuH7du344477rihYxG1NpGRkfDz88OXX35Z7bqNGzdi06ZNWLFiBRwdHdGhQwcUFRVZDLTqIzQ0FABw+fLlatddunQJPj4+cHZ2hkqlgqOjI65evVptP0u3lclkmDZtGlavXo2lS5fi999/x+zZs28ocMnNzcWuXbuwZMkSLFq0yLTd0lgamzgdsmqBnJu9T09PT6SmppptT0lJQXFxsVmW8MqVKwDQpL3ypk2bhieeeAIeHh6YOHGixX18fX3h5ORU43kjlUqrZf5uVIcOHfDPP/9g6NChjfaFRl3TfYmIqAKnjNqJZ599FocPH8a6desQHR2N++67D+PHj7fqBy69Xo/p06fj5ZdfRo8ePax2HKKWpKSkBBs3bsSkSZMwderUapdnn30WhYWF+PPPPwEYMmeHDx/G9u3bq91XXl4eysvLaz1eYGAg+vbtix9++AF5eXmm7efOncOOHTtMAYFMJsO4cePw+++/IzEx0bTfxYsXLR4bMFQbzc3NxZw5c1BUVFStumh9iUFk1QxPU0wx9/X1xfDhw7Fy5Uqzx21pPFUdPXoUxcXF1bYfO3YM2dnZ1aZblpeXm7XxKCsrwzfffANfX1/079//Jh5Fw0ydOhWLFy/GV199VWOvRJlMhrFjx+KPP/4wm86anp6ONWvW4NZbb4Wbm1ujjOf++++HTqfDO++8U+268vJys/O2vsSg+0ZuS0Rkb5ghtAOJiYlYtWoVEhMTTdM2X3rpJWzbtg2rVq3Ce++9Z5XjLl26FA4ODqby30QE/PnnnygsLMRdd91l8frBgwfD19cXkZGReOCBB/Dyyy/jzz//xKRJkzBjxgz0798fxcXFOHv2LH799VfEx8dXWzdX1X//+19MmDABQ4YMwaxZs1BSUoLly5fD3d0db731lmm/JUuWYNu2bRg2bBieeeYZlJeXY/ny5ejRoweio6Or3W94eDh69uyJDRs2oFu3bujXr98NPSdubm4YPnw4PvzwQ2i1WrRp0wY7duxAXFzcDd1fQ33++ee49dZb0a9fPzz55JNo164d4uPj8ffffyMqKqrG2/3000+IjIzEPffcg/79+0OhUODixYtYuXIlVCoVXn/9dbP9g4KCsHTpUsTHx6Nz585Yv349oqKi8O2330Iul1v5UVao+rrX5N1338XOnTtx66234plnnoGDgwO++eYbaDQafPjhh402nhEjRmDOnDl4//33ERUVhbFjx0Iul+Pq1avYsGEDPvvsM0ydOrVB99m3b1/IZDIsXboU+fn5UCqVuP322y221yAisncMCO3A2bNnodPpqq010mg08Pb2BmCYAlRXj6ZXX30VH3zwQb2OefLkSXz22Wc4deoUp+4QVRIZGQmVSoUxY8ZYvF4qleKOO+5AZGQksrOz4e3tjX379uG9997Dhg0b8OOPP8LNzQ2dO3fGkiVLTIU7ajN69Ghs27YNixcvxqJFiyCXyzFixAgsXbrUrAhN7969sX37dixYsACLFi1CcHAwlixZgtTUVIsBIWAoLvPKK69YLCbTEGvWrMG8efPw5ZdfQhAEjB07Flu3bm2Stcd9+vTBkSNH8Oabb+Lrr79GaWkpQkNDa2zWLpozZw6cnJywa9cu/PHHHygoKICvry/Gjh2LhQsXIjw83Gx/T09P/PDDD5g3bx6+++47+Pv744svvsDs2bOt+fBuWI8ePXDgwAEsXLgQ77//PvR6PSIiIvDzzz8jIiKiUY+1YsUK9O/fH9988w1ef/11ODg4ICwsDI888giGDh3a4PsLCAjAihUr8P7772PWrFnQ6XTYs2cPA0IiIgskAldhtzoSiQSbNm3C5MmTAQDr16/Hww8/jPPnz1db3+Pi4oKAgACUlZXVWbLb29u72uJ+S8cDDFO9FixYAKm0YlayTqczrTupq6IeEbUMn332GV544QXEx8dbrP5IBiNHjkRWVlajrlUkIiJqDMwQ2oHw8HDodDpkZGSY9W6qTKFQoGvXro12zOnTp1crgjFu3DhMnz4dM2fObLTjEJHtCIKA77//HiNGjGAwSERE1EIxIGwlioqKEBMTY/o5Li4OUVFR8PLyQufOnfHwww/j0UcfxbJlyxAeHo7MzEzs2rULvXv3vqHqn7Udr23btvD29jZNRxXJ5XIEBARY7GtFRC1HcXEx/vzzT+zZswdnz57FH3/8YeshERER0Q1iQNhKnDhxArfddpvp5wULFgAAHnvsMaxevRqrVq3Cu+++ixdffBHJycnw8fHB4MGDMWnSJKscj4har8zMTEybNg0eHh54/fXXayyQQ0RERM0f1xASERERERHZKfYhJCIiIiIislMMCImIiIiIiOwU1xC2cHq9HikpKXB1dWW/PyIiIiJqFQRBQGFhIYKCgszamFHjY0DYwqWkpCAkJMTWwyAiIiIianTXr19HcHCwrYfRqjEgbOFcXV0BGNo+eHl52Xg0ZGtarRY7duzA2LFjIZfLbT0cagZ4TlBVPCeoKp4TVFVzOCcKCgoQEhJi+qxL1sOAsIUTp4m6urrCzc3NxqMhW9NqtXBycoKbmxv/qBMAnhNUHc8JqornBFXVnM4JLomyPk7IJSIiIiIislMMCImIiIiIiOwUA0IiIiIiIiI7xYCQiFqNxGw1Fv9xDllFGlsPhYiIiKhFYEBIRK3GV3tj8MPhBHyzL9bWQyEiIiJqERgQElGrEZtZBAA4k5Rv45EQERERtQwMCImo1YjLUgMAzifnQ68XbDwaIiIiouaPASFRKyAIAs4l56NUq7P1UGymsFRrWjtYXKbDtaxiG4+IiIiIqPljQEjUCuy/moVJyw9i7tooWw/FZhKy1WY/n03Os81AiIiIiFoQBoRErcC6Y4kAgP1Xs6Gz05mScVUygtFcR0hERERUJwaERK1AWy8n0//jC204EBuKNwaEzgoZAOAsA0IiIiKiOjEgJGoF8ku0pv9fzLPPX+u4bENAeHs3fwBAjLHiKBERERHVzD4/ORK1MnnqioAw2U5rqYhTRgeFeQIwPCflOr0th0RERETU7DnYegC2ptfrsW/fPhw4cAAJCQlQq9Xw9fVFeHg4Ro8ejZCQEFsPkahOueoy0/81OokNR2I74pTRviGekEgAQQBy1Vr4uiptPDIiIiKi5stuM4QlJSV49913ERISgokTJ2Lr1q3Iy8uDTCZDTEwMFi9ejHbt2mHixIk4cuSIrYdLVKvKGUKNHSbF8tVa5Bqfg/a+zvB0UgAAcorLarsZERERkd2z2wxh586dMWTIEHz33XcYM2YM5HJ5tX0SEhKwZs0aPPjgg3jjjTcwe/ZsG4yUqG7mGULrHy8xW43MolL0a+sJicT2GUlx/aCfqxLOSgd4OSuQU1yG7CINAFfbDo6IiIioGbPbgHDHjh3o1q1brfuEhoZi4cKFeOmll5CYmNhEIyNqGEEQzDOETRAQTl95FAnZagwM88T6J4dAKrVtUChOFw3zcQYAeDkbMoTZzBASERER1cpup4zWFQxWJpfL0aFDByuOhujGqct0KKtUPKXUygFhuU5vagJ/PD4XiTnqOm5hfdeNYwg1tt/wduaUUSIiIqL6sNsMYVWlpaWIjo5GRkYG9HrzRVh33XWXjUZFVLfK00UBoEwvgV5vve70uZWykQCQkldiyszZSmaRBgDg76YCAHi7MENIREREVB8MCAFs27YNjz76KLKysqpdJ5FIoNM1wRw8ohskThd1UzmgoLQcAKDW6qC0UnHNqlm35LwS6xyoATILDQGhWFHUy9nwb7YxUCQiIiIiy+x2ymhl8+bNw3333YfU1FTo9XqzC4NBau7EgDDQ3RHiUr5iTbnVjpddbB5kpeSVWu1Y9VU1IOSUUSIiIqL6YUAIID09HQsWLIC/v7+th0LUYOKUUQ8nOZyVhqR/sRUry1QNslKaQ4awqGqGkFNGiYiIiOqDASGAqVOnYu/evbYeBtENKSg1ZAjdHeVwVsgAGArNWEu1gDC/GQSEYobQxZghdLm5DGFsZhEKS7V170hERETUwnENIYAvvvgC9913Hw4cOIBevXpV60k4f/58G42MqG4lxuDPSSGDk8IBgAbFZVacMlpkCLLa+zjjWlaxzdcQFmvKTQFwxZTRG19DuOtiOp748QRGdfXH/x4b0HgDbaWSctX4em8sBrXzwoSegVA48HtGIiKiloQBIYC1a9dix44dUKlU2Lt3r1mjbYlEwoCQmrVSrSEYclTI4KI0ZAiLrLiGUMy69WzjjmtZxUjJK4EgCDZrUC9mB50UMtOUWXHKaF6JFjq9AFk9+ySWlOmw6I/zEATgbHKeVcbb2qzYF4vIo4mIPJqIpe6XsOHpW9DGw9HWwyIiIqJ64le5AN544w0sWbIE+fn5iI+PR1xcnOly7do1Ww+PqFYlxoBQJa8IiJpiymiPIDcAQKlWj4IS6wWgdam6fhAAPJ0MWX5BqN6WozZf740xZTwzCzUo1+nruAVdTS8CAEglQEp+Kf65kG7jEREREVFDMCAEUFZWhgceeABSadM+He+//z4GDhwIV1dX+Pn5YfLkybh8+XKTjoFavpIyQ9DiKJfBybiG0JpFZcQqowHuKrgYA9CcBgRdja3q+kEAcJBJTUFhfdcRJuWqsWJfxRdAeqEi2KSaxWYWAwBGdvEDAJy5nmfD0RAREVFDMSAE8Nhjj2H9+vVNftx9+/Zh7ty5OHLkCHbu3AmtVouxY8eiuLi4ycdCLZeYIXSUy+CsMFYZteIaQjHA8nZWwtO5YUGXNVRtOSESp41m1TOoO3otB2U6PfqEeCDI3dDgPjXf9i01mrP8Eq3p+b0nvA0A4ExSng1HRERERA3FNYQAdDodPvzwQ2zfvh29e/euVlTm448/tspxt23bZvbz6tWr4efnh5MnT2L48OFWOSa1PpXXEDorxQyh9QLC/BJD9U0PJzm8nBS4nlNi04Awy8KUUQDwdFIAKEa+un7VQpNyDVNFu/q7wkEqQUp+KdIYENbqWqZhuqi/mxK3dPAGYMgYFpRq4aaS13ZTIiIiaiYYEAI4e/YswsPDAQDnzp0zu64pC2Xk5+cDALy8vGrcR6PRQKOpyHgUFBQAALRaLbRalsm3R8Uaw+sulwKODobztbDEeueDWLBGJTMEhQCQWVBis/Mv3dj2wstJbjYGMTjOLdbUa2zXcwyZ+UB3JQpLDQFuUk5xi/+9EsdvjcdxJc3wntXexxluSimCPVRIyitFVEI2hrT3bvTjUeOw5jlBLRPPCaqqOZwTPB+bDgNCAHv27LH1EKDX6/H8889j6NCh6NmzZ437vf/++1iyZEm17Xv27IGTk5M1h0jN1PUUKQAprlw8h5xSAJDhyrUEbNkS1+jHEgRArZEBkODwgb1Q5xqOfeRUNJzTzzT68erj/DXDGNLiLmOL+pJpe1GOYfux0/Ub25kYw/5ZCZehLpYAkOJw1EX4552v9XbrYqWIK5Tgme46uCtu6qFY1c6dOxv/PhMMz5msOAtbtmyBj0yKJEjxy65jyL0kNPrxqHFZ45yglo3nBFVly3NCrVbb7Nj2hgFhMzF37lycO3cOBw8erHW/hQsXYsGCBaafCwoKEBISgttuuw3e3vxG3h79lHIMyMtDRP9wJOeqsTUpBp5+AZg4sW+jH6ukTAfhyC4AwJ0TxiJudyyOZybAN6Q9Jo7vUm3/L/deg6vKAY8ObtvoYxH9L/EIkFuAkUP6Y1RXP9P2o39dwMmsJAS364SJozrWeT/LLh8AUIKJIwbjXEoB9qZehpN3ECZO7F3r7Z57cwcA4Ld0b/w6J+KmHos1aLVa7Ny5E2PGjKk2Hf5mbV4TBaRk4LYB3TFxcFukuMUjavsVlLkEWuX8o8ZhzXOCWiaeE1RVczgnxFlwZH0MCJuBZ599Fps3b8b+/fsRHBxc675KpRJKpbLadrlczjdxO6UpN2RiXB2VcC01TOcs0QpWOR/ySg0VTSUSwM1JBR83Q/GV/FJdteNdz1Hj010xAICxPQIR4mWdDHZWkWF6Z6CHs9kY3J0MvyfFWn2dz4VeL5gKyIT6uiK3xLAuM6NIU+tttZXaUpxJykdKQRlCvZ1v7IFYmTXeI65lGabZdg5wg1wuR3ioYbr72eQCvh+1APy7QVXxnKCqbHlO8FxsOqwyakOCIODZZ5/Fpk2bsHv3brRr187WQ6IWqHIfQpWD4VdaU26d/nlqY/VSJ7kMUqkEXk6GOZK5ForKiEVaAOC3U0lWGY9eL9RYVMZVZfi+q7C07gI7GYUaaHUCHKQS+LsqEeBuuK+6qowWlJivb0jJs58iNFqdHgnZhuk8HXxdAAC92rhDKjE8bxkF9vNcEBERtWQMCG1o7ty5+Pnnn7FmzRq4uroiLS0NaWlpKCkpqfvGREYlZRVVRhWmgNA6fQjFgjJOxv6DnsbWDtkWAsKUvIrzeOOpZAhC468pyy/RQqsz3K+3i/kCPrHKZdWgzZKkXENgE+CugoNMigB3RwBAekEp9Pqax51X5b5zbdiPsaldz1GjXC/AUS5DgDFT7Kx0QEc/Q3B4JinflsMjIiKiemJAaENff/018vPzMXLkSAQGBpoutuiJSC1XaaU+hCq5obKm9TKEhmOJDem9jQGhpUCockCYmKPGyYTcRh+P2Djew0kOpYPM7LqGZAiTjWNt42EIBP1clZBIAK1OsBjsivLtOCAUG9K393WGVFpRjblPsAcAIJr9CImIiFoEu15DuH///nrtZ62egNbImJD9qdyYXilmCLXWCQjF/oZOCkPwJWYILfUhTMk3z3SfScrHgLCaW6rcCFNTepfq62rFDGGhpj4ZQsNYgz0N6xzlMil8XZTIKNQgLb+02nRUUbWA0Ib9GJtarLEHoThdVNQ7xAMbTiYh6nqeDUZFREREDWXXAeHIkSNrvE7sPyiRSFBebr0m30Q3QxCEijWECqkpQ1hqpSmjxRrD/TorjFNGjWsIC0vLUa7Tw0FWMekg2bieztNJjly1Fsm5jT8V2hQQWgjYGpIhFAPCNp6Opm2B7ipkFGqQml+CXsHuFm9XdTpqrtp+eibFZlgOCPuaMoT5EAShSXu5EhERUcPZ9ZTR3Nxci5fk5GS8/PLLUCqV6Nq1q62HSVQjTbkeYqLZLENopSmjxcaiMmLTdzdVxXdKBVUCL3HKqJgVTM5r/H5CtQWEbo4NX0MYXCkgDHA3rItLq6U4ij1nCMUKo+19zauqdglwhUImRX6J1lR0hoiIiJovuw4I3d3dzS6urq7YsGEDBg0ahLVr1+LLL79EdHS0rYdJVCNx/SBgqDKqsPKUUXWVojIOMqlpPWHl4EgQBFNAOMgUEFohQ1hU85TRyhnCuqZni2ML9qicITT8P62WSqP5xoygmASzpzWEiTmGYC/U27ydiMJBiu5BbgCAM1xHSERE1OzZdUBY2caNG9G9e3e8+uqreO6553DlyhXMnDkTUimfIrKNUq0Oi/84h7/OpNS4jzhdVC6TQC6TQiW3bpXR4jJxymhFARd3YyauckCYX6I1FaAZEOYJwDotGbJqnTJqGFe5XkBpLQGyIAim6aziGkIA8DdWzqw1IDQ+5nbG3oM5djJltFSrM2VnQzyr95fsY5xie+Y6K40SERE1d3Yf7ezbtw+DBw/G9OnTMWXKFFy7dg0vvfSSxebvRE3p451X8MPhBMxbe7rGfcSWE+LaQbHSpmEqaeMXLRKLyjgrK6aKulkICMWMm4+LAu2Na8xyistMfQwbS2YNPQgBQ9AqFr8sLK05UMsqKoOmXA+JpGKaKGBYQwjU3otQfMxilsxepoyKU2xdlA7wcKreOLhPiAcAZgiJiIhaArsOCCdOnIgxY8agb9++iI2NxXvvvQd3d8vFI4iakiAI+Hb/tTr3q1xhFICpMb1egKk/X2NSl5kXlQEAd8fqU0YzjNkjfzcV3B3lcDUGkCmNPG20tjWEEonElCUsqCUgFINXf1eVacotAPi5Ge4zvbDugDDMx5AhtJcpo9dzxIyqo8WiMeFtDVnhs0n5pi8RiIiIqHmy64Bw27ZtAID169eje/fu8PLysnghampiQFUXUw9ChZghrPiVtsa00YrG9HVMGTVOnRSrkAYZ1+YlNXKl0doCQqBiHWHVgjeVJVuoMApUPK7aqpSKjenbGQPCwtJyaHXWWb/ZnFw3ZghDvKpPFwWAMG8ntPVyQplOj4MxWU05NCIiImogu247sWrVKlsPgciiqpUxtTo95LLq39+UlBmCDzFDWDnDVarVw1VV7SY3RZzy6aKsnCGsXs0zz5gpczdOJ2zj6YjL6YWNWlhGq9Mjx3gcS0VlAHEdYUmtQV2qsV9ioLv5k+WqFAPCmrOL4mMO8XKCRAIIApCn1tYYoLYW140FZSytHwQM2dnbu/ph9aF47L6YgXE9AppyeERERNQAdh0QPvbYY7YeApFFhVWm2ak1Org7WQgIteZrCCUSCeQSAVpBYqUMoeE+nRTVA8LKGUIxc+ZhvK6NMUPYmL0Ic4rLIAiATCoxZSKrqqg0WnNQl25sKxHgViUgNN62VKuvMSAXH7OXkwLujnLkqbXIVZfZQUBoeB1DvBxr3EcMCPdczmA/QiIiombMbqeMWqPgBlFjKaqS0SqqoRhL1TWEACAmCWurrHmjxLYTFquMqitnCI0BYaUMIdC4awjF6aI+LgpIpZaDDTdxDWFJzRnC9IKK9Y6VuVTqsVj19RCJGUI3R7kpKLWHwjKmKaM1ZAgBIKK9F5wUMmQUanA+paCphkZEdNNyisvw05EELNwYjcijCYjLKubnRmrV7DZD2KNHDyxatAhTpkyBQmE5uwAAV69exccff4zQ0FC89tprTThCsmdFVTKENRXmKDVVGa34bkcuBUp01llDKLadcLIwZbRq24nK14kZwuuNmCGsCAhrzsa51SNDKDae968yZVQuk8JRLkOJVofC0nJ4Opu/T+j0gun5cFU5wNNJjjjYR2EZ05TRGtYQAoaKt7d29MGOC+nYdTEDPduwYBcRNV8lZTr8czEdf0QlY+/lTJTrxQDwOgDD37EhHbwxtKM3hnbwgZ9bI6/JILIhuw0Ily9fjldffRXPPPMMxowZgwEDBiAoKAgqlQq5ubm4cOECDh48iPPnz+PZZ5/F008/beshkx2pmpGqMSAsNy8qAxgCQsA6GUIxsHKpo+2EuIbQw9EQRHX0M7SeuJJW2GjTBxOyiwFUFKyxpHJz+prUNGUUMGQJS7Q6i1VKK79GhoDQmCFs5b0I80u0piI9wZ41P/cAMLqbP3ZcSMdvp5Lw7O0dIashk0tEZCvnkvOx6t94bD+fZvZlbM82bhjS3htnkvJxOjEXyXkl+PVkEn49mQQAuK9/MN6Z3NO0ZIOoJbPbgHDUqFE4ceIEDh48iPXr1yMyMhIJCQkoKSmBj48PwsPD8eijj+Lhhx+Gp6enrYdLdqbqGsJijeVsn1hlVOw/CFQEhNasMuqmqiMgFDOEximjHXxdIJdJUKgpR1JuSa2Zpfq6mlEEAOhkDDYtEdtO1JQhFATBFBD6u1lqbu+AzEJNtYwtUNHKQukghdJBZsog5rTyKaNidtDbWWHWj9KSSX0C8d7Wi0jMUWPbuTTc0TuwKYZIRFQvF1IKcN+Kw6blF8Gejpjctw0mhweho5+raT91WTlOxOfi39gsHIrJxrmUfGw4mYTYzCJ8M31Aq183Tq2f3QaEoltvvRW33nqrrYdBZKZahrCGNYQaYxaw8pRRB1NA2LgZQkEQTJk2MdACap8yKhaVUThI0dHPFRdTC3AhtaBxA0L/mgNCN8faM4QFJeWmTGrVNYRA5YCy+u2rPheexuA3r5VPGRWb0gfX4zV0Ujjg0SFh+HzXVazYF4uJvQJYXIaImoXc4jI8+dMJlGh1GBTmhVfGd0H/UE+L71FOCgcM7+yL4Z19AQAHr2bhmciTOJWYh7u/OIj/PTYQ3YPcmvohEDUauy0qQ9ScFWnMM1o1TRkVgz6LGUJt42YIS7Q66IxrKioXXLHUdiLfVFSmYt1dt0DDt60XUxunwEiMKUPoWuM+dTWmF9cPejjJLU77qW0NorhN3KciQ9i6p4yaKozWMV1U9NiQUKjkUpxNzse/MdnWHBoRUb2U6/R4du0pJOWWINTbCd8+2h8Dwrzq/YXVrZ188PvcoWjv44yU/FJMXXEI28+nWXnURNbDgJCoGapWVKasjimjZkVlDEFbY2cIxaylVGK5ymihphw6vQBBECraTjhVZBK7Bxq+PW2MgDC7SIOc4jJIJIbpqDWpqzG9abpoDQ0bxbWSljKEBaYMoWEfL2Pw21wyhD8ejsfCjdGNfh7U1ZS+Km8XJR4c2BYA8J/fz5p6WRIR2coHWy/h35hsOClk+Hb6ALMvL+urva8LNj0zFMM6+UBdpsOcn07iyz0xrEZKLRIDQqJmqGoA0pAMoYPxC87SRs4QigGQi9LB7FtUMSAEDFnCImNgWPW6bqaAsPCmxyJOFw32dDQrqFNVbVM+gZorjFbc3hDsWVpDKGYIxWOIHyhymkFAqNXp8e7fF7H22HVsMBZAaCyJdTSlt+SFMZ0R6K5CfLYa//f3xUYdDxFRQ2w6nYT/HYwDAHx8fx90Cah5lkld3J3kWDVjIGbcEgYA+O/2y3jxlzMo1zV+UTcia2JASNQMiQGIkzHYqbHKqLZ62wmFldYQimOqvH4QMLRnEMeZX6I19SBUyaVm0zDFgDAxR13jFM76ulqP6aJA3W0n0vPFCqOWCwLUNuW0sGqG0FnMENp+ymhMRhHKjK//iv1xuJGCs4diszD160O4nGYewF8yBvS1rd2syt1RjmX39QEARB5NxO5L6Q0fUAuTnFdiWm9JRM3D2aR8vPbbWQDAvNs7YnzPmy905SCT4q27euDdyT0hk0qw8XQy5q09bXoPJmoJGBASNUPi9EyxFUJNVUYtZghNbScaN0NYkRGrXouqouVCWbUehCIvZwXCvA1ZpY+2X76pscSkG4OSWiqMGsZafX1jZWm1tJww3L7mKaNVnw+xqExzqDJ6Ljnf9P/0Ag2OZDSskIsgCFj0x3mcSMjFt/uvmbZnFWmQVlAKiaQiwK+vWzr6YNat7QAAC345Y6pW2holZqsx7pP9GPfJfiRmt97HSdSSZBVpMOenE9CU63F7Vz+8MLpzo97/I4ND8e30/lDIpNh6Lg3PRJ6ySrVvImtgQAhAJpMhIyOj2vbs7GzIZOwvQ01PzMb5GTNXNU8ZFdtOmDemByoqkDaWqhmxysTsWK66zJQhE3sQVvbWXT0AAD8eTsD644k3PJbLxoCwQx0BoVulKZ+W1nWkFxia29fUYLi2NYTiNjexyqjxOSgo1dp8utD5FMM6TT9jKfSdydIGZYz3Xsk0Fe3ZezkDeuMUYPF+23k7m/WirK+Xx3VBnxAP5Km1ePKnkyipYW1sS6bXC3hpwxkUacpRXKbDq79Fc00RkY1pdXo8E3kKKfmlaO/jjE8e6AupFfqijurmj+8eGwClgxT/XEzHnJ9ONvqXs0TWwIAQqPGPtUajgULR8IXGRDersGqGsIZCHKWmthOW+hBap6iMpUCgcoXN/Co9CCsb2cUPc4a3BwC8+ttZfLyj4ZlCvV7AuWRDYNIzyL3WfcUMoV6wXJintqb0QEWwV2RhymhBlbYTYosNQTBvwWGJIAhIyC42VWNtbGKG8MWxneHnqkR+mQQHY7LqffvvD8SZ/p9dXIYzSXlm99ujTe3Pe01Uchm+frgffFwUuJhagNc2tr5gaeW/cTgWnwMnhQwquRSHr2Vj7bHrth4WkV17d/MFHIvLgYvSAd8+2r/aDJbGNKKzL1bOGAiVXIq9lzPxxA8nWuWXX9S62HUfws8//xwAIJFI8L///Q8uLhXZBp1Oh/3796Nr1662Gh7ZMTFD6G+aMtrwDGHjF5UxL6JSmZcx+MstLoNGaQhOPWr4g/vq+K5QOEixfHcMPt8dg7v6mjcArktsZhGKNOVwlMvQuY51bCq5FHKZBFqdgMJSbbVg1jRltI6iMvWZMuogk8JN5YCC0nLkqsvg7WJ5XWJ+iRaPrTyGqOt5kMskWHJXT0yLaFvr42gInV7ABWMl135tPTGuhz9+OpKInRczML5XmzpvfzG1AAdjsiCVAH1DPHAqMQ+7L2UgvK0nLhgzhD1uot9WkIcjvpjWDw//7yj+iEpB72AP01TSxlJYqsWqf+OhLtPB3VGOGbeE1Vp8qLEkZBfjv8bp0P+5ozvUZeV49++LeG/LRdze1a/G84yIrGfT6ST8cDgBAPDJA30b9PfmRg3t6IMfZg7CzNXHcTAmCzNXH8P3jw2E8w3MrCBqCnadIfzkk0/wySefQBAErFixwvTzJ598ghUrVkCtVmPFihW2Hia1MIIg4HxK/g1PGxQEwRQQ+hqn/JXUENxZyhBaqzG9GBS5WJwyahhndnEZsovKjNssZ9elUgleHNsF43r4AwC+2XfN4n41ibqeBwDo1cYdDrLa38IkEkmldYTmQV25To+sInHKqOXgzaXWgLD6FNpAd0NvvoQa1o2V6/R44ofjiLqeB6kE0OoEvPnHORy4mlnr42iIuKxiqMt0UMmlaO/rgnHd/QAAuy5m1uuc/CMqBQAwvmcApkWEAgB2XzJMqT+XYsgQ1pWZrcvg9t74zx3dAADvbbmIQ7H1z17Wx39+P4ePd17Bin2xWLrtEpZuu9So91+TjaeSoSnXI6KdFx4aFIKZQ9uhT4gHijTlWHM0oUnGQEQVsoo0eOvPCwCA50Z1wpju/k127Ij23vhp1iC4KB1w5FoOHl15DBmFpU12fKKGsOuAMC4uDnFxcRgxYgTOnDlj+jkuLg6XL1/G9u3bERERYethUgvzV3Qq7vj8IF75LfqGbl+q1ZvaNni7GIKqmqqVVRSVqd6HsLEzhBVVRi0FhBUZwsxCQ5AlBrM1eWpEBwDA71HJSM0vqfc4xICwb1uPeu3vWkOl0cwiDQQBcJBK4ONce5XR2hrTV86Y9mhjyJyJU1qr+ulIAo7H58JV6YDN84bh3n7B0OkFLP7jfKOtOzxvDNq6B7pBJpWgf1sPODsYekMei8up8/YpeYbXol9bT4zs4guJxLB28Gp6oSnQvZkMoWjGLWG4J7wNdHoBz645bVqzeLN2XkjHH1EpkEqAqf2DARh6MlYutGMtu4zVU+/tHwyJRAKZVILHh4YBADZFJbe66bFEzd3//X0R+SVadA90w7zbOzb58fuHeuHnJyLgpnLAyYRcjP/0AHawgT01Q3YdEIr27NkDT09PWw+DWolNpwx93zaeSkZ8VnGDb1+oMQQaUklFYZayGoIFjbaWojKNniE0jMvNwpRR0xpCdf0DwvC2nhjUzgtanYD1x+u/xkoMCPsEe9Rr/5qmfaYZW074uSprLC5guq3FPoRiUZmKAFnMnJ21EHwk55Vg2Y4rAIDXJnZF9yA3LLm7Bzyc5LiWVYy/olPq9XjqIhZ+6Wlc5+cgk6KnpyEQ2V6PDyLiN9i+rkr4uCjRN8QDAPDGpnMAgDYejqbX+2ZIJBK8d08v9GrjjpziMkz//uhNt2ko0pTjjU2GkvKzh7XHR/f1wZ19gqAXgDc2nTV90WINafmlOJdcAIkEuL2rn2n7mO7+cFLIcD2nBKcSc612fLJPpVod9lzOwC8nrmPFvlh8t/8ajsfnsJAJgINXs7DpdDIkEuD9Kb3qnFFiLX1DPPDb07ega4ArcorL8ORPJ/Hqr9EW+9sS2QoDQhjWC37//feYNm0aRo8ejdtvv93sQtQQmcZpiIBhPVZDVS7eIgZ6dWUILRWVqWma6Y0qrKWojJfYdqK4zDQN07eGNXSVTRtkWDv326kkUyXL2pRqdbhk7ItX3wyhWw29BOuqMAqYN6avOr7CKkVlAKBXsCEIO5+Sj23nUvHab9H4fNdVXE4rxLNrTqFIU45+bT3w0EDD43ZROmD2MEORnS/3xDZKBknMhFWe1tnHWwwI0+t8njOMAb2fq+F5Edf3HYs3ZBe7N0J2UOSokGH1zIHo4OuM1PxSPPy/ozfVpmHbuTRkFGoQ4uWIF8YYSsq/eUc3uCodcCYpH78Zv6ypr5ziMlPhobqI2cG+IR7wqXTuOykcML5nAABg0+nkBh2fqDaJ2WpMWn4QM1cdxyu/RuODrZfwf1su4r4Vh9Fz8XZM++4Itp9Ps+oXIc1VqVaH//xu+HLosSFh6GP8YstWOvm74o9nh2LOiPaQSID1J65j4mcHcDKh7lkbRE2BASGA5557Ds899xx0Oh169uyJPn36mF2I6kunF3AlrWLq27UbyBBWbgCvMAaENWX7TEVlKjWmVxljwyIL695uRm1TRs0yhEX1yxACwLgeAXBROuB6TgmOx9f9hzE6KR86vQAfFyWC6lmgQxxvQZXnQ5ymGljL/bgqKyqHVq30aqkvY7dAN0gkQGp+KZ76+RTWHb+Oj3dewbhP9+N0Yh7cVA747MFws4zko0NC4SiXISajCKcS8+r1mGpzxdiSo3KfwM7uApwVMqQVlCK6jqmTmQXm6yon9Q7CGxO7ma6/2fWDVXm7KBH5xGCEeDkiIVuNu748iINXb2xN4WZjlnVqvxDTlyR+bio8aaxsu/1c/adqqcvKMeGz/Yh4bxceW3kM/1xIr/WD9a6LhnWWo7tVX6N0T3gb4/hS2ayaGsXx+Bzc/eVBxGQUwdtZgRGdfTElvA3G9fCHr6sS5XoBh2KzMeenk7jto71YsS8WyXn1n5rf0n25Jwbx2Wr4uynx4tjG7Td4o5QOMiyc0A1rZw9GGw9HJOaocd+Kw/jv9kvM6JLNsdwRgHXr1uGXX37BxIkTbT0UauHyS7Rm0ztvaMpopUycoo4MoamoTKXG9GJAKE49bSziVFCxCX1lpj6ExWWm4LU+AaGjQoaJvQLwy4kk/HoyCRHtvWvd/8i1bABARHsvSCT16yFV0zrA5FzDh6M2Ho413lYll8JBKkG53lDoR7wvnV4wtbFwq1RN1UXpgL4hHjhtDOzu6BWIjMJSnEjIRc8gd/znjm4I8XKqNr4JPQOw8XQyfj15Hf1Db3z6ulanR5axqE+QR0WgK5cCIzv74u9zadh2Ls00DbSqkjKdaXqsX6XXb/bw9tDq9fj1ZBLu6B14w+OrSYC7Chvm3II5P53AmaR8PLryKGbc0g7PjepksX2JJTnFZaZAclIf8zGO7OKHZTuv4GhcDsp1+npNHdt9KcOURd53JRP7rmTi9q5++P6xAdXOvZIyHf41tvUY1c2v2n3d0sEHfq5KZBRqsPdyBsb2CKjXYyKyZNfFdDz98ymU6fTo1cYd/3tsgKkiNSC2tVFj/YnrWHM0EYk5anyw9RI+2HoJA0I9cWefIEzoGVDr7IiW7Gp6IVbsiwUALLmrh8XK2LY0uL03tj4/DG/9eR4bTyXjyz2x+PlIIqb2D8a0iLbo4Ft79Wwia2BACEChUKBjx6ZfbEytT666zOzn+OybCAhVDlAaA72ap4xWzxA6ygSz+2kMOr1gyna293Wudn1FY/qKoMunHlNGAWBq/xD8ciIJG08n457wNrilo0+N+x6NMwSEg9t51XvsNa0hTDIGhMGeNQeEhiqlDshVa1FYWo5AY3Kscva1asZ09cxBOHM9D0EeKlN5c51egKyWJshTBwRj4+lk/HUmFYsm9bjhFglihVcHqaRa4D62ux/+PpeG7efT8Or4LhYDanH9oKNcVm1q8DMjO+KZkdZ7nwxwV2H9nCH4z+/n8OvJJKz8Nw4bTydh/u2d8NCgtnU+J9vOpaFcL6BHkFu1D1Tdg9xMLUHOJucjvG3dQffmM6kAgPv6B8PTWYHV/8Zj96UMRF3Pq3b7gzFZ0JTr0cbDEV38q5e0l0kluLtvEL47EIcNJ5NabUCYX6LFq79Gw9NZjjcndYeTgh8xGltMRiGeWxeFMp0e43sE4JMH+lb73ZBIJAjzccar47ti/u2d8EdUMn6PSsbRuBycSMjFiYRcLP7zPDyc5AjzdkY7H2eEeKqQlyVBSHI+Oga4W1wr3hLo9QJe33QWWp2A0d38MK6Z/q65qeT4+P6+GN3NH//390Uk55Xg+4Nx+P5gHG7p4I2HI0Ixtoc/5DZa90j2h+/WAF588UV89tln+OKLL+qddSCyJK9KQJiS1/AS0+LUzLoyhDq9AK3OEPyZZQiNv9WNGRAm55agrFwPhYMUwZ5O1a6v2nPQWSGrd7+lgWGeuLtvEP6ISsGMVcfRL9QDE3oG4p5+bcw+lGjKdTiZYCjKMbiOTGJlbjVlCI3Tp9pYeDyVuarkxoCw4vbiekRDn0PzP9jujnIM7+xrtq22YBAABrfzRoiXI67nlOCv6BTcPyCk1v1rImZxfVyqF8oZ3tkHCgcp4rKKcTWjCJ0tBC6m9YNuSpu8F6rkMlMhmP/7+wKupBfh7c0X8Mk/V3Bvv2A8NaKDxV5+giDgd+P6vEm9g6pdL5NKMKSDN7afT8eh2Ow6A8IiTTn2XDZMAX3sljD0bOOOrCINNp5Kxk9HEqrdXqwaOLqbX43P2/0DQvDdgTj8czEd13PU1TLFLV2pVofZP54wVbI9l1xQLXNFN6egVIsnfzqJIk05Brf3wvJp4XUGDI4KGR4c1BYPDmqLtPxSbI5OwV9nUnAmKR95ai2i1HmmQl2ADD9ePQoA8HZWIMzHGWHezmjva/g3zMcJYd7OzbqX3q8nk3A8PhdOChmW3N2z2X+mm9grEON6BGD/lUz8fCQBuy9n4FBsNg7FZsPXVYkHBoRgXI8AdAlwNX0eILKG5vtb3YQOHjyIPXv2YOvWrejRowfkcvMPtxs3brTq8b/88kv897//RVpaGvr06YPly5dj0KBBVj0mWUdusSFQ8HdTIr1Ag7SC0jqzQ1UVGYMNF1VFQKixUGVUzA4CVTOEhn8LSrQQBKFR/iDGZhrWRbb3cbb4WBxkUrg7ypFfYhi7Tz2mi4okEgmW3tsbWUUa/BuTjSPXcnDkWg5W7IvFh1N7Y1gnQ3AVnZSPUq0e3s4KdPSr/5Qa0xrCKn0ITQFhLVNGgYoiOpXXIFoqKHMzpFIJHo4IxQdbL2HVv/G4z9i2oKEqVwitykXpgKEdvLHnciYOXM2yHBCK6wcb8PpZw4jOvhjaYRjWn7iOb/ZdQ2KOGqsPxSPyaAL8XFVo4+GIge08EdHOG/1DPfHdgWs4Fp8DmVSCSTVMab2lgw+2n0/H4dhszL2t9kznrovp0JTr0c7H2dRiY/rgUGw8lYzN0an4zx3dTVnxwlIt/j5ryCZO7FXzdNpO/q4Y1skHB65m4YdD8fjPpO438tQ0S+U6PeavPY1jcTlwVTpA7iDF2eR8TP7yX3z/2MBGLURkr/R6AQvWn8G1zGIEuqvwxbR+Dc4eBbir8MSw9nhiWHsUa8oRn12M+Cw14rOLEZtRiNMxySjQKw39ZI0X8Uu4yvxclQjzcUY7b2e09XaCv5sKvq5K+Lkq4emkgJujAxzlsiYPxjTlOnzyj6GS8/OjO9X53t5cyKQS3NbVD7d19UNSrhrrj1/HuuPXkVmowRd7YvDFnhgoHKToFuiGvsHu6B3sgT4h7mjv41JjhWyihmJACMDDwwP33HOPTY69fv16LFiwACtWrEBERAQ+/fRTjBs3DpcvX4afX/W1KNS8iVNGO/u7IruoDOV6ARmFpaaG5fVhKt6idIBCVpEhrBrcabQVQaKyUoZQDAjL9QJKtfobnn5YmRgQ1ra2wctZYQoI61NhtDKVXIafZ0UgNrMI+65k4cfD8UjIVmP698cwups/Brf3wj8XDVUcB7f3btAHDUsZQnVZOXKKDa9Vm1qmjAKVKo1WCgjF21bNjN6MBweG4LN/ruJiagGOXMvBkA71z4KKMgtrD+i6B7lhz+VMXMu03PNPDCjFCqO25CCT4uGIUDw0sC0OxGTh4x2XcSYpH8l5JUjOK8Gx+Bx8uSfWtMYTMKwXqinzdovx+TwenwNNuc7sd6aqv4zTRSf1DjSda31DPNCrjTvOJudjw4nrmGPqo5kCdZkOHf1cMKiOqcyPD22HA1ezsP74dTw/prPFir0tjSAI+M/v57DjQjoUDlJ899gABLqr8Pjq44jNLMaD3x7GnpdGwruB7wlkbuW/huyywkGKFY/0r/eU/Jo4Kx3QI8gdPYxForRaLbZsScTEiSNRqgPis9SIyy5GfJbhIv4/V61FRqEGGYWaWvuaymUSuKnkcHOUw03lADdHObydFfBxUcLH2NLG20UBXxclQjyd6r1WuDYbTiQhNb8U/m5KPDok7KbvzxaCPZ3w4tgumD+qE3ZeSMeGE9dxMiEXBaXlOHM9D2eu5wFIAGD4kq+djzM8nOTwcFLAw1EOTyc53I3/d1LIUKbTo6xcX/Gv8aLV6aETBOj0gF4QoNMbLoIgQC8ATgoZXBRSJKZJoItOhZeLCh5OCrT3dW6x04mpdi3/r1EjWLVqlc2O/fHHH2P27NmYOXMmAGDFihX4+++/sXLlSrz22ms2GxfdmDzjGjovZwX83VRIzitBSl7DAsLCSlNGK2f+ynR6sw+xpcYMoVwmMcvaKWSGHoZ6wRAE3WxAeDG1AO/+fREA0MHC+kGRr6sSccZ1hvUpKFOVRCJBRz9XdPRzxUODQvDhtsv48XA8/rmYbgoGAWBkF99a7qU6S2sIxYIyrioHuNcR1FUUpam4vdiKwNL0xRvl4aTAvf3b4OcjiXjrz/NYdn8f5KrLMDDMy6ytSG3q6gHZ3scQ0F/LtLy2NaOePSSbklQqwYjOvhjeyQdJuSXIKtLganoRjlzLxtG4HFOm99nbOuKRwaE13k9HPxf4uCiRVaTB6cS8Gqcd55dosf9KJgDz6acSiQTTB4fild+i8fPRBDwxrD2kEiDyiOHD2UOD2tb5RcWIzr5o7+OMa1nF+O1kEh67JawhT0WztO9KJtYdvw6pBFj+ULjped349FA88O1hXEorxLcHrmHhhG513BPVJCajEB9uvwwAWHxnd6u3UHBVydEr2N3URqeyfLXWFBzGZRXjeq4amYUa0yWvRGtaziBmGeuicJDiv1N74+6+bW54zGXleny911BI5ukRHer9ntlcyWVSTOwViIm9Ak1Fgs4k5eHM9XxEJ+XhXEo+ijTlFnveNi4ZNsSdNdvSxsMR3QLd0C3QFV0D3NAlwBXBno4t/jm3dwwIjcrLy7F3717ExsZi2rRpcHV1RUpKCtzc3ODiYp2KT2VlZTh58iQWLlxo2iaVSjF69GgcPnzY4m00Gg00moo+dwUFhj53Q5buhUxpnTUp1u5g1Ait12q/f+vePZwVMnxyf28M7eCN7CJDoOCmckCAmxLJeSVIyi5C76D6n0MFxiyjk1wKqb5iWmhxSRmklQqYFJcY9lM4SKHVGgJRrVYLqcQQTBaUliOnqBSejjW/SWu0OiTllRrGmVuC7KIy5KjLkF1UhoLScsikwOFrFd8C9whyNR2rqvv7BZm+MS7X6Wvcrz7kEuCNCZ1xX79AbI5Ow9WMInTyc8GQDl4Y3M6rQfftJDd8SC8o0Zpul5BlaM3Qxl1V5325KAxBeZ661LRvSq4x8HVR3NTjrOqJoaHYejYNl9MLMWn5QQDAo4Pb4s07utbr9mnGVhpeTnKzc0L8N8TTEOhdyyyyOG7x9j7O8kZ9XI0lwFWOAFc5ega64J6+hmIRSbklyCzSoG+we51jHtzOE5vPpuHAlQz0D7E8jXHb2WSU6fTo4OuMdl5Ks/sc390X7/5taJOy+2Iq3B3luJRWCKWDFHf18q/XczZ9cAiWbL6EVf/G4cH+QTaZ8lX13LgZa48aAuKHI9ri9s7epvt0kgMLRnfEkz+fxo+H4jFzSFt4O1evUEy1K9fpsWB9FMrK9RjeyRv3hQda5XezvueEkxzoEeCMHgGWvxwUBAHqMh0KSstRUKI1/FuqRX6J1hAgFhkuWcVlyCoqQ2ahBtnFZXjxlzNwUUgxvFPNRcVqs/54EpLzSuDnqsRUKz1HttTGXYE27n6Y2MMwc6xcp0dMZjFS80uRX6JFrtrwHFf+f6lWB4XMsM5d4SCFQiaFwkEChYMUDlIpZFLDl8lSCSCViP+XQCIxVE7OVWsQm5gCRzcvFGp0yC4qQ3qhxjRLo/IXtYBhZkobD8OU/mBPR/i6KqFykELpYDi+Ui6D0kGK9j7OtbZ7qqy1vY7NGQNCAAkJCRg/fjwSExOh0WgwZswYuLq6YunSpdBoNFixYoVVjpuVlQWdTgd/f/O+Vf7+/rh06ZLF27z//vtYsmRJte2lWj2kUva3soWycj2+33Yc+e30iI6VApAiMykOQokEgBS7j54GrtcelmaVAicyJbheLEFGiQSABInXrmBnyWWIv6Zbt++AS6VkVkoxADhAoi/Hli1bzO7PQdACkGD77n0IczVkCzNLAQ+FoQXB5XwJjqRLcDZXAp1Q9wfSYGcBd7bVoyTmOLbEWt7HQQBkEhl0ggSOxanYsiWlzvutj64AunoC0AK5l4Ctln81apRYBAAOyMgrND1PB9MkAGRwKCuo9txVlZ1meE2jzl3GlgJDpvTYNcO2wowkbNmS2LAB1WFuZ+CbSzKklxhel1+OJ6CX/hrqk+g9G2MYV0biVWzZcsXsup07d0JdDgAOSC/UYNNfW6Cscp8XjY8r9dolbCm62BgPp8mknq17H+diw+u+/VQMOmuuWNxn9UXDc9BJWYCtW7dWu76fpxR7U6WYt+YUnB0AQILenuU4tHdnvcbprAMcZTLEZ6vxxuptGBZg/abhBWXAzmQpJBJgcqgeYgy6c2f9xlyTIi3wz0UZAAmC1NewZcs1s+sFAQhxluF6sR5v/Lgbd4Xyb1RD7UiSIDpZBkeZgFGu6RbPycZ0s+dETVQA2hgvcDJefA1/m366KsWpbCme/vkk5nbXIaz68uZaleuBT6IM5+FQbzV27dzeyKNv3hQA/I0XSAG4GC/1IaDiW/OqrRAdgZFdAKCiL6y63PDZI0UtMV1S1UCZXmKaSnz6eu1ZS5VMwMI+OnjUYyKKWq2u5wOhm8WAEIbG9AMGDMCZM2fg7V0xjeiee+7B7NmzbTiy6hYuXIgFCxaYfi4oKEBISAh+nzMQHl433r+sMgka7xvrxlxT3pjfozfWYvdfTybj8z2xcPUJxMSJfbBlbRSQkYFBfXogNb8Upw7GwyOoHSZOtJzhSc0vxbKdV/FXdCqq9rweFN4Lk/oH45XjO6HVCRg28nazb9Wik/KB6KNwc3LExInDARi+Tdu5cyd8PVyQk16MXv0GoaOfCx7/4SRiMovhKJdCJZeZtYdwVsgQ7OmIIA8V/FxV8HI2rPVQl+mw/2oWgj0csWhSN4sN6asaNFyDP6NTcX//Ns2m91N8djGWnf0XWokDJk4cBwA4v+MKEBeP8C5hNb42oks7r+JAehz8Qyr23bwmCkjPwNDw7pgY0bbRx/ygTg9NuR53fnEISXmlkIT0xcS+1atnVvVD8jEgJw8jI/phXA/DF03iOTFmzBjI5XL898Ie5BRr0bn/raaCKaKvrh0C8osw6taBGFZL+4+WqmN6IdZ/cRgppXKMHXdbtX6EmnI9Xj6+G4Ae8ycPQyf/6p+qwvNLMX3lCSTkqFFq/AD10uTB6NfWo97jyPKMw4fbr2JTggMmDgvHsBvMitRFpxew8lA8vtxzzdQ3s2+3Tphza1uzc+JGrTqUAJ1wGb3auOGJ+wZb3MepYyae/Pk0DmU64P8eHc4sYQOcTynAjmNHAQh4Z3Iv3F2P94AbVfV9oimNLdfjqcjTOBCTjVWxjlj7xMAGFQ775UQScjQX4OuiwNuPDuPUxUZS33NCEATklWiRnFuKJGP2MDm3BFlFhr7EhosOZeV6JOWVIKdYiyh9CD6c2KvOMYiz4Mj6GBACOHDgAA4dOgSFwvwPVVhYGJKTk612XB8fH8hkMqSnm6fd09PTERBguXeOUqmEUln9a5VQX1d4e1ef70/W1cFYqTFXXQ65XI584zozb1cVZDLDH6W0Ao3FN9MtZ1Px2m/RpuqVwzr5IFddhnPJhjdAdycV5HI5FDIptDod9JCa3U+5MbOnUsiq3b8YjKnLBfxw5DpijGvGSrR6lGj1cFM5YEq/YNw/IATdAl1rDJDnj+7SoOcjyEuOp0Z2atBtrM3TxbB+s1ijg1TmAJlUgpR8w7Trtl7OdX74cXc2/L4Vl+lM+4pr7YI86779jZDLDV+g3zegLT755wo2RqVi6sCa18eJMosM4wr0dKo2LrlcDrlcjg6+LsgpzkVCbin6hnpXub2xqb2VHpetdQvyhKvSAYWacsTlaKpVv4xOyUFZuR5ezgp0a+Nh8feirY8cu18aiTNJedh7KQPeLkoMau/ToC+Znh7ZCTGZamw8lYz566Ox4akh6BbY+JU4l229ZGrQ3c7HGXFZxfhi7zVTgR3xnLgRgiBg42nDLID7B7at8X7G9AhE7+BriE7Kx6rDiVxLWE8lZTq8+Kuhn974HgG4d0Dda1Qbw82cEzd+TGDF9AGY9r+jOHM9D4//eAq/PX0LgupRJVSr0+Pr/XEAgDkjOsDVyfYFsVqb+pwTfgoF/NydEV7HfUVdz8PkL//FpqhUzLy1PXoHe9R5bGoabGoCQK/XQ6ermisHkpKS4OrawLkLDaBQKNC/f3/s2rXLbCy7du3CkCFDrHZcajzexmAhy/hBXCwq4+mkMGXzUvOr9yL84VA8nok8hYLScvQJ8cBfz96Kn2ZF4P17epv2EVtOKI3fdpZVaT2hMfYmtFQtsXKrhS3GkvjLHwrHlvnDsOmZW3DsjdF4664e6B7k1uz7NN2syplNsYKr2JS+rgqjlW9vXlTG8Ho3ZlEZS+7tbyiycCg2G/nq2tdSCIJQUVTGpeZxtfMxrP0RCwCJysr1puqpzaHKqDVIpRJTQY7T16uX0z8eb9g2INSz1t8LmVSCfm09sWBsFzx2S1iDf4ckEgk+mNIbg9t7oUhTjmnfHcHvp5MhNOKC6v1XMk3B4Nt398CuBSMwuW8QdHoBCzZEG6cP37izyfkV6yf71Jy5kkgkeH604UuiHw8lmM7R5koQBJxPyUfk0YQ6f+es6b0tFxGbWQw/VyXen9Kr1b9POysdsGrGQHTwdUZqfimmf38UufUoSLPpVDKSckvg46LEwxF1f2lGttU3xAOTjZnudzdfbNT3PLo5DAgBjB07Fp9++qnpZ4lEgqKiIixevBgTJ0606rEXLFiA7777Dj/88AMuXryIp59+GsXFxaaqo9S8eRhLZYvtFsS2E55OCtO3m1Wb0/9y/DoW/3keADBzaBh+fWqIqZpbr2B3TO0fDF9XJfqHGqYAV249UVlFQFj919hVaRjXvisZSM0vhavSAWO6+6N7kBvC23ra1ZQapYPMVN5fDNwTcwzrEkK96y7EJN5WbFuh0wumTFyAlZtuB3s6oa2xjUJ0cl6t+xZpylFqbEVSW5XQ9r6WK42Kj0kuk8CzEUrAN1fhxqmdpxLyql13whgQDgyrvX1EY1A4SPHNIwPQI8gNuWotnl8fhRmrjiPVWNjnZmQUlmLBL1EAgEcGt8WjQ8IglUrwzuSeaOvlhOS8UuxKubk//+uPXwcAjO8ZUGel3tu6+KFPsDtKtDos3331po57MwRBwJazqXjqp5M4EW/eMuF6jhpf7onB2E/2447PD+KNTecwdcUhpFn4Qs/adl9Kx0/G6rXL7u8DTzuZZuvlrMCPsyIQ6K5CbGYxZq4+DnVZzd9caHV6fLEnBgAwZ3j7RmmxRNb3yviuUMmlOBafg23n0mw9HDJiQAhg2bJl+Pfff9G9e3eUlpZi2rRppumiS5cuteqxH3jgAXz00UdYtGgR+vbti6ioKGzbtq1aoRlqntwqtSQQBMG0Ns/DSW4KCLOKNKYm8hmFpXhn8wUAwFMjOmDRpO7Vmgv/d2pvHHt9lKnxtak5fZWAsFRruE+VvPqvsZujIYjZft4wHXlkVz+7CgKrCvIwBG4peSXIL9GaMmGh3jW30RCJr7GYXcwq0kCnFyCTSpqkt5qY0YpOqn2hvjiN1VXpUOsHo/bGDOG1LPNehBnGVhq+LspWnY0QA8KqGUK9XsDJBEOQMCCscdZj18XdSY5NzwzFS2M7Q+Egxb4rmZj85b+4mHpz62Ze33gOWUVl6Brgiv/c0d203VUlx+vGdbBH0iXV3lPqq6RMhz+jjNNFB4TUub9EIsGrEwzHXXM0sVp2uimU6/R4ds1pPBN5CtvOp2H698fw4bZLeCbyJG7/aC+GfbgH/91+GVcziqBwkMLDSY6rGUW49+tDSMhuuvFmFWnwyq/RAAx9K4d1alibnZaujYcjfnx8EDyc5Ii6noenfj5V7ctQ0ep/45GYo4aPiwIPD278tdxkHUEejnhyWHsAwPtbL5k+H5FtMSAEEBwcjDNnzuD111/HCy+8gPDwcHzwwQc4ffp0kzSHf/bZZ5GQkACNRoOjR48iIiLC6sekxuFinE5YotWhUFNu+sPl6ayAp5PclL1LN65Z+2DrJRRqytE72B0vj+ti8YO3RCIx214REJq/adY6ZbRKw+tBTfQBt7kSg/Pk3BLThztfV2W9GoNXnn4LwJQx8HVRmvV/tJY+xuxx1PW8WverqwehSMwQxmUWm03XMfUgtHLW09b6hhh+F65lFiNPXTEl7VpWEXLVWqjkUlOz7qagcJDi2ds7Yetzw9DZ3wXpBRrcv+IwDsdm39D9HbmWjX8upsNBKsHnD4VX+yJodDd/+LspUVQuwY4L6TXcS+12XEhDoaYcwZ6OGFJDP8eqbunggxGdfVGuF/CRsadeU/q/LRfx99lUKGRSdA1wRYlWh6/2xmLL2TRcyyqGRALc0sEbH97bGyf+Mxqb592Kdj7OSM4rwcu/RjfJ1DZBEPDqr9HIKipDF39XvDK+YWu4W4tO/q5YOWMgHOUy7L+SiZd/PQN9paprRZpyvPjLGfzfFkMl5KdGdICTgiUxWpI5IzrAz1WJxBw1Vv8bb+vhEBgQmjg4OOCRRx7Bhx9+iK+++gpPPPEEHB3r30yc7FPl9WlJOYapXnKZBM4KGSQSScW00fwSnIjPwcZThiJFb9/ds97BRE1TRsUMoaUpoy5VKoKGt7XvgLCNGBDmlSA+2zBdNKwe00UBwMeYBcws1EAQBKQZM2n+Vl4/KBIX3Ucn5dW6X30DwrZeTpBKDEVyKq/nEgNCv2bUlN4avJwVpnWUlYNscf1gn2AP05cwTamDrws2zLkFg8K8UKgpx2Mrj5kylvUlCALeN/ZleWhQW3T2r74G3kEmxQMDggEAa45dv6GxbjpteB+bEt6mQX0UX5vQFRIJ8PfZ1Dq/4GhMkUcTsMr4ofOzB/vi97lDMeOWMEwJb4M3JnbDT7MG4cQbo7Fm9mDcPzAEbio5gj2d8PMTEVA4SHEsLgcHY7JqP0ijjDMRuy5lQCGT4tMH+9r1rI5+bT3x1SP94CCV4I+oFLy9+QIEQcDZpHxM+vwAfjuVBKkEeG5UJ8wc2s7Ww6UGclY64OVxhi88vtgdY1rOQbbDr1SMUlJScPDgQWRkZECvN//gPX/+fBuNipo7uUwKlVyKUq3etC7Nw0lhyvAFezoiLqsYl9MKsc645uaBASHoa5wGWB9Kee1rCC19aPCv8qG+a4D1iiO1BGLxmOS8ElOAXZ/pokBF4ZgSrQ4FJeVINwaEAW5NEzj1bOMGqcRQyCa9oBT+NWTwMuoZECocpAh0d0RyXgkSc9TwM95fpvFxtfaAEADCQzwQl1WMU4l5GNnFMAvkuHFNWVOsH6yJu5McP84ahGfXnMI/FzPw3LoobHlumGnacl22nUvDmet5cFLIMH9UzdV+7+/fBl/sicGJhDxcSitA14D6VzjNLNTgwFVDcDQ5vE29bwcA3QLdcE94G2w8lYz3t1zEuicHW316clxWMRb/YViz/dLYzpjQKxAA8NZdPeq8bRsPRzwSEYqV/8bhox1XcGvHhlWTbYiYjCK8+7dhOcEr47tYpepsS3NbFz98dF8fPL8+CqsPxSMptwT7rmRAqxMQ5K7Cpw+GY1A72/2+0s25t18wfjgcj3PJBfhk5xX83z11t6Eg62GGEMDq1avRrl07zJo1Cx999BE++eQT06VysRkiS8QWD9eNAWHlghyDjB8uF/95HhdTC+CmcmjwNCBThlBX/zWEY7v7m6aN9g52r9Zvzd60qTRlNM44ZVTMEtVFJZeZXtPUgpJKAWHTZAidFA6mTM+ZWrIq9c0QAjAVqhG/xAAqZwhb95RRoGId4bG4immZJxOMFUZtPL1aJZfh4wf6ItjTEUm5JVj0+7l63U6r0+O/xqmYs4e1r/U88HdTobenYQrez8biJfW1OToFOr2APiEepunHDfHi2C5QOEhxNC4Hn+y8YjYVUCSu53x/y0VM+epfPLvmFL7bfw1Hr2XXWmSkMp1ewPrjiRi1bC/K9QKGd/bF3Ns6Nni8T4/sAEe5DGeu52HXxYwG374+ysr1eH79aZRq9bi1ow8eZ8bLZHJ4GyyaZFgH+8/FdGh1Aib0DMDW54YzGGzhpFIJ3jSucV57LBGX0wptPCL7Zt+fEo3efPNNLFq0CPn5+YiPj0dcXJzpcu3aNVsPj5o5cdro9dyKDKHozj5BpoBNLpPgo/v6NLgQiTh9rVqG0DRltHqG0FEhw/YXhmNq/2C8Oal7tevtTeUpownZ9a8wKgpwN9w+Nb8Uacb1oH5NuNauVxvDmrZzKTUXG8koFDN8dY9LfOwWA8Imynza0vDOvpBKgCPXcnAhpQBHr2UjIVsNB6kE/UJtP73aTSXHZw/2hUwqwe9RKfj9dN39cFf/G49rWcXwdlZg9vD2de5/a4AhENt0KtlUQbc+xLHcc4NN0tt4OOKF0Z0BAJ/vjsHcNaegLitHqVaHPZcysHBjNAa9twv3fn0Y3+y/hlOJedgcnYr/23IRD3x7BOFv78Rz607j4NUs6CwEk+kFpfh811UMW7obr/52FnoBcJBK8Op4y2u26+LrqsRjt4QBAJYbK1o2tk/+uYJzyQXwcJJj2f19GjQN1x48fms7vDyuC9p4OOK9e3rhq4f7wb0VV0K2JxHtvTG+RwD0AvDB1ou2Ho5d45RRAGq1Gg8++CCkUsbH1HBiJi7RQoYwzMcZO18YgeikfPQOdkeIV/2DEJGyhiqjFVNGLZ+3QR6O+Oi+Pg0+XmskThlNyy9FsbFaaFg9p4wCQKC7ChdTC5CWX9rkGUIA6GKc8huTUfM3qOkNmPIpnoeJ2ZUDQvuZMhrq7YyJvQKxOToVX+2NQUqeYf3vQ4Pa1nt6prX1D/XCvNs74tN/ruI/v59D/1DPGt8/UvNL8Mk/VwAAr47vWq9iSR3dBLT3cca1rGL8fjoZ04eE1Xmb2MwinEnKh0wqwaRaeg/W5emRHeDtrMAbv5/F1nNpiE7KR566DMVlFYWzXFUOGNXVD8M6+SKtoBRnrufhTFIe0gs0+CMqBX9EpSDQXYUeQW5wd1TAw0mOpFw1/rmYYQoUPZzkeOLWdpjYK/CGspmiJ4a1w/cHr+HM9TycS85HzzaNV3ToyLVsU7/ID6b0qnFKuL2be1vHG8rwUvP38vgu2HY+DfuvZqFYUw7nerx/UePjsw5g1qxZ2LBhA1577TVbD4VaIDdjDy4x8+ThaN4zKsTL6YYCQVFNGcKKKaP2W3igvvxcVXCQSlCur2gN0rAMoeFDWmp+qamojLWb0lfWyThl9Ep6UY37JOcagppgz7qLYVmcMlpgP1NGAeCZkR2xOToVm6NTAQCOchnm3d68PnA+e1tHHLyahRMJuXhu3Wn8MmeIxenf726+CHWZDv3aemBq/+B63bdEAkwbFIx3t1zGz0cS8cjg0DozaH8Ys4PDO/mYii3dqPsHhqC9rzOe+vkkko0BeYCbCmN7+GNs9wAMaudVrbiPIAiITsrHryeT8EdUMlLzS5FqoU/gwDBPPBwRivE9Axrl/dHHRYnxPQPx15kURB5NwPtTet/0fQKGGQvPrjkFQQDuHxCM8T0DG+V+iVqSDr4uaONhWNd+KjHX7lqtNBcMCAG8//77mDRpErZt24ZevXpBLjf/hvjjjz+20cioJRA/GIm9tTycGzfDIE4JrR4Q1tyYnszJpBIEuKuQZAya/FyVprWf9RFo/NY+Lb8E6cYPoE35TX5nf0N2Iz6rGGXl+moflPV6wfShOrgeXz6IwXCCMSDU6QVTlTd7mDIKAN2D3DCqqx92XTKsC3v81rAmnQZcHw4yKT55oC8mfnYApxLzsHx3DF4Y09lsn/1XMvH32VRIJcA7k3s2aLrhPX2DsGxnDC6nF+J4fG6ta7IEQcCmKENA2NBiMjUZEOaFv+bdiq1n0zAgzBO92rjXGpRKJBL0CfFAnxAPvHFHNxyOzUZaQSny1Frkl2jhIJXgrr5BFqur3qyHI9rirzOGzOTCid1uOpOsLivHkz+eQFZRGboFutWryA1RazWonRc2nU7G8XgGhLbCgBCGgHD79u3o0sVQ7KPyH6TW3KCZGoe3s3lG0NNJUcOeN6amojJiX0JmCOvH8AHOEDSJa4LqS8wGxmYWo9A45bQpM4QBbiq4Kh1QqClHXFaxaQqpKKNQA61OgINUUq3CrCVihjCzUIOSMh0KNVroBUPWqOr53JrNvb0jdl3KgIeTHE8O72Dr4VgU4uWEd+/piefWRWH57qvo1cYdo7v7AzBkmBb9YSg68+iQsAb3T3RzlGNyeBDWHruOn44k1BoQnkrMxfWcEjgrZBjbPeDGH1AVge6OePzWhhdRUclluK2r9fsEiyLaeaGjnwtiMorw++lkPFqPKbY1KSvX44X1UTifUgBvZwW+e7Q/++iRXRsQ5mkICOMa1mqHGg/fgQAsW7YMK1euxIwZM2w9FGqBqhaJ8Wzkxe6KGtYQmjKEDAjrxc2xem5lNAAAJ2VJREFU4u1u9rC6i25UFmgsKnMuOR8A4KyQ1WudVmORSCTo5O+CU4l5uJJeWC0gTDIWNAr0UNWroqyHkwJuKgcUlJbjeq4aucWGBu0BbvW7fWvRr60n1j05GD4uSrg7No+1g5bc3bcN9l7OxKbTyXjixxO4u28Q+gR7YNmOyygu08HPVYkFYzvXfUcWPBwRirXHrmPbuVRkFnavsTrpt/sNBdbG9QyAo8L+3nMkEgkejmiLJX9dQOSRREyvxxRbSwpKtXjqp5M4FJsNuUyCFdP7I9jzxpcUELUGYkX209dzLc6CIevjMw5AqVRi6NChth4GtVDeLtXXDDamioBQZ7a9tLzmxvRU3Ytju2BQOy/8MXdog//YiNlAMShvqqb0lXXyMwSBV9OrF5YRp8IGe9T/3GsrThvNVpt68PVra/sKm01tcHtvdPS78YIjTeX9Kb0w45YwSCQwNeouLtOhf6ghqL3RKYw927gjvK0HtDoBv5yw3Kj+cGw2tp9Ph1QCPDWieWZSm8KUfsFQyaW4nF6IE8Y2JQ2RXaTB/SsO41BsNpwVMvzvsYE27XtJ1Fx09HOBp5McpVo9zqfk23o4domfJAE899xzWL58ua2HQS2UT5WAUPzg3liUNbadqLkxPVU3MMwLv8wZgj4hHg2+bdXpoU1ZYVTUybiO8GpG9cIyYoawPgVlRJULyxw1TtNhX6/mSyWX4a27euCPuUPRO9gdzgoZFt/ZHb/MGXJTFTQBYPrgUADAj4fjUaQx7/On0wt4Z7OhYfrDEaFWWZ/XUrg7ynGXsbpqZAP7NxZryvH46uO4lFYIX1cl1s8ZghGduVaKCDBk4PuHGv7+iF9QUtPilFEAx44dw+7du7F582b06NGjWlGZjRs32mhk1BJ09K34gKRwkFYLEG9WjVVGxTWEzBBanYvSAa4qBxSWGtcP2iAg7GyqNFpzhrBNgwJCQ9uNa5lFOGXMdjAgbP56B3vgj7lDUa4XIG+k6b0TewXik3+u4HpOCZZuvYR3Jvc0XffbySRcSC2Aq8qhWkEbe/RwRCh+OZGELWfTsOjOMnjVY81tWbkeT0eewpmkfHg6ybHuycHocJNBPFFrM6idJ/65mI5jcbl4critR2N/+EkSgIeHB6ZMmYIRI0bAx8cH7u7uZhei2oR4OZqyeB19XRq9EFHNbSe4hrApBVbKEtqiGqUYEMZnq6tNHzZNGW3AWqQuAYYPpL+eTEJxmQ5uKgd0sePsT0sikUgaLRgEDNnHpcZWCj8dScDh2GwAQJGmHB9uvwwAeG5Up3oFP61dnxAP9GrjjjKdHhtqmGJbmSAIeO23aOy/kglHuQwrZwxkMEhkgTh9+mRCDvTGXqLUdJghBLBq1SpbD4FaMIlEgven9MLm6FS8fXfjlw6vs8ooM4RNIsDd0dQHMMAGrRn83ZSmLGVcVjG6BriZrruRKaN39ArC8l0xuGZslzIwzKtBLQuodbmlow+mRbTFmqOJePW3aDwxrB3WH7+OrCINwrydbqqqZmvzcERbvLbxLNYcS8TsYe1r/b1Z+W88Np5OhoNUgq8f6YdwO1ynS1QfPYLcoZJLkavWIjazyNR/l5oGP0lWkpmZiYMHD+LgwYPIzMy09XCoBZnSLxgrZwy0SrU4MfsorhkUcQ1h0wqslBVsypYTIolEgu6BhiDwzPU803azHoQNCAgVDlK8Oam76eeBnC5q9xZO6IogdxUSc9RY9Md5nE8pgMJBincm92TVv0ru6hsEV6UDErLVOBiTVeN+J+Jz8P6WiwCANyd1x8guTdcmg6ilUThIER5i+MLkGNcRNjm+wwMoLi7G448/jsDAQAwfPhzDhw9HUFAQZs2aBbVabevhkZ0zNaavIUOolPPXuClUDgKbsil9Zf1DDX8sT8RXVDgUexDKpJIGr228rasfJvcNgpNChnE9Gq+3HLVMrio5PrqvD5wUMnQPdMObk7rj31dvZ6PoKpwUDpjSrw0AIPKo5eIymYUazF1zCuV6AXf1CcKjQ0KbcohELdLAsOp/46hpcMoogAULFmDfvn3466+/TO0nDh48iPnz5+PFF1/E119/beMRkj2raw2hyoEZwqZQeQ2hLTKEgKF5LwCcrFTy3tSD0P3Gegh+8kBf6PSCXfUfpJrd0tEHF94eb+thNHsPDw7FD4cT8M/FDKTll5q9J5RqdZgbeQrpBRp09HPB+1N6NfracqLWSJypcowN6pscPwEA+O233/D9999jwoQJcHNzg5ubGyZOnIjvvvsOv/76q62HR3au5oCQGcKmJH7gk0gAH5emX0MIVPQJvJZVjOwiDYDKBWXqP120MolEwmCQqIE6+7tiUJgXdHoB644nmrbr9AIW/BKFY/E5cFU6YMUj/eCs5HfvRPUR3tYTMqkEyXklSDEuhaCmwU8BANRqNfz9/att9/Pz45RRsjmxqEzlypLlOj3KjVW4mCFsGmJlwDBv50at8NgQHk4KdDI2URezhGIbihArrF8lopo9PLgtAODHwwn4fNdVHL2WjSV/nceWs2lQyKT45tH+6NjIfWmJWjMXpYNprTz7ETYtBoQAhgwZgsWLF6O0tNS0raSkBEuWLMGQIUNsODKiigyhplKGsPL/WVSmaYR4OeGnWYPw3aP9bTqOqtNGt59PAwDc2snHZmMiskfjewbAz1WJnOIyfLzzCh749gh+PJwAiQT4+IE+uKUDfyeJGkpsP8GAsGlxHgOAzz77DOPGjUNwcDD69OkDADhz5gxUKhW2b99u49GRvROrjFYuKiNOF618PVlfcyiu0T/UC2uPXceJhFxcTS9EbGYxFDIpbu/KCoZETUnpIMMfzw7FPxfScSQuB0evZSO7uAxv3dkDk3oH2Xp4RC3SoHaeWPlvHI7H5QJgMaamwoAQQM+ePXH16lVERkbi0qVLAICHHnoIDz/8MBwdb2xdDlFjsbSGUMwQKmRS9o6zMwOMlUajk/LwxZ4YAMCwTj5wVcltOSwiuxTo7ojpQ8IwfUgYBEFAcZkOLlwzSHTD+ocaMoSX0wuRr9baeDT2g+9aRk5OTpg9e7ath0FUjaWAkAVl7FeotxOGdfLBgatZ+CMqBQAwoVegjUdFRBKJhMEg0U3ydVWivY8zrmUV4/R1tp9oKnb9zrV///567Td8+HArj4SoZkoLawjFlhNKFpSxOxKJBJ8+0BeTlh9Ean4pHKQSjOlWvSgWERFRS9Q/1BPXsopxLinf1kOxG3YdEI4cOdLUG0gQBIv7SCQS6HQ6i9cRNQVTY3qzKaOGc1LFDKFd8nZR4quH++GxlccwrkcA3J04XZSIiFqHHkFu2HASuJReYOuh2A27Dgg9PT3h6uqKGTNmYPr06fDxYUUwan4UFovKGJvSs8Ko3Qpv64mTb46xWQsMIiIia+ge5A4AuJhaaOOR2A+7/iSRmpqKpUuX4vDhw+jVqxdmzZqFQ4cOwc3NDe7u7qYLkS2JfQh1egE6Y+/BUmOGkBVG7RuDQSIiam26BRr6d6YXaGw8Evth158mFAoFHnjgAWzfvh2XLl1C79698eyzzyIkJARvvPEGysvLbT1EIlOGEKiYNqphhpCIiIhaIVeVHKHeTrYehl2x64CwsrZt22LRokX4559/0LlzZ3zwwQcoKODcZbK9ygGhuHaQawiJiIioteoe6GbrIdgVfpoEoNFosGbNGowePRo9e/aEj48P/v77b3h5eVntmPHx8Zg1axbatWsHR0dHdOjQAYsXL0ZZWZnVjkktk4NUArHVoJghNLWdYJVRIiIiamV6BDEgbEp2XVTm2LFjWLVqFdatW4ewsDDMnDkTv/zyi1UDQdGlS5eg1+vxzTffoGPHjjh37hxmz56N4uJifPTRR1Y/PrUcEokECgcpSrV6U+sJ8V9mCImIiKi16c6AsEnZdUA4ePBgtG3bFvPnz0f//v0BAAcPHqy231133dXoxx4/fjzGjx9v+rl9+/a4fPkyvv76awaEVI1CZggIxUqjzBASERFRa9Un2AOvTeiCuZ/aeiT2wa4DQgBITEzEO++8U+P1TdmHMD8/v0myk9TyKBxkAMpNxWQqisowQ0hERESti7eLEo8MDsNcWw/ETth1QKjX6+veqYnExMRg+fLldWYHNRoNNJqKMrxi4RutVgutVmvVMZLtKGSGRYRqTRm0Wi3UGsNrLZdKzF538f88F0jEc4Kq4jlBVfGcoKqawznB87HpSARBEGw9iNbktddew9KlS2vd5+LFi+jatavp5+TkZIwYMQIjR47E//73v1pv+9Zbb2HJkiXVtq9ZswZOTizR21r932kZMkolmN+jHB3cgE3xUuxNlWJUkB53hTafLzaIiIiIGoNarca0adOQn58PNzeuKbQmBoSNLDMzE9nZ2bXu0759eygUCgBASkoKRo4cicGDB2P16tWQSmufAmgpQxgSEoLU1FR4e3vf/AOgZmnSF4dwOb0Iq2f0x9AO3lj81wWsOZaEebe1x/zbO5r202q12LlzJ8aMGQO5XG7DEVNzwXOCquI5QVXxnKCqmsM5UVBQAB8fHwaETcCup4xag6+vL3x9feu1b3JyMm677Tb0798fq1atqjMYBAClUgmlUlltu1wu55t4K6Y0NqDXQwK5XI4y47JWJ6XC4uvO84Gq4jlBVfGcoKp4TlBVtjwneC42HQaENpKcnIyRI0ciNDQUH330ETIzM03XBQQE2HBk1BwpZIYvC8RiMhVVRllUhoiIiIhuHANCG9m5cydiYmIQExOD4OBgs+s4i5eqUhqriYptJyr6ELLtBBERERHdOAaElZSVlSEjI6Na9dG2bds2+rFmzJiBGTNmNPr9UutkyhCWm2cI2XaCiIiIiG4GA0IAV69exeOPP45Dhw6ZbRcEoUn7EBLVRGGcGlpWbt6HkI3piYiIiOhmMCCEIVvn4OCAzZs3IzAwEBKJxNZDIjKjMAZ+poCwnBlCIiIiIrp5DAgBREVF4eTJk2a9AYmaE7F4TMWUUa4hJCIiIqKbx/QCgO7duyMrK8vWwyCqkZgJFNcOlpazyigRERER3Tx+mgSwdOlSvPLKK9i7dy+ys7NRUFBgdiGyNUdjJlAMBDXMEBIRERFRI+CUUQCjR48GAIwaNcpsO4vKUHMhBn6lZcwQEhEREVHjYUAIYM+ePbYeAlGtxICwRJwyamo7wQwhEREREd04BoQARowYYeshENXK0RQQ6iEIgqm4jJJVRomIiIjoJthtQBgdHY2ePXtCKpUiOjq61n179+7dRKMissxRYQwIy3Qo0+khCIbt7ENIRERERDfDbgPCvn37Ii0tDX5+fujbty8kEgkE8VN2JVxDSM2BWGVUU64zZQcrbyciIiIiuhF2GxDGxcXB19fX9H+i5sw0ZbRMZ1o/KJEAChkDQiIiIiK6cXYbEIaGhlr8P1FzVLmojNhyQukghUQiseWwiIiIiKiFs9uAsKrLly9j+fLluHjxIgCgW7dumDdvHrp06WLjkRFVLiqjQ3FZOQDAWcFfXyIiIiK6OZxvBuC3335Dz549cfLkSfTp0wd9+vTBqVOn0LNnT/z222+2Hh6RWR/CYo1hyqizkgEhEREREd0cfqIE8Morr2DhwoV4++23zbYvXrwYr7zyCu69914bjYzIQKwyWlquR7HGkCF0UrDCKBERERHdHGYIAaSmpuLRRx+ttv2RRx5BamqqDUZEZK5yURkxIHRhhpCIiIiIbhIDQgAjR47EgQMHqm0/ePAghg0bZoMREZmrXFSm0BgQcsooEREREd0sfqIEcNddd+HVV1/FyZMnMXjwYADAkSNHsGHDBixZsgR//vmn2b5ETa1yv8Gc4jIAzBASERER0c3jJ0oAzzzzDADgq6++wldffWXxOoBN6sl2xAwhAGQXaQAAzkquISQiIiKim8OAEIBer7f1EIhqJZdJIZdJoNUJyC4yZAid2HaCiIiIiG4S1xAStRBiljDTmCHklFEiIiIiull2HRAePnwYmzdvNtv2448/ol27dvDz88OTTz4JjUZjo9ERmRMrjWYZM4QsKkNEREREN8uuA8K3334b58+fN/189uxZzJo1C6NHj8Zrr72Gv/76C++//74NR0hUQWUKCMUMIdcQEhEREdHNseuAMCoqCqNGjTL9vG7dOkREROC7777DggUL8Pnnn+OXX36x4QiJKogZwoqiMswQEhEREdHNseuAMDc3F/7+/qaf9+3bhwkTJph+HjhwIK5fv26LoRFVo1IYAkK9YPiZRWWIiIiI6GbZdUDo7++PuLg4AEBZWRlOnTpl6kMIAIWFhZDL5bYaHpEZJ7n5FFEWlSEiIiKim2XXAeHEiRPx2muv4cCBA1i4cCGcnJwwbNgw0/XR0dHo0KGDDUdIVMHbRWH2M/sQEhEREdHNsusUwzvvvIMpU6ZgxIgRcHFxwQ8//ACFouJD98qVKzF27FgbjpCogq+r0uxnZgiJiIiI6GbZ9SdKHx8f7N+/H/n5+XBxcYFMZp5x2bBhA1xcXGw0OiJzfq4qs59ZVIaIiIiIbhY/UQJwd3e3uN3Ly6uJR0JUM78qGUIPJ65vJSIiIqKbY9drCJsLjUaDvn37QiKRICoqytbDoWaq8pTRIHcVq4wSERER0U1jQNgMvPLKKwgKCrL1MKiZ83OrCAg7+HEqMxERERHdPAaENrZ161bs2LEDH330ka2HQs2cr0tFQBjm7WzDkRARERFRa8E5ZzaUnp6O2bNn4/fff4eTk1O9bqPRaKDRaEw/FxQUAAC0Wi20Wq1VxknNg4tcYvq/m0pm8fUWt/FcIBHPCaqK5wRVxXOCqmoO5wTPx6YjEQRBsPUg7JEgCJg4cSKGDh2K//znP4iPj0e7du1w+vRp9O3bt8bbvfXWW1iyZEm17WvWrKl3UEkt13OHDd/hPN5Zhz7e/NUlIiKi1kmtVmPatGnIz8+Hm5ubrYfTqjEgbGSvvfYali5dWus+Fy9exI4dO/DLL79g3759kMlk9Q4ILWUIQ0JCkJqaCm9v78Z6GNRM7b+ahXPJBXh6RDtIJJJq12u1WuzcuRNjxoyBXM4qpMRzgqrjOUFV8ZygqprDOVFQUAAfHx8GhE2AU0Yb2YsvvogZM2bUuk/79u2xe/duHD58GEqleSuBAQMG4OGHH8YPP/xg8bZKpbLabQBALpfzTdwOjOoeiFHdA+vcj+cDVcVzgqriOUFV8Zygqmx5TvBcbDoMCBuZr68vfH1969zv888/x7vvvmv6OSUlBePGjcP69esRERFhzSESEREREREBYEBoM23btjX72cXF0EagQ4cOCA4OtsWQiIiIiIjIzrDtBBERERERkZ1ihrCZCAsLA+v7EBERERFRU2JA2MKJQWRhYSEX3xK0Wi3UajUKCgp4PhAAnhNUHc8JqornBFXVHM4Jsdc2EybWx4CwhcvOzgYAtGvXzsYjISIiIiJqXIWFhXB3d7f1MFo1BoQtnJeXFwAgMTGRvyxk6kt5/fp19uwhADwnqDqeE1QVzwmqqjmcE4IgoLCwEEFBQTY5vj1hQNjCSaWGukDu7u58EycTNzc3ng9khucEVcVzgqriOUFV2fqcYLKjabDKKBERERERkZ1iQEhERERERGSnGBC2cEqlEosXL4ZSqbT1UKgZ4PlAVfGcoKp4TlBVPCeoKp4T9kUisJYrERERERGRXWKGkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAsAX78ssvERYWBpVKhYiICBw7dszWQyIbeeuttyCRSMwuXbt2tfWwqAnt378fd955J4KCgiCRSPD777+bXS8IAhYtWoTAwEA4Ojpi9OjRuHr1qm0GS02irnNixowZ1d43xo8fb5vBktW9//77GDhwIFxdXeHn54fJkyfj8uXLZvuUlpZi7ty58Pb2houLC+69916kp6fbaMRkbfU5J0aOHFntfeKpp56y0YjJWhgQtlDr16/HggULsHjxYpw6dQp9+vTBuHHjkJGRYeuhkY306NEDqamppsvBgwdtPSRqQsXFxejTpw++/PJLi9d/+OGH+Pzzz7FixQocPXoUzs7OGDduHEpLS5t4pNRU6jonAGD8+PFm7xtr165twhFSU9q3bx/mzp2LI0eOYOfOndBqtRg7diyKi4tN+7zwwgv466+/sGHDBuzbtw8pKSmYMmWKDUdN1lSfcwIAZs+ebfY+8eGHH9poxGQtbDvRQkVERGDgwIH44osvAAB6vR4hISGYN28eXnvtNRuPjpraW2+9hd9//x1RUVG2Hgo1AxKJBJs2bcLkyZMBGLKDQUFBePHFF/HSSy8BAPLz8+Hv74/Vq1fjwQcftOFoqSlUPScAQ4YwLy+vWuaQ7ENmZib8/Pywb98+DB8+HPn5+fD19cWaNWswdepUAMClS5fQrVs3HD58GIMHD7bxiMnaqp4TgCFD2LdvX3z66ae2HRxZFTOELVBZWRlOnjyJ0aNHm7ZJpVKMHj0ahw8ftuHIyJauXr2KoKAgtG/fHg8//DASExNtPSRqJuLi4pCWlmb2nuHu7o6IiAi+Z9i5vXv3ws/PD126dMHTTz+N7OxsWw+Jmkh+fj4AwMvLCwBw8uRJaLVas/eJrl27om3btnyfsBNVzwlRZGQkfHx80LNnTyxcuBBqtdoWwyMrcrD1AKjhsrKyoNPp4O/vb7bd398fly5dstGoyJYiIiKwevVqdOnSBampqViyZAmGDRuGc+fOwdXV1dbDIxtLS0sDAIvvGeJ1ZH/Gjx+PKVOmoF27doiNjcXrr7+OCRMm4PDhw5DJZLYeHlmRXq/H888/j6FDh6Jnz54ADO8TCoUCHh4eZvvyfcI+WDonAGDatGkIDQ1FUFAQoqOj8eqrr+Ly5cvYuHGjDUdLjY0BIVErMGHCBNP/e/fujYiICISGhuKXX37BrFmzbDgyImquKk8V7tWrF3r37o0OHTpg7969GDVqlA1HRtY2d+5cnDt3jmvNyaSmc+LJJ580/b9Xr14IDAzEqFGjEBsbiw4dOjT1MMlKOGW0BfLx8YFMJqtW+Ss9PR0BAQE2GhU1Jx4eHujcuTNiYmJsPRRqBsT3Bb5nUG3at28PHx8fvm+0cs8++yw2b96MPXv2IDg42LQ9ICAAZWVlyMvLM9uf7xOtX03nhCUREREAwPeJVoYBYQukUCjQv39/7Nq1y7RNr9dj165dGDJkiA1HRs1FUVERYmNjERgYaOuhUDPQrl07BAQEmL1nFBQU4OjRo3zPIJOkpCRkZ2fzfaOVEgQBzz77LDZt2oTdu3ejXbt2Ztf3798fcrnc7H3i8uXLSExM5PtEK1XXOWGJWLyO7xOtC6eMtlALFizAY489hgEDBmDQoEH49NNPUVxcjJkzZ9p6aGQDL730Eu68806EhoYiJSUFixcvhkwmw0MPPWTroVETKSoqMvvGNi4uDlFRUfDy8kLbtm3x/PPP491330WnTp3Qrl07vPnmmwgKCjKrOkmtS23nhJeXF5YsWYJ7770XAQEBiI2NxSuvvIKOHTti3LhxNhw1WcvcuXOxZs0a/PHHH3B1dTWtC3R3d4ejoyPc3d0xa9YsLFiwAF5eXnBzc8O8efMwZMgQVhhtpeo6J2JjY7FmzRpMnDgR3t7eiI6OxgsvvIDhw4ejd+/eNh49NSqBWqzly5cLbdu2FRQKhTBo0CDhyJEjth4S2cgDDzwgBAYGCgqFQmjTpo3wwAMPCDExMbYeFjWhPXv2CACqXR577DFBEARBr9cLb775puDv7y8olUph1KhRwuXLl207aLKq2s4JtVotjB07VvD19RXkcrkQGhoqzJ49W0hLS7P1sMlKLJ0LAIRVq1aZ9ikpKRGeeeYZwdPTU3BychLuueceITU11XaDJquq65xITEwUhg8fLnh5eQlKpVLo2LGj8PLLLwv5+fm2HTg1OvYhJCIiIiIislNcQ0hERERERGSnGBASERERERHZKQaEREREREREdooBIRERERERkZ1iQEhERERERGSnGBASERERERHZKQaEREREREREdooBIRERERERkZ1iQEhERK3ajBkzMHnyZJsdf/r06Xjvvffqte+DDz6IZcuWWXlEREREFSSCIAi2HgQREdGNkEgktV6/ePFivPDCCxAEAR4eHk0zqErOnDmD22+/HQkJCXBxcalz/3PnzmH48OGIi4uDu7t7E4yQiIjsHQNCIiJqsdLS0kz/X79+PRYtWoTLly+btrm4uNQrELOWJ554Ag4ODlixYkW9bzNw4EDMmDEDc+fOteLIiIiIDDhllIiIWqyAgADTxd3dHRKJxGybi4tLtSmjI0eOxLx58/D888/D09MT/v7++O6771BcXIyZM2fC1dUVHTt2xNatW82Ode7cOUyYMAEuLi7w9/fH9OnTkZWVVePYdDodfv31V9x5551m27/66it06tQJKpUK/v7+mDp1qtn1d955J9atW3fzTw4REVE9MCAkIiK788MPP8DHxwfHjh3DvHnz8PTTT+O+++7DLbfcglOnTmHs2LGYPn061Go1ACAvLw+33347wsPDceLECWzbtg3p6em4//77azxGdHQ08vPzMWDAANO2EydOYP78+Xj77bdx+fJlbNu2DcOHDze73aBBg3Ds2DFoNBrrPHgiIqJKGBASEZHd6dOnD/7zn/+gU6dOWLhwIVQqFXx8fDB79mx06tQJixYtQnZ2NqKjowEAX3zxBcLDw/Hee++ha9euCA8Px8qVK7Fnzx5cuXLF4jESEhIgk8ng5+dn2paYmAhnZ2dMmjQJoaGhCA8Px/z5881uFxQUhLKyMrPpsERERNbCgJCIiOxO7969Tf+XyWTw9vZGr169TNv8/f0BABkZGQAMxWH27NljWpPo4uKCrl27AgBiY2MtHqOkpARKpdKs8M2YMWMQGhqK9u3bY/r06YiMjDRlIUWOjo4AUG07ERGRNTAgJCIiuyOXy81+lkgkZtvEIE6v1wMAioqKcOeddyIqKsrscvXq1WpTPkU+Pj5Qq9UoKyszbXN1dcWpU6ewdu1aBAYGYtGiRejTpw/y8vJM++Tk5AAAfH19G+WxEhER1YYBIRERUR369euH8+fPIywsDB07djS7ODs7W7xN3759AQAXLlww2+7g4IDRo0fjww8/RHR0NOLj47F7927T9efOnUNwcDB8fHys9niIiIhEDAiJiIjqMHfuXOTk5OChhx7C8ePHERsbi+3bt2PmzJnQ6XQWb+Pr64t+/frh4MGDpm2bN2/G559/jqioKCQkJODHH3+EXq9Hly5dTPscOHAAY8eOtfpjIiIiAhgQEhER1SkoKAj//vsvdDodxo4di169euH555+Hh4cHpNKa/5Q+8cQTiIyMNP3s4eGBjRs34vbbb0e3bt2wYsUKrF27Fj169AAAlJaW4vfff8fs2bOt/piIiIgANqYnIiKympKSEnTp0gXr16/HkCFD6tz/66+/xqZNm7Bjx44mGB0REREzhERERFbj6OiIH3/8sdYG9pXJ5XIsX77cyqMiIiKqwAwhERERERGRnWKGkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIiIiIjsFANCIiIiIiIiO8WAkIiIiIiIyE4xICQiIiIiIrJTDAiJiIj+v/06EAAAAAAQ5G89yGURAEwJIQAAwJQQAgAATAkhAADAlBACAABMCSEAAMCUEAIAAEwJIQAAwJQQAgAATAkhAADAlBACAABMCSEAAMCUEAIAAEwJIQAAwJQQAgAATAkhAADAVOGtYy5hBzRBAAAAAElFTkSuQmCC",
+ "image/png": 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@@ -1443,30 +1807,95 @@
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- "Rail Buttons Bending Moments Plots\n",
+ "Stability Summary Plot\n",
+ "\n"
+ ]
+ },
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+ "version_minor": 0
+ },
+ "image/png": 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+ "
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+ " "
+ ],
+ "text/plain": [
+ "Canvas(toolbar=Toolbar(toolitems=[('Home', 'Reset original view', 'home', 'home'), ('Back', 'Back to previous …"
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ },
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
"\n",
- "Rail button height not defined. Skipping bending moment plots.\n",
+ "\n",
+ "Angular Position Plots\n",
+ "\n"
+ ]
+ },
+ {
+ "data": {
+ "application/vnd.jupyter.widget-view+json": {
+ "model_id": "d995add6d9b045bd8c9d8e43f9d76cb6",
+ "version_major": 2,
+ "version_minor": 0
+ },
+ "image/png": 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- "Rail Buttons Forces Plots\n",
+ "Path, Attitude and Lateral Attitude Angle plots\n",
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",
+ "image/png": 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",
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- "/home/stano/rocketpy/repos/RocketPy/rocketpy/plots/flight_plots.py:1067: RuntimeWarning: More than 20 figures have been opened. Figures created through the pyplot interface (`matplotlib.pyplot.figure`) are retained until explicitly closed and may consume too much memory. (To control this warning, see the rcParam `figure.max_open_warning`). Consider using `matplotlib.pyplot.close()`.\n",
- " plt.figure(figsize=(9, 9))\n"
+ "\n",
+ "\n",
+ "Rail Buttons Bending Moments Plots\n",
+ "\n",
+ "Rail button height not defined. Skipping bending moment plots.\n",
+ "\n",
+ "\n",
+ "Rail Buttons Forces Plots\n",
+ "\n"
]
},
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",
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@@ -1526,25 +1987,25 @@
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",
+ "image/png": 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",
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@@ -1561,25 +2022,25 @@
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ubi4iIiJgMBjEDqVaEQQBnp6eiIqKqtBJXRwdHeHp6cmJY0TGhJColNJytDgRkYRz91Jx4V4KLsekIS5NY3aMNuk+9DqdKRnM18JHDYNOhw2HL0Lp7FPk2n+cjIK7nRovtfDFyy194etsXaGvhYiIqKYTBAExMTFQKBTw9fXl4uZlYDAYkJGRAVtb2wp53wRBQFZWFuLj4wEAXl5e5X4PKj0mhEQPcetBBjadjcaBGw9wLioFBqHoMfaWFvB3sYG3oyWsZC746VcLnIrWmCWFJ+9rYGFhgU9eaAe1lXmyF52Sgw1n7yM+XYP5e29iwb6b6BDsikGt/NC1ngdUFvwFRkREVFY6nQ5ZWVnw9vaGtTW/aC2L/G62lpaWFZZIW1kZe0zFx8fD3d2d3UdFxISQqBhHbydizs7rOBaRZFZe29UGzfydEFbLAQ28HRDkZgNHa5XZMcozozF49VL82s/+vzGEf6dh7JgxGNO9YbH3+7hnXey8HIffT0Ti3xsJpoerrQoDmtfCwJZ+CHS1qbDXS0REVNPkj31TqVSPOJLEkp+oa7VaJoQiYkJIVMCDdA0+WX8BOy/HAQAUchmeDnFFz4ZeaB/iCh9Hq0dcAZg56xvIIEP7H+bBYDBApVJh9KjR+HLW1yWeo7KQo3eYF3qHeSEyMQt/nIzEnyfv4UG6Bj/tv42f9t9G29ouGNjKF+ENPGGp5IcmERFRaXB8WtXFf5uqgQkhUZ5jtxMxauVpJGXmQqmQYWBLP4zuFAQvh0cngQVZWFjg69nfISk1DZmZmVi6dClsbErfuufnYo0PwutifNc62HM1Hr8fj8S+6w9w5HYijtxOhJ3aAr3DvDCgeS208HfihykRERERPTYmhEQANp2LxsQ/zyFXb0BdTzvMebkJ6nnZP9E1lUolHB0dy5QMmp2vkCO8gSfCG3jifko2/jwRhbWn7uF+SjZ+PxGF309Ewc/ZGs8388HzTWvBz4XjI4iIiIiobDhbBUne6uOReGf1GeTqDejRwBMbxrR/4mSwvPk4WmFCtzr498NOWD2yDV5sXgs2KgUik7Lw/a4bePqbvXjpxyP48+Q9ZOvEjpaIiIiexNChQyGTyUwPFxcX9OjRA+fPnxc7tFILCAjA999/L3YYVApMCEnS/j4XjU/WXwAADGnrjwWvNqvS4/PkchnaBrngmxcb48SnXfH9y03wVIgrZDLg+J0k/G/jZUw+qcA7v5/DtosxyNFWzGKyREREVLF69OiBmJgYxMTEYPfu3bCwsECfPn0e+3p6vZ7rMVKxmBCSZN1LzsL7f56DIACvtPbD1H4NoJBXn/F41ioL9G/qg/8b3hqHP+6Mj3rURZCbDbSCDP9cisPbv51Gi8934b0/zmLv1Xjk6vhLgIiI6HFkZGTg+vXryMzMrLR7qtVqeHp6wtPTE02aNMHHH3+MqKgoPHjwAPv27YNMJkNKSorp+LNnz0Imk+HOnTsAgBUrVsDR0RGbNm1C/fr1oVarERkZiYCAAHz55Zd44403YGdnBz8/PyxevNjs3hcuXEC/fv1gY2MDFxcXvPnmm8jIyDDt79ixI8aPH292Tv/+/TF06FDT/rt372LChAmmVk6qupgQkmStP30fuXoDmvs7YcazDcv9w2ry5MmYPHlyuV6zJF4OVhjVMQj/jGuHiY10GNEhAN4OlsjQ6LDuzH0MW3ECrb7chUnrzuPwzQToi1tQkYiIiMzodDp88P4EeLq7IqxhfXi4ueCD9ydAp6vc8RkZGRn47bffEBwcDBcXl1Kfl5WVhVmzZmHp0qW4dOkS3N3dAQCzZ89GixYtcObMGYwePRqjRo3CtWvXAACZmZno2bMnHB0dcezYMaxZswa7du3C2LFjS33fdevWoVatWpg+fbqplZOqLk4qQ5IkCALWn7kPABjY0rdCWga9vb3L/ZqPIpPJ4GsLvBVeB5/0qo8zUcn4+1wMNp+PQUKGBquPR2H18Si42anRu5EXejb0RIsA52rVMkpERFRZJn30AbauXor9g13+W1t49VLIIMPXs7+r0Htv3rwZtra2AIxJmpeXFzZv3lymheK1Wi0WLlyIxo0bm5X36tULo0ePBgB89NFHmDNnDvbu3YvQ0FCsWrUKOTk5WLRoEby8vCCXyzF//nz07dsXs2bNgoeHxyPv6+zsDIVCATs7O3h6epbhVZMY2EJIknT+XipuJ2TCUilHj4YV80EVHR2N6OjoCrl2acjlMjT3d8bUfg1w7JMuWDWiNQa18oWjtRIP0jVYcfgOXl58FK2+2IWP/zqPvVfjodFxzCERERFgbJVbtGgRfu1nj+beagBACx81fulrj4WLFlZ499FOnTrh7NmzOHv2LI4fP47w8HD07NkTd+/eLfU1VCoVwsLCipQXLJPJZPD09ER8fDwA4MqVK2jcuLHZLOnt27eHwWAwtSJSzcIWQpKk/NbBbvU9YWeprJB7zJgxAwCwaNGiCrl+WSjkMrQLdkW7YFdM69cQh24m4O/z0dh9JR6JmbmmZSxs1RboVNcdPRp4omOoG2zU/IggIiJpio6Ohk6nMyWD+Vr4qKHT6RAdHY2QkJAKu7+NjQ2Cg4NN20uXLoWDgwOWLFmC7t27AzD2eMqn1WqLXMPKyqrYITFKpfnfPjKZrEwTzsjlcrN7l3R/qh741x5JjlZvwN/njC13zzf1ETmayqeykKNTXXd0qusOrd6AY7eTsP1SLLZfikV8ugZ/n4vG3+eiobKQ46lgV4Q39ETnuu5wtVU/+uJEREQ1hI+PDywsLHAqWmOWFJ68r4GFhUWlDw2RyWSQy+XIzs6Gm5sbACAmJgZOTk4AjJPKlId69ephxYoVyMzMhL29cRmuQ4cOQS6XIzQ0FADg5uZmNi5Qr9fj4sWL6NSpk6lMpVJBr2fPo+qAXUZJcv698QCJmblwsVGhQ4ir2OGISqmQo0OIK2b0b4ijk7pg3eh2eOvp2vB3sUauzoDdV+Px4drzaPnFLjy74BDm7rqBC/dSYeCkNEREVMPZ2Nhg1KhRGLwpDaeiNQCMyeCQv9MwetRosy6VFUGj0SA2NhaxsbG4cuUKxo0bh4yMDPTt2xfBwcHw9fXF1KlTcePGDWzZsgWzZ88ul/u++uqrsLS0xOjRo3Hx4kXs3bsX48aNw+uvv24aP9i5c2ds2bIFW7ZswdWrVzFq1CizGU8B4zqEBw4cwP3795GQkFAusVHFYAshSc76M8bWwb6NvaFU8DuRfHK5DM38nNDMzwkf96yLa3Hp2H4xDtsvxeJyTBrORaXgXFQK5uy6Djc7NTqFuqFTqDs6hLhWWLdbIiIiMc2c9Q1kkOGZRQuh0+lgYWGB0aNG48tZX1f4vbdt2wYvLy8AgJ2dHerWrYs1a9agY8eOAIDVq1dj1KhRCAsLQ8uWLfH555/jxRdffOL7Wltb459//sG4cePQunVrWFtbY8CAAfjuu/8m0XnjjTdw7tw5DB48GBYWFpgwYYJZ6yAATJ8+HW+99RaCgoKg0WiKdDGlqkMm8F+nWktLS4ODgwMSEhLKNA2xVKXnaNHi813Q6AzYOKY9Gvs6Vti9Ro0aBaByxxBqtVps3boVvXr1KjI+4EnEpuZg37V47Lkaj4M3E5CV+18XEKVChpYBzuhc1x0dQ90R5GbD9YaqkIqqE1R9sU5QYTW1TuTk5CAiIgKBgYGwtLR8omtlZmYiOjoa3t7eFd4yWBUYDAakpaXB3t6+TLOaltXD/o3y/8ZNTU01dV2lisHmkXKyaNEihIWFwd7eHvb29mjbti3++eefEo9fsWKFaaHO/MeTfljRo/1zMRYanQG13WwQVstB7HCqDU8HSwxs5YfFg1vgzGfd8H/DW2FY+wAEuFhDqxdw+FYiPt9yBV2/248Os/bi47/OY/P5aCRn5oodOhER0ROzsbFBSEiIJJJBkh52GS0ntWrVwldffYWQkBAIgoBffvkFzz77LM6cOYMGDRoUe469vb3Z9L1sVal4G/JmF32+qU+Fv99VYXbRiqC2UOCpEDc8FeKGKX0b4PaDDOy99gB7r8bjeEQS7qdkm2YtlcmARj4OeCrEFU+FuKGZnxNUFvweioiIiKiqYEJYTvr27Wu2/cUXX2DRokU4evRoiQlh/rovVDliUrNx5HYiAODZJtKbXbSi1HazRW03WwzvEIisXB2ORSTh4I0E/HvjAa7HZeD8vVScv5eKBXtvwVqlQJvaLugQ7Ip2wS6o424HuZxfhBARERGJRbIJYUpKCtavX49///0Xd+/eRVZWFtzc3NC0aVOEh4ejXbt2j31tvV6PNWvWIDMzE23bti3xuIyMDPj7+8NgMKBZs2b48ssvS0we82k0Gmg0GtN2WloaAGP/f67/8nDrTkVBEIAW/o7wtFNW+Pt15swZAEDTpk0r9D4F5b8mseqCUgZ0qO2EDrWd8HF4CGLTcnD4ViIO3UzCoVuJSMzMxZ6rxrGIAOBkrUSrACe0qe2M1oHOCOb4w3Indp2gqod1ggqrqXVCq9VCEAQYDIYyrbFH/61vmP/+VRSDwQBBEKDVaqFQKMz21bT6WJVJblKZ6OhofPbZZ1i5ciW8vb3RqlUreHt7w8rKCklJSbh48SJOnToFf39/TJkyBS+//HKpr33hwgW0bdsWOTk5sLW1xapVq9CrV69ijz1y5Ahu3LiBsLAwpKam4ttvv8WBAwdw6dIl1KpVq8R7TJ06FdOmTStSvmrVKlhbW5c6VqkRBGDWOQVismV4ubYe7TwqvtqvWbMGAMplxq+awCAAMVnA1RQZrqfKcDtdhlyDefJnqxQQYi8g2F5AiIMAd0uA+SERET0OCwsLeHp6wtfXFyqVSuxwqBgajQb37t1DbGwsdDqd2b6srCy88sornFSmEkguIfTw8MCQIUMwdOhQ1K9fv9hjsrOzsWHDBsybNw8DBgzAxIkTS3Xt3NxcREZGIjU1FWvXrsXSpUuxf//+Eu9TkFarRb169TBo0CDMmDGjxOOKayH09fVFTEwMZxl9iMsxaXh24VEoFTIc+agjHKwqfha1cePGAQB++OGHCr9XPq1Wi507d6Jbt25Vfqa4XJ0BF6PTcPR2Eo7dScLpyBTkaM2/hXSzVaFVoDNaBzqhhb8Tglxt2MW0jKpTnaDKwTpBhdXUOqHT6RAREQFvb28mFGUkCALS09NhZ2dXoT13EhMT8eDBA9SuXbtIC2FaWhpcXV2ZEFYCyXUZvXz58iMTJysrKwwaNAiDBg1CYmJiqa+tUqkQHBwMAGjevDlOnDiBuXPn4qeffnrkuUqlEk2bNsXNmzcfepxarYZarS72/Jr0IV7eNl+IAwB0qesBV/vKaUnN/wAV49+lOtQHpRJoHeSG1kFuAACNTo/z91Jx5FYijt5OxKm7yXiQkYstF2Kx5UIsAMDRWonmfk5oEeCMlgFOaOjjAEul4mG3oTzVoU5Q5WKdoMJqWp2wsLCAjY0NEhISoFKpKnT5hJrGYDAgNzcXGo2mQt43QRCQlZWFhIQEODk5FTvTfk2qi1Wd5BLCsraiPUmrm8FgMGvNexi9Xo8LFy6U2MWUHp/eIGDjWeNi9M8142QyVZXaQoGWAc5oGeCMd7qEIEerx7moFBy5bUwQz0alICVLi91X47E7bwyiSiFHWC0HNA9wQkt/ZzT3d4KTDbsFERGR8YtZLy8vRERE4O7du2KHU60IgoDs7GxYWVlVaAuho6MjJ1isAiSXEBY0c+ZMeHh44I033jAr//nnn/HgwQN89NFHpb7WpEmT0LNnT/j5+SE9PR2rVq3Cvn37sH37dgDA4MGD4ePjg5kzZwIApk+fjjZt2iA4OBgpKSn45ptvcPfuXYwYMaL8XiABAA7dTEB8ugaO1kp0CnUXOxwqJUulAq1ru6B1beOXMlq9AZej03DiThJO3U3GiTvJSMjQ4OTdZJy8m4yfcBsAEOxuixb+Tmjm74Smvo4IcrNlN1MiIolSqVQICQlBbi7XxS0LrVaLAwcO4Omnn66wljqlUlmkmyiJQ9IJ4U8//YRVq1YVKW/QoAEGDhxYpoQwPj4egwcPRkxMDBwcHBAWFobt27ejW7duAIDIyEizJvfk5GSMHDkSsbGxcHJyQvPmzXH48OFSjTekslmft/ZgnzCvSl0Dj994lS+lQo7Gvo5o7OuIEU8Zv728m5hlTAjvJOHk3WTcjM8wPX4/EQUAsFNboLGvI5rkP/wc4WpbtNs1ERHVTHK5vNguiVQyhUIBnU4HS0tLdt2UAEknhLGxsfDy8ipS7ubmhpiYmDJda9myZQ/dv2/fPrPtOXPmYM6cOWW6B5VdpkaHbReN48+ea1ry7K0VYcqUKZV6P6mRyWQIcLVBgKsNXmhu/LdNzsw1th7eTcKZyBRcuJeKdI0OB28m4ODNBNO5vs5WaOLrZEoSG3jbcywiERERSZKkE0JfX18cOnQIgYGBZuWHDh2Ct7e3SFFRedp+KRbZWj0CXKzRzM9R7HCogjnZqNC1vge61vcAAOj0BlyPy8CZqGScjUzB2agU3HyQgaikbEQlZePvc8axpUqFDKGedmjk44hGPg5o5OOAOp62UFswSSQiIqKaTdIJ4ciRIzF+/HhotVp07twZALB79258+OGHeP/990WOjspDfnfR/k19Kn3B882bNwMA+vTpU6n3pf9YKOSo722P+t72eLW1PwAgLUeL81GpOBuVjLNRKTgTmYLEzFxcvJ+Gi/fTsDrv3P+SRAc0zEsSQz3tmCQSERFRjSLphPCDDz5AYmIiRo8ebRpsbGlpiY8++giTJk0SOTp6UnFpOTiU103wuaaVP7voli1bADAhrGrsLZXoEOKKDiGuAIxjEe8lZ+PC/VRcuJ+Ki3k/U7K0piQRMI5HVCpkqONhniTW9WKSSERERNWXpBNCmUyGWbNmYfLkybhy5QqsrKwQEhJS7Dp/VP1sPHsfBgFo7u8EfxcbscOhKkomk8HX2Rq+ztbo1cg4pvhhSeKl6DRcik4D8iatsZDLEORmi3pedqjnZW96uNnxc4SIiIiqPkknhPlsbW3RsmVLscOgcrbutLG7qBitg1S9PSxJzE8OLxRIEq/FpeNaXDo25K13CQCutmrU87JD/QJJYm03GygVXBiZiIiIqg7JJYRvv/02Pv30U9Sq9egZJ//44w/odDq8+uqrlRAZlacrMWm4GpsOlUKOPmFFZ5IlKquCSWLPAkliTGoOrsSk5T3ScSUmDRGJmUjI0ODfGxr8e+O/2U1VCjlCPGxNCWIdD1vU8bCDu5260se4EhEREQESTAjd3NzQoEEDtG/fHn379kWLFi3g7e0NS0tLJCcn4/Llyzh48CB+//13eHt7Y/HixWKHTI8hfzKZTnXd4GitEjkaqqlkMhm8Ha3g7WiFLvU8TOVZuTpci003JYj5X1BkaHT/dTktwMFKiToetgjxsEOohx1C8hJFrpdIREREFU1yCeGMGTMwduxYLF26FAsXLsTly5fN9tvZ2aFr165YvHgxevToIVKU9CT0BgEbz+Z3F63ctQcLatq0qWj3JnFZqyzQ1M8JTf2cTGUGg7HL6eW8BPFabDqux6fjTkImUrO1OHEnGSfuJJtdx8VGZUoO/3vY8ksOIiIiKjeSSwgBwMPDA//73//wv//9D8nJyYiMjER2djZcXV0RFBTErlvV3OFbCYhL08DBSolOdd1Ei+PNN98U7d5U9cjlMvi5WMPPxRo9GnqaynO0etx+kIkb8enGJDEuAzfi0xGZlIXEzFwk3k7C0dtJZtdyt1MjxMMWQW7GR203GwS52cLLwZKfX0RERFQmkkwIC3JycoKTk9OjD6Rq469T9wAAfcK8uBwAVXmWSoVprcSCsnP1uBmfgetx6QUeGbifko34dA3i0zU4dDPR7BxrlcKUHOYniv5OlsjVV+YrIiIioupE8gkh1SxpOVr8czEWAPBiC19RY8kff8qWQnocVioFGtVyQKNaDmblGRodbsSl42Z8Bm4nZOJWfAZuPcjA3cQsZOXqC6yd+B8ZFJh7418Eu9uitqstgtxtUNvVFgGu1vCws4RczlZFIiIiqWJCSDXK3+eiodEZUMfDFo0L/SFd2c6cOSPq/almslUXHZ8IAFq9AZFJWbj9IBO3HmSYEsVbDzKQmq3DveRs3EvOxr5rD8zOs1TKEeBiA38XawS42iDAxfgIdLWBu52aySIREVENx4SQapQ1J43dRV9s7suxVCQpSoXc1FW0G/6b8TQ3Nxd/bvoHtRu3xd3kHFOiGJGQiajkbORoDbgam46rselFrslkkYiIqOZjQkg1xo24dJyNSoFCLkN/LkZPBMC4NIadEmgZ4IR2IUqzfVq9AfeTsxGRmIm7CZm4k5iFiIRM3E0sXbLo72wDX2dr+Dlbw9fZKu+nNXydrGGl4vhdIiKi6oAJIdUYa/Imk+lc1x1udly/jehRlAq5seXP1QYINd+n1RtwLzkbdxIzcSch75GYhTuJmbiXlyxei0vHtbiiySIAuNqq4VcwScxLFP1crOFpbwkFWxeJiIiqBEknhHFxcZg4cSJ2796N+Ph4CIJgtl+v59R81YVWb8C608a1B19sLt7ag0Q1hVIhR6CrsXvow5LFe0lZiEzKQlRSdt7PLKRrdEjI0CAhQ4PTkSnFXFsGH0crs0TR29EStZys4ONoDTc7NRNGIiKiSiLphHDo0KGIjIzE5MmT4eXlxTFn1di+aw+QkKGBq60Kneq6ix0OAKB3795ih0BUIcySxUIEQUBqtva/BDE5y5QoRiVl4X5KNrR6Ia+1MavY61vIZfBytIS3gxV8nKzg45j3cLKCd95zSyW7pBIREZUHSSeEBw8exL///osmTZqIHQo9oTUnowAAzzX1gVIhFzkaoz59+ogdAlGlk8lkcLRWwdFaVWTJDADQGwTEpuUgKum/RPF+cjbupWTjfnI2YtNyoDMIiErKRlRSNhBR/H1cbFSmZDE/SfR2tEItJyt4OVjC2UbFL/mIiIhKQdIJoa+vb5FuolT9JGRosOdqPADx1x4koodTyGWmFr82tV2K7NcbBMSl5SA6JRv3U4xLZeQ/j85LGjNz9UjMzEViZi7O30st9j4qCzk87S3h6WAJT3tLeDkYnxt/WsHT3pJdU4mIiCDxhPD777/Hxx9/jJ9++gkBAQFih0OPacOZ+9AZBDT2dUQdDzuxwzGZNm0aAGDKlCkiR0JUfSjkMnjntfa1KGZ/fpfU+3nJYX6yaHzk4H5yNhIyNMjVGddljEwqvltq/r3c7dSmpLFgwuiVV+Zur4bagt1TiYio5pJ0Qvjyyy8jKysLQUFBsLa2hlJpPiV7UlKSSJFRaQmCgD/zuotWtclkYmNjxQ6BqMYp2CW1gXfRLqkAkKszIC4tB7FpOYhNNT5iUnMQm5aNmNQcxKXmIC5dA71BQEzevodxtFbC3U4Nj7xWRXc7S7jbqeFubyxzzyvjUhtERFQdSToh/P7778UOgZ7Q+XupuB6XAbWFHH0be4sdDhFVASoLuWkG05LoDQISMjTGRDE1Oy9hLJA85j1y9QakZGmRkqXF9biMh97XTm0Bd/u8hNFebUoUC5fZqi04vpGIiKoMSSeEQ4YMETsEekJrThlbB3s09ISDlfIRRxMRGSnkMnjYW8LD3hLwdSz2GEEQkJKlRXy6BvHpOYhLM/6MT9PgQboGcWk5pn05WgPSNTqkP9Dh1oPMh97bWqWAm50arrZquNqq4GL733PXvOcuec/tLZk8EhFRxZJcQpiWlgZ7e3vT84fJP46qphytHhvPRgMAXuJkMkRUzmQyGZxsVHCyUSHUs+TxyYIgIF2jQ3yaBvEFksT4NA3i8xLHB+nG5xkaHbJy9bibmIW7JSy7UZBKIYeLrcqUILrYqOFqp4JbgaQxv8zZWgWLKjLLMhERVR+SSwidnJwQExMDd3d3ODo6FvvNqyAIkMlkXJi+itt2MRbpOTr4OFqhbTGzFRIRVQaZTAZ7SyXsLZUIdrd96LFZuTpTopiYoUFChgYJGblIyNAgMf9nZi4S0jVI1+iQqzeUapyjMQ7AyVoFFxtjAulio4aTjRLO1sak1tlGBSdrFezVciRpgOxcfZGx80REJD2SSwj37NkDZ2dnAMDevXtFjoaexOrjkQCMrYPyKjh1/IgRI8QOgYiqGGuVBQJcLRDgavPIY3O0ectr5CeO6blIyDT+TMzUmCWRSZm5MAhAUmYukjJzcSP+UVe3wLTTu2GplBdJGJ3zn9uo8vYpjWV5k/moLNgKSURUk0guIXzmmWeKfU7Vy+0HGTgWkQS5DHipZdWaXTRf8+bNxQ6BiKoxS6XCtGbjo+gNApKzck0JYkKGBilZWlOCmJSVi+S858mZuUjIyIFekCFHa0B0ag6iS9ECmc9ObQEnGxUcrZVwsDI+HK2VcLQyltlbKeFopcybDfa/YyyVnIWViKgqklxCWND58+eLLZfJZLC0tISfnx/UanUlR0Wl8ccJ42QyHUPd4eXw6D+WiIhqMoVcZpqQJhQPX49Vq9Viy5ateKZrd2TkCkUTxqxcJGVqkZSpQXKm1rQvOcvYCpmu0SFdo0NkGVdmslTKjcmjlQoO1sak0ZRMWqsKJJJ5x1gp4WCthJ3aokr2AiEiqikknRA2adLkobO3KZVKvPzyy/jpp59gaWlZiZHRw+TqDFh76h4AYFArP5GjKdmoUaMAAIsWLRI5EiIiczIZYKu2gJOt8qHLcxRkMAhIy/mv1TE127gcR2q2FinZWqRm5Zqe55cbjzEmkjlaA3K0GsSlacoeq8oCdpYWsLdSGn9aKovZLlpmn7ettpBztlYiohJIOiFcv349PvroI3zwwQdo1aoVAOD48eOYPXs2pkyZAp1Oh48//hiffvopvv32W5GjpXw7L8chMTMXHvZqdAp1EzscIiJJkMtled1AVahdho9eg0FARq4OqfnJY5YWKdnmCWVqXpl5IqlFtlYPoUCrZFm6thakVMhMSaSdpRL2VhawU+f9zJsQyLjP+LBRW8A272GjtoCtpQVsVBZQsKWSiGogSSeEX3zxBebOnYvw8HBTWaNGjVCrVi1MnjwZx48fh42NDd5//30mhFXI7yeMk8m82NyXU6wTEVVxcvl/s7CWdYEgjU6P9Bwd0rK1xp85WrPt9Bwt0vLK07L/207P0RqP0eggCIBWLxgn6MnMfaLXYq1SFEoWFbBVK2GrVpgSR1tVXgJZKKk0JZoq43n8/UVEVYWkE8ILFy7A39+/SLm/vz8uXLgAwNitNCYmprJDoxJEJmbh3xsJAICXW3LtQSKimkxtoYDaVgFX28cbz28wCMjM1RWbTJq2CyWTmRrjIz1Hh8xcHTJydNAZBABAVq4eWbl6PEgvW7fX4l+bHDZqC1gpFbBRK2ClsoCNSgFrlQLWKgtYqxSwUilgo7LI+5lXrjY/xvy5BWeBJaIyk3RCWLduXXz11VdYvHgxVCoVAONg+6+++gp169YFANy/fx8eHh5ihkkF/HHS2Dr4VIhrqce9EBGRNMnlsryxhUp44/EmIBMEARqdAZkaHTLyHpkaPTI0WmRo9MjISyL/22fs3lpcYpmp0SNXbwAAaHQGaHRP1mJZHAu57L8kMS95tFIqYKks/FMOy7x9SjlwO0aGzFP3YWOp/O84VYFjC12D3WeJag5JJ4QLFixAv379UKtWLYSFhQEwthrq9Xps3rwZAHD79m2MHj1azDApj1ZvwJqTVX8yGSIiqjlkMpkpGXJ5zJbKgjQ6PTI1emRqdHktjjpk5+qRmfc8vxUyO1eHzFy9cZ9Ghyztf8+ztXk/c/XI0uqRVSDR1BmEvG60ujJGpsBfdy6V+miVQg5LpRxWqv8SRbWF3Niqq5Sbnqss8p/LoTYdU2ifMu+8AuerFIXLjeerFHIoFTJOEkRUjiSdELZr1w4RERFYuXIlrl+/DgB48cUX8corr8DOzjht9+uvvy5miFTAnqvxiE/XwMVGha71qn6r7eTJk8UOgYiIqhhjgqOAs42qXK+r1RvyEknzxDIzV4ecXD1ydHpk5xqQrdUjJ++RnVeeqdHhTuQ9OLq6Q6MTjPu0hv+OyztWozOY7perNyBXb3iMxPPJyWQwJY9KhRwqhQxKCzmUCvl/23nPlRaFthVyqCwKbefvtyj9+RZyORRyGSwUMljIZVDI5bDI21bIC+yXG7eVCjnkMjCRpSpJsgmhVqtF3bp1sXnzZrz99ttih0Ol8PtxY3fRF5rXqhZjJLy9vcUOgYiIJEKpkMPByrjWY1lptVps3RqJXr2aQaks+XyDwdh9NrtIomhMNjU6fV5XWD1ydQbjc23BcgM0WmNrprG8wD6tARp93n5dgX15x+W3gAKAYFrGxFBirFVVfoJo+qnISyTlMigURRPJ/P1mZQUSULncmGTKZTIoZIBcJsvbNq5Pmv9cLpPlbRuf55fJ5f89l8lkUOTtEwQDrt+X4f7BCCgVFqbzFHnH59/T+ByQIS/RlSH/GWQyWYHnxofxEBkK5sX5SbIM5sdkZ6ZX9D8H5ZFsQqhUKpGT83jTV1Plu5+Sjf3XHwCoPpPJREdHA2BiSERENYNcLjOOK1QpKv3eBoNgTCQLJYo6gwFanXGftsAjVyeYb+sFaHXm27m6sp+T/1ynF6A3CNAZDNAZBOj1gvFnXlnePERF6AzG4558WqLKoMDmyBui3d2gyRLt3lIj2YQQAMaMGYNZs2Zh6dKlsLCQ9FtR5f15IgoGAWhT2xm13WzFDqdUZsyYAYAL0xMRET0puVwGS7lxvCJQ9lbQymYwmCeI+rxtnd58W1+grOC2KdnUF3MdvQBtXtIpCAIMBgH6/OeCAIMA6A1C3jaMZYYCz4st++9cQTAmwpFRUfDx8QFkchgEIe+a/x2vNxiPzc99BcH4TICxFfe/5/9lx/+VC6btgmUFz9NmqRFVof9KlE/SWdCJEyewe/du7NixA40aNYKNjY3Z/nXr1okUGRWkNwhYc9L4kcDJZIiIiKiqk8tlUJlmYq38FtUnZexGfBe9ejV6aDfiipSWlgaH90S5teRIOiF0dHTEgAEDxA6DHuHA9QeITs2Bo7US4Q08xQ6HiIiIiKjGkHRCuHz5crFDoFL47ehdAMDzTWvldRUhIiIiIqLyUPWnaiRJi0rKwp5r8QCAV9uwuygRERERUXmSdAshAKxduxZ//vknIiMjkZuba7bv9OnTIkVF+VYfj4QgAO2DXRBUTSaTISIiIiKqLiTdQjhv3jwMGzYMHh4eOHPmDFq1agUXFxfcvn0bPXv2FDs8ycvVGfBn3mQyr7X2Fzmaslu0aBFnGCUiIiKiKk3SCeHChQuxePFi/PDDD1CpVPjwww+xc+dOvPPOO0hNTRU7PMnbdikWCRm5cLdTo2t9D7HDISIiIiKqcSSdEEZGRqJdu3YAACsrK6SnpwMAXn/9daxevbpM11q0aBHCwsJgb28Pe3t7tG3bFv/8889Dz1mzZg3q1q0LS0tLNGrUCFu3bn28F1JD/XbEOJnMoFZ+UCqqX1U9deoUTp06JXYYREREREQlqn5/ZZcjT09PJCUlAQD8/Pxw9OhRAEBERITZIpqlUatWLXz11Vc4deoUTp48ic6dO+PZZ5/FpUuXij3+8OHDGDRoEIYPH44zZ86gf//+6N+/Py5evPhkL6qGuBabjuN3kqCQy6rt2oNLly7F0qVLxQ6DiIiIiKhEkk4IO3fujE2bNgEAhg0bhgkTJqBbt254+eWX8dxzz5XpWn379kWvXr0QEhKCOnXq4IsvvoCtra0pySxs7ty56NGjBz744APUq1cPM2bMQLNmzTB//vwnfl01wcpjxtbBrvXc4elgKXI0REREREQ1k6RnGV28eDEMBgMAYMyYMXBxccHhw4fRr18/vPXWW499Xb1ejzVr1iAzMxNt27Yt9pgjR47gvffeMysLDw/Hhg0bHvu+NUWmRod1p+8DAF5rU/0mkyEiIiIiqi4knRDK5XLI5f81kg4cOBADBw587OtduHABbdu2RU5ODmxtbbF+/XrUr1+/2GNjY2Ph4WE+UYqHhwdiY2Mfeg+NRgONRmPaTktLAwBotVpotdrHjr0q+etUFDI0OgS4WKOVn0O1fV353Y4rM/78e1XX94zKH+sEFcY6QYWxTlBhVaFOsD5WHkkmhJGRkaU6zs+vbGPXQkNDcfbsWaSmpmLt2rUYMmQI9u/fX2JS+DhmzpyJadOmFSnfu3cvrK2ty+0+YhEE4KfzCgAyNLFNx7ZtD5+YpyrLyMgAAFEmC9q5c2el35OqNtYJKox1ggpjnaDCxKwTWVlZot1baiSZEAYGBpqe57fiyGQyszKZTAa9Xl+m66pUKgQHBwMAmjdvjhMnTmDu3Ln46aefihzr6emJuLg4s7K4uDh4eno+9B6TJk0y62qalpYGX19fdOrUCS4uLmWKtyo6E5mC+0ePQ20hx/9e6QRHa6XYIT22M2fOAAB69epVaffUarXYuXMnunXrBqWy+r53VH5YJ6gw1gkqjHWCCqsKdSK/FxxVPEkmhDKZDLVq1cLQoUPRt29fWFhUzNtgMBjMuncW1LZtW+zevRvjx483le3cubPEMYf51Go11Gp1kXKlUlkjPsRXnzSOHezb2BtuDtW7xXPq1Kmi3bum1AcqP6wTVBjrBBXGOkGFiVknWBcrjyQTwnv37uGXX37B8uXL8eOPP+K1117D8OHDUa9evce+5qRJk9CzZ0/4+fkhPT0dq1atwr59+7B9+3YAwODBg+Hj44OZM2cCAN59910888wzmD17Nnr37o3ff/8dJ0+exOLFi8vlNVZH8ek52Hw+GgDwOieTISIiIiKqcJJcdsLT0xMfffQRrl69irVr1yI5ORmtW7dGmzZtsGTJEtPMo2URHx+PwYMHIzQ0FF26dMGJEyewfft2dOvWDYBx3GJMTIzp+Hbt2mHVqlVYvHgxGjdujLVr12LDhg1o2LBhub3O6mbVsUho9QKa+Tmisa+j2OE8sc2bN2Pz5s1ih0FEREREVCJJthAW1KFDB3To0AFffvklBg0ahLfffhsDBgyAs7Nzma6zbNmyh+7ft29fkbIXX3wRL774YpnuU1Pl6gz47ahxsp+h7QMfcXT1sGXLFgBAnz59RI6EiIiIiKh4kmwhLOjw4cMYMWIE6tSpg4yMDCxYsACOjo5ihyU5Wy5EIyFDAw97NXo2fPjEOkREREREVD4k2UIYExODX3/9FcuXL0dycjJeffVVHDp0SNLdNcUkCAKWH7oDwDh2UKmQ/PcURERERESVQpIJoZ+fH3x8fDBkyBD069cPSqUSBoMB58+fNzsuLCxMpAil5UxUCs7fS4XKQo5Brcq29iMRERERET0+SSaEer0ekZGRmDFjBj7//HMA/61HmO9x1iGkx7Mir3WwX2NvuNgWXVKDiIiIiIgqhiQTwoiICLFDoDxxaTnYesE4++rQdgHiBlPOmjZtKnYIREREREQPJcmE0N+fa9xVFSuP3oXOIKBlgBMa+jiIHU65evPNN8UOgYiIiIjooTh7B4kmR6vHymN5S020qxlLTRARERERVSdMCEk0m8/HIDEzF14Olghv4CF2OOVu8eLFWLx4sdhhEBERERGVSJJdRkl8giBgxWHjWM7X2/rDogYuNXHmzBmxQyAiIiIieqia91c4VQtHbyfh4v00qC3kGNiSS00QEREREYlB0gnhlClTcPfuXbHDkKQl/94GALzYohacbVQiR0NEREREJE2STgg3btyIoKAgdOnSBatWrYJGoxE7JEm4EZeOPVfjIZMBwzvUFjscIiIiIiLJknRCePbsWZw4cQINGjTAu+++C09PT4waNQonTpwQO7Qabem/xrGD3et7INDVRuRoiIiIiIikS9IJIWBcPHzevHmIjo7GsmXLcO/ePbRv3x5hYWGYO3cuUlNTxQ6xRolPz8H6M/cBAG8+XbNbB3v37o3evXuLHQYRERERUYkknxDmEwQBWq0Wubm5EAQBTk5OmD9/Pnx9ffHHH3+IHV6N8evhu8jVG9DMzxHN/Z3FDqdC9enTB3369BE7DCIiIiKiEkk+ITx16hTGjh0LLy8vTJgwAU2bNsWVK1ewf/9+3LhxA1988QXeeecdscOsEbJydfi/o8ZJfN58OkjkaIiIiIiISNIJYaNGjdCmTRtERERg2bJliIqKwldffYXg4GDTMYMGDcKDBw9EjLLmWHPyHlKztQhwsUa3+jVvIfrCpk2bhmnTpokdBhERERFRiSS9MP1LL72EN954Az4+PiUe4+rqCoPBUIlR1Ux6g4ClB41LTQx/qjYUcpnIEVW82NhYsUMgIiIiInooSbcQ5o8VLCw7OxvTp08XIaKaa/ulWEQlZcPJWokXmtUSOxwiIiIiIoLEE8Jp06YhIyOjSHlWVha7+pUjQRDw0wFj6+DrbQNgpVKIHBEREREREQESTwgFQYBMVrTr4rlz5+DsXLNnwKxMxyKScC4qBWoLOQa39Rc7HCIiIiIiyiPJMYROTk6QyWSQyWSoU6eOWVKo1+uRkZGBt99+W8QIa5YFe28CAF5sUQuutmqRoyEiIiIionySTAi///57CIKAN954A9OmTYODg4Npn0qlQkBAANq2bStihDXHuagU/HsjAQq5DG9JbKmJESNGiB0CEREREdFDSTIhHDJkCAAgMDAQ7dq1g1KpFDmimiu/dfDZJt7wdbYWOZrK1bx5c7FDICIiIiJ6KMklhGlpabC3twcANG3aFNnZ2cjOzi722Pzj6PFcj0vHjstxkMmA0R2DH30CERERERFVKsklhE5OToiJiYG7uzscHR2LnVQmf7IZvV4vQoQ1x8K81sGeDT0R7G4rcjSVb9SoUQCARYsWiRwJEREREVHxJJcQ7tmzxzSD6N69e0WOpua6m5iJTeeiAbB1kIiIiIioqpJcQvjMM88U+5zK14/7b8MgAB1D3dDQx+HRJxARERERUaWTXEJ4/vz5Uh8bFhZWgZHUXLGpOfjr1D0AwNhObB0kIiIiIqqqJJcQNmnSBDKZDIIgPPQ4jiF8fIsP3Eau3oBWgc5oEeAsdjhERERERFQCySWEERERYodQo8Wn52DV8bsA2DpIRERERFTVSS4h9Pf3FzuEGu3HfbeRozWgmZ8jngpxFTscUU2ePFnsEIiIiIiIHkpyCeGmTZvQs2dPKJVKbNq06aHH9uvXr5Kiqhni0nLw2zFj6+CEbnWKXdJDSry9vcUOgYiIiIjooSSXEPbv3x+xsbFwd3dH//79SzyOYwjLbuHem8jVGdAywAkdgqXdOggA0dHGZTeYGBIRERFRVSW5hNBgMBT7nJ5MdEo2Vh+PAsDWwXwzZswAwIXpiYiIiKjqkosdANUMC/beRK7egDa1ndEuiK2DRERERETVgeQTwt27d6NPnz4ICgpCUFAQ+vTpg127dokdVrUSlZSFP0/mtQ52rSNyNEREREREVFqSTggXLlyIHj16wM7ODu+++y7effdd2Nvbo1evXliwYIHY4VUb8/fchFYvoEOwK1rXdhE7HCIiIiIiKiXJjSEs6Msvv8ScOXMwduxYU9k777yD9u3b48svv8SYMWNEjK56uBmfjjWn/hs7SERERERE1YekWwhTUlLQo0ePIuXdu3dHamqqCBFVP99svwaDAHSr74Hm/k5ih0NERERERGUg6YSwX79+WL9+fZHyjRs3ok+fPiJEVL2cupuM7ZfiIJcBH4aHih1OlbNo0SLOMEpEREREVZrkuozOmzfP9Lx+/fr44osvsG/fPrRt2xYAcPToURw6dAjvv/++WCFWC4IgYNY/VwEALzb3RYiHncgRERERERFRWUkuIZwzZ47ZtpOTEy5fvozLly+byhwdHfHzzz/j008/rezwqo291+Jx/E4S1BZyjO8WInY4VdKpU6cAAM2bNxc5EiIiIiKi4kkuIYyIiBA7hGpPbxAw659rAICh7QPg5WAlckRV09KlSwEwISQiIiKiqkvSYwjp8Ww4cx/X4tJhb2mB0c8Eix0OERERERE9Jsm1EBZ27949bNq0CZGRkcjNzTXb991334kUVdWVo9Xju53XAQCjOwXDwVopckRERERERPS4JJ0Q7t69G/369UPt2rVx9epVNGzYEHfu3IEgCGjWrFmZrjVz5kysW7cOV69ehZWVFdq1a4dZs2YhNLTk2TdXrFiBYcOGmZWp1Wrk5OQ81uupDEsO3Mb9lGx4OVhiaLsAscMhIiIiIqInIOkuo5MmTcLEiRNx4cIFWFpa4q+//kJUVBSeeeYZvPjii2W61v79+zFmzBgcPXoUO3fuhFarRffu3ZGZmfnQ8+zt7RETE2N63L1790leUoWKTc3Bwn23AAAf96wLS6VC5IiIiIiIiOhJSLqF8MqVK1i9ejUAwMLCAtnZ2bC1tcX06dPx7LPPYtSoUaW+1rZt28y2V6xYAXd3d5w6dQpPP/10iefJZDJ4eno+3guoZF9vu4psrR7N/Z3Qr7G32OFUedXl35WIiIiIpEvSCaGNjY1p3KCXlxdu3bqFBg0aAAASEhKe6NqpqakAAGdn54cel5GRAX9/fxgMBjRr1gxffvmlKYbiaDQaaDQa03ZaWhoAQKvVQqvVPlHMD3M2KgXrztwHAHzSow50Ol2F3aum+OSTTwCgQv9dCsu/V2Xek6o21gkqjHWCCmOdoMKqQp1gfaw8MkEQBLGDEEv//v3Ru3dvjBw5EhMnTsTGjRsxdOhQrFu3Dk5OTti1a9djXddgMKBfv35ISUnBwYMHSzzuyJEjuHHjBsLCwpCamopvv/0WBw4cwKVLl1CrVq1iz5k6dSqmTZtWpHzVqlWwtrZ+rHgfRRCA7y8qcCdDhlZuBrwabKiQ+xARERERAUBWVhZeeeUVpKamwt7eXuxwajRJJ4S3b99GRkYGwsLCkJmZiffffx+HDx9GSEgIvvvuO/j7+z/WdUeNGoV//vkHBw8eLDGxK45Wq0W9evUwaNAgzJgxo9hjimsh9PX1RUxMDFxcXB4r3kfZeC4GE9degLVKgR3vtoeHvWWF3Kem2bp1KwCgV69elXZPrVaLnTt3olu3blAqOQMssU5QUawTVBjrBBVWFepEWloaXF1dmRBWAkl3Ga1du7bpuY2NDX788ccnvubYsWOxefNmHDhwoEzJIAAolUo0bdoUN2/eLPEYtVoNtVpd7LkV8R82K1eHb3fcAACM6RSMWi525X6Pmip/XOmzzz5b6feuqPpA1RfrBBXGOkGFsU5QYWLWCdbFyiPpWUZr166NxMTEIuUpKSlmyWJpCIKAsWPHYv369dizZw8CAwPLHI9er8eFCxfg5eVV5nMryvw9NxGbloNaTlYY3qHsr4mIiIiIiKouSbcQ3rlzB3q9vki5RqPB/fv3y3StMWPGYNWqVdi4cSPs7OwQGxsLAHBwcICVlRUAYPDgwfDx8cHMmTMBANOnT0ebNm0QHByMlJQUfPPNN7h79y5GjBjxhK+sfFyPS8fiA7cBAJ/1qc9lJoiIiIiIahhJJoSbNm0yPd++fTscHBxM23q9Hrt370ZAQECZrrlo0SIAQMeOHc3Kly9fjqFDhwIAIiMjIZf/1yibnJyMkSNHIjY2Fk5OTmjevDkOHz6M+vXrl+0FVQBBEPDp+ovQGQR0reeB7g24hAIRERERUU0jyYSwf//+AIxrAA4ZMsRsn1KpREBAAGbPnl2ma5Zmbp59+/aZbc+ZMwdz5swp030qy9pT93D8ThKslApM7Sd+gkpEREREROVPkgmhwWBcNiEwMBAnTpyAq6uryBFVLcmZufhy6xUAwPiuIajlVDHLWdR0TZs2FTsEIiIiIqKHkmRCmC8iIkLsEKqkL7deQXKWFqEedniDE8k8tjfffFPsEIiIiIiIHkqSs4weOXIEmzdvNiv79ddfERgYCHd3d7z55ptma/1JyYHrD7Dm1D3IZMAXzzWEUiHJKkJEREREJAmS/Gt/+vTpuHTpkmn7woULGD58OLp27YqPP/4Yf//9t2kmUCnJ0Ogwad0FAMCQtgFoEeAsckTV2+LFi7F48WKxwyAiIiIiKpEku4yePXsWM2bMMG3//vvvaN26NZYsWQIA8PX1xZQpUzB16lSRIhTHrH+u4n5KNnydrfBBeKjY4VR7Z86cETsEIiIiIqKHkmQLYXJyMjw8PEzb+/fvR8+ePU3bLVu2RFRUlBihiebo7UT839G7AICvng+DjVqS3xUQEREREUmKJBNCDw8P04Qyubm5OH36NNq0aWPan56eDqVSKVZ4lS4tR4v3/zwHABjUyg/tgznrKhERERGRFEgyIezVqxc+/vhj/Pvvv5g0aRKsra3x1FNPmfafP38eQUFBIkZYuaZuumTqKvpJr7pih0NERERERJVEkv0CZ8yYgeeffx7PPPMMbG1t8csvv0ClUpn2//zzz+jevbuIEVaeLedjsO70fchlwJyXmsDOUjoto0REREREUifJhNDV1RUHDhxAamoqbG1toVAozPavWbMGtra2IkVXeWJTc/DJeuOsomM6BXNW0XLWu3dvsUMgIiIiInooSSaE+RwcHIotd3au+YmRwSBg4ppzSM3WIqyWA97pEiJ2SDVOnz59xA6BiIiIiOihJDmGkIBF+2/h4M0EWCkV+P7lJlyAnoiIiIhIgpgFSNDR24mYveMaAGDasw1Q263md48Vw7Rp0zBt2jSxwyAiIiIiKpGku4xK0YN0Dd5ZfQYGARjQrBZeauErdkg1VmxsrNghEBERERE9FFsIJURvEDDhj7OIT9cgxN0WM/o3EDskIiIiIiISERNCCflm+zXTuMGFrzaDtYoNxEREREREUsaEUCI2nr2PH/ffAgB8NaARQjzsRI6IiIiIiIjExoRQAs7fS8GHa88DAN5+JgjPNvEROSIiIiIiIqoK2GewhotPy8Fb/3cKGp0Bneu644PwULFDkowRI0aIHQIRERER0UMxIazB0nO0GLr8BGJScxDkZoPvBzaBQi4TOyzJaN68udghEBERERE9FLuM1lC5OgNG/XYal2PS4GqrwvKhrWBvqRQ7LCIiIiIiqkKYENZAgiDg47/O4+DNBFirFPh5aEv4uViLHZbkjBo1CqNGjRI7DCIiIiKiEjEhrIG+2nYV687ch0Iuw4JXmyGslqPYIRERERERURXEhLCGWXLgNn7afxsA8NXzjdAp1F3kiIiIiIiIqKpiQliDbD4fjS+2XgEAfNyzLl5s4StyREREREREVJVxltEa4ty9VLy/5hoAYFj7ALz1dG2RIyIiIiIioqqOLYQ1xJu/nYFGZ0DXeu74tHd9yGRcXoKIiIiIiB6OLYQ1RK7OgA51XPD9wKZca7CKmDx5stghEBERERE9FBPCGmLhK03Qu0UwWwarEG9vb7FDICIiIiJ6KHYZrSHa1nZmMljFREdHIzo6WuwwiIiIiIhKxBZCogoyY8YMAMCiRYtEjoSIiIiIqHhsISQiIiIiIpIoJoREREREREQSxYSQiIiIiIhIopgQEhERERERSRQnlanmBEEAAKSnp0OpVIocDRWUm5sLAEhLS6u0e2q1WmRlZSEtLY31gQCwTlBRrBNUGOsEFVYV6kT+30/5f+tSxZEJfJertdu3byMoKEjsMIiIiIiIyl1UVBRq1aoldhg1GlsIqzlnZ2cAQGRkJBwcHESOhsSWlpYGX19fREVFwd7eXuxwqApgnaDCWCeoMNYJKqwq1AlBEJCeng5vb29R7i8lTAirObncOAzUwcGBH+JkYm9vz/pAZlgnqDDWCSqMdYIKE7tOsLGjcnBSGSIiIiIiIoliQkhERERERCRRTAirObVajSlTpkCtVosdClUBrA9UGOsEFcY6QYWxTlBhrBPSwllGiYiIiIiIJIothERERERERBLFhJCIiIiIiEiimBASERERERFJFBNCIiIiIiIiiWJCWI0tWLAAAQEBsLS0ROvWrXH8+HGxQyKRTJ06FTKZzOxRt25dscOiSnTgwAH07dsX3t7ekMlk2LBhg9l+QRDw2WefwcvLC1ZWVujatStu3LghTrBUKR5VJ4YOHVrkc6NHjx7iBEsVbubMmWjZsiXs7Ozg7u6O/v3749q1a2bH5OTkYMyYMXBxcYGtrS0GDBiAuLg4kSKmilaaOtGxY8cinxNvv/22SBFTRWFCWE398ccfeO+99zBlyhScPn0ajRs3Rnh4OOLj48UOjUTSoEEDxMTEmB4HDx4UOySqRJmZmWjcuDEWLFhQ7P6vv/4a8+bNw48//ohjx47BxsYG4eHhyMnJqeRIqbI8qk4AQI8ePcw+N1avXl2JEVJl2r9/P8aMGYOjR49i586d0Gq16N69OzIzM03HTJgwAX///TfWrFmD/fv3Izo6Gs8//7yIUVNFKk2dAICRI0eafU58/fXXIkVMFYXLTlRTrVu3RsuWLTF//nwAgMFggK+vL8aNG4ePP/5Y5Oiosk2dOhUbNmzA2bNnxQ6FqgCZTIb169ejf//+AIytg97e3nj//fcxceJEAEBqaio8PDywYsUKDBw4UMRoqTIUrhOAsYUwJSWlSMshScODBw/g7u6O/fv34+mnn0Zqairc3NywatUqvPDCCwCAq1evol69ejhy5AjatGkjcsRU0QrXCcDYQtikSRN8//334gZHFYothNVQbm4uTp06ha5du5rK5HI5unbtiiNHjogYGYnpxo0b8Pb2Ru3atfHqq68iMjJS7JCoioiIiEBsbKzZZ4aDgwNat27NzwyJ27dvH9zd3REaGopRo0YhMTFR7JCokqSmpgIAnJ2dAQCnTp2CVqs1+5yoW7cu/Pz8+DkhEYXrRL6VK1fC1dUVDRs2xKRJk5CVlSVGeFSBLMQOgMouISEBer0eHh4eZuUeHh64evWqSFGRmFq3bo0VK1YgNDQUMTExmDZtGp566ilcvHgRdnZ2YodHIouNjQWAYj8z8veR9PTo0QPPP/88AgMDcevWLXzyySfo2bMnjhw5AoVCIXZ4VIEMBgPGjx+P9u3bo2HDhgCMnxMqlQqOjo5mx/JzQhqKqxMA8Morr8Df3x/e3t44f/48PvroI1y7dg3r1q0TMVoqb0wIiWqAnj17mp6HhYWhdevW8Pf3x59//onhw4eLGBkRVVUFuwo3atQIYWFhCAoKwr59+9ClSxcRI6OKNmbMGFy8eJFjzcmkpDrx5ptvmp43atQIXl5e6NKlC27duoWgoKDKDpMqCLuMVkOurq5QKBRFZv6Ki4uDp6enSFFRVeLo6Ig6derg5s2bYodCVUD+5wI/M+hhateuDVdXV35u1HBjx47F5s2bsXfvXtSqVctU7unpidzcXKSkpJgdz8+Jmq+kOlGc1q1bAwA/J2oYJoTVkEqlQvPmzbF7925TmcFgwO7du9G2bVsRI6OqIiMjA7du3YKXl5fYoVAVEBgYCE9PT7PPjLS0NBw7doyfGWRy7949JCYm8nOjhhIEAWPHjsX69euxZ88eBAYGmu1v3rw5lEql2efEtWvXEBkZyc+JGupRdaI4+ZPX8XOiZmGX0Wrqvffew5AhQ9CiRQu0atUK33//PTIzMzFs2DCxQyMRTJw4EX379oW/vz+io6MxZcoUKBQKDBo0SOzQqJJkZGSYfWMbERGBs2fPwtnZGX5+fhg/fjw+//xzhISEIDAwEJMnT4a3t7fZrJNUszysTjg7O2PatGkYMGAAPD09cevWLXz44YcIDg5GeHi4iFFTRRkzZgxWrVqFjRs3ws7OzjQu0MHBAVZWVnBwcMDw4cPx3nvvwdnZGfb29hg3bhzatm3LGUZrqEfViVu3bmHVqlXo1asXXFxccP78eUyYMAFPP/00wsLCRI6eypVA1dYPP/wg+Pn5CSqVSmjVqpVw9OhRsUMikbz88suCl5eXoFKpBB8fH+Hll18Wbt68KXZYVIn27t0rACjyGDJkiCAIgmAwGITJkycLHh4eglqtFrp06SJcu3ZN3KCpQj2sTmRlZQndu3cX3NzcBKVSKfj7+wsjR44UYmNjxQ6bKkhxdQGAsHz5ctMx2dnZwujRowUnJyfB2tpaeO6554SYmBjxgqYK9ag6ERkZKTz99NOCs7OzoFarheDgYOGDDz4QUlNTxQ2cyh3XISQiIiIiIpIojiEkIiIiIiKSKCaEREREREREEsWEkIiIiIiISKKYEBIREREREUkUE0IiIiIiIiKJYkJIREREREQkUUwIiYiIiIiIJIoJIRERERERkUQxISQiohpt6NCh6N+/v2j3f/311/Hll1+W6tiBAwdi9uzZFRwRERHRf2SCIAhiB0FERPQ4ZDLZQ/dPmTIFEyZMgCAIcHR0rJygCjh37hw6d+6Mu3fvwtbW9pHHX7x4EU8//TQiIiLg4OBQCRESEZHUMSEkIqJqKzY21vT8jz/+wGeffYZr166ZymxtbUuViFWUESNGwMLCAj/++GOpz2nZsiWGDh2KMWPGVGBkRERERuwySkRE1Zanp6fp4eDgAJlMZlZma2tbpMtox44dMW7cOIwfPx5OTk7w8PDAkiVLkJmZiWHDhsHOzg7BwcH4559/zO518eJF9OzZE7a2tvDw8MDrr7+OhISEEmPT6/VYu3Yt+vbta1a+cOFChISEwNLSEh4eHnjhhRfM9vft2xe///77k785REREpcCEkIiIJOeXX36Bq6srjh8/jnHjxmHUqFF48cUX0a5dO5w+fRrdu3fH66+/jqysLABASkoKOnfujKZNm+LkyZPYtm0b4uLi8NJLL5V4j/PnzyM1NRUtWrQwlZ08eRLvvPMOpk+fjmvXrmHbtm14+umnzc5r1aoVjh8/Do1GUzEvnoiIqAAmhEREJDmNGzfGp59+ipCQEEyaNAmWlpZwdXXFyJEjERISgs8++wyJiYk4f/48AGD+/Plo2rQpvvzyS9StWxdNmzbFzz//jL179+L69evF3uPu3btQKBRwd3c3lUVGRsLGxgZ9+vSBv78/mjZtinfeecfsPG9vb+Tm5pp1hyUiIqooTAiJiEhywsLCTM8VCgVcXFzQqFEjU5mHhwcAID4+HoBxcpi9e/eaxiTa2tqibt26AIBbt24Ve4/s7Gyo1WqziW+6desGf39/1K5dG6+//jpWrlxpaoXMZ2VlBQBFyomIiCoCE0IiIpIcpVJpti2TyczK8pM4g8EAAMjIyEDfvn1x9uxZs8eNGzeKdPnM5+rqiqysLOTm5prK7OzscPr0aaxevRpeXl747LPP0LhxY6SkpJiOSUpKAgC4ubmVy2slIiJ6GCaEREREj9CsWTNcunQJAQEBCA4ONnvY2NgUe06TJk0AAJcvXzYrt7CwQNeuXfH111/j/PnzuHPnDvbs2WPaf/HiRdSqVQuurq4V9nqIiIjyMSEkIiJ6hDFjxiApKQmDBg3CiRMncOvWLWzfvh3Dhg2DXq8v9hw3Nzc0a9YMBw8eNJVt3rwZ8+bNw9mzZ3H37l38+uuvMBgMCA0NNR3z77//onv37hX+moiIiAAmhERERI/k7e2NQ4cOQa/Xo3v37mjUqBHGjx8PR0dHyOUl/yodMWIEVq5cadp2dHTEunXr0LlzZ9SrVw8//vgjVq9ejQYNGgAAcnJysGHDBowcObLCXxMRERHAhemJiIgqTHZ2NkJDQ/HHH3+gbdu2jzx+0aJFWL9+PXbs2FEJ0REREbGFkIiIqMJYWVnh119/fegC9gUplUr88MMPFRwVERHRf9hCSEREREREJFFsISQiIiIiIpIoJoREREREREQSxYSQiIiIiIhIopgQEhERERERSRQTQiIiIiIiIoliQkhERERERCRRTAiJiIiIiIgkigkhERERERGRRDEhJCIiIiIikigmhERERERERBLFhJCIiIiIiEiimBASERERERFJFBNCIiIiIiIiiWJCSEREREREJFFMCImIiIiIiCSKCSEREREREZFEMSEkIiIiIiKSKCaEREREREREEsWEkIiIiIiISKKYEBIREREREUkUE0IiIiIiIiKJYkJIREREREQkUUwIiYiIiIiIJIoJIRERERERkUQxISQiIiIiIpIoJoREREREREQSZSF2AJVt3rx5pT72nXfeqcBIiIiIiIiIxCUTBEEQO4jKFBgYaLb94MEDZGVlwdHREQCQkpICa2truLu74/bt2yJESERUflasWIFhw4YVu++jjz7CV199VckR1VyF32uFQgEPDw9069YNX3zxBXx8fESMjoiIqHiSayGMiIgwPV+1ahUWLlyIZcuWITQ0FABw7do1jBw5Em+99ZZYIRIRlbvp06cX+UKsYcOGIkVTs+W/1zk5OTh69ChWrFiBgwcP4uLFi7C0tBQ7PCIiIjOSSwgLmjx5MtauXWtKBgEgNDQUc+bMwQsvvIBXX31VxOiIiMpPz5490aJFi1Idm5OTA5VKBbmcw8wfR8H3esSIEXB1dcWsWbOwadMmvPTSSyJHR0REZE7Sv+1jYmKg0+mKlOv1esTFxYkQERFR5dq3bx9kMhl+//13fPrpp/Dx8YG1tTXS0tIAAMeOHUOPHj3g4OAAa2trPPPMMzh06FCR6xw8eBAtW7aEpaUlgoKC8NNPP2Hq1KmQyWSmY+7cuQOZTIYVK1YUOV8mk2Hq1KlmZffv38cbb7wBDw8PqNVqNGjQAD///HOx8f/555/44osvUKtWLVhaWqJLly64efNmkfscO3YMvXr1gpOTE2xsbBAWFoa5c+cCAJYvXw6ZTIYzZ84UOe/LL7+EQqHA/fv3H/meFvbUU08BAG7dumVWfvXqVbzwwgtwdnaGpaUlWrRogU2bNpkdo9VqMW3aNISEhMDS0hIuLi7o0KEDdu7caTpm6NChsLW1xe3btxEeHg4bGxt4e3tj+vTpKDwqJDMzE++//z58fX2hVqsRGhqKb7/9tshxMpkMY8eOxYYNG9CwYUPT+79t2zaz49LT0zF+/HgEBARArVbD3d0d3bp1w+nTp82OK209IiKiyifpFsIuXbrgrbfewtKlS9GsWTMAwKlTpzBq1Ch07dpV5OiIiMpPamoqEhISzMpcXV1Nz2fMmAGVSoWJEydCo9FApVJhz5496NmzJ5o3b44pU6ZALpdj+fLl6Ny5M/7991+0atUKAHDhwgV0794dbm5umDp1KnQ6HaZMmQIPD4/HjjcuLg5t2rQxJSZubm74559/MHz4cKSlpWH8+PFmx3/11VeQy+WYOHEiUlNT8fXXX+PVV1/FsWPHTMfs3LkTffr0gZeXF9599114enriypUr2Lx5M95991288MILGDNmDFauXImmTZuaXX/lypXo2LHjY40DvHPnDgDAycnJVHbp0iW0b98ePj4++Pjjj2FjY4M///wT/fv3x19//YXnnnsOADB16lTMnDkTI0aMQKtWrZCWloaTJ0/i9OnT6Natm+l6er0ePXr0QJs2bfD1119j27ZtmDJlCnQ6HaZPnw4AEAQB/fr1w969ezF8+HA0adIE27dvxwcffID79+9jzpw5ZnEfPHgQ69atw+jRo2FnZ4d58+ZhwIABiIyMhIuLCwDg7bffxtq1azF27FjUr18fiYmJOHjwIK5cuWL6vVraekRERCIRJCw+Pl7o2bOnIJPJBJVKJahUKkEulws9e/YU4uLixA6PiOiJLV++XABQ7EMQBGHv3r0CAKF27dpCVlaW6TyDwSCEhIQI4eHhgsFgMJVnZWUJgYGBQrdu3Uxl/fv3FywtLYW7d++ayi5fviwoFAqh4K+ZiIgIAYCwfPnyInECEKZMmWLaHj58uODl5SUkJCSYHTdw4EDBwcHBFGt+/PXq1RM0Go3puLlz5woAhAsXLgiCIAg6nU4IDAwU/P39heTkZLNrFnx9gwYNEry9vQW9Xm8qO336dIlxF5T/Xu/atUt48OCBEBUVJaxdu1Zwc3MT1Gq1EBUVZTq2S5cuQqNGjYScnByzONq1ayeEhISYyho3biz07t37ofcdMmSIAEAYN26c2bV69+4tqFQq4cGDB4IgCMKGDRsEAMLnn39udv4LL7wgyGQy4ebNm6YyAIJKpTIrO3funABA+OGHH0xlDg4OwpgxY0qMrSz1iIiIxCHpLqNubm7YunUrrl69ijVr1mDNmjW4cuUKtm7dCnd3d7HDIyIqNwsWLMDOnTvNHgUNGTIEVlZWpu2zZ8/ixo0beOWVV5CYmIiEhAQkJCQgMzMTXbp0wYEDB2AwGKDX67F9+3b0798ffn5+pvPr1auH8PDwx4pVEAT89ddf6Nu3LwRBMN07ISEB4eHhSE1NLdIlcdiwYVCpVKbt/G6a+bNFnzlzBhERERg/frxpVul8Bbu1Dh48GNHR0di7d6+pbOXKlbCyssKAAQNKFX/Xrl3h5uYGX19fvPDCC7CxscGmTZtQq1YtAEBSUhL27NmDl156Cenp6abXlpiYiPDwcNy4ccPUNdXR0RGXLl3CjRs3HnnfsWPHmr2msWPHIjc3F7t27QIAbN26FQqFosiSSu+//z4EQcA///xT5HUEBQWZtsPCwmBvb282A7ejoyOOHTuG6OjoYmMqbT0iIiLxSLrLaL6AgAAIgoCgoCBYWPAtIaKap1WrVg+dVKbwDKT5CciQIUNKPCc1NRUajQbZ2dkICQkpsj80NBRbt24tc6wPHjxASkoKFi9ejMWLFxd7THx8vNl2wWQU+K97ZnJyMoD/xu89ambVbt26wcvLCytXrkSXLl1gMBiwevVqPPvss7CzsytV/AsWLECdOnWQmpqKn3/+GQcOHIBarTbtv3nzJgRBwOTJkzF58uQSX5+Pjw+mT5+OZ599FnXq1EHDhg3Ro0cPvP766wgLCzM7Xi6Xo3bt2mZlderUAfBfl9W7d+/C29u7yOuoV6+eaX9Bhd9TwPi+5r+nAPD1119jyJAh8PX1RfPmzdGrVy8MHjzYFEtp61HB7rRERFS5JJ39ZGVlYdy4cfjll18AANevX0ft2rUxbtw407gOIiIpKNg6CMDUavPNN9+gSZMmxZ5ja2sLjUZT6nsUbIkrSK/XF3vv1157rcREonBCpFAoij1OKONSuwqFAq+88gqWLFmChQsX4tChQ4iOjsZrr71W6msUTL779++PDh064JVXXsG1a9dga2tren0TJ04ssRU1ODgYAPD000/j1q1b2LhxI3bs2IGlS5dizpw5+PHHHzFixIgyvbayKs17+tJLL+Gpp57C+vXrsWPHDnzzzTeYNWsW1q1bh549e5a6HhERkXgknRBOmjQJ586dw759+9CjRw9TedeuXTF16lQmhEQkWfldBe3t7R86yZabmxusrKyK7dJ47do1s+38VqCUlBSz8sItU25ubrCzs4Nery+3Cb7yX8/Fixcfec3Bgwdj9uzZ+Pvvv/HPP//Azc3tsbu/KhQKzJw5E506dcL8+fPx8ccfm1rPlEplqV6fs7Mzhg0bhmHDhiEjIwNPP/00pk6dapYQGgwG3L5929QqCBi/5ASMvWAAwN/fH7t27UJ6erpZK+HVq1dN+x+Hl5cXRo8ejdGjRyM+Ph7NmjXDF198gZ49e5a6HhERkXgkPYZww4YNmD9/Pjp06GD2zXWDBg2KTA9ORCQlzZs3R1BQEL799ltkZGQU2f/gwQMAxoQnPDwcGzZsQGRkpGn/lStXsH37drNz7O3t4erqigMHDpiVL1y40GxboVBgwIAB+Ouvv3Dx4sUS710WzZo1Q2BgIL7//vsiCWnhVsSwsDCEhYVh6dKl+OuvvzBw4MAnGk7QsWNHtGrVCt9//z1ycnLg7u6Ojh074qeffkJMTEyR4wu+vsTERLN9tra2CA4OLrZldv78+Wavaf78+VAqlejSpQsAoFevXtDr9WbHAcCcOXMgk8nQs2fPMr0uvV6P1NRUszJ3d3d4e3ub4ittPSIiIvFIuoXwwYMHxU4ek5mZWWLXJiIiKZDL5Vi6dCl69uyJBg0aYNiwYfDx8cH9+/exd+9e2Nvb4++//wYATJs2Ddu2bcNTTz2F0aNHQ6fT4YcffkCDBg1w/vx5s+uOGDECX331FUaMGIEWLVrgwIEDppasgr766ivs3bsXrVu3xsiRI1G/fn0kJSXh9OnT2LVrF5KSksr8ehYtWoS+ffuiSZMmGDZsGLy8vHD16lVcunSpSPI6ePBgTJw4EQDK1F20JB988AFefPFFrFixAm+//TYWLFiADh06oFGjRhg5ciRq166NuLg4HDlyBPfu3cO5c+cAAPXr10fHjh3RvHlzODs74+TJk6ZlHgqytLTEtm3bMGTIELRu3Rr//PMPtmzZgk8++QRubm4AgL59+6JTp0743//+hzt37qBx48bYsWMHNm7ciPHjx5tNIFMa6enpqFWrFl544QU0btwYtra22LVrF06cOIHZs2cDKFs9IiIikYg2v2kV8NRTTwnz5s0TBEEQbG1thdu3bwuCIAhjx44VwsPDxQyNiKhc5C+FcOLEiWL35y/bsGbNmmL3nzlzRnj++ecFFxcXQa1WC/7+/sJLL70k7N692+y4/fv3C82bNxdUKpVQu3Zt4ccffxSmTJkiFP41k5WVJQwfPlxwcHAQ7OzshJdeekmIj48vsuyEIAhCXFycMGbMGMHX11dQKpWCp6en0KVLF2Hx4sWPjL+kJS4OHjwodOvWTbCzsxNsbGyEsLAws2UU8sXExAgKhUKoU6dOse9LcR72Xuv1eiEoKEgICgoSdDqdIAiCcOvWLWHw4MGCp6enoFQqBR8fH6FPnz7C2rVrTed9/vnnQqtWrQRHR0fByspKqFu3rvDFF18Iubm5pmOGDBki2NjYCLdu3RK6d+8uWFtbCx4eHsKUKVPMls8QBEFIT08XJkyYIHh7ewtKpVIICQkRvvnmG7MlIQTBuOxEcctJ+Pv7C0OGDBEEQRA0Go3wwQcfCI0bNza9n40bNxYWLlxY5LzS1iMiIqp8MkEo44j7GuTgwYPo2bMnXnvtNaxYsQJvvfUWLl++jMOHD2P//v1o3ry52CESEVVbU6dOxbRp08o8sUtVkJCQAC8vL3z22WclzgRaVQwdOhRr164ttksmERHRo0h6DGGHDh1w9uxZ6HQ6NGrUCDt27IC7uzuOHDnCZJCISMJWrFgBvV6P119/XexQiIiIKpSkxxACxpnnlixZInYYRERUBezZsweXL1/GF198gf79+5tm6CQiIqqpJN1C2LlzZ0ybNq1IeXJyMjp37ixCREREJKbp06fjvffeQ5MmTfDDDz+IHQ4REVGFk/QYQrlcDhcXF7Rv3x4rV66EjY0NACAuLg7e3t5FFksmIiIiIiKqSSTdQggAu3btQmxsLNq0aYM7d+6IHQ4REREREVGlkXxC6OXlhf3796NRo0Zo2bIl9u3bJ3ZIRERERERElULSk8rkLz6vVquxatUqfP755+jRowc++ugjkSMrPYPBgOjoaNjZ2ZleDxERERFRdSYIAtLT0+Ht7Q25XPJtWBVK8mMIY2Nj4e7ubir766+/MGTIEGRnZ1eLMYT37t2Dr6+v2GEQEREREZW7qKgo1KpVS+wwajRJtxBGRETA1dXVrGzAgAEIDQ3FqVOnRIqqbOzs7AAYX4uzs7PI0VBVptVqsWPHDnTv3h1KpVLscKiKY32h0mJdobJgfaHSSkpKQmBgoOlvXao4kk4I/f39iy1v2LAhGjZsWMnRPJ78bqJ2dnawt7cXORqqyrRaLaytrWFvb89fwvRIrC9UWqwrVBasL1RaWq0WADgkqhJILiF8/vnnsWLFCtjb2+P5559/6LHr1q2rpKiIiIiIiIgqn+QSQgcHB9M3DQ4ODiJHQ0REREREJB7JJYTLly8v9jkREREREZHUSC4hJCIiIqLHp9frTeO7ykqr1cLCwgI5OTnVYjZ3qjhKpRIKhULsMAgSTAibNm1a6sGpp0+fruBoqrfkzFwcuPEAoZ52qOvJCW2IiIhqMkEQEBsbi5SUlCe6hqenJ6KiojhZCMHR0RGenp6sCyKTXELYv39/sUOoEX4/HonPt1xBhkYHAHi6jhsWv94clkp+00NERFQT5SeD7u7usLa2fqw/4g0GAzIyMmBra8vFxiVMEARkZWUhPj4eAODl5SVyRNImuYRwypQpYodQ7Z2LSsH/NlyE3iDAz9kaManZOHD9Ad7/8xx+GNQUcjm/5SEiIqpJ9Hq9KRl0cXF57OsYDAbk5ubC0tKSCaHEWVlZAQDi4+Ph7u7O7qMi4v/EcnLgwAH07dsX3t7ekMlk2LBhwyPP2bdvH5o1awa1Wo3g4GCsWLGiwuN8UjlaPd5fcw56g4C+jb2xb2JH/Da8NZQKGbZciMGq45Fih0hERETlLH/MoLW1tciRUE2SX58ed0wqlQ9JJ4R6vR7ffvstWrVqBU9PTzg7O5s9yiIzMxONGzfGggULSnV8REQEevfujU6dOuHs2bMYP348RowYge3btz/OS6k0m8/H4GbCAzi73EHf1umQyYDWtV3wUY+6AIB5u28gO5eDxImIiGoijvWi8sT6VDVIrstoQdOmTcPSpUvx/vvv49NPP8X//vc/3LlzBxs2bMBnn31Wpmv17NkTPXv2LPXxP/74IwIDAzF79mwAQL169XDw4EHMmTMH4eHhZbp3ZVp+4l/YBn8HrSIH7/8LvJ74Oia2mIjBbQOw4vAd3EvOxi9H7uDtZ4LEDrVi5aQCyXeB1CggJw3QZgE6DaBQAhaWgMoGsPUA7DyNP9W2YkdMEidotdAlJUPIyYYhRwMY9JBbWUFmZQ2FkyPkKpXYIRIREZEIJJ0Qrly5EkuWLEHv3r0xdepUDBo0CEFBQQgLC8PRo0fxzjvvVNi9jxw5gq5du5qVhYeHY/z48RV2zyd1IfoBIuRLoFDkwMXSDYk5D/B/l/8PNkobjGkyBu92CcEHa89j2cEIjOgQCAtFDWqATrwF3NwF3D0MRB0D0mPKdr7KDnAOAJyDAJdgwCXvp3MQYO0M8BsyKieCToecK1eQc+kScq5cheb6dWijo6F78AAwGIo/SSaDhbs7lD4+UIfWgVWjMCgbNAAEoXKDJyKqBqZOnYoNGzbg7Nmz5X7tFStWYPz48U80k2tlqsj3giqPpBPC2NhYNGrUCABga2uL1NRUAECfPn0wefLkCr+3h4eHWZmHhwfS0tKQnZ1tGmhbmEajgUajMW2npaUBMPa9ruj+19MOfA+F+gGUcMSa3n9gT9QefH78c6y4uALP134evRq4Y+Y/SjxI12DXpRh0qedeofFUuJxUyC/8CdnFNZBHF12CRLB2geDgC1g5A0orQKECDDpAlwNo0iHLjAcy4iDLzQRy04HYC8ZH4etYOkDISxQF17oQ3EIhuNUFHHwBWfkl1fn1g/30ax5dXBwydu9B1pHDyDl5CoaMjOIPlMshs7KCXK0G5HIYsrMhZGcDBgN0cXHQxcUh+/RppKz+HQAQ6OiIuDNnYdelC6xatYSMA/6pGPxskQatVgtBEGAwGGAo6culUhDyvmjKv1ZlOnLkCJ5++mmEh4dj8+bNZvumTZuGjRs3FllyTKFQ4K+//jKbpf69997DmDFjTPEPGzYMKSkpWL9+/RPHmH/N8nhv7t27h+DgYNSpUwfnz59/4usVJ//f83HjNRgMEAQBWq22yKQy/EypPJJOCGvVqoWYmBj4+fkhKCgIO3bsQLNmzXDixAmo1WqxwyvWzJkzMW3atCLle/furdCB3npBj2tZuwEF0ELfC4d3H4ZaUMNX4YsofRQ+2/IZ+lj3QRN7OfZkyjH/n9PQRFTuB315sdBnISh+O4IebIdCnwUAMECOBLt6SLSth0TbOki18odOUXzSDgCwA+Caf71sWGqTYaOJg60m1vgzJxY2mlhYa5Mgy0mFLPo0UCjp1MlVSLf0QYp1IJJsQpBsE4xMlfsTtybu3Lnzic6nqkGelQX7M2dgd/YcrCLNJ3PSW1kix9cPGm9vaLy8kOviDJ2jI/Q2NkDhWf0EAYrMTFgkJ0OVmAT1vXuwvBcFy6h7UKakIP2PP5D+xx/QOjggrXlzpLZsAV0Zx1iTNPCzpWazsLCAp6cnMjIykJub+8TXS09PL4eoyuann37Cm2++id9++w3Xrl0zW+pAo9FAr9ebvmgvKDs7u0i5Uqk0+1Jep9MVe25Z5eTkQBCEcrnW4sWL0b9/fxw+fBh79uxBixYtnviahT3sfSuN3NxcZGdn48CBA9DpdGb7srKyyiNEKgVJJ4TPPfccdu/ejdatW2PcuHF47bXXsGzZMkRGRmLChAkVem9PT0/ExcWZlcXFxcHe3r7E1kEAmDRpEt577z3TdlpaGnx9fdGpU6cnmgb6Uf66ugNIzYSgs8XnL4yBk7UxRrdYN7y9522c0p3CzC4zEZpmgT3zDuFyihzNO3SEh71lhcVU7gQB8jO/QL53BmQ5xtZiwTUUhqaDYaj/HJxs3eEEILgcb6nVZgHJdyBLugVZwnXIHlyFLOE6kHgDFvpcOGVFwCkrAoEJe4zxWLtA8O8AQ+3OEII6A3alX7dHq9Vi586d6NatG5RKZTm+CqpM2WfPIXX1amTu2gWhwB9llk2bwqbjM7Bq3QbquqFP3JqnSUvD0cWLEZqWhqw9e6FMTYXLnj1w2bcPtl27wvGNN2DZoP6TvhyqAfjZIg05OTmIioqCra0tLC0f/3e7IAhIT0+HnZ1dpU4okpGRgfXr1+P48eNISkrCunXrMGnSJADGbpqzZs0CADg5OQEAli1bhunTpwMAXnvtNQCAv78/bt++bdaaOG3aNKxevdrs3N27dwMAunTpgsTERDg6OgIAzp49i+bNm+PWrVsICAgw3Xvq1KlISEhA9+7d0aFDB8hkMtjb25ti37hxI2bMmIHLly/D29sbgwcPxieffAILi5L/jBcEAatXr8b8+fMRGBiIP/74A507dzbtv3PnDoKCgrBmzRosWLAAx44dQ0hICBYuXIi2bduajluyZAk+//xzJCYmonv37njqqacwY8YMJCUlAQDUajUUCoVZvEuXLsWcOXMQERGBgIAAjBs3DqNGjSo2zpycHFhZWeHpp58uUq8SExNLfH1UviSdEH711Vem5y+//DL8/Pxw5MgRhISEoG/fvhV677Zt22Lr1q1mZTt37jT7T1gctVpdbOulUqms0F/Ea65vAgA4C23g7vDff/r2vu0R6hSKa8nXsDd6L16s8yKa+jniTGQK9lxPxOC2ARUWU7lKvgNsGgdEHDBuu9UFnvkIsvr9oZDLUWEd5ZQOgHVjwKexebleByRHGLuY3j8F3DsBRJ+FLCsRsisbIb+y0Xicb2ug0YtA/f6ArVvpblnBdYXKn6DXI33nLiQtX47sc+dM5erQUDgOeB524eFQFuqC/sTs7ZFZvz48e/WCYqoBGbt3I2XtWmQePoKMHTuQsWMHbDp0gNuE8bBq0KB8703VEj9baja9Xg+ZTAa5XG5aP1AQBGRryzazuMFgQHauHhZa/ROtQ2ilVJQpoVy7di3q1q2LevXq4fXXX8f48ePxySefQCaTYdCgQbh8+TK2bduGXbt2AQAcHBzQt29fuLu7Y/ny5ejRowcUCgXkcrnpvnK5HB988AGuXr2KtLQ0LF++HADg7OyMw4cPm47Jf50Ff8rlchw7dgwjR47EzJkz0b9/f2zbts20Xnb+sf/++y+GDh2KefPm4amnnsKtW7fw5ptvQiaTPXRt7T179iArKwvdu3eHr68v2rVrh++//x42NjZm1588eTK+/fZbhISE4H//+x9effVV3Lx5ExYWFjh06BBGjx6NWbNmoV+/fti1a5dpSFX++QXfC8A4P8fUqVMxf/58NG3aFGfOnMHIkSNha2uLIUOGFIkz//0s7vODnyeVR9IJYWFt27Z9ZEJWkoyMDNy8edO0HRERgbNnz8LZ2Rl+fn6YNGkS7t+/j19//RUA8Pbbb2P+/Pn48MMP8cYbb2DPnj34888/sWXLlnJ5LeUpS5uFGxnHAQCdfHoV2d+7dm9cO3UNW25vwYt1XkTPhp44E5mCbRdjq0dCeGkDsHEMkJsBWFgBXT4DWr8FyEUcL6WwAFxDjI+GzxvLdBog+ixwaw9wcydw/7RxgpuoY8C2j41JYeu3gFotOUlNDSEIAtJ37ULCvHnQ3DB+vsiUStj36wungYNg2bBBpXzDLlerYd+rF+x79ULOtWtIXLoMaVu3IvPgQWQePAj7Xj3hNmECVL6+FR4LEVUd2Vo96n8mznJZl6eHw1pV+j9jly1bZmrp69GjB1JTU7F//3507NgRVlZWsLW1NXWLzZffY8vR0dGsvCBbW1tYWVlBo9GUeExJ5s6dix49euDDDz8EANSpUweHDx/Gtm3bTMdMmzYNH3/8sSmZql27NmbMmIEPP/zwoQnhsmXLMHDgQCgUCjRs2BC1a9fGmjVrMHToULPjJk6ciN69e5vu1aBBA9y8eRN169bFDz/8gJ49e2LixIlm8RUef1nQlClTMHv2bDz/vPFvl8DAQFy+fBk//fRTsQkhVQ2STwijo6Nx8OBBxMfHFxkQW5ZZRk+ePIlOnTqZtvO7dQ4ZMgQrVqxATEwMIguM8wkMDMSWLVswYcIEzJ07F7Vq1cLSpUur5JITx2NOQoAOhlxnPNewZZH9PQN7Ys6pOTgVdwoxGTEIb+CJL7dexbGIJCRn5sLJpopOZ2/QA3tmAAfnGLf92gHPzjfOAFoVWagBv9bGR6dJQFo0cGk9cGENEH0GuLjW+PBpAXT6BAjqzMSwmhIEAZkHD+HB3LnIuXgRACC3s4PTa6/C+ZVXYOFWutbgimAZGgqfb76G2zvj8GDeD0jbvBlpW/9B+u49cH37LTgPH84lLIioSrl27RqOHz9umvTFwsICL7/8MpYtW4aOHTuKFteVK1fw3HPPmZW1bdvWLCE8d+4cDh06hC+++MJUptfrkZOTg6ysrGLnj0hJScG6detw8OBBU1n+sKjCCWFYWJjpef6Yyvj4eNStWxfXrl0rEl+rVq1KTAgzMzNx69YtDB8+HCNHjjSV63Q6ODg4lPQ2UBUg6YRwxYoVeOutt6BSqeDi4mL2TbtMJitTQtixY0fTTEsl3au4c86cOVOmmMWw47bxA0WWE4xGPkX/Q3vaeKK5R3OcjDuJnXd3YnDoy3jd9To8U04j7q8dcKrbAAjuCjgHVnboJdOkA2uGGpeSAIB244AuU40tc9WFvTfQdozxEXMOOLbYmBzePwn89rwxwe02DfBtJXakVAaamzcR9+WXyDx8BAAgs7aG8+DX4TJsGBRV6BeqytcXPt98DZfhbyBu1ixkHTmKB3PnIXXDRnh8Nhm27duLHSIRVTArpQKXp5fti2yDwYD0tHTY2ds9cZfR0lq2bBl0Oh28vb1NZYIgQK1WY/78+RWSrBTsVpvvcWbNzMjIwLRp00wtbgWVNJZz1apVyMnJQevWrU1l+bO6Xr9+HXXq1DGVF+yWmf938OPOGJqRN8P1kiVLzO4NoMgMolS1VKO/fsvf5MmT8dlnn2HSpElP9KFU052INXYX9bMOg0JefItTR9+OOBl3Eodv/o3BO7/BjIxIY+26nfcAgLp9jN0x3UIrJe4SpccBK18AYs8bu4g+Ox9o9IK4MT0pr8ZA/wVA16nGFs8TS4HIw8CybkDzocZyC1uRg6SH0aelIWHBAiT9thLQ6yFTKuH0yitweXMkLCpwwqgnZVm3Lvx+/hlpW7ci7quvkHv3LqKGj4B9nz7w/PR/UORNpkBENY9MJitTt03AmGzoVApYqywq5W8vnU6HX3/9FbNnz0b37t3N9vXv3x+rV6/G22+/DZVKBb2+6HhIpVJZbHlBxZ3rlteTIyYmxjTZTOG1+urVq4djx46ZlR09etRsu1mzZrh27RqCg0s/pd2yZcvw/vvvF2kNHD16NH7++WezOTQeJjQ0FCdOnDArK7xdkIeHB7y9vXH79m28+uqrpY6XxCfpLCgrKwsDBw5kMvgQqZpUxGqMGV0br9YlHtfe29gacDLpMnJSo6C1csPvuo74Fb0h+LcHIAOubgZ+fAo4skC8Ba8TbgDLuhqTQRs3YNjW6p8MFmTrBvT4EnjnDNDEOFYCp1YA81tCdrXqjU8l47e2KRs24FaPnkj65VdAr4dtly6ovWUzPCZ9XKWTwXwymQwOvXsjaOtWOL3+OiCXI23zZtzu9ywyDh4SOzwikrDNmzcjOTkZw4cPR8OGDc0eAwYMwLJlywAAAQEBpvkfEhISTGs+BwQEYPfu3YiNjUVycnKx9wgICMD58+dx7do1JCQkQKvVIjg4GL6+vpg6dSpu3LiBLVu2YPbs2WbnvfPOO9i2bRu+/fZb3LhxA/PnzzfrLgoAn332GX799VdMmzYNly5dwpUrV/D777/j008/LTaWs2fP4vTp0xgxYkSR1zto0CD88ssvRZZ3KMm4ceOwdetWfPfdd7hx4wZ++ukn/PPPPw8duz5t2jTMnDkT8+bNw/Xr13HhwgUsX74c3333XanuSeKQdCY0fPhwrFmzRuwwqrSTsScBCNBr3NEuoOQun0H3L8Bdp4NGLsfpBj0hf+c0vlKNwWc5r+J059+AMceA4G6AXgNs/wTYOBbQV/KCo1HHjS1mKZGAc21g+A7Ap1nlxlBZHHyMLYZDtwKuoUDmA1j8NQSNon4FdDliR0d5tHHxuPf2KMR8PAn6pCSoateG79Kl8F0wHyo/P7HDKzOFnR08//cJAn5fDVVAAHTx8YgaMQKx06fDwPWkiEgEy5YtQ9euXYvtFjpgwACcPHkS58+fx4ABA9CjRw906tQJbm5upqUkZs+ejZ07d8LX1xdNmzYt9h4jR45EaGgoWrRoATc3Nxw6dAhKpRKrV6/G1atXERYWhlmzZuHzzz83O69NmzZYsmQJ5s6di8aNG2PHjh1FEr3w8HBs3rwZO3bsQMuWLdGmTRvMmTMH/v7+Jb7e+vXro27dukX2Pffcc4iPjy8yy31J2rdvjx9//BHfffcdGjdujG3btmHChAkPXXZkxIgRWLp0KZYvX45GjRrhmWeewYoVKxAYWIWGDVERMuFhA99qOL1ejz59+iA7OxuNGjUqMr1tdfg2Iy0tDQ4ODkhISKiQdQhnHvsGq67+itzk1jg0YgFcbYsueYHU+8DCtvjMToH1drYYXH8wPmj5AcasOo0t52PwbpcQTOhWx9gqeHwJsO0jQDAAtTsBL/0KWNoXvWZ5u7IZ+Gu4MRnyaQ688idg41rx960KdLnA3s+BQ3MBAIJ7Q8gG/la1xnRKjCAISN2wEXEzZ8KQlgaZUgnXsWPh8sYwyKrINNtarRZbt25Fr169Hmvqb0N2NuJnf4fk334DAKj8/eHz/RxY1qtX3qGSyJ60rlD1kJOTg4iICAQGBj7ROoQGgwFpaWmwt7dnD61qaOTIkbh69Sr+/fffcrnew+pVYmIiXF1dkZqaarbOIZU/Sf9PnDlzJrZv3464uDhcuHABZ86cMT0K9/OWqpPRFwAADvLA4pNBQQD+fgfQpKKdlXF2qiMxxskwng4xJlwHbjwwHiuTAa3fBAb9Diitgdt7gRW9gIwHFfsiji8B/njNmAzW6QEM+Vs6ySAAWKiAbtOhG/gHNBZ2kMVfBJZ2ASKPPfpcKnfauHjcGzUaMZMmwZCWBsuGDRG47i+4vvVmlUkGy4Pcygqen/4Pfj8vg4WnJ3Lv3sWdlwci+fc/HjoBFxERVR3ffvstzp07h5s3b+KHH37AL7/8wuUjaiBJJ4SzZ8/Gzz//jCtXrmDfvn3Yu3ev6bFnzx6xwxOdQTDgTvo1AEB9lxIWnr612zhTp0KNFuHfAwBuJt9EWm4angoxDqg+F5WCtJwC3UPrhANDtxjH8MVeMCaFadEV8AIM+H/27jo8iqsL4PBvVuLuIR7cHYpDC8VboLRYseJepELxttjX4lpogbY4lJYKWoq7u4cAcXfb7M73x5IUSoD4JuS+z5OHZHZn5iwMmz1z7z2H/VNh1wRAhtr9odsGMDLP/3MVA3LptzhU/itkl2qQFAk/doSr2w0dVokhyzKxO3fi17EjCYcOIanVOI4di/fmTRiXLWvo8AqMecOG+Py6A4tmzZDT0giZPp2gCZ+gTUg0dGiCIAjCK5w5c4ZWrVpRtWpVVq5cyeLFixk4cKChwxLyWYlOCI2NjWkkSqO/0OP4x6TJScg6FXVKZTHNS5bh4Cz993UH4uBeD09LT2RkLoddppSNKV72ZuhkOO//n4XYbrWg/x6wcoOIO7C2LUQ/zL/gNSmwY1DmNEnenAIdFhSvthIFIMXIjvTef+grvmpT9dNoT600dFivvYxRwaDPPn9+VFD1+l+TKltb3Fcsx+mTCaBUEvfXX/h37UrqvXuGDk0QBEF4ia1btxIWFkZycjLXr19n6NChhg5JKAAlOiEcM2YMS5YsMXQYRdb1iOsA6FJKUbmU7fNPuLsfAs/rp382/hiAmk76BdcXw/T9Fd/w0a9rPOUX+fz+DmWg/26w9YZof31SGJEPHxBjHsPaNvom7QoVdFoJTSeIJu0ZjMzhg5/hjRH6n/d8Bke+NWxMr6n/jgqiVuP48cev/ahgViSFAvsBA/D6+Wf9FFJ/f/w/6Eb8338bOjRBEARBKNFKdEJ45swZfvzxR3x9fenYsSNdunR55qukuxx+DQBtihuVXLNYzHvmO/2fdT4CCyfg34TwQtgFAOr72gFw6kFU1iex9dKPFDqUh7hAfVIYej33QfsdglXNIOgimNpCr+1Qo0fuj/e6Uiig9UxoPlH/8z9fwYEvDdcO5DWkCQsjYMTIf0cFK1fG55ftOAwdUiJGBV/ErFZNfHb8glm9euiSkggYOYrwJUuRc9kIWRAEQRCEvCnRCaGNjQ1dunShWbNmODg4YG1t/cxXSXch5AoAprI3Tpb/KSgT/RDuHdB/X+ejzM01nfUJ4bWIa2i0Gur76kcIrwXGkpD6gr43Vq76foDOVSExDNa2g0ensn7ui6TGw65P4KdO+vVxrtVh8GEo3SJnxylJJAmafw5vPymDfXQeHPnGsDG9BmRZJvb33/Hr+A4J//zzZFRwDN6bN2FSrpyhwysSVHZ2eP7wvb5nIRCxbBkBI0ehTUgwcGSCIAiCUPKU2NvU6enptGjRgrfffhsXFxdDh1PkyLKMf5x++qavVdnnm5Be+AmQwbc52JfO3Oxj5YONsQ0xqTHcjLpJNcdqeNiZ8jgqmXP+UTQv75T1Cc0doN8fsL4rBJ6Dde3hrWnwxvCXr/uTZbj5O+yZqB9hBKjdD9rMBXXuy2KXKA1HgaSEvRPh4EwwsoAGww0dVbGkCQsjZPoMfSIImFSujOvsWSIRzIKkVuMy6QtMKlYkZPp0Ev75B/8PuuG+bCnGol+VIAiCIBSaEjtCqFKpGDp0KKmpqYYOpUgKSwojRZeILCuo5vyfD7M6HVzaqP++dr9nHpIkiSoOVQC4Hqmf+lnPWz9KeP7hfwrL/JepLfTZCZW7gC4d9k+BVc31lTDT/tPUOi5Y305iZWPY2kefDNr66PfvuEgkgznVYDi0mKT/fu9EOP+jYeMpZmRZJvaPP54dFRwzWowKZoNNl854rf8ZlbMzaX5++H/QjYRjxw0dliAIgiCUGCV2hBCgXr16XLx4ES8vL0OHUuTci9GPDurSHKhS6j8N7wPPQXwQGFlC+XbP7VvFoQrHAo9xLUK/BrGWlw2/XAjgwqNXJIQAxhbQdY1+5HH/VAi9qq+EqVCBnS+oTfV9C+OfalNhZAlvDIPGY8HILLcvWWj6iX7q7YnF8McYffGZql0NHVWRlx4eTvD0GSQc0E+hNqlUST8qWL68gSMrPkyrVcNn+zYCRo0m+dIlHg8ejPPnn2Hbu/fzsxMEQRAEQchXJTohHD58OOPHjycgIIDatWtjbv5sf7pq1aoZKDLDy0wIU52p4GL57IM3dur/LN8GVM83q6/8pGfhjcgbANTy1FcovfQoBq1ORql4xQc8SYLafaFCezj7A1xcD7GP9O0p/n0SlKoBVT+A6t3BzC7Hr1H4D0mCVl9CWiKc+wF2DAZTGyjT0tCRFUmyLBP355+Efj0TbWysflRw+DDsBw58rRrMFxaVoyOeP/1IyLTpxP76K6GzZpNy5w6uU6ciGRkZOjxBEARBeG2V6ISwe/fuAIwePTpzmyRJyLKMJElotVpDhWZw18L1Del1qc74Oj6VKMsy3Phd/32ld7PcN2PKqF+sH0maJMo5W2JupCQxTcud0HgqZlWxNCvmDtD8M2j2KcQ+1rem0CSDmT3Yl9EnK0L+kiRo961+pPDqVtjaV98axLXk3hzJiiY4mODp00k8fAQA40oVKTV7thgVzCOFkRGus2ZiXK4cYd98Q+z2X0h74I/74kWo7O1ffQBBEARBEHKsxK4hBHjw4MFzX35+fpl/lmS3IvWjcTYqT8yMnrpvEHxJP1qnNn/hyJGDqQPOZs7oZB03o26iVEhU97AByN600f+SJLDxBJ+mUK41uNcRyWBBUijg3WXg3QTSEmDjBxAbYOioigRZpyNq40b82ncg8fARJLUah9Gj8NmyRSSD+USSJOz798Nj5QoUFhYknz/Pg/ffJ+XWLUOHJghCMTds2DAaN26c5WPu7u7MmTOnkCMShKKhRCeEXl5eL/0qqXSyjoBEfwB8rEo/+2BGqwnf5vr1fC+QMW00o7l9xrTRCw9j8jNUoaCojKDbenCsCPHBsOF9SIk1dFQGler3gIe9+xD65VfokpIwrVkTn99+xXH4cDFFtABYNG2K99YtqL08SQ8Kxr9nL+L27zd0WIIgFFPXr19n1apV/O9//8vy8YoVK3Lp0qXCDUoQiogSnRAC3L9/n1GjRtGyZUtatmzJ6NGjuX//vqHDMqjA+EDS5VRknYrKjr7PPnj/oP7PMm++9BiVHZ6sI4x6so7QywaAi49zMUIoGIapDfTaBhYuEHYDtvSG9DRDR1XodKmphC9dxoNOnUg+fx6FmRnOkyfjtWE9xqVLv/oAQq4Z+/ris3Ur5g0bICclEThqNOHLlyPLsqFDEwQB9MtI0hJz/qVJyt1+T3/l8H3gm2++oW7dujRs2DDLx+3s7AgJCQGgc+fO2Nra0rWrKKwmlAwleg3h3r17eeedd6hRowaNGjUC4Pjx41SuXJk//viDVq1aGThCw/CL1U+X1aU5Us75qfV+qfHw+LT++9IvTwgr2FUA4E60fuppTQ/9CKFfeCIxSWnYmIkiEcWCjQf02gpr28GDw/DXOHhniX4abwmQcOQIIV/PRPPoEQDmTZrgOn0aajc3A0dWciitrfFYtYrQuf8j+uefiVi8hNS7dyk1axYK0xfPUhAEoRBokmBWqRztogBs8uPcXwTpq2FnQ3p6Ojt27GDKlCmZ24YMGUK9evUYMGAAAPHx8Zg+eU8ZM2YMH330ET/+KFowCSVDiR4h/Pzzzxk7diynT59m/vz5zJ8/n9OnT/Pxxx/z2WefGTo8g/GP8wdAl+pIGSeLpx44DjoN2HrrW0C8RDlbfe+1BzEPSNOmYWtuhK+D/o374qOYAohaKDCu1eH9dSAp4OLPcGqFoSMqcJqgIAJGjebx4CFoHj1C5eSE2/x5eKz6TiSDBiCpVLhM+gKXL2eAWk387j087PUhmid38wVBEF7m/v37xMfHU7VqVQB0Oh3btm3D0vLfKupXrlyhUqVKADRv3vyZxwThdVeiRwhv3rzJ1q1bn9v+0UcfsXDhwsIPqIi4G5UxQujwbELo92S6qG+LVx7D2cwZSyNL4tPieRD7gPJ25anhaYNfRCIXHkXTooJTQYQuFJSyreDtr2HvF7BvEjiU1W97zejS0oha9yMRK1YgJyeDUold7944jByJ0iJ7d6KFgmP7wQcY+/gQMHoMKTdu8OD99/FYsgTTGjUMHZoglExqM/1IXQ7odDri4uOxsrREocjDuIQ6+32HY2JiALCw0H+m2bt3L9HR0ZiYmABw6tQpAgMD6dy5c+7jEYRirESPEDo6Oma5gPjSpUs4OZXchOV2lH4NpbnC9dmpnQ+P6//0afrKY0iSRHlbfdXFjGmjmYVlclNpVDC8N4ZDzQ9B1sH2j+BJa5LXgSzLxO3Zi1+79oTPn4+cnIxp7dr47NiB8+efiWSwCDGrWxfvbdswLlcObXgED/v0JXrLVrGuUBAMQZL00zZz+qU2y91+T3/lYOmCl5cXkiSxadMmLl68yIQJE2jfvj07d+7k4sWLDB06lJYtW76wAqkgvO5KdEI4aNAgBg8ezNy5czl69ChHjx5lzpw5DBkyhEGDBuXqmMuWLcPb2xsTExPq16/PmTNnXvr8hQsXUr58eUxNTfHw8GDs2LGkpKTk6tz5JSBBv17K3fypSqspcRCqrxiKZ4NsHSdj2ujtKH3i8N8G9UIxI0nQfgF4NoTUONjYDZKiDB1VniVfvcrDD3sT+PHHaAICUDk54TpnNl7rf8akfDlDhydkwcjdDe9NG7Fo+RZyWhoh06YR9Oln6BITDR2aIAhFkIuLCzNnzmT9+vW0bduW8ePHM3PmTA4cOECTJk2oWLFiljPGBKGkKNFTRqdMmYKlpSXz5s1j4sSJAJQqVYrp06c/06w+u7Zs2cK4ceNYuXIl9evXZ+HChbRu3Zrbt29nOeK4ceNGPv/8c9asWUPDhg25c+cO/fr1Q5Ik5s+fn+fXlxvxafEkpOtH8Mra+fz7QMBZ/ciQjRdYuWbrWBkJYcYIYXmXXDaoF4oOlRF0+xlWt4DoB7C1D3y4Q7+9mNGEhBC+YAGxO38HQDIxwX7AAOwHfITCLPtTkQTDUJib4754MVFr1xI2fwFxf/xByvXruC1cgEk5kcgLgvCsiRMnZn7Wy+Dv72+YYAShiCnRI4SSJDF27FgCAgKIjY0lNjaWgIAAxowZg5SLKorz589n0KBB9O/fn0qVKrFy5UrMzMxYs2ZNls8/ceIEjRo1omfPnnh7e/P222/To0ePV44qFiT/WH8AdBpLyjo6/vvAo1P6P7M5OghQ3u7ZKaNKhURVd2sArgTE5DlWwUDMHaDHFjCyAP+jsPuTHJf/NiRtQgLhixdzv03bzGTQ+t13Kb1nN46jRopksBiRFArsBwzA6+efUDk7k+bnh/8H3YjevEVMIRUEIddatmzJ+++/z65du3B3d+fkyZOGDkkQClSJHiF8Wl6rSaWlpXH+/Pln7j4pFApatmz5wjeShg0bsn79es6cOUO9evXw8/Nj165d9O7d+4XnSU1NJTU1NfPnuLg4ADQaDRqNJk+vAeBe9D1A33LC09Y485jKRydRAFq3OuiyeR5Pc08kJCJTIgmJC8He1J4qpaw45RfFxUfRdKmRvZFGIX9k/Fvmx3WCXVmkTt+h3Poh0vl1aO3Loas7OO/HLUC6lBRiN28m+oc16J4UGDCpVROHTz/FpLK+b2a+/N28JvL1eilg6qpV8di6hdAvviDp+AlCpk8nbv8+nKZPR+XiYujwXnvF6VoRck+j0SDLMjqdDp1Ol+vjZNysyThWUbRv377nthXVWIs7nU6HLMtoNBqUSuUzj4n3lMJTIhPCFi1avHIEUJIkDhw4kO1jRkREoNVqcXZ2fma7s7Mzt27dynKfnj17EhERQePGjZFlmfT0dIYOHcoXX3zxwvPMnj2bGTNmPLf94MGDmOXDyMaBZP1r1qU58ujGeXb5gyRraffoNArg8IM04kN2Zft49gp7InQRbNi3gTLqMqRHSoCSYzces0vln+d4hZzbv39/vh2rdKluVAnajGLfJE7fjyLcqlq+HTvfaLVYnz2H/YEDqJ7cQEl1dCSy9dskVKkCDx/qv4Qs5ef1UuA6dMDGzg6H3XtIOn6C+x3fIezdd4ivWbPE9M40pGJ1rQg5plKpcHFxISEhgbS0tDwfLz4+Ph+iEoq7tLQ0kpOTOXLkCOnp6c88lpSUZKCoSp4SmRDWeEmJ8vj4eDZu3PjMKFxBOXToELNmzWL58uXUr1+fe/fuMWbMGL766qtnmqc+beLEiYwbNy7z57i4ODw8PGjRogX29vZ5jmn/oYMQBHKaAx++2xoTtRJCr6G6lIZsbEmTLgP1/eiy6fCxw+x/tB/bcra0q9iO6jHJrJt3lJBkBW+1aomxWvnqgwj5QqPRsH//flq1aoVarc6fg8pt0f0pobiyiQYB35Hedw84ls+fY+eRrNORsHs3UStWonn8GACVqyt2w4dj2aE9kqpEvv1lW4FcL4WhQwfSBg0idPJkUq9cxXXLVkoHBeM48XPUHh6Gju61VGyvFSFHUlJSePz4MRYWFpntGnJDlmXi4+OxtLTM1fIc4fWSkpKCqakpTZs2fe66ioyMNFBUJU+J/ES0YMGC57alp6ezbNkyZs6ciZubG1999VWOjung4IBSqSQ0NPSZ7aGhobi8YMrSlClT6N27NwMHDgSgatWqJCYmMnjwYCZNmpRlfx5jY2OMjY2f265Wq/PlF/HD+AAAbNSuWJo9+Y8ZegUAybUGaqPnz/0y5e3Ks//Rfu7F3kOtVuPloMLe3IjIxDTuRCRnVh4VCk9+XSuZ3lkEMQ+RHp1Ava0XDPwHzPN+cyK3ZK2WuN17iPzuO1Lv3gVAaW+Pw9Ch2HT7AIVR8SuAY0j5fr0UAnW5cvhs3EjkD2sIX7qUpKNHeXT6NPYDB2A/cKBYJ1pAiuO1ImSfVqtFkiQUCkWe+gdmTL3MOJZQsikUCiRJyvL9Q7yfFB7xPxHYsGED5cuXZ+7cuUyfPp2bN2/SvXv3HB3DyMiI2rVrPzPNVKfTceDAARo0yLoQS1JS0nNvhhnzpw1VECEkKRAAD0v3fzcGXdD/6VYrx8f7b6VRSZKollFY5nFM7gMVig6VMXRbr69AG+0PWz6E9LxPJ8opWaMh5pcd+LVrT9CECaTevYvC0hLHjz+mzL692PX+UCSDJYikUuEwZDC+O3di3qgRcloaEctXcO/t1kT99DO6fJjyJgiCIAivgxKdEO7Zs4caNWowfPhw+vXrx927dxk+fDiqXE4lGzduHKtXr+bHH3/k5s2bDBs2jMTERPr37w9Anz59nik607FjR1asWMHmzZt58OAB+/fvZ8qUKXTs2PG5hbWFITY1lhRtAgBl7T3/fSDoov7PUjlPCDMqjd6PvY9Gp18cXN3DBoDLAbG5D1YoWsztoedWMLaCRyfgz7GFVnlUl5pK1MaN3GvdmuBJk0h7+BCltTWOY0ZT5sDfOAwdgsJcNJYvqYx9ffD4fjVuixeh9vBAGxFB6KxZ3G/dhsgf1qCNFe9DgiAIQslWIqeMnjlzhs8++4xTp04xdOhQ/v77bxwcHPJ83G7duhEeHs7UqVMJCQmhRo0a7NmzJ7PQzKNHj54ZEZw8eTKSJDF58mQCAwNxdHSkY8eOzJw5M8+x5EZAgn66qC7dgjIOT6b8aVL+bUhfqmaOj+lq7oqF2oIETQIPYh9QzrYc1d1tALgsWk+8XpwqQNe1sPF9uLQeHMtBozEFdjpdYiLRW7YSuXYN2vAIAJSODtj3/wjbbh+IJFDIJEkSVm+/jWWLFsTs+JWI5ctJDw4m7JtvCF+6FOuOHbF+pyOmtWohiSlsgiAIQglTIhPCN954A1NTU4YOHYqPjw8bN27M8nm5aU4/cuRIRo4cmeVjhw4deuZnlUrFtGnTmDZtWo7PUxACnqwflNPs8bB7ssYm9Bro0sHMHmw8X7J31iRJopxtOS6EXeBO9B3K2ZbLnDLqF55IXIoGKxMxR/y1UbYltJkDuz+F/dPAvixUaJevp9DGxRG9YQNRP/6E9kn7CFUpV+wHDsTmvfdQZLHGVhAAJLUa224fYN3pXeL++IOon34m9c4dYrZuJWbrVlSurli2aolF48aY1alj0LWGcloa2sREdIlJyMlJ6JKSkHU6JJUaSaVEUqmQTM1Q2duhMDU1WJyCIAhC8VciE0JPT08kSeK333574XMkScpVQlicPY7XV2LUaezwsH3yQShzumjuy7aXsSnDhbAL3I+5D4C9hTHutqYERCdzNSCWRmXyPjorFCH1BkP4LTi3Bn4ZCAP2gkvVPB82PSqKqB9/InrDBnQJ+qnNai9PHAYPxrpjRySxPlDIJoWxMTZdu2L93nsknTlL7M6dxO/bR3pwMNE//Uz0Tz8jqdWYVKqESdWqmFSpjLGvL0aenihtbHJ9Xl1qKtrISNIjo0iPjNB/Hx5BemQk6RHhaCMiSY/Q/6x70iIlW6/H3Bx1qVIYlS6Nsa8vJlWqYFarZp5iFQRBEEqOEpkQ+vv7GzqEIsk/5klCmGaHh92TO84h+gqjuNbI9XFL25QG4F7Mvcxt1d1tCIhO5nJAjEgIXzeSBG3/B5H34cFh2NgdBh0Ay9w1CNeEhhG1di3RW7YgJycDYFy2LPZDhmDVtg2SAdbbCq8HSZIwr18P8/r10E2bSuLRoyQcPkLC8WOkBwWTfPkyyZcvP7OPwtISpa0tSlsblDY2KK2s9degQgEKCUmS0KWkoktKQpeUiC4pCW1MDNqISHSJiTmP0dgYhZmZfhRQqUROT0dO10C6Fl1iInJaGrrERFLv3iX17l2e7uxmXK4cFs2bY/n225hUriRK/AuCIAhZKpEJoZC1+zH65twmkhOWGdM4Q67q/8zDCE8ZmzJPjn8/c1t1D2v+uhrMlceioMNrSamGD36E71tB5F3Y0BX67QITq2wfQhMYSOQPPxCz/RfkJxUhTapUwWHoECzefFOs9RLylcLYGMuWLbFs2RJZltE8fEjy1WukXLtKyo2bpD18SHpYGLr4eHTx8WgePcrdidRqVHZ2KO3tUNk7oHLI+LJH6eCg3+bogMreHoWl5UtveMiyjC4hgfTwCDSPH5Hq94DUu3dJvniRtAcPSL1zh9Q7d4hctQq1uzs2Xd/D5r33UDk65vJvSRAEQXgdiYRQyBSUoG854WRaSr9Bmw6hN/Tf5yEhzBghDIgPIDk9GVOVKdVEYZnXn6kt9NoGP7TS31jY2ht6bgPVy6d2pvn7E7F6NbE7f4f0dP2hatXCYdhQzBs3FqMcQoGTJAkjb2+MvL2x7tghc7suKQlNSIh+xC86Wv9nbBzotMg6WV9ZV9YhGZvoR/XMTFGYmupHEu3sUTk8SfLy6RqWJAmlpSVKS0uMfX2waNYs87H0yEgST5wkfv9+Eo4eRRMQQPjCRYQvXYbV262wHzIEk/Ll8yUOQRAEoXgTCaEAgEarITotDAAvSw/9xsi7oE0FIwuw9cn1se1N7bE1tiU6NZoHsQ+oZF+JKm7WSBIEx6YQFpeCk5VJfrwMoaix89EnhWvbg98h2DkCOn+nn173H6l+D4hYvpy4XbvgSeNiswZv4DBsGGZ164pEUDA4hZkZxr6+hg4jW1T29lh37IB1xw7okpOJ37eP6M1bSL54kbhdu4nbtRuLt97CceQITCpWNHS4glAohg0bxtWrVzl27Nhzj7m7uzNy5Eg+//xzA0QmCIYl5lwJAAQnBiOjQ9ap8bVz1W8Muab/07lylh/gc8LXRv8hKmPaqIWxirJOFoDoR/jaK1UTuv0EChVc3Qp/P1tVVxMURNCkSfh16EDcn3+CTodFs2Z4bdqI19q1mNerJ5JBQcgDhakp1u++i/emjfj8ugOrdm1Bkkg4cIAHXd4jaPJk0sPDDR2mIBSo69evs2rVKv73v/9l+XjFihW5dOlS4QYlCEWESAgF4KkKo2l2eGa0nMgoKJMPFSKzWkeYMW30ipg2+vor0xLeWar//sRiOLGE9MhIQp40CI/9ZYc+EWzRAp8dv+Dx3UrMaua876UgCC9nUrEibvPn4/vnH1i1aweyTOz2X7jfug2R69Yha7WGDlEoRmRZJkmTlOOv5PTkXO339JcsyzmK9ZtvvqFu3bo0bNgwy8ft7OwICQnh8ePHNG/enEqVKlGtWjW2bduWH39VglCklfgpo/fv32ft2rXcv3+fRYsW4eTkxO7du/H09KRy5cqGDq/QPN1ywj0zIcx7QZkMGesInyks427N9vMBYoSwpKjRA+KD0e35ksh5c4m8txo5VQOAWb16OI79WCSBglBIjEuXxm3+PGx7f0jorNmkXL1K2Jy5xO/eg+vMrzEuU8bQIQrFQHJ6MvU31jfIuU/3PI2ZOnu9QtPT09mxYwdTpkzJ3DZkyBDq1avHgAEDAIiPj8fU1BSVSsXChQupUaMGISEh1K5dm3bt2mFubl4gr0MQioISPUJ4+PBhqlatyunTp9mxYwcJT3qbXb58ucg0iy8sGQmhnPZUD8LQ6/o/navk+fgZI4TPtJ7wsAH0I4Q5vdMnFD+yTkdMhC/39/sQcd0SOVWDiW8pPH74Hs8f14lkUBAMwKxmTby3bMZlxgwUFhYkX77Mg85diFy7DvnJWl5BKO7u379PfHw8Vavqb3DrdDq2bduGpaVl5nOuXLlCpUqVcHV1pUaNGgC4uLjg4OBAVFSUIcIWhEJTokcIP//8c77++mvGjRv3zJvCm2++ydKlSw0YWeF7EKMvoa7T2ONuawpJUZCoLzKDY4U8Hz9jhDAwITCz0mgFFyuMlApikjQ8ikrCy17cfXtdJV++TMjMWaRc0U9DVtub4VQhAEuPECSbcH3vQkEQDEJSKLDt9gEWzZoSMn0GCYcOETZ3LomnTlJq9mxUdnaGDlEookxVppzueTpH++h0OuLj47G0tESRh/oEpirTbD83JiYGAAsLfe2CvXv3Eh0djYmJvqDdqVOnCAwMpHPnzs/sd/78ebRaLR4eHrmOUxCKgxKdEF69epWNGzc+t93JyYmIiAgDRGQ4D+P0I4RWKmdM1EoIvKl/wMYTjC3yfHw7EzvsTOyISonCL9aPyvaVMVIpqOhqyeWAWC4HxIqE8DWkjYsj7Nt5xGzdCuirNNoPHYpd7w9R7JsAF9fDLwNAZQLl2xg4WkEo2dQuLrivWE7Mli2EzppN4uEjPHi3E26LF4kRfCFLkiRle9pmBp1OR7oqHTO1WZ4Swpzw8vJCkiQ2bdqEubk5EyZMoH379uzcuRMPDw+GDh1Ky5Ytady4ceY+UVFR9OnTh9WrVxdKjIJgSCV6yqiNjQ3BwcHPbb948SJubm4GiMgwZFkmJEnfg7CUubt+Y9iT/oOO+VeO3Nf62Uqj8O+00cuPY/LtPILhybJM3N59+LXvkJkMWnfqhO+e3TgMHoTC1BQ6LoYqXUGXDls+hBs7DRy1IAiSJGHbvTve27ZhVLo06eHhPOrTl5hfdhg6NEHINRcXF2bOnMn69etp27Yt48ePZ+bMmRw4cIAmTZpQsWJFtj75XQWQmppKp06d+Pzzz19YhEYQXiclOiHs3r07n332GSEhIUiShE6n4/jx40yYMIE+ffoYOrxCE5USRZouBVmW8LF+khCG39L/6ZR/CWFWhWVEpdHXjyYsjICRowgcM4b08HCMvL3x/OlHSs2ZjdrJ6d8nKpTQeSVUeQ90GtjWDy5vNljcgiD8y6R8OXy2bsGyVUtkjYbgSZMImTlLVCEViq2JEycSGxtLSEgIH330EdWrV8ff35+EhAQ2bdqEra0toL+h2a9fP95880169+5t4KgFoXCU6IRw1qxZVKhQAQ8PDxISEqhUqRJNmzalYcOGTJ482dDhFZrMgjLpVnjaWes3hj2ZMpqPCWFWrSdqeOjPdy0wjnStKGBQ3MXt28eDju+QcOAAqFTYDxuKz87fMK9XL+sdlGroshpqfgiyDn4dCufWFm7QgiBkSWFujtuiRTiMGglA9M8/EzBmDLqUFANHJggF5/jx42zZsoXffvuNGjVqUKNGDa5evWrosAShQJXoNYRGRkasXr2aKVOmcO3aNRISEqhZsyZly5Y1dGiFKiAhAND3IPSwMwVZLpCEMGOE8OlKo74OFlgYq0hITeduWAIVXa3y7XxC4dEmJBA6cxaxv/4KgEmlSrjOmY1JuXKv3lmhhI5LQG0GZ1bBnx9DWgI0HFWwQQuC8EqSQoHjiBEYly5N0CefkvD3AR71/wiPFctR2tgYOjxByHeNGzdGJyrsCiVMiU4IM3h6euLp6WnoMAwmMF6/flDWPGk5kRAGyVEgKcAhGx/osyljhDAwIZAkTdKTBeUSVdysOOUXxZWAGJEQFkNJFy8S9MmnaAICQJKwHzQIx5EjkIyMsn8QhQLa/k+fFB5fCPsmQ2wAtJ6lTxgFQTAoqzZtUNrZETBiJMkXL+L/4Yd4rV2LytHR0KEJgiAIeVTiEsJx48Zl+7nz588vwEiKjqCEIAB0Gls87Mwg/Iz+AVsfUGe/rPOr2JrYZlYafRD7gMoOlQF9YZlTflFcDoilW918O51QwGRZJvqnnwj95ltIT0ddqhSl/jcXszp1cndASYKW08HMDvZPhdMrIeYxvPc9GOWsip0gCPnPvF49vDas5/GgwaTdu8/D3n3wXLcW7O0NHZogCIKQByUuIbx48eIzP1+4cIH09HTKly8PwJ07d1AqldSuXdsQ4RmEf6x+yijpdrham8Cd/C8ok6G0TWmiQqK4F3Pv34TwSWEZUWm0+NAmJBD8xSTi9+0DwLJtG1y//BLlU/08c0WSoNEYsPbQrye8/ReseRu6bQBbr3yIXBCEvDApVw6v9T/zqG8/0vz9efhhb0p9L8ryC4IgFGclrqjMwYMHM786duxIs2bNCAgI4MKFC1y4cIHHjx/TokUL2rdvb+hQC01Agn7KqJ2RMyql4t+WEwWREFo/qTQa+3SlUX1hmdsh8aRoRAW7oi7l9m383+uqTwbVapwnT8Zt/vy8J4NPq9IF+uwEMwcIuQqrmsH9f/Lv+IIg5JqRhwde639G7emJJiCAwIGDUMbFGTosQRAEIZdKXEL4tHnz5jF79uzMUsMAtra2fP3118ybN8+AkRUenawjMiUUADeLJ70XM1pOOFbI9/NlVWnUzcYUBwsj0nUy14PEh4qiLG7fPvy79yDt4UNUrq54r/8Zuw97IUlS/p/MqwEMOQylakJyNKx/Dw7OBm16/p9LEIQcUZcqhdfPP6P28CA9IAD3739AGxNj6LAEQRCEXCjRCWFcXBzh4eHPbQ8PDyc+Pt4AERW+iOQItHI6sqzAx9b1PxVGK+X7+bLqRShJkuhHWMTJskzEihUEjh6DnJyMecOG+Oz4BdPq1Qv2xNbu0H8P1Oytb0txeA6sbQtRDwr2vIIgvJLa2QnPtWtQOjlhHBpK0LDhaBMSDR2WIAiCkEMlOiHs3Lkz/fv3Z8eOHQQEBBAQEMAvv/zCgAED6NKlS66OuWzZMry9vTExMaF+/fqcOXPmpc+PiYlhxIgRuLq6YmxsTLly5di1a1euzp0bGQVlZI0VXnaWEBcEqXGgUIF9mXw/338rjWbImDZ6JSA2388p5I0uJYWg8RMIX7QYANvevfFY9R2qp0bWC5TaBN5dCu/9AMbWEHAGVjaGUyvEaKEgGJiRuztuq75Da2ZG6rVrBAwbJvoUCoIgFDMlOiFcuXIlbdu2pWfPnnh5eeHl5UXPnj1p06YNy5cvz/HxtmzZwrhx45g2bRoXLlygevXqtG7dmrCwsCyfn5aWRqtWrfD392f79u3cvn2b1atX4+bmlteXlm1PVxh1tzP9d3TQrjSoctA2IJtsTGywM7EDwC/WL3N7dQ8bQBSWKWrSIyJ42LsPcbt2gUqFy4wZuEz6AkllgHpUVbvCsGPg2VDfp3DP5/D9mxBwvvBjEQQhk1Hp0gQM+AiFhQVJZ88SOG48slasBxcEQSguSnRCaGZmxvLly4mMjOTixYtcvHiRqKgoli9fjrm5eY6PN3/+fAYNGkT//v2pVKkSK1euxMzMjDVr1mT5/DVr1hAVFcVvv/1Go0aN8Pb2plmzZlQv6Gl4TwlKzBghtNX3IAzP/4b0/5XVOsKMSqN+EYnEJmsK7NxC9qX5++PfoycpV6+itLHBc80P2Hb7wLBB2XhCv7+gwwIwsYbgy/qkcGsfCL9j2NgEoQRLdXfHdekSJGNjEv75h7D//c/QIQmCIAjZVKITwgzm5uZUq1aNatWq5SoRBP1o3/nz52nZsmXmNoVCQcuWLTl58mSW+/z+++80aNCAESNG4OzsTJUqVZg1axbaQryzGhCnbzmR2YMwrOBaTmTIah2hnbkR7rb6nofXAsW0UUNLvnwZ/x490Tx+jNrDA+/NmzCvV8/QYekpFFDnIxh5Dqr3ACS4sROW14ftA+DxGf1aWEEQCpVp7dqUmjsHgKgffyJq40YDRyQIgiBkR4nrQ/i0Fi1avLQ64j//ZL/MfUREBFqtFmdn52e2Ozs7c+vWrSz38fPz459//qFXr17s2rWLe/fuMXz4cDQaDdOmTctyn9TUVFJTUzN/jntS6luj0aDR5HxkzS/mMQAKnR02xgp04bdRAOm2pZFzcbzs8LH0AeBu9N1nYq7mZkVAdDIX/COp52VdIOcuyTL+rl91nSQePkzIhE+QU1IwrlwZ16VLkRzsc3V9FShjW+iwBOoNQ3l4Noo7u+Hadri2HZ1LdeTqPdFV6AgWToaOtFjK7vUiCE9fK6ZvvYXdmNFELVpM6NczUbi4YN6kiYEjFPKDRqNBlmV0Oh06nS7Xx5Gf3LDLOJZQsul0OmRZRqPRoFQqn3lM/P4pPCU6IaxRo8YzP2s0Gi5dusS1a9fo27dvgZ9fp9Ph5OTEqlWrUCqV1K5dm8DAQL755psXJoSzZ89mxowZz20/ePAgZmZmOY7hfox+HZ+5zpo9u3fRNuQGRsDRmyHE+RdMcZuwdP2aymvB154poKOOlwAl+y/cwTMx6yRayLv9+/e/8DHL8+dx2bYdSZZJLF+eu90+4OqZ04UYXS6Z98C6fAN8wvfjHn0KZchlCLmMYu/nRFhUIMyqKhEWlYgx8wZJTIzIiZddL4LwtMxrxdUV59q1sT5/nsCPx/Jo+DDSXF0NG5yQZyqVChcXFxISEkhLS8vz8UpKNXfh5dLS0khOTubIkSOkpz9bKC4pKekFewn5rUQnhAsWLMhy+/Tp00lISMjRsRwcHFAqlYSGhj6zPTQ0FBcXlyz3cXV1Ra1WP3NHpGLFioSEhJCWloaR0fNFXSZOnMi4ceMyf46Li8PDw4MWLVpgb2+fo5hlWWb65i9BhjKOvrRrXhv1pURkJBq/0xfUpjk6XnbFpMbw/S/fEyPH0LxVc8zU+kTWwT+KnT+cIyzdlHbtmhXIuUsyjUbD/v37adWqFWq1+rnHYzZtJmLrNgAs332X0tOmUj2L5xVtw9ElRcLVrUg3fkURdAHHhJs4JujXxsom1sieDZHd6iC7VEd2qQZmdgaOuWh61fUiCBmyulbkt98maMhQks+epczmLXhs2YzSTvxfK85SUlJ4/PgxFhYWmJiY5Po4siwTHx+PpaVlwfSwfYnhw4dz7do1jhw58txjnp6ejBgxgs8++6xQYyrpUlJSMDU1pWnTps9dV5GRkQaKquQp0Qnhi3z44YfUq1ePb7/9Ntv7GBkZUbt2bQ4cOECnTp0A/QjggQMHGDlyZJb7NGrUiI0bN6LT6VAo9KMWd+7cwdXVNctkEMDY2BhjY+PntqvV6hx/aItIjiBdTkOWJUrbuaOO0fd2k2w8UZtZ5ehYOeGodsTexJ7IlEgeJT6iqmNVAGp42qOQICQulehkLU5Wuf+FI7xYVtdKxHeriHhyg8Subx+cPv+80H9R5xtrF2g8Wv8V/RBu74YHR8D/GFJKLNKd3XBn91PP94RS1cG1xpOv6mDhaKjoi5zcvLcIJdMz14pajceSxfh3607aw4eEfvY5nt+vNkyFYiFfaLVaJElCoVBkfmaRZRk5OTlHx5F1OnTJycgqFZIi9zM2JFPTHP2eun79OqtXr+bo0aOZ8T+tYsWKXL58OcvHhIKjUCiQJCnL3zXid0/hEe/MWTh58mSu7n6NGzeOvn37UqdOHerVq8fChQtJTEykf//+APTp0wc3Nzdmz54NwLBhw1i6dCljxoxh1KhR3L17l1mzZjF69Oh8fT0vktmDMN0KLzsriLikf8ChXIGfu4xNGSJDIrkfez8zITQ3VlHGyYI7oQlcDoilVSWREBY0WZYJn7+AyNWrAXAYPhyHUSOLbzL4X7Ze8MZQ/Zc2HUIug/8xCLoEwZcgyg9iH+m/bv7x736WpfSJoWt18KgHHvXB2MJQr0IQiiWljQ3uS5fwoFt3kk6dImzBApw/+cTQYQn5SE5O5nat2rnaN/TVT3mp8hfOI+Vgqcw333xD3bp1adiwYZaP29nZERISQkxMDC1btiQ9PZ309HTGjBnDoEGD8hitIBRtJToh/G/zeVmWCQ4O5ty5c0yZMiXHx+vWrRvh4eFMnTqVkJAQatSowZ49ezILzTx69OiZO08eHh7s3buXsWPHUq1aNdzc3BgzZkyhTVd4ugehh50ZBN7VP1AICWFpm9KcDjn9TKVR0LefuBOawOXHMbSq5PyCvYX8IMsyYXPmEvXjjwA4ffIJ9gM+MnBUBUipArfa+q8MyTEQckWfIIZc0bexiLgL8UH6r4yRRIUKStUC78ZQ5i3wbAAKZVZnEQThKcZly1Jq1kwCPx5L1A9rMK1aFas2bQwdllDCpKens2PHjmc+2w0ZMoR69eoxYMAAQL+m0dTUFEtLS44cOYKZmRmJiYlUqVKFLl265HhZjiAUJyU6IbSysnpmJEShUFC+fHm+/PJL3n777Vwdc+TIkS+cInro0KHntjVo0IBTp07l6lx5FZgQCOh7ELrbmsLlJ33cHMoW+LkzWk/ci7n3zPZaXrZsOx/AWf+oAo+hJJNlmbBvvs1MBl2mT8O2e3cDR2UApjbg01T/lSE1AUKv6ZPDoIvgf1w/ghhwRv91bD6YO0KFDlCtG3i+Aa/LiKogFACrNm1IHnCVqB/WEPTFJIzLlMG4TBlDhyXkA8nUlPIXzudoH51OR1x8PFaWlnmanimZZr/Owf3794mPj6dq1aqZMWzbto233nor8zlXrlyhW7duKJXKzCJ9qamp+mmxopWR8Jor0QnhunXrDB2CQT2O1yeEuoym9BEZCWHhTBkFnhshrOttC8ClxzGkpeswUom5/PktY5po1Jo1QAlOBl/E2EKf5Hm+8e+26If6qaYPDsOdvZAYDufX6r8cK+r7ItboKaaVCsILOI0dS8r1GySdOkXAyFF4b9+G0kL8fynuJEnK0bRNAHQ6FOnpKMzMCm29XkxMDAAWT665vXv3Eh0dnbk86NSpUwQGBtK5c+fM5zdr1oy7d+/yzTff4ODgUChxCoKhlOhP276+vllWMIqJicHX19cAERWuBzH6pvRGsj026nSIeaR/oJCmjAIEJwaTqEn8d7ujBXbmRqSm67gqGtTnP1kmasnSzDWDzlMmi2QwO2y9oGYv6LIKPrkHH+6AGr1AZQrhN2H3J7CwChyaA0lidFsQ/ktSqXCbPw+Vqytp/v6ETJ8hRl2EQuPl5YUkSWzatImLFy8yYcIE2rdvz86dO7l48SJDhw6lZcuWNG7cGAAbGxsuX77MgwcP2Lhx43MV5AXhdVOiE0J/f3+0Wu1z21NTUwkMDDRARIUrY8qog4kLUpQfIIOJDZgX/J0wa2NrHEz153l6lFCSJOp46UcJxbTR/Ge//2+inySD0cPe47syj+i3px9tfmlDw00NabipIW1+aUP/Pf2ZfXo2+x/ufyZhFwClWr+OsNNyGH8L2n4DdqUhORoOzYaF1eDwN5Am/t4E4WkqOzvc5s0DpZK4P/8kdscOQ4cklBAuLi7MnDmT9evX07ZtW8aPH8/MmTM5cOAATZo0oWLFimzduvW5/ZydnalevTpHjx41QNSCUHhK5JTR33//PfP7vXv3Ym1tnfmzVqvlwIEDeHt7GyCywiPLMlEp+jteHpZuz04XLaT1UKVtShORHMH9mPtUc6yWub2utx37boRyzj8KmpUulFhKgsiVK7E/cACAn1uq+cNmJ9x6/nnxafEEJgRyLvQcG29txFhpzJseb9KrUi+qO1Yv5KiLOFMbqD8Y6g6AG7/B0fn69YcHv4ZzP0CLSfqRRFHGXBAAMKtVE8cxYwifP5+Qr77GtHp1sZ5QKBQTJ05k4sSJz2zz9/d/7nmhoaGYmZlhaWlJbGwsR44cYdiwYYUUpSAYRolMCDP6BEqSRN++fZ95TK1W4+3tzbx58wwQWeGJTo1GI6ciyxK+du4QsUf/QCFMF81QxqYMp4OfrzRa10ffvPisfzQ6nYxCYbiCHX4xfvz14C/8YvxISk/CwdSBWk61aO7RHHvT4lNx7MaK/yEtWwvAz28q+KOujLeVNw1LNaSKQxU8LD2wMrZCQiI2NZZH8Y+4FnGNE0EneBj3kN3+u9ntv5uGpRoyrvY4ytuVN/ArKmIUSqjyHlTqDNd3wIEZ+inYv4+ESxugw0JwqmDoKAWhSLAfOICk06dJPH6cwLHj8N62FUUeGp0LQn56+PAhgwcPziwmM2rUqMxiNILwuiqRCaFOpwPAx8eHs2fPlsjFwv/2ILTE294KgguvwmiGzEqjsc9WGq1SygoLYxWxyRpuBMdRxc06q90LVGRyJLNOz2Lfw33PPfb7/d9Rn1bzbpl3GV59OI5mRbeJeUxKDL8tG0v91fpKtlubqlD36sK2ij2oYPfiBKWGUw3eKf0OsixzI+oGm25u4i+/vzgRdIIzwWcYXG0wA6sORK0UTWOfoVBA1a5QsSOc/k6/pvDRSVjZGBqNgaYTQJ39yniC8DqSFApKzZ2DX6fOpN69S+is2bh+OcPQYQkCAPXq1ePSpUuGDkMQClWJnsf04MGDEpkMwlMJoQEqjGYoba1PCP87QqhSKqj3ZJTwxP2IQosnw73oe3T9oyv7Hu5DKSlp7tGcz+t9zteNvmZY9WFUtKuIRqdh+53tvPPbO2y/s71IFkc4HnicKf9rS53v9cngtTd98Gkzgcn1Jr80GXyaJElUtq/M142/5vfOv/OW51uky+ksv7ycHn/1eO7fTnhCZQyNRsOI01CuLeg0cPRbWNEQHp02dHSCYHAqBwfc/jcXJImYrVuJ27PX0CEJgiCUWCVuhHDx4sUMHjwYExMTFi9e/NLnjh49upCiKnzPNKW3NYHIJ6N0hZkQPhkhDEkMISEtAQujf0uQNyxtzz+3wjh+L5LBTQtvHeH9mPt8tPcjolOjKW1dmllNZlHJvtIzzxleYzjnQ8/z7dlvuRZ5jRknZ3Ax7CKT35iMqcrwoz+p2lQWnl/IuX0/M3mrFqUMmrcb8e43y9i9Z0+uj+th6cGC5gvY67+Xmadncjv6Nh/u+pB5zefRsFTDfHwFrxEbD+ixCW79Cbs+hSg/WNsGmn6i/xIjrEIJZt6wIfaDBhG5ahUh06ZhWrMmamcnQ4clCIJQ4pS4hHDBggX06tULExMTFixY8MLnSZL0WieED2IfA08SQmU0aJJAodaX1y8k1sbWOJo6Ep4czv3Y+88ULGlYWj9ye9Y/qtD6ESZqEvn44MdEp0ZT2b4y37X6DmvjrKer1nauzfp261l7fS1LLi7h9/u/czvqNgtbLMTd0r3AY32R4IRgxh4aS8KNa8zYpsUoHcyaN8Vz3lLS8+H4kiTRxqcNdVzqMP7QeC6EXWD438OZ/MZkupbrmg9neA1Jkn4KqU9T2PUJXNkCh+fCvQP6Nhb2onCSUHI5jhxB4rFjpNy4QfCkSXisXoVUSIXNBEEQBL0SN2X0wYMH2NvbZ37/oi8/Pz8DR1qw/J/0IDSTHDCLezLtz8630EcsMkYJ/WKe/fuu4GKJnbkRSWlaLgfEFEosX578Ev84f5zNnFnRcsULk8EMSoWSgVUHsqrVKuxM7LgdfZveu3tzO+p2ocT7X2eCz9Dtz25E3L3G5C06zFLBtE5tPBYuQlLn77+rg6kDq99eTQffDmhlLTNOzmDNtTX5eo7Xjom1PgF87wf994HnYGUTuLzF0JEJgsFIRkaU+uZ/SMbGJB47RvSGjYYOSRAEocQpcQmhoBf4ZMqoo6kLRNzVbyzEgjIZytjoy43fi3m2sIxCIdGwtD5xP3w7vMDjOB54nF0PdqGUlMxrPg9bE9ts71vftT5bOmyhrG1ZIpIj6L+nPxdCLxRgtM+SZZkfr//IoP2DICKKL7cqsE6UMa5YEY8VKwqsep+R0ohZjWcxtPpQABacX8DGm+LD3CtV7QrDToB3E9Akwq+D4c9xkJ5q6MgEwSCMS5fG6ZNPAAj75htS74u1yYIgCIWpRCeEWq2WH374gZ49e9KyZUvefPPNZ75eV7IsE5UaAoC7lbtBCspkyBghzKo4SYvy+rUk/9wKK9AY0rRpzDo9C4AeFXrkqteei7kLa1uvpaZTTeI18QzeP5gjAUfyO9TnJGmS+PTIp3x77ltMk7TM+dUc22gNai9PPFevQmlpWaDnlySJETVGMLjaYABmn5nNjrui2fQrWbtDn53Q7DNA0vcsXNNG36pCEEog2549MG/UCDk1laBPPkVOSzN0SMILZFRqF4T8IK6noqHErSF82pgxY1i3bh3t27enSpUqJWbdQmxqLBo5BYAytu4QZviE8L8jhADNyzsiSXAjOI6Q2BRcrAtmpGvbnW08in+Eo6kjI2qMyPVxrI2t+a7Vd0w4PIEjAUcY/c9ovmz0Je+Uficfo/2XX6wfYw+OxS/WD3ONkqW7HTEPDEDl5ITnD2tQFWIF3ZE1RpKSnsJPN35i+onpOJo60sS9SaGdv1hSKKHFF+BeF3YMgqAL8F1T6LoGSr++N6QEISuSQoHrrFk8eOcdUm7cIGLlShxf43X8xZGRkREKhYKgoCAcHR0xMjLK1ecmnU5HWloaKSkpKBQlelyiRJNlmbS0NMLDw1EoFBgZGRk6pBKtRCeEmzdvZuvWrbRr187QoRSqwMRAAHQaS7ztreFGxpRRwyWEoUmhxKfFY2n074iWvYUx1d1tuPQ4hkO3w+hezzPfz5+cnszqK6sBGFp96DOVTnPDVGXKwhYLmX5iOr/f/51JxyYRmRxJZ59eXA2KJSgmmZgkDbHJGlQKCTtzI0o7WVDGyQIXK5Ns/3Ld/3A/k49NJik9CVe1IwsOOKK4fQWFtTUe36/GyN0tT68jpyRJYkKdCcSnxfPrvV/57MhnbGy/EW9r70KNo1gq2woGH4ZtfSHoIqx/D1rPhvpD9AVpBKGEUDs74TJjOoEfjyXiu1VYvPUWppUrGzos4QmFQoGPjw/BwcEEBQXl+jiyLJOcnIypqWmJuREvvJiZmRmenp7i5oCBleiE0MjIiDJlyhg6jEL3dA9Cb3MtJOinj+JQ+H8XVkZWOJk6EZYcxv2Y+9RwqvHM429WcOLS4xj+vlkwCeGWW1uITInEzcKNzmU658sx1Qo10xt8SXKKCfsDtzL//Hzm7DtNalh7XjZL28XKhLcqOtGykjONSjtkWVk1VZvKoguL+PnGzwDUc6rDpN1mpJ75B8nUFM/vVmJSrvATe9AnhVPemIJ/nD8Xwy4y6p9RbGy/8ZkkX3gBWy/4aC/8ORYubYA9n0H4TWj3rWhNIZQoVm3aENd6D/F79xL8xSR8tm1FEiMHRYaRkRGenp6kp6ej1WpzdQyNRsORI0do2rQp6nwueCYUL0qlEpVKJW4MFAElOiEcP348ixYtYunSpSXqYgyMzxghtMVbenKXz8JFX/nQAErblCYsOQy/WL/nEsJWlZyZv/8OR+6Gk5CajoVx/l2yado0frrxEwBDqg1BnQ8fvMPiUvjxpD/bzgUQFl8LtV0CJs67MLI/jrlFLJXVg3E0s8XKVI1WJxMal8K98AQeRiYREpfChtOP2HD6EQ4WxvSs70mv+p44W+mnyl6PvM6ko5O4H6tfb9m/Uj+674ondt8WUKtxX7wY0xo18vwa8kKtVDO/+Xy6/9kd/zh/Jh6dyJI3l5SY/19p2jQexz8mPi0eU5UprhauWBlZZW9nlTG8uwwcK8D+qXB+HUTehw9+AjO7Ao1bEIoSl6lTSDp9mtTbt4lYtRrHkbmfyi/kP0mSUKvVuU7mlEol6enpmJiYiIRQEIqIEp0QHjt2jIMHD7J7924qV6783BvTjh2vZ3EMvyctJ+R0W5xSH+o3GqDCaIbSNqU5GXwyy3WEFVws8XU0xy88kQM3Q3m3Rv5NhfzL7y/Ck8NxMnOig2+HPB3rUWQSSw/e5beLQaRp9QukrUxUtPHtib1zdbb4f4vG+BrhFnP5vPk8Kts/Ow0qRaPlpF8kf98IZd+NUMLjU1l84C7LD97j3Vq2WLseZcf9jWhlLfYm9kxvOJ3Kv14lYtMWkCTc5s7BoknjPL2G/OJg6sCiNxfRZ1cfDgccZtOtTfSs2NPQYRWYlPQUdj/Yze/3f+dy+GU0Os0zj5e1LcvbXm/TpWwXnMxe0XRbkqDRaHAsD9sHgP9RWN0CemwBpwoF+CoEoehQ2dvjMnUKgePGE7FyJZYt38Kkgrj+BUEQCkqJTghtbGzo3Dl/pgkWJ/6x+oTQUumIOupJEmaA9YMZMltPRD+fEEqSRPuqriz55x5/XgnOt4Qwo1UDwIcVP8z16GB0YhpL/rnHz6f80WhlAGp72TKwsQ9vVXR+Mu2zOh0qVWf8ofEEJgTSe1dvBlQdwEdVPsJUZQqAiVpJi/JOtCjvxPR3KrP3egjrTtzhctxu9sYdREpMBuBN91ZMbzQFeeufhC5fDujvplsVsXWwle0rM67OOOacmcP88/Op51KPMrav1/RsWZb50+9PFl1YRGhSaOZ2S7Ul1sbWJKUnEZUSxd3ou9yNvsvqK6vpWbEnQ6sPxVxt/vKDl2sNA/fDxm4Q7Q/ft4QP1kGZlgX6mgShqLBs2xbL3buJ3/83QRO/wGfrlnzvpyoIgiDoleiEcO3atYYOwSCCM3sQukLEIf1GAyaEZW31o5O3o28jy/Jz0wvbV9MnhIdvhxOXosHKJO8fCs6FnuN+7H3MVGZ0Ldc1x/vrdDKbzz5mzu6bxKWkA9CkrAMftyxLba/np/dVtq/Mlg5bmHJ8CgcfH2Tl5ZVsvrWZzmU708StCT7WPhgpjYhJieFW1C3OJhwn0GofJqYJAGhTnUgNa8PRRzU4e20nHivmAuAwehS2PXrk4W+i4PSs0JOjgUc5Hnicz45+xqb2mzBSvh5rgeLS4phybAr/PP4H0Lcd6V6+O628WuFh6ZF5DUcmR3Is8Bjb72znUvgl1l1fx/6H+5ndZDY1nWq+/CROFWHQQdjaGx4ehw0fQLv/Qd2BBf3yBMHgJEnCZepUks6cJfXmTSK//x6HYcMMHZYgCMJrqUQnhCWRLMtEPulB6GnpZtCm9BnK2pZFISmISonKnML5tPLOlpRztuBOaAK/Xwriwze88nzObXe2AdDet32Oi57cDY1n4o6rnHsYDeintX7RriJNyzm+dD9rY2sWtVjE34/+Zt65eQQmBLL22lrWXnvxjQkPSw8GVR2EvdyQr/+6hfXlM7ieXgeA3OWDIv0BSZIkvm70NV12duFO9B2WXFzC+DrjDR1Wnj2Of8yIAyN4EPsAlULFsOrD6Fu5L8ZK4+eea29qz7tl3uWd0u9wNPAoM0/NJDAhkI/2fsSk+pNefTPC3B56/wZ/jIHLG+Gv8RDpB29/pW9bIQivMZWjI86TJxP0ySeEL1+BxZtvYVLecDcvBUEQXlclOiGsWbNmlsUuJEnCxMSEMmXK0K9fP1q0aGGA6ApGXFocGlk//bCsbSm466d/wIAjhKYqU3ysfLgfe59bUbeeSwglSeKDOh58/ddNtp57nOeEMDolmr8f/g2Qo9FBnU5m3Ql/5uy5RVq6DjMjJRPeLk/fht4oFdkrmiJJEq28WtHCowWHHh9i/8P9XAi7QFhSGDpZh7HSGB9rH+o416GFRwvquNRBIemrjW6PecSjNRtQyjr+ca/FArkug/be5uOWZTFWFc3kwMHUgRkNZzD64Gh+uvETrb1bU8WhiqHDyjX/WH8G7B1AWHIYzmbOLHpz0XPrQbMiSRJN3ZtS+93aTDsxjb3+e5lxcgbRKdEMqjbo5TurjKDTcrD3hX++hlPLIPoBdFkNxnlrkyIIRZ1Vh/bE7d5Nwj//EDxxIt5btyCpSvRHF0EQhHxXopt+tGnTBj8/P8zNzWnRogUtWrTAwsKC+/fvU7duXYKDg2nZsiU7d+7M9jGXLVuGt7c3JiYm1K9fnzNnzmRrv82bNyNJEp06dcrlq8mejJYTunQLKpvEg04DajOwKty+df9V3q48ALeibmX5eOeabqiVElcCYrkZHJenc/1+/3c0Og2V7CtRyb5StvYJi0uh37qzfPnnDdLSdbQo78j+cc34qLFPtpPBp6kUKlp6tWRu07ns77qfcx+e48KHFzjb6yzbOm7js3qfUc+1XmYymHTxIsFDh6LUpKJq2JhbfcaQLkusOHSfjkuOcSUgJscxFJYWni1o59MOnaxj2olpzxVdKS4CEwIzk8EyNmXY2H5jtpLBp5mrzfmm6TcMrT4UgMUXF2f2wXwpSYKmn+ib1iuN4fYuWNsW4nLfC0wQigNJknCZPg2FtTUpN24Q9eNPhg5JEAThtVOiE8KIiAjGjx/P0aNHmTdvHvPmzePIkSNMmDCBxMRE9u3bx+TJk/nqq6+ydbwtW7Ywbtw4pk2bxoULF6hevTqtW7cmLCzspfv5+/szYcIEmjRpkh8v66We7kHom9Fywr4MGLghaEW7isCLE0J7C2NaVnQGYP2ph7k+jyzLbL+zHcj+6OD+G6G0WXSUI3fCMVYp+KpTFdb0q4ubjWmu4/gvtUKNWqnOcsQ6+eo1Hg8ajC4pCbMGb1B6+RKW9KnHd71r42BhxJ3QBDovP8G3e2+Tmp67vlAF7bN6n2FjbMOd6DsvnSJbVEWnRDN0/9DMZPCH1j+8umLoC0iSxIgaIxhbeyygTwozrslXqvIe9PsTzBwg5AqsfhOCL+cqDkEoLtROTjh/+gkA4UuXkhYQYOCIBEEQXi8lOiHcunUrPbIoyNG9e3e2bt0KQI8ePbh9+3a2jjd//nwGDRpE//79qVSpEitXrsTMzIw1a9a8cB+tVkuvXr2YMWMGvr6+uXshOfA4owdhmi0umkf6jQacLpqhgr2+pPiLEkKAPg28Adh+PoDIhNRcnedc6Dn84/wxU5nRzufllTnTtTpm7brJoJ/OEZWYRiVXK/4a3Zjeb3gVWl+9lFu3eDRwILqEBEzr1MZj2TIUJvq+hK0ru7BvbDM6Vi+FViez9OA93l16nGuBsYUSW07Ymdjxad1PAVh5eSV+sX4Gjij70nXpjD88Hv84f1zNXfmu1XfYmeS9L+BHVT5iUFX9dNGvT33N2ZCz2dvRox4MOqDvVxgfDGvawu3deY5HEIoy6y5dMKtXDzk5mZAZXyLLsqFDEgRBeG2U6ITQxMSEEydOPLf9xIkTmDz50K3T6TK/f5m0tDTOnz9Py5b/loVXKBS0bNmSkydPvnC/L7/8EicnJwYMGJCLV5Bz96P1SaCktcUy4YF+Y1FICG31CWFGU++svOFrR1U3a1LTdfycy1HCjJGYdr7tXlr6Pzw+lQ9/OM2qI/rEZWBjH34d0ZAyTjkrQJMXKXfu8Kj/R+hiYzGtUQOPld+hMDN75jl25kYs6VGT5b1qYWduxK2QeDotO878/XdIS9cVWqzZ0cG3A43dGqPRaZhxYgY6uWjF9yLzz8/nbMhZzFRmLH9rea5HBrMyquYo2vu2RytrGXdoHCGJIdnb0dYbPtoLvi1AkwibesDJ5SA+JAuvKf3U0elIajWJR48St2uXoUMSBEF4bZToldmjRo1i6NChnD9/nrp16wJw9uxZvv/+e7744gsA9u7dS40aNV55rIiICLRaLc7Ozs9sd3Z25tatrEe9jh07xg8//MClS5eyHXNqaiqpqf+OjsXF6dfTaTQaNJpXr816EPMYACuVE4QfASDd1hc5G/sWJHOlOS5mLoQkhXAt7Bp1nOtk+bwBjbz4eOsV1h33p099dyxz0IIiOiWa/Q/3A9DJt9ML/74uPo5h1ObLhMalYm6kZE6XKrSp7AyyDo2mcJKYlOs3CBoyBF1sLMaVK+OyfBk6YyN0L4i5VQUHao1swLQ/brL3RhiLD9xl77Vg5nSuQhU3K4DM15ud66SgfF7nc94PfZ8LYRfYfHMz75d932CxZMdu/938fONnAGY0mIGXhVe+//1NqjMJvxg/bkbd5IujX7DizRWZa0dfSmUOH2xEsfczlBd/gr0T0UbcRff2LFDk/a29KFwvLxKSGMK9mHtEp0aTrkvH2tgaL0svvKy8UOXDaxdyprCuFYWHO7aDBxO1bBmhM2dhXL8+SmvrAj2nkP+K8nuLULSIa6TwlOjfnJMnT8bHx4elS5fy88/6D33ly5dn9erV9OzZE4ChQ4cyrABK+8fHx9O7d29Wr16Ng4NDtvebPXs2M2bMeG77wYMHMfvP6FFWHkT7gQTGaaakx9zACDh6I4Q4f8PfbbXX2BNCCL8c/4Uwk6zXXepkcDZVEpqs4dN1B+jomf0E7XjKcTQ6DaWUpfA/5Y8//s88LstwPFRih78CrSzhbCrzUblUdA/Psyv3yxZzzOSBP25r16JMTSXZw4N7Xd/j6tGj2dq3rRW4lJXY/kDB7dAE3lt5khalZNp66FA/yTH2799fgNG/2pvqN/kr/S/mn52P9rYWK4WVQeN5kVBtKCvjVwLQzLgZqVdT2XW1YP6ftNa25h73OBt6lim/TqGRSaPs7yy/RelSGioHbUZ5fg0Rd85xzmcE6cr8WeNq6OslQ5IuidNpp7mSdoVwXXiWzzHGmDLqMlRXV6e8ujxKqWhW331dFcq1UsoVLycnjMPCuDR2LKFdc95HVigaisp7i1B0JSUlGTqEEkOSxUT8fJGWloaZmRnbt29/plJo3759iYmJea5S6aVLl6hZsyZK5b8fWHQ6fXKjUCi4ffs2pUuXfu48WY0Qenh4EBwcjL29/SvjfGNTY9LkJN5Wf8G8O0ORkUj/9KG+0qiB/XjjRxZdWsRbHm/xTZNvXvi8v2+GMWzjJYxVCvaNaUSpbBR3kWWZ9/56D/84fybVm8R7Zd575vEUjZapf9zk14v6QjutKzkxp0sVLIwL955J0slTBI8ZjZycgkmdOpRaugSF+Yuntr5IZEIqX/11m7+u6acg+jqYMa1dOWLunqNVq1ao1dkfWc1vWp2Wj/Z/xNXIq7Rwb8G8pvMMFsuLpKSn0GdvH+7F3qOBawMWN1uMsoD7/m2/u51ZZ2dhpDBifZv1lLEpk6P9pdu7UO4ciqRJQnasSHq3jWDtket4NBoN+/fvN/j1otFp2HhrI6uurSI5Xd8yRykp8bHywcnMCYWkICY1Br9YP5LS//3w4GLmwuCqg+ng00GMGhawwr5Wki9cILBvPwDc1qzBtG7WM0qEoqmovLcIRV9kZCSurq7ExsZiZVU0bx6/LsRvyXxiZGRE7dq1OXDgQGZCqNPpOHDgACNHjnzu+RUqVODq1avPbJs8eTLx8fEsWrQID4+sP8gZGxtjbPx8A2y1Wv3KN9a4tDjSZP0Hprom+uRTsvFAbVY0ptxUd64OwPWo6y99LW2qlqKe9yPO+Ecx7c9brO1X95VFXs6GnMU/zh9TlSkdy3R85viPo5IYuv4814PiUEjwaZsKDGnqW2iFYzLE//03wWPHIWs0mDdpgvviRShMczfK42KrZtmHtXnnegiTf7uGX0QSfX+6RE17BTUbafF0MNwNADVqpjeaTrc/unEw4CBHgo/wludbBosnK/MuzuNe7D3sTOyY3WQ2JsavXkecV90rdudY8DGOBBxhyskpbOqwCbUiBx+WqrwLdp6wsTtS+E3Ua1tDj83gXjtPcWXnvaWghCSGMP7weK6EXwH01Yh7V+pNc4/mWBo9u55XJ+u4HnGd/Q/3s/P+TkKSQvjy9Jesu7GOcXXGFblr7HVUWNeKun59Ert1I2bLFsK/+gqfnb+hMDIq8PMK+cuQ7y1C8SCuj8JToovKaLVavv32W+rVq4eLiwt2dnbPfOXUuHHjWL16NT/++CM3b95k2LBhJCYm0r9/fwD69OnDxIkTAX1BmypVqjzzZWNjg6WlJVWqVMGoAH65BScEA6BLN6eCFKrf6FA+38+TW5XsKyEhEZIYQkRyxAufJ0kSs7pUxUil4NDtcLaee/zKY2cWk/F5tpjM4TvhdFx6jOtBcdiZG/HzgPoMbVa60JPBqJ/XEzBqNLJGg2WrVrgvW5rrZPBprSu78PfYZvSq74lCgouRCt5edIzFB+6SojFci4pytuXoV6UfALNOzyIhLcFgsfzX0YCjbLi5AYCvG32NvemrR97zgyRJzGg4AxtjG25H32bzrc05P0ipmvoKpM5VIDEM1rWD8z8Wy2Izt6Nu0+3PblwJv4KlkSVfN/qaLR220LF0x+eSQQCFpKCqY1XG1RnH3vf2MqHOBGyNbXkU/4iPD37M+EPjX/q+IhQvTuPHoXR0IO3BAyK/W2XocARBEIq1Ep0Qzpgxg/nz59OtWzdiY2MZN24cXbp0QaFQMH369Bwfr1u3bnz77bdMnTqVGjVqcOnSJfbs2ZNZaObRo0cEBwfn86vIvsAEfcsJWWNLKc2TRXGORSchNFebU9pGP032WsS1lz63jJMF41vpq6NO2Xmd8w+jX/jcmJSYzGIy75fXFzFJ1+pY9Pdd+q09Q0yShuru1vwxqjGNymR/PWd+kLVaQmfPJnTmTJBlbN5/H7cF8/P1bre1mZqZnavy67A3KG0pk6LRMX//Hd6ad5gdFwLQ6QyTLAypNgQPSw/CksJYfHGxQWL4r8jkSKYcnwJAzwo9aeJe8L1Bn+Zg6sCYWmMAWH5pOZHJkTk/iLU7fLQHyrWB9BT4YzTsGAypRSfpfpXrkdfpv7c/USlRlLMtx5YOW3i3zLvZvlFjojKhb+W+7HlvDwOrDkQpKdn3cB+ddnbi74d/F3D0QmFQWlnhMmkSABGrVpF6/76BIxIEQSi+SnRCuGHDBlavXs348eNRqVT06NGD77//nqlTp3Lq1KlcHXPkyJE8fPiQ1NRUTp8+Tf369TMfO3ToEOvWrXvhvuvWreO3337L1Xmz41Hckx6EGltsEotOy4mnVbavDJA5RexlBjXxpVUlZ9LSdQz66RxXA7Luv/f7/d/R6DRUtKtIZfvK3AiKo9Py4yz4+w6yDN3rerBlSIN8bTSfHdqYGB4PG0bUjz8B4Dh+HC5fzkBSFcxM7kquVoyqrGXhB9VwtTYhMCaZcVsv02HJMY7dLfyRExOVCVMbTAVg863NXA43bIN1WZaZdmIakSmRlLEpw7g64wwSR+cynaloV5EETQKLLizK3UGMLaH7Jmg5HSQlXN0K3zWFx2fyNdaC8Dj+McP/Hk58Wjw1HGuwts1aPCxztxbSTG3GmFpj2NR+ExXsKhCbGsvYQ2OZe2YuGq2oXlfcWbZujUXz5qDREDx1GrKueLSyEQRBKGpKdEIYEhJC1apVAbCwsCA2Vp9QdOjQgb/++suQoRWIO5H6UUGl1g519D39xiI0QghQw6kGABfDLr7yuQqFxMJuNajmbk1UYhrdVp3kl/MBzzQslmWZbXe2AdDGqxMz/7rBO0uPcS0wDmtTNfM/qM6c96phoi7caoQpN2/yoOv7JB45imRsTKl53+IwaFCBT1WVJGhf1YWDE5rzaZvyWBqruBEcx4c/nKbvmjPcDI4r0PP/1xuub/BO6XeQkZl+YjoaneE+pG+5vYXDAYcxUhgxt+lcjJXPr9UtDEqFki/q69ve/HrvV66GX33FHi+gUEDjsdDvL7Byg6j7sKY17J8G6amv3t8AkjRJjDwwkqiUKCrYVWBFyxVYGeW9kEBF+4psbL+R/pX10/fX31xP3z19s9/3USiSJEnCZeoUJDMzks+fJ2b7dkOHJAiCUCyV6ITQ3d09cwpn6dKl2bdvH6DvRZhV4Zbi7mFsAADORnZIT0YLi9oIYW1nfQGMK+FXSNOmvfL55sYqNgysT6My9iSlaRm/7TLvLjvOuuMPOOUXyfpLB/GP80eBMXO2m7L66APSdTJtKruwf1xTutRyL+iX9AxZlonauBH/7j3QBASgdnfHe/MmrNu3L9Q4TNRKhjcvw+FPW9C/kTdqpcThO+G0W3yUCdsuExybXGixZKz1uhdzjx+v/1ho533a/Zj7fHvuWwDG1h5LOVvD/r+o4VSDd0q/A8Ccs3PIUzForwYw7ARU7wGyDo4vhOUN4M6+/Ak2n8iyzJenvsQv1g8nUyeWvbUMCyOLfDu+WqFmXJ1xLHlzCVZGVlyNuErPv3pyPeJ6vp1DKHzqUqVwGjMagLBv55EennVLEkEQBOHFSnRC2LlzZw4cOADom9RPmTKFsmXL0qdPHz766CMDR5f/QpL0yW9FoyejYeZOYJbz4jkvo0tNJencOaI3bSJ8yVLCFy8h6scfif/nIOnRL17nl8Hbyhs7EzvSdGlcj8zeBzVLEzXr+tfj0zblMVYpuBIQy/Q/btB91SlmHl0LQEp0ddLSjKjubs3a/nVZ2bs2TpYFXznyaenh4TweMoTQL79CTk3FvGkTfLZvw6RixUKN42l25kZM61iZv8c1o301V2QZtp8PoPk3h/jfnlvEpRT8iJ2tiS2f1P0EgJWXV/Io7lGBn/Npado0PjvyGanaVBqVakTPij0L9fwv8nGtjzFVmXIl/ApHA7PXh/KFTG2g80rovhEsnPWjhRvfhw0fQOiNfIk3r3Y92MVffn+hlJT8r9n/cDJzKpDzNPdozpYOWyhjU4bw5HD67emXucZYKJ5sP/wQk8qV0cXFETp7tqHDEQRBKHZKdNuJOXPmZH7frVs3PD09OXnyJGXLlqVjx44GjKxgRKfpK4vWUD8ZecvH6aIpd+4Qte5H4vbsQX5JI1HjChUwb9QQm86dMS7zfJ81SZKo7Vyb/Q/3cz70PDWdambr/GqlguHNy/B+bQ9+uxjIsXsRPIgKIdpKX5zm3dJd6PN+YyqXsir0CqKyTkfsr78R9s03aGNikIyMcJowAdsPeyEpisY9GS97c5b1rMXAxtHM3nWLM/5RLD90n81nHzP6zTL0rO+FkargYu3g24E/7v/ByeCTTDk+hTWt1xR4378Miy4s4nb0bWyNbfmq0VcopKLxb+Jo5kj3Ct1Ze20tSy8upYlbk7xfuxXag3cTOPINnFoBd/fqv8q3hybjwK22fl5xftFpIcoPwm7oE8+IOxAfAgkhkBytf1yrIcLYlNmOFiDBUFMfagffAaUV2JfJ33iecLd05+e2P/PJkU84FniMcYfGMbrmaAZWHVjo7w9C3klKJS5fzsD//Q+I27Ub606dsGja1NBhCYIgFBuiMX0xFxcXh7W1NRERES9tTB+fFk/DTQ0BWEsL6jz4EeoMgA7z83R+bUIiYf/7n37txpMF/UoHB0yrVEHl7AwKCW10DKn37pJ279kqcKbVq2PTozvW7dsjPdVrZv2N9cw9O5dGbo1Y2XJlrmNbdWUVSy4uobJ9ZTa132SQD3opd+4Q8uWXJJ87D4BxxYq4/W8uxmXLFnosGo2GXbt20a5du5f29pFlmb9vhjFn903uhycC4G1vxqdtKtC2ikuB/T0GJgTy3u/vkahJZFztcfSv0r9AzvO044HHGfr3UACWvLmE5h7NC/ycORGdEk2bX9qQlJ7EguYLaOnVMv8OHnEX/vkabuwEnvwacKwI1d6HSp3QWHqwa/fuV14vgL6tRexjCLsF4Tch7CaEXofw26B99XrFzxzt2WVhToXUNDYGhZB5NhsvqNgRKr4DHvXyPTlM16Xz7blvM9uMdCnbhSlvTBGN7HMou+8tBS10zlyi1q1DXaoUvn/+gcLMcP1WhRcrKteLUPRFRkbi4OAgGtMXghL5W+/IkSPZel7T1+gOY1BCEKDvQegtP1k/mMcRwpTbdwgYNQrNI/0UP8u338auX19Ma9bMMmlIj4gg8fRp4nbvJuHgIZIvXyb58mUiFi/BbuAAbLp0QWFikrmO8FLYJTRaDWplzn9haHQattzaAkCvir0KPRnUhIQQvnQpsTt+BZ0OydQUx1GjsOvTu8CqiOYXSZJoVcmZFuUd2XLuMQv238U/MonhGy5Q09OGaR0rU8PDJt/P62bhxmd1P2PqiaksubiERm6NCnQtX1hSGF8c0xdv6Va+W5FLBkE/nfbDSh+y6soqll1axpueb+bfCKZDWfjgRwi/A8cWwLXt+mTuwJdw4EtUZg7UV7mjOHAaLDKml0v6BE+TrB/piwuCmIf6xO9FvSTVZuBYAZwq6d9zrN3A0hVM7UCp5kL0LXYd/xwJiRlVhqL2DIfA8xB0UX/sk0v1X44VoO5AqN5dX0U1H6gUKj6v9zk+Vj7MOjOLHXd3EJ0Szf+a/g8TVeFOKRfyznHUSOL37UMTFET40mU4f/qJoUMSBEEoFkrkCKFCochMEF708iVJQqs1XOPu7MruCOE/Dw8y5tBotMnuXE4JQR3jB71/g9ItcnXepPPneTx0GLr4eFSlXHGbOxezunWzvX96eDgxO34l6qef0Ebqe60pHRyw798P624f8NZfHYhKiWJN6zXUdcn+cTPsebCHT458goOpA/ve25erpDI3NKGhRK1dR/SmTcip+pERy1atcJ74OepSpQolhhfGlsu7sgmp6aw+4seqI34ka7QoJBjevAyj3yqb79NIZVlm1D+jOBxwmAp2FdjYbmOB/NtpdVoG7R/E2ZCzlLMtx8b2Gw1WVfRVYlNjaftLW+I18fyv6f9o69O2YE6UHAM3f4er2+DhSchpxVeFWp9kZiR/zpXAqSLYeOsrnmZBJ+vo/md3bkbdpGu5rkxrMO3fB9MS4d4BuPUn3PwTNPrRaoyt4I3h8MYw/drIfHLg0QE+Pfwpabo0ajvXZsmbS7A0yp/E83VXlEZ8Eg4f5vGQoaBU4rNtKyaVKhk0HuF5Rel6EYo2MUJYeEpkQmhvb4+lpSX9+vWjd+/eODhk3Yzc2tq6kCPLuewmhCsurGX51fno4qtwLXIvkqyFcTfBKudJSvK16zzq0wddUhKmtWrhsXwZShubXMWvS0khZvsvRP7wA+lPKr4qra0536wUi3zv8EGdj3LVD673rt5cCr/E8OrDGVZjWK5iy4mU27eJ+vlnYnf+Dhr9B2nT2rVxmjAes5rZWwdZ0PL6SzgsLoVZu27y2yX9aHNFVysWd69BWef8/dAckRxB552diUmNoUeFHpktGPLTiksrWH55OaYqU7Z02IKPtU++nyM/rby8kmWXllHWtiy/dPyl4Ee8NSmkB17k5v71VHK3QpkSDUmRgAQqI1CZ6kcNrUqBtbs+CbTzhRwm73v99zLh8AQs1Bb81eUv7ExeUOQqJRYub4YzqyHyrn6biTU0HAUNRoI6f3qIng05y+h/RpOgSaC8bXlWtlqJg2nWvx+EfxW1D/gBY8cSv3sPJlWq4L1lM5KycNsKCS9X1K4XoegSCWHhKRrVEwpZcHAwc+fO5eTJk1StWpUBAwZw4sQJrKyssLa2zvx6ndyK1Deid5HM9MmgkaV+2lYOaYKCeDx4MLqkJMzeeAPPNT/kOhkEUJiYYPdhL8rs3YPrzJkYeXmhjY2lxu83WbZci9n3v6AJCsrRMa9HXOdS+CVUChXvl38/17G9ijYhgZhff8O/ew8evNuJ2O2/gEaDWZ06eKz6Dq/1PxeZZDA/OFmZsLB7TVb0qoWtmZqbwXG8u+w4f10JztfzOJg68HWjrwHYdGsTf/r9ma/HP/z4MCsurwBgaoOpRT4ZBOhRoQemKlPuRt/lRNCJgj+h2gTZrQ5+Tm+ja/mlvkJpr23Qayt0Ww/vrYbWM6HBCKj0rn4qaA6TQa1Oy4pL+n+H3pV6vzgZBH3yV38IjDgD76/TJ6Apsfo1kMvq6ddB5sO9zboudVnbZi32Jvbcjr5Nn919CEwIzPNxhcLl8sUXKCwtSbl2jegNGwwdjiAIQpFXIhNCIyMjunXrxt69e7l16xbVqlVj5MiReHh4MGnSJNLT0w0dYr57FPcYgHIZlRsdy+W4QIOclkbA2LFoo6IwrlgR96VLUJjkzzobycgIm/e64LvrL0rN+xZV2dKYpUGzQ1Hca9mKx0OGEn/gALrUVxeoWH9zPQBtvNvk+9399OhoYv/6i4DRY7jbqDHBEyeSfOkSqFRYtm6N18aNeK3/GYumTV/baoVtq7qyd2xTGvjqez+O2HiBmX/dIF2ry7dzNPNoxqCqgwD48uSX3I2+my/HvRN9h0+PfIqMzPvl3qeDb4d8OW5Bsza25r2y7wGw9vpaA0eTP/b67+V+7H0sjSz5sNKH2dtJoYDKnfV9FbusBis3iHkEW/vA+i4Q8zjPcVWwq8DPbX/GzcKNx/GP6bu7L36xfnk+rlB4VI6OOI0fD0D4wkVogvP3ppUgCMLrpkQmhE/z9PRk6tSp/P3335QrV445c+YQFxdn6LDyXViy/i53NcWTlhMOOS8oE7ZoESmXr6CwssJ9yWKUFvnXNDqDpFRi3b49ZXb+zvYBZbnqJYFOR8LhwwSMGMndho0I/ORT4vbsybKv4eO4x+x+sBuADytm80PmS2jj40k8eZKw+Qt48F5X7jZsRND4CcTv24ecmoqRjw+OH4+h7MF/cF+0ELNar8+I4Ms4WZrw84B6DGnmC8Dqow8Yuv4CKZr8W3c7osYIGrg2IDk9mY8PfkxMSkyejheZHMmoA6NISk+ivkt9JtafmD+BFpLelXqjlJScDj7Njcii0Tswt7Q6beYobZ9KfbAyyuFUIIUSqn0AI89C009BaQz3/4Hlb8C5NXkeLfSw8uDHNj/ia+1LaFIo/ff052bkzTwdUyhcNh+8j2mtWuiSkgj56usX1gsQBEEQSnhCmJqaysaNG2nZsiVVqlTBwcGBv/76Czu7/G3WbmjpunTitWEA1NTF6jfmsMJo8tWrRK1dB0CpWTMxcnfPzxCfIykUlOvYi696Kpn/iS92/fuhcnZGl5hI3B9/EPjxWO42aIhfp84ET59O9NatJF+9xtrTS9HKWhq7NaayQ+Vsn0+bkEjK7dvE7d9P5PffEzhuHPdat+ZO3Xo86v8RkatWkXL9OsgyxuXKYT9oID6/7sB31184DB2KytGxAP82iiaVUsHEthVZ1rMWRioFf98MpfcPp4lNyp9m9kqFkrlN5+Jq7sqj+EeM/GckyenJuTpWoiaR0f+MJigxCE9LT+Y1n4daUbzWrpSyKEVr79YArLu+zrDB5NGuB7vwj/PHysgqbzdujMzhzUn6EUOPN/SVTv8cCz+9A9H+eYrR2dyZdW3WUcm+ElEpUQzYO4CLYRfzdEyh8EgKBa5fzgC1moR//iF+/35DhyQIglBkFe369wXkzJkzrF27ls2bN+Pt7U3//v3ZunXra5cIZghJDEFGi6xTUSEl5y0n5PR0gidNBp0Oqw4dsGyZj73QXqKNTxvmnp3LKdUjoga+Q4VPPiH50mXi9+0j8fhxUu/eJfXWLVJv3crc532grQmYuz/g4Yb+KK1t9L2oJECSkCQJWZOONi4ObWwsurhY0iOj0EZFvTAOtZsbprVqYdG4EWYNGqB2cir4F1+MtK/mioOFEQN/OsdZ/2je/+4EGwe9gYNF3qt22prYsqLlCvrs7sPl8MuMOjCKJW8twVSV/SIiiZpERhwYwZWIK1gZWbHkrSVYGxfPNcL9q/Rn14Nd7PPfx8e1PqaUhWEr1+aGTtax+upqQP96LIzyYaaBQxnovwtOf6dvm/HgCKxoDB0XQtWuuT6srYkt37/9PSMPjORC2AWG7B/CwuYLaejWMO8xCwXOuEwZ7AcOIHLFSkK/+hrzBg1QWorKsUL+0qWmogkKIj04GG1MDNqEBHSJSfrezAoFklKJwsoSpbU1Kjs71O7uKO3sXttlJULxVCITwjfeeANPT09Gjx5N7dr6nnfHjh177nnvvPNOYYdWIB7H69fVyBpbrBKu6Tc6ZL+/W8z2X0i9cweljQ3Ok/K/4uOLWBtb86bnm+z138uv937li/pfYFarZua0zPSICJLOniXlxg1Srt8g/Oo5zOLTsEgB7j0k6d7DHJ1PaWOD2sMDIw8PjCtUwKRyJUwqVUJla1sAr+71Ut/Xnm1DG9B3zRnuhCbQ+4czbB70BtZmeR+FK21TmmVvLWPI/iGcDjmt/1DeYuHLi5A8EZEcwYgDI7gReQMLtQWrWq3C19o3zzEZSgW7Crzh+gangk+x8eZGJtSdYOiQcuxk0EkexD7AXG1O9/Ld8+/ACiU0GA7lWsNvw+HxKfhlAPgdhLb/048m5oKlkSUrW61k7KGxHA88zsh/RvJN0294y+ut/ItdKDAOQ4cSv2s3aQ8fEvbNt/pRQ0HIJW1cHEnnz5N8+TKpt26Tcuc26UE5X6MqmZlh5O2FSYWKmFSsiGmN6phUrFjk+xQLr68Se+U9evSIr7766oWPF5c+hNlxJ8ofAJM0CxTaVH3JeFvvbO2rTUgkfOlSABxGjCj05KhL2S76hPDurwyqOghHs3+nZqocHLBq2xartm05GnCU4QfOYK4xZkOtBTgnKNHGxqKNjkGXkqJfUyTLgAxKJUora5TW1iitrfSJoLu7uHOcRxVcrNg06A0++O4UN4Pj6Lv2DOsH1sfCOO9vMzWcavBdq+8Y/vdwLoZdpMefPZjVZBa1nWu/cJ8zwWf4/OjnhCeHY2tsy7K3luVoGnFR9WHFDzkVfIpf7/3KiJojcjRaWhRsuKmv+tipTKf8GR38L/vS0O8vODwXjnwDF9fD4zPQdS24VMnVIU1VpixpsYTPjn7G/of7GX94PF82+pJ3Sr8eNw1fZwpjY1y++pJHffoSs3UrVm1aY95QjPAK2SPLMqk3bxL/9wESDh0i5ebNLNcoS2ZmqF1dUdnbozA3R2FujqRUIOtk5HQNurh4tLGxpEdEkB4aipyUROqNm6TeuMmThTwozM0xrVMbiyZNsXyzhcF7FwslS4lMCHW6/KuGWBzcDNdXyHOVn/xzO1XQ303Phqg1a9BGRKD28sS22wcFFeILNXBtQHXH6lwOv8yqK6uY9Mak554TnRLN9BPTAXivei9K12pRyFEKGXwdLVg/sB7dV53i0uMYBv54lp8+qp8vDexrONVgffv1jDowikfxj+i/pz/tfdvTt3JfytuW108HlmWuR17np+s/sdtfX1zI19qXRS0W4W3tnecYioLGbo1xt3AnICGAXX67eK/ce4YOKdv8Y/05GngUCYmeFXoW3ImUKv3aQp8m8MsgiLgD378FHRZCjR65OqRaqeZ/Tf/HjJMz+O3eb0w6NolETSI9KuTueELhMa9XD9tevYjesIGgyZPx/f0PlBa5GzEWSoa0R4+I/e03Ynf+jibw2dYzai9PzGrXwaRSJUwqlMeodGmUNjbZngKqS0tDExhI2v37mTOcki5eRBcXR+LhIyQePkLo119jXKki1u07YNWhA2pnsVRFKFglMiEsafxjHwFQgScjnk7ZGyXRhIYRuVZf4t5p7DgkI6MCie9lJEliTK0xfLT3I7bf3U7H0h2p5ljt3xh1GiYfn0xYchg+1j6MqDGi0GMUnlXBxYqfPqpHz9WnOeUXxdSd15jdpWq+rJfwtfZlc4fNfHvuW3bc3cGffn/yp9+f2JnYYW9qT0RSBNGp+uqzEhJdy3VlQp0JmKnN8nzuokKpUNK9Qne+PfctG29tpEvZLsVmLcqmW5sAaOLeBE8rz4I/oU9TGHYcfh0C9/6G34ZC4HloPQtUOX8/UylUzGg4Awu1BetvrmfW6VkkpCUwsOrAYvNvUFI5jRtLwuHDaAICCPvmG1xnTDd0SEIRI+t0JBw6RNSPP5F0+nTmdsnUFIvGjbB48y3MGzbMc3KmMDLC2McHYx+fzJoMslZL6u3bJJ48Sfw/B0m+eJHUGzcJu3GTsHnzMG/UCLsPe2HepAmSokTXgxQKiLiqSoDgpAAAqukS9BucK2Vrv4ilS5GTkzGtXh3L1m8XVHivVNelLq28WpGuS+fjgx/zME6/NjBRk8inhz/lSMAR1Ao1c5vMfa0++Bdn1dxtWNKjJpIEm88+Zu1x/3w7tqWRJTMazmBz+8208mqFidKEqJQo7kbfJTo1GmOlMW192rKlwxamNpj6Wl4Tncp0wkRpwp3oO1wIu2DocLIlIS2B3+79BkCvCr0K78TmDtBzGzT7XP/z2dX6KqTxIbk6nEJS8GndTxlafSgAiy8uZsGFBaKtQRGnMDfH9euvAYjZsoXEEycMHJFQVMhpaURv3sL9tm0JGD5CnwxKEuaNG1Nq3reUO3Ec9yVLsOncqcBG6iSlEpNKlbAfMADvDespe+woLtOnY1qrFuh0JB49yuMhQ/Fr156oDRvQJSYWSBxCySVGCF9zsiwTo9F/8KmZFqrf6PTqhFATGkbMb7/pn/7JBIPf/f6q0Vc8iH3AvZh7dN7ZmTrOdbgVdYvo1GjUCjULWyykon1Fg8YoPKtFBSe+aFuRmbtu8vVfNyjtZEGzcvnXnqOyQ2XmN59PSnoK92LuEZcah42JDT7WPsVuXV1OWRtb0963Pb/c/YVNtza9dC1lUbHz/k6S0pPwtfalQakGhXtyhQJaTIRSNWDHYHh0Er5rBh/8BJ71c3w4SZIYUWMEFmoLvj33LWuvrSUxLZFJb0xCIYn7rEWV+Rv1se3Zg+iNmwiePAWf338XU0dLMFmjIXbnTiKWr0ATFASAwsoK224fYNujh0HX8Kns7LDt3g3b7t1Ie/iQ6M1biNm+nTR/f0K/+prwhYuw69sXu359C6QntFDyiN9cr7nw5HB0pCHLEuUT9SOFOL96ymj0+vWg0WBauzZmdeoUcJSvZq42Z0XLFTRwbYBGp+Fk8EmiU6PxtvJmRcsVNHVvaugQhSwMbOLD+7Xd0ckwZvNFgmJy10fwZUxUJlRxqEJDt4ZUsq/02ieDGTLWrv398G9CE0MNHM3L6WQdG29uBKBnhZ6Gu8FUvi0MPgSOFSEhBNa1h7Pf57qRfd/KfZnWYBoSElvvbGXi0YlodPnTh1MoGE7jx6N2c0MTFETY3DmGDkcwkISjx/R9jCdPQRMUhMrREecvvqDswX/010gRKuhi5OWF82efUvbQQZynTMbIywtdfDwRS5dy/62WRH7/Pbrk/P/dKpQsIiF8zWW0nFBrLDBCBnNHsHj5lAdtQiLRW7YAYP9R/wKPMbtczF34rtV3rG29llmNZ7H0zaX8+u6v1HfN+R1+oXBIksTXnatQ1c2amCQNozddRKMtWUWdCkp5u/LUdq6NVtay7c42Q4fzUscCj/Eo/hGWaks6lu5o2GDsS8PAv6FyZ9Bp4K/x8MdoSE/N1eG6luvK3KZzUUkqdj3YxbhD40jV5u5YQsFTmJvjOnMmSBIx27YTt2+foUMSClFaQACPhw3n8aBBpN2/j9LWFqfPPqP0/n3Y9emNwrzojhgrzM2x69UL3927cFswHyMfH7SxsYR9O497rd4meutW5NekOr5Q+Ep8QhgTE8P333/PxIkTiXrSnPzChQsE/qeqVHF1L9ofAGvNkwIK2ZguGrvjF3RxcRh5eWHRomhV7JQkiToudehYuiPNPJqhUohZz0WdsUrJsp61sDRWce5hNPP33zF0SK+NjFHCbXe2kaZNM3A0L5bRaqJL2S5FY02nsYW+DUXLGSAp4MJP+tHCuJz3EwNo69OWRW8uwlhpzKHHhxjx9wiSNEn5G7OQb8zfqI/9wAEABE+ZiiYkd+tJheJD1mqJXLcOv47vkHDwIKhU2PXtS+m9e7Dv3w+FiYmhQ8w2SaHAqm1bfP/4HdfZs1G7uaGNiCBk6jT8P+hG8qVLhg5RKIZKdEJ45coVypUrx9y5c/n222+JiYkBYMeOHUycODFXx1y2bBne3t6YmJhQv359zpw588Lnrl69miZNmmBra4utrS0tW7Z86fNz41rofQA8tU+mRL1iuqicnk7Uuh8BsOvfX1SzEvKFp70Zc7vqq8OuOHSfQ7fDDBzR6+FNzzdxMnMiKiWKvf57DR1Olvxi/DgRdAIJie4V8rERfV5JEjT+GHptAxNrCDgLq5rrexbmQlP3pqxouQIzlRmnQ04zaN8gYlNjX72jYBCOo0ZhUqUKuthYgj77XIysvMbS/P3x79GTsDlzkZOTMatbF9/fd+I88XOUVlaGDi/XJJUKm86dKL17F84TP0dhYUHK9ev4d+9B0OcTSY+IMHSIQjFSoj/tjxs3jn79+nH37l1Mnro71K5dO44cOZLj423ZsoVx48Yxbdo0Lly4QPXq1WndujVhYVl/+D106BA9evTg4MGDnDx5Eg8PD95+++18HZ28H6NvOVFJfjK//BUjhPH796MJCkJpa4t1p3fzLQ5BaFfVld5veAEwbutlQmJTDBxR8adWqPmgnL4/6OZbmw0cTdY23tKvHWzu0Rx3S3cDR5OFMi1h0MF/1xWubQfnf8zVoeq61OX7t7/H2tiaKxFX6L+3P2FJ4uZHUSQZGeH27TdIZmYknT5N5A9rDB2SkM9kWSbmt9/w6/IeKVeuoLC0xOXLGXj+uA5jX19Dh5dvJCMj/Wjnnt1Yd+4MQOxvv3G/fQdidvwqKiAL2VKiE8KzZ88yZMiQ57a7ubkRkospJPPnz2fQoEH079+fSpUqsXLlSszMzFizJutfNBs2bGD48OHUqFGDChUq8P3336PT6Thw4ECOz/0iwU8KyVRLi9RveEnLCVmWiVyj7zto27NnsZpCIRQPk9pXpJKrFVGJaYzZfBGtTvyiyqv3yr2HWqHmSsQVrkVcM3Q4z4hLi+P3+78D0KtiIbaayKmMdYUVO+rXFf4xWr+2MD3n03CrOlZlbeu1OJg6cDf6Lj3+7FHk/l0EPSNvb1wmTQIgfPFikq9cMXBEQn7RJiQQ9OlnBH8+ETkpCbN69fD943dsP/jgtZ35pHJwoNTsWXhv3oRxpYroYmMJ/uILHg8YSFpAgKHDE4q4Er0Ay9jYmLi4uOe237lzB0fHnJXHT0tL4/z5889MNVUoFLRs2ZKTJ09m6xhJSUloNBrs7Oxe+JzU1FRSU/8tWJARv0ajQaN5trqdLMtEa/SllMulxiIjkW5bBjRZV8FLPneOlKtXkYyNsXi/63PHE4q3jH9PQ/67KoFF3arSafkpTj+IYumBOwxv/vrcqTUEa5U1rTxbsct/FxtubODLBl/my3Hz43r55dYvJKcnU8a6DDXtaxbt9xSFMXReg8JpAYrDs5HOfo8u5BraLmteWYjrv7wtvFnTag0fH/4Yv1g/+u7uy9T6U2nn066AgjesovDekltmHTtgceQICXv3EjB2HB5btqC0Lr7TCIuDgr5eUm/eJHjceNIDAkCpxG74MGwHDAClslheozmlqlwZ9w0biPnpJ6KWryDxxAn8OnbEftQorHv2RFIqDR1itpWEf6+iQpJL8FjywIEDiYyMZOvWrdjZ2XHlyhWUSiWdOnWiadOmLFy4MNvHCgoKws3NjRMnTtCgwb89tj799FMOHz7M6dOnX3mM4cOHs3fvXq5fv/7MFNanTZ8+nRkzZjy3fePGjZiZPVusIUmXxKy4WQCc9X9MupETByp988Lzl1r3IxY3bxJTvz5hXTq/Ml5ByK0z4RIb7ilRIDOmihZvS0NHVLwFpAewMmElSpR8YvUJFgrD96XSyToWxC8gWhfNu6bvUte4rqFDyjbn2EvU9l+BWpdMstqWMz5jiDHP+Y2LFDmF7YnbuZV+C4Amxk1oZdJK9CosYhTJyXguXoJRVBQJFcoT1LevvnelUOxYXrqE8/ZfUGg0aGxtCO7RgxQvL0OHZTDqiAicf/kFM78HACR7eBD6flfSnJ0NHFn2JCUl0bNnT2JjY7Eqxus9i4MSPUI4b948unbtipOTE8nJyTRr1oyQkBAaNGjAzJkzCzWWOXPmsHnzZg4dOvTCZBBg4sSJjBs3LvPnuLg4PDw8aNGiBfb29s8890r4FdgPphojTGQZnXdd2rXL+g51mt8DHt28CZJEtUlfYOTjkz8vTCgyNBoN+/fvp1WrVqjVaoPG0laWidt+lT+uhLAt0JLfhzfA0qREvx3l2dE9R7kedZ047zg+qPJBno+X1+vlUMAhoo9EY21kzacdPy1m/SHbQeT7yNv6YBp5l6b3Z6NtNx+5WrccH6mT3InlV5az5voajqYeJdUmla8afoWjac5moRRlRem9JbdSK1cm4MPeWNy6Tf1Hj7AfPtzQIb22CuJ6kbVaIhctImaTfi21WePGOM+ZQ0Ux2ov84YfEbf+FyAULMH38GO8lS/Wjpv36IamK9u/dyMhIQ4dQYhTtK6GAWVtbs3//fo4dO8aVK1dISEigVq1atGzZMsfHcnBwQKlUEhr6bIPo0NBQXFxcXrrvt99+y5w5c/j777+pVq3aS59rbGyMsbHxc9vVavVzb6zXIvUVRl01+judCpcqKF7w5huxQV8W3qJFC8zLlXtpDELxltW1Yggzu1Tj4uNYAqKT+WrXbRZ0q2HokIq1XpV68cWxL9h+bzuDqg/Kt5Ysub1ettzR9zJ9r9x7WJkWww9lLpVg0D/w6xCk27tQ/TECwq7B21+BMmd/H2PrjKW8XXmmn5zOmdAzdN/Vna8bf01T96YFFLxhFJX3ltxQV62K61dfEvTpZ0SvWIl51WpYvlm02i69bvLretHGxBA4fgKJx48DYD94MI5jRherqZEFzaFXT6zfepPgadNIPHyEqEWLSTrwD66zZmJShD/zFdf3k+JIzIkAGjduzPDhw/n0009zlQwCGBkZUfBj+JAAAEIHSURBVLt27WcKwmQUiHl6Cul//e9//+Orr75iz5491KlTJ1fnfpHLofp+b+UzGi6/oKBMemQksb/9BhStRvTC683KRM2i7jVRKiR+vRjIrxdf70Xv6VodUYlpRCSkEpGQSlJaer4ev7V3a+xM7AhLCuOfR//k67Fz6m70XU6HnEYhKehevgi1msgpEyvotgGafa7/+fQK+LkzJOa8nHs733Zs7rCZCnYViE6NZsSBEcw9M7dI948saazfeQfbXvriR4ETJpBy44aBIxJeJeXOHR580I3E48eRTE1xWzAfp3FjRTKYBbWLCx4rV+I6ZzYKKytSrl3jwXtdiVi5Elms1SvxStwI4eLFi7P93NGjR+fo2OPGjaNv377UqVOHevXqsXDhQhITE+nfX59k9enTBzc3N2bPng3A3LlzmTp1Khs3bsTb2zuzsqmFhQUWFnlfA3Q/2g+AGmnR+g2u1bN8XvSGjchpaZhUq4Zp7dp5Pq8gZFdtL1vGvFWW+fvvMOW369TytMXL3tzQYeVZbLKG8w+jOP0gisuPY3gclUxIXMpzVVVtzdSUsjGlvIsl9bztqOtjh6+DOZIk5ficRkojupbryqorq9h4ayNve7+dXy8nxzJaTbzl+RauFq4GiyNfKBTQYiK4VIVfh4D/UVjVArqvf+F76ov4Wvuyod0GFpxfwPqb61l/cz2ngk8xveF0qjvm7FhCwXD+/DPSHviReOIkj4cOw3vLZtSuxfwafk3F//MPQRM+QZeUhNrNDfdlSzGpUMHQYRVpkiRh06kT5g0aEjJtGgmHDhG+cBFx+/ZRavZsTMqXN3SIgoGUuIRwwYIFz/wcHh5OUlISNjY2AMTExGBmZoaTk1OOE8Ju3boRHh7O1KlTCQkJoUaNGuzZswfnJ4t3Hz16hOKpheorVqwgLS2Nrl27PnOcadOmMX369Jy/uP8ISdb3ICyrSQUTG7B5fmG1LjmZ6I36D2/2H/XP1QdRQciLES3KcOxuBGf8oxiz+RLbhjZArSx+kxdSNFr23Qjl1wsBHLkbka2WGtFJGqKTNFwPimPHBX3/UV9HczrXcKNTTTc87MxecYRnvV/ufX64+gPnQ89zO+o25e0K/5d7bGosf97/E4CeFXoW+vkLTMUOYH8ANveAKD/4oTW8swSqvZ+jwxgpjfis3mc0KNWAKcencC/mHr139aZnxZ6MrjkaM3XO/s2F/CWp1bgtWsTDnj1JvXuPx0OG4rVxA8p8uEkr5A9ZlolctZrwhQtBljGrXx+3hQtQ2doaOrRiQ+3shPuK5cT98QchM2eReuMmD7q+j8PQITgMHowkpmqWOCUuIXzw4EHm9xv/3959x0dVpY8f/9w7LT0hCSlAQm8WaqSoIE2qILoKoisgrG1Bl2X1p353Rd3VVddFUEBsIGtBgRUQESlLV0GaNJFOIEBCCOll6r2/PyaZJCRAEkgmZJ7363Vft865zwyXyX3mnHvO/Pm89957zJkzh9aFv4ocOnSIRx99tNzxCSti4sSJTJw4sdx9GzZsKLWemJhYpXNUhM1lI19LBQWaOhzQuDuUk+xlLV2KKzMTU6NGBFexuawQV8OgKkx7oAMDp29id1Im7/zvCM8MuH5+pczMt/PJj4nM+ymRrILiZjdNIwPp0iSczk3q0bx+IA3DAqgfbMGguv8fZlsdnM0sICm9gD1JmWxLTGd3UibHz+cxdc1hpq45zJ03RDOxdwvax4VVKJaYwBj6xvdl9cnVfHnwS16+9eVqeMeX9/WRr7G6rLQJb0Pn6DrW4iCqjXsQ+6//AEfXwOI/QOImGPgmmCuXyPVs1JNv7v6Gt3a8xbJjy/jity9Yd2odf+v2tzr3bOH1xhAcTNz773PigQewHT5M0mOPE//Rh6iB13/rheudZrWS/LcXyV7u/tGp3oMPEv3C85LAVIGiKIQOG0ZAt26kvPJ3cteuJW3GTHL+t5YG/3wNv7ZtvR2iqEHX38/w19CLL77IjBkzPMkgQOvWrZk2bRp/+9vfvBjZ1UvMSgRFx8+lEuHSILZDmWN0l4v0ef8BIHzMmFrf25SouxqG+fPGve4OlWZtOMrW47W/Z7F8u5Opqw9x2xvreGftEbIKHDQM82di7xb8b/IdrH+mF2/e144RCXF0bhxOTKifJxkE9zOUbWJCuPOGaJ4Z0JqFj3dn14t3MvX+9vRoGYmiwJoD57h71o+MnruNw+dyKhTXg23dtXLfHf+OLFtWtbz3S3FqTr466O7l78E2D9bNFgf+YfDgAuj5/wAFdn0KH/aClMoPPh/mF8Zrt7/GB/0+oGFQQ5LzkpmwdgJP/O8JjmUeu9aRi0owNWxI/AcfoIaEULBrF0lPPIlWUODtsHya41wqJx8e7U4GjUZiXn6JmCkvSjJ4lUxRUTSaOYMG//43htBQbL/9xon7R3B+xkx0uzzj7Ct8OiFMTk7G6SzbsYPL5SrTW+j15pfkQwDEOTQUgAYdyhyTu3499pMnUUNCCJNxB4WXDWkXy8iEOHQd/rxgN5n5tfMPka7rrNyfTL+pG5mx7ih5dhdtY0OY9WAnNv2/3jwzoDUtoqrWvCzIYuR3nRvx2fiurPlzT+7t1BCDqrDp8HkGv7OZ1747QK7t8p3RdIrqRKt6rbC6rCw5sqRKcVTVhqQNJOclU89Sj8HN6uYg7ACoBujzVxj9DQTFQNoh+KgP/PwhVGFo31sb3sriYYt55MZHMKpGfjzzI79b9jte2/oaGdaMangDoiL8briB+I8/Qg0KIn/7dpL++Ee0/Hxvh+WTCvbtI/H++7Hu24chNJT4OXOo98B13GFVLaMoCqF3DaHZd8sJvvNOcDpJmzWLE/ePoGD/r94OT9QAn04I+/bty+OPP86uXbs823bu3MmTTz5Z5d5Ga4tfUtw9jN7gyHNvKKeG8MLcTwCo98AD0hRG1ApTht5As8hAkrOsPP/1PvQq3FxXp8x8O49/tpMnPt/F2SwrDcP8ef/3nVjx9O0MaRdbqgbwarWICubtER1Y/5deDLgxGqem89HmE/SbupEfj166l0tFUTzP7n116CtcmuuaxXQlnx74FID7Wt2HxVB2eJw6p9kd8ORP0GoguGzw/bPw2XDIOFnpogJMAUxOmMw3d39Dn7g+uHQXXx36iiGLhzB7z2xy7BWrIRbXln+7dsR9+CFqQAD5W7ZycsxYnDI2Wo3K+nY5J3//MM7UVCwtW9Dkv4sI7NrF22HVScbISBq++w4Np72NoV49bIcOkThiBCl//weurJptcSJqlk8nhHPnziUmJoaEhATP+H5dunQhOjqajz/+2NvhXZXDGe6EsKXdDn6hUK9Jqf0Fu3dTsGsXmEzU+/1DXohQiLICLUbeeaAjJoPCyl9TmPdTordD8tiRmM7gdzaz+sA5zAaVp/u4m4YOvCm2WptGxkcE8MHDCcx75BYaRwSQkm3loY9/5rXvDmBzlp/sDW42mBBzCGdyz7AuqWaGoNhzfg+/pP6CUTUyqs2oGjlnrRAYAaO+cj9HaPSD4xtg9q2w/WPQtEoXFx8Szzt93mFO/zm0rteaHEcO7+1+j4FfD+SjvR+RV/Qjn6gxAZ06Ej93DoawMKz79pE46kHsJyuf9IvK0ex2Uv7xKmeffRbdZiOod28af/kl5rg4b4dWpymKQsigQTRb/i0hgweDppExfz7HBg0m8+vF6FX4XhO1n08nhPXr12fFihUcPHiQRYsWsWjRIn777TdWrFhBVFSUt8O7Kmfz3UNOtLbboWFCmQ5lLnwyD4DQoUMxXefvVdQtNzcK5flB7ofZX/3uN68/T6hpOrPWH2Xkh1s5m2WlSUQAi/94K5P7t8bfXHNjXfVqHcX3f+rBQ13jAfho8wnufe8nktLLNmHzN/rzQBt3c6q5++bWSE3rf351P498V7O7qB9Qv9rPV6soCnR7wl1bGN8d7Lnw3V/g02GQdqRKRXaJ7cLCoQt5q+dbNA1tSrY9m3d/eZeBXw/kvd3vcaFAaqlqkn+HDjT+cj6mRo1wnDpF4oiR5G7a5O2w6izHmTOc/P3DZHzxBQARTzxOo5kzpLfXGmSMiKDh21OJn/cJ5ubNcaWnk/zXv5I4ahT527d7Ozxxjfl0QlikVatWDBs2jGHDhtGqVStvh3PV8hx57h5GgdZ2B8R1LbXffuoUOWvWABDxyNiaDk+IKxp3WxPu7tAAl6Yz4YtdnM30TmcOqTlWRs/dxlurDuHSdIZ3aMDyp3twU8NQr8QTYDby2j038/HoBMIDzfx6Npu7ZvzAhkOpZY59qO1D+Bn82H9hP9tStlVrXEnZSaw9tRaAMTeMqdZz1WoRzWHsCndtoSnAPWbhe91hzRSwVb7Jp6qoDGw6kCXDlvB6j9dpHNKYTFsms/fMZsDXA3hlyyucyDpx5YLENWFp2pQmX32JX7t2uLKySHrscVKnTUcvpy8CUXW5mzZx4t7fYd27FzU0lEbvzyZq0iQZbN5LArt1o9mSxUQ9+yxKQADWPXs5+fBoTj32GNaDB70dnrhGfDohHDdu3GWn69WvaQdB0Ylw6tTTNIi7pdT+9Hn/AU0jsGcPLC1beilKIS5NURTeuLcdbWNDuJBn54nPd1Jgr7ln4QA2HznP4Hd+4IejafibDPzrvnZMG9mBIIv3e+Ptd0M0y5+6nfZxYWQVOHhk3nbeXXsErcTYh+F+4dzT0t1Z1Jx9c6o1ns9++wxN17i94e20qNeiWs9V66lqcW1hy/6gOeDHd2BGAuz4BFyOK5dxEYNq4K5md7H07qW8dcdb3BRxEzaXjf8e/i/Dlg7jqbVPsS15W6175rYuMkZG0vjzz6j3oPs53QsffMDJ3z+M7ehRL0d2/dMKCkh59TWSHnscV1YWfjfdRNOvvya4Vy9vh+bzFLOZiPHjaP7994Q9MBIMBvI2bebE8Hs485dnsB467O0QxVXy6YQwIyOj1JSamsq6detYvHgxmZmZ3g6vyn44uQ+AtnYrOoq7yWghZ1oamV9/DUDEuPFeiU+IivA3G/jw4c6EBZjYezqLifN34XRV/7MLTpfGW6sOMnruNtJybbSODubbp25jREJcrRpGoUGYPwsf78aDXePRdXh7zWEe/XRHqbEQx9w4BoNiYEvyFn69UD09xWVaM1l6dCkAY28cWy3nuC6FN4WHFsGoBVCvKeSmwPJJMKsL7F0IrsrXKhlVIwObDGT+kPl8MuATesX1AmDD6Q2MXz2eYUuH8dmBz2p8uBFfo5rNxEx5kYZvT0UNDKRg926O33Mv52fOQpNu+qukYO9eTtz7OzI+/xxwjy/YeP4XmBs19HJkoiRTdBSxL79M8++Wu58vBLK/+44Td9/NqUcfI2/rVvlh6jrl0wnhkiVLSk3Lly/n+PHjjBw5km7dunk7vCrbfe4A4H5+UIlqC34hnn3p//kU3WbDr307AqSXLlHLxYUHMGdMAhajytqDqfzfkurtefRMZgEPfLiVWeuPoevwYNd4vpl4Gy2igqvtnFfDYjTwz3tu5l/3tcNc+BkNn/UjRwrHLGwY1JBBTQcB1VdL+Plvn1PgLKBteFu6xMh3ShmtB8KEn2HQvyAgEtKPw+JH4d2OsHU22HIrXaSiKCTEJDCjzwyWDV/GiFYj8Df6k5idyL+2/4u+i/ry1x/+yp7ze+TmrBqFDB5Ms+XfEtSrFzgcpM2cyfFBg8n65ht0V822aLheubKySH7lFRJHPoD9xAmM9esT99FHxEx5EdVs9nZ44hLMTZrQ8O2pNF38NcEDB4Kqkrd5M6fGPsKJ3/2OjAULceVIz8jXE0WXvxZlHDp0iF69epGcnOztUK4oOzub0NBQ0tLSiIiIAKDn5/eQ4TrKm6lpDG59Pwx7FwBXTg5He/dBy82l0ayZBPft683QRQ1zOBysWLGCwYMHY7rOBvJdc+Acj3+2A02Hx3s24/lBba55bd33+5J5fvE+sgocBFuMvPG7dgxpF3tNz1Gd9p3O4vHPdnA2y0qg2cDbIzsw4MYYjmQc4d5l96KgsGjoIlqHt65QeRW5XjKtmQxcPJA8Rx7Tek2jX+Pre7ieamfLgZ/fh63vQ37h0CF+YZAwDjqPKdMbdGXk2nNZcWIFCw4t8PQyDdAstBl3t7ibu5rdRVRA9XQgdj1/t1wLuq6T8/33nHvjTZyp7ud5LS1bEvGH8QQPGiSJzUUcDgcrli3jNquN9FmzcKWnAxAydCgxf/0/DGFh3g1QVJr91CnS5/2HzMWL0a1WABSLheB+/Qi95x4Cu3er0jOgFy5cIDIykqysLEJCQq78AlFlkhCWY8WKFYwZM4bz5897O5QrujghdGpOOn3aDV2xsfT0WZrfNQvau3sbTPvgQ85Pm4a5RXOaLVuGovp0BbHPud5v2r7adornF7ubQz/YNZ5/3H3TNRn3L9vq4OVlv7J41xkA2jcKZcaoTsRHBFx12TUtLdfGhC928fMJ9w3W031aMKlfK57b/P9YmbiSHg178F6/9ypUVkWul2k7pzF3/1zahrdlwV0LKp2kn80sYNepDI6fzyMt14bdqRFkMRIVYiE6xI8bYkNoXj8I9RqO71grOApg93zYMtNdY1ik6R3QaTS0uQtMflUqWtd19qbtZeGhhaxKXIXNZQPcHdR0j+3OsObD6BPfBz9j1covz/X+3XKtaAUFpH/+ORc++hgtOxsAQ/1I6o0YSeiwoZgbN/ZyhN6n2e2kL17M2XfewZSRCYC5eXNiXnyRwG5dL/9iUes5MzLIWryYzCVLsB895tluCAsj6I47COrdm4CuXTDWq1eh8iQhrDk+nRBOnjy51Lqu6yQnJ/Pdd98xZswYZs6c6aXIKu7ihHBf6gEe/H4kgZrGjydPY5h8EEJi0axWjvbth+vCBRq8+Qahd9/t7dBFDasLN22fbz3Ji9/sR9dh0E0xTH+gAxZj1Xue+9+Bc7y07FfOZBagKvBkr+b8qW8rzMbr98cSh0vjte9+84zh2KdNFH8ZHM7vV96HU3cyd8Bcbom55fKFcOXrJa0gjcGLB1PgLGBmn5ncEXfHFct0ujS2Hk/n2z1n2XTkPMlZ1iu+JsTPSEKTcPq2jaL/DTHUD65DA95rLjj4HeyYC8fXF2/3C4O2Q+HGe6BpTzBU7f9rjj2H1YmrWXZsGbtSd3m2B5oC6RXXi/6N+3Nbw9uwGK7uM60L3y3Xkisri4yvFpDxxReeGkMAv5tvJmRAfwJvvRVLmzY+86OsruvYDh8ha/HXZC39xjPAuSEyksjHHqXeAw+gSC1qnaLrOtb9+8lasoSs71agXTSovaVVK/w7d8KvTVv82rTG3Lx5uUOKSEJYc3w6Iezdu3epdVVVqV+/Pn369GHcuHEYjd7vTfBKLk4I3/rpEz498jbdCgr40FkPZaJ7rJgL8+aR+sabmBo0oPmqlSjyR9vn1JWbthX7kpn01W7sLo32cWHMeKBjpWvzEtPy+PvyA6w76L5Ziw8P4O0R7UloEl4dIXvF1ztP88KSfdidGk0jA0novJ6VpxZzc+TNfDH4iyvW5l3pevnX9n/x2YHPaBfZjs8Hf37Z8lKyrHy6JZGFO5JIyy3udMOgKtwQG0Lb2GCigv0wG1VyrA7O59g4k1nAvjNZWB3FHQmpCnRtGsEDXeIYcGMMfqba2w29ruukZFs5mprLsdRczmZZybE6yLE6cWk6FqOKn8lAvUAzsaF+NDGkcXPqcsIOL0LJPl1ckH84tL0LWg9xJ4fmqtVcn8o+xbJjy/j22LeczTvr2V4yOby1wa1VqjmsK98t15rucJC9ajVZS5eSt2ULlHiu0BAejn/HjvjfdCN+N92EuUkTTDExdeJvs67rOM6cwfrrAfK2biFv02YcZ8549huiokjucgvdpkzBIjf5dZ7ucJC/6xdy160jd/Nm7MePl3ucGhyMKTYWQ716qAEBqIGB2Fu1pNnjj0tCWAN8OiGsCy5OCO/771McytvA4xlZTGx5PwyZiisnh2N39seVmUnM31+h3ogR3g5beEFdumn78WgaT36+k2yrkwCzgUn9WjK6e5MrJgi/ns3iw03HWb43GZemYzIojL+9GU/1aUFgLRhO4lor+Vyhv18e/s3ewqFbK/S83+Wul5S8FIYsHoJds/NBvw+4teGt5ZaxJymTOT+cYMW+ZJyFQ2LUCzAx6OZYBt8US6fGYQSYL/25O1waB5Nz2Hz0PCv3p7D3dPGvzPUCTPyuUyMe6BJPi6jaMVh1Uno+6w+l8vOJdLafSCc1x1bpMgJMcE+9RIYYt9EpdyN+9ozinUY/aNIDWg1wD2lRr/JNEDVdY+/5vaxKXMWak2s4l3/Os89isNAlpgs9G/WkR6MeNAyqWA+Pdem7pbo4L1wge9Uq8jZtJn/bNrT8/LIHGQyYYmMxxTXCGB6BITQUNTTEPffzRzEZUYxGMBhBAZxOdKcT3eFAdxQuOx3udbu9cF5y2V687HD3RqwYjSgmd5mKsXCyWFDMZlSLGcVs8awrFjNq4TIoaAX56AUFaAUFuLJzcKYk4zibjO34cU+T2SKKyURQrzsIu+8+zF278v2qVXK9+CjnhQvk79hJwZ492A4dwnroEK60tHKP1fv25cb3ZklCWAN8OiHs06cPixcvJuyiB5izs7MZPnw469at805glXBxQpgwry82JZX3UlLpMfRDuOFuUqdN58IHH2Bu1oxmy75x/0ERPqeu3bSdzsjnzwt2sz3RfcMcGWThd50bcker+rSMCibYz0iuzcnJC3nsSMxg9YFz7DxZfHN9R6v6TBl6A83r145korqk5dp4+stf+OnYBcyRa7DUX0uDwIYsHb4Ef6P/JV93uevlLxv+wuqTq0mITmDugLmlagc1TWf9oVTe33jM828D0KVpOONua0LfttGYDFVrKpeUns/Xu06zYHtSqeam3ZtF8HD3xtx5Q9XLrgpd1zmYksOqX1NY/es5DiSXvgk2qAqNIwJoXj+I+PAAQv1NBPsZMagKNoeG1eHiQp6d5KwCzmZaOZKaU6pG1ICLLupB7jFvp69xNxHO1NIB1G8Lrfq7k8O4rpVuWloyOfzfqf+RkpdSan+z0Gbc3vB2Okd3plNUJ8L8wsotp659t1Q33W6nYN8+Cvbtw7r/V6y//YYjKQm9Lg1ZYTJhadmCgA4dCOzRg8CuXVED3LXbcr2Ii2l5eThSUnCcTcaVnYWWl4eWl09eeD0aDx8uCWEN8OmEUFVVUlJSiIoq3fNaamoqDRs2xOGo/ADCNa1kQqj7Q+9FvQD44dQZQv9yFEeOg2MDBqJbrdKzqI+ri3+ENU3nv7tOM33NYc5W4Hk0g6ow5OZYHuvZjJsahtZAhLWDS9P5cNNxpq7Zi6XpVFRTFj3rj2TmoL9esqnnpa6Xn5N/5g+r/4CqqCy8a6Gn11K7U2PZnrN8uOkYh8+5h1IwGRSGtm/AuNuaXtPP26XpbDiUyvyfT7H+UCqFlY9EBVt4oEs8o7rEERt66WT3as+9IzGd1QfOsfpACknpBZ59qgK3NAmnR8tIEpqE0yEurFLNWl2azskLeRxKyeFAcjY7T2aw61RGYZKo00o5TV/1F/oZd9NROYxKiXE5LSHQvLc7OWzRD4JjKvW+dF3nSOYRNp/ezOYzm9mduhuXXnrohBZhLegU1YlO0Z1oV78djYIaoShKnfxuqWm6puE8n4bjdBL2pCRcGZnuG+OsbFxZWWg2Kzic6C4XutMJul5Yu2dy1/AZjShGU/E2s7l4bjahmArnRduL/p2cTnSny1O7iNOJZrej2+zoNhu63VZ63WZDs9tAB9XfH9XfHyXAH0NgEMbYGEyxDTDHNcLSosUlnwuU60VUlDxDWHN8sqpo7969nuUDBw6QklL8q6jL5WLlypU0bHj9DYa68ujPADS1Owhu1B0Cwkl7fQq61Yp/x44E9enj5QiFuLZUVWFEQhz3dGzI6l/PsfLXFHadzOBMpvsmXVHcScLNDcO4vUUEA2+KJSb02vWueL0wqApP9mrObS0i+OOSJLJMH7ExdRH3zGnBa4MHcWODiiVr+Y58XvrpJQBGtBpB6/DWZOU7WLQziTk/nPDU2gVZjDzULZ5xtzUlOuTaf94GVaFv22j6to3mTGYBX/58iq+2J5GaY+PdtUeYtf4ofdtE8ftujbm1eQTGq6w1zLE62HwkjXUHU1l3MJX0vOKaHItRpWer+vS/wR1PeGDVO8cwqArN6gfRrH4Qg252D3lid2rsP5vF9hPpbE+M5osTTZltHUYoudyh7qW34Rd6qXupZ8uGA9+4J4CYdu7ksGV/aJQA6uUTU0VRaFWvFa3qtWL8zePJsmWx5ewWfk75mZ3ndnIi6wRHM49yNPMoCw8vBCDIFETr8Na0CmtFga2A6HPRNA9vTqR/ZKV7nNV1HZem43Dp2F0ajsLJ6dJRVQWDoqCqoCpFywomg4Kf0VAneqFVVBVTdBSm6CgCOnf2djhCCB/jkzWEqqp6/liV9/b9/f2ZMWMG48aNq+nQKq1kDeFTm95gX/ZKRmTn8GKXF7CG9eLEPfeCptF4/hcEdOrk7XCFF/nSr7J2p4bdpWExqjXahPB6YHdq3L/4CY4XbEGzRZJ34in6tI5jQu8WdIoP83w3lne9/GPLP1h4eCExgbG8cPPHLN+dznf7krE53TVV9YMtjLutKQ91iyfEr2avMbtTY9WvKXy+9aRn2A2AiEAz/W+Mof8N0XRqXI9Q/yvHZXW42Hcmix2JGWw+cp7tiek4XMV/K0L9TZ5eT3u2irzsc5DXmqa5m6luPX6Bn09cYNuJdLLybbRTjtPbsJte6m7aq6U7bbCaQsmI7YHeoh9+bfoTEhFb6SQ53ZrOL+d+YWfqTn459wuHMg7h0MpvRWNW/QkxRuGvhmMmDKMeiqKFgjMEp8Mfm8OM1WbCajWTazVitbuTwKpQFAgwGQiwGAk0GwgwGwm0uOdBfkZC/IwE+5kItrjXg/3czXaD/YyE+JkIshgL103Xde/C1xNf+lskro7UENYcn0wIT548ia7rNGvWjG3btlG/fn3PPrPZTFRUFIYqDKDpDUUJ4fnz5xnw7XDsahazUlLp8eg2Eh9/Fuu+fQT370+jd9/xdqjCy+SPsCiSZcti+NJ7SbOm4sy+iYIzDwIqraKDGHhjDN2aRdA0wo+tG9cyZPAg8p3w6b7FfHTwNQDUc4+Tld7UU16bmGDG3NqEezo2rBU9fx4+l8MXW0/yzZ6zZOaXTlpaRQfRKjqY6BA/zxAWVoeLXKuTk+n5nLyQx4m0vFIJIECzyED6tImiT5sobmkaXmt+aNA0ncOpOfx8PJ2dJzP49WwW2Wln6aHsobdhNz3VvYQqxR2YaLrCXr0pW9RO7LUkcNKvDSaTOxkyGVQMqoLT5a6tc+k6Tk3HpWkU2F3k2Vzk2Z3k2124NCeq5Tyq3xkMlrPuZXMaiikDRancbYXuMqPrRtANoBs9ywqF21DQ9aIfcYtqA1XQwd27StE2BYqOK9quK4DBPddVQEUvnLvXi7cbFANmgwmLwQ8/ox8BRn8CTP4EmvwJsgQQYgkk2OxPgDGIQGMwfsZADGpxjaWqKBRdFi7N/W/j0nU0XXcvazouvbg21KXr6Lq7qbBLKzzuErdkl7tTUwvPb1QVdzwllo1qyX0qBhUMqurerhRuN7jfg+c1BsVzTOmyVAyGS5Xt3q8qXHUPxkIUkYSw5vhkQliXFCWEq/dtZvLOJ/HTNNYWhOPwH0/qm2+iBgXR7LvvMEVHXbkwUafJH2FR0q5zuxi/ejxOzUlj40AO/9Ybu7P0nwMFHRQF1e8E/vFzUFQntrTe2M8PINTfxMAbY3igSxwd4sIq3USwJjhcGj8fT+f7/cn8eDSNxAvl9Ox4CZFBFhIa1+OWpuH0bl2fZtdR50N5NicHU7I5kJzD6QvZGM/uIj79B9oXbKMNiaWOzdQD2azdzEatPRtd7TlPWKXO5WdSCTAbUJx26ocFE+AHJksmqikdjDnoajZONRO7noVVz8Cu5WLX8ilw5eLUa/9z+pej6wq4/NE1f3SXH7pn2T3hCkB3BRRuCyg1odfdJ3bKJJKFPzR4ElZFoSA/j9CQIIwGQ6lEtiihVBVQKG4mXLRNVRR3ql9iXVXdxypF60rxa9zbSpdRfFzp1yhKOWV4zlW4TXUfo1DyPJRbllrifKXKKDy21HsoOj8l3lPJMij92ahqOZ+Dp9zi9Uu+r0vGXhyDopZ+DZQto7q/9yUhrDl19xvpEpYtW8agQYMwmUwsW7bssscOGzashqK6eosOrAWgq9WGKXIgZ/7xNgBRzzwjyaAQooxO0Z34x23/4IXNL3DSuZL7+vtzk99Yfjqayd7TWSRl5KPrCoaAQ/g3+hxFdRKiteOutk/Q994YOsWHXfWzedXNZFC5vWUkt7eMBNw9ru46mcGp9HzO59g4n2NDURQsJpUAk4G48ACaRAbSLDKQRvX8a2WSWxGBFiOdG4fTuXHRuJo3A2MAcGaewfrbGvSj/8M/aSNh9myGGrYy1LAVTJAV3IoLkQlk1r+FrPoJOAOjMaoK/mYDgWYjAZbieYDJgNGglvix6dZK/dhkd9nJseeQ78jHrtmxu+w4NAd2lx27ZsepOXG4HOjoaLqGjo6u6565huZ57ONS+zVNw6W73JPmKl4uXNd0DYfmpMDhwOp0kG+3keewku/Ip8BhpcBlxeoswK5ZsWs2nJoVBwXoONw1ocZ8FCr+Q0MRFTNmJRizEohJCcKiBGFWg7GoQZiVICxqMGbFvWwu3GZWglCVsrdtug5OTcOlgUvTcGruGklnUa2kVlwj6dJ0dw1w0XLhsQ6XhqbrZV7rmbu00utaeXUJOigOXIodl2LHgQN0DZxF+4v/P+maifMXctE1M+gmoHZ/l4hLuzghvXySXDaJBTyJvyfRxL3erZHvPfPvLT5XQ1iyZ1FVvfQXkKIouFyuS+6/lFmzZvHWW2+RkpJC+/btmTFjBl26dLnk8YsWLeLFF18kMTGRli1b8uabbzJ48OAKn6+ohrDbzO7kBuXwt9O5dF7fHMfpMwTf2Y+G77573d7UiGtLaghFeRYdXsSrW19F0zWahDThsXaP0TGqI2ezzvHOhhnsde0E4LYGtzG99/QqDVwuaimXE87shKP/g6Nr4OwvZY8Jbwbxt0KDDhBzM0TfCJbgUof44neL1Wklx55Dtj3bPdmyi5dLrGfaMsmyZRVP9iw0vWrPSwIEGAMIs4QRagktnsyhBJuDsRgt+Bn8MBvMWAyWUpPJYEJVVE8CraMXNrl1L9tcNqxOq3vusmJzuudWp5UCZwFWl5UCRwEFTveU78wvXnYUYHUVYHVa3eVWgVn1w88QQIAxlEBDCAHGEPwNoQQYQwgwhOBvCCHAEIafIYQANRR/QwgKRjS9MPkvbIqr6RRuo7AJLoU/ELib8Hr2U3R86deUX0bRcunX6PolykBH00qcv/B8Wqk43ce4f+woe96S654yysRTolztojK4qAytaFtxGWXLrfJlWW0GtAjiw0d7SQ1hDfC5hLA6LViwgNGjR/P+++/TtWtXpk+fzqJFizh06FCZoS0AfvrpJ3r27Mnrr7/OXXfdxfz583nzzTfZtWsXN910U4XOWZQQtp3dlmgd3l8UhHY2B1OjRjT97yIMF42xKHyXL960iYrZmLSRKT9NId2aXu7+ka1H8uwtz2IxWGo4MlGjcs/DyR/h1Bb3PGU/lHeDX68pRLaEsHgIjcMZ3JCt+47T9Y5+mALC3Amj0VL44FvhnbPmAkce2C+ecsGWUzjPLV4vsy0XXLbCAIraxRnBHAjmILAEuc8bEAlBUe4pMKr0ssX7zX41XSPXkVsqSSyVNNqzyCrIINOWUZhQZpFlzybbnlPlZMsbzKoZf5M/xnJqNF26i3xbPnaubtzFEHMI4X7hhPuFU8+vXql50RRiDiHAFIC/0Z8Ao3tuuEKPu5ei6Zq71lpz4HA5ytRqOzRHcQ130XbNjsN15e0X14xffKxLc2FQDRgUA6qiYlSMqIqKQTVgVI2l3l95U4ApgEBToHtuDCTQ5J78jaVbQlw+uS5MKrWLkkpKJ5WaViIx9pRRtjxdvzhJvjgR1jHa8+h6QxNJCGuAJITXUNeuXbnllluYOXMmAJqmERcXx1NPPcXzzz9f5viRI0eSl5fH8uXLPdu6detGhw4deP/99yt0zqKEsN8/2vDP5RpBmSqG8HCazP8Cc5Mm1+R9ibpBEkJxOdn2bD478Bn/O/k/knKSMKtmGtOYP/X8E90adfN2eMIbCjIhaRskbYWUfe4pJ9nbUVWdOagwQYxxz4NjSqxHQ3C0ex4QccVhOi7J5QBrlvuzs2aWmGdctJ5ZIuEtmRjnQTm9t7qAXFUlU1XJMqhkqSqZRjPZRhOZBiM5BgN2gxGbaiicVOyKgk1RsClgA1BUUBQUxd2JjqIU9riuqJgNZvwMZk+HOn4GPyxGf/xUE/5GP/wNFvxUM/4GC/4GP/yNlsJlM/6qhQCDGX/VhL9qxk814/70dHf2oGuF1Wnu8TSdDgfbft5Kwi2dceIi32mlQLOR48wj05FHpiOXDEcemYXrGc48Mp35XChcznDmo11FcmxWDBgVAyqFHQEpqmdZQXE3ndVduNBw6sXT9ZSQV5SCgr/BTKDBn0CjHwEGPwKNfgQa3J0quecl1o3+BBr8CTBaMBQmpWUnA6qiuJsy48Klazg1rXDZ5e6sSncVThp2zYldc2DTHNhcdmyaE7tmx6Y5aGxqythbH5eEsAb43DOE7777boWPffrppyt8rN1uZ+fOnbzwwguebaqq0q9fP7Zs2VLua7Zs2cLkyZNLbRswYABLly6t8HmLvPqpiyDVgDE2lrjZ70kyKISolBBzCBM6TGBChwlA8Q8InaNlTDSf5R8Grfq7pyJ5F+DcPshIhMxTkJmElnmKvNSTBJl0lKLkprybZ1NAYY1eYa2eKcBda2curN0rqum7eN0SDOZgMBaO8VhU8+hyus9VlFjZsiHvPOSmuqe8ovl5cOS7j0vPhfTjZWMrSVHd5/PEEgSqyV0riTuBQnOAowCcVnBY3eU7Cty1oNXAAIRqGqFayWfyrNVyrupmBG4FOAZmIKCSr9eALFUlw6BywWAgQ1VJNxgKp8Llwm25qkK+qlKgKGiFNWF23YVdr/wjQRdTdR2zrmPSwUTRsntu1sFUtI77mKL9pY4p8bqiY8wXvc6k6xh1HZei4ALPXFPAhYJdUbAqCgWqQoGiUKCoWD3LCgWqSp6qkKe45wWFc01R0NHJd9nId9k4f3UVttWij12SwJricwnhtGnTKnScoiiVSgjT0tJwuVxER0eX2h4dHc3BgwfLfU1KSkq5x6ekpFzyPDabDZvN5lnPzs4GQNUhsHcv6k+ZgiEyEofj+u69TVx7RdeEXBuiIuR6EeUyh0Dcbe6pkMPhYN2aNdx5553u1ge6Bi67O3Eqat6pqIXrXmLLgbxUlNxUyD2Hklc4zy0xzzsHeWkouga2LPdURbo5CPzCwC8M3T+0eNmvxHLJhNMUVLxuCgCDqfgzUw3uua67E1Gn3f35uhzuZrQuBzitKC5bcZLqtHqWlaKk1VmcwCpFy87Sr1FKHueq4P/9on9fSvw7e/7NSyTRhdt0FHJycgkOCUVR3eulX1Pyurl4m3s5FIVQRaFJUfmeByIv+iGi6JlJXcOOTj4aBWi40NEKJ5euowEud+NHVN19c+yeFIy6jnsQFB2DDibAhIIRpcT5Ljq/oheGpZcTW+l1pbzYLz72CmV4mmZ7lqH4ocCy5evoWHWdfAXyFJ08IE+BfEUnT4E8ivZBHhQvK1CguNdduJNzTXGfwVV4Jg1wKe77UgNg1HWMgEHH8xm65zoGwKLpWHQdi65h1t3LZk3DT9eJCYqn4tU44mr4XEJ44sQJb4dwVV5//XVeeeWVMttPPfYYZ1u1hG3bvBCVuJ6sWbPG2yGI64hcL6Kirp9rxQw0ck8GILRwAhTdhdmZg8lVgFErwOiyYtSsKIU1SkrhDb6uqLgUMy61eNJUMw5DAA5DALpyiSan9sIpu+TG3MLpWjIAQYVTORSKMhvwv8anFtc9c+EU5uU48vPzgRVejsI3+FxCeClFj1JWtUfOyMhIDAYD586dK7X93LlzxMTElPuamJiYSh0P8MILL5RqZpqdnU1cXBy3Pfx7IiIiqhS78A0Oh4M1JX/FF+Iy5HoRFSXXiqgMuV5ERV24cMHbIfgMn08I58yZw7Rp0zhy5AgALVu2ZNKkSfzhD3+oVDlms5nOnTuzdu1ahg8fDrg7lVm7di0TJ04s9zXdu3dn7dq1TJo0ybNtzZo1dO/e/ZLnsVgsWCxle/ozmUzyxSoqRK4VURlyvYiKkmtFVIZcL+JK5PqoOT6dEE6ZMoW3336bp556ypOEbdmyhT//+c+cOnWKv//975Uqb/LkyYwZM4aEhAS6dOnC9OnTycvL45FHHgFg9OjRNGzYkNdffx2AP/3pT9xxxx1MnTqVIUOG8NVXX7Fjxw4+/PDDa/tGhRBCCCGEEKIcPp0Qzp49m48++ohRo0Z5tg0bNox27drx1FNPVTohHDlyJOfPn2fKlCmkpKTQoUMHVq5c6ek45tSpU6hq8UP1t956K/Pnz+dvf/sb//d//0fLli1ZunRphccgFEIIIYQQQoir4dMJocPhICEhocz2zp0743Q6y3nFlU2cOPGSTUQ3bNhQZtv999/P/fffX6VzCSGEEEIIIcTV8GIf0N738MMPM3v27DLbP/zwQx566CEvRCSEEEIIIYQQNcenawjB3anM6tWr6datGwA///wzp06dYvTo0aV683z77be9FeJlFfWOmpOTIw/fistyOBzk5+eTnZ0t14q4IrleREXJtSIqQ64XUVE5OTlA8b2uqD6K7sOfcu/evSt0nKIorFu3rpqjqZrjx4/TvHlzb4chhBBCCCHENXfs2DGaNWvm7TDqNJ9OCOuCzMxM6tWrx6lTpwgNDfV2OKIWKxqzMikpiZCQEG+HI2o5uV5ERcm1IipDrhdRUVlZWcTHx5ORkUFYWJi3w6nTfL7J6PWuqNfS0NBQ+WIVFRISEiLXiqgwuV5ERcm1IipDrhdRUSV76BfVw6cTQqvVyowZM1i/fj2pqalomlZq/65du7wUmRBCCCGEEEJUP59OCMePH8/q1au577776NKlC4qieDskIYQQQgghhKgxPp0QLl++nBUrVnDbbbd5O5Qqs1gsvPTSS1gsFm+HImo5uVZEZcj1IipKrhVRGXK9iIqSa6Xm+HSnMjfccANfffUV7dq183YoQgghhBBCCFHjfPopzalTp/Lcc89x8uRJb4cihBBCCCGEEDXOp5uMJiQkYLVaadasGQEBAWUGSE1PT/dSZEIIIYQQQghR/Xw6IRw1ahRnzpzhn//8J9HR0dKpjBBCCCGEEMKn+PQzhAEBAWzZsoX27dt7OxQhhBBCCCGEqHE+/QxhmzZtKCgo8HYYVTZr1iyaNGmCn58fXbt2Zdu2bd4OSdRCmzZtYujQoTRo0ABFUVi6dKm3QxK11Ouvv84tt9xCcHAwUVFRDB8+nEOHDnk7LFFLzZ49m3bt2nkGGO/evTvff/+9t8MS14E33ngDRVGYNGmSt0MRtdDLL7+MoiilpjZt2ng7rDrNpxPCN954g7/85S9s2LCBCxcukJ2dXWqqzRYsWMDkyZN56aWX2LVrF+3bt2fAgAGkpqZ6OzRRy+Tl5dG+fXtmzZrl7VBELbdx40YmTJjA1q1bWbNmDQ6Hg/79+5OXl+ft0EQt1KhRI9544w127tzJjh076NOnD3fffTe//vqrt0MTtdj27dv54IMPpId3cVk33ngjycnJnumHH37wdkh1mk83GVVVdz588bODuq6jKAoul8sbYVVI165dueWWW5g5cyYAmqYRFxfHU089xfPPP+/l6ERtpSgKS5YsYfjw4d4ORVwHzp8/T1RUFBs3bqRnz57eDkdcB8LDw3nrrbcYP368t0MRtVBubi6dOnXivffe49VXX6VDhw5Mnz7d22GJWubll19m6dKl7N6929uh+Ayf7lRm/fr13g6hSux2Ozt37uSFF17wbFNVlX79+rFlyxYvRiaEqEuysrIA902+EJfjcrlYtGgReXl5dO/e3dvhiFpqwoQJDBkyhH79+vHqq696OxxRix05coQGDRrg5+dH9+7def3114mPj/d2WHWWTyeEd9xxxyX37d+/vwYjqZy0tDRcLhfR0dGltkdHR3Pw4EEvRSWEqEs0TWPSpEncdttt3HTTTd4OR9RS+/bto3v37litVoKCgliyZAk33HCDt8MStdBXX33Frl272L59u7dDEbVc165dmTdvHq1btyY5OZlXXnmFHj16sH//foKDg70dXp3k0wnhxXJycvjyyy/5+OOP2blzZ61uMiqEENVpwoQJ7N+/X57bEJfVunVrdu/eTVZWFv/9738ZM2YMGzdulKRQlJKUlMSf/vQn1qxZg5+fn7fDEbXcoEGDPMvt2rWja9euNG7cmIULF0pz9Gri053KFNm0aRNjxowhNjaWf//73/Tp04etW7d6O6xLioyMxGAwcO7cuVLbz507R0xMjJeiEkLUFRMnTmT58uWsX7+eRo0aeTscUYuZzWZatGhB586def3112nfvj3vvPOOt8MStczOnTtJTU2lU6dOGI1GjEYjGzdu5N1338VoNMoP8OKywsLCaNWqFUePHvV2KHWWzyaEKSkpvPHGG7Rs2ZL777+fkJAQbDYbS5cu5Y033uCWW27xdoiXZDab6dy5M2vXrvVs0zSNtWvXyrMbQogq03WdiRMnsmTJEtatW0fTpk29HZK4zmiahs1m83YYopbp27cv+/btY/fu3Z4pISGBhx56iN27d2MwGLwdoqjFcnNzOXbsGLGxsd4Opc7yySajQ4cOZdOmTQwZMoTp06czcOBADAYD77//vrdDq7DJkyczZswYEhIS6NKlC9OnTycvL49HHnnE26GJWiY3N7fUr2onTpxg9+7dhIeHywPaopQJEyYwf/58vvnmG4KDg0lJSQEgNDQUf39/L0cnapsXXniBQYMGER8fT05ODvPnz2fDhg2sWrXK26GJWiY4OLjMs8iBgYFERETIM8qijGeeeYahQ4fSuHFjzp49y0svvYTBYGDUqFHeDq3O8smE8Pvvv+fpp5/mySefpGXLlt4Op0pGjhzJ+fPnmTJlCikpKXTo0IGVK1eW6WhGiB07dtC7d2/P+uTJkwEYM2YM8+bN81JUojaaPXs2AL169Sq1/ZNPPmHs2LE1H5Co1VJTUxk9ejTJycmEhobSrl07Vq1axZ133unt0IQQ17HTp08zatQoLly4QP369bn99tvZunUr9evX93ZodZZPjkO4detW5syZw4IFC2jbti0PP/wwDzzwALGxsezZs0cehhdCCCGEEEL4BJ9MCIvk5eWxYMEC5s6dy7Zt23C5XLz99tuMGzdOurUVQgghhBBC1Hk+nRCWdOjQIebMmcNnn31GZmYmd955J8uWLfN2WEIIIYQQQghRbSQhvIjL5eLbb79l7ty5khAKIYQQQggh6jRJCIUQQgghhBDCR/nsOIRCCCGEEEII4eskIRRCCCGEEEIIHyUJoRBCCCGEEEL4KEkIhRBCiFrGbrfTokULfvrpp2ta7sqVK+nQoQOapl3TcoUQQly/JCEUQghRrcaOHYuiKGWmo0ePeju0Wuv999+nadOm3HrrrZ5tiqKwdOnSMseOHTuW4cOHV6jcgQMHYjKZ+OKLL65RpEIIIa53khAKIYSodgMHDiQ5ObnU1LRp0zLH2e12L0RXu+i6zsyZMxk/fny1lD927FjefffdailbCCHE9UcSQiGEENXOYrEQExNTajIYDPTq1YuJEycyadIkIiMjGTBgAAD79+9n0KBBBAUFER0dzcMPP0xaWpqnvLy8PEaPHk1QUBCxsbFMnTqVXr16MWnSJM8x5dWohYWFMW/ePM96UlISI0aMICwsjPDwcO6++24SExM9+4tq3/79738TGxtLREQEEyZMwOFweI6x2Ww899xzxMXFYbFYaNGiBXPmzEHXdVq0aMG///3vUjHs3r37sjWkO3fu5NixYwwZMqSSnzIkJiaWWxvbq1cvzzFDhw5lx44dHDt2rNLlCyGEqHskIRRCCOFV//nPfzCbzfz444+8//77ZGZm0qdPHzp27MiOHTtYuXIl586dY8SIEZ7XPPvss2zcuJFvvvmG1atXs2HDBnbt2lWp8zocDgYMGEBwcDCbN2/mxx9/JCgoiIEDB5aqqVy/fj3Hjh1j/fr1/Oc//2HevHmlksrRo0fz5Zdf8u677/Lbb7/xwQcfEBQUhKIojBs3jk8++aTUeT/55BN69uxJixYtyo1r8+bNtGrViuDg4Eq9H4C4uLhStbC//PILERER9OzZ03NMfHw80dHRbN68udLlCyGEqHuM3g5ACCFE3bd8+XKCgoI864MGDWLRokUAtGzZkn/961+efa+++iodO3bkn//8p2fb3LlziYuL4/DhwzRo0IA5c+bw+eef07dvX8CdVDZq1KhSMS1YsABN0/j4449RFAVwJ2thYWFs2LCB/v37A1CvXj1mzpyJwWCgTZs2DBkyhLVr1/Loo49y+PBhFi5cyJo1a+jXrx8AzZo185xj7NixTJkyhW3bttGlSxccDgfz588vU2tY0smTJ2nQoEG5+0aNGoXBYCi1zWazeWoTDQYDMTExAFitVoYPH0737t15+eWXS72mQYMGnDx5shKflhBCiLpKEkIhhBDVrnfv3syePduzHhgY6Fnu3LlzqWP37NnD+vXrSyWQRY4dO0ZBQQF2u52uXbt6toeHh9O6detKxbRnzx6OHj1apibOarWWak554403lkrCYmNj2bdvH+Bu/mkwGLjjjjvKPUeDBg0YMmQIc+fOpUuXLnz77bfYbDbuv//+S8ZVUFCAn59fufumTZvmSTyLPPfcc7hcrjLHjhs3jpycHNasWYOqlm4Q5O/vT35+/iVjEEII4TskIRRCCFHtAgMDL9lEsmRyCJCbm8vQoUN58803yxwbGxtb4d5JFUVB1/VS20o++5ebm0vnzp3L7XGzfv36nmWTyVSm3KJhG/z9/a8Yxx/+8Acefvhhpk2bxieffMLIkSMJCAi45PGRkZGehPNiMTExZT7H4OBgMjMzS2179dVXWbVqFdu2bSu36Wl6enqp9yiEEMJ3SUIohBCiVunUqRNff/01TZo0wWgs+2eqefPmmEwmfv75Z+Lj4wHIyMjg8OHDpWrq6tevT3Jysmf9yJEjpWrFOnXqxIIFC4iKiiIkJKRKsd58881omsbGjRvL1NwVGTx4MIGBgcyePZuVK1eyadOmy5bZsWNHZs+eja7rnqaslfH111/z97//ne+//57mzZuX2V9UA9qxY8dKly2EEKLukU5lhBBC1CoTJkwgPT2dUaNGsX37do4dO8aqVat45JFHcLlcBAUFMX78eJ599lnWrVvH/v37GTt2bJlmkX369GHmzJn88ssv7NixgyeeeKJUbd9DDz1EZGQkd999N5s3b+bEiRNs2LCBp59+mtOnT1co1iZNmjBmzBjGjRvH0qVLPWUsXLjQc4zBYGDs2LG88MILtGzZku7du1+2zN69e5Obm8uvv/5aiU/Nbf/+/YwePZrnnnuOG2+8kZSUFFJSUkhPT/ccs3XrViwWyxXjEEII4RskIRRCCFGrNGjQgB9//BGXy0X//v25+eabmTRpEmFhYZ6k76233qJHjx4MHTqUfv36cfvtt5d5FnHq1KnExcXRo0cPHnzwQZ555plSTTUDAgLYtGkT8fHx3HvvvbRt25bx48djtVorVWM4e/Zs7rvvPv74xz/Spk0bHn30UfLy8kodM378eOx2O4888sgVy4uIiOCee+6p0uDxO3bsID8/n1dffZXY2FjPdO+993qO+fLLL3nooYcu22xVCCGE71D0ix+wEEIIIa5DvXr1okOHDkyfPt3boZSxefNm+vbtS1JSEtHR0Vc8fu/evdx5550cO3as3M51qiotLY3WrVuzY8cOmjZtes3KFUIIcf2SGkIhhBCimthsNk6fPs3LL7/M/fffX6FkEKBdu3a8+eabnDhx4prGk5iYyHvvvSfJoBBCCA/pVEYIIYSoJl9++SXjx4+nQ4cOfPrpp5V67dixY695PAkJCSQkJFzzcoUQQly/pMmoEEIIIYQQQvgoaTIqhBBCCCGEED5KEkIhhBBCCCGE8FGSEAohhBBCCCGEj5KEUAghhBBCCCF8lCSEQgghhBBCCOGjJCEUQgghhBBCCB8lCaEQQgghhBBC+ChJCIUQQgghhBDCR0lCKIQQQgghhBA+ShJCIYQQQgghhPBRkhAKIYQQQgghhI+ShFAIIYQQQgghfJQkhEIIIYQQQgjhoyQhFEIIIYQQQggfJQmhEEIIIYQQQvgoSQiFEEIIIYQQwkdJQiiEEEIIIYQQPkoSQiGEEEIIIYTwUZIQCiGEEEIIIYSPkoRQCCGEEEIIIXyUJIRCCCGEEEII4aMkIRRCCCGEEEIIH/X/Ac72MqcIPbSWAAAAAElFTkSuQmCC",
+ "image/png": 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",
"text/html": [
"\n",
" \n",
"
\n",
" Figure\n",
"
\n",
- "

\n",
+ "

\n",
"
\n",
" "
],
@@ -1605,7 +2066,7 @@
},
{
"cell_type": "code",
- "execution_count": 17,
+ "execution_count": 19,
"metadata": {},
"outputs": [
{
@@ -1648,24 +2109,24 @@
},
{
"cell_type": "code",
- "execution_count": 18,
+ "execution_count": 20,
"metadata": {},
"outputs": [
{
"data": {
"application/vnd.jupyter.widget-view+json": {
- "model_id": "7b1129426a354a64922cbd99a475dfda",
+ "model_id": "6bd4df5b96c54003952a918a42f8acd7",
"version_major": 2,
"version_minor": 0
},
- "image/png": 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",
+ "image/png": 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",
"text/html": [
"\n",
" \n",
"
\n",
" Figure\n",
"
\n",
- "

\n",
+ "

\n",
"
\n",
" "
],
@@ -1682,7 +2143,7 @@
"'Function from R1 to R1 : (Rocket Mass without motor (kg)) → (Apogee AGL (m))'"
]
},
- "execution_count": 18,
+ "execution_count": 20,
"metadata": {},
"output_type": "execute_result"
}
@@ -1704,24 +2165,24 @@
},
{
"cell_type": "code",
- "execution_count": 19,
+ "execution_count": 21,
"metadata": {},
"outputs": [
{
"data": {
"application/vnd.jupyter.widget-view+json": {
- "model_id": "81f05c5895324569a67bb132827c8aec",
+ "model_id": "4fb887b98de54967acaa919112feecec",
"version_major": 2,
"version_minor": 0
},
- "image/png": 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CCHHnzh1haGgopkyZotHu4sWLwsjISD09MzNTODg4iMqVK4uMjAx1u8WLFwsAon79+m/to1KpFDKZTIwaNSrHvOzvy5MnT8RXX30lvL291fOqV68uPv30UyFE7p/v7du3BQBx4MAB9bSlS5cKAMLY2Fg0aNBATJgwQRw+fFhkZWXlmu3YsWMCgFi/fv1b+yCEEL/99psAIFavXi0iIyOFoaGhGD58+DufFxMTIwCIyZMniydPnohHjx6Jw4cPi+rVqwsAYuPGjeq2w4cPFwA0Prvnz58LT09P4eHhoe7HsmXLBAAxa9asHK+nUqk0Xvfnn38WSqVSdOnSRZiamoq9e/eq2+b1OyCEEK1atcp1nX8Td3d30apVK/Hq1Svh6OgofvjhByGEEFeuXBEAxMGDB8Xy5csFAHHy5En183Jb59auXSsAiEOHDqmnWVtbv3WdP3v2bI73N68WLFig8TkcP35cABB3795V5798+bIQQoidO3cKAGLNmjXq57/PdjC7bd++fTWmt2vXThQvXlz9+Ny5cwKA6N+/v0a7r776SgAQ//zzj3ram7Y97u7uGhk2btyYYx16mw9dX+fMmaNed7JlZmaKwMBAYWFhof678uTJkzdmz97OPX36VD3t/PnzwsDAQPTq1StHxm7duuWpT0uWLBEAxMWLF3PMc3d3F87OzsLIyEgEBQWJ1NTUXJexefNmAUDMmTNHPS0rK0s0bNhQABDLly/P8ZymTZuKcuXK5SmjPuMewAL0/PlzAIClpeVb22XPT0lJKfA8hZFl6dKlsLe3h4ODA6pVq4b9+/djzJgxGDlypEa7f//Se/78ORISElC3bl2kpaVpHP74UCVKlMD58+cxYMAAPHv2DIsWLUJISAgcHBzwww8/5Dg0aWRkpLHnwNjYGF988QXi4+Nx+vRpAK8vhChXrhzKli2LhIQE9b/s89wOHDgA4PUJ2yqVCp07d9Zo5+joCB8fH3W7U6dOIT4+HgMGDNA4tNqnTx9YW1u/s4+JiYkQQuTYu/pfISEhuHnzJk6ePKn+77sO/1pbW2vseenbty/27NmDoKAgHDlyBD/88APq1q0LHx8fHDt2LMcysjPl5WKbzz//HM2aNcOQIUPQs2dPeHl5YerUqe98XraJEyfC3t4ejo6OqFu3Lq5evYqZM2eiY8eO6ja7du1CQECARp8sLCzw+eef486dO7hy5QqA13sk7OzsMGTIkByv899TIDIzM9GpUyfs3LkTu3btQtOmTdXz8vod+BiGhobo3Lmz+qKBNWvWwNXV9Y1HHP69zqWnpyMhIUF9isS/D+/a2NjgxIkTePjwYa7Lyf5u7t27N8eh1Hf593mAwOtDvCVLloSbmxvKli0LW1tb9d6b/14A8qH+vXcZeH2KwNOnT9XbuexbFv13GzVq1CgAKPS7GLzP+rpr1y44OjqiW7du6mlyuRxDhw7FixcvcPDgwbe+VlxcHM6dO4c+ffrA1tZWPb1SpUpo0qRJrrdz+u/7+SbZpxa8afuUmJiIV69ewcXFJceev2x79uyBXC7X2NNoYGCAQYMGvfF1ixUrpjMX+RUkFoAFKLuYyi4E3ySvhWJ+5CmMLG3atMG+ffvw559/qs8ZSUtLg4GB5tft8uXLaNeuHaytrWFlZQV7e3v1ifxvO4/ofTg5OSE0NBRxcXGIjo7GvHnzYG9vj++++w5Lly7VaOvs7JzjcGPp0qUB/O+Q4o0bN3D58mXY29tr/Mtul30e240bNyCEgI+PT462V69eVbe7e/cuAMDHx0fjdeVy+XudwPzfYva/qlSpgrJlyyI8PBxr1qyBo6PjWy/O+PPPP9G0adMcJ9s3a9YMe/fuRVJSEg4dOoRBgwbh7t27aN26dY4LQbIz5fW80aVLlyItLQ03btxAWFjYG/8g5Obzzz/Hvn378Mcff2DEiBF4+fJljnNJ7969izJlyuR4bvZhuezP4tatWyhTpkyeLjSYNm0atm3bhk2bNuW4Z2NevwMfKyQkBFeuXMH58+cRHh6Orl27vvE9T0xMxLBhw1CiRAmYmprC3t4enp6eADTXuRkzZuDSpUtwdXVFQEAAJk2ahNu3b6vne3p6YuTIkViyZAns7OzQrFkzLFiwIE/rbYUKFWBjY6NR5NWuXRvA6+9KYGCgxjxXV1e4ubl92Jvz//77/OyC5NmzZwBef/YGBgbw9vbWaOfo6AgbGxv1d6OwvM/6evfuXfj4+OTYvv73e/0m2fPftG4kJCTkOA83+zuTV2/aPjVq1AgDBw7E6tWrMXz48Dfmc3JygpmZmcb0/35W/329DzlfXd/o7qVUWsDa2hpOTk64cOHCW9tduHABJUuWhJWVFYA3/8H87x+091WuXDmcO3cOsbGxb9ygZmf19fX94NdxcXFRn4jbsmVL2NnZYfDgwWjQoIH6nJOkpCTUr18fVlZW+P777+Hl5QUTExOcOXMGX3/9NVQq1Qe/fm5kMhlKly6N0qVLo1WrVvDx8cGaNWvQv3//91qOSqVCxYoVMWvWrFznu7q6qtvJZDLs3r0711uz/Pt+WB/D1tYWMplM/YfsbUJCQhAaGgpLS0t06dIlxx+MbGlpaYiIiFCfM5QbMzMz1K1bF3Xr1oWdnR0mT56M3bt3a5yXk53Jzs4uT32JiIhQnxd28eJFBAYG5ul5wOsCOvs717p1axgaGmLs2LFo0KABqlWrluflvK9mzZphz549mDFjBoKCgjROXi+s70CNGjXg5eWF4cOHIyYm5q17djt37oxjx45h9OjRqFy5MiwsLKBSqdC8eXONda5z586oW7cutm7dir/++gs///wzpk+fji1btqBFixYAgJkzZ6JPnz7Yvn07/vrrLwwdOhTTpk1DZGQkXFxc3pjBwMAAgYGB6nP9jh49qnGPv1q1amHZsmXqcwPbtm370e9Rbu8/kLMw+Zii4WO3z/+V1/VVCnn9cVa8eHEAr7cFb/pO/Prrr3j27BnmzZuHYsWK5csN/p89e5bn7Y4+055vlI5q3bo1YmJi1Ic7/uvw4cO4c+eOxg0xixUrluuJ1Ln9knufDVb2a6xcuTLX+SkpKdi+fTvKli371l9X7+uLL76Al5cXvv32W/UGNyIiAk+fPkVYWBiGDRuG1q1bo3Hjxu88lJkfSpUqhWLFiiEuLk5j+sOHD3P80r1+/ToAqK/K9PLyQmJiIho1aoTGjRvn+Jf9K9rLywtCCHh6eubaLvuwm7u7O4DXe4v+TalUIiYm5p19MTIygpeXV57ahoSEIC4uDtevX39rkfDPP/8gIyND/Yf+XbILrP++n9mZ8nLie1xcHIYMGYKmTZuidevW+Oqrrz5qr8v48eNhaWmJb7/9Vj3N3d091/tJZp9ukP1ZeHl5ITo6Gkql8p2vU7NmTWzbtg3Hjh1Dp06d8OrVK/W8vH4HgI8rPIDX90GMiIhAuXLlULly5VzbPHv2DPv378fYsWMxefJktGvXDk2aNHnjnmYnJyd8+eWX2LZtG2JiYlC8eHFMmTJFo03FihXx7bff4tChQzh8+DAePHiQ65Xz/1WnTh0kJiZix44diI+PV+8BBF4XgLdu3cKuXbvw8uXLPB3+/dj3z93dHSqVKsd6+PjxYyQlJam/G0Du2+fMzMwc3/+PzZTX9dXd3R03btzI8aP5v9/rN+XJnv+mdcPOzu6DLsQCoL5n7Nu2TwYGBli5ciVatGiByZMnY968eTnyxcXF5TjV4ObNm29cZkxMTJ62O/qOBWABGz16NExNTfHFF1/kuNVCYmIiBgwYADMzM40bMHt5eSE5OVljz2FcXFyuN4w2Nzd/51V32Tp27AhfX1/89NNPOW62qlKpMHDgQDx79gwTJ058jx6+m5GREUaNGoWrV6+qL83P/kX+71/gmZmZ+XrPthMnTuR6C5GoqCg8ffo0xyGPV69e4bffftPI89tvv8He3h7+/v4AXu8ZefDgQY4bHwOvr8bLfr327dvD0NAQkydPzrGXQQih/i5Uq1YN9vb2WLRoETIzM9VtwsLC8vy5BgYG5mm0By8vL8yZMwfTpk1DQEDAG9vt2rUL1apVQ4kSJTSm79+//43tgZyHkE6fPg1ra2uUL1/+ndk+++wzqFQqLF26FIsXL4aRkRH69ev3zkPbb2JjY4MvvvgCe/fuxblz5wC83hsdFRWlMUJIamoqFi9eDA8PD/Ve7w4dOiAhIQG//vprjuXmlqdx48ZYt24d9uzZg549e6r/EOf1OwC8Xo8/5rSH/v37Y+LEiZg5c+Yb2+S2zgHIccVxVlZWjiwODg5wdnZW76FNSUnRKHaB18WggYFBrrdD+q/som769OkwMzPTKFoDAgJgZGSkvjVWXgrA99kO5ib7avf/vhfZe/r/ffWtl5cXDh06pNFu8eLFOfYAZhdNH5orr+try5Yt8ejRI6xfv1497dWrV5g/fz4sLCxQv359AFAfQv1vHicnJ1SuXBkrVqzQmHfp0iX89ddfGncCeF/+/v4wNjZ+5/ZJLpdj06ZNqF27NoYPH65x54ZmzZpBqVRqbHNVKhUWLFiQ67KSk5Nx69atHPd+pVwU6iUnemrDhg1CLpcLJycn8e2334qlS5eKCRMmCGdnZ2FsbCw2b96s0T4hIUGYm5uLUqVKiTlz5oipU6cKV1dXUbVq1RxXv7Vs2VKYm5uLmTNnirVr14rIyMi3Zrly5YpwcnISCoVCDBgwQCxZskT88ssv6mXndjUp3vMq4NzapqWlCTs7O1GzZk11H4sVKybc3d3FzJkzxaxZs0SVKlWEn59fjivnPvQq4EGDBgkbGxvx6aefil9//VUsXrxYjBgxQlhbWwsTExON96p+/frC2dlZODg4iCFDhoj58+eLOnXqCABi8eLF6nZZWVmiZcuWQiaTia5du4r58+eLOXPmiAEDBghbW1uNKy6nTZsmAIhatWqJGTNmiNDQUDFmzBjh4+OjcUV09hWwtWvXFvPmzRMjRowQNjY2olSpUu+8ClgIITZt2iQAiOjoaI3p/76q8G3++5m5u7uLSZMm5Whnbm4uKlSoIMaNGyeWLFki5s6dK4KDgwUAUb16daFUKjXaV6hQQfTo0eOd+bOvug0LC1NPW716tQAgFixY8Nbn/vtq3P968OCBMDY2Fl26dBFCvL4qvESJEsLa2lpMmDBBzJ49W1SuXFnIZDKxZcsW9fNevXolgoKCBADRtWtXsWDBAjFjxgzRtGlTsW3btje+7qpVq4RMJhOff/65elpevwMzZswQAMSIESNEeHi4xlX4ucm+CvhtcrsKuF69esLMzEyMHz9eLFy4ULRt21a9zmWvT8+ePVNfVTtr1iyxePFi0blzZ42r5Ldu3SpKliwphg8fLhYuXCjmzZsnqlevLuRyuTh+/PhbcwkhxMuXL4WxsbEAIIKCgnLM9/f3FwCEjY1NjqvMc7sK+E3bwTetA9nvTUxMjHpa7969BQDRuXNnsWDBAvXjtm3bajw3+4r/9u3bi9DQUDFgwADh6ekp7OzsNK4CjouLE4aGhqJmzZoiLCxMrF27Vjx+/PiN78mHrq9paWmiXLlywtjYWIwaNUrMnz9ffVeDf185K4QQvr6+wtHRUSxYsECsXbtWfXXuvn37hJGRkShbtqz4+eefxffffy/s7e1FsWLFxO3bt98747+1bt1aBAYG5pie23c4KSlJ+Pn5CSMjI7F9+3YhxOv1MSAgQBgaGorBgweLX3/9VTRt2lRUrlw5x3ZDiP9tD2/evJnnjPqKBWAhuXDhgujWrZtwcnIScrlcODo6im7duuV6ebwQQvz111+iQoUKwtjYWJQpU0asXr061w3ftWvXRL169YSpqakAkKdbwsTHx4uRI0cKb29voVAohI2NjWjcuPEb/+jkRwEohBCTJk3SKO6OHj0qatasKUxNTYWzs7MYM2aM2Lt3b74VgBcuXBCjR48WVatWFba2tsLIyEg4OTmJTp06iTNnzmi0rV+/vihfvrw4deqUCAwMFCYmJsLd3V38+uuvOZabmZkppk+fLsqXLy8UCoUoVqyY8Pf3F5MnTxbJyckabTdv3izq1KkjzM3Nhbm5uShbtqwYNGhQjmJt4cKFwtPTUygUClGtWjVx6NAhUb9+/TwVgBkZGcLOzk59K5BsH/IH5dKlSwKAiIqKytFu7dq1omvXrsLLy0uYmpoKExMT4evrK8aPH6++1US2q1evCgDi77//futr37t3T1hbW4vg4OAc89q1ayfMzc01/gD919sKQCGE6NOnjzA0NFT/Mbh165bo2LGjsLGxESYmJiIgIEDs3Lkzx/PS0tLE+PHjhaenp3p97dixo7h169ZbX3fhwoUCgPjqq6/U0/LyHXjx4oUICQkRNjY2AsA7bwnzoQXg/fv3Rbt27YSNjY2wtrYWnTp1Eg8fPtRYnzIyMsTo0aOFn5+fsLS0FObm5sLPz08sXLhQvZzbt2+Lvn37Ci8vL2FiYiJsbW1FgwYN3vl5/1tgYKAAIL755psc84YOHSoAiBYtWuSY9z7bwfcpAJVKpZg8ebL6M3d1dRXjxo3TuCWVEK9/BH799dfCzs5OmJmZiWbNmombN2/muA2MEEL8/vvvolSpUsLQ0PCdt4T50AJQCCEeP34sPv30U2FnZyeMjY1FxYoVc709yrFjx4S/v7+6+P73NvTvv/8WtWvXFqampsLKykoEBweLK1eufFDGf9uyZYuQyWQiNjZWY/qbvsOPHj0S3t7ewsTERP1+PXnyRISEhAhLS0thbW0t+vTpI44ePSoAiHXr1mk8v0uXLqJOnTp5zqfPZEJ84DEWIh0SFBSEhISEN97oV9v98MMPWL58OW7cuPHGE97zYsaMGZg1axbi4uI+6hym4cOH49ChQzh9+jSvxiPSY1lZWfD19UXnzp3xww8/5Ntyt23bhnbt2uHIkSPqc0gfPXoET09PrFu3Dm3atMm319JVPAeQSAeMGDECL168wLp16z5qOR4eHpg9e/ZHFW1Pnz7FkiVL8OOPP7L4I9JzhoaG+P7777FgwQK8ePHig5bx8uVLjcdZWVmYP38+rKysNEYZmTNnDipWrMjiL4+4B5AIRX8PIBGRrurfvz9evnyJwMBAZGRkYMuWLTh27BimTp2KcePGSR2vyOJ9AImIiEhrNWzYEDNnzsTOnTuRnp4Ob29vzJ8/H4MHD5Y6WpHGPYBEREREeobnABIRERHpGRaARERERHqGBSARERGRnuFFIB9BpVLh4cOHsLS05O0uiIiIigghBJ4/fw5nZ2cYGOjnvjAWgB/h4cOHcHV1lToGERERfYB79+7BxcVF6hiSYAH4ESwtLQG8/gJZWVlJnCZ/KJVK/PXXX2jatCnkcrnUcQoc+6vb2F/dxv7qtoLsb0pKClxdXdV/x/URC8CPkH3Y18rKSqcKQDMzM1hZWenNBob91V3sr25jf3VbYfRXn0/f0s8D30RERER6jAUgERERkZ5hAUhERESkZ1gAEhEREekZFoBEREREeoYFIBEREZGeYQFIREREpGd0tgAMDQ1FpUqV1PfoCwwMxO7du9XzHz16hJ49e8LR0RHm5uaoWrUqNm/eLGFiIiIiosKhswWgi4sLfvrpJ5w+fRqnTp1Cw4YN0aZNG1y+fBkA0KtXL0RHR2PHjh24ePEi2rdvj86dO+Ps2bMSJyciIiIqWDpbAAYHB6Nly5bw8fFB6dKlMWXKFFhYWCAyMhIAcOzYMQwZMgQBAQEoVaoUvv32W9jY2OD06dMSJyciIiIqWDpbAP5bVlYW1q1bh9TUVAQGBgIAatWqhfXr1yMxMREqlQrr1q1Deno6goKCpA1LREREVMB0eizgixcvIjAwEOnp6bCwsMDWrVvh6+sLANiwYQO6dOmC4sWLw8jICGZmZti6dSu8vb3fuLyMjAxkZGSoH6ekpAB4PV6hUqnM1+xCCEnGKMzuR373R1uxv7qN/dVt7K9uK8j+6st7+DYyIYSQOkRByczMRGxsLJKTk7Fp0yYsWbIEBw8ehK+vL4YMGYKoqChMnToVdnZ22LZtG2bPno3Dhw+jYsWKuS5v0qRJmDx5co7p4eHhMDMzy7fccWnA6puG6FwqC+4W+bZYIiIiApCWloaQkBAkJyfDyspK6jiS0OkC8L8aN24MLy8vjBkzBt7e3rh06RLKly+vMd/b2xuLFi3K9fm57QF0dXVFQkJCvn6BRm68gD8uPIKbrSm2fxkIC0Xh7ahVKpXYt28fmjRpArlcXmivKxX2V7exv7qN/dVtBdnflJQU2NnZ6XUBqNOHgP9LpVIhIyMDaWlpAAADA81TIA0NDaFSqd74fIVCAYVCkWO6XC7P1y/nj20r4fTdJMQmvsQPf0ZjVpfK+bbsvMrvPmk79le3sb+6jf3VbQXRX316/95EZy8CGTduHA4dOoQ7d+7g4sWLGDduHCIiItC9e3eULVsW3t7e+OKLLxAVFYVbt25h5syZ2LdvH9q2bSt1dFibyTG3WxUYyIAtZx9gy5n7UkciIiIiHaKzBWB8fDx69eqFMmXKoFGjRjh58iT27t2r3pW8a9cu2NvbIzg4GJUqVcLKlSuxYsUKtGzZUuroAIDqHrYY1qg0AGDCtku4k5AqcSIiIiLSFTp7CHjp0qVvne/j46P1I38MbuiNo7cSEBWTiKHrzmLTgFowNtLZmp2IiIgKCasJLWZoIMOcLpVhbSrHhfvJmPlXtNSRiIiISAewANRyzjammN6hEgDgt0O3cej6E4kTERERUVHHArAIaF7BET1qugEARm44jyfPM97xDCIiIqI3YwFYRHzbyhelS1gg4UUGRm08D5VKb27fSERERPmMBWARYSI3xK8hVaEwMsCh60+w9EiM1JGIiIioiGIBWISULmGJ74Jfj2U8Y+81XLifJG0gIiIiKpJYABYxIQFuaF7eEcosgaFrz+JFxiupIxEREVERwwKwiJHJZPipQ0U4W5vgztM0fLf9ktSRiIiIqIhhAVgE2ZgZY07X/x8q7swDbD3LoeKIiIgo71gAFlEBnrYY2sgHAPDt1ku4+5RDxREREVHesAAswgY38EaAhy1SM7MwdO1ZZL5SSR2JiIiIigAWgEWYkaEBZnd9PVTc+fvJmLmPQ8URERHRu7EALOJK2phieoeKAIDfDnKoOCIiIno3FoA6oHkFJ3Sv8b+h4hJecKg4IiIiejMWgDpiQut/DRW3gUPFERER0ZuxANQRJnJDzO/2eqi4g9efYNlRDhVHREREuWMBqEPKOFpiQuvXQ8VN33MNF+8nS5yIiIiItBELQB3TvYYbmpUvAWWWwJC1ZzhUHBEREeXAAlDHyGQyTO9QCU7/P1TcxO2XpY5EREREWoYFoA6yMTPGnC6VYSADNp+5j21nH0gdiYiIiLQIC0AdVaNUcQxp+P9DxW3jUHFERET0PywAddiQht6o7lEMLzJecag4IiIiUmMBqMOMDA0wp2sVWJkY4fz9ZMzad13qSERERKQFWADquJI2ppjRsRIAYNHBWzh8g0PFERER6TsWgHqAQ8URERHRv7EA1BPZQ8U9eZ6BrzZyqDgiIiJ9xgJQT/x7qLiIaA4VR0REpM9YAOqRMo6W+PZfQ8VdesCh4oiIiPQRC0A906OGG5r6Zg8VdxapHCqOiIhI77AA1DMymQwzOr4eKi4mIRUTd3CoOCIiIn3DAlAP2ZgZY/b/DxW36fR9bD/HoeKIiIj0CQtAPVWzVHEM/v+h4sZvvYTYp2kSJyIiIqLCwgJQjw3911BxQ9adhTKLQ8URERHpA50tAENDQ1GpUiVYWVnBysoKgYGB2L17t0ab48ePo2HDhjA3N4eVlRXq1auHly9fSpS48GkMFXcviUPFERER6QmdLQBdXFzw008/4fTp0zh16hQaNmyINm3a4PLl1xc9HD9+HM2bN0fTpk0RFRWFkydPYvDgwTAw0Nm3JFclbUwxvcP/hoo7euupxImIiIiooBlJHaCgBAcHazyeMmUKQkNDERkZifLly2PEiBEYOnQoxo4dq25TpkyZwo6pFVpUdEJIDTeEn4jF6E0XMbys1ImIiIioIOnF7q6srCysW7cOqampCAwMRHx8PE6cOAEHBwfUqlULJUqUQP369XHkyBGpo0pmQitf+DhY4MmLTKy5aQAhOFQcERGRrtLZPYAAcPHiRQQGBiI9PR0WFhbYunUrfH19ERkZCQCYNGkSfvnlF1SuXBkrV65Eo0aNcOnSJfj4+OS6vIyMDGRkZKgfp6SkAACUSiWUSmXBd6gAGcmA2Z0qov2iE7iSBCw/GoO+dUpJHavAZX9uRf3zyyv2V7exv7qN/c3/ZeszmdDhXT2ZmZmIjY1FcnIyNm3ahCVLluDgwYNISkpC7dq1MW7cOEydOlXdvlKlSmjVqhWmTZuW6/ImTZqEyZMn55geHh4OMzOzAutHYTr8SIZNMYYwlAmMrJgFF3OpExEREeWvtLQ0hISEIDk5GVZWVlLHkYROF4D/1bhxY3h5eWHs2LEoVaoUVq1ahR49eqjnd+nSBUZGRlizZk2uz89tD6CrqysSEhJ05guUmZmJrr/+g4vPDOBZ3AxbB9aEuUJ3dxQrlUrs27cPTZo0gVwulzpOgWN/dRv7q9vY3/yTkpICOzs7vS4Adfcvey5UKhUyMjLg4eEBZ2dnREdHa8y/fv06WrRo8cbnKxQKKBSKHNPlcrlOrYzdvFSIv26KmKdpmLL7On7u5Cd1pAKna5/hu7C/uo391W3sb/4sU9/pbAE4btw4tGjRAm5ubnj+/DnCw8MRERGBvXv3QiaTYfTo0Zg4cSL8/PxQuXJlrFixAteuXcOmTZukji45czkws2NF9Fx+ChtP30cdHzu0qVxS6lhERESUT3S2AIyPj0evXr0QFxcHa2trVKpUCXv37kWTJk0AAMOHD0d6ejpGjBiBxMRE+Pn5Yd++ffDy8pI4uXao4WmLIQ28Me+fm/h26yVUcS0Gt+K6cZ4jERGRvtPZAnDp0qXvbDN27FiN+wCSpqGNfHDs1lOcuvsMQ9edxcYBgZAb6sWdg4iIiHQa/5rTG70eKq4yrEyMcO5eEmZzqDgiIiKdwAKQ3sqlmBl++v+h4kIP3sLRmwkSJyIiIqKPxQKQ3qllRSd0C3CDEMCI9efw9EXGu59EREREWosFIOXJd6194e1ggfjnGRi96QKHiiMiIirCWABSnpgaG2J+tyowNjLAP9fiEXbsjtSRiIiI6AOxAKQ8K+dkhW9blQMATNt1DZceJEuciIiIiD4EC0B6Lz1ruqNxuRLIzFJh6NqzSM14JXUkIiIiek8sAOm9yGQy/NyxEhytTHA7IRWT/7gsdSQiIiJ6TywA6b0VMzfG7C6VIZMBG07dx47zD6WORERERO+BBSB9kECv4hjSwBsAMH7LRdxLTJM4EREREeUVC0D6YEMb+cDfvRieZ7zC0HVnocxSSR2JiIiI8oAFIH0wI0MDzO1aGZYmRjgbm4Q5f3OoOCIioqKABSB9FJdiZvip/euh4hZG3MIxDhVHRESk9VgA0kdrVckJ3QJcIQQwfP05JKZmSh2JiIiI3oIFIOWL71qX/99QcRvPc6g4IiIiLcYCkPKFqbEh5nV9PVTc/mvxWMGh4oiIiLQWC0DKN77OVhjf8vVQcVN3XcOVhykSJyIiIqLcsACkfNUr8H9DxQ1eewZpmRwqjoiISNuwAKR8pTFU3JNUTN5xRepIRERE9B8sACnf/XuouPWn7mH7uQdSRyIiIqJ/YQFIBSLQqzgG//9QcaM3XsDxW08lTkRERETZWABSgRneuDSalX99PuBnK0/h0oNkqSMRERERWABSATI0kGFu1yqo4WmLFxmv0Gf5Sdx9mip1LCIiIr3HApAKlIncEL/3roZyTlZIeJGBnkujEP88XepYREREeo0FIBU4KxM5VvStDjdbM8QmpqH3spNISVdKHYuIiEhvsQCkQuFgaYJV/QJgZ2GMq3Ep+GzFKaQrs6SORUREpJdYAFKhcS9ujrBPA2ChMMKJmEQMW3cWWSqOGUxERFTYWABSoapQ0hqLe/nD2NAAey8/xrfbLkIIFoFERESFiQUgFbpaXnaY160yDGTA2qh7mPnXdakjERER6RUWgCSJ5hWc8GPbigCAXw/cxPKjMRInIiIi0h8sAEkyITXcMKpJaQDA5D+ucMg4IiKiQsICkCQ1uKE3ege6AwC+2ngeh64/kTgRERGR7mMBSJKSyWSYGFwewX7OUGYJDFh9GufuJUkdi4iISKexACTJGRjIMLOTH+r62CEtMwufLo/CzfgXUsciIiLSWTpbAIaGhqJSpUqwsrKClZUVAgMDsXv37hzthBBo0aIFZDIZtm3bVvhBCQBgbGSA0B7+8HOxxrM0JXovi0Jc8kupYxEREekknS0AXVxc8NNPP+H06dM4deoUGjZsiDZt2uDy5csa7ebMmQOZTCZRSvo3C4URlvWpjlJ25niQ9BK9lkYhKS1T6lhEREQ6R2cLwODgYLRs2RI+Pj4oXbo0pkyZAgsLC0RGRqrbnDt3DjNnzsSyZcskTEr/VtxCgZX9AlDCSoEb8S/QN+wkXmZyyDgiIqL8ZCR1gMKQlZWFjRs3IjU1FYGBgQCAtLQ0hISEYMGCBXB0dMzTcjIyMpCRkaF+nJKSAgBQKpVQKpX5H1wC2f2Qsj8lLORY1qsqui05iTOxSRiw+hRCQypDbpj/v1e0ob+Fif3VbeyvbmN/83/Z+kwmdHgcrosXLyIwMBDp6emwsLBAeHg4WrZsCQD44osvkJWVhSVLlgB4fTXq1q1b0bZt2zcub9KkSZg8eXKO6eHh4TAzMyuQPuiz2ynAwquGUKpkqG6nQoi3CgY8Wk9ERB8peydQcnIyrKyspI4jCa0pAJOSkrB161YcPnwYd+/eRVpaGuzt7VGlShU0a9YMtWrVeu9lZmZmIjY2FsnJydi0aROWLFmCgwcP4ubNmxg1ahTOnj0LCwsLAHkrAHPbA+jq6oqEhASd+QIplUrs27cPTZo0gVwulzoODkQ/wcDwc8hSCfSr7Y6xzcvk6/K1rb8Fjf3VbeyvbmN/809KSgrs7Oz0ugCU/BDww4cP8d1332HNmjVwdnZGQEAAKleuDFNTUyQmJuLAgQP45Zdf4O7ujokTJ6JLly55XraxsTG8vb0BAP7+/jh58iTmzp0LU1NT3Lp1CzY2NhrtO3TogLp16yIiIiLX5SkUCigUihzT5XK5zq2M2tKnphWcMaODCqM2nsfSo3fhYGWKL+p75fvraEt/Cwv7q9vYX93G/ubPMvWd5AVglSpV0Lt3b5w+fRq+vr65tnn58iW2bduGOXPm4N69e/jqq68+6LVUKhUyMjIwefJk9O/fX2NexYoVMXv2bAQHB3/QsqngdPB3wdPUDEzddQ3Tdl+DrbkxOlVzlToWERFRkSV5AXjlyhUUL178rW1MTU3RrVs3dOvWDU+fPs3TcseNG4cWLVrAzc0Nz58/R3h4OCIiIrB37144OjrmeuGHm5sbPD09P6gfVLA+r+eFpy8y8duh2xi75SKKmRmjsW8JqWMREREVSZLfBuZdxd+Hto+Pj0evXr1QpkwZNGrUCCdPnsTevXvRpEmTD4lJWmBsi7LoUNUFWSqBQeFncPJOotSRiIiIiiTJ9wACwPXr15GUlISAgAD1tP379+PHH39Eamoq2rZti2+++ea9lrl06dL3aq8l18LQW8hkMvzUoSKS0jKx/1o8+oWdxIYBgSjrqJ8n8BIREX0oyfcAAsDXX3+NnTt3qh/HxMQgODgYxsbGCAwMxLRp0zBnzhzpApLWkBsa4NeQqqjmXgwp6a/Qa2kU7iWmSR2LiIioSNGKAvDUqVNo0aKF+vGaNWtQunRp7N27F3PnzsWcOXMQFhYmXUDSKqbGhljauzrKlLBE/PMM9FoWhYQXGe9+IhEREQHQkgIwISEBLi4u6scHDhzQuBo3KCgId+7ckSAZaStrMzlW9A1ASRtTxCSk4tPlJ/Ei45XUsYiIiIoErSgAbW1tERcXB+D1rVpOnTqFmjVrqudnZmbyHD3KwdHaBCv7BcDW3BgXHyRjwKrTyHjFcYOJiIjeRSsKwKCgIPzwww+4d+8e5syZA5VKhaCgIPX8K1euwMPDQ7J8pL287C2wvE91mBkb4sjNBIzacB5ZKv5YICIiehutuAp4ypQpaNy4Mdzd3WFoaIh58+bB3NxcPX/VqlVo2LChhAlJm/m52uC3nv7oG3YSOy/EwdbcGJM/KQ+ZjAMHExER5UYrCkAPDw9cu3YNly9fhr29PZydnTXmT548WeMcQaL/qutjj1mdK2PourNYefwu7CwUGNrIR+pYREREWkkrDgHXrVtXPUbvf4s/APDz83vvG0aT/gn2c8ak4PIAgFn7rmN15F2JExEREWknrSgAP/vsMxw7dgz+/v4oV64cvv76axw9epQXftB7613LA0MbegMAJmy/hF0X4yROREREpH20ogDs1asXNm/ejISEBMycORNJSUno1KkTHB0d0bdvX2zbtg0vX76UOiYVESOalEa3ADcIAQxfdw7HbiZIHYmIiEiraEUBmE2hUKBly5b47bff8PDhQ+zYsQNOTk6YMGECihcvjtatW+Po0aNSxyQtJ5PJ8GPbCmhe3hGZWSp8vuo0Lj1IljoWERGR1tCqAvC/atSogSlTpuDixYu4ePEiGjVqpL5fINHbGBrIMKdrZdQsZYsXGa/QZ3kU7iSkSh2LiIhIK2h1AfhvXl5eGDFiBDp27Ch1FCoiTOSG+L1XNZR3tkLCi0z0XHYC8SnpUsciIiKSnFbcBqZUqVJ5anf79u0CTkK6xtJEjrBPA9Bx0THcfZqGXsuisP6LQFibyqWORkREJBmtKADv3LkDd3d3hISEwMHBQeo4pGPsLRVY1bcGOiw6hmuPnuOzlaewsm8ATOSGUkcjIiKShFYUgOvXr8eyZcswa9YstGjRAn379kXLli1hYFBkjlCTlnMrboYVnwagy2/HERWTiCFrzyK0e1WpYxEREUlCKyqsTp06Yffu3bh58yb8/f0xYsQIuLq6YuzYsbhx44bU8UhH+Dpb4ffe1WBsZIB9Vx5j/NZLvNckERHpJa0oALOVLFkS48ePx40bNxAeHo4TJ06gbNmyePbsmdTRSEfULFUc87tVgYEMWH/qHmb9fVPqSERERIVOqwpAAEhPT8fq1asxefJknDhxAp06dYKZmZnUsUiHNCvviKntKgIAFh2KQUScTOJEREREhUtrCsATJ07g888/h6OjI2bNmoX27dvjwYMHWLduHRQKhdTxSMd0DXDD6GZlAABb7xhi+3neX5KIiPSHVlwEUr58ecTHxyMkJAQHDx6En5+f1JFID3wZ5IX4lJdYcTwWY7dcgp2lCYLK8Cp0IiLSfVqxB/Dq1atIT0/HypUr0aBBA9ja2ub6jyg/yWQyfNO8DPztVHilEhi4+gzOxvJ8UyIi0n1asQdw+fLlUkcgPWVgIEOIlwpmNvY4fPMpPg07iU0DAuHtYCl1NCIiogKjFQVg7969pY5AeszIAJjf1Q+9V5zB+XtJ6LU0CpsG1oKzjanU0YiIiAqE5IeAeR820gbmCiMs71MdXvbmeJicjl7LovAsNVPqWERERAVC8gKwfPnyWLduHTIz3/7H9saNGxg4cCB++umnQkpG+sbW3Bgr+9WAk7UJbsa/QN8VJ5GW+UrqWERERPlO8kPA8+fPx9dff40vv/wSTZo0QbVq1eDs7AwTExM8e/YMV65cwZEjR3D58mUMHjwYAwcOlDoy6bCSNqZY2TcAHRcdx9nYJHy55gx+71UNckPJfysRERHlG8kLwEaNGuHUqVM4cuQI1q9fjzVr1uDu3bt4+fIl7OzsUKVKFfTq1Qvdu3dHsWLFpI5LesCnhCWW9amO7ksiERH9BGM2XcDMTn4wMOANo4mISDdIXgBmq1OnDurUqSN1DCIAgL97MYT28MdnK05h69kHsDU3xretykEmYxFIRERFH49rEb1BgzIO+LlTJQDA0iMxmP/PTV60REREOoEFINFbtKvigm9blQMAzNp3Hd/vvAKVikUgEREVbSwAid6hf91S6iJw+dE7GL7+HDJfqSRORURE9OFYABLlQf+6pTCnS2UYGciw4/xD9A07iRcZvEUMEREVTTpbAIaGhqJSpUqwsrKClZUVAgMDsXv3bgBAYmIihgwZgjJlysDU1BRubm4YOnQokpOTJU5N2qxtlZJY1qc6zIwNceRmArotjkTCiwypYxEREb03ya8CTklJyXNbKyurPLd1cXHBTz/9BB8fHwghsGLFCrRp0wZnz56FEAIPHz7EL7/8Al9fX9y9excDBgzAw4cPsWnTpg/pBumJeqXtsfazmvg07CQuPkhGx9BjWNm3BtyKm0kdjYiIKM8kLwBtbGzyfGuNrKysPC83ODhY4/GUKVMQGhqKyMhI9OvXD5s3b1bP8/LywpQpU9CjRw+8evUKRkaSvy2kxfxcbbBpQCB6LYvCnadpaB96DCv6Vkd5Z2upoxEREeWJ5JXOgQMH1P9/584djB07Fn369EFgYCAA4Pjx41ixYgWmTZv2wa+RlZWFjRs3IjU1Vb3c/0pOToaVldVbi7+MjAxkZPzvkF/23kulUgmlUvnB+bRJdj90pT/v8qH9dbVRYP1nAei34jSuPX6Bzr8dx6KQKqhZyrYgYuYbfr66jf3Vbexv/i9bn8mEFt3YrFGjRujfvz+6deumMT08PByLFy9GRETEey3v4sWLCAwMRHp6OiwsLBAeHo6WLVvmaJeQkAB/f3/06NEDU6ZMeePyJk2ahMmTJ+eYHh4eDjMzHgLURy9fAUuiDXEzRQZDmUAvHxUqF9eaVYqIiHKRlpaGkJAQ9c4ffaRVBaCZmRnOnz8PHx8fjenXr19H5cqVkZaW9l7Ly8zMRGxsLJKTk7Fp0yYsWbIEBw8ehK+vr7pNSkoKmjRpAltbW+zYsQNyufyNy8ttD6CrqysSEhJ05gukVCqxb98+NGnS5K3vha7Ij/5mKLMwctNF/HUlHjIZMLFVWXSv4ZbPSfMHP1/dxv7qNvY3/6SkpMDOzk6vC0DJDwH/m6urK37//XfMmDFDY/qSJUvg6ur63sszNjaGt7c3AMDf3x8nT57E3Llz8dtvvwEAnj9/jubNm8PS0hJbt2595xdMoVBAoVDkmC6Xy3VuZdTFPr3Nx/RXLpcjtEc1fLf9EtaciMWkndeQmPYKI5qU1tqh4/j56jb2V7exv/mzTH2nVQXg7Nmz0aFDB+zevRs1atQAAERFReHGjRsaF218KJVKpd6Dl5KSgmbNmkGhUGDHjh0wMTH56OWT/jI0kOHHthXgYGmC2X9fx7x/buLJi0z80KY8jAx19m5LRERURGlVAdiyZUtcv34doaGhuHbtGoDXV/MOGDDgvfcAjhs3Di1atICbmxueP3+O8PBwREREYO/evUhJSUHTpk2RlpaG1atXIyUlRX1Bh729PQwNDfO9b6T7ZDIZhjX2gZ2lMSZsu4S1UbF4+iID87pVgYmc3ykiItIeWlUAAq8PA0+dOvWjlxMfH49evXohLi4O1tbWqFSpEvbu3YsmTZogIiICJ06cAAD1IeJsMTEx8PDw+OjXJ/3VvYY7ipsbY+i6c/jrymP0WhqF33tXg7UpDzkQEZF20LpjU4cPH0aPHj1Qq1YtPHjwAACwatUqHDly5L2Ws3TpUty5cwcZGRmIj4/H33//jSZNmgAAgoKCIITI9R+LP8oPzSs4YWXfAFgqjBB1JxGdFx3H45R0qWMREREB0LICcPPmzWjWrBlMTU1x5swZ9fl6ycnJ+bJXkKgw1SxVHBsGBMLBUoHox8/RfuEx3HryQupYRERE2lUA/vjjj1i0aBF+//13jSt0ateujTNnzkiYjOjDlHOywuaBtVDKzhwPkl6iY+gxnI19JnUsIiLSc1pVAEZHR6NevXo5pltbWyMpKanwAxHlA1dbM2wcEAg/F2s8S1Mi5PcTiIiOlzoWERHpMa0qAB0dHXHz5s0c048cOYJSpUpJkIgofxS3UCD8s5qoV9oeL5VZ6L/iFLacuS91LCIi0lNaVQB+9tlnGDZsGE6cOAGZTIaHDx9izZo1+OqrrzBw4ECp4xF9FHOFEZb0qoZ2VUrilUpg5IbzWHzoltSxiIhID2nVbWDGjh0LlUqFRo0aIS0tDfXq1YNCocBXX32FIUOGSB2P6KMZGxlgZic/FDc3xpIjMZi66xqePM/AuBblYGCgnaOGEBGR7tGqAlAmk2H8+PEYPXo0bt68iRcvXsDX1xcWFhZSRyPKNwYGMnzb2hcOVgpM3XUNvx+OQcKLTMzoWAlyjhpCRESFQCv/2sTGxuLevXuoWLEiLCwsIISQOhJRvvu8nhdmdvKDoYEMW88+QP8Vp5Ca8UrqWEREpAe0qgB8+vQpGjVqhNKlS6Nly5aIi4sDAPTr1w+jRo2SOB1R/uvg74IlvavBVG6Ig9efIGTJCSSmZkodi4iIdJxWFYAjRoyAXC5HbGwszMzM1NO7dOmCPXv2SJiMqOA0KOOA8M9qoJiZHOfvJaFj6DHcf5YmdSwiItJhWlUA/vXXX5g+fTpcXFw0pvv4+ODu3bsSpSIqeFXcimHjgFooaWOK2wmp6BB6DNcepUgdi4iIdJRWFYCpqakae/6yJSYmQqFQSJCIqPB4O1hg88BaKFPCEo9TMtBp0XGcuP1U6lhERKSDtKoArFu3LlauXKl+LJPJoFKpMGPGDDRo0EDCZESFw9HaBBu+CER1j2J4nv4KPZdFYc+lR1LHIiIiHaNVBeCMGTOwePFitGjRApmZmRgzZgwqVKiAQ4cOYfr06VLHIyoU1mZyrOpXA018SyDzlQpfrjmN8BOxUsciIiIdolUFYIUKFXD9+nXUqVMHbdq0QWpqKtq3b4+zZ8/Cy8tL6nhEhcZEbojQ7lXRLcAVKgF8s/Ui5v59g7dEIiKifKFVN4IGAGtra4wfP17qGESSMzI0wNR2FWFvocC8f25i9t/X8eRFOiZ/UgGGHDWEiIg+gtYVgM+ePcPSpUtx9epVAICvry8+/fRT2NraSpyMqPDJZDKMbFoGdpYKTNxxGasjY/H0RSZmd6kME7mh1PGIiKiI0qpDwIcOHYKHhwfmzZuHZ8+e4dmzZ5g3bx48PT1x6NAhqeMRSaZXoAd+7VYVxoYG2H3pEfosj0JKulLqWEREVERpVQE4aNAgdOnSBTExMdiyZQu2bNmC27dvo2vXrhg0aJDU8Ygk1aqSE8L6VoeFwgiRtxPR5bdIxKekSx2LiIiKIK0qAG/evIlRo0bB0PB/h7YMDQ0xcuRI3Lx5U8JkRNqhlpcd1n1eE3YWClyNS0GHRccQk5AqdSwiIipitKoArFq1qvrcv3+7evUq/Pz8JEhEpH0qlLTGloG14F7cDPcSX6Jj6DFcuJ8kdSwiIipCtOoikKFDh2LYsGG4efMmatasCQCIjIzEggUL8NNPP+HChQvqtpUqVZIqJpHk3IqbYdOAWvg0LAqXHqSg6+JI/NbTH3V97KWORkRERYBWFYDdunUDAIwZMybXeTKZDEIIyGQyZGVlFXY8Iq1ib6nAus8DMWDVaRy5mYC+YSfxSyc/tKlcUupoRESk5bSqAIyJiZE6AlGRYqEwwrI+1TFq43n8cf4hhq07h6cvMtG3jqfU0YiISItpVQHo7u4udQSiIsfYyABzu1RGcXNjhB27g+93XsGTFxkY06wMZDLeMJqIiHLSiotArl+/jqioKI1p+/fvR4MGDRAQEICpU6dKlIyoaDAwkGFisC/GNC8DAAiNuIXRmy5AmaWSOBkREWkjrSgAv/76a+zcuVP9OCYmBsHBwTA2NkZgYCCmTZuGOXPmSBeQqAiQyWT4MsgbMzpWgqGBDJtO38cXq07jZSbPlyUiIk1aUQCeOnUKLVq0UD9es2YNSpcujb1792Lu3LmYM2cOwsLCpAtIVIR0ruaK33r4Q2FkgH+uxaP7kkg8S82UOhYREWkRrSgAExIS4OLion584MABBAcHqx8HBQXhzp07EiQjKpoa+5ZA+Gc1YG0qx5nYJHT67TgeJr2UOhYREWkJrSgAbW1tERcXBwBQqVQ4deqU+j6AAJCZmQkhhFTxiIokf3dbbBoQCCdrE9yMf4H2C4/hxuMXUsciIiItoBUFYFBQEH744Qfcu3cPc+bMgUqlQlBQkHr+lStX4OHhIVk+oqLKp4QlNg+sBW8HCzxKSUfXJVG4lSJ1KiIikppWFIBTpkzBtWvX4O7ujq+//hozZsyAubm5ev6qVavQsGFDCRMSFV3ONqbYNCAQVd1skJL+CguuGGL5sbvcq05EpMe04j6AHh4euHr1Ki5fvgx7e3s4OztrzJ88ebLGOYJE9H5szIyxpn9NjNpwFrsuPcbU3dE4HZuEGR39YG0qlzoeEREVMq3YAwgARkZG8PPzy1H8AYCfnx+KFy/+XssLDQ1FpUqVYGVlBSsrKwQGBmL37t3q+enp6Rg0aBCKFy8OCwsLdOjQAY8fP/7ofhBpK1NjQ8zpXAkdPbMgN5Rh7+XHaD3/MC7eT5Y6GhERFTKtKQDzm4uLC3766SecPn0ap06dQsOGDdGmTRtcvnwZADBixAj88ccf2LhxIw4ePIiHDx+iffv2EqcmKlgymQx1HQXWfxYAV1tT3Et8iQ6hx7Dy+B0eEiYi0iM6WwAGBwejZcuW8PHxQenSpTFlyhRYWFggMjISycnJWLp0KWbNmoWGDRvC398fy5cvx7FjxxAZGSl1dKICV7GkNXYOqYtm5UsgM0uF77ZfxuC1Z/E8XSl1NCIiKgRacQ5gQcvKysLGjRuRmpqKwMBAnD59GkqlEo0bN1a3KVu2LNzc3HD8+HGNW9D8W0ZGBjIyMtSPU1JeX06pVCqhVOrGH87sfuhKf95Fn/trJpdjfpdKCDseixl7r+PPC3G4dD8Z87pWgq+TlcRJ84c+f776gP3VbQXZX315D99GJnT4uM/FixcRGBiI9PR0WFhYIDw8HC1btkR4eDg+/fRTjWIOAAICAtCgQQNMnz491+VNmjQJkydPzjE9PDwcZmZmBdIHosJw5zkQdt0QzzJlMJIJdPBUIdBBQCaTOhkRUf5LS0tDSEgIkpOTYWWlGz9435fkewAvXLiQ57aVKlV6r2WXKVMG586dQ3JyMjZt2oTevXvj4MGD7xtRbdy4cRg5cqT6cUpKClxdXdG0aVOd+QIplUrs27cPTZo0gVyu+1eHsr//E5KmxJgtF3EgOgHrbxsizcIRP3ziC3OF5JuJD8bPV7exv7qtIPubfQRPn0m+Za9cuTJkMtkbT0DPnieTyZCV9X6D2hsbG8Pb2xsA4O/vj5MnT2Lu3Lno0qULMjMzkZSUBBsbG3X7x48fw9HR8Y3LUygUUCgUOabL5XKdWxl1sU9vw/4C9tZyLO0dgN8P38aMvdH448IjXI57joXdq6KsY9H+gcPPV7exv7qtIPqrT+/fm0heAMbExBTaa6lUKmRkZMDf3x9yuRz79+9Hhw4dAADR0dGIjY1FYGBgoeUh0jYGBjJ8Ud8L/u7FMDj8LG4/SUXbBUfxfZsK6FzNVep4RESUTyQvAN3d3QtkuePGjUOLFi3g5uaG58+fIzw8HBEREdi7dy+sra3Rr18/jBw5Era2trCyssKQIUMQGBj4xgtAiPRJNQ9b7BpWFyPWn8PB608wZtMFnLidiB/aloeZseSbDSIi+kiSb8l37NiBFi1aQC6XY8eOHW9t+8knn+R5ufHx8ejVqxfi4uJgbW2NSpUqYe/evWjSpAkAYPbs2TAwMECHDh2QkZGBZs2aYeHChR/VFyJdYmtujOV9qiP04C3M/Csam8/cx4X7SQjtURXeDpZSxyMioo8geQHYtm1bPHr0CA4ODmjbtu0b273vOYBLly5963wTExMsWLAACxYsyPMyifSNgYEMgxp4w9+9GIauPYsb8S8QPP8oprSrgPZVOTwjEVFRJfmNoFUqFRwcHNT//6Z/73sBCBHln5qliuPPoXVRx9sOL5VZGLnhPL7edAHpSq6XRERFkeQFIBEVDfaWCqzoG4ARjUtDJgPWn7qHtguO4vaTF1JHIyKi9yT5IeD/Sk1NxcGDBxEbG4vMzEyNeUOHDpUoFREBgKGBDMMa+6CaRzEMW3cW1x49R/D8I5jWoRI+8XOWOh4REeWRVhWAZ8+eRcuWLZGWlobU1FTY2toiISEBZmZmcHBwYAFIpCVqe9th19C6GLruLCJvJ2Lo2rM4cfspJrT2hYncUOp4RET0Dlp1CHjEiBEIDg7Gs2fPYGpqisjISNy9exf+/v745ZdfpI5HRP/iYGWC1f1qYEhDb8hkwJoTsegQegx3ElKljkZERO+gVQXguXPnMGrUKBgYGMDQ0BAZGRlwdXXFjBkz8M0330gdj4j+w8jQAKOalkHYpwGwNTfG5YcpCJ5/BLsvxkkdjYiI3kKrCkC5XA4Dg9eRHBwcEBsbCwCwtrbGvXv3pIxGRG9Rv7Q9dg2ti+oexfA84xUGrjmDSTsuI+MVrxImItJGWlUAVqlSBSdPngQA1K9fH9999x3WrFmD4cOHo0KFChKnI6K3cbQ2wdrPamJAfS8AQNixO+i86DjuJaZJnIyIiP5LqwrAqVOnwsnJCQAwZcoUFCtWDAMHDsSTJ0/w22+/SZyOiN7FyNAAY1uUxbI+1WBjJsf5+8loNe8w/rr8SOpoRET0L1p1FXC1atXU/+/g4IA9e/ZImIaIPlTDsiXw59C6GBx+Bmdjk/D5qtPoX8cTX7coC7mhVv3uJCLSS0ViS3zmzBm0bt1a6hhE9B5K2phi/eeB6F/HEwCw5EgMOv92HA+SXkqcjIiItKYA3Lt3L7766it88803uH37NgDg2rVraNu2LapXrw6VSiVxQiJ6X8ZGBvi2tS8W9/SHlYkRzsYmodW8w/jn2mOpoxER6TWtKACXLl2KFi1aICwsDNOnT0fNmjWxevVqBAYGwtHREZcuXcKuXbukjklEH6hpeUf8ObQu/FyskZSmRN+wU/hp9zUos/jDjohIClpRAM6dOxfTp09HQkICNmzYgISEBCxcuBAXL17EokWLUK5cOakjEtFHcrU1w4YBgehTywMAsOjgLYT8HolHyenSBiMi0kNaUQDeunULnTp1AgC0b98eRkZG+Pnnn+Hi4iJxMiLKTwojQ0z6pDwWdq8KS4URTt55hpbzDuPg9SdSRyMi0itaUQC+fPkSZmZmAACZTAaFQqG+HQwR6Z6WFZ3wx5A6KO9shcTUTPRZHoWZf0UjSyWkjkZEpBe05jYwS5YsgYWFBQDg1atXCAsLg52dnUaboUOHShGNiAqAh505Ng+shR//vILVkbGY/89NnLyTiHldq8DBykTqeEREOk0rCkA3Nzf8/vvv6seOjo5YtWqVRhuZTMYCkEjHmMgN8WPbigjwLI5xmy8g8nYiWs47jLldq6C2t927F0BERB9EKwrAO3fuSB2BiCT0iZ8zyjtbYdCaM7j26Dl6LD2BYY18MKShDwwNZFLHIyLSOVpxDiARkZe9BbYNqo2u1V0hBDDn7xvovSwKT55nSB2NiEjnsAAkIq1hIjfETx0qYXYXP5jKDXHkZgJazTuMyNtPpY5GRKRTWAASkdZpV8UFOwbXho+DBeKfZyDk90gsOHATKl4lTESUL1gAEpFW8ilhie2Da6NDVReoBPDz3mh8GnYSiamZUkcjIiryJC8AR44cidTUVADAoUOH8OrVK4kTEZG2MDM2wszOfpjRsRIURgY4eP0JWs49jFN3EqWORkRUpEleAM6fPx8vXrwAADRo0ACJidywE5GmztVcsX1wbZSyN8ejlHR0WRyJhRE38YpjCRMRfRDJbwPj4eGBefPmoWnTphBC4Pjx4yhWrFiubevVq1fI6YhIW5R1tMIfg+vgm60Xsf3cQ8zYE429lx5hesdKKOtoJXU8IqIiRfIC8Oeff8aAAQMwbdo0yGQytGvXLtd2MpkMWVlZhZyOiLSJucIIc7pURm1vO/yw8wrO309G8Pwj+DLIG4MaeMPYSPKDGkRERYLkW8u2bdvi0aNHSElJgRAC0dHRePbsWY5/PDRMRMDrH4Odq7ni75H10cS3BJRZAnP330Dw/CM4fy9J6nhEREWC5AVgNgsLCxw4cACenp6wtrbO9R8RUbYSViZY3NMf87tVQXFzY0Q/fo52C49i6q6rSFfyaAER0dtIfgj437y9vbFw4UJcv34dAFC6dGl06NABJUuWlDgZEWkjmUyGYD9n1Pa2w+Q/LmP7uYdYfOg2/rr8CNM7VEJVV54bSESUG60pABcuXIiRI0ciMzMTVlavN9opKSkYM2YMZs2ahS+//FLihESkrWzNjTG3axV84ueM8Vsv4c7TNHRZHImQABf4SR2OiEgLacUh4D///BNDhw7F4MGD8eDBAyQlJSEpKQkPHjzAl19+iWHDhmHXrl1SxyQiLdeoXAn8NbIeugW4AgDCo+5j2jlDHLqRIHEyIiLtohUF4M8//4yxY8fil19+gZOTk3q6k5MTZs2aha+//hozZsyQMCERFRVWJnJMa18J4f1rwLWYKZIyZei38gxGbjiHpDSOIkJEBGhJAXjmzBn07NnzjfN79uyJM2fOvNcyp02bhurVq8PS0hIODg5o27YtoqOjNdo8evQIPXv2hKOjI8zNzVG1alVs3rz5g/pARNqllrcddg4ORJCTCjIZsOXMAzSedQi7L8ZJHY2ISHJaUQBmZWVBLpe/cb5cLn/vewAePHgQgwYNQmRkJPbt2welUommTZuqh50DgF69eiE6Oho7duzAxYsX0b59e3Tu3Blnz5794L4QkfYwMzZCOw8V1n8WAG8HCyS8yMDANWcwcPVpxD9PlzoeEZFktKIALF++PLZv3/7G+du2bUP58uXfa5l79uxBnz59UL58efj5+SEsLAyxsbE4ffq0us2xY8cwZMgQBAQEoFSpUvj2229hY2Oj0YaIir4qrjb4c2gdDGnoDSMDGXZfeoQmsw5h8+n7EEJIHY+IqNBpRQE4aNAgjB8/HgsXLsSrV6/U01+9eoUFCxbg22+//eirgJOTkwEAtra26mm1atXC+vXrkZiYCJVKhXXr1iE9PR1BQUEf9VpEpH0URoYY1bQMtg+ujQolrZD8UolRG8+jz/KTeJD0Uup4RESFSituA9O7d29cvHgRgwcPxrhx4+Dl5QUhBG7fvo0XL15g6NCh6NOnzwcvX6VSYfjw4ahduzYqVKignr5hwwZ06dIFxYsXh5GREczMzLB161Z4e3vnupyMjAxkZGSoH6ekpAAAlEollErlB+fTJtn90JX+vAv7q9ty629pezNs/CwAS4/exbwDt3Dw+hM0nXUQo5uVRrdqLjAwkEkV96Px89Vt7G/+L1ufyYQWHf+IjIzE2rVrcePGDQCvbwTdtWtX1KxZ86OWO3DgQOzevRtHjhyBi4uLevqQIUMQFRWFqVOnws7ODtu2bcPs2bNx+PBhVKxYMcdyJk2ahMmTJ+eYHh4eDjMzs4/KSESF7/FLYO0tQ8Q8f130eVkKdPXKgoOpxMGIqEClpaUhJCQEycnJ6nsP6xutKgALwuDBg7F9+3YcOnQInp6e6um3bt2Ct7c3Ll26pHF+YePGjeHt7Y1FixblWFZuewBdXV2RkJCgM18gpVKJffv2oUmTJm+9MEdXsL+6LS/9VakEVkfdw8x9N5CWmQWFkQGGN/JGn0A3GBlqxVkyecbPV7exv/knJSUFdnZ2el0AasUh4IIghMCQIUOwdetWREREaBR/wOvqHwAMDDQ38IaGhlCpVLkuU6FQQKFQ5Jgul8t1bmXUxT69Dfur297V3351vdC0vBPGbbmIIzcTMH3vdey5/BgzOvqhjKNlISbNH/x8dRv7mz/L1HdF6+ftexg0aBBWr16N8PBwWFpa4tGjR3j06BFevnx9snfZsmXh7e2NL774AlFRUbh16xZmzpyJffv2oW3bttKGJ6JC52prhlX9AjCjQyVYmhjh/P1ktJ5/GHP+vo7MV7n/KCQiKqp0tgAMDQ1FcnIygoKC4OTkpP63fv16AK+r/127dsHe3h7BwcGoVKkSVq5ciRUrVqBly5YSpyciKchkMnSu7oq/R9ZHE98SUGYJzPn7Bj759QjO30uSOh4RUb7R6UPA7+Lj48ORP4gohxJWJljc0x87L8Rh0o7LuPboOdotPIrP6pbCiCalYSI3lDoiEdFH0ao9gA0bNkRSUlKO6SkpKWjYsGHhByIivSWTyRDs54x9I+ujbWVnqATw26HbaD7nEE7cfip1PCKij6JVBWBERAQyM3MO1p6eno7Dhw9LkIiI9J2tuTHmdK2CZX2qwdHKBHeepqHL4khM2HYJLzJevXsBRERaSCsOAV+4cEH9/1euXMGjR4/Uj7OysrBnzx6ULFlSimhERACAhmVL4K+Rtpi26xrWRsViVeRd7L/6GFPbV0RQGQep4xERvRetKAArV64MmUwGmUyW66FeU1NTzJ8/X4JkRET/Y2Uix7T2FRHs54Sxmy8iNjENfZafRIeqLpjQuhxszIyljkhElCdaUQDGxMRACIFSpUohKioK9vb26nnGxsZwcHCAoSFPuiYi7VDLyw57htfFzL+uY9nRGGw+cx8Hrz/BD23Ko0VFJ6njERG9k1YUgO7u7gDwxhswExFpGzNjI0xo7YtWlZwwZtMF3Ix/gYFrzqBFBUdMblMeDpYmUkckInojrSgAs61cufKt83v16lVISYiI8qaqWzH8ObQOfv3nJkIjbmH3pUc4duspvmvti/ZVS0Imk0kdkYgoB60qAIcNG6bxWKlUIi0tDcbGxjAzM2MBSERaSWFkiFFNy6BFBSeM2Xwelx6kYNTG89hx/iGmtq+IkjamUkckItKgVbeBefbsmca/Fy9eIDo6GnXq1MHatWuljkdE9Fa+zlbY9mVtfN28LIyNDHDw+hM0nXUQqyLvQqV6983piYgKi1YVgLnx8fHBTz/9lGPvIBGRNjIyNMDAIC/sHlYX1dyLITUzCxO2XULX3yMRk5AqdTwiIgBFoAAEACMjIzx8+FDqGEREeeZlb4ENXwRi8iflYWZsiKiYRDSfcwiLD93Cqyxe8EZE0tKqcwB37Nih8VgIgbi4OPz666+oXbu2RKmIiD6MgYEMvWt5oGFZB3yz9SIO30jA1F3X8OeFOMzo6IcyjpZSRyQiPaVVBWDbtm01HstkMtjb26Nhw4aYOXOmNKGIiD6Sq60ZVvYNwMbT9/Hjzis4fz8ZrecfxqAG3vgyyBvGRkXiYAwR6RCtKgB5H0Ai0lUymQydq7mifml7TNh2CX9deYw5f9/Arotx+K51edTxsZM6IhHpEa382ZmQkICEhASpYxAR5bsSVib4rac/fg2pguLmxrj++AV6LD2Bz1aewh1eJEJEhURrCsCkpCQMGjQIdnZ2KFGiBEqUKAE7OzsMHjwYSUlJUscjIso3MpkMrSs5459RQfi0tgcMDWTYd+Uxmsw+iGm7ruJ5ulLqiESk47TiEHBiYiICAwPx4MEDdO/eHeXKlQMAXLlyBWFhYdi/fz+OHTuGYsWKSZyUiCj/WJvJMTG4PLrXcMMPO6/i4PUn+O3QbWw+cx9fNS2DTtVcYWjAkUSIKP9pRQH4/fffw9jYGLdu3UKJEiVyzGvatCm+//57zJ49W6KEREQFx9vBEiv6BuDAtXj88OcV3H6SirFbLmJV5F1819oXNUoVlzoiEekYrTgEvG3bNvzyyy85ij8AcHR0xIwZM7B161YJkhERFZ4GZR2wd3g9TGjtC0sTI1x+mIIuiyMxaM0Z3EtMkzoeEekQrSgA4+LiUL58+TfOr1ChAh49elSIiYiIpCE3NEC/Op44OLoBetR0g4EM+PNiHBrNOohf9kYjNeOV1BGJSAdoRQFoZ2eHO3fuvHF+TEwMbG1tCy8QEZHEbM2N8WPbitg1rC5qeRVH5isVfj1wEw1nRmDz6fscW5iIPopWFIDNmjXD+PHjkZmZmWNeRkYGJkyYgObNm0uQjIhIWmUdrbCmfw381tMf7sXN8DglA6M2nke70GM4ffeZ1PGIqIjSmotAqlWrBh8fHwwaNAhly5aFEAJXr17FwoULkZGRgVWrVkkdk4hIEjKZDM3KOyKojD2WH72DX/+5ifP3ktAh9BjaVHbG2BZl4WRtKnVMIipCtKIAdHFxwfHjx/Hll19i3LhxEOL1oQ2ZTIYmTZrg119/haurq8QpiYikpTAyxID6XmhftSRm7r2ODafvYfu5h9h7+REG1vfGp4HcThJR3mhFAQgAnp6e2L17N549e4YbN24AALy9vXnuHxHRfzhYmmB6x0roGeiOyX9cxsk7zzD77+tYdzIWTR1kaCF4fiARvZ1WnAP4b8WKFUNAQAACAgJY/BERvUWFktbY8EUgfg2pgpI2pohLTseKG4botuQkLtxPkjoeEWkxrSsAiYgo77KHlds/qj6GN/KGsYHA6dgktFlwFKM3nkf883SpIxKRFmIBSESkA0zkhhgUVArjK2ehrZ8ThAA2nr6PBj9HYGHETaQrs6SOSERahAUgEZEOsVEAP3esiK1f1kJlVxukZmZhxp5oNJl9EHsuxakvsiMi/cYCkIhIB1VxK4YtA2thdhc/lLBS4F7iSwxYfQbdfo/ElYcpUscjIomxACQi0lEGBjK0q+KCA18FYWhDbyiMDBB5OxGt5x/GuC0X8fRFhtQRiUgiLACJiHScmbERRjYtg/2j6qN1JSeoBLA2KhZBP0fg90O3kflKJXVEIipkLACJiPSESzEz/BpSFRu+CESFklZ4nvEKU3ZdRbM5h7D/6mOeH0ikR3S2AJw2bRqqV68OS0tLODg4oG3btoiOjs7R7vjx42jYsCHMzc1hZWWFevXq4eXLlxIkJiIqHAGettgxqA5mdKgEOwsFYhJS0W/FKfRaFoUbj59LHY+ICoHOFoAHDx7EoEGDEBkZiX379kGpVKJp06ZITU1Vtzl+/DiaN2+Opk2bIioqCidPnsTgwYNhYKCzbwsREYDX5wd2ru6KA1/Vx4D6XjA2NMDhGwloPvcwJm6/hKS0TKkjElEB0pqh4PLbnj17NB6HhYXBwcEBp0+fRr169QAAI0aMwNChQzF27Fh1uzJlyhRqTiIiKVmayDG2RVl0C3DF1F1XsffyY6w4fhfbzj3EyCal0b2GG4wM+aOYSNfozVqdnJwMAOrh5eLj43HixAk4ODigVq1aKFGiBOrXr48jR45IGZOISBLuxc3xW89qCO9fA2UdLZH8UomJOy6jxdzDOHT9idTxiCif6ewewH9TqVQYPnw4ateujQoVKgAAbt++DQCYNGkSfvnlF1SuXBkrV65Eo0aNcOnSJfj4+ORYTkZGBjIy/nfbhJSU1/fSUiqVUCqVhdCTgpfdD13pz7uwv7qN/X1/1d2tsXVADWw4/QBz9t/EjfgX6LUsCg3K2GFc8zLwtDPPr7gfjZ+vbivI/urLe/g2MqEHl30NHDgQu3fvxpEjR+Di4gIAOHbsGGrXro1x48Zh6tSp6raVKlVCq1atMG3atBzLmTRpEiZPnpxjenh4OMzMzAquA0REEkh7Bey9b4BDj2RQCRkMZQJ1HQWauahgphe7D0hXpaWlISQkBMnJybCyspI6jiR0fhUePHgwdu7ciUOHDqmLPwBwcnICAPj6+mq0L1euHGJjY3Nd1rhx4zBy5Ej145SUFLi6uqJp06Y68wVSKpXYt28fmjRpArlcLnWcAsf+6jb29+N1BHD7SSqm7onGwesJiIiT4XyyAiMae6OzvwsMDWT58jofgp+vbivI/mYfwdNnOlsACiEwZMgQbN26FREREfD09NSY7+HhAWdn5xy3hrl+/TpatGiR6zIVCgUUCkWO6XK5XOdWRl3s09uwv7qN/f04ZZxtsKJvDUREx+OHnVdw60kqvttxFeFR9/FdsC9qednl22t9CH6+uq0g+qtP79+b6GwBOGjQIISHh2P79u2wtLTEo0ePAADW1tYwNTWFTCbD6NGjMXHiRPj5+aFy5cpYsWIFrl27hk2bNkmcnohI+wSVcUBtbzusjryL2fuu49qj5wj5/QSalS+B8S194Vacp8IQFRU6WwCGhoYCAIKCgjSmL1++HH369AEADB8+HOnp6RgxYgQSExPh5+eHffv2wcvLq5DTEhEVDXJDA3xa2xNtK5fE7L+vY3XkXey9/Bj/XItHR39XfBnkBVdbFoJE2k5nC8C8XtsyduxYjfsAEhHRuxUzN8b3bSqgew13/PjnFRy+kYC1UbHYeOoe2lctiUENvOFeXHuuGCYiTXpzH0AiIsp/ZRwtsapfDWz4IhB1fezwSiWw4dR9NJx5EKM2nMftJy+kjkhEuWABSEREHy3A0xar+tXA5oG1EFTGHlkqgc1n7qPxrIMYvu4sbsZzjGEibcICkIiI8o2/ezGEfRqA7YNqo1FZB6gEsO3cQzSZfQhD1p7F9ccsBIm0AQtAIiLKd36uNljapzp2DqmDpr4lIATwx/mHaDr7EL5ccxpX43gfNiIpsQAkIqICU6GkNRb3qoZdQ+uiZUVHAMCui4/QYu5hfL7yFC49SJY4IZF+YgFIREQFztfZCgu7+2Pv8HoI9nOGTAb8deUxWs8/gn5hJ3H+XpLUEYn0CgtAIiIqNGUcLTG/WxXsG1EPbSs7w0AG7L8WjzYLjqLP8iicvvtM6ohEeoEFIBERFTpvB0vM6VoFf4+sjw5VX48pHBH9BB1Cj6Hn0hM4eSdR6ohEOo0FIBERSaaUvQVmdvbD/pH10bmaC4wMZDh8IwGdFh1Ht8WROH7rqdQRiXQSC0AiIpKch505ZnT0w4GvgtAtwA1yQxmO336Kbr9HovNvx3H0ZkKeR3giondjAUhERFrD1dYM09pXRMToBuhZ0x3GhgaIiklE9yUn0HHRcRy8/oSFIFE+YAFIRERap6SNKX5oWwGHxjRAn1oeMDYywOm7z9B7WRTaLjyGf649ZiFI9BFYABIRkdZytDbBpE/K48iYBuhXxxMmcgOcv5eEvmGn0H7RCVxMlLEQJPoALACJiEjrOViZYEJrXxwe0xBf1CsFU7khLj1MwZJoQ3yyMBJ7LsVBpWIhSJRXLACJiKjIsLdUYFzLcjjydQMMqOcJhYHAtUfPMWD1GbScdxh/XmAhSJQXRlIHICIiel/FLRQY1cQHbmk3cN+8NFZFxuLao+cYFH4GPg4WGNzQG60rOcPQQCZ1VCKtxD2ARERUZJnLgRGNvXHk64YY3tgHViZGuBH/AsPWnUOTWQex5cx9vMpSSR2TSOuwACQioiLP2kyO4Y1L48jYhhjVpDSsTeW4nZCKkRvOo9Gsg9hw6h6ULASJ1FgAEhGRzrAykWNIIx8cHdsQY5qXQTEzOe4+TcOYTRfQcGYE1kXFIvMVC0EiFoBERKRzLBRG+DLo9aHhb1qWhZ2FMe4lvsTYLRfR4JcIrI68i4xXWVLHJJIMC0AiItJZ5gojfF7PC4fHNMS3rcrB3lKBB0kv8e22S6g/IwIrjt1BupKFIOkfFoBERKTzTI0N0b9uKRwe0wCTgn1RwkqBRynpmLjjMurNOIBlR2LwMpOFIOkPFoBERKQ3TOSG6FPbEwdHN8APbSvA2doE8c8z8P3OK6g74wAWH7qF5+lKqWMSFTgWgEREpHdM5IboWdMdEaMbYFr7inApZoqEFxmYuusaak37B1P+vIIHSS+ljklUYFgAEhGR3jI2MkC3ADcc+CoIMzpUgpe9OZ5nvMLvh2NQb8YBDFl7FhfuJ0kdkyjfcSQQIiLSe3JDA3Su7oqO/i6IuB6PJYdjcOzWU/xx/iH+OP8QAR626F/XE43KleDoIqQTWAASERH9PwMDGRqWLYGGZUvg0oNkLDsSgx3nHyLqTiKi7iTCo7gZ+tXxRAd/F5gZ808oFV08BExERJSLCiWtMatLZRz5uiEGBnnBysQId56mYcL2y6j10z/4ee81xKekSx2T6IOwACQiInoLR2sTfN28LI6Pa4TJn5SHm60ZktKUWHDgFmpP/wejNpzHlYcpUsckei/cf01ERJQH5goj9K7lgR413bHvymMsOXwbp+4+w+Yz97H5zH3U8bZDv7qeCCptD5mM5wmSdmMBSERE9B4MDWRoXsERzSs44mzsMyw5EoPdF+Nw5GYCjtxMgI+DBfrV8UTbKiVhIjeUOi5RrngImIiI6ANVcSuGBSFVcXB0A/Sr4wkLhRFuxL/A2C0XUfunfzDn7+t4+iJD6phEObAAJCIi+kiutmaY0NoXx8Y1xPiW5eBsbYKnqZmY8/cNBP70D8ZtuYCb8c+ljkmkprMF4LRp01C9enVYWlrCwcEBbdu2RXR0dK5thRBo0aIFZDIZtm3bVrhBiYhIZ1iZyPFZvVI4OKYB5nWrgkou1sh8pcLaqHtoPOsQPl0ehWM3EyCEkDoq6TmdLQAPHjyIQYMGITIyEvv27YNSqUTTpk2Rmpqao+2cOXN4wi4REeUbuaEBPvFzxvZBtbHhi0A09S0BmQw4EP0EIUtOoNW8I9hy5j4yX6mkjkp6SmcvAtmzZ4/G47CwMDg4OOD06dOoV6+eevq5c+cwc+ZMnDp1Ck5OToUdk4iIdJhMJkOApy0CPG0Rk5CK5UdjsPHUfVyJS8HIDecxfc819K7lgZAAN9iYGUsdl/SIzu4B/K/k5GQAgK2trXpaWloaQkJCsGDBAjg6OkoVjYiI9ICnnTm+b1MBx8c1xOhmZeBgqcDjlAzM2BONwGn/YOL2S7j7NOdRKqKCoLN7AP9NpVJh+PDhqF27NipUqKCePmLECNSqVQtt2rTJ03IyMjKQkfG/q7lSUl7f+FOpVEKpVOZvaIlk90NX+vMu7K9uY391W1Htr7lchs/ruKNPTVf8efERlh29g2uPX2DF8btYGXkXjcs6oG9td/i72WicnlRU+/uhCrK/+vIevo1M6MGZqAMHDsTu3btx5MgRuLi4AAB27NiBUaNG4ezZs7CwsADwelf91q1b0bZt21yXM2nSJEyePDnH9PDwcJiZmRVYfiIi0l1CANdTZDjwUIarSf87MOduIRDkpIJfcQFDnqaer7KPACYnJ8PKykrqOJLQ+QJw8ODB2L59Ow4dOgRPT0/19OHDh2PevHkwMPjfypaVlQUDAwPUrVsXEREROZaV2x5AV1dXJCQk6MwXSKlUYt++fWjSpAnkcrnUcQoc+6vb2F/dpov9vRH/AmHH7mLb+Tj1BSLO1iboHeiGdn4lcPzQAZ3q79sU5OebkpICOzs7vS4AdfYQsBACQ4YMwdatWxEREaFR/AHA2LFj0b9/f41pFStWxOzZsxEcHJzrMhUKBRQKRY7pcrlc51ZGXezT27C/uo391W261F/fksUwo1MxjGlRDquO38WqyLt4mJyOaXuuY96BW6hua4DKqa/gbq8/R50K4vPVle/Lx9DZAnDQoEEIDw/H9u3bYWlpiUePHgEArK2tYWpqCkdHx1wv/HBzc8tRLBIRERUmOwsFRjQpjYFBXth69gGWHL6NW09SERFngIazj6BFBUd8VrcU/FxtpI5KRZTOXgUcGhqK5ORkBAUFwcnJSf1v/fr1UkcjIiLKExO5IboFuGHfiPr4vWcVlLZWIUslsPNCHNosOIpOi45h7+VHyFLp9NlcVAB0dg/gh5zaqOOnQxIRURFlYCBDUGl7pPmq4FGlFlZE3sMf5x/i5J1nOHnnNDyKm6FvHU909HeBmbHO/mmnfKSzewCJiIh0ka+TFWZ1rozDYxpiYJAXrEyMcOdpGr7bfhmB0/7BjD3X8DglXeqYpOVYABIRERVBjtYm+Lp5WRwf1wjftykP9+JmSH6pxMKIW6gz/R8MCj+D47ee8ugW5Yr7iYmIiIowc4URegV6oHsNd/x99TGWHL6Nk3ee4c8LcfjzQhxK2Zujew13dKzqAmszXv1Kr7EAJCIi0gGGBjI0K++IZuUdcelBMsKjYrHt7APcfpKKH3ZewYw91xDs54zuNdxQ2VVzlBHSPywAiYiIdEyFktaY2q4ixrUoi+3nHmJ15F1ce/Qcm07fx6bT9+HrZIXuNd3QpnJJWChYCugjngNIRESkoyxN5OhR0x27h9XF5oG10L5qSRgbGeBKXArGb72EmlP349ttF3E1LkXqqFTIWPYTERHpOJlMBn/3YvB3L4YJrXyx+cx9rDkRi5iEVKyOjMXqyFhUdbNBj5ruaFnRCSZyQ6kjUwFjAUhERKRHipkbo3/dUuhXxxPHbz3FmhOx2Hv5Ec7EJuFMbBK+33kFHau6IKSGG0rZW0gdlwoIC0AiIiI9JJPJUMvbDrW87RD/PB0bTt7D2qh7eJD0EkuOxGDJkRjU8iqOHjXd0cS3BOSGPGtMl7AAJCIi0nMOliYY3NAHA4O8cfB6PNZExuKf6Hgcu/UUx249hb2lAl2quaJrgCtciplJHZfyAQtAIiIiAvD6VjINy5ZAw7IlcP9ZGtZF3cO6k/fw5HkGfj1wEwsjbqJBGQd0r+mG+qUdYGjAW8kUVSwAiYiIKAeXYmb4qlkZDGvsg31XHmPNibs4evMp9l+Lx/5r8ShpY4puAa7oXN0VDpYmUsel98QCkIiIiN5IbmiAlhWd0LKiE249eYG1J2Kx8fR9PEh6iV/+uo45f99As/KO6F7DDYFexXmD6SKCBSARERHliZe9Bb5t7YuvmpXBrotxWHMiFqfvPsOfF+Pw58U4lLIzR0gNN3T0d4GNmbHUcektWAASERHRezGRG6J9VRe0r+qCKw9TEB51F1vPPMDthFT8+OdVzNgbjdaVnNC9hjuqunHYOW3EApCIiIg+mK+zFX5sWxFjW5TDjv8fdu5KXAq2nHmALWceoJyTFbrXcEPbKhx2TpvwkyAiIqKPZqEwQkgNN3QLcMW5e0lYcyIWf5x/iKtxKfh22yVM23UVbaqURPcabijvbC11XL3HApCIiIjyjUwmQxW3Yqji9nrYuU1n7mPNibu4/SQV4SdiEX4iFpVdXw8717oSh52TCgtAIiIiKhDWZnL0q+OJvrU9EHk7EWtO3MXey49w7l4Szt1Lwvd/XEZHf1eE1HCDtwOHnStMLACJiIioQMlkMgR6FUegV3E8eZ6BjafvIfxELO4/e4llR2Ow7GgMAksVR/eabmjq6whjIw47V9BYABIREVGhsbdU4Msgb3xRzwuHbjx5Pezctcc4fvspjt9+CjsLY3Su5opOVZ2ljqrTWAASERFRoTM0kKFBGQc0KOOAB0kvsT4qFutO3kP88wwsjLiF0IO3UM7aAFaln6JBOUep4+oc7mMlIiIiSZW0McXIpmVwdGxDLOpRFXV97CAEcCXJAEdvPZU6nk7iHkAiIiLSCnJDAzSv4ITmFZxw41ESpq0/jK7VXaSOpZO4B5CIiIi0jkdxc7TxUMHd1kzqKDqJBSARERGRnmEBSERERKRnWAASERER6RkWgERERER6hgUgERERkZ5hAUhERESkZ1gAEhEREekZFoBEREREeoYFIBEREZGe0dkCcNq0aahevTosLS3h4OCAtm3bIjo6Wj0/MTERQ4YMQZkyZWBqago3NzcMHToUycnJEqYmIiIiKng6WwAePHgQgwYNQmRkJPbt2welUommTZsiNTUVAPDw4UM8fPgQv/zyCy5duoSwsDDs2bMH/fr1kzg5ERERUcEykjpAQdmzZ4/G47CwMDg4OOD06dOoV68eKlSogM2bN6vne3l5YcqUKejRowdevXoFIyOdfWuIiIhIz+lNlZN9aNfW1vatbaysrN5Y/GVkZCAjI0P9OCUlBQCgVCqhVCrzMa10svuhK/15F/ZXt7G/uo391W0F2V99eQ/fRiaEEFKHKGgqlQqffPIJkpKScOTIkVzbJCQkwN/fHz169MCUKVNybTNp0iRMnjw5x/QlS5bAzMwsXzMTERFRwUhLS0P//v2RlJQEa2trqeNIQi8KwIEDB2L37t04cuQIXFxccsxPSUlBkyZNYGtrix07dkAul+e6nP/uAXzw4AF8fX0LLDcREREVnHv37uVaF+gDnS8ABw8ejO3bt+PQoUPw9PTMMf/58+do1qwZzMzMsHPnTpiYmOR52SqVCg8fPoSlpSVkMll+xpZMSkoKXF1dce/ePVhZWUkdp8Cxv7qN/dVt7K9uK8j+CiHw/PlzODs7w8BAZ6+HfSudPQdQCIEhQ4Zg69atiIiIyLX4S0lJQbNmzaBQKLBjx473Kv4AwMDAQGd/OVhZWenFBiYb+6vb2F/dxv7qtoLqr74e+s2mswXgoEGDEB4eju3bt8PS0hKPHj0C8PoDNzU1RUpKCpo2bYq0tDSsXr0aKSkp6os67O3tYWhoKGV8IiIiogKjswVgaGgoACAoKEhj+vLly9GnTx+cOXMGJ06cAAB4e3trtImJiYGHh0dhxCQiIiIqdDpbAL7r1MagoKB3ttFHCoUCEydOhEKhkDpKoWB/dRv7q9vYX92mb/0tbDp/EQgRERERadLPS1+IiIiI9BgLQCIiIiI9wwKQiIiISM+wACQiIiLSMywACcDrYe169OiB4sWLw9TUFBUrVsSpU6ekjlUgsrKyMGHCBHh6esLU1BReXl744YcfdOqq8EOHDiE4OBjOzs6QyWTYtm2bxnwhBL777js4OTnB1NQUjRs3xo0bN6QJmw/e1l+lUomvv/4aFStWhLm5OZydndGrVy88fPhQusAf6V2f778NGDAAMpkMc+bMKbR8+S0v/b169So++eQTWFtbw9zcHNWrV0dsbGzhh80H7+rvixcvMHjwYLi4uMDU1BS+vr5YtGiRNGHzwbRp01C9enVYWlrCwcEBbdu2RXR0tEab9PR0DBo0CMWLF4eFhQU6dOiAx48fS5RYN7AAJDx79gy1a9eGXC7H7t27ceXKFcycORPFihWTOlqBmD59OkJDQ/Hrr7/i6tWrmD59OmbMmIH58+dLHS3fpKamws/PDwsWLMh1/owZMzBv3jwsWrQIJ06cgLm5OZo1a4b09PRCTpo/3tbftLQ0nDlzBhMmTMCZM2ewZcsWREdH45NPPpEgaf541+ebbevWrYiMjISzs3MhJSsY7+rvrVu3UKdOHZQtWxYRERG4cOECJkyY8N6jO2mLd/V35MiR2LNnD1avXo2rV69i+PDhGDx4MHbs2FHISfPHwYMHMWjQIERGRmLfvn1QKpVo2rQpUlNT1W1GjBiBP/74Axs3bsTBgwfx8OFDtG/fXsLUOkCQ3vv6669FnTp1pI5RaFq1aiX69u2rMa19+/aie/fuEiUqWADE1q1b1Y9VKpVwdHQUP//8s3paUlKSUCgUYu3atRIkzF//7W9uoqKiBABx9+7dwglVgN7U3/v374uSJUuKS5cuCXd3dzF79uxCz1YQcutvly5dRI8ePaQJVMBy62/58uXF999/rzGtatWqYvz48YWYrODEx8cLAOLgwYNCiNfbJ7lcLjZu3Khuc/XqVQFAHD9+XKqYRR73ABJ27NiBatWqoVOnTnBwcECVKlXw+++/Sx2rwNSqVQv79+/H9evXAQDnz5/HkSNH0KJFC4mTFY6YmBg8evQIjRs3Vk+ztrZGjRo1cPz4cQmTFZ7k5GTIZDLY2NhIHaVAqFQq9OzZE6NHj0b58uWljlOgVCoV/vzzT5QuXRrNmjWDg4MDatSo8dbD4kVdrVq1sGPHDjx48ABCCBw4cADXr19H06ZNpY6WL5KTkwEAtra2AIDTp09DqVRqbLPKli0LNzc3vdlmFQQWgITbt28jNDQUPj4+2Lt3LwYOHIihQ4dixYoVUkcrEGPHjkXXrl1RtmxZyOVyVKlSBcOHD0f37t2ljlYossfFLlGihMb0EiVKqOfpsvT0dHz99dfo1q1bgQwwrw2mT58OIyMjDB06VOooBS4+Ph4vXrzATz/9hObNm+Ovv/5Cu3bt0L59exw8eFDqeAVi/vz58PX1hYuLC4yNjdG8eXMsWLAA9erVkzraR1OpVBg+fDhq166NChUqAHi9zTI2Ns7xg01ftlkFRWeHgqO8U6lUqFatGqZOnQoAqFKlCi5duoRFixahd+/eEqfLfxs2bMCaNWsQHh6O8uXL49y5cxg+fDicnZ11sr/0P0qlEp07d4YQQj1euK45ffo05s6dizNnzkAmk0kdp8CpVCoAQJs2bTBixAgAQOXKlXHs2DEsWrQI9evXlzJegZg/fz4iIyOxY8cOuLu749ChQxg0aBCcnZ019pIVRYMGDcKlS5dw5MgRqaPoPO4BJDg5OcHX11djWrly5YrsFXTvMnr0aPVewIoVK6Jnz54YMWIEpk2bJnW0QuHo6AgAOa6ge/z4sXqeLsou/u7evYt9+/bp7N6/w4cPIz4+Hm5ubjAyMoKRkRHu3r2LUaNGwcPDQ+p4+c7Ozg5GRkZ6sw17+fIlvvnmG8yaNQvBwcGoVKkSBg8ejC5duuCXX36ROt5HGTx4MHbu3IkDBw7AxcVFPd3R0RGZmZlISkrSaK/r26yCxgKQULt27RyX3F+/fh3u7u4SJSpYaWlpMDDQ/OobGhqq9yToOk9PTzg6OmL//v3qaSkpKThx4gQCAwMlTFZwsou/Gzdu4O+//0bx4sWljlRgevbsiQsXLuDcuXPqf87Ozhg9ejT27t0rdbx8Z2xsjOrVq+vNNkypVEKpVOrUNkwIgcGDB2Pr1q34559/4OnpqTHf398fcrlcY5sVHR2N2NhYnd1mFQYeAiaMGDECtWrVwtSpU9G5c2dERUVh8eLFWLx4sdTRCkRwcDCmTJkCNzc3lC9fHmfPnsWsWbPQt29fqaPlmxcvXuDmzZvqxzExMTh37hxsbW3h5uaG4cOH48cff4SPjw88PT0xYcIEODs7o23bttKF/ghv66+TkxM6duyIM2fOYOfOncjKylKfN2RrawtjY2OpYn+wd32+/y1w5XI5HB0dUaZMmcKOmi/e1d/Ro0ejS5cuqFevHho0aIA9e/bgjz/+QEREhHShP8K7+lu/fn2MHj0apqamcHd3x8GDB7Fy5UrMmjVLwtQfbtCgQQgPD8f27dthaWmpXj+tra1hamoKa2tr9OvXDyNHjoStrS2srKwwZMgQBAYGombNmhKnL8IkvgqZtMQff/whKlSoIBQKhShbtqxYvHix1JEKTEpKihg2bJhwc3MTJiYmolSpUmL8+PEiIyND6mj55sCBAwJAjn+9e/cWQry+FcyECRNEiRIlhEKhEI0aNRLR0dHShv4Ib+tvTExMrvMAiAMHDkgd/YO86/P9r6J+G5i89Hfp0qXC29tbmJiYCD8/P7Ft2zbpAn+kd/U3Li5O9OnTRzg7OwsTExNRpkwZMXPmTKFSqaQN/oHetH4uX75c3ebly5fiyy+/FMWKFRNmZmaiXbt2Ii4uTrrQOkAmhA4Nf0BERERE78RzAImIiIj0DAtAIiIiIj3DApCIiIhIz7AAJCIiItIzLACJiIiI9AwLQCIiIiI9wwKQiIiISM+wACTSEX369CmyI3lIzcPDA3PmzHlrm0mTJqFy5cqFkkeX7d+/H+XKlUNWVla+Lnfs2LEYMmRIvi6TSJexACQqBH369IFMJoNMJoNcLoenpyfGjBmD9PR0qaOp5bXAmTRpEmQyGZo3b55j3s8//wyZTIagoKD8D/gOL168gFwux7p16zSmd+3aFTKZDHfu3NGY7uHhgQkTJgAATp48ic8//1w9TyaTYdu2bQUdOVdSfQ537tyBTCbDuXPn8h72A4wZMwbffvstDA0NAQBhYWGwsbHRaHP16lW4urqiU6dOyMzMzNNyv/rqK6xYsQK3b9/O78hEOokFIFEhad68OeLi4nD79m3Mnj0bv/32GyZOnCh1rA/i5OSEAwcO4P79+xrTly1bBjc3N0kyWVhYoFq1ajnGf42IiICrq6vG9JiYGNy9excNGzYEANjb28PMzKwQ0+YPbfwcAECpVOY6/ciRI7h16xY6dOjwxueePHkSdevWRfPmzbF+/fo8j9VsZ2eHZs2aITQ09IMyE+kbFoBEhUShUMDR0RGurq5o27YtGjdujH379qnnZ2RkYOjQoXBwcICJiQnq1KmDkydPaizj8uXLaN26NaysrGBpaYm6devi1q1bub7eyZMnYW9vj+nTpwMAkpKS0L9/f9jb28PKygoNGzbE+fPnAbzeCzN58mScP39evacyLCzsjX1xcHBA06ZNsWLFCvW0Y8eOISEhAa1atcqRo0mTJrCzs4O1tTXq16+PM2fOqOcLITBp0iS4ublBoVDA2dkZQ4cOVc9fuHAhfHx8YGJighIlSqBjx45vzNWgQQONQu/q1atIT0/HwIEDNaZHRERAoVAgMDAQgOYhYA8PDwBAu3btIJP9Xzv3G9PU+fYB/AullFJatghksiEo/7KRwSRCVYRaZ9dEx2ZcUDe2kOF4MTfghWFjyjZHJJtsxumyZY5gpwyUOCjbSCCOFQj+QwEBUWw6wJHNKlEXoVAGyPV7QTjPCoWWPOHn86TXJ+HFOfd9n153b/5cXOfcdROOp5WUlCAkJAS+vr7YsWMHhoaGhDZHa2iv2lVVVQU3NzehfbHWYXJyEvn5+XjqqacgkUjw3HPPoba2Vmhfvnw5AGDlypU21UNH46Yrh+Xl5VCpVPDy8kJpaandeE+dOgWNRgMvLy+77QaDARs2bMDOnTtRVFQEd/f/+RO1f/9+BAQEQC6X46233kJubu6sSmlycvKsCjBjzD5OABl7BLq6unD+/Hmb6sZ7772HiooKHD9+HG1tbQgLC4NWq8X9+/cBAH/99ReSkpIgkUhgMBjQ2tqK9PR0TExMzLq+wWCARqNBQUEB3n//fQBASkoKBgYGUFNTg9bWVsTGxuL555/H/fv3sX37duzevRtRUVEwm80wm83Yvn37vHNIT0+3SU6OHTuG1NTUWRWboaEhpKWl4ezZs7h48SLCw8OxadMmIXGqqKgQKqImkwlVVVV49tlnAQAtLS3IyspCfn4+jEYjamtrkZSUNGdMarUaRqMRZrMZAFBfX49169Zhw4YNNglgfX091qxZYzcRmU7YdDodzGazTQLX09ODqqoqVFdXo7q6Go2Njfjss8+Edkdr6MhirsPhw4dx8OBBfPHFF+js7IRWq8VLL70Ek8kEALh06RIAoK6uDmazGZWVlU6Nm5abm4vs7Gx0d3dDq9XajbWpqQmrVq2y26bX67F582bk5eUJ/7RMKy0tRUFBAQ4cOIDW1lYsW7bMbqUvPj4ef/7556zb/YwxO4gxtujS0tJIJBKRTCYjiURCAMjd3Z1+/PFHIiKyWCwkFouptLRUGDM2NkaBgYFUWFhIREQffPABLV++nMbGxuZ8jZdffpkqKyvJx8eHTp06JbQ1NTWRQqGg0dFRmzGhoaF09OhRIiL6+OOPKSYmxuFcpvuNjY1RQEAANTY2ksViIblcTh0dHZSdnU0qlWrO8Q8fPiS5XE6//PILEREdPHiQIiIi7M6roqKCFAoFDQ4OOoyLiGh4eJg8PT2prKyMiIhSUlKosLCQxsfHSSaTUW9vLxERLVu2jD755BNhXHBwMB06dEg4BkB6vX7WvL29vW1iycnJIaVSSUTOraFOpyNfX1+b6+r1evr3r+LFWofAwEAqKCiwuUZcXBzt2rWLiIj6+voIAF25csWmj7PjvvzyS4cx+/r60okTJ2zO6XQ6EolEJBKJ6MMPP7Q7TqlU0jvvvGNzLiEhYdb79ODBAwJADQ0NDmNhzNVxBZCx/xK1Wo329nY0NzcjLS0Nb775pvAsVE9PD8bHx5GQkCD0F4vFiI+PR3d3NwCgvb0diYmJEIvFc75Gc3MzUlJSUFJSYlM56ujogMViwZIlS+Dj4yN89fX1zXkL2RGxWIzXX38dOp0Op0+fRkREBKKjo2f1u3PnDjIyMhAeHg5fX18oFApYLBb09/cDmKpMWq1WrFixAhkZGdDr9UJVU6PRIDg4GCtWrMAbb7yB0tJSjIyMzBmTt7c34uLihGpfY2Mj1q9fDw8PD6xduxYNDQ3o7e1Ff38/1Gr1guccEhICuVwuHC9duhQDAwMAnFvDxeDMOgwODuLWrVs2sQFAQkLCvLEtZNxclb1/s1qtdquuUqkUGo0GRUVFduMxGo2Ij4+3OTfzePo6AOb9HmGMTfF41AEw5ipkMhnCwsIATN2mi4mJQXFxMXbu3OnU+Ok/bvMJDQ3FkiVLcOzYMWzevFlIFi0WC5YuXTprgwSAWc+kLUR6ejqUSiW6urqQnp5ut09aWhru3buHw4cPIzg4WHj2bnp3Z1BQEIxGI+rq6vDrr79i165d+Pzzz9HY2Ai5XI62tjY0NDTgzJkz+Oijj7Bv3z5cvnx5zrjVajXKy8tx7do1WK1WxMbGAgBUKhXq6+sxOTkJb29vKJXKBc93ZvLt5uaGyclJp8e7u7uDiGzOzbVhYiGcWYfFJpPJHPbx8/PD33//Peu8SCRCVVUVtm7dCrVajfr6ejz99NMLjmH6Vru/v/+CxzLmargCyNgj4O7ujj179iAvLw9WqxWhoaHw9PTEuXPnhD7j4+O4fPkynnnmGQBAdHQ0mpqa5k0Y/Pz8YDAY8Pvvv2Pbtm1C39jYWNy+fRseHh4ICwuz+fLz8wMAeHp6Lviz2aKiohAVFYWuri689tprdvucO3cOWVlZ2LRpE6KioiCRSHD37l2bPlKpFMnJyThy5AgaGhpw4cIFXL16FQDg4eGBjRs3orCwEJ2dnbh58yYMBsOcManVaphMJpSVlWHdunXCx40kJSWhsbERDQ0NSEhImHd3qVgsXvB74cwa+vv7Y2hoCMPDw0KfmR+7shjroFAoEBgYaBMbMLU207FNvx//fm1nxi3EypUrcf36dbttEokElZWViIuLg1qttukXGRk5a0PUzGNg6tlasViMqKioBcfGmKvhBJCxRyQlJQUikQhff/01ZDIZ3n77beTk5KC2thbXr19HRkYGRkZGhArhu+++i8HBQezYsQMtLS0wmUwoKSmB0Wi0uW5AQAAMBgNu3LiBV199FRMTE9i4cSPWrFmDLVu24MyZM7h58ybOnz+PvXv3oqWlBcDU7c2+vj60t7fj7t27+Oeff5yah8FggNlsnrMiFx4ejpKSEnR3d6O5uRmpqak21czvv/8excXF6OrqQm9vL3744QdIpVIEBwejuroaR44cQXt7O/744w+cOHECk5OTiIyMnDOetWvXQiKR4KuvvoJKpRLOx8fHY2BgAD/99JPD278hISH47bffcPv2bbsVK3ucWUOlUglvb2/s2bMHPT09KCsrm7XLd7HWIScnBwcOHEB5eTmMRiNyc3PR3t6O7OxsAFPfN1KpFLW1tbhz5w4ePHjg1LiF0Gq1OHv27JztEokEFRUVUCqVUKvVuHbtGgAgMzMTxcXFOH78OEwmE/bv34/Ozk5h9/S0pqYmJCYmOlUtZ8zlPeqHEBlzBdMbNGb69NNPyd/fnywWC1mtVsrMzCQ/Pz+SSCSUkJBAly5dsunf0dFBL7zwAnl7e5NcLqfExETq6emx+xq3bt2iiIgI2rZtG01MTNDg4CBlZmZSYGAgicViCgoKotTUVOrv7yciotHRUXrllVfoscceIwCk0+nszsXRJoWZmw/a2tpo1apV5OXlReHh4XT69GmbTRd6vZ6USiUpFAqSyWS0evVqqqurI6KpzSsqlYoef/xxkkqlFB0dTeXl5fO/2USkUqkIAF28eNHm/Pr16wkAXbhwweb8zE0gP//8M4WFhZGHhwcFBwfPOe9Dhw4J7UTk1Brq9XoKCwsjqVRKL774In333Xc2m0AWax0ePnxI+/btoyeffJLEYjHFxMRQTU2NzZiioiIKCgoid3d3YayjcXNtHrHn3r175OXlRTdu3BDO2dsYMzY2Rlu2bCF/f3+6evUqERHl5+eTn58f+fj4UHp6OmVlZdHq1attxkVGRtLJkycdxsEYI3IjmvFACmOMMbZIcnJyMDg4iKNHj/6vrqPRaPDEE0+gpKQEAFBTU4Pdu3ejs7MTHh78eDtjjvBPCWOMsf+avXv34ptvvsHk5KTNBz3PZ2RkBN9++y20Wi1EIhFOnjwpbBqaNjw8DJ1Ox8kfY07iCiBjjLH/06xWK5KTk3HlyhWMjo4iMjISeXl52Lp166MOjbH/tzgBZIwxxhhzMbwLmDHGGGPMxXACyBhjjDHmYjgBZIwxxhhzMZwAMsYYY4y5GE4AGWOMMcZcDCeAjDHGGGMuhhNAxhhjjDEXwwkgY4wxxpiL4QSQMcYYY8zF/AdA9V/PjALdlAAAAABJRU5ErkJggg==",
+ "image/png": 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",
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"\n",
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" Figure\n",
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- "

\n",
+ "

\n",
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\n",
" "
],
@@ -1738,7 +2199,7 @@
"'Function from R1 to R1 : (Rocket Mass without motor (kg)) → (Out of Rail Speed (m/s))'"
]
},
- "execution_count": 19,
+ "execution_count": 21,
"metadata": {},
"output_type": "execute_result"
}
@@ -1766,7 +2227,7 @@
},
{
"cell_type": "code",
- "execution_count": 20,
+ "execution_count": 22,
"metadata": {
"colab": {},
"colab_type": "code",
@@ -1787,7 +2248,7 @@
"output_type": "stream",
"text": [
"Simulating Rocket with Static Margin of 0.113->0.846 c\n",
- "Current Simulation Time: 4.7317 s\r"
+ "Current Simulation Time: 3.9139 s\r"
]
},
{
@@ -1797,21 +2258,7 @@
"rocketpy - INFO - Simulation completed at time: 5.0000 s\n",
"rocketpy - INFO - Starting flight simulation of 'Flight'.\n",
"rocketpy - INFO - Entering flight phase 'initial_phase' at t=0.000 s.\n",
- "rocketpy - INFO - Entering flight phase 'free_flight' at t=0.414 s.\n"
- ]
- },
- {
- "name": "stdout",
- "output_type": "stream",
- "text": [
- "Simulating Rocket with Static Margin of 1.064->1.796 c\n",
- "Current Simulation Time: 2.4160 s\r"
- ]
- },
- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
+ "rocketpy - INFO - Entering flight phase 'free_flight' at t=0.414 s.\n",
"rocketpy - INFO - Simulation completed at time: 5.0000 s\n"
]
},
@@ -1819,6 +2266,7 @@
"name": "stdout",
"output_type": "stream",
"text": [
+ "Simulating Rocket with Static Margin of 1.064->1.796 c\n",
"Current Simulation Time: 5.0000 s\r"
]
},
@@ -1836,7 +2284,7 @@
"output_type": "stream",
"text": [
"Simulating Rocket with Static Margin of 2.014->2.747 c\n",
- "Current Simulation Time: 2.6827 s\r"
+ "Current Simulation Time: 3.2246 s\r"
]
},
{
@@ -1845,7 +2293,8 @@
"text": [
"rocketpy - INFO - Simulation completed at time: 5.0000 s\n",
"rocketpy - INFO - Starting flight simulation of 'Flight'.\n",
- "rocketpy - INFO - Entering flight phase 'initial_phase' at t=0.000 s.\n"
+ "rocketpy - INFO - Entering flight phase 'initial_phase' at t=0.000 s.\n",
+ "rocketpy - INFO - Entering flight phase 'free_flight' at t=0.414 s.\n"
]
},
{
@@ -1853,44 +2302,29 @@
"output_type": "stream",
"text": [
"Simulating Rocket with Static Margin of 2.964->3.697 c\n",
- "Current Simulation Time: 0.1101 s\r"
+ "Current Simulation Time: 0.9850 s\r"
]
},
{
"name": "stderr",
"output_type": "stream",
"text": [
- "rocketpy - INFO - Entering flight phase 'free_flight' at t=0.414 s.\n"
+ "rocketpy - INFO - Simulation completed at time: 5.0000 s\n"
]
},
{
"name": "stdout",
"output_type": "stream",
"text": [
- "Current Simulation Time: 3.0012 s\r"
+ "Current Simulation Time: 5.0000 s\r"
]
},
{
"name": "stderr",
"output_type": "stream",
"text": [
- "rocketpy - INFO - Simulation completed at time: 5.0000 s\n",
"rocketpy - INFO - Starting flight simulation of 'Flight'.\n",
- "rocketpy - INFO - Entering flight phase 'initial_phase' at t=0.000 s.\n"
- ]
- },
- {
- "name": "stdout",
- "output_type": "stream",
- "text": [
- "Simulating Rocket with Static Margin of 3.914->4.647 c\n",
- "Current Simulation Time: 0.3145 s\r"
- ]
- },
- {
- "name": "stderr",
- "output_type": "stream",
- "text": [
+ "rocketpy - INFO - Entering flight phase 'initial_phase' at t=0.000 s.\n",
"rocketpy - INFO - Entering flight phase 'free_flight' at t=0.414 s.\n"
]
},
@@ -1898,7 +2332,8 @@
"name": "stdout",
"output_type": "stream",
"text": [
- "Current Simulation Time: 2.7757 s\r"
+ "Simulating Rocket with Static Margin of 3.914->4.647 c\n",
+ "Current Simulation Time: 3.5445 s\r"
]
},
{
@@ -1918,18 +2353,18 @@
{
"data": {
"application/vnd.jupyter.widget-view+json": {
- "model_id": "4b21b471b5fb4404b44e00d379fd723d",
+ "model_id": "440f6fbdbce6448397d9e196a4332032",
"version_major": 2,
"version_minor": 0
},
- "image/png": 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mQ/vkuUIIIXJHEkAhxGMURcGvuSddRtfC0taUqNAU/rHuQsbbn4NGQ9yu3ST3eZepjoOY1nQaDmYOBEQF0PPPnsw8NZM0XQZU6QrvHIdXpoGFI0pEAPVuzkS9/i2IuJFlv2YmajpVd2fjiEZsGtGQjtXdUasUjt6MZOiqU7Sevp9fTt4lTe4TFEKIPJMEUAiRJbdydnT/pC4u3rakJKZzwN+F1AlL0ZQpTfqDB9zu25f6J+LY3GUzr3i/glanZcnFJfT+qzeBMYFgYgr1hsH7Z8lo8B5aRY3qxm74qb5+oUhq4lP7rlnagdlv1eTguBa83awcdhYaboUnMO7X8zT/bh+rjgSSnJZReN8MIYQoYiQBFEI8lZW9GV1H16JSPVd0Wh2H9sQSMexHrFu3gbQ0gid+Tso3PzK1/mRmNJ+BnZkdlyMu0/2P7vzm/xs6nQ7M7dC2nMieyl+jLdsCMlL1C0Xm1gP/Hc/s393ego9fqcw/H7fkk/aVKWFtRlB0EhN+v0STaXtZeOAGCSnpz2xDCCHEkyQBFEI8k1qjolV/H2q/XAaAkzuDCHhpOE7vjwJFIXr9em73H0Bz29r81vE36rnWIyk9iS+OfMGY/WOIT9WvBE4wdyOjxy/QfZW+gHTMHVjbHX4bklk25mmszUwY2rQchz5qwVedq+BuZ05YXApf/3mVptP2svTQLVLSZUZQCCGySxJAIcRzKYpC/S7laNazEooCVw4/4JTSEPe5P6GysSHp9GkCe/TAITyZhW0X8kHtDzBRTNh1exdvbXuLG9E3HjUEvp3gnWPQ4F1QVHDhF5j7ElzalOUikX8z16jp28CLfWNbMO31apRxsiQiIZWv/rhMy+/388uJu1JLUAghskESQCFEtlVt6sHLw/xQmSjcPBvGwSsOeK5ei8bDg7Tbdwjs8RYp584zsOpAVryyAhdLFwJjA+m7sy8XUi/8vyFTK2g3BQbthpI+kBAGG/rDL30gIfy5cZiaqOhetxS7Rzfj665+uNjqLw2P++08bWceYNv5B2hl1bAQQjyVJIBCiBwpW6MkHUZUQ61RcftCBH9vj8Nj5RrMq1QhIyqK2/36E7trF9VKVmP9q+szLwmvT1zPD6d+IP3fNQE9a8Ow/dDsI1CZwJWtMK8hXN+drVg0ahU965Vm/9gWfNreBwdLDTfDEnhn7Wm6zjvMqdtRBfRdEEKIF5skgEKIHCvt60THd6tjYqbm7pUodqwPwn3xUqybNUOXkkLQe+8T/dtGnCycmN9mPgN8BwCw5toaRu4ZmXlfIAAmZtDiExiyF0pUgvgQWP06/PUxpGVvRxBzjZohTctyYFwL3m9VAUtTNefuRvP6vMOMXHeGe1FPX3EshBDFkSSAQohc8ajkQKeR1dGYqwnyj2bnqpu4zfwR+ze6gU7Hg08/JXLNGkxUJoysMZIelj0wV5tzKOgQff7qQ1B80OMNulXTzwa+NFT/9bF5sKgFhFzKdkw25ho+aFORfR82p3sdTxQFtp67T6sf9vP9jmuyYlgIIR6SBFAIkWtu5e31M4GmKu5cjmTXyms4f/4Fjv36AhAyaTIRixcDUNW0KotbL6akRUmuR1+n57aenA09+3iDGgto/x303ABWJSH0MixsAadX5iguZ1tzpnWrztZ3G1O/rCMp6Vrm7L1Oi+/3senMPX15GiGEKMYkARRC5IlbeXvav11NvzDkTBh7V1+j5LiPcBr+NgCh3/9AxNy5oNPh6+TL2g5rqexYmcjkSAbtGMSeO3uebLRiWxh+BCq0hYwU2DISNr/zzOLRWanqYce6IfVZ0Kc2ZZwsCY1L4YP15+i56BjXQ+Of34AQQhRRkgAKIfKslK8j7QZXRVEpXDsazKFfr1Pyvfco+cEHAETNX4Dj7r8BcLVyZcXLK2ju2ZxUbSof7PuATQGbnmzUuiS8tR5aTdSXizm7Gpa0eepWck+jKArtqriy84OmjG1XCTMTFUduRvDKrAN8t+MqSalSP1AIUfxIAiiEyBdla5SkVT8fAC7svce5v+9SYthQnD/+CIASu3cTtXQpAJYaS2a0mEGX8l3Q6rRMPDyRJReWPHlpVqWCJmOg7+/6S8IhF2Fhc/1q4RwyM1HzTovy7B7djFaVnUnL0DF37w3azNjP31dC8jR2IYR40UgCKITIN5XqudLwtfIA/PPrda6fCsWpf3+c3n8fgIgZM4lctRoAE5UJXzX8ioFVBwIw8/RMvjv5HVpdFoWcvZvCsINQugGkxML63rD3G9DmvOhzKUdLFverw4I+tXG3M+deVBKDVpzknbWnCY9PyeXIhRDixSIJoBAiX9VoUwq/Zh4A7F52mQfXo3EYPIiIVi0BCJkyhagNGwD95dkPan/Ah3U+BGDV5VV8fvhzMrRZXJa1dYN+W6H+O/qv938Lv/aH1IQcx/josvDuMc0Y1qwsapXCtvMPaDN9P7+fDZJFIkKIIk8SQCFEvlIUhcZvVsSrWgky0rVsm3eemLAkItq0wf7h6uDgiZ8Tu3175jn9qvTj68Zfo1bUbL6+mQn/TMg6CVRr4OWvofNcUGng8u+w9GWIuZerWC1NTRj/ig+/v9OIyq42RCWm8f7PZxmy8iTBMdmrQSiEEC8iSQCFEPlOpVJoO7gKzl62pCSks2PhJbTpCk5jxmD/Vg/Q6bg/dhwJx49nntOxXEemNp2KWlGz9eZWPjn0yeO7hvxbzd7Q/w/9fYHB5/WlYu4ez/rYbKjqYceWdxszuk1FNGqF3VdCaTNjP+tP3JHZQCFEkSQJoBCiQGhM1bQf7oeVvRnRwUlEnrcAHbh+9hk2bdqgS0vj3jvvknzNP/Ocdl7t+K7Zd5goJvx560/GHxz/9CSwdH0Ysgdc/CAhFJa/qp8RzCVTExXvtarAHyObUN3TjrjkdD767QKDV5wkLE7uDRRCFC2SAAohCoyVnRmvvO2H2kQhOdSEE9tuo6jVuH83DYvatdHGxXF36FDSHjzIPKdNmTb80PwHTFQmbA/czrgD456eBNqXhoHboVIHfb3AX/rB0Xl5irmSqw0bRzTik/aVMVWr+PtqKO1mHmDnpeA8tSuEEMZEEkAhRIFy8bKlac+KAJzdeZeAkyGozM0p9dNcTMuXIz0khDtDhpARE5N5TsvSLZnRfAYalYZdt3cx8Z+JWa8OBjCzhjdXQd3BgA62fww7Ps3VCuFH1CqFoU3LsWWk/t7AyIRUhq46xUe/nidetpMTQhQBkgAKIQpchbrOWHunArBn5RUi7sejtrOj9KJFmLi4kHr9BkEffIAuLS3znOalmvNDsx8y7wn8+tjXT78fT6WG9t9D6y/0Xx+ZA78NgvS8Xbqt7GrL7+82YlizsigKrD95l1dmHeBkYGSe2hVCCEOTBFAIUSjsKqXgUcme9FQtOxZeJDU5HY2bG6UWzEextCTh8BFCvvn2sXNalG7BlMZTUFBYf209M07PeHoSqCjQ+APoulC/QvjSRlj1GiTH5iluMxM141/xYd2Q+njYW3A3MonuC44w++8AMrSyQEQI8WKSBFAIUSgUBVr2q4SVnSlRwYnsX3sNnU6HeeXKeEybCkDU2rVErVv32HkdynZgQoMJACy7uIzFFxY/u6Pqb0LvX8HUBm4fgpWdIDHvM3b1yzrx16gmdK3pgVYHP+zyp+/SY4TGSbkYIcSLRxJAIUShsbAxpe3DPYP9j4dw+dB9AGxat6bk6NEABE+eQsKRI4+d90bFNzKLRf945kfWXX08SXxC2eb6MjEWjnD/DCxrD3F5X8Rha65hxps1+P6N6lho1PxzPYL2sw5yKCA8z20LIURhkgRQCFGo3CvYU79zWQAOrg8g7E4cAE5DBmPXuRNkZHDv/VGkBgY+dl6/Kv0YXn04AN8c+4a/b//9nI5qwIC/wMYNwq7oC0ZH3c6XMXSr7cnWhwtEwuNT6bP0GN/vuEZ6Ru4XngghRGGSBFAIUehqtimNl58TGelati/S3w+oKAquX32FRY0aaGNjuTfyPbSJiY+dN7z6cN6o+AY6dHx08CPOhp59dkfOlfVJoH0ZiLoFy16B8IB8GUN5Zxs2v9OInvVKo9PBnL3XeWvRUdlBRAjxQpAEUAhR6BSVQqv+vlg7mhEblsShX/RJmcrMDI8fZ6EuWYKUgAAeTPz8sUUfiqLwSb1PaO7ZnJSMFN7d8y63Ym49uzNHb32twBKVIDZInwSGXs2XcZhr1Hzd1Y/Zb9XE2syEE4FRvDr7IMduySphIYRxkwRQCGEQ5lYaWvf3BQWuHH7AjdOhAGicnfGcMQPUamL/+IOo1WseO89EZcLUplPxK+FHTEoMw3cPJzzpOffg2brrZwJdq0FCGKx4Nd+SQICO1d3Z9l7jzEvC/ZafYu99RbaRE0IYLUkAhRAG41HRgVptywCwd/VV4qP0dfss69TBZdxYAEKmTiXx9OnHzrPUWDKn1RxK25QmKD6Id/5+h8S0xy8XP8HKCfr+XmBJYBknKzaNaETXmh5kaHVsvq3mg18ukCCFo4UQRkgSQCGEQb3U0ZuSpW1ISUzn7xWX0T2srefQty+27V+B9HSC3h9FeljYY+c5mjsyr/U8HM0duRxxmU8Pffr03UIesXT8TxLYMV+TQAtTNdO7V2dih8qoFB3bLgbT9ad/uBWekG99CCFEfpAEUAhhUGoTFW0G+mJiquLe1SjO7bkL6O/3c5s0Sb9dXFgY9z/6CN1/tncrbVuaWS1moVFp2H1nN3PPzn1+h5lJoB8khOZ7EqgoCn3ql2akbwYlrU3xD4mn0+xD7L4ckm99CCFEXkkCKIQwOAdXKxp1qwDAkc03iLgfD4DKygrPH39EsbAg4fARIhYveeLcGs41+KLhFwAsPL+QP2/++fwOLR2h75bHk8CIG/k2HoCytrB5RAPqejkQl5LOkFUnmbfvhtwXKIQwCpIACiGMQpUm7pTxc0KbrmPPyqtoH9bUMytbFtfPPgUgbNYsEs+ceeLcTuU6MaDqAAAm/DOB82Hnn9/hoyTQpao+CVzZBWLu5dt4AJxtzFg7pD696+tLxUzdfpUxv5wjOS0jX/sRQoickgRQCGEUFEWhec/KmFqYEBoYy9nddzPfs3vtNWw7dICMDO6P+ZCM2Cf3932/5vs092xOqjaV9/e+T3BCNnb+sHSEPpvAqTzE3NEngfFhzz0tJzRqFZO7+DGpcxXUKoWNZ4J4a9FR2UJOCGFQkgAKIYyGtYMZjd/QXwo+vvUWkQ/0iycURcH1yy/QlCpF2v37PPhswhOXUtUqNd82/ZYKDhUITwpn1N5RpGSkZKNTZ+izGWw9ISIAVneFpOh8Hhn0aeDFigEvYWtuwpk70XSe8w8Xg2LyvR8hhMgOSQCFEEalcgNXSlfR7xKyZ+UVtA9XBautrfGY/gOYmBC3cyfR63954lwrjRWzW87GzsyOSxGX+ObYN9nr1L6UfmGIVUkIvgBru0Nq/q/cbVyhBL+/25iyJa14EJPMG/OP8NeFB/nejxBCPI8kgEIIo6IoCi16V8LUXE3IrVjO/etSsIWfH86jRwMQ8s03pNy8+cT5HtYeTGsyDQWF3wJ+4zf/37LXcYny+plAczu4ewx+7gXp2ZhBzCHvEvp6gU0qlCApLYPha06zYL8sDhFCFC5JAIUQRsfawZxGDy8FH9tyk+iQ/xd5duzfD6uGDdGlpHD/o4/RpT9ZaLmhR0NG1hwJwJRjU7gYfjF7HbtWhV6/gcYKbu6FTW+D9jm1BXPBzkLDsv516d/QC4Bv/rrKxN8vkZ6R/30JIURWJAEUQhgln4ZulPJxICNdy/511zJnyBSVCrevp6CytSX5wgXCFy7M8vxBfoNoXqo5ado0Ptj3AVHJUdnruFRd6LEGVBq4tBF2TcivIT3GRK3ii05VmPCqL4oCq47eZtiqUySmys4hQoiCJwmgEMIoKYpCs56VUGv0BaL9j/+/kLLG1RXXCfrELPyneSRdvPTE+SpFxdeNv6aMbRmCE4IZd2AcGdpsll8p1wK6/KR/fmQOHJ6T5/E8zaDG3vzUsxZmJir+vhrKmwtkhbAQouBJAiiEMFp2JS2p28ELgH9+DSA5IS3zPdtXO2Dz8suQns79jz5Cm/xk0mRjasOM5jOwMLHg6IOj2dsp5JFq3aHNV/rnOz+FC7/mZSjP9IqfG2uH1MfRypQLQTF0nXuY66FxBdafEEJIAiiEMGo1WpfGwc2KpLg0jmy8nvm6oii4fj4RdckSpN64QdjMWVmeX8GhAl82/BKAxRcWc/j+4ex33vA9qPe2/vnm4XDrQK7H8Ty1yziwcXhDvJwsCYpO4rWfDnPkRkSB9SeEKN4kARRCGDW1iYrmvSoBcPmfB9wPiM58z8TBAffJkwGIXLGChGPHs2zjFe9XeKPiG+jQMf7geMKTwrPXuaJAu6/BtzNkpOpXBgdnc0FJLniVsGLjiEbUKm1PbHI6/ZYeZ/tFKRMjhMh/kgAKIYyee3l7fBu7A7BvzVUy0v+/Wta6WTPsu3cHnY4HEyagTUrKso1xdcdRwaECkcmRfHzw4+zfD6hSQ9eFUKYRpMTqawTGZWOXkVxytDJl7ZD6tPV1ITVDy4g1p1l3/E6B9SeEKJ4kARRCvBAadC2HhY2GqOBEzu25+9h7zuPGYuLqStqdO4T9ODvL881NzPm+6fdYmFhw7MExllxckv3ONeb6lcElKkJsEKzrAamJzz8vl8w1an7qVYs365RCq4PxGy8wd+91qRUohMg3kgAKIV4I5lYaGnQtD8DJbYEkRP+/SLPa2hq3L78A9JeCk86fz7KNsvZl+bTepwDMPTuXUyGnsh+AhQP0XA8WjnD/DGwaViA1Ah8xUav49nU/RjQvB8B3O64x6Y//74wihBB5IQmgEOKFUbm+Ky7etqSlZHB40/XH3rNu1gzbTh1Bq+XBp5+hS03Nso3O5TvTsWxHtDotHx34iOjk6OwH4Fj2/zUCr2yBvZPzMJrnUxSFcS9X5rMOPgAs/ecWYzacI00KRgsh8qjIJoAZGRlMmDABb29vLCwsKFeuHJMmTXrsEkp8fDzvvvsunp6eWFhY4Ovry/z58w0YtRDiWRSVQtMeFUEB/2MhPLge/dj7LuPHo3Z0JCUggPCFi57azmf1P8PL1ouQxBAmHp6Ys0urZRpCp4eXmQ/+AGfX5mIkOTO4SVmmd6+OWqWw6UwQQ1eeJCk1m/cwCiFEFopsAjh16lTmzZvHnDlzuHLlClOnTmXatGnMnv3/+4NGjx7N9u3bWb16NVeuXGHUqFG8++67bNmyxYCRCyGexbmMLb4N3QA4sN7/sUuiJg4OuE74DIDwBQtI9vfPsg1LjSXfNfsOE5UJe+/uZdP1TTkLosZb0GSM/vmW9+B2DkrL5NJrtTxZ1Lc25hoVe6+F0XfpMeKS055/ohBCZKHIJoCHDx+mc+fOdOjQAS8vL7p160bbtm05fvz4Y8f069eP5s2b4+XlxdChQ6levfpjxwghjE/9LuUwtTAh/G48lw/df+w9m5dfxrpVK0hL48FnE9BlZD1TVtmxMu/VfA+Ab49/y53YHK60bfGZvjyMNk1fHibyVq7GkhMtK7uwelA9bMxNOBEYRa/Fx4hOzPpStxBCPIuJoQMoKA0bNmThwoX4+/tTsWJFzp07x6FDh5g+ffpjx2zZsoWBAwfi7u7Ovn378Pf3Z8aMGVm2mZKSQkrK/288j42NBSAtLY20tPz9JP6ovfxu11jJeIu2/B6viblCnfalOfzbTY5uvkGZag6YW2ky3y/xyXgSjx8n+fx5Itauxa5HjyzbeavCWxy4e4CToSf56MBHLG2zFBNVDv5afHU26qjbqB6cRfdzT9L7/QWmVgX651vdw4ZVA+owYMUpzt+L4c0FR1jevzYlrM3yva/skp/noq0ojrcojSW3FF0RrSug1Wr55JNPmDZtGmq1moyMDKZMmcL48eMzj0lJSWHo0KGsXLkSExMTVCoVixYtom/fvlm2+cUXX/Dll18+8fratWuxtLQssLEIIZ6k00LIP5akx6uxKp2KQ5WUx963O3IEl82/k2FmRuDYD8mwscmynWhtNHNi55BMMi3NW9LSvGWO4jBPjaTZtc8xT48hyP4lTnq9oy8gXcDuJ8K8y2pi0xSczXW845uBveFyQCFeKImJifTs2ZOYmBhsbW0NHY5BFNkZwF9++YU1a9awdu1aqlSpwtmzZxk1ahTu7u7069cPgNmzZ3P06FG2bNlCmTJlOHDgAO+88w7u7u60bt36iTbHjx/P6NGjM7+OjY2lVKlStG3bNt9/gNLS0ti1axdt2rRBo9E8/4QXnIy3aCuo8d6vGM0fsy+QeM+U9n0a4OD6/w9iunbtuBdwnZRLl6h++gyuU799ajsOgQ58evhT9qfsp1/TfviV8MtRHMrdCuhWd8Ej+jiuDu1IqTuiUP58W0ck0HfZKR7EJLPolg0rB9SmlEPhfxiVn+eirSiO99EVvOKsyCaAY8eO5eOPP6bHw0s/fn5+3L59m2+++YZ+/fqRlJTEJ598wqZNm+jQoQMA1apV4+zZs3z//fdZJoBmZmaYmT35EVuj0RTYL0VBtm2MZLxFW36Pt0yVknhVK0Hg+XBObAmkwzvV/90Zbl9+SWD37sT/+Sep3V7HqmHDLNvpVKETh+4f4q/Av5hwZAIbOm7AUpODRKpsY2j/HfwxCvXeyZg6+z4MoWD/fCu42rPh7Qb0WnyM2xGJ9FpyktWD61GupHWB9fks8vNctBWl8RaVceRFkV0EkpiYiEr1+PDUajXah4VbH92396xjhBDGr+Fr5VBUCoEXIrh3NfKx9yyqVsGhZ08Agr/8Cm1KSlZNAPBp/U9xsXThTtwdvj/5fc4DqTMAag8AdKg3D8MquXD28PV0sOSXYQ0o72zNg5hk3lxwhKvBMrshhHi2IpsAduzYkSlTprBt2zYCAwPZtGkT06dPp2vXrgDY2trSrFkzxo4dy759+7h16xbLly9n5cqVmccIIYyfg6sVVZvo9wn+57fr6P6zU0bJ999DXbIEqbdvE7F48VPbsTOzY0rjKQBs8N/AkftHch7MK9OgVH2UlFjq3ZoFKXE5byMXXGzNWT+0Pr5utoTHp/LWwqNcvi9JoBDi6YpsAjh79my6devGiBEj8PHx4cMPP2TYsGFMmjQp85iff/6ZunXr0qtXL3x9ffn222+ZMmUKb7/9tgEjF0LkVN1XvTE1VxN+N55rx4Mfe09tY4PLxx8DELFgIam3bz+1nXpu9Xiz0psAfHH4CxLSEnIWiIkpdF+JzsYNm+T7qLeMKNDt4v7NydqMdUPrU72UPVGJafRaLEmgEOLpimwCaGNjw8yZM7l9+zZJSUncuHGDyZMnY2pqmnmMq6sry5YtIygoiKSkJK5evcro0aNRCmEFnxAi/1jYmFL7FS8Ajm6+Sdp/dsmwbd8eq4YN0aWmEvzVpGfu/DG69mg8rD24n3CfH07+kPNgbFzI6LaCDEWDyv8v+CfrslIFwc5Cw8qBL0kSKIR4riKbAAohipdqLT2xdjQjITqFc7sfL+qsKAquEyegaDQk/PMP8X///dR2LDWWfNXwKyD3l4J17rU479lH/8WeyXDrQI7byK3/JoE9JQkUQmRBEkAhRJFgolHToEs5AE7tuENi7OM7ZJh6eeE4cCAAId9OfeaCkJfcXsq8FPz54c+JT43PcTx3nJqhrfaWvmDhrwMh9v7zT8on/04CoyUJFEJkQRJAIUSRUaGOC85lbEhPyeDkX4FPvF9i6BBMnJ1Ju3ePyGXLn9nWo0vBDxIe8MOpXFwKVhQyXp4KLlUhIQw2DICMwtt9wM5Cw6pBjyeBl+7HFFr/QgjjJgmgEKLIUFQK9bvqZwEvHQgiNjzpsfdVVlY4j/0QgPAFC0gLDn6ijUf+fSn4V/9fc7cqWGMJ3VeCmS3cPQq7v8h5G3lga/54Ethr8TFJAoUQgCSAQogiplRlRzwrO6DN0HHij1tPvG/76qtY1KyJLimJ0O+fPbP330vBiWmJOQ/IqRx0+Un//MgcuPx7ztvIA0kChRBZkQRQCFHk1O+snwW8diyYiPuP37+nKAoun30KikLsH3+QePr0M9v696Xg2Wdm5y4gn47QcKT++eZ3IPx67trJpf8mgX2WHCcgpHBqFAohjJMkgEKIIsfF25ayNUui08Gx328+8b5FlSrYd+sGQPDkyegyMp445hFLjSUT6k8AYO3VtVwMv5i7oFp9AaUbQmoc/NIX0pKee0p+epQE+nnYEZmQSs/Fx7gVnsM6h0KIIkMSQCFEkVSvU1kUBW6dCyf41pOXPEt+MAqVjQ0pl68Q/dtvz2yrkUcjOpTtgFan5fPDn5OmzcViDrUJvLEMrEpC6CXY8UnO28gjW3P96uDKrjaExaXQa9FR7kbm4rK2EOKFJwmgEKJIcnSzolJ9V0BfHPq/TBwdKfnuOwCEzZhJRtyzL4mOrTMWOzM7/KP8WXlpZe6CsnGFrgv0z08uhUubc9dOHjhYmbJ6cD3KlbTifkwyvRYfIzgmudDjEEIYliSAQogiq+6r3qhMFIKuRXH3SuQT7zv07ImptzcZUVFELHr6PsEAThZOjK0zFoB55+ZxJ/bOM49/qvKtoPEH+udb3oOowNy1kwclrM1YM7g+pR0tuROZSM/FRwmLe3pdRCFE0SMJoBCiyLJ1sqBqUw8Ajm6+8cQWcIpGk1kWJnLFCtLuP7tYc6dynajvVp+UjBS+OvrVM7eUe6YWn4LnS5ASA78OKtT6gI+42pmzdkg9POwtuBmWQO/Fx4hKSH3+iUKIIkESQCFEkVb7ZS80ZmpCb8dx61z4E+9bt2iBZd266FJSCJs165ltKYrCxPoTMVebc+zBMbbc2JK7oNQa6LYEzO0g6CT8/VXu2skjTwdL1gyuh7ONGddC4uiz9BgxSYWfjAohCp8kgEKIIs3S1pRqLTwBOLHt1pOzgIqC87hxAMT8voWkS5ee2V4p21IMrzEcgO9OfkdEUkTuArMvDZ3m6J8f/hECdueunTzyKmHF2iH1cLIy5WJQLP2XHSc+Jd0gsQghCo8kgEKIIq9G69JozNSE343PchbQwq8qth07AhA6ddpzL+328e1DZcfKxKTEMP3U9NwH5tsJ6g7RP980DGIf5L6tPCjvbMOqQfWws9Bw5k40Q1acJDnt6aVxhBAvPkkAhRBFnrm15pmzgADOo95HMTUl8fhx4vfte2Z7GpWGCfUnoKCw5cYWToWcyn1wbSeDix8khsPGIaA1TOLl627LqkEvYW1mwpGbEYxcd4b0DK1BYhFCFDxJAIUQxUKN1qXRmD+cBTz75CygxsMDx359AQj97nt06c++DFqtZDVer/g6AJOPTs5dbUAAjbm+PqDGCgIPwj/Pvg+xIFXztGdR3zqYmqjYdTmEj367gFaby4UuQgijJgmgEKJY+Pcs4PFtt9Blkdg4DR2K2sGB1Js3id6w4bltvl/zfRzMHLgefZ21V9bmPrgSFaD9NP3zvVPg/pnct5VHDco5MbdnLdQqhd9O32PStsu5X+0shDBakgAKIYqNR7OAEffiuXku7In31TY2lHhUHHr2HDLi45845t/sze35oLa+pt9PZ38iOCE4D8H1Ap9OoE2H34ZAquF26Gjj68J33aoBsOyfQGbvKdy9i4UQBU8SQCFEsWFupaF6y1IAnPgjMMtZQIfu3TH18iIjMpLIpUuf22bn8p2pUbIGiemJfHfiu9wHpyjQcRbYuEFEAOz8NPdt5YPXannyeUdfAKbv8mfF4UCDxiOEyF+SAAohipXqrUphaq4mIiiem2efnAVUNBpKfqCf1YtYvoL0iGeXeVEpKj6r/xlqRc3O2zs5HHQ498FZOkKXefrnJ5fCtb9y31Y+GNDIm1GtKwDw+ZZLbD4TZNB4hBD5RxJAIUSxYm6lodqjWcCn3Ato07YN5lWroktMJHz+gue2WcmxEm9VfguAKcemkJKRh23VyrWABu/qn//+LsSH5r6tfPB+qwr0b+gFwJgN59h9OcSg8Qgh8ockgEKIYuf/s4AJ3Dr/5IpgRVFwHjMagOiffyb13vNnvt6p8Q4lLUpyJ+4OKy+vzFuArSaCS1V9aZjf3wEDLsJQFIWJr/ryWk0PMrQ63ll7mqM3c1n8WghhNCQBFEIUO+ZWGvya61cEn/orMMtVrlYNGmDZoD66tDTC58x5bpvWptaMq6vfUWTp5aVEZkTmPkATM3h9MajNIGAnnFic+7bygUqlMLVbNVr7uJCSrmXwipNcDIoxaExCiLyRBFAIUSxVb1UKE42K0Ntx3LsSleUxzqP1s4Axv/9OSkDAc9ts59WOem71SMlIYXvy9rwF6OwDbR7uEbzzMwi9mrf28kijVjGnZ03ql3UkPiWd/suOczsiwaAxCSFyTxJAIUSxZGFjim8TdwBO/hWY9TF+fti0aQM6HaGznl+gWVEUxr80HrWi5nLaZY4FH8tbkPWGQblWkJ4MGwdDemre2ssjc42aRX3rUMXdlvD4VPosOU5YXB7udxRCGIwkgEKIYqtmm9Ko1Ar3A6J5cD06y2NKjnofVCrid/9N0tmzz22znH05ulfoDsD3p74nXfvsHUWeSVGgy09g4QjBF+DAtNy3lU9szDUsG1CXUo4W3IlMZMDy48Sn5GGMQgiDkARQCFFsWTuYU7m+KwCntt/O8hizcuWw69oFgNDpM7K1K8awasOwVCy5EXOD9dfW5y1IG1d4dYb++cHpcC8P+w7nE2cbc1YNrIeTlSkXg2J5Z91Z0mXbYCFeKEaTAF65coXPP/+cli1bUq5cOdzc3KhWrRr9+vVj7dq1pKTIZQYhRP6r2a4MigK3L0YQdjcuy2NKvvMOikZD4vHjJPzz/Dp/tqa2tDZvDcDcs3OJSs76HsNsq9IF/N4AXQZsGgZpSXlrLx94lbBi2YC6WJqqOXwjkjXXVbJvsBAvEIMngKdPn6Z169bUrFmTQ4cOUa9ePUaNGsWkSZPo3bs3Op2OTz/9FHd3d6ZOnSqJoBAiX9k7W1K+jgsAp/7KehZQ4+6OQ8+eAITNyN4sYB3TOlRyqERcahxzzjx/FfFzvTINrF31u4T8PSnv7eWDap72zO9dGxOVwukIFd/u8Jd9g4V4QRg8AXz99dd57bXXCA4O5u+//+abb75h5MiRDB48mHHjxrFy5Upu3brFH3/8wZkzZ/jhhx8MHbIQooip/XIZAG6cCSUqOOuVrU7DhqJYWpJ86RLxe/c+t02VomJs7bEA/BrwK9cir+UtSEtH6DRb//zoTxB4KG/t5ZOmFUvy7WtVAVh2+DYLD9w0cERCiOwweALo7+/PiBEjsLe3f+ZxDRo04Oeff2bs2LGFE5gQothw8rDGq1oJ0MHpHVnPApo4OuLYuzcAYT/ORqd9/k1vtZxr8bLXy2h1Wr45/k3eZ8cqtoVa/QAdbB4OKVlfsi5snau70blMBgDf/HWVjafvGTgiIcTzGDwB1Gg0BXq8EEJkR+1X9LOA/sdCiI3I+h47xwH9UVlZkXL1KnG7d2er3TF1xmCuNudUyCl2BO7Ie6DtpoB9aYi+o68PaCRauusY1Ej/PRz363n2XTPsFnZCiGczMXQA//bjjz9m+bqiKJibm1O+fHmaNm2KWq0u5MiEEEWdq7cdnpUduHc1irO77tK0R8UnjjFxcMCxX1/Cf5pH+Ow52LRujaJ69udoVytXBvoN5KezP/HDqR9oVqoZFiYWuQ/UzAY6/wQrXoVTy6Hyq1ChTe7by0fj2lYkIiGNzWfvM2LNadYNqU/1UvaGDksIkQWjSgBnzJhBWFgYiYmJODg4ABAVFYWlpSXW1taEhoZStmxZ9u7dS6lSpQwcrRCiqKn1chnuXY3iyuH7vPSqN+bWT15xcOzXj8hVq0kJCCBuxw5sX3nlue0OqDKAzQGbuZ9wn2UXlzGixoi8BerdBOqP0N8L+Pu7MOKI/h5BA1OpFKZ1q05EQioHA8IZsPwEv77dgLIlrQ0dmhDiPwx+Cfjfvv76a+rWrUtAQAARERFERETg7+9PvXr1mDVrFnfu3MHV1ZUPPvjA0KEKIYogz0oOlChlTXqqlgv7s76PTW1nh2P/fgCEzZ2LLiPjue2am5gzuo5+W7nll5YTkhCS92BbTQSnChAfDH99lPf28ompiYp5vWvj52FHZEIq/ZedIDxeqjcIYWyMKgH87LPPmDFjBuXKlct8rXz58nz//feMHz8eT09Ppk2bxj///GPAKIUQRZWiKNRsWxqAC/vukZ6adXLn2LcvKltbUq/fIPav7O3527ZMW2o61yQpPYnZZ2bnPViNBXSdD4oKLvwCV7bmvc18Ym1mwrIBdSntaMmdyEQGLT9BYqrsFiKEMTGqBPDBgwekpz/5l0R6ejrBwcEAuLu7ExdnHCvfhBBFT/laztg4mpMUl8bVo8FZHqO2scFp4AAAwufMQZfF31v/pSgKH9b5EIAtN7ZwNfJq3oP1rAONRumf/zEaEiPz3mY+KWFtxvIBdXGw1HDuXgzvrTtDeoZsFyKEsTCqBLBFixYMGzaMM2fOZL525swZhg8fTsuWLQG4cOEC3t7ehgpRCFHEqdQqqrfS32N8dtedp+5u4dC7D2o7O1IDA4ndti1bbVcrWY1XvF9Bh47vT3yfP0WTm30EJSpBQihsH5/39vJR2ZLWLO5XBzMTFbuvhPLF1ktSKFoII2FUCeCSJUtwdHSkdu3amJmZYWZmRp06dXB0dGTJkiUAWFtbSzFoIUSB8mnkhpmlCTFhSdw6F5blMWprKxwHDwIgbO5P2ZoFBBhVaxSmKlOOBR/jwL0DeQ9WYw6d5+ovBZ//GfzzodRMPqpdxpFZPWqgKLD66B3m75dC0UIYA6NKAF1dXdm1axeXL19mw4YNbNiwgcuXL7Nz505cXPRbNbVo0YK2bdsaOFIhRFFmam5C1aYeAJzZeeeps1aOPXuidnQk7c4dYn7/PVttu1u709tXX1D6+5Pfk6ZNy3vAperqVwUDbB0FyTF5bzMfvVzVjQkdfAGYuv0qv58NMnBEQgijSgAfKVu2LJUqVaJ9+/ZUqlTJ0OEIIYohvxaeqEwUQm7F8uBG1gmVysoKp8GDAQifvyDbs4CD/QbjYOZAYGwgv/r/mj8Bt/wMHMtB3H2jKhD9yMDG3gxqrL9958MN5zhyI8LAEQlRvBlVApiYmMigQYOwtLSkSpUq3LlzB4CRI0fy7bffGjg6IURxYmVnRuV6roB+FvBpHHq8idrBgbS7d7N9L6CNqQ3v1HgHgHln5xGXmg8L2zQW0HkOoMDplXBjT97bzGeftvehvZ8raRk6hq46iX+ILOgTwlCMKgEcP348586dY9++fZibm2e+3rp1a9avX2/AyIQQxVGNNqVBgcDz4UQFJ2R5jMrSEscBD1cEz1+QrbqAAK9XfJ2ydmWJSoli0YVF+RNwmYbw0lD98y3vGc1ewY+oVArTu9egThkH4pLT6b/0OCGxyYYOS4hiyagSwM2bNzNnzhwaN26MoiiZr1epUoUbN24YMDIhRHHk4GqFd7USAJzZ9YxZwJ5vobKzI/XWLeJ2ZG8RhonKhDF1xgCw+vJq7sVlXXg6x1pNBPsyEHMXdn+RP23mI3ONmkV961C2pBX3Y5IZsOwE8SlSI1CIwmZUCWBYWBjOzs5PvJ6QkPBYQiiEEIWlZht9Yehrx4JJiMl6Rwu1tTWOffoAED5vPjpt9urdNfFoQj23eqRp05h1elb+BGxmDZ0eFpo+sRhuHcyfdvORg5UpKwa8RAlrUy4/iGX46lOkSY1AIQqVUSWAderUYdu/7qF5lPQtXryYBg0aGCosIUQx5lbeHteytmjTdVzY9/RZOsc+vVFZWZESEEDC3r3ZaltRFMbWGYuCwvbA7ZwLO5c/QZdtBrX1l6XZ8i6kZn352pBKOVqytH9dLDRqDgaE88nGC1IjUIhCZFQJ4Ndff80nn3zC8OHDSU9PZ9asWbRt25Zly5YxZcoUQ4cnhCimarTWzwJeOnD/qdvDqe3scOitL+8StWABZDOZqeRYiS7luwAw/eT0/EuC2nwFtp4QFQh7JudPm/msmqc9c3rWRKXAhlP3mPV3gKFDEqLYMKoEsHHjxpw9e5b09HT8/PzYuXMnzs7OHDlyhNq1axs6PCFEMeVdvQQ2juYkJ6Rx7VjW28MBOPbvh2JpScqVq1hdvZbt9kfUGIGZ2ozToafzpzg0gLktdHx4WfnoPLhzLH/azWetfFyY1KUqADN3B/DLybsGjkiI4sGoEkCAcuXKsWjRIo4fP87ly5dZvXo1fn5+hg5LCFGMqdQqqrX0BODcnntPnaUzcXDAoUcPABz//jvbs3muVq708ukFwMzTM8nQZm8l8XNVaA01egE62DIS0rO+h9HQetUrw4jm5QD4ZOMFDvhnvfuKECL/GDwBjI2NzfZDCCEMxaeROxozNVEPErh3JeqpxzkN6I9iZobF3bskHc3+rNvAqgOxNbXlevR1ttzYkh8h67WdDFYlIfwaHJqRf+3ms7HtKtGlhjvpWh0j1pzm8n35O1+IgmTwBNDe3h4HB4dsPYQQwlDMLEyo3NANgLN/P/0ypUnJkth2ex2AyAULst2+nZkdQ6vpa/jNPTuX5PR8qo9n6QivTNU/P/A9hF7Nn3bzmaIoTOtWnfplHYlPSWfg8hM8iEkydFhCFFkGTwD37t3Lnj172LNnD0uXLsXZ2Zlx48axadMmNm3axLhx43BxcWHp0qWGDlUIUcxVa+EJCty5FPHUwtAADgMGoFWrST51isQTJ7Ldfo/KPXCzciMkMYS1V9fmR8h6VV6Dii+DNg22vgfZLFNT2ExNVCzoXYcKztYEx+prBMYm58NeyUKIJxg8AWzWrFnmY+XKlUyfPp1vvvmGTp060alTJ7755hu+//57li1bZuhQhRDFnL2zJV5++sLQ5/Y8vSSMiYsLsXXrABA+b1622zdTm/FuzXcBWHxhMTEpWe9BnGOKAh1+AFNruHsMTi7Jn3YLgJ2lhmUD6lLSxoyrwXGMWH1aagQKUQAMngD+25EjR6hTp84Tr9epU4fjx48bICIhhHhcjValALh25AHJCU+fnYps3hxMTEg4fISkCxey3X4H7w5UcKhAXGociy8szmu4/2fnCa0+1z/f/SXEBOVf2/nM08GSZf3rYmmq5tD1cMZLjUAh8p1RJYClSpVi0aIn98RcvHgxpUqVMkBEQgjxOPeK9jh5WpOepuXSwacnUekODti0fwWAiIXZ3+tXrVLzQa0PAFh7ZS0P4h/kLeB/qzsIPF+C1DjYNibbtQoNoaqHHXN71UKtUvhVagQKke+MKgGcMWMGs2fPxs/Pj8GDBzN48GCqVavG7NmzmTEjZ6vXMjIymDBhAt7e3lhYWFCuXDkmTZr0xKfIK1eu0KlTJ+zs7LCysqJu3brcufP0PT+FEMWboiiZs4AX9gWR8YzLkw4DBwIQt3s3KTdvZruPxh6Nqetal1RtKnPOzslbwP+mUkOnH0GlAf+/4PLm/Gu7ALSo5Mykzv+vEfjrqXzaL1kIYVwJYPv27QkICKBTp05ERkYSGRlJx44d8ff3p3379jlqa+rUqcybN485c+Zw5coVpk6dyrRp05g9e3bmMTdu3KBx48ZUrlyZffv2cf78eSZMmIC5uXl+D00IUYRUqOOCha0pCdEp3Dz99Jp1puXKYd2qFeh0RCzO/n13iqJkzgJuvbEV/yj/PMecydkHmozWP/9zHCQ9vaSNMehZr3RmjcCPfzvPoYBwA0ckRNFgVAkggKenJ1OmTGHjxo1s3LiRKVOm5Ory7+HDh+ncuTMdOnTAy8uLbt260bZt28fuJfz0009p374906ZNo2bNmpQrV45OnTrh7Oycn0MSQhQxao0Kv2YegL4kzLPuTysxZDAAMVu2kPYg+5dz/Ur60bZMW3TomHV6Vt4C/q8mY6BERUgIhZ0T8rftAvBh20p0flgj8O3Vp7jyQGoECpFXJoYO4M6dO5QuXTrbxwcFBeHh4fHc4xo2bMjChQvx9/enYsWKnDt3jkOHDjF9+nQAtFot27ZtY9y4cbRr144zZ87g7e3N+PHj6dKlS5ZtpqSkkJLy/0r6j4pTp6WlkZaWv6UKHrWX3+0aKxlv0VYUx1upgTMn/wokNDCWoIBIXLxtM9/793g1VapgUbcuSSdOELZkKSU/GpftPkb4jWDPnT0cuHeAo/eOUtslv7bEVKG0n4HJyg5wZhXpvl3ReTXNdWuF8ec7pbMvD6KTOB4YRf9lx9kwtB5udoa5WlMUf56fpSiOtyiNJbcUnYGXVrm4uNClSxcGDx5M3bp1szwmJiaGX375hVmzZjF06FDee++957ar1Wr55JNPmDZtGmq1moyMDKZMmcL48eMBCA4Oxs3NDUtLSyZPnkyLFi3Yvn07n3zyCXv37qVZs2ZPtPnFF1/w5ZdfPvH62rVrsbS0zOHIhRAvusjz5iQGabBwTcOp5tMLN1v6++O5ZClajYab4z9Ga2WV7T62Jm7lWOoxSqlLMdR6KIqi5EfoAFS7uxzv8D3Emzqz1+drtCrTfGu7ICSmw8yLakKSFNwtdbxfJQNzg09jiBdRYmIiPXv2JCYmBltb2+efUAQZPAGMiIhgypQpLF26FHNzc2rXro27uzvm5uZERUVx+fJlLl26RK1atZgwYUK27wX8+eefGTt2LN999x1VqlTh7NmzjBo1iunTp9OvXz/u37+Ph4cHb731FmvX/r/gaqdOnbCysmLdunVPtJnVDGCpUqUIDw/P9x+gtLQ0du3aRZs2bdBoNPnatjGS8RZtRXW8EUEJ/PbtaRQV9PzyJazszYAnx6vT6bj35pukXLmKw/C3cRoxItt9hCWF0XlLZ5IzkpnRdAbNPJ/8cJprybGYLGyEEveAjAbvoW05MVfNFOaf772oJN5YeIzw+FQal3diYe+aaNSFezdTUf15fpqiON7Y2FhKlChRrBNAg392cnJyYvr06UyZMoVt27Zx6NAhbt++TVJSEiVKlKBXr160a9eOqlWr5qjdsWPH8vHHH9Pj4cbsfn5+3L59m2+++YZ+/fpRokQJTExM8PX1few8Hx8fDh06lGWbZmZmmJmZPfG6RqMpsF+KgmzbGMl4i7aiNl5XL3vcK9hzPyCaa0dCqdep7GPv/3u8JYYNI2jUB8SsXYfz4MGosjkL6K5xp5dPL5ZcXMJPF36ipVdLVEo+JTwaJ+gwHX5+C/XRuairvQFu1XLfXCH8+Xo7a1jW/yW6LzjCoesRfPHHVaa+Xi1fZ0azq6j9PD9PURpvURlHXhjNIhALCwu6devGzJkz2bRpE9u3b2f16tWMGTMmx8kf6Kd3VarHh6dWq9E+3ALJ1NSUunXrcu3atceO8ff3p0yZMrkfiBCiWPFr7gnApYNBZKQ9vSSMTZs2mJYpgzYmhqgNG3LUx4CqA7DR2BAQFcBft/7KU7xPqNwefDuDLgO2jARtRv62XwD8PO2Y26smKgV+OXmP2XuuGzokIV44RpMA5reOHTtmzioGBgayadMmpk+fTteuXTOPGTt2LOvXr2fRokVcv36dOXPmsHXrVkbk4PKMEKJ4865RAit7M5Li0rh+OvSpxylqNY6DBwEQuWw52tTUbPdhZ2ZH/6r9AZh7di5p2ny+gf2V78DMDh6chePZL1ptSC0ruzCpi35yYPouf6kRKEQOFdkEcPbs2XTr1o0RI0bg4+PDhx9+yLBhw5g0aVLmMV27dmX+/PlMmzYNPz8/Fi9ezG+//Ubjxo0NGLkQ4kWiVquo2tQdgAv7np2E2HXujImzM+khIcRu3Zqjfnr79MbR3JG7cXfZFLAp1/FmycYF2nyhf75nklFvE/dvveqV4e1m/68R+M91qREoRHYV2QTQxsaGmTNnZt5PeOPGDSZPnoyp6eOr3AYOHEhAQABJSUmcPXuWzp07GyhiIcSLyrexByoThZBbsYQEPr1GncrUFMf+/QGIWLQYXUb2L7daaiwZWm0oAAvOLSA5/emrjnOlVv+H28TFw1/ZL1VjaOPaVaJj9Yc1Aled4lpwnKFDEuKFUGQTQCGEKCyWtqaUr60vIH9h77NnAe27d0dlZ0dqYCBxu//OUT9vVHwDNys3QpNCWX9tfa7jzZJKBR1ngsoErv4BV7flb/sFRKVS+P6Narzk7UhcSjr9lx0nOCafk2MhiiBJAIUQIh9Ua67fsSjgVAhJcU+/v09tbYVjr54ARCxa9MxdRP7LVG3K8OrDAVh8YTHxqfF5iDgLLlWg4Uj98z/HQsqLMZtmZqJmYZ/alCtpxYOYZAYsP0F8SrqhwxLCqBldArhq1SoaNWqEu7s7t2/fBmDmzJn8/vvvBo5MCCGezsXbFucyNmjTdVw5HPzMYx1690YxNyf54kUSjx7NUT8dy3XEy9aL6JRoVl5emZeQs9Z0HNiXgdgg2Pt1/rdfQOwtTVk+4CVKWJty5UEsI9acJi3j6auyhSjujCoBnDdvHqNHj6Z9+/ZER0eT8fD+GHt7e2bOnGnY4IQQ4jmqtdCXhLly6AG6Z+QeJo6O2L/+OgARS5bmqA8TlQnv1nwXgBWXVhCZHJm7YJ/G1BJe1W+ZybH5cP9M/rZfgEo5WrK0f10sNGoO+IcxYfPFHM2wClGcGFUCOHv2bBYtWsSnn36KWq3OfL1OnTpcuHDBgJEJIcTzla/tgoWNhoToVJJCnl1n37F/P1CpSDh0iOT/1CN9njZl2uDj6ENieiJLLizJS8hZK98aqnYDnRa2vg8ZL87l1Gqe9sx+S18j8OcTd5m7V2oECpEVo0oAb926Rc2aNZ943czMjISEBANEJIQQ2afWqPBtrC8JE3/n2TsNmJYqhU3btgBELl2Wo35Uior3aun3RP/56s8EJzz7knOutPsazO3gwTk48WLUBnykta8LX3aqAsD3O/3ZdEZqBArxX0aVAHp7e3P27NknXt++fTs+Pj6FH5AQQuRQ1aYeKCpIjTQhIujZH1ydBg0EIGbbNtKCc5bENXJvRC3nWqRqU5l/bn6u430qGxdo/aX++Z7JEPNiJVF9GngxrJl+a75xv57nsNQIFOIxRpUAjh49mnfeeYf169ej0+k4fvw4U6ZMYfz48Ywb9+LUpRJCFF/WDuZ4VSsBwKUD9595rIWfH5Z160J6OpErV+WoH0VReL/W+wBsvr6Z27G3cxfws9TqB6XqPawN+FH+t1/APmpXmVeruZGWoWPY6lP4h7wYq5qFKAxGlQAOHjyYqVOn8tlnn5GYmEjPnj2ZN28es2bNokePHoYOTwghsqVKUzcAAk6Ekpzw7G3bHB/OAkavX09GXM4SlFoutWji0YQMXQZzz8zNXbDPolLBqzP/Xxvwyh/530cB0tcIrE5dLwfiktPpv/Q4IbFSI1AIMLIEEKBXr14EBAQQHx9PcHAw9+7dY9CgQYYOSwghss2tvB0amwwy0rRcOfzgmcdaN22KaflyaBMSiP7llxz3NbKmvm7fX4F/cS0yZ4tJssXFFxrq7zfkr3EvTG3AR8w1ahb1rUPZklbcj0lmoNQIFAIwwgTwEUtLS5ydnQ0dhhBC5JiiKFiV1s/8XToQhE779FIkikqF04ABAESuXIUu9elFpLPi4+RDO692AMw9WwCzgABNx4KD1wtXG/ARe0tTlvfX1wi8dD+Wd9acJl1qBIpizuAJYM2aNalVq1a2HkII8aKwdE9DY64mJiyJe1ejnnmsbceOmJQsSXpICDF//pnjvkZUH4FKUbH37l4uhV/KbchPZ2oJHV7M2oCPlHayZEm/uphrVOz3D+MzqREoirlnF6oqBF26dDF0CEIIke9UJlChrjOXDz7gwv57lPJ1fPqxpqY49OlD2PTpRC5dhl3nziiKku2+ytqXpb13e/64+Qdzzs5hXut5+TGEx5VvBX5vwIUN+tqAg/eA2uD/hORI9VL2zH6rFsNWneTnE3cp5WjJOy3KGzosIQzC4L+9n3/+uaFDEEKIAuHbxI3LBx8QeD6c+KhkrB3Mn3qsQ483iZg/nxR/fxIOHcK6SZMc9TW8+nD+uvUXh4IOcTb0LDWca+Qx+iy0+xoCduprAx5fCA1G5H8fBayNrwtfdKrCxN8v8d2Oa3jYW9ClpoehwxKi0Bn8ErAQQhRVjm5WuFewR6eDS4eeXRJGbWuL/RtvADnfHg6gtG1pOpfvDMCcM3NyHmx2WDtDm6/0z1/A2oCP9G3gxdCm+hqBY389x+EbUiNQFD9GlQA6ODjg6Oj4xMPJyQkPDw+aNWvGsmU5q5gvhBCGVLWpfnbp8qH7ZDxn4YFjv76gVpN49ChJl3J+L9+wasMwUZlwLPgYJ4JP5Cre56rZF0rVh7QE+PPFrc/68cuV6eD3sEbgKqkRKIofo0oAJ06ciEqlokOHDnz55Zd8+eWXdOjQAZVKxTvvvEPFihUZPnw4ixa9WNsSCSGKr7I1S2JhoyExJpVbZ58906Rxd8e2fXsg59vDAbhbu/N6hdcB/SxggSxyUKmg40z9TY7Xtr1wtQEfUakUfuhenTpl9DUCByw7QajUCBTFiFElgIcOHWLy5MmsWrWKkSNHMnLkSFatWsXkyZM5deoUixYt4rvvvuPHH380dKhCCJEtahMVvo30+wNfPBD03OOdBupLwsRu305a0POP/68hfkMwVZlyOvQ0h+8fzvH52eLsA430u5Dw59gXrjbgI49qBHqXsCIoOomBK06QIDUCRTFhVAngjh07aN269ROvt2rVih07dgDQvn17bt68WdihCSFErvk2cUdRIOhaFFHBz94f2NzHB6uGDSAjg4gVK3Lcl4uVC90rdQcKcBYQ/l8bMO4+qv3fFkwfhcDBypTlA+riZGXKxaBY3l0rNQJF8WBUCaCjoyNbt2594vWtW7fi6KgvoZCQkICNjU1hhyaEELlm62RBGT/9/sDZmQV0HKjf/Sj619/IiInJcX+D/AZhYWLBxYiL7L+3P8fnZ4vGAl6dAYDq5CLsE1/cD+ZlnKxY3K8O5hoVe6+FMeH3S1IjUBR5RpUATpgwgbFjx9KpUycmT57M5MmT6dy5M+PGjcssF7Nr1y6aNWtm4EiFECJnHi0GuXokmLSUjGcea9WoIWaVK6NLTCRq3c857quERQneqvwWoJ8F1OoKaEarXEvwewNFp6X6nWWgfXEvn9Ys7cCPPWqiKLDu+B3m7b9h6JCEKFBGlQAOGTKE/fv3Y2VlxcaNG9m4cSOWlpbs378/cz/gMWPGsH79egNHKoQQOVPa1xHbEuakJqUTcDLkmccqipJ5L2DkmtVoc7g9HMCAKgOw0lhxLeoau2/vzlXM2dLuG3Tm9tgn3UZ14sVeoNe2iiufv+oLwLTt1/j9bM7vwRTiRWFUCSBAo0aNWLduHadPn+b06dOsW7eOhg0bGjosIYTIE0WlUKWJfhbw4v7nJxa2L7+MiYsLGWHhxG7L+fZw9ub29PHtA8BPZ38iQ/vsWcdcsy5JRkv9FRrV/m8h+m7B9FNI+jfyZnBjbwDGbjgvNQJFkWV0CaBWq8Xf359Dhw5x4MCBxx5CCPEi82nohspEIexOHCGBsc88VjE1xaF3LwAily3L1T1pfXz7YGNqw42YG/wV+FeuYs4OXY1eRFhVRElLgD8/hBf8/rlP2vvQ3s+V1AwtQ1ee4mJQzu/DFMLYGVUCePToUcqXL4+Pjw9NmzalefPmmY8WLVoYOjwhhMgTCxtTytd2BuDi/ufvouHQvTuKpSUp/v4kHjmS4/5sTW3pX6U/APPPzSe9oO7RU1ScKzUAnUoD/tvhypOL+V4kKpXC9O41qOftSHxKOv2XHScw/Nmrt4V40RhVAvj2229Tp04dLl68SGRkJFFRUZmPyMhIQ4cnhBB5VrWpJwABJ0NJTkh75rFqOzvsX3sNgIjly3PVXy+fXjiYOXA79jZbbxRcYhZn4YG2wXv6L/4aB8nPnuE0duYaNYv61cHXzZbw+FT6Lj0uhaJFkWJUCWBAQABff/01Pj4+2NvbY2dn99hDCCFedK5lbXHytCYjTcvVIw+ee7xj3z6gKCQcOEjK9es57s9KY8XAqgMBWHB+AWkZz04680LbaBQ4loW4B7BnUoH1U1hszTWsGPgSZZwsuROZSL9lJ4hJKrjvnxCFyagSwHr16nE9F3/BCSHEi0JRlMySMBcPBKHTPvt+OdPSpbF5WCA/MheFoQHerPwmJSxKEBQfxKbrm3LVRrZoLKDDdP3z44vg3qmC66uQlLQxY9XAepS0MePKg1iGrDxJcloBLagRohAZVQI4cuRIxowZw/Llyzl16hTnz59/7CGEEEVBxZdc0JiriQlN4t61qOce7zigPwAxv28hPSIix/1ZmFgw2G8woJ8FTMlIyXEb2VauBVR7E9DB1vch48WtDfhIaSdLVgx4CRszE47fiuSDX86T8WKvcxHCuBLA119/nStXrjBw4EDq1q1LjRo1qFmzZub/hRCiKDA1N6FyPVcgezuDWNSsiXm1auhSU4lauy5XfXar2A0XSxdCE0P51f/XXLWRbW2ngIUDhFyAY/MKtq9C4utuy+J+dTA1UbH7ahi/3FTJbiHihWZUCeCtW7eeeNy8eTPz/0IIUVRUaaa/DHzrXDjxUc+ekVMUBaeHs4BR69ahTc75YgQztRlDqw0FYNH5RSSlJ+W4jWyzLgltHt4DuPdriLpdcH0VonplnZj9Vk1UChwNVTF9t9yyJF5cRpUAlilTJstHqVKluHDhgqHDE0KIfOPkbo1beTt0Wh2X/7n/3ONt2rTBxN2NjMhIYrLYMz07upbvioe1BxHJEfx8NedbzOVIzd5QphGkJRaJ2oCPtKviyuTO+t1C5h+4xeKDMjkhXkxGlQD+1/Xr1/nkk0/w9PSka9euhg5HCCHyVdWHs4CXD91Hm/Hs/XoVExMc+/QFIHL5CnTanO/vq1FreLv62wAsvbiUhLQCrG2nKPDqDFBpIGAnXP694PoqZG/U9uTV0vqFIJO3XWHTmefXdBTC2BhdApiUlMTKlStp2rQplSpV4vDhw0ycOJF79+QXTAhRtJSr4YyFjYaE6BQCLzx/cYf9G91QWVmReuMGCYcO5arPV8u+ipetF9Ep0ay+vDpXbWRbyUrQ+AP9878+guSis6NGa3cdAxqWAeDDDefZeSnYwBEJkTNGkwCeOHGCYcOG4erqysyZM+ncuTOKovDTTz/x9ttv4+LiYugQhRAiX6k1KnwaugHZWwyitrbG/o03AIjMZWFoE5UJw6sPB2DF5RXEphZwweYmY8CxHMQHw99fFWxfhUhR4ON2FXm9licZWh3vrj3DwYAwQ4clRLYZRQJYrVo13njjDZycnDh8+DCnT59mzJgxKIpi6NCEEKJA+Tb2AAXuXo4kJizxucc79ukNajUJh4+QfPVqrvp82ftlytuXJy41jpWXVuaqjWzTmOsvBQOcWAJ3TxRsf4VIpVKY+rofr1T9/77BJwJl1yrxYjCKBPDatWs0bdqUFi1a4Ovra+hwhBCi0NiVtKC0ryMAlw4+fzGIxsMD23ZtAf29gLmhUlS8U+MdAFZdXkVU8vNrEeZJ2WZQ/S1AB3+MggLcjaSwmahVzOpRk2YVS5KUlsHAZSe4cK/oXOoWRZdRJIA3b96kUqVKDB8+HE9PTz788EPOnDkjM4BCiGKhShP9YpArhx+Qkfb8xR2O/fsDELNtG2khobnqs1XpVvg4+pCYnsiyS8ty1UaOtJ38sDbgRTgyt+D7K0SmJirm967NS96OxKWk03fpMfxD4gwdlhDPZBQJoIeHB59++inXr19n1apVBAcH06hRI9LT01m+fDn+/v6GDlEIIQqMl58T1g5mJMencePM8xM6i2rVsKhVC9LSiFq7Nld9KorCuzXfBWDdlXWEJ4Xnqp1ssyqhTwIB9n0LUYEF218hszBVs6RfHap72hGVmEbvxce4HVGAq6yFyCOjSAD/rWXLlqxevZoHDx4wZ84c9uzZQ+XKlalWrZqhQxNCiAKhUqvwbewOZG8xCPx/e7jon39Gm/j8ewez0sSjCdVKVCM5I5klF5bkqo0cqdELyjSG9CTYNqbI1AZ8xMZcw4qBL1HZ1YbQuBR6LjrG/egCLLgtRB4YXQL4iJ2dHSNGjODkyZOcPn2a5s2bGzokIYQoML6N3FFUCg+uxxARFP/c421atkRTqhQZMTFEb96cqz4VReGdmvp7AddfW09wQgGXMnlUG1BtCtd3w6VNBdufAdhbmrJqUD28S1gRFJ1E78XHCI8vwL2Xhcglo00A/61GjRr8+OOPhg5DCCEKjJW9Gd7VSwBwKRuzgIpajWPfh4WhV+SuMDRAA7cG1HapTZo2jUXnF+WqjRwpWREaj9Y/3/4xJEUXfJ+FrKSNGasH18PD3oKb4Qn0XnyMqIRUQ4clxGNeiARQCCGKg6pN9YtBrh4LJjU5/bnH27/WFZWtLWm37xC/b1+u+lQUhXdr6O8F3BiwkXtxhVB0v/EH4FQe4kPg7y8Lvj8D8LC3YPXgepS0MeNqcBy9Fh8jOlGSQGE8JAEUQggj4VnJAbuSFqQlZxBwIuS5x6usrHB4szsAkUtzv5K3jmsdGrg1IF2XzoLzC3LdTrZpzOHVmfrnJ5fC3eMF36cBeJewYt2QepSwNuXyg1h6LzlGTGLRKYEjXmySAAohhJFQVApVHs4CXjwQhC4biyQcevUCExMST54k6cLFXPf9aEXw1htbCYwJzHU72ebdRL8oBGDr+0WqNuC/lXe2Ye2Q+jhZmXIx6GESmFQ0xypeLEabACYnJxs6BCGEKHQ+DdxQm6gIvxtPaODza8lpXF2xbf8KoL8XMLeqlaxGM89mZOgymHduXq7byZE2k8DCEUIvw+HZhdOnAVR00SeBjlamXAiKoa8kgcIIGFUCqNVqmTRpEh4eHlhbW3Pz5k0AJkyYwJIlhVCiQAghDMzcWkP52s4AXDyYzZIw/foBEPvXX6Q9eJDrvh/tDvLXrb+4HnU91+1km5UTtJuif75/KkTeLPg+DaSSqw1rBtfDwVLDuXsx9Ft6nNhkSQKF4RhVAjh58mSWL1/OtGnTMDU1zXy9atWqLF682ICRCSFE4Xl0Gfj6iRCSE56fJFhUqYLlSy9BRgaRq1fnul8fJx/alGmDDh0/nfsp1+3kSPW3wKsJpCfDHx8UudqA/+bjZsuawfWxt9Rw9m40/ZYeJ06SQGEgRpUArly5koULF9KrVy/UanXm69WrV+dqLjc9F0KIF41rWVucPKxJT9Ny7Wj2avNlFob+ZQMZ8bnfgWJE9REoKOy6vYsrEVdy3U62KQp0nAUm5nBzH5xdU/B9GpCvuy2rB9XDzkLDmTvR9F92QpJAYRBGlQAGBQVRvnz5J17XarWkpckviBCieFAUhapN9TuDXDqYvcUg1s2aYerlhTYujpiNv+W67/IO5XnFW39P4dyzhbRnr1M5aD5e/3zHJxD3/BXQL7KqHnasHlQPW3MTTt2OoveS47I6WBQ6o0oAfX19OXjw4BOv//rrr9SsWdMAEQkhhGFUrOeKxkxNVHAi9/2jn3u8olLh2F9/L2DkipXo0p9fR/BphlcfjkpRsf/efs6Hnc91OznS4F1wqw7JMfDnh4XTpwH5edplXg4+dzeatxYdJUJ2DBGFyKgSwIkTJ/Luu+8ydepUtFotGzduZMiQIUyZMoWJEycaOjwhhCg0puYmVHzJBcj+/sB2nTujtrcnLSiIuN27c923l50XHct2BGDOmTm5bidH1CbQaQ4oariyBa5sLZx+DcjP046fh9bPrBPYY+FRQmOlAoYoHEaVAHbu3JmtW7eye/durKysmDhxIleuXGHr1q20adPG0OEJIUShqtpMvxjk5pkwEmOfv4uEysICh55vARCxbFm2Lh0/zdvV38ZEMeHIgyOcCjmV63ZyxK0aNHpf/3zbh0Vym7j/quxqy/phDXC1NScgNJ43Fx7lfnSSocMSxYBRJYAATZo0YdeuXYSGhpKYmMihQ4do27atocMSQohCV8LTBhdvW7RaHZf/uZ+tcxx69kQxNSX53HmSzpzJdd+eNp50rdAVgNlnZucpmcyRZh893CYuGHZNKJw+DaxcSWt+GdYAD3sLboUn0H3BEe5GJho6LFHEGV0CKIQQ4v8ezQJePngfrfb5SZhJiRLYdtJfvo1clvvt4QCGVhuKqcqUUyGnOPrgaJ7ayjaNOXT8Uf/89Eq4daBw+jWw0k6W/PJ2A7ycLLkXlcQb849wMyze0GGJIszgCaCDgwOOjo7ZeuRERkYGEyZMwNvbGwsLC8qVK8ekSZOe+in27bffRlEUZs6cmQ+jEkKI/FG+ljNmlibERSZz51JEts5xelgYOm7336Tevp3rvl2tXHmj0hsAzDk7p/BmAb0aQZ1B+udb3oPU4jEb5mFvwS/DGlDB2Zrg2GS6LzjCxaAYQ4cliiiDJ4AzZ85kxowZzJgxg88++wyAdu3a8cUXX/DFF1/Qrl07QL8bSE5MnTqVefPmMWfOHK5cucLUqVOZNm0as2c/ud3Qpk2bOHr0KO7u7nkfkBBC5CMTUzWVG7oBcCmbi0HMKlTAqkkT0OmIXLkqT/0P9huMudqc82HnORj0ZJWGAtP6C7D1gKhbsO/rwuvXwJxtzfl5aH183WwJj0+lx8KjHLmRvcRfiJwweALYr1+/zMc///zDV199xbp163jvvfd47733WLduHV999RX79+/PUbuHDx+mc+fOdOjQAS8vL7p160bbtm05fvz4Y8cFBQUxcuRI1qxZg0ajyc+hCSFEvqjaRH8ZOPBiBLER2Vsg4PSoMPTGjWRER+e67xIWJXirsn5hyZwzhTgLaG4LHabrnx+ZC0GnC6dfI+BkbcbPw+pTz9uR+JR0+i09zvaLud/iT4ismBg6gH/bsWMHU6dOfeL1l19+mY8//jhHbTVs2JCFCxfi7+9PxYoVOXfuHIcOHWL69OmZx2i1Wvr06cPYsWOpUqXKc9tMSUkhJeX/dZpiY2MBSEtLy/dC1Y/aKy4FsGW8RZuMN2+sHDV4VLQnyD+aiwfuUfdVr+eeo6lTB9OKFUn19yd83TocBw/Odf+9K/Vm/bX1XIm8wo5bO2hVqtVj7xfYn2/ZVqirvIbq0kZ0v79L+sDdoDb8B/XC+Hm2UMOSPjX5YMMFdl0JZcSa03zVyZc363gWWJ9PUxR/f4vSWHLLqBJAJycnfv/9d8aMGfPY67///jtOTk45auvjjz8mNjaWypUro1arycjIYMqUKfTq1SvzmKlTp2JiYsJ7772XrTa/+eYbvvzyyyde37lzJ5aWljmKL7t27dpVIO0aKxlv0Sbjzb0kSxPAgnN7bxPKZZRsXL+xqVEdN39/Qpcu46izM5jk/q/8l9QvsS99H9/98x1JNkmosgigIP58TZWWtFTvxCz0EgErRhLg2inf+8itwvh5bm8H8c4qjoSq+Oz3yxw5fYE2HjoUpcC7fkJR+v1NTCwe95U+i1ElgF9++SWDBw9m37591KtXD4Bjx46xfft2Fi1alKO2fvnlF9asWcPatWupUqUKZ8+eZdSoUbi7u9OvXz9OnTrFrFmzOH36NEo2f5PGjx/P6NGjM7+OjY2lVKlStG3bFltb2xzF9zxpaWns2rWLNm3aFItL0zLeok3Gm3faDC1rJh4nKTYNH4+6lK1Z8rnn6Nq0IXDffggNpbFOh2379rnuv0lqE179/VVC00IxqWLCy14vZ75X0H++SlkVbBmBT+hWKnQaAyUq5HsfOVHYP88ddDpm/H2deftvse2uGkeP0nz2ciVUqsLJAovi7++jK3jFmVElgP3798fHx4cff/yRjRs3AuDj48OhQ4cyE8LsGjt2LB9//DE9evQAwM/Pj9u3b/PNN9/Qr18/Dh48SGhoKKVLl848JyMjgzFjxjBz5kwCAwOfaNPMzAwzM7MnXtdoNAX2S1GQbRsjGW/RJuPNS2NQpbEHJ/8M5Mo/wVR6KRuL1jQaHHv3Jmz6dGJWrsLx9dez/YH3vxw1jvSr0o85Z+ew8OJCXin3Ciaqx/8JKbA/35o94fImlOu70Gx7HwZuB5U6//vJocL8ef7oFV+cbS34cutlVh29Q3h8KjPerIG5pvC+D0Xp97eojCMvDL4I5L/q1avHmjVrOH36NKdPn2bNmjU5Tv5AP72rUj0+PLVajVarBaBPnz6cP3+es2fPZj7c3d0ZO3YsO3bsyJexCCFEfvJt7I6iQNC1aKKCE7J1jsOb3VEsLUnx9yfh8OE89d/btzf2ZvYExgay7ea2PLWVI4oCHWeCmS3cO65fFFIMDWjkzaweNTBVq/jrYjA9Fh4lLE72Dxa5Y1QJ4J07d575yImOHTsyZcoUtm3bRmBgIJs2bWL69Ol07aqvbO/k5ETVqlUfe2g0GlxdXalUqVJBDE8IIfLExtGcMn4lALh0IHs7g6jt7LB/7TUAIpctz1P/VhorBlYdCMC8c/NI0xbijfR2ntDuYTmYPZMh7Frh9W1EOtfwYNWgl7C31HD2bjRdf/qH66Fxhg5LvICMKgH08vLC29v7qY+cmD17Nt26dWPEiBH4+Pjw4YcfMmzYMCZNmlRA0QshRMGr2lRfEubq0Qekp2Zk6xzHfn1BpSLh0CGS/f3z1H+Pyj1wMnciKD6Izdc356mtHKvZG8q3gYwU2DwCtNkbf1FTr6wTG4c3pMzDXUNe++kwh2+EGzos8YIxqgTwzJkzmZd+T58+zbFjx5g/fz4VK1Zkw4YNOWrLxsaGmTNncvv2bZKSkrhx4waTJ0/G1NT0qecEBgYyatSoPI5CCCEKTilfR2yczElJTCfgZGi2zjEtVQqb1q0BiFy+Ik/9W5hYMKTaEAAWnFtASkYhXoJUFOg4C8zsIOgkHH6ysH9xUbakNZtGNKJ2GQdik9Ppu+Q4v566Z+iwxAvEqBLA6tWrP/aoU6cOQ4YM4fvvv+fHH380dHhCCGFwKpVClSb6BSCXDmZvZxAAx4eFoWO3biU9LCxPMXSr2A0XSxdCEkP41f/XPLWVY3Ye8PLDS8F7v4bQq4XbvxFxtDJlzeB6vFrNjXStjg83nOPrP6+QkY09o4UwqgTwaSpVqsSJEycMHYYQQhgFn4buqNQKIbdiCbuTvfu/LGvWxKJGDXRpaUSuWZOn/s3UZgyrPgyAhecXkpCWvQUp+aZGL6jQ9uGl4OGQkV64/RsRc42aH3vU5N0W5QFYeOAmA5afICZRCh2LZzOqBDA2NvaxR0xMDFevXuWzzz6jQgXD1n0SQghjYWlrSrmHdQAv5mgWcAAA0et+RpvHQrhdynehtE1pIpMjWXt1bZ7ayrF/Xwq+fxoOF+8rRCqVwoftKjGnZ00sNGoO+IfRee4hAkJkcYh4OqNKAO3t7XFwcMh8ODo64uvry5EjR5g3b56hwxNCCKNR5eFiEP/jIaQmZW8GzKZ1KzSlSpERE0P05s156l+j0jCy5kgAVl5ZSYK2kGcBbd3hlW/1z/d9A6FXCrd/I/RqNXd+Hd4AD3sLAiMS6TL3H3ZeCjZ0WMJIGVUCuHfvXvbs2ZP52LdvH5cvX+bGjRs0aNDA0OEJIYTRcK9gj4OrJekpGVw7lr1/5BW1Gse+fQGIXLECXUbeVtG29WqLj6MPCekJHEg5kKe2cqX6W1ChHWSkFvtLwY9Ucbdjy7uNqF/WkYTUDIauOsX0ndfkvkDxBKNKABVFoVGjRjRr1oxmzZrRpEkTKleuDMCBAwb4y0UIIYyUoiiZs4AXDwSh02XvH3j717qisrUl7fYd4vfuzVMMKkXF+7XeB+BYyjGCEwp5tunRpWBzO7h/Bv6ZUbj9GyknazNWDapHvwZlAPhxz3X6Lj0mRaPFY4wqAWzRogWRkZFPvB4TE0OLFi0MEJEQQhivyvVdMdGoiLyfQPCNmGydo7KywuHNNwGIyGNhaICG7g2p41yHdNJZeHFhntvLMVs3eGWa/vm+b+H+2cKPwQhp1Cq+7FyVGW9Wx0Kj5p/rEXT48SDHbkYYOjRhJIwqAdTpdFnuUxkREYGVlZUBIhJCCONlZqmhQl0XQD8LmF0OvXuDRkPSqVMknT+fpxgUReHdGu8CsOXmFm7G3MxTe7lS7U3w6QTadNg4FNKSCj8GI9W1pidb3m1EBWdrQuNSeGvRUX7adx2tXBIu9owiAXzttdd47bXXUBSF/v37Z3792muv0blzZ9q1a0fDhg0NHaYQQhidqs30l4Gvnw4lKT41W+doXJyxa98egIhly/IcQ7US1fAx8UGr0zLnzJw8t5djigKvzgRrFwi/Bru/KPwYjFgFFxt+f7cRr9X0QKuDaduvMWjFCbkkXMwZRQJoZ2eHnZ0dOp0OGxubzK/t7OxwdXVl6NChrF692tBhCiGE0XEuY0vJ0jZo03VcOfwg2+c9Kgwdt2MnqfeyP3v4NK0tWqOgsOv2Li6GX8xzezlm5QSdf9I/PzYfbuwp/BiMmKWpCT90r863r/lhZqJi77UwXpl1gL+vhBg6tKfS6XTcOB1KRobW0KEUSSaGDgBg2cNPoF5eXnz44YdyuVcIIXKgajMP9q66yqWD96nZujSK6slbaf7LvHJlLBvUJ/HIUaJWrcRl/Pg8xeCiduFV71fZemsrM0/PZHHbxXlqL1cqtIa6g+HEYv1ewcMPg6Vj4cdhpBRFocdLpalR2p5RP5/lanAcg1acpHf90nza3hcLU7WhQ8wUHZrI3lVXuR8QTaNu5anRurShQypyjGIG8JHPP/9ckj8hhMihCnVcMLUwITYsibtXn1xI9zROjwpDb/iVjNjYPMcxzG8YGpWGYw+OceT+kTy3lyttJoFTeYh7ANtGQzZXRxcnlV1t2fxOIwY19gZg9dE7dJh9kPP3og0bGKDT6jj3913WTzrO/YBoTExV2fpAI3LO4AlgrVq1iIqKAqBmzZrUqlXrqQ8hhBBP0pipqVTfFYBLB+5n+zyrJk0wLV8ObWIi0Rs25DkOd2t3ulfqDsCs07OyXZomX5lawmsLQVHDpU1woZD3Kn5BmGvUTHjVl9WD6uFia8bNsAS6/nSYaduvkpyWt/qQuZUUn8qWH89yaEMA6WlaPCs78NbEelRvWcog8RR1Br8E3LlzZ8zMzDKfZ7UKWAghxLNVbeLBhb33uHU+nPioFKwdzJ57jqIoOPXvz4PPJhC5chWOffqgmJrmKY4hfkPYGLCRSxGX2H1nN23KtMlTe7niURuafQT7voZtY6B0fbCXJCIrjSuUYMeopny6+SLbzj/gp3032H4pmGmvV6OOV+FdPg+9HctfCy4QH5mCiamKRt0qUKWJu+QEBcjgCeDnn3+e+fyLL74wXCBCCPECc3S3wr2CPfcDorn8z31eetU7W+fZduxI6KxZpIeEELPtT+y7dslTHE4WTvSr0o/55+bz4+kfaVGqBSYqA/xT02QMBOyEoJP6XUL6/g4q47nHzZjYW5oyt2ctOlYLZsLvF7kZlsAbC47Qr4EXY9tVwrSArxUGnAjh7xVXyEjXYudswStv++Hkbl2wnQrDXwL+t7JlyxIR8WSRyujoaMqWLWuAiIQQ4sVR9eHOIJcP3UebzZWTKjMzHPvot4eLWLIYnTbvKy77+fbD3syewNhAfr/+e57byxW1if5SsMYKAg/CPzMNE8cL5OWqruz+oBlv1PZEp4PlhwNpM30/2y+FFNitlOf+vsvOJZfISNfiVa0Eb4yvK8lfITGqBDAwMJCMLPamTElJ4d69ewaISAghXhxla5TEwkZDQnQKgReyv+ODQ483UVlZkXr9BvH79+c5DmtTa4b4DQHgp7M/kZiWmOc2c8WpHLR/uEvInilw97hh4niB2Flq+O6N6qwa9BKeDhbcj0lm5M/nmHdFxY2whHzrR6fTcXjjdQ5tCACgWgtP2r/th5mFwS9MFhtGkQBu2bKFLVu2ALBjx47Mr7ds2cKmTZuYNGkS3t7Zu5whhBDFlVqjwqehO5CznUHUtrbY93i4PdziJfkSS4/KPfCw9iA0KZRVl1flS5u5UqMXVO0Gugz4dRAkRRsulhdIkwol2fVBM95rWR5TExXXYlS8Oucw3/x5hfiU9Dy1rdPpOLQhgDM77wBQv0tZGnevIKt9C5lRJIBdunShS5cuAPTr1y/z6y5dutCjRw927drFDz/8YNgghRDiBVCliTsocPdyJDFh2Z95c+zbN3N7uMTTZ/Ich6nalPdqvgfA0otLCU8Kz3ObuaIo8OoMcPCCmDuw9X0pDZNNFqZqRretxJ8jG+JrryVdq2PBgZu0+H4fa47dJj0XBZp1Oh3/bLjO+T36q3rNe1Wi9stestjDAIwiAdRqtWi1WsqUKUNoaGjm11qtlpSUFK5du8arr75q6DCFEMLo2ZawoLSvE5CzkjAaFxfsOnUEIGJJ/swCvuz9MlWcqpCYnsj8c/Pzpc1cMbeF15eCygQub4bTKwwXywuojKMlw3y0LOhdk9KOloTFpfDppou0nXmA7ReDc1Tu58imG5zbcxfQJ39VmngUVNjiOYwiAXzkyy+/xMbG5onXU1NTWblypQEiEkKIF0/VpvrLwFcOPyAjLfuzNE6DBoGiEP/336TcuJHnOFSKijF1xgDwq/+v3Iy5mec2c82zNrScoH/+18cQetVwsbygWlYqye7Rzfi8oy+OVqbcDEvg7dWneH3eYQ4FhD83ETy7+07mZd9mPSX5MzSjSgAHDBhATEzME6/HxcUx4GHFeiGEEM9Wxq8E1g5mJCekcf10aLbPMytbFutWLQGIWLI0X2Kp61qX5p7NydBlMPPUzHxpM9cavgflWkJ6Evw6ENKSDBvPC8jURMWARt7sH9uckS3LY6FRc/pONL2XHOO1eYfZczUky0Qw4EQI//x6HYAGXctlrlh/loy4OMLnzUOXlpbv4xBGlgDqdLos7wO4d+8ednZ2BohICCFePCqVgm9j/SzgpYPZXwwCD2cBgZitW0kLCcmXeD6o/QFqRc3eu3s5FXIqX9rMFZUKuswHq5IQegl2fGq4WF5wNuYaxrStxP6xzenf0AszExVn7kQzcPlJOs45xJ8XHmTeI3jvaiS7l18GwK+FJzXbPn9fX51Wy/2PPiZs1o/cH/9JgY6luDKKBPDRFnCKotCqVavHtn+rXr06TZo0oXXr1oYOUwghXhi+jd1RVAoPrscQERSf7fMsa9bEok5tSEsjckX+3HpT1r4sr1V4DYAfTv5gmC3iHrFxga4L9M9PLoHzed8CrzhztjXni05VOPhRC4Y2LYulqZqLQbGMWHOaZt/tY/7Wq/w5/wLaDB3lapWk8RsVsrXgI2LhQuL37EExNcWxX79CGEnxYxQJYJcuXejcuTM6nY527drRuXPnzEePHj1YsGABq1evNnSYQgjxwrCyM6Ns9RIAXMpBSRgAp8GDAYhev56M2Nh8iWdEjRFYmFhwIfwCOwJ35EubuVa+FTT5UP986/tyP2A+cLYx55P2Phz6qCUjW5bHwVJDeGQSYX/dIy05gxR7E9zbeaLKRqmX+IMHCZv1IwCuEydg4Ve1oMMvloyi4uKj7eC8vLx48803MTc3f+KYixcvUrWq/BAIIUR2VWnmwY0zYVw9Fkz9ruUwNc/eX/nWzZphVqECKQEBRP28nhJDh+Q5lhIWJRhQdQA/nf2Jmadn0rJ0S0zVedt3OE9afAL3jsOtA/BLXxiyB8xkB4q8crQyZUzbSgxvVo41350kNTaRWEXLKm0cP847jI+bLd1qe9KlhjtO1k/uV5167x5BH44FnQ777t2x79bNAKMoHoxiBvCRfv36PZb8xcXFsXDhQl566SWqV69uwMiEEOLF41nRATtnC9KSMwg4kf37+RRFwXHQQAAiV65Em5KSL/H08+1HSYuSBMUH8fPVn/OlzVxTqfWlYWzcIPwabH1P6gPmo3N/3ib1XiJqjYqX+lSiRQ03TNUqrjyIZdIfl6n39d8MXnGS307dIyZRv8hDm5TEvZHvoY2JwbxaNVw+k3s0C5JRJYCPHDhwgH79+uHm5sb3339Py5YtOXr0qKHDEkKIF4qiUjJXW148EJSje+/sOnTAxM2NjPBwYjbnz36+lhpL3qnxDgALzi8gJuXJqg+FyrokvLEcFDVc/A1OLDZsPEXEzbNhnN5xG4CWfSvTqmEp5vasxfFPW/FV5ypU87QjXatj95UQxmw4R+3Ju+iz5Bj/vPcxKVeuoHZ0xHPWTFSmBpwhLgaMJgEMDg7m22+/pUKFCrzxxhvY2tqSkpLC5s2b+fbbb6lbt66hQxRCiBdO5fpuqE1UhN+NJzQwLtvnKRoNTv31N99HLl2KLot92nOjS/kulLcvT2xqLAvOL8iXNvOkdH1o85X++fbxcM+Aq5SLgNjwJPasvAJAjdalqFjXNfM9e0tT+jbwYsu7jdkxqinvt6pAJRcb0rU6TPbspMTBnWSg8EO9PnxxNJy/LjwgKiHVUEMp8oziHsCOHTty4MABOnTowMyZM3n55ZdRq9XMn2/AyvH5KD09ndTUnP0Qp6WlodFoSExMRKPRFFBkxkPGW7RlZ7zm5uaoVEbzmbTIMLfWUL6OM9eOBnPxwD1cvH2zfa59t26E/TSP1Nu3idv9N7bt2uY5HrVKzYd1PuTt3W+z7so63qj4Bt52Bt7rvcE7cPcoXNkKG/rB0P1g5WTYmF5AGeladiy6SEpiOi7ettTvWu6px1ZytaGSqw0ftKnIjTNXSOyvL9K9vnIbdpiVgmN3WHNMXzR6WNOyjG/vUyhjKE6MIgH866+/eO+99xg+fDgVKlQwdDj5RqfTcefOHcLDc7cHpouLC9evX8/nqIyXjLdoe954VSoVvr6+mJk9eWO4yJuqTT24djSYgJOhNOpWAXOr7H3oUFlZ4dDzLSLmzSdiwQJs2rbJlz1bG3k0oqlnUw7cO8D3J79nbqu5eW4zTxQFOs+FkMsQeUOfBPbZBOqi/+EsPx3ZdIPQ23GYWZrQdnAV1Ornf6DTpqaimvQZJilJWNapw9j539LsTiyHrofzz/VwAkLjKe1kWQjRFz9GkQAeOnSIJUuWULt2bXx8fOjTpw89evQwdFh59ij58/DwwNraWmY3hHgKrVbLrVu3uHXrFpUqVZKN4fOZi7ctTp7WRNyL59rRYKq3KpXtcx379iVy+QqSL18m4dAhrJs0yZeYxtYZy+Ggwxy4d4BDQYdo7NE4X9rNNXM76LEGFreGwIP6ItHtpxk2phfIzbNhnPtbv8dvq34+2DpZZOu8sB+mk3z5Mmo7O9y//w6NtQWtfS1o7esCQER8ChoT+bezIBhFAli/fn3q16/PzJkzWb9+PUuXLmX06NFotVp27dpFqVKlstwj2Jilp6dnJn+urq7PP0GIYs7Dw4Nbt26xceNGGjdujIuLi6FDKjIURb8YZP/aa1w8EES1lp7ZTrJNHBxwePNNIpcvJ3zefKwaN86XBN3LzouePj1ZeXkl005Mo55bPTQqA8+4OfvAawvh555wfAG4VoVafQ0b0wsgISaFPav09/1Vb10K7+ols3Ve3N69RK5YAYDbN9+gyeLfyqxKxYj8YVRptZWVFQMHDuTQoUNcuHCBMWPG8O233+Ls7EynTp0MHV6OPLrnz9pa6koJkR2PLv0+ePCAP/74g9DQ7O9hK56v4ksuaMzURIckEuQfnaNzHQcMQDE1Jen0aRJPnMi3mIZVH4aDmQO3Ym7xy7Vf8q3dPKncAZo/3Hrsj9Fw55hh4zFyOp2OPSuvkpKQTolS1jTo8vT7/v4tLTSUBw+3eHPs1xebli0KMkyRBaNKAP+tUqVKTJs2jXv37rFu3TpDh5NrctlXiOx5NKvk6urKgwcPuHbtmoEjKlpMzU2oWE8/w5LTnUE0Ls7Yva7fyi0iHxfn2Zra8m7NdwH46exPRCdH51vbedJ0LPh0BG0arO8NMTn7fhUnlw7e586lCNQmKtoMqII6G5drdTodDz79jIzoaMx8fSg5ZkwhRCr+y+izE7VaTZcuXdiyZYuhQxFCFAJFUTA1NSUmxsA14oqgqk3dAbh5JoyEmJwVd3YaNBhMTEg4fISkc+fyLabXK7xORYeKxKbGMvesgReDPKJSQZf54OwLCaGwvhekJRk6KqMTHZLIP78GAFC/S1kc3a2yd97PP5Nw8CCKqSke06ZJvT8DMfoEUIicUBSFwMBAQ4dRYJo3b87y5csNHUaBUxQFrVZr6DCKnBKeNriWtUWr1XH50P0cnWvq6YFdx44AhM/Pv/p9apWaj1/6GIBf/H8hICog39rOEzNr6LEWLBzg/hnYNAzkZzKTNkPL7uWXSU/V4lHJnuots7ewKDUwkJBp3wHgPGY0ZuXLF2SY4hkkARRPmDt3Ll5eXpibm1OvXj2OHz/+zOMvXbrE66+/jpeXF4qiMHPmzCeOOXDgAB07dsTd3R1FUdi8eXPBBJ8N+/bto1atWpiZmVG+fPnnJlTJycn0798fPz8/TExM6NKlS5bHrVmzhurVq2NpaYmbmxsDBw4kIiIi/wfwHHfu3KFDhw5YWlri7OzM2LFjSU9Pf+Y5/v7+dO7cmRIlSmBra0vjxo3Zu3fvY8coivLE4+efDbydl8gxv+aeAFzcH0RGes4SGqehQ0BRiN+7l+SrV/MtprqudWldujVanZZpJ6blaMeSAuXoDW+uBpUGLv8Ouz83dERG4/SO24TcisXUXE2rfr4oqucvDNKlpxP00UfokpKwrF8fhz59CiFS8TSSAIrHrF+/ntGjR/P5559z+vRpqlevTrt27Z55Q35iYiJly5bl22+/feqK54SEBKpXr87cuYa9xHPr1i06dOhAixYtOHv2LKNGjWLw4MHs2LHjqedkZGRgYWHBe++9R+vWrbM85p9//qFv374MGjSIS5cusWHDBo4fP86QIUMKaihPjbVDhw6kpqZy+PBhVqxYwfLly5k4ceL/2rvvqKiOt4Hj36X3onRRsYKNYg32bmwJphiNsddEY9QklqjBEmvUFGs0UVMssceosQSxV1SsxAaoIGCnl2V33j/4ua9Ih11AnM85e45778zc53HbcO+dmVzrdevWjfT0dA4ePMi5c+fw8vKiW7duREdHZyq3Zs0aoqKiNI+cOsNS6VWtvgNm1kYkxaVx61zBBtoYV6mCVec3AXj0k3ZX8RjXcBxGekacijrFwbsHtdp2kbg1z5gjEODEjxC0umTjKQUeRyZwdnc4AC171cSynEm+6j1auZKUi5fQs7TEZc5sFPIe+RIl//elTBYtWsTQoUMZOHAgtWvXZsWKFZiZmbF6dc5feo0aNeLbb7+lV69eOU7i27lzZ7755ht69OhRoHj+/vtvGjVqhImJCXZ2dgWu/7IVK1ZQpUoVFi5cSK1atRg1ahTvvfce3333XY51zM3NWb58OUOHDs2xg3vy5Enc3NwYPXo0VapUoXnz5gwfPjxfZ0+7deuGlZUVlpaWtGjRgtu3bxc6v/3793Pt2jX++OMPvL296dy5MzNnzmTp0qU5rkbz6NEjbt68ycSJE/H09KRGjRrMnTuXpKQkrly5kqmsjY0NTk5OmoeJSe5f/BEREfTu3Zty5cphbm5Ow4YNOX1ajqosSfoGetRrlbE+8KWD9wp8tq388OEAxO/dR2pomNbiqmhZkf51Mpaem3t2LknKJK21XWReH/z/yODdX6C4HVCy8ZQgtVpw8Pf/UKsEbp52moFFeUm+cpVHy5YD4DR1CobOzroMU8oH2QEsRkIIktLSi/2R3y/4tLQ0zp07l+ksl56eHu3bt+fkyZO6+m/J0e7du+nRowddunThwoULBAQE0Lhx4yK1efLkySxn8Tp16lTk/Hx9fbl37x579uxBCEFMTAxbtmyhS5cuOdaJjIykZcuWGBsba868DRo0KM/Ltbk5efIk9erVyzSHXqdOnYiLi+Pq1avZ1ilfvjzu7u789ttvJCYmkp6ezk8//YSDgwMNGjTIVHbkyJHY2dnRuHFjVq9enet7KyEhgVatWhEZGcnOnTu5ePEi48ePl/f2lQJ1WlRA30CPB3fiiQmLK1BdE3d3LNq2BSF4vHKlVuMa6jkUF3MXohOjWXV5lVbbLrJW48HrQxAq9LcNwirpbklHVCIuHbzHg/CMS7+teudv0nZ1Sgr3x4+H9HQs33wTq//dSyqVrFIxEfTrIlmpovbXOV9q1JVrMzphZpT3S/3o0SNUKlWWCXgdHR35T4v3++TXrFmz6NWrF9OnT9ds8/LyKlKb0dHR2eYXFxdHcnIypqb5m73+Zc2aNWPdunV88MEHpKSkkJ6eTvfu3XO95L106VKsra3ZuHGjZn3cmjVrFur4z+WU3/N92VEoFPz777/4+flhaWmJnp4eDg4O7N27F1tbW025GTNm0LZtW8zMzNi/fz+ffPIJCQkJjB49Ott2169fz8OHDzl79izlypUDoLq84btUMLU0omZjR0JORHEx4B5OVa0LVN9uxHASDh4k9u+/sRs1CoWjg3biMjBlYuOJjA4czdqra+lerTtVratqpe0iUyig+w8QF4Ei7AhvhC6E2G5gV8LrGBejuEfJnP4rFICm71bHwjZ/kzQ//O570kJDMbC3x8n/a7nSTykhzwBKpVZwcDDt2rUr6TDy5dq1a3z22Wd8/fXXnDt3jr179xIeHs6IESNyrBMcHEyLFi00nb+SIoRg5MiRODg4cPToUc6cOYOfnx/du3cnKipKU27q1Kk0a9YMHx8fJkyYwPjx4/n2229zbDc4OBgfHx9N508qXTz/N2rz9oWHxD9JKVBdU09PzJs2BZWKxz9r90xd64qtaenaknR1OrNPzy49A0IADIyg5+8IO3dMlU8x2PAeJBZurfdXjRBwZMNN0pUZo35rN3fJV72k8+d58ttvADh/MxODF/6olEqWPANYjEwN9bk2o1OJHDc/7Ozs0NfXJyYmJtP2mJiYElnOrrBn43Lj5OSUbX5WVlZFOt6cOXNo1qwZX375JQCenp6Ym5vTokULvvnmG5yzud9FV/m9fN/h83xzeg0PHjzIrl27ePr0KVZWVgAsW7aMAwcO8OuvvzJx4sRs6zVp0oSZM2eSmpqa7b2fushP0h47Vwsq1LQh8sYzrhyOxLdH/lZw0NT/eASJJ04Qu3Ub1oMHay0uhULBxMYTOR11mtNRp9l3Zx9vur2ptfaLzNSG9N6bUK5og9njW/DHO9B/F5hYlXRkOpUUYcjTG7EYGOrRuo9Hvi/9Rn01GYTA2s8Pi1atiiFSKb/kGcBipFAoMDMyKPZHfk+3GxkZ0aBBAwIC/v8GZ7VaTUBAAL6+vrr6b8mRp6dnpli0wdfXN0ubBw4cKHJ+SUlJWVZ90dfP6HjndAbD09OTo0ePolQqi3TsF/n6+nL58uVMo7YPHDiAlZUVtWvXzrZOUlLGzfYvx6+np5fr/XrBwcHY2trmOPDH09OT4OBgnjx5UtA0pGLy/Czg1WORKNNUBapr1qgRZo0aIZRKnv78s1bjqmhZkcH1MjqV3575lkRlolbbLzKrCpysPgFhZgdRFzPWDlYW7CzqqyQxNpVn/2V8zhu/VRUbB7N81Xu0ZAlp4eEY2NvjOCn7PyRzE5kQyZeHv+RpytMC15XyJjuAUibjxo1j1apV/Prrr4SEhPDxxx+TmJjIwIEDNWX69evHpEmTNM/T0tIIDg4mODiYtLQ0IiMjCQ4O5tatW5oyCQkJmjKQMR1LcHAwd+/mfCO1v78/GzZswN/fn5CQEC5fvsy8efOKlN+IESMIDQ1l/Pjx/PfffyxbtoxNmzYxduxYTZklS5ZkufR87do1TWcmNjY2Uy4A3bt3Z9u2bSxfvpzQ0FCOHz/O6NGjady4MS4u2V8qGTVqFHFxcfTq1YugoCBu3rzJ77//XqQl0Dp27Ejt2rXp27cvFy9eZN++fUyZMoWRI0dqOmpnzpzBw8ODyMiM5a18fX2xtbWlf//+XLx4kRs3bvDll19qpsyBjNHYP//8M1euXOHWrVssX76c2bNn8+mnn+YYS+/evXFycsLPz4/jx48TGhrK1q1bS2RAkZQ9N087rOxMSE1M58bp7O8RzY3dpxnLuMVt3YbB02dajW1Q3UFUtKzIg+QHLA9ertW2tSHBxJn0Xn+CkSWEH4UtA0FV+AFcpdmp7WGIdAX2lSzwauuarzrJly7xePUaAJymT0PfumD3maap0vj80OfsDd/LjJMzChyzlA9CKrTY2FgBiNjY2Cz7EhMTRVBQkEhMTCyByIpm8eLFolKlSsLIyEg0btxYnDp1KtP+Vq1aif79+2ueh4WFCSDLo1WrVpoygYGB2ZZ5sZ3sbN26VXh7ewsjIyNhZ2cn3nnnnVzLAyIsLCzXMoGBgZo2q1atKtasWZNpv7+/v6hcuXKmbZUrV842/hf9+OOPonbt2sLU1FQ4OzuLPn36iIiIiFxjuXjxoujYsaMwMzMTlpaWokWLFuL27ds5lm/VqlWWeF8WHh4uOnfuLExNTYWdnZ34/PPPhVKpzJT/y/9PZ8+eFR07dhTlypUTlpaW4o033hB79uzR7P/nn3+Et7e3sLCwEObm5sLLy0usWLFCqFSqPGN59913hZWVlTAzMxMNGzYUp0+fzrbs88/Mli1bxPz588Vff/2Va9ulWVpamtixY4dIS0sr6VDydOHAHbFkeIBYP/2UUKvVBa4f3q+/uObuIU707af1fI/cOyLqrq0rvH71Ejee3NBq20WR6fUNOyrEDHsh/K2E2DpUCFV6SYenVRH/PRFLhgeIJcP/FfdvP8lXHVVqqrjVtau45u4hIj7/olDHnXlypqi7tq5otqGZiIyPLFQbucnt9/t1oRCiNN1h+2qJi4vD2tqa2NhYzb1TzyUlJRESEkKtWrUwM8vf6XKp6BQKBWFhYbi5uZV0KDrRunVrBgwYwIABA0o6FK17/pkJDw8nNDQUd3d33nrrrZIOq1CUSiV79uyhS5cuJT7IJy+pyen8OvE4ylQVb33mTcVaBRu0kxQUxJ2P+iL09HDbsxszLX/2xgSOIeBuAD4OPqx9cy16ipK/cJXl9f1vD/z5EQgVePXOmDhaL3/3XpdmKpWaTbPO8uR+IuaV0ujzZbt8vZ8ffP89j1f8hH758lTd9XeBB37sDt3NxKMZl4yXtVtGC9cWhYo/N7n9fr8uSv6TJEmSJJUYY1MDPHwzBildOnivwPXNGjbE9I03UKjVPF2l/bn7JjSagJmBGRceXGDLjS1ab18rPLrAe6tBoQ8XN8Bfo0BdsHsqS6PLgRE8uZ+IsbkB1jVS81Un+epVHq/KuCfU6euvC9z5u/3sNtNPZkz9NcxzmE46f1IG2QGUJEl6zXm2ybivK/zKY549KPgKHOVGfgJA3F87SYuI0GpszhbOjK6fMdfkonOLiEmMyaNGCanjB+/98r9O4HrYORpe4UnPE2NTObMrY6WXxt3d0DPKu45IS8sY9atSZUz43KljgY6ZpExi3KFxJKcn08SpCZ94fVKY0KV8kh1AqUzx9/fHxsampMPQmQEDBuDt7V3SYUhljI2jGZXrlQcBlwIL3oEz9fYmsUYNSE/n0XLtD9jo5d4LTztPEpWJzDo9q3TNDfiiOj3g3VUZncDgP2DnqFd2YMiJbbdQpqhwqGyJh2/+pgF7tGoVqdevo29jg9PUKQU6nhAC/xP+hMaG4mDqwLyW89AvA5fRSzPZAZTKlGnTpskOoCQVgtf/poQJORFFSmLBpyZ63KEDALE7/iItl9H9haGvp8+0ptMwUBgQeC+Qf+/+q9X2taruu//rBOpB8DrYMgDS83f5tLS4f/MZN07HgAJa9nZHoZf3VGIp12/waMVPADhOmYJB+fIFOua6kHXsDd+LgcKABa0XUN60YPWlgpMdQEmSJAlXD1vKu1qQnqri6tHIAtdPqVwJs2bNQKXi0fIVWo+vhm0NBtUbBMDs07OJSyvYGsbFqu670PM30DeCkL9hfU9ITSjpqPJFrVJzZOMNAGo3c8HRLe8BEiI9naivvgKlEot27bDqmvMa6Nm58OACC4MWAvB5w8/xcfApeOBSgckOoCRJkoRCocCnQyUALh2MQKUs+P1rz+8FjP3rL9LCw7UZHpAxKMDNyo1HyY9YFLRI6+1rVa3u0GczGJpD6CH43Q+SSv+k6FeORPI4MgFjcwPe8MvfOsyPf1lNytWr6FlbF3it30fJj/j80Oeki3TedHuTPrX6FDZ0qYDKbAdQpVIxdepUqlSpgqmpKdWqVWPmzJmae0eUSiUTJkygXr16mJub4+LiQr9+/bh//34JRy5JklQyqjd0wNzGmKS4NK6fKfjE0Cb16mUs96VW8/DHxVqPz1jfmGlNpwGw9eZWzkaf1foxtKpqa+i/E0xsIOIsrOkMT++UdFQ5SopL4/TOjIEfb7xdDVOLvEd+pN6+zaMlSwBwnDQRQweHfB8vXZ3Ol4e/5GHyQ6pZV2N60+kF6jxKRVNmO4Dz5s1j+fLlLFmyhJCQEObNm8f8+fNZvDjjSykpKYnz588zdepUzp8/z7Zt27h+/forO++YJElSUenr62nuBQw+cBehLvhgC/sxnwEQt2cPKSEhWo0PoIFjA96r+R4AXx//miRlwUctFyvXhjDwH7B0hof/wc/tICKopKPK1sntt0hLTse+kiW1m2e/gtGLhEpF1OQpCKUS85YtsH777QId74fzPxAUE4SZgRmL2izCzFDOmVucymwH8MSJE7z99tt07doVNzc33nvvPTp27MiZM2cAsLa25sCBA/Ts2RN3d3feeOMNlixZwrlz53JdnkySJKksq9PCBSMTfZ5GJ3Hn6uMC1zepVQur/y0h+OC777QdHgDjGozDydyJiIQIFp0r5ZeCARxrw5AAcKwHiQ9hbVe4uqOko8okOjSW/05mnPVt2asmevkY+PF03TqSg4PRMzfHeXrBzt4duHOAtVfXAjCz2UyqWufvcrOkPWW2A9i0aVMCAgK4cSPjZtaLFy9y7NgxOnfunGOd2NhYFApFmR5FWtYpFArCdXDvUWnRunVr1q5dW9JhSGWYkakBtVtUADLOAhaG/ehPwcCAxCNHSTqr/cu0lkaWzGiasT7sn9f/5OT9V2B9aesKMOgfqNEJ0lNgc384uhBKwZQ2arXg8IaMNchrNXXGqWre6/am3bvHg+++B8Dhyy8wdHbO9/HCYsOYenwqAP1r96ejW8HmC5S0o8x2ACdOnEivXr3w8PDA0NAQHx8fxowZQ58+2d9gmpKSwoQJE+jdu3eOy8KkpqYSFxeX6QEZ9xNm93gVHTlyhO7du+Pi4oJCoWDHjh35qnfo0CHq16+PsbEx1atXz7aTEhkZyUcffUT58uUxNTWlXr16BAUV76WQqKgoPvzwQ2rWrImenh5jxozJV73Ro0fToEEDjI2Ns52G5fr167Rp0wZHR0dMTEyoWrUqU6ZMKZH3QV6xZic6Opq+ffvi5OSEubk59evXZ+vWrZnKPHnyhD59+mBlZYWNjQ2DBw8mIUH7IxuFEAghUKvVOX62XoUH5PzdUNoftVs4odBTEHnjGfdvPylwvgoXF6ze6QFAzMJFpKWlaT3GhvYNeb/G+0DGpeAnifmLs0RfXz0TlO/9iqrh0Iw3e8AM1Bs/QplQvLG//Lh86C6P7iVgZGpAw26V8sw3LS2N+1OmIpKTMWnYEPMePfJ9rNikWMYEjiFRmUh9h/qM9BxZYnm/7gxKOgBd2bRpE+vWrWP9+vXUqVOH4OBgxowZg4uLC/37989UVqlU0rNnT4QQLM9lEtM5c+Ywffr0LNv379+fZb1fQ0NDHB0dtZNMMUpMTMTLy4tBgwbxzjvv5KtOWFgYXbt2ZcSIEaxbt46AgACGDBmCs7MznTp1AuDp06c0a9aMNm3a8M8//2Bvb8/NmzexLeAyQUWVmpqKvb09U6ZM4bsCXp4aNGgQp0+f5tKlS1n2GRoa0q9fP+rXr4+NjQ0XL15k6NChqNVqZs+era3wtRJrdvr168ezZ8/YuXMndnZ2rF+/np49exIUFISPT8aUDH369CEqKooDBw6gVCoZOHAgw4YNY/369VqN/e7du9y/fx+lUvnK3xB+4MCBkg6h0EydTEi6b8jeP85S3jslX3VezFe/Rg2qGBqSEhzMkYULSaxdW+sxeggPbPVsiU6KZuzOsbxjlr/vLG0p/OvbgsoVlXhG/I7e9V0khQdxpspo4k1dtRpffqjSFEQfMQcUmFVJIPBoznMsPs/X6sxZnE6fRm1oSEib1lzauzdfxxJCsClpE6HKUCwVlnRI6cD+vftzLG+eGkPdiHUEVxpEqqFNAbLKW1JSKb93tDiIMsrV1VUsWbIk07aZM2cKd3f3TNvS0tKEn5+f8PT0FI8ePcq1zZSUFBEbG6t53Lt3TwDi0aNHIi0tLdPj2bNnIigoSCQmJmo9t+ICiO3bt+dZbvz48aJOnTqZtn3wwQeiU6dOmucTJkwQzZs3L3AMO3fuFA0bNhTGxsaifPnyws/PL8+Yw8LC8tV2q1atxGeffVagePz9/YWXl1e+yo4dOzbPnK9cuSK6du0qLC0thYWFhWjevLm4detWjuVbtWol1qxZo/VYzc3NxW+//ZZpW7ly5cSqVauEEEJcu3ZNAOLs2bOa/f/8849QKBQiMjIyx3afPn0qhg0bJhwcHISxsbGoU6eO+Pvvv7Mtm5iYKIKCgsTmzZvFvHnzxPbt27N8rl6VR2JiotixY4dITEws8VgK+4gKfSKWDA8QSz8OEI+j4gqV7/3534pr7h7iVtduIjU5WSdxnoo4JeqtrSfqrq0rAsICXqnXVxl2UqgXeAjhbyXU3zgJZdBvIi01tVhf53/XXhVLhgeIDTNOiZTk7I/9Yr5JERHiv4aNxDV3DxGzalWBjrUyeKWou7au8P7VW5yOOJ1z2dQUkX5iuVB/4ySEv5VQbeyr9bwfPXokABEbG5uv78iyqMyeAUxKSkJPL/MVbn19fdQvrM34/MzfzZs3CQwMpHweM5cbGxtjbGycZbuhoSGGhoZZtmUhBJTEiDVDM9DhmZSTJ0/Svn37TNs6deqU6fLqzp076dSpE++//z6HDx+mQoUKfPLJJwwdOjTHdnfv3k2PHj2YPHkyv/32G2lpaezZs0dXaWjVrVu32Lt3b65nUSMjI2nZsiWtW7fm4MGDWFlZcfz4cdLTi3/pqKZNm/Lnn3/StWtXbGxs2LRpEykpKbRu3RrIeI1tbGxo2LChpk779u3R09Pj9OnT9OjRI0ubarWazp07Ex8fzx9//EG1atW4du0a+vq5L++kUChQKBTo6ell/zl6hWT33fCqcKpiS8VattwLecrVI1G06Fkzzzov5+swbChxmzeTdusWyfv3Y62DWRaaVGhC39p9+e3ab8w8M5Ntb23D1qR4riwU+fV1ewNGHIUtg1CEHcbg71Fw+1/o9h2YldNeoDmICYvjv1MZAz9a9XbH2CT3aV8MDAyImTUbdXw8Jp6e2A8ciCKPz/NzRyKOsDg4YxaOiY0n0rhC4+wLPg2Hvz/LmDsRoEpL9DrNQk/Ln6NX9XOpTWW2A9i9e3dmzZpFpUqVqFOnDhcuXGDRokUMGpQxk7xSqeS9997j/Pnz7Nq1C5VKRXR0xgehXLlyGBnlY+XrglImwey8h9Zr3Vf3wchcZ81HR0dnudzt6OhIXFwcycnJmJqaEhoayvLlyxk3bhxfffUVZ8+eZfTo0RgZGWW5JP/crFmz6NWrV6bL7l5eXjrLQxuaNm3K+fPnSU1NZdiwYcyYMSPHskuXLsXa2pqNGzdqvoxq1sz7R1YXNm3axAcffED58uUxMDDAzMyM7du3U716dSDjNXZ4aX4vAwMDypUrp/ncvOzff//lzJkzhISEaPKqWlWO9HuV+HSozL2Qp1w7HkWjrlUwMS/Yj6a+tTXlhwzh4aJFPPxxMVZvvolCB9+tn/p8ytHIo4TFhvH1ia/5sc2Pr87tA+Z20Hc7HPsODs2Bazvg3hnosQKqttLZYdVqwZGN10GA+xtOOFe3ybNOwt69JBw8CIaGOH8zM9+dv/DYcCYemYhA8F7N9+jp3jNrIZUSTi2DwDmQngwGptBhBjQaAnpldrhCiSqz/6uLFy/mvffe45NPPqFWrVp88cUXDB8+nJkzZwIZZ1927txJREQE3t7eODs7ax4nTpwo4ejLHrVaTf369Zk9ezY+Pj4MGzaMoUOHsmJFzktGBQcH065du2KMsuj+/PNPzp8/z/r169m9ezcLFizIsWxwcDAtWrQoFX+JTp06lWfPnvHvv/8SFBTEuHHj6NmzJ5cvXy50m8HBwbi6upZYp1YqOtdatthVzFge7lJgRKHaKNf3Iwzs7VFGRPB040YtR5jBxMCE+S3nY6hnyKF7h9h0fZNOjqMzevrQ8gsYfADKV4f4+/DbW7DzU0h+qpNDhhy/z4M78RiZ6NP0nep5ltdPSODhnLkA2A0fjkk+P9cJaQmMDhxNvDIeHwcfvmr8VdbOecQ5WNkGDnyd0flzawEjjkGTYbLzp0Nl9gygpaUl33//Pd9//322+93c3DSrghQbQ7OMs3HFTceTazo5ORETE5NpW0xMDFZWVpiamgLg7OxM7ZduAq9Vq1aWkaYvel73VVKxYsYkurVr10alUjFs2DA+//zzbC97lpb8bt++zZIlS7hy5Qp16tQBMs60Hj16lKVLl7JixQqcnJx48OBBpnrp6ek8efIEJyenbNstLflJhadQKKjfqTL7f77KpYP38G5fESOTgv1s6JmaYvfpKKK/9ufh0mVYv/UW+jqYasujnAdjG4xl/tn5fBv0LfUd61PDtobWj6NTFerD8COwfyoE/QLnf4Pre+HNORnrC2vprGZKgpKTO24D0Lh7Vcys8j4ra//3LtRPn2JcsyZ2w3K+dedFaqFm4tGJhMWG4WjmyKLWizDUf+EP3vhoODgTLqwDBJjaQsdZ4P2hTm9bkjLIrnVxUigyLsUW90PHHyRfX18CAgIybTtw4AC+vr6a582aNeP69euZyty4cYPKlSvn2K6np2eWdl8lz6cxefG+0xd5enpy9OjREp+O4PlouNzumfX19eXZs2ecO3dOs//gwYOo1WqaNGmSbbuenp5ERERo5uKUXk3V6jtg42hGalI6V48U7g9Ym3ffxbhGDdSxsTxanvNZ/6L6qNZHNK/QnFRVKuOPjCclPX+jl0sVI3PotggG7gU7d0h8AFsHw29vQ1T+RvXn5dTOUFIT0ylfwZx6rSvkWT7x8GGsgoNBTw/nWd/k+zL+kgtLOBxxGGN9Y35o8wN2pnYZO9KS4PB8+LE+XPgDEOD5AYwKAp8+svNXTGQHUMokISGB4OBggoODgYwpXoKDgzOtjjJp0iT69euneT5ixAhCQ0MZP348//33H8uWLWPTpk2MHTtWU2bs2LGcOnWK2bNnc+vWLdavX8/KlSsZOXJkjrH4+/uzYcMG/P39CQkJ4fLly8ybN6/IOT7PLyEhgYcPHxIcHMy1a9c0+7dv346Hh0emOrdu3SI4OJjo6GiSk5M1baSlpQGwbt06Nm3aREhICKGhoWzatIlJkybxwQcf5HiJd9SoUcTFxdGrVy+CgoK4efMmv//+e5aOckHlFWtkZCQeHh6aVXE8PDyoXr06w4cP58yZM9y+fZuFCxdy4MAB/Pz8gIyztW+++SZDhw7lzJkzHD9+nFGjRtGrVy9cXLK/r7VVq1a0bNmSd999lwMHDhAWFsY///zD3nxOGSGVDnp6Cup3qgRA8L93SVeqCtyGQl8fhwkTAHiyfj1pd3SzHq5CoWBms5mUNynPrWe3Xo1VQnJS2TdjgEjrr0DfCMIOw08tYfvHEBtZ6GYf3Inj6tGM+i171URPP/dugCo+ngczMm6dsunfD9N69fJ1nH3h+1h1eRUA/r7+1LGrA8pkOLUcfvSBwFmgTIQKDTMufb+zMuN+SKn4lPQw5FdZbGxsjsPIn09p8apNAxMYGCiALI/+/ftryvTv31+0atUqSz1vb29hZGQkqlatmu1UJX///beoW7euMDY2Fh4eHmLlypV5xrN161ZNu3Z2duKdd97JtTz5mAYmu/wqV66s2b9mzRrx8kejVatW2dZ7fqyNGzeK+vXrCwsLC2Fubi5q164tZs+eLZKTk3ON5eLFi6Jjx47CzMxMWFpaihYtWojbt2/nWD4/08DkFWtYWJgARGBgoKbOjRs3xDvvvCMcHByEmZmZ8PT0zDItzOPHj0Xv3r2FhYWFsLKyEgMHDhTx8fG5xvL48WMxcOBAUb58eWFiYiLq1q0rdu3alW3Z55+ZLVu2iPnz54u//vor17ZLs7S0NLFjxw6RlpZW0qFoRXq6SqyddEwsGR4gLgXey7I/v/neGTJUXHP3EPdGfaqrUIUQQhyLOCbqrq0r6q6tK/aH79d6+8X++j4JE2LzQCH8rTIeMx2E2DNeiGcRBWpGrVKLzXPPiiXDA8S+n6/kq879KVPFNXcPEdy0mUiJi8tXnUsPLokGvzcQddfWFQvOLhAiNUGIE0uF+LbG/+ewqK4QlzYLoVYXKAdtye33+3WhEKIUrEPzioqLi8Pa2prY2Ngsq4ckJSUREhJCrVq1skwSLemOQqEgLCwMNze3kg5FJ1q3bs2AAQMYMGBASYeidc8/M+Hh4YSGhuLu7s5bOpg2pDgolUr27NlDly5dSsUgH224fCiCIxtvYFnOhD4z30D/hTNH+c039eZNQt/2A7Wayn/8jtkL0wpp26KgRay5ugZzQ3M2dt2Im7Wb1tousdc34hzsnwJ3/zdQUc8QvHvDG5+AQ608q187fp/A3//D0FifPtPfwNwm67RmL0o8dYq7AwYCcG/4MNqMGpVnvpEJkXy4+0OepDyhpWNDfsQZ/eA/ICU2o4B1RWgxDrz7gEHux9el3H6/XxfyErAkSZKUp1pNnTG1MiL+SQo3z8TkXSEbxjVqYPN+xvJtMXPnIXK4P1YbRtcfTQPHBiQqExl7aCxJJTEHq7a5NoCBezKmjancHNTKjIEiy96ANV3g8hZIT822akqikpPbMwZ+NOpWJc/OnzopiaipXwNg9UFPkvMxhVN8Wjwj//2YJylPcMeE+ad3oH9qaUbnz7YKdP8BPj0PDQeVaOdPyiA7gJIkSVKeDIz08W6XMcr93N47qNWFu3hk/+ko9MzMSLlyhbjdu7UZYiYGegZ82/Jb7EztuPXsFjNPzSz+mR90QaGAam1h4G4YtA88uoFCH+4czxgs8m2NjPsEbx6A9DRNtTM7Q0lJUGLrbI5n27yXnHuwYCHKe/cwcHbGLq8109OSUP73D59v7sLt2DAc0tNZcvc25kIN1drBh5syOn4NBoCBDubYlQqlzE4DI72e/P39sdHBFBOlxYABA/D29i7pMKTXVN1WFTi/7w7PYpIIvfCQ6g0c8q70EgM7O8oPG8bD77/nwYKFWLZti565biaqtzez59uW3zJk/xB2he7C296bDzw+0MmxSkSlNzIesZEZZwIv/A5xkXBxfcbD0BzcmvPQ5k2uHHEDMgZ+6Ocx8CPx1Cme/m+Nb5dZ36BnYZG5gDIFoi5CxBkIPYwIP8psa1NOWlliqlazOFEfJ9/R4PUh2Mt5QEsr2QGUypRp06aVdAg6VRbv/ZNeHUYmBtRr40rQ7nDO7Q2nWn37Qq24UW5Af55t3owyMpJHP63EYdzYvCsVUkOnhoxtMJYFQQuYe3Yu7uXc8Xbw1tnxSoR1BWgzCVpNgHun4Mo2uPYXJD5A3NjHkSetEAKqm57A9cg3cL0O2LqBTWWwdgVjKzCxAkMzVAmJRE2aBIDNWx0wd0wl/cpm3KP2o79jBzy5DTHXMi4//88aa0u2WFmiB8yvN4ra9YfLCZxfAbIDKEmSJOWbV5uKBP97j0f3Egi/9IgqXvYFbkPPxATHryYRMXIUj9eswbqHH8ZVqugg2gz9avfj4sOLHLhzgM8CP2ND1w24WJTAspy6pqcHlZtmPDrPh5grXD9wgeiYihgoUmhmsRoiH0PkuRybeHDWGmWUOYbm6Tga/ga//4oB4AHw4qqP5vbg2pgdNuX47sFhAL5sNIHWtT/SZYaSFskOoCRJkpRvJhaGeLZx5fzeO5z+Owy3eoWbu82ibVvMW7Qg8ehRYmbPoeLKn3S2fq9CoeCbZt9wN+4u159e59ODn/J7598x0/EqSSVKT49Um9qcuBIHpNHo7dpYNDoAUcHw8AY8uwPP7kLcfUiNg5Q4EiL1eHY743K88xvx6NnYgbk9atNy3ItX4OrdBn0HD3CsAzaVORRxmGmBYwAYUGcAH8nO3ytFdgAlSZKkAvFpX4nLhyJ4HJFA6MWHVKprW+A2FAoFTpO/IrT7WyQePUpCYCCWbdvqINoMZoZmLG67mN67e3Pj6Q0mHZ3Ed22+Q09Rdi9Vnvk7lOS4NGwczfBqXwkM9KB8tWzLquLiiOreHXiAbd+PMJ88+f/3KZUE79mDi28X9P83Dcz5mPN8cfgLVELFW9XeYmwD3V3Gl3Sj7L7zJUmSJJ0wsTDEq23GiOAzf4chCjki2MjNjXIDM+aZi5k9B3WKbpduc7Zw5vs232OoZ8jBewf58fyPOj1eSXocmcDlQ/9b8eODmugb5P5zHzNnLukxDzCsXAmHsbl35q4/uc6ogFGkqlJp5dqKaU2nlemOdFklXzFJkiSpwLzaVcTI1IAn9xMJDX5U6HbsRgzHwMkJZUQEj3/+RYsRZs/bwZvpTacD8MuVX9j430adH7O4CSE4svEGQi2o5mNPxdrlci0fHxhI7PbtoFDgMmcOerksXnA37i4f//sx8cp4fBx8+LbVtxjqlY3Jzl83sgMoSZIkFZiJuSHe7f83L+A/dyjsFHt6ZmY4ThgPwOOVK0kNC9NWiDnqXq07n3h9AsDs07P5986/Oj9mcbpxOpr7N59hYKRHs/dr5Fo2/elTor7OmPC53IABmNWvn2PZiIQIBu0bxMPkh1S3qc7itosxNTDVauxS8ZEdQKnMCA8P19lN5KWFQqEgPDy8pMOQJAA821bE2MyAZ9HJJEcV/pZyyzffxLx5c0RaGtH+04plwuYRXiN4v+b7CAQTjkwgKDpI58csDqlJSo5vvQVAwy5uWJYzybGsEIKoKVNRPXyEUbVq2H82OseyT9VPGfbvMGKSYqhiXYVVHVdhbWyt9fil4iM7gFImc+bMoVGjRlhaWuLg4ICfnx/Xr1/Ps97mzZvx8PDAxMSEevXqsWfPnkz7t23bRseOHSlfvjwKhYLg4GAdZZC7VatW0aJFC2xtbbG1taV9+/acOXMmz3qHDh2ifv36GBsbU716ddauXZtpv0qlYurUqVSpUgVTU1OqVavGzJnFv/LAtm3b6NChA/b29lhZWeHr68u+fftyrTNt2jQUCkWWh/kLk/OuXbs2y34Tk5x/WKTXg7GpAd4dKgEQd8sYtapw73eFQoHTNH8UJiYknTlD7Lbt2gwzx2NObjKZthXbkqZOY/TB0Vx/kvd3XWl3+u8wkuOV2Dia4d2+Uq5ln23eTEJAABgaUmHBt+jl8JmOToxmdcJqopOicbNy45eOv2BnWrjR31LpITuAUiaHDx9m5MiRnDp1igMHDqBUKunYsSOJiYk51jlx4gS9e/dm8ODBXLhwAT8/P/z8/Lhy5YqmTGJiIs2bN2fevHnFkUaODh06RO/evQkMDOTkyZNUrFiRjh07EhkZmWOdsLAwunbtSps2bQgODmbMmDEMGTIkU8dq3rx5LF++nCVLlhASEsK8efOYP38+ixcvLo60NI4cOUKHDh3Ys2cP586do02bNnTv3p0LFy7kWOeLL74gKioq06N27dq8/781W5+zsrLKVObOnTu6Tkd6BXi2ccXY3ID0RD1uBT0odDtGrq7Yf/opADHz55P+qPD3FeaXvp4+81rOw8fBh3hlPEP3D+Xm05s6P66uPLwbz5VDEQC07J37wI/UsDBi5swFwGHMGExq1cq2XFRCFMMChvFU/RRXC1d+7vgz9mYFn/tRKoWEVGixsbECELGxsVn2JSYmiqCgIJGYmKjZplarRWJaYrE/1Gp1oXN88OCBAMThw4dzLNOzZ0/RtWvXTNuaNGkihg8fnqVsWFiYAMSFCxfydfxffvlF1K5dWxgZGQknJycxcuTIHMs+b7sg0tPThaWlpfj1119zLDN+/HhRp06dTNs++OAD0alTJ83zrl27ikGDBmUq884774g+ffrkevydO3eKhg0bCmNjY1G+fHnh5+eXa3lAhIWF5VrmZbVr1xbTp0/Pd/ng4GABiCNHjmi2rVmzRlhbWxfouEIULL/nn5ktW7aI+fPni7/++qvAxyst0tLSxI4dO0RaWlpJh1Iszuy+LZYMDxC/Tjom0tNUhW5HrVSK2z16iGvuHiJi3OdajDB3samxouffPUXdtXVFy40txe2nt3MtXxpfX7VKLbbMOyuWDA8Qe1ddzr1sWpoIffc9cc3dQ4T3HyDUquxfs7BnYaL95vai7tq6osVvLcTdp3d1EXqJyO33+3Uh5wEsRsnpyTRZ36TYj3v6w9OFnvA0NjYWgHLlch5FdvLkScaNG5dpW6dOndixY0ehjvnc8uXLGTduHHPnzqVz587ExsZy/PjxIrX5sqSkJJRKZZ75tW/fPtO2Tp06MeaFBdKbNm3KypUruXHjBjVr1uTixYscO3aMRYsW5dju7t276dGjB5MnT+a3334jLS0ty6XzolKr1cTHx+ea38t+/vlnatasSYsWLTJtT0hIoHLlyqjVaurXr8/s2bOpU6dOju0UR35S6VC3lQtB+0KJf5LKlSOReLWrWKh2FAYGOM+YSXjPnsTt3o31229h0bKllqPNysrIipUdVjJk/xD+e/Ifg/cPZnWn1VSx1t3qJNoWcjKK6NA4DI31afZu7gM/Hi5ZSsqVK+hZW+Mydw6KbJZtu/7kOsMODONJyhPcrNx4j/dwMnfSVfhSCZAdQClHarWaMWPG0KxZM+rWrZtjuejoaBwdHTNtc3R0JDo6Ooca+fPNN9/w+eef89lnn2m2NWrUqEhtvmzChAm4uLhk6eC9KKf84uLiSE5OxtTUlIkTJxIXF4eHhwf6+vqoVCpmzZpFnz59cmx31qxZ9OrVi+nTp2u2eXl5FT2pFyxYsICEhAR69uyZr/IpKSmsW7eOiRMnZtru7u7O6tWr8fT0JDY2lgULFtC0aVOuXr2Kq6trtm0VR35S6WBgpI91jTSeXjEhaE84Hk2dMTYt3M+Lad06lOvXjydr1xI1bRpVd+5E38JCyxFnZW1szaoOqxi8fzA3nt5g8L7BrOywkuq21XV+7KJKSVRycvttABp1q4KFrXGOZZOCgni8ciUAztOnYeiUtVMX/CCYTwI+IT4tHo9yHixpvYRTB0/pJnipxMgOYDEyNTDl9IenS+S4hTFy5EiuXLnCsWPHtBxR3h48eMD9+/dp166dzo4xd+5cNm7cyKFDh4o8oGHTpk2sW7eO9evXU6dOHc29gi4uLvTv3z/bOsHBwQwdOrRIx83N+vXrmT59On/99RcODg75qrN9+3bi4+OzxOzr64uvr6/medOmTalVqxY//fQTM2fOzLYtXecnlS5mFZSIh7Y8i0nmwr47vOGX/YoT+WE/+lPi//0XZUQEMXPn4vLNN1qMNGc2Jjas6riKwfsGc+vZLQbsG8CydsvwtPcsluMX1qm/QklJUFLOxRzPttn/QQagevaMyPHjQQise/TA6s03s5Q5cOcAk45OIlWVio+DD0vaLcFUIad6KYvkIJBipFAoMDM0K/ZHYaZGGTVqFLt27SIwMDDHMzzPOTk5ERMTk2lbTEwMTtn8ZZlfpqa6/cJZsGABc+fOZf/+/Xh65v7lnlN+VlZWmji//PJLJk6cSK9evahXrx59+/Zl7NixzJkzJ8d2dZnjxo0bGTJkCJs2bcr17ObLfv75Z7p165bljOfLDA0N8fHx4datWzmW0fVrKJUuCj1o3N0NgIsB90h4mlrotvTMzHCZMxsUCmK3bCX+0CHtBJkP5UzKsfbNtXjaeRKbGsuQ/UM4cf9EsR2/oGLC47h6NGMQW6veNdHXz/5nXQjB/a8mk34/CsNKlXB8Yam35/tXX1nNuEPjSFWl0tK1JSvar8DKyErnOUglQ3YApUyEEIwaNYrt27dz8OBBqlTJ+x4YX19fAgICMm07cOBApjNGBWVpaYmbm1uWdrVh/vz5zJw5k71799KwYcM8y+cnv6SkJPReuo9GX18ftVqdY7uenp46yW/Dhg0MHDiQDRs20LVr13zXCwsLIzAwkMGDB+dZVqVScfnyZZydnXMso6v8pNKrsmd5nKpak65Uc3Z30SZ0NmvUiHL/OxMdNXUq6U+faiPEfLE2tmZVx1X4OvuSnJ7MyICR7Li1o9iOn19qlZrD66+DgJpNHHGpkfOazE9+/ZWEgwdRGBri+v136Fv8/zRPSrWS6Sen89257wD40ONDfmjzQ6HvHZdeDbIDKGUycuRI/vjjD9avX4+lpSXR0dFER0eTnJysKdOvXz8mTZqkef7ZZ5+xd+9eFi5cyH///ce0adMICgpi1KhRmjJPnjwhODiYa9euAXD9+nWCg4NzvU9w2rRpLFy4kB9//JGbN29y/vz5Ik+rMm/ePKZOncrq1atxc3PT5JeQkKApM2nSJPr166d5PmLECEJDQxk/fjz//fcfy5YtY9OmTYx9Yb3M7t27M2vWLHbv3k14eDjbt29n0aJF9OjRI8dY/P392bBhA/7+/oSEhHD58uUiT5Ozfv16+vXrx8KFC2nSpIkmv+eDeQCWLFmS7aX11atX4+zsTOfOnbPsmzFjBvv37yc0NJTz58/z0UcfcefOHYYMGVKs+Umlm0KhwPedjEu/Icfv8zQ65+mj8sN+zGcYVauG6uEjYr6ZpY0Q883M0Iwl7ZbwptubpKvTmXp8KovOLUKlVhVrHLm5FBjBw7vxGJsZ5DrwI/niRR4sWAiA41eTMKldW7PvYdJDhuwbwtabW9FT6DGx8UQmNZmEgZ68Q6zMK+FRyK+0gk4D8yoAsn2sWbNGU6ZVq1aif//+mept2rRJ1KxZUxgZGYk6deqI3bt3Z9q/Zs2abNv19/fPNZ4VK1YId3d3YWhoKJydncWnn36aY9n8TANTuXLlPOPo37+/aNWqVaZ6gYGBwtvbWxgZGYmqVatm+v8QQoi4uDjx2WefiUqVKgkTExNRtWpVMXnyZJGampprPFu3btW0a2dnJ955551cy5PHNDCtWrXKNr8XXy9/f39RuXLlTPVUKpVwdXUVX331VbbtjhkzRlSqVEkYGRkJR0dH0aVLF3H+/PlcYy1ofnIamFfXy/nuWnpRLBkeIHYtvVjktpMuXRLXatcR19w9ROxL3yvFQaVWicXnF4u6a+uKumvrilEBo8STxCcl/vrGPkwSKz4NFEuGB4irxyJzLJf+9Km42aatuObuIe6NGZNpWrCzUWdFq42tRN21dUWTdU1E4N3AbNsoi+9nOQ2MEAohinmpgjIkLi4Oa2trYmNjsbLKfJ9EUlISISEh1KpVC7NcFtaWtCc8PJwqVaoU++obxUmhUBAWFoabm1tJh6J1zz8z4eHhhIaG4u7uzltvvVXSYRWKUqlkz549dOnSBUNDw5IOR+dezvdJVCIbZ55BqAVvjfamYu38T0OUnYc//sijZcvRs7SkyvZtGOVxX7Iu7A7dzdfHvyZNnUZFi4p0pztD3hpSIq+vEIJdSy5y9+oTXGrY4DfOJ9t7vYVaTcTIUSQEBmJYqRJVtm1F38IClVrFmqtrWHJhCSqhorpNdb5r/R1u1m7ZHq8svp9z+/1+XchLwJIkSZJWlXM2p17rCgAc3XwTtSrne2Hzw+7jjzH19kYdH0/k558jlEpthFkgXat2Ze2ba3E2d+Zewj1+SviJjdc3lsgfnDeDYrh79Ql6Bgpa93HPcaDfo+XLSQgMRGFoSIXvFqFvYcG9+HsM3DeQH87/gEqo6Fq1K+u6rMux8yeVXbIDKEmSJGldo65VMDE35GlUIleO3C9SWwpDQ1wWLEDPyoqUi5d4+OOPWoqyYOrZ12Nz9820dm2NChXzz83nk4BPiEqIKrYYUhKVHNuUsVxdw85u2DqZZ1su/uBBHi1eAoDTNH+Ma9di843NvLfzPS48uIC5oTkzms5gTvM5crDHa0p2AKUyw8bGBn9//5IOQ6f8/f2xsbEp6TAkKU8m5oY0ebsqAGf+zpinriiMXCvg/L85Jx+v+pmEY9pdFSi/rI2tWdhiIV1Mu2CoZ8ixyGP4/eXHn//9iVoU7UxnfpzYeovkeCW2zubU71Q52zKpoaHc/3I8ALYffkh0mzr0/acvM07OICk9ifoO9dnSfQs9avQo1DRhUtkgO4BSmWFjY8O0adNKOgydmjZtmuwASq+M2s1dKF/BgtSkdM7sKtq0MABWnTpi07sXAPcnTED50vycxUWhUNDUuCkbO2/E296bpPQkvjn9DX339CX4QbDOjhtx/SkhJzLONrb5yAN9g6w/4ar4eCJGjkKdmIihjxdr2+nxwa4PuPTwEmYGZoxvNJ7VnVbjaln891FKpYvsAEqSJEk6oaenoHnPjOlJrhyJ5HFkQh418uY4YQLG7u6oHj8mcvRnqNPSitxmYVWxrsKvnX9lYuOJmBqYcunRJfr+05fPD31O6LNQrR4rLSWdwN9DAKjTsgLO1ayzlBEqFffHTyAtLIyUcuaMaH2Ldbc2ohZqOlbuyE6/nfSt3Rd9PX2txia9mmQHUJIkSdIZV3dbqvnYI9SCQ+uuI9RFGzShZ2KC6+If0bOyIvnixWKfHzBLPAo9+tTqw+4eu3m3xrsoULD/zn78/vJjbOBYrj66qpXjnNp+m7hHKVjYGtO0R/bL7IV+409CYCBKfZjePYUYk1TqlK/Dyg4rWdh6IY7mua/wI71eZAdQkiRJ0qnmPWtgaKxPdGgs144XbUAIgFGlSlRYuAAUCp5t2sTTPzdpIcqisTezZ1rTaWzuvpl2ldohEPx791967e7FB7s+YNP1TcSnxReq7YjrT7l8OGO5t7b9amFk+v+TNKeqUtkfvp+VU98mbcNWAJZ204Na1fm+9fds6LoBX5fCr8oklV1yqm9JkiRJpyxsTWjyVlWObb7Jye23qeJlj5mVUdHabNEC+zFjePjdd0R/8w3G1ath1qCBliIuPPdy7nzf5ntuPb3FL1d+YV/4Pq49vsa1x9eYc2YOjRwb0aZSGxo7NaaKdRX0FLmfh0lLSefgb/+79NvCBVcPW6ITozl5/yTH7x/nROQJal6L5cstGQNQjnavTJ9Pv6J5heZ5ti293mQHUJIkSdK5eq0r8N+pKB7dS+DE1lu0H1g770p5KD9sKCnXrhG/bx8Rn4yk8sYNGOdj/fLiUN22OnNazGF8o/HsvL2THbd2cOvZLU5GneRk1EkALI0sqVu+LpWtKlPJqhL2ZvZYGFpgbmiOSq0iTZVG6K4k4h/robZIZXO5pUzbdJnHKY81x6l2XzDmL4EeoPd2J4bO/U6O7JXyRXYApTKlLK+UAWU/P6ns0tPXo/WHHmyZH8T109F4+Drh6lG0FUIUCgUuc+dwJyqKlEuXuDd8BG4bN2BQrmjtapOtiS396/Snf53+hMeGE3gvkKORR7n88DLxafGZOoQvc33mTreQTwDYVWkV9x9kzP+nr9CndvnadBC1aLJsJwplAuYtWlBx1gLZ+ZPyTZ4fljKZM2cOjRo1wtLSEgcHB/z8/Lh+/XqudZRKJTNmzKBatWqYmJjg5eXF3r17s5SLjIzko48+onz58piamlKvXj2CgoJ0lUq2jh07RrNmzTQxeHh48N133+VZ79KlS7Ro0QITExMqVqzI/PnzM+3ftm0bDRs2xMbGBnNzc7y9vfn99991lUaOCpPftGnTUCgUWR7m5pknmN28eTMeHh6YmJhQr1499uzZo8tUpDLIsYoV9VpmrBByaP11lGmqIrepZ2pKxWVLMXR1RXn3LhGfjESdklLkdnXBzdqNgXUHsrrTak58eIKN3TYyvel0htQbQofKHWjo2JBa5WpR0bIiNUw86BDaD4DYGuG09/VlcpPJ/NHlD05+eJK1XvNpPv9fFLEJmNSrR4XvvkNhIM/pSPkn3y1SJocPH2bkyJE0atSI9PR0vvrqKzp27Mi1a9eydAiemzJlCn/88QerVq3Cw8ODffv20aNHD06cOIGPjw8AT58+pVmzZrRp04Z//vkHe3t7bt68ia2tbXGmh7m5OaNGjcLT0xNzc3OOHTvG8OHDMTc3Z9iwYdnWiYuLo2PHjrRv354VK1Zw+fJlBg0ahI2NjaZOuXLlmDx5Mh4eHhgZGbFr1y4GDhyIg4MDnTp1KtX5ffHFF4wYMSLTtnbt2tGoUSPN8xMnTtC7d2/mzJlDt27dWL9+PX5+fpw/f566devqNCepbGniV43Qi4+IfZDM6b9Caf5+jSK3aWBnR8WVPxHeqzfJwcFEfjYG18U/ojAq2n2GumSoZ0id8nWoU75Oln1CCPb+dIXQ1IfYOJoxbFR/DI3/f+oWZUwMdwYMJP3BA4xr1KDiyp/Qt8j++1mSciSkQouNjRWAiI2NzbIvMTFRBAUFicTExBKITHsePHggAHH48OEcyzg7O4slS5Zk2vbOO++IPn36aJ5PmDBBNG/evMDH37lzp2jYsKEwNjYW5cuXF35+frmWB0RYWFiBjtGjRw/x0Ucf5bh/2bJlwtbWVqSmpmq2TZgwQbi7u+faro+Pj5gyZUquZUpDfi8LDg4WgDhy5IhmW8+ePUXXrl0zlWvSpIkYPnx4rm0VJL/nn5ktW7aI+fPni7/++ivfMZc2aWlpYseOHSItLa2kQykWBc03/PIjsWR4gFgyIkBE3nyqtTgSz5wRIZ5e4pq7h7g3+jOhViq11vaLdP36XjkSIZYMDxDLPjkoHtyJy3zs6Ghx683O4pq7h7jZoaNIi4nRSQyZjlkG38+5/X6/LuQl4GIkhECdlFTsD1GExcpjY2OBjDNcOUlNTcXExCTTNlNTU44dO6Z5vnPnTho2bMj777+Pg4MDPj4+rFq1Ktdj7969mx49etClSxcuXLhAQEAAjRs3LnQu2blw4QInTpygVatWOZY5efIkLVu2xOiFswmdOnXi+vXrPH36NEt5IQQBAQFcv36dli1b5thuacnvZT///DM1a9akRYsWmm0nT56kffv2mcp16tSJkyezv3cJiic/6dVUuW55PJo6g4CDv4Zo5VIwgFmjRrguWYLC0JD4ffuImjwZodb98mza9DQ6kWObM+71a/J2VewrWWr2KSMjufNRX9LCwjBwdqbS6tUYOjiUVKjSK05eAi5GIjmZ6/WLf5oC9/PnUJgVfLFvtVrNmDFjaNasWa6X+Tp16sSiRYto2bIl1apVIyAggG3btqFS/f+XemhoKMuXL2fcuHF89dVXnD17ltGjR2NkZET//v2zbXfWrFn06tWL6dOna7Z5eXkVOI/suLq68vDhQ9LT05k2bRpDhgzJsWx0dDRVXhpZ6OjoqNn3/DJ2bGwsFSpUIDU1FX19fZYtW0aHDh1ybLe05PeilJQU1q1bx8SJEzNtj46O1uT8nKOjI9HR0Tm2pcv8pFdf8/eqExHyhNiHyZzacZsWPWtqpV2LFs2p8P13RIz+jNi/doKePs4zZ7wS98ep0tUcWH2N9DQ1rh62+LSvpNmXdvcudwYMIP1+FIYVK1JpzRqMXCuUYLTSq06eAZRyNHLkSK5cucLGjRtzLffDDz9Qo0YNzf1vo0aNYuDAgejp/f/bS61WU79+fWbPno2Pjw/Dhg1j6NChrFixIsd2g4ODadeundbyedHRo0cJCgpixYoVfP/992zYsKHIbVpaWhIcHMzZs2eZNWsW48aN49ChQzmWL435bd++nfj4+Bw75QWhy/ykV5+xmSFtPvIA4NLBCO5ee5xHjfyzbNcOl/nzQE+P2O3biRw7rkSXjMuv41tu8fBuPCbmhrTrXxuFXsaI3pRr17jT5yPS70dh5OZG5d9/k50/qchK/59EZYjC1BT38+dK5LgFNWrUKHbt2sWRI0dwdc190XB7e3t27NhBSkoKjx8/xsXFhYkTJ1K1alVNGWdnZ2rXzjzvV61atdi6dWuO7ZoWIu78en5Gr169esTExDBt2jR69+6dbVknJydiXlp0/vlzJycnzTY9PT2qV68OgLe3NyEhIcyZM4fWrVtn225pye9FP//8M926dctyti+n/4MX83+ZLvOTyoZKdcpTp2UFrh6J5N+1IfSa0rjIE0Q/Z921KwojI+6P+5z4AweIGDEC18WL0cthMFtJu3E2msuHIgBoN6AWFrbGACQcPkzE2HGIpCSMa9Sg0upfMLC3L8lQpTJCngEsRgqFAj0zs2J/FGReKCEEo0aNYvv27Rw8eDDLpc/cmJiYUKFCBdLT09m6dStvv/22Zl+zZs2yTCdz48YNKleunGN7np6eBAQE5Pv4haVWq0lNTc1xv6+vL0eOHEGpVGq2HThwAHd391xHMefVbmnJ77mwsDACAwMZPHhwln2+vr5ZYj1w4AC+vjkvMVVc+UmvtubvVaeciznJcWkE/HqtyGsFv8iqQwcqrvwJhZkZiSdOcqdff5Qv/SFTGjy5n0jg7/8B0KBzZdzq2QHwdOOf3PtkJCIpCfOmvlRev052/iStkR1AKZORI0fyxx9/sH79eiwtLYmOjiY6Oprk5GRNmX79+jFp0iTN89OnT7Nt2zZCQ0M5evQob775Jmq1mvHjx2vKjB07llOnTjF79mxu3brF+vXrWblyJSNHjswxFn9/fzZs2IC/vz8hISFcvnyZefPmFSm/pUuX8vfff3Pz5k1u3rzJL7/8woIFC/joo480ZZYsWZLp0uWHH36IkZERgwcP5urVq/z555/88MMPjBs3TlNmzpw5HDhwgNDQUEJCQli4cCG///57pnZLa37PrV69GmdnZzp37pxl32effcbevXtZuHAh//33H9OmTSMoKIhRo0YVa35S2WNgpE/HwXXQN9Tj7tUnXDx4T6vtm/v6UnnNavRtbEi5epXw994n+dIlrR6jKNJS0tm78rLmvr/G3auiTk0laurXRE+bBioV1j16UHHFCvQtLfNsT5LyrWQHIb/ayuI0MEC2jzVr1mjKtGrVSvTv31/z/NChQ6JWrVqaqT769u0rIiMjs7T9999/i7p16wpjY2Ph4eEhVq5cmWc8W7duFd7e3sLIyEjY2dmJd955J8/4c5sm5ccffxR16tQRZmZmwsrKSvj4+Ihly5YJlUqlKePv7y8qV66cqd7FixdF8+bNhbGxsahQoYKYO3dupv2TJ08W1atXFyYmJsLW1lb4+vqKjRs3vjL5qVQq4erqKr766qsc2960aZOoWbOmMDIyEnXq1BG7d+/Wan5yGphXlzbyvXzonmbqk+hQ7U/NkXr3rrjdrZu45u4hQup5iqebNwu1Wl2otrT1+qrVavHPT5fFkuEBYs2EYyIxNlWk3osQoe+8K665e4hrHrXEw+XLCx2ntpTF97OcBkYIhRBFmCPkNRcXF4e1tTWxsbFYWVll2peUlERISAi1atXCrBAjcKXCKetLpZXl/J5/ZsLDwwkNDcXd3Z233nqrpMMqFKVSyZ49e+jSpQuGhoYlHY7OaSNfIQR7V14h9MJDzG2M6flVI63dD/icKiGB+1+OJyEwEADLzm/iPH06+i99f+dFW6/vmV1hnN0Vhp6egrfH+WB2KZCY2bNRJySgb22Ny4IFWLRoXuj2taUsvp9z+/1+XchLwJIkSVKJUygUtOtXC1snMxKfpbJ35WVUKu3O4advYYHr0iU4fPE5GBgQ/89eQv38SDhyRKvHyY+bQTGc3RUGQPNuzqgWTSbqq69QJyRg6uVFlW1bS0XnTyq7ZAdQkiRJKhWMTA3oPKIehib6RN2K5fiWW1o/hkJPj/JDhuC2fh2GFSuSfj+Ke8OGEzF2LMoHD7R+vOzEhMUR8GsIAO6OzzCa0oeEgwfB0BD7ceOovO4PDCvIaV4k3ZIdQKlM8ff3x8bGpqTD0Jmynp8k2TqZ02FgxpRRlwMjuHbsvk6OY+rpSdUd2yk3cCDo6xP/z15ud3qTB4u+Q/W/FZB0IfZhMruXXUSlVGOfdAuXP6egTkrCxMuTKls2Yzds6CsxabX06pMdQKlMmTZtWpnuIJX1/CQJoIqXPY27Z0xBdWj9de5c0d4k0S/SMzfHccJ4qmzZjKmXFyI5mccrV3KrfQceLFxIWkSkVo8Xf/8JO2YdIzleiUVCBLXOLcPArjzOc+bgtmEDJu7uWj2eJOVGdgAlSZKkUqdhFzfc33BCqAV7V13h4d14nR3LpFYtKm/cgOuypRjXrIk6Pp7Hq37mdocO3B0+nNi//ir0WUF1aioJR48SPtGfbRP2kJCij0nyQ+rf+QPnz0ZSbe9ebHr4odCTP8dS8ZLnmSVJkqRSR6FQ0OYjDxKfpRLx31P+XnKRdz6vj42jbmZVUCgUWLZti0Xr1iQcPMjT9etJPHGSxMNHSDx8BAwMMKlTGzOf+hjWrIlJRATpMTHo29qiMDFBpKaiTk5GGRWNMjKSlP9CSLl0maTz50lPVRHsOZIEGxeMVQm0902j4vId6MkZIqQSJDuAkiRJUqmkb6DHm8PrsX3heR5HJLDjuwv0+Lw+1va6W2ZQoaeHZfv2WLZvT2poGHG7/ib+wAFSb94i5eIlUi5mTCJdCQhftizP9tL1jbnUcAyxZpUxMlLw9pdtsK8oJ3SWSp7sAEqSJEmllrGpAW+N9mbHdxd4GpXIX99dwO9zH6zK636taeOqVbAfPRr70aNJi4gk+fw5ks6fJ/V2KHHXr2OYmAgqVaY6+vZ2GLq4YFy1Gvq1PTkSWoFnUUqMTA3o/qmX7PxJpUaZvelApVIxdepUqlSpgqmpKdWqVWPmzJm8OO+1EIKvv/4aZ2dnTE1Nad++PTdv3izBqCVJkqSXmVkZ8fYYb6wdTIl/ksL2hed5Gp1YrDEYuVbA+q23cJ42jQqrfyFs8ldUu3Ae9wvnqXHyBO7ngvC4eoWaR49S5c8/sZk0jcP3qvEgSomxmQFvj/HGqap1scYsSbkpsx3AefPmsXz5cpYsWUJISAjz5s1j/vz5LF68WFNm/vz5/Pjjj6xYsYLTp09jbm5Op06dSElJKcHIJUmSpJeZWxvjN9YHawdTEp6ksm3BeR7ciSvRmBQKBXqmphjY2qJnbo5CXx+Ap9GJbJkXxMO78ZiYG/L2GB8cKr+eq01IpVeZ7QCeOHGCt99+m65du+Lm5sZ7771Hx44dOXPmDJBx9u/7779nypQpvP3223h6evLbb79x//59duzYUbLBS4WmUCgIDw8v6TB0pnXr1qxdu7akw5CkEmFha8I7XzTAvpIlKQlKti+6QPjlRyUdViaRN56ydf454h+nYGVvyrvjM+KVpNKmzHYAmzZtSkBAADdu3ADg4sWLHDt2jM6dOwMQFhZGdHQ07du319SxtramSZMmnDx5skRiLg2WL1+Op6cnVlZWWFlZ4evryz///JNrHaVSyYwZM6hWrRomJiZ4eXmxd+/eTGWOHDlC9+7dcXFxQaFQlFgn+9ixYzRr1ozy5ctjamqKh4cH3333XZ71Nm3ahLe3N2ZmZlSuXJlvv/02S5l169bh5eWFmZkZzs7ODBo0iMePdTN/WX48fvwYV1dXFAoFz549y7P87t27adKkCaamptja2uLn55dpv0KhyPLYuHGjboKXpByYWRnhN84HVw9b0lNV7F52ibO7wxDqkl3WXgjB+X13+Ov7YFKT0nGsYsW7XzbQ2ahlSSqqMjsIZOLEicTFxeHh4YG+vj4qlYpZs2bRp08fAKKjowFwdHTMVM/R0VGz72WpqamkpqZqnsfFZVx+UCqVKJXKTGVffv6qcHV1Ze7cudSoUQMhBL/++itvv/02Fy5coE6dOtnWmTJlCn/88QerVq3Cw8ODffv20aNHD06cOIGPjw8AiYmJeHl5MWjQIN55553iTCkTc3NzRo0ahaenJ+bm5hw7dozhw4djbm7OsGHDsq3zzz//0KdPHxYvXkzHjh0JCQlh6NChmJqaMmrUKACOHz9Ov379+O677+jevTuRkZGMGDGCoUOHsm3btuJMUWPw4MF4enoSGZn3ZLZbt25l6NChzJ49m7Zt25Kens6VK1eylFuzZg1vvvmm5rkuJqUWQiCEQK1Wv7Kfo+dxv6rxF1Rx56vQh07Da3NyayjXjkVx5u8wYsJjafVhTUwsDHV+/JfzTUlUcnjdTe5czviDr3ojB1r2qo6BkaJMvAfK4vu5LOVSWGW2A7hp0ybWrVvH+vXrqVOnDsHBwYwZMwYXFxf69+9fqDbnzJnD9OnTs2zfv38/Zi/N52RoaJilcymEID1Nu4ub54eBkR4KhSJfZbt3757p+axZs1i+fDmnTp3KsQP4+++/M3nyZLp06QLAxx9/zL///svChQv5448/AOjcubPm7GtB/P3338yYMYPLly9jYWFBixYt2L59e4Hbec7Hx0fTKQVwc3Nj27ZtHD16NMcO4O+//46fnx8jRowAoGrVqkyaNIl58+YxcuRIFAoFJ0+exM3NjdGjRwNQpUoVhg8fzrx583KN5+rVq0yYMIEjR44ghMDb25u1a9dSrVq1QucIGWdynz17xtdff53nGdz09HQ+++wzvv32WwYPHqzZXrt27SxlbWxscHJyynccERERfPnll+zbt4/U1FRq1arF0qVLadKkSY517t69y/3791Eqlfl+35ZWBw4cKOkQilWx52sJtnUNeHrNhDuXn/CH/wls66Zi6pheLIc/cOAASVEGPLtmjDpNDxQCm9qpJJe/zf5/bxdLDMWpLL2fk5KSSjqEEldmO4BffvklEydOpFevXgDUq1ePO3fuMGfOHPr376/5EYuJicHZ2VlTLyYmBm9v72zbnDRpEuPGjdM8j4uLo2LFinTs2BErq8w3+CYlJXHrVuaFzNPT1Kz87LA20iuQYT+0wtBYv8D1VCoVmzdvJjExEV9f3xzLpaamYmJikmmbqakpx44dK/AxX7R792569OjB5MmT+e2330hLS2PPnj1FavNlFy5c4MSJE3zzzTc5lklNTc3SwTc1NSUiIoI7d+7g5uaGr68vX331FXv27KFz5848ePCALVu2aDrF2YmMjKRly5a0bt2agwcPYmVlxfHjx0lPL9qP17Vr15gxYwanT58mNDQ0z/Lnz58nMjISPT09fHx8iI6Oxtvbm2+//Za6detmKjty5EiGDBlC1apVGTFiBAMHDsyxk5aQkECrVq2oUKECO3fuxMnJifPnz6NW5/5HUKVKlUhPT6dmzZq5/v+VZkqlkgMHDtChQwcMDXV/RqqklXS+j+4lEPjbdZ5GJ/H4vCnVGtjT5O0qWNga6+R4SqWSf/76F+MnlXhy+QkAts5mtP6oZpm836+kX19deH4F73VWZjuASUlJ6L20tI6+vr7mx6dKlSo4OTkREBCg6fDFxcVx+vRpPv7442zbNDY2xtg46xeKoaFhlg/Fq/whuXz5Mr6+vqSkpGBhYcH27duzPRv0XKdOnVi0aBEtW7akWrVqBAQEsG3bNlQvzY9VULNmzaJXr16Zzrp6eXkVqc3nXF1defjwIenp6UybNo0hQ4bkWLZTp06MHTuWAQMG0KZNG27dusXChQsBiIqKws3NjWbNmrFu3To++OADUlJSSE9Pp3v37ixdujTHdpcuXYq1tTUbN27UvF9q1qxZpLxSU1Pp3bs33377LZUqVcpXB/B5mWnTprFo0SLc3NxYuHAhrVu35saNG5QrVw6AGTNm0LZtW8zMzNi/fz+ffPIJCQkJmrOeL1u/fj0PHz7k7NmzmjaqV6+eZzzP7y/U09N7pT9HkP13Q1lWUvk6V7Wl5+RGnN0VxoX9d7l97iF3Lj3Gq31FvNtV0upl4cRnqZzbd4/oI+YgnqDQU9Dgzco07OyGvmGZva0eKFvv57KSR1GU2Q5g9+7dmTVrFpUqVaJOnTpcuHCBRYsWMWjQICDjR2bMmDF888031KhRgypVqjB16lRcXFyy3PyuLQZGegz7oZVO2s7ruAXh7u5OcHAwsbGxbNmyhf79+3P48OEcO4E//PADQ4cOxcPDA4VCQbVq1Rg4cCCrV68uUtzBwcEMHTq0SG3k5OjRoyQkJHDq1CkmTpxI9erV6d27d7Zlhw4dyu3bt+nWrRtKpRIrKys+++wzpk2bpvkj49q1a3z22Wd8/fXXdOrUiaioKL788ktGjBjBL7/8kmN+LVq00OoX0aRJk6hVqxYfffRRvus8/6No8uTJvPvuu0DGvX6urq5s3ryZ4cOHAzB16lRNHR8fHxITE/n2229z7AAGBwfj4+Oj6fxJki4ZGOrj26M61eo7cGzzTaJuxXLunztcDLhHrWYu1GnuQvkKFoVqWwhBTFgcV4/d58bpaNQqAShw9bCh+fs1C92uJJWkMtsBXLx4MVOnTuWTTz7hwYMHuLi4MHz4cL7++mtNmfHjx5OYmMiwYcN49uwZzZs3Z+/evVkuZ2qLQqEo1KXY4mZkZKQ5U9OgQQPOnj3LDz/8wE8//ZRteXt7e3bs2EFKSgqPHz/GxcWFiRMnUrVq1SLFYWqqu5n+q1SpAmTcGhATE8O0adNy7AAqFArmzZvH7NmziY6Oxt7enoCAAABNjnPmzKFZs2Z8+eWXAJpBJi1atOCbb77JdJvBc7rI7+DBg1y+fJktW7YAaCY+t7OzY/Lkydnew/o8thc7+MbGxlStWpW7d+/meKwmTZowc+ZMUlNTsz0zrsvXT5Jy4lDZih6f1yc0+CFBe8J5dC+By4ERXA6MoLyrBVU87XB1t8WhihWGRjl/H6cmpxN9O5aI/54QevERcQ+TNfucqlqRXi6aLv21+wecJBWnMtsBtLS05Pvvv+f777/PsYxCoWDGjBnMmDGj+AJ7BanV6kyjn3NiYmJChQoVUCqVbN26lZ49exbpuJ6engQEBDBw4MAitZOX/Oanr69PhQoVANiwYQO+vr7Y29sDGbccGBgYZCkPZFp95kWenp78+uuvKJVKrf2IbN26leTk//+hOnv2LIMGDeLo0aM5Dixp0KABxsbGXL9+nebNmwMZ9/yEh4dTuXLlHI8VHByMra1ttp0/yMjv559/5smTJ/IsoFSsFAoF1XwcqOptT0TIUy4fjuDOlcc8jkjgcUQCQXvCAbAsZ4KVnQmGJgYYGOqhTFORlpxO7MNkkmLTMrVpYKRHVW976rV2pXxFM/bsyXt0vSSVZmW2AygVzqRJk+jcuTOVKlUiPj6e9evXc+jQIfbt26cp069fPypUqMCcOXMAOH36NJGRkXh7exMZGcm0adNQq9WMHz9eUychISHToJiwsDCCg4MpV64clSpVyjYWf39/2rVrR7Vq1ejVqxfp6ens2bOHCRMmFDq/pUuXUqlSJTw8PICM+QkXLFiQ6TLmkiVL2L59u+Ys36NHj9iyZQutW7cmJSWFNWvWsHnzZg4f/v8BPd27d2fo0KEsX75ccwl4zJgxNG7cGBcXl2xjGTVqFIsXL6ZXr15MmjQJa2trTp06RePGjXF3dy9Ufi938h49ypgkt1atWpopW86cOUO/fv0ICAigQoUKWFlZMWLECPz9/alYsWKmeQ7ff/99IGM0dkxMDG+88QYmJiYcOHCA2bNn88UXX+QYS+/evZk9ezZ+fn7MmTMHZ2dnLly4gIuLS66DiiRJWxQKBRVrl6Ni7XKkJCoJDX5IxH9Pibz+lKS4NOKfpBD/JOeVn6zsTKjgbktFj3JUrlceI5OMn0w5hYhUFsgOoJTJgwcP6NevH1FRUVhbW+Pp6cm+ffvo0KGDpszdu3czDbBJSUlhypQphIaGYmFhQZcuXfj9998zzREXFBREmzZtNM+fj6bu379/jitbtG7dms2bNzNz5kzmzp2LlZUVLVu2LFJ+arWaSZMmERYWhoGBAdWqVWPevHma+9wgo9N0+3bmKRx+/fVXvvjiC4QQ+Pr6cujQIRo3bqzZP2DAAOLj41myZAmff/45NjY2tG3bNtdpYMqXL8/Bgwf58ssvadWqFfr6+nh7e9OsWbMi5ZiXpKQkrl+/nulH7Ntvv8XAwIC+ffuSnJxMkyZNOHjwILa2tkDGDdNLly5l7NixCCGoXr06ixYtyvUeTSMjI/bv38/nn39Oly5dSE9Pp3bt2rkOjJEkXTExN6R2MxdqN3NBCEFKgpKnMUkkPE1BmaIiPU2NoYk+RiYGWJYzwcbJDGNT+RMplV0KkdP1KSlPcXFxWFtbExsbm+00MCEhIdSqVSvLFCKS7igUCsLCwnBzcyvpUHSidevWDBgwgAEDBpR0KFr3/DMTHh5OaGgo7u7uvPXWWyUdVqEolUr27NlDly5dXot7xGS+ZVtZzDe33+/XRdkesy5JkiRJkiRlITuAkiRJkiRJrxnZAZTKFH9/f52sT1taDBgwIMeVaiRJkiQpv+QdrlKZMm3atJIOQafK4r1/kiRJUvGTZwB1LK91TyVJyiDHo0mSJBUf2QHUESMjIyBj/jtJkvL2fDLu9PT0Eo5EkiSp7JOXgHXEwMAAOzs7IiMzZou3sLDINHeeJEn/T61Wc+/ePZKSklCpVCUdjiRJUpknO4A69HyFi+edQEmScqZWq4mOjtb8O6cl5iRJkqSikx1AHVIoFFSuXJmrV69y69YtnJycNOvD5kUIwd27d6lUqRIKhULHkZY8mW/Zlle+QgiUSmXGCg0pKahUqjI9mluSJKmkyQ5gMWjevDnPnj3j1q1b+b4MLIQgKiqK1NTU16aDIPMtuwqSrxACT09POd2NJEmSDskOYDGwsrKiW7duXL9+nbi4uHyNdlSpVFy6dAlPT898nzV8lcl8y7b85quvr4+VlRV169aVl4AlSZJ0SHYAi4mVlRWNGjXKd3mlUklKSgpt27YtM2sv5kbmW7a9bvlKkiSVdnJYqiRJkiRJ0mtGngEsgueXcuPi4rTetlKpJCkpibi4uNfijInMt2yT+ZZtMt+yrSzm+/x3+3WegF52AIsgPj4egIoVK5ZwJJIkSZIkFVR8fDzW1tYlHUaJUIjXuftbRGq1mvv372Npaan1kZxxcXFUrFiRe/fuYWVlpdW2SyOZb9km8y3bZL5lW1nMVwhBfHw8Li4ur+0iDfIMYBHo6enh6uqq02NYWVmVmQ9cfsh8yzaZb9km8y3bylq+r+uZv+dez26vJEmSJEnSa0x2ACVJkiRJkl4zsgNYShkbG+Pv7//aTIYr8y3bZL5lm8y3bHvd8n1dyEEgkiRJkiRJrxl5BlCSJEmSJOk1IzuAkiRJkiRJrxnZAZQkSZIkSXrNyA6gJEmSJEnSa0Z2AEvI0qVLcXNzw8TEhCZNmnDmzJlcy2/evBkPDw9MTEyoV68ee/bsKaZItacgOa9atYoWLVpga2uLra0t7du3z/P/qLQp6Gv83MaNG1EoFPj5+ek2QC0raL7Pnj1j5MiRODs7Y2xsTM2aNV+p93VB8/3+++9xd3fH1NSUihUrMnbsWFJSUoop2qI5cuQI3bt3x8XFBYVCwY4dO/Ksc+jQIerXr4+xsTHVq1dn7dq1Oo9TWwqa77Zt2+jQoQP29vZYWVnh6+vLvn37iidYLSjM6/vc8ePHMTAwwNvbW2fxSbohO4Al4M8//2TcuHH4+/tz/vx5vLy86NSpEw8ePMi2/IkTJ+jduzeDBw/mwoUL+Pn54efnx5UrV4o58sIraM6HDh2id+/eBAYGcvLkSSpWrEjHjh2JjIws5sgLp6D5PhceHs4XX3xBixYtiilS7ShovmlpaXTo0IHw8HC2bNnC9evXWbVqFRUqVCjmyAunoPmuX7+eiRMn4u/vT0hICL/88gt//vknX331VTFHXjiJiYl4eXmxdOnSfJUPCwuja9eutGnThuDgYMaMGcOQIUNemU5RQfM9cuQIHTp0YM+ePZw7d442bdrQvXt3Lly4oONItaOg+T737Nkz+vXrR7t27XQUmaRTQip2jRs3FiNHjtQ8V6lUwsXFRcyZMyfb8j179hRdu3bNtK1JkyZi+PDhOo1Tmwqa88vS09OFpaWl+PXXX3UVolYVJt/09HTRtGlT8fPPP4v+/fuLt99+uxgi1Y6C5rt8+XJRtWpVkZaWVlwhalVB8x05cqRo27Ztpm3jxo0TzZo102mcugCI7du351pm/Pjxok6dOpm2ffDBB6JTp046jEw38pNvdmrXri2mT5+u/YB0rCD5fvDBB2LKlCnC399feHl56TQuSfvkGcBilpaWxrlz52jfvr1mm56eHu3bt+fkyZPZ1jl58mSm8gCdOnXKsXxpU5icX5aUlIRSqaRcuXK6ClNrCpvvjBkzcHBwYPDgwcURptYUJt+dO3fi6+vLyJEjcXR0pG7dusyePRuVSlVcYRdaYfJt2rQp586d01wmDg0NZc+ePXTp0qVYYi5ur/p3VlGp1Wri4+Nfie+rwlqzZg2hoaH4+/uXdChSIRmUdACvm0ePHqFSqXB0dMy03dHRkf/++y/bOtHR0dmWj46O1lmc2lSYnF82YcIEXFxcsvyolEaFyffYsWP88ssvBAcHF0OE2lWYfENDQzl48CB9+vRhz5493Lp1i08++QSlUlnqf1AKk++HH37Io0ePaN68OUII0tPTGTFixCtzCbigcvrOiouLIzk5GVNT0xKKrHgsWLCAhIQEevbsWdKh6MTNmzeZOHEiR48excBAdiNeVfIMoFTqzZ07l40bN7J9+3ZMTExKOhyti4+Pp2/fvqxatQo7O7uSDqdYqNVqHBwcWLlyJQ0aNOCDDz5g8uTJrFixoqRD04lDhw4xe/Zsli1bxvnz59m2bRu7d+9m5syZJR2apGXr169n+vTpbNq0CQcHh5IOR+tUKhUffvgh06dPp2bNmiUdjlQEsutezOzs7NDX1ycmJibT9piYGJycnLKt4+TkVKDypU1hcn5uwYIFzJ07l3///RdPT09dhqk1Bc339u3bhIeH0717d802tVoNgIGBAdevX6datWq6DboICvP6Ojs7Y2hoiL6+vmZbrVq1iI6OJi0tDSMjI53GXBSFyXfq1Kn07duXIUOGAFCvXj0SExMZNmwYkydPRk+vbP0tntN3lpWVVZk++7dx40aGDBnC5s2bX4mrFYURHx9PUFAQFy5cYNSoUUDG95UQAgMDA/bv30/btm1LOEopP8rWt84rwMjIiAYNGhAQEKDZplarCQgIwNfXN9s6vr6+mcoDHDhwIMfypU1hcgaYP38+M2fOZO/evTRs2LA4QtWKgubr4eHB5cuXCQ4O1jzeeustzQjKihUrFmf4BVaY17dZs2bcunVL09EFuHHjBs7OzqW68weFyzcpKSlLJ+9551eUweXYX/XvrMLYsGEDAwcOZMOGDXTt2rWkw9EZKyurLN9XI0aMwN3dneDgYJo0aVLSIUr5VcKDUF5LGzduFMbGxmLt2rXi2rVrYtiwYcLGxkZER0cLIYTo27evmDhxoqb88ePHhYGBgViwYIEICQkR/v7+wtDQUFy+fLmkUiiwguY8d+5cYWRkJLZs2SKioqI0j/j4+JJKoUAKmu/LXrVRwAXN9+7du8LS0lKMGjVKXL9+XezatUs4ODiIb775pqRSKJCC5uvv7y8sLS3Fhg0bRGhoqNi/f7+oVq2a6NmzZ0mlUCDx8fHiwoUL4sKFCwIQixYtEhcuXBB37twRQggxceJE0bdvX0350NBQYWZmJr788ksREhIili5dKvT19cXevXtLKoUCKWi+69atEwYGBmLp0qWZvq+ePXtWUikUSEHzfZkcBfxqkh3AErJ48WJRqVIlYWRkJBo3bixOnTql2deqVSvRv3//TOU3bdokatasKYyMjESdOnXE7t27iznioitIzpUrVxZAloe/v3/xB15IBX2NX/SqdQCFKHi+J06cEE2aNBHGxsaiatWqYtasWSI9Pb2Yoy68guSrVCrFtGnTRLVq1YSJiYmoWLGi+OSTT8TTp0+LP/BCCAwMzPbz+DzH/v37i1atWmWp4+3tLYyMjETVqlXFmjVrij3uwipovq1atcq1fGlXmNf3RbID+GpSCFEGrz9IkiRJkiRJOZL3AEqSJEmSJL1mZAdQkiRJkiTpNSM7gJIkSZIkSa8Z2QGUJEmSJEl6zcgOoCRJkiRJ0mtGdgAlSZIkSZJeM7IDKEmSJEmS9JqRHUBJkiRJkqTXjOwASpJUpgwYMAA/P78SO37fvn2ZPXt2vsr26tWLhQsX6jgiSZKkrORKIJIkvTIUCkWu+/39/Rk7dixCCGxsbIonqBdcvHiRtm3bcufOHSwsLPIsf+XKFVq2bElYWBjW1tbFEKEkSVIG2QGUJOmVER0drfn3n3/+yddff83169c12ywsLPLV8dKVIUOGYGBgwIoVK/Jdp1GjRgwYMICRI0fqMDJJkqTM5CVgSZJeGU5OTpqHtbU1CoUi0zYLC4ssl4Bbt27Np59+ypgxY7C1tcXR0ZFVq1aRmJjIwIEDsbS0pHr16vzzzz+ZjnXlyhU6d+6MhYUFjo6O9O3bl0ePHuUYm0qlYsuWLXTv3j3T9mXLllGjRg1MTExwdHTkvffey7S/e/fubNy4sej/OZIkSQUgO4CSJJV5v/76K3Z2dpw5c4ZPP/2Ujz/+mPfff5+mTZty/vx5OnbsSN++fUlKSgLg2bNntG3bFh8fH4KCgti7dy8xMTH07Nkzx2NcunSJ2NhYGjZsqNkWFBTE6NGjmTFjBtevX2fv3r20bNkyU73GjRtz5swZUlNTdZO8JElSNmQHUJKkMs/Ly4spU6ZQo0YNJk2ahImJCXZ2dgwdOpQaNWrw9ddf8/jxYy5dugTAkiVL8PHxYfbs2Xh4eODj48Pq1asJDAzkxo0b2R7jzp076Ovr4+DgoNl29+5dzM3N6datG5UrV8bHx4fRo0dnqufi4kJaWlqmy9uSJEm6JjuAkiSVeZ6enpp/6+vrU758eerVq6fZ5ujoCMCDBw+AjMEcgYGBmnsKLSws8PDwAOD27dvZHiM5ORljY+NMA1U6dOhA5cqVqVq1Kn379mXdunWas4zPmZqaAmTZLkmSpEuyAyhJUplnaGiY6blCoci07XmnTa1WA5CQkED37t0JDg7O9Lh582aWS7jP2dnZkZSURFpammabpaUl58+fZ8OGDTg7O/P111/j5eXFs2fPNGWePHkCgL29vVZylSRJyg/ZAZQkSXpJ/fr1uXr1Km5ublSvXj3Tw9zcPNs63t7eAFy7di3TdgMDA9q3b8/8+fO5dOkS4eHhHDx4ULP/ypUruLq6Ymdnp7N8JEmSXiY7gJIkSS8ZOXIkT548oXfv3pw9e5bbt2+zb98+Bg4ciEqlyraOvb099evX59ixY5ptu3bt4scffyQ4OJg7d+7w22+/oVarcXd315Q5evQoHTt21HlOkiRJL5IdQEmSpJe4uLhw/PhxVCoVHTt2pF69eowZMwYbGxv09HL+2hwyZAjr1q3TPLexsWHbtm20bduWWrVqsWLFCjZs2ECdOnUASElJYceOHQwdOlTnOUmSJL1ITgQtSZKkJcnJybi7u/Pnn3/i6+ubZ/nly5ezfft29u/fXwzRSZIk/T95BlCSJElLTE1N+e2333KdMPpFhoaGLF68WMdRSZIkZSXPAEqSJEmSJL1m5BlASZIkSZKk14zsAEqSJEmSJL1mZAdQkiRJkiTpNSM7gJIkSZIkSa8Z2QGUJEmSJEl6zcgOoCRJkiRJ0mtGdgAlSZIkSZJeM7IDKEmSJEmS9JqRHUBJkiRJkqTXzP8BHaWfeDbMGkcAAAAASUVORK5CYII=",
+ "image/png": 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",
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@@ -2025,7 +2460,7 @@
},
{
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+ "execution_count": 23,
"metadata": {
"colab": {},
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@@ -2036,7 +2471,13 @@
"name": "stderr",
"output_type": "stream",
"text": [
- "rocketpy - INFO - Starting flight simulation of 'Flight'.\n",
+ "rocketpy - INFO - Starting flight simulation of 'Flight'.\n"
+ ]
+ },
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
"rocketpy - INFO - Entering flight phase 'initial_phase' at t=0.000 s.\n",
"rocketpy - INFO - Entering flight phase 'free_flight' at t=0.414 s.\n",
"rocketpy - INFO - Simulation completed at time: 5.0000 s\n"
@@ -2045,18 +2486,18 @@
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+ "model_id": "08e21bdccf41456da0b96bb590a1b51c",
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},
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",
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",
"text/html": [
"\n",
" \n",
"
\n",
" Figure\n",
"
\n",
- "

\n",
+ "

\n",
"
\n",
" "
],
diff --git a/docs/reference/classes/Function.rst b/docs/reference/classes/Function.rst
index 423123945..88a1bc769 100644
--- a/docs/reference/classes/Function.rst
+++ b/docs/reference/classes/Function.rst
@@ -4,4 +4,7 @@ Function Classes
.. seealso:: :doc:`Function Class Usage `
.. autoclass:: rocketpy.Function
+ :members:
+
+.. autoclass:: rocketpy.PiecewiseFunction
:members:
\ No newline at end of file
diff --git a/docs/reference/classes/PointMassRocket.rst b/docs/reference/classes/PointMassRocket.rst
new file mode 100644
index 000000000..f77a8ca54
--- /dev/null
+++ b/docs/reference/classes/PointMassRocket.rst
@@ -0,0 +1,5 @@
+PointMassRocket Class
+---------------------
+
+.. autoclass:: rocketpy.PointMassRocket
+ :members:
diff --git a/docs/reference/classes/aero_surfaces/ControllableGenericSurface.rst b/docs/reference/classes/aero_surfaces/ControllableGenericSurface.rst
new file mode 100644
index 000000000..94e9b7814
--- /dev/null
+++ b/docs/reference/classes/aero_surfaces/ControllableGenericSurface.rst
@@ -0,0 +1,5 @@
+Controllable Generic Surface Class
+----------------------------------
+
+.. autoclass:: rocketpy.ControllableGenericSurface
+ :members:
diff --git a/docs/reference/classes/aero_surfaces/index.rst b/docs/reference/classes/aero_surfaces/index.rst
index a3dad0417..d4b67e68a 100644
--- a/docs/reference/classes/aero_surfaces/index.rst
+++ b/docs/reference/classes/aero_surfaces/index.rst
@@ -19,4 +19,5 @@ AeroSurface Classes
RailButtons
AirBrakes
GenericSurface
- LinearGenericSurface
\ No newline at end of file
+ LinearGenericSurface
+ ControllableGenericSurface
\ No newline at end of file
diff --git a/docs/reference/classes/monte_carlo/stochastic_models/index.rst b/docs/reference/classes/monte_carlo/stochastic_models/index.rst
index ca8b2b1e2..028a48246 100644
--- a/docs/reference/classes/monte_carlo/stochastic_models/index.rst
+++ b/docs/reference/classes/monte_carlo/stochastic_models/index.rst
@@ -20,6 +20,7 @@ input parameters, enabling robust Monte Carlo simulations.
stochastic_trapezoidal_fins
stochastic_elliptical_fins
stochastic_tail
+ stochastic_air_brakes
stochastic_rail_buttons
stochastic_rocket
stochastic_parachute
diff --git a/docs/reference/classes/monte_carlo/stochastic_models/stochastic_air_brakes.rst b/docs/reference/classes/monte_carlo/stochastic_models/stochastic_air_brakes.rst
new file mode 100644
index 000000000..7f37852c0
--- /dev/null
+++ b/docs/reference/classes/monte_carlo/stochastic_models/stochastic_air_brakes.rst
@@ -0,0 +1,5 @@
+Stochastic Air Brakes
+---------------------
+
+.. autoclass:: rocketpy.stochastic.StochasticAirBrakes
+ :members:
diff --git a/docs/reference/classes/motors/EmptyMotor.rst b/docs/reference/classes/motors/EmptyMotor.rst
new file mode 100644
index 000000000..757c04937
--- /dev/null
+++ b/docs/reference/classes/motors/EmptyMotor.rst
@@ -0,0 +1,5 @@
+EmptyMotor Class
+----------------
+
+.. autoclass:: rocketpy.EmptyMotor
+ :members:
diff --git a/docs/reference/classes/motors/PointMassMotor.rst b/docs/reference/classes/motors/PointMassMotor.rst
new file mode 100644
index 000000000..4635ca274
--- /dev/null
+++ b/docs/reference/classes/motors/PointMassMotor.rst
@@ -0,0 +1,5 @@
+PointMassMotor Class
+--------------------
+
+.. autoclass:: rocketpy.PointMassMotor
+ :members:
diff --git a/docs/reference/classes/motors/index.rst b/docs/reference/classes/motors/index.rst
index 3bd6e2d96..99d905295 100644
--- a/docs/reference/classes/motors/index.rst
+++ b/docs/reference/classes/motors/index.rst
@@ -10,6 +10,8 @@ Motor Classes
HybridMotor
LiquidMotor
GenericMotor
+ PointMassMotor
+ EmptyMotor
Fluid
Tank Classes
Tank Geometry Classes
diff --git a/docs/reference/index.rst b/docs/reference/index.rst
index e70996fe6..a85e886ba 100644
--- a/docs/reference/index.rst
+++ b/docs/reference/index.rst
@@ -13,6 +13,7 @@ This reference manual details functions, modules, methods and attributes include
AeroSurface Classes
classes/Components
classes/Rocket
+ classes/PointMassRocket
classes/Parachute
classes/sensors/index.rst
classes/Flight
diff --git a/docs/reference/plots_prints/aero_surfaces/AeroSurface/AeroSurfacePlots.rst b/docs/reference/plots_prints/aero_surfaces/AeroSurface/AeroSurfacePlots.rst
index 80c867393..41131d451 100644
--- a/docs/reference/plots_prints/aero_surfaces/AeroSurface/AeroSurfacePlots.rst
+++ b/docs/reference/plots_prints/aero_surfaces/AeroSurface/AeroSurfacePlots.rst
@@ -1,5 +1,5 @@
AeroSurface Plots Class
-----------------------
-.. autoclass:: rocketpy.plots.aero_surface_plots._AeroSurfacePlots
+.. autoclass:: rocketpy.plots.aero_surface_plots._GenericSurfacePlots
:members:
\ No newline at end of file
diff --git a/docs/reference/plots_prints/aero_surfaces/AeroSurface/AeroSurfacePrints.rst b/docs/reference/plots_prints/aero_surfaces/AeroSurface/AeroSurfacePrints.rst
index 688c81c36..d70e171b8 100644
--- a/docs/reference/plots_prints/aero_surfaces/AeroSurface/AeroSurfacePrints.rst
+++ b/docs/reference/plots_prints/aero_surfaces/AeroSurface/AeroSurfacePrints.rst
@@ -1,5 +1,5 @@
AeroSurface Prints Class
------------------------
-.. autoclass:: rocketpy.prints.aero_surface_prints._AeroSurfacePrints
+.. autoclass:: rocketpy.prints.aero_surface_prints._GenericSurfacePrints
:members:
\ No newline at end of file
diff --git a/docs/static/rocket/aeroframe.png b/docs/static/rocket/aeroframe.png
index c48c86e1a..235c15eb9 100644
Binary files a/docs/static/rocket/aeroframe.png and b/docs/static/rocket/aeroframe.png differ
diff --git a/docs/static/rocket/cal-per-length.png b/docs/static/rocket/cal-per-length.png
new file mode 100644
index 000000000..1d3a66ab3
Binary files /dev/null and b/docs/static/rocket/cal-per-length.png differ
diff --git a/docs/static/rocket/damped-oscillation.png b/docs/static/rocket/damped-oscillation.png
new file mode 100644
index 000000000..80acab979
Binary files /dev/null and b/docs/static/rocket/damped-oscillation.png differ
diff --git a/docs/static/rocket/stable-unstable.png b/docs/static/rocket/stable-unstable.png
new file mode 100644
index 000000000..7757d1399
Binary files /dev/null and b/docs/static/rocket/stable-unstable.png differ
diff --git a/docs/technical/aerodynamics/elliptical_fins.rst b/docs/technical/aerodynamics/elliptical_fins.rst
index 5ff5c4ee9..d856c60d3 100644
--- a/docs/technical/aerodynamics/elliptical_fins.rst
+++ b/docs/technical/aerodynamics/elliptical_fins.rst
@@ -2,13 +2,6 @@
Elliptical Fins Equations
=========================
-:Author: Mateus Stano Junqueira,
-:Author: Franz Masatoshi Yuri,
-:Author: Kaleb Ramos Wanderley Santos,
-:Author: Matheus Gonçalvez Doretto,
-:Date: February 2022
-
-
Nomenclature
============
diff --git a/docs/technical/aerodynamics/individual_fins.rst b/docs/technical/aerodynamics/individual_fins.rst
index 408352e16..d8cb7a100 100644
--- a/docs/technical/aerodynamics/individual_fins.rst
+++ b/docs/technical/aerodynamics/individual_fins.rst
@@ -4,9 +4,6 @@
Individual Fin Model
====================
-:Author: Mateus Stano Junqueira
-:Date: March 2025
-
Introduction
============
@@ -491,8 +488,3 @@ rocket:
# Angle of sideslip
test_flight.angle_of_sideslip.plot(test_flight.out_of_rail_time, 5)
-
-
-
-
-
diff --git a/docs/technical/aerodynamics/roll_equations.rst b/docs/technical/aerodynamics/roll_equations.rst
index 8ad106b60..394d6ea02 100644
--- a/docs/technical/aerodynamics/roll_equations.rst
+++ b/docs/technical/aerodynamics/roll_equations.rst
@@ -2,10 +2,6 @@
Roll equations for high-powered rockets
=======================================
-:Author: Bruno Abdulklech Sorban,
-:Author: Mateus Stano Junqueira
-:Date: February 2022
-
Nomenclature
============
@@ -236,25 +232,3 @@ For the damping moment lift coefficient derivative:
.. math:: (C_{lf\delta})_{K_{f}} = K_{f} \cdot C_{lf\delta}
.. math:: (C_{ld\omega})_{K_{d}} = K_{d} \cdot C_{ld\omega}
-
-Comments
-========
-
-Roll moment is expected to increase linearly with velocity. This
-relationship can be verified in the rotation frequency equilibrium
-equation, described by [Niskanen]_ in equation
-(3.73), and again stated below:
-
-.. math:: f_{eq} = \frac{\omega}{2\pi} = \frac{A_{ref}\beta \overline{Y_t} (C_{N\alpha})_1 }{4\pi^2 \sum_{i} c_i \xi^2 \Delta \xi} \, \delta V_0
-
-The auxiliary value :math:`\beta` is defined as:
-:math:`\beta = \sqrt{|1-M|}`, where M is the speed of the rocket in
-Mach.
-
-.. .. math:: k = 1 + \frac{\frac{\sqrt{s^2-r_{t}^2}\Bigl(2C_{r}r_{t}^2\ln\Bigl(\frac{2s\sqrt{s^2-r_{t}^2}+2s^2}{r_{t}}\Bigr)-2C_{r}r_{t}^2\ln\Bigl(2s\Bigr)\Bigr)+2C_{r}s^3-{\pi}C_{r}r_{t}s^2-2C_{r}r_{t}^2s+{\pi}C_{r}r_{t}^3}{2r_{t}s^3-2r_{t}^3s}}{C_{r}\cdot\Bigl(\dfrac{s^2}{3}+\dfrac{{\pi}r_{t}s}{4}\Bigr)}
-
-.. .. math::
-
-.. k = 1 + \frac{\sqrt{s^2-r_{t}^2}\Bigl(2r_{t}^2\ln\Bigl(\frac{2s\sqrt{s^2-r_{t}^2}+2s^2}{r_{t}}\Bigr)-2r_{t}^2\ln\Bigl(2s\Bigr)\Bigr)+2s^3-{\pi}r_{t}s^2-2r_{t}^2s+{\pi}r_{t}^3}
-.. {(2r_{t}s^3-2r_{t}^3s) \cdot\Bigl(\dfrac{s^2}{3}+\dfrac{{\pi}r_{t}s}{4}\Bigr)}
-
diff --git a/docs/user/center_of_pressure_and_stability.rst b/docs/user/center_of_pressure_and_stability.rst
new file mode 100644
index 000000000..42441236a
--- /dev/null
+++ b/docs/user/center_of_pressure_and_stability.rst
@@ -0,0 +1,1092 @@
+.. _aero_cp_stability:
+
+================================
+Center of Pressure and Stability
+================================
+
+Introduction
+============
+
+Stability is a central consideration in rocket design. Two rules of thumb are
+widely repeated in amateur and student rocketry: the center of pressure must be
+behind the center of gravity, and a static margin of one to two calibers is
+generally desirable. This document explains the reasoning behind those rules
+and distinguishes between three related but distinct quantities: **static
+margin**, **stability margin**, and **dynamic stability**.
+
+The presentation proceeds from physical principles to the exact definitions and
+formulas used by RocketPy, illustrated throughout with the **Calisto** reference
+rocket, introduced in the :ref:`firstsimulation` guide.
+
+.. contents:: On this page
+ :local:
+ :depth: 2
+
+.. jupyter-execute::
+ :hide-code:
+ :hide-output:
+
+ # The Calisto reference rocket from the First Simulation guide, reused for
+ # every worked example below. See the firstsimulation guide for the full
+ # build. IMPORTANT: adjust the data paths below to match your own system.
+ from rocketpy import Environment, SolidMotor, Rocket, Flight
+
+ env = Environment(latitude=32.990254, longitude=-106.974998, elevation=1400)
+ env.set_atmospheric_model(type="standard_atmosphere")
+
+ Pro75M1670 = SolidMotor(
+ thrust_source="../data/motors/cesaroni/Cesaroni_M1670.eng",
+ dry_mass=1.815,
+ dry_inertia=(0.125, 0.125, 0.002),
+ nozzle_radius=33 / 1000,
+ grain_number=5,
+ grain_density=1815,
+ grain_outer_radius=33 / 1000,
+ grain_initial_inner_radius=15 / 1000,
+ grain_initial_height=120 / 1000,
+ grain_separation=5 / 1000,
+ grains_center_of_mass_position=0.397,
+ center_of_dry_mass_position=0.317,
+ nozzle_position=0,
+ burn_time=3.9,
+ throat_radius=11 / 1000,
+ coordinate_system_orientation="nozzle_to_combustion_chamber",
+ )
+
+ rocket = Rocket(
+ radius=127 / 2000,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag="../data/rockets/calisto/powerOffDragCurve.csv",
+ power_on_drag="../data/rockets/calisto/powerOnDragCurve.csv",
+ center_of_mass_without_motor=0,
+ coordinate_system_orientation="tail_to_nose",
+ )
+ rocket.add_motor(Pro75M1670, position=-1.255)
+ rocket.set_rail_buttons(
+ upper_button_position=0.0818,
+ lower_button_position=-0.618,
+ angular_position=45,
+ )
+ rocket.add_nose(length=0.55829, kind="vonKarman", position=1.278)
+ rocket.add_trapezoidal_fins(
+ n=4,
+ root_chord=0.120,
+ tip_chord=0.060,
+ span=0.110,
+ cant_angle=0.0,
+ position=-1.04956,
+ airfoil=("../data/airfoils/NACA0012-radians.txt", "radians"),
+ )
+ rocket.add_tail(
+ top_radius=0.0635, bottom_radius=0.0435, length=0.060, position=-1.194656
+ )
+
+ test_flight = Flight(
+ rocket=rocket, environment=env, rail_length=5.2, inclination=85, heading=0
+ )
+
+
+Part 1: Physical principles
+============================
+
+Static stability
+-----------------
+
+.. admonition:: Static stability
+ :class: note
+
+ A rocket is **statically stable** if, when a disturbance pushes its nose
+ away from the flight direction, the aerodynamic forces generate a
+ restoring moment that returns it toward that direction.
+
+ An **unstable** rocket exhibits the opposite behavior: a disturbance is
+ never corrected, and the rocket tumbles.
+
+Whether a restoring moment exists depends on the relative position of two
+points along the rocket's axis: the **center of mass** and the **center of
+pressure**:
+
+- **Center of mass (CM), also called center of gravity (CG).** The point about
+ which the rocket's mass is balanced, and about which the rocket rotates in
+ flight. In RocketPy this quantity is ``Rocket.center_of_mass``, a function of
+ time since propellant consumption shifts it.
+
+- **Center of pressure (CP).** The point at which the net aerodynamic force can
+ be considered to act. At a small angle to the airflow, a sideways ("normal")
+ force is generated, and the CP is its effective point of application. In
+ RocketPy this quantity is ``Rocket.cp_position``, a function of Mach number
+ (see :ref:`cp_ac_np` below for its exact meaning).
+
+The relative position of these two points determines stability:
+
+.. admonition:: The stability rule
+ :class: important
+
+ If the **center of pressure is located behind the center of mass** (toward
+ the tail), the rocket is stable.
+
+ If the center of pressure is located ahead of the center of mass the rocket
+ is unstable.
+
+.. figure:: ../static/rocket/stable-unstable.png
+ :align: center
+ :width: 80%
+
+ The aerodynamic force acting at the CP creates a torque about the CM.
+ When the CP is aft of the CM the torque is restoring (left); when the CP
+ is forward of the CM the torque grows the disturbance (right).
+
+.. _cp_ac_np:
+
+Center of pressure, aerodynamic center and neutral point
+---------------------------------------------------------
+
+Rocketry speaks of the center of pressure, and for most rockets that is all
+that is needed. Strictly, three points are involved, and RocketPy names each
+one:
+
+.. list-table::
+ :header-rows: 1
+ :widths: 22 44 34
+
+ * - Point
+ - What it is
+ - RocketPy
+ * - **Center of pressure**
+ - Where the total aerodynamic force acts: the pitch moment divided by the
+ normal force, :math:`C_m / C_N`.
+ - ``Rocket.center_of_pressure(alpha, mach)``
+ * - **Aerodynamic center**
+ - Where the *change* of the force acts when the angle of attack changes a
+ little, starting from zero angle:
+ :math:`C_{m,\alpha} / C_{N,\alpha}`.
+ - ``Rocket.aerodynamic_center``, also available as ``Rocket.cp_position``
+ (functions of Mach number)
+ * - **Neutral point**
+ - The same as the aerodynamic center, but starting from the angle of
+ attack the rocket is actually flying at.
+ - ``Rocket.neutral_point(alpha, mach)``
+
+Stability depends on how the force *changes* with the angle, so the point that
+decides it is the aerodynamic center (or the neutral point, at an angle). In
+practice:
+
+- **Most rockets**, built from nose cones, fins, tails or a
+ ``LinearGenericSurface``: the three points are the same, so "center of
+ pressure" is exact.
+- **Lift that is not proportional to the angle**, such as a body-lift term: the
+ points agree at zero angle and separate as the angle grows. The stability
+ margin uses the neutral point.
+- **A force at zero angle**, such as a deflected control surface or a canted
+ single fin: the center of pressure is meaningless here, so use
+ ``Rocket.aerodynamic_center``.
+
+The rest of this page says "center of pressure" where the first case is meant
+or the difference does not matter, and uses the precise name where it does.
+
+.. Role of the fins
+.. -----------------
+
+.. Fins are the primary means of shifting the CP toward the tail. As large
+.. lifting surfaces positioned far aft, they move the rocket's aggregate center
+.. of pressure behind the center of mass, establishing the restoring lever arm.
+.. Nose cones and outward-flaring transitions tend to move the CP forward and are
+.. destabilizing in isolation; the fins must more than compensate for this
+.. effect.
+
+.. Increasing fin size, moving the fins aft, or adding mass to the nose (which
+.. moves the CM forward) are the standard corrective measures for an unstable
+.. design, since each increases the distance by which the CP trails the CM.
+
+
+Part 2: Static margin
+=====================
+
+Definition
+----------
+
+.. admonition:: Static margin
+ :class: note
+
+ The **static margin** is the distance between the **CM** and the **CP**,
+ expressed in **calibers**, where one caliber equals the body diameter.
+
+ .. math::
+ :label: static_margin_intro
+
+ \text{static margin} =
+ \frac{(\text{CP position}) - (\text{CM position})}{\text{diameter}}
+ \;\;[\text{calibers}]
+
+ - A **positive** static margin indicates that the CP is behind the CM, and
+ therefore that the rocket is stable. A margin of two calibers indicates
+ that the two points are separated by two body diameters.
+ - A **negative** static margin indicates that the CP is ahead of the CM, and
+ therefore that the rocket is unstable.
+
+ The diameter is used as the reference length because it is the natural
+ length scale of the aerodynamics: the normal force generated by a body
+ scales with its cross-sectional area. This convention is widely used in
+ rocketry.
+
+Here is a plot of the static margin of the Calisto rocket over time. The
+variation of the static margin here is due to the forward shift of the center of
+mass as the motor burns and propellant is consumed. The right-hand axis
+expresses the same margin as a percentage of body length (discussed in
+:ref:`percent_of_length`):
+
+.. jupyter-execute::
+
+ rocket.plots.static_margin()
+
+Recommended margin range
+------------------------
+
+The following ranges are widely used design rules of thumb, not precise or
+authoritative thresholds:
+
+- **Below approximately 1 caliber:** marginal. Manufacturing tolerances, added
+ nose-cone mass, or a shifted CG can be enough to make the rocket unstable.
+- **Approximately 1 to 2 calibers:** the standard target range for most
+ rockets, and the most common recommendation in hobby and student rocketry.
+- **Approximately 2 to 3 calibers:** another common target range for high-power
+ rockets, providing extra margin for the CG shift that occurs as the motor
+ burns.
+- **Above approximately 4 calibers (over-stable):** also undesirable, for the
+ reasons described below.
+
+**These figures are rules of thumb, not objective truths**: the transition
+between ranges is gradual and depends on the specific rocket, so a margin
+just outside one of them does not mean the rocket will not fly safely. Falling
+within a target range also does not by itself guarantee good flight behavior.
+
+.. admonition:: Excessive static margin
+ :class: warning
+
+ An over-stable rocket has a strong restoring moment, so in a crosswind it
+ turns into the wind and drifts further downwind ("weathercocking"). Aim for
+ enough margin to keep the rocket reliably stable, rather than the largest
+ margin achievable. The flight studies in :ref:`stability_in_flight` examine
+ how much this actually affects a real flight.
+
+.. _percent_of_length:
+
+Margin as a percentage of length
+--------------------------------
+
+An alternative convention expresses the margin as a **percentage of the
+rocket's overall length** rather than in calibers:
+
+.. math::
+
+ \text{margin (\% of length)} =
+ \frac{(\text{CP position}) - (\text{CM position})}{\text{body length}}
+ \times 100
+
+.. figure:: ../static/rocket/cal-per-length.png
+ :align: center
+ :width: 80%
+
+ The same CM-to-CP distance expressed against two reference lengths: the
+ body diameter (one caliber) and the overall body length. Both numbers
+ describe the identical physical gap.
+
+This measures the identical physical distance as the caliber margin,
+normalized by the total length instead of the diameter, as illustrated
+above. RocketPy exposes the overall length as
+:attr:`rocketpy.Rocket.length`, defined as the axial span from the nose tip
+to the aft-most point of the rocket, whether that is an aerodynamic surface
+or the motor nozzle if it extends further aft. Measuring it needs a nose cone
+and at least one of a tail, a fin set or a motor. For a rocket without them,
+such as one described only by a :class:`rocketpy.GenericSurface`, give the
+``length`` argument when creating the ``Rocket``; otherwise the percentage is
+left out of the prints and plots.
+
+For Calisto (from :ref:`firstsimulation`), with a length of **2.53 m** and a
+fineness ratio of approximately 20, the two conventions yield:
+
+.. list-table::
+ :header-rows: 1
+ :widths: 40 30 30
+
+ * - Condition
+ - Calibers
+ - % of length
+ * - Lift-off (``t = 0``)
+ - ``2.20 c``
+ - ``11.0 %``
+ * - Burnout (``t = 3.9 s``)
+ - ``3.11 c``
+ - ``15.6 %``
+
+As a rule of thumb, a percent-of-length margin of roughly **8 to 15%** is a
+commonly cited target, with the lower bound the firmer of the two. For a
+typical rocket with a fineness ratio near 10, one caliber is about 10% of the
+length, so this range corresponds to the familiar 1 to 2 calibers. The two
+conventions only diverge for unusually short or slender rockets, which is
+precisely where the percentage form is meant to help. Like the caliber ranges,
+these are **informal guidelines rather than authoritative thresholds**.
+
+.. admonition:: Why express margin as a percent of length?
+ :class: note
+
+ The percent-of-length convention fixes a **gap in the caliber measure**: the
+ caliber says nothing about the rocket's overall length. Two rockets with
+ a static margin of 2 calibers, one short and one long and slender, don't
+ necessarily behave the same in flight.
+
+ The slender rocket has
+ **substantially greater** rotational inertia (which scales with length
+ squared) and a longer aerodynamic damping arm. Expressing the margin as
+ a fraction of length scales the required
+ physical margin with rocket size. This is a rough correction for
+ slenderness.
+
+
+.. _stability_margin_part:
+
+Part 3: Stability margin
+========================
+
+The **stability margin** is the same center-of-mass-to-center-of-pressure
+distance, in the same calibers, but with the center of pressure taken at the
+rocket's **actual flight condition**, its Mach number and angle of attack,
+rather than at rest.
+
+Writing :math:`z_\text{cm}(t)` for the center of mass, with positions measured
+along the rocket toward the nose, and :math:`2R` for the body diameter (one
+caliber), the two margins have the same form and differ only in the
+center-of-pressure reference they subtract:
+
+.. math::
+
+ \text{static margin}(t) &= \frac{z_\text{cm}(t) - z_\text{AC}(M = 0)}{2R}, \\
+ \text{stability margin}(\alpha, M, t) &= \frac{z_\text{cm}(t) - z_\text{NP}(\alpha, M)}{2R}.
+
+- The static margin uses the **aerodynamic center** at zero airspeed,
+ :math:`z_\text{AC}(M = 0)`: the center of pressure of the rocket at a small
+ angle of attack. It is a fixed reference, so the static margin varies only
+ through the center of mass, that is, with time.
+- The stability margin uses the **neutral point** :math:`z_\text{NP}(\alpha, M)`:
+ the aerodynamic center taken at the actual Mach number and angle of attack.
+ Because that reference moves with the flow, the stability margin depends on
+ angle of attack and Mach number as well as time.
+
+For a rocket built from the pre-set surfaces both are simply the center of
+pressure (:ref:`cp_ac_np`). Both margins are positive when the center of
+pressure is behind the center of mass.
+
+The static margin and the stability margin are the same underlying
+quantity, evaluated under different
+conditions:
+
+.. list-table::
+ :header-rows: 1
+ :widths: 24 24 26
+
+ * -
+ - **Static margin**
+ - **Stability margin**
+ * - Depends on
+ - Time only
+ - Angle of attack, Mach number **and** time
+ * - Evaluated at
+ - Zero incidence, zero airspeed (``M = 0``)
+ - *Any* angle of attack and Mach number (an aerodynamic map)
+ * - Answers
+ - Stability at rest
+ - Stability at any chosen flow state
+ * - RocketPy
+ - ``Rocket.static_margin`` (function of ``t``)
+ - ``Rocket.stability_margin`` (function of ``M, t``, at zero angle of
+ attack); at another angle, from ``Rocket.neutral_point(alpha, mach)``
+
+The margin varies for up to three independent reasons:
+
+**1. Center-of-mass displacement (time).** As the motor consumes propellant the
+CM moves. This changes the CM-to-CP distance.
+
+**2. Center-of-pressure displacement (Mach number).** Aerodynamic surfaces
+effectivenss (e.g. fins) varies with speed, causing the CP
+to shift with Mach number.
+
+**3. Center-of-pressure displacement (angle of attack).** For a rocket
+carrying a surface that generates lift nonlinearly with incidence, the center
+of pressure also migrates with the angle of attack. RocketPy's pre-set
+geometric surfaces (``NoseCone``, ``TrapezoidalFins``,
+``EllipticalFins``, ``FreeFormFins``, ``Tail``) are all linear in
+incidence, so a rocket built only from them never sees this effect. It shows up
+when a surface is added as a :class:`rocketpy.GenericSurface` with a nonlinear
+coefficient, for example a Galejs body-lift term.
+
+The flight stability margin
+----------------------------
+
+``Flight.stability_margin`` computes the stability margin at the angle of
+attack, Mach number and time of each instant of the simulated flight.
+The angle only matters for a rocket with a surface that is nonlinear in it.
+
+.. jupyter-execute::
+
+ test_flight.prints.stability_margin()
+
+``Flight.plots.stability_margin_data()`` plots this curve for the pitch and yaw
+planes, with a percent-of-length axis on the right:
+
+.. jupyter-execute::
+
+ test_flight.plots.stability_margin_data()
+
+.. tip::
+
+ The **out-of-rail stability margin** is frequently the most significant
+ single value: it is the margin at the instant of rail departure, when the
+ rocket is slowest and most susceptible to wind disturbance. A recommended
+ design practice is to ensure this value is suficcient. The out-of-rail
+ instant is examined in detail in :ref:`stability_in_flight`.
+
+
+.. _part_dynamic:
+
+Part 4: Dynamic stability
+=========================
+
+The static margin has a fundamental limitation: it indicates only the *sign*
+of the restoring moment, not the rocket's actual dynamic behavior. A positive
+margin guarantees the existence of a restoring tendency but provides no
+information regarding the rate of return, the presence of overshoot, or
+whether resulting oscillations decay or persist. These characteristics are
+described by **dynamic stability**.
+
+.. jupyter-execute::
+ :hide-code:
+ :hide-output:
+
+ import numpy as np
+ import matplotlib.pyplot as plt
+
+ def build_rocket(center_of_mass_without_motor=0.0, lateral_inertia=6.321,
+ mass=14.426, motor=Pro75M1670):
+ """Calisto with four adjustable parameters. Shifting the dry center of
+ mass toward the nose (positive) raises the static margin; toward the tail
+ (negative) lowers it. The lateral moment of inertia is adjustable
+ separately, which changes the dynamic response without changing the
+ static margin. The dry mass (in kilograms) and the motor can also be
+ swapped.
+ Everything else, including the aerodynamics, is fixed.
+ """
+ rocket = Rocket(
+ radius=127 / 2000,
+ mass=mass,
+ inertia=(lateral_inertia, lateral_inertia, 0.034),
+ power_off_drag="../data/rockets/calisto/powerOffDragCurve.csv",
+ power_on_drag="../data/rockets/calisto/powerOnDragCurve.csv",
+ center_of_mass_without_motor=center_of_mass_without_motor,
+ coordinate_system_orientation="tail_to_nose",
+ )
+ rocket.add_motor(motor, position=-1.255)
+ rocket.add_nose(length=0.55829, kind="vonKarman", position=1.278)
+ rocket.add_trapezoidal_fins(
+ n=4, root_chord=0.120, tip_chord=0.060, span=0.110,
+ cant_angle=0.0, position=-1.04956,
+ airfoil=("../data/airfoils/NACA0012-radians.txt", "radians"),
+ )
+ rocket.add_tail(
+ top_radius=0.0635, bottom_radius=0.0435, length=0.060, position=-1.194656
+ )
+ return rocket
+
+ def windy_site(wind_speed):
+ """A standard atmosphere with a constant eastward crosswind, in m/s."""
+ site = Environment(latitude=32.990254, longitude=-106.974998, elevation=1400)
+ site.set_atmospheric_model(
+ type="custom_atmosphere", wind_u=wind_speed, wind_v=0
+ )
+ return site
+
+The attitude oscillator
+-----------------------
+
+A stable rocket disturbed by angle :math:`\theta` behaves as a damped
+spring-mass oscillator:
+
+.. math::
+
+ I_L\,\ddot\theta + C_2\,\dot\theta + C_1\,\theta = 0
+
+with three governing parameters:
+
+- :math:`C_1`, the **corrective (restoring) moment coefficient**, analogous
+ to a spring constant. It is proportional to the stability margin:
+
+ .. math::
+
+ C_1 = \bar q\, A\, C_{N,\alpha}\, (z_\text{cm} - z_\text{NP})
+
+ where :math:`\bar q` is the dynamic pressure and :math:`z_\text{NP}` the
+ neutral point of :ref:`Part 3 `. A larger margin or
+ higher airspeed produces a stiffer restoring moment.
+- :math:`C_2`, the **damping moment coefficient**, analogous to a damping
+ coefficient. It has an aerodynamic part and a jet-damping part from the
+ motor:
+
+ .. math::
+
+ C_2 &= C_{2,\text{aero}} + C_{2,\text{jet}}, \\
+ C_{2,\text{aero}} &= \tfrac12 \rho V A \sum_i \frac{A_i}{A}\,
+ C_{N,\alpha,i}\, (z_i - z_\text{cm})^2, \\
+ C_{2,\text{jet}} &= |\dot m|\, (z_\text{n} - z_\text{cm})^2 + \dot I_L.
+
+ The aerodynamic part comes from every surface resisting the rotation, with
+ :math:`z_i` the position of surface :math:`i`; a surface with a negative
+ slope, such as a boat tail, takes damping away. The jet part comes from the
+ exhaust, which leaves the nozzle (at :math:`z_\text{n}`) moving sideways
+ with the rocket and carries angular momentum away, while the lateral inertia
+ lost with the consumed propellant gives part of it back
+ (:math:`\dot I_L < 0`). Jet damping matters at rail exit, where the airspeed
+ is low; by burnout the aerodynamic part dominates.
+- :math:`I_L`, the **lateral moment of inertia** about the center of mass,
+ representing the rotational inertia opposing angular acceleration.
+
+These parameters determine the two quantities that characterize the dynamic
+response:
+
+.. math::
+
+ \omega_n = \sqrt{\frac{C_1}{I_L}}
+ \quad(\text{natural frequency}),
+ \qquad
+ \zeta = \frac{C_2}{2\sqrt{C_1\,I_L}}
+ \quad(\text{damping ratio}).
+
+- The **natural frequency** :math:`\omega_n` sets the oscillation rate, in
+ rad/s (divide by :math:`2\pi` for Hz), and increases with static margin and
+ airspeed.
+- The **damping ratio** :math:`\zeta` sets how quickly the oscillation
+ decays. Rockets are normally *underdamped* (:math:`\zeta < 1`), oscillating
+ with the amplitude shrinking over several cycles.
+
+.. figure:: ../static/rocket/damped-oscillation.png
+ :align: center
+ :width: 90%
+
+ Attitude response to a single disturbance. The spacing between peaks is set
+ by the natural frequency; the rate at which the peaks shrink toward zero, the
+ dashed envelope, is set by the damping ratio. A larger damping ratio decays
+ faster for the same natural frequency.
+
+RocketPy exposes each of these quantities on the ``Flight`` object:
+``corrective_moment_coefficient`` (:math:`C_1`),
+``damping_moment_coefficient`` (:math:`C_2`),
+``pitch_natural_frequency``, ``pitch_damping_ratio``, and the corresponding
+``yaw_*`` quantities. While the rocket is on the rail it cannot swing, so the
+natural frequency and damping ratio are zero up to rail departure. They are
+also zero whenever there is no restoring moment (:math:`C_1 \le 0`).
+``Flight.prints.dynamic_stability()`` summarizes them at the key ascent
+instants, rail departure and burnout, together with the roll rate at burnout:
+
+.. jupyter-execute::
+
+ test_flight.prints.dynamic_stability()
+
+``Flight.plots.dynamic_stability_data()`` plots natural frequency and damping
+ratio as functions of time, with roll rate overlaid.
+
+.. jupyter-execute::
+
+ test_flight.plots.dynamic_stability_data()
+
+Response to a disturbance
+-------------------------
+
+The natural frequency and damping ratio are easier to judge as a curve.
+``disturbance_response`` tilts the rocket by a small angle (5 degrees by
+default), releases it, and returns the angle over time as it swings back. It
+exists in two forms:
+
+- ``Rocket.disturbance_response`` needs no flight simulation. You choose the
+ flight condition:
+
+ - ``speed``: the airspeed, in m/s.
+ - ``time``: the time since ignition, in seconds, which sets the mass, the
+ inertia and whether the motor is burning. Default is 0.
+ - ``density``: the air density, in kg/m³. Default is 1.225 (sea level).
+ - ``speed_of_sound``: in m/s, used to find the Mach number. Default is
+ 340.29 (sea level).
+
+- ``Flight.disturbance_response`` reads the airspeed, the air density and the
+ angle of attack from the flight. You only choose the instant:
+
+ - ``time``: the instant of the flight, in seconds. It must be after the
+ rocket leaves the rail.
+
+Both forms also accept:
+
+- ``disturbance``: the angle the rocket is tilted by, in degrees. Default is 5.
+- ``plane``: ``"pitch"`` or ``"yaw"``. The two only differ for a rocket that is
+ not axisymmetric. Default is ``"pitch"``.
+- ``duration``: how long to follow the response, in seconds. By default, long
+ enough for the oscillation to settle.
+
+Some uses:
+
+- **Check the response to a gust at rail exit**, where the rocket is slowest
+ and a crosswind disturbs it most.
+- **Compare designs before flying them**: larger fins, nose ballast or a
+ different motor change how fast the rocket swings back and how long it keeps
+ swinging.
+- **See what a damping ratio means**: count the swings before the curve
+ settles.
+
+The response of the reference flight at rail exit:
+
+.. jupyter-execute::
+
+ response = test_flight.disturbance_response(
+ time=test_flight.out_of_rail_time,
+ disturbance=3, # degrees
+ )
+ response.plot()
+
+The same question without a flight, comparing a low and a high airspeed just
+after ignition:
+
+.. jupyter-execute::
+
+ from rocketpy import Function
+
+ slow = rocket.disturbance_response(speed=25, time=0.4, disturbance=3)
+ fast = rocket.disturbance_response(speed=60, time=0.4, disturbance=3)
+ print("25 m/s:", slow.title)
+ print("60 m/s:", fast.title)
+ Function.compare_plots(
+ [(slow, "25 m/s"), (fast, "60 m/s")],
+ lower=0,
+ upper=20,
+ title="Response to a 3° disturbance",
+ xlabel="Time after the disturbance (s)",
+ ylabel="Angle (°)",
+ )
+
+.. note::
+
+ The response holds the airspeed, the air and the rocket's mass fixed, so it
+ is a snapshot of one instant. During the motor burn the airspeed changes
+ while the rocket swings, so the real motion differs. To see it, fly the
+ rocket in a crosswind (:ref:`Part 5 `). The response is
+ also only valid for small angles.
+
+.. _stability_in_flight:
+
+Part 5: Stability in a real flight
+==================================
+
+Parts 1 to 4 defined each stability quantity on a single nominal flight. This
+part watches those quantities at work: the wind disturbance at rail exit, the
+margin and damping correcting it, and how stable the rocket stays across the
+spread of conditions a real launch day brings.
+
+.. admonition:: The out-of-rail instant
+ :class: note
+
+ Rail departure is the most critical moment of a rocket's flight. The rail
+ buttons hold its orientation until the last one clears the rail. From then
+ on, aerodynamics takes over, right as the rocket is at its slowest and
+ least able to resist a disturbance.
+
+Stall is not modeled
+--------------------
+
+**RocketPy does not model stall.** On a real fin, lift grows with angle of
+attack only up to a point. Past roughly 10 to 15 degrees the flow
+**separates** from the surface, the lift collapses, and the drag climbs
+sharply: the fin *stalls*. A stalled fin **stops correcting**, and the rocket
+can tumble out of controlled flight.
+
+RocketPy's Barrowman fins never do this. A fin takes its lift *slope* at zero
+angle of attack and applies that **same slope at every angle**, so its normal
+force keeps growing without limit:
+
+.. jupyter-execute::
+ :hide-code:
+
+ # Left: the measured NACA 0012 lift curve (the file stores angle in radians).
+ # Right: the RocketPy fin built from that same airfoil. RocketPy keeps only
+ # the curve's slope at 0 degrees, so the fin's coefficient never stalls.
+ airfoil = np.loadtxt("../data/airfoils/NACA0012-radians.txt", delimiter=",")
+ aoa_deg, cl = np.degrees(airfoil[:, 0]), airfoil[:, 1]
+
+ fin = build_rocket().fins[0]
+ clalpha = fin.clalpha(0.1) # normal-force slope at low Mach
+ aoa = np.linspace(0, 15, 200)
+ cn_fin = clalpha * np.radians(aoa)
+ peak = np.argmax(cl[aoa_deg <= 20]) # airfoil peak, just before stall
+
+ fig, (axL, axR) = plt.subplots(1, 2, figsize=(10, 3.8))
+
+ shown = aoa_deg <= 15
+ axL.plot(aoa_deg[shown], cl[shown], "-o", color="#c0392b", lw=2, ms=4)
+ axL.annotate("stall", xy=(aoa_deg[peak], cl[peak]),
+ xytext=(aoa_deg[peak] + 1.5, cl[peak] + 0.005),
+ fontsize=11, fontweight="bold", color="#c0392b",
+ arrowprops=dict(arrowstyle="->", color="#c0392b"))
+ axL.set_title("Real airfoil (NACA 0012 data)", fontweight="bold")
+ axL.set_ylabel(r"lift coefficient $C_L$")
+
+ axR.plot(aoa, cn_fin, color="#2980b9", lw=2.4)
+ axR.text(0.05, 0.9, "linear: never stalls", transform=axR.transAxes,
+ fontsize=11, fontweight="bold", color="#2980b9")
+ axR.set_title("RocketPy fin (Barrowman)", fontweight="bold")
+ axR.set_ylabel(r"normal-force coefficient $C_N$")
+
+ for ax in (axL, axR):
+ ax.set_xlabel("angle of attack (deg)")
+ ax.set_xlim(0, 15)
+ ax.set_ylim(0, 0.9)
+ ax.grid(alpha=0.25)
+ ax.spines[["top", "right"]].set_visible(False)
+ fig.tight_layout()
+ plt.show()
+
+The airfoil on the left carries the whole story of the flow: lift rises,
+**peaks near 9 degrees, then falls off a cliff** as the flow separates. The
+RocketPy fin on the right, built from that very airfoil, **keeps the same
+initial slope forever**.
+
+So **a high computed rail-exit angle of attack marks a failure, not a
+survivable condition.** The simulation shows the rocket swinging back into
+line even past the angle where a real fin would have stalled. In the examples
+below, a large angle of attack is a warning sign.
+
+To actually simulate stall, or any other measured nonlinear aerodynamics,
+provide the coefficients directly with a generic surface (see
+:ref:`genericsurfaces`).
+
+The angle of attack at rail exit
+--------------------------------
+
+At rail departure the body points along the rail. But the air it meets is the
+vector sum of the rocket's own velocity and the wind. That gives an angle of
+attack of approximately
+
+.. math::
+
+ \alpha_\text{exit} \approx \arctan\!\left(\frac{V_\text{wind}}{V_\text{exit}}\right),
+
+where :math:`V_\text{wind}` is the crosswind and :math:`V_\text{exit}` is the
+out-of-rail velocity. Only their *ratio* matters: a stronger wind and a
+slower exit velocity push the angle up the same way. The flight below, the
+nominal Calisto in an 8 m/s crosswind, checks the estimate against a real
+simulation:
+
+.. jupyter-execute::
+
+ import numpy as np
+
+ windy_flight = Flight(
+ rocket=build_rocket(), environment=windy_site(5),
+ rail_length=5.2, inclination=85, heading=0, terminate_on_apogee=True,
+ )
+
+ v_exit = windy_flight.out_of_rail_velocity
+ aoa_exit = windy_flight.angle_of_attack(windy_flight.out_of_rail_time)
+ estimate = np.degrees(np.arctan(5 / v_exit))
+
+ print(f"out-of-rail velocity : {v_exit:5.1f} m/s")
+ print(f"rail-exit AoA : {aoa_exit:5.2f} deg (simulated)")
+ print(f"arctan(wind / V_exit): {estimate:5.2f} deg (geometric estimate)")
+
+The simulated angle tracks the arctangent estimate closely. This is the
+disturbance set the instant the rail lets go, and the rest of the flight has
+to correct it. Keeping it well below the stall range of the fins is the
+first stability requirement of any launch.
+
+The disturbance, corrected
+--------------------------
+
+The damped oscillation from :ref:`part_dynamic` can be represented in a flight
+simulation. Tracking the angle of
+attack after rail exit shows the rocket swinging back toward the relative
+wind, and the swing dying away:
+
+.. jupyter-execute::
+
+ t0 = windy_flight.out_of_rail_time
+ t = np.linspace(t0, t0 + 4, 400)
+ aoa = [windy_flight.angle_of_attack(ti) for ti in t]
+
+ fig, ax = plt.subplots(figsize=(8, 4))
+ ax.plot(t, aoa)
+ ax.axvline(t0, color="0.6", ls="--", lw=1, label="rail exit")
+ ax.set_xlabel("Time (s)")
+ ax.set_ylabel("Angle of attack (deg)")
+ ax.set_title("Response to the rail-exit disturbance (8 m/s crosswind)")
+ ax.legend()
+ ax.grid(True)
+ plt.show()
+
+\\
+Every stability quantity from earlier parts shows up here. The rocket returns
+toward zero at all because its **stability margin**
+(:ref:`stability_margin_part`) is positive. The center of pressure sits
+behind the center of mass, so the aerodynamic force restores rather than
+diverges. The *rate* of the wobble is the **natural frequency**. The *speed*
+it settles at is the **damping ratio** (:ref:`part_dynamic`).
+
+Stability across a launch day
+-----------------------------
+
+**A single nominal flight is not what a launch actually delivers.** The wind
+shifts from minute to minute. The finished mass differs from the design
+value. The center of mass is never exactly where the drawing puts it. That
+spread of conditions moves two quantities that matter at rail exit: the
+stability margin and the angle of attack.
+
+RocketPy's Monte Carlo tooling measures exactly that. The ``Stochastic*``
+classes wrap the nominal environment, rocket, motor and flight, and attach a
+spread to each uncertain input. :class:`rocketpy.MonteCarlo` then runs the
+flight many times, each with a fresh draw, and saves the results. Here the
+balance (dry mass and center of mass), the motor's total impulse and burn
+time, and the crosswind are dispersed:
+
+.. code-block:: python
+
+ from rocketpy import MonteCarlo, NoseCone, TrapezoidalFins, Tail
+ from rocketpy.stochastic import (
+ StochasticEnvironment,
+ StochasticRocket,
+ StochasticSolidMotor,
+ StochasticFlight,
+ StochasticNoseCone,
+ StochasticTrapezoidalFins,
+ StochasticTail,
+ )
+
+ # Environment: 3 m/s mean crosswind, scaled by a normal factor so the wind
+ # spans roughly 3 +/- 2.5 m/s from flight to flight.
+ stochastic_env = StochasticEnvironment(
+ environment=windy_site(3),
+ wind_velocity_x_factor=(1.0, 0.42, "normal"),
+ )
+
+ # Motor: total impulse and burn time vary together, the way two motors from
+ # the same production lot differ. Roughly +/- 3%, a typical manufacturing
+ # tolerance; reshapes the whole thrust curve to match each draw.
+ stochastic_motor = StochasticSolidMotor(
+ solid_motor=Pro75M1670,
+ total_impulse=(6026, 180, "normal"), # newton-seconds
+ burn_out_time=(3.9, 0.12, "normal"), # seconds
+ )
+
+ # Rocket: same Calisto, but the dry mass and the balance point vary too.
+ # The surfaces are added back with no spread (fixed geometry).
+ stochastic_rocket = StochasticRocket(
+ rocket=rocket,
+ mass=(14.426, 0.4, "normal"), # dry mass, kg
+ center_of_mass_without_motor=(0.0, 0.03, "normal"), # balance, m
+ )
+ stochastic_rocket.add_motor(stochastic_motor, position=(-1.255, 0))
+ fixed_surface = {
+ NoseCone: (StochasticNoseCone, stochastic_rocket.add_nose),
+ TrapezoidalFins: (StochasticTrapezoidalFins,
+ stochastic_rocket.add_trapezoidal_fins),
+ Tail: (StochasticTail, stochastic_rocket.add_tail),
+ }
+ # Re-add each surface with no spread; a (value, 0) position means "fixed".
+ for surface, position in rocket.aerodynamic_surfaces:
+ stochastic_surface, add = fixed_surface[type(surface)]
+ add(stochastic_surface(surface), (position.z, 0))
+
+ # Flight: fixed rail and launch angles; stop each run at apogee to save time.
+ base_flight = Flight(
+ rocket=rocket, environment=windy_site(5),
+ rail_length=5.2, inclination=85, heading=0, terminate_on_apogee=True,
+ )
+ stochastic_flight = StochasticFlight(flight=base_flight, terminate_on_apogee=True)
+
+ # A data_collector callback receives each finished flight and returns a value,
+ # here the rail-exit angle of attack (not one of the standard exports).
+ analysis = MonteCarlo(
+ filename="../data/monte_carlo/stability_dispersion",
+ environment=stochastic_env,
+ rocket=stochastic_rocket,
+ flight=stochastic_flight,
+ data_collector={
+ "rail_exit_aoa": lambda f: f.angle_of_attack(f.out_of_rail_time),
+ },
+ )
+ analysis.simulate(number_of_simulations=100, include_function_data=False)
+
+ analysis.set_results()
+ margins = np.array(analysis.results["out_of_rail_stability_margin"])
+ aoa_exits = np.array(analysis.results["rail_exit_aoa"])
+
+.. jupyter-execute::
+ :hide-code:
+ :hide-output:
+
+ # The docs build does not run the Monte Carlo above; it loads the committed
+ # output below instead. Regenerate it by running the code above (which writes
+ # to the same path) after changing any distribution.
+ import json
+
+ results_file = "../data/monte_carlo/stability_dispersion.outputs.txt"
+ with open(results_file, encoding="utf-8") as f:
+ records = [json.loads(line) for line in f]
+ margins = np.array([r["out_of_rail_stability_margin"] for r in records])
+ aoa_exits = np.array([r["rail_exit_aoa"] for r in records])
+
+The two quantities are now distributions over a simulated launch day:
+
+.. jupyter-execute::
+
+ fig, (axm, axa) = plt.subplots(1, 2, figsize=(10, 4))
+ axm.hist(margins, bins=20, color="#4c72b0")
+ axm.axvspan(2.0, 3.0, color="green", alpha=0.12, label="2-3 cal target")
+ axm.set_xlabel("Out-of-rail stability margin (cal)")
+ axm.set_ylabel("Simulations")
+ axm.legend()
+ axa.hist(aoa_exits, bins=20, color="#c44e52")
+ axa.axvline(10, color="k", ls="--", label="stall onset (~10 deg)")
+ axa.set_xlabel("Rail-exit angle of attack (deg)")
+ axa.legend()
+ fig.suptitle(f"Launch-day dispersion ({margins.size} simulations)")
+ fig.tight_layout()
+ plt.show()
+
+ print(f"out-of-rail margin : {np.percentile(margins, 5):.2f} to "
+ f"{np.percentile(margins, 95):.2f} cal (5th-95th percentile)")
+ print(f"rail-exit AoA : 95th pct {np.percentile(aoa_exits, 95):.1f} deg, "
+ f"worst {aoa_exits.max():.1f} deg")
+ print(f"flights above stall: {100 * np.mean(aoa_exits > 10):.0f}%")
+
+This is a concrete deliverable of a stability analysis. Not a single
+margin, but a *distribution* read against the design thresholds. If a meaningful
+fraction of flights cross either line, the rail, the mass or the margin needs
+another look before flying.
+
+.. seealso::
+
+ A full dispersion study varies every input, not just five, and runs the
+ flights in parallel. ``analysis.simulate(..., parallel=True)`` does that,
+ and the ``Stochastic*`` classes cover parachutes and rail buttons too. See
+ :ref:`stochastic_usage` for the class walkthrough, and :ref:`MRS` for
+ weighting a finished sample toward measured launch-day conditions.
+
+Helper code
+===========
+
+Every worked example on this page is built on the same Calisto reference
+rocket and a handful of small helper functions. Most of that code runs behind
+the scenes so the examples above can stay focused on one idea at a time. It is
+gathered here so it can be read and reused. The data-file paths are written
+relative to the RocketPy ``docs`` directory; adjust them to your own setup.
+
+.. code-block:: python
+
+ import numpy as np
+ import matplotlib.pyplot as plt
+
+ from rocketpy import Environment, SolidMotor, Rocket, Flight
+
+ # The Calisto reference rocket from the First Simulation guide, reused for
+ # every worked example on this page.
+ env = Environment(latitude=32.990254, longitude=-106.974998, elevation=1400)
+ env.set_atmospheric_model(type="standard_atmosphere")
+
+ Pro75M1670 = SolidMotor(
+ thrust_source="../data/motors/cesaroni/Cesaroni_M1670.eng",
+ dry_mass=1.815,
+ dry_inertia=(0.125, 0.125, 0.002),
+ nozzle_radius=33 / 1000,
+ grain_number=5,
+ grain_density=1815,
+ grain_outer_radius=33 / 1000,
+ grain_initial_inner_radius=15 / 1000,
+ grain_initial_height=120 / 1000,
+ grain_separation=5 / 1000,
+ grains_center_of_mass_position=0.397,
+ center_of_dry_mass_position=0.317,
+ nozzle_position=0,
+ burn_time=3.9,
+ throat_radius=11 / 1000,
+ coordinate_system_orientation="nozzle_to_combustion_chamber",
+ )
+
+ rocket = Rocket(
+ radius=127 / 2000,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag="../data/rockets/calisto/powerOffDragCurve.csv",
+ power_on_drag="../data/rockets/calisto/powerOnDragCurve.csv",
+ center_of_mass_without_motor=0,
+ coordinate_system_orientation="tail_to_nose",
+ )
+ rocket.add_motor(Pro75M1670, position=-1.255)
+ rocket.set_rail_buttons(
+ upper_button_position=0.0818,
+ lower_button_position=-0.618,
+ angular_position=45,
+ )
+ rocket.add_nose(length=0.55829, kind="vonKarman", position=1.278)
+ rocket.add_trapezoidal_fins(
+ n=4,
+ root_chord=0.120,
+ tip_chord=0.060,
+ span=0.110,
+ cant_angle=0.0,
+ position=-1.04956,
+ airfoil=("../data/airfoils/NACA0012-radians.txt", "radians"),
+ )
+ rocket.add_tail(
+ top_radius=0.0635, bottom_radius=0.0435, length=0.060, position=-1.194656
+ )
+
+ test_flight = Flight(
+ rocket=rocket, environment=env, rail_length=5.2, inclination=85, heading=0
+ )
+
+The design studies build fresh rockets and windy environments through two
+small factories:
+
+.. code-block:: python
+
+ def build_rocket(center_of_mass_without_motor=0.0, lateral_inertia=6.321,
+ mass=14.426, motor=Pro75M1670):
+ """Calisto with four adjustable parameters. Shifting the dry center of
+ mass toward the nose (positive) raises the static margin; toward the tail
+ (negative) lowers it. The lateral moment of inertia is adjustable
+ separately, which changes the dynamic response without changing the
+ static margin. The dry mass (in kilograms) and the motor can also be
+ swapped.
+ Everything else, including the aerodynamics, is fixed.
+ """
+ rocket = Rocket(
+ radius=127 / 2000,
+ mass=mass,
+ inertia=(lateral_inertia, lateral_inertia, 0.034),
+ power_off_drag="../data/rockets/calisto/powerOffDragCurve.csv",
+ power_on_drag="../data/rockets/calisto/powerOnDragCurve.csv",
+ center_of_mass_without_motor=center_of_mass_without_motor,
+ coordinate_system_orientation="tail_to_nose",
+ )
+ rocket.add_motor(motor, position=-1.255)
+ rocket.add_nose(length=0.55829, kind="vonKarman", position=1.278)
+ rocket.add_trapezoidal_fins(
+ n=4, root_chord=0.120, tip_chord=0.060, span=0.110,
+ cant_angle=0.0, position=-1.04956,
+ airfoil=("../data/airfoils/NACA0012-radians.txt", "radians"),
+ )
+ rocket.add_tail(
+ top_radius=0.0635, bottom_radius=0.0435, length=0.060, position=-1.194656
+ )
+ return rocket
+
+ def windy_site(wind_speed):
+ """A standard atmosphere with a constant eastward crosswind, in m/s."""
+ site = Environment(latitude=32.990254, longitude=-106.974998, elevation=1400)
+ site.set_atmospheric_model(
+ type="custom_atmosphere", wind_u=wind_speed, wind_v=0
+ )
+ return site
diff --git a/docs/user/environment/1-atm-models/forecast.rst b/docs/user/environment/1-atm-models/forecast.rst
index 92f5b6b9e..a58f05623 100644
--- a/docs/user/environment/1-atm-models/forecast.rst
+++ b/docs/user/environment/1-atm-models/forecast.rst
@@ -179,6 +179,8 @@ If you have a HIRESW-compatible dataset from another provider (or a local copy),
you can still load it explicitly by passing the path/URL in ``file`` and an
appropriate mapping in ``dictionary``.
+.. code-block:: python
+
env_hrrr = Environment(
date=now_plus_twelve,
latitude=32.988528,
diff --git a/docs/user/environment/1-atm-models/soundings.rst b/docs/user/environment/1-atm-models/soundings.rst
index 4cf82543f..443d1acf5 100644
--- a/docs/user/environment/1-atm-models/soundings.rst
+++ b/docs/user/environment/1-atm-models/soundings.rst
@@ -8,71 +8,3 @@ These are profiles of temperature, pressure, humidity, and wind speed and direct
measured by weather balloons or similar devices.
-Wyoming Upper Air Soundings
----------------------------
-
-The University of Wyoming - College of Engineering - Department of Atmospheric
-Sciences has a comprehensive collection of atmospheric soundings on their website,
-accessible `here `_.
-
-For this example, we will use the sounding from 83779 SBMT Marte Civ Observations
-at 04 Feb 2019, which can be accessed using this URL:
-http://weather.uwyo.edu/cgi-bin/sounding?region=samer&TYPE=TEXT%3ALIST&YEAR=2019&MONTH=02&FROM=0500&TO=0512&STNM=83779
-
-
-Initialize a new Environment instance:
-
-.. jupyter-execute::
-
- from rocketpy import Environment
-
- url = "http://weather.uwyo.edu/cgi-bin/sounding?region=samer&TYPE=TEXT%3ALIST&YEAR=2019&MONTH=02&FROM=0500&TO=0512&STNM=83779"
-
- env = Environment()
- env.set_atmospheric_model(type="wyoming_sounding", file=url)
- env.plots.atmospheric_model()
-
-.. note::
-
- The ``wyoming_sounding`` does not require the ``date`` parameter to be set, \
- as the data is already provided in the URL.
-
-
-NOAA's Ruc Soundings
---------------------
-
-.. important::
-
- From September 30th, 2024, this model is no longer available since NOAA has \
- discontinued the Ruc Soundings public service. The following message is \
- displayed on the website: \
- "On Monday, September 30, a number of legacy websites were permanently removed. \
- These sites were no longer being maintained and did not meet security and \
- design requirements mandated by NOAA. They were intended for research \
- purposes and are not designed for operational use, such as for commercial \
- purposes or the safety of life and property."
-
-Another option for upper air soundings is `NOAA's Ruc Soundings `_.
-This service allows users to download virtual soundings from numerical weather
-prediction models such as GFS, RAP, and NAM, and also real soundings from the
-Integrated Global Radiosonde Archive (IGRA).
-
-These options can be retrieved as a text file in GSD format. However,
-RocketPy no longer provides a dedicated ``set_atmospheric_model`` type for
-NOAA RUC Soundings, since NOAA has discontinued the OPENDAP service.
-
-.. note::
-
- Select ROABs as the initial data source, specify the station through its \
- WMO-ID, and opt for the ASCII (GSD format) button.
-
-If you need to use RUC-sounding-like data in RocketPy, convert it to one of the
-supported workflows:
-
-- Use :ref:`custom_atmosphere` after parsing the text data.
-- Use :ref:`reanalysis` or :ref:`forecast` with NetCDF/OPeNDAP sources.
-
-.. note::
-
- The leading `r` in the URL string is used to indicate a raw string, which \
- is useful when dealing with backslashes in URLs.
\ No newline at end of file
diff --git a/docs/user/event_usage.rst b/docs/user/event_usage.rst
index 29ba0ef5f..27e9c5235 100644
--- a/docs/user/event_usage.rst
+++ b/docs/user/event_usage.rst
@@ -780,6 +780,7 @@ Available commands include:
- ``event.commands.set_dynamics(dynamics, **phase_kwargs)``: Fly the rest of the flight with a different set of equations of motion.
- ``event.commands.start_flight_phase(phase_name=None, lag=0)``: Start a new flight phase.
- ``event.commands.terminate_flight()``: Request to end the flight simulation immediately after the current step.
+- ``event.commands.activate_surface(surface) / deactivate_surface(surface)``: Make an aerodynamic surface start or stop producing force.
**event.commands.disable() / enable()**
Disable or re-enable the event that is currently running. This is useful for
@@ -1072,6 +1073,32 @@ Available commands include:
print(f"Trigger time: {log['trigger_time']:.4f} s")
print(f"Flight time reported by callback: {log['flight_time']:.4f} s")
+**event.commands.activate_surface(surface) / deactivate_surface(surface)**
+ Make an aerodynamic surface start or stop producing force from this moment
+ on. Use it for a part of the rocket that appears or disappears during the
+ flight. The surface must already be one of the rocket's aerodynamic surfaces. A surface that should
+ only appear later is built with ``active=False``, so that it starts the
+ flight switched off.
+
+ The switch lasts for the rest of this flight only. The surface itself is not
+ modified, so another flight of the same rocket starts from its ``active``
+ setting again.
+
+ .. code-block:: python
+
+ def switch_off(context):
+ context.event.commands.deactivate_surface(my_surface)
+
+ switch_event = Event(
+ callback=switch_off,
+ trigger=lambda context: context.state.vz < 0, # past apogee
+ trigger_only_once=True,
+ name="Switch surface off",
+ )
+
+ .. seealso::
+ See :ref:`active_during` for a complete example.
+
See also
--------
diff --git a/docs/user/first_simulation.rst b/docs/user/first_simulation.rst
index 18e4b9882..959a34c11 100644
--- a/docs/user/first_simulation.rst
+++ b/docs/user/first_simulation.rst
@@ -310,6 +310,12 @@ We can then see if the rocket is stable by plotting the static margin:
If it is unreasonably **high**, your rocket is **super stable** and the
simulation will most likely **fail**.
+.. seealso::
+
+ For a full treatment of static margin, stability margin and dynamic
+ stability, including what these numbers mean, what values to aim for, and
+ how they play out over a real flight, see :ref:`aero_cp_stability`.
+
To guarantee that the rocket is stable, the positions of all added components
must be correct. The ``Rocket`` class can help you with the ``draw`` method:
@@ -580,15 +586,26 @@ following method:
test_flight.plots.fluid_mechanics_data()
-Stability Margin and Frequency Response
+Stability Margin and Dynamic Stability
^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^
-The Stability margin can be checked along with the frequency response of the
-rocket:
+The stability margin over the flight:
+
+.. jupyter-execute::
+
+ test_flight.plots.stability_margin_data()
+
+The dynamic-stability quantities (natural frequency and damping ratio):
+
+.. jupyter-execute::
+
+ test_flight.plots.dynamic_stability_data()
+
+And the four of them together, next to the angles of attack they are read at:
.. jupyter-execute::
- test_flight.plots.stability_and_control_data()
+ test_flight.plots.stability_summary()
Visualizing the Trajectory in Google Earth
diff --git a/docs/user/flight.rst b/docs/user/flight.rst
index 0216f3793..53973e7f5 100644
--- a/docs/user/flight.rst
+++ b/docs/user/flight.rst
@@ -478,7 +478,8 @@ Energy Analysis
flight.plots.energy_data()
# Stability analysis
- flight.plots.stability_and_control_data()
+ flight.plots.stability_margin_data()
+ flight.plots.dynamic_stability_data()
Comprehensive Analysis
~~~~~~~~~~~~~~~~~~~~~~
diff --git a/docs/user/function.rst b/docs/user/function.rst
index 4b2d1541d..1de0262f3 100644
--- a/docs/user/function.rst
+++ b/docs/user/function.rst
@@ -85,18 +85,23 @@ plotted as follows:
.. jupyter-execute::
- # Plot the source with standard 2d shepard interpolation
+ # The points cover a regular grid, so they are interpolated on it
f.plot()
.. important::
For datasets higher than one dimension (more than one input), the
- ``Function`` class supports interpolation ``linear``, ``shepard``, ``rbf``
- and ``regular_grid``.
-
- The ``regular_grid`` interpolation requires a complete Cartesian grid and
- must be provided as ``(axes, grid_data)``. See the ``Function`` API
- documentation for details.
+ ``Function`` class supports the interpolations ``linear``, ``shepard`` and
+ ``rbf``.
+
+ When the dataset holds every combination of the values of its inputs (a
+ regular grid, like a table of a coefficient against angle of attack and
+ Mach number), the ``Function`` notices it and interpolates on the grid,
+ which is faster and more accurate. Nothing has to be asked for, and
+ ``Function.is_regular_grid`` tells whether it happened. On a grid the
+ methods are ``linear`` (the default), ``nearest``, ``slinear``, ``cubic``,
+ ``quintic`` and ``pchip``. Ask for ``shepard`` or ``rbf`` to have such a
+ dataset treated as scattered points.
CSV File
^^^^^^^^
@@ -187,7 +192,7 @@ In this section we are going to delve deeper on ``Function`` creation and its pa
- source: the ``Function`` data source. We have explored this parameter in the section above;
- inputs: a list of strings containing each input variable name. If the source only has one input, may be abbreviated as a string (e.g. "speed (m/s)");
- outputs: a list of strings containing each output variable name. If the source only has one output, may be abbreviated as a string (e.g. "total energy (J)");
-- interpolation: a string that is the interpolation method to be used if the source is a dataset. For N-D datasets, supported options are ``linear``, ``shepard``, ``rbf`` and ``regular_grid``. Defaults to ``spline`` for 1-D and ``shepard`` for N-D datasets;
+- interpolation: a string that is the interpolation method to be used if the source is a dataset. For N-D datasets, supported options are ``linear``, ``shepard`` and ``rbf``, and on a regular grid ``linear``, ``nearest``, ``slinear``, ``cubic``, ``quintic`` and ``pchip``. Defaults to ``spline`` for 1-D, ``shepard`` for N-D datasets and ``linear`` on a regular grid;
- extrapolation: a string that is the extrapolation method to be used if the source is a dataset. Defaults to ``constant``;
- title: the title to be shown in the plots.
diff --git a/docs/user/index.rst b/docs/user/index.rst
index c44527670..27b303532 100644
--- a/docs/user/index.rst
+++ b/docs/user/index.rst
@@ -46,5 +46,6 @@ RocketPy's User Guide
:maxdepth: 2
:caption: Further Analysis
+ Center of Pressure and Stability
Function
Utilities
\ No newline at end of file
diff --git a/docs/user/rocket/generic_surface.rst b/docs/user/rocket/generic_surface.rst
index 997f5a178..3fb163a1b 100644
--- a/docs/user/rocket/generic_surface.rst
+++ b/docs/user/rocket/generic_surface.rst
@@ -3,7 +3,7 @@
Generic Surfaces and Custom Aerodynamic Coefficients
====================================================
-Generic aerodynamic surfaces can be used to model aerodynamic forces based on
+Generic aerodynamic surfaces can be used to model aerodynamic forces based on
force and moment coefficients. The :class:`rocketpy.GenericSurface` receives the
coefficients as functions of the angle of attack, side slip angle, Mach number,
Reynolds number, pitch rate, yaw rate, and roll rate.
@@ -16,114 +16,154 @@ slip angle, Mach number, Reynolds number, pitch rate, yaw rate, and roll rate.
These classes allows the user to be less dependent on the built-in aerodynamic
surfaces and to define their own aerodynamic coefficients.
-Both classes base their coefficient on the definition of the aerodynamic frame
-of reference.
+Wind Frame and Body Frame
+-------------------------
-Aerodynamic Frame
------------------
-
-The aerodynamic frame of reference of the rocket is defined as follows:
-
-- The origin is at the rocket's center of dry mass (``center_of_dry_mass_position``).
-- The ``z`` axis is defined along the rocket's centerline, pointing from the center of dry mass towards the nose.
-- The ``x`` and ``y`` axes are perpendicular.
-- The partial angle of attack (``alpha``) is defined as the angle, in the y-z
- plane, from the velocity vector to the z axis.
-- The partial side slip angle (``beta``) is defined as the angle, in the x-z
- plane, from the velocity vector to the z axis.
+A surface's aerodynamic force is the same physical vector written in two
+coordinate frames: the **body frame**, fixed to the rocket, and the **wind
+frame**, aligned with the airflow. You can provide the coefficients in either
+frame; the two are related by the angle of attack and sideslip defined below.
-The following figure shows the aerodynamic frame of reference:
+The following figure shows the body frame (subscript :math:`B`) and the wind
+frame (subscript :math:`W`):
.. figure:: ../../static/rocket/aeroframe.png
:align: center
- :alt: Aerodynamic frame of reference
+ :alt: Wind frame of reference
In the figure we define:
- :math:`\mathbf{\vec{V}}` as rocket velocity vector.
- :math:`x_B`, :math:`y_B`, and :math:`z_B` as the body axes.
-- :math:`x_A`, :math:`y_A`, and :math:`z_A` as the aerodynamic axes.
+- :math:`x_W`, :math:`y_W`, and :math:`z_W` as the wind-frame axes.
- :math:`\alpha` as the partial angle of attack.
- :math:`\beta` as the side slip angle.
- :math:`L` as the lift force.
- :math:`D` as the drag force.
-- :math:`Q` as the side force.
+- :math:`Q` as the wind frame side force.
+- :math:`N` as the normal force.
+- :math:`A` as the axial force.
+- :math:`Y` as the body frame side force.
-Here we define the aerodynamic forces in the aerodynamic frame of reference as:
+Body frame
+~~~~~~~~~~
-.. math::
- \vec{\mathbf{F}}_A=\begin{bmatrix}X_A\\Y_A\\Z_A\end{bmatrix}_A=\begin{bmatrix}Q\\-L\\-D\end{bmatrix}_A
+The body frame is fixed to the rocket:
+
+- The origin is at the rocket's center of dry mass (``center_of_dry_mass_position``).
+- The :math:`z_B` axis lies along the rocket's centerline, pointing from the center of dry mass towards the nose.
+- The :math:`x_B` and :math:`y_B` axes are perpendicular to it.
-The aerodynamic forces in the body axes coordinate system are defined as
-:math:`\vec{\mathbf{F}}_B`.
+In this frame the aerodynamic force is made up of the normal force :math:`N`,
+the side force :math:`Y` and the axial force :math:`A`. As in the wind frame, the
+side force is the :math:`x_B` component, while the normal and axial forces enter
+the :math:`y_B` and :math:`z_B` components with a negative sign:
.. math::
- \vec{\mathbf{F}}_B=\begin{bmatrix}X_A\\Y_A\\Z_A\end{bmatrix}_B=\mathbf{M}_{BA}\cdot\begin{bmatrix}Q\\-L\\-D\end{bmatrix}_A
+ \vec{\mathbf{F}}_B=\begin{bmatrix}X_B\\Y_B\\Z_B\end{bmatrix}_B=\begin{bmatrix}Y\\-N\\-A\end{bmatrix}_B
+
+Wind frame
+~~~~~~~~~~
-Where the transformation matrix :math:`\mathbf{M}_{BA}`, which transforms the
-aerodynamic forces from the aerodynamic frame of reference to the body axes
-coordinate system, is defined as:
+The wind frame is aligned with the airflow: its :math:`z_W` axis runs along the
+velocity vector. In this frame the aerodynamic force is the lift :math:`L`, the
+drag :math:`D` and the (wind-frame) side force :math:`Q`:
.. math::
- \mathbf{M}_{BA} = \begin{bmatrix}
- 1 & 0 & 0 \\
- 0 & \cos(\alpha) & -\sin(\alpha) \\
- 0 & \sin(\alpha) & \cos(\alpha)
- \end{bmatrix}
- \begin{bmatrix}
- \cos(\beta) & 0 & -\sin(\beta) \\
- 0 & 1 & 0 \\
- \sin(\beta) & 0 & \cos(\beta)
- \end{bmatrix}
+ \vec{\mathbf{F}}_W=\begin{bmatrix}X_W\\Y_W\\Z_W\end{bmatrix}_W=\begin{bmatrix}Q\\-L\\-D\end{bmatrix}_W
+Relating the two frames
+~~~~~~~~~~~~~~~~~~~~~~~~
-The forces coefficients can finally be defined as:
+The two are the same force, written along different axes. Let
+:math:`\hat{\mathbf{u}} = (u_x, u_y, u_z)` be the direction of the rocket's
+velocity relative to the air, in the body frame, and
+:math:`h = \sqrt{u_y^2 + u_z^2}`. The three wind-frame forces act along:
-- :math:`C_L` as the lift coefficient.
-- :math:`C_Q` as the side force coefficient (or cross stream force coefficient).
-- :math:`C_D` as the drag coefficient.
+- **drag**, against the velocity: :math:`-\hat{\mathbf{u}}`;
+- **lift**, perpendicular to the velocity and lying in the body
+ :math:`y_B z_B` plane: :math:`(0,\ -u_z,\ u_y)/h`;
+- **side force**, perpendicular to both:
+ :math:`(h,\ -u_x u_y/h,\ -u_x u_z/h)`.
-And the forces from the coefficients are defined as:
+The velocity direction follows from the angle of attack and the sideslip angle
+(defined in `Angles of attack and sideslip`_ below):
.. math::
- \begin{bmatrix}X_A\\Y_A\\Z_A\end{bmatrix}_B =\mathbf{M}_{BA}\cdot\overline{q}\cdot A_{ref}\cdot\begin{bmatrix}C_Q\\-C_L\\-C_D\end{bmatrix}_A
+ \hat{\mathbf{u}} \parallel
+ \begin{bmatrix}
+ \sin\beta\cos\alpha \\ \sin\alpha\cos\beta \\ \cos\alpha\cos\beta
+ \end{bmatrix}
-Where:
+with the sign of :math:`\cos\alpha`, so that it also holds when the rocket flies
+tail first.
-- :math:`\bar{q}` is the dynamic pressure.
-- :math:`A_{ref}` is the reference area used to calculate the coefficients.
- Commonly the rocket's cross-sectional area is used as the reference area.
+The force coefficients follow the same relation. In the wind frame they are the
+lift :math:`C_L`, side :math:`C_Q` and drag :math:`C_D`; in the body frame the
+normal :math:`C_N`, side :math:`C_Y` and axial :math:`C_A`:
-The moment coefficients can be defined as:
+.. math::
+ \begin{aligned}
+ C_N &= \frac{u_z}{h}\, C_L + \frac{u_x u_y}{h}\, C_Q + u_y\, C_D \\
+ C_Y &= h\, C_Q - u_x\, C_D \\
+ C_A &= -\frac{u_y}{h}\, C_L + \frac{u_x u_z}{h}\, C_Q + u_z\, C_D
+ \end{aligned}
-- :math:`C_l` as the rolling moment coefficient.
-- :math:`C_m` as the pitching moment coefficient.
-- :math:`C_n` as the yawing moment coefficient.
+With no sideslip (:math:`\beta = 0`) these are the familiar
+:math:`C_N = \cos\alpha\, C_L + \sin\alpha\, C_D` and
+:math:`C_A = -\sin\alpha\, C_L + \cos\alpha\, C_D`; with no angle of attack
+(:math:`\alpha = 0`), :math:`C_Y = \cos\beta\, C_Q - \sin\beta\, C_D` and
+:math:`C_A = \sin\beta\, C_Q + \cos\beta\, C_D`.
-And the moments from the coefficients are defined as:
+.. note::
+ The angle of attack and the sideslip angle used by RocketPy are each measured
+ in one body plane. They are not the two angles of a rotation sequence, so the
+ conversion is built from the velocity direction rather than by chaining a
+ rotation by :math:`\alpha` and a rotation by :math:`\beta`, which would only
+ be exact with one of the two angles at zero.
+
+At small angles these reduce to :math:`C_N \approx C_L`, :math:`C_Y \approx C_Q`
+and :math:`C_A \approx C_D`.
+
+The force itself is recovered from the coefficients with the dynamic pressure
+:math:`\bar q` and the reference area :math:`A_{ref}`. From **body-frame**
+coefficients the force is obtained directly, with no rotation:
.. math::
- \vec{\mathbf{M}}_B=\begin{bmatrix}M_{x_A}\\M_{y_A}\\M_{z_A}\end{bmatrix}_B =\overline{q}\cdot A_{ref}\cdot L_{ref}\cdot\begin{bmatrix}C_m\\C_n\\C_l\end{bmatrix}
+ \vec{\mathbf{F}}_B =\begin{bmatrix}Y\\-N\\-A\end{bmatrix}_B= \overline{q}\cdot A_{ref}\cdot\begin{bmatrix}C_Y\\-C_N\\-C_A\end{bmatrix}_B
-Where:
+where :math:`\bar{q}` is the dynamic pressure and :math:`A_{ref}` the reference
+area (commonly the rocket's cross-sectional area).
-- :math:`L_{ref}` is the reference length used to calculate the coefficients.
- Commonly the rocket's diameter is used as the reference length.
+**Wind-frame** coefficients are first converted to the body-frame ones
+with the relations above.
+Moments
+~~~~~~~
-Aerodynamic angles
-~~~~~~~~~~~~~~~~~~
+The moment coefficients are the same in both frames: the rolling moment
+:math:`C_l`, the pitching moment :math:`C_m` and the yawing moment :math:`C_n`.
+The moments about the body axes follow with the reference area and the reference
+length :math:`L_{ref}`:
-The aerodynamic angles are defined in two different ways in RocketPy:
+.. math::
+ \vec{\mathbf{M}}_B=\begin{bmatrix}M_{x}\\M_{y}\\M_{z}\end{bmatrix}_B =\overline{q}\cdot A_{ref}\cdot L_{ref}\cdot\begin{bmatrix}C_m\\C_n\\C_l\end{bmatrix}
+
+where :math:`L_{ref}` is the reference length (commonly the rocket's diameter).
+
+Angles of attack and sideslip
+~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+
+RocketPy uses the flow angles two ways:
-- As the angle of attack (:math:`\alpha`) and the side slip \
- angle (:math:`\beta`), which are defined in the image above. These are used \
- in the calculation of the generic surface forces and moments.
-- As the total angle of attack (:math:`\alpha_{\text{tot}}`), defined as the \
- angle between the total velocity vector and the rocket's centerline. This is \
- used in the calculation of the standard aerodynamic surface forces and moments.
+- the partial **angle of attack** :math:`\alpha` and **sideslip angle**
+ :math:`\beta` (shown in the figure above), used by the generic-surface forces
+ and moments;
+- the **total angle of attack** :math:`\alpha_{\text{tot}}`, the angle between
+ the total velocity vector and the rocket's centerline, used by the standard
+ (Barrowman) surfaces.
-The partial angles are calculated as:
+The partial angles are
.. math::
\begin{aligned}
@@ -131,101 +171,307 @@ The partial angles are calculated as:
\beta &= \arctan\left(\frac{V_x}{V_z}\right)
\end{aligned}
-The total angle of attack is calculated as:
+and the total angle of attack is
.. math::
\alpha_{\text{tot}} = \arccos\left(\frac{\mathbf{\vec{V}}\cdot\mathbf{z_B}}{||\mathbf{\vec{V}}||\cdot||\mathbf{z_B}||}\right)
+The direction the crossflow comes from, around the rocket's axis, is the **roll
+angle of the wind**:
+
+.. math::
+ \phi = \operatorname{atan2}\left(V_y,\ V_x\right)
+
+The pair :math:`(\alpha, \beta)` and the pair
+:math:`(\alpha_{\text{tot}}, \phi)` describe the same flow direction, like
+the two coordinates of a point on a map given as east/north or as
+distance/bearing:
+
+.. math::
+ \tan\alpha = \tan\alpha_{\text{tot}}\,\sin\phi, \qquad
+ \tan\beta = \tan\alpha_{\text{tot}}\,\cos\phi
+
.. note::
When the simulation is done, the total angle of attack is accessed through
- the :attr:`rocketpy.Flight.angle_of_attack` attribute.
- The partial angles of attack and side slip are accessed through the
- :attr:`rocketpy.Flight.partial_angle_of_attack` and
+ the :attr:`rocketpy.Flight.angle_of_attack` attribute. The partial angles of
+ attack and sideslip are accessed through the
+ :attr:`rocketpy.Flight.partial_angle_of_attack` and
:attr:`rocketpy.Flight.angle_of_sideslip` attributes, respectively.
+
.. _genericsurface:
Generic Surface Class
---------------------
-The :class:`rocketpy.GenericSurface` class is used to define an aerodynamic
-surface based on force and moment coefficients. A generic surface is defined
-as follows:
+The :class:`rocketpy.GenericSurface` class defines an aerodynamic surface
+directly from its force and moment coefficients. A surface is created by giving
+it a reference area and length, the coefficients, and a few optional settings:
.. seealso::
- For more information on class initialization, see
- :class:`rocketpy.GenericSurface.__init__`
+ For more information on class initialization, see
+ :class:`rocketpy.GenericSurface.__init__`
.. code-block:: python
+ import numpy as np
from rocketpy import GenericSurface
-
+
radius = 0.0635
-
+
generic_surface = GenericSurface(
reference_area=np.pi * radius**2,
reference_length=2 * radius,
coefficients={
- "cL": "cL.csv",
- "cQ": "cQ.csv",
- "cD": "cD.csv",
+ "cN": "cN.csv",
+ "cY": "cY.csv",
+ "cA": "cA.csv",
"cm": "cm.csv",
"cn": "cn.csv",
"cl": "cl.csv",
},
+ center_of_pressure=(0, 0, 0),
name="Generic Surface",
+ reynolds_length=2 * radius,
+ interpolation="linear",
+ extrapolation="constant",
+ force_convention="body",
+ active_during="always",
+ active=True,
)
-The ``coefficients`` argument is a dictionary containing the coefficients of the
-generic surface. The keys of the dictionary are the coefficient names, and the
-values are the coefficients. The possible coefficient names are:
-
-- ``cL``: Lift coefficient.
-- ``cQ``: Side force coefficient.
-- ``cD``: Drag coefficient.
+Constructor parameters
+~~~~~~~~~~~~~~~~~~~~~~~~
+
+:class:`rocketpy.GenericSurface` takes the following parameters:
+
+- ``reference_area`` (int or float): reference area used to non-dimensionalize
+ the coefficients, in :math:`m^2`. Commonly the rocket's cross-sectional area.
+- ``reference_length`` (int or float): reference length, in meters, used to
+ non-dimensionalize the moment coefficients and the reduced rotation rates.
+ Commonly the rocket's diameter.
+- ``coefficients`` (dict): the force and moment coefficients, by name (detailed
+ in `Coefficients`_ below).
+- ``center_of_pressure`` (tuple or list, optional): the point where the
+ surface's forces and moments are applied, as ``(x, y, z)`` in meters. It is
+ measured from the position the surface is added to the rocket at, with ``z``
+ along the rocket's centerline, positive toward the nose. Default
+ ``(0, 0, 0)``. See `Moment reference point`_.
+- ``name`` (str, optional): a name for the surface. Default
+ ``"Generic Surface"``.
+- ``reynolds_length`` (int or float, optional): length scale, in meters, of the
+ Reynolds number fed to the coefficients. Default ``None`` (uses
+ ``reference_length``).
+- ``interpolation`` (str or dict, optional): how tabulated coefficients are
+ interpolated between their data points. Default ``None``, which uses
+ ``"linear"``. See :ref:`generic_surface_interpolation`.
+- ``extrapolation`` (str or dict, optional): how tabulated coefficients behave
+ outside their tabulated range. Default ``None``, which holds the value at
+ the nearest end of the table (``"constant"``). See
+ :ref:`generic_surface_interpolation`.
+- ``force_convention`` (str, optional): the frame the force coefficients are
+ given in, ``"body"`` or ``"wind"``. Default ``None`` (inferred from the
+ coefficient names).
+- ``active_during`` (str, optional): the motor phase the surface produces
+ aerodynamic force in: ``"always"``, ``"power_on"`` or ``"power_off"``.
+ Default ``"always"``. See :ref:`active_during`.
+- ``active`` (bool, optional): whether the surface starts the flight switched
+ on. Default ``True``. An event can switch it on or off during the flight. See
+ :ref:`active_during`.
+
+Coefficients
+~~~~~~~~~~~~~
+
+The ``coefficients`` argument is a dictionary mapping each coefficient's name to
+its value. The body-frame coefficient names are:
+
+- ``cN``: Normal force coefficient (perpendicular to the body axis).
+- ``cY``: Side force coefficient.
+- ``cA``: Axial force coefficient (along the body axis).
- ``cm``: Pitching moment coefficient.
- ``cn``: Yawing moment coefficient.
- ``cl``: Rolling moment coefficient.
-Only one of the coefficients is required to be provided, but any combination of
-the coefficients can be used. The coefficient values can be provided as a
-single value, a callable function of seven arguments, or a path to a ``.csv``
-file containing the values.
+Alternatively, you can supply the force coefficients in the **wind frame**:
+
+- ``cL`` (lift), ``cQ`` (side) and ``cD`` (drag) take the place of ``cN``,
+ ``cY`` and ``cA``.
+- The moment coefficients ``cm``, ``cn`` and ``cl`` are the same in both frames.
+
+By default the frame is inferred from the names you pass. Set
+``force_convention`` to ``"body"`` or ``"wind"`` to state it explicitly.
+
+Whichever frame you choose, all nine coefficients are available as attributes
+afterwards (``surface.cN``, ``surface.cL``, ...). The ones you did not provide
+are converted using the relations in `Relating the two frames`_ above.
+
+Only one coefficient is required, and any combination can be provided; the ones
+you omit are treated as zero.
+
+Damping can be added to any of them with a rate derivative such as ``cm_q``
+(see :ref:`generic_surface_damping`).
+
+.. _coefficient_variables:
+
+Each coefficient is a function of the same seven independent variables. When
+you give a coefficient, you name the variables it uses with these names:
+
+.. list-table::
+ :header-rows: 1
+ :widths: 22 78
+
+ * - Name
+ - Variable
+ * - ``alpha``
+ - Angle of attack (:math:`\alpha`), in radians.
+ * - ``beta``
+ - Side slip angle (:math:`\beta`), in radians.
+ * - ``mach``
+ - Mach number (:math:`Ma`).
+ * - ``reynolds``
+ - Reynolds number (:math:`Re`).
+ * - ``pitch_rate``
+ - Pitch rate (:math:`q^{*}`), non-dimensional (reduced).
+ * - ``yaw_rate``
+ - Yaw rate (:math:`r^{*}`), non-dimensional (reduced).
+ * - ``roll_rate``
+ - Roll rate (:math:`p^{*}`), non-dimensional (reduced).
+
+The angles can also be given in other forms. RocketPy converts them for you:
+
+.. list-table::
+ :header-rows: 1
+ :widths: 22 78
+
+ * - Name
+ - Variable
+ * - ``alpha_deg``
+ - Angle of attack, in degrees.
+ * - ``beta_deg``
+ - Side slip angle, in degrees.
+ * - ``alpha_total``
+ - Total angle of attack (:math:`\alpha_{\text{tot}}`), in radians: the
+ angle between the rocket's axis and the air. See :ref:`totalangle`.
+ * - ``alpha_total_deg``
+ - Total angle of attack, in degrees.
+ * - ``phi``
+ - Roll angle of the wind (:math:`\phi`), in radians: the direction around
+ the body the air comes from. See :ref:`totalangle`.
+ * - ``phi_deg``
+ - Roll angle of the wind, in degrees.
+
+These are all the accepted names. A coefficient cannot use the same angle under
+two names, such as ``alpha`` and ``alpha_deg`` together. A
+:class:`rocketpy.ControllableGenericSurface` adds the names of its own control
+variables.
-The coefficients are all functions of:
+.. important::
+ The angular rates are the conventional **non-dimensional reduced rates**, not
+ the raw body rates in rad/s:
+
+ .. math::
+ q^{*} = \frac{q \, L_{ref}}{2 V}, \quad
+ r^{*} = \frac{r \, L_{ref}}{2 V}, \quad
+ p^{*} = \frac{p \, L_{ref}}{2 V}
+
+ where :math:`L_{ref}` is the surface reference length and :math:`V` the
+ freestream speed. RocketPy non-dimensionalizes the body rates internally
+ before evaluating the coefficients (the factor is 0 at zero airspeed).
+ Define your tables against the reduced rates.
+
+Once evaluated, the coefficients are turned into body-frame forces and moments
+exactly as described in `Wind Frame and Body Frame`_ above (wind-frame inputs
+are converted to the body frame first).
+
+Each coefficient value can be given in any of these forms:
+
+.. list-table::
+ :header-rows: 1
+ :widths: 30 70
+
+ * - Form
+ - Example
+ * - a number (constant)
+ - ``"cA": 0.4``
+ * - a function
+ - ``"cN": lambda alpha, mach: 2 * alpha``
+ * - a ``.csv`` file with a header
+ - ``"cN": "cN.csv"``
+ * - a list or numpy array of data points
+ - ``"cA": ([[0, 0.4], [1, 0.6]], ["mach"])``
+ * - values on a regular grid
+ - ``"cN": ({"alpha": alphas, "mach": machs}, values)``
+ * - a :class:`rocketpy.Function`
+ - ``"cA": Function(points, "mach", "cA")``
+ * - one file for several coefficients
+ - ``GenericSurface.from_csv("aero.csv", area, length)``
+ * - any of the above with its variables named
+ - ``"cN": (source, ["alpha", "mach"])``
+
+Every coefficient must say which of the seven variables it uses. A function says
+it through the names of its arguments, a ``.csv`` file through its header and a
+:class:`rocketpy.Function` through the names of its inputs. When the source does
+not carry names (a list of points, a ``.csv`` file without a header, a function
+whose arguments are named otherwise), give the coefficient as a pair: the source,
+then the list of its variables in order, as in the last two rows above.
+
+Angles in degrees
+^^^^^^^^^^^^^^^^^
+
+The angles are in radians. If your data is in degrees, as most wind tunnel
+reports and aerodynamics programs give it, add ``_deg`` to the name of the
+variable: ``alpha_deg``, ``beta_deg``, ``alpha_total_deg`` or ``phi_deg``. This
+works wherever a variable is named: the header of a ``.csv`` file, the list of
+variables given with a table, the grid form, the input of a
+:class:`rocketpy.Function` and the argument of a function:
-- Angle of attack (:math:`\alpha`) in radians.
-- Side slip angle (:math:`\beta`) in radians.
-- Mach number (:math:`Ma`).
-- Reynolds number (:math:`Re`).
-- Pitch rate (:math:`q`) in radians per second.
-- Yaw rate (:math:`r`) in radians per second.
-- Roll rate (:math:`p`) in radians per second.
+.. code-block:: python
-.. math::
- \begin{aligned}
- C_L &= f(\alpha, \beta, Ma, Re, q, r, p) \\
- C_Q &= f(\alpha, \beta, Ma, Re, q, r, p) \\
- C_D &= f(\alpha, \beta, Ma, Re, q, r, p) \\
- C_m &= f(\alpha, \beta, Ma, Re, q, r, p) \\
- C_n &= f(\alpha, \beta, Ma, Re, q, r, p) \\
- C_l &= f(\alpha, \beta, Ma, Re, q, r, p)
- \end{aligned}
+ coefficients = {
+ "cN": "cN_rasaero.csv", # header: alpha_deg, mach, cN
+ "cm": (moment_points, ["alpha_deg", "mach"]),
+ "cA": lambda alpha_deg, mach: 0.4 + 0.002 * alpha_deg**2,
+ }
-From the coefficients, the forces and moments are calculated with
+RocketPy converts the angle before reading the source, so nothing else changes.
+A table whose values of an angle given in radians go beyond what such an angle
+can be (about 3.14) raises a warning, since it almost surely is in degrees.
-.. math::
- \begin{aligned}
- L &= \overline{q}\cdot A_{ref}\cdot C_L \\
- Q &= \overline{q}\cdot A_{ref}\cdot C_Q \\
- D &= \overline{q}\cdot A_{ref}\cdot C_D \\
- M_{m} &= \overline{q}\cdot A_{ref}\cdot L_{ref}\cdot C_m \\
- M_{n} &= \overline{q}\cdot A_{ref}\cdot L_{ref}\cdot C_n \\
- M_{l} &= \overline{q}\cdot A_{ref}\cdot L_{ref}\cdot C_l
- \end{aligned}
+.. note::
+ This is about the angle a table is tabulated against. A *slope* given per
+ degree, such as a ``cN_alpha`` of a :class:`rocketpy.LinearGenericSurface` in
+ 1/deg, must be multiplied by ``180 / pi`` to give it per radian.
+
+.. important::
+ RocketPy never guesses the variable of a table. A one-column table given
+ without a name raises an error, so that a drag curve tabulated against Mach
+ can never be read against the angle of attack by mistake.
+
+Defining a coefficient as a callable
+~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+
+A coefficient can be any function that returns its value. Name its arguments
+after the variables it uses, in any order, and leave out the ones it does not
+use:
+
+.. code-block:: python
+
+ def normal_force_coefficient(alpha, mach):
+ return (2 + 0.5 * mach) * alpha
-These coefficients can be defined as a callable such as:
+The accepted argument names are all the ones listed in
+:ref:`the tables above `, including the angles in
+degrees and the total angle of attack:
+
+.. code-block:: python
+
+ def axial_force_coefficient(alpha_total_deg, mach):
+ return 0.4 + 0.1 * mach + 0.002 * alpha_total_deg**2
+
+A function that takes the seven main variables (``alpha``, ``beta``, ``mach``,
+``reynolds``, ``pitch_rate``, ``yaw_rate`` and ``roll_rate``), in that order,
+may name its arguments freely:
.. code-block:: python
@@ -233,31 +479,45 @@ These coefficients can be defined as a callable such as:
...
return value
-In which any algorithm can be implemented to calculate the coefficient values.
+Any algorithm can be implemented inside to compute the coefficient. Arguments
+with a default value are not counted as variables, so a function can carry the
+constants of your model, and ``functools.partial`` can set them:
+
+.. code-block:: python
+
+ def normal_force_coefficient(alpha, mach, slope=2.0):
+ return (slope + 0.5 * mach) * alpha
+
+ coefficients = {"cN": functools.partial(normal_force_coefficient, slope=2.4)}
+
+Defining a coefficient from a CSV file
+~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
-Otherwise, the coefficients can be defined as a ``.csv`` file. The file must
-contain a header with at least one of the following columns representing the
-independent variables:
+A coefficient can also be tabulated in a ``.csv`` file. The file must have a
+header naming its columns. The independent-variable columns are optional, but
+those present must be named after the variables:
-- ``alpha``: Angle of attack.
-- ``beta``: Side slip angle.
+- ``alpha``: Angle of attack (``alpha_deg`` for degrees).
+- ``beta``: Side slip angle (``beta_deg`` for degrees).
+- ``alpha_total`` and ``phi``: total angle of attack and roll angle of the
+ wind (``alpha_total_deg``, ``phi_deg`` for degrees), see :ref:`totalangle`.
- ``mach``: Mach number.
- ``reynolds``: Reynolds number.
-- ``pitch_rate``: Pitch rate.
-- ``yaw_rate``: Yaw rate.
-- ``roll_rate``: Roll rate.
+- ``pitch_rate``: Pitch rate (reduced).
+- ``yaw_rate``: Yaw rate (reduced).
+- ``roll_rate``: Roll rate (reduced).
-The last column must be the coefficient value, and must contain a header,
-though the header name can be anything.
+The **last** column holds the coefficient value; it **must** have a header, but
+the header name can be anything. Spaces after the commas and quotes around the
+names are fine.
.. important::
- Not all columns need to be present in the file, but the columns that are
- present must be correctly named as described above. Independent variable
- columns can be in any order.
+ Not all independent-variable columns need to be present, but the columns that
+ are present must be named as above. They can be in any order.
-An example of a ``.csv`` file is shown below:
+An example ``.csv`` file, tabulated against angle of attack and Mach:
-.. code-block::
+.. code-block::
"alpha", "mach", "coefficient"
-0.017, 0, -0.11
@@ -273,12 +533,215 @@ An example of a ``.csv`` file is shown below:
0.017, 2, 0.084
0.017, 3, 0.061
-After the definition of the ``GenericSurface`` object, it must be added to the
-rocket's configuration:
+.. note::
+ The ``reynolds`` axis is by default based on the reference length (the
+ rocket diameter). Published rocket data often bases the Reynolds number on
+ the **body length** instead, which for a slender rocket is much larger. If
+ your table uses a different length, pass it as ``reynolds_length`` when
+ creating the surface so the Reynolds number the simulation feeds your table
+ matches the one it was built against.
+
+.. _totalangle:
+
+Coefficients against the total angle of attack
+~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+
+Most aerodynamic data for rockets (wind tunnel reports, CFD sweeps, programs
+such as RASAero) gives the normal force, the axial force and
+the pitch moment against the Mach number and the **total** angle of attack, which
+is never negative. To use such data as it is, name its variable ``alpha_total``
+(or ``alpha_total_deg``). No other option is needed:
+
+.. code-block:: python
+
+ surface = GenericSurface(
+ reference_area=rocket.area,
+ reference_length=2 * rocket.radius,
+ coefficients={
+ "cN": "cN_vs_total_angle.csv", # header: alpha_total_deg, mach, cN
+ "cm": "cm_vs_total_angle.csv", # header: alpha_total_deg, mach, cm
+ "cA": lambda alpha_total, mach: 0.4 + 0.1 * mach + alpha_total**2,
+ },
+ )
+
+What a coefficient given against ``alpha_total`` means depends on the
+coefficient:
+
+- ``cN`` (normal force) and ``cm`` (pitch moment) act in the plane that holds
+ the rocket's axis and the wind. RocketPy splits them between the pitch and the
+ yaw plane, :math:`C_N\sin\phi` and :math:`-C_N\cos\phi` (and the same for
+ the moment), so the force always pushes along the crossflow whatever direction
+ the wind comes from.
+- ``cL`` (lift) works the same way, in the wind frame. With the drag ``cD`` it
+ gives the normal force in that plane and the axial force.
+- ``cA`` (axial force), ``cD`` (drag) and ``cl`` (roll moment) have no direction
+ across the axis and are used as they are. This also holds for the rocket's
+ ``power_off_drag`` and ``power_on_drag``.
+
+Three rules apply to a ``cN``, ``cL`` or ``cm`` given against ``alpha_total``:
+
+- It must be zero at zero total angle (see the note below).
+- Leave out ``cY``, ``cQ`` and ``cn``. The part in the other plane comes from
+ the split, and there is no side force or yaw moment in the plane of the wind.
+- It cannot also depend on ``alpha`` or ``beta``.
+
+A coefficient that depends on the direction the wind comes from around the
+body can take the roll angle of the wind ``phi`` as well. It is then used as
+given, so write the split yourself:
+
+.. code-block:: python
+
+ def strength(alpha_total, phi):
+ return 2 * alpha_total * (1 + 0.1 * np.cos(4 * phi))
+
+ coefficients = {
+ "cN": lambda alpha_total, phi: strength(alpha_total, phi) * np.sin(phi),
+ "cY": lambda alpha_total, phi: -strength(alpha_total, phi) * np.cos(phi),
+ }
+
+Data against the total angle of attack is known in the literature as the
+*aeroballistic* frame. The built-in nose cone, tail and fin sets work this way
+internally.
+
+.. note::
+ At zero total angle of attack there is no crossflow and its direction is not
+ defined, so ``cN``, ``cL`` and ``cm`` must be zero there, as they are for any rocket
+ with rotational symmetry. RocketPy checks this when the surface is built and
+ raises an error otherwise. A table must therefore start at 0 degrees: a table
+ whose first row is at 2 degrees holds that value all the way down to zero,
+ which would make the force flip sign across zero angle and the stability
+ slope meaningless.
+
+Several coefficients from one file
+~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+
+Aerodynamic data usually comes as one table with a column per variable and a
+column per coefficient:
+
+.. code-block::
+
+ alpha_deg, mach, cN, cA, cm
+ -2, 0.3, -0.085, 0.42, 0.260
+ 0, 0.3, 0.000, 0.42, 0.000
+ 2, 0.3, 0.085, 0.42, -0.260
+
+:meth:`rocketpy.GenericSurface.from_csv` builds the surface from such a file in
+one step. Every coefficient is read against all the variable columns:
+
+.. code-block:: python
+
+ surface = GenericSurface.from_csv(
+ "aero.csv",
+ reference_area=rocket.area,
+ reference_length=2 * rocket.radius,
+ )
+
+Any other argument of the class (``center_of_pressure``, ``name``,
+``active_during``, ...) can be passed along. The same method exists on
+:class:`rocketpy.LinearGenericSurface`, with derivative columns such as
+``cN_alpha`` and ``cm_q``, and on :class:`rocketpy.ControllableGenericSurface`,
+where a control can be one of the variable columns.
+
+A file written by another program has its own column names. Translate them with
+``columns``; the columns you do not list are ignored:
+
+.. code-block:: python
+
+ power_off = GenericSurface.from_csv(
+ "export.csv",
+ reference_area=rocket.area,
+ reference_length=2 * rocket.radius,
+ columns={
+ "Mach": "mach",
+ "Alpha": "alpha_deg",
+ "CN": "cN",
+ "CA Power-Off": "cA",
+ },
+ active_during="power_off",
+ )
+
+.. warning::
+ RocketPy's ``alpha`` is measured in one plane and takes both signs. Many
+ programs tabulate against the *total* angle of attack, which is never
+ negative. Name that column ``alpha_total`` (or ``alpha_total_deg``), see
+ `Coefficients against the total angle of attack`_. Read as ``alpha``, such a table would give no restoring force when
+ the rocket pitches the other way; RocketPy warns when a table looks like this.
+
+.. note::
+ Programs often report the center of pressure as a position instead of a
+ pitch moment coefficient. With :math:`x_{cp}` measured from the point the
+ surface is placed at, positive toward the nose, the moment coefficient about
+ that point is :math:`C_m = C_N \, x_{cp} / L_{ref}`.
+
+.. _generic_surface_damping:
+
+Adding damping to tabulated coefficients
+~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+
+Aerodynamic data often comes in two parts: the coefficients as tables against
+the angle of attack and the Mach number, and the damping as a few separate
+numbers, such as the pitch damping :math:`C_{m_q}`. To use both, give the
+damping as a **rate derivative** next to the coefficient it belongs to:
+
+.. code-block:: python
+
+ surface = GenericSurface(
+ reference_area=rocket.area,
+ reference_length=2 * rocket.radius,
+ coefficients={
+ "cN": "cN.csv", # header: alpha_deg, mach, cN
+ "cm": "cm.csv", # header: alpha_deg, mach, cm
+ "cm_q": -800, # pitch damping
+ "cn_r": -800, # yaw damping
+ "cl_p": "cl_p_vs_mach.csv" # roll damping against Mach
+ },
+ )
+
+The name of a rate derivative is the name of the coefficient followed by the
+rate it multiplies:
+
+.. list-table::
+ :header-rows: 1
+ :widths: 22 78
+
+ * - Suffix
+ - Rate
+ * - ``_p``
+ - Roll rate, as in ``cl_p``.
+ * - ``_q``
+ - Pitch rate, as in ``cm_q`` and ``cN_q``.
+ * - ``_r``
+ - Yaw rate, as in ``cn_r`` and ``cY_r``.
+
+Each derivative is multiplied by its reduced rate and added to the coefficient,
+for example :math:`C_m = C_m(\alpha, Ma) + C_{m_q}\, q^{*}`. Some rules:
+
+- A derivative that opposes the motion, as damping does, is a **negative**
+ number.
+- The rates are the reduced rates (see the note in `Coefficients`_), so the
+ derivatives are per unit of :math:`q L_{ref} / (2V)`, not per rad/s.
+- A derivative can be a number or depend on any variable, most often the Mach
+ number. A table with one unnamed column is read against Mach.
+- The derivatives are in the body frame: ``cN_q``, ``cY_r`` and ``cA_q`` exist,
+ ``cL_q`` does not. The moment derivatives are the same in both frames, so
+ ``cm_q`` can be used with ``cL`` and ``cD``.
+- Each plane takes its own derivative. For a rocket that behaves the same in
+ every plane, give ``cn_r`` equal to ``cm_q`` (and ``cY_r`` equal to
+ ``cN_q``). This also holds for data against ``alpha_total``.
+- A coefficient that already depends on a rate, through a ``pitch_rate`` column
+ for example, cannot take the derivative for that rate too.
+
+Only the rate derivatives are accepted. A slope against the angle, such as
+``cm_alpha``, belongs to a :class:`rocketpy.LinearGenericSurface`.
+
+Adding the surface to the rocket
+~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+
+Once defined, the surface is added to the rocket like any other:
.. seealso::
For more information on how to add a generic surface to the rocket, see
- :class:`rocketpy.Rocket.add_generic_surface`
+ :class:`rocketpy.Rocket.add_surfaces`
.. code-block:: python
:emphasize-lines: 5
@@ -289,20 +752,41 @@ rocket's configuration:
)
rocket.add_surfaces(generic_surface, position=(0,0,0))
-The position of the generic surface is defined in the User Defined coordinate
-System, see :ref:`rocket_axes` for more information.
+The position is given in the User Defined Coordinate System; see
+:ref:`rocket_axes` for more information.
+
+.. attention::
+ If the generic surface is positioned **not** at the center of dry mass, the
+ forces generated by the force coefficients (``cN``, ``cY``, ``cA``) generate
+ a moment about the center of dry mass. This moment is computed and added to
+ the moment generated by the moment coefficients (``cm``, ``cn``, ``cl``).
.. tip::
- If defining the coefficients of the entire rocket is desired, only a single
- generic surface can be added to the rocket, positioned at the center of dry
- mass. This will be equivalent to defining the coefficients of the entire
- rocket.
+ To describe the whole vehicle with a single set of coefficients (rather than
+ one surface per component), use
+ :meth:`rocketpy.Rocket.add_full_body_aerodynamics`. See
+ :ref:`fullbodyaerodynamics`.
-.. attention::
- If there generic surface is positioned **not** at the center of dry mass, the
- forces generated by the force coefficients (cL, cQ, cD) will generate a
- moment around the center of dry mass. This moment will be calculated and
- added to the moment generated by the moment coefficients (cm, cn, cl).
+Moment reference point
+~~~~~~~~~~~~~~~~~~~~~~~~
+
+The moment coefficients :math:`C_m`, :math:`C_n` and :math:`C_l` are taken about
+the surface's own reference point (its ``center_of_pressure``). When the rocket
+assembles the total aerodynamic moment it transports each surface's force from
+that point to the rocket's **center of dry mass**, adding the
+:math:`\vec{r}_{\text{cp} \to \text{cdm}} \times \vec{F}` term, so the rocket's
+reported pitch/yaw moment and static margin are about the center of dry mass.
+
+This matters when your coefficients come from a source that uses a different
+reference. A pitch-moment coefficient referenced to a point a distance :math:`d`
+ahead of the surface's center of pressure must be shifted before use:
+
+.. math::
+ C_{m,\,\text{cp}} = C_{m,\,\text{ref}} + \frac{d}{L_{ref}}\, C_N
+
+Provide the coefficient about the surface's center of pressure (or set
+``center_of_pressure`` so the transport lands the moment at the intended point),
+otherwise the static margin will be off by the reference-point offset.
.. _lineargenericsurface:
@@ -310,123 +794,145 @@ System, see :ref:`rocket_axes` for more information.
Linear Generic Surface Class
----------------------------
-The :class:`rocketpy.LinearGenericSurface` class is used to define a aerodynamic
-surface based on the forces and moments coefficient derivatives. A linear generic
-surface will receive the derivatives of each coefficient with respect to the
-independent variables. The derivatives are defined as:
+The :class:`rocketpy.LinearGenericSurface` class defines an aerodynamic surface
+from the **derivatives** of its force and moment coefficients, instead of the
+coefficients themselves. This is convenient when you have stability-derivative
+data rather than full tables: the surface builds each coefficient by summing its
+derivatives times the independent variables.
+
+For every one of the six coefficients (``cN``, ``cY``, ``cA``, ``cm``, ``cn``,
+``cl``), you provide a constant term and one derivative per angle and per
+rotation rate:
-- :math:`C_{\alpha}=\frac{dC}{d\alpha}`: Coefficient derivative with respect to angle of attack.
-- :math:`C_{\beta}=\frac{dC}{d\beta}`: Coefficient derivative with respect to side slip angle.
-- :math:`C_{Ma}=\frac{dC}{dMa}`: Coefficient derivative with respect to Mach number.
-- :math:`C_{Re}=\frac{dC}{dRe}`: Coefficient derivative with respect to Reynolds number.
-- :math:`C_{q}=\frac{dC}{dq}`: Coefficient derivative with respect to pitch rate.
-- :math:`C_{r}=\frac{dC}{dr}`: Coefficient derivative with respect to yaw rate.
-- :math:`C_{p}=\frac{dC}{dp}`: Coefficient derivative with respect to roll rate.
+- :math:`C_{0}`: the coefficient value at zero angle of attack, zero sideslip
+ and zero rates.
+- :math:`C_{\alpha}=\frac{dC}{d\alpha}`: derivative with respect to angle of attack.
+- :math:`C_{\beta}=\frac{dC}{d\beta}`: derivative with respect to side slip angle.
+- :math:`C_{q}=\frac{dC}{dq}`: derivative with respect to pitch rate.
+- :math:`C_{r}=\frac{dC}{dr}`: derivative with respect to yaw rate.
+- :math:`C_{p}=\frac{dC}{dp}`: derivative with respect to roll rate.
-A non derivative coefficient :math:`C_{0}` is also included.
+Just like the plain generic surface, each of these terms may itself depend on
+the Mach number, the Reynolds number or any other of the seven independent
+variables, and may be a constant, a callable, or a tabulated ``.csv`` file.
+There is no separate Mach or Reynolds derivative: a normal-force slope that
+changes with Mach is given as ``cN_alpha`` tabulated against Mach.
-Each coefficient derivative is defined as a function of all the seven
-independent variables.
+How the coefficients are assembled
+~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
-The coefficients are then grouped into **forcing** coefficients:
+Each coefficient is the sum of a **forcing** part, which follows the angle of
+attack and the sideslip angle:
.. math::
\begin{aligned}
- C_{Lf} &= C_{L0} + C_{L\alpha}\cdot\alpha + C_{L\beta}\cdot\beta + C_{LMa}\cdot Ma + C_{LRe}\cdot Re \\
- C_{Qf} &= C_{Q0} + C_{Q\alpha}\cdot\alpha + C_{Q\beta}\cdot\beta + C_{QMa}\cdot Ma + C_{QRe}\cdot Re \\
- C_{Df} &= C_{D0} + C_{D\alpha}\cdot\alpha + C_{D\beta}\cdot\beta + C_{DMa}\cdot Ma + C_{DRe}\cdot Re \\
- C_{mf} &= C_{m0} + C_{m\alpha}\cdot\alpha + C_{m\beta}\cdot\beta + C_{mMa}\cdot Ma + C_{mRe}\cdot Re \\
- C_{nf} &= C_{n0} + C_{n\alpha}\cdot\alpha + C_{n\beta}\cdot\beta + C_{nMa}\cdot Ma + C_{nRe}\cdot Re \\
- C_{lf} &= C_{l0} + C_{l\alpha}\cdot\alpha + C_{l\beta}\cdot\beta + C_{lMa}\cdot Ma + C_{lRe}\cdot Re
+ C_{Nf} &= C_{N0} + C_{N\alpha}\cdot\alpha + C_{N\beta}\cdot\beta \\
+ C_{Yf} &= C_{Y0} + C_{Y\alpha}\cdot\alpha + C_{Y\beta}\cdot\beta \\
+ C_{Af} &= C_{A0} + C_{A\alpha}\cdot\alpha + C_{A\beta}\cdot\beta \\
+ C_{mf} &= C_{m0} + C_{m\alpha}\cdot\alpha + C_{m\beta}\cdot\beta \\
+ C_{nf} &= C_{n0} + C_{n\alpha}\cdot\alpha + C_{n\beta}\cdot\beta \\
+ C_{lf} &= C_{l0} + C_{l\alpha}\cdot\alpha + C_{l\beta}\cdot\beta
\end{aligned}
-And **damping** coefficients:
+and a **damping** part, which follows the non-dimensional rotation rates
+:math:`p^{*}` (roll), :math:`q^{*}` (pitch) and :math:`r^{*}` (yaw) defined in
+`Coefficients`_ above:
.. math::
\begin{aligned}
- C_{Ld} &= C_{L_{q}}\cdot q + C_{L_{r}}\cdot r + C_{L_{p}}\cdot p \\
- C_{Qd} &= C_{Q_{q}}\cdot q + C_{Q_{r}}\cdot r + C_{Q_{p}}\cdot p \\
- C_{Dd} &= C_{D_{q}}\cdot q + C_{D_{r}}\cdot r + C_{D_{p}}\cdot p \\
- C_{md} &= C_{m_{q}}\cdot q + C_{m_{r}}\cdot r + C_{m_{p}}\cdot p \\
- C_{nd} &= C_{n_{q}}\cdot q + C_{n_{r}}\cdot r + C_{n_{p}}\cdot p \\
- C_{ld} &= C_{l_{q}}\cdot q + C_{l_{r}}\cdot r + C_{l_{p}}\cdot p
+ C_{Nd} &= C_{N_{p}}\cdot p^{*} + C_{N_{q}}\cdot q^{*} + C_{N_{r}}\cdot r^{*} \\
+ C_{Yd} &= C_{Y_{p}}\cdot p^{*} + C_{Y_{q}}\cdot q^{*} + C_{Y_{r}}\cdot r^{*} \\
+ C_{Ad} &= C_{A_{p}}\cdot p^{*} + C_{A_{q}}\cdot q^{*} + C_{A_{r}}\cdot r^{*} \\
+ C_{md} &= C_{m_{p}}\cdot p^{*} + C_{m_{q}}\cdot q^{*} + C_{m_{r}}\cdot r^{*} \\
+ C_{nd} &= C_{n_{p}}\cdot p^{*} + C_{n_{q}}\cdot q^{*} + C_{n_{r}}\cdot r^{*} \\
+ C_{ld} &= C_{l_{p}}\cdot p^{*} + C_{l_{q}}\cdot q^{*} + C_{l_{r}}\cdot r^{*}
\end{aligned}
-The forces and moments are then calculated as:
+so that, for example, :math:`C_m = C_{mf} + C_{md}`. The two parts are added: a
+derivative that opposes the motion, such as the pitch damping :math:`C_{m_q}` of
+a stable rocket, is a negative number.
+
+Every derivative may itself vary with the Mach number, the Reynolds number or any
+other of the seven variables, exactly like the coefficients of a
+:class:`rocketpy.GenericSurface`.
+
+The body-frame forces and moments then follow as for any generic surface:
.. math::
\begin{aligned}
- L &= \overline{q}\cdot A_{ref}\cdot C_{Lf} + \overline{q}\cdot A_{ref}\cdot \frac{L_{ref}}{2V} C_{Ld} \\
- Q &= \overline{q}\cdot A_{ref}\cdot C_{Qf} + \overline{q}\cdot A_{ref}\cdot \frac{L_{ref}}{2V} C_{Qd} \\
- D &= \overline{q}\cdot A_{ref}\cdot C_{Df} + \overline{q}\cdot A_{ref}\cdot \frac{L_{ref}}{2V} C_{Dd} \\
- M_{m} &= \overline{q}\cdot A_{ref}\cdot L_{ref}\cdot C_{mf} + \overline{q}\cdot A_{ref}\cdot L_{ref}\cdot \frac{L_{ref}}{2V} C_{md} \\
- M_{n} &= \overline{q}\cdot A_{ref}\cdot L_{ref}\cdot C_{nf} + \overline{q}\cdot A_{ref}\cdot L_{ref}\cdot \frac{L_{ref}}{2V} C_{nd} \\
- M_{l} &= \overline{q}\cdot A_{ref}\cdot L_{ref}\cdot C_{lf} + \overline{q}\cdot A_{ref}\cdot L_{ref}\cdot \frac{L_{ref}}{2V} C_{ld}
+ N &= \overline{q}\cdot A_{ref}\cdot C_N &\qquad M_m &= \overline{q}\cdot A_{ref}\cdot L_{ref}\cdot C_m \\
+ Y &= \overline{q}\cdot A_{ref}\cdot C_Y &\qquad M_n &= \overline{q}\cdot A_{ref}\cdot L_{ref}\cdot C_n \\
+ A &= \overline{q}\cdot A_{ref}\cdot C_A &\qquad M_l &= \overline{q}\cdot A_{ref}\cdot L_{ref}\cdot C_l
\end{aligned}
-The linear generic surface is defined very similarly to the generic surface.
-The coefficients are defined in the same way, but with the addition of the
-derivative values.
+After the surface is created, the whole coefficients are available as
+``surface.cN``, ``surface.cm`` and so on, and the two parts as ``surface.cNf`` and
+``surface.cNd``, ``surface.cmf`` and ``surface.cmd`` and so on. All of them are
+functions of the seven variables.
+
+Defining a linear generic surface
+~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+
+A linear generic surface takes the **same parameters** as
+:class:`rocketpy.GenericSurface`, plus ``axisymmetric`` (see
+:ref:`lineargenericsurface_axisymmetric`). Only the ``coefficients`` dictionary
+is different. Each key follows the pattern
+``_``. For example ``cN_alpha`` is
+:math:`C_{N\alpha}`, ``cm_q`` is :math:`C_{m_q}`, and ``cN_0`` is the constant
+term :math:`C_{N0}`. Any term you omit is zero.
-An example of a linear generic surface defined with **all** the coefficients is
-shown below:
+.. note::
+ The derivative names carry the force frame: ``cN_alpha``, ``cY_beta``, ...
+ in the body frame versus ``cL_alpha``, ``cQ_beta``, ... in the wind frame.
+ ``force_convention`` selects the frame just as it does for
+ :class:`rocketpy.GenericSurface`.
.. seealso::
- For more information on class initialization, see
+ For more information on class initialization, see
:class:`rocketpy.LinearGenericSurface.__init__`
+An example defining **all** the coefficient derivatives:
+
.. code-block:: python
-
+
from rocketpy import LinearGenericSurface
linear_generic_surface = LinearGenericSurface(
reference_area=np.pi * 0.0635**2,
reference_length=2 * 0.0635,
coefficients={
- "cL_0": "cL_0.csv",
- "cL_alpha": "cL_alpha.csv",
- "cL_beta": "cL_beta.csv",
- "cL_Ma": "cL_Ma.csv",
- "cL_Re": "cL_Re.csv",
- "cL_q": "cL_q.csv",
- "cL_r": "cL_r.csv",
- "cL_p": "cL_p.csv",
- "cQ_0": "cQ_0.csv",
- "cQ_alpha": "cQ_alpha.csv",
- "cQ_beta": "cQ_beta.csv",
- "cQ_Ma": "cQ_Ma.csv",
- "cQ_Re": "cQ_Re.csv",
- "cQ_q": "cQ_q.csv",
- "cQ_r": "cQ_r.csv",
- "cQ_p": "cQ_p.csv",
- "cD_0": "cD_0.csv",
- "cD_alpha": "cD_alpha.csv",
- "cD_beta": "cD_beta.csv",
- "cD_Ma": "cD_Ma.csv",
- "cD_Re": "cD_Re.csv",
- "cD_q": "cD_q.csv",
- "cD_r": "cD_r.csv",
- "cD_p": "cD_p.csv",
+ "cN_0": "cN_0.csv",
+ "cN_alpha": "cN_alpha.csv",
+ "cN_beta": "cN_beta.csv",
+ "cN_q": "cN_q.csv",
+ "cN_r": "cN_r.csv",
+ "cN_p": "cN_p.csv",
+ "cY_0": "cY_0.csv",
+ "cY_alpha": "cY_alpha.csv",
+ "cY_beta": "cY_beta.csv",
+ "cY_q": "cY_q.csv",
+ "cY_r": "cY_r.csv",
+ "cY_p": "cY_p.csv",
+ "cA_0": "cA_0.csv",
+ "cA_alpha": "cA_alpha.csv",
+ "cA_beta": "cA_beta.csv",
+ "cA_q": "cA_q.csv",
+ "cA_r": "cA_r.csv",
+ "cA_p": "cA_p.csv",
"cm_0": "cm_0.csv",
"cm_alpha": "cm_alpha.csv",
"cm_beta": "cm_beta.csv",
- "cm_Ma": "cm_Ma.csv",
- "cm_Re": "cm_Re.csv",
"cm_q": "cm_q.csv",
"cm_r": "cm_r.csv",
"cm_p": "cm_p.csv",
"cn_0": "cn_0.csv",
"cn_alpha": "cn_alpha.csv",
"cn_beta": "cn_beta.csv",
- "cn_Ma": "cn_Ma.csv",
- "cn_Re": "cn_Re.csv",
"cn_q": "cn_q.csv",
"cn_r": "cn_r.csv",
"cn_p": "cn_p.csv",
"cl_0": "cl_0.csv",
"cl_alpha": "cl_alpha.csv",
"cl_beta": "cl_beta.csv",
- "cl_Ma": "cl_Ma.csv",
- "cl_Re": "cl_Re.csv",
"cl_q": "cl_q.csv",
"cl_r": "cl_r.csv",
"cl_p": "cl_p.csv",
@@ -434,4 +940,416 @@ shown below:
)
rocket.add_surfaces(linear_generic_surface, position=(0,0,0))
+.. _lineargenericsurface_axisymmetric:
+
+Writing an axisymmetric rocket with derivatives
+~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+
+.. note::
+ This section is only about :class:`rocketpy.LinearGenericSurface`, where
+ each plane has its own derivatives. A :class:`rocketpy.GenericSurface` whose
+ ``cN`` and ``cm`` are given against ``alpha_total`` is already axisymmetric:
+ the same data is used in every plane, with nothing more to write (see
+ :ref:`totalangle`).
+
+Stability derivatives are usually reported for one plane only: the normal
+force slope :math:`C_{N\alpha}`, the pitch moment slope :math:`C_{m\alpha}`
+and the pitch damping :math:`C_{m_q}`. A linear generic surface has separate
+derivatives for the yaw plane, and a plane without derivatives produces no
+force.
+
+For a rocket that behaves the same in every plane (evenly spaced fins, no
+canards on a single axis), give the pitch-plane derivatives and pass
+``axisymmetric=True``. The yaw-plane ones are filled in for you:
+
+.. code-block:: python
+
+ rocket_aero = LinearGenericSurface(
+ reference_area=rocket.area,
+ reference_length=2 * rocket.radius,
+ coefficients={
+ "cA_0": 0.5,
+ "cN_alpha": 12.0,
+ "cm_alpha": -30.0,
+ "cN_q": 40.0,
+ "cm_q": -800.0,
+ "cl_p": -9.0,
+ },
+ axisymmetric=True,
+ )
+ rocket.add_full_body_aerodynamics(rocket_aero)
+ assert rocket.is_axisymmetric
+
+With ``axisymmetric=True``:
+
+- Do not give any yaw-plane derivative (``cY_*``, ``cQ_*`` or ``cn_*``).
+- Do not give a sideways force or moment at zero angle (``cN_0``, ``cm_0``,
+ ``cN_p``, ``cm_p``): it would point in one direction.
+- A pitch-plane derivative may depend on ``mach``, ``reynolds``, the rates and
+ ``alpha_total``, but not on ``alpha``, ``beta`` or ``phi``, which single out
+ one plane.
+- The axial and roll derivatives are used as given.
+
+Writing both planes yourself
+^^^^^^^^^^^^^^^^^^^^^^^^^^^^
+
+Without ``axisymmetric=True`` you give both planes. For an axisymmetric rocket,
+the yaw derivatives are the pitch ones with two sign changes, which come from
+the directions of the body axes:
+
+.. math::
+ \begin{aligned}
+ C_{Y\beta} &= -C_{N\alpha} &\qquad C_{Y_r} &= C_{N_q} \\
+ C_{n\beta} &= -C_{m\alpha} &\qquad C_{n_r} &= C_{m_q}
+ \end{aligned}
+
+The same rocket as above, written for both planes:
+
+.. code-block:: python
+
+ rocket_aero = LinearGenericSurface(
+ reference_area=rocket.area,
+ reference_length=2 * rocket.radius,
+ coefficients={
+ "cA_0": 0.5,
+ "cN_alpha": 12.0, "cY_beta": -12.0,
+ "cm_alpha": -30.0, "cn_beta": 30.0,
+ "cN_q": 40.0, "cY_r": 40.0,
+ "cm_q": -800.0, "cn_r": -800.0,
+ "cl_p": -9.0,
+ },
+ )
+
+``rocket.is_axisymmetric`` tells you whether the signs are right: it is
+``False`` for a rocket written with ``cY_beta = +12``.
+
+.. note::
+ A linear surface treats the angle of attack and the sideslip angle
+ separately, so with both at once it differs slightly from a rocket that
+ responds to the total angle of attack (under a tenth of a percent at 3
+ degrees in each plane). For data against the total angle of attack, use a
+ :class:`rocketpy.GenericSurface` (see :ref:`totalangle`).
+
+
+.. _generic_surface_interpolation:
+
+Interpolation and Extrapolation of Tabulated Coefficients
+---------------------------------------------------------
+
+When a coefficient is provided as tabulated data (a ``.csv`` file or a list of
+points), RocketPy stores it as a :class:`rocketpy.Function` and must decide two
+things: how to **interpolate** *between* the tabulated points, and how to
+**extrapolate** *outside* the tabulated range. Both :class:`rocketpy.GenericSurface`
+and :class:`rocketpy.LinearGenericSurface` expose these as the ``interpolation``
+and ``extrapolation`` arguments.
+
+.. note::
+ Interpolation and extrapolation only apply to **tabulated** coefficients.
+ A coefficient given as a constant or a callable is evaluated directly, so
+ these settings have no effect on it (a callable is assumed valid over its
+ whole domain).
+
+Each argument accepts either:
+
+- a **single string**, applied to every coefficient of the surface; or
+- a **dictionary** keyed by coefficient name, setting the method per
+ coefficient. Coefficients omitted from the dictionary keep the default.
+
+.. code-block:: python
+
+ from rocketpy import GenericSurface
+
+ radius = 0.0635
+ generic_surface = GenericSurface(
+ reference_area=np.pi * radius**2,
+ reference_length=2 * radius,
+ coefficients={
+ "cA": "cA.csv",
+ "cN": "cN.csv",
+ },
+ # A single method applied to every coefficient:
+ extrapolation="constant",
+ # ... or per coefficient (unlisted ones keep the default):
+ interpolation={"cA": "linear", "cN": "akima"},
+ )
+
+Choosing an interpolation method
+~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+
+Interpolation controls the behavior *between* tabulated points. For 1-D tables
+the options are ``"linear"``, ``"akima"``, ``"spline"`` and ``"polynomial"``.
+
+- ``"linear"`` (**default**) is the safe choice. It never overshoots and
+ introduces no spurious oscillations, which matters most across the
+ **transonic drag rise** (:math:`Ma \approx 0.8`--:math:`1.2`), where a spline
+ will oscillate and invent non-physical wiggles in the axial coefficient
+ :math:`C_A`. Prefer it for coarse tables and for anything with a sharp feature.
+- ``"akima"`` gives continuous first derivatives (smoother
+ :math:`C_{m_\alpha}`, cleaner stability curves) while resisting the overshoot
+ of a natural cubic spline near kinks. It is the best "smooth" option for
+ **dense, smooth** data.
+- ``"spline"`` produces the smoothest derivatives but overshoots near sharp
+ features (stall, :math:`Ma = 1`). Use it only for genuinely smooth,
+ well-resolved data.
+
+A practical rule of thumb: use ``"linear"`` against Mach (transonic kinks) and
+``"akima"`` against angle of attack / sideslip when you have fine data and care
+about smooth derivatives.
+
+.. note::
+ A table over two or more variables that holds every combination of their
+ values (in a file, a list or an array) is interpolated on that regular
+ grid. The ``interpolation`` argument still applies: ``"spline"`` becomes the
+ grid method ``"cubic"`` and ``"akima"`` the shape-preserving ``"pchip"``
+ (``"linear"`` stays linear). The smooth methods need at least 4 values of
+ each variable; with fewer, ``"linear"`` is used and a warning says so.
+
+Choosing an extrapolation method
+~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+
+Extrapolation controls the behavior *outside* the tabulated range. The options
+are ``"constant"``, ``"natural"`` and ``"zero"``. This choice matters more than
+interpolation, because a bad one fails silently, precisely when the rocket is at
+an extreme condition beyond your data.
+
+- ``"constant"`` holds the value at the nearest edge of the data. This is the
+ **default for tabulated coefficients**, and the right choice for essentially
+ all of them: a rocket can briefly exceed your tabulated Mach/angle range, and
+ holding the last value is bounded and physically conservative.
+- ``"zero"`` returns 0 outside the range. Occasionally reasonable for force or
+ moment *slopes* if you want contributions to vanish past the modeled envelope,
+ but it introduces a discontinuity at the edge.
+- ``"natural"`` continues the fitted curve past the data. **Avoid this for
+ tabulated coefficients**: extrapolating a linear or spline fit can send
+ :math:`C_A` or a moment slope to large, non-physical values right when the
+ rocket is at an extreme condition.
+.. tip::
+ Tabulated coefficients default to ``extrapolation="constant"`` so they never
+ run to non-physical values past the tabulated envelope. Override it only when
+ you have a specific reason (e.g. ``"zero"`` to make a contribution vanish
+ outside the modeled range).
+
+.. seealso::
+ These arguments are forwarded to each :class:`rocketpy.Function`; see
+ :meth:`rocketpy.Function.set_interpolation` and
+ :meth:`rocketpy.Function.set_extrapolation` for the full list of methods.
+
+
+.. _active_during:
+
+Activation Window
+-----------------
+
+By default a surface produces aerodynamic force throughout the flight. There
+are two ways to restrict it to part of the flight. Both are accepted by
+:class:`rocketpy.GenericSurface`, :class:`rocketpy.LinearGenericSurface` and
+:class:`rocketpy.ControllableGenericSurface`.
+
+By motor phase
+~~~~~~~~~~~~~~
+
+The ``active_during`` argument ties the surface to the motor burn. It accepts:
+
+- ``"always"`` (default): the surface always contributes force.
+- ``"power_on"``: only while the motor is burning (up to burnout).
+- ``"power_off"``: only after the motor has burned out.
+
+.. code-block:: python
+
+ # base drag that only applies after burnout
+ base_drag = GenericSurface(
+ reference_area=rocket.area,
+ reference_length=2 * rocket.radius,
+ coefficients={"cA": 0.4}, # axial (drag) coefficient
+ active_during="power_off",
+ )
+
+This is also how a full-vehicle model captures the powered/coasting drag
+difference: build one ``"power_on"`` and one ``"power_off"`` surface and add them
+together (see :ref:`fullbodyaerodynamics`).
+
+At any other moment, with an event
+~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+
+To switch a surface on or off at any other moment, such as apogee, a given
+altitude or a sensor reading, use an :class:`rocketpy.Event`. Its callback
+switches the surface with one of two commands:
+
+- ``context.event.commands.deactivate_surface(surface)``: the surface stops
+ producing force from that moment on.
+- ``context.event.commands.activate_surface(surface)``: the surface starts
+ producing force from that moment on.
+
+For example, to switch a surface off at apogee:
+
+.. code-block:: python
+
+ def switch_off(context):
+ context.event.commands.deactivate_surface(my_surface)
+
+ switch_event = Event(
+ callback=switch_off,
+ trigger=lambda context: context.state.vz < 0,
+ trigger_only_once=True,
+ )
+
+ flight = Flight(..., custom_events=[switch_event])
+
+A surface that only appears later in the flight is built with ``active=False``,
+so that it starts the flight switched off, and an event switches it on with
+``activate_surface``.
+
+See :ref:`eventusage` for how to write the trigger of an event.
+
+
+.. _fullbodyaerodynamics:
+
+Whole-vehicle aerodynamics
+--------------------------
+
+Instead of (or in addition to) modelling each component, you can describe the
+**entire rocket** with a single generic surface that already carries the whole
+vehicle's coefficients, for example a set exported from CFD, a wind tunnel or
+OpenRocket.
+
+Adding a prebuilt full-vehicle model
+~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+
+:meth:`rocketpy.Rocket.add_full_body_aerodynamics` adds such a surface (or a list
+of them). Reference its coefficients to the rocket cross-section area and diameter
+so it sums consistently with the rest of the vehicle:
+
+.. code-block:: python
+
+ surface = GenericSurface(
+ reference_area=rocket.area,
+ reference_length=2 * rocket.radius,
+ coefficients={...},
+ )
+ rocket.add_full_body_aerodynamics(surface)
+
+Because it is just another aerodynamic surface, a full-vehicle model can be
+**mixed** with modelled add-on surfaces (e.g. a measured body plus modelled
+canards). Pass ``overwrite=True`` to make it the rocket's **only** aerodynamics:
+every existing aerodynamic surface is removed and both built-in drag curves are
+cleared, so the supplied surface(s) provide the complete force set.
+
+A rocket's drag differs between powered and coasting flight (the motor plume
+lowers the base drag). To capture this, build two surfaces, set each one's
+``active_during`` to ``"power_on"`` and ``"power_off"``, and pass them as a list;
+each then produces force only during its phase.
+
+Which drag is used
+~~~~~~~~~~~~~~~~~~
+
+The drag of a rocket in flight is the sum of two things:
+
+- **The rocket's own drag curves**, ``power_on_drag`` before burnout and
+ ``power_off_drag`` after it. They are always used.
+- **The axial force of every surface**, which is added on top. The predefined
+ surfaces (nose cone, fins, tail) have no axial coefficient, so they add no
+ drag. A generic surface adds drag only if it is given a ``cA`` (or ``cD``)
+ coefficient.
+
+A full-vehicle surface follows the same rule, since it is an ordinary generic
+surface. What changes is the ``overwrite`` argument:
+
+- ``overwrite=False`` (default): the surface is added to what the rocket
+ already has. Its forces, drag included, add to the rocket's drag curves and
+ to the other surfaces.
+- ``overwrite=True``: every surface already on the rocket is removed and both
+ drag curves are set to zero, so the new surface is the only source of
+ aerodynamic forces.
+
+.. warning::
+ If your full-vehicle data already includes drag, use ``overwrite=True``, or
+ build the rocket with ``power_on_drag=0`` and ``power_off_drag=0``.
+ Otherwise the drag is counted twice: once from the rocket's curves and once
+ from the surface.
+
+Extracting a rocket's coefficients
+~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
+
+You can also collapse an assembled rocket into a single
+stability-derivative model about its center of dry mass:
+
+- :meth:`rocketpy.Rocket.to_coefficients` returns the coefficient curves as a
+ dict split into ``"power_off"`` and ``"power_on"`` sets, each mapping a
+ coefficient name to a :class:`rocketpy.Function` of Mach. Every one of the 36
+ derivatives of the linear model that is not zero is kept, so canted fins keep
+ their roll forcing ``cl_0`` and a rocket that is not axisymmetric keeps the
+ terms that couple its pitch and yaw planes.
+- :meth:`rocketpy.Rocket.to_surface` wraps those into a ready-to-use pair of
+ :class:`rocketpy.LinearGenericSurface` objects, one gated to each motor phase --
+ the inverse of :meth:`~rocketpy.Rocket.add_full_body_aerodynamics`.
+
+.. note::
+ The slopes a generic surface reports for the stability analysis (its
+ ``cN_alpha``, ``cm_alpha``, ``cY_beta``, ``cn_beta`` and the center of
+ pressure built from them) are taken at zero angle of attack and sideslip,
+ zero rotation rates, Reynolds number 0 and, for a controllable surface,
+ zero control. A table that changes with the Reynolds number is therefore
+ linearized at its low-Reynolds edge; the flight itself always reads the
+ table at the actual Reynolds number.
+
+Both take ``model="table"`` to keep the curves instead of the slopes: the six
+coefficients are then read on a grid of angle of attack, sideslip and Mach
+(``angles`` and ``machs`` set the grid, by default every 2 degrees up to 30 and
+every 0.05 up to Mach 3) and the surfaces are :class:`rocketpy.GenericSurface`
+objects. A rocket that behaves the same in every plane is swept over the total
+angle of attack only, which is exact for the built-in surfaces at any angle.
+The damping is carried by the same rate terms as the linear model, read at
+zero angle; pass ``rates=False`` to leave it out and get the rocket as a wind
+tunnel sees it, held still.
+
+.. code-block:: python
+
+ coefficients = rocket.to_coefficients() # {"power_off": {...}, "power_on": {...}}
+ surfaces = rocket.to_surface() # [power_off surface, power_on surface]
+
+ # a bare rocket carrying only this pair flies the same as the full model
+ bare.add_full_body_aerodynamics(surfaces, overwrite=True)
+
+.. important::
+ By default the extracted model is a **linear summary tabulated only against
+ Mach**: the derivatives are taken at zero angle of attack, zero sideslip and
+ zero rates, at zero Reynolds number and with every control held where it is.
+ These are exactly the assumptions of the built-in Barrowman surfaces (nose
+ cones, fins, and tails), so a rocket built only from those is reproduced
+ exactly.
+ See :ref:`aero_cp_stability` for the extraction math and its limitations.
+
+For a rocket carrying a generic surface that depends on more than that, three
+optional arguments of both methods keep the dependence:
+
+.. code-block:: python
+
+ import numpy as np
+
+ coefficients = rocket.to_coefficients(
+ model="table",
+ # read the coefficients at these Reynolds numbers (based on the
+ # rocket's diameter); they gain "reynolds" as an input
+ reynolds=[1e5, 1e6, 1e7],
+ # keep a control of a ControllableGenericSurface as an input
+ controls={"deflection": np.radians([-10, 0, 10])},
+ # read the damping at every angle of the table, not only at zero
+ rates="at_each_angle",
+ )
+ cN = coefficients["power_off"]["cN"]
+ cN(0.05, 0.0, 0.6, 1e6, 0.1) # alpha, beta, mach, reynolds, deflection
+
+- ``reynolds`` also takes a single number, which sets the Reynolds number the
+ coefficients are read at without adding an input. It works with both models.
+- ``controls`` works with both models in ``to_coefficients``. In
+ ``to_surface`` it needs ``model="table"``, and the surfaces returned are
+ :class:`rocketpy.ControllableGenericSurface` objects with those controls.
+ When two surfaces of the rocket use the same control name, each is kept as
+ its own input, named ``_``.
+- ``rates="at_each_angle"`` needs ``model="table"``.
+
+Each value listed multiplies the number of points computed, and
+``controls`` and ``rates="at_each_angle"`` make an axisymmetric rocket be
+swept over both angles, so keep the lists short and pass a coarser ``angles``
+when it takes too long.
diff --git a/docs/user/rocket/rocket.rst b/docs/user/rocket/rocket.rst
index 956175409..7a7636815 100644
--- a/docs/user/rocket/rocket.rst
+++ b/docs/user/rocket/rocket.rst
@@ -16,6 +16,5 @@ Rocket Usage
.. toctree::
:maxdepth: 3
:caption: Generic Surfaces and Custom Aerodynamic Coefficients
-
+
Generic Surfaces and Custom Aerodynamic Coefficients
-
\ No newline at end of file
diff --git a/docs/user/rocket/rocket_usage.rst b/docs/user/rocket/rocket_usage.rst
index decd3bf40..96aeb29eb 100644
--- a/docs/user/rocket/rocket_usage.rst
+++ b/docs/user/rocket/rocket_usage.rst
@@ -72,18 +72,33 @@ gases, the drag coefficient is lower than when the motor is off.
If you do not have a drag curve for when the motor is on, you can use the
same drag curve for both cases.
-These curves are used to calculate the drag coefficient of the rocket at any
-given time.
+These curves give the rocket's drag coefficient when it flies straight into
+the air, with zero angle of attack. When the rocket flies at an angle to the
+air, the simulation applies this drag along the rocket's centerline and scales
+it by the cosine of the angle of attack. The force therefore fades to zero when
+the rocket is sideways to the air and brakes the rocket when it moves tail
+first. The extra drag at an angle comes from the forces on the nose cone, fins
+and tail, which push the rocket sideways and partly against the air. In a 3-DOF
+simulation, which does not model the rocket's attitude, the drag acts against
+the velocity instead.
-The drag curves can be defined in two ways:
+.. note::
+ The same scaling applies to a drag coefficient that changes with the angle
+ of attack: the value you give at each angle is multiplied by the cosine of
+ that angle and applied along the centerline.
+
+A drag curve can be given as:
-1. Passing in the path to the drag curve CSV file as a string;
-2. Passing in a function that returns the drag coefficient given the Mach
- number.
+1. a number, for a constant drag coefficient;
+2. the path to a CSV file as a string;
+3. a list of points, ``[[mach, cd], ...]``;
+4. a function that returns the drag coefficient given the Mach number, such
+ as ``lambda mach: ...``;
+5. a :class:`rocketpy.Function`.
-Curves defined in CSV files must have the first column as the Mach number
-and the second column as the drag coefficient.
-Here is an example of a drag curve file:
+CSV files and lists of points must have the Mach number in the first column
+and the drag coefficient in the second. Here is an example of a drag curve
+file:
.. code-block::
@@ -99,6 +114,26 @@ Here is an example of a drag curve file:
0.9, 0.45696342
1.0, 0.62744566
+.. note::
+ A drag curve may also depend on more than the Mach number. A function can
+ take any of ``alpha``, ``beta``, ``mach``, ``reynolds``, ``pitch_rate``,
+ ``yaw_rate`` and ``roll_rate`` as arguments (for example
+ ``lambda alpha, mach: ...``), and a CSV file can have a header naming its
+ columns after them, with the drag coefficient in the last column. The angles
+ are in radians, the Reynolds number is based on the rocket's diameter, and
+ the three rates are non-dimensional: the rotation rate in rad/s times the
+ rocket's diameter, divided by twice the airspeed. These are the same
+ variables used by :ref:`generic surfaces `.
+
+ For a drag that grows with the angle between the rocket and the air, whatever
+ side the wind comes from, use the total angle of attack ``alpha_total`` (or
+ ``alpha_total_deg``), for example ``lambda alpha_total, mach: ...``. ``alpha``
+ alone is the angle in one plane only and misses a sideslip.
+
+ If what you have are the coefficients of the whole rocket (such as lift,
+ drag and pitch moment against angle of attack), use
+ :meth:`rocketpy.Rocket.add_full_body_aerodynamics` instead.
+
.. tip::
Getting a drag curve can be a challenging task. To get really accurate
drag curves, you can use CFD software or wind tunnel data.
@@ -181,9 +216,15 @@ With the motor defined, you can add it to the rocket:
3. Adding Aerodynamic Surfaces
------------------------------
-The third step is to add aerodynamic surfaces (i.e. nose cone, fins and tail)
-to the rocket. These surfaces are used to calculate the rocket's aerodynamic
-forces and moments.
+The third step is to add aerodynamic surfaces to the rocket. These surfaces are
+used to calculate the rocket's aerodynamic forces and moments. They can be the
+rocket's parts, described by their geometry (nose cone, fins and tail, whose
+coefficients RocketPy computes), or surfaces described directly by their
+aerodynamic coefficients: a :class:`rocketpy.GenericSurface` (coefficient
+tables or functions) or a :class:`rocketpy.LinearGenericSurface` (coefficient
+slopes). Coefficients for the whole rocket, for example from a wind tunnel or
+another program, go in through :meth:`rocketpy.Rocket.add_full_body_aerodynamics`;
+see :ref:`genericsurfaces` for the details.
Differently from the motor, the aerodynamic surfaces do not need to be
defined before being added to the rocket. They can be defined and added
@@ -218,10 +259,13 @@ to the rocket in one step:
For more information on adding aerodynamic surfaces, see:
- - :class:`rocketpy.Rocket.add_nose`
- - :class:`rocketpy.Rocket.add_trapezoidal_fins`
- - :class:`rocketpy.Rocket.add_elliptical_fins`
- - :class:`rocketpy.Rocket.add_tail`
+ - :meth:`rocketpy.Rocket.add_nose`
+ - :meth:`rocketpy.Rocket.add_trapezoidal_fins`
+ - :meth:`rocketpy.Rocket.add_elliptical_fins`
+ - :meth:`rocketpy.Rocket.add_free_form_fins`
+ - :meth:`rocketpy.Rocket.add_tail`
+ - :meth:`rocketpy.Rocket.add_surfaces` (any surface, including generic ones)
+ - :meth:`rocketpy.Rocket.add_full_body_aerodynamics`
Now we can see a representation of the rocket, this will guarantee that the
rocket has been constructed correctly:
@@ -494,6 +538,10 @@ First, lets guarantee that the rocket is stable, by plotting the static margin:
If it is unreasonably **high**, your rocket is **super stable** and the
simulation will most likely **fail**.
+The stability margin at a given Mach number and time is read from
+``calisto.stability_margin(mach, time)``. It is the margin with the rocket
+flying straight into the air, at zero angle of attack.
+
The lets check all the information available about the rocket:
.. jupyter-execute::
diff --git a/requirements.txt b/requirements.txt
index 61a594320..c7ea9c1a1 100644
--- a/requirements.txt
+++ b/requirements.txt
@@ -1,5 +1,5 @@
numpy>=1.13
-scipy>=1.0
+scipy>=1.13.0
matplotlib>=3.9.0 # Released May 15th 2024
netCDF4>=1.6.4
requests
diff --git a/rocketpy/__init__.py b/rocketpy/__init__.py
index 2997ffa78..b44f0b594 100644
--- a/rocketpy/__init__.py
+++ b/rocketpy/__init__.py
@@ -27,9 +27,11 @@
)
from .plots.compare import Compare, CompareFlights
from .rocket import (
+ AeroCoefficient,
AeroSurface,
AirBrakes,
Components,
+ ControllableGenericSurface,
EllipticalFin,
EllipticalFins,
Fin,
diff --git a/rocketpy/_encoders.py b/rocketpy/_encoders.py
index 67384600b..c9b8f94a3 100644
--- a/rocketpy/_encoders.py
+++ b/rocketpy/_encoders.py
@@ -236,6 +236,9 @@ def set_minimal_flight_attributes(flight, obj):
flight._controllers = getattr(flight.rocket, "_controllers", [])[:]
flight.sensors = flight.rocket.sensors.get_components()
flight.sensors_by_name = flight.rocket.sensors_by_name
+ # No simulation was run, so there is no recorded sensor data. Set an empty
+ # mapping so code that reads ``sensor_data`` behaves like a real flight.
+ flight.sensor_data = {}
# TODO: custom_events are lost when loading from .rpy because they hold
# user-defined callables that are not currently serialized. Add proper
# serialization/deserialization for custom_events and restore them here
diff --git a/rocketpy/control/controller.py b/rocketpy/control/controller.py
index ac9bd1ca0..71c24342c 100644
--- a/rocketpy/control/controller.py
+++ b/rocketpy/control/controller.py
@@ -371,6 +371,10 @@ def to_dict(self, **kwargs):
"sampling_rate": self.sampling_rate,
"name": self.name,
"controlled_objects_name": getattr(self, "controlled_objects_name", None),
+ # Hash(es) identifying the controlled object(s), so Rocket
+ # deserialization can reconnect the controller to the rocket's own
+ # reconstructed objects (see Rocket.from_dict).
+ "controlled_objects_hash": self._controlled_objects_hash(),
"memory": self.memory.copy(),
"enabled": self.enabled,
"disable_on": disable_on,
@@ -379,6 +383,24 @@ def to_dict(self, **kwargs):
# object reference matching in Rocket deserialization
}
+ def _controlled_objects_hash(self):
+ """Return the identity hash of the controlled object(s), matching the
+ shape of ``controlled_objects`` (a single hash for a single object, a
+ list of hashes for a list). These hashes match the ones the encoder
+ stores in each object's signature, letting Rocket deserialization find
+ the reconstructed objects. Returns ``None`` for anything unhashable."""
+
+ def safe_hash(obj):
+ try:
+ return hash(obj)
+ except TypeError:
+ return None
+
+ controlled_objects = self.controlled_objects
+ if isinstance(controlled_objects, (list, tuple)):
+ return [safe_hash(obj) for obj in controlled_objects]
+ return safe_hash(controlled_objects)
+
@classmethod
def from_dict(cls, data, controlled_objects=None):
"""Reconstruct controller from dictionary.
@@ -425,7 +447,7 @@ def from_dict(cls, data, controlled_objects=None):
if controlled_objects is None:
controlled_objects = []
- return cls(
+ controller = cls(
controller_function=controller_function,
controlled_objects=controlled_objects,
sampling_rate=sampling_rate,
@@ -436,3 +458,26 @@ def from_dict(cls, data, controlled_objects=None):
disable_on=disable_on,
enable_on=enable_on,
)
+ # Stash the serialized controlled-object hash(es) so Rocket.from_dict
+ # can reconnect the controller to the rocket's reconstructed objects.
+ controller._serialized_controlled_objects_hash = data.get(
+ "controlled_objects_hash"
+ )
+ return controller
+
+ def rebind_controlled_objects(self, controlled_objects):
+ """Point the controller at reconstructed controlled object(s) and
+ rebuild ``context.controlled`` from them.
+
+ Used when a rocket is loaded from a file: the controller is rebuilt
+ without its controlled objects (they are separate objects in the saved
+ data), so this reconnects it to the rocket's own objects, ensuring the
+ controller mutates them rather than orphaned copies.
+
+ Parameters
+ ----------
+ controlled_objects : object or list of object
+ The reconstructed object(s) the controller should control.
+ """
+ self.controlled_objects = controlled_objects
+ self._controlled = self.__build_controlled()
diff --git a/rocketpy/mathutils/_regular_grid.py b/rocketpy/mathutils/_regular_grid.py
new file mode 100644
index 000000000..e16ecf928
--- /dev/null
+++ b/rocketpy/mathutils/_regular_grid.py
@@ -0,0 +1,286 @@
+import warnings
+from bisect import bisect_right
+
+import numpy as np
+from scipy.interpolate import RegularGridInterpolator
+
+# The methods of SciPy's ``RegularGridInterpolator``, under the names a
+# ``Function`` accepts. ``spline``, ``akima`` and ``polynomial`` are written for
+# a single variable, so they are read as their closest counterparts on a grid.
+GRID_METHODS = {
+ "linear": "linear",
+ "nearest": "nearest",
+ "slinear": "slinear",
+ "cubic": "cubic",
+ "quintic": "quintic",
+ "pchip": "pchip",
+ "spline": "cubic",
+ "akima": "pchip",
+ "polynomial": "cubic",
+}
+# Points each method needs along every axis. SciPy raises on a coarser grid.
+GRID_MIN_POINTS = {
+ "nearest": 1,
+ "linear": 2,
+ "slinear": 2,
+ "pchip": 4,
+ "cubic": 4,
+ "quintic": 6,
+}
+
+
+class _RegularGrid:
+ """Values on a regular grid, and their interpolation.
+
+ A table of points over two or more variables covers a regular grid when it
+ holds every combination of the values taken by each variable, exactly once.
+ Such a table can be interpolated one variable at a time, which is both
+ faster and more accurate than treating its points as scattered. The
+ ``Function`` class uses a ``_RegularGrid`` whenever its data allows it.
+
+ Attributes
+ ----------
+ axes : list of numpy.ndarray
+ Values taken by each variable, in increasing order.
+ values : numpy.ndarray
+ Value at each node, with one dimension per variable: ``values[i, j]``
+ is the value at ``axes[0][i]`` and ``axes[1][j]``.
+ method : str
+ How values are interpolated between the nodes: ``"linear"``,
+ ``"nearest"``, ``"slinear"``, ``"cubic"``, ``"quintic"`` or ``"pchip"``.
+ extrapolation : str
+ What is returned outside the grid: ``"natural"`` continues the
+ interpolation, ``"constant"`` holds the value at the nearest edge and
+ ``"zero"`` returns 0. It may be changed at any time.
+ """
+
+ def __init__(self, axes, values, method=None, extrapolation="natural", name=None):
+ """Store the grid and prepare its interpolation.
+
+ Parameters
+ ----------
+ axes : list of array_like
+ Values taken by each variable, in increasing order, one sequence
+ per variable. Each needs at least two values.
+ values : array_like
+ Value at each node, with one dimension per variable:
+ ``values[i, j]`` is the value at ``axes[0][i]`` and ``axes[1][j]``.
+ method : str, optional
+ Interpolation asked for, under any name a ``Function`` accepts:
+ ``"linear"``, ``"nearest"``, ``"slinear"``, ``"cubic"``,
+ ``"quintic"``, ``"pchip"``, or ``"spline"``, ``"akima"`` and
+ ``"polynomial"``, which are read as ``"cubic"``, ``"pchip"`` and
+ ``"cubic"``. An unknown name, or a method needing more points
+ along an axis than the grid has (4 for ``"cubic"`` and
+ ``"pchip"``, 6 for ``"quintic"``), gives ``"linear"`` with a
+ warning. Default is ``"linear"``.
+ extrapolation : str, optional
+ ``"natural"``, ``"constant"`` or ``"zero"``, see the class
+ attributes. Default is ``"natural"``.
+ name : str, optional
+ What the data is called, used in the warnings only.
+ """
+ self.axes = [np.asarray(axis, dtype=np.float64) for axis in axes]
+ self.values = np.asarray(values, dtype=np.float64)
+ self.extrapolation = extrapolation
+ self._scipy_interpolator = None # built when first needed
+
+ of_name = f" of '{name}'" if isinstance(name, str) else ""
+ self.method = GRID_METHODS.get((method or "linear").lower())
+ if self.method is None:
+ warnings.warn(
+ f"Interpolation method set to 'linear' because the {method} "
+ f"method is not supported for the regular grid{of_name}. The "
+ "supported methods are 'linear', 'nearest', 'slinear', 'cubic', "
+ "'quintic' and 'pchip'."
+ )
+ self.method = "linear"
+ smallest_axis = min(len(axis) for axis in self.axes)
+ if smallest_axis < GRID_MIN_POINTS[self.method]:
+ warnings.warn(
+ f"Interpolation method '{self.method}' needs at least "
+ f"{GRID_MIN_POINTS[self.method]} points per axis, but the coarsest "
+ f"axis{of_name} has {smallest_axis}; falling back to 'linear'."
+ )
+ self.method = "linear"
+
+ # A simulation asks for one point at a time, which SciPy is slow at.
+ # For that case keep plain lists, faster to index one number at a time
+ # than arrays: the axes, the values in a flat list, the step in that
+ # list between neighbors along each axis, and, for each corner of a
+ # cell, whether it lies on the lower (0) or upper (1) grid line of
+ # each variable together with its offset in the flat list.
+ strides = [int(np.prod(self.values.shape[i + 1 :])) for i in range(len(axes))]
+ corners = [
+ (corner, sum(bit * stride for bit, stride in zip(corner, strides)))
+ for corner in np.ndindex(*([2] * len(axes)))
+ ]
+ self._lookup = (
+ [axis.tolist() for axis in self.axes],
+ strides,
+ corners,
+ self.values.ravel().tolist(),
+ )
+
+ @classmethod
+ def from_points(cls, points, method=None, extrapolation="natural", name=None):
+ """Read a table of points as a regular grid, if it is one.
+
+ Parameters
+ ----------
+ points : numpy.ndarray
+ One row per point: the value of each variable, then the value of
+ the data there. The rows may come in any order.
+ method, extrapolation, name
+ See ``__init__``.
+
+ Returns
+ -------
+ _RegularGrid or None
+ The grid, or ``None`` when the points are not to be read as one:
+ fewer than two variables, fewer than two values of any of them, a
+ combination missing or repeated, or a ``method`` written for
+ scattered points (``"shepard"`` or ``"rbf"``).
+ """
+ if method is not None and method.lower() in ("shepard", "rbf"):
+ return None
+ coordinates = points[:, :-1]
+ if coordinates.shape[1] < 2 or not np.isfinite(coordinates).all():
+ return None
+ # The values each variable takes, and where each point sits along them
+ axes, indices = zip(
+ *(np.unique(column, return_inverse=True) for column in coordinates.T)
+ )
+ shape = tuple(len(axis) for axis in axes)
+ if min(shape) < 2 or np.prod(shape) != len(points):
+ return None
+ # There are as many points as nodes, so a node left empty means that
+ # another one is repeated
+ values = np.empty(shape)
+ filled = np.zeros(shape, dtype=bool)
+ values[indices] = points[:, -1]
+ filled[indices] = True
+ if not filled.all():
+ return None
+ return cls(axes, values, method, extrapolation, name)
+
+ @staticmethod
+ def is_axes_and_values(source):
+ """Check whether ``source`` is given as a grid, ``(axes, values)``.
+
+ That is one sequence of values for each variable, then the data on the
+ grid they span. A table of points never matches, since its rows hold
+ numbers where the axes hold sequences.
+
+ Parameters
+ ----------
+ source : object
+ The data to check.
+
+ Returns
+ -------
+ bool
+ True if ``source`` is an ``(axes, values)`` pair.
+ """
+ return (
+ isinstance(source, (tuple, list))
+ and len(source) == 2
+ and isinstance(source[0], (tuple, list))
+ and len(source[0]) > 0
+ and all(np.ndim(axis) == 1 for axis in source[0])
+ )
+
+ @staticmethod
+ def points_from_axes(axes, values):
+ """Write values given on a grid as a table of points.
+
+ Parameters
+ ----------
+ axes : sequence of array_like
+ Values taken by each variable, in any order, without repetition.
+ values : array_like
+ Value at each node, with one dimension per variable.
+
+ Returns
+ -------
+ numpy.ndarray
+ One row per node: the value of each variable, then the value of
+ the data there.
+ """
+ axes = [np.asarray(axis, dtype=np.float64) for axis in axes]
+ values = np.asarray(values, dtype=np.float64)
+ if len(axes) != values.ndim:
+ raise ValueError(
+ f"Number of axes ({len(axes)}) must match grid_data dimensions "
+ f"({values.ndim})."
+ )
+ for i, axis in enumerate(axes):
+ if axis.size != values.shape[i]:
+ raise ValueError(
+ f"Axis {i} has {axis.size} points but grid dimension {i} has "
+ f"{values.shape[i]} points."
+ )
+ if len(np.unique(axis)) != axis.size:
+ raise ValueError(f"Axis {i} has repeated coordinates.")
+ mesh = np.meshgrid(*axes, indexing="ij")
+ return np.column_stack([m.ravel() for m in mesh] + [values.ravel()])
+
+ def evaluate(self, *args):
+ """Evaluate the grid at one point or at several.
+
+ Parameters
+ ----------
+ args : float or array_like
+ Value of each variable: numbers for a single point, or sequences
+ of the same length for several.
+
+ Returns
+ -------
+ float or numpy.ndarray
+ A number for a single point, an array otherwise.
+ """
+ extrapolation = self.extrapolation
+ single_point = not isinstance(args[0], (np.ndarray, list, tuple))
+
+ if single_point and self.method == "linear":
+ # Find the cell around the point and blend the values at its
+ # corners, which gives the values of SciPy's interpolator
+ axes, strides, corners, values = self._lookup
+ base = 0
+ fractions = []
+ for x, axis, stride in zip(args, axes, strides):
+ i = min(max(bisect_right(axis, x) - 1, 0), len(axis) - 2)
+ fraction = (x - axis[i]) / (axis[i + 1] - axis[i])
+ if fraction < 0 or fraction > 1: # outside the grid
+ if extrapolation == "zero":
+ return 0.0
+ if extrapolation == "constant":
+ fraction = 0.0 if fraction < 0 else 1.0
+ base += i * stride
+ fractions.append(fraction)
+ result = 0.0
+ for corner, offset in corners:
+ weight = 1.0
+ for bit, fraction in zip(corner, fractions):
+ weight *= fraction if bit else 1.0 - fraction
+ result += weight * values[base + offset]
+ return result
+
+ if self._scipy_interpolator is None:
+ self._scipy_interpolator = RegularGridInterpolator(
+ self.axes,
+ self.values,
+ method=self.method,
+ bounds_error=False,
+ fill_value=None, # continue the interpolation outside the grid
+ )
+ points = np.column_stack(args).astype(np.float64)
+ lower = [axis[0] for axis in self.axes]
+ upper = [axis[-1] for axis in self.axes]
+ if extrapolation == "natural":
+ result = self._scipy_interpolator(points)
+ else:
+ result = self._scipy_interpolator(np.clip(points, lower, upper))
+ if extrapolation == "zero":
+ result[((points < lower) | (points > upper)).any(axis=1)] = 0.0
+ return float(result[0]) if len(result) == 1 else result
diff --git a/rocketpy/mathutils/function.py b/rocketpy/mathutils/function.py
index 5b3a64f87..80ad3ca98 100644
--- a/rocketpy/mathutils/function.py
+++ b/rocketpy/mathutils/function.py
@@ -23,9 +23,9 @@
LinearNDInterpolator,
NearestNDInterpolator,
RBFInterpolator,
- RegularGridInterpolator,
)
+from rocketpy.mathutils._regular_grid import _RegularGrid
from rocketpy.plots.plot_helpers import show_or_save_plot
from rocketpy.tools import deprecated, from_hex_decode, to_hex_encode
@@ -37,7 +37,6 @@
"spline": 3,
"shepard": 4,
"rbf": 5,
- "regular_grid": 6,
}
EXTRAPOLATION_TYPES = {"zero": 0, "natural": 1, "constant": 2}
@@ -101,10 +100,12 @@ def __init__(
interpolation : string, optional
Interpolation method to be used if source type is ndarray.
For 1-D functions, linear, polynomial, akima and spline are
- supported. For N-D functions, linear, shepard, rbf and
- regular_grid are supported.
- Default for 1-D functions is spline and for N-D functions is
- shepard.
+ supported. For N-D functions, linear, shepard and rbf are
+ supported. N-D data on a regular grid is interpolated on the
+ grid, where linear, nearest, slinear, cubic, quintic and pchip
+ are supported, unless shepard or rbf is asked for.
+ Default for 1-D functions is spline, for N-D functions is
+ shepard and for N-D data on a regular grid is linear.
extrapolation : string, optional
Extrapolation method to be used if source type is ndarray.
Options are 'natural', which keeps interpolation, 'constant',
@@ -156,72 +157,38 @@ def __init__(
self.set_title(self.title)
@classmethod
+ @deprecated(
+ reason="The `Function.from_regular_grid_csv` method is deprecated. A "
+ "Function now checks on its own whether the points of a table cover a "
+ "regular grid and, if so, interpolates on it, so a separate method for "
+ "CSV files is no longer needed",
+ version="v1.16.0",
+ alternative="Function(csv_source, inputs=variable_names, "
+ "outputs=coeff_name, interpolation='linear', "
+ "extrapolation=extrapolation)` and check `Function.is_regular_grid",
+ )
def from_regular_grid_csv(
cls, csv_source, variable_names, coeff_name, extrapolation
):
- """Create a regular-grid Function from CSV samples when possible.
-
- Parameters
- ----------
- csv_source : str
- Path to the CSV file.
- variable_names : list[str]
- Ordered independent variable names present in the CSV.
- coeff_name : str
- Name of the output coefficient.
- extrapolation : str
- Extrapolation method passed to the Function constructor.
+ """Create a Function from a CSV file if its points cover a regular
+ grid. Deprecated: ``Function(csv_source)`` now finds the grid itself.
Returns
-------
Function or None
- A ``Function`` configured with ``regular_grid`` interpolation when
- the CSV forms a strict Cartesian grid, otherwise ``None``.
+ The Function, or ``None`` when the points do not cover a grid.
"""
try:
- data = np.loadtxt(csv_source, delimiter=",", skiprows=1, dtype=np.float64)
+ function = cls(
+ csv_source,
+ inputs=list(variable_names),
+ outputs=[coeff_name],
+ interpolation="linear",
+ extrapolation=extrapolation,
+ )
except (OSError, ValueError):
return None
-
- data = np.atleast_2d(data)
- expected_columns = len(variable_names) + 1
- if data.shape[1] != expected_columns:
- return None
-
- coordinates = data[:, :-1]
- values = data[:, -1]
-
- if np.unique(coordinates, axis=0).shape[0] != coordinates.shape[0]:
- return None
-
- axes = [np.unique(coordinates[:, i]) for i in range(len(variable_names))]
- expected_size = int(np.prod([axis.size for axis in axes]))
- if expected_size != coordinates.shape[0]:
- return None
-
- sorting_keys = [
- coordinates[:, i] for i in range(len(variable_names) - 1, -1, -1)
- ]
- sorted_indices = np.lexsort(tuple(sorting_keys))
- sorted_coordinates = coordinates[sorted_indices]
- sorted_values = values[sorted_indices]
-
- expected_coordinates = np.column_stack(
- [axis_values.ravel() for axis_values in np.meshgrid(*axes, indexing="ij")]
- )
- if not np.allclose(
- sorted_coordinates, expected_coordinates, rtol=0, atol=1e-12
- ):
- return None
-
- grid_data = sorted_values.reshape(tuple(axis.size for axis in axes))
- return cls(
- (axes, grid_data),
- inputs=variable_names,
- outputs=[coeff_name],
- interpolation="regular_grid",
- extrapolation=extrapolation,
- )
+ return function if function.is_regular_grid else None
# Define all set methods
def set_inputs(self, inputs):
@@ -296,6 +263,8 @@ def set_source(self, source): # pylint: disable=too-many-statements
self : Function
Returns the Function instance with the new source set.
"""
+ # Forget the regular grid of the previous source
+ self._grid = None
source = self.__validate_source(source)
# Handle callable source or number source
@@ -318,6 +287,10 @@ def set_source(self, source): # pylint: disable=too-many-statements
self.__dom_dim__ = source.shape[1] - 1
self._domain = source[:, :-1]
self._image = source[:, -1]
+ # Cache per-dimension domain bounds so the N-D hot evaluation path
+ # (``__get_value_opt_nd``) does not recompute them on every call.
+ self._domain_min = self._domain.min(axis=0)
+ self._domain_max = self._domain.max(axis=0)
# set x and y. If Function is 2D, also set z
if self.__dom_dim__ == 1:
@@ -370,22 +343,60 @@ def set_interpolation(self, method="spline"):
----------
method : string, optional
Interpolation method to be used if source type is ndarray.
- For 1-D functions, linear, polynomial, akima and spline is
- supported. For N-D functions, linear, shepard, rbf and
- regular_grid are supported.
- Default for 1-D functions is spline and for N-D functions is
- shepard.
+ For 1-D functions, linear, polynomial, akima and spline are
+ supported. For N-D functions, linear, shepard and rbf are
+ supported. N-D data on a regular grid is interpolated on the
+ grid, where linear, nearest, slinear, cubic, quintic and pchip
+ are supported, unless shepard or rbf is asked for.
+ Default for 1-D functions is spline, for N-D functions is
+ shepard and for N-D data on a regular grid is linear.
Returns
-------
self : Function
"""
if self._source_type is SourceType.ARRAY:
+ if method == "regular_grid":
+ warnings.warn(
+ "interpolation='regular_grid' is deprecated and will be "
+ "removed in v1.16.0. A Function now detects a regular grid "
+ "in its data automatically. Use interpolation='linear' (or "
+ "'cubic', 'pchip', ...) instead.",
+ DeprecationWarning,
+ stacklevel=2,
+ )
+ method = None
+ was_grid = getattr(self, "_grid", None) is not None
+ name = self.__outputs__
+ if isinstance(name, (list, tuple)):
+ name = name[0] if name else None
+ self._grid = _RegularGrid.from_points(
+ self.source, method, self.__extrapolation__ or "natural", name
+ )
+ if self._grid is not None:
+ self.__interpolation__ = self._grid.method
+ self._coeffs = []
+ # The grid interpolates and extrapolates on its own
+ self.get_value_opt = self._grid.evaluate
+ return self
self.__interpolation__ = self.__validate_interpolation(method)
self.__update_interpolation_coefficients(self.__interpolation__)
self.__set_interpolation_func()
+ if was_grid:
+ # The data stops being read as a grid: evaluate it as points
+ self.get_value_opt = self.__get_value_opt_nd
+ if self.__extrapolation__ in EXTRAPOLATION_TYPES:
+ self.__set_extrapolation_func()
return self
+ @property
+ def is_regular_grid(self):
+ """bool: Whether the data of the Function covers a regular grid and is
+ interpolated on it. That is the case for a table of two or more inputs
+ holding every combination of the values of each input exactly once,
+ unless the 'shepard' or 'rbf' interpolation was asked for."""
+ return getattr(self, "_grid", None) is not None
+
def __update_interpolation_coefficients(self, method):
"""Update interpolation coefficients for the given method."""
# Spline, akima and polynomial need data processing
@@ -426,81 +437,12 @@ def set_extrapolation(self, method="constant"):
"""
if self._source_type is SourceType.ARRAY:
self.__extrapolation__ = self.__validate_extrapolation(method)
- self.__set_extrapolation_func()
+ if self.is_regular_grid:
+ self._grid.extrapolation = self.__extrapolation__
+ else:
+ self.__set_extrapolation_func()
return self
- def __process_grid_source(self, source):
- """Validate and process a ``(axes, grid_data)`` tuple into a flat
- scatter :class:`numpy.ndarray` ready for :meth:`set_source`.
-
- As a side-effect, stores ``self._grid_axes`` and ``self._grid_data``
- so that :meth:`__set_interpolation_func` (case 6) and
- :meth:`__set_extrapolation_func` can build the
- :class:`~scipy.interpolate.RegularGridInterpolator`.
-
- Parameters
- ----------
- source : tuple
- A 2-element tuple ``(axes, grid_data)`` where *axes* is a list of
- 1-D arrays sorted in ascending order (one per input dimension) and
- *grid_data* is a matching N-dimensional :class:`numpy.ndarray` of
- values.
-
- Returns
- -------
- flat_source : numpy.ndarray
- Array of shape ``(n_points, n_dims + 1)`` with all grid points
- unrolled in row-major (C) order.
-
- Raises
- ------
- ValueError
- If *source* is not a 2-element tuple, if the number of axes
- mismatches the grid dimensionality, or if an axis length mismatches
- the corresponding grid dimension.
- """
- if not (isinstance(source, Iterable) and len(source) == 2):
- raise ValueError(
- "For 'regular_grid' interpolation, source must be a "
- "(axes, grid_data) tuple where axes is a list of 1-D arrays "
- "and grid_data is a matching N-dimensional ndarray."
- )
-
- raw_axes, raw_data = source
- if not isinstance(raw_axes, Iterable):
- raise ValueError(
- "The first element of the source tuple must be a list or tuple "
- "of 1-D arrays representing the grid axes."
- )
-
- axes = [np.asarray(ax) for ax in raw_axes]
- grid_data = np.asarray(raw_data, dtype=np.float64)
-
- if len(axes) != grid_data.ndim:
- raise ValueError(
- f"Number of axes ({len(axes)}) must match grid_data dimensions "
- f"({grid_data.ndim})."
- )
- for i, ax in enumerate(axes):
- if len(ax) != grid_data.shape[i]:
- raise ValueError(
- f"Axis {i} has {len(ax)} points but grid dimension {i} has "
- f"{grid_data.shape[i]} points."
- )
- if not np.all(np.diff(ax) > 0):
- warnings.warn(
- f"Axis {i} is not strictly sorted in ascending order. "
- "RegularGridInterpolator requires sorted axes.",
- UserWarning,
- )
-
- self._grid_axes = axes
- self._grid_data = grid_data
-
- mesh = np.meshgrid(*axes, indexing="ij")
- domain_points = np.column_stack([m.ravel() for m in mesh])
- return np.column_stack([domain_points, grid_data.ravel()])
-
def __set_interpolation_func(self): # pylint: disable=too-many-statements
"""Defines interpolation function used by the Function. Each
interpolation method has its own function`.
@@ -586,27 +528,6 @@ def rbf_interpolation(x, x_min, x_max, x_data, y_data, coeffs): # pylint: disab
self._interpolation_func = rbf_interpolation
- case 6: # regular_grid (RegularGridInterpolator)
- if not hasattr(self, "_grid_axes") or not hasattr(self, "_grid_data"):
- raise AttributeError(
- "The 'regular_grid' interpolation requires '_grid_axes' and "
- "'_grid_data' to be set on the Function instance before calling "
- "set_interpolation('regular_grid')."
- )
- grid_interpolator = RegularGridInterpolator(
- self._grid_axes,
- self._grid_data,
- method="linear",
- bounds_error=True,
- )
- # Store so extrapolation funcs can reuse it
- self._grid_interpolator = grid_interpolator
-
- def grid_interpolation(x, x_min, x_max, x_data, y_data, coeffs): # pylint: disable=unused-argument
- return grid_interpolator(x)
-
- self._interpolation_func = grid_interpolation
-
case _:
raise ValueError(
f"Interpolation {interpolation} method not recognized."
@@ -716,20 +637,6 @@ def natural_extrapolation( # pylint: disable=function-redefined
): # pylint: disable=unused-argument
return interpolator(x)
- case 6: # regular_grid
- grid_extrapolator = RegularGridInterpolator(
- self._grid_axes,
- self._grid_data,
- method="linear",
- bounds_error=False,
- fill_value=None, # linear extrapolation beyond edges
- )
-
- def natural_extrapolation( # pylint: disable=function-redefined
- x, x_min, x_max, x_data, y_data, coeffs
- ): # pylint: disable=unused-argument
- return grid_extrapolator(x)
-
case _:
raise ValueError(
f"Natural extrapolation not defined for {interpolation}."
@@ -742,19 +649,6 @@ def natural_extrapolation( # pylint: disable=function-redefined
def constant_extrapolation(x, x_min, x_max, x_data, y_data, coeffs): # pylint: disable=unused-argument
return y_data[0] if x < x_min else y_data[-1]
- elif self.__interpolation__ == "regular_grid":
- grid_axes = self._grid_axes
- grid_interpolator_const = self._grid_interpolator
-
- def constant_extrapolation(x, x_min, x_max, x_data, y_data, coeffs): # pylint: disable=unused-argument
- # Clamp each coordinate to its axis bounds, then interpolate
- x_clamped = np.copy(x)
- for i, axis in enumerate(grid_axes):
- x_clamped[:, i] = np.clip(
- x_clamped[:, i], axis[0], axis[-1]
- )
- return grid_interpolator_const(x_clamped)
-
else:
extrapolator = NearestNDInterpolator(self._domain, self._image)
@@ -776,6 +670,8 @@ def set_get_value_opt(self):
"""
if self._source_type is SourceType.CALLABLE:
self.get_value_opt = self.source
+ elif self.is_regular_grid:
+ self.get_value_opt = self._grid.evaluate
elif self.__dom_dim__ == 1:
self.get_value_opt = self.__get_value_opt_1d
elif self.__dom_dim__ > 1:
@@ -824,8 +720,15 @@ def __get_value_opt_nd(self, *args):
arg_qty = len(args)
result = np.empty(arg_qty)
- min_domain = self._domain.T.min(axis=1)
- max_domain = self._domain.T.max(axis=1)
+ # Domain bounds are fixed once the source is set, so they are cached in
+ # ``set_source`` (this hot path runs per integration step); fall back to
+ # computing them for any Function built without going through it.
+ min_domain = getattr(self, "_domain_min", None)
+ if min_domain is None:
+ min_domain = self._domain.min(axis=0)
+ max_domain = self._domain.max(axis=0)
+ else:
+ max_domain = self._domain_max
lower, upper = args < min_domain, args > max_domain
extrap = np.logical_or(lower.any(axis=1), upper.any(axis=1))
@@ -951,9 +854,10 @@ def __discretize_2d_function(self, func, lower, upper, samples):
# Evaluate function at all mesh nodes and convert it to matrix
zs = np.array(func.get_value(xs, ys))
- func.set_source(np.concatenate(([xs], [ys], [zs])).transpose())
- func.__interpolation__ = "shepard"
+ # The nodes are a regular mesh, which is interpolated as such
+ func.__interpolation__ = None
func.__extrapolation__ = "natural"
+ func.set_source(np.concatenate(([xs], [ys], [zs])).transpose())
def set_discrete(
self,
@@ -985,10 +889,12 @@ def set_discrete(
interpolation : string
Interpolation method to be used if source type is ndarray.
For 1-D functions, linear, polynomial, akima and spline are
- supported. For N-D functions, linear, shepard, rbf and
- regular_grid are supported.
- Default for 1-D functions is spline and for N-D functions is
- shepard.
+ supported. For N-D functions, linear, shepard and rbf are
+ supported. N-D data on a regular grid is interpolated on the
+ grid, where linear, nearest, slinear, cubic, quintic and pchip
+ are supported, unless shepard or rbf is asked for.
+ Default for 1-D functions is spline, for N-D functions is
+ shepard and for N-D data on a regular grid is linear.
extrapolation : string, optional
Extrapolation method to be used if source type is ndarray.
Options are 'natural', which keeps interpolation, 'constant',
@@ -3962,6 +3868,9 @@ def __validate_source(self, source): # pylint: disable=too-many-statements
or a callable function.
"""
if isinstance(source, Function):
+ if source.is_regular_grid and self.__interpolation__ is None:
+ # Keep the method of a copied grid, not only its points
+ self.__interpolation__ = source.get_interpolation_method()
return source.get_source()
if isinstance(source, (str, Path)):
@@ -3986,10 +3895,15 @@ def __validate_source(self, source): # pylint: disable=too-many-statements
) from e
if isinstance(source, Iterable):
- # Triggers an error if source is not a list of numbers
- if self.__interpolation__ == "regular_grid":
- return self.__process_grid_source(source)
+ if (
+ self.__interpolation__ == "regular_grid"
+ and _RegularGrid.is_axes_and_values(source)
+ ):
+ # Deprecated way of giving a grid, read as a table of points
+ # To be removed on v1.16
+ source = _RegularGrid.points_from_axes(*source)
+ # Triggers an error if source is not a list of numbers
source = np.array(source, dtype=np.float64)
# Checks if 2D array
@@ -4111,13 +4025,12 @@ def __validate_interpolation(self, interpolation):
"shepard",
"linear",
"rbf",
- "regular_grid",
]:
warnings.warn(
(
"Interpolation method set to 'shepard'. The methods "
- "'linear', 'shepard', 'rbf' and 'regular_grid' are supported for "
- "multiple dimensions."
+ "'linear', 'shepard' and 'rbf' are supported for "
+ "scattered points over multiple dimensions."
),
)
interpolation = "shepard"
@@ -4182,11 +4095,28 @@ def from_dict(cls, func_dict):
"""
source = func_dict["source"]
if func_dict["interpolation"] is None and func_dict["extrapolation"] is None:
- source = from_hex_decode(source)
+ try:
+ source = from_hex_decode(source)
+ except ValueError as error:
+ # Saved with allow_pickle=False: only the function's name is kept
+ raise ValueError(
+ f"The Function '{func_dict.get('title')}' cannot be loaded: it "
+ f"was saved as the name of a Python function ({source!r}) "
+ "rather than the function itself, which happens when saving "
+ "with allow_pickle=False. Save it with allow_pickle=True, or "
+ "give the data as a table instead of a function."
+ ) from error
+
+ interpolation = func_dict["interpolation"]
+ if interpolation == "regular_grid":
+ # Older files name the layout here and may hold (axes, values)
+ interpolation = func_dict.get("grid_method", "linear")
+ if _RegularGrid.is_axes_and_values(source):
+ source = _RegularGrid.points_from_axes(*source)
return cls(
source=source,
- interpolation=func_dict["interpolation"],
+ interpolation=interpolation,
extrapolation=func_dict["extrapolation"],
inputs=func_dict["inputs"],
outputs=func_dict["outputs"],
diff --git a/rocketpy/plots/aero_surface_plots.py b/rocketpy/plots/aero_surface_plots.py
index 6d631e143..de27c3ae0 100644
--- a/rocketpy/plots/aero_surface_plots.py
+++ b/rocketpy/plots/aero_surface_plots.py
@@ -1,6 +1,4 @@
# pylint: disable=too-many-statements
-from abc import ABC, abstractmethod
-
import matplotlib.pyplot as plt
import numpy as np
from matplotlib.patches import Ellipse
@@ -8,16 +6,16 @@
from .plot_helpers import show_or_save_plot
-class _AeroSurfacePlots(ABC):
- """Abstract class that contains all aero surface plots."""
+class _GenericSurfacePlots:
+ """Base plots for a generic aerodynamic surface."""
def __init__(self, aero_surface):
"""Initialize the class
Parameters
----------
- aero_surface : rocketpy.AeroSurface
- AeroSurface object to be plotted
+ aero_surface : rocketpy.GenericSurface
+ Aerodynamic surface object to be plotted
Returns
-------
@@ -25,35 +23,217 @@ def __init__(self, aero_surface):
"""
self.aero_surface = aero_surface
- @abstractmethod
def draw(self, *, filename=None):
- pass
+ """A plain generic surface has no geometry to draw."""
+
+ # For each body-frame coefficient, the inputs worth sweeping, most relevant
+ # first: its own plane's incidence angle, the other angle, then the angular
+ # rate that damps its motion. A coefficient is swept against the first
+ # input on its list that it depends on.
+ _COEFFICIENT_SWEEP = {
+ "cN": ("alpha", "beta", "pitch_rate"),
+ "cY": ("beta", "alpha", "yaw_rate"),
+ "cA": ("alpha", "beta"),
+ "cm": ("alpha", "beta", "pitch_rate"),
+ "cn": ("beta", "alpha", "yaw_rate"),
+ "cl": ("roll_rate", "alpha", "beta"),
+ }
+ _AXIS_LABELS = {
+ "alpha": "Angle of attack (°)",
+ "beta": "Sideslip angle (°)",
+ "pitch_rate": "Reduced pitch rate q·L/(2V)",
+ "yaw_rate": "Reduced yaw rate r·L/(2V)",
+ "roll_rate": "Reduced roll rate p·L/(2V)",
+ "mach": "Mach number",
+ }
+
+ @staticmethod
+ def _depends_on(coeff, index, mach):
+ """Find the inputs a coefficient changes with.
+
+ Read from ``depends_on`` when the coefficient has it. Otherwise each
+ input is moved away from a reference state, and the coefficient depends
+ on it if its value changes.
- def lift(self):
- """Plots the lift coefficient of the aero surface as a function of Mach
- and the angle of attack. A 3D plot is expected. See the rocketpy.Function
- class for more information on how this plot is made.
+ Parameters
+ ----------
+ coeff : callable
+ The coefficient, taking the surface's full list of inputs.
+ index : dict
+ Position of each input name in that list.
+ mach : float
+ Mach number of the reference state.
+
+ Returns
+ -------
+ set of str
+ Names of the inputs the coefficient depends on.
+ """
+ depends = getattr(coeff, "depends_on", None)
+ if depends is not None:
+ return set(depends)
+ nudges = {
+ "alpha": np.deg2rad(5),
+ "beta": np.deg2rad(5),
+ "mach": mach + 0.3,
+ "reynolds": 1e6,
+ "pitch_rate": 0.05,
+ "yaw_rate": 0.05,
+ "roll_rate": 0.05,
+ }
+ base = [0.0] * len(index)
+ base[index["mach"]] = mach
+ reference = coeff(*base)
+ found = set()
+ for name, value in nudges.items():
+ if name not in index:
+ continue
+ args = list(base)
+ args[index[name]] = value
+ if not np.isclose(coeff(*args), reference):
+ found.add(name)
+ return found
+
+ def coefficients(
+ self,
+ *,
+ mach=(0.1, 0.3, 0.6, 0.9),
+ angle_range_deg=15.0,
+ rate_range=0.1,
+ filename=None,
+ ):
+ """Plots the surface's body-frame aerodynamic coefficients.
+
+ Each coefficient (``cN, cY, cA, cm, cn, cl``) that is not zero gets its
+ own plot, against the input it depends on most: the angle of attack for
+ the pitch-plane ones (``cN``, ``cA``, ``cm``), the sideslip angle for
+ the yaw-plane ones (``cY``, ``cn``) and the roll rate for the roll
+ moment ``cl``. A coefficient that does not use that input is plotted
+ against the next one it does use (the other angle, then an angular
+ rate), or against Mach if Mach is all it depends on. When a coefficient
+ changes with Mach, one curve is drawn for each Mach number in ``mach``.
+ Every input that is not plotted is held at zero.
+
+ Parameters
+ ----------
+ mach : float or sequence of float, optional
+ Mach number or numbers at which to draw each coefficient. Default
+ ``(0.1, 0.3, 0.6, 0.9)``.
+ angle_range_deg : float, optional
+ The angles are plotted from ``-angle_range_deg`` to
+ ``+angle_range_deg``, in degrees. Default 15.
+ rate_range : float, optional
+ The angular rates are plotted from ``-rate_range`` to
+ ``+rate_range``. They are reduced rates, the rate times the
+ reference length divided by twice the airspeed (for example
+ ``p * L / (2 * V)`` for roll), so they have no units. Default 0.1.
+ filename : str | None, optional
+ The path the plot should be saved to. By default None, in which case
+ the plot will be shown instead of saved.
Returns
-------
None
"""
- self.aero_surface.cl()
+ surface = self.aero_surface
+ independent_vars = getattr(surface, "independent_vars", None)
+ if independent_vars is None:
+ return
+ index = {name: i for i, name in enumerate(independent_vars)}
+ if "mach" not in index:
+ return
+ machs = np.atleast_1d(np.asarray(mach, dtype=float))
+ n_args = len(independent_vars)
+
+ entries = []
+ for name, candidates in self._COEFFICIENT_SWEEP.items():
+ coeff = getattr(surface, name, None)
+ if coeff is None or getattr(coeff, "is_zero", False):
+ continue
+ depends = self._depends_on(coeff, index, machs[0])
+ var = next((v for v in candidates if v in depends and v in index), None)
+ if var is None:
+ var = "mach" if "mach" in depends else candidates[0]
+ if var == "mach":
+ x = np.linspace(0.0, machs.max(), 61)
+ curve_machs = [None]
+ else:
+ limit = (
+ np.deg2rad(angle_range_deg)
+ if var in ("alpha", "beta")
+ else rate_range
+ )
+ x = np.linspace(-limit, limit, 61)
+ curve_machs = machs if "mach" in depends else [None]
+ curves = []
+ for curve_mach in curve_machs:
+ values = np.empty_like(x)
+ for i, value in enumerate(x):
+ args = [0.0] * n_args
+ args[index["mach"]] = machs[0] if curve_mach is None else curve_mach
+ args[index[var]] = value
+ values[i] = coeff(*args)
+ curves.append((curve_mach, values))
+ if all(np.allclose(values, 0.0) for _, values in curves):
+ continue
+ entries.append((name, var, x, curves))
+
+ if not entries:
+ return
+
+ fig, axes = plt.subplots(
+ len(entries), 1, figsize=(7, 2.5 * len(entries)), squeeze=False
+ )
+ for ax, (name, var, x, curves) in zip(axes[:, 0], entries):
+ x_plot = np.rad2deg(x) if var in ("alpha", "beta") else x
+ for curve_mach, values in curves:
+ label = None if len(curves) == 1 else f"Mach {curve_mach:g}"
+ ax.plot(x_plot, values, label=label)
+ if len(curves) == 1 and curves[0][0] is not None:
+ ax.set_title(f"{name} at Mach {curves[0][0]:g}", fontsize=9)
+ elif len(curves) > 1:
+ ax.legend(fontsize=8)
+ ax.set_xlabel(self._AXIS_LABELS[var])
+ ax.set_ylabel(name)
+ ax.grid(True)
+ fig.suptitle(f"{surface.name} coefficients")
+ plt.tight_layout()
+ show_or_save_plot(filename)
def all(self):
- """Plots all aero surface plots.
+ """Plots the generic surface's aerodynamic coefficients."""
+ self.coefficients()
+
+
+class _LinearGenericSurfacePlots(_GenericSurfacePlots):
+ """Plots for a linear generic surface; same plots as the generic base."""
+
+
+class _BarrowmanSurfacePlots(_GenericSurfacePlots):
+ """Plots shared by the geometry-defined (Barrowman) surfaces: adds the
+ geometry drawing and the lift-coefficient surface plot."""
+
+ def lift(self):
+ """Plots the lift-curve slope (``clalpha``) of the aero surface as a
+ function of Mach number.
Returns
-------
None
"""
+ self.aero_surface.clalpha()
+
+ def all(self):
+ """Plots the surface geometry, the lift coefficient and the
+ aerodynamic coefficients."""
self.draw()
self.lift()
+ self.coefficients()
-class _NoseConePlots(_AeroSurfacePlots):
+class _NoseConePlots(_BarrowmanSurfacePlots):
"""Class that contains all nosecone plots. This class inherits from the
- _AeroSurfacePlots class."""
+ _BarrowmanSurfacePlots class."""
def draw(self, *, filename=None):
"""Draw the nosecone shape along with some important information,
@@ -136,9 +316,9 @@ def draw(self, *, filename=None):
show_or_save_plot(filename)
-class _FinsPlots(_AeroSurfacePlots): # pylint: disable=abstract-method
+class _FinsPlots(_BarrowmanSurfacePlots):
"""Abstract class that contains all fin plots. This class inherits from the
- _AeroSurfacePlots class."""
+ _BarrowmanSurfacePlots class."""
def airfoil(self, *, filename=None):
"""Plots the airfoil information when the fin has an airfoil shape. If
@@ -193,8 +373,7 @@ class for more information on how this plot is made. Also, this method
-------
None
"""
- print("Lift coefficient:")
- self.aero_surface.cl(filename=filename)
+ print("Lift coefficient derivative:")
self.aero_surface.clalpha_single_fin(filename=filename)
self.aero_surface.clalpha_multiple_fins(filename=filename)
@@ -215,11 +394,12 @@ def all(self, *, filename=None):
self.airfoil(filename=filename)
self.roll(filename=filename)
self.lift(filename=filename)
+ self.coefficients(filename=filename)
-class _FinPlots(_AeroSurfacePlots): # pylint: disable=abstract-method
+class _FinPlots(_BarrowmanSurfacePlots):
"""Abstract class that contains all fin plots. This class inherits from the
- _AeroSurfacePlots class."""
+ _BarrowmanSurfacePlots class."""
def airfoil(self, *, filename=None):
"""Plots the airfoil information when the fin has an airfoil shape. If
@@ -274,8 +454,7 @@ class for more information on how this plot is made. Also, this method
-------
None
"""
- print("Lift coefficient:")
- self.aero_surface.cl(filename=filename)
+ print("Lift coefficient derivative:")
self.aero_surface.clalpha_single_fin(filename=filename)
def all(self, *, filename=None):
@@ -295,6 +474,7 @@ def all(self, *, filename=None):
self.airfoil(filename=filename)
self.roll(filename=filename)
self.lift(filename=filename)
+ self.coefficients(filename=filename)
class _TrapezoidalFinsPlots(_FinsPlots):
@@ -841,7 +1021,7 @@ def draw(self, *, filename=None):
show_or_save_plot(filename)
-class _TailPlots(_AeroSurfacePlots):
+class _TailPlots(_BarrowmanSurfacePlots):
"""Class that contains all tail plots."""
def draw(self, *, filename=None):
@@ -849,7 +1029,7 @@ def draw(self, *, filename=None):
pass
-class _AirBrakesPlots(_AeroSurfacePlots):
+class _AirBrakesPlots(_GenericSurfacePlots):
"""Class that contains all air brakes plots."""
def drag_coefficient_curve(self):
@@ -870,17 +1050,3 @@ def all(self):
None
"""
self.drag_coefficient_curve()
-
-
-class _GenericSurfacePlots(_AeroSurfacePlots):
- """Class that contains all generic surface plots."""
-
- def draw(self, *, filename=None):
- pass
-
-
-class _LinearGenericSurfacePlots(_AeroSurfacePlots):
- """Class that contains all linear generic surface plots."""
-
- def draw(self, *, filename=None):
- pass
diff --git a/rocketpy/plots/flight_plots.py b/rocketpy/plots/flight_plots.py
index 11b0fec2f..93a43d241 100644
--- a/rocketpy/plots/flight_plots.py
+++ b/rocketpy/plots/flight_plots.py
@@ -59,8 +59,9 @@ def first_parachute_event_time_index(self):
# Consistent red used for the rocket trajectory line across all plots.
_TRAJECTORY_COLOR = "#e63946"
- # Burnout vertical/drop-line color -- kept separate from the orange dot marker so
- # the dashed line stays readable against typical orange and blue plot lines.
+ # Dark drop-line/vertical-line color shared by the Burnout and Out Of Rail
+ # events -- kept separate from their (orange / dark-red) dot markers so the
+ # dashed line stays readable against typical orange and blue plot lines.
_BURNOUT_LINE_COLOR = "#4a4a4a"
_EVENT_LINE_WIDTH = 1.2
@@ -69,7 +70,7 @@ def first_parachute_event_time_index(self):
"Impact": "#ff1f1f",
"Apogee": "#46daff",
"Burnout": "#ff8121",
- "Out Of Rail": "#8b0000",
+ "Out Of Rail": "#e6c000",
}
_COLOR_CYCLE = [
"#7de07a",
@@ -110,8 +111,9 @@ def _collect_events(self):
(t_ev, "Apogee", "o", self._RESERVED_COLORS["Apogee"], 40)
)
elif name == "Out Of Rail":
+ # Same dot shape and size as Burnout; distinguished by color.
events.append(
- (t_ev, "Out Of Rail", "^", self._RESERVED_COLORS["Out Of Rail"], 30)
+ (t_ev, "Out Of Rail", "o", self._RESERVED_COLORS["Out Of Rail"], 40)
)
elif "Parachute" in name:
if name not in parachute_color_map:
@@ -186,18 +188,21 @@ def _add_event_markers(self, ax, legend=True):
def _add_event_markers_dropline(self, ax, legend=True, y_bottom=None, labels=None):
"""Event markers on the plotted curve with drop-lines from the y-axis bottom.
- For each trigger-once event (excluding Out Of Rail and Landing), draws an
- unlabelled dashed vertical line from the axis bottom to the curve value at
- that time, and a labelled scatter marker on the curve itself. Apogee is
- drawn last so it renders on top of coincident markers.
+ For each trigger-once event, draws an unlabelled dashed vertical line from
+ the axis bottom to the curve value at that time, and a labelled scatter
+ marker on the curve itself. Apogee is drawn last so it renders on top of
+ coincident markers. By default Out Of Rail and Landing are omitted, but a
+ caller can draw them by naming them explicitly in ``labels``.
Parameters
----------
y_bottom : float or None
- Y coordinate for the bottom of drop-lines. When None (default) the
+ Y coordinate for the bottom of drop-lines. When None (default) the
bottom is derived from the minimum of the visible plotted data.
labels : set or None
- If given, only events whose label is in this set are drawn.
+ If given, only events whose label is in this set are drawn; an
+ explicit set also overrides the default omission of Out Of Rail and
+ Landing (so e.g. ``labels={"Out Of Rail"}`` draws that marker).
"""
lines = [ln for ln in ax.lines if len(ln.get_xdata()) > 1]
if not lines:
@@ -217,14 +222,22 @@ def _add_event_markers_dropline(self, ax, legend=True, y_bottom=None, labels=Non
deferred_apogee = None
for t_ev, label, marker, color, size in self._collect_events():
- if label in ("Out Of Rail", "Landing"):
- continue
- if labels is not None and label not in labels:
+ if labels is not None:
+ # An explicit label set is an opt-in: draw exactly those events,
+ # including Out Of Rail / Landing when named.
+ if label not in labels:
+ continue
+ elif label in ("Out Of Rail", "Landing"):
+ # Omitted from the default (unfiltered) set of drop-line markers.
continue
if not xlim[0] <= t_ev <= xlim[1]:
continue
y_ev = float(np.interp(t_ev, xdata, ydata))
- line_color = self._BURNOUT_LINE_COLOR if label == "Burnout" else color
+ line_color = (
+ self._BURNOUT_LINE_COLOR
+ if label in ("Burnout", "Out Of Rail")
+ else color
+ )
lw = (
self._EVENT_LINE_WIDTH if label == "Burnout" else self._EVENT_LINE_WIDTH
)
@@ -1245,9 +1258,144 @@ def fluid_mechanics_data(self, *, filename=None): # pylint: disable=too-many-st
plt.subplots_adjust(hspace=0.5)
show_or_save_plot(filename)
- def stability_and_control_data(self, *, filename=None): # pylint: disable=too-many-statements
- """Prints out Rocket Stability and Control parameters graphs available
- about the Flight
+ # Stability along the ascent. The panels below are shared by the single
+ # plots and by ``stability_summary``.
+
+ def _ascent_window(self):
+ """Start and end, in seconds, of the free ascent: rail departure to
+ apogee, or to the first parachute event (or the end of the flight) when
+ there is no apogee, e.g. a flight cut short before it."""
+ upper = (
+ self.flight.apogee_time
+ if self.flight.apogee_time != 0
+ else self.first_parachute_event_time
+ )
+ return self.flight.out_of_rail_time, upper
+
+ def _plot_angles(self, ax, t_lower, t_upper):
+ """Total angle of attack, angle of attack in the pitch plane and
+ sideslip angle against time, on ``ax``."""
+ flight = self.flight
+ curves = (
+ (flight.angle_of_attack, "-", "Total angle of attack"),
+ (flight.partial_angle_of_attack, "--", "Angle of attack (pitch plane)"),
+ (flight.angle_of_sideslip, ":", "Sideslip angle (yaw plane)"),
+ )
+ tops = []
+ for curve, style, label in curves:
+ ax.plot(curve[:, 0], curve[:, 1], style, label=label)
+ mask = (curve[:, 0] >= t_lower) & (curve[:, 0] <= t_upper)
+ values = np.abs(curve[mask, 1])
+ if len(values):
+ # The 95th percentile keeps the runaway rise near apogee (where
+ # the speed vanishes) from setting the scale; the value at rail
+ # departure, usually the largest the margins are read at, must
+ # stay in view
+ tops.append(1.5 * float(np.percentile(values, 95)))
+ tops.append(1.15 * float(values[0]))
+ top = max([1.0, *tops])
+ ax.axhline(0, color="0.6", linewidth=0.8)
+ ax.set_xlim(t_lower, t_upper)
+ ax.set_ylim(-top, top)
+ ax.set_title("Angles of Attack")
+ ax.set_xlabel("Time (s)")
+ ax.set_ylabel("Angle (°)")
+ ax.legend()
+ ax.grid()
+
+ def _plot_stability_margin(self, ax, t_upper):
+ """Stability margin in calibers against time on ``ax``, in the pitch and
+ yaw planes, with a secondary axis in percent of the rocket's length."""
+ ax.plot(
+ self.flight.stability_margin[:, 0],
+ self.flight.stability_margin[:, 1],
+ label="Pitch",
+ )
+ ax.plot(
+ self.flight.stability_margin_yaw[:, 0],
+ self.flight.stability_margin_yaw[:, 1],
+ "--",
+ label="Yaw",
+ )
+ ax.set_title("Stability Margin")
+ ax.set_xlabel("Time (s)")
+ ax.set_ylabel("Stability Margin (c)")
+ ax.set_xlim(0, t_upper)
+ ax.legend()
+ ax.grid()
+ # Secondary y-axis reading the same margin as a percentage of the
+ # rocket's overall length (see Rocket.length), the convention often used
+ # in hobby rocketry. A margin in calibers and the same margin as a
+ # fraction of body length differ only by the constant factor below, so
+ # the second scale is a plain rescaling of the caliber axis.
+ # A rocket whose two ends are not known has no length (None), so the
+ # percentage-of-length scale can't be drawn; skip it in that case.
+ rocket = self.flight.rocket
+ rocket_length = rocket.length or 0
+ if rocket_length > 0:
+ factor = 2 * rocket.radius / rocket_length * 100
+ secondary_axis = ax.secondary_yaxis(
+ "right",
+ functions=(lambda c: c * factor, lambda p: p / factor),
+ )
+ secondary_axis.set_ylabel("Stability Margin (% of length)")
+ self._add_event_markers_dropline(ax, labels={"Out Of Rail", "Burnout"})
+
+ def _plot_natural_frequency(self, ax, t_upper):
+ """Natural frequency of the attitude oscillation, in the pitch and yaw
+ planes, with the roll rate overlaid, in Hz, on ``ax``."""
+ freq = self.flight.pitch_natural_frequency
+ ax.plot(freq[:, 0], freq[:, 1] / (2 * np.pi), label="Pitch natural freq.")
+ yaw_freq = self.flight.yaw_natural_frequency
+ ax.plot(
+ yaw_freq[:, 0],
+ yaw_freq[:, 1] / (2 * np.pi),
+ "--",
+ label="Yaw natural freq.",
+ )
+ roll_rate = self.flight.w3
+ ax.plot(
+ roll_rate[:, 0],
+ np.abs(roll_rate[:, 1]) / (2 * np.pi),
+ ":",
+ color="tab:red",
+ label="Roll rate",
+ )
+ ax.set_title("Natural Frequency & Roll Rate")
+ ax.set_xlabel("Time (s)")
+ ax.set_ylabel("Frequency (Hz)")
+ ax.set_xlim(0, t_upper)
+ ax.legend()
+ ax.grid()
+ self._add_event_markers_dropline(ax, labels={"Out Of Rail", "Burnout"})
+
+ def _plot_damping_ratio(self, ax, t_upper):
+ """Damping ratio of the attitude oscillation, in the pitch and yaw
+ planes, on ``ax``."""
+ ratio = self.flight.pitch_damping_ratio
+ ax.plot(ratio[:, 0], ratio[:, 1], label="Pitch")
+ yaw_ratio = self.flight.yaw_damping_ratio
+ ax.plot(yaw_ratio[:, 0], yaw_ratio[:, 1], "--", label="Yaw")
+ ax.set_title("Damping Ratio")
+ ax.set_xlabel("Time (s)")
+ ax.set_ylabel("Damping Ratio (ζ)")
+ ax.set_xlim(0, t_upper)
+ ax.legend()
+ ax.grid()
+
+ def stability_margin_data(self, *, filename=None):
+ """Plots the rocket's stability margin over the ascent, in calibers.
+
+ The stability margin is one of the most important results of a
+ simulation: it is the distance from the center of mass to the neutral
+ point that must stay positive (neutral point behind the center of mass)
+ for the rocket to correct disturbances. A secondary axis reads the same
+ margin as a percentage of the rocket's overall length, the convention
+ often used in hobby rocketry. The pitch and yaw margins are drawn
+ separately whenever they can differ: for a non-axisymmetric rocket, and
+ for an axisymmetric rocket with a surface nonlinear in the angle of
+ attack, where pitch is the plane of the wind and yaw the motion across
+ it. The time axis stops at apogee.
Parameters
----------
@@ -1261,58 +1409,133 @@ def stability_and_control_data(self, *, filename=None): # pylint: disable=too-m
-------
None
"""
+ plt.figure(figsize=(9, 4.5))
+ self._plot_stability_margin(plt.subplot(111), self._ascent_window()[1])
+ show_or_save_plot(filename)
- plt.figure(figsize=(9, 6))
+ def stability_and_control_data(self, *, filename=None):
+ """Deprecated. Stability and the frequency response are now separate
+ plots.
- ax1 = plt.subplot(211)
- ax1.plot(self.flight.stability_margin[:, 0], self.flight.stability_margin[:, 1])
- ax1.set_title("Stability Margin")
- ax1.set_xlabel("Time (s)")
- ax1.set_ylabel("Stability Margin (c)")
- ax1.set_xlim(0, self.first_parachute_event_time)
- ax1.grid()
- self._add_event_markers_dropline(ax1, labels={"Burnout"})
+ Use :meth:`stability_margin_data` for the stability margin,
+ :meth:`dynamic_stability_data` for the natural frequency and damping
+ ratio, and :meth:`attitude_frequency_response_data` for the attitude
+ frequency response.
- ax2 = plt.subplot(212)
- x_axis = np.arange(0, 5, 0.01)
- max_attitude = self.flight.attitude_frequency_response.max
- max_attitude = max_attitude if max_attitude != 0 else 1
- ax2.plot(
- x_axis,
- self.flight.attitude_frequency_response(x_axis) / max_attitude,
- label="Attitude Angle",
- )
- max_omega1 = self.flight.omega1_frequency_response.max
- max_omega1 = max_omega1 if max_omega1 != 0 else 1
- ax2.plot(
- x_axis,
- self.flight.omega1_frequency_response(x_axis) / max_omega1,
- label=r"$\omega_1$",
- )
- max_omega2 = self.flight.omega2_frequency_response.max
- max_omega2 = max_omega2 if max_omega2 != 0 else 1
- ax2.plot(
- x_axis,
- self.flight.omega2_frequency_response(x_axis) / max_omega2,
- label=r"$\omega_2$",
- )
- max_omega3 = self.flight.omega3_frequency_response.max
- max_omega3 = max_omega3 if max_omega3 != 0 else 1
- ax2.plot(
- x_axis,
- self.flight.omega3_frequency_response(x_axis) / max_omega3,
- label=r"$\omega_3$",
+ Parameters
+ ----------
+ filename : str | None, optional
+ Passed through to the replacement plots.
+ """
+ warnings.warn(
+ "stability_and_control_data() is deprecated and will be removed in "
+ "v1.16.0. Stability is now its own plot: use stability_margin_data() "
+ "for the stability margin, dynamic_stability_data() for the "
+ "natural frequency and damping ratio, and "
+ "attitude_frequency_response_data() for the frequency response.",
+ DeprecationWarning,
+ stacklevel=2,
)
- ax2.set_title("Frequency Response")
- ax2.set_xlabel("Frequency (Hz)")
- ax2.set_ylabel("Amplitude Magnitude Normalized")
- ax2.set_xlim(0, 5)
- ax2.legend()
- ax2.grid()
+ self.stability_margin_data(filename=filename)
+ self.dynamic_stability_data(filename=filename)
+ self.attitude_frequency_response_data(filename=filename)
+ def dynamic_stability_data(self, *, filename=None):
+ """Plots the rocket's dynamic-stability quantities over the ascent: the
+ natural frequency and damping ratio of the linearized attitude
+ oscillation, pitch and yaw when they can differ, with the roll rate
+ overlaid on the frequency so that roll-resonance crossings can be read
+ off directly.
+
+ Parameters
+ ----------
+ filename : str | None, optional
+ The path the plot should be saved to. By default None, in which case
+ the plot will be shown instead of saved. Supported file endings are:
+ eps, jpg, jpeg, pdf, pgf, png, ps, raw, rgba, svg, svgz, tif, tiff
+ and webp (these are the formats supported by matplotlib).
+
+ Returns
+ -------
+ None
+ """
+ _, t_upper = self._ascent_window()
+ plt.figure(figsize=(9, 6))
+ self._plot_natural_frequency(plt.subplot(211), t_upper)
+ self._plot_damping_ratio(plt.subplot(212), t_upper)
plt.subplots_adjust(hspace=0.5)
show_or_save_plot(filename)
+ def attitude_frequency_response_data(self, *, filename=None):
+ """Plots the attitude frequency response: the FFT spectrum of the
+ simulated attitude angle and body rates over the five seconds after
+ rail departure, each normalized by its peak. The peak should fall at
+ the natural frequency of :meth:`dynamic_stability_data`, giving an
+ independent check of the linearized prediction.
+
+ Parameters
+ ----------
+ filename : str | None, optional
+ The path the plot should be saved to. By default None, in which case
+ the plot will be shown instead of saved. Supported file endings are:
+ eps, jpg, jpeg, pdf, pgf, png, ps, raw, rgba, svg, svgz, tif, tiff
+ and webp (these are the formats supported by matplotlib).
+
+ Returns
+ -------
+ None
+ """
+ plt.figure(figsize=(9, 4.5))
+ ax = plt.subplot(111)
+ x_axis = np.arange(0, 5, 0.01)
+ for response, label in (
+ (self.flight.attitude_frequency_response, "Attitude Angle"),
+ (self.flight.omega1_frequency_response, r"$\omega_1$"),
+ (self.flight.omega2_frequency_response, r"$\omega_2$"),
+ (self.flight.omega3_frequency_response, r"$\omega_3$"),
+ ):
+ peak = response.max if response.max != 0 else 1
+ ax.plot(x_axis, response(x_axis) / peak, label=label)
+ ax.set_title("Attitude Frequency Response")
+ ax.set_xlabel("Frequency (Hz)")
+ ax.set_ylabel("Amplitude Magnitude Normalized")
+ ax.set_xlim(0, 5)
+ ax.legend()
+ ax.grid()
+ show_or_save_plot(filename)
+
+ def stability_summary(self, *, filename=None):
+ """Plots the stability of the ascent in one figure: the angles of
+ attack the margins are read at, the stability margin, the natural
+ frequency with the roll rate, and the damping ratio, pitch and yaw
+ wherever they can differ.
+
+ This is the four panels of :meth:`angle_of_attack_data`,
+ :meth:`stability_margin_data` and :meth:`dynamic_stability_data` side by
+ side, so that a margin or frequency that moves with the angle of attack
+ can be read against the angle that moves it.
+
+ Parameters
+ ----------
+ filename : str | None, optional
+ The path the plot should be saved to. By default None, in which case
+ the plot will be shown instead of saved. Supported file endings are:
+ eps, jpg, jpeg, pdf, pgf, png, ps, raw, rgba, svg, svgz, tif, tiff
+ and webp (these are the formats supported by matplotlib).
+
+ Returns
+ -------
+ None
+ """
+ t_lower, t_upper = self._ascent_window()
+ _, axes = plt.subplots(2, 2, figsize=(12, 7))
+ self._plot_angles(axes[0, 0], t_lower, t_upper)
+ self._plot_stability_margin(axes[0, 1], t_upper)
+ self._plot_natural_frequency(axes[1, 0], t_upper)
+ self._plot_damping_ratio(axes[1, 1], t_upper)
+ plt.tight_layout()
+ show_or_save_plot(filename)
+
def pressure_rocket_altitude(self, *, filename=None):
"""Plots out pressure at rocket's altitude.
@@ -1373,12 +1596,21 @@ def sensor_data(self, *, filename=None):
print("No sensors were registered in this flight.")
return
+ # A flight loaded from a file without being re-simulated has no recorded
+ # measurements, so fall back to an empty mapping instead of raising.
+ sensor_data = getattr(self.flight, "sensor_data", None) or {}
+
seen = []
for sensor in self.flight.sensors:
if sensor in seen: # a multiply-added sensor is listed more than once
continue
seen.append(sensor)
- measured_data = self.flight.sensor_data[sensor]
+ measured_data = sensor_data.get(sensor)
+ if not measured_data:
+ print(
+ f"\n\n{sensor.name}: no data available (flight was not simulated)."
+ )
+ continue
print(f"\n\n{sensor.name} Sensor Data\n")
if filename is None:
sensor.plots.all(data=measured_data)
@@ -1428,7 +1660,11 @@ def altitude_data(self, *, filename=None):
if not xlim[0] <= t_ev <= xlim[1]:
continue
alt_ev = float(np.interp(t_ev, z_times, z_agl))
- line_color = self._BURNOUT_LINE_COLOR if label == "Burnout" else color
+ line_color = (
+ self._BURNOUT_LINE_COLOR
+ if label in ("Burnout", "Out Of Rail")
+ else color
+ )
lw = (
self._EVENT_LINE_WIDTH if label == "Burnout" else self._EVENT_LINE_WIDTH
)
@@ -1631,7 +1867,9 @@ def drift_bearing_data(self, *, filename=None):
show_or_save_plot(filename)
def angle_of_attack_data(self, *, filename=None):
- """Plots angle of attack, partial angle of attack, and angle of sideslip.
+ """Plots the angles of attack over the ascent on one panel: the total
+ angle of attack, between the rocket's axis and the air; the angle of
+ attack in the pitch plane; and the sideslip angle in the yaw plane.
Parameters
----------
@@ -1645,58 +1883,9 @@ def angle_of_attack_data(self, *, filename=None):
-------
None
"""
- t_lower = self.flight.out_of_rail_time
- t_upper = (
- self.flight.apogee_time
- if self.flight.apogee_time != 0
- else self.flight.t_final
- )
-
- def _ylim_in_range(arr):
- mask = (arr[:, 0] >= t_lower) & (arr[:, 0] <= t_upper)
- vals = arr[mask, 1]
- if len(vals) == 0:
- return 10.0
- # Use 95th percentile so the runaway rise near apogee (v→0)
- # does not dominate the y-scale; multiply by 1.5 to keep headroom.
- top = float(np.percentile(vals, 95)) * 1.5
- return max(top, 1.0)
-
- plt.figure(figsize=(9, 9))
-
- ax1 = plt.subplot(311)
- ax1.plot(self.flight.angle_of_attack[:, 0], self.flight.angle_of_attack[:, 1])
- ax1.set_xlim(t_lower, t_upper)
- ax1.set_ylim(0, _ylim_in_range(self.flight.angle_of_attack[:, :]))
- ax1.set_title("Angle of Attack")
- ax1.set_xlabel("Time (s)")
- ax1.set_ylabel("Angle of Attack (°)")
- ax1.grid()
-
- ax2 = plt.subplot(312)
- ax2.plot(
- self.flight.partial_angle_of_attack[:, 0],
- self.flight.partial_angle_of_attack[:, 1],
- )
- ax2.set_xlim(t_lower, t_upper)
- ax2.set_ylim(0, _ylim_in_range(self.flight.partial_angle_of_attack[:, :]))
- ax2.set_title("Partial Angle of Attack")
- ax2.set_xlabel("Time (s)")
- ax2.set_ylabel("Partial Angle of Attack (°)")
- ax2.grid()
-
- ax3 = plt.subplot(313)
- ax3.plot(
- self.flight.angle_of_sideslip[:, 0], self.flight.angle_of_sideslip[:, 1]
- )
- ax3.set_xlim(t_lower, t_upper)
- ax3.set_ylim(0, _ylim_in_range(self.flight.angle_of_sideslip[:, :]))
- ax3.set_title("Angle of Sideslip")
- ax3.set_xlabel("Time (s)")
- ax3.set_ylabel("Angle of Sideslip (°)")
- ax3.grid()
-
- plt.subplots_adjust(hspace=0.5)
+ t_lower, t_upper = self._ascent_window()
+ plt.figure(figsize=(9, 4.5))
+ self._plot_angles(plt.subplot(111), t_lower, t_upper)
show_or_save_plot(filename)
def all(self): # pylint: disable=too-many-statements
@@ -1725,9 +1914,21 @@ def all(self): # pylint: disable=too-many-statements
print("\n\nTrajectory Angular Velocity and Acceleration Plots\n")
self.angular_kinematics_data()
- print("\n\nAngle of Attack Plots\n")
+ print("\n\nStability Margin Plot\n")
+ self.stability_margin_data()
+
+ print("\n\nDynamic Stability Plots\n")
+ self.dynamic_stability_data()
+
+ print("\n\nAttitude Frequency Response Plot\n")
+ self.attitude_frequency_response_data()
+
+ print("\n\nAngle of Attack Plot\n")
self.angle_of_attack_data()
+ print("\n\nStability Summary Plot\n")
+ self.stability_summary()
+
print("\n\nAngular Position Plots\n")
self.flight_path_angle_data()
@@ -1749,9 +1950,6 @@ def all(self): # pylint: disable=too-many-statements
print("\n\nTrajectory Fluid Mechanics Plots\n")
self.fluid_mechanics_data()
- print("\n\nTrajectory Stability and Control Plots\n")
- self.stability_and_control_data()
-
if self.flight.sensors:
print("\n\nSensor Data Plots\n")
self.sensor_data()
diff --git a/rocketpy/plots/rocket_plots.py b/rocketpy/plots/rocket_plots.py
index 47da8a78b..e736ead07 100644
--- a/rocketpy/plots/rocket_plots.py
+++ b/rocketpy/plots/rocket_plots.py
@@ -1,3 +1,5 @@
+import os
+
import matplotlib.pyplot as plt
import numpy as np
@@ -6,7 +8,7 @@
from rocketpy.rocket.aero_surface import Fin, Fins, NoseCone, Tail
from rocketpy.rocket.aero_surface.generic_surface import GenericSurface
-from .plot_helpers import show_or_save_plot
+from .plot_helpers import show_or_save_fig, show_or_save_plot
class _RocketPlots:
@@ -53,9 +55,34 @@ def reduced_mass(self):
self.rocket.reduced_mass()
+ def _caliber_to_length_percent(self):
+ """Return the (forward, inverse) pair converting a margin in calibers to
+ a percentage of the rocket's overall aerodynamic length.
+
+ A margin in calibers is ``distance / (2 * radius)``; the same distance as
+ a fraction of the body length is ``distance / length``. The two therefore
+ differ only by the constant factor ``2 * radius / length`` (times 100 for
+ a percentage), so the length-percentage scale is a plain rescaling of the
+ caliber scale and can be drawn as a secondary axis. See
+ :attr:`rocketpy.Rocket.length`. ``None`` when the rocket has no
+ length (its two ends are not known and no ``length`` was given), so
+ the secondary axis is skipped.
+ """
+ rocket = self.rocket
+ length = rocket.length
+ if not length:
+ return None
+ factor = 2 * rocket.radius / length * 100
+ return (lambda calibers: calibers * factor, lambda percent: percent / factor)
+
def static_margin(self, *, filename=None):
"""Plots static margin of the rocket as a function of time.
+ A secondary y-axis on the right expresses the same margin as a
+ percentage of the rocket's overall length (see
+ :attr:`rocketpy.Rocket.length`), the convention often used in hobby
+ rocketry, alongside the primary caliber (diameter) axis.
+
Parameters
----------
filename : str | None, optional
@@ -68,23 +95,96 @@ def static_margin(self, *, filename=None):
-------
None
"""
+ self._plot_static_margin(self.rocket.static_margin, "Static Margin", filename)
- self.rocket.static_margin(filename=filename)
+ def _plot_static_margin(self, margin, title, filename):
+ """Draw a static-margin-vs-time line plot with a caliber primary y-axis
+ and a length-percentage secondary y-axis."""
+ time = np.linspace(0, self.rocket.motor.burn_out_time, 200)
+ values = margin.get_value(time)
- def stability_margin(self):
- """Plots static margin of the rocket as a function of time.
+ fig, ax = plt.subplots()
+ ax.plot(time, values)
+ ax.set_xlabel("Time (s)")
+ ax.set_ylabel("Static Margin (calibers)")
+ ax.set_title(title)
+ ax.grid(True)
+
+ if (functions := self._caliber_to_length_percent()) is not None:
+ secondary_axis = ax.secondary_yaxis("right", functions=functions)
+ secondary_axis.set_ylabel("Static Margin (% of length)")
+
+ show_or_save_fig(fig, filename)
+
+ def stability_margin(self, *, filename=None):
+ """Plots the stability margin of the rocket as a function of Mach number
+ and time, at zero angle of attack.
+
+ Parameters
+ ----------
+ filename : str | None, optional
+ The path the plot should be saved to. By default None, in which case
+ the plot will be shown instead of saved.
Returns
-------
None
"""
-
self.rocket.stability_margin.plot_2d(
lower=0,
upper=[2, self.rocket.motor.burn_out_time], # Mach 2 and burnout
samples=[20, 20],
disp_type="surface",
alpha=1,
+ filename=filename,
+ )
+
+ def static_margin_yaw(self, *, filename=None):
+ """Plots the yaw-plane static margin of the rocket as a function of
+ time. Only meaningful for non-axisymmetric rockets; for an axisymmetric
+ rocket it is identical to :meth:`static_margin`.
+
+ A secondary y-axis expresses the margin as a percentage of the rocket's
+ overall length (see :attr:`rocketpy.Rocket.length`).
+
+ Parameters
+ ----------
+ filename : str | None, optional
+ The path the plot should be saved to. By default None, in which case
+ the plot will be shown instead of saved. Supported file endings are:
+ eps, jpg, jpeg, pdf, pgf, png, ps, raw, rgba, svg, svgz, tif, tiff
+ and webp (these are the formats supported by matplotlib).
+
+ Returns
+ -------
+ None
+ """
+ self._plot_static_margin(
+ self.rocket.static_margin_yaw, "Static Margin (Yaw Plane)", filename
+ )
+
+ def stability_margin_yaw(self, *, filename=None):
+ """Plots the yaw-plane stability margin of the rocket as a function of
+ Mach number and time. Only meaningful for non-axisymmetric rockets; for
+ an axisymmetric rocket it is identical to :meth:`stability_margin`.
+
+ Parameters
+ ----------
+ filename : str | None, optional
+ The path the plot should be saved to. By default None, in which case
+ the plot will be shown instead of saved.
+
+ Returns
+ -------
+ None
+ """
+ self.rocket.stability_margin_yaw.plot_2d(
+ lower=0,
+ upper=[2, self.rocket.motor.burn_out_time], # Mach 2 and burnout
+ samples=[20, 20],
+ disp_type="surface",
+ alpha=1,
+ filename=filename,
)
# pylint: disable=too-many-statements
@@ -198,7 +298,34 @@ def draw(self, vis_args=None, plane="xz", *, filename=None):
"line_width": 1.0,
}
- _, ax = plt.subplots(figsize=(8, 6), facecolor=vis_args["background"])
+ # A non-axisymmetric rocket looks different in the xz and yz planes
+ # (e.g. canards or fins present in one plane only), so draw both for
+ # comparison; an axisymmetric rocket looks the same in either plane.
+ planes = [plane] if self.rocket.is_axisymmetric else ["xz", "yz"]
+
+ # Each plane is drawn in its own figure so the projections can be read
+ # and saved independently. When saving multiple planes, the plane name
+ # is appended to the filename (e.g. ``rocket_xz.png``).
+ for draw_plane in planes:
+ _, ax = plt.subplots(
+ figsize=(8, 6),
+ facecolor=vis_args["background"],
+ )
+ self._draw_on_plane(ax, vis_args, draw_plane)
+ plt.tight_layout()
+ show_or_save_plot(self.__plane_filename(filename, draw_plane, planes))
+
+ @staticmethod
+ def __plane_filename(filename, plane, planes):
+ """Inserts the plane name before the extension when more than one plane
+ is drawn so each figure is saved to a distinct file."""
+ if filename is None or len(planes) == 1:
+ return filename
+ root, ext = os.path.splitext(filename)
+ return f"{root}_{plane}{ext}"
+
+ def _draw_on_plane(self, ax, vis_args, plane):
+ """Draws the rocket onto a single axis for the given projection plane."""
ax.set_aspect("equal")
ax.grid(True, linestyle="--", linewidth=0.5)
@@ -213,14 +340,14 @@ def draw(self, vis_args=None, plane="xz", *, filename=None):
self._draw_center_of_mass_and_pressure(ax)
self._draw_sensors(ax, self.rocket.sensors, plane)
- plt.title("Rocket Representation")
- plt.xlim()
- plt.ylim([-self.rocket.radius * 4, self.rocket.radius * 6])
- plt.xlabel("Position (m)")
- plt.ylabel("Radius (m)")
- plt.legend(bbox_to_anchor=(1.05, 1), loc="upper left")
- plt.tight_layout()
- show_or_save_plot(filename)
+ title = "Rocket Representation"
+ if not self.rocket.is_axisymmetric:
+ title += f" ({plane} plane)"
+ ax.set_title(title)
+ ax.set_ylim([-self.rocket.radius * 4, self.rocket.radius * 6])
+ ax.set_xlabel("Position (m)")
+ ax.set_ylabel("Radius (m)")
+ ax.legend(bbox_to_anchor=(1.05, 1), loc="upper left")
def __validate_aerodynamic_surfaces(self, plane):
if not self.rocket.aerodynamic_surfaces:
@@ -347,6 +474,8 @@ def _draw_fins(self, ax, surface, position, drawn_surfaces, vis_args, plane):
def _draw_fin(self, ax, surface, position, drawn_surfaces, vis_args, plane):
"""Draws individual fins."""
+ # The fin's own frame sits at its root leading edge, cant applied
+ position = self.rocket._surface_origin(surface, position)
# Get shape vec
xs = surface.shape_vec[0]
@@ -633,15 +762,17 @@ def _draw_rail_buttons(self, ax, vis_args):
pass
def _draw_center_of_mass_and_pressure(self, ax):
- """Draws the center of mass and center of pressure of the rocket."""
+ """Draws the center of mass and center of pressure of the rocket.
+
+ The red dot is the (linear) aerodynamic center, conventionally labeled
+ the center of pressure.
+ """
# Draw center of mass and center of pressure
cm = self.rocket.center_of_mass(0)
ax.scatter(cm, 0, color="#1565c0", label="Center of Mass", s=10)
- cp = self.rocket.cp_position(0)
- ax.scatter(
- cp, 0, label="Static Center of Pressure", color="red", s=10, zorder=10
- )
+ cp = self.rocket.aerodynamic_center(0)
+ ax.scatter(cp, 0, label="Center of Pressure", color="red", s=10, zorder=10)
def _draw_sensors(self, ax, sensors, plane):
"""Draw the sensor as a small thick line at the position of the sensor,
@@ -730,6 +861,11 @@ def all(self):
print("-" * 20) # Separator for Stability Plots
self.static_margin()
self.stability_margin()
+ # Non-axisymmetric rockets: the above describe the pitch plane only, so
+ # also show the yaw-plane margins.
+ if not self.rocket.is_axisymmetric:
+ self.static_margin_yaw()
+ self.stability_margin_yaw()
# Thrust-to-Weight Plot
print("\nThrust-to-Weight Plot")
diff --git a/rocketpy/prints/aero_surface_prints.py b/rocketpy/prints/aero_surface_prints.py
index cc36f1b01..478005070 100644
--- a/rocketpy/prints/aero_surface_prints.py
+++ b/rocketpy/prints/aero_surface_prints.py
@@ -1,11 +1,54 @@
-from abc import ABC, abstractmethod
+import numpy as np
-# TODO: the rocketpy/prints/aero_surface_prints.py file could be separated into different, smaller files.
-class _AeroSurfacePrints(ABC):
+# TODO: this file could be separated into different, smaller files.
+class _GenericSurfacePrints:
+ """Base prints for a generic aerodynamic surface."""
+
def __init__(self, aero_surface):
self.aero_surface = aero_surface
+ def coefficients(self):
+ """Prints the surface's aerodynamic coefficients.
+
+ Reports the six body-frame coefficients the surface holds (``cN``,
+ ``cY``, ``cA``, ``cm``, ``cn``, ``cl``) at a reference condition (5°
+ angle of attack and sideslip, Mach 0.3) with the variables each one
+ depends on, marking the ones that are zero. A surface given in the wind
+ frame also reports ``cL``, ``cQ`` and ``cD``.
+ """
+ surface = self.aero_surface
+ independent_vars = getattr(surface, "independent_vars", None)
+ if independent_vars is None:
+ return
+ index = {name: i for i, name in enumerate(independent_vars)}
+ if "mach" not in index:
+ return
+ n_args = len(independent_vars)
+
+ print("Aerodynamic coefficients (AoA 5°, sideslip 5°, Mach 0.3):")
+ print("---------------------------------------------------------")
+ args = [0.0] * n_args
+ args[index["mach"]] = 0.3
+ if "alpha" in index:
+ args[index["alpha"]] = np.deg2rad(5)
+ if "beta" in index:
+ args[index["beta"]] = np.deg2rad(5)
+ names = ["cN", "cY", "cA", "cm", "cn", "cl"]
+ if getattr(surface, "force_convention", "body") == "wind":
+ names += ["cL", "cQ", "cD"]
+ for name in names:
+ coeff = getattr(surface, name, None)
+ if coeff is None:
+ continue
+ if getattr(coeff, "is_zero", False):
+ print(f" {name} = 0 (zero)")
+ continue
+ depends = getattr(coeff, "depends_on", None)
+ suffix = f" [depends on {', '.join(depends)}]" if depends else ""
+ print(f" {name} = {coeff(*args):.4f}{suffix}")
+ print()
+
def identity(self):
"""Prints the identity of the aero surface.
@@ -18,9 +61,33 @@ def identity(self):
print(f"Name: {self.aero_surface.name}")
print(f"Python Class: {str(self.aero_surface.__class__)}\n")
- @abstractmethod
def geometry(self):
- pass
+ """Prints the reference geometry of the generic surface."""
+ print("Geometric information of the Surface:")
+ print("----------------------------------")
+ print(f"Reference Area: {self.aero_surface.reference_area:.3f} m^2")
+ print(f"Reference length: {self.aero_surface.reference_length:.3f} m\n")
+
+ def all(self):
+ """Prints all information of the generic surface.
+
+ Returns
+ -------
+ None
+ """
+ self.identity()
+ self.geometry()
+ self.coefficients()
+
+
+class _LinearGenericSurfacePrints(_GenericSurfacePrints):
+ """Prints for a linear generic surface; same reporting as the generic
+ base."""
+
+
+class _BarrowmanSurfacePrints(_GenericSurfacePrints):
+ """Prints shared by the geometry-defined (Barrowman) surfaces: adds the
+ center-of-pressure / lift-curve-slope report on top of the generic base."""
def lift(self):
"""Prints the lift information of the aero surface.
@@ -51,9 +118,10 @@ def all(self):
self.identity()
self.geometry()
self.lift()
+ self.coefficients()
-class _NoseConePrints(_AeroSurfacePrints):
+class _NoseConePrints(_BarrowmanSurfacePrints):
"""Class that contains all nosecone prints."""
def geometry(self):
@@ -72,7 +140,7 @@ def geometry(self):
print(f"Reference radius ratio: {self.aero_surface.radius_ratio:.3f}\n")
-class _FinsPrints(_AeroSurfacePrints):
+class _FinsPrints(_BarrowmanSurfacePrints):
def geometry(self):
print("Geometric information of the fin set:")
print("-------------------------------------")
@@ -170,7 +238,7 @@ def all(self):
self.lift()
-class _FinPrints(_AeroSurfacePrints):
+class _FinPrints(_BarrowmanSurfacePrints):
def geometry(self):
print("Geometric information of the fin set:")
print("-------------------------------------")
@@ -291,7 +359,7 @@ class _FreeFormFinPrints(_FinPrints):
"""Class that contains all free form fins prints."""
-class _TailPrints(_AeroSurfacePrints):
+class _TailPrints(_BarrowmanSurfacePrints):
"""Class that contains all tail prints."""
def geometry(self):
@@ -311,7 +379,7 @@ def geometry(self):
print(f"Surface area: {self.aero_surface.surface_area:.6f} m²\n")
-class _RailButtonsPrints(_AeroSurfacePrints):
+class _RailButtonsPrints(_GenericSurfacePrints):
"""Class that contains all rail buttons prints."""
def geometry(self):
@@ -327,7 +395,7 @@ def geometry(self):
)
-class _AirBrakesPrints(_AeroSurfacePrints):
+class _AirBrakesPrints(_GenericSurfacePrints):
"""Class that contains all air_brakes prints. Not yet implemented."""
def geometry(self):
@@ -335,45 +403,3 @@ def geometry(self):
def all(self):
pass
-
-
-class _GenericSurfacePrints(_AeroSurfacePrints):
- """Class that contains all generic surface prints."""
-
- def geometry(self):
- print("Geometric information of the Surface:")
- print("----------------------------------")
- print(f"Reference Area: {self.generic_surface.reference_area:.3f} m")
- print(f"Reference length: {2 * self.generic_surface.rocket_radius:.3f} m")
-
- def all(self):
- """Prints all information of the generic surface.
-
- Returns
- -------
- None
- """
- self.identity()
- self.geometry()
- self.lift()
-
-
-class _LinearGenericSurfacePrints(_AeroSurfacePrints):
- """Class that contains all linear generic surface prints."""
-
- def geometry(self):
- print("Geometric information of the Surface:")
- print("----------------------------------")
- print(f"Reference Area: {self.generic_surface.reference_area:.3f} m")
- print(f"Reference length: {2 * self.generic_surface.rocket_radius:.3f} m")
-
- def all(self):
- """Prints all information of the linear generic surface.
-
- Returns
- -------
- None
- """
- self.identity()
- self.geometry()
- self.lift()
diff --git a/rocketpy/prints/flight_prints.py b/rocketpy/prints/flight_prints.py
index 79d8fcf31..f4a2eaddd 100644
--- a/rocketpy/prints/flight_prints.py
+++ b/rocketpy/prints/flight_prints.py
@@ -266,12 +266,20 @@ def sensors(self):
print("No sensors were registered.")
return
+ # A flight loaded from a file without being re-simulated has no recorded
+ # measurements, so fall back to an empty mapping instead of raising.
+ sensor_data = getattr(self.flight, "sensor_data", None) or {}
+
for sensor in self.flight.sensors:
sensor_name = sensor.name if sensor.name else "Unnamed Sensor"
- measured_data = self.flight.sensor_data[sensor]
print(f"Sensor: {sensor_name}")
print(f"\tType: {sensor.__class__.__name__}")
print(f"\tSampling Rate: {sensor.sampling_rate:.3f} Hz")
+ measured_data = sensor_data.get(sensor)
+ if not measured_data:
+ print("\tNo measurement data available (flight was not simulated).")
+ print()
+ continue
print(f"\tMeasurements Recorded: {len(measured_data)}")
sensor.prints.data_summary(data=measured_data)
print()
@@ -612,25 +620,89 @@ def stability_margin(self):
The stability margin is typically measured in calibers (c), where 1
caliber is the diameter of the rocket.
"""
+ # The stability margin is reported in calibers and, when the rocket has
+ # a defined overall length, also as a percentage of that length (the
+ # convention often used in hobby rocketry). See Rocket.length.
+ rocket = self.flight.rocket
+ length = rocket.length or 0
+ to_percent = 2 * rocket.radius / length * 100 if length > 0 else None
+
+ def _margin(value):
+ """Format a margin in calibers, appending the length percentage when
+ the rocket length is known."""
+ if to_percent is None:
+ return f"{value:.3f} c"
+ return f"{value:.3f} c ({value * to_percent:.2f}% of length)"
+
print("\nStability Margin\n")
print(
- f"Initial Stability Margin: {self.flight.initial_stability_margin:.3f} c "
+ f"Initial Stability Margin: {_margin(self.flight.initial_stability_margin)} "
f"at {self.flight.time[0]:.2f} s"
)
print(
"Out of Rail Stability Margin: "
- f"{self.flight.out_of_rail_stability_margin:.3f} c "
+ f"{_margin(self.flight.out_of_rail_stability_margin)} "
f"at {self.flight.out_of_rail_time:.2f} s"
)
print(
- f"Maximum Stability Margin: {self.flight.max_stability_margin:.3f} c "
+ f"Maximum Stability Margin: {_margin(self.flight.max_stability_margin)} "
f"at {self.flight.max_stability_margin_time:.2f} s"
)
print(
- f"Minimum Stability Margin: {self.flight.min_stability_margin:.3f} c "
+ f"Minimum Stability Margin: {_margin(self.flight.min_stability_margin)} "
f"at {self.flight.min_stability_margin_time:.2f} s"
)
+ # The margins above describe the pitch plane
+ print(
+ "Out of Rail Stability Margin - yaw: "
+ f"{_margin(self.flight.out_of_rail_stability_margin_yaw)}"
+ )
+
+ def dynamic_stability(self):
+ """Prints the rocket's dynamic-stability quantities at the key instants
+ of the ascent.
+
+ For rail departure and motor burnout it reports the attitude
+ oscillation's natural frequency and damping ratio in the pitch and yaw
+ planes, and it reports the roll rate at burnout. Companion summary to ``Flight.plots.dynamic_stability_data``.
+
+ Notes
+ -----
+ The natural frequency sets how fast the rocket oscillates after a
+ disturbance; the damping ratio sets how quickly that oscillation decays
+ (below 1 is underdamped, the usual case). Roll resonance is a concern
+ where the roll rate crosses the natural frequency: the
+ ``dynamic_stability_data`` plot overlays the two so those crossings can
+ be read off directly. Frequencies are given in Hz.
+ """
+ two_pi = 6.283185307179586
+ flight = self.flight
+
+ def report(label, time):
+ natural_frequency = (
+ flight.pitch_natural_frequency.get_value_opt(time) / two_pi
+ )
+ damping_ratio = flight.pitch_damping_ratio.get_value_opt(time)
+ print(
+ f"{label} (t = {time:.2f} s): Pitch natural frequency = "
+ f"{natural_frequency:.2f} Hz, damping ratio = {damping_ratio:.3f}"
+ )
+ yaw_frequency = flight.yaw_natural_frequency.get_value_opt(time) / two_pi
+ yaw_damping = flight.yaw_damping_ratio.get_value_opt(time)
+ print(
+ f" Yaw natural frequency = {yaw_frequency:.2f} Hz, "
+ f"damping ratio = {yaw_damping:.3f}"
+ )
+
+ burn_out_time = flight.rocket.motor.burn_out_time
+
+ print("\nDynamic Stability\n")
+ report("Out of Rail", flight.out_of_rail_time)
+ report("Burnout", burn_out_time)
+ roll_rate = abs(flight.w3.get_value_opt(burn_out_time)) / two_pi
+ print(f"Roll Rate at Burnout: {roll_rate:.2f} Hz")
+
def all(self):
"""Prints out all data available about the Flight. This method invokes
all other print methods in the class.
@@ -668,6 +740,9 @@ def all(self):
self.stability_margin()
print()
+ self.dynamic_stability()
+ print()
+
self.maximum_values()
print()
diff --git a/rocketpy/prints/rocket_prints.py b/rocketpy/prints/rocket_prints.py
index 7b768ea2f..991e75952 100644
--- a/rocketpy/prints/rocket_prints.py
+++ b/rocketpy/prints/rocket_prints.py
@@ -1,6 +1,3 @@
-from rocketpy.rocket.aero_surface.generic_surface import GenericSurface
-
-
class _RocketPrints:
"""Class that holds prints methods for Rocket class.
@@ -103,44 +100,85 @@ def rocket_aerodynamics_quantities(self):
"""
print("\nAerodynamics Lift Coefficient Derivatives\n")
for surface, _ in self.rocket.aerodynamic_surfaces:
- if isinstance(surface, GenericSurface):
+ # The slopes at Mach 0 and zero angles, referenced to the rocket's
+ # area; the yaw one is signed like the pitch one (see
+ # Rocket.evaluate_center_of_pressure).
+ ref_factor = surface.reference_area / self.rocket.area
+ pitch = ref_factor * surface.cN_alpha(0, 0, 0, 0, 0, 0, 0)
+ yaw = -ref_factor * surface.cY_beta(0, 0, 0, 0, 0, 0, 0)
+ if pitch == 0 and yaw == 0:
continue
- name = surface.name
- # ref_factor corrects lift for different reference areas
- ref_factor = (surface.rocket_radius / self.rocket.radius) ** 2
- print(
- f"{name} Lift Coefficient Derivative: "
- f"{ref_factor * surface.clalpha(0):.3f}/rad"
- )
+ line = f"{surface.name} Lift Coefficient Derivative: {pitch:.3f}/rad"
+ if abs(yaw - pitch) > 1e-9 * max(1.0, abs(pitch)):
+ line += f" (pitch), {yaw:.3f}/rad (yaw)"
+ print(line)
print("\nCenter of Pressure\n")
for surface, position in self.rocket.aerodynamic_surfaces:
name = surface.name
- cpz = surface.cp[2] # relative to the user defined coordinate system
+ # Same point the rocket's center of pressure is built from (see
+ # Rocket.evaluate_center_of_pressure), at Mach 0
+ cpz = surface.aerodynamic_center.get_value_opt(0)
+ position = self.rocket._surface_origin(surface, position)
print(
f"{name} Center of Pressure position: "
- f"{position.z - self.rocket._csys * cpz:.3f} m"
+ f"{position.z + self.rocket._csys * cpz:.3f} m"
)
print("\nStability\n")
print(
f"Center of Mass position (time=0): {self.rocket.center_of_mass(0):.3f} m"
)
print(
- f"Center of Pressure position (time=0): {self.rocket.cp_position(0):.3f} m"
- )
+ f"Center of Pressure position (Mach=0): "
+ f"{self.rocket.aerodynamic_center(0):.3f} m"
+ )
+ # The static margin is reported in calibers and, when the rocket has a
+ # defined overall length, also as a percentage of that length (the
+ # convention often used in hobby rocketry). See Rocket.length.
+ burn_out_time = self.rocket.motor.burn_out_time
+ length = self.rocket.length or 0
+ to_percent = 2 * self.rocket.radius / length * 100 if length > 0 else None
+
+ def _margin(value):
+ """Format a margin in calibers, appending the length percentage when
+ the rocket length is known."""
+ if to_percent is None:
+ return f"{value:.3f} c"
+ return f"{value:.3f} c ({value * to_percent:.2f}% of length)"
+
+ if length > 0:
+ print(f"Rocket Length: {length:.3f} m")
print(
f"Initial Static Margin (mach=0, time=0): "
- f"{self.rocket.static_margin(0):.3f} c"
+ f"{_margin(self.rocket.static_margin(0))}"
)
print(
f"Final Static Margin (mach=0, time=burn_out): "
- f"{self.rocket.static_margin(self.rocket.motor.burn_out_time):.3f} c"
+ f"{_margin(self.rocket.static_margin(burn_out_time))}"
)
print(
- f"Rocket Center of Mass (time=0) - Center of Pressure (mach=0): "
- f"{abs(self.rocket.center_of_mass(0) - self.rocket.cp_position(0)):.3f} m\n"
+ f"Rocket Center of Mass (time=0) - Center of Pressure (Mach=0): "
+ f"{abs(self.rocket.center_of_mass(0) - self.rocket.aerodynamic_center(0)):.3f} m\n"
)
+ if not self.rocket.is_axisymmetric:
+ print(
+ "The rocket is NOT axisymmetric: the values above describe the "
+ "PITCH plane. Yaw plane:\n"
+ )
+ print(
+ f"Center of Pressure position - yaw (Mach=0): "
+ f"{self.rocket.aerodynamic_center_yaw(0):.3f} m"
+ )
+ print(
+ f"Initial Static Margin - yaw (mach=0, time=0): "
+ f"{_margin(self.rocket.static_margin_yaw(0))}"
+ )
+ print(
+ f"Final Static Margin - yaw (mach=0, time=burn_out): "
+ f"{_margin(self.rocket.static_margin_yaw(burn_out_time))}\n"
+ )
+
def parachute_data(self):
"""Print parachute data.
diff --git a/rocketpy/rocket/__init__.py b/rocketpy/rocket/__init__.py
index afb7f0bb6..61c03a03d 100644
--- a/rocketpy/rocket/__init__.py
+++ b/rocketpy/rocket/__init__.py
@@ -2,6 +2,7 @@
from rocketpy.rocket.aero_surface import (
AeroSurface,
AirBrakes,
+ ControllableGenericSurface,
EllipticalFin,
EllipticalFins,
Fin,
@@ -16,6 +17,7 @@
TrapezoidalFin,
TrapezoidalFins,
)
+from rocketpy.rocket.aero_surface.aero_coefficient import AeroCoefficient
from rocketpy.rocket.components import Components
from rocketpy.rocket.parachute import Parachute
from rocketpy.rocket.point_mass_rocket import PointMassRocket
diff --git a/rocketpy/rocket/_helpers.py b/rocketpy/rocket/_helpers.py
new file mode 100644
index 000000000..59cf8b573
--- /dev/null
+++ b/rocketpy/rocket/_helpers.py
@@ -0,0 +1,1434 @@
+"""Functions that support the :class:`rocketpy.Rocket` class.
+
+They are kept out of ``rocket.py`` so that the class stays simple. Most take
+the rocket as their first argument: the whole-rocket sums, the linearity and
+symmetry checks, the neutral point, and the rocket as one set of coefficients.
+"""
+
+import cmath
+import math
+import re
+import warnings
+
+import numpy as np
+
+from rocketpy.mathutils._regular_grid import _RegularGrid
+from rocketpy.mathutils.function import Function
+from rocketpy.mathutils.vector_matrix import Vector
+from rocketpy.rocket.aero_surface._barrowman_surface import _BarrowmanSurface
+from rocketpy.rocket.aero_surface._helpers import _as_function
+from rocketpy.rocket.aero_surface.aero_coefficient import AeroCoefficient
+from rocketpy.rocket.aero_surface.linear_generic_surface import LinearGenericSurface
+
+# The surfaces the stability analysis looks at
+
+
+def stability_surfaces(rocket, phase=None):
+ """The surfaces of ``rocket`` the stability analysis sums: those active
+ during ``phase`` (``"power_on"`` or ``"power_off"``; the rocket's
+ ``stability_phase`` when ``None``), as ``(surface, position)`` pairs.
+
+ A surface is left out when its ``active_during`` names the other phase,
+ or when it starts the flight switched off (``active=False``).
+ """
+ phase = rocket.stability_phase if phase is None else phase
+ if phase not in ("power_on", "power_off"):
+ raise ValueError(
+ f"stability_phase must be 'power_on' or 'power_off', got {phase!r}."
+ )
+ other = "power_on" if phase == "power_off" else "power_off"
+ return [
+ (surface, position)
+ for surface, position in rocket.aerodynamic_surfaces
+ if getattr(surface, "active_during", "always") != other
+ and getattr(surface, "active", True)
+ ]
+
+
+# Forces and moments of the whole rocket
+
+# The atmosphere the whole-rocket sums are taken in: unit density and the
+# vanishing-Reynolds limit
+_UNIT_DENSITY = Function(1.0)
+_NO_VISCOSITY = Function(1e30)
+
+
+class _UniformValue:
+ """A quantity that is the same at every altitude, read like a Function."""
+
+ def __init__(self, value):
+ self.value = value
+
+ def get_value_opt(self, *_):
+ return self.value
+
+
+def summed_force_and_moment(
+ rocket,
+ alpha,
+ beta,
+ mach,
+ omega,
+ speed=1.0,
+ reference_z=0.0,
+ phase=None,
+ reynolds=None,
+):
+ """Total body-frame force ``(R1, R2, R3)`` and moment ``(M1, M2, M3)``,
+ summed over the aerodynamic surfaces of ``rocket`` active during the motor
+ ``phase`` (``"power_on"`` or ``"power_off"``; the rocket's
+ ``stability_phase`` when ``None``), at a flow state and set of body rates.
+
+ Mirrors the per-surface computation the flight integrator performs: each
+ surface is fed its own local stream velocity, which includes the
+ ``omega x cp`` lever-arm term, so the sum captures the pitch and yaw damping
+ the distributed surfaces produce through their fore-and-aft positions.
+ Evaluated at unit air density; the result scales out of any dimensionless
+ coefficient, and the chosen ``speed`` cancels from every coefficient built
+ from it. ``omega`` is the body angular rate in rad/s. The stream is given at,
+ the rates are about, and the moment is taken about the point ``reference_z``
+ meters ahead of the center of dry mass along the body axis (the center of
+ dry mass itself by default). ``reynolds`` is the Reynolds number of the
+ rocket, based on its diameter and ``speed``; each surface then sees its own,
+ scaled by its own length. ``None`` is the vanishing-Reynolds limit.
+ """
+ if reynolds is None or reynolds <= 0:
+ viscosity = _NO_VISCOSITY
+ else:
+ # Unit density: Re = speed * diameter / viscosity
+ viscosity = _UniformValue(speed * 2 * rocket.radius / reynolds)
+ stream_direction = Vector([-math.tan(beta), -math.tan(alpha), -1.0])
+ stream_at_reference = stream_direction / abs(stream_direction) * speed
+ body_rates = Vector(list(omega))
+ reference = Vector([0.0, 0.0, reference_z])
+ speed_of_sound = speed / mach if mach > 0 else 1e30
+ totals = np.zeros(6)
+ for surface, _ in stability_surfaces(rocket, phase):
+ cp = rocket.surfaces_cp_to_cdm[surface] - reference
+ comp_stream = stream_at_reference - (body_rates ^ cp)
+ comp_speed = abs(comp_stream)
+ forces = surface.compute_forces_and_moments(
+ comp_stream,
+ comp_speed,
+ comp_speed / speed_of_sound,
+ 1.0,
+ cp,
+ body_rates,
+ _UNIT_DENSITY,
+ viscosity,
+ 0.0,
+ )
+ totals += np.array(forces)
+ return totals
+
+
+# Linearity in the angle of attack
+
+# Angles and Mach numbers at which the coefficients are read to tell whether a
+# rocket is linear in the angle of attack. The angles cover what a rocket sees
+# while its stability matters; beyond them it is tumbling.
+_PROBE_ANGLES = np.radians([-15.0, -10.0, -5.0, -2.0, 0.0, 2.0, 5.0, 10.0, 15.0])
+_PROBE_MACHS = (0.3, 0.9, 2.0)
+
+
+def _is_linear_by_construction(surface):
+ """Whether the forces of ``surface`` are linear in the flow angles whatever
+ its data: the Barrowman surfaces, and a linear generic surface whose
+ derivatives do not themselves depend on the angles."""
+ if isinstance(surface, _BarrowmanSurface):
+ return True
+ if isinstance(surface, LinearGenericSurface):
+ # pylint: disable-next=protected-access
+ names = surface._get_default_coefficients()
+ return not any(
+ {"alpha", "beta"} & set(getattr(surface, name).depends_on) for name in names
+ )
+ return False
+
+
+def _varies_with(coefficient, variable):
+ """Whether a coefficient may change with ``variable``. A plain Function
+ does not say what it depends on, so it is taken to."""
+ if isinstance(coefficient, AeroCoefficient):
+ return not coefficient.is_zero and variable in coefficient.depends_on
+ return True
+
+
+def uses_rate_coefficients(rocket):
+ """Tell whether a surface of ``rocket`` has a coefficient that depends on a
+ body rate (``pitch_rate``, ``yaw_rate`` or ``roll_rate``). The built-in
+ surfaces are not counted: their damping comes from their position, not from
+ a rate coefficient."""
+ # pylint: disable=protected-access
+ rates = ("pitch_rate", "yaw_rate", "roll_rate")
+ for surface, _ in stability_surfaces(rocket):
+ if isinstance(surface, _BarrowmanSurface):
+ continue
+ for name in surface._get_default_coefficients():
+ coefficient = getattr(surface, name)
+ # A linear surface gives its rate dependence as a derivative
+ # (cm_q, cl_p, ...); a generic one through what a coefficient reads
+ if isinstance(surface, LinearGenericSurface):
+ if name[-2:] in ("_p", "_q", "_r") and not coefficient.is_zero:
+ return True
+ elif any(_varies_with(coefficient, rate) for rate in rates):
+ return True
+ return False
+
+
+def is_incidence_linear(rocket):
+ """Tell whether the neutral point of ``rocket`` stays where it is as the
+ angle of attack (or the sideslip angle) changes.
+
+ It does for a rocket made of surfaces that are linear in the angle, such as
+ the nose cone, the fins and the tail. It does not when a surface gives a
+ force that is nonlinear in the angle and sits away from the rest of the lift,
+ for example a body-lift term or a table with a stall, given as a
+ :class:`rocketpy.GenericSurface`.
+
+ Only the coefficients of the surfaces that can be nonlinear are read, at a
+ few angles up to 15 degrees and at Mach 0.3, 0.9 and 2, so a rocket made of
+ the built-in surfaces costs nothing. The neutral point between two
+ neighboring angles is ``sum(x_i * slope_i) / sum(slope_i)``, with
+ ``slope_i`` the change of the force of surface ``i`` between them; the
+ rocket is linear when that point is the same between every pair of angles.
+
+ Parameters
+ ----------
+ rocket : rocketpy.Rocket
+ The rocket to check.
+
+ Returns
+ -------
+ bool
+ ``True`` when the neutral point moves by less than a micrometer.
+ """
+ # pylint: disable=protected-access
+ surfaces = [surface for surface, _ in stability_surfaces(rocket)]
+ nonlinear_candidates = [
+ surface for surface in surfaces if not _is_linear_by_construction(surface)
+ ]
+ intervals = len(_PROBE_ANGLES) - 1
+
+ def slopes(coefficient, surface, angle_index, mach):
+ """Change of a coefficient per radian between neighboring angles."""
+ if not _varies_with(coefficient, ("alpha", "beta")[angle_index]):
+ return np.zeros(intervals)
+ args = [0.0] * len(surface.independent_vars)
+ args[2] = mach
+ values = []
+ for angle in _PROBE_ANGLES:
+ args[angle_index] = angle
+ values.append(coefficient(*args))
+ return np.diff(values) / np.diff(_PROBE_ANGLES)
+
+ planes = (
+ ("cN", "cm", "cN_alpha", "cm_alpha", 0),
+ ("cY", "cn", "cY_beta", "cn_beta", 1),
+ )
+ for force, moment, force_slope, moment_slope, angle_index in planes:
+ angle_name = ("alpha", "beta")[angle_index]
+ probed = [
+ surface
+ for surface in nonlinear_candidates
+ if _varies_with(getattr(surface, force), angle_name)
+ or _varies_with(getattr(surface, moment), angle_name)
+ ]
+ if not probed:
+ continue
+ # An axial force that changes with the angle, acting off the axis, also
+ # moves the neutral point. It is rare, so it is not followed further.
+ for surface in probed:
+ point = surface.force_application_point
+ if (point[0] or point[1]) and _varies_with(surface.cA, angle_name):
+ return False
+ any_mach = any(
+ _varies_with(getattr(surface, name), "mach")
+ for surface in probed
+ for name in (force, moment)
+ )
+ for mach in _PROBE_MACHS if any_mach else _PROBE_MACHS[:1]:
+ numerator = np.zeros(intervals)
+ denominator = np.zeros(intervals)
+ for surface, position in stability_surfaces(rocket):
+ if surface in probed:
+ forces = slopes(getattr(surface, force), surface, angle_index, mach)
+ moments = slopes(
+ getattr(surface, moment), surface, angle_index, mach
+ )
+ else:
+ args = [0.0] * len(surface.independent_vars)
+ args[2] = mach
+ forces = getattr(surface, force_slope)(*args)
+ moments = getattr(surface, moment_slope)(*args)
+ weight = surface.reference_area / rocket.area
+ application = (
+ surface._rotation_surface_to_body @ surface.force_application_point
+ )[2]
+ numerator += weight * (
+ forces * (position.z + rocket._csys * application)
+ + rocket._csys * surface.reference_length * moments
+ )
+ denominator += weight * forces
+ lifting = np.abs(denominator) > 1e-12
+ if not lifting.any():
+ continue
+ if not lifting.all():
+ return False # the lift appears or vanishes with the angle
+ if np.ptp(numerator / denominator) > 1e-6:
+ return False
+ return True
+
+
+# Axisymmetry
+
+# Turning an axisymmetric rocket about its axis changes nothing, so the linear
+# map from the crossflow (or from the lateral rates) to the lateral force and
+# moment is the same in every plane. Written with the body-frame signs of
+# ``cN``, ``cY``, ``cm`` and ``cn``, that is one relation per pair below: the
+# yaw plane mirrors the pitch plane ...
+_SYMMETRIC_PAIRS = (
+ ("cN_alpha", "cY_beta", -1.0),
+ ("cm_alpha", "cn_beta", -1.0),
+ ("cN_q", "cY_r", 1.0),
+ ("cm_q", "cn_r", 1.0),
+ # ... and any coupling between the planes is the same seen from either.
+ # Canted fins have such a coupling, through the axial part of their force,
+ # and are still axisymmetric; a lone fin off the body axes is not.
+ ("cN_beta", "cY_alpha", 1.0),
+ ("cm_beta", "cn_alpha", 1.0),
+ ("cN_r", "cY_q", -1.0),
+ ("cm_r", "cn_q", -1.0),
+)
+# Nothing pushes sideways at zero angle, and the roll rate, which has no
+# direction across the axis, gives no lateral force or moment. The roll terms
+# themselves are left out: canted fins roll the rocket without breaking the
+# symmetry of the pitch and yaw planes.
+_ZERO_WHEN_SYMMETRIC = (
+ "cN_0",
+ "cY_0",
+ "cm_0",
+ "cn_0",
+ "cN_p",
+ "cY_p",
+ "cm_p",
+ "cn_p",
+)
+_SYMMETRY_MACHS = np.linspace(0.0, 3.0, 16)
+
+
+def is_axisymmetric(rocket, machs=_SYMMETRY_MACHS, tolerance=1e-6):
+ """Tell whether ``rocket`` behaves the same in every plane through its
+ axis, as far as its linear coefficients go.
+
+ The whole rocket's small-angle derivatives are read at ``machs`` (the
+ surfaces of the rocket's ``stability_phase``, its drag left out since it is
+ axial) and checked against what turning the rocket about its axis must
+ leave unchanged: the yaw plane mirrors the pitch plane (``cY_beta =
+ -cN_alpha``, ``cn_beta = -cm_alpha``, ``cY_r = cN_q``, ``cn_r = cm_q``),
+ any coupling between the planes is the same seen from either (``cY_alpha
+ = cN_beta``, ``cn_alpha = cm_beta``, ``cY_q = -cN_r``, ``cn_q = -cm_r``),
+ and nothing acts sideways at zero angle or from the roll rate. Each
+ relation must hold to ``tolerance`` times the largest lateral derivative
+ at that Mach. Roll terms are not looked at.
+
+ An asymmetry that only appears at large angles is not seen, since the
+ derivatives are taken at zero angle.
+ """
+ rocket.evaluate_surfaces_cp_to_cdm()
+ machs = np.asarray(machs, dtype=float)
+ values = _linear_lumping(
+ _surfaces_evaluator(rocket, rocket.stability_phase),
+ (len(machs),),
+ lambda index: (machs[index[0]], None),
+ rates=True,
+ )
+ lateral = [name for name in values if name[:2] in ("cN", "cY", "cm", "cn")]
+ scale = np.max(np.abs(np.array([values[name] for name in lateral])), axis=0)
+ allowed = tolerance * scale + 1e-15
+ for name in _ZERO_WHEN_SYMMETRIC:
+ if np.any(np.abs(values[name]) > allowed):
+ return False
+ for pitch, yaw, sign in _SYMMETRIC_PAIRS:
+ if np.any(np.abs(values[pitch] - sign * values[yaw]) > allowed):
+ return False
+ return True
+
+
+# Neutral point and stability
+
+
+def axial_force_slope(surface, cp, mach, plane="pitch", step=1e-4):
+ """How fast one surface's axial force changes with the angle of attack
+ (``plane="pitch"``) or the sideslip angle (``"yaw"``), at zero angles, unit
+ speed and unit density, in newtons per radian.
+
+ Taken by central difference of the surface's own
+ ``compute_forces_and_moments``, as the flight computes it. A surface whose
+ axial force is even in the angle, or absent, gives exactly zero.
+
+ Parameters
+ ----------
+ surface : GenericSurface
+ The surface.
+ cp : Vector
+ Its force application point relative to the rocket's center of dry
+ mass, in the body frame.
+ mach : float
+ Free-stream Mach number.
+ plane : str, optional
+ ``"pitch"`` or ``"yaw"``. Default ``"pitch"``.
+ step : float, optional
+ Half-step, in radians, of the central difference. Default ``1e-4``.
+
+ Returns
+ -------
+ float
+ ``dR3/dalpha`` (pitch) or ``dR3/dbeta`` (yaw).
+ """
+ no_rotation = Vector([0.0, 0.0, 0.0])
+
+ def axial_force(alpha, beta):
+ stream = Vector([-math.tan(beta), -math.tan(alpha), -1.0])
+ stream = stream / abs(stream)
+ return surface.compute_forces_and_moments(
+ stream, 1.0, mach, 1.0, cp, no_rotation, _UNIT_DENSITY, _NO_VISCOSITY, 0.0
+ )[2]
+
+ if plane == "yaw":
+ return (axial_force(0.0, step) - axial_force(0.0, -step)) / (2 * step)
+ return (axial_force(step, 0.0) - axial_force(-step, 0.0)) / (2 * step)
+
+
+def moment_slopes_left_out(rocket, surface, position, lift_slope, side_slope):
+ """Parts of one surface's pitch and yaw moment slopes that the rocket's
+ aerodynamic center leaves out.
+
+ The aerodynamic center averages the surfaces' own centers, each weighted
+ by its force slope, so it reads a surface's whole moment as its force slope
+ times an arm along the rocket's axis. Three parts of the moment do not fit
+ that reading:
+
+ - the moment of a surface with no force slope (a pure couple), whose
+ weight is zero;
+ - the axial force of a surface that changes with the angle, acting at a
+ sideways offset from the center of dry mass (a canted fin);
+ - the shift of an individual fin's position along the axis caused by its
+ cant angle.
+
+ Each part is exactly zero for a surface without it, so adding them leaves
+ every other rocket's result unchanged.
+
+ Parameters
+ ----------
+ rocket : rocketpy.Rocket
+ The rocket the surface is on. Its ``surfaces_cp_to_cdm`` must be
+ current.
+ surface : GenericSurface
+ The surface.
+ position : Vector
+ Where the surface was added to the rocket, in the user frame.
+ lift_slope, side_slope : Function
+ The surface's pitch force slope ``cN_alpha`` and signed yaw force slope
+ ``-cY_beta``, as functions of Mach, without the reference-area factor.
+
+ Returns
+ -------
+ tuple
+ ``(pitch, yaw)``: each a :class:`Function` of Mach giving the missing
+ moment slope in meters times the rocket's force coefficient (the units
+ of the weighted sum behind the aerodynamic center), or ``None`` when the
+ surface has nothing missing in that plane.
+ """
+ # pylint: disable=import-outside-toplevel,protected-access
+ from rocketpy.rocket.aero_surface.fins.fin import Fin
+
+ def _is_uncanted_fin(surface):
+ # An uncanted fin pushes straight across the axis, with no axial force.
+ # Read on each call, as a controller may change the cant.
+ return isinstance(surface, Fin) and surface.cant_angle_rad == 0
+
+ csys = rocket._csys
+ ref_factor = surface.reference_area / rocket.area
+ force_scale = 0.5 * rocket.area # unit speed and density
+ pitch_terms, yaw_terms = [], []
+
+ if isinstance(surface, Fin):
+ # The cant moves the fin's origin along the axis; read on each call so
+ # a cant changed by a controller is followed
+ def shift():
+ return rocket._surface_origin(surface, position).z - position.z
+
+ pitch_terms.append(lambda mach: ref_factor * lift_slope(mach) * shift())
+ yaw_terms.append(lambda mach: ref_factor * side_slope(mach) * shift())
+
+ if not isinstance(surface, _BarrowmanSurface):
+ # Barrowman surfaces carry their moment in the application point, so
+ # their moment slopes are zero
+ couple = csys * ref_factor * surface.reference_length
+
+ def pitch_couple(mach):
+ args = (0.0, 0.0, mach, 0.0, 0.0, 0.0, 0.0)
+ if surface.cN_alpha.get_value_opt(*args) != 0:
+ return 0.0
+ return couple * surface.cm_alpha.get_value_opt(*args)
+
+ def yaw_couple(mach):
+ args = (0.0, 0.0, mach, 0.0, 0.0, 0.0, 0.0)
+ if surface.cY_beta.get_value_opt(*args) != 0:
+ return 0.0
+ return -couple * surface.cn_beta.get_value_opt(*args)
+
+ pitch_terms.append(pitch_couple)
+ yaw_terms.append(yaw_couple)
+
+ # The axial force acts at the application point's sideways offset. The
+ # offset is read on each call, as the flight reads it.
+ offset = rocket.surfaces_cp_to_cdm[surface]
+ if isinstance(surface, Fin) or offset[1] != 0:
+
+ def pitch_axial(mach):
+ if _is_uncanted_fin(surface):
+ return 0.0
+ cp = rocket.surfaces_cp_to_cdm[surface]
+ return csys * cp[1] * axial_force_slope(surface, cp, mach) / force_scale
+
+ pitch_terms.append(pitch_axial)
+ if isinstance(surface, Fin) or offset[0] != 0:
+
+ def yaw_axial(mach):
+ if _is_uncanted_fin(surface):
+ return 0.0
+ cp = rocket.surfaces_cp_to_cdm[surface]
+ slope = axial_force_slope(surface, cp, mach, "yaw")
+ return csys * cp[0] * slope / force_scale
+
+ yaw_terms.append(yaw_axial)
+
+ def combine(terms, label):
+ if not terms:
+ return None
+ return Function(lambda mach: sum(term(mach) for term in terms), "Mach", label)
+
+ return (
+ combine(pitch_terms, "Moment slope left out (m)"),
+ combine(yaw_terms, "Moment slope left out - Yaw (m)"),
+ )
+
+
+def neutral_point_and_slope(rocket, alpha, beta, mach, plane="pitch", step=1e-4):
+ """Local (tangent) neutral point and force-curve slope at a finite incidence.
+
+ Generalizes the aerodynamic center to a non-zero angle of attack. The neutral
+ point is the point about which the aerodynamic moment does not change for a
+ *small* perturbation of the incidence angle around the given ``(alpha, beta)``
+ state, i.e. the tangent of the moment-versus-force curve at that state. It is
+ obtained by central-differencing the rocket's summed body-frame force and
+ moment (about the center of dry mass) with respect to the plane's incidence
+ angle, then forming ``x_cdm + csys * L_ref * (dCm/da) / (dCN/da)``.
+
+ For a rocket whose surfaces are all linear in incidence (the built-in
+ Barrowman surfaces) the result is independent of ``alpha``/``beta`` and equals
+ :attr:`rocketpy.Rocket.aerodynamic_center`. It moves with incidence only when
+ a surface's normal-force coefficient is nonlinear in the incidence angle (for
+ example a Galejs ``sin**2(alpha)`` body-lift term added as a
+ :class:`rocketpy.GenericSurface`).
+
+ Parameters
+ ----------
+ rocket : rocketpy.Rocket
+ The rocket to evaluate.
+ alpha, beta : float
+ Angle of attack and sideslip angle, in radians, defining the state the
+ neutral point is taken about.
+ mach : float
+ Free-stream Mach number.
+ plane : str, optional
+ ``"pitch"`` (perturb ``alpha``, use the normal force and pitch moment) or
+ ``"yaw"`` (perturb ``beta``, use the side force and yaw moment). Default
+ ``"pitch"``.
+ step : float, optional
+ Half-step, in radians, of the central difference. Default ``1e-4``.
+
+ Returns
+ -------
+ tuple of float
+ ``(neutral_point, slope)``: the neutral-point axial position in the
+ user-defined rocket frame, and the force-curve slope ``dCN/da`` (pitch)
+ or ``dCY/db`` (yaw) at the state. When the slope vanishes (no lift at all)
+ the neutral point falls back to the zero-incidence aerodynamic center.
+ """
+ rocket.evaluate_surfaces_cp_to_cdm()
+ reference_length = 2 * rocket.radius
+ dynamic_pressure_area = 0.5 * rocket.area # unit speed, unit density
+ dynamic_pressure_area_length = dynamic_pressure_area * reference_length
+
+ def coefficients(a, b):
+ r1, r2, _, m1, m2, _ = summed_force_and_moment(
+ rocket, a, b, mach, (0.0, 0.0, 0.0)
+ )
+ if plane == "yaw":
+ return r1 / dynamic_pressure_area, m2 / dynamic_pressure_area_length
+ return -r2 / dynamic_pressure_area, m1 / dynamic_pressure_area_length
+
+ if plane == "yaw":
+ force_high, moment_high = coefficients(alpha, beta + step)
+ force_low, moment_low = coefficients(alpha, beta - step)
+ else:
+ force_high, moment_high = coefficients(alpha + step, beta)
+ force_low, moment_low = coefficients(alpha - step, beta)
+
+ force_slope = (force_high - force_low) / (2 * step)
+ moment_slope = (moment_high - moment_low) / (2 * step)
+ if force_slope == 0:
+ center = (
+ rocket.aerodynamic_center_yaw
+ if plane == "yaw"
+ else rocket.aerodynamic_center
+ )
+ return center.get_value_opt(mach), 0.0
+ neutral_point = rocket.center_of_dry_mass_position + (
+ rocket._csys * reference_length * moment_slope / force_slope
+ )
+ return neutral_point, force_slope
+
+
+def stability_margin_and_slope(rocket, alpha, beta, mach, time, plane="pitch"):
+ """Stability margin (in calibers) and local restoring-force slope of one
+ plane of ``rocket`` at a single flow state, the shared computation behind
+ ``Rocket.stability_margin`` and the flight dynamic-stability oscillator.
+
+ The state is the full pair ``(alpha, beta)``. When a surface is
+ nonlinear in incidence the linearization of one plane depends on the
+ angle in the other: an axisymmetric rocket read in the plane of the
+ wind, at ``(theta, 0)``, gives the in-plane (tangent) values from the
+ pitch plane and the across-the-wind (secant, ``Cm/CN``) values from the
+ yaw plane, and they differ.
+
+ For a rocket that is linear in incidence the neutral point is the
+ zero-incidence :attr:`rocketpy.Rocket.aerodynamic_center`, both angles are
+ ignored, and the fast analytic path is kept. Otherwise the neutral point
+ and slope are found at the state by :func:`neutral_point_and_slope`.
+
+ Parameters
+ ----------
+ rocket : rocketpy.Rocket
+ The rocket to evaluate.
+ alpha, beta : float
+ Angle of attack and sideslip angle, in radians, of the state.
+ mach : float
+ Free-stream Mach number.
+ time : float
+ Flight time, in seconds, at which the center of mass is taken.
+ plane : str, optional
+ ``"pitch"`` or ``"yaw"``. Default ``"pitch"``.
+
+ Returns
+ -------
+ tuple of float
+ ``(margin, slope)``: the stability margin in calibers and the local
+ slope of the restoring force, ``dCN/dalpha`` for pitch and
+ ``-dCY/dbeta`` for yaw. Both are positive for a surface that pushes
+ the rocket back, so the corrective moment ``q A slope margin d`` is
+ positive for a stable rocket in either plane.
+ """
+ # pylint: disable=protected-access
+ rocket._refresh_margins()
+ if plane == "yaw":
+ center = rocket.aerodynamic_center_yaw
+ slope_curve = rocket.total_side_coeff_der
+ else:
+ center = rocket.aerodynamic_center
+ slope_curve = rocket.total_lift_coeff_der
+
+ if rocket._is_incidence_linear:
+ neutral_point = center.get_value_opt(mach)
+ slope = slope_curve.get_value_opt(mach)
+ else:
+ neutral_point, slope = neutral_point_and_slope(rocket, alpha, beta, mach, plane)
+ if plane == "yaw":
+ # A restoring side force has a negative ``dCY/dbeta``. The
+ # slope is given the sign of the pitch plane, as
+ # ``total_side_coeff_der`` is, so that it is positive for a
+ # surface that pushes the rocket back.
+ slope = -slope
+
+ margin = (
+ rocket._csys
+ * (rocket.center_of_mass.get_value_opt(time) - neutral_point)
+ / (2 * rocket.radius)
+ )
+ return margin, slope
+
+
+def center_of_pressure_position(rocket, alpha, beta, mach, plane="pitch"):
+ """Point where the resultant aerodynamic force of one plane acts at a flow
+ state: the moment about the center of dry mass divided by the force,
+ ``x_cdm + csys * L_ref * Cm / CN`` for pitch (``Cn / CY`` for yaw).
+
+ Unlike :func:`neutral_point_and_slope`, which weights each surface by how
+ fast its force grows with the angle, this weights each surface by its force
+ itself. The two agree for a rocket linear in the angle with no force at zero
+ angle.
+
+ Parameters
+ ----------
+ rocket : rocketpy.Rocket
+ The rocket to evaluate.
+ alpha, beta : float
+ Angle of attack and sideslip angle, in radians, of the flow state.
+ mach : float
+ Free-stream Mach number.
+ plane : str, optional
+ ``"pitch"`` (normal force and pitch moment) or ``"yaw"`` (side force
+ and yaw moment). Default ``"pitch"``.
+
+ Returns
+ -------
+ float
+ Axial position of the center of pressure in the user-defined rocket
+ frame, in meters. Where the plane's force vanishes (zero angle on a
+ symmetric rocket) the point is undefined and the zero-incidence
+ aerodynamic center, its limit for such a rocket, is returned.
+ """
+ rocket.evaluate_surfaces_cp_to_cdm()
+ r1, r2, _, m1, m2, _ = summed_force_and_moment(
+ rocket, alpha, beta, mach, (0.0, 0.0, 0.0)
+ )
+ force, moment = (r1, m2) if plane == "yaw" else (-r2, m1)
+ # Unit speed and density: the force coefficient is force / (0.5 * area)
+ if abs(force) <= _ZERO * 0.5 * rocket.area:
+ center = (
+ rocket.aerodynamic_center_yaw
+ if plane == "yaw"
+ else rocket.aerodynamic_center
+ )
+ return center.get_value_opt(mach)
+ return rocket.center_of_dry_mass_position + rocket._csys * moment / force
+
+
+def damping_derivative(
+ rocket, alpha, beta, mach, plane="pitch", reference_z=0.0, step=1e-3
+):
+ """Aerodynamic damping of ``rocket`` in one plane at a flow state, per unit
+ air density and airspeed.
+
+ It is ``-dM/domega``, the change of the summed aerodynamic moment for a small
+ body rate about the reference point, taken at unit density and speed by a
+ central difference of :func:`summed_force_and_moment` around zero rate.
+ Multiplied by ``rho * V`` it is the damping moment coefficient ``C2`` of the
+ flight (N m s/rad). It includes whatever the surfaces feel from a rate: the
+ lever arm of each surface with its force slope at ``(alpha, beta)``, and any
+ coefficient that depends on a rate.
+
+ Parameters
+ ----------
+ rocket : rocketpy.Rocket
+ The rocket to evaluate.
+ alpha, beta : float
+ Angle of attack and sideslip angle, in radians, of the state the damping
+ is taken about.
+ mach : float
+ Free-stream Mach number.
+ plane : str, optional
+ ``"pitch"`` (rate and moment about the body x axis) or ``"yaw"`` (about
+ the body y axis). Default ``"pitch"``.
+ reference_z : float, optional
+ Position of the point the rocket rotates about, in meters ahead of the
+ center of dry mass along the body axis. Default ``0.0``.
+ step : float, optional
+ Half-step of the central difference, in rad/s at unit speed. Default
+ ``1e-3``.
+
+ Returns
+ -------
+ float
+ ``-dM/domega`` at unit density and speed, in m**4 (positive when the
+ moment opposes the rate).
+ """
+ rocket.evaluate_surfaces_cp_to_cdm()
+ axis = 1 if plane == "yaw" else 0
+
+ def moment(rate):
+ omega = [0.0, 0.0, 0.0]
+ omega[axis] = rate
+ return summed_force_and_moment(
+ rocket, alpha, beta, mach, omega, reference_z=reference_z
+ )[3 + axis]
+
+ return -(moment(step) - moment(-step)) / (2 * step)
+
+
+def aerodynamic_damping(rocket, alpha, beta, mach, time, plane="pitch"):
+ """Aerodynamic damping of ``rocket`` in the ``"pitch"`` or ``"yaw"`` plane,
+ per unit air density and airspeed, at a state ``(alpha, beta)`` (rad), Mach
+ and time. Times ``rho * V`` it is the aerodynamic part of the flight's
+ damping moment coefficient ``C2``.
+
+ For a rocket linear in the angle and without rate coefficients it is
+ ``0.5 A sum((A_i / A) slope_i arm_i**2)`` over the surfaces of the
+ stability phase, with the zero-angle slopes and aerodynamic centers (a
+ surface with a negative slope, such as a boat tail, takes damping
+ away). Otherwise the summed moment is differenced with respect to the
+ body rate at the state, about the center of mass (see
+ :func:`damping_derivative`).
+ """
+ # pylint: disable=protected-access
+ rocket._refresh_margins()
+ center_of_mass = rocket.center_of_mass.get_value_opt(time)
+ if rocket._is_incidence_linear and not rocket._uses_rate_coefficients:
+ damping = 0.0
+ for surface, position in stability_surfaces(rocket):
+ if plane == "yaw":
+ # A restoring side force has a negative dCY/dbeta
+ slope = -surface.cY_beta.get_value_opt(0, 0, mach, 0, 0, 0, 0)
+ center = surface.aerodynamic_center_yaw
+ else:
+ slope = surface.cN_alpha.get_value_opt(0, 0, mach, 0, 0, 0, 0)
+ center = surface.aerodynamic_center
+ arm = (
+ position.z + rocket._csys * center.get_value_opt(mach) - center_of_mass
+ )
+ damping += surface.reference_area / rocket.area * slope * arm**2
+ return 0.5 * rocket.area * damping
+ # Body-axis position of the center of mass ahead of the center of dry mass
+ reference_z = -rocket.com_to_cdm_function.get_value_opt(time)
+ return damping_derivative(rocket, alpha, beta, mach, plane, reference_z)
+
+
+# The attitude oscillator: I_L theta'' + C2 theta' + C1 theta = 0
+
+
+def lateral_inertia_and_rate(rocket, inertia_about_cdm, time):
+ """Lateral moment of inertia of ``rocket`` about its center of mass at
+ ``time`` and its rate of change, from ``inertia_about_cdm`` (the rocket's
+ ``I_11`` or ``I_22``, a Function of time about the center of dry mass).
+ The rate is negative while propellant is consumed and enters the jet
+ damping."""
+ offset = rocket.com_to_cdm_function
+ total_mass = rocket.total_mass.get_value_opt(time)
+ mass_rate = rocket.total_mass_flow_rate.get_value_opt(time)
+ cm_to_cdm = offset.get_value_opt(time)
+ cm_to_cdm_rate = offset.differentiate_complex_step(time)
+ # Parallel axis from the center of dry mass to the center of mass, and its
+ # time derivative
+ inertia = inertia_about_cdm.get_value_opt(time) - total_mass * cm_to_cdm**2
+ rate = (
+ inertia_about_cdm.differentiate_complex_step(time)
+ - mass_rate * cm_to_cdm**2
+ - 2 * total_mass * cm_to_cdm * cm_to_cdm_rate
+ )
+ return inertia, rate
+
+
+def corrective_and_damping_moments(
+ rocket,
+ alpha,
+ beta,
+ mach,
+ time,
+ speed,
+ density,
+ dynamic_pressure,
+ inertia_rate,
+ plane="pitch",
+):
+ """Corrective moment coefficient ``C1`` (N m/rad) and damping moment
+ coefficient ``C2`` (N m s/rad) of one plane of ``rocket`` at a flow state
+ ``(alpha, beta)`` (rad), Mach number, time, airspeed (m/s), air density
+ (kg/m^3) and dynamic pressure (Pa). ``inertia_rate`` is the rate of change
+ of the lateral inertia (see :func:`lateral_inertia_and_rate`)."""
+ margin, force_slope = stability_margin_and_slope(
+ rocket, alpha, beta, mach, time, plane
+ )
+ damping_aero = (
+ density * speed * aerodynamic_damping(rocket, alpha, beta, mach, time, plane)
+ )
+
+ # Corrective moment per radian: q A C_Nalpha (z_cm - z_np).
+ corrective = (
+ dynamic_pressure * rocket.area * force_slope * margin * (2 * rocket.radius)
+ )
+
+ # Jet (propulsive) damping. The exhaust leaves the nozzle moving sideways
+ # with the rocket and carries angular momentum away,
+ # |mdot| (z_nozzle - z_cm)^2 per unit rate; the lateral inertia lost with
+ # the consumed propellant gives part of it back, dI/dt (negative).
+ # Together they are Thomson's mdot (l_n^2 - l_p^2).
+ center_of_mass = rocket.center_of_mass.get_value_opt(time)
+ damping_jet = (
+ abs(rocket.motor.total_mass_flow_rate.get_value_opt(time))
+ * (rocket.nozzle_position - center_of_mass) ** 2
+ + inertia_rate
+ )
+ return corrective, damping_aero + damping_jet
+
+
+def disturbance_response(
+ corrective, damping, inertia, disturbance, duration=None, samples=500
+):
+ """Angle of a rocket after a sudden disturbance, as a Function of the time
+ since it: the solution of ``I_L theta'' + C2 theta' + C1 theta = 0`` that
+ starts at the angle ``disturbance`` with no rotation rate, with the three
+ coefficients held fixed.
+
+ The solution is written from the two roots of ``I_L s^2 + C2 s + C1``, so
+ it also covers a rocket with no restoring moment (the angle then grows).
+ ``duration`` defaults to the time the response takes to settle: four times
+ the slowest decay time, kept between 3 and 15 oscillation periods.
+ """
+ if inertia <= 0:
+ raise ValueError(
+ "The rocket has no lateral inertia (a point mass rocket), so it "
+ "has no attitude to disturb."
+ )
+ discriminant = complex(damping**2 - 4 * inertia * corrective)
+ root_1 = (-damping + cmath.sqrt(discriminant)) / (2 * inertia)
+ root_2 = (-damping - cmath.sqrt(discriminant)) / (2 * inertia)
+ decay = max(root_1.real, root_2.real) # the slowest root; negative: settles
+ frequency = abs(root_1.imag)
+
+ if duration is None:
+ if decay < 0:
+ duration = 4 / -decay
+ if frequency > 0:
+ period = 2 * math.pi / frequency
+ duration = min(max(duration, 3 * period), 15 * period)
+ elif decay > 0:
+ duration = math.log(10) / decay # until the angle grows tenfold
+ else:
+ duration = 10 * 2 * math.pi / frequency if frequency > 0 else 5.0
+
+ time = np.linspace(0, duration, samples)
+ if abs(root_1 - root_2) > 1e-12 * max(abs(root_1), abs(root_2), 1e-300):
+ angle = (root_2 * np.exp(root_1 * time) - root_1 * np.exp(root_2 * time)) / (
+ root_2 - root_1
+ )
+ else: # a repeated root: critically damped
+ angle = np.exp(root_1 * time) * (1 - root_1 * time)
+ angle = disturbance * np.real(angle)
+
+ if corrective > 0:
+ natural_frequency = math.sqrt(corrective / inertia)
+ damping_ratio = damping / (2 * math.sqrt(corrective * inertia))
+ title = (
+ f"Response to a {disturbance:g}° disturbance (natural frequency "
+ f"{natural_frequency:.2f} rad/s, damping ratio {damping_ratio:.3f})"
+ )
+ else:
+ title = f"Response to a {disturbance:g}° disturbance (no restoring moment)"
+ return Function(
+ np.column_stack((time, angle)),
+ "Time after the disturbance (s)",
+ "Angle (°)",
+ interpolation="linear",
+ extrapolation="constant",
+ title=title,
+ )
+
+
+# The rocket as one set of coefficients (``to_coefficients`` / ``to_surface``)
+
+_LUMPED_COEFFICIENTS = ("cN", "cY", "cA", "cm", "cn", "cl")
+# Derivative suffix -> the state variable it perturbs
+_ANGLE_TERMS = {"alpha": "alpha", "beta": "beta"}
+_RATE_TERMS = {"p": "roll", "q": "pitch", "r": "yaw"}
+_RATE_NAMES = {"p": "roll_rate", "q": "pitch_rate", "r": "yaw_rate"}
+_SLOPE_STEP = 1e-5
+_ZERO = 1e-12
+
+
+def _surfaces_evaluator(rocket, phase):
+ """A function giving the six body-frame coefficients ``(cN, cY, cA, cm,
+ cn, cl)`` of the surfaces active during ``phase`` at a state: Mach
+ number, flow angles, reduced rates and Reynolds number (of the rocket,
+ based on its diameter; ``None`` for the vanishing-Reynolds limit)."""
+ reference_length = 2 * rocket.radius
+ dynamic_pressure_area = 0.5 * rocket.area # unit speed, unit density
+ dynamic_pressure_area_length = dynamic_pressure_area * reference_length
+ rate_factor = 2.0 / reference_length # reduced rate -> rate at unit speed
+
+ def coefficients_at(
+ mach, alpha=0.0, beta=0.0, pitch=0.0, yaw=0.0, roll=0.0, reynolds=None
+ ):
+ omega = (pitch * rate_factor, yaw * rate_factor, roll * rate_factor)
+ r1, r2, r3, m1, m2, m3 = summed_force_and_moment(
+ rocket, alpha, beta, mach, omega, phase=phase, reynolds=reynolds
+ )
+ return np.array(
+ [
+ -r2 / dynamic_pressure_area,
+ r1 / dynamic_pressure_area,
+ -r3 / dynamic_pressure_area,
+ m1 / dynamic_pressure_area_length,
+ m2 / dynamic_pressure_area_length,
+ m3 / dynamic_pressure_area_length,
+ ]
+ )
+
+ return coefficients_at
+
+
+def _drag_evaluator(rocket, phase):
+ """Like :func:`_surfaces_evaluator`, for the rocket's own drag coefficient
+ of ``phase``, which is an axial force."""
+ drag = getattr(rocket, f"{phase}_drag_7d").get_value_opt
+
+ def coefficients_at(
+ mach, alpha=0.0, beta=0.0, pitch=0.0, yaw=0.0, roll=0.0, reynolds=None
+ ):
+ axial = drag(alpha, beta, mach, reynolds or 0.0, pitch, yaw, roll)
+ return np.array([0.0, 0.0, axial, 0.0, 0.0, 0.0])
+
+ return coefficients_at
+
+
+def _slopes_at(evaluate, mach, reynolds, terms, **state):
+ """The slope of the six coefficients with each variable in ``terms``
+ (suffix to state name) at ``state`` (the flow angles; the rates are zero),
+ as one array of six per suffix."""
+ slopes = {}
+ for suffix, variable in terms.items():
+ base = state.get(variable, 0.0)
+ high = evaluate(
+ mach, reynolds=reynolds, **{**state, variable: base + _SLOPE_STEP}
+ )
+ low = evaluate(
+ mach, reynolds=reynolds, **{**state, variable: base - _SLOPE_STEP}
+ )
+ slopes[suffix] = (high - low) / (2 * _SLOPE_STEP)
+ return slopes
+
+
+# The lumping runs over a grid of conditions: the Mach numbers and, when asked
+# for, the Reynolds numbers and the values of each control. ``shape`` is the
+# shape of that grid and ``condition(index)`` moves the rocket's controls to
+# the condition at ``index`` and returns its ``(mach, reynolds)``.
+
+
+def _linear_lumping(evaluate, shape, condition, rates):
+ """The derivatives of the linear model on the grid of conditions: the
+ value at zero (``_0``), the angle slopes and, when ``rates``, the rate
+ slopes."""
+ terms = {**_ANGLE_TERMS, **(_RATE_TERMS if rates else {})}
+ values = {
+ f"{coefficient}_{suffix}": np.empty(shape)
+ for coefficient in _LUMPED_COEFFICIENTS
+ for suffix in ("0", *terms)
+ }
+ for index in np.ndindex(*shape):
+ mach, reynolds = condition(index)
+ at_zero = evaluate(mach, reynolds=reynolds)
+ for coefficient, value in zip(_LUMPED_COEFFICIENTS, at_zero):
+ values[f"{coefficient}_0"][index] = value
+ for suffix, slopes in _slopes_at(evaluate, mach, reynolds, terms).items():
+ for coefficient, slope in zip(_LUMPED_COEFFICIENTS, slopes):
+ values[f"{coefficient}_{suffix}"][index] = slope
+ return values
+
+
+def _angle_axes(angles, axisymmetric):
+ """The angle axes of the table model and their names. An axisymmetric
+ rocket is swept in one plane, over the total angle of attack."""
+ if axisymmetric:
+ return [np.unique(np.abs(angles))], ["alpha_total"]
+ return [angles, angles], ["alpha", "beta"]
+
+
+def _table_lumping(evaluate, angle_axes, shape, condition, rates):
+ """The six coefficients on the grid of the angles and the conditions, read
+ at zero rates, keyed by name, plus the rate slopes when ``rates``: on the
+ grid of conditions at zero angle, or, for ``rates="at_each_angle"``, on
+ the whole grid."""
+ angle_shape = tuple(len(axis) for axis in angle_axes)
+ at_each_angle = rates == "at_each_angle"
+ values = np.empty(angle_shape + tuple(shape) + (6,))
+ rate_shape = values.shape if at_each_angle else tuple(shape) + (6,)
+ rate_values = {suffix: np.empty(rate_shape) for suffix in _RATE_TERMS}
+ for index in np.ndindex(*values.shape[:-1]):
+ mach, reynolds = condition(index[len(angle_shape) :])
+ angles_at = (axis[i] for axis, i in zip(angle_axes, index))
+ state = dict(zip(("alpha", "beta"), angles_at))
+ values[index] = evaluate(mach, reynolds=reynolds, **state)
+ if at_each_angle:
+ slopes = _slopes_at(evaluate, mach, reynolds, _RATE_TERMS, **state)
+ for suffix, slope in slopes.items():
+ rate_values[suffix][index] = slope
+ if rates and not at_each_angle:
+ for index in np.ndindex(*shape):
+ mach, reynolds = condition(index)
+ slopes = _slopes_at(evaluate, mach, reynolds, _RATE_TERMS)
+ for suffix, slope in slopes.items():
+ rate_values[suffix][index] = slope
+ tables = {
+ coefficient: values[..., i]
+ for i, coefficient in enumerate(_LUMPED_COEFFICIENTS)
+ }
+ rate_tables = {}
+ if rates:
+ rate_tables = {
+ f"{coefficient}_{suffix}": rate_values[suffix][..., i]
+ for i, coefficient in enumerate(_LUMPED_COEFFICIENTS)
+ for suffix in _RATE_TERMS
+ }
+ return tables, rate_tables
+
+
+def _mach_curve(machs, values, name):
+ """A Function of Mach through the tabulated ``values``: a constant for a
+ single Mach number, linear between two, Akima beyond."""
+ if len(machs) == 1:
+ return Function(float(values[0]), "Mach", name)
+ return Function(
+ np.column_stack([machs, values]),
+ "Mach",
+ name,
+ interpolation="akima" if len(machs) > 2 else "linear",
+ extrapolation="constant",
+ )
+
+
+def _grid_table(axes, names, values, name):
+ """A Function interpolating linearly on the regular grid ``axes`` (one
+ array per variable, named after ``names``), holding its edge values
+ outside it."""
+ return Function(
+ _RegularGrid.points_from_axes(axes, values),
+ list(names),
+ [name],
+ interpolation="linear",
+ extrapolation="constant",
+ )
+
+
+def _condition_curve(axes, names, values, name):
+ """A Function over the grid of conditions: a curve over Mach when Mach is
+ the only one, a table otherwise."""
+ if len(axes) == 1:
+ return _mach_curve(axes[0], values, name)
+ return _grid_table(axes, names, values, name)
+
+
+def _control_axes(rocket, controls):
+ """Match the ``controls`` asked for (name to values) with the controls of
+ the rocket's surfaces.
+
+ Returns one ``(name, targets, values)`` per control axis of the lumped
+ coefficients, ``targets`` being the ``(surface, control)`` pairs it moves.
+ A control name used by one surface keeps its name. A name used by several
+ surfaces gives one axis per surface, named ``_``; asking
+ for the shared name sweeps each of them over the same values, with a
+ warning.
+ """
+ owners = {}
+ for surface, _ in rocket.aerodynamic_surfaces:
+ for control in getattr(surface, "control_variables", ()):
+ owners.setdefault(control, []).append(surface)
+
+ def slug(text):
+ return re.sub(r"\W+", "_", str(text)).strip("_").lower()
+
+ # The name of each control once lumped
+ lumped = {}
+ for control, surfaces in owners.items():
+ if len(surfaces) == 1:
+ lumped[control] = [(surfaces[0], control)]
+ continue
+ slugs = [slug(surface.name) for surface in surfaces]
+ for i, (surface, prefix) in enumerate(zip(surfaces, slugs)):
+ if slugs.count(prefix) > 1:
+ prefix = f"{prefix}_{i + 1}"
+ lumped[f"{prefix}_{control}"] = [(surface, control)]
+
+ axes = []
+ for name, values in controls.items():
+ values = np.unique(np.asarray(values, dtype=float))
+ if len(values) < 2:
+ raise ValueError(
+ f"Give at least two different values for the control '{name}'."
+ )
+ if name in lumped:
+ axes.append((name, lumped[name], values))
+ elif name in owners:
+ separate = [
+ key
+ for key, targets in lumped.items()
+ if targets[0][1] == name and targets[0][0] in owners[name]
+ ]
+ warnings.warn(
+ f"The control '{name}' is used by {len(separate)} surfaces. Each "
+ "is kept as a separate control of the result, swept over the "
+ f"same values: {', '.join(separate)}. Give these names in "
+ "`controls` to choose the values of each.",
+ UserWarning,
+ stacklevel=4,
+ )
+ axes.extend((key, lumped[key], values) for key in separate)
+ else:
+ raise ValueError(
+ f"The rocket has no control named '{name}'. Its controls are: "
+ f"{sorted(lumped) or 'none'}."
+ )
+ return axes
+
+
+def full_body_coefficients( # pylint: disable=too-many-locals
+ rocket,
+ machs=None,
+ force_convention="body",
+ model="linear",
+ angles=None,
+ rates=True,
+ reynolds=None,
+ controls=None,
+):
+ """Compute the rocket's lumped coefficient set, split by motor phase. Backs
+ :meth:`rocketpy.Rocket.to_coefficients`; see that method for the full
+ description of the two models and their limitations.
+ """
+ # pylint: disable=too-many-statements
+ if force_convention not in ("body", "wind"):
+ raise ValueError(
+ f"force_convention must be 'body' or 'wind', got {force_convention!r}."
+ )
+ if model not in ("linear", "table"):
+ raise ValueError(f"model must be 'linear' or 'table', got {model!r}.")
+ if model == "table" and force_convention == "wind":
+ raise ValueError(
+ "The table model gives the body-frame coefficients only; use "
+ "force_convention='body'."
+ )
+ if not (rates is True or rates is False or rates == "at_each_angle"):
+ raise ValueError(
+ f"rates must be True, False or 'at_each_angle', got {rates!r}."
+ )
+ if rates == "at_each_angle" and model != "table":
+ raise ValueError("rates='at_each_angle' needs model='table'.")
+ if machs is None:
+ machs = np.arange(0.0, 3.01, 0.02 if model == "linear" else 0.05)
+ machs = np.asarray(machs, dtype=float)
+ if angles is None:
+ angles = np.radians(np.arange(-30.0, 31.0, 2.0))
+ angles = np.asarray(angles, dtype=float)
+
+ # The conditions the coefficients are read at, besides the angles
+ fixed_reynolds = None
+ condition_axes, condition_names = [machs], ["mach"]
+ if reynolds is not None:
+ reynolds = np.unique(np.atleast_1d(np.asarray(reynolds, dtype=float)))
+ if len(reynolds) == 1:
+ fixed_reynolds = float(reynolds[0])
+ else:
+ condition_axes.append(reynolds)
+ condition_names.append("reynolds")
+ sweeps_reynolds = len(condition_axes) == 2
+ control_axes = _control_axes(rocket, controls or {})
+ for name, _, values in control_axes:
+ condition_axes.append(values)
+ condition_names.append(name)
+ if len(machs) < 2 and (model == "table" or len(condition_axes) > 1):
+ raise ValueError(
+ "The coefficients are interpolated over Mach, so `machs` needs at "
+ "least two values."
+ )
+ shape = tuple(len(axis) for axis in condition_axes)
+
+ def condition(index):
+ mach_index, *others = index
+ reynolds_at = fixed_reynolds
+ if sweeps_reynolds:
+ reynolds_at = reynolds[others.pop(0)]
+ for (_, targets, values), i in zip(control_axes, others):
+ for surface, control in targets:
+ surface.set_control(control, values[i])
+ return machs[mach_index], reynolds_at
+
+ # Make sure each surface's center-of-pressure offset is current.
+ rocket.evaluate_surfaces_cp_to_cdm()
+ # A deflected control or a rate at an angle breaks the single-plane sweep
+ axisymmetric = (
+ model == "table"
+ and rocket.is_axisymmetric
+ and not control_axes
+ and rates != "at_each_angle"
+ )
+ angle_axes, angle_names = _angle_axes(angles, axisymmetric)
+
+ def lump(evaluate):
+ if model == "linear":
+ return _linear_lumping(evaluate, shape, condition, rates), {}
+ return _table_lumping(evaluate, angle_axes, shape, condition, rates)
+
+ def package(values, rate_values):
+ if model == "linear":
+ if force_convention == "wind":
+ values = body_derivatives_to_wind(values)
+ return {
+ name: _condition_curve(condition_axes, condition_names, array, name)
+ for name, array in values.items()
+ if np.any(np.abs(array) > _ZERO)
+ }
+ axes, names = angle_axes + condition_axes, angle_names + condition_names
+ kept = ("cN", "cA", "cm", "cl") if axisymmetric else _LUMPED_COEFFICIENTS
+ packaged = {
+ name: _grid_table(axes, names, array, name)
+ for name, array in values.items()
+ if name in kept
+ }
+ for name, array in rate_values.items():
+ if not np.any(np.abs(array) > _ZERO):
+ continue
+ if rates == "at_each_angle":
+ packaged[name] = _grid_table(axes, names, array, name)
+ else:
+ packaged[name] = _condition_curve(
+ condition_axes, condition_names, array, name
+ )
+ return packaged
+
+ # The sweep moves the controls of the rocket's surfaces; put them back
+ moved = {
+ (surface, control): surface.control_state[control]
+ for _, targets, _ in control_axes
+ for surface, control in targets
+ }
+ # The rocket's own drag coefficient differs by phase; the surfaces do so
+ # only when one is gated to a phase, so their sweep is shared otherwise
+ by_surfaces = {}
+ result = {}
+ try:
+ for phase in ("power_off", "power_on"):
+ surfaces = tuple(
+ surface for surface, _ in stability_surfaces(rocket, phase)
+ )
+ if surfaces not in by_surfaces:
+ by_surfaces[surfaces] = lump(_surfaces_evaluator(rocket, phase))
+ drag = lump(_drag_evaluator(rocket, phase))
+ values, rate_values = (
+ {name: array + of_drag[name] for name, array in of_surfaces.items()}
+ for of_surfaces, of_drag in zip(by_surfaces[surfaces], drag)
+ )
+ result[phase] = package(values, rate_values)
+ finally:
+ for (surface, control), value in moved.items():
+ surface.control_state[control] = value
+ return result
+
+
+_FLOW_INPUTS = (
+ "alpha",
+ "beta",
+ "alpha_total",
+ "phi",
+ "mach",
+ "reynolds",
+ *_RATE_NAMES.values(),
+)
+
+
+def _input_names(function):
+ """The names of the inputs of a lumped coefficient, in order."""
+ return [str(name).lower() for name in function.__inputs__]
+
+
+def lumped_control_names(coefficients):
+ """The control inputs of a coefficient set of the table model, in order."""
+ return [
+ name for name in _input_names(coefficients["cN"]) if name not in _FLOW_INPUTS
+ ]
+
+
+def lumped_surface_coefficients(coefficients):
+ """The coefficient input of the surface that carries one phase of
+ :func:`full_body_coefficients` with ``model="table"``: each of the six
+ coefficients is its table plus its rate terms times the reduced rates.
+ Every coefficient takes the inputs of its table and of its rate terms
+ (angles, Mach and, when present, Reynolds number and controls), then the
+ reduced rates.
+
+ An axisymmetric set (tables over the total angle of attack) is split
+ between the pitch and yaw planes with the roll angle of the wind, as the
+ generic surface does against the total angle: ``cN = table * sin(phi)``,
+ ``cY = -table * cos(phi)``, and likewise ``cm``/``cn``.
+ """
+ axisymmetric = "cY" not in coefficients
+ # Along-the-crossflow coefficients of an axisymmetric set read the total
+ # angle and the roll angle of the wind
+ source_of = {"cY": "cN", "cn": "cm"} if axisymmetric else {}
+ direction = {}
+ if axisymmetric:
+ direction = {
+ "cN": math.sin,
+ "cm": math.sin,
+ "cY": lambda phi: -math.cos(phi),
+ "cn": lambda phi: -math.cos(phi),
+ }
+
+ def build(coefficient):
+ table = coefficients[source_of.get(coefficient, coefficient)]
+ turn = direction.get(coefficient)
+ terms = [
+ (_RATE_NAMES[suffix], coefficients[f"{coefficient}_{suffix}"])
+ for suffix in _RATE_TERMS
+ if f"{coefficient}_{suffix}" in coefficients
+ ]
+ if turn is None and not terms:
+ return table
+ table_names = _input_names(table)
+ names = list(table_names)
+ if turn is not None:
+ names.insert(1, "phi")
+ for _, term in terms:
+ names.extend(name for name in _input_names(term) if name not in names)
+ names.extend(rate for rate, _ in terms)
+ read_table = table.get_value_opt
+ table_at = [names.index(name) for name in table_names]
+ phi_at = names.index("phi") if turn is not None else None
+ terms_at = [
+ (
+ term.get_value_opt,
+ [names.index(name) for name in _input_names(term)],
+ names.index(rate),
+ )
+ for rate, term in terms
+ ]
+
+ def value(*args):
+ total = read_table(*[args[i] for i in table_at])
+ if turn is not None:
+ total *= turn(args[phi_at])
+ for read_term, term_at, rate_at in terms_at:
+ total += read_term(*[args[i] for i in term_at]) * args[rate_at]
+ return total
+
+ return _as_function(value, names, coefficient)
+
+ return {coefficient: build(coefficient) for coefficient in _LUMPED_COEFFICIENTS}
+
+
+def body_derivatives_to_wind(body):
+ """Express a body-frame derivative set (``cN_*``/``cY_*``/``cA_*``) in the
+ wind-frame names (``cL_*``/``cQ_*``/``cD_*``); the moment derivatives are
+ frame-shared. Four cross terms fold the zero-angle forces in at incidence,
+ ``cL_alpha = cN_alpha - cA_0``, ``cQ_beta = cY_beta + cA_0``,
+ ``cD_alpha = cA_alpha + cN_0`` and ``cD_beta = cA_beta - cY_0`` -- the
+ linear inverse of the wind-to-body rotation :class:`LinearGenericSurface`
+ applies to a wind-frame input, so feeding the result back with
+ ``force_convention="wind"`` recovers the same body-frame surface. Operates on
+ the tabulated derivative values (arrays over the Mach grid).
+ """
+ rename = {"cN": "cL", "cY": "cQ", "cA": "cD"}
+ wind = {}
+ for key, value in body.items():
+ prefix, sep, suffix = key.partition("_")
+ wind[f"{rename.get(prefix, prefix)}{sep}{suffix}"] = value
+ cross_terms = (
+ ("cL_alpha", "cN_alpha", "cA_0", -1.0),
+ ("cQ_beta", "cY_beta", "cA_0", 1.0),
+ ("cD_alpha", "cA_alpha", "cN_0", 1.0),
+ ("cD_beta", "cA_beta", "cY_0", -1.0),
+ )
+ for name, first, second, sign in cross_terms:
+ if first in body or second in body:
+ wind[name] = body.get(first, 0.0) + sign * body.get(second, 0.0)
+ return wind
diff --git a/rocketpy/rocket/aero_surface/__init__.py b/rocketpy/rocket/aero_surface/__init__.py
index 7634d3500..7a6e7ac2d 100644
--- a/rocketpy/rocket/aero_surface/__init__.py
+++ b/rocketpy/rocket/aero_surface/__init__.py
@@ -1,5 +1,8 @@
from rocketpy.rocket.aero_surface.aero_surface import AeroSurface
from rocketpy.rocket.aero_surface.air_brakes import AirBrakes
+from rocketpy.rocket.aero_surface.controllable_generic_surface import (
+ ControllableGenericSurface,
+)
from rocketpy.rocket.aero_surface.fins import (
EllipticalFin,
EllipticalFins,
diff --git a/rocketpy/rocket/aero_surface/_barrowman_surface.py b/rocketpy/rocket/aero_surface/_barrowman_surface.py
new file mode 100644
index 000000000..c614fc384
--- /dev/null
+++ b/rocketpy/rocket/aero_surface/_barrowman_surface.py
@@ -0,0 +1,259 @@
+import math
+
+import numpy as np
+
+from rocketpy.mathutils.vector_matrix import Matrix, Vector
+from rocketpy.rocket.aero_surface.aero_coefficient import AeroCoefficient
+from rocketpy.rocket.aero_surface.generic_surface import GenericSurface
+
+
+class _BarrowmanSurface(GenericSurface):
+ """Base class for the surfaces modeled with the Barrowman method: nose
+ cones, tails/transitions and fins.
+
+ The normal force is ``clalpha(Mach)`` times the total angle of attack and
+ acts at the geometric center of pressure ``cpz``. Fins add a roll moment
+ from their cant angle and their roll damping.
+
+ The coefficients ``cN``, ``cY`` and ``cl`` describe that same force, so
+ what is read or plotted is what flies.
+ :meth:`compute_forces_and_moments` computes it in a faster way, and a unit
+ test keeps the two in agreement. The slopes ``cN_alpha`` and ``cY_beta``
+ are used for the stability margin and the center of pressure.
+
+ Subclasses must set ``self.clalpha`` (a Function of Mach) and the geometric
+ center of pressure before calling ``super().__init__``. Fins must also
+ provide ``roll_parameters``, ``[clf_delta, cld_omega, cant_angle_rad]``,
+ with the two coefficients taken at zero cant.
+ """
+
+ # Geometry-defined Barrowman surfaces are axisymmetric by construction
+ # (``cY_beta = -cN_alpha``, etc.), so they contribute identically to the
+ # pitch and yaw planes. The individual ``Fin`` overrides this back to False.
+ is_axisymmetric = True
+
+ def _geometry_changed(self):
+ """Rebuild the coefficients after a change to the geometry, and count
+ the change so the rockets using this surface update too."""
+ if not hasattr(self, "cN_alpha"):
+ return # Still being built: the constructor builds the coefficients
+ self.evaluate_coefficients()
+ self._evaluate_stability_derivatives()
+ self._version += 1
+
+ def _evaluate_stability_derivatives(self):
+ """The slopes are set from the geometry (see
+ :meth:`evaluate_coefficients`), so there is nothing to differentiate:
+ only the center-of-pressure accessors are built."""
+ self._set_stability_accessors()
+
+ @staticmethod
+ def _beta(mach):
+ """Prandtl-Glauert compressibility factor used to correct subsonic
+ force coefficients of the nose cone, fins and tails/transitions, as in
+ Barrowman.
+
+ Parameters
+ ----------
+ mach : int, float
+ Mach number.
+
+ Returns
+ -------
+ beta : float
+ Compressibility factor based on the Mach number.
+
+ References
+ ----------
+ [1] Barrowman, James S. https://arc.aiaa.org/doi/10.2514/6.1979-504
+ """
+ if mach < 0.8:
+ return np.sqrt(1 - mach**2)
+ elif mach < 1.1:
+ return np.sqrt(1 - 0.8**2)
+ else:
+ return np.sqrt(mach**2 - 1)
+
+ def _default_surface_rotation(self):
+ """Rotation from the surface-local frame to the body frame. A Barrowman
+ surface is defined in a frame flipped 180 degrees about the transverse
+ axis relative to the body frame (its z axis runs from the nose toward the
+ tail), so its geometric center of pressure maps to the body frame through
+ this rotation. This is RocketPy's classic convention, so the surface's
+ center of pressure lands at the same body-frame point as before the
+ generic-surface refactor.
+ """
+ return Matrix([[-1, 0, 0], [0, 1, 0], [0, 0, -1]])
+
+ def evaluate_coefficients(self):
+ """Populate the coefficients from the surface geometry. Called by
+ ``GenericSurface.__init__`` and again whenever the geometry changes.
+
+ Sets the normal-force slopes ``cN_alpha`` (pitch) and ``cY_beta`` (yaw),
+ the force coefficients ``cN`` and ``cY`` and, for fins, the roll
+ coefficients ``cl_0``, ``cl_p`` and ``cl``. The geometric center of
+ pressure is carried by the force application point (not the moment
+ coefficients), so ``cm_alpha`` / ``cn_beta`` are zero.
+ """
+ clalpha = self.clalpha # normal-force-curve slope, a Function of Mach
+
+ # Axisymmetric Barrowman normal force: equal-magnitude slopes in the
+ # pitch and yaw planes. The yaw-plane (side-force) slope is opposite in
+ # sign due to the body-frame axis convention.
+ self.cN_alpha = self._mach_coefficient(clalpha.get_value_opt, "cN_alpha")
+ self.cY_beta = self._mach_coefficient(
+ lambda mach: -clalpha.get_value_opt(mach), "cY_beta"
+ )
+
+ # The center of pressure is carried by the force application point, so
+ # the moment slopes add no further offset
+ self.cm_alpha = self._mach_coefficient(lambda mach: 0.0, "cm_alpha")
+ self.cn_beta = self._mach_coefficient(lambda mach: 0.0, "cn_beta")
+
+ # The classic normal force (see compute_forces_and_moments) written as
+ # coefficients: ``clalpha * total angle of attack`` in the plane of the
+ # wind, split between the pitch and yaw planes along the crossflow.
+ total_normal = self._as_coefficient(
+ lambda alpha_total, mach: clalpha.get_value_opt(mach) * alpha_total,
+ "cN",
+ )
+ c_normal, c_side = self._split_along_crossflow(total_normal, ("cN", "cY"))
+ self.cN = self._as_coefficient(c_normal, "cN")
+ self.cY = self._as_coefficient(c_side, "cY")
+
+ # Fin roll forcing (cant) and damping, when present. The cant angle is
+ # read when the coefficient is evaluated, so a controller may change it
+ # without the coefficients being rebuilt.
+ roll_parameters = getattr(self, "roll_parameters", None)
+ if roll_parameters is not None:
+ clf_delta, cld_omega, _ = roll_parameters
+ self.cl_0 = self._mach_coefficient(
+ lambda mach: clf_delta.get_value_opt(mach) * self._roll_cant_angle_rad,
+ "cl_0",
+ )
+ self.cl_p = self._mach_coefficient(
+ lambda mach: (
+ cld_omega.get_value_opt(mach) * math.cos(self.cant_angle_rad)
+ ),
+ "cl_p",
+ )
+ self.cl = self._as_coefficient(
+ lambda mach, roll_rate: (
+ clf_delta.get_value_opt(mach) * self._roll_cant_angle_rad
+ + cld_omega.get_value_opt(mach)
+ * math.cos(self.cant_angle_rad)
+ * roll_rate
+ ),
+ "cl",
+ )
+
+ def compute_forces_and_moments( # pylint: disable=unused-argument
+ self,
+ stream_velocity,
+ stream_speed,
+ stream_mach,
+ rho,
+ cp,
+ omega,
+ *args,
+ ):
+ """Compute the surface's forces and moments with the classic Barrowman
+ method. Called at each simulation step.
+
+ The normal force uses the true total angle of attack between the flow
+ and the body axis, ``attack_angle = arccos(-v_z / |v|)``, giving
+ ``0.5 * rho * V**2 * A_ref * clalpha(Mach) * attack_angle``. It is
+ applied perpendicular to the body axis (along the transverse flow) at
+ the geometric center of pressure, and its moment about the rocket's
+ center of dry mass is the geometric transport ``cp ^ force``.
+ Fin sets add their roll moment on top.
+
+ Parameters
+ ----------
+ stream_velocity : Vector
+ Velocity of the airflow relative to the surface, in the body frame.
+ stream_speed : float
+ Magnitude of the airflow speed.
+ stream_mach : float
+ Mach number of the airflow.
+ rho : float
+ Air density.
+ cp : Vector
+ Surface center of pressure relative to the center of dry mass, in
+ the body frame (the force-application point; see
+ :attr:`force_application_point`).
+ omega : tuple of float
+ Body angular velocity about the x, y, z axes. Only the roll
+ component (``omega[2]``) is used, by fin sets.
+ *args
+ Extra positional arguments accepted for signature compatibility with
+ the generic surface (``density``, ``dynamic_viscosity``, ``z``);
+ unused by the Barrowman model.
+
+ Returns
+ -------
+ tuple of float
+ The forces (x, y, z) and the moments about the x, y, z axes, in the
+ body frame.
+ """
+ R1 = R2 = R3 = M1 = M2 = M3 = 0.0
+
+ stream_vx, stream_vy, stream_vz = stream_velocity
+ if stream_vx**2 + stream_vy**2 != 0:
+ stream_vzn = stream_vz / stream_speed
+ if -stream_vzn < 1:
+ attack_angle = np.arccos(-stream_vzn)
+ c_lift = self.clalpha.get_value_opt(stream_mach) * attack_angle
+ lift = 0.5 * rho * stream_speed**2 * self.reference_area * c_lift
+ # Normal force, perpendicular to the body axis, directed along
+ # the transverse component of the flow.
+ transverse_norm = (stream_vx**2 + stream_vy**2) ** 0.5
+ R1 = lift * stream_vx / transverse_norm
+ R2 = lift * stream_vy / transverse_norm
+ # The normal force acts at the geometric center of pressure,
+ # which ``cp`` already locates relative to the center of dry
+ # mass; transport its moment from there.
+ force = Vector([R1, R2, R3])
+ M1, M2, M3 = cp ^ force
+
+ # Fin roll (cant forcing + rate damping); zero for non-fin surfaces.
+ M3 += self._roll_moment(stream_speed, stream_mach, rho, omega)
+
+ return R1, R2, R3, M1, M2, M3
+
+ def _roll_moment(self, stream_speed, mach, rho, omega):
+ """Roll moment from the linear roll coefficients: cant forcing plus
+ reduced-rate damping. Returns 0 for surfaces without fins, whose roll
+ coefficients are identically zero.
+ """
+ if self.cl.is_zero:
+ return 0.0
+ reduced_roll_rate = (
+ omega[2] * self.reference_length / (2 * stream_speed)
+ if stream_speed > 0
+ else 0.0
+ )
+ # The Barrowman roll coefficients depend only on Mach and the roll rate.
+ args = (0.0, 0.0, mach, 0.0, 0.0, 0.0, reduced_roll_rate)
+ cl = self.cl.get_value_opt(*args)
+ return (
+ 0.5
+ * rho
+ * stream_speed**2
+ * self.reference_area
+ * self.reference_length
+ * cl
+ )
+
+ def _mach_coefficient(self, func_of_mach, name="coefficient"):
+ """Wrap a Mach-only callable into an :class:`AeroCoefficient` that
+ depends only on Mach but is callable over the full coefficient argument
+ tuple. Storing it at one dimension keeps the Mach table un-smeared and
+ evaluates with a single argument in the hot loop.
+ """
+ return AeroCoefficient(
+ func_of_mach,
+ depends_on=("mach",),
+ control_variables=self.control_variables,
+ name=name,
+ )
diff --git a/rocketpy/rocket/aero_surface/_helpers.py b/rocketpy/rocket/aero_surface/_helpers.py
new file mode 100644
index 000000000..e4f8ec356
--- /dev/null
+++ b/rocketpy/rocket/aero_surface/_helpers.py
@@ -0,0 +1,314 @@
+"""Functions that support the aerodynamic surface classes.
+
+They build the :class:`Function` objects the surfaces store, describe the
+direction of the flow from the angle of attack and the sideslip angle (see
+:func:`_wind_axes`), and convert coefficients between the wind frame, the body
+frame and a surface's own turned frame.
+"""
+
+import inspect
+import math
+
+import numpy as np
+
+from rocketpy.mathutils import Function
+
+# Below this size the crossflow is rounding noise, and its direction means nothing
+_NO_CROSSFLOW = 1e-12
+
+
+def _as_function(func, variables, name):
+ """Wrap a callable that takes ``*args`` as a :class:`Function`.
+
+ ``Function`` counts a callable's parameters to know how many inputs it has,
+ so ``func`` is given a signature with one parameter per variable. The
+ signature is set on ``func`` itself.
+
+ Parameters
+ ----------
+ func : callable
+ Callable taking one value per variable of ``variables``.
+ variables : sequence of str
+ Names of the inputs, in the order ``func`` takes them.
+ name : str
+ Name of the output.
+
+ Returns
+ -------
+ Function
+ ``func`` as a Function of ``variables``.
+ """
+ func.__signature__ = inspect.Signature(
+ inspect.Parameter(var, inspect.Parameter.POSITIONAL_OR_KEYWORD)
+ for var in variables
+ )
+ return Function(func, list(variables), [name])
+
+
+def _computed_together(compute, variables, names, reuse=True):
+ """Build the Functions of several coefficients that are computed together.
+
+ The flight asks for all the coefficients of a surface at the same state one
+ after the other, so by default ``compute`` runs once per state and its
+ result is kept for the other coefficients. Array inputs are evaluated one
+ element at a time.
+
+ Parameters
+ ----------
+ compute : callable
+ Takes the tuple of input values and returns one value per name.
+ variables : sequence of str
+ Names of the inputs, in the order ``compute`` reads them.
+ names : sequence of str
+ Names of the coefficients, in the order ``compute`` returns them.
+ reuse : bool, optional
+ Whether to keep the last result. Only safe when ``compute`` depends on
+ its inputs alone. Default True.
+
+ Returns
+ -------
+ tuple of Function
+ One Function of ``variables`` per name.
+ """
+ last = [None, None]
+
+ def values(args):
+ try:
+ if reuse and args == last[0]:
+ return last[1]
+ result = compute(args)
+ except (TypeError, ValueError):
+ if not any(np.ndim(arg) for arg in args):
+ raise
+ return _element_by_element(values, args, len(names))
+ last[0], last[1] = args, result
+ return result
+
+ return tuple(
+ _as_function(lambda *args, i=i: values(args)[i], variables, name)
+ for i, name in enumerate(names)
+ )
+
+
+def _element_by_element(values, args, count):
+ """Evaluate ``values`` at each point of array inputs, one array per output."""
+ arrays = np.broadcast_arrays(*(np.asarray(arg, dtype=float) for arg in args))
+ result = np.empty((count, *arrays[0].shape))
+ for point in np.ndindex(arrays[0].shape):
+ result[(slice(None), *point)] = values(
+ tuple(float(array[point]) for array in arrays)
+ )
+ return result
+
+
+def _wind_axes(alpha, beta):
+ """Compute the unit vectors of the wind frame, written in the body frame.
+
+ Drag acts along ``-u``, lift along ``(0, -u_z, u_y) / h`` (perpendicular to
+ ``u``, in the body y-z plane) and the side force along
+ ``(h, -u_x * u_y / h, -u_x * u_z / h)``, which completes the right-handed
+ set. With ``beta = 0`` this is the plain angle-of-attack rotation.
+
+ The two partial angles are not the angles of a rotation sequence, so the
+ direction is rebuilt from them instead of chaining an ``alpha`` and a
+ ``beta`` rotation, which would only be exact with one of them at zero. With
+ the flow exactly sideways both angles are 90 degrees and no longer say how
+ the crossflow splits between x and y; it then comes out split evenly.
+
+ Parameters
+ ----------
+ alpha : float
+ Angle of attack, ``arctan2(v_y, v_z)``, in radians, where ``v`` is the
+ rocket's velocity relative to the air in the body frame.
+ beta : float
+ Sideslip angle, ``arctan2(v_x, v_z)``, in radians.
+
+ Returns
+ -------
+ tuple of float
+ ``(u_x, u_y, u_z, h)``: the direction ``u`` of the rocket's velocity
+ relative to the air, and ``h = hypot(u_y, u_z)``.
+ """
+ sin_alpha, cos_alpha = math.sin(alpha), math.cos(alpha)
+ sin_beta, cos_beta = math.sin(beta), math.cos(beta)
+ # Parallel to v scaled by v_z; the sign of cos(alpha) restores tail-first flow
+ u_x, u_y, u_z = sin_beta * cos_alpha, sin_alpha * cos_beta, cos_alpha * cos_beta
+ # Never zero: the cosine of a float is never exactly zero
+ norm = math.copysign(math.sqrt(u_x**2 + u_y**2 + u_z**2), cos_alpha)
+ u_x, u_y, u_z = u_x / norm, u_y / norm, u_z / norm
+ return u_x, u_y, u_z, math.hypot(u_y, u_z)
+
+
+def total_angle_and_roll(alpha, beta):
+ """Compute the total angle of attack and the roll angle of the wind.
+
+ Parameters
+ ----------
+ alpha : float or array
+ Angle of attack, in radians.
+ beta : float or array
+ Sideslip angle, in radians.
+
+ Returns
+ -------
+ alpha_total : float or array
+ Angle between the rocket's axis and its velocity relative to the air, in
+ radians: 0 flying straight into the air, ``pi / 2`` sideways and ``pi``
+ tail first.
+ phi : float or array
+ Direction around the body the crossflow comes from, in radians:
+ ``pi / 2`` for a pure angle of attack (``alpha > 0``) and 0 for a pure
+ sideslip (``beta > 0``). It is 0 when there is no crossflow.
+ """
+ try:
+ u_x, u_y, u_z, _ = _wind_axes(alpha, beta)
+ except TypeError:
+ if not (np.ndim(alpha) or np.ndim(beta)):
+ raise
+ return np.vectorize(total_angle_and_roll)(alpha, beta)
+ crossflow = math.hypot(u_x, u_y)
+ roll = math.atan2(u_y, u_x) if crossflow > _NO_CROSSFLOW else 0.0
+ return math.atan2(crossflow, u_z), roll
+
+
+def _wind_to_body_coefficients(c_lift, c_drag, c_side, variables):
+ """Rotate wind-frame force coefficients into the body frame.
+
+ See :func:`_wind_axes` for the directions of lift, drag and side force.
+
+ Parameters
+ ----------
+ c_lift, c_drag, c_side : AeroCoefficient
+ Lift, drag and side-force coefficients.
+ variables : sequence of str
+ Inputs of the returned Functions: the angle of attack and the sideslip
+ angle first, then any other variable the three coefficients depend on.
+
+ Returns
+ -------
+ tuple of Function
+ Body-frame normal, side and axial force coefficients ``(cN, cY, cA)``,
+ as Functions of ``variables``.
+ """
+ lift, drag, side = (c.evaluator(variables) for c in (c_lift, c_drag, c_side))
+
+ def compute(args):
+ u_x, u_y, u_z, h = _wind_axes(args[0], args[1])
+ c_l, c_d, c_s = lift(*args), drag(*args), side(*args)
+ return (
+ (c_s * u_x * u_y + c_l * u_z) / h + c_d * u_y,
+ c_s * h - c_d * u_x,
+ (c_s * u_x * u_z - c_l * u_y) / h + c_d * u_z,
+ )
+
+ return _computed_together(compute, variables, ("cN", "cY", "cA"))
+
+
+def _body_to_wind_coefficients(c_normal, c_side, c_axial, variables):
+ """Rotate body-frame force coefficients into the wind frame.
+
+ Inverse of :func:`_wind_to_body_coefficients`.
+
+ Parameters
+ ----------
+ c_normal, c_side, c_axial : AeroCoefficient
+ Body-frame normal, side and axial force coefficients.
+ variables : sequence of str
+ Every variable of the surface, in the order its coefficients are called
+ with (the angle of attack and the sideslip angle first).
+
+ Returns
+ -------
+ tuple of Function
+ Wind-frame lift, drag and side-force coefficients ``(cL, cD, cQ)``, as
+ Functions of ``variables``.
+ """
+ normal, side, axial = (c.get_value_opt for c in (c_normal, c_side, c_axial))
+
+ def compute(args):
+ u_x, u_y, u_z, h = _wind_axes(args[0], args[1])
+ c_n, c_y, c_a = normal(*args), side(*args), axial(*args)
+ return (
+ (c_n * u_z - c_a * u_y) / h,
+ -c_y * u_x + c_n * u_y + c_a * u_z,
+ c_y * h + (c_n * u_y + c_a * u_z) * u_x / h,
+ )
+
+ # Not kept: a fin's coefficients also read its cant angle, which a
+ # controller may change between two calls with the same inputs
+ return _computed_together(compute, variables, ("cL", "cD", "cQ"), reuse=False)
+
+
+def _wind_plane_lift_to_body_coefficients(lift, drag, variables):
+ """Convert a lift given against the total angle of attack, and the drag
+ that goes with it, into the body-frame ``cN``, ``cY`` and ``cA``.
+
+ Such a lift acts in the plane that holds the rocket's axis and the wind,
+ perpendicular to the wind. With the total angle ``a`` it gives the normal
+ force in that plane and the axial force::
+
+ cN_plane = cL * cos(a) + cD * sin(a)
+ cA = cD * cos(a) - cL * sin(a)
+
+ and the normal force is split between the pitch and yaw planes as in
+ :func:`_total_angle_to_body_coefficients`.
+
+ Parameters
+ ----------
+ lift, drag : AeroCoefficient
+ Lift and drag coefficients.
+ variables : sequence of str
+ Inputs of the returned Functions: the angle of attack and the sideslip
+ angle first, then any other variable the two depend on.
+
+ Returns
+ -------
+ tuple of Function
+ ``cN``, ``cY`` and ``cA``, as Functions of ``variables``.
+ """
+ read_lift, read_drag = lift.evaluator(variables), drag.evaluator(variables)
+
+ def compute(args):
+ total, phi = total_angle_and_roll(args[0], args[1])
+ c_l, c_d = read_lift(*args), read_drag(*args)
+ sin, cos = math.sin(total), math.cos(total)
+ normal = c_l * cos + c_d * sin
+ return normal * math.sin(phi), -normal * math.cos(phi), c_d * cos - c_l * sin
+
+ return _computed_together(compute, variables, ("cN", "cY", "cA"))
+
+
+def _total_angle_to_body_coefficients(coefficient, variables, names):
+ """Split a total-angle coefficient between the pitch and yaw planes.
+
+ The coefficient acts in the plane that holds the rocket's axis and the wind,
+ and is split along the crossflow, whose direction is the roll angle of the
+ wind ``phi`` (see :func:`total_angle_and_roll`)::
+
+ cN = coefficient * sin(phi) (or cm, for a moment)
+ cY = -coefficient * cos(phi) (or cn)
+
+ Parameters
+ ----------
+ coefficient : AeroCoefficient
+ Normal force or pitch moment coefficient, against the total angle of
+ attack.
+ variables : sequence of str
+ Inputs of the returned Functions: the angle of attack and the sideslip
+ angle first, then any other variable the coefficient depends on.
+ names : tuple of str
+ Names of the two parts, such as ``("cN", "cY")``.
+
+ Returns
+ -------
+ tuple of Function
+ The pitch-plane and yaw-plane parts, as Functions of ``variables``.
+ """
+ evaluate = coefficient.evaluator(variables)
+
+ def compute(args):
+ _, phi = total_angle_and_roll(args[0], args[1])
+ value = evaluate(*args)
+ return value * math.sin(phi), -value * math.cos(phi)
+
+ return _computed_together(compute, variables, names)
diff --git a/rocketpy/rocket/aero_surface/aero_coefficient.py b/rocketpy/rocket/aero_surface/aero_coefficient.py
new file mode 100644
index 000000000..37b852242
--- /dev/null
+++ b/rocketpy/rocket/aero_surface/aero_coefficient.py
@@ -0,0 +1,903 @@
+import copy
+import csv
+import inspect
+import math
+import re
+import warnings
+
+import numpy as np
+
+from rocketpy.mathutils import Function
+from rocketpy.mathutils._regular_grid import _RegularGrid
+from rocketpy.rocket.aero_surface._helpers import (
+ _as_function,
+ total_angle_and_roll,
+)
+
+# Single source of truth for the seven base coefficient independent variables.
+BASE_INDEPENDENT_VARS = [
+ "alpha",
+ "beta",
+ "mach",
+ "reynolds",
+ "pitch_rate",
+ "yaw_rate",
+ "roll_rate",
+]
+
+
+# The total angle of attack (between the air and the rocket's axis, from 0 to pi)
+# and the roll angle of the wind (the direction around the body the crossflow
+# comes from). A source may name them as inputs.
+DERIVED_ANGLES = ("alpha_total", "phi")
+
+# Names under which an angle can be given in degrees. The simulation always
+# works in radians; a coefficient whose source uses one of these names converts
+# the angle before reading the source.
+ANGLES_IN_DEGREES = {
+ "alpha_deg": "alpha",
+ "beta_deg": "beta",
+ "alpha_total_deg": "alpha_total",
+ "phi_deg": "phi",
+}
+
+# Names a source may use for its inputs on top of the variables themselves
+SOURCE_ONLY_NAMES = (*DERIVED_ANGLES, *ANGLES_IN_DEGREES)
+
+
+# Error for a one-input source whose variable cannot be told; filled with the
+# name of the coefficient
+_UNNAMED_INPUT_MESSAGE = (
+ "Cannot tell which variable the single input of {name} is. Name it "
+ "by giving the coefficient as a pair, for example "
+ '(table, ["mach"]), by labelling the input of a Function after the '
+ 'variable (for example "mach" or "Mach Number"), by adding a header '
+ "to the CSV file, or by naming the argument of a function after it "
+ "(for example lambda mach: ...)."
+)
+
+
+def _required_arguments(func):
+ """Names of the arguments ``func`` must be given by position: the ones with
+ no default value. Optional arguments (``k=2.0``, keyword-only ones,
+ ``*args``, ``**kwargs``) are for the function's own use and are left out."""
+ try:
+ parameters = inspect.signature(func).parameters.values()
+ except (TypeError, ValueError): # pragma: no cover - builtins
+ return []
+ return [
+ parameter.name
+ for parameter in parameters
+ if parameter.default is parameter.empty
+ and parameter.kind
+ in (parameter.POSITIONAL_ONLY, parameter.POSITIONAL_OR_KEYWORD)
+ ]
+
+
+def build_independent_vars(control_variables=()):
+ """Build the ordered independent-variable list of a coefficient/surface.
+
+ The seven base axes (``BASE_INDEPENDENT_VARS``), plus any
+ ``control_variables`` (axes supplied externally, e.g. by a controller).
+ Shared by :class:`AeroCoefficient` and :class:`GenericSurface` so the
+ ordering is defined in exactly one place.
+ """
+ return list(BASE_INDEPENDENT_VARS) + list(control_variables)
+
+
+class AeroCoefficient:
+ """A single aerodynamic coefficient (such as lift or drag), stored using
+ only the variables it actually depends on."""
+
+ # The names a Function accepts for its tables
+ _INTERPOLATIONS = (
+ "linear",
+ "polynomial",
+ "akima",
+ "spline",
+ "shepard",
+ "rbf",
+ "nearest",
+ "slinear",
+ "cubic",
+ "quintic",
+ "pchip",
+ )
+ _EXTRAPOLATIONS = ("constant", "natural", "zero")
+
+ def __init__( # pylint: disable=too-many-statements
+ self,
+ source,
+ depends_on=None,
+ control_variables=(),
+ name="coefficient",
+ extrapolation=None,
+ interpolation=None,
+ single_var=None,
+ ):
+ """Build a coefficient from a value, a data table, or a function.
+
+ A plain number is stored as a constant. Anything else is stored as a
+ :class:`Function` of only the variables it depends on.
+
+ Most of the time you only pass ``source`` and leave ``depends_on`` as
+ ``None``, so the variables are worked out automatically. This is the
+ same input a :class:`GenericSurface` accepts. Pass ``depends_on``
+ yourself only when the source and the order of its inputs are already
+ known.
+
+ Parameters
+ ----------
+ source : int, float, str, list, tuple, array, callable, Function, or AeroCoefficient
+ The coefficient value. It can depend on these variables, named the
+ same way in every form below:
+
+ - ``"alpha"``, ``"beta"``: angle of attack and sideslip angle, in
+ radians, or ``"alpha_deg"``, ``"beta_deg"`` in degrees.
+ - ``"alpha_total"``, ``"phi"``: total angle of attack (between the
+ rocket's axis and the air) and roll angle of the wind (the
+ direction the crossflow comes from), in radians, or
+ ``"alpha_total_deg"``, ``"phi_deg"`` in degrees.
+ - ``"mach"``: Mach number.
+ - ``"reynolds"``: Reynolds number.
+ - ``"pitch_rate"``, ``"yaw_rate"``, ``"roll_rate"``: angular rates in
+ reduced form, such as ``q * L / (2 * V)`` for the pitch rate.
+ - the names in ``control_variables``.
+
+ It can be given as:
+
+ - **number**: a constant.
+ - **function or lambda**: arguments named after the variables, e.g.
+ ``lambda alpha, mach: ...``, or seven arguments in the order
+ ``alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate``.
+ Arguments with a default value are not counted, so
+ ``def cN(alpha, mach, k=2.0)`` depends on ``alpha`` and ``mach``.
+ ``functools.partial`` also works.
+ - **list, tuple or numpy array**: a table with one column per
+ variable and the value in the last column. Name its columns with
+ the ``(source, variables)`` pair below, unless it has one input
+ (see ``single_var``) or all seven, in the order above.
+ - **str**: path to a ``.csv`` file with one column per variable,
+ named in the header, and the value in the last column. A
+ headerless two-column file is ``single_var`` against the value.
+ - **Function**: used as is; its input labels name the variables. If
+ ``extrapolation`` is given, it is applied to a copy.
+ - **AeroCoefficient**: reused as is.
+ - **(axes, values)**: values on a regular grid. ``axes`` maps each
+ variable to its values, and ``values`` has one dimension per
+ variable, in the same order: ``({"alpha": alphas, "mach": machs},
+ values)``, with ``values[i, j]`` at ``alphas[i]`` and ``machs[j]``.
+ - **(source, variables)**: any of the above with the names of its
+ inputs, in order, e.g. ``(points, ["alpha", "mach"])``. Use it
+ when the source does not name its variables.
+
+ A source with one input must name its variable, in one of the ways
+ above or with ``single_var``: a table is never assumed to be against
+ the angle of attack.
+ depends_on : sequence of str, optional
+ The names of the source's inputs, in the order the source takes
+ them (a function's arguments, a CSV's columns). The names are
+ ``"alpha"``, ``"beta"``, ``"alpha_deg"``, ``"beta_deg"``,
+ ``"alpha_total"``, ``"phi"``, ``"alpha_total_deg"``, ``"phi_deg"``,
+ ``"mach"``, ``"reynolds"``, ``"pitch_rate"``, ``"yaw_rate"``,
+ ``"roll_rate"`` and the names in ``control_variables``. For example
+ ``()`` for a constant or ``("alpha_total_deg", "mach")``. Any other
+ name raises a ``ValueError``. Leave it as ``None`` (the default) to
+ have it worked out from ``source``.
+ control_variables : sequence of str, optional
+ Names of extra variables, such as control-surface deflections set by
+ a controller. They are added after the seven base variables, in the
+ order given. Empty for ordinary surfaces. Default ``()``.
+ name : str, optional
+ A readable name for the coefficient (e.g. ``"cL_alpha"`` or
+ ``"Drag Coefficient with Power Off"``). It appears in error messages
+ and plots. Default ``"coefficient"``.
+ extrapolation : str, optional
+ What the coefficient does outside the range of its data table:
+ ``"constant"`` holds the value at the nearest edge (the safe default
+ for aerodynamic coefficients, which should not shoot off to
+ unrealistic values), ``"natural"`` keeps following the curve, and
+ ``"zero"`` returns ``0``. ``None`` (the default) leaves a
+ :class:`Function` you passed in unchanged and uses ``"constant"`` for
+ a table built here. Has no effect on a constant or a function, which
+ are evaluated directly.
+ interpolation : str, optional
+ How the coefficient reads values *between* the points of its data
+ table, for example ``"linear"``, ``"akima"`` or ``"spline"`` for a
+ one-input table. Only affects data tables (CSV files, lists of
+ points, a :class:`Function`); it has no effect on a constant or a
+ function. ``None`` (the default) leaves a :class:`Function` you
+ passed in unchanged and uses ``"linear"`` for a table built here.
+ single_var : str, optional
+ Which variable a one-input table or function maps to. Used only when
+ working out the variables of a single-input source: a headerless
+ two-column CSV, a one-input :class:`Function`, or a one-argument
+ function. A source that names its own variable (an argument or an
+ input label such as ``alpha`` or ``"Alpha (deg)"``) keeps that
+ name; ``single_var`` only fills in for a source that does not.
+ ``None`` (the default) reads it from the input's label
+ and raises a ``ValueError`` when the label names no variable.
+ Ignored when ``depends_on`` is given. Default ``None``.
+ """
+ self.name = name
+ for what, option, allowed in (
+ ("interpolation", interpolation, self._INTERPOLATIONS),
+ ("extrapolation", extrapolation, self._EXTRAPOLATIONS),
+ ):
+ if option is not None and option not in allowed:
+ raise ValueError(
+ f"Unknown {what} {option!r} for {name}; the options are "
+ f"{', '.join(allowed)}."
+ )
+ self.extrapolation = extrapolation
+ self.interpolation = interpolation
+ self.control_variables = tuple(control_variables)
+ # Every variable, in the order the coefficient is called with
+ self.independent_vars = tuple(build_independent_vars(control_variables))
+ if depends_on is None:
+ source, depends_on = self._resolve_pair(source) or self._resolve_input(
+ source, single_var
+ )
+ extrapolation = self.extrapolation
+ interpolation = self.interpolation
+ # The source's inputs as given (possibly in degrees or total angles),
+ # kept in its own order to save and rebuild the coefficient
+ self._source_variables = tuple(depends_on)
+ bases = [ANGLES_IN_DEGREES.get(var, var) for var in self._source_variables]
+ # The source's inputs with the degree names read as the angle they
+ # stand for: ``alpha_deg`` as ``alpha``, ``alpha_total_deg`` as
+ # ``alpha_total``
+ self.source_angles = tuple(bases)
+ self.in_degrees = tuple(
+ ANGLES_IN_DEGREES[var]
+ for var in self._source_variables
+ if var in ANGLES_IN_DEGREES
+ )
+ # The derived angles come from alpha and beta; each variable is kept once
+ self.depends_on = tuple(
+ dict.fromkeys(
+ var
+ for base in bases
+ for var in (("alpha", "beta") if base in DERIVED_ANGLES else (base,))
+ )
+ )
+ if len(set(bases)) != len(bases):
+ raise ValueError(
+ f"{name} names the same variable more than once: "
+ f"{list(self._source_variables)}."
+ )
+ unknown = [var for var in self.depends_on if var not in self.independent_vars]
+ if unknown:
+ raise ValueError(
+ f"{name} depends on unknown variable(s) {unknown}; "
+ f"valid variables are {list(self.independent_vars)}."
+ )
+ self._indices = tuple(
+ self.independent_vars.index(var) for var in self.depends_on
+ )
+
+ self.is_zero = False
+ self._constant = None
+ if isinstance(source, Function):
+ # Changed only when asked, and on a copy: the Function may be shared
+ if interpolation is not None or extrapolation is not None:
+ source = copy.deepcopy(source)
+ # Scattered points would read "akima" or "spline" as "shepard"
+ if interpolation is not None and (
+ source.__dom_dim__ == 1 or source.is_regular_grid
+ ):
+ source.set_interpolation(interpolation)
+ if extrapolation is not None:
+ source.set_extrapolation(extrapolation)
+ self.function = source
+ elif callable(source):
+ if len(inspect.signature(source).parameters) != len(self._source_variables):
+ # Hide the optional arguments, which Function would count as inputs
+ self.function = _as_function(
+ lambda *args, function=source: function(*args),
+ self._source_variables,
+ name,
+ )
+ else:
+ self.function = Function(
+ source, list(self._source_variables) or ["x"], [name]
+ )
+ else:
+ # Scalar constant.
+ self._constant = float(source)
+ self.is_zero = self._constant == 0.0
+ self.function = Function(self._constant)
+
+ self._evaluate = self.function.get_value_opt
+ if self._source_variables != self.depends_on:
+ self._evaluate = self._converting_evaluator()
+ self._check_angle_axes()
+ if callable(source) and not isinstance(source, Function):
+ # Call it once, so a function that cannot be called or does not
+ # return a number fails here rather than during the flight
+ try:
+ float(self._evaluate(*[0.0] * len(self.depends_on)))
+ except Exception as exc:
+ raise ValueError(
+ f"The function given for {self.name} could not be evaluated "
+ f"with every variable at zero: {exc!r}. It must accept the "
+ f"variables {list(self.depends_on)} as positional arguments "
+ "and return a number."
+ ) from exc
+
+ def _converting_evaluator(self):
+ """Evaluator for a source whose inputs are not the variables as they
+ are: angles in degrees, the total angle of attack or the roll angle of
+ the wind. It takes the values of ``depends_on`` and builds the source's
+ own inputs from them."""
+ position = {var: i for i, var in enumerate(self.depends_on)}
+ source_evaluate = self.function.get_value_opt
+
+ def reader(variable):
+ base = ANGLES_IN_DEGREES.get(variable, variable)
+ scale = 180 / math.pi if variable in ANGLES_IN_DEGREES else 1.0
+ if base in DERIVED_ANGLES:
+ i_alpha, i_beta = position["alpha"], position["beta"]
+ which = DERIVED_ANGLES.index(base)
+ return lambda args: (
+ total_angle_and_roll(args[i_alpha], args[i_beta])[which] * scale
+ )
+ index = position[base]
+ return lambda args: args[index] * scale
+
+ readers = [reader(variable) for variable in self._source_variables]
+ return lambda *args: source_evaluate(*[read(args) for read in readers])
+
+ def _check_angle_axes(self):
+ """Warn about two mistakes a table's angle of attack or sideslip axis
+ can show.
+
+ - Values no angle in radians can take: both angles stay within ``-pi``
+ to ``pi``, so a larger value almost surely means the table is in
+ degrees.
+ - A table that starts at zero angle, where the coefficient is zero, and
+ has no negative angles. Such a coefficient changes sign with the angle
+ (a normal force or a pitch moment), but outside its range a table
+ holds its edge value, so it would stay at zero for every negative
+ angle. Data tabulated against the total angle of attack looks like
+ this.
+ """
+ domain = getattr(self.function, "_domain", None)
+ image = getattr(self.function, "_image", None)
+ if self._constant is not None or domain is None or image is None:
+ return
+ if len(np.unique(domain, axis=0)) != len(domain):
+ raise ValueError(
+ f"The table of {self.name} lists the same input values more "
+ "than once. Each point must appear a single time."
+ )
+ for column, variable in enumerate(self._source_variables):
+ angle = ANGLES_IN_DEGREES.get(variable, variable)
+ if angle not in ("alpha", "beta", *DERIVED_ANGLES):
+ continue
+ if column >= domain.shape[1]:
+ continue
+ axis = domain[:, column]
+ if variable == angle and float(np.max(np.abs(axis))) > 3.2:
+ warnings.warn(
+ f"The {variable} values of {self.name} go up to "
+ f"{float(np.max(np.abs(axis))):g}, which looks like degrees, "
+ "but they are read as radians. If the table is in degrees, "
+ f'name the variable "{variable}_deg" (in the CSV header, the '
+ "Function input or the list of variables given with the "
+ "table).",
+ UserWarning,
+ stacklevel=4,
+ )
+ at_zero = np.abs(np.ravel(image)[axis == 0])
+ if (
+ angle in ("alpha", "beta")
+ and np.min(axis) == 0
+ and at_zero.size
+ and np.all(at_zero < 1e-12)
+ and np.any(np.abs(image) > 1e-12)
+ ):
+ warnings.warn(
+ f"The table of {self.name} starts at {angle} = 0, where it is "
+ "zero, and has no negative angles. Outside its range a table "
+ f"holds its edge value, so {self.name} would be zero for every "
+ f"negative {angle}. RocketPy's {angle} is measured in one "
+ "plane and takes both signs: mirror the table to negative "
+ "angles (with the sign of the coefficient flipped). If the "
+ "data is against the total angle of attack, name the "
+ f'variable "alpha_total" instead of "{angle}".',
+ UserWarning,
+ stacklevel=4,
+ )
+
+ def _as_table(self, source):
+ """Turn a file path, a list of data points or an array into a
+ :class:`Function`; anything else is returned unchanged. Points that
+ cover a regular grid over two or more variables are interpolated on it
+ by the ``Function``, which is more accurate than treating them as
+ scattered."""
+ if not isinstance(source, (str, list, tuple, np.ndarray)):
+ return source
+ try:
+ return Function(
+ source if isinstance(source, str) else np.asarray(source).tolist(),
+ interpolation=self.interpolation or "linear",
+ extrapolation=self.extrapolation or "constant",
+ )
+ except (TypeError, ValueError) as exc:
+ raise TypeError(
+ f"Invalid input for {self.name}: could not be read as a table "
+ "of data points."
+ ) from exc
+
+ def _resolve_pair(self, source):
+ """Handle a source given as a pair. ``(table, ["alpha", "mach"])`` names
+ the variables of a table or function, and
+ ``({"alpha": alphas, "mach": machs}, values)`` gives values on a regular
+ grid, with ``values[i, j]`` the value at ``alphas[i]`` and ``machs[j]``.
+ Returns ``(stored source, depends_on)``, or ``None`` when ``source`` is
+ not such a pair."""
+ if not (isinstance(source, tuple) and len(source) == 2):
+ return None
+ source, variables = source
+ if isinstance(source, dict) and all(isinstance(key, str) for key in source):
+ shape = tuple(len(axis) for axis in source.values())
+ if np.shape(variables) != shape:
+ raise ValueError(
+ f"The values of {self.name} have shape {np.shape(variables)} "
+ f"but its axes {list(source)} have {shape} points: values "
+ "must have one dimension per axis, in the order of the axes "
+ "(a square grid given the other way round cannot be told "
+ "apart, so check the order)."
+ )
+ source, variables = (
+ _RegularGrid.points_from_axes(list(source.values()), variables),
+ list(source),
+ )
+ elif not (
+ isinstance(variables, (list, tuple))
+ and all(isinstance(variable, str) for variable in variables)
+ ):
+ return None
+ if len(set(variables)) != len(variables):
+ raise ValueError(
+ f"{self.name} names the same variable more than once: "
+ f"{list(variables)}."
+ )
+ source = self._as_table(source)
+ if isinstance(source, Function):
+ number_of_inputs = source.__dom_dim__
+ elif callable(source):
+ number_of_inputs = len(_required_arguments(source))
+ elif variables:
+ raise ValueError(
+ f"{self.name} is a constant ({source}) but the variable names "
+ f"{list(variables)} were given: a constant depends on nothing. "
+ "Give the number alone, or a table or function of those variables."
+ )
+ else:
+ number_of_inputs = 0
+ if number_of_inputs != len(variables):
+ raise ValueError(
+ f"{self.name} has {number_of_inputs} input(s) but "
+ f"{len(variables)} variable name(s) were given: {list(variables)}."
+ )
+ return source, tuple(variables)
+
+ def _resolve_input(self, source, single_var):
+ """Work out ``(stored source, depends_on)`` from a raw input: a number,
+ a file path, a list of points, a function, a :class:`Function` or another
+ ``AeroCoefficient``. ``single_var`` names the variable of a one-input
+ source; when ``None`` it is read from the source's own labels."""
+ name = self.name
+ n_vars = len(self.independent_vars)
+ # Every name a source may give its inputs
+ independent_vars = [*self.independent_vars, *SOURCE_ONLY_NAMES]
+
+ if isinstance(source, AeroCoefficient):
+ # Reused as is, keeping its extrapolation unless another was asked
+ if self.extrapolation is None:
+ self.extrapolation = source.extrapolation
+ value = (
+ source._constant if source._constant is not None else source.function
+ )
+ return value, source._source_variables
+
+ if isinstance(source, str) and source.lower().endswith(".csv"):
+ return self._load_csv(
+ source,
+ name,
+ independent_vars,
+ extrapolation=self.extrapolation or "constant",
+ interpolation=self.interpolation or "linear",
+ single_var=single_var,
+ )
+ # Any other path, or a list of data points, is read as a table
+ source = self._as_table(source)
+
+ if isinstance(source, Function):
+ dom_dim = source.__dom_dim__
+ # Inputs named exactly after the variables say what it depends on
+ inputs = [str(label) for label in source.__inputs__]
+ if set(inputs) <= set(independent_vars) and len(set(inputs)) == dom_dim:
+ return source, inputs
+ if dom_dim == n_vars:
+ return source, list(self.independent_vars)
+ if dom_dim == 1:
+ # No default: guessing could read a Mach curve against alpha
+ variable = (
+ self._infer_single_var(source, independent_vars) or single_var
+ )
+ if variable is None:
+ raise ValueError(_UNNAMED_INPUT_MESSAGE.format(name=name))
+ return source, [variable]
+ raise ValueError(
+ f"{name} Function must have {n_vars} input arguments "
+ f"({', '.join(self.independent_vars)}) or be one-dimensional. To use "
+ f"a table with {dom_dim} inputs, name them by giving the "
+ 'coefficient as a pair, for example (table, ["alpha", "mach"]).'
+ )
+
+ if callable(source):
+ return source, self._infer_callable_depends_on(
+ source, independent_vars, name, single_var=single_var
+ )
+
+ # Anything else must be a scalar number.
+ try:
+ float(source)
+ except (TypeError, ValueError) as exc:
+ raise TypeError(
+ f"Invalid input for {name}: must be a number, a CSV file path, "
+ "a list of data points, a callable, or a Function."
+ ) from exc
+ return source, ()
+
+ @staticmethod
+ def _load_csv(
+ file_path,
+ name,
+ independent_vars,
+ extrapolation="constant",
+ interpolation="linear",
+ single_var=None,
+ ):
+ """Read a coefficient from a CSV file. The last column is the value of
+ the coefficient; the header names the variable of each of the other
+ columns, among ``independent_vars``. A two-column file with no header
+ is a table over ``single_var``, which must then be given. Returns
+ ``(function, depends_on)``, with ``depends_on`` the columns in the order
+ of the file."""
+ try:
+ with open(file_path, mode="r") as file:
+ header = [
+ column.strip().strip("\"'")
+ for column in next(csv.reader(file, skipinitialspace=True))
+ ]
+ except OSError as e:
+ raise ValueError(f"Error reading {name} CSV file: {e}") from e
+ except StopIteration as e:
+ raise ValueError(f"Invalid or empty CSV file for {name}.") from e
+ if not header:
+ raise ValueError(f"Invalid or empty CSV file for {name}.")
+
+ def is_number(text):
+ try:
+ float(text)
+ return True
+ except ValueError:
+ return False
+
+ if len(header) == 2 and all(is_number(cell) for cell in header):
+ # No header: a table of one variable, which has to be told
+ if single_var is None:
+ raise ValueError(_UNNAMED_INPUT_MESSAGE.format(name=name))
+ variables = [single_var]
+ else:
+ variables = header[:-1]
+ invalid_columns = [col for col in variables if col not in independent_vars]
+ if invalid_columns:
+ raise ValueError(
+ f"Invalid independent variable(s) in {name} CSV: "
+ f"{invalid_columns}. Valid options are: {list(independent_vars)}."
+ )
+ if header[-1] in independent_vars:
+ raise ValueError(
+ f"Last column in {name} CSV must be the coefficient"
+ " value, not an independent variable."
+ )
+ if not variables:
+ raise ValueError(f"No independent variables found in {name} CSV.")
+ if len(set(variables)) != len(variables):
+ raise ValueError(
+ f"{name} names the same variable more than once: {variables}."
+ )
+
+ # A table covering a regular grid is interpolated on it by Function
+ function = Function(
+ file_path, interpolation=interpolation, extrapolation=extrapolation
+ )
+ return function, variables
+
+ @staticmethod
+ def _infer_single_var(function, independent_vars):
+ """The variable a one-input Function is labelled after, or ``None``.
+
+ The label matches a variable when it contains the variable's name as a
+ whole word, ignoring case and reading spaces as underscores: ``"mach"``,
+ ``"Mach Number"`` and ``"Pitch Rate"`` match, ``"Alphabet"`` does not.
+ An angle whose label also says ``deg`` or ``°`` (``"Alpha (deg)"``) is
+ read in degrees.
+ """
+ try:
+ label = str(function.__inputs__[0]).lower()
+ except (AttributeError, IndexError, TypeError):
+ return None
+ # Longest name first, so "alpha_total" is not read as "alpha"
+ for var in sorted(independent_vars, key=len, reverse=True):
+ pattern = rf"(? Cd 0 rule applies only when the air brakes
+ # add to (rather than override) the rocket drag.
+ def drag_coefficient_function(mach, deployment_level):
+ if deployment_level == 0 and not self.override_rocket_drag:
+ return 0.0
+ return self.drag_coefficient.get_value_opt(deployment_level, mach)
+
+ super().__init__(
+ reference_area=reference_area,
+ reference_length=2 * (reference_area / np.pi) ** 0.5,
+ coefficients={"cA": drag_coefficient_function},
+ center_of_pressure=(0, 0, 0),
+ name=name,
+ controls=("deployment_level",),
+ )
+
self.deployment_level = deployment_level
self.prints = _AirBrakesPrints(self)
self.plots = _AirBrakesPlots(self)
- @property
- def deployment_level(self):
- """Returns the deployment level of the air brakes."""
- return self._deployment_level
-
- @deployment_level.setter
- def deployment_level(self, value):
- # Check if deployment level is within bounds and warn user if not
- if value < 0 or value > 1:
- # Clamp deployment level if clamp is True
+ def _clamp_control(self, name, value):
+ """Clamp ``deployment_level`` to ``[0, 1]`` (or warn if ``clamp`` is
+ False), preserving the historical AirBrakes behavior."""
+ if name == "deployment_level" and (value < 0 or value > 1):
if self.clamp:
- # Make sure deployment level is between 0 and 1
- value = np.clip(value, 0, 1)
+ value = float(np.clip(value, 0, 1))
else:
- # Raise warning if clamp is False
warnings.warn(
f"Deployment level of {self.name} is smaller than 0 or "
+ "larger than 1. Extrapolation for the drag coefficient "
+ "curve will be used.",
UserWarning,
)
- self._deployment_level = value
+ return value
+
+ @property
+ def deployment_level(self):
+ """Returns the deployment level of the air brakes."""
+ return self.control_state["deployment_level"]
+
+ @deployment_level.setter
+ def deployment_level(self, value):
+ self.set_control("deployment_level", value)
def _reset(self):
"""Resets the air brakes to their initial state. This is ran at the
@@ -146,44 +171,6 @@ def _reset(self):
state."""
self.deployment_level = self.initial_deployment_level
- def evaluate_center_of_pressure(self):
- """Evaluates the center of pressure of the aerodynamic surface in local
- coordinates.
-
- For air brakes, all components of the center of pressure position are
- 0.
-
- Returns
- -------
- None
- """
- self.cpx = 0
- self.cpy = 0
- self.cpz = 0
- self.cp = (self.cpx, self.cpy, self.cpz)
-
- def evaluate_lift_coefficient(self):
- """Evaluates the lift coefficient curve of the aerodynamic surface.
-
- For air brakes, the current model assumes no lift is generated.
- Therefore, the lift coefficient (C_L) and its derivative relative to the
- angle of attack (C_L_alpha), is 0.
-
- Returns
- -------
- None
- """
- self.clalpha = Function(
- lambda mach: 0,
- "Mach",
- f"Lift coefficient derivative for {self.name}",
- )
- self.cl = Function(
- lambda alpha, mach: 0,
- ["Alpha (rad)", "Mach"],
- "Lift Coefficient",
- )
-
def evaluate_geometrical_parameters(self):
"""Evaluates the geometrical parameters of the aerodynamic surface.
@@ -211,7 +198,7 @@ def all_info(self):
self.info()
self.plots.drag_coefficient_curve()
- def to_dict(self, **kwargs): # pylint: disable=unused-argument
+ def to_dict(self, include_outputs=False, **kwargs): # pylint: disable=unused-argument
return {
"drag_coefficient_curve": self.drag_coefficient,
"reference_area": self.reference_area,
diff --git a/rocketpy/rocket/aero_surface/controllable_generic_surface.py b/rocketpy/rocket/aero_surface/controllable_generic_surface.py
new file mode 100644
index 000000000..89fcfbbe1
--- /dev/null
+++ b/rocketpy/rocket/aero_surface/controllable_generic_surface.py
@@ -0,0 +1,319 @@
+from rocketpy.rocket.aero_surface.generic_surface import GenericSurface
+
+
+class ControllableGenericSurface(GenericSurface):
+ """An aerodynamic surface whose coefficients also depend on one or
+ more control inputs (canards, grid fins, elevons, air-brake deployment, and
+ so on) set by a controller while the rocket flies.
+
+ On top of the seven standard variables of :class:`GenericSurface`
+ (``alpha``, ``beta``, ``mach``, ``reynolds``, ``pitch_rate``, ``yaw_rate``,
+ ``roll_rate``), each coefficient takes one extra input per control, in the
+ order listed in ``controls``. The current control values are set with
+ :meth:`set_control` and passed to the coefficients automatically. During a
+ flight a controller does that: build a ``rocketpy.control._Controller``
+ with this surface as its ``controlled_objects`` and a function that calls
+ ``set_control`` from the flight state, and bind it with
+ ``rocket._add_controllers(controller)`` (the path
+ :meth:`rocketpy.Rocket.add_air_brakes` uses); the flight then runs the
+ controller at its sampling rate.
+
+ Attributes
+ ----------
+ ControllableGenericSurface.control_variables : list of str
+ Names of the controls, in the order the coefficients expect them.
+ ControllableGenericSurface.control_state : dict
+ Current value of each control (starts at 0).
+ ControllableGenericSurface.cN : AeroCoefficient
+ Normal force coefficient, the force in the pitch plane.
+ ControllableGenericSurface.cY : AeroCoefficient
+ Side force coefficient, the force in the yaw plane.
+ ControllableGenericSurface.cA : AeroCoefficient
+ Axial force coefficient, the force along the rocket's axis.
+ ControllableGenericSurface.cm : AeroCoefficient
+ Pitching moment coefficient, about ``center_of_pressure``.
+ ControllableGenericSurface.cn : AeroCoefficient
+ Yawing moment coefficient, about ``center_of_pressure``.
+ ControllableGenericSurface.cl : AeroCoefficient
+ Roll moment coefficient.
+ ControllableGenericSurface.cL : Function
+ Lift coefficient, the force perpendicular to the airflow.
+ ControllableGenericSurface.cD : Function
+ Drag coefficient, the force along the airflow.
+ ControllableGenericSurface.cQ : Function
+ Crosswind coefficient, the side force relative to the airflow.
+ ControllableGenericSurface.cN_alpha : AeroCoefficient
+ Slope of ``cN`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ ControllableGenericSurface.cY_beta : AeroCoefficient
+ Slope of ``cY`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ ControllableGenericSurface.cm_alpha : AeroCoefficient
+ Slope of ``cm`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ ControllableGenericSurface.cn_beta : AeroCoefficient
+ Slope of ``cn`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ ControllableGenericSurface.aerodynamic_center : Function
+ Pitch-plane aerodynamic center of the surface along the rocket's axis,
+ in meters from the surface's position (positive toward the nose), as a
+ function of Mach. It is the point where the change of the normal force
+ acts when the angle of attack changes a little from zero. It is the
+ same point as ``center_of_pressure`` when no moment coefficient is
+ given.
+ ControllableGenericSurface.aerodynamic_center_yaw : Function
+ Yaw-plane aerodynamic center of the surface along the rocket's axis, in
+ meters from the surface's position (positive toward the nose), as a
+ function of Mach: the same for the side force and the sideslip angle.
+ ControllableGenericSurface.reference_area : float
+ Reference area, in square meters.
+ ControllableGenericSurface.reference_length : float
+ Reference length, in meters.
+ ControllableGenericSurface.reynolds_length : float
+ Length scale of the Reynolds number, in meters.
+ ControllableGenericSurface.name : str
+ Name of the surface.
+ ControllableGenericSurface.center_of_pressure : tuple
+ Point where the forces are applied, ``(x, y, z)`` in meters, as given.
+ ControllableGenericSurface.cp : tuple
+ The same point as ``(cpx, cpy, cpz)``. ``cpz`` is 0 when the center of
+ pressure varies with Mach, since the force is then applied at ``z = 0``.
+ ControllableGenericSurface.cpx : float
+ x coordinate of ``cp``, in meters.
+ ControllableGenericSurface.cpy : float
+ y coordinate of ``cp``, in meters.
+ ControllableGenericSurface.cpz : float
+ z coordinate of ``cp``, in meters.
+ ControllableGenericSurface.active_during : str
+ The motor phase the surface produces force in, as given.
+ ControllableGenericSurface.active : bool
+ Whether the surface starts each flight switched on.
+ ControllableGenericSurface.force_convention : str
+ Frame the force coefficients were given in: ``"body"`` or ``"wind"``.
+ ControllableGenericSurface.independent_vars : list of str
+ The variables every coefficient is called with, in order.
+ ControllableGenericSurface.prints : _GenericSurfacePrints
+ The prints of the surface. Use help(ControllableGenericSurface.prints) to
+ know more.
+ ControllableGenericSurface.plots : _GenericSurfacePlots
+ The plots of the surface. Use help(ControllableGenericSurface.plots) to
+ know more.
+ """
+
+ # TODO: deflection-dependent static-margin diagnostics.
+ #
+ # The in-flight dynamics are correct: the deflection feeds the coefficient
+ # functions live every step (see ``_coefficient_arguments``), and the surface
+ # never physically moves, so its force-application point / ``cp_to_cdm`` cache
+ # cannot go stale (unlike an individual fin's cant angle, which IS a physical
+ # reconfiguration and counts up the fin's ``_version`` so the rocket
+ # refreshes it).
+ #
+ # The gap is diagnostic-only. The surface's ``aerodynamic_center`` and the
+ # rocket's come from ``cm_alpha = d(cm)/d(alpha)`` evaluated ONCE
+ # (in ``_set_stability_accessors``) with the control variables frozen at their
+ # value at construction (0). So if ``cm`` couples alpha and a control axis
+ # (e.g. an ``alpha * deflection`` term), the reported ``static_margin`` is
+ # pinned to the zero-deflection configuration and does not track ``set_control``.
+ # It also is not a single well-defined number: the static margin of a deflected
+ # control surface is inherently a function of the control input.
+ #
+ # To address this properly (not a correctness fix, defer until there is a real
+ # need), likely some combination of:
+ # - an ``initial_deflection`` (per-control) argument in ``__init__`` so the
+ # derived cp accessors are built about a chosen reference deflection rather
+ # than always 0;
+ # - re-deriving the cp accessors when the deflection changes -- reuse the
+ # fin mechanism: bump ``_version`` in ``set_control`` so the rocket's
+ # stamp-based refresh re-runs the derived-cp step;
+ # - dedicated stability plots/prints that sweep the static margin (and cp)
+ # OVER the control-deflection range, since a single scalar margin is the
+ # wrong abstraction for a controllable surface.
+
+ def __init__(
+ self,
+ reference_area,
+ reference_length,
+ coefficients,
+ center_of_pressure=(0, 0, 0),
+ name="Controllable Generic Surface",
+ *,
+ reynolds_length=None,
+ interpolation=None,
+ extrapolation=None,
+ force_convention=None,
+ active_during="always",
+ active=True,
+ controls=("deflection",),
+ ):
+ """Create an aerodynamic surface whose coefficients also depend on
+ controls, such as a canard deflection.
+
+ Parameters
+ ----------
+ reference_area : int, float
+ Reference area of the surface, in square meters. Commonly the
+ rocket's cross-sectional area.
+ reference_length : int, float
+ Reference length of the surface, in meters. Commonly the rocket's
+ diameter. Used to non-dimensionalize the moment coefficients and the
+ reduced rotation rates, and (unless ``reynolds_length`` is given) as
+ the length scale of the Reynolds number.
+ coefficients : dict
+ The force and moment coefficients, by name. Any you leave out are 0:
+ the body-frame forces ``cN`` (normal), ``cY`` (side) and ``cA``
+ (axial), or the wind-frame ones ``cL`` (lift), ``cQ`` (side) and
+ ``cD`` (drag), and the moments ``cm`` (pitch), ``cn`` (yaw) and
+ ``cl`` (roll), taken about ``center_of_pressure``.
+
+ Each coefficient can depend on ``alpha`` and ``beta`` (radians, or
+ ``alpha_deg`` and ``beta_deg`` in degrees), ``alpha_total`` and
+ ``phi`` (or ``alpha_total_deg`` and ``phi_deg``; a ``cN``, ``cL`` or
+ ``cm`` against ``alpha_total`` alone is split between the pitch and
+ yaw planes for you, see :class:`GenericSurface`), ``mach``, ``reynolds``, the reduced rates
+ ``pitch_rate``, ``yaw_rate`` and ``roll_rate`` (such as
+ ``q * L_ref / (2 * V)``), and each name in ``controls``, for example
+ ``lambda alpha, mach, deflection: ...``. It can be given as a
+ number, a function whose arguments are named after the variables it
+ uses, the path to a CSV file whose header names the variables
+ (controls included), a list or numpy array of data points as a pair
+ with the names of its variables, a :class:`Function`, or a pair
+ ``(axes, values)`` for values on a regular grid.
+ center_of_pressure : tuple, list, optional
+ Point where the aerodynamic forces are applied and about which the
+ moment coefficients are taken, as ``(x, y, z)`` in meters. It is
+ measured from the position the surface is added to the rocket at:
+ ``z`` runs along the rocket's centerline and is positive toward the
+ nose, whichever coordinate system orientation the rocket uses. The
+ ``z`` component may instead vary with Mach, as a function of Mach, a
+ one-input :class:`Function` or a two-column table
+ ``[[mach, z], ...]``; the moments are then carried to that point by
+ the moment coefficients. Default ``(0, 0, 0)``.
+ name : str, optional
+ Name of the surface. Default ``"Controllable Generic Surface"``.
+ reynolds_length : int, float, optional
+ Length scale, in meters, of the Reynolds number passed to the
+ coefficients. Set it to the length your Reynolds-dependent data was
+ tabulated against (for example the rocket's body length). ``None``
+ (the default) uses ``reference_length`` (the diameter).
+ interpolation : str or dict, optional
+ How tabulated coefficients read values between points: a 1-D table
+ accepts ``"linear"``, ``"akima"``, ``"spline"`` and ``"polynomial"``;
+ a multi-dimensional scattered table accepts ``"linear"``,
+ ``"shepard"`` and ``"rbf"``; and a table on a regular grid accepts
+ ``"linear"``, ``"nearest"``, ``"slinear"``, ``"cubic"``,
+ ``"quintic"`` and ``"pchip"``. Give one string for all coefficients
+ or a dict keyed by coefficient name. ``None`` (the default) uses
+ ``"linear"`` for tables built here and leaves a pre-built
+ :class:`Function` unchanged.
+ extrapolation : str or dict, optional
+ What tabulated coefficients do outside their data range:
+ ``"constant"`` holds the nearest edge value, ``"natural"`` keeps
+ following the curve, ``"zero"`` returns 0. Give one string for all
+ coefficients or a dict keyed by coefficient name. ``None`` (the
+ default) uses ``"constant"`` for tables built here and leaves a
+ pre-built :class:`Function` unchanged.
+ force_convention : str, optional
+ The frame the force coefficients are given in: ``"body"`` for
+ ``cN``/``cY``/``cA`` or ``"wind"`` for ``cL``/``cQ``/``cD``. ``None``
+ (the default) works it out from the names.
+ active_during : str, optional
+ The motor phase this surface produces force in: ``"always"``
+ (default), ``"power_on"`` (only while the motor burns, e.g. jet
+ vanes) or ``"power_off"`` (only after burnout). To switch a surface
+ on or off at any other moment, use an event: see ``active`` below.
+ active : bool, optional
+ Whether the surface starts each flight switched on. Default is
+ ``True``. Use ``False`` for a surface that only appears later in
+ the flight, and switch it on from an event with
+ ``context.event.commands.activate_surface(surface)``. A surface
+ that is on from the start is switched off the same way, with
+ ``deactivate_surface``.
+ controls : iterable of str, optional
+ Names of the controls, such as a canard deflection angle. Each name
+ becomes an extra input to every coefficient, after the seven flow
+ variables and in this order, and a key in :attr:`control_state`. The
+ values start at 0 and are set with :meth:`set_control`. Default
+ ``("deflection",)``.
+
+ Raises
+ ------
+ TypeError
+ If ``coefficients`` is not a dict, or ``center_of_pressure`` is not
+ an ``(x, y, z)`` triple.
+ ValueError
+ If a coefficient name, a variable name, ``force_convention`` or
+ ``active_during`` is not one of the accepted values, or if
+ wind-frame and body-frame force coefficients are mixed without a
+ ``force_convention``.
+
+ See Also
+ --------
+ :ref:`genericsurfaces`
+ """
+ # Set before the base constructor, which reads them to build the
+ # coefficients
+ self.control_variables = list(controls)
+ self.control_state = {name: 0.0 for name in self.control_variables}
+
+ super().__init__(
+ reference_area=reference_area,
+ reference_length=reference_length,
+ coefficients=coefficients,
+ center_of_pressure=center_of_pressure,
+ name=name,
+ reynolds_length=reynolds_length,
+ extrapolation=extrapolation,
+ interpolation=interpolation,
+ force_convention=force_convention,
+ active_during=active_during,
+ active=active,
+ )
+ # ``self.prints``/``self.plots`` are the generic ones wired by the base.
+
+ @classmethod
+ def _input_variable_names(cls, **kwargs):
+ controls = kwargs.get("controls", ("deflection",))
+ return [*super()._input_variable_names(), *controls]
+
+ def _coefficient_arguments(self, *state):
+ """Add the current value of each control, in ``control_variables`` order."""
+ return (*state, *(self.control_state[name] for name in self.control_variables))
+
+ def _clamp_control(self, name, value): # pylint: disable=unused-argument
+ """Hook to constrain a control value before it is stored. The base class
+ applies no clamping; subclasses (e.g. ``AirBrakes``) may override."""
+ return value
+
+ def set_control(self, name, value):
+ """Set the current value of a control variable (applying any clamping).
+
+ Parameters
+ ----------
+ name : str
+ Name of the control variable; must be one of
+ :attr:`control_variables`.
+ value : float
+ New control value.
+ """
+ if name not in self.control_state:
+ raise KeyError(
+ f"Unknown control variable '{name}'. "
+ f"Valid controls are: {self.control_variables}."
+ )
+ self.control_state[name] = self._clamp_control(name, value)
+
+ def get_control(self, name):
+ """Return the current value of a control variable."""
+ return self.control_state[name]
+
+ def to_dict(self, include_outputs=False, **kwargs):
+ data = super().to_dict(include_outputs=include_outputs, **kwargs)
+ data["controls"] = list(self.control_variables)
+ return data
+
+ @classmethod
+ def _arguments_from_dict(cls, data):
+ arguments = super()._arguments_from_dict(data)
+ arguments["controls"] = data.get("controls", ("deflection",))
+ return arguments
diff --git a/rocketpy/rocket/aero_surface/fins/_base_fin.py b/rocketpy/rocket/aero_surface/fins/_base_fin.py
index f6b09f797..1f1aa5704 100644
--- a/rocketpy/rocket/aero_surface/fins/_base_fin.py
+++ b/rocketpy/rocket/aero_surface/fins/_base_fin.py
@@ -5,18 +5,22 @@
from rocketpy.mathutils.function import Function
-from ..aero_surface import AeroSurface
+from .._barrowman_surface import _BarrowmanSurface
+from ..generic_surface import GenericSurface
-class _BaseFin(AeroSurface):
+class _BaseFin(_BarrowmanSurface):
"""
Base class for fins, shared by both Fin and Fins classes.
- Inherits from AeroSurface.
+ Inherits from :class:`_BarrowmanSurface`, translating the fin geometry into
+ generic-surface coefficients.
Handles shared initialization logic and common properties.
"""
- def __init__(
+ # GenericSurface.__init__ runs later, in _build_surface, once the fin shape
+ # class has set up its geometry
+ def __init__( # pylint: disable=super-init-not-called
self, name, rocket_radius, root_chord, span, airfoil=None, cant_angle=0
):
"""
@@ -47,21 +51,93 @@ def __init__(
self.geometry = None
self.reference_area = np.pi * rocket_radius**2
-
- super().__init__(name, self.reference_area, self.rocket_diameter)
+ self.reference_length = self.rocket_diameter
def _update_reference_quantities(self):
"""Update quantities that depend on rocket radius."""
self.reference_area = np.pi * self._rocket_radius**2
self.reference_length = self.rocket_diameter
- def _update_geometry_chain(self):
- """Update geometry-dependent quantities in dependency order."""
+ def _evaluate_geometry(self):
+ """Compute the fin's geometric and aerodynamic parameters.
+
+ Each step uses the results of the one before it, so the order matters.
+ """
self.evaluate_geometrical_parameters()
self.evaluate_center_of_pressure()
self.evaluate_lift_coefficient()
self.evaluate_roll_parameters()
+ def _build_surface(self):
+ """Compute the fin's parameters and set it up as an aerodynamic surface.
+
+ Called once, at the end of the constructor of each fin class.
+ """
+ self._evaluate_geometry()
+ GenericSurface.__init__(
+ self,
+ reference_area=self.reference_area,
+ reference_length=self.reference_length,
+ coefficients={},
+ center_of_pressure=(self.cpx, self.cpy, self.cpz),
+ name=self.name,
+ )
+
+ def _update_geometry_chain(self):
+ """Recompute the fin after one of its dimensions changes.
+
+ Called by the geometry setters once the fin is built. It also tells the
+ rockets holding the fin that it changed.
+ """
+ self._evaluate_geometry()
+ self._geometry_changed()
+
+ def _cant_changed(self):
+ """Update the fin after its cant angle changes.
+
+ The coefficients read the cant angle each time they are evaluated, so
+ nothing is recomputed here: only the rockets holding the fin are told
+ that it changed. A controller may set the cant angle at every step of
+ the simulation, so this must stay cheap. ``Fin`` overrides it to also
+ turn its frame with the new cant angle.
+ """
+ self._version += 1
+
+ @property
+ def _roll_cant_angle_rad(self):
+ """Cant angle, in radians, with the sign used by the roll coefficients
+ ``cl_0`` and ``cl``.
+
+ ``Fins`` overrides it to flip the sign.
+
+ Returns
+ -------
+ float
+ Cant angle in radians.
+ """
+ return self.cant_angle_rad
+
+ @property
+ def roll_parameters(self):
+ """Roll forcing and roll damping coefficients of the fin, and its cant
+ angle.
+
+ The roll moment coefficient of a fin set is
+ ``cl = -clf_delta * cant_angle + cld_omega * cos(cant_angle) * roll_rate``,
+ where ``roll_rate`` is the reduced roll rate ``p * L / (2 * V)``. A
+ positive cant angle therefore gives a negative roll moment. A single fin
+ has no forcing term: its roll moment comes from the force acting at its
+ center of pressure.
+
+ Returns
+ -------
+ list
+ ``[clf_delta, cld_omega, cant_angle_rad]``: the roll forcing and
+ roll damping coefficients, both Functions of Mach for the fin at
+ zero cant angle, and the cant angle in radians.
+ """
+ return [self._clf_delta, self._cld_omega, self.cant_angle_rad]
+
@property
def rocket_radius(self):
"""Rocket radius in meters.
@@ -218,7 +294,7 @@ def cant_angle_rad(self, value):
Cant angle in radians.
"""
self._cant_angle_rad = value
- self._update_geometry_chain()
+ self._cant_changed()
@property
def airfoil(self):
@@ -292,8 +368,8 @@ def evaluate_single_fin_lift_coefficient(self):
2 * np.pi * self.AR / (clalpha2D * np.cos(self.gamma_c))
)
- # Lift coefficient derivative for a single fin
- def lift_source(mach):
+ # Normal-force coefficient derivative for a single fin
+ def force_source(mach):
return (
clalpha2D(mach)
* planform_correlation_parameter(mach)
@@ -306,9 +382,9 @@ def lift_source(mach):
)
self.clalpha_single_fin = Function(
- lift_source,
+ force_source,
"Mach",
- "Lift coefficient derivative for a single fin",
+ "Normal-force coefficient derivative for a single fin",
)
@abstractmethod
@@ -342,3 +418,43 @@ def evaluate_shape(self):
@abstractmethod
def draw(self):
"""Draw or render the fin."""
+
+ def to_dict(self, include_outputs=False, **kwargs):
+ discretize = kwargs.get("discretize", False)
+ airfoil = None
+ if self.airfoil:
+ # The curve is saved rather than the file it came from, so the saved
+ # rocket loads anywhere. A table is kept as is: resampling it would
+ # change the slope the lift is computed from.
+ airfoil_cl = self.airfoil_cl
+ if discretize and callable(airfoil_cl.source):
+ limit = np.pi / 6 if self.airfoil[1] == "radians" else 30
+ airfoil_cl = airfoil_cl.set_discrete(
+ -limit, limit, 50, mutate_self=False
+ )
+ airfoil = (airfoil_cl, self.airfoil[1])
+ data = {
+ "root_chord": self.root_chord,
+ "span": self.span,
+ "rocket_radius": self.rocket_radius,
+ "cant_angle": self.cant_angle,
+ "airfoil": airfoil,
+ "name": self.name,
+ }
+ if include_outputs:
+ clalpha = self.clalpha
+ if discretize:
+ clalpha = clalpha.set_discrete(0, 4, 50, mutate_self=False)
+ data.update(
+ {
+ "cp": self.cp,
+ "clalpha": clalpha,
+ "roll_parameters": self.roll_parameters,
+ "rocket_diameter": self.rocket_diameter,
+ "diameter": self.rocket_diameter,
+ "d": self.rocket_diameter,
+ "reference_area": self.reference_area,
+ "ref_area": self.reference_area,
+ }
+ )
+ return data
diff --git a/rocketpy/rocket/aero_surface/fins/_geometry.py b/rocketpy/rocket/aero_surface/fins/_geometry.py
index 71b213909..6915a460f 100644
--- a/rocketpy/rocket/aero_surface/fins/_geometry.py
+++ b/rocketpy/rocket/aero_surface/fins/_geometry.py
@@ -40,12 +40,12 @@ def __init__(
if sweep_length is not None and sweep_angle is not None:
raise ValueError("Cannot use sweep_length and sweep_angle together")
- if sweep_angle is not None:
- sweep_length = np.tan(np.radians(sweep_angle)) * owner.span
- elif sweep_length is None:
+ if sweep_angle is None and sweep_length is None:
sweep_length = owner.root_chord - tip_chord
self._tip_chord = tip_chord
+ # The sweep is kept as it was given, an angle or a length; the other is
+ # worked out from it
self._sweep_length = sweep_length
self._sweep_angle = sweep_angle
@@ -59,11 +59,14 @@ def tip_chord(self, value):
@property
def sweep_length(self):
+ # A sweep given as an angle follows the span
+ if self._sweep_angle is not None:
+ return np.tan(np.radians(self._sweep_angle)) * self.owner.span
return self._sweep_length
@sweep_length.setter
def sweep_length(self, value):
- self._sweep_length = value
+ self._sweep_length, self._sweep_angle = value, None
@property
def sweep_angle(self):
@@ -71,8 +74,7 @@ def sweep_angle(self):
@sweep_angle.setter
def sweep_angle(self, value):
- self._sweep_angle = value
- self._sweep_length = np.tan(np.radians(value)) * self.owner.span
+ self._sweep_angle, self._sweep_length = value, None
def evaluate_geometrical_parameters(self):
"""Calculate trapezoidal fin geometric parameters."""
diff --git a/rocketpy/rocket/aero_surface/fins/elliptical_fin.py b/rocketpy/rocket/aero_surface/fins/elliptical_fin.py
index f809bca29..ae1f7af7a 100644
--- a/rocketpy/rocket/aero_surface/fins/elliptical_fin.py
+++ b/rocketpy/rocket/aero_surface/fins/elliptical_fin.py
@@ -76,12 +76,44 @@ class EllipticalFin(Fin):
EllipticalFin.cpz : float
Fin set local center of pressure z coordinate. Has units of length and
is given in meters.
- EllipticalFin.cl : Function
- Function which defines the lift coefficient as a function of the angle
- of attack and the Mach number. Takes as input the angle of attack in
- radians and the Mach number. Returns the lift coefficient.
+ EllipticalFin.cN : AeroCoefficient
+ Normal force coefficient, the force in the pitch plane.
+ EllipticalFin.cY : AeroCoefficient
+ Side force coefficient, the force in the yaw plane.
+ EllipticalFin.cA : AeroCoefficient
+ Axial force coefficient, the force along the rocket's axis.
+ EllipticalFin.cm : AeroCoefficient
+ Pitching moment coefficient.
+ EllipticalFin.cn : AeroCoefficient
+ Yawing moment coefficient.
+ EllipticalFin.cl : AeroCoefficient
+ Roll moment coefficient, from the roll damping only. A canted fin
+ rolls the rocket through its side force.
+ EllipticalFin.cL : Function
+ Lift coefficient, the force perpendicular to the airflow.
+ EllipticalFin.cD : Function
+ Drag coefficient, the force along the airflow.
+ EllipticalFin.cQ : Function
+ Crosswind coefficient, the side force relative to the airflow.
+ EllipticalFin.cN_alpha : AeroCoefficient
+ Slope of ``cN`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ EllipticalFin.cY_beta : AeroCoefficient
+ Slope of ``cY`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ EllipticalFin.cm_alpha : AeroCoefficient
+ Slope of ``cm`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ EllipticalFin.cn_beta : AeroCoefficient
+ Slope of ``cn`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ EllipticalFin.cl_0 : AeroCoefficient
+ Roll moment coefficient at zero roll rate, as a function of Mach.
+ EllipticalFin.cl_p : AeroCoefficient
+ Slope of ``cl`` with the reduced roll rate (roll damping), as a
+ function of Mach.
EllipticalFin.clalpha : float
- Lift coefficient slope. Has units of 1/rad.
+ Normal-force coefficient slope. Has units of 1/rad.
"""
def __init__(
@@ -111,6 +143,8 @@ def __init__(
cant_angle : int, float, optional
Fins cant angle with respect to the rocket centerline. Must
be given in degrees.
+ A positive cant angle gives a negative roll moment about the
+ rocket's axis (see :ref:`individual_fins`).
sweep_length : int, float, optional
Fins sweep length in meters. By sweep length, understand the axial
distance between the fin root leading edge and the fin tip leading
@@ -158,7 +192,7 @@ def __init__(
)
self.geometry = _EllipticalGeometry(self)
- self._update_geometry_chain()
+ self._build_surface()
self.evaluate_shape()
self.prints = _EllipticalFinPrints(self)
@@ -170,13 +204,10 @@ def evaluate_center_of_pressure(self):
tuple."""
# Barrowman elliptical-fin center of pressure location.
cpz = 0.288 * self.root_chord
- self.cpx = 0
- self.cpy = self.Yma
- self.cpz = cpz
- self.cp = (self.cpx, self.cpy, self.cpz)
+ self._set_center_of_pressure((0, self.Yma, cpz))
- def to_dict(self, include_outputs=False):
- data = super().to_dict(include_outputs=include_outputs)
+ def to_dict(self, include_outputs=False, **kwargs):
+ data = super().to_dict(include_outputs=include_outputs, **kwargs)
data.update(self.geometry.get_data(include_outputs=include_outputs))
return data
diff --git a/rocketpy/rocket/aero_surface/fins/elliptical_fins.py b/rocketpy/rocket/aero_surface/fins/elliptical_fins.py
index 4576bd1f3..49bd29a93 100644
--- a/rocketpy/rocket/aero_surface/fins/elliptical_fins.py
+++ b/rocketpy/rocket/aero_surface/fins/elliptical_fins.py
@@ -79,12 +79,43 @@ class EllipticalFins(Fins):
EllipticalFins.cpz : float
Fin set local center of pressure z coordinate. Has units of length and
is given in meters.
- EllipticalFins.cl : Function
- Function which defines the lift coefficient as a function of the angle
- of attack and the Mach number. Takes as input the angle of attack in
- radians and the Mach number. Returns the lift coefficient.
+ EllipticalFins.cN : AeroCoefficient
+ Normal force coefficient, the force in the pitch plane.
+ EllipticalFins.cY : AeroCoefficient
+ Side force coefficient, the force in the yaw plane.
+ EllipticalFins.cA : AeroCoefficient
+ Axial force coefficient, the force along the rocket's axis.
+ EllipticalFins.cm : AeroCoefficient
+ Pitching moment coefficient.
+ EllipticalFins.cn : AeroCoefficient
+ Yawing moment coefficient.
+ EllipticalFins.cl : AeroCoefficient
+ Roll moment coefficient, from the cant angle and the roll damping.
+ EllipticalFins.cL : Function
+ Lift coefficient, the force perpendicular to the airflow.
+ EllipticalFins.cD : Function
+ Drag coefficient, the force along the airflow.
+ EllipticalFins.cQ : Function
+ Crosswind coefficient, the side force relative to the airflow.
+ EllipticalFins.cN_alpha : AeroCoefficient
+ Slope of ``cN`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ EllipticalFins.cY_beta : AeroCoefficient
+ Slope of ``cY`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ EllipticalFins.cm_alpha : AeroCoefficient
+ Slope of ``cm`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ EllipticalFins.cn_beta : AeroCoefficient
+ Slope of ``cn`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ EllipticalFins.cl_0 : AeroCoefficient
+ Roll moment coefficient at zero roll rate, as a function of Mach.
+ EllipticalFins.cl_p : AeroCoefficient
+ Slope of ``cl`` with the reduced roll rate (roll damping), as a
+ function of Mach.
EllipticalFins.clalpha : float
- Lift coefficient slope. Has units of 1/rad.
+ Normal-force coefficient slope. Has units of 1/rad.
"""
def __init__(
@@ -112,6 +143,8 @@ def __init__(
cant_angle : int, float, optional
Fins cant angle with respect to the rocket centerline. Must
be given in degrees.
+ A positive cant angle gives a negative roll moment about the
+ rocket's axis (see :ref:`individual_fins`).
sweep_length : int, float, optional
Fins sweep length in meters. By sweep length, understand the axial
distance between the fin root leading edge and the fin tip leading
@@ -159,7 +192,7 @@ def __init__(
)
self.geometry = _EllipticalGeometry(self)
- self._update_geometry_chain()
+ self._build_surface()
self.evaluate_shape()
self.prints = _EllipticalFinsPrints(self)
@@ -176,16 +209,11 @@ def evaluate_center_of_pressure(self):
"""
# Barrowman elliptical-fin center of pressure location.
cpz = 0.288 * self.root_chord
- self.cpx = 0
- self.cpy = 0
- self.cpz = cpz
- self.cp = (self.cpx, self.cpy, self.cpz)
-
- def to_dict(self, **kwargs):
- data = super().to_dict(**kwargs)
- data.update(
- self.geometry.get_data(include_outputs=kwargs.get("include_outputs", False))
- )
+ self._set_center_of_pressure((0, 0, cpz))
+
+ def to_dict(self, include_outputs=False, **kwargs):
+ data = super().to_dict(include_outputs=include_outputs, **kwargs)
+ data.update(self.geometry.get_data(include_outputs=include_outputs))
return data
@classmethod
diff --git a/rocketpy/rocket/aero_surface/fins/fin.py b/rocketpy/rocket/aero_surface/fins/fin.py
index 0f505f559..48c8eb1b1 100644
--- a/rocketpy/rocket/aero_surface/fins/fin.py
+++ b/rocketpy/rocket/aero_surface/fins/fin.py
@@ -2,11 +2,12 @@
import numpy as np
-from rocketpy.mathutils.function import Function
from rocketpy.mathutils.vector_matrix import Matrix, Vector
+from rocketpy.rocket.aero_surface._helpers import _wind_axes
from rocketpy.rocket.aero_surface.fins._base_fin import _BaseFin
+# Still abstract: each fin shape class provides the center of pressure
class Fin(_BaseFin): # pylint: disable=abstract-method
"""Abstract class that holds common methods for the individual fin classes.
Cannot be instantiated.
@@ -80,17 +81,55 @@ class Fin(_BaseFin): # pylint: disable=abstract-method
Fin.cpz : float
Fin set local center of pressure z coordinate. Has units of length and
is given in meters.
- Fin.cl : Function
- Function which defines the lift coefficient as a function of the angle
- of attack and the Mach number. Takes as input the angle of attack in
- radians and the Mach number. Returns the lift coefficient.
+ Fin.cN : AeroCoefficient
+ Normal force coefficient, the force in the pitch plane.
+ Fin.cY : AeroCoefficient
+ Side force coefficient, the force in the yaw plane.
+ Fin.cA : AeroCoefficient
+ Axial force coefficient, the force along the rocket's axis.
+ Fin.cm : AeroCoefficient
+ Pitching moment coefficient.
+ Fin.cn : AeroCoefficient
+ Yawing moment coefficient.
+ Fin.cl : AeroCoefficient
+ Roll moment coefficient, from the roll damping only. A canted fin
+ rolls the rocket through its side force.
+ Fin.cL : Function
+ Lift coefficient, the force perpendicular to the airflow.
+ Fin.cD : Function
+ Drag coefficient, the force along the airflow.
+ Fin.cQ : Function
+ Crosswind coefficient, the side force relative to the airflow.
+ Fin.cN_alpha : AeroCoefficient
+ Slope of ``cN`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ Fin.cY_beta : AeroCoefficient
+ Slope of ``cY`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ Fin.cm_alpha : AeroCoefficient
+ Slope of ``cm`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ Fin.cn_beta : AeroCoefficient
+ Slope of ``cn`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ Fin.cl_0 : AeroCoefficient
+ Roll moment coefficient at zero roll rate, as a function of Mach.
+ Fin.cl_p : AeroCoefficient
+ Slope of ``cl`` with the reduced roll rate (roll damping), as a
+ function of Mach.
Fin.clalpha : float
- Lift coefficient slope. Has units of 1/rad.
+ Normal-force coefficient slope. Has units of 1/rad.
Fin.roll_parameters : list
- List containing the roll moment lift coefficient, the roll moment
- damping coefficient and the cant angle in radians.
+ List containing the roll moment forcing coefficient, the roll moment
+ damping coefficient (both for the fin at zero cant) and the cant angle
+ in radians.
"""
+ # A single fin contributes unequally to the pitch and yaw planes, so it is
+ # not axisymmetric on its own. A complete, evenly spaced set may still be
+ # axisymmetric collectively, which the rocket's numeric check resolves.
+ is_axisymmetric = False
+
def __init__(
self,
angular_position,
@@ -118,6 +157,8 @@ def __init__(
cant_angle : int, float, optional
Fin cant angle with respect to the rocket centerline. Must
be given in degrees.
+ A positive cant angle gives a negative roll moment about the
+ rocket's axis (see :ref:`individual_fins`).
airfoil : tuple, optional
Default is null, in which case fins will be treated as flat plates.
Otherwise, if tuple, fins will be considered as airfoils. The
@@ -148,27 +189,22 @@ def __init__(
self._angular_position = angular_position
self._angular_position_rad = math.radians(angular_position)
- @property
- def cant_angle(self):
- return self._cant_angle
-
- @cant_angle.setter
- def cant_angle(self, value):
- self._cant_angle = value
- self.cant_angle_rad = math.radians(value)
+ def _evaluate_geometry(self):
+ """Compute the fin's parameters and its rotation relative to the rocket
+ body."""
+ super()._evaluate_geometry()
+ self.evaluate_rotation_matrix()
- @property
- def cant_angle_rad(self):
- return self._cant_angle_rad
-
- @cant_angle_rad.setter
- def cant_angle_rad(self, value):
- self._cant_angle_rad = value
- self.evaluate_geometrical_parameters()
- self.evaluate_center_of_pressure()
- self.evaluate_lift_coefficient()
- self.evaluate_roll_parameters()
+ def _cant_changed(self):
+ """Update the fin after its cant angle changes, turning its frame with
+ the new cant angle."""
self.evaluate_rotation_matrix()
+ super()._cant_changed()
+
+ def _default_surface_rotation(self):
+ """A fin's frame is turned by its angular position and its cant angle,
+ see :meth:`evaluate_rotation_matrix`."""
+ return self._rotation_fin_to_body
@property
def angular_position(self):
@@ -186,7 +222,7 @@ def angular_position_rad(self):
@angular_position_rad.setter
def angular_position_rad(self, value):
self._angular_position_rad = value
- self.evaluate_rotation_matrix()
+ self._update_geometry_chain()
def evaluate_lift_coefficient(self):
"""Calculates and returns the fin set's lift coefficient.
@@ -203,14 +239,7 @@ def evaluate_lift_coefficient(self):
self.clalpha = self.clalpha_single_fin * self.lift_interference_factor
- # Cl = clalpha * alpha
- self.cl = Function(
- lambda alpha, mach: alpha * self.clalpha(mach),
- ["Alpha (rad)", "Mach"],
- "Lift coefficient",
- )
-
- return self.cl
+ return self.clalpha
def evaluate_roll_parameters(self):
"""Calculates and returns the fin set's roll coefficients.
@@ -234,11 +263,12 @@ def evaluate_roll_parameters(self):
clf_delta.set_title(
"Roll moment forcing coefficient derivative vs. Mach number"
)
+ # Damping of the fin at zero cant; the cos(cant) factor is applied
+ # when the moment is evaluated, so a new cant angle needs no rebuild
cld_omega = -(
2
* self.roll_damping_interference_factor
* self.clalpha_single_fin
- * np.cos(self.cant_angle_rad)
* self.roll_geometrical_constant
/ (self.reference_area * self.reference_length**2)
) # Function of mach number
@@ -247,7 +277,7 @@ def evaluate_roll_parameters(self):
cld_omega.set_title(
"Roll moment damping coefficient derivative vs. Mach number"
)
- self.roll_parameters = [clf_delta, cld_omega, self.cant_angle_rad]
+ self._clf_delta, self._cld_omega = clf_delta, cld_omega
return self.roll_parameters
def evaluate_rotation_matrix(self):
@@ -318,6 +348,83 @@ def evaluate_rotation_matrix(self):
self._rotation_fin_to_body = R_body_to_fin.transpose
self._rotation_surface_to_body = self._rotation_fin_to_body
+ @property
+ def force_application_point(self):
+ """Point where the fin's aerodynamic force is applied, in body frame.
+
+ Returns
+ -------
+ Vector
+ The fin's center of pressure ``[cpx, cpy, cpz]``.
+ """
+ return Vector([self.cpx, self.cpy, self.cpz])
+
+ def evaluate_coefficients(self):
+ """Evaluate the fin's coefficients from its geometry.
+
+ Sets ``cN_alpha`` (pitch plane) and ``cY_beta`` (yaw plane) from the
+ fin's normal-force slope projected onto each plane by its angular
+ position and reduced by the cosine of its cant angle, and the force
+ coefficients ``cN``, ``cY`` and ``cA`` as the force computed in
+ :meth:`compute_forces_and_moments` written as functions
+ of the angle of attack, the sideslip angle and Mach. Moment coefficients
+ are left at zero since the moment is transported geometrically, except
+ for the roll damping ``cl_p``. The roll moment a canted fin produces
+ comes from its force acting at its center of pressure, so there is no
+ ``cl_0``.
+ """
+ super().evaluate_coefficients()
+ clalpha = self.clalpha
+ # The cant tilts the fin's force: only cos(cant) of it acts across the
+ # rocket's axis, the rest acts along it. The cant angle is read when
+ # the coefficient is evaluated, so a controller may change it freely.
+ pitch_share = math.sin(self.angular_position_rad) ** 2
+ yaw_share = math.cos(self.angular_position_rad) ** 2
+ self.cN_alpha = self._mach_coefficient(
+ lambda mach: (
+ clalpha.get_value_opt(mach)
+ * pitch_share
+ * math.cos(self.cant_angle_rad)
+ ),
+ "cN_alpha",
+ )
+ self.cY_beta = self._mach_coefficient(
+ lambda mach: (
+ -clalpha.get_value_opt(mach) * yaw_share * math.cos(self.cant_angle_rad)
+ ),
+ "cY_beta",
+ )
+
+ def force(alpha, beta, mach):
+ # Same steps as compute_forces_and_moments, from the flow direction
+ u_x, u_y, u_z, _ = _wind_axes(alpha, beta)
+ stream_f = self._rotation_body_to_fin @ Vector([-u_x, -u_y, -u_z])
+ attack_angle = math.atan2(stream_f[0], stream_f[2])
+ return self._rotation_fin_to_body @ Vector(
+ [clalpha.get_value_opt(mach) * attack_angle, 0, 0]
+ )
+
+ self.cY = self._as_coefficient(
+ lambda alpha, beta, mach: force(alpha, beta, mach)[0], "cY"
+ )
+ self.cN = self._as_coefficient(
+ lambda alpha, beta, mach: -force(alpha, beta, mach)[1], "cN"
+ )
+ self.cA = self._as_coefficient(
+ lambda alpha, beta, mach: -force(alpha, beta, mach)[2], "cA"
+ )
+
+ cld_omega = self._cld_omega
+ self.cl_0 = self._mach_coefficient(lambda mach: 0.0, "cl_0")
+ self.cl = self._as_coefficient(
+ lambda mach, roll_rate: (
+ cld_omega.get_value_opt(mach)
+ * math.cos(self.cant_angle_rad)
+ * roll_rate
+ ),
+ "cl",
+ )
+
def compute_forces_and_moments(
self,
stream_velocity,
@@ -344,12 +451,17 @@ def compute_forces_and_moments(
Center of pressure coordinates in the body frame.
omega: tuple[float, float, float]
Tuple containing angular velocities around the x, y, z axes.
+ *args
+ Extra positional arguments accepted for signature compatibility with
+ the generic surface (e.g. ``density``, ``dynamic_viscosity``,
+ ``z``). Unused by the fin's Barrowman model.
Returns
-------
tuple of float
- The aerodynamic forces (lift, side_force, drag) and moments
- (pitch, yaw, roll) in the body frame.
+ The aerodynamic force components ``(R1, R2, R3)`` along the body
+ x, y and z axes and the moments ``(M1, M2, M3)`` about them, taken
+ about the rocket's center of dry mass.
"""
R1, R2, R3, M1, M2, M3 = 0, 0, 0, 0, 0, 0
@@ -363,7 +475,8 @@ def compute_forces_and_moments(
* rho
* stream_speed**2
* self.reference_area
- * self.cl.get_value_opt(attack_angle, stream_mach)
+ * self.clalpha.get_value_opt(stream_mach)
+ * attack_angle
)
# Force in body frame
R1, R2, R3 = self._rotation_fin_to_body @ Vector([X, 0, 0])
@@ -373,12 +486,12 @@ def compute_forces_and_moments(
M3 *= self.roll_forcing_interference_factor / self.lift_interference_factor
# Roll damping
- _, cld_omega, _ = self.roll_parameters
M3_damping = (
(1 / 2 * rho * stream_speed)
* self.reference_area
* (self.reference_length) ** 2
- * cld_omega.get_value_opt(stream_mach)
+ * self._cld_omega.get_value_opt(stream_mach)
+ * math.cos(self.cant_angle_rad)
* omega[2] # omega3
/ 2
)
@@ -423,30 +536,9 @@ def _compute_leading_edge_position(self, position, _csys):
position += p
return position
- def to_dict(self, include_outputs=False):
- data = {
- "angular_position": self.angular_position,
- "root_chord": self.root_chord,
- "span": self.span,
- "rocket_radius": self.rocket_radius,
- "cant_angle": self.cant_angle,
- "airfoil": self.airfoil,
- "name": self.name,
- }
-
- if include_outputs:
- data.update(
- {
- "cp": self.cp,
- "cl": self.cl,
- "roll_parameters": self.roll_parameters,
- "rocket_diameter": self.rocket_diameter,
- "diameter": self.rocket_diameter,
- "d": self.rocket_diameter,
- "reference_area": self.reference_area,
- "ref_area": self.reference_area,
- }
- )
+ def to_dict(self, include_outputs=False, **kwargs):
+ data = super().to_dict(include_outputs=include_outputs, **kwargs)
+ data["angular_position"] = self.angular_position
return data
def draw(self, *, filename=None):
diff --git a/rocketpy/rocket/aero_surface/fins/fins.py b/rocketpy/rocket/aero_surface/fins/fins.py
index 9b0dca92e..40c9ce7d9 100644
--- a/rocketpy/rocket/aero_surface/fins/fins.py
+++ b/rocketpy/rocket/aero_surface/fins/fins.py
@@ -1,9 +1,7 @@
-import numpy as np
-
-from rocketpy.mathutils.function import Function
from rocketpy.rocket.aero_surface.fins._base_fin import _BaseFin
+# Still abstract: each fin shape class provides the center of pressure
class Fins(_BaseFin): # pylint: disable=abstract-method
"""Abstract class that holds common methods for the fin classes.
Cannot be instantiated.
@@ -79,15 +77,47 @@ class Fins(_BaseFin): # pylint: disable=abstract-method
Fins.cpz : float
Fin set local center of pressure z coordinate. Has units of length and
is given in meters.
- Fins.cl : Function
- Function which defines the lift coefficient as a function of the angle
- of attack and the Mach number. Takes as input the angle of attack in
- radians and the Mach number. Returns the lift coefficient.
+ Fins.cN : AeroCoefficient
+ Normal force coefficient, the force in the pitch plane.
+ Fins.cY : AeroCoefficient
+ Side force coefficient, the force in the yaw plane.
+ Fins.cA : AeroCoefficient
+ Axial force coefficient, the force along the rocket's axis.
+ Fins.cm : AeroCoefficient
+ Pitching moment coefficient.
+ Fins.cn : AeroCoefficient
+ Yawing moment coefficient.
+ Fins.cl : AeroCoefficient
+ Roll moment coefficient, from the cant angle and the roll damping.
+ Fins.cL : Function
+ Lift coefficient, the force perpendicular to the airflow.
+ Fins.cD : Function
+ Drag coefficient, the force along the airflow.
+ Fins.cQ : Function
+ Crosswind coefficient, the side force relative to the airflow.
+ Fins.cN_alpha : AeroCoefficient
+ Slope of ``cN`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ Fins.cY_beta : AeroCoefficient
+ Slope of ``cY`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ Fins.cm_alpha : AeroCoefficient
+ Slope of ``cm`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ Fins.cn_beta : AeroCoefficient
+ Slope of ``cn`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ Fins.cl_0 : AeroCoefficient
+ Roll moment coefficient at zero roll rate, as a function of Mach.
+ Fins.cl_p : AeroCoefficient
+ Slope of ``cl`` with the reduced roll rate (roll damping), as a
+ function of Mach.
Fins.clalpha : float
- Lift coefficient slope. Has units of 1/rad.
+ Normal-force coefficient slope. Has units of 1/rad.
Fins.roll_parameters : list
- List containing the roll moment lift coefficient, the roll moment
- damping coefficient and the cant angle in radians.
+ List containing the roll moment forcing coefficient, the roll moment
+ damping coefficient (both for the fins at zero cant) and the cant angle
+ in radians.
"""
def __init__(
@@ -115,6 +145,8 @@ def __init__(
cant_angle : int, float, optional
Fins cant angle with respect to the rocket centerline. Must
be given in degrees.
+ A positive cant angle gives a negative roll moment about the
+ rocket's axis (see :ref:`individual_fins`).
airfoil : tuple, optional
Default is null, in which case fins will be treated as flat plates.
Otherwise, if tuple, fins will be considered as airfoils. The
@@ -138,7 +170,7 @@ def __init__(
root_chord=root_chord,
span=span,
airfoil=airfoil,
- cant_angle=-cant_angle,
+ cant_angle=cant_angle,
)
# Store values
@@ -148,13 +180,28 @@ def __init__(
def n(self):
return self._n
+ @property
+ def _roll_cant_angle_rad(self):
+ """Cant angle, in radians, with the sign used by the roll coefficients
+ ``cl_0`` and ``cl``.
+
+ The roll forcing of a fin set uses the opposite sign convention to the
+ individual fins, whose roll moment comes from the force at their center
+ of pressure, so the cant angle is flipped here. The angle the user gave
+ is kept unchanged as ``cant_angle``, so it reads back, saves and loads
+ as given.
+
+ Returns
+ -------
+ float
+ Cant angle in radians, with its sign flipped.
+ """
+ return -self.cant_angle_rad
+
@n.setter
def n(self, value):
self._n = value
- self.evaluate_geometrical_parameters()
- self.evaluate_center_of_pressure()
- self.evaluate_lift_coefficient()
- self.evaluate_roll_parameters()
+ self._update_geometry_chain()
def evaluate_lift_coefficient(self):
"""Calculates and returns the fin set's lift coefficient.
@@ -165,7 +212,7 @@ def evaluate_lift_coefficient(self):
"""
self.evaluate_single_fin_lift_coefficient()
- # Lift coefficient derivative for n fins corrected with Fin-Body interference
+ # Normal-force coefficient derivative for n fins corrected with Fin-Body interference
self.clalpha_multiple_fins = (
self.fin_num_correction(self.n)
* self.lift_interference_factor
@@ -173,19 +220,12 @@ def evaluate_lift_coefficient(self):
) # Function of mach number
self.clalpha_multiple_fins.set_inputs("Mach")
self.clalpha_multiple_fins.set_outputs(
- f"Lift coefficient derivative for {self.n:.0f} fins"
+ f"Normal-force coefficient derivative for {self.n:.0f} fins"
)
self.clalpha = self.clalpha_multiple_fins
- # Cl = clalpha * alpha
- self.cl = Function(
- lambda alpha, mach: alpha * self.clalpha_multiple_fins(mach),
- ["Alpha (rad)", "Mach"],
- "Lift coefficient",
- )
-
- return self.cl
+ return self.clalpha
def evaluate_roll_parameters(self):
"""Calculates and returns the fin set's roll coefficients.
@@ -198,9 +238,11 @@ def evaluate_roll_parameters(self):
roll moment damping coefficient and the cant angle in
radians
"""
+ # Scaled by n, not fin_num_correction(n): every canted fin adds the same
+ # roll moment, while their normal forces partly cancel in pitch and yaw
clf_delta = (
self.roll_forcing_interference_factor
- * self.fin_num_correction(self.n)
+ * self.n
* (self.Yma + self.rocket_radius)
* self.clalpha_single_fin
/ self.reference_length
@@ -210,12 +252,13 @@ def evaluate_roll_parameters(self):
clf_delta.set_title(
"Roll moment forcing coefficient derivative vs. Mach number"
)
+ # Damping of the fins at zero cant; the cos(cant) factor is applied
+ # when the moment is evaluated, so a new cant angle needs no rebuild
cld_omega = -(
2
* self.roll_damping_interference_factor
* self.n
* self.clalpha_single_fin
- * np.cos(self.cant_angle_rad)
* self.roll_geometrical_constant
/ (self.reference_area * self.reference_length**2)
) # Function of mach number
@@ -224,7 +267,7 @@ def evaluate_roll_parameters(self):
cld_omega.set_title(
"Roll moment damping coefficient derivative vs. Mach number"
)
- self.roll_parameters = [clf_delta, cld_omega, self.cant_angle_rad]
+ self._clf_delta, self._cld_omega = clf_delta, cld_omega
return self.roll_parameters
@staticmethod
@@ -251,109 +294,9 @@ def fin_num_correction(n):
else:
return n / 2
- def compute_forces_and_moments(
- self,
- stream_velocity,
- stream_speed,
- stream_mach,
- rho,
- cp,
- omega,
- *args,
- ): # pylint: disable=arguments-differ
- """Computes the forces and moments acting on the aerodynamic surface.
-
- Parameters
- ----------
- stream_velocity : tuple of float
- The velocity of the airflow relative to the surface.
- stream_speed : float
- The magnitude of the airflow speed.
- stream_mach : float
- The Mach number of the airflow.
- rho : float
- Air density.
- cp : Vector
- Center of pressure coordinates in the body frame.
- omega: tuple[float, float, float]
- Tuple containing angular velocities around the x, y, z axes.
-
- Returns
- -------
- tuple of float
- The aerodynamic forces (lift, side_force, drag) and moments
- (pitch, yaw, roll) in the body frame.
- """
-
- R1, R2, R3, M1, M2, _ = super().compute_forces_and_moments(
- stream_velocity,
- stream_speed,
- stream_mach,
- rho,
- cp,
- )
- clf_delta, cld_omega, cant_angle_rad = self.roll_parameters
- M3_forcing = (
- (1 / 2 * rho * stream_speed**2)
- * self.reference_area
- * self.reference_length
- * clf_delta.get_value_opt(stream_mach)
- * cant_angle_rad
- )
- M3_damping = (
- (1 / 2 * rho * stream_speed)
- * self.reference_area
- * (self.reference_length) ** 2
- * cld_omega.get_value_opt(stream_mach)
- * omega[2]
- / 2
- )
- M3 = M3_forcing + M3_damping
- return R1, R2, R3, M1, M2, M3
-
- def to_dict(self, **kwargs):
- if self.airfoil:
- if kwargs.get("discretize", False):
- lower = -np.pi / 6 if self.airfoil[1] == "radians" else -30
- upper = np.pi / 6 if self.airfoil[1] == "radians" else 30
- airfoil = (
- self.airfoil_cl.set_discrete(lower, upper, 50, mutate_self=False),
- self.airfoil[1],
- )
- else:
- airfoil = (self.airfoil_cl, self.airfoil[1]) if self.airfoil else None
- else:
- airfoil = None
- data = {
- "n": self.n,
- "root_chord": self.root_chord,
- "span": self.span,
- "rocket_radius": self.rocket_radius,
- "cant_angle": self.cant_angle,
- "airfoil": airfoil,
- "name": self.name,
- }
-
- if kwargs.get("include_outputs", False):
- cl = self.cl
- if kwargs.get("discretize", False):
- cl = cl.set_discrete(
- (-np.pi / 6, 0), (np.pi / 6, 2), (10, 10), mutate_self=False
- )
-
- data.update(
- {
- "cp": self.cp,
- "cl": cl,
- "roll_parameters": self.roll_parameters,
- "rocket_diameter": self.rocket_diameter,
- "diameter": self.rocket_diameter,
- "d": self.rocket_diameter,
- "reference_area": self.reference_area,
- "ref_area": self.reference_area,
- }
- )
-
+ def to_dict(self, include_outputs=False, **kwargs):
+ data = super().to_dict(include_outputs=include_outputs, **kwargs)
+ data["n"] = self.n
return data
def draw(self, *, filename=None):
diff --git a/rocketpy/rocket/aero_surface/fins/free_form_fin.py b/rocketpy/rocket/aero_surface/fins/free_form_fin.py
index 5099d322b..03b580c91 100644
--- a/rocketpy/rocket/aero_surface/fins/free_form_fin.py
+++ b/rocketpy/rocket/aero_surface/fins/free_form_fin.py
@@ -71,12 +71,44 @@ class FreeFormFin(Fin):
FreeFormFin.cpz : float
Fin set local center of pressure z coordinate. Has units of length and
is given in meters.
- FreeFormFin.cl : Function
- Function which defines the lift coefficient as a function of the angle
- of attack and the Mach number. Takes as input the angle of attack in
- radians and the Mach number. Returns the lift coefficient.
+ FreeFormFin.cN : AeroCoefficient
+ Normal force coefficient, the force in the pitch plane.
+ FreeFormFin.cY : AeroCoefficient
+ Side force coefficient, the force in the yaw plane.
+ FreeFormFin.cA : AeroCoefficient
+ Axial force coefficient, the force along the rocket's axis.
+ FreeFormFin.cm : AeroCoefficient
+ Pitching moment coefficient.
+ FreeFormFin.cn : AeroCoefficient
+ Yawing moment coefficient.
+ FreeFormFin.cl : AeroCoefficient
+ Roll moment coefficient, from the roll damping only. A canted fin
+ rolls the rocket through its side force.
+ FreeFormFin.cL : Function
+ Lift coefficient, the force perpendicular to the airflow.
+ FreeFormFin.cD : Function
+ Drag coefficient, the force along the airflow.
+ FreeFormFin.cQ : Function
+ Crosswind coefficient, the side force relative to the airflow.
+ FreeFormFin.cN_alpha : AeroCoefficient
+ Slope of ``cN`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ FreeFormFin.cY_beta : AeroCoefficient
+ Slope of ``cY`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ FreeFormFin.cm_alpha : AeroCoefficient
+ Slope of ``cm`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ FreeFormFin.cn_beta : AeroCoefficient
+ Slope of ``cn`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ FreeFormFin.cl_0 : AeroCoefficient
+ Roll moment coefficient at zero roll rate, as a function of Mach.
+ FreeFormFin.cl_p : AeroCoefficient
+ Slope of ``cl`` with the reduced roll rate (roll damping), as a
+ function of Mach.
FreeFormFin.clalpha : float
- Lift coefficient slope. Has units of 1/rad.
+ Normal-force coefficient slope. Has units of 1/rad.
FreeFormFin.mac_length : float
Mean aerodynamic chord length of the fin set.
FreeFormFin.mac_lead : float
@@ -112,6 +144,8 @@ def __init__(
cant_angle : int, float, optional
Fins cant angle with respect to the rocket centerline. Must
be given in degrees.
+ A positive cant angle gives a negative roll moment about the
+ rocket's axis (see :ref:`individual_fins`).
airfoil : tuple, optional
Default is null, in which case fins will be treated as flat plates.
Otherwise, if tuple, fins will be considered as airfoils. The
@@ -146,7 +180,7 @@ def __init__(
)
self.geometry = _FreeFormGeometry(self, shape_points)
- self._update_geometry_chain()
+ self._build_surface()
self.evaluate_shape()
self.prints = _FreeFormFinPrints(self)
@@ -163,17 +197,14 @@ def evaluate_center_of_pressure(self):
"""
# Center of pressure position in local coordinates
cpz = self.mac_lead + 0.25 * self.mac_length
- self.cpx = 0
- self.cpy = self.Yma
- self.cpz = cpz
- self.cp = (self.cpx, self.cpy, self.cpz)
+ self._set_center_of_pressure((0, self.Yma, cpz))
@property
def shape_points(self):
return self.geometry.shape_points
- def to_dict(self, include_outputs=False):
- data = super().to_dict(include_outputs=include_outputs)
+ def to_dict(self, include_outputs=False, **kwargs):
+ data = super().to_dict(include_outputs=include_outputs, **kwargs)
data.update(self.geometry.get_data(include_outputs=include_outputs))
return data
diff --git a/rocketpy/rocket/aero_surface/fins/free_form_fins.py b/rocketpy/rocket/aero_surface/fins/free_form_fins.py
index d7c7e9512..caba13a21 100644
--- a/rocketpy/rocket/aero_surface/fins/free_form_fins.py
+++ b/rocketpy/rocket/aero_surface/fins/free_form_fins.py
@@ -72,12 +72,43 @@ class FreeFormFins(Fins):
FreeFormFins.cpz : float
Fin set local center of pressure z coordinate. Has units of length and
is given in meters.
- FreeFormFins.cl : Function
- Function which defines the lift coefficient as a function of the angle
- of attack and the Mach number. Takes as input the angle of attack in
- radians and the Mach number. Returns the lift coefficient.
+ FreeFormFins.cN : AeroCoefficient
+ Normal force coefficient, the force in the pitch plane.
+ FreeFormFins.cY : AeroCoefficient
+ Side force coefficient, the force in the yaw plane.
+ FreeFormFins.cA : AeroCoefficient
+ Axial force coefficient, the force along the rocket's axis.
+ FreeFormFins.cm : AeroCoefficient
+ Pitching moment coefficient.
+ FreeFormFins.cn : AeroCoefficient
+ Yawing moment coefficient.
+ FreeFormFins.cl : AeroCoefficient
+ Roll moment coefficient, from the cant angle and the roll damping.
+ FreeFormFins.cL : Function
+ Lift coefficient, the force perpendicular to the airflow.
+ FreeFormFins.cD : Function
+ Drag coefficient, the force along the airflow.
+ FreeFormFins.cQ : Function
+ Crosswind coefficient, the side force relative to the airflow.
+ FreeFormFins.cN_alpha : AeroCoefficient
+ Slope of ``cN`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ FreeFormFins.cY_beta : AeroCoefficient
+ Slope of ``cY`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ FreeFormFins.cm_alpha : AeroCoefficient
+ Slope of ``cm`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ FreeFormFins.cn_beta : AeroCoefficient
+ Slope of ``cn`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ FreeFormFins.cl_0 : AeroCoefficient
+ Roll moment coefficient at zero roll rate, as a function of Mach.
+ FreeFormFins.cl_p : AeroCoefficient
+ Slope of ``cl`` with the reduced roll rate (roll damping), as a
+ function of Mach.
FreeFormFins.clalpha : float
- Lift coefficient slope. Has units of 1/rad.
+ Normal-force coefficient slope. Has units of 1/rad.
FreeFormFins.mac_length : float
Mean aerodynamic chord length of the fin set.
FreeFormFins.mac_lead : float
@@ -111,6 +142,8 @@ def __init__(
cant_angle : int, float, optional
Fins cant angle with respect to the rocket centerline. Must
be given in degrees.
+ A positive cant angle gives a negative roll moment about the
+ rocket's axis (see :ref:`individual_fins`).
airfoil : tuple, optional
Default is null, in which case fins will be treated as flat plates.
Otherwise, if tuple, fins will be considered as airfoils. The
@@ -145,7 +178,7 @@ def __init__(
)
self.geometry = _FreeFormGeometry(self, shape_points)
- self._update_geometry_chain()
+ self._build_surface()
self.evaluate_shape()
self.prints = _FreeFormFinsPrints(self)
@@ -162,20 +195,15 @@ def evaluate_center_of_pressure(self):
"""
# Center of pressure position in local coordinates
cpz = self.mac_lead + 0.25 * self.mac_length
- self.cpx = 0
- self.cpy = 0
- self.cpz = cpz
- self.cp = (self.cpx, self.cpy, self.cpz)
+ self._set_center_of_pressure((0, 0, cpz))
@property
def shape_points(self):
return self.geometry.shape_points
- def to_dict(self, **kwargs):
- data = super().to_dict(**kwargs)
- data.update(
- self.geometry.get_data(include_outputs=kwargs.get("include_outputs", False))
- )
+ def to_dict(self, include_outputs=False, **kwargs):
+ data = super().to_dict(include_outputs=include_outputs, **kwargs)
+ data.update(self.geometry.get_data(include_outputs=include_outputs))
return data
@classmethod
diff --git a/rocketpy/rocket/aero_surface/fins/trapezoidal_fin.py b/rocketpy/rocket/aero_surface/fins/trapezoidal_fin.py
index c58055945..ea966f1cd 100644
--- a/rocketpy/rocket/aero_surface/fins/trapezoidal_fin.py
+++ b/rocketpy/rocket/aero_surface/fins/trapezoidal_fin.py
@@ -49,9 +49,12 @@ class TrapezoidalFin(Fin):
Fins sweep length in meters. By sweep length, understand the axial
distance between the fin root leading edge and the fin tip leading edge
measured parallel to the rocket centerline.
- TrapezoidalFin.sweep_angle : float
+ TrapezoidalFin.sweep_angle : float or None
Fins sweep angle with respect to the rocket centerline. Must
be given in degrees.
+ ``None`` when the sweep is given as a length. Setting ``sweep_length``
+ replaces the angle, and a fin swept by an angle keeps that angle when
+ its span changes.
TrapezoidalFin.rocket_diameter : float
Reference diameter of the rocket, in meters.
TrapezoidalFins.fin_area : float
@@ -80,6 +83,42 @@ class TrapezoidalFin(Fin):
TrapezoidalFin.cpz : float
Fin set local center of pressure z coordinate. Has units of length and
is given in meters.
+ TrapezoidalFin.cN : AeroCoefficient
+ Normal force coefficient, the force in the pitch plane.
+ TrapezoidalFin.cY : AeroCoefficient
+ Side force coefficient, the force in the yaw plane.
+ TrapezoidalFin.cA : AeroCoefficient
+ Axial force coefficient, the force along the rocket's axis.
+ TrapezoidalFin.cm : AeroCoefficient
+ Pitching moment coefficient.
+ TrapezoidalFin.cn : AeroCoefficient
+ Yawing moment coefficient.
+ TrapezoidalFin.cl : AeroCoefficient
+ Roll moment coefficient, from the roll damping only. A canted fin
+ rolls the rocket through its side force.
+ TrapezoidalFin.cL : Function
+ Lift coefficient, the force perpendicular to the airflow.
+ TrapezoidalFin.cD : Function
+ Drag coefficient, the force along the airflow.
+ TrapezoidalFin.cQ : Function
+ Crosswind coefficient, the side force relative to the airflow.
+ TrapezoidalFin.cN_alpha : AeroCoefficient
+ Slope of ``cN`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ TrapezoidalFin.cY_beta : AeroCoefficient
+ Slope of ``cY`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ TrapezoidalFin.cm_alpha : AeroCoefficient
+ Slope of ``cm`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ TrapezoidalFin.cn_beta : AeroCoefficient
+ Slope of ``cn`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ TrapezoidalFin.cl_0 : AeroCoefficient
+ Roll moment coefficient at zero roll rate, as a function of Mach.
+ TrapezoidalFin.cl_p : AeroCoefficient
+ Slope of ``cl`` with the reduced roll rate (roll damping), as a
+ function of Mach.
"""
def __init__(
@@ -114,6 +153,8 @@ def __init__(
cant_angle : int, float, optional
Fins cant angle with respect to the rocket centerline. Must
be given in degrees.
+ A positive cant angle gives a negative roll moment about the
+ rocket's axis (see :ref:`individual_fins`).
sweep_length : int, float, optional
Fins sweep length in meters. By sweep length, understand the axial
distance between the fin root leading edge and the fin tip leading
@@ -161,9 +202,8 @@ def __init__(
sweep_length=sweep_length,
sweep_angle=sweep_angle,
)
- self._update_geometry_chain()
+ self._build_surface()
self.evaluate_shape()
- self.evaluate_rotation_matrix()
self.prints = _TrapezoidalFinPrints(self)
self.plots = _TrapezoidalFinPlots(self)
@@ -215,18 +255,22 @@ def evaluate_center_of_pressure(self):
+ self.tip_chord
- self.root_chord * self.tip_chord / (self.root_chord + self.tip_chord)
)
- self.cpx = 0
- self.cpy = self.Yma
- self.cpz = cpz
- self.cp = (self.cpx, self.cpy, self.cpz)
+ self._set_center_of_pressure((0, self.Yma, cpz))
- def to_dict(self, include_outputs=False):
- data = super().to_dict(include_outputs=include_outputs)
+ def to_dict(self, include_outputs=False, **kwargs):
+ data = super().to_dict(include_outputs=include_outputs, **kwargs)
data.update(self.geometry.get_data(include_outputs=include_outputs))
return data
@classmethod
def from_dict(cls, data):
+ # The sweep is given back the way the user gave it, as an angle or a
+ # length; the constructor takes only one of the two
+ sweep = (
+ {"sweep_angle": data["sweep_angle"]}
+ if data.get("sweep_angle") is not None
+ else {"sweep_length": data.get("sweep_length")}
+ )
return cls(
angular_position=data["angular_position"],
root_chord=data["root_chord"],
@@ -234,7 +278,7 @@ def from_dict(cls, data):
span=data["span"],
rocket_radius=data["rocket_radius"],
cant_angle=data["cant_angle"],
- sweep_length=data.get("sweep_length"),
airfoil=data["airfoil"],
name=data["name"],
+ **sweep,
)
diff --git a/rocketpy/rocket/aero_surface/fins/trapezoidal_fins.py b/rocketpy/rocket/aero_surface/fins/trapezoidal_fins.py
index 2c9adea58..5f6c3fe96 100644
--- a/rocketpy/rocket/aero_surface/fins/trapezoidal_fins.py
+++ b/rocketpy/rocket/aero_surface/fins/trapezoidal_fins.py
@@ -48,9 +48,12 @@ class TrapezoidalFins(Fins):
Fins sweep length in meters. By sweep length, understand the axial
distance between the fin root leading edge and the fin tip leading edge
measured parallel to the rocket centerline.
- TrapezoidalFins.sweep_angle : float
+ TrapezoidalFins.sweep_angle : float or None
Fins sweep angle with respect to the rocket centerline. Must
be given in degrees.
+ ``None`` when the sweep is given as a length. Setting ``sweep_length``
+ replaces the angle, and a fin swept by an angle keeps that angle when
+ its span changes.
TrapezoidalFins.rocket_diameter : float
Reference diameter of the rocket, in meters.
TrapezoidalFins.reference_area : float
@@ -81,12 +84,43 @@ class TrapezoidalFins(Fins):
TrapezoidalFins.cpz : float
Fin set local center of pressure z coordinate. Has units of length and
is given in meters.
- TrapezoidalFins.cl : Function
- Function which defines the lift coefficient as a function of the angle
- of attack and the Mach number. Takes as input the angle of attack in
- radians and the Mach number. Returns the lift coefficient.
+ TrapezoidalFins.cN : AeroCoefficient
+ Normal force coefficient, the force in the pitch plane.
+ TrapezoidalFins.cY : AeroCoefficient
+ Side force coefficient, the force in the yaw plane.
+ TrapezoidalFins.cA : AeroCoefficient
+ Axial force coefficient, the force along the rocket's axis.
+ TrapezoidalFins.cm : AeroCoefficient
+ Pitching moment coefficient.
+ TrapezoidalFins.cn : AeroCoefficient
+ Yawing moment coefficient.
+ TrapezoidalFins.cl : AeroCoefficient
+ Roll moment coefficient, from the cant angle and the roll damping.
+ TrapezoidalFins.cL : Function
+ Lift coefficient, the force perpendicular to the airflow.
+ TrapezoidalFins.cD : Function
+ Drag coefficient, the force along the airflow.
+ TrapezoidalFins.cQ : Function
+ Crosswind coefficient, the side force relative to the airflow.
+ TrapezoidalFins.cN_alpha : AeroCoefficient
+ Slope of ``cN`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ TrapezoidalFins.cY_beta : AeroCoefficient
+ Slope of ``cY`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ TrapezoidalFins.cm_alpha : AeroCoefficient
+ Slope of ``cm`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ TrapezoidalFins.cn_beta : AeroCoefficient
+ Slope of ``cn`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ TrapezoidalFins.cl_0 : AeroCoefficient
+ Roll moment coefficient at zero roll rate, as a function of Mach.
+ TrapezoidalFins.cl_p : AeroCoefficient
+ Slope of ``cl`` with the reduced roll rate (roll damping), as a
+ function of Mach.
TrapezoidalFins.clalpha : float
- Lift coefficient slope. Has units of 1/rad.
+ Normal-force coefficient slope. Has units of 1/rad.
"""
def __init__(
@@ -119,6 +153,8 @@ def __init__(
cant_angle : int, float, optional
Fins cant angle with respect to the rocket centerline. Must
be given in degrees.
+ A positive cant angle gives a negative roll moment about the
+ rocket's axis (see :ref:`individual_fins`).
sweep_length : int, float, optional
Fins sweep length in meters. By sweep length, understand the axial
distance between the fin root leading edge and the fin tip leading
@@ -171,7 +207,7 @@ def __init__(
sweep_length=sweep_length,
sweep_angle=sweep_angle,
)
- self._update_geometry_chain()
+ self._build_surface()
self.evaluate_shape()
self.prints = _TrapezoidalFinsPrints(self)
@@ -224,20 +260,22 @@ def evaluate_center_of_pressure(self):
+ self.tip_chord
- self.root_chord * self.tip_chord / (self.root_chord + self.tip_chord)
)
- self.cpx = 0
- self.cpy = 0
- self.cpz = cpz
- self.cp = (self.cpx, self.cpy, self.cpz)
-
- def to_dict(self, **kwargs):
- data = super().to_dict(**kwargs)
- data.update(
- self.geometry.get_data(include_outputs=kwargs.get("include_outputs", False))
- )
+ self._set_center_of_pressure((0, 0, cpz))
+
+ def to_dict(self, include_outputs=False, **kwargs):
+ data = super().to_dict(include_outputs=include_outputs, **kwargs)
+ data.update(self.geometry.get_data(include_outputs=include_outputs))
return data
@classmethod
def from_dict(cls, data):
+ # The sweep is given back the way the user gave it, as an angle or a
+ # length; the constructor takes only one of the two
+ sweep = (
+ {"sweep_angle": data["sweep_angle"]}
+ if data.get("sweep_angle") is not None
+ else {"sweep_length": data.get("sweep_length")}
+ )
return cls(
n=data["n"],
root_chord=data["root_chord"],
@@ -247,5 +285,5 @@ def from_dict(cls, data):
cant_angle=data["cant_angle"],
airfoil=data["airfoil"],
name=data["name"],
- sweep_length=data.get("sweep_length"),
+ **sweep,
)
diff --git a/rocketpy/rocket/aero_surface/generic_surface.py b/rocketpy/rocket/aero_surface/generic_surface.py
index 4b83e0e4f..344ee6d1b 100644
--- a/rocketpy/rocket/aero_surface/generic_surface.py
+++ b/rocketpy/rocket/aero_surface/generic_surface.py
@@ -1,18 +1,143 @@
-import copy
import csv
-import math
import numpy as np
from rocketpy.mathutils import Function
from rocketpy.mathutils.vector_matrix import Matrix, Vector
+from rocketpy.plots.aero_surface_plots import _GenericSurfacePlots
+from rocketpy.prints.aero_surface_prints import _GenericSurfacePrints
+from rocketpy.rocket.aero_surface._helpers import (
+ _as_function,
+ _body_to_wind_coefficients,
+ _total_angle_to_body_coefficients,
+ _wind_plane_lift_to_body_coefficients,
+ _wind_to_body_coefficients,
+)
+from rocketpy.rocket.aero_surface.aero_coefficient import (
+ SOURCE_ONLY_NAMES,
+ AeroCoefficient,
+ build_independent_vars,
+)
class GenericSurface:
- """Defines a generic aerodynamic surface with custom force and moment
- coefficients. The coefficients can be nonlinear functions of the angle of
- attack, sideslip angle, Mach number, Reynolds number, pitch rate, yaw rate
- and roll rate."""
+ """An aerodynamic surface of the rocket, defined by its force and moment
+ coefficients.
+
+ Every aerodynamic part of a rocket is a ``GenericSurface``. The nose cone,
+ the fins and the tail work out their coefficients from their geometry, while
+ a ``GenericSurface`` created directly takes the coefficients you give it,
+ from wind-tunnel data, CFD or a model of your own. The coefficients can be
+ nonlinear functions of the angle of attack, sideslip angle, Mach number,
+ Reynolds number, pitch rate, yaw rate and roll rate.
+
+ Attributes
+ ----------
+ GenericSurface.reference_area : float
+ Reference area, in square meters.
+ GenericSurface.reference_length : float
+ Reference length, in meters.
+ GenericSurface.reynolds_length : float
+ Length scale of the Reynolds number, in meters.
+ GenericSurface.name : str
+ Name of the surface.
+ GenericSurface.center_of_pressure : tuple
+ Point where the forces are applied, ``(x, y, z)`` in meters, as given.
+ GenericSurface.cp : tuple
+ The same point as ``(cpx, cpy, cpz)``. ``cpz`` is 0 when the center of
+ pressure varies with Mach, since the force is then applied at ``z = 0``.
+ GenericSurface.cpx : float
+ x coordinate of ``cp``, in meters.
+ GenericSurface.cpy : float
+ y coordinate of ``cp``, in meters.
+ GenericSurface.cpz : float
+ z coordinate of ``cp``, in meters.
+ GenericSurface.active_during : str
+ The motor phase the surface produces force in, as given.
+ GenericSurface.active : bool
+ Whether the surface starts each flight switched on.
+ GenericSurface.force_convention : str
+ Frame the force coefficients were given in: ``"body"`` or ``"wind"``.
+ GenericSurface.independent_vars : list of str
+ The variables every coefficient is called with, in order.
+ GenericSurface.is_axisymmetric : bool
+ Whether the surface acts the same in the pitch and yaw planes. False
+ here, since given coefficients may differ between the planes.
+ GenericSurface.cN : AeroCoefficient
+ Normal force coefficient, the force in the pitch plane.
+ GenericSurface.cY : AeroCoefficient
+ Side force coefficient, the force in the yaw plane.
+ GenericSurface.cA : AeroCoefficient
+ Axial force coefficient, the force along the rocket's axis.
+ GenericSurface.cm : AeroCoefficient
+ Pitching moment coefficient, about ``center_of_pressure``.
+ GenericSurface.cn : AeroCoefficient
+ Yawing moment coefficient, about ``center_of_pressure``.
+ GenericSurface.cl : AeroCoefficient
+ Roll moment coefficient.
+ GenericSurface.cL : Function
+ Lift coefficient, the force perpendicular to the airflow.
+ GenericSurface.cD : Function
+ Drag coefficient, the force along the airflow.
+ GenericSurface.cQ : Function
+ Crosswind coefficient, the side force relative to the airflow.
+ GenericSurface.cN_alpha : AeroCoefficient
+ Slope of ``cN`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ GenericSurface.cY_beta : AeroCoefficient
+ Slope of ``cY`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ GenericSurface.cm_alpha : AeroCoefficient
+ Slope of ``cm`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ GenericSurface.cn_beta : AeroCoefficient
+ Slope of ``cn`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ GenericSurface.aerodynamic_center : Function
+ Pitch-plane aerodynamic center of the surface along the rocket's axis,
+ in meters from the surface's position (positive toward the nose), as a
+ function of Mach. It is the point where the change of the normal force
+ acts when the angle of attack changes a little from zero. It is the
+ same point as ``center_of_pressure`` when no moment coefficient is
+ given.
+ GenericSurface.aerodynamic_center_yaw : Function
+ Yaw-plane aerodynamic center of the surface along the rocket's axis, in
+ meters from the surface's position (positive toward the nose), as a
+ function of Mach: the same for the side force and the sideslip angle.
+ GenericSurface.prints : _GenericSurfacePrints
+ The prints of the surface. Use help(GenericSurface.prints) to know more.
+ GenericSurface.plots : _GenericSurfacePlots
+ The plots of the surface. Use help(GenericSurface.plots) to know more.
+ """
+
+ # Whether this surface contributes identically to the pitch and yaw planes.
+ # ``False`` for a generic surface (its coefficients may differ between planes)
+ is_axisymmetric = False
+
+ # Counts changes to the surface (its geometry, its center of pressure, its
+ # orientation), so a rocket using it can tell when to update what it
+ # derived from it. Every setter that changes the surface adds one.
+ _version = 0
+
+ # The frames the force coefficients can be given in
+ _FORCE_CONVENTIONS = ("body", "wind")
+ # Body-frame coefficients that were given in the plane of the wind (against
+ # the total angle of attack) and split between the pitch and yaw planes
+ _wind_plane_names = frozenset()
+ # Mach numbers at which a coefficient in the plane of the wind is checked to vanish at
+ # zero total angle of attack
+ _ZERO_ANGLE_MACHS = (0.0, 0.3, 0.9, 2.0)
+ # Step of the numerical stability slopes, in radians
+ _SLOPE_STEP = 1e-6
+ # Coefficients that have a direction across the rocket's axis. Given against
+ # the total angle of attack alone, they act in the plane of the wind.
+ _DIRECTIONAL_COEFFICIENTS = ("cN", "cY", "cm", "cn", "cL", "cQ")
+
+ # Force-coefficient names in each frame. Moments (cm/cn/cl) are frame-shared.
+ _WIND_FORCE_NAMES = ("cL", "cQ", "cD")
+ _BODY_FORCE_NAMES = ("cN", "cY", "cA")
+ # Rate derivatives, such as ``cm_q``: the reduced rate each suffix multiplies
+ _RATE_DERIVATIVES = {"p": "roll_rate", "q": "pitch_rate", "r": "yaw_rate"}
def __init__(
self,
@@ -21,216 +146,821 @@ def __init__(
coefficients,
center_of_pressure=(0, 0, 0),
name="Generic Surface",
+ *,
+ reynolds_length=None,
+ interpolation=None,
+ extrapolation=None,
+ force_convention=None,
+ active_during="always",
+ active=True,
):
- """Create a generic aerodynamic surface, defined by its aerodynamic
- coefficients. This surface is used to model any aerodynamic surface
- that does not fit the predefined classes.
-
- Important
- ---------
- All the aerodynamic coefficients can be input as callable functions of
- angle of attack, angle of sideslip, Mach number, Reynolds number,
- pitch rate, yaw rate and roll rate. For CSV files, the header must
- contain at least one of the following: "alpha", "beta", "mach",
- "reynolds", "pitch_rate", "yaw_rate" and "roll_rate". The
- independent variable columns can be provided in any order.
+ """Create an aerodynamic surface from its aerodynamic coefficients.
- See Also
- --------
- :ref:`genericsurfaces`.
+ Use it for a part that does not fit the predefined classes (nose cone,
+ fins, tail, ...), or for a model of the whole rocket.
Parameters
----------
reference_area : int, float
- Reference area of the aerodynamic surface. Has the unit of meters
- squared. Commonly defined as the rocket's cross-sectional area.
+ Reference area of the surface, in square meters. Commonly the
+ rocket's cross-sectional area.
reference_length : int, float
- Reference length of the aerodynamic surface. Has the unit of meters.
- Commonly defined as the rocket's diameter.
- coefficients: dict
- List of coefficients. If a coefficient is omitted, it is set to 0.
- The valid coefficients are:\n
- cL: str, callable, optional
- Lift coefficient. Can be a path to a CSV file or a callable.
- Default is 0.\n
- cQ: str, callable, optional
- Side force coefficient. Can be a path to a CSV file or a callable.
- Default is 0.\n
- cD: str, callable, optional
- Drag coefficient. Can be a path to a CSV file or a callable.
- Default is 0.\n
- cm: str, callable, optional
- Pitch moment coefficient. Can be a path to a CSV file or a callable.
- Default is 0.\n
- cn: str, callable, optional
- Yaw moment coefficient. Can be a path to a CSV file or a callable.
- Default is 0.\n
- cl: str, callable, optional
- Roll moment coefficient. Can be a path to a CSV file or a callable.
- Default is 0.\n
+ Reference length of the surface, in meters. Commonly the rocket's
+ diameter. Used to non-dimensionalize the moment coefficients and the
+ reduced rotation rates, and (unless ``reynolds_length`` is given) as
+ the length scale of the Reynolds number.
+ coefficients : dict
+ The force and moment coefficients, by name. Any you leave out are 0.
+
+ - ``cN``, ``cY``, ``cA``: normal, side and axial force coefficients,
+ in the body frame. The wind-frame ``cL`` (lift), ``cQ`` (side
+ force) and ``cD`` (drag) can be given instead (see
+ ``force_convention``).
+ - ``cm``, ``cn``, ``cl``: pitch, yaw and roll moment coefficients,
+ taken about ``center_of_pressure``.
+ - A rate derivative, to add damping: a body-frame coefficient's name
+ followed by ``_p``, ``_q`` or ``_r`` (roll, pitch or yaw rate),
+ such as ``cm_q``. It is multiplied by the reduced rate and added
+ to the coefficient, so damping is a negative number (see
+ :ref:`generic_surface_damping`).
+
+ Each coefficient can depend on these variables:
+
+ - ``alpha``, ``beta``: angle of attack and sideslip angle, in
+ radians, or ``alpha_deg``, ``beta_deg`` in degrees.
+ - ``alpha_total``, ``phi``: total angle of attack (the angle
+ between the rocket's axis and the air) and roll angle of the
+ wind, in radians, or ``alpha_total_deg``, ``phi_deg`` in degrees.
+ A ``cN``, ``cL`` or ``cm`` given against ``alpha_total`` alone is
+ split between the pitch and yaw planes for you, and must be zero
+ at zero angle (see :ref:`totalangle`).
+ - ``mach``: Mach number.
+ - ``reynolds``: Reynolds number (see ``reynolds_length``).
+ - ``pitch_rate``, ``yaw_rate``, ``roll_rate``: angular rates in
+ reduced form, such as ``q * L_ref / (2 * V)`` for the pitch rate,
+ not in rad/s.
+
+ Each coefficient can be given as:
+
+ - a number: a constant.
+ - a function whose arguments are named after the variables it uses,
+ for example ``lambda alpha, mach: ...``.
+ - the path to a CSV file whose header names the variables, in any
+ order, with the coefficient in the last column.
+ - a list or numpy array of data points, as a pair with the names of
+ its variables in order, for example
+ ``([[0, 0.4], [1, 0.6]], ["mach"])``.
+ - a :class:`Function`, whose input names say which variables it
+ uses, or as a pair like a list of data points.
+ - a pair ``(axes, values)`` for values on a regular grid, for
+ example ``({"alpha": alphas, "mach": machs}, values)`` with
+ ``values[i, j]`` at ``alphas[i]`` and ``machs[j]``.
+ - an :class:`AeroCoefficient`, used as it is.
center_of_pressure : tuple, list, optional
- Application point of the aerodynamic forces and moments. The
- center of pressure is defined in the local coordinate system of the
- aerodynamic surface. The default value is (0, 0, 0).
+ Point where the aerodynamic forces are applied and about which the
+ moment coefficients are taken, as ``(x, y, z)`` in meters. It is
+ measured from the position the surface is added to the rocket at:
+ ``z`` runs along the rocket's centerline and is positive toward the
+ nose, whichever coordinate system orientation the rocket uses. For example ``(0, 0, -0.3)`` applies
+ the force 0.3 m closer to the tail. The default value is (0, 0, 0).
+
+ The ``z`` component may instead vary with Mach, the way programs
+ such as OpenRocket or RASAero report the center of pressure: give
+ it as a function of Mach (``lambda mach: ...``), a one-input
+ :class:`Function`, or a two-column table ``[[mach, z], ...]``. The
+ force is then applied at ``z = 0`` and its moment about the given
+ center of pressure is carried by the moment coefficients
+ (``cm + cN * z(mach) / L_ref`` and ``cn + cY * z(mach) / L_ref``),
+ so ``cm`` and ``cn`` are the moments about the center of pressure
+ itself, usually 0. Such a center of pressure is fixed when the
+ surface is created.
name : str, optional
- Name of the aerodynamic surface. Default is 'GenericSurface'.
+ Name of the aerodynamic surface. Default is 'Generic Surface'.
+ reynolds_length : int, float, optional
+ Length scale, in meters, of the Reynolds number passed to the
+ coefficients. Set it to the length your Reynolds-dependent
+ coefficient data was tabulated against (for example the rocket's
+ body length, if your table uses a length-based Reynolds number).
+ ``None`` (the default) uses ``reference_length`` (the diameter). Has
+ no effect unless a coefficient actually depends on "reynolds".
+ interpolation : str or dict, optional
+ How tabulated coefficients interpolate between points. The accepted
+ methods depend on the coefficient's dimensionality: a 1-D table
+ (e.g. a Mach-only curve) accepts ``"linear"``, ``"akima"``,
+ ``"spline"`` and ``"polynomial"``; a multi-dimensional scattered
+ table accepts ``"linear"``, ``"shepard"`` and ``"rbf"``; and a
+ multi-dimensional table on a regular Cartesian grid accepts
+ ``"linear"``, ``"nearest"``, ``"slinear"``, ``"cubic"``,
+ ``"quintic"`` and ``"pchip"`` (with ``"spline"`` mapped to
+ ``"cubic"`` and ``"akima"`` to ``"pchip"``). Pass a single string to
+ use that method for every coefficient, or a dict keyed by coefficient
+ name to set them individually (coefficients left out of the dict fall
+ back to the default). ``None`` (the default) uses ``"linear"`` for
+ tables built here and keeps a pre-built ``Function``'s own setting.
+ extrapolation : str or dict, optional
+ How tabulated coefficients behave outside their data range:
+ ``"constant"`` holds the value at the nearest data edge,
+ ``"natural"`` keeps following the curve, and ``"zero"`` returns 0.
+ Pass a single string to use that method for every coefficient, or a
+ dict keyed by coefficient name to set them individually (coefficients
+ left out of the dict fall back to the default). ``None`` (the
+ default) uses ``"constant"`` for tables built here and keeps whatever
+ a pre-built ``Function`` already carries. Only affects tabulated
+ sources (constants and callables are evaluated directly).
+ force_convention : str, optional
+ The frame the force coefficients are given in:
+
+ - ``"body"``: ``cN`` (normal), ``cY`` (side) and ``cA`` (axial), the
+ convention of wind tunnels and Barrowman.
+ - ``"wind"``: ``cL`` (lift), ``cQ`` (side) and ``cD`` (drag).
+
+ The moment coefficients are the same in both frames. ``None`` (the
+ default) picks the frame from the coefficient names. Whichever
+ frame you use, the body-frame and wind-frame coefficients are all
+ available as attributes afterwards.
+ active_during : str, optional
+ The motor phase this surface produces aerodynamic force in. Use it
+ to model a surface that only matters in part of the flight, such as
+ jet vanes that only work while the motor burns, or a base drag that
+ only appears after burnout. Accepts:
+
+ - ``"always"`` (default): the surface always contributes force.
+ - ``"power_on"``: only while the motor is burning (up to the motor's
+ burn-out time).
+ - ``"power_off"``: only after the motor has burned out.
+
+ To switch a surface on or off at any other moment, such as apogee,
+ use an event: see ``active`` below.
+ active : bool, optional
+ Whether the surface starts each flight switched on. Default is
+ ``True``. Use ``False`` for a surface that only appears later in
+ the flight, and switch it on from an event with
+ ``context.event.commands.activate_surface(surface)``. A surface
+ that is on from the start is switched off the same way, with
+ ``deactivate_surface``.
+
+ Raises
+ ------
+ TypeError
+ If ``coefficients`` is not a dict, or ``center_of_pressure`` is not
+ an ``(x, y, z)`` triple.
+ ValueError
+ If a coefficient name, a variable name, ``force_convention`` or
+ ``active_during`` is not one of the accepted values, if wind-frame
+ and body-frame force coefficients are mixed without a
+ ``force_convention``, or if a coefficient given against the total
+ angle of attack breaks the rules above.
+
+ See Also
+ --------
+ :ref:`genericsurfaces`
"""
+ # Externally-supplied axes (e.g. control deflections). Subclasses set
+ # this before ``super().__init__``. Defaults to none for plain surfaces.
+ self.control_variables = getattr(self, "control_variables", ())
+ # Ordered independent variables accepted by every coefficient: the seven
+ # base axes, plus any ``control_variables``
+ self.independent_vars = build_independent_vars(self.control_variables)
+
self.reference_area = reference_area
self.reference_length = reference_length
- self.center_of_pressure = center_of_pressure
- self.cp = center_of_pressure
- self.cpx = center_of_pressure[0]
- self.cpy = center_of_pressure[1]
- self.cpz = center_of_pressure[2]
+ self.reynolds_length = (
+ reference_length if reynolds_length is None else reynolds_length
+ )
+ self._set_center_of_pressure(center_of_pressure)
self.name = name
+ self.active_during = self._validate_active_during(active_during)
+ self.active = bool(active)
- self._rotation_surface_to_body = Matrix([[1, 0, 0], [0, 1, 0], [0, 0, 1]])
+ self._rotation_surface_to_body = self._default_surface_rotation()
- default_coefficients = self._get_default_coefficients()
- self._check_coefficients(coefficients, default_coefficients)
- coefficients = self._complete_coefficients(coefficients, default_coefficients)
- for coeff, coeff_value in coefficients.items():
- value = self._process_input(coeff_value, coeff)
- setattr(self, coeff, value)
+ self._build_coefficients(
+ coefficients, interpolation, extrapolation, force_convention
+ )
- def _get_default_coefficients(self):
- """Returns default coefficients
+ self.evaluate_coefficients()
+ self._evaluate_stability_derivatives()
- Returns
- -------
- default_coefficients: dict
- Dictionary whose keys are the coefficients names and keys
- are the default values.
+ # Reporting layers. Subclasses override these with their own (more
+ # specific) prints/plots after calling ``super().__init__``.
+ self.prints = _GenericSurfacePrints(self)
+ self.plots = _GenericSurfacePlots(self)
+
+ def _default_surface_rotation(self):
+ """Rotation from the surface-local frame to the body frame. It is applied
+ to the :attr:`force_application_point` when the rocket locates each
+ surface's center of pressure relative to the center of dry mass. A plain
+ generic surface takes its center of pressure as already body-aligned
+ (the identity); geometry-defined (Barrowman) surfaces override this.
"""
- default_coefficients = {
- "cL": 0,
- "cQ": 0,
- "cD": 0,
- "cm": 0,
- "cn": 0,
- "cl": 0,
- }
- return default_coefficients
+ return Matrix([[1, 0, 0], [0, 1, 0], [0, 0, 1]])
- def _complete_coefficients(self, input_coefficients, default_coefficients):
- """Creates a copy of the input coefficients dict and fill it with missing
- keys with default values
+ @property
+ def center_of_pressure(self):
+ """The point the forces are applied at and the moments are taken about,
+ as ``(x, y, z)`` in meters in the surface's frame (see
+ :meth:`__init__`). Setting it moves the surface's force application
+ point, and a rocket holding the surface updates its aerodynamic
+ center."""
+ return self._center_of_pressure
+
+ @center_of_pressure.setter
+ def center_of_pressure(self, value):
+ self._set_center_of_pressure(value)
+ self._version += 1
+
+ def _set_center_of_pressure(self, value):
+ """Store the center of pressure without counting a change: the
+ constructor and the geometry-defined surfaces, which count their own
+ changes, use this."""
+ try:
+ x, y, z = value
+ except (TypeError, ValueError) as exc:
+ raise TypeError(
+ "center_of_pressure must be a tuple (x, y, z) in meters, got "
+ f"{value!r}."
+ ) from exc
+ numeric = isinstance(z, (int, float, np.number))
+ if hasattr(self, "cm") and (not numeric or getattr(self, "_xcp", None)):
+ raise ValueError(
+ "A center of pressure that varies with Mach is folded into the "
+ "moment coefficients when the surface is built: create a new "
+ "surface to change it."
+ )
+ xcp = (
+ None
+ if numeric
+ else AeroCoefficient(
+ z,
+ control_variables=getattr(self, "control_variables", ()),
+ name="center_of_pressure",
+ single_var="mach",
+ )
+ )
+ self._center_of_pressure, self._xcp = tuple(value), xcp
+ self.cpx, self.cpy, self.cpz = x, y, 0.0 if xcp else z
+ self.cp = (self.cpx, self.cpy, self.cpz)
+
+ def is_active(self, t, flight):
+ """Return whether the surface produces force at time ``t`` of a flight.
Parameters
----------
- input_coefficients : str, dict
- Coefficients dictionary passed by the user. If the user only specifies some
- of the coefficients, the remaining are completed with class default
- values
- default_coefficients : dict
- Default coefficients of the class
+ t : float
+ Time in seconds.
+ flight : Flight
+ The flight being simulated.
Returns
-------
- coefficients : dict
- Coefficients dictionary used to setup coefficient attributes
+ bool
+ ``False`` outside the motor phase given by ``active_during``.
+ Otherwise the last switch an event of this flight made up to ``t``,
+ or the surface's own ``active`` setting when there is none.
"""
- coefficients = copy.deepcopy(input_coefficients)
- for coeff, value in default_coefficients.items():
- if coeff not in coefficients.keys():
- coefficients[coeff] = value
+ if self.active_during != "always":
+ powered = t < flight.rocket.motor.burn_out_time
+ if powered != (self.active_during == "power_on"):
+ return False
+ for time, active in reversed(flight._surface_switches.get(self, ())):
+ if t >= time:
+ return active
+ return self.active
- return coefficients
+ @staticmethod
+ def _validate_active_during(active_during):
+ """Return ``active_during`` if it is one of the accepted values, so a
+ typo is caught when the surface is built instead of leaving it active."""
+ if active_during in ("always", "power_on", "power_off"):
+ return active_during
+ raise ValueError(
+ "`active_during` must be one of 'always', 'power_on' or "
+ f"'power_off'; got {active_during!r}. To switch a surface on or off "
+ "at another moment of the flight, use an event with the "
+ "`activate_surface` and `deactivate_surface` commands."
+ )
- def _check_coefficients(self, input_coefficients, default_coefficients):
- """Check if input coefficients have only valid keys
+ @property
+ def force_application_point(self):
+ """Local point (surface frame) at which the resultant force is applied
+ when transporting its moment to the rocket's center of dry mass. This is
+ the center of pressure ``self.cp``; any residual couple is carried by the
+ ``cm``/``cn``/``cl`` coefficients.
+ """
+ return Vector([self.cpx, self.cpy, self.cpz])
- Parameters
- ----------
- input_coefficients : str, dict
- Coefficients dictionary passed by the user. If the user only specifies some
- of the coefficients, the remaining are completed with class default
- values
- default_coefficients : dict
- Default coefficients of the class
+ @property
+ def _wind_coefficients(self):
+ """The wind-frame views ``(cL, cD, cQ)`` of the body-frame ``cN``, ``cY``
+ and ``cA``. Built on first use and kept until one of those three is
+ replaced (for example after a change of geometry)."""
+ body = (self.cN, self.cY, self.cA)
+ cached_body, views = getattr(self, "_wind_coefficients_cache", (None, None))
+ if cached_body is None or any(a is not b for a, b in zip(body, cached_body)):
+ views = _body_to_wind_coefficients(*body, self.independent_vars)
+ self._wind_coefficients_cache = (body, views)
+ return views
- Raises
- ------
- ValueError
- Raises a value error if the input coefficient has an invalid key
+ @property
+ def cL(self):
+ """Wind-frame lift coefficient, as a :class:`Function` of the surface's
+ independent variables. Derived from the body-frame ``cN``, ``cY`` and
+ ``cA`` (see :func:`_body_to_wind_coefficients`)."""
+ return self._wind_coefficients[0]
+
+ @property
+ def cD(self):
+ """Wind-frame drag coefficient (derived from ``cN``/``cY``/``cA``)."""
+ return self._wind_coefficients[1]
+
+ @property
+ def cQ(self):
+ """Wind-frame side-force coefficient (derived from ``cN``/``cY``/``cA``)."""
+ return self._wind_coefficients[2]
+
+ def evaluate_coefficients(self):
+ """Build the coefficients from the surface's geometry. Nothing to do
+ here; the Barrowman surfaces override it."""
+
+ def _evaluate_stability_derivatives(self):
+ """Compute the coefficient derivatives used for stability and store them
+ as the ``cN_alpha``, ``cm_alpha``, ``cY_beta`` and ``cn_beta``
+ attributes, then build the center-of-pressure accessors from them.
+
+ A plain generic surface recovers each derivative from its body-frame
+ force and moment coefficients by numerical differentiation about one
+ point: ``alpha = beta = 0``, Reynolds number 0, every rotation rate 0
+ and every control at 0, as a function of Mach. A coefficient that
+ changes with the Reynolds number is therefore linearized at Reynolds 0
+ (the edge of its table, when tabulated). The Barrowman surfaces instead
+ set these four attributes directly from geometry and only reuse
+ :meth:`_set_stability_accessors` (see the :class:`LinearGenericSurface`
+ override).
+
+ Returns
+ -------
+ None
"""
- invalid_keys = set(input_coefficients) - set(default_coefficients)
- if invalid_keys:
- raise ValueError(
- f"Invalid coefficient name(s) used in key(s): {', '.join(invalid_keys)}. "
- "Check the documentation for valid names."
+ # A coefficient given against the total angle of attack is split with
+ # the sign of the angle, so its slope is taken from zero toward positive
+ # angles (stencil [0, 2 step]) rather than across zero. A moment may
+ # carry such a force (see _carry_moments_to_center_of_pressure), so the
+ # whole surface is read that way.
+ step = self._SLOPE_STEP
+ one_sided = bool(self._wind_plane_names)
+
+ def slope(coefficient, angle):
+ at = {angle: step} if one_sided else None
+ return coefficient.slope(angle, "mach", at=at, dx=step)
+
+ for name, angle in (
+ ("cN", "alpha"),
+ ("cm", "alpha"),
+ ("cY", "beta"),
+ ("cn", "beta"),
+ ):
+ slope_name = f"{name}_{angle}"
+ setattr(
+ self,
+ slope_name,
+ AeroCoefficient(
+ slope(getattr(self, name), angle),
+ depends_on=("mach",),
+ control_variables=self.control_variables,
+ name=slope_name,
+ ),
)
+ self._set_stability_accessors()
- def _compute_from_coefficients(
- self,
- rho,
- stream_speed,
- alpha,
- beta,
- mach,
- reynolds,
- pitch_rate,
- yaw_rate,
- roll_rate,
- ):
- """Compute the aerodynamic forces and moments from the aerodynamic
- coefficients.
+ def _set_stability_accessors(self):
+ """Build the pitch- and yaw-plane aerodynamic-center accessors
+ (``aerodynamic_center``, ``aerodynamic_center_yaw``) from the
+ stored coefficient derivatives (``cN_alpha``/``cm_alpha`` and
+ ``cY_beta``/``cn_beta``), each evaluated at ``alpha = beta = 0`` with
+ zero rates.
- Parameters
- ----------
- rho : float
- Air density.
- stream_speed : float
- Magnitude of the airflow speed.
- alpha : float
- Angle of attack in radians.
- beta : float
- Sideslip angle in radians.
- mach : float
- Mach number.
- reynolds : float
- Reynolds number.
- pitch_rate : float
- Pitch rate in radians per second.
- yaw_rate : float
- Yaw rate in radians per second.
- roll_rate : float
- Roll rate in radians per second.
+ Each accessor is a Mach-only :class:`Function` giving the surface's
+ aerodynamic center along the body z-axis (positive toward the nose),
+ measured from the point the surface is positioned at. It combines the
+ surface's application point, mapped into the body frame, with the offset
+ implied by its moment coefficient (``application point + (moment slope
+ / force slope) * L_ref``). When a surface produces no force at some
+ Mach the aerodynamic center is undefined, so it falls back to the
+ application point and drops out of the force-weighted average.
Returns
-------
- tuple of float
- The aerodynamic forces (lift, side_force, drag) and moments
- (pitch, yaw, roll) in the body frame.
+ None
"""
- # Precompute common values
- dyn_pressure_area = 0.5 * rho * stream_speed**2 * self.reference_area
- dyn_pressure_area_length = dyn_pressure_area * self.reference_length
- # Compute aerodynamic forces
- lift = dyn_pressure_area * self.cL(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
- )
- side = dyn_pressure_area * self.cQ(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
+ def _center_z(force_coeff, moment_coeff):
+ def center_z(mach):
+ # Same mapping the rocket uses to place the force in flight (see
+ # Rocket.evaluate_surfaces_cp_to_cdm), read on each call so it
+ # follows a change of geometry.
+ application_z = (
+ self._rotation_surface_to_body @ self.force_application_point
+ )[2]
+ slope = force_coeff.get_value_opt(0.0, 0.0, mach, 0.0, 0.0, 0.0, 0.0)
+ if slope == 0:
+ return application_z
+ moment = moment_coeff.get_value_opt(0.0, 0.0, mach, 0.0, 0.0, 0.0, 0.0)
+ return application_z + moment / slope * self.reference_length
+
+ return Function(
+ center_z, "Mach", "Aerodynamic center to surface position (m)"
+ )
+
+ self.aerodynamic_center = _center_z(self.cN_alpha, self.cm_alpha)
+ self.aerodynamic_center_yaw = _center_z(self.cY_beta, self.cn_beta)
+
+ def _force_frames_present(self, coefficients):
+ """Report which force frames the input coefficient names belong to, as
+ ``(has_wind, has_body)``.
+
+ A generic surface matches the plain force names (``cL``/``cQ``/``cD`` for
+ wind, ``cN``/``cY``/``cA`` for body). The linear model overrides this to
+ match those same names as derivative prefixes (``cL_alpha`` ...).
+ """
+ keys = set(coefficients)
+ has_wind = bool(keys & set(self._WIND_FORCE_NAMES))
+ has_body = bool(keys & set(self._BODY_FORCE_NAMES))
+ return has_wind, has_body
+
+ def _resolve_force_convention(self, coefficients, force_convention):
+ """Decide whether the input force coefficients are given in the wind
+ frame (``cL``/``cQ``/``cD``) or the body frame (``cN``/``cY``/``cA``).
+
+ When ``force_convention`` is ``None`` the frame is inferred from the
+ coefficient names; mixing the two frames is rejected. With no force
+ coefficients to infer from, the canonical body frame is assumed.
+ """
+ has_wind, has_body = self._force_frames_present(coefficients)
+ if force_convention is None:
+ if has_wind and has_body:
+ raise ValueError(
+ "Mixed wind (cL/cQ/cD) and body (cN/cY/cA) force "
+ "coefficients; pass force_convention='wind' or 'body'."
+ )
+ return "wind" if has_wind else "body"
+ if force_convention not in self._FORCE_CONVENTIONS:
+ raise ValueError(
+ f"force_convention must be one of {self._FORCE_CONVENTIONS}, "
+ f"got {force_convention!r}."
+ )
+ return force_convention
+
+ def _as_coefficient(self, source, name, single_var=None):
+ """Wrap a coefficient input as an :class:`AeroCoefficient` over this
+ surface's variables, with the interpolation and extrapolation the user
+ asked for under that coefficient's name. ``single_var`` names the
+ variable of a one-column table or headerless file that carries no name.
+ """
+ # A setting is either one value for every coefficient or a dict by name
+ extrapolation, interpolation = (
+ option.get(name) if isinstance(option, dict) else option
+ for option in (self._extrapolation, self._interpolation)
)
- drag = dyn_pressure_area * self.cD(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
+ coefficient = AeroCoefficient(
+ source,
+ control_variables=self.control_variables,
+ name=name,
+ extrapolation=extrapolation,
+ interpolation=interpolation,
+ single_var=single_var,
)
+ return coefficient
+
+ @staticmethod
+ def _is_in_wind_plane(coefficient):
+ """Whether a coefficient is given against the total angle of attack
+ alone, without the roll angle of the wind. A normal force, a lift or a
+ pitch moment given that way acts in the plane that holds the rocket's
+ axis and the wind. Given with ``phi`` too, the source says itself how
+ the coefficient turns with the wind, and it is used as it is."""
+ angles = set(coefficient.source_angles)
+ return "alpha_total" in angles and "phi" not in angles
+
+ def _split_along_crossflow(self, coefficient, names):
+ """The pitch- and yaw-plane parts of a coefficient taken in the plane of
+ the wind (see :func:`_total_angle_to_body_coefficients`), over alpha, beta
+ and the variables the coefficient uses."""
+ used = [
+ var
+ for var in self.independent_vars
+ if var in ("alpha", "beta") or var in coefficient.depends_on
+ ]
+ return _total_angle_to_body_coefficients(coefficient, used, names)
+
+ def _wind_plane_input_to_body(self, coefficients):
+ """Convert the coefficients given in the plane of the wind (see
+ :meth:`_is_in_wind_plane`) into body-frame ones, and leave the others
+ as they are.
- # Compute aerodynamic moments
- pitch = dyn_pressure_area_length * self.cm(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
+ ``cN`` and ``cm`` are split between the pitch and yaw planes (see
+ :func:`_total_angle_to_body_coefficients`). ``cL`` is first turned, with
+ ``cD``, into the normal force in the plane of the wind and the axial
+ force. The names of the split coefficients are kept in
+ ``_wind_plane_names``.
+ """
+ self._wind_plane_names = frozenset()
+ in_plane = {
+ name
+ for name, coefficient in coefficients.items()
+ if name in self._DIRECTIONAL_COEFFICIENTS
+ and self._is_in_wind_plane(coefficient)
+ }
+ if not in_plane:
+ return coefficients
+ for name in sorted(in_plane):
+ if name not in ("cN", "cm", "cL"):
+ raise ValueError(self._not_in_wind_plane_message(name))
+ self._check_against_total_angle(coefficients[name], name)
+ self._check_zero_at_zero_total_angle(coefficients[name], name)
+ body = dict(coefficients)
+ split = set()
+
+ def refuse_partner(name, partner):
+ given = coefficients.get(partner)
+ if given is not None and not given.is_zero:
+ raise ValueError(
+ f"{partner} cannot be given together with a {name} against "
+ f"the total angle of attack: {name} then acts in the plane "
+ "of the wind and already provides the part in the other "
+ f"plane. Leave {partner} out."
+ )
+ body.pop(partner, None)
+
+ for name, partner in (("cN", "cY"), ("cm", "cn")):
+ if name in in_plane:
+ refuse_partner(name, partner)
+ names = (name, partner)
+ parts = self._split_along_crossflow(coefficients[name], names)
+ body.update(zip(names, parts))
+ split.update(names)
+ if "cL" in in_plane:
+ refuse_partner("cL", "cQ")
+ lift = body.pop("cL")
+ drag = self._as_coefficient(body.pop("cD", 0), "cD")
+ used = [
+ var
+ for var in self.independent_vars
+ if var in ("alpha", "beta")
+ or var in lift.depends_on
+ or var in drag.depends_on
+ ]
+ names = ("cN", "cY", "cA")
+ body.update(
+ zip(names, _wind_plane_lift_to_body_coefficients(lift, drag, used))
+ )
+ split.update(("cN", "cY"))
+ self._wind_plane_names = frozenset(split)
+ return body
+
+ @staticmethod
+ def _not_in_wind_plane_message(name):
+ """Why ``name`` cannot be given against the total angle of attack
+ alone."""
+ force = {"cY": "cN", "cn": "cm", "cQ": "cL"}[name]
+ return (
+ f"{name} is given against the total angle of attack alone. A "
+ "coefficient given that way acts in the plane of the wind, "
+ f"where there is no side force or yaw moment: give {force} "
+ "instead, which is split between the pitch and yaw planes for "
+ f"you. If {name} does depend on the direction of the wind, give "
+ 'it against "alpha_total" and "phi", or against "alpha" and '
+ '"beta".'
)
- yaw = dyn_pressure_area_length * self.cn(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
+
+ def _check_against_total_angle(self, coefficient, name):
+ """Reject a coefficient given against the total angle of attack that
+ also reads the signed partial angles ``alpha`` or ``beta``.
+
+ The total angle sets the size of the force and the split along the
+ crossflow sets its direction, with the sign of the angle. A coefficient
+ that already carries that sign would get it twice.
+ """
+ signed = sorted(set(coefficient.source_angles) & {"alpha", "beta"})
+ if signed:
+ raise ValueError(
+ f"{name} is given against alpha_total together with "
+ f"{' and '.join(signed)}. Against the total angle of attack it "
+ "acts in the plane of the wind, and its direction comes from "
+ "the split between the pitch and yaw planes, so a signed angle "
+ "would put the sign on twice. Give it against alpha_total alone "
+ "(with phi if it depends on the roll angle of the wind), or "
+ "against alpha and beta."
+ )
+
+ def _check_zero_at_zero_total_angle(self, coefficient, name):
+ """Reject a coefficient in the plane of the wind that is not zero at
+ zero total angle of attack.
+
+ There the crossflow has no direction, so a normal force or a pitch
+ moment has nowhere to point: the coefficient must vanish. A table that
+ starts above zero degrees fails too, since it holds its first value all
+ the way down to zero. Left in, the body-frame force would flip sign
+ every time the angle crosses zero, and the stability slope, taken over a
+ tiny step from zero, would come out as that jump divided by the step
+ (1e5 for a table starting at 2 degrees).
+ """
+ args = [0.0] * len(self.independent_vars)
+ machs = self._ZERO_ANGLE_MACHS if "mach" in coefficient.depends_on else (0.0,)
+ for mach in machs:
+ args[2] = mach
+ value = coefficient(*args)
+ if abs(value) > 1e-9:
+ raise ValueError(
+ f"{name} is {value:.4g} at zero total angle of attack (Mach "
+ f"{mach:g}) but must be zero there: with no crossflow the "
+ "force has no direction to point in. Give 0 at "
+ "alpha_total = 0; a table must start at 0 degrees, since its "
+ "first value is held down to zero otherwise."
+ )
+
+ def _wind_input_to_body(self, coefficients):
+ """Convert a wind-frame force-coefficient input (``cL``/``cQ``/``cD``)
+ into the canonical body-frame coefficients (``cN``/``cY``/``cA``),
+ leaving the moment coefficients untouched."""
+ wind = {
+ name: self._as_coefficient(coefficients.get(name, 0), name)
+ for name in self._WIND_FORCE_NAMES
+ }
+ passthrough = {
+ name: value
+ for name, value in coefficients.items()
+ if name not in self._WIND_FORCE_NAMES
+ }
+ if all(coefficient.is_zero for coefficient in wind.values()):
+ return passthrough
+
+ # The conversion reads alpha and beta on top of what the inputs use.
+ # Keeping only those variables stops a constant drag from looking like
+ # it depends on the Reynolds number or the rotation rates.
+ used = [
+ var
+ for var in self.independent_vars
+ if var in ("alpha", "beta")
+ or any(var in coefficient.depends_on for coefficient in wind.values())
+ ]
+ body = _wind_to_body_coefficients(wind["cL"], wind["cD"], wind["cQ"], used)
+ return {**passthrough, **dict(zip(self._BODY_FORCE_NAMES, body))}
+
+ def _build_coefficients(
+ self, coefficients, interpolation, extrapolation, force_convention
+ ):
+ """Resolve the force-coefficient frame and store the surface's
+ aerodynamic coefficients as :class:`AeroCoefficient` attributes.
+
+ Runs the full coefficient setup from the user input: picks the force
+ frame, converts a wind-frame input to the canonical body frame, fills in
+ any coefficient the user left out with its default (0), and stores each
+ one as an attribute (``self.cN``, ``self.cm``, ...).
+
+ Parameters
+ ----------
+ coefficients : dict
+ The user-provided coefficients (see :meth:`__init__`).
+ interpolation, extrapolation : str, dict, or None
+ The interpolation/extrapolation settings (see :meth:`__init__`).
+ force_convention : str or None
+ The frame the input force coefficients are given in, or ``None`` to
+ infer it from the coefficient names.
+ """
+ self._interpolation = interpolation
+ self._extrapolation = extrapolation
+ if not isinstance(coefficients, dict):
+ raise TypeError(
+ "coefficients must be a dict from coefficient name to value, for "
+ f'example {{"cN": 2.0, "cA": "cA.csv"}}; got '
+ f"{type(coefficients).__name__}. For one file holding several "
+ f"coefficients use {type(self).__name__}.from_csv."
+ )
+ default_coefficients = self._get_default_coefficients()
+ self.force_convention = self._resolve_force_convention(
+ coefficients, force_convention
)
- roll = dyn_pressure_area_length * self.cl(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
+ # Kept as given, so saving the surface needs no pickling
+ self._input_coefficients = {
+ # A rate derivative given as an unnamed curve is against Mach
+ name: self._as_coefficient(
+ value, name, "mach" if self._rate_of(name) else None
+ )
+ for name, value in coefficients.items()
+ }
+ # Input in the plane of the wind, then in the wind frame, becomes
+ # body-frame coefficients
+ coefficients = self._wind_plane_input_to_body(self._input_coefficients)
+ if self.force_convention == "wind":
+ coefficients = self._wind_input_to_body(coefficients)
+ coefficients = self._complete_body_coefficients(coefficients)
+ self._check_coefficients(coefficients, default_coefficients)
+ coefficients = {**default_coefficients, **coefficients}
+
+ # Lets the flight skip the Reynolds number when no coefficient uses it
+ self._needs_reynolds = False
+ for coeff, coeff_value in coefficients.items():
+ value = self._as_coefficient(coeff_value, coeff)
+ setattr(self, coeff, value)
+ if "reynolds" in value.depends_on:
+ self._needs_reynolds = True
+ if self._xcp is not None:
+ self._carry_moments_to_center_of_pressure()
+
+ def _rate_of(self, name):
+ """The reduced rate a rate derivative such as ``cm_q`` multiplies, or
+ ``None`` when ``name`` is not a rate derivative."""
+ coefficient, _, suffix = name.partition("_")
+ if coefficient in GenericSurface._get_default_coefficients():
+ return self._RATE_DERIVATIVES.get(suffix)
+ return None
+
+ def _complete_body_coefficients(self, coefficients):
+ """Last step before the body-frame coefficients are stored: add each
+ rate derivative to its coefficient, ``cm + cm_q * pitch_rate``. (The
+ linear surface keeps its derivatives and fills in its yaw plane.)"""
+ coefficients = dict(coefficients)
+ for name in [name for name in coefficients if self._rate_of(name)]:
+ target, rate = name.partition("_")[0], self._rate_of(name)
+ derivative = coefficients.pop(name)
+ base = self._as_coefficient(coefficients.get(target, 0), target)
+ if rate in base.depends_on:
+ raise ValueError(
+ f"{target} already depends on {rate}, so {name} cannot be "
+ "given too. Give the rate dependence in one place."
+ )
+ used = [
+ var
+ for var in self.independent_vars
+ if var == rate or var in base.depends_on or var in derivative.depends_on
+ ]
+ coefficients[target] = self._with_rate_term(base, derivative, rate, used)
+ return coefficients
+
+ @staticmethod
+ def _with_rate_term(base, derivative, rate, used):
+ """``base + derivative * rate`` as a Function of the variables
+ ``used``."""
+ read_base, read_derivative = base.evaluator(used), derivative.evaluator(used)
+ at = used.index(rate)
+ return _as_function(
+ lambda *args: read_base(*args) + read_derivative(*args) * args[at],
+ used,
+ base.name,
)
- return lift, side, drag, pitch, yaw, roll
+ def _carry_moments_to_center_of_pressure(self):
+ """With a center of pressure that varies with Mach the force is applied
+ at the surface's ``z = 0``, so its moment about the center of pressure
+ is added to the moment coefficients: ``cm + cN * z(mach) / L_ref`` and
+ ``cn + cY * z(mach) / L_ref`` (each derivative alike for the linear
+ model, ``cm_alpha + cN_alpha * z / L_ref`` and so on)."""
+ length = self.reference_length
+
+ def carried(moment, force):
+ used = [
+ var
+ for var in self.independent_vars
+ if var == "mach" or var in moment.depends_on or var in force.depends_on
+ ]
+ read_moment, read_force, read_z = (
+ c.evaluator(used) for c in (moment, force, self._xcp)
+ )
+
+ def total(*args):
+ return read_moment(*args) + read_force(*args) * read_z(*args) / length
+
+ return self._as_coefficient(
+ _as_function(total, used, moment.name), moment.name
+ )
+
+ for name in self._get_default_coefficients():
+ force_name = {"cm": "cN", "cn": "cY"}.get(name[:2])
+ if force_name is not None:
+ force = getattr(self, force_name + name[2:])
+ if not force.is_zero:
+ setattr(self, name, carried(getattr(self, name), force))
+
+ @classmethod
+ def _get_default_coefficients(cls):
+ """The coefficients the surface holds, each with its default value."""
+ return {"cN": 0, "cY": 0, "cA": 0, "cm": 0, "cn": 0, "cl": 0}
+
+ def _check_coefficients(self, input_coefficients, default_coefficients):
+ """Raise a ``ValueError`` for a coefficient name the surface does not
+ have."""
+ invalid_keys = set(input_coefficients) - set(default_coefficients)
+ if invalid_keys:
+ raise ValueError(
+ f"Invalid coefficient name(s) used in key(s): {', '.join(invalid_keys)}. "
+ "Check the documentation for valid names."
+ )
+
+ def _coefficient_arguments(self, *state):
+ """The arguments every coefficient is called with: the seven flow
+ variables in ``state``, plus any a subclass adds."""
+ return state
def compute_forces_and_moments(
self,
@@ -275,212 +1005,268 @@ def compute_forces_and_moments(
Returns
-------
tuple of float
- The aerodynamic forces (lift, side_force, drag) and moments
- (pitch, yaw, roll) in the body frame.
+ The aerodynamic force components ``(R1, R2, R3)`` along the body
+ x, y and z axes and the moments ``(M1, M2, M3)`` about them, taken
+ about the rocket's center of dry mass.
"""
# Reynolds number at the surface altitude. Computed here (rather than in
- # the flight loop) since it is only needed by generic surfaces.
- comp_density = density.get_value_opt(z)
- comp_dynamic_viscosity = dynamic_viscosity.get_value_opt(z)
- reynolds = (
- comp_density * stream_speed * self.reference_length / comp_dynamic_viscosity
- if comp_dynamic_viscosity > 0
- else 0
- )
+ # the flight loop) since it is only needed by generic surfaces
+ if self._needs_reynolds:
+ comp_density = density.get_value_opt(z)
+ comp_dynamic_viscosity = dynamic_viscosity.get_value_opt(z)
+ reynolds = (
+ comp_density
+ * stream_speed
+ * self.reynolds_length
+ / comp_dynamic_viscosity
+ if comp_dynamic_viscosity > 0
+ else 0
+ )
+ else:
+ reynolds = 0.0
- # Stream velocity in standard aerodynamic frame
+ # Stream velocity in standard wind frame
stream_velocity = -stream_velocity
# Angles of attack and sideslip
alpha = np.arctan2(stream_velocity[1], stream_velocity[2])
beta = np.arctan2(stream_velocity[0], stream_velocity[2])
- # Compute aerodynamic forces and moments
- lift, side, drag, pitch, yaw, roll = self._compute_from_coefficients(
- rho,
- stream_speed,
+ # Non-dimensionalize the body angular rates into the conventional reduced
+ # rates (e.g. ``q* = q * L_ref / (2 * V)``).
+ reduced_rate_factor = (
+ self.reference_length / (2 * stream_speed) if stream_speed > 0 else 0.0
+ )
+
+ args = self._coefficient_arguments(
alpha,
beta,
stream_mach,
reynolds,
- omega[0], # q
- omega[1], # r
- omega[2], # p
+ omega[0] * reduced_rate_factor,
+ omega[1] * reduced_rate_factor,
+ omega[2] * reduced_rate_factor,
)
-
- # Conversion from aerodynamic frame to body frame
- rotation_matrix = Matrix(
- [
- [1, 0, 0],
- [0, math.cos(alpha), -math.sin(alpha)],
- [0, math.sin(alpha), math.cos(alpha)],
- ]
- ) @ Matrix(
- [
- [math.cos(beta), 0, -math.sin(beta)],
- [0, 1, 0],
- [math.sin(beta), 0, math.cos(beta)],
- ]
- )
- R1, R2, R3 = rotation_matrix @ Vector([side, -lift, -drag])
+ force = 0.5 * rho * stream_speed**2 * self.reference_area
+ moment = force * self.reference_length
+ R1 = force * self.cY.get_value_opt(*args)
+ R2 = -force * self.cN.get_value_opt(*args)
+ R3 = -force * self.cA.get_value_opt(*args)
+ pitch = moment * self.cm.get_value_opt(*args)
+ yaw = moment * self.cn.get_value_opt(*args)
+ roll = moment * self.cl.get_value_opt(*args)
# Dislocation of the aerodynamic application point to CDM
M1, M2, M3 = Vector([pitch, yaw, roll]) + (cp ^ Vector([R1, R2, R3]))
return R1, R2, R3, M1, M2, M3
- def _process_input(self, input_data, coeff_name):
- """Process the input data, either as a CSV file or a callable function.
+ @classmethod
+ def _input_coefficient_names(cls):
+ """Every name a coefficient can be given under: the body-frame names and
+ the wind-frame ones."""
+ return set(cls._get_default_coefficients()) | set(cls._WIND_FORCE_NAMES)
+
+ @classmethod
+ def _input_variable_names(cls, **kwargs): # pylint: disable=unused-argument
+ """Every name a variable can be given under, for a surface built with
+ the constructor arguments ``kwargs``."""
+ return [*build_independent_vars(), *SOURCE_ONLY_NAMES]
+
+ @classmethod
+ def from_csv(
+ cls, file_path, reference_area, reference_length, columns=None, **kwargs
+ ):
+ """Create the surface from one table file holding several coefficients.
+
+ The file has one column per variable the coefficients are tabulated
+ against and one column per coefficient, in any order, for example::
+
+ alpha_deg, mach, cN, cA, cm
+ -2, 0.3, -0.085, 0.42, 0.260
+ 0, 0.3, 0.000, 0.42, 0.000
+ 2, 0.3, 0.085, 0.42, -0.260
+
+ Every coefficient is read over all the variable columns. When the rows
+ cover every combination of the variables' values, the table is
+ interpolated as a regular grid.
Parameters
----------
- input_data : str or callable
- Input data to be processed, either a path to a CSV or a callable.
- coeff_name : str
- Name of the coefficient being processed for error reporting.
+ file_path : str
+ Path to the ``.csv`` file. Its first line names the columns.
+ reference_area : int, float
+ Reference area of the surface, in squared meters.
+ reference_length : int, float
+ Reference length of the surface, in meters.
+ columns : dict, optional
+ Translation from the file's column names to RocketPy's, for files
+ written by other programs, for example ``{"Mach": "mach", "Alpha":
+ "alpha_deg", "CN": "cN", "CA Power-Off": "cA"}``. When given, only
+ the columns it lists are read and the others are ignored. When left
+ as ``None`` (the default) every column of the file must carry a
+ RocketPy name.
+
+ The variable names are ``alpha`` and ``beta`` (radians) or
+ ``alpha_deg`` and ``beta_deg`` (degrees), ``alpha_total`` and
+ ``phi`` (total angle of attack and roll angle of the wind, also with
+ ``_deg``), ``mach``, ``reynolds``,
+ ``pitch_rate``, ``yaw_rate`` and ``roll_rate``, plus the control
+ names of a controllable surface. The coefficient names are those of
+ the class, such as ``cN``, ``cY``, ``cA`` (or ``cL``, ``cQ``,
+ ``cD``), ``cm``, ``cn`` and ``cl`` for a :class:`GenericSurface`.
+ Names are case sensitive: ``cN`` is the normal force and ``cn`` the
+ yaw moment.
+ **kwargs
+ Any other argument of the class, such as ``center_of_pressure``,
+ ``name``, ``interpolation`` or ``active_during``.
Returns
-------
- Function
- Function object with 7 input arguments (alpha, beta, mach, reynolds,
- pitch_rate, yaw_rate, roll_rate).
+ GenericSurface
+ The surface, of the class this method was called on.
+
+ Notes
+ -----
+ RocketPy's ``alpha`` is measured in one plane and takes both signs. For
+ a table against the *total* angle of attack, which only has positive
+ angles, name the column ``alpha_total`` (or ``alpha_total_deg``). A
+ warning is raised when a table read
+ as ``alpha`` looks like it is against the total angle.
"""
- if isinstance(input_data, str):
- # Input is assumed to be a file path to a CSV
- return self.__load_generic_surface_csv(input_data, coeff_name)
- elif isinstance(input_data, Function):
- if input_data.__dom_dim__ != 7:
- raise ValueError(
- f"{coeff_name} function must have 7 input arguments"
- " (alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate)."
- )
- return input_data
- elif callable(input_data):
- # Check if callable has 7 inputs (alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate)
- if input_data.__code__.co_argcount != 7:
+ with open(file_path, mode="r", encoding="utf-8") as file:
+ header = [name.strip() for name in next(csv.reader(file))]
+ data = np.atleast_2d(np.loadtxt(file_path, delimiter=",", skiprows=1))
+ if columns is None:
+ names = header
+ else:
+ missing = [name for name in columns if name not in header]
+ if missing:
raise ValueError(
- f"{coeff_name} function must have 7 input arguments"
- " (alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate)."
+ f"Column(s) {missing} not found in {file_path}. The file "
+ f"has the columns {header}."
)
- return Function(
- input_data,
- [
- "alpha",
- "beta",
- "mach",
- "reynolds",
- "pitch_rate",
- "yaw_rate",
- "roll_rate",
- ],
- [coeff_name],
- interpolation="linear",
- extrapolation="natural",
- )
- elif input_data == 0:
- return Function(
- lambda alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate: 0,
- [
- "alpha",
- "beta",
- "mach",
- "reynolds",
- "pitch_rate",
- "yaw_rate",
- "roll_rate",
- ],
- [coeff_name],
- interpolation="linear",
- extrapolation="natural",
- )
- else:
- raise TypeError(
- f"Invalid input for {coeff_name}: must be a CSV file path"
- " or a callable."
- )
+ names = [columns.get(name) for name in header]
- def __load_generic_surface_csv(self, file_path, coeff_name): # pylint: disable=too-many-statements,import-outside-toplevel
- """Load GenericSurface coefficient CSV into a 7D Function.
-
- This loader expects header-based CSV data with one or more independent
- variables among: alpha, beta, mach, reynolds, pitch_rate, yaw_rate,
- roll_rate.
- """
- independent_vars = [
- "alpha",
- "beta",
- "mach",
- "reynolds",
- "pitch_rate",
- "yaw_rate",
- "roll_rate",
+ variable_names = cls._input_variable_names(**kwargs)
+ coefficient_names = cls._input_coefficient_names()
+ unknown = [
+ name
+ for name in names
+ if name is not None
+ and name not in variable_names
+ and name not in coefficient_names
]
-
- try:
- with open(file_path, mode="r") as file:
- reader = csv.reader(file)
- header = next(reader)
- except (FileNotFoundError, IOError) as e:
- raise ValueError(f"Error reading {coeff_name} CSV file: {e}") from e
- except StopIteration as e:
- raise ValueError(f"Invalid or empty CSV file for {coeff_name}.") from e
-
- if not header:
- raise ValueError(f"Invalid or empty CSV file for {coeff_name}.")
-
- header = [column.strip() for column in header]
- present_columns = [col for col in independent_vars if col in header]
-
- invalid_columns = [col for col in header[:-1] if col not in independent_vars]
- if invalid_columns:
+ if unknown:
raise ValueError(
- f"Invalid independent variable(s) in {coeff_name} CSV: "
- f"{invalid_columns}. Valid options are: {independent_vars}."
+ f"Column name(s) {unknown} of {file_path} are neither a variable "
+ f"({', '.join(variable_names)}) nor a coefficient of "
+ f"{cls.__name__}. Use the `columns` argument to translate the "
+ "file's column names, which also lets the other columns be "
+ "ignored."
)
+ repeated = {name for name in names if name and names.count(name) > 1}
+ if repeated:
+ raise ValueError(f"Column name(s) {sorted(repeated)} appear twice.")
- if header[-1] in independent_vars:
+ variables = [i for i, name in enumerate(names) if name in variable_names]
+ values = [i for i, name in enumerate(names) if name in coefficient_names]
+ if not variables or not values:
raise ValueError(
- f"Last column in {coeff_name} CSV must be the coefficient"
- " value, not an independent variable."
+ f"{file_path} needs at least one variable column and one "
+ "coefficient column."
)
+ coefficients = {
+ names[i]: (data[:, [*variables, i]], [names[j] for j in variables])
+ for i in values
+ }
+ return cls(reference_area, reference_length, coefficients, **kwargs)
- if not present_columns:
- raise ValueError(f"No independent variables found in {coeff_name} CSV.")
+ @classmethod
+ def _arguments_from_dict(cls, data):
+ """The constructor arguments stored by :meth:`to_dict`. Subclasses extend
+ it with their own arguments."""
+ arguments = {
+ "reference_area": data["reference_area"],
+ "reference_length": data["reference_length"],
+ "coefficients": data["coefficients"],
+ "center_of_pressure": data.get("center_of_pressure", (0, 0, 0)),
+ "name": data.get("name", "Generic Surface"),
+ "reynolds_length": data.get("reynolds_length"),
+ "force_convention": data.get("force_convention", "body"),
+ "active_during": data.get("active_during", "always"),
+ "active": data.get("active", True),
+ }
+ return arguments
- ordered_present_columns = [
- col for col in header[:-1] if col in independent_vars
- ]
+ def to_dict(self, include_outputs=False, **kwargs): # pylint: disable=unused-argument
+ """Return the surface as a dictionary, to save it and rebuild it later.
- csv_func = Function.from_regular_grid_csv(
- file_path,
- ordered_present_columns,
- coeff_name,
- extrapolation="natural",
- )
- if csv_func is None:
- csv_func = Function(
- file_path,
- interpolation="linear",
- extrapolation="natural",
- )
+ The coefficients are saved as they were given, so a table stays a table
+ and loading the surface converts them again exactly as the constructor
+ did.
- def wrapper(alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate):
- args_by_name = {
- "alpha": alpha,
- "beta": beta,
- "mach": mach,
- "reynolds": reynolds,
- "pitch_rate": pitch_rate,
- "yaw_rate": yaw_rate,
- "roll_rate": roll_rate,
- }
- selected_args = [args_by_name[col] for col in ordered_present_columns]
- return csv_func(*selected_args)
-
- return Function(
- wrapper,
- independent_vars,
- [coeff_name],
- interpolation="linear",
- extrapolation="natural",
- )
+ Parameters
+ ----------
+ include_outputs : bool, optional
+ Not used: a surface has no results to save. It is accepted so that
+ every RocketPy object is saved the same way. Default False.
+ **kwargs
+ Not used. Accepted so that every RocketPy object is saved the same
+ way.
+
+ Returns
+ -------
+ dict
+ The arguments needed to rebuild the surface with :meth:`from_dict`.
+ """
+ x, y, z = self.center_of_pressure
+ return {
+ "reference_area": self.reference_area,
+ "reference_length": self.reference_length,
+ "reynolds_length": self.reynolds_length,
+ "coefficients": self._input_coefficients,
+ # The axial position as given: a number, or a function of Mach
+ "center_of_pressure": (x, y, self._xcp or z),
+ "name": self.name,
+ "force_convention": self.force_convention,
+ "active_during": self.active_during,
+ "active": self.active,
+ }
+
+ @classmethod
+ def from_dict(cls, data):
+ """Rebuild a surface saved with :meth:`to_dict`.
+
+ Parameters
+ ----------
+ data : dict
+ The dictionary returned by :meth:`to_dict`.
+
+ Returns
+ -------
+ GenericSurface
+ The surface, of the class this method is called on.
+ """
+ return cls(**cls._arguments_from_dict(data))
+
+ def info(self):
+ """Prints a summary of the surface's geometry and aerodynamic
+ coefficients. Subclasses override this with surface-specific summaries.
+
+ Returns
+ -------
+ None
+ """
+ self.prints.geometry()
+ self.prints.coefficients()
+
+ def all_info(self):
+ """Prints and plots all available information of the surface.
+
+ Returns
+ -------
+ None
+ """
+ self.prints.all()
+ self.plots.all()
diff --git a/rocketpy/rocket/aero_surface/linear_generic_surface.py b/rocketpy/rocket/aero_surface/linear_generic_surface.py
index 3e7ed9a55..be1d96341 100644
--- a/rocketpy/rocket/aero_surface/linear_generic_surface.py
+++ b/rocketpy/rocket/aero_surface/linear_generic_surface.py
@@ -1,13 +1,98 @@
-from rocketpy.mathutils import Function
from rocketpy.plots.aero_surface_plots import _LinearGenericSurfacePlots
from rocketpy.prints.aero_surface_prints import _LinearGenericSurfacePrints
+from rocketpy.rocket.aero_surface._helpers import _as_function
from rocketpy.rocket.aero_surface.generic_surface import GenericSurface
class LinearGenericSurface(GenericSurface):
- """Class that defines a generic linear aerodynamic surface. This class is
- used to define aerodynamic surfaces that have aerodynamic coefficients
- defined as linear functions of the coefficients derivatives."""
+ """An aerodynamic surface whose forces and moments vary linearly.
+
+ They vary linearly with the flow angles and the rotation rates. Instead of
+ full coefficient tables, you give the coefficient *derivatives* (slopes),
+ for example how much the normal force changes per radian of angle of attack,
+ and the surface adds them up.
+
+ Attributes
+ ----------
+ LinearGenericSurface.cN_0 : AeroCoefficient
+ The 36 coefficient derivatives, ``cN_0``, ``cN_alpha``, ..., ``cl_r``,
+ named ``_`` as given in ``coefficients``.
+ LinearGenericSurface.cNf : Function
+ Forcing part of ``cN``, and likewise ``cYf``, ``cAf``, ``cmf``, ``cnf``
+ and ``clf``: for example ``cmf = cm_0 + cm_alpha * alpha + cm_beta * beta``.
+ LinearGenericSurface.cNd : Function
+ Damping part of ``cN``, and likewise ``cYd``, ``cAd``, ``cmd``, ``cnd``
+ and ``cld``: for example
+ ``cmd = cm_p * roll_rate + cm_q * pitch_rate + cm_r * yaw_rate``.
+ LinearGenericSurface.cN : Function
+ Normal force coefficient, the sum of its forcing and damping parts.
+ LinearGenericSurface.cY : Function
+ Side force coefficient, the sum of its forcing and damping parts.
+ LinearGenericSurface.cA : Function
+ Axial force coefficient, the sum of its forcing and damping parts.
+ LinearGenericSurface.cm : Function
+ Pitching moment coefficient, the sum of its forcing and damping parts.
+ LinearGenericSurface.cn : Function
+ Yawing moment coefficient, the sum of its forcing and damping parts.
+ LinearGenericSurface.cl : Function
+ Roll moment coefficient, the sum of its forcing and damping parts.
+ LinearGenericSurface.cL : Function
+ Lift coefficient, the force perpendicular to the airflow.
+ LinearGenericSurface.cD : Function
+ Drag coefficient, the force along the airflow.
+ LinearGenericSurface.cQ : Function
+ Crosswind coefficient, the side force relative to the airflow.
+ LinearGenericSurface.aerodynamic_center : Function
+ Pitch-plane aerodynamic center of the surface along the rocket's axis,
+ in meters from the surface's position (positive toward the nose), as a
+ function of Mach. It is the point where the change of the normal force
+ acts when the angle of attack changes a little from zero. It is the
+ same point as ``center_of_pressure`` when no moment coefficient is
+ given.
+ LinearGenericSurface.aerodynamic_center_yaw : Function
+ Yaw-plane aerodynamic center of the surface along the rocket's axis, in
+ meters from the surface's position (positive toward the nose), as a
+ function of Mach: the same for the side force and the sideslip angle.
+ LinearGenericSurface.reference_area : float
+ Reference area, in square meters.
+ LinearGenericSurface.reference_length : float
+ Reference length, in meters.
+ LinearGenericSurface.reynolds_length : float
+ Length scale of the Reynolds number, in meters.
+ LinearGenericSurface.name : str
+ Name of the surface.
+ LinearGenericSurface.center_of_pressure : tuple
+ Point where the forces are applied, ``(x, y, z)`` in meters, as given.
+ LinearGenericSurface.cp : tuple
+ The same point as ``(cpx, cpy, cpz)``. ``cpz`` is 0 when the center of
+ pressure varies with Mach, since the force is then applied at ``z = 0``.
+ LinearGenericSurface.cpx : float
+ x coordinate of ``cp``, in meters.
+ LinearGenericSurface.cpy : float
+ y coordinate of ``cp``, in meters.
+ LinearGenericSurface.cpz : float
+ z coordinate of ``cp``, in meters.
+ LinearGenericSurface.active_during : str
+ The motor phase the surface produces force in, as given.
+ LinearGenericSurface.active : bool
+ Whether the surface starts each flight switched on.
+ LinearGenericSurface.force_convention : str
+ Frame the force coefficients were given in: ``"body"`` or ``"wind"``.
+ LinearGenericSurface.independent_vars : list of str
+ The variables every coefficient is called with, in order.
+ LinearGenericSurface.prints : _LinearGenericSurfacePrints
+ The prints of the surface. Use help(LinearGenericSurface.prints) to know more.
+ LinearGenericSurface.plots : _LinearGenericSurfacePlots
+ The plots of the surface. Use help(LinearGenericSurface.plots) to know more.
+ """
+
+ # The six coefficients and their terms: derivative suffix -> the variable it
+ # multiplies (``None`` for the constant term)
+ _COEFFICIENTS = ("cN", "cY", "cA", "cm", "cn", "cl")
+ _FORCING_TERMS = {"0": None, "alpha": "alpha", "beta": "beta"}
+ _DAMPING_TERMS = {"p": "roll_rate", "q": "pitch_rate", "r": "yaw_rate"}
+ # Force prefix in the body frame -> in the wind frame
+ _BODY_TO_WIND_PREFIX = {"cN": "cL", "cY": "cQ", "cA": "cD"}
def __init__(
self,
@@ -16,154 +101,210 @@ def __init__(
coefficients,
center_of_pressure=(0, 0, 0),
name="Generic Linear Surface",
+ *,
+ reynolds_length=None,
+ interpolation=None,
+ extrapolation=None,
+ force_convention=None,
+ active_during="always",
+ active=True,
+ axisymmetric=False,
):
- """Create a generic linear aerodynamic surface, defined by its
- aerodynamic coefficients derivatives. This surface is used to model any
- aerodynamic surface that does not fit the predefined classes.
-
- Important
- ---------
- All the aerodynamic coefficients can be input as callable functions of
- angle of attack, angle of sideslip, Mach number, Reynolds number,
- pitch rate, yaw rate and roll rate. For CSV files, the header must
- contain at least one of the following: "alpha", "beta", "mach",
- "reynolds", "pitch_rate", "yaw_rate" and "roll_rate".
+ """Create a linear aerodynamic surface from its coefficient derivatives.
- See Also
- --------
- :ref:`genericsurfaces`.
+ Instead of whole coefficients, you give how each coefficient changes with
+ the angle of attack, the sideslip angle and the rotation rates, and the
+ surface adds the terms up. Use it for stability-derivative data.
Parameters
----------
reference_area : int, float
- Reference area of the aerodynamic surface. Has the unit of meters
- squared. Commonly defined as the rocket's cross-sectional area.
+ Reference area of the surface, in square meters. Commonly the
+ rocket's cross-sectional area.
reference_length : int, float
- Reference length of the aerodynamic surface. Has the unit of meters.
- Commonly defined as the rocket's diameter.
- coefficients: dict, optional
- List of coefficients. If a coefficient is omitted, it is set to 0.
- The valid coefficients are:\n
- cL_0: callable, str, optional
- Coefficient of lift at zero angle of attack. Default is 0.\n
- cL_alpha: callable, str, optional
- Coefficient of lift derivative with respect to angle of attack.
- Default is 0.\n
- cL_beta: callable, str, optional
- Coefficient of lift derivative with respect to sideslip angle.
- Default is 0.\n
- cL_p: callable, str, optional
- Coefficient of lift derivative with respect to roll rate.
- Default is 0.\n
- cL_q: callable, str, optional
- Coefficient of lift derivative with respect to pitch rate.
- Default is 0.\n
- cL_r: callable, str, optional
- Coefficient of lift derivative with respect to yaw rate.
- Default is 0.\n
- cQ_0: callable, str, optional
- Coefficient of side force at zero angle of attack.
- Default is 0.\n
- cQ_alpha: callable, str, optional
- Coefficient of side force derivative with respect to angle of
- attack. Default is 0.\n
- cQ_beta: callable, str, optional
- Coefficient of side force derivative with respect to sideslip
- angle. Default is 0.\n
- cQ_p: callable, str, optional
- Coefficient of side force derivative with respect to roll rate.
- Default is 0.\n
- cQ_q: callable, str, optional
- Coefficient of side force derivative with respect to pitch rate.
- Default is 0.\n
- cQ_r: callable, str, optional
- Coefficient of side force derivative with respect to yaw rate.
- Default is 0.\n
- cD_0: callable, str, optional
- Coefficient of drag at zero angle of attack. Default is 0.\n
- cD_alpha: callable, str, optional
- Coefficient of drag derivative with respect to angle of attack.
- Default is 0.\n
- cD_beta: callable, str, optional
- Coefficient of drag derivative with respect to sideslip angle.
- Default is 0.\n
- cD_p: callable, str, optional
- Coefficient of drag derivative with respect to roll rate.
- Default is 0.\n
- cD_q: callable, str, optional
- Coefficient of drag derivative with respect to pitch rate.
- Default is 0.\n
- cD_r: callable, str, optional
- Coefficient of drag derivative with respect to yaw rate.
- Default is 0.\n
- cm_0: callable, str, optional
- Coefficient of pitch moment at zero angle of attack.
- Default is 0.\n
- cm_alpha: callable, str, optional
- Coefficient of pitch moment derivative with respect to angle of
- attack. Default is 0.\n
- cm_beta: callable, str, optional
- Coefficient of pitch moment derivative with respect to sideslip
- angle. Default is 0.\n
- cm_p: callable, str, optional
- Coefficient of pitch moment derivative with respect to roll rate.
- Default is 0.\n
- cm_q: callable, str, optional
- Coefficient of pitch moment derivative with respect to pitch rate.
- Default is 0.\n
- cm_r: callable, str, optional
- Coefficient of pitch moment derivative with respect to yaw rate.
- Default is 0.\n
- cn_0: callable, str, optional
- Coefficient of yaw moment at zero angle of attack.
- Default is 0.\n
- cn_alpha: callable, str, optional
- Coefficient of yaw moment derivative with respect to angle of
- attack. Default is 0.\n
- cn_beta: callable, str, optional
- Coefficient of yaw moment derivative with respect to sideslip angle.
- Default is 0.\n
- cn_p: callable, str, optional
- Coefficient of yaw moment derivative with respect to roll rate.
- Default is 0.\n
- cn_q: callable, str, optional
- Coefficient of yaw moment derivative with respect to pitch rate.
- Default is 0.\n
- cn_r: callable, str, optional
- Coefficient of yaw moment derivative with respect to yaw rate.
- Default is 0.\n
- cl_0: callable, str, optional
- Coefficient of roll moment at zero angle of attack.
- Default is 0.\n
- cl_alpha: callable, str, optional
- Coefficient of roll moment derivative with respect to angle of
- attack. Default is 0.\n
- cl_beta: callable, str, optional
- Coefficient of roll moment derivative with respect to sideslip
- angle. Default is 0.\n
- cl_p: callable, str, optional
- Coefficient of roll moment derivative with respect to roll rate.
- Default is 0.\n
- cl_q: callable, str, optional
- Coefficient of roll moment derivative with respect to pitch rate.
- Default is 0.\n
- cl_r: callable, str, optional
- Coefficient of roll moment derivative with respect to yaw rate.
- Default is 0.\n
- center_of_pressure : tuple, optional
- Application point of the aerodynamic forces and moments. The
- center of pressure is defined in the local coordinate system of the
- aerodynamic surface. The default value is (0, 0, 0).
- name : str
- Name of the aerodynamic surface. Default is 'GenericSurface'.
- """
+ Reference length of the surface, in meters. Commonly the rocket's
+ diameter. Used to non-dimensionalize the moment coefficients and the
+ reduced rotation rates, and (unless ``reynolds_length`` is given) as
+ the length scale of the Reynolds number.
+ coefficients : dict
+ The coefficient derivatives (slopes), by name. Any you leave out are
+ set to 0. Each one can be a constant, a function, or a path to a data
+ file, and says how one force or moment coefficient changes with one
+ variable (angle in radians, or a non-dimensional rotation rate). The
+ names follow the pattern ``_``: the coefficient
+ is normal force ``cN``, side force ``cY``, axial force ``cA``, pitch
+ moment ``cm``, yaw moment ``cn`` or roll moment ``cl``; the variable
+ is ``0`` (the value at zero angle of attack, zero sideslip and zero
+ rates),
+ ``alpha``, ``beta``, ``p`` (roll rate), ``q`` (pitch rate) or ``r``
+ (yaw rate). With ``force_convention="wind"`` the force derivatives are
+ named after the wind-frame coefficients instead (lift ``cL``, side
+ ``cQ``, drag ``cD`` -- e.g. ``cL_alpha``, ``cD_0``, ``cQ_beta``); the
+ moment names are unchanged.
+
+ For example ``cN_alpha`` is how much the normal force coefficient
+ changes per radian of angle of attack, ``cm_q`` how much the pitch
+ moment coefficient changes with the pitch rate, ``cl_p`` the roll
+ damping, and ``cA_0`` the axial force (drag) coefficient at zero
+ angle. That gives 36 names in all: each of ``cN``, ``cY``, ``cA``,
+ ``cm``, ``cn``, ``cl`` combined with each of ``0``, ``alpha``,
+ ``beta``, ``p``, ``q``, ``r``.
+
+ Each coefficient is the sum of its six terms, for example
+ ``cm = cm_0 + cm_alpha * alpha + cm_beta * beta + cm_p * roll_rate +
+ cm_q * pitch_rate + cm_r * yaw_rate``. A derivative that opposes the
+ motion, such as a pitch damping ``cm_q``, is given as a negative
+ number. For a rocket that behaves the same in every plane, the yaw
+ derivatives mirror the pitch ones with a sign flip on the force
+ and moment slopes (``cY_beta = -cN_alpha``, ``cn_beta =
+ -cm_alpha``) and none on the rate terms (``cY_r = cN_q``,
+ ``cn_r = cm_q``); see :ref:`lineargenericsurface_axisymmetric`.
+
+ Each derivative can itself depend on ``alpha``, ``beta``, ``mach``,
+ ``reynolds``, ``pitch_rate``, ``yaw_rate`` and ``roll_rate`` (angles
+ in radians, or ``alpha_deg`` and ``beta_deg`` in degrees; rates in
+ reduced form, such as ``q * L_ref / (2 * V)`` for the pitch rate),
+ most often on Mach alone. It can be given as:
+
+ - a number: a constant.
+ - a function whose arguments are named after the variables it uses,
+ for example ``lambda mach: ...``.
+ - the path to a CSV file whose header names the variables, with the
+ derivative in the last column. A two-column file without a header
+ is read as Mach against the derivative.
+ - a list or numpy array of data points. With two columns it is read
+ as Mach against the derivative; with more, give it as a pair with
+ the names of its variables, for example
+ ``(points, ["mach", "reynolds"])``.
+ - a :class:`Function`, or a pair ``(axes, values)`` for values on a
+ regular grid.
+ center_of_pressure : tuple, list, optional
+ Point where the aerodynamic forces are applied and about which the
+ moment derivatives are taken, as ``(x, y, z)`` in meters. It is
+ measured from the position the surface is added to the rocket at:
+ ``z`` runs along the rocket's centerline and is positive toward the
+ nose, whichever coordinate system orientation the rocket uses. The
+ default value is (0, 0, 0).
+
+ The ``z`` component may instead vary with Mach: give it as a
+ function of Mach (``lambda mach: ...``), a one-input
+ :class:`Function`, or a two-column table ``[[mach, z], ...]``. The
+ force is then applied at ``z = 0`` and its moment about the given
+ center of pressure is added to the moment derivatives
+ (``cm_alpha + cN_alpha * z(mach) / L_ref`` and so on). Such a center
+ of pressure is fixed when the surface is created.
+ name : str, optional
+ Name of the surface. Default is ``"Generic Linear Surface"``.
+ reynolds_length : int, float, optional
+ Length scale, in meters, of the Reynolds number passed to the
+ derivatives. Set it to the length your Reynolds-dependent data was
+ tabulated against (for example the rocket's body length). ``None``
+ (the default) uses ``reference_length`` (the diameter). Has no
+ effect unless a derivative depends on ``reynolds``.
+ interpolation : str or dict, optional
+ How tabulated derivatives interpolate between points. The accepted
+ methods depend on the table: a 1-D table (e.g. a Mach-only curve)
+ accepts ``"linear"``, ``"akima"``, ``"spline"`` and ``"polynomial"``;
+ a multi-dimensional scattered table accepts ``"linear"``,
+ ``"shepard"`` and ``"rbf"``; and a multi-dimensional table on a
+ regular grid accepts ``"linear"``, ``"nearest"``, ``"slinear"``,
+ ``"cubic"``, ``"quintic"`` and ``"pchip"`` (with ``"spline"`` read as
+ ``"cubic"`` and ``"akima"`` as ``"pchip"``). Give one string for
+ every derivative, or a dict keyed by derivative name (names left out
+ use the default). ``None`` (the default) uses ``"linear"`` for tables
+ built here and keeps a pre-built ``Function``'s own setting.
+ extrapolation : str or dict, optional
+ How tabulated derivatives behave outside their data range:
+ ``"constant"`` holds the value at the nearest data edge,
+ ``"natural"`` keeps following the curve, and ``"zero"`` returns 0.
+ Give one string for every derivative, or a dict keyed by derivative
+ name (names left out use the default). ``None`` (the default) uses
+ ``"constant"`` for tables built here and keeps whatever a pre-built
+ ``Function`` already carries. Only affects tabulated sources
+ (constants and functions are evaluated directly).
+ force_convention : str, optional
+ The frame the force derivatives are given in:
+
+ - ``"body"``: ``cN_*`` (normal), ``cY_*`` (side) and ``cA_*``
+ (axial).
+ - ``"wind"``: ``cL_*`` (lift), ``cQ_*`` (side) and ``cD_*`` (drag).
+
+ The moment derivatives (``cm_*``, ``cn_*``, ``cl_*``) are the same
+ in both. ``None`` (the default) works out the frame from the names,
+ and uses ``"body"`` when there are no force derivatives. A
+ wind-frame input is converted once to the body-frame derivatives the
+ surface stores, by linearizing the angle-of-attack and sideslip
+ rotation about zero: the straight renames ``cN_0 = cL_0``,
+ ``cN_beta = cL_beta``, the rate derivatives, and the cross terms
+ ``cN_alpha = cL_alpha + cD_0``, ``cY_beta = cQ_beta - cD_0``,
+ ``cA_alpha = cD_alpha - cL_0`` and ``cA_beta = cD_beta + cQ_0``. At
+ zero angle this reduces to ``cN = cL``, ``cY = cQ``, ``cA = cD``.
+ active_during : str, optional
+ The motor phase this surface produces aerodynamic force in:
+
+ - ``"always"`` (default): the surface always contributes force.
+ - ``"power_on"``: only while the motor is burning.
+ - ``"power_off"``: only after the motor has burned out.
+
+ To switch a surface on or off at any other moment, such as apogee,
+ use an event: see ``active`` below.
+ active : bool, optional
+ Whether the surface starts each flight switched on. Default is
+ ``True``. Use ``False`` for a surface that only appears later in
+ the flight, and switch it on from an event with
+ ``context.event.commands.activate_surface(surface)``. A surface
+ that is on from the start is switched off the same way, with
+ ``deactivate_surface``.
+ axisymmetric : bool, optional
+ Set it to ``True`` when the data describes a rocket (or a part) that
+ behaves the same in every plane through its axis, such as a rocket
+ with evenly spaced fins. You then give only the pitch-plane
+ derivatives (``cN_*`` or ``cL_*``, and ``cm_*``), as stability
+ derivatives are usually reported, and the yaw-plane ones are filled
+ in for you: ``cY_beta = -cN_alpha``, ``cn_beta = -cm_alpha``,
+ ``cY_r = cN_q`` and ``cn_r = cm_q``. The axial and roll derivatives
+ are used as given.
+
+ With ``True``, do not give any yaw-plane derivative (``cY_*``,
+ ``cQ_*`` or ``cn_*``), nor a sideways force or moment at zero angle
+ (``cN_0``, ``cm_0``, ``cN_p``, ``cm_p``). A pitch-plane derivative may depend on
+ ``mach``, ``reynolds``, the rates and ``alpha_total``, but not on
+ ``alpha``, ``beta`` or ``phi``, which single out one plane.
+
+ Default is ``False``: the two planes are used as given, and a plane
+ without derivatives produces no force.
+
+ Raises
+ ------
+ TypeError
+ If ``coefficients`` is not a dict, or ``center_of_pressure`` is not
+ an ``(x, y, z)`` triple.
+ ValueError
+ If a name is not one of the 36 derivatives (a coefficient value such
+ as ``cN`` included), if wind-frame and body-frame force derivatives
+ are mixed without a ``force_convention``, if ``force_convention``
+ or ``active_during`` is not one of the accepted values, or if
+ ``axisymmetric`` is ``True`` and a derivative breaks the rules
+ above.
+ See Also
+ --------
+ :ref:`genericsurfaces`
+ """
+ # Read while the coefficients are built
+ self._axisymmetric = bool(axisymmetric)
super().__init__(
reference_area=reference_area,
reference_length=reference_length,
coefficients=coefficients,
center_of_pressure=center_of_pressure,
name=name,
+ reynolds_length=reynolds_length,
+ extrapolation=extrapolation,
+ interpolation=interpolation,
+ force_convention=force_convention,
+ active_during=active_during,
+ active=active,
)
self.compute_all_coefficients()
@@ -171,240 +312,257 @@ def __init__(
self.prints = _LinearGenericSurfacePrints(self)
self.plots = _LinearGenericSurfacePlots(self)
- def _get_default_coefficients(self):
- """Returns default coefficients
-
- Returns
- -------
- default_coefficients: dict
- Dictionary whose keys are the coefficients names and keys
- are the default values.
- """
- default_coefficients = {
- "cL_0": 0,
- "cL_alpha": 0,
- "cL_beta": 0,
- "cL_p": 0,
- "cL_q": 0,
- "cL_r": 0,
- "cQ_0": 0,
- "cQ_alpha": 0,
- "cQ_beta": 0,
- "cQ_p": 0,
- "cQ_q": 0,
- "cQ_r": 0,
- "cD_0": 0,
- "cD_alpha": 0,
- "cD_beta": 0,
- "cD_p": 0,
- "cD_q": 0,
- "cD_r": 0,
- "cm_0": 0,
- "cm_alpha": 0,
- "cm_beta": 0,
- "cm_p": 0,
- "cm_q": 0,
- "cm_r": 0,
- "cn_0": 0,
- "cn_alpha": 0,
- "cn_beta": 0,
- "cn_p": 0,
- "cn_q": 0,
- "cn_r": 0,
- "cl_0": 0,
- "cl_alpha": 0,
- "cl_beta": 0,
- "cl_p": 0,
- "cl_q": 0,
- "cl_r": 0,
+ @classmethod
+ def _get_default_coefficients(cls):
+ """Return the 36 derivative names (``cN_0`` ... ``cl_r``), each at 0."""
+ return {
+ f"{coefficient}_{suffix}": 0
+ for coefficient in cls._COEFFICIENTS
+ for suffix in (*cls._FORCING_TERMS, *cls._DAMPING_TERMS)
}
- return default_coefficients
-
- def compute_forcing_coefficient(self, c_0, c_alpha, c_beta):
- """Compute the forcing coefficient from the derivatives of the
- aerodynamic coefficients."""
-
- def total_coefficient(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
- ):
- return (
- c_0(alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate)
- + c_alpha(alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate)
- * alpha
- + c_beta(alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate)
- * beta
- )
-
- return Function(
- total_coefficient,
- [
- "alpha",
- "beta",
- "mach",
- "reynolds",
- "pitch_rate",
- "yaw_rate",
- "roll_rate",
- ],
- ["coefficient"],
- )
- def compute_damping_coefficient(self, c_p, c_q, c_r):
- """Compute the damping coefficient from the derivatives of the
- aerodynamic coefficients."""
-
- def total_coefficient(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
- ):
- return (
- c_p(alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate)
- * roll_rate
- + c_q(alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate)
- * pitch_rate
- + c_r(alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate)
- * yaw_rate
- )
+ @classmethod
+ def _wind_default_coefficient_names(cls):
+ """Return the 36 derivative names with the force prefixes in the wind frame.
- return Function(
- total_coefficient,
- [
- "alpha",
- "beta",
- "mach",
- "reynolds",
- "pitch_rate",
- "yaw_rate",
- "roll_rate",
- ],
- ["coefficient"],
+ ``cN_*`` becomes ``cL_*``, ``cY_*`` becomes ``cQ_*`` and ``cA_*`` becomes
+ ``cD_*``; the moment names are unchanged.
+ """
+ names = set()
+ for key in cls._get_default_coefficients():
+ prefix, sep, suffix = key.partition("_")
+ names.add(f"{cls._BODY_TO_WIND_PREFIX.get(prefix, prefix)}{sep}{suffix}")
+ return names
+
+ @classmethod
+ def _input_coefficient_names(cls):
+ """Return every name a derivative can be given under, in either frame."""
+ return (
+ set(cls._get_default_coefficients()) | cls._wind_default_coefficient_names()
)
- def compute_all_coefficients(self):
- """Compute all the aerodynamic coefficients from the derivatives."""
- # pylint: disable=invalid-name
- self.cLf = self.compute_forcing_coefficient(
- self.cL_0, self.cL_alpha, self.cL_beta
- )
- self.cLd = self.compute_damping_coefficient(self.cL_p, self.cL_q, self.cL_r)
+ def _force_frames_present(self, coefficients):
+ """Tell which force frames the names belong to, as ``(has_wind, has_body)``.
- self.cQf = self.compute_forcing_coefficient(
- self.cQ_0, self.cQ_alpha, self.cQ_beta
- )
- self.cQd = self.compute_damping_coefficient(self.cQ_p, self.cQ_q, self.cQ_r)
+ The frame is read from the prefix: ``cL_alpha`` is wind, ``cN_alpha`` body.
+ """
+ prefixes = {key.split("_", 1)[0] for key in coefficients}
+ has_wind = bool(prefixes & set(self._WIND_FORCE_NAMES))
+ has_body = bool(prefixes & set(self._BODY_FORCE_NAMES))
+ return has_wind, has_body
- self.cDf = self.compute_forcing_coefficient(
- self.cD_0, self.cD_alpha, self.cD_beta
- )
- self.cDd = self.compute_damping_coefficient(self.cD_p, self.cD_q, self.cD_r)
+ def _check_coefficients(self, input_coefficients, default_coefficients):
+ """Raise a ``ValueError`` for a name that is not one of the derivatives.
- self.cmf = self.compute_forcing_coefficient(
- self.cm_0, self.cm_alpha, self.cm_beta
+ On top of the generic check, a coefficient value such as ``cN`` gets a hint
+ that a derivative is expected.
+ """
+ values = sorted(
+ set(input_coefficients) & GenericSurface._input_coefficient_names()
)
- self.cmd = self.compute_damping_coefficient(self.cm_p, self.cm_q, self.cm_r)
+ if values:
+ raise ValueError(
+ f"{', '.join(values)}: LinearGenericSurface takes derivatives, "
+ f"such as {values[0]}_alpha or {values[0]}_q, not coefficient "
+ "values. For a coefficient given against the angle, use "
+ "GenericSurface."
+ )
+ super()._check_coefficients(input_coefficients, default_coefficients)
- self.cnf = self.compute_forcing_coefficient(
- self.cn_0, self.cn_alpha, self.cn_beta
- )
- self.cnd = self.compute_damping_coefficient(self.cn_p, self.cn_q, self.cn_r)
+ def _as_coefficient(self, source, name, single_var=None):
+ """Wrap a derivative as an :class:`AeroCoefficient`.
- self.clf = self.compute_forcing_coefficient(
- self.cl_0, self.cl_alpha, self.cl_beta
- )
- self.cld = self.compute_damping_coefficient(self.cl_p, self.cl_q, self.cl_r)
+ A derivative's name already fixes its angle or rate, so a one-column table
+ or a headerless file is read against Mach.
+ """
+ return super()._as_coefficient(source, name, single_var or "mach")
- def _compute_from_coefficients(
- self,
- rho,
- stream_speed,
- alpha,
- beta,
- mach,
- reynolds,
- pitch_rate,
- yaw_rate,
- roll_rate,
- ):
- """Compute the aerodynamic forces and moments from the aerodynamic
- coefficients.
+ def _wind_input_to_body(self, coefficients):
+ """Convert wind-frame derivatives into body-frame ones.
- Parameters
- ----------
- rho : float
- Air density.
- stream_speed : float
- Magnitude of the airflow speed.
- alpha : float
- Angle of attack in radians.
- beta : float
- Sideslip angle in radians.
- mach : float
- Mach number.
- reynolds : float
- Reynolds number.
- pitch_rate : float
- Pitch rate in radians per second.
- yaw_rate : float
- Yaw rate in radians per second.
- roll_rate : float
- Roll rate in radians per second.
-
- Returns
- -------
- tuple of float
- The aerodynamic forces (lift, side_force, drag) and moments
- (pitch, yaw, roll) in the body frame.
- """
- # Precompute common values
- dyn_pressure_area = 0.5 * rho * stream_speed**2 * self.reference_area
- dyn_pressure_area_damping = (
- 0.5 * rho * stream_speed * self.reference_area * self.reference_length / 2
- )
- dyn_pressure_area_length = dyn_pressure_area * self.reference_length
- dyn_pressure_area_length_damping = (
- 0.5
- * rho
- * stream_speed
- * self.reference_area
- * self.reference_length**2
- / 2
- )
+ The wind-frame ``cL_*``, ``cQ_*`` and ``cD_*`` become ``cN_*``, ``cY_*``
+ and ``cA_*``. Linearizing the rotation between the two frames about
+ ``alpha = beta = 0`` makes every force derivative a straight rename
+ (``cN_0 = cL_0``, ``cN_q = cL_q``, ...) except four cross terms::
- # Compute aerodynamic forces
- lift = dyn_pressure_area * self.cLf(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
- ) + dyn_pressure_area_damping * self.cLd(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
- )
+ cN_alpha = cL_alpha + cD_0 cA_alpha = cD_alpha - cL_0
+ cY_beta = cQ_beta - cD_0 cA_beta = cD_beta + cQ_0
- side = dyn_pressure_area * self.cQf(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
- ) + dyn_pressure_area_damping * self.cQd(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
- )
+ At zero angle this reduces to ``cN = cL``, ``cY = cQ``, ``cA = cD``. The
+ moment derivatives are the same in both frames and pass through.
+ """
+ self._check_coefficients(coefficients, self._wind_default_coefficient_names())
+
+ def combined(first_name, second_name, sign, name):
+ # first + sign * second, over only the variables the two use. When
+ # one is zero the other is kept as it is.
+ first, second = (
+ self._as_coefficient(coefficients.get(n, 0), n)
+ for n in (first_name, second_name)
+ )
+ if second.is_zero:
+ return first
+ if first.is_zero:
+ return second if sign > 0 else second * -1.0
+ used = [
+ var
+ for var in self.independent_vars
+ if var in first.depends_on or var in second.depends_on
+ ]
+ if not used:
+ return first.get_value_opt() + sign * second.get_value_opt()
+ evaluate_first = first.evaluator(used)
+ evaluate_second = second.evaluator(used)
+ return _as_function(
+ lambda *args: evaluate_first(*args) + sign * evaluate_second(*args),
+ used,
+ name,
+ )
- drag = dyn_pressure_area * self.cDf(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
- ) + dyn_pressure_area_damping * self.cDd(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
+ body = {
+ f"{body_prefix}_{suffix}": coefficients.get(f"{wind_prefix}_{suffix}", 0)
+ for body_prefix, wind_prefix in self._BODY_TO_WIND_PREFIX.items()
+ for suffix in (*self._FORCING_TERMS, *self._DAMPING_TERMS)
+ }
+ body["cN_alpha"] = combined("cL_alpha", "cD_0", 1.0, "cN_alpha")
+ body["cY_beta"] = combined("cQ_beta", "cD_0", -1.0, "cY_beta")
+ body["cA_alpha"] = combined("cD_alpha", "cL_0", -1.0, "cA_alpha")
+ body["cA_beta"] = combined("cD_beta", "cQ_0", 1.0, "cA_beta")
+ for name, value in coefficients.items():
+ if name.split("_", 1)[0] not in self._WIND_FORCE_NAMES:
+ body[name] = value
+ return body
+
+ # Yaw-plane derivative suffix -> the pitch-plane suffix it comes from, for a
+ # surface that behaves the same in every plane: a quarter turn about the
+ # axis maps the pitch plane onto the yaw plane
+ _YAW_FROM_PITCH = {
+ "0": "0",
+ "alpha": "beta",
+ "beta": "alpha",
+ "q": "r",
+ "r": "q",
+ "p": "p",
+ }
+
+ def _complete_body_coefficients(self, coefficients):
+ """Fill in the yaw-plane derivatives of an axisymmetric surface from
+ its pitch-plane ones: ``cY_beta = -cN_alpha``, ``cY_alpha = cN_beta``,
+ ``cY_r = cN_q``, ``cY_q = -cN_r``, ``cY_0 = cN_0`` and ``cY_p = cN_p``,
+ and the same from ``cm`` to ``cn``."""
+ if not self._axisymmetric:
+ return coefficients
+ given = sorted(
+ name
+ for name, coefficient in self._input_coefficients.items()
+ if name.split("_")[0] in ("cY", "cQ", "cn") and not coefficient.is_zero
)
+ if given:
+ raise ValueError(
+ f"{', '.join(given)} cannot be given with axisymmetric=True, "
+ "which fills in the yaw-plane derivatives from the pitch-plane "
+ "ones. Leave them out, or use axisymmetric=False and give both "
+ "planes."
+ )
+ coefficients = dict(coefficients)
+ for pitch, yaw in (("cN", "cY"), ("cm", "cn")):
+ for suffix, source in self._YAW_FROM_PITCH.items():
+ coefficients.pop(f"{yaw}_{suffix}", None)
+ name = f"{pitch}_{source}"
+ if name not in coefficients:
+ continue
+ derivative = self._as_coefficient(coefficients[name], name)
+ if derivative.is_zero:
+ continue
+ if source in ("0", "p"):
+ raise ValueError(
+ f"{name} cannot be given with axisymmetric=True: a "
+ "sideways force or moment at zero angle of attack "
+ "points in one direction, which a rocket that behaves "
+ "the same in every plane does not have. Leave it out, "
+ "or use axisymmetric=False and give both planes."
+ )
+ one_plane = sorted(
+ set(derivative.source_angles) & {"alpha", "beta", "phi"}
+ )
+ if one_plane:
+ raise ValueError(
+ f"{name} depends on {' and '.join(one_plane)}, which "
+ "singles out one plane, so it cannot be used with "
+ "axisymmetric=True. Give it against alpha_total, or "
+ "use axisymmetric=False and give both planes."
+ )
+ sign = -1.0 if suffix in ("beta", "q") else 1.0
+ coefficients[f"{yaw}_{suffix}"] = sign * derivative
+ return coefficients
+
+ def to_dict(self, include_outputs=False, **kwargs):
+ data = super().to_dict(include_outputs=include_outputs, **kwargs)
+ data["axisymmetric"] = self._axisymmetric
+ return data
+
+ @classmethod
+ def _arguments_from_dict(cls, data):
+ arguments = super()._arguments_from_dict(data)
+ arguments["axisymmetric"] = data.get("axisymmetric", False)
+ return arguments
- # Compute aerodynamic moments
- pitch = dyn_pressure_area_length * self.cmf(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
- ) + dyn_pressure_area_length_damping * self.cmd(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
- )
+ def compute_all_coefficients(self):
+ """Build the six coefficients from their derivatives.
- yaw = dyn_pressure_area_length * self.cnf(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
- ) + dyn_pressure_area_length_damping * self.cnd(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
- )
+ For each coefficient (``cN``, ``cY``, ``cA``, ``cm``, ``cn``, ``cl``)
+ three attributes are set, all functions of the surface's variables:
- roll = dyn_pressure_area_length * self.clf(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
- ) + dyn_pressure_area_length_damping * self.cld(
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate
- )
+ - the whole coefficient, for example ``cm``, used in the simulation;
+ - its forcing part ``cmf = cm_0 + cm_alpha * alpha + cm_beta * beta``;
+ - its damping part
+ ``cmd = cm_p * roll_rate + cm_q * pitch_rate + cm_r * yaw_rate``.
- return lift, side, drag, pitch, yaw, roll
+ The whole coefficient is the sum of the two parts. A damping derivative
+ that opposes the motion is a negative number, so nothing is subtracted.
+ """
+ every_term = {**self._FORCING_TERMS, **self._DAMPING_TERMS}
+ for coefficient in self._COEFFICIENTS:
+ for suffix, terms in (
+ ("f", self._FORCING_TERMS),
+ ("d", self._DAMPING_TERMS),
+ ("", every_term),
+ ):
+ setattr(
+ self,
+ coefficient + suffix,
+ self._linear_coefficient(coefficient, terms),
+ )
+
+ def _linear_coefficient(self, coefficient, terms):
+ """Sum the given terms of one coefficient into a :class:`Function`.
+
+ Each term is a derivative times its variable, such as ``cm_q * pitch_rate``;
+ the ``_0`` term is used as it is. Zero derivatives are left out, which keeps
+ the sum cheap during the simulation.
+ """
+ active = []
+ for suffix, variable in terms.items():
+ derivative = getattr(self, f"{coefficient}_{suffix}")
+ if not derivative.is_zero:
+ position = (
+ None if variable is None else self.independent_vars.index(variable)
+ )
+ active.append((derivative.get_value_opt, position))
+
+ def total(*args):
+ value = 0.0
+ for evaluate, position in active:
+ term = evaluate(*args)
+ value += term if position is None else term * args[position]
+ return value
+
+ return _as_function(total, self.independent_vars, coefficient)
+
+ def _evaluate_stability_derivatives(self):
+ """Build the center-of-pressure functions.
+
+ The slopes ``cN_alpha``, ``cm_alpha``, ``cY_beta`` and ``cn_beta`` are the
+ given derivatives, so nothing is differentiated.
+ """
+ self._set_stability_accessors()
diff --git a/rocketpy/rocket/aero_surface/nose_cone.py b/rocketpy/rocket/aero_surface/nose_cone.py
index 240a61a5c..835c63346 100644
--- a/rocketpy/rocket/aero_surface/nose_cone.py
+++ b/rocketpy/rocket/aero_surface/nose_cone.py
@@ -7,10 +7,10 @@
from rocketpy.plots.aero_surface_plots import _NoseConePlots
from rocketpy.prints.aero_surface_prints import _NoseConePrints
-from .aero_surface import AeroSurface
+from ._barrowman_surface import _BarrowmanSurface
-class NoseCone(AeroSurface):
+class NoseCone(_BarrowmanSurface):
"""Keeps nose cone information.
Note
@@ -64,12 +64,38 @@ class NoseCone(AeroSurface):
NoseCone.cpz : float
Nose cone local center of pressure z coordinate. Has units of length and
is given in meters.
- NoseCone.cl : Function
- Function which defines the lift coefficient as a function of the angle
- of attack and the Mach number. Takes as input the angle of attack in
- radians and the Mach number. Returns the lift coefficient.
+ NoseCone.cN : AeroCoefficient
+ Normal force coefficient, the force in the pitch plane.
+ NoseCone.cY : AeroCoefficient
+ Side force coefficient, the force in the yaw plane.
+ NoseCone.cA : AeroCoefficient
+ Axial force coefficient, the force along the rocket's axis.
+ NoseCone.cm : AeroCoefficient
+ Pitching moment coefficient.
+ NoseCone.cn : AeroCoefficient
+ Yawing moment coefficient.
+ NoseCone.cl : AeroCoefficient
+ Roll moment coefficient. Always zero for a nose cone.
+ NoseCone.cL : Function
+ Lift coefficient, the force perpendicular to the airflow.
+ NoseCone.cD : Function
+ Drag coefficient, the force along the airflow.
+ NoseCone.cQ : Function
+ Crosswind coefficient, the side force relative to the airflow.
+ NoseCone.cN_alpha : AeroCoefficient
+ Slope of ``cN`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ NoseCone.cY_beta : AeroCoefficient
+ Slope of ``cY`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ NoseCone.cm_alpha : AeroCoefficient
+ Slope of ``cm`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ NoseCone.cn_beta : AeroCoefficient
+ Slope of ``cn`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
NoseCone.clalpha : float
- Lift coefficient slope. Has units of 1/rad.
+ Normal-force coefficient slope. Has units of 1/rad.
NoseCone.plots : plots.aero_surface_plots._NoseConePlots
This contains all the plots methods. Use help(NoseCone.plots) to know
more about it.
@@ -129,10 +155,15 @@ def __init__( # pylint: disable=too-many-statements
None
"""
rocket_radius = rocket_radius or base_radius
- super().__init__(name, np.pi * rocket_radius**2, 2 * rocket_radius)
+ self.name = name
+ self.reference_area = np.pi * rocket_radius**2
+ self.reference_length = 2 * rocket_radius
self._rocket_radius = rocket_radius
self._base_radius = base_radius
+ # The length the user gave. A bluff tip shortens ``_length``, and each
+ # new shape is worked out again from this one.
+ self._input_length = length
self._length = length
if bluffness is not None:
if bluffness > 1 or bluffness < 0: # pragma: no cover
@@ -163,6 +194,16 @@ def __init__( # pylint: disable=too-many-statements
self.evaluate_lift_coefficient()
self.evaluate_center_of_pressure()
+ # Translate the Barrowman geometry (clalpha, cpz) into generic-surface
+ # coefficients.
+ super().__init__(
+ reference_area=self.reference_area,
+ reference_length=self.reference_length,
+ coefficients={},
+ center_of_pressure=(self.cpx, self.cpy, self.cpz),
+ name=name,
+ )
+
self.plots = _NoseConePlots(self)
self.prints = _NoseConePrints(self)
@@ -173,9 +214,12 @@ def rocket_radius(self):
@rocket_radius.setter
def rocket_radius(self, value):
self._rocket_radius = value
+ self.reference_area = np.pi * value**2
+ self.reference_length = 2 * value
self.evaluate_geometrical_parameters()
self.evaluate_lift_coefficient()
self.evaluate_nose_shape()
+ self._geometry_changed()
@property
def base_radius(self):
@@ -187,6 +231,7 @@ def base_radius(self, value):
self.evaluate_geometrical_parameters()
self.evaluate_lift_coefficient()
self.evaluate_nose_shape()
+ self._geometry_changed()
@property
def length(self):
@@ -194,9 +239,11 @@ def length(self):
@length.setter
def length(self, value):
+ self._input_length = value
self._length = value
self.evaluate_center_of_pressure()
self.evaluate_nose_shape()
+ self._geometry_changed()
@property
def power(self):
@@ -213,6 +260,7 @@ def power(self, value):
self.evaluate_k()
self.evaluate_center_of_pressure()
self.evaluate_nose_shape()
+ self._geometry_changed()
@property
def kind(self):
@@ -319,6 +367,7 @@ def theta_vonkarman(x):
self.evaluate_center_of_pressure()
self.evaluate_geometrical_parameters()
self.evaluate_nose_shape()
+ self._geometry_changed()
@property
def bluffness(self):
@@ -340,6 +389,7 @@ def bluffness(self, value):
)
self._bluffness = value
self.evaluate_nose_shape()
+ self._geometry_changed()
def evaluate_geometrical_parameters(self):
"""Calculates and saves nose cone's radius ratio.
@@ -381,6 +431,7 @@ def evaluate_nose_shape(self): # pylint: disable=too-many-statements
"""
number_of_points = 127
density_modifier = 3 # increase density of points to improve accuracy
+ self._length = self._input_length
def find_x_intercept(x):
# find the tangential intersection point between the circle and nosec curve
@@ -464,12 +515,7 @@ def evaluate_lift_coefficient(self):
self.clalpha = Function(
lambda mach: 2 * self.radius_ratio**2,
"Mach",
- f"Lift coefficient derivative for {self.name}",
- )
- self.cl = Function(
- lambda alpha, mach: self.clalpha(mach) * alpha,
- ["Alpha (rad)", "Mach"],
- "Cl",
+ f"Normal-force coefficient derivative for {self.name}",
)
def evaluate_k(self):
@@ -495,10 +541,7 @@ def evaluate_center_of_pressure(self):
Tuple containing cpx, cpy, cpz.
"""
- self.cpz = self.k * self.length
- self.cpy = 0
- self.cpx = 0
- self.cp = (self.cpx, self.cpy, self.cpz)
+ self._set_center_of_pressure((0, 0, self.k * self.length))
return self.cp
def draw(self, *, filename=None):
@@ -539,9 +582,9 @@ def all_info(self):
self.prints.all()
self.plots.all()
- def to_dict(self, **kwargs):
+ def to_dict(self, include_outputs=False, **kwargs):
data = {
- "_length": self._length,
+ "_length": self._input_length,
"_kind": self._kind,
"_base_radius": self._base_radius,
"_bluffness": self._bluffness,
@@ -549,17 +592,12 @@ def to_dict(self, **kwargs):
"_power": self._power,
"name": self.name,
}
- if kwargs.get("include_outputs", False):
+ if include_outputs:
clalpha = self.clalpha
- cl = self.cl
if kwargs.get("discretize", False):
- clalpha = clalpha.set_discrete(0, 4, 50)
- cl = cl.set_discrete(
- (-np.pi / 6, 0), (np.pi / 6, 2), (10, 10), mutate_self=False
- )
+ clalpha = clalpha.set_discrete(0, 4, 50, mutate_self=False)
data["cp"] = self.cp
data["clalpha"] = clalpha
- data["cl"] = cl
return data
diff --git a/rocketpy/rocket/aero_surface/rail_buttons.py b/rocketpy/rocket/aero_surface/rail_buttons.py
index 7d3a9bd30..880c701e0 100644
--- a/rocketpy/rocket/aero_surface/rail_buttons.py
+++ b/rocketpy/rocket/aero_surface/rail_buttons.py
@@ -1,12 +1,11 @@
import numpy as np
-from rocketpy.mathutils.function import Function
from rocketpy.prints.aero_surface_prints import _RailButtonsPrints
-from .aero_surface import AeroSurface
+from .generic_surface import GenericSurface
-class RailButtons(AeroSurface):
+class RailButtons(GenericSurface):
"""Class that defines a rail button pair or group.
Attributes
@@ -28,6 +27,10 @@ class RailButtons(AeroSurface):
calculated but flight dynamics remain unaffected.
"""
+ # Rail buttons carry no aerodynamic force, so they contribute nothing to
+ # either plane: axisymmetric for the pitch/yaw check.
+ is_axisymmetric = True
+
def __init__(
self,
buttons_distance,
@@ -53,14 +56,24 @@ def __init__(
If not provided, it will be calculated when the RailButtons object
is added to a Rocket object.
"""
- super().__init__(name, None, None)
self.buttons_distance = buttons_distance
self.angular_position = angular_position
self.button_height = button_height
- self.name = name
self.rocket_radius = rocket_radius
- self.evaluate_lift_coefficient()
- self.evaluate_center_of_pressure()
+
+ # Rail buttons produce no aerodynamic force; they are modeled as a
+ # generic surface with all-zero coefficients. The reference area/length
+ # are placeholders (never used, since rail buttons are not part of the
+ # rocket's aerodynamic_surfaces) computed from the rocket radius when
+ # available.
+ reference_radius = rocket_radius or 1.0
+ super().__init__(
+ reference_area=np.pi * reference_radius**2,
+ reference_length=2 * reference_radius,
+ coefficients={},
+ center_of_pressure=(0, 0, 0),
+ name=name,
+ )
self.prints = _RailButtonsPrints(self)
@@ -68,48 +81,7 @@ def __init__(
def angular_position_rad(self):
return np.radians(self.angular_position)
- def evaluate_center_of_pressure(self):
- """Evaluates the center of pressure of the rail buttons. Rail buttons
- do not contribute to the center of pressure of the rocket.
-
- Returns
- -------
- None
- """
- self.cpx = 0
- self.cpy = 0
- self.cpz = 0
- self.cp = (self.cpx, self.cpy, self.cpz)
-
- def evaluate_lift_coefficient(self):
- """Evaluates the lift coefficient curve of the rail buttons. Rail
- buttons do not contribute to the lift coefficient of the rocket.
-
- Returns
- -------
- None
- """
- self.clalpha = Function(
- lambda mach: 0,
- "Mach",
- f"Lift coefficient derivative for {self.name}",
- )
- self.cl = Function(
- lambda alpha, mach: 0,
- ["Alpha (rad)", "Mach"],
- "Cl",
- )
-
- def evaluate_geometrical_parameters(self):
- """Evaluates the geometrical parameters of the rail buttons. Rail
- buttons do not contribute to the geometrical parameters of the rocket.
-
- Returns
- -------
- None
- """
-
- def to_dict(self, **kwargs): # pylint: disable=unused-argument
+ def to_dict(self, include_outputs=False, **kwargs): # pylint: disable=unused-argument
return {
"buttons_distance": self.buttons_distance,
"angular_position": self.angular_position,
diff --git a/rocketpy/rocket/aero_surface/tail.py b/rocketpy/rocket/aero_surface/tail.py
index 3e738f99c..7b56e6b14 100644
--- a/rocketpy/rocket/aero_surface/tail.py
+++ b/rocketpy/rocket/aero_surface/tail.py
@@ -4,10 +4,10 @@
from rocketpy.plots.aero_surface_plots import _TailPlots
from rocketpy.prints.aero_surface_prints import _TailPrints
-from .aero_surface import AeroSurface
+from ._barrowman_surface import _BarrowmanSurface
-class Tail(AeroSurface):
+class Tail(_BarrowmanSurface):
"""Class that defines a tail. Currently only accepts conical tails.
Note
@@ -40,11 +40,38 @@ class Tail(AeroSurface):
z local coordinate of the center of pressure of the tail.
Tail.cp : tuple
Tuple containing the coordinates of the center of pressure of the tail.
- Tail.cl : Function
- Function that returns the lift coefficient of the tail. The function
- is defined as a function of the angle of attack and the mach number.
+ Tail.cN : AeroCoefficient
+ Normal force coefficient, the force in the pitch plane.
+ Tail.cY : AeroCoefficient
+ Side force coefficient, the force in the yaw plane.
+ Tail.cA : AeroCoefficient
+ Axial force coefficient, the force along the rocket's axis.
+ Tail.cm : AeroCoefficient
+ Pitching moment coefficient.
+ Tail.cn : AeroCoefficient
+ Yawing moment coefficient.
+ Tail.cl : AeroCoefficient
+ Roll moment coefficient. Always zero for a tail.
+ Tail.cL : Function
+ Lift coefficient, the force perpendicular to the airflow.
+ Tail.cD : Function
+ Drag coefficient, the force along the airflow.
+ Tail.cQ : Function
+ Crosswind coefficient, the side force relative to the airflow.
+ Tail.cN_alpha : AeroCoefficient
+ Slope of ``cN`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ Tail.cY_beta : AeroCoefficient
+ Slope of ``cY`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
+ Tail.cm_alpha : AeroCoefficient
+ Slope of ``cm`` with the angle of attack, as a function of Mach.
+ Has units of 1/rad.
+ Tail.cn_beta : AeroCoefficient
+ Slope of ``cn`` with the sideslip angle, as a function of Mach.
+ Has units of 1/rad.
Tail.clalpha : float
- Lift coefficient slope. Has the unit of 1/rad.
+ Normal-force coefficient slope. Has the unit of 1/rad.
Tail.slant_length : float
Slant length of the tail. The slant length is defined as the distance
between the top and bottom of the tail. The slant length is measured
@@ -76,7 +103,9 @@ def __init__(self, top_radius, bottom_radius, length, rocket_radius, name="Tail"
-------
None
"""
- super().__init__(name, np.pi * rocket_radius**2, 2 * rocket_radius)
+ self.name = name
+ self.reference_area = np.pi * rocket_radius**2
+ self.reference_length = 2 * rocket_radius
self._top_radius = top_radius
self._bottom_radius = bottom_radius
@@ -87,6 +116,16 @@ def __init__(self, top_radius, bottom_radius, length, rocket_radius, name="Tail"
self.evaluate_lift_coefficient()
self.evaluate_center_of_pressure()
+ # Translate the Barrowman geometry (clalpha, cpz) into generic-surface
+ # coefficients.
+ super().__init__(
+ reference_area=self.reference_area,
+ reference_length=self.reference_length,
+ coefficients={},
+ center_of_pressure=(self.cpx, self.cpy, self.cpz),
+ name=name,
+ )
+
self.plots = _TailPlots(self)
self.prints = _TailPrints(self)
@@ -100,6 +139,7 @@ def top_radius(self, value):
self.evaluate_geometrical_parameters()
self.evaluate_lift_coefficient()
self.evaluate_center_of_pressure()
+ self._geometry_changed()
@property
def bottom_radius(self):
@@ -111,6 +151,7 @@ def bottom_radius(self, value):
self.evaluate_geometrical_parameters()
self.evaluate_lift_coefficient()
self.evaluate_center_of_pressure()
+ self._geometry_changed()
@property
def length(self):
@@ -121,6 +162,7 @@ def length(self, value):
self._length = value
self.evaluate_geometrical_parameters()
self.evaluate_center_of_pressure()
+ self._geometry_changed()
@property
def rocket_radius(self):
@@ -129,7 +171,10 @@ def rocket_radius(self):
@rocket_radius.setter
def rocket_radius(self, value):
self._rocket_radius = value
+ self.reference_area = np.pi * value**2
+ self.reference_length = 2 * value
self.evaluate_lift_coefficient()
+ self._geometry_changed()
def evaluate_geometrical_parameters(self):
"""Calculates and saves tail's slant length and surface area.
@@ -172,12 +217,7 @@ def evaluate_lift_coefficient(self):
)
),
"Mach",
- f"Lift coefficient derivative for {self.name}",
- )
- self.cl = Function(
- lambda alpha, mach: self.clalpha(mach) * alpha,
- ["Alpha (rad)", "Mach"],
- "Cl",
+ f"Normal-force coefficient derivative for {self.name}",
)
def evaluate_center_of_pressure(self):
@@ -194,10 +234,7 @@ def evaluate_center_of_pressure(self):
cpz = (self.length / 3) * (1 + (1 - r) / (1 - r**2))
# Store values as class attributes
- self.cpx = 0
- self.cpy = 0
- self.cpz = cpz
- self.cp = (self.cpx, self.cpy, self.cpz)
+ self._set_center_of_pressure((0, 0, cpz))
def info(self):
self.prints.geometry()
@@ -207,7 +244,7 @@ def all_info(self):
self.prints.all()
self.plots.all()
- def to_dict(self, **kwargs):
+ def to_dict(self, include_outputs=False, **kwargs):
data = {
"top_radius": self._top_radius,
"bottom_radius": self._bottom_radius,
@@ -216,20 +253,15 @@ def to_dict(self, **kwargs):
"name": self.name,
}
- if kwargs.get("include_outputs", False):
+ if include_outputs:
clalpha = self.clalpha
- cl = self.cl
if kwargs.get("discretize", False):
- clalpha = clalpha.set_discrete(0, 4, 50)
- cl = cl.set_discrete(
- (-np.pi / 6, 0), (np.pi / 6, 2), (10, 10), mutate_self=False
- )
+ clalpha = clalpha.set_discrete(0, 4, 50, mutate_self=False)
data.update(
{
"cp": self.cp,
"clalpha": clalpha,
- "cl": cl,
"slant_length": self.slant_length,
"surface_area": self.surface_area,
}
diff --git a/rocketpy/rocket/components.py b/rocketpy/rocket/components.py
index 57e4d12f8..26b119aeb 100644
--- a/rocketpy/rocket/components.py
+++ b/rocketpy/rocket/components.py
@@ -1,6 +1,17 @@
from collections import namedtuple
from copy import deepcopy
+from rocketpy.mathutils.vector_matrix import Vector
+
+
+def position_vector(position):
+ """The position of a component as a Vector. A single number is the
+ coordinate along the rocket axis, with x = y = 0; a tuple, list or Vector
+ is the full (x, y, z) position."""
+ if isinstance(position, (Vector, tuple, list)):
+ return Vector(position)
+ return Vector([0, 0, position])
+
class Components:
"""A Collection Class to hold components of the Rocket class. Each component
@@ -156,6 +167,31 @@ def remove(self, component):
else:
raise ValueError(f"Component {component} not found in components {self}")
+ def set_position(self, component, position):
+ """Move a component to a new position, keeping its place in the list.
+
+ Parameters
+ ----------
+ component : Any
+ The component to be moved.
+ position : int, float, tuple, list, Vector
+ The new position of the component relative to the rocket's
+ coordinate system origin: a number is the coordinate along the
+ rocket axis, a tuple, list or Vector the full (x, y, z) position.
+
+ Returns
+ -------
+ None
+ """
+ position = position_vector(position)
+ for index, comp in enumerate(self._components):
+ if comp.component == component:
+ self.__position_list[index] = position
+ self._components[index] = self.component_tuple(component, position)
+ break
+ else:
+ raise ValueError(f"Component {component} not found in components {self}")
+
def pop(self, index=-1):
"""Pop a component from the list of components.
diff --git a/rocketpy/rocket/point_mass_rocket.py b/rocketpy/rocket/point_mass_rocket.py
index 5965a9c72..f21a77074 100644
--- a/rocketpy/rocket/point_mass_rocket.py
+++ b/rocketpy/rocket/point_mass_rocket.py
@@ -51,17 +51,11 @@ class PointMassRocket(Rocket):
power_on_drag : Function
Rocket's drag coefficient as a function of Mach number when the
motor is on. Alias for ``power_on_drag_by_mach``.
- power_off_drag_input : int, float, callable, array, string, Function
- Original user input for the drag coefficient with motor off.
- Preserved for reconstruction and Monte Carlo workflows.
- power_on_drag_input : int, float, callable, array, string, Function
- Original user input for the drag coefficient with motor on.
- Preserved for reconstruction and Monte Carlo workflows.
- power_off_drag_7d : Function
- Drag coefficient function with seven inputs in the order:
+ power_off_drag_7d : AeroCoefficient
+ Drag coefficient callable over seven independent variables in the order:
alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate.
- power_on_drag_7d : Function
- Drag coefficient function with seven inputs in the order:
+ power_on_drag_7d : AeroCoefficient
+ Drag coefficient callable over seven independent variables in the order:
alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate.
power_off_drag_by_mach : Function
Convenience wrapper for power-off drag as a Mach-only function.
diff --git a/rocketpy/rocket/rocket.py b/rocketpy/rocket/rocket.py
index 5b88f6e78..d495f4567 100644
--- a/rocketpy/rocket/rocket.py
+++ b/rocketpy/rocket/rocket.py
@@ -1,8 +1,8 @@
-import csv
+# pylint: disable=too-many-lines
import inspect
import math
import warnings
-from typing import Iterable
+from collections.abc import Iterable
import numpy as np
@@ -12,21 +12,38 @@
from rocketpy.motors.empty_motor import EmptyMotor
from rocketpy.plots.rocket_plots import _RocketPlots
from rocketpy.prints.rocket_prints import _RocketPrints
+from rocketpy.rocket._helpers import (
+ center_of_pressure_position,
+ corrective_and_damping_moments,
+ disturbance_response,
+ full_body_coefficients,
+ is_axisymmetric,
+ is_incidence_linear,
+ lateral_inertia_and_rate,
+ lumped_control_names,
+ lumped_surface_coefficients,
+ moment_slopes_left_out,
+ neutral_point_and_slope,
+ stability_margin_and_slope,
+ stability_surfaces,
+ uses_rate_coefficients,
+)
from rocketpy.rocket.aero_surface import (
AirBrakes,
+ ControllableGenericSurface,
EllipticalFins,
+ Fin,
Fins,
+ GenericSurface,
NoseCone,
RailButtons,
Tail,
TrapezoidalFins,
)
-from rocketpy.rocket.aero_surface.fins.elliptical_fin import EllipticalFin
-from rocketpy.rocket.aero_surface.fins.free_form_fin import FreeFormFin
+from rocketpy.rocket.aero_surface.aero_coefficient import AeroCoefficient
from rocketpy.rocket.aero_surface.fins.free_form_fins import FreeFormFins
-from rocketpy.rocket.aero_surface.fins.trapezoidal_fin import TrapezoidalFin
-from rocketpy.rocket.aero_surface.generic_surface import GenericSurface
-from rocketpy.rocket.components import Components
+from rocketpy.rocket.aero_surface.linear_generic_surface import LinearGenericSurface
+from rocketpy.rocket.components import Components, position_vector
from rocketpy.rocket.parachute import Parachute
from rocketpy.tools import (
deprecated,
@@ -35,7 +52,7 @@
)
-# pylint: disable=too-many-instance-attributes, too-many-public-methods, too-many-instance-attributes
+# pylint: disable=too-many-instance-attributes, too-many-public-methods
class Rocket:
"""Keeps rocket information.
@@ -133,41 +150,53 @@ class Rocket:
Collection of air brakes of the rocket.
Rocket._controllers : list
Collection of controllers of the rocket.
+ Rocket.aerodynamic_center : Function
+ Position of the rocket's aerodynamic center, in meters, as a function
+ of Mach number, in the user defined rocket reference system. It is the
+ point the static margin is measured from. For a rocket built from nose
+ cones, fins and tails it is the same point as the center of pressure.
+ See :doc:`Positions and Coordinate Systems ` for more
+ information.
Rocket.cp_position : Function
- Function of Mach number expressing the rocket's center of pressure
- position relative to user defined rocket reference system.
- See :doc:`Positions and Coordinate Systems `
- for more information.
+ Position of the rocket's center of pressure, in meters, as a function
+ of Mach number, in the user defined rocket reference system. Same
+ Function as ``Rocket.aerodynamic_center``.
Rocket.stability_margin : Function
- Stability margin of the rocket, in calibers, as a function of mach
- number and time. Stability margin is defined as the distance between
- the center of pressure and the center of mass, divided by the
- rocket's diameter.
+ Stability margin of the rocket, in calibers, as a function of Mach
+ number and time, with the rocket flying straight into the air (zero
+ angle of attack). It is the distance from the center of mass to the
+ center of pressure, divided by the rocket's diameter.
Rocket.static_margin : Function
- Static margin of the rocket, in calibers, as a function of time. Static
- margin is defined as the distance between the center of pressure and the
- center of mass, divided by the rocket's diameter.
- Rocket.static_margin : float
- Float value corresponding to rocket static margin when
- loaded with propellant in units of rocket diameter or calibers.
+ Static margin of the rocket, in calibers, as a function of time. It is
+ the distance from the center of mass to the center of pressure at zero
+ airspeed (``cp_position`` at Mach 0), divided by the rocket's diameter.
+ Rocket.stability_phase : str
+ Which motor phase the aerodynamic center, the margins and the lumped
+ coefficients (``to_coefficients``) describe when a surface is only
+ active during one phase (its ``active_during``): ``"power_off"``
+ (default, the rocket after burnout) or ``"power_on"`` (while the motor
+ burns). Has no effect on a rocket whose surfaces are all always active,
+ nor on the flight itself, which switches surfaces on and off by time.
Rocket.power_off_drag : Function
Rocket's drag coefficient as a function of Mach number when the
- motor is off. Alias for ``power_off_drag_by_mach``.
+ motor is off. Alias for ``power_off_drag_by_mach``. Assign a new drag
+ curve to it to replace the drag used in the simulation.
Rocket.power_on_drag : Function
Rocket's drag coefficient as a function of Mach number when the
- motor is on. Alias for ``power_on_drag_by_mach``.
- Rocket.power_off_drag_input : int, float, callable, string, array, Function
- Original user input for rocket's drag coefficient when the motor is
- off. Preserved for reconstruction and Monte Carlo workflows.
- Rocket.power_on_drag_input : int, float, callable, string, array, Function
- Original user input for rocket's drag coefficient when the motor is
- on. Preserved for reconstruction and Monte Carlo workflows.
- Rocket.power_off_drag_7d : Function
- Rocket's drag coefficient with motor off as a 7D function of
- (alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate).
- Rocket.power_on_drag_7d : Function
- Rocket's drag coefficient with motor on as a 7D function of
- (alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate).
+ motor is on. Alias for ``power_on_drag_by_mach``. Assign a new drag
+ curve to it to replace the drag used in the simulation.
+ Rocket.power_off_drag_7d : AeroCoefficient
+ Rocket's drag coefficient with motor off, callable over the seven
+ independent variables (alpha, beta, mach, reynolds, pitch_rate,
+ yaw_rate, roll_rate), with the three rates non-dimensional
+ (``rate * diameter / (2 * airspeed)``). It is the rocket's axial force
+ coefficient: the force acts along the rocket's centerline.
+ Rocket.power_on_drag_7d : AeroCoefficient
+ Rocket's drag coefficient with motor on, callable over the seven
+ independent variables (alpha, beta, mach, reynolds, pitch_rate,
+ yaw_rate, roll_rate), with the three rates non-dimensional
+ (``rate * diameter / (2 * airspeed)``). It is the rocket's axial force
+ coefficient: the force acts along the rocket's centerline.
Rocket.power_off_drag_by_mach : Function
Rocket's drag coefficient with motor off as a function of Mach number.
Rocket.power_on_drag_by_mach : Function
@@ -239,9 +268,10 @@ def __init__( # pylint: disable=too-many-statements
power_on_drag,
center_of_mass_without_motor,
coordinate_system_orientation="tail_to_nose",
+ length=None,
):
- """Initializes Rocket class, process inertial, geometrical and
- aerodynamic parameters.
+ """Initialize the rocket from its inertial, geometrical and aerodynamic
+ parameters.
Parameters
----------
@@ -261,18 +291,30 @@ def __init__( # pylint: disable=too-many-statements
in the direction of e_i x e_j. Alternatively, the inertia tensor can
be given as (I_11, I_22, I_33), where I_12 = I_13 = I_23 = 0. This
can also be called as "rocket dry inertia tensor".
- power_off_drag : int, float, callable, string, array
- Rocket's drag coefficient when the motor is off. Can be given as an
- entry to the Function class. See help(Function) for more
- information. If int or float is given, it is assumed constant. If
- callable, string or array is given, it must be a function of Mach
- number only.
- power_on_drag : int, float, callable, string, array
- Rocket's drag coefficient when the motor is on. Can be given as an
- entry to the Function class. See help(Function) for more
- information. If int or float is given, it is assumed constant. If
- callable, string or array is given, it must be a function of Mach
- number only.
+ power_off_drag : int, float, callable, string, array, Function
+ Rocket's drag coefficient when the motor is off, based on the
+ rocket's cross-section area (``pi * radius**2``). It can be a number,
+ a ``.csv`` file or list of points with the Mach number in the first
+ column and the drag coefficient in the second, a function such as
+ ``lambda mach: ...``, or a :class:`Function`.
+
+ The coefficient may also depend on ``alpha`` and ``beta`` (angle of
+ attack and sideslip, rad), or ``alpha_total`` in their place,
+ ``mach``, ``reynolds`` (based on the rocket's diameter) and
+ ``pitch_rate``, ``yaw_rate`` and ``roll_rate`` (rate in rad/s times
+ the diameter, divided by twice the airspeed). Name the arguments of
+ the function, or the columns of the ``.csv`` file, after the ones
+ used, for example ``lambda alpha, mach: ...``.
+
+ Outside the range of its data, a table or a ``.csv`` file holds the
+ value at its nearest end; a function is evaluated as given.
+
+ For the coefficients of the whole rocket (lift, drag and moment
+ against angle of attack), see :meth:`add_full_body_aerodynamics`.
+ power_on_drag : int, float, callable, string, array, Function
+ Rocket's drag coefficient when the motor is on. Given in the same
+ way as ``power_off_drag``. If you only have one drag curve, use it
+ for both.
center_of_mass_without_motor : int, float
Position, in m, of the rocket's center of mass without motor
relative to the rocket's coordinate system. Default is 0, which
@@ -293,6 +335,15 @@ def __init__( # pylint: disable=too-many-statements
coordinate system with the rocket's axis of symmetry pointing from
the rocket's nose cone to the rocket's tail. Default is
"tail_to_nose".
+ length : int, float, optional
+ Overall length of the rocket, from the nose tip to the aft end, in
+ meters. It is only used to report the static and stability margins
+ as a percentage of the rocket's length (prints and plots). When not
+ given, the length is measured from the nose cone to the aft-most
+ tail, fin set or motor nozzle (see :attr:`length`). Give it when
+ the rocket has no nose cone, such as a rocket described only by a
+ :class:`rocketpy.GenericSurface`; otherwise the percentage is left
+ out. Default is ``None``.
Returns
-------
@@ -325,6 +376,7 @@ def __init__( # pylint: disable=too-many-statements
self.center_of_mass_without_motor = center_of_mass_without_motor
self.radius = radius
self.area = np.pi * self.radius**2
+ self._length = length
self._is_point_mass = False
# Eccentricity data initialization
@@ -343,55 +395,60 @@ def __init__( # pylint: disable=too-many-statements
self.sensors_by_name = {}
self.aerodynamic_surfaces = Components()
self.surfaces_cp_to_cdm = {}
+ # What the values derived from the surfaces were last built for (see
+ # _refresh_aerodynamics, _refresh_aerodynamic_center, _refresh_margins)
+ self._lever_arms_stamp = None
+ self._aerodynamic_center_stamp = None
+ self._margins_stamp = None
+ # Set once a full-body model replaces the modeled aerodynamics
+ # (add_full_body_aerodynamics(overwrite=True)); warns on later surface adds.
+ self._aerodynamics_overwritten = False
+ # Which motor phase the stability analysis describes when a surface is
+ # only active during one of them (see ``stability_phase``).
+ self.stability_phase = "power_off"
self.rail_buttons = Components()
- self.cp_position = Function(
+ self._aerodynamic_center = Function(
lambda mach: 0,
inputs="Mach Number",
- outputs="Center of Pressure Position (m)",
+ outputs="Aerodynamic Center Position (m)",
)
- self.total_lift_coeff_der = Function(
+ self._total_lift_coeff_der = Function(
lambda mach: 0,
inputs="Mach Number",
outputs="Total Lift Coefficient Derivative",
)
- self.static_margin = Function(
+ self._static_margin = Function(
lambda time: 0, inputs="Time (s)", outputs="Static Margin (c)"
)
- self.stability_margin = Function(
+ self._stability_margin = Function(
lambda mach, time: 0,
inputs=["Mach", "Time (s)"],
outputs="Stability Margin (c)",
)
-
- # Define aerodynamic drag coefficients
- # Coefficients used during flight simulation
- self.power_off_drag_7d = self.__process_drag_input(
- power_off_drag, "Drag Coefficient with Power Off"
- )
- self.power_on_drag_7d = self.__process_drag_input(
- power_on_drag, "Drag Coefficient with Power On"
- )
- self.power_on_drag_by_mach = Function(
- lambda mach: self.power_on_drag_7d(0, 0, mach, 0, 0, 0, 0),
+ # Yaw-plane counterparts
+ self._aerodynamic_center_yaw = Function(
+ lambda mach: 0,
inputs="Mach Number",
- outputs="Drag Coefficient with Power On",
- interpolation="linear",
- extrapolation="constant",
+ outputs="Aerodynamic Center Position - Yaw (m)",
)
- self.power_off_drag_by_mach = Function(
- lambda mach: self.power_off_drag_7d(0, 0, mach, 0, 0, 0, 0),
+ self._total_side_coeff_der = Function(
+ lambda mach: 0,
inputs="Mach Number",
- outputs="Drag Coefficient with Power Off",
- interpolation="linear",
- extrapolation="constant",
+ outputs="Total Side Coefficient Derivative",
+ )
+ self._static_margin_yaw = Function(
+ lambda time: 0, inputs="Time (s)", outputs="Static Margin - Yaw (c)"
+ )
+ self._stability_margin_yaw = Function(
+ lambda mach, time: 0,
+ inputs=["Mach", "Time (s)"],
+ outputs="Stability Margin - Yaw (c)",
)
- # Saving raw user input for reconstruction and Monte Carlo
- self._power_off_drag_input = power_off_drag
- self._power_on_drag_input = power_on_drag
- # Public API attributes: keep as Function (Mach-only) for backward compatibility
- self.power_off_drag = self.power_off_drag_by_mach
- self.power_on_drag = self.power_on_drag_by_mach
+
+ # Define aerodynamic drag coefficients used during flight simulation
+ self._set_drag("power_off", power_off_drag)
+ self._set_drag("power_on", power_on_drag)
# Create a, possibly, temporary empty motor
# self.motors = Components() # currently unused, only 1 motor is supported
@@ -412,15 +469,81 @@ def __init__( # pylint: disable=too-many-statements
self.evaluate_reduced_mass()
self.evaluate_thrust_to_weight()
- # Evaluate stability (even though no aerodynamic surfaces are present yet)
- self.evaluate_center_of_pressure()
- self.evaluate_stability_margin()
- self.evaluate_static_margin()
+ # Attributes for lazy evaluation of aerodynamic centers and margins
+ self._is_incidence_linear = True
+ self._uses_rate_coefficients = False
+ # Whether the rocket behaves the same in every plane
+ self._is_axisymmetric = True
# Initialize plots and prints object
self.prints = _RocketPrints(self)
self.plots = _RocketPlots(self)
+ def _set_drag(self, which, source):
+ """Set one of the rocket's drag curves from a user input.
+
+ Builds the two attributes of that curve: ``_drag_7d``, the
+ coefficient used in the simulation, and ``_drag_by_mach``, its
+ view against Mach number alone (also read as ``_drag``).
+
+ Parameters
+ ----------
+ which : str
+ ``"power_off"`` or ``"power_on"``.
+ source : int, float, callable, string, array, Function
+ The drag coefficient, as accepted by ``power_off_drag`` in
+ :meth:`__init__`.
+ """
+ label = "Power On" if which == "power_on" else "Power Off"
+ setattr(
+ self,
+ f"{which}_drag_7d",
+ AeroCoefficient(
+ source,
+ name=f"Drag Coefficient with {label}",
+ extrapolation="constant",
+ single_var="mach",
+ ),
+ )
+ # Reads the coefficient on each call, so it follows a later change of it
+ # (for example the Monte Carlo drag factor).
+ by_mach = Function(
+ lambda mach: getattr(self, f"{which}_drag_7d")(0, 0, mach, 0, 0, 0, 0),
+ inputs="Mach Number",
+ outputs=f"Drag Coefficient with {label}",
+ interpolation="linear",
+ extrapolation="constant",
+ )
+ setattr(self, f"{which}_drag_by_mach", by_mach)
+
+ @property
+ def power_off_drag(self):
+ """Drag coefficient with the motor off, as a Function of Mach number.
+
+ It is read at zero angle of attack and zero rates. Assign a new drag
+ curve to it, in any of the forms accepted by :meth:`__init__`, to
+ replace the drag used in the simulation.
+ """
+ return self.power_off_drag_by_mach
+
+ @power_off_drag.setter
+ def power_off_drag(self, source):
+ self._set_drag("power_off", source)
+
+ @property
+ def power_on_drag(self):
+ """Drag coefficient with the motor on, as a Function of Mach number.
+
+ It is read at zero angle of attack and zero rates. Assign a new drag
+ curve to it, in any of the forms accepted by :meth:`__init__`, to
+ replace the drag used in the simulation.
+ """
+ return self.power_on_drag_by_mach
+
+ @power_on_drag.setter
+ def power_on_drag(self, source):
+ self._set_drag("power_on", source)
+
def _check_missing_components(self):
"""Check if the rocket is missing any essential components and issue a warning.
@@ -609,43 +732,563 @@ def evaluate_thrust_to_weight(self):
self.thrust_to_weight.set_outputs("Thrust/Weight")
self.thrust_to_weight.set_title("Thrust to Weight ratio")
+ # Lazily-evaluated aerodynamic outputs.
+
+ # The values the rocket derives from its surfaces are rebuilt when read, and
+ # only if something they depend on changed.
+
+ def _surfaces_stamp(self):
+ """What the aerodynamic center depends on: each surface, its version
+ (counted up when its geometry changes) and where it was placed."""
+ return (
+ self._csys,
+ self.radius,
+ self.stability_phase,
+ tuple(
+ (surface, surface._version, position)
+ for surface, position in self.aerodynamic_surfaces
+ ),
+ )
+
+ def _refresh_aerodynamics(self):
+ """Bring up to date what the simulation reads from the surfaces: each
+ surface's center of pressure relative to the center of dry mass (for an
+ individual fin, its leading edge moves with the cant angle). Returns the
+ surfaces stamp."""
+ surfaces_stamp = self._surfaces_stamp()
+ stamp = (
+ surfaces_stamp,
+ self.center_of_dry_mass_position,
+ self.cm_eccentricity_x,
+ self.cm_eccentricity_y,
+ )
+ if stamp != self._lever_arms_stamp:
+ self._lever_arms_stamp = stamp
+ self.evaluate_surfaces_cp_to_cdm()
+ return surfaces_stamp
+
+ def _refresh_aerodynamic_center(self):
+ """Rebuild the pitch/yaw aerodynamic centers if a surface changed.
+ Returns the surfaces stamp."""
+ stamp = self._refresh_aerodynamics()
+ if stamp != self._aerodynamic_center_stamp:
+ # Set before computing: evaluate_center_of_pressure reads the
+ # aerodynamic center it is building (the axisymmetry check).
+ self._aerodynamic_center_stamp = stamp
+ self.evaluate_center_of_pressure()
+ return stamp
+
+ def _refresh_margins(self):
+ """Rebuild the static/stability margins if a surface or the center of
+ mass changed."""
+ stamp = (self._refresh_aerodynamic_center(), self.center_of_mass)
+ if stamp != self._margins_stamp:
+ self.evaluate_stability_margin()
+ self.evaluate_static_margin()
+ # Set after computing, so a rebuild that fails is tried again
+ self._margins_stamp = stamp
+
+ @property
+ def aerodynamic_center(self):
+ """Position of the rocket's aerodynamic center, in meters, as a function
+ of Mach number, in the user-defined rocket coordinate system.
+
+ The aerodynamic center is the point where the extra aerodynamic force
+ appears when the rocket tilts a little away from the airflow. The rocket
+ is stable when it is behind the center of mass. For a rocket built from
+ nose cones, fins and tails it is the center of pressure.
+ """
+ self._refresh_aerodynamic_center()
+ return self._aerodynamic_center
+
+ @property
+ def aerodynamic_center_yaw(self):
+ """Position of the rocket's aerodynamic center in the yaw plane, in
+ meters, as a function of Mach number. Equals :attr:`aerodynamic_center`
+ for an axisymmetric rocket.
+ """
+ self._refresh_aerodynamic_center()
+ return self._aerodynamic_center_yaw
+
+ def neutral_point(self, alpha, mach, beta=0.0):
+ """Position of the rocket's neutral point at an angle of attack, in
+ meters.
+
+ The neutral point is the point where the extra aerodynamic force
+ appears when the angle of attack changes a little from the given one.
+ The stability margin is measured from it. At zero angle of attack it is
+ the :attr:`aerodynamic_center`.
+
+ Parameters
+ ----------
+ alpha : float
+ Angle of attack, in radians, to evaluate the neutral point at.
+ mach : float
+ Free-stream Mach number.
+ beta : float, optional
+ Sideslip angle, in radians, the rocket is at. Default 0.
+
+ Returns
+ -------
+ float
+ Position of the neutral point along the rocket's axis, in meters,
+ in the user-defined rocket coordinate system.
+ """
+ return neutral_point_and_slope(self, alpha, beta, mach, "pitch")[0]
+
+ def neutral_point_yaw(self, beta, mach, alpha=0.0):
+ """Position of the rocket's neutral point in the yaw plane at a sideslip
+ angle, in meters.
+
+ Same as :meth:`neutral_point`, for the sideslip angle instead of the
+ angle of attack. At zero angle it is :attr:`aerodynamic_center_yaw`.
+
+ Parameters
+ ----------
+ beta : float
+ Sideslip angle, in radians, to evaluate the neutral point at.
+ mach : float
+ Free-stream Mach number.
+ alpha : float, optional
+ Angle of attack, in radians, the rocket is at. Default 0.
+
+ Returns
+ -------
+ float
+ Position of the yaw-plane neutral point along the rocket's axis, in
+ meters, in the user-defined rocket coordinate system.
+ """
+ return neutral_point_and_slope(self, alpha, beta, mach, "yaw")[0]
+
+ def center_of_pressure(self, alpha, mach, beta=0.0):
+ """Position of the rocket's center of pressure at an angle of attack, in
+ meters.
+
+ The center of pressure is the point where the whole aerodynamic force
+ on the rocket acts. For a rocket built from nose cones, fins and tails
+ it does not move with the angle of attack and equals
+ :attr:`cp_position`.
+
+ Parameters
+ ----------
+ alpha : float
+ Angle of attack, in radians. For an axisymmetric rocket, pass the
+ total angle of attack and leave ``beta`` at 0.
+ mach : float
+ Free-stream Mach number.
+ beta : float, optional
+ Sideslip angle, in radians, the rocket is at. Default 0.
+
+ Returns
+ -------
+ float
+ Position of the center of pressure along the rocket's axis, in
+ meters, in the user-defined rocket coordinate system. At zero angle
+ of attack there is no sideways force, and :attr:`cp_position` is
+ returned.
+ """
+ return center_of_pressure_position(self, alpha, beta, mach, "pitch")
+
+ def center_of_pressure_yaw(self, beta, mach, alpha=0.0):
+ """Position of the rocket's center of pressure in the yaw plane at a
+ sideslip angle, in meters.
+
+ Same as :meth:`center_of_pressure`, for the side force and the sideslip
+ angle. Only needed for a rocket that is not axisymmetric.
+
+ Parameters
+ ----------
+ beta : float
+ Sideslip angle, in radians.
+ mach : float
+ Free-stream Mach number.
+ alpha : float, optional
+ Angle of attack, in radians, the rocket is at. Default 0.
+
+ Returns
+ -------
+ float
+ Position of the yaw-plane center of pressure along the rocket's
+ axis, in meters, in the user-defined rocket coordinate system. At
+ zero sideslip angle there is no side force, and
+ :attr:`aerodynamic_center_yaw` is returned.
+ """
+ return center_of_pressure_position(self, alpha, beta, mach, "yaw")
+
+ @property
+ def total_lift_coeff_der(self):
+ """How fast the rocket's normal force coefficient grows with the angle of
+ attack, in 1/rad, as a function of Mach number: the sum over all
+ aerodynamic surfaces, referenced to the rocket's cross-sectional area.
+ """
+ self._refresh_aerodynamic_center()
+ return self._total_lift_coeff_der
+
+ @property
+ def total_side_coeff_der(self):
+ """How fast the rocket's side force coefficient grows with the sideslip
+ angle, in 1/rad, as a function of Mach number. Equals
+ :attr:`total_lift_coeff_der` for an axisymmetric rocket.
+ """
+ self._refresh_aerodynamic_center()
+ return self._total_side_coeff_der
+
+ @property
+ def static_margin(self):
+ """Static margin of the rocket, in calibers, as a function of time (s).
+
+ It is the distance from the center of mass to the center of pressure at
+ zero airspeed (:attr:`cp_position` at Mach 0), divided by the rocket's
+ diameter. It is positive when the rocket is stable.
+ """
+ self._refresh_margins()
+ return self._static_margin
+
+ @property
+ def static_margin_yaw(self):
+ """Static margin of the rocket in the yaw plane, in calibers, as a
+ function of time (s). Equals :attr:`static_margin` for an axisymmetric
+ rocket.
+ """
+ self._refresh_margins()
+ return self._static_margin_yaw
+
+ @property
+ def stability_margin(self):
+ """Stability margin of the rocket, in calibers, as a function of Mach
+ number and time (s), with the rocket flying straight into the air (zero
+ angle of attack).
+
+ It is the distance from the center of mass to the center of pressure,
+ divided by the rocket's diameter. It is positive when the rocket is
+ stable. For the margin at an angle of attack, see
+ :meth:`neutral_point`; for the margin along a flight, see
+ :attr:`rocketpy.Flight.stability_margin`.
+ """
+ self._refresh_margins()
+ return self._stability_margin
+
+ @property
+ def stability_margin_yaw(self):
+ """Stability margin of the rocket in the yaw plane, in calibers, as a
+ function of Mach number and time (s), with zero sideslip angle. Equals
+ :attr:`stability_margin` for an axisymmetric rocket.
+ """
+ self._refresh_margins()
+ return self._stability_margin_yaw
+
+ @property
+ def length(self):
+ """Overall length of the rocket, from the nose tip to the aft end, in
+ meters, or ``None`` when it cannot be measured.
+
+ The ``length`` given when the rocket was built, if any. Otherwise it is
+ measured from the rocket's parts: from the tip of the nose cone to the
+ aft-most point among the tails, the fins and the motor nozzle. This
+ needs a nose cone and at least one of a tail, a fin set or a motor.
+ Without them (for example a rocket described only by a
+ :class:`rocketpy.GenericSurface`) the two ends are not known and the
+ length is ``None``; give ``length`` when building the rocket instead.
+
+ The length is only used to show the static and stability margins as a
+ percentage of the rocket's length in the prints and plots. They leave
+ that percentage out when the length is ``None``.
+
+ Returns
+ -------
+ float or None
+ Overall length of the rocket, in meters. It does not depend on the
+ coordinate system orientation.
+ """
+ if self._length is not None:
+ return self._length
+ has_nose = False
+ has_aft_end = False
+ points = []
+ for surface, position in self.aerodynamic_surfaces:
+ if isinstance(surface, NoseCone):
+ has_nose = True
+ axial_extent = surface.length
+ elif isinstance(surface, Tail):
+ has_aft_end = True
+ axial_extent = surface.length
+ elif isinstance(surface, (Fins, Fin)):
+ has_aft_end = True
+ axial_extent = surface.root_chord
+ else:
+ # Generic/controllable surfaces have no defined axial extent
+ # and say nothing about where the rocket ends.
+ continue
+ # The reference point and the point one axial extent toward the tail
+ # (the tail direction is -_csys along the z axis). Taking the global
+ # extremes makes the result independent of which end is the reference.
+ points.append(position.z)
+ points.append(position.z - self._csys * axial_extent)
+ # nozzle_position is already in the rocket reference frame.
+ if getattr(self, "motor", None) is not None and not isinstance(
+ self.motor, EmptyMotor
+ ):
+ has_aft_end = True
+ points.append(self.nozzle_position)
+ if not (has_nose and has_aft_end):
+ return None
+ return max(points) - min(points)
+
def evaluate_center_of_pressure(self):
- """Evaluates rocket center of pressure position relative to user defined
- rocket reference system. It can be called as many times as needed, as it
- will update the center of pressure function every time it is called. The
- code will iterate through all aerodynamic surfaces and consider each of
- their center of pressure position and derivative of the coefficient of
- lift as a function of Mach number.
+ """Compute the rocket's center of pressure as a function of Mach number.
+
+ The result is stored in ``aerodynamic_center`` (also read as
+ ``cp_position``): the average position of the aerodynamic surfaces,
+ each weighted by how fast its normal force grows with the angle of
+ attack. This is the center of pressure at a small angle of attack.
+
+ The same is done for the yaw plane (``aerodynamic_center_yaw``), with
+ the side force and the sideslip angle. For an axisymmetric rocket the
+ two are equal. When they differ a warning is shown, because
+ ``static_margin`` and ``stability_margin`` then describe the pitch
+ plane only.
+
+ A surface active during only one motor phase (its ``active_during``)
+ is counted only when that phase is the rocket's ``stability_phase``
+ (``"power_off"`` by default), and a surface that starts the flight
+ switched off (``active=False``) is not counted. A warning says so when
+ one is left out.
Returns
-------
- self.cp_position : Function
- Function of Mach number expressing the rocket's center of pressure
- position relative to user defined rocket reference system.
- See :doc:`Positions and Coordinate Systems `
- for more information.
+ self.aerodynamic_center : Function
+ Position of the rocket's pitch-plane aerodynamic center, in meters,
+ as a function of Mach number, in the user-defined rocket coordinate
+ system. See :doc:`Positions and Coordinate Systems
+ ` for more information.
"""
- # Re-Initialize total lift coefficient derivative and center of pressure position
- self.total_lift_coeff_der.set_source(lambda mach: 0)
- self.cp_position.set_source(lambda mach: 0)
-
- # Calculate total lift coefficient derivative and center of pressure
- if len(self.aerodynamic_surfaces) > 0:
- for aero_surface, position in self.aerodynamic_surfaces:
- if isinstance(aero_surface, GenericSurface):
- continue
- # ref_factor corrects lift for different reference areas
- ref_factor = (aero_surface.rocket_radius / self.radius) ** 2
- self.total_lift_coeff_der += ref_factor * aero_surface.clalpha
- self.cp_position += (
- ref_factor
- * aero_surface.clalpha
- * (position.z - self._csys * aero_surface.cpz)
+ # Re-Initialize total force coefficient derivatives and AC positions
+ self._total_lift_coeff_der.set_source(lambda mach: 0)
+ self._aerodynamic_center.set_source(lambda mach: 0)
+ self._total_side_coeff_der.set_source(lambda mach: 0)
+ self._aerodynamic_center_yaw.set_source(lambda mach: 0)
+
+ # Surfaces active only in the other motor phase, or switched off, are
+ # left out. This method runs once per configuration, so the notice is
+ # shown once.
+ surfaces = stability_surfaces(self)
+ if len(surfaces) != len(self.aerodynamic_surfaces):
+ warnings.warn(
+ "The aerodynamic center, the margins and the lumped coefficients "
+ f"describe the rocket during '{self.stability_phase}': surfaces "
+ "active only in the other motor phase, or that start the flight "
+ "switched off (`active=False`), are left out. Set "
+ "`rocket.stability_phase` to 'power_on' or 'power_off' to choose "
+ "the phase.",
+ stacklevel=2,
+ )
+
+ # Calculate total force coefficient derivatives and aerodynamic center.
+ # The parts of the surfaces' moments the weighted average leaves out
+ # are kept apart and added before dividing.
+ self.evaluate_surfaces_cp_to_cdm()
+ pitch_left_out, yaw_left_out = [], []
+ for aero_surface, position in surfaces:
+ # Force-curve slopes as Functions of Mach, from the surface's
+ # coefficient derivatives sliced at zero alpha/beta and zero
+ # rates. The yaw slope is the sign-flipped ``cY_beta`` so an
+ # axisymmetric surface gives the same signed weight as the pitch
+ # plane (their margins then coincide when symmetric).
+ lift_coeff_der = aero_surface.cN_alpha.slice("mach")
+ side_coeff_der = -1.0 * aero_surface.cY_beta.slice("mach")
+ cp_z = aero_surface.aerodynamic_center
+ cp_z_yaw = aero_surface.aerodynamic_center_yaw
+ # ref_factor corrects force for different reference areas
+ ref_factor = aero_surface.reference_area / self.area
+ self._total_lift_coeff_der += ref_factor * lift_coeff_der
+ self._aerodynamic_center += (
+ ref_factor * lift_coeff_der * (position.z + self._csys * cp_z)
+ )
+
+ # Yaw plane.
+ self._total_side_coeff_der += ref_factor * side_coeff_der
+ self._aerodynamic_center_yaw += (
+ ref_factor * side_coeff_der * (position.z + self._csys * cp_z_yaw)
+ )
+ pitch, yaw = moment_slopes_left_out(
+ self, aero_surface, position, lift_coeff_der, side_coeff_der
+ )
+ if pitch is not None:
+ pitch_left_out.append(pitch)
+ if yaw is not None:
+ yaw_left_out.append(yaw)
+ # Avoid errors when only zero-lift surfaces are added
+ if self._total_lift_coeff_der.get_value(0) != 0:
+ for moment_slope in pitch_left_out:
+ self._aerodynamic_center += moment_slope
+ self._aerodynamic_center /= self._total_lift_coeff_der
+ if self._total_side_coeff_der.get_value(0) != 0:
+ for moment_slope in yaw_left_out:
+ self._aerodynamic_center_yaw += moment_slope
+ self._aerodynamic_center_yaw /= self._total_side_coeff_der
+
+ # Non-axisymmetry advisory. This method runs once per configuration of
+ # the surfaces, so the warning is shown once per configuration.
+ # Nose, tail and fin sets contribute identically to both planes; with
+ # any other surface the rocket's own derivatives decide.
+ self._is_axisymmetric = all(
+ surface.is_axisymmetric for surface, _ in surfaces
+ ) or is_axisymmetric(self)
+ if not self._is_axisymmetric:
+ # Largest difference of the two aerodynamic centers over Mach 0 to 3
+ max_diff = max(
+ abs(
+ self.aerodynamic_center.get_value_opt(mach)
+ - self.aerodynamic_center_yaw.get_value_opt(mach)
+ )
+ for mach in np.linspace(0.0, 3.0, 16)
+ )
+ if max_diff > 1e-6 * (2 * self.radius):
+ reason = (
+ "Pitch- and yaw-plane aerodynamic centers differ "
+ f"(max difference ~{max_diff:.4g} m)"
+ )
+ else:
+ reason = (
+ "The pitch and yaw planes differ in strength, or couple "
+ "differently seen from each"
)
- # Avoid errors when only generic surfaces are added
- if self.total_lift_coeff_der.get_value(0) != 0:
- self.cp_position /= self.total_lift_coeff_der
- return self.cp_position
+ warnings.warn(
+ f"{reason}: the rocket is not axisymmetric. "
+ "'aerodynamic_center', 'static_margin' and 'stability_margin' "
+ "describe the PITCH plane. Use 'aerodynamic_center_yaw', "
+ "'static_margin_yaw' and 'stability_margin_yaw' for the yaw "
+ "plane.",
+ stacklevel=2,
+ )
+
+ # The margins are built from the center of pressure
+ self._margins_stamp = None
+ return self._aerodynamic_center
+
+ def disturbance_response(
+ self,
+ speed,
+ time=0.0,
+ disturbance=5.0,
+ density=1.225,
+ speed_of_sound=340.29,
+ plane="pitch",
+ duration=None,
+ ):
+ """Compute how the rocket would swing back after a sudden disturbance,
+ such as a gust, at a flight condition you choose.
+
+ The rocket is tilted by ``disturbance`` away from its flight direction
+ and released. The result shows how its angle swings back: how fast it
+ oscillates and how quickly the oscillation dies out. No flight
+ simulation is needed, so it is a quick way to compare designs (fin
+ size, ballast, inertia) at a condition such as the rail exit.
+
+ The airspeed, air density and rocket mass are held fixed, so this is a
+ snapshot of one instant: during the motor burn the real conditions
+ change while the rocket swings. It is valid for small angles. For the
+ response at an instant of a simulated flight, see
+ :meth:`rocketpy.Flight.disturbance_response`.
+
+ Parameters
+ ----------
+ speed : float
+ Airspeed of the rocket, in m/s. For example the speed at which it
+ leaves the rail.
+ time : float, optional
+ Time since motor ignition, in seconds. It sets how much propellant
+ is left, and so the rocket's mass, center of mass and inertia, and
+ whether the motor is still burning (a burning motor adds damping).
+ Default is 0.
+ disturbance : float, optional
+ Angle the rocket is tilted by, in degrees. Default is 5.
+ density : float, optional
+ Air density, in kg/m³. Default is 1.225 (sea level).
+ speed_of_sound : float, optional
+ Speed of sound, in m/s, used to find the Mach number. Default is
+ 340.29 (sea level).
+ plane : str, optional
+ ``"pitch"`` or ``"yaw"``. The two only differ for a rocket that is
+ not axisymmetric. Default is ``"pitch"``.
+ duration : float, optional
+ How long to follow the response, in seconds. By default, long
+ enough for the oscillation to settle.
+
+ Returns
+ -------
+ rocketpy.Function
+ Angle of the rocket, in degrees, as a function of the time since
+ the disturbance, in seconds. Call ``.plot()`` on it to see the
+ curve; its title shows the natural frequency and damping ratio.
+
+ Raises
+ ------
+ ValueError
+ For a point mass rocket, which has no attitude to disturb.
+
+ Examples
+ --------
+ >>> response = rocket.disturbance_response(speed=30, time=0.4) # doctest: +SKIP
+ >>> response.plot() # doctest: +SKIP
+ """
+ inertia_about_cdm = self.I_22 if plane == "yaw" else self.I_11
+ if not isinstance(inertia_about_cdm, Function):
+ inertia, inertia_rate = 0.0, 0.0 # a point mass rocket
+ else:
+ inertia, inertia_rate = lateral_inertia_and_rate(
+ self, inertia_about_cdm, time
+ )
+ corrective, damping = corrective_and_damping_moments(
+ self,
+ 0.0,
+ 0.0,
+ speed / speed_of_sound,
+ time,
+ speed,
+ density,
+ 0.5 * density * speed**2,
+ inertia_rate,
+ plane,
+ )
+ return disturbance_response(corrective, damping, inertia, disturbance, duration)
+
+ @property
+ def is_axisymmetric(self):
+ """Whether the rocket behaves the same in every plane through its axis,
+ at small angles of attack.
+
+ ``True`` for a rocket with evenly spaced fins. ``False`` for example
+ with canards on a single axis or a single fin; the pitch and yaw planes
+ then have separate values (:attr:`static_margin` and
+ :attr:`static_margin_yaw`, and so on).
+ """
+ self._refresh_aerodynamic_center()
+ return self._is_axisymmetric
+
+ @property
+ def is_incidence_linear(self):
+ """Whether every aerodynamic force on the rocket grows in proportion to
+ the angle of attack.
+
+ ``True`` for a rocket built from nose cones, fins and tails. ``False``
+ when a :class:`rocketpy.GenericSurface` has a force that does not, such
+ as a body-lift term; the stability margin then varies with the angle of
+ attack (see :meth:`neutral_point`). Checked up to 15 degrees, at Mach 0.3, 0.9 and 2.
+ """
+ self._refresh_margins()
+ return self._is_incidence_linear
+
+ @property
+ def cp_position(self):
+ """Position of the rocket's center of pressure, in meters, as a function
+ of Mach number, in the user-defined rocket coordinate system.
+
+ It is the point where the aerodynamic force acts at a small angle of
+ attack. The rocket is stable when it is behind the center of mass. Same
+ Function as :attr:`aerodynamic_center`.
+ """
+ return self.aerodynamic_center
def evaluate_surfaces_cp_to_cdm(self):
"""Calculates the relative position of each aerodynamic surface center
@@ -662,10 +1305,23 @@ def evaluate_surfaces_cp_to_cdm(self):
self.__evaluate_single_surface_cp_to_cdm(surface, position)
return self.surfaces_cp_to_cdm
+ def _surface_origin(self, surface, position):
+ """Where a surface's own frame sits, in the user's coordinate system:
+ the position it was added at, except for an individual fin, whose frame
+ sits at its root leading edge once the cant angle is applied. A fin
+ added at a position on the rocket axis (x = y = 0) sits on the body
+ surface at its angular position."""
+ if isinstance(surface, Fin):
+ on_axis = position.x == 0 and position.y == 0
+ return surface._compute_leading_edge_position(
+ position.z if on_axis else position, self._csys
+ )
+ return position
+
def __evaluate_single_surface_cp_to_cdm(self, surface, position):
- """Calculates the relative position of each aerodynamic surface
- center of pressure to the rocket's center of dry mass in Body Axes
- Coordinate System."""
+ """Store where one surface applies its force, relative to the rocket's
+ center of dry mass, in the body axes."""
+ position = self._surface_origin(surface, position)
# position of the surfaces coordinate system origin in body frame
pos_origin = Vector(
[
@@ -674,69 +1330,78 @@ def __evaluate_single_surface_cp_to_cdm(self, surface, position):
(position.z - self.center_of_dry_mass_position) * self._csys,
]
)
- # position of the center of pressure in body frame
+ # position of the force application point in body frame. Every surface
+ # applies its resultant force at its center of pressure and transports
+ # the moment geometrically; the surface-local application point is mapped
+ # into the body frame by ``_rotation_surface_to_body``
pos = (
- surface._rotation_surface_to_body
- @ Vector([surface.cpx, surface.cpy, surface.cpz])
+ surface._rotation_surface_to_body @ surface.force_application_point
+ pos_origin
- ) # TODO: this should be recomputed whenever cant angle changes for fin
+ )
self.surfaces_cp_to_cdm[surface] = pos
def evaluate_stability_margin(self):
- """Calculates the stability margin of the rocket as a function of mach
+ """Compute the stability margin of the rocket as a function of Mach
number and time.
Returns
-------
stability_margin : Function
- Stability margin of the rocket, in calibers, as a function of mach
- number and time. Stability margin is defined as the distance between
- the center of pressure and the center of mass, divided by the
- rocket's diameter.
+ Stability margin of the rocket, in calibers, as a function of Mach
+ number and time (s), at zero angle of attack: the distance from the
+ center of mass to the center of pressure, divided by the rocket's
+ diameter.
"""
- self.stability_margin.set_source(
- lambda mach, time: (
- (
- (
- self.center_of_mass.get_value_opt(time)
- - self.cp_position.get_value_opt(mach)
- )
- / (2 * self.radius)
- )
- * self._csys
- )
+ self._is_incidence_linear = is_incidence_linear(self)
+ self._uses_rate_coefficients = uses_rate_coefficients(self)
+ self._stability_margin.set_source(
+ lambda mach, time: stability_margin_and_slope(
+ self, 0.0, 0.0, mach, time, "pitch"
+ )[0]
+ )
+ # Yaw-plane stability margin (equal to the pitch plane when axisymmetric)
+ self._stability_margin_yaw.set_source(
+ lambda mach, time: stability_margin_and_slope(
+ self, 0.0, 0.0, mach, time, "yaw"
+ )[0]
)
- return self.stability_margin
+ return self._stability_margin
def evaluate_static_margin(self):
- """Calculates the static margin of the rocket as a function of time.
+ """Compute the static margin of the rocket as a function of time.
Returns
-------
static_margin : Function
- Static margin of the rocket, in calibers, as a function of time.
- Static margin is defined as the distance between the center of
- pressure and the center of mass, divided by the rocket's diameter.
+ Static margin of the rocket, in calibers, as a function of time
+ (s): the distance from the center of mass to the center of pressure
+ at zero airspeed (``cp_position`` at Mach 0), divided by the
+ rocket's diameter.
"""
- # Calculate static margin
- self.static_margin.set_source(
- lambda time: (
+
+ # The sign flip for an upside-down coordinate system is part of the
+ # formula, so each Function is updated in place and a reference kept by
+ # the user stays current.
+ def margin_about(center):
+ return lambda time: (
(
self.center_of_mass.get_value_opt(time)
- - self.cp_position.get_value_opt(0)
+ - getattr(self, center).get_value_opt(0)
)
/ (2 * self.radius)
+ * self._csys
)
- )
- # Change sign if coordinate system is upside down
- self.static_margin *= self._csys
- self.static_margin.set_inputs("Time (s)")
- self.static_margin.set_outputs("Static Margin (c)")
- self.static_margin.set_title("Static Margin")
- self.static_margin.set_discrete(
- lower=0, upper=self.motor.burn_out_time, samples=200
- )
- return self.static_margin
+
+ for margin, center, label in (
+ (self._static_margin, "aerodynamic_center", "Static Margin"),
+ (self._static_margin_yaw, "aerodynamic_center_yaw", "Static Margin - Yaw"),
+ ):
+ margin.set_source(margin_about(center))
+ margin.set_inputs("Time (s)")
+ margin.set_outputs(f"{label} (c)")
+ margin.set_title(label)
+ margin.set_discrete(lower=0, upper=self.motor.burn_out_time, samples=200)
+ return self._static_margin
def evaluate_dry_inertias(self):
"""Calculates and returns the rocket's dry inertias relative to
@@ -914,7 +1579,7 @@ def evaluate_nozzle_gyration_tensor(self):
Matrix containing the nozzle gyration tensor.
"""
S_noz_33 = 0.5 * self.motor.nozzle_radius**2
- S_noz_11 = S_noz_22 = 0.5 * S_noz_33 + 0.25 * self.nozzle_to_cdm**2
+ S_noz_11 = S_noz_22 = 0.5 * S_noz_33 + self.nozzle_to_cdm**2
S_noz_12, S_noz_13, S_noz_23 = 0, 0, 0 # Due to axis symmetry
self.nozzle_gyration_tensor = Matrix(
[
@@ -1066,10 +1731,7 @@ def add_motor(self, motor, position): # pylint: disable=too-many-statements
self.evaluate_inertias()
self.evaluate_reduced_mass()
self.evaluate_thrust_to_weight()
- self.evaluate_center_of_pressure()
self.evaluate_surfaces_cp_to_cdm()
- self.evaluate_stability_margin()
- self.evaluate_static_margin()
self.evaluate_com_to_cdm_function()
self.evaluate_nozzle_gyration_tensor()
@@ -1077,20 +1739,7 @@ def __add_single_surface(self, surface, position):
"""Adds a single aerodynamic surface to the rocket. Makes checks for
rail buttons case, and position type.
"""
- if isinstance(surface, (TrapezoidalFin, EllipticalFin, FreeFormFin)):
- # TODO: the leading edge position should be recomputed whenever cant
- # angle of the fin changes, but currently it is only computed at the
- # moment the fin is added to the rocket. Detecting when the cant
- # angle changes is hard, because it is a parameter of the fin, while
- # the leading edge position is only defined on the rocket
- position = surface._compute_leading_edge_position(position, self._csys)
- else:
- position = (
- Vector([0, 0, position])
- if not isinstance(position, (Vector, tuple, list))
- else Vector(position)
- )
-
+ position = position_vector(position)
if isinstance(surface, RailButtons):
self.rail_buttons = Components()
self.rail_buttons.add(surface, position)
@@ -1100,14 +1749,14 @@ def __add_single_surface(self, surface, position):
def add_surfaces(self, surfaces, positions):
"""Adds one or more aerodynamic surfaces to the rocket. The aerodynamic
- surface must be an instance of a class that inherits from the
- AeroSurface (e.g. NoseCone, TrapezoidalFins, etc.)
+ surface must be an instance of a class that inherits from
+ GenericSurface (e.g. NoseCone, TrapezoidalFins, etc.)
Parameters
----------
- surfaces : list[AeroSurface], AeroSurface
+ surfaces : list[GenericSurface], GenericSurface
Aerodynamic surface to be added to the rocket. Can be a list of
- AeroSurface if more than one surface is to be added.
+ surfaces if more than one surface is to be added.
positions : int, float, tuple, list, Vector
Position(s) of the aerodynamic surface's reference point. Can be:
@@ -1121,7 +1770,10 @@ def add_surfaces(self, surfaces, positions):
For NoseCone type, position is the tip coordinate along the axis.
For Fins type, position refers to the z-coordinate of the root
chord leading-edge point closest to the nose cone, before any
- cant-angle offset is considered.
+ cant-angle offset is considered. For an individual fin
+ (TrapezoidalFin, EllipticalFin, FreeFormFin), a single number
+ places that point on the body surface at the fin's angular
+ position; a full (x, y, z) is used as given.
For Tail type, position is relative to the point belonging to the
tail which is highest in the rocket coordinate system.
For RailButtons type, position is relative to the lower rail button.
@@ -1134,6 +1786,14 @@ def add_surfaces(self, surfaces, positions):
-------
None
"""
+ if self._aerodynamics_overwritten:
+ warnings.warn(
+ "This rocket's aerodynamics were overwritten by a full-body "
+ "model (add_full_body_aerodynamics(overwrite=True)); the surface(s) "
+ "you are adding now will be summed on top of that model.",
+ UserWarning,
+ stacklevel=2,
+ )
if isinstance(surfaces, Iterable):
if isinstance(positions, Iterable):
if len(surfaces) != len(positions):
@@ -1148,9 +1808,412 @@ def add_surfaces(self, surfaces, positions):
else:
self.__add_single_surface(surfaces, positions)
- self.evaluate_center_of_pressure()
- self.evaluate_stability_margin()
- self.evaluate_static_margin()
+ def add_full_body_aerodynamics(self, surfaces, position=None, overwrite=False):
+ """Add a prebuilt full-body aerodynamic surface: the whole rocket
+ modeled as a single surface. Instead of (or in addition to) modeling
+ each component, this lets you provide a set of coefficients for the
+ whole rocket, which is often easier.
+
+ Parameters
+ ----------
+ surfaces : GenericSurface or list of GenericSurface
+ The prebuilt full-body surface, or a list of them (for example a
+ power-on/power-off pair, each carrying its own ``active_during``).
+ Any of:
+
+ - a :class:`GenericSurface`;
+ - a :class:`LinearGenericSurface`;
+ - a :class:`ControllableGenericSurface` for coefficients that
+ also depend on control-deflection axes.
+
+ Reference the surface's coefficients to the rocket cross-section
+ area and diameter (build it with ``reference_area=rocket.area`` and
+ ``reference_length=2 * rocket.radius``) so it sums consistently with
+ the rest of the rocket. Because it is just another aerodynamic
+ surface, a full-body model can be **mixed** with modeled add-on
+ surfaces (e.g. use ``add_full_body_aerodynamics`` together with
+ ``add_tail``): they simply add.
+
+ A rocket's aerodynamics usually differ between powered and coasting
+ flight. To capture this, build two surfaces, set each one's
+ ``active_during`` to ``"power_on"`` and ``"power_off"``, and pass
+ them together as a list; each then produces force only during its
+ phase.
+ position : int, float, optional
+ Position along the rocket's center axis (in the user coordinate
+ system) where the surface's resultant force is applied and about
+ which its moment coefficients are taken. Defaults to the rocket's
+ center of dry mass at the time of the call, so add the motor first
+ (before that, it is the center of mass without the motor).
+ overwrite : bool, optional
+ If ``True``, make this the rocket's only aerodynamics: every
+ aerodynamic surface already on the rocket is removed first, and both
+ built-in drag curves (``power_on_drag`` and ``power_off_drag``) are
+ cleared. Default ``False`` (the model is added on top of the
+ existing aerodynamics).
+
+ Returns
+ -------
+ GenericSurface or list of GenericSurface
+ The surface(s) added.
+ """
+ if position is None:
+ position = self.center_of_dry_mass_position
+
+ if overwrite:
+ self._clear_aerodynamic_surfaces()
+
+ surface_list = (
+ list(surfaces) if isinstance(surfaces, (list, tuple)) else [surfaces]
+ )
+ added = []
+ for surface in surface_list:
+ # pylint: disable-next=protected-access
+ yaw_is_zero = all(
+ getattr(surface, name).is_zero
+ for name in surface._get_default_coefficients()
+ if name.partition("_")[0] in ("cY", "cn")
+ )
+ if yaw_is_zero:
+ warnings.warn(
+ f"'{surface.name}' has no yaw-plane coefficients (cY and cn "
+ "are zero): the rocket will have no side force or yaw moment "
+ "in flight. If the data describes an axisymmetric rocket, "
+ "build a LinearGenericSurface with axisymmetric=True, or "
+ "give the cN and cm of a GenericSurface against alpha_total.",
+ UserWarning,
+ stacklevel=2,
+ )
+ self.add_surfaces(surface, position)
+ added.append(surface)
+
+ if overwrite:
+ # Re-arm the "added after" guard now that the full-body model is set.
+ self._aerodynamics_overwritten = True
+
+ return added if isinstance(surfaces, (list, tuple)) else added[0]
+
+ def _clear_aerodynamic_surfaces(self):
+ """Wipe the rocket's aerodynamics so a full-body model can fully replace
+ them: remove every aerodynamic surface, clear both built-in drag curves,
+ and reset the derived stability caches. Used by
+ :meth:`add_full_body_aerodynamics` with ``overwrite=True``.
+ """
+ self.aerodynamic_surfaces.clear()
+ self.surfaces_cp_to_cdm.clear()
+ # Clear both built-in drag curves; the supplied surface(s) now provide
+ # the complete aerodynamics, including any drag they carry.
+ self._set_drag("power_on", 0)
+ self._set_drag("power_off", 0)
+ warnings.warn(
+ "add_full_body_aerodynamics(overwrite=True): the rocket's existing "
+ "aerodynamic surfaces and both built-in drag curves (power_on_drag, "
+ "power_off_drag) were cleared; the supplied surface(s) now provide "
+ "the complete aerodynamics, including any drag they carry.",
+ UserWarning,
+ stacklevel=3,
+ )
+ # New adds are welcome again; the guard is re-armed once the full-body
+ # surfaces are in place (see add_full_body_aerodynamics).
+ self._aerodynamics_overwritten = False
+
+ def to_coefficients(
+ self,
+ machs=None,
+ force_convention="body",
+ model="linear",
+ angles=None,
+ rates=True,
+ reynolds=None,
+ controls=None,
+ ):
+ """Return the whole rocket's aerodynamic coefficients, split by motor
+ phase.
+
+ Sweeps the rocket's aerodynamic surfaces and lumps them into one set
+ of coefficients about the dry center of mass, in one of two forms:
+
+ - ``model="linear"`` (default): the 36 derivatives a
+ :class:`LinearGenericSurface` takes. For each of the normal force
+ ``cN``, side force ``cY``, axial force ``cA``, pitch moment ``cm``,
+ yaw moment ``cn`` and roll moment ``cl``, its value at zero angle
+ and zero rates (``_0``) and its slopes with the angle of attack
+ (``_alpha``), the sideslip angle (``_beta``) and the reduced roll,
+ pitch and yaw rates (``_p``, ``_q``, ``_r``), each a curve over
+ Mach. Terms that are zero at every Mach number are left out, so an
+ ordinary rocket gets the familiar ``cN_alpha``, ``cm_alpha``,
+ ``cY_beta``, ``cn_beta``, ``cN_q``, ``cm_q``, ``cY_r``, ``cn_r``,
+ ``cl_p`` and ``cA_0``; canted fins add their roll forcing ``cl_0``,
+ and a rocket that is not axisymmetric keeps its cross terms
+ (``cN_beta``, ``cm_beta``, ...) and any force or moment it has at
+ zero angle.
+ - ``model="table"``: the six coefficients ``cN``, ``cY``, ``cA``,
+ ``cm``, ``cn`` and ``cl`` as tables over the angle of attack, the
+ sideslip angle and Mach, read at zero rates, which keep any curve
+ in the angles (a stall, a body-lift term, the cross coupling of a
+ lopsided rocket). For an axisymmetric rocket the sweep is over the
+ total angle of attack and Mach only: ``cN``, ``cA``, ``cm`` and
+ ``cl`` are then tables of ``alpha_total`` and ``mach``, and ``cY``
+ and ``cn`` are left out since they follow from ``cN`` and ``cm``
+ by the split along the crossflow (see
+ :class:`GenericSurface`).
+ The rate terms are added as in the linear model, ``cN_q``,
+ ``cm_q``, ``cY_r``, ``cn_r``, ``cl_p`` and any other non-zero one,
+ each a curve over Mach.
+
+ The result is returned as two coefficient sets, ``"power_off"``
+ (coasting) and ``"power_on"`` (motor burning). Each is built from the
+ surfaces active during its phase (a surface's ``active_during``) and
+ that phase's drag curve. The axial coefficient is the rocket's drag
+ coefficient of the phase plus the axial force of the surfaces.
+
+ Important
+ ---------
+ By default the coefficients depend on Mach number (and, for the table
+ model, on the angles) only. Three things are then held fixed, and each
+ can be included with an optional argument:
+
+ - **Reynolds number.** Held at zero unless ``reynolds`` is given.
+ - **Control deflections.** Each control of a
+ :class:`ControllableGenericSurface` is held at its current value
+ unless it is listed in ``controls``.
+ - **How the rate terms change with the angles.** The rate terms are
+ read at zero angle unless ``rates="at_each_angle"`` (table model).
+ In every case the effect of a rate is a straight line: the rate term
+ times the rate.
+
+ Each value added to ``reynolds`` or ``controls`` multiplies the number
+ of points computed, so keep those lists short.
+
+ The linear model also keeps only the slope at zero angle, so any
+ curve in the angle of attack or sideslip is lost, the drag rise with
+ angle of attack (induced drag) among them. The table model keeps those
+ curves within the range of ``angles`` and holds the edge value beyond
+ it.
+
+ RocketPy's built-in Barrowman surfaces (:class:`NoseCone`,
+ :class:`Tail`, the fin sets and the individual fins, canted or not)
+ are linear, Mach-tabulated and Reynolds-independent, so a rocket built
+ only from them is reproduced exactly by the linear model to first
+ order in the angles, and by the table model at every angle of an
+ axisymmetric rocket. The optional arguments matter when you have added
+ a :class:`GenericSurface` or :class:`ControllableGenericSurface` (or a
+ Reynolds-dependent :class:`LinearGenericSurface`) whose coefficients
+ vary with Reynolds number, with a control deflection or, for the
+ linear model, with the angles beyond a straight line.
+
+ Parameters
+ ----------
+ machs : sequence of float, optional
+ Mach numbers at which the coefficients are read and tabulated.
+ Defaults to ``0`` to ``3`` in steps of ``0.02`` for the linear
+ model and of ``0.05`` for the table model.
+ force_convention : str, optional
+ The frame the force coefficients are named in. ``"body"`` (default)
+ gives the body-frame set: normal ``cN_*``, side ``cY_*`` and axial
+ ``cA_*``. ``"wind"`` gives the wind-frame set: lift ``cL_*``, side
+ ``cQ_*`` and drag ``cD_*``. The moment derivatives (``cm_*``,
+ ``cn_*``, ``cl_*``) are the same in both. The table model gives
+ the body frame only.
+ model : str, optional
+ ``"linear"`` (default) for the derivatives, ``"table"`` for the
+ tables over the angles. See above.
+ angles : sequence of float, optional
+ Angles, in radians, the table model is read at, used for both the
+ angle of attack and the sideslip angle (for an axisymmetric
+ rocket, their absolute values give the total angles of attack).
+ Defaults to -30 to 30 degrees every 2 degrees, that is
+ ``np.radians(np.arange(-30, 31, 2))``. Widen it for a surface
+ that stalls beyond that. Ignored by the linear model.
+ rates : bool or str, optional
+ How the rate terms are included:
+
+ - ``True`` (default): each rate term is read at zero angle of
+ attack and sideslip.
+ - ``"at_each_angle"``: table model only. Each rate term is read at
+ every angle of the table, so damping that changes with the
+ angle of attack is kept. The rate terms are then tables like the
+ coefficients, and the rocket is swept over both the angle of
+ attack and the sideslip angle even when it is axisymmetric. It
+ takes about seven times as long as ``True``.
+ - ``False``: no rate terms. The linear model then has no ``_p``,
+ ``_q`` or ``_r`` terms and the table model holds the static
+ tables only, which describe the rocket as a wind tunnel does,
+ held still, with no aerodynamic damping at all.
+ reynolds : float or sequence of float, optional
+ Reynolds number of the rocket, based on its diameter
+ (``air density * airspeed * 2 * radius / air viscosity``):
+
+ - ``None`` (default): the coefficients are read at zero Reynolds
+ number.
+ - a single number: the coefficients are read at that Reynolds
+ number, for example ``1e6``.
+ - a list: the coefficients are read at each value and gain
+ ``reynolds`` as an input, for example ``[1e5, 1e6, 1e7]``.
+
+ It only has an effect when a surface or a drag curve of the rocket
+ depends on the Reynolds number.
+ controls : dict, optional
+ Controls to keep as inputs of the coefficients, as a dict from the
+ name of a control of a :class:`ControllableGenericSurface` to the
+ values it is read at (at least two), for example
+ ``{"deflection": np.radians([-10, 0, 10])}``. Each control listed
+ becomes an input with that name. A control that is not listed is
+ held at its current value. The controls of the rocket's surfaces
+ are left as they were.
+
+ When several surfaces use the same control name, each is kept as
+ a separate input named ``_`` (in lower
+ case, with ``_`` for spaces). Giving the shared name reads all of
+ them at the same values and shows a warning with the names; give
+ those names to choose the values of each. With a control listed,
+ the table model sweeps both the angle of attack and the sideslip
+ angle. Default ``None``.
+
+ Returns
+ -------
+ dict
+ A dict with keys ``"power_off"`` and ``"power_on"``. Each value is
+ itself a dict mapping a coefficient name to a
+ :class:`rocketpy.Function`. Its inputs are, in this order: the
+ angles (table model only: ``alpha_total``, or ``alpha`` and
+ ``beta``), ``mach``, ``reynolds`` (when a list was given) and one
+ per control listed. A derivative of the linear model and a rate
+ term read at zero angle have no angle inputs.
+
+ Examples
+ --------
+ Coefficients as tables over the angles, Mach and three Reynolds
+ numbers:
+
+ >>> coefficients = rocket.to_coefficients( # doctest: +SKIP
+ ... model="table", reynolds=[1e5, 1e6, 1e7]
+ ... )
+ >>> cN = coefficients["power_off"]["cN"] # doctest: +SKIP
+ >>> cN(0.05, 0.6, 1e6) # alpha_total, mach, reynolds # doctest: +SKIP
+ """
+ return full_body_coefficients(
+ self, machs, force_convention, model, angles, rates, reynolds, controls
+ )
+
+ def to_surface(
+ self,
+ machs=None,
+ force_convention="body",
+ name="Full Body Aerodynamics",
+ model="linear",
+ angles=None,
+ rates=True,
+ reynolds=None,
+ controls=None,
+ ):
+ """Collapse the whole assembled rocket aerodynamics into two surfaces,
+ one for coasting and one for powered flight. It reproduces the source
+ rocket's aerodynamics, so a bare rocket carrying the same body and
+ motor plus this pair flies the same as the fully modeled rocket.
+
+ Important
+ ---------
+ With ``model="linear"`` (default) the surfaces are
+ :class:`rocketpy.LinearGenericSurface` objects holding a linear summary
+ of the rocket, tabulated against Mach. With ``model="table"`` they are
+ :class:`rocketpy.GenericSurface` objects holding the coefficients as
+ tables over the angles and Mach, which keep any curve in the angles.
+ See :meth:`to_coefficients` for what each model keeps and leaves out.
+
+ Parameters
+ ----------
+ machs : sequence of float, optional
+ Mach numbers at which the coefficients are read and tabulated.
+ Defaults to ``0`` to ``3`` in steps of ``0.02`` for the linear
+ model and of ``0.05`` for the table model.
+ force_convention : str, optional
+ The frame the force coefficients are expressed in. ``"body"``
+ (default) gives the body-frame set: normal ``cN``, side ``cY`` and
+ axial ``cA`` (drag). ``"wind"`` gives the wind-frame set: lift
+ ``cL``, side ``cQ`` and drag ``cD``. The moment coefficients are the
+ same in both. The table model gives the body frame only.
+ name : str, optional
+ Base name of the returned surfaces.
+ Default ``"Full Body Aerodynamics"``.
+ model : str, optional
+ ``"linear"`` (default) or ``"table"``. See :meth:`to_coefficients`.
+ angles : sequence of float, optional
+ Angles, in radians, the table model is read at. See
+ :meth:`to_coefficients`.
+ rates : bool or str, optional
+ ``True`` (default), ``False`` or ``"at_each_angle"``: whether and
+ how the surfaces carry the rate (damping) terms. See
+ :meth:`to_coefficients`.
+ reynolds : float or sequence of float, optional
+ Reynolds number of the rocket, based on its diameter: a single
+ value to read the coefficients at, or a list to make the surfaces
+ follow the Reynolds number of the flight. Default ``None`` (zero).
+ See :meth:`to_coefficients`.
+ controls : dict, optional
+ Controls the surfaces keep, from control name to the values it is
+ read at, for example ``{"deflection": np.radians([-10, 0, 10])}``.
+ Needs ``model="table"``; the surfaces returned are then
+ :class:`rocketpy.ControllableGenericSurface` objects with those
+ controls, each starting at 0. Default ``None``. See
+ :meth:`to_coefficients`.
+
+ Returns
+ -------
+ list of rocketpy.LinearGenericSurface, rocketpy.GenericSurface or \
+rocketpy.ControllableGenericSurface
+ Two surfaces, ``[power_off, power_on]``, each carrying the whole
+ rocket's coefficients referenced to the rocket cross-section area
+ and diameter and taken about the center of dry mass, and gated to
+ its motor phase.
+ """
+ if controls and model != "table":
+ raise ValueError(
+ "A surface that keeps controls needs model='table'; the linear "
+ "model has no control inputs."
+ )
+ coefficients = self.to_coefficients(
+ machs=machs,
+ force_convention=force_convention,
+ model=model,
+ angles=angles,
+ rates=rates,
+ reynolds=reynolds,
+ controls=controls,
+ )
+ surfaces = []
+ for phase in ("power_off", "power_on"):
+ label = f"{name} ({phase.replace('_', ' ')})"
+ if model == "table" and controls:
+ surface = ControllableGenericSurface(
+ reference_area=self.area,
+ reference_length=2 * self.radius,
+ coefficients=lumped_surface_coefficients(coefficients[phase]),
+ controls=lumped_control_names(coefficients[phase]),
+ force_convention="body",
+ name=label,
+ active_during=phase,
+ )
+ elif model == "table":
+ surface = GenericSurface(
+ reference_area=self.area,
+ reference_length=2 * self.radius,
+ coefficients=lumped_surface_coefficients(coefficients[phase]),
+ force_convention="body",
+ name=label,
+ active_during=phase,
+ )
+ else:
+ surface = LinearGenericSurface(
+ reference_area=self.area,
+ reference_length=2 * self.radius,
+ coefficients=coefficients[phase],
+ force_convention=force_convention,
+ name=label,
+ active_during=phase,
+ )
+ surfaces.append(surface)
+ return surfaces
def _add_controllers(self, controllers):
"""Adds a controller to the rocket.
@@ -1279,7 +2342,7 @@ def add_nose(
@deprecated(
reason="This method is set to be deprecated in version 1.0.0 and fully "
- "removed by version 2.0.0",
+ "removed by version 1.16.0",
alternative="Rocket.add_trapezoidal_fins",
)
def add_fins(self, *args, **kwargs): # pragma: no cover
@@ -1289,6 +2352,17 @@ def add_fins(self, *args, **kwargs): # pragma: no cover
same arguments and signature."""
return self.add_trapezoidal_fins(*args, **kwargs)
+ @staticmethod
+ def _check_fin_set_count(n):
+ """Raise a ``ValueError`` unless a fin set has more than 2 fins."""
+ if n <= 2:
+ raise ValueError(
+ "Number of fins must be greater than 2. "
+ "For 1 or 2 fins, create each fin as a TrapezoidalFin, "
+ "EllipticalFin or FreeFormFin object and add it to the rocket "
+ "using the add_surfaces method."
+ )
+
def add_trapezoidal_fins(
self,
n,
@@ -1368,12 +2442,7 @@ def add_trapezoidal_fins(
fin_set : TrapezoidalFins
Fin set object created.
"""
- if n <= 2:
- raise ValueError(
- "Number of fins must be greater than 2. "
- "For 1 or 2 fins, create a FreeFormFin object "
- "and add it to the rocket using the add_surfaces method."
- )
+ self._check_fin_set_count(n)
# Modify radius if not given, use rocket radius, otherwise use given.
radius = radius if radius is not None else self.radius
@@ -1460,12 +2529,7 @@ def add_elliptical_fins(
fin_set : EllipticalFins
Fin set object created.
"""
- if n <= 2:
- raise ValueError(
- "Number of fins must be greater than 2. "
- "For 1 or 2 fins, create a FreeFormFin object "
- "and add it to the rocket using the add_surfaces method."
- )
+ self._check_fin_set_count(n)
radius = radius if radius is not None else self.radius
fin_set = EllipticalFins(n, root_chord, span, radius, cant_angle, airfoil, name)
@@ -1533,12 +2597,7 @@ def add_free_form_fins(
fin_set : FreeFormFins
Fin set object created.
"""
- if n <= 2:
- raise ValueError(
- "Number of fins must be greater than 2. "
- "For 1 or 2 fins, create a FreeFormFin object "
- "and add it to the rocket using the add_surfaces method."
- )
+ self._check_fin_set_count(n)
# Modify radius if not given, use rocket radius, otherwise use given.
radius = radius if radius is not None else self.radius
@@ -1900,7 +2959,7 @@ def controller_wrapper(context):
sampling_rate,
context["canonical_state"],
controller_memory.get("observed_variables", []),
- air_brakes,
+ context["controlled"][0],
context["sensors"],
context["environment"],
]
@@ -2019,6 +3078,8 @@ def add_cm_eccentricity(self, x, y):
"""
self.cm_eccentricity_x = x
self.cm_eccentricity_y = y
+ # The center of mass moved sideways: so did every surface relative to it
+ self._refresh_aerodynamics()
self.add_cp_eccentricity(-x, -y)
self.add_thrust_eccentricity(-x, -y)
return self
@@ -2139,6 +3200,21 @@ def all_info(self):
# pylint: disable=too-many-statements
def to_dict(self, **kwargs):
+ """Return the rocket as a dictionary, to save it and rebuild it later.
+
+ Parameters
+ ----------
+ **kwargs
+ ``include_outputs`` (bool, default False) also saves the values the
+ rocket computes, such as its mass and margins over time, and
+ ``discretize`` (bool, default False) saves those as tables sampled
+ over the motor's burn instead of as functions.
+
+ Returns
+ -------
+ dict
+ The arguments needed to rebuild the rocket with :meth:`from_dict`.
+ """
discretize = kwargs.get("discretize", False)
power_off_drag = self.power_off_drag_7d
@@ -2146,6 +3222,7 @@ def to_dict(self, **kwargs):
rocket_dict = {
"radius": self.radius,
+ "length": self._length,
"mass": self.mass,
"I_11_without_motor": self.I_11_without_motor,
"I_22_without_motor": self.I_22_without_motor,
@@ -2157,6 +3234,7 @@ def to_dict(self, **kwargs):
"power_on_drag": power_on_drag,
"center_of_mass_without_motor": self.center_of_mass_without_motor,
"coordinate_system_orientation": self.coordinate_system_orientation,
+ "stability_phase": self.stability_phase,
"motor": self.motor,
"motor_position": self.motor_position,
"aerodynamic_surfaces": self.aerodynamic_surfaces,
@@ -2168,82 +3246,74 @@ def to_dict(self, **kwargs):
}
if kwargs.get("include_outputs", False):
- thrust_to_weight = self.thrust_to_weight
- cp_position = self.cp_position
+ aerodynamic_center = self.aerodynamic_center
stability_margin = self.stability_margin
- center_of_mass = self.center_of_mass
- motor_center_of_mass_position = self.motor_center_of_mass_position
- reduced_mass = self.reduced_mass
- total_mass = self.total_mass
- total_mass_flow_rate = self.total_mass_flow_rate
- center_of_propellant_position = self.center_of_propellant_position
-
+ # Functions of time while the motor burns
+ timed = {
+ name: getattr(self, name)
+ for name in (
+ "thrust_to_weight",
+ "center_of_mass",
+ "motor_center_of_mass_position",
+ "reduced_mass",
+ "total_mass",
+ "total_mass_flow_rate",
+ "center_of_propellant_position",
+ )
+ }
if discretize:
- thrust_to_weight = thrust_to_weight.set_discrete_based_on_model(
- self.motor.thrust, mutate_self=False
+ timed = {
+ name: function.set_discrete_based_on_model(
+ self.motor.thrust, mutate_self=False
+ )
+ for name, function in timed.items()
+ }
+ aerodynamic_center = aerodynamic_center.set_discrete(
+ 0, 4, 25, mutate_self=False
)
- cp_position = cp_position.set_discrete(0, 4, 25, mutate_self=False)
stability_margin = stability_margin.set_discrete(
(0, self.motor.burn_time[0]),
(2, self.motor.burn_time[1]),
(10, 10),
mutate_self=False,
)
- center_of_mass = center_of_mass.set_discrete_based_on_model(
- self.motor.thrust, mutate_self=False
- )
- motor_center_of_mass_position = (
- motor_center_of_mass_position.set_discrete_based_on_model(
- self.motor.thrust, mutate_self=False
- )
- )
- reduced_mass = reduced_mass.set_discrete_based_on_model(
- self.motor.thrust, mutate_self=False
- )
- total_mass = total_mass.set_discrete_based_on_model(
- self.motor.thrust, mutate_self=False
- )
- total_mass_flow_rate = total_mass_flow_rate.set_discrete_based_on_model(
- self.motor.thrust, mutate_self=False
- )
- center_of_propellant_position = (
- center_of_propellant_position.set_discrete_based_on_model(
- self.motor.thrust, mutate_self=False
- )
- )
+ rocket_dict.update(timed)
rocket_dict["area"] = self.area
rocket_dict["center_of_dry_mass_position"] = (
self.center_of_dry_mass_position
)
- rocket_dict["center_of_mass_without_motor"] = (
- self.center_of_mass_without_motor
- )
- rocket_dict["motor_center_of_mass_position"] = motor_center_of_mass_position
rocket_dict["motor_center_of_dry_mass_position"] = (
self.motor_center_of_dry_mass_position
)
- rocket_dict["center_of_mass"] = center_of_mass
- rocket_dict["reduced_mass"] = reduced_mass
- rocket_dict["total_mass"] = total_mass
- rocket_dict["total_mass_flow_rate"] = total_mass_flow_rate
- rocket_dict["thrust_to_weight"] = thrust_to_weight
rocket_dict["cp_eccentricity_x"] = self.cp_eccentricity_x
rocket_dict["cp_eccentricity_y"] = self.cp_eccentricity_y
rocket_dict["thrust_eccentricity_x"] = self.thrust_eccentricity_x
rocket_dict["thrust_eccentricity_y"] = self.thrust_eccentricity_y
- rocket_dict["cp_position"] = cp_position
+ rocket_dict["aerodynamic_center"] = aerodynamic_center
rocket_dict["stability_margin"] = stability_margin
rocket_dict["static_margin"] = self.static_margin
rocket_dict["nozzle_position"] = self.nozzle_position
rocket_dict["nozzle_to_cdm"] = self.nozzle_to_cdm
rocket_dict["nozzle_gyration_tensor"] = self.nozzle_gyration_tensor
- rocket_dict["center_of_propellant_position"] = center_of_propellant_position
return rocket_dict
@classmethod
def from_dict(cls, data):
+ """Rebuild a rocket saved with :meth:`to_dict`.
+
+ Parameters
+ ----------
+ data : dict
+ The dictionary returned by :meth:`to_dict`.
+
+ Returns
+ -------
+ Rocket
+ The rocket, with its motor, surfaces, rail buttons, parachutes,
+ sensors, air brakes and controllers.
+ """
rocket = cls(
radius=data["radius"],
mass=data["mass"],
@@ -2259,7 +3329,9 @@ def from_dict(cls, data):
power_on_drag=data["power_on_drag"],
center_of_mass_without_motor=data["center_of_mass_without_motor"],
coordinate_system_orientation=data["coordinate_system_orientation"],
+ length=data.get("length"),
)
+ rocket.stability_phase = data.get("stability_phase", "power_off")
if (motor := data["motor"]) is not None:
rocket.add_motor(
@@ -2288,290 +3360,34 @@ def from_dict(cls, data):
rocket.air_brakes.append(air_brake)
for controller in data["_controllers"]:
- interactive_objects_hash = getattr(controller, "_interactive_objects_hash")
- if interactive_objects_hash is not None:
- is_iterable = isinstance(interactive_objects_hash, Iterable)
- if not is_iterable:
- interactive_objects_hash = [interactive_objects_hash]
- for hash_ in interactive_objects_hash:
+ # Reconnect the controller to the rocket's own reconstructed objects
+ # by matching the hash(es) it stored for its controlled objects
+ # against the reconstructed objects (see _Controller.to_dict).
+ controlled_objects_hash = getattr(
+ controller, "_serialized_controlled_objects_hash", None
+ )
+ if controlled_objects_hash is not None:
+ is_iterable = isinstance(controlled_objects_hash, Iterable)
+ hashes = (
+ controlled_objects_hash
+ if is_iterable
+ else [controlled_objects_hash]
+ )
+ found = []
+ for hash_ in hashes:
+ if hash_ is None: # unhashable controlled object; cannot match
+ continue
if (hashed_obj := find_obj_from_hash(data, hash_)) is not None:
- if not is_iterable:
- controller.interactive_objects = hashed_obj
- else:
- controller.interactive_objects.append(hashed_obj)
+ found.append(hashed_obj)
else:
warnings.warn(
- "Could not find controller interactive objects."
+ "Could not find controller controlled objects. "
"Deserialization will proceed, results may not be accurate."
)
+ if found:
+ controller.rebind_controlled_objects(
+ found if is_iterable else found[0]
+ )
rocket._add_controllers(controller)
return rocket
-
- def __process_drag_input(self, input_data, coeff_name):
- """Process drag coefficient input and normalize it to a 7D Function.
-
- Parameters
- ----------
- input_data : int, float, str, callable, Function
- Input data to be processed.
- coeff_name : str
- Name of the coefficient being processed for error reporting.
-
- Returns
- -------
- Function
- Function object with 7 input arguments in the following order:
- alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate.
- """
- inputs = [
- "alpha",
- "beta",
- "mach",
- "reynolds",
- "pitch_rate",
- "yaw_rate",
- "roll_rate",
- ]
-
- # Helper: lift a 1D Mach-only source into the required 7D signature.
- def _wrap_mach_only_source(mach_source):
- return Function(
- lambda alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate: (
- mach_source(mach)
- ),
- inputs,
- [coeff_name],
- interpolation="linear",
- extrapolation="constant",
- )
-
- # Helper: enforce that Function-based inputs are either 1D (Mach) or 7D.
- def _validate_function_domain_dimension(function):
- if function.__dom_dim__ not in (1, 7):
- raise ValueError(
- f"{coeff_name} function must have either 1 input argument "
- "(mach) or 7 input arguments (alpha, beta, mach, reynolds, "
- "pitch_rate, yaw_rate, roll_rate), in that order."
- )
-
- # Helper: count required positional arguments in a callable.
- def _count_positional_args(callable_obj):
- signature = inspect.signature(callable_obj)
- positional_params = [
- parameter
- for parameter in signature.parameters.values()
- if parameter.kind
- in (
- inspect.Parameter.POSITIONAL_ONLY,
- inspect.Parameter.POSITIONAL_OR_KEYWORD,
- )
- and parameter.default is inspect.Parameter.empty
- ]
- return len(positional_params)
-
- # Case 1: string input can be a CSV path or any Function-supported source.
- if isinstance(input_data, str):
- if input_data.lower().endswith(".csv"):
- return self.__load_rocket_drag_csv(input_data, coeff_name)
-
- function_data = Function(input_data)
- _validate_function_domain_dimension(function_data)
- if function_data.__dom_dim__ == 7:
- function_data.set_extrapolation("constant")
- return function_data
- return _wrap_mach_only_source(function_data.get_value_opt)
-
- # Case 2: Function input is accepted directly after domain validation.
- if isinstance(input_data, Function):
- _validate_function_domain_dimension(input_data)
- if input_data.__dom_dim__ == 7:
- input_data.set_extrapolation("constant")
- return input_data
- return _wrap_mach_only_source(input_data.get_value_opt)
-
- # Case 3: callable input must expose either 1 (Mach) or 7 arguments.
- if callable(input_data):
- n_positional_args = _count_positional_args(input_data)
- if n_positional_args not in (1, 7):
- raise ValueError(
- f"{coeff_name} callable must have either 1 positional "
- "argument (mach) or 7 positional arguments (alpha, beta, "
- "mach, reynolds, pitch_rate, yaw_rate, roll_rate), in that "
- "order."
- )
-
- if n_positional_args == 1:
- return _wrap_mach_only_source(input_data)
-
- return Function(
- input_data,
- inputs,
- [coeff_name],
- interpolation="linear",
- extrapolation="constant",
- )
-
- # Case 4: scalar input means a constant drag coefficient in all conditions.
- if isinstance(input_data, (int, float)):
- return Function(
- lambda alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate: (
- float(input_data)
- ),
- inputs,
- [coeff_name],
- interpolation="linear",
- extrapolation="constant",
- )
-
- # If is list/tuple try to pass it to a function.
- # If composed of lists/tuples len 2, then interpret as function of mach
- # Otherwise interpret it as function of all 7 variables
- # This reuses Function's parser and then feeds back into this same pipeline.
- if isinstance(input_data, (list, tuple)):
- if all(
- isinstance(item, (list, tuple)) and (len(item) == 2 or len(item) == 8)
- for item in input_data
- ):
- try:
- return self.__process_drag_input(
- Function(list(input_data)), coeff_name
- )
- except (TypeError, ValueError) as e:
- raise ValueError(
- f"Invalid list/tuple format for {coeff_name}. Expected "
- "a list of [mach, coefficient] pairs or a list of "
- "[alpha, beta, mach, reynolds, pitch_rate, yaw_rate, "
- "roll_rate, coefficient] entries."
- ) from e
-
- raise TypeError(
- f"Invalid input for {coeff_name}: must be int, float, CSV file path, "
- "Function, or callable."
- )
-
- def __load_rocket_drag_csv(self, file_path, coeff_name): # pylint: disable=too-many-statements,import-outside-toplevel
- """Load Rocket drag CSV into a 7D Function.
-
- Supports either headerless two-column (mach, coefficient) tables or
- header-based multi-variable CSV tables.
- """
- independent_vars = [
- "alpha",
- "beta",
- "mach",
- "reynolds",
- "pitch_rate",
- "yaw_rate",
- "roll_rate",
- ]
-
- def _is_numeric(value):
- try:
- float(value)
- return True
- except (TypeError, ValueError):
- try:
- int(value)
- return True
- except (TypeError, ValueError):
- return False
-
- try:
- with open(file_path, mode="r") as file:
- reader = csv.reader(file)
- first_row = next(reader)
- except (FileNotFoundError, IOError) as e:
- raise ValueError(f"Error reading {coeff_name} CSV file: {e}") from e
- except StopIteration as e:
- raise ValueError(f"Invalid or empty CSV file for {coeff_name}.") from e
-
- if not first_row:
- raise ValueError(f"Invalid or empty CSV file for {coeff_name}.")
-
- is_headerless_two_column = len(first_row) == 2 and all(
- _is_numeric(cell) for cell in first_row
- )
-
- if is_headerless_two_column:
- csv_func = Function(
- file_path,
- interpolation="linear",
- extrapolation="constant",
- )
-
- def mach_wrapper(
- _alpha,
- _beta,
- mach,
- _reynolds,
- _pitch_rate,
- _yaw_rate,
- _roll_rate,
- ):
- return csv_func(mach)
-
- return Function(
- mach_wrapper,
- independent_vars,
- [coeff_name],
- interpolation="linear",
- extrapolation="constant",
- )
-
- header = [column.strip() for column in first_row]
- present_columns = [col for col in independent_vars if col in header]
-
- invalid_columns = [col for col in header[:-1] if col not in independent_vars]
- if invalid_columns:
- raise ValueError(
- f"Invalid independent variable(s) in {coeff_name} CSV: "
- f"{invalid_columns}. Valid options are: {independent_vars}."
- )
-
- if header[-1] in independent_vars:
- raise ValueError(
- f"Last column in {coeff_name} CSV must be the coefficient "
- "value, not an independent variable."
- )
-
- if not present_columns:
- raise ValueError(f"No independent variables found in {coeff_name} CSV.")
-
- ordered_present_columns = [
- col for col in header[:-1] if col in independent_vars
- ]
-
- csv_func = Function.from_regular_grid_csv(
- file_path,
- ordered_present_columns,
- coeff_name,
- extrapolation="constant",
- )
- if csv_func is None:
- csv_func = Function(
- file_path,
- interpolation="linear",
- extrapolation="constant",
- )
-
- def wrapper(alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate):
- args_by_name = {
- "alpha": alpha,
- "beta": beta,
- "mach": mach,
- "reynolds": reynolds,
- "pitch_rate": pitch_rate,
- "yaw_rate": yaw_rate,
- "roll_rate": roll_rate,
- }
- selected_args = [args_by_name[col] for col in ordered_present_columns]
- return csv_func(*selected_args)
-
- return Function(
- wrapper,
- independent_vars,
- [coeff_name],
- interpolation="linear",
- extrapolation="constant",
- )
diff --git a/rocketpy/simulation/events/commands.py b/rocketpy/simulation/events/commands.py
index f5642f4e5..0629c5f85 100644
--- a/rocketpy/simulation/events/commands.py
+++ b/rocketpy/simulation/events/commands.py
@@ -21,6 +21,7 @@ def reset(self):
self.new_flight_phase_lag = 0
self._terminate = False
self.terminate_phase_name = None
+ self.surface_switches = []
def disable(self):
self._disabled = True
@@ -105,19 +106,72 @@ def start_flight_phase(self, phase_name=None, lag=0):
def terminate_flight(self):
self._terminate = True
+ def activate_surface(self, surface):
+ """Make an aerodynamic surface produce force from this moment on.
+
+ Use it for a surface that only exists from some point of the flight.
+ Build that surface with ``active=False`` so that it starts the flight
+ switched off, add it to the rocket as usual, and call this from the
+ callback of an event::
+
+ def switch_on(context):
+ context.event.commands.activate_surface(my_surface)
+
+ A surface with ``active_during="power_on"`` or ``"power_off"`` still
+ only produces force during that motor phase once it is switched on.
+
+ Parameters
+ ----------
+ surface : GenericSurface
+ The surface to switch on. It must already be one of the rocket's
+ aerodynamic surfaces.
+
+ See Also
+ --------
+ deactivate_surface : Switch a surface off.
+ """
+ self.surface_switches.append((surface, True))
+
+ def deactivate_surface(self, surface):
+ """Make an aerodynamic surface stop producing force from this moment on.
+
+ Use it for a surface that stops existing at some point of the flight.
+ Call it from the callback of an event::
+
+ def switch_off(context):
+ context.event.commands.deactivate_surface(my_surface)
+
+ The change lasts for the rest of this flight only. The surface itself
+ is not modified, so another flight of the same rocket starts with it
+ switched on again.
+
+ Parameters
+ ----------
+ surface : GenericSurface
+ The surface to switch off. It must be one of the rocket's
+ aerodynamic surfaces.
+
+ See Also
+ --------
+ activate_surface : Switch a surface on.
+ """
+ self.surface_switches.append((surface, False))
+
@property
def changes_trajectory(self):
"""Whether these commands change what happens at/after the trigger.
Returns ``True`` when the queued commands start a new flight phase,
- switch the equations of motion, or terminate the flight. In all three
- cases the trajectory past the trigger is no longer valid, so during time
- overshoot the simulation must be rolled back to the exact trigger
- crossing before the commands are applied. Pure scheduling changes
- (enabling/disabling or adding events) do not require a rollback.
+ switch the equations of motion, terminate the flight, or switch an
+ aerodynamic surface on or off. In all these cases the trajectory past
+ the trigger is no longer valid, so during time overshoot the simulation
+ must be rolled back to the exact trigger crossing before the commands
+ are applied. Pure scheduling changes (enabling/disabling or adding
+ events) do not require a rollback.
"""
return (
self.new_flight_phase is not None
or self.new_dynamics is not None
or self._terminate
+ or bool(self.surface_switches)
)
diff --git a/rocketpy/simulation/events/event.py b/rocketpy/simulation/events/event.py
index 9176561c3..e2e9dd3c8 100644
--- a/rocketpy/simulation/events/event.py
+++ b/rocketpy/simulation/events/event.py
@@ -161,11 +161,11 @@ def altitude(context):
slower with no gain in accuracy. Automatically forced to ``False``
when ``sampling_rate`` is ``None``.
changes_dynamics : bool, optional
- Set to ``True`` when the callback changes the simulation dynamics or
- any parameter affecting the ODE derivative. This includes mutating an
- attribute of any simulation object, and using the
- ``set_dynamics``, ``start_flight_phase``, or ``terminate_flight``
- commands. Defaults to ``False``.
+ Set to ``True`` when the callback changes anything that affects the
+ equations of motion. This includes changing an attribute of any
+ simulation object, and using the ``set_dynamics``,
+ ``start_flight_phase``, or ``terminate_flight`` commands.
+ Defaults to ``False``.
name : str, optional
Human-readable identifier used in logs and debugging. Defaults to
``"Custom Event"``.
@@ -318,6 +318,9 @@ def __call__(self, context, trigger_only=False, callback_only=False, reset=True)
If True, only execute the callback without evaluating the trigger
condition. The exact time function and disable_on function are also
called.
+ reset : bool, optional
+ If True (default), reset the event's queued commands (via
+ ``_reset_commands``) before evaluating the trigger.
Returns
-------
diff --git a/rocketpy/simulation/events/event_context.py b/rocketpy/simulation/events/event_context.py
index 6ead82017..45105530d 100644
--- a/rocketpy/simulation/events/event_context.py
+++ b/rocketpy/simulation/events/event_context.py
@@ -287,6 +287,22 @@ def build_event_kwargs(flight, time, state, phase):
Only what nearly every event reads is worked out here; the rest is worked
out by the context itself when first read.
+
+ Parameters
+ ----------
+ flight : Flight
+ Flight instance whose rocket, environment and sensors are exposed.
+ time : float
+ Current simulation time, in seconds.
+ state : sequence of float
+ The current phase's raw state at ``time``.
+ phase : FlightPhase
+ Active flight phase.
+
+ Returns
+ -------
+ EventContext
+ The context handed to event triggers and callbacks.
"""
current = flight.solution.phases[-1]
# A phase that already integrates the full canonical state needs no
@@ -320,8 +336,19 @@ def refresh_event_kwargs(flight, event_kwargs, interpolated_time, interpolated_s
Parameters
----------
+ flight : Flight
+ Flight instance whose environment is used to recompute derived values.
+ event_kwargs : EventContext
+ Context (from :func:`build_event_kwargs`) updated in place.
+ interpolated_time : float
+ The moment to describe, in seconds.
interpolated_state : sequence of float
The current phase's raw state at ``interpolated_time``.
+
+ Returns
+ -------
+ EventContext
+ The updated ``event_kwargs``.
"""
current = flight.solution.phases[-1]
# A phase that already integrates the full canonical state needs no
diff --git a/rocketpy/simulation/events/event_execution.py b/rocketpy/simulation/events/event_execution.py
index d5ce9da34..706cd5d50 100644
--- a/rocketpy/simulation/events/event_execution.py
+++ b/rocketpy/simulation/events/event_execution.py
@@ -128,6 +128,9 @@ def apply_event_commands(
t_apply = event_results.exact_time
apply_exact_time_result(flight, event_results)
+ # Before a new phase is started, so its solver begins with these surfaces
+ apply_surface_switches(flight, event_results, time=t_apply)
+
apply_new_phase_or_dynamics(
flight, event_results, phase, phase_index, node_index, time=t_apply
)
@@ -140,6 +143,37 @@ def apply_event_commands(
apply_disable_commands(
flight, event_results, node_index, event, phase, time=t_apply
)
+ if event.changes_dynamics:
+ # The callback may have changed a surface
+ flight.rocket._refresh_aerodynamics()
+
+
+def apply_surface_switches(flight, event_results, time):
+ """Record the surfaces an event switched on or off, with the time.
+
+ Parameters
+ ----------
+ flight : Flight
+ Flight instance being updated.
+ event_results : Commands
+ The commands the event queued.
+ time : float
+ The time the switches happen at, in seconds.
+
+ Raises
+ ------
+ ValueError
+ If a surface is not one of the rocket's aerodynamic surfaces.
+ """
+ for surface, active in event_results.surface_switches:
+ if all(surface is not known for known, _ in flight.rocket.aerodynamic_surfaces):
+ raise ValueError(
+ f"Cannot switch the surface {getattr(surface, 'name', surface)!r} "
+ "on or off: it is not one of the rocket's aerodynamic "
+ "surfaces. Add it to the rocket before the flight, with "
+ "`active=False` if it should start switched off."
+ )
+ flight._surface_switches.setdefault(surface, []).append((time, active))
def apply_rollback_command(flight, time, state):
@@ -149,10 +183,6 @@ def apply_rollback_command(flight, time, state):
----------
flight : Flight
Flight instance being updated.
- event_results : dict
- Result payload returned by the event system.
- phase : _FlightPhase
- Current flight phase.
time : float
Interpolated simulation time to restore.
state : array_like
@@ -173,6 +203,8 @@ def apply_disable_commands(_, event_results, node_index, event, phase, time):
Parameters
----------
+ _ : Flight
+ Flight instance (unused; accepted for a uniform command signature).
event_results : dict
Result payload returned by the event system.
node_index : int
@@ -181,6 +213,8 @@ def apply_disable_commands(_, event_results, node_index, event, phase, time):
Event currently being processed.
phase : _FlightPhase
Current flight phase.
+ time : float
+ Simulation time at which the events are disabled.
"""
if event_results.disable_events:
@@ -214,6 +248,8 @@ def apply_enable_commands(flight, event_results, node_index, event, phase, time)
Parameters
----------
+ flight : Flight
+ Flight instance being updated.
event_results : dict
Result payload returned by the event system.
node_index : int
@@ -222,6 +258,8 @@ def apply_enable_commands(flight, event_results, node_index, event, phase, time)
Event currently being processed.
phase : _FlightPhase
Current flight phase.
+ time : float
+ Simulation time at which the events are enabled.
"""
if event_results.enable_events:
@@ -339,6 +377,8 @@ def apply_new_phase_or_dynamics(
Index of the current flight phase.
node_index : int
Index of the current time node.
+ time : float
+ Simulation time at which the new phase or derivative takes effect.
Returns
-------
@@ -392,6 +432,8 @@ def apply_termination(flight, event_results, phase, phase_index, node_index, tim
Index of the current flight phase.
node_index : int
Index of the current time node.
+ time : float
+ Simulation time at which the flight is terminated.
Returns
-------
@@ -426,12 +468,10 @@ def apply_event_list_updates(flight, event_results, phase, time):
Flight instance being updated.
event_results : dict
Result payload returned by the event system.
- node_index : int
- Index of the current time node.
- event : Event
- Event currently being processed.
phase : _FlightPhase
Current flight phase.
+ time : float
+ Simulation time at which the new events are scheduled.
"""
if event_results.new_events:
diff --git a/rocketpy/simulation/flight.py b/rocketpy/simulation/flight.py
index 583602c3c..944a2387e 100644
--- a/rocketpy/simulation/flight.py
+++ b/rocketpy/simulation/flight.py
@@ -1,3 +1,4 @@
+# pylint: disable=too-many-lines
import warnings
from copy import deepcopy
from functools import cached_property
@@ -429,12 +430,29 @@ class Flight: # pylint: disable=too-many-instance-attributes, too-many-public-m
of frequency in Hz.
Flight.static_margin : Function
Rocket's static margin during flight in calibers.
+ Flight.static_margin_yaw : Function
+ Rocket's static margin in the yaw plane during flight, in calibers.
+ Equals ``static_margin`` for an axisymmetric rocket.
Flight.stability_margin : Function
- Rocket's stability margin during flight, in calibers.
+ Rocket's stability margin during flight, in calibers.
+ Flight.stability_margin_yaw : Function
+ Rocket's stability margin in the yaw plane during flight, in calibers.
+ Equals ``stability_margin`` for an axisymmetric rocket built from nose
+ cones, fins and tails.
Flight.initial_stability_margin : float
Rocket's initial stability margin in calibers.
Flight.out_of_rail_stability_margin : float
Rocket's stability margin in calibers when it leaves the rail.
+ Flight.initial_stability_margin_yaw : float
+ Rocket's initial stability margin in the yaw plane, in calibers.
+ Flight.out_of_rail_stability_margin_yaw : float
+ Rocket's stability margin in the yaw plane when it leaves the rail, in
+ calibers.
+ Flight.max_stability_margin_yaw, Flight.min_stability_margin_yaw : float
+ Largest and smallest stability margin in the yaw plane, in calibers,
+ reached at ``max_stability_margin_yaw_time`` and
+ ``min_stability_margin_yaw_time``. The yaw values equal the pitch ones
+ for an axisymmetric rocket linear in the angle of attack.
Flight.stream_velocity_x : Function
Freestream velocity x (East) component, in m/s, as a function of
time.
@@ -612,6 +630,10 @@ def __init__( # pylint: disable=too-many-arguments,too-many-statements
A custom ``scipy.integrate.OdeSolver`` can be passed as well.
For more information on the integration methods, see the scipy
documentation [1]_.
+ simulation_mode : str, optional
+ Degrees of freedom used to integrate the trajectory. Either "6DOF"
+ (full translational and rotational dynamics) or "3DOF" (point-mass
+ translation only). Default is "6DOF".
custom_events : Event or list[Event], optional
Event or list of Events to be monitored during flight. See Event
class for more details. Default is None.
@@ -656,6 +678,7 @@ class for more details. Default is None.
self.custom_events = [] if custom_events is None else custom_events
# Flight initialization
+ self.rocket._refresh_aerodynamics()
self.__init_events()
self.__init_solution_monitors()
self.__init_equations_of_motion()
@@ -776,6 +799,9 @@ def __init_equations_of_motion(self):
self.udot_rail1 = RAIL_DYNAMICS.bind(self)
self.udot_rail2 = self.u_dot_generalized
+ # The switches events make during the flight: surface -> [(time, active)]
+ self._surface_switches = {}
+
normalized_simulation_mode = "".join(self.simulation_mode.split()).upper()
if normalized_simulation_mode == "3DOF":
self.simulation_mode = "3DOF"
@@ -2011,6 +2037,52 @@ def out_of_rail_stability_margin(self):
"""
return self.stability_margin.get_value_opt(self.out_of_rail_time)
+ @cached_property
+ def max_stability_margin_yaw_time(self):
+ """Time of maximum yaw-plane stability margin."""
+ index = np.argmax(self.stability_margin_yaw[:, 1])
+ return self.stability_margin_yaw[index, 0]
+
+ @cached_property
+ def max_stability_margin_yaw(self):
+ """Maximum yaw-plane stability margin."""
+ return self.stability_margin_yaw.get_value_opt(
+ self.max_stability_margin_yaw_time
+ )
+
+ @cached_property
+ def min_stability_margin_yaw_time(self):
+ """Time of minimum yaw-plane stability margin."""
+ index = np.argmin(self.stability_margin_yaw[:, 1])
+ return self.stability_margin_yaw[index, 0]
+
+ @cached_property
+ def min_stability_margin_yaw(self):
+ """Minimum yaw-plane stability margin."""
+ return self.stability_margin_yaw.get_value_opt(
+ self.min_stability_margin_yaw_time
+ )
+
+ @property
+ def initial_stability_margin_yaw(self):
+ """Yaw-plane stability margin at time 0.
+
+ Returns
+ -------
+ float
+ """
+ return self.stability_margin_yaw.get_value_opt(self.time[0])
+
+ @property
+ def out_of_rail_stability_margin_yaw(self):
+ """Yaw-plane stability margin at the time the rocket leaves the rail.
+
+ Returns
+ -------
+ float
+ """
+ return self.stability_margin_yaw.get_value_opt(self.out_of_rail_time)
+
# Reynolds Number
@funcify_method("Time (s)", "Reynolds Number", "spline", "zero")
def reynolds_number(self):
@@ -2319,28 +2391,300 @@ def attitude_frequency_response(self):
@cached_property
def static_margin(self):
- """Static margin of the rocket."""
+ """Static margin of the rocket, in calibers, as a function of time (s):
+ the distance from the center of mass to the center of pressure at zero
+ airspeed, divided by the rocket's diameter. Same as
+ :attr:`rocketpy.Rocket.static_margin`.
+ """
return self.rocket.static_margin
+ @cached_property
+ def static_margin_yaw(self):
+ """Static margin of the rocket in the yaw plane, in calibers, as a
+ function of time (s). Equals :attr:`static_margin` for an axisymmetric
+ rocket.
+ """
+ return self.rocket.static_margin_yaw
+
+ def _stability_state(self):
+ """Angle of attack and sideslip angle, in radians over ``self.time``,
+ at which the margin, restoring slope and damping of *both* planes are
+ read at each instant.
+
+ The linearization of one plane depends on the angle in the other when
+ a surface is nonlinear in the angle, so both planes are read at the
+ same state. For an axisymmetric rocket that state is taken in the
+ plane of the wind, ``(total angle of attack, 0)``: the pitch plane then
+ describes a motion in the wind plane (tangent slope) and the yaw plane
+ a motion across it (secant slope, the classic ``Cm/CN`` center of
+ pressure). Otherwise the state is the rocket's actual partial angles
+ ``(alpha, beta)``. For a rocket linear in the angle the state does not
+ matter.
+
+ While the rail holds the rocket its incidence is not a free-flight
+ state (at ignition the wind alone sets it, near 90 degrees), so on the
+ rail both angles are taken as zero and the margin is the conventional
+ zero-angle value.
+ """
+ if self.rocket.is_axisymmetric:
+ alpha = np.radians(self.angle_of_attack.y_array)
+ beta = np.zeros_like(alpha)
+ else:
+ alpha = np.radians(self.partial_angle_of_attack.y_array)
+ beta = np.radians(self.angle_of_sideslip.y_array)
+ on_rail = self.time < self.out_of_rail_time
+ alpha = np.where(on_rail, 0.0, alpha)
+ beta = np.where(on_rail, 0.0, beta)
+ return alpha, beta
+
+ def _margin_along_flight(self, plane):
+ """Stability margin of ``plane`` at every instant, at the flight's
+ stability state, Mach number and time."""
+ # Imported here: the rocket package cannot be imported while this
+ # module loads (circular import through the controllers)
+ # pylint: disable-next=import-outside-toplevel
+ from ..rocket._helpers import stability_margin_and_slope
+
+ alpha, beta = self._stability_state()
+ return np.array(
+ [
+ stability_margin_and_slope(
+ self.rocket, a, b, self.mach_number.get_value_opt(t), t, plane
+ )[0]
+ for a, b, t in zip(alpha, beta, self.time)
+ ]
+ )
+
@funcify_method("Time (s)", "Stability Margin (c)", "linear", "zero")
def stability_margin(self):
- """Stability margin of the rocket along the flight, it considers the
- variation of the center of pressure position according to the mach
- number, as well as the variation of the center of gravity position
- according to the propellant mass evolution.
+ """Stability margin of the rocket along the flight, in calibers: the
+ distance from the center of mass to the neutral point, divided by the
+ rocket's diameter, at the angle of attack, Mach number and time of each
+ instant.
+
+ Returns
+ -------
+ stability : rocketpy.Function
+ Stability margin in calibers as a function of time.
+ """
+ return np.column_stack((self.time, self._margin_along_flight("pitch")))
+
+ @funcify_method("Time (s)", "Stability Margin - Yaw (c)", "linear", "zero")
+ def stability_margin_yaw(self):
+ """Stability margin of the rocket in the yaw plane along the flight, in
+ calibers. Equals :meth:`stability_margin` for an axisymmetric rocket
+ built from nose cones, fins and tails.
+
+ Returns
+ -------
+ stability : rocketpy.Function
+ Yaw-plane stability margin in calibers as a function of time.
+ """
+ return np.column_stack((self.time, self._margin_along_flight("yaw")))
+
+ # Dynamic stability. The equations behind the two methods below are documented in
+ # docs/technical/aerodynamics/center_of_pressure_and_stability.rst
+ def _lateral_inertia(self, inertia_about_cdm):
+ """Lateral moment of inertia about the center of mass along the flight,
+ from the rocket's ``I_11`` or ``I_22``, and its rate of change, as two
+ arrays over ``self.time``. The rate is negative while propellant is
+ consumed and enters the jet damping."""
+ if not isinstance(inertia_about_cdm, Function):
+ # A point mass rocket has no inertia, and no attitude to oscillate
+ return np.zeros(len(self.time)), np.zeros(len(self.time))
+ # Imported here: the rocket package cannot be imported while this
+ # module loads (circular import through the controllers)
+ # pylint: disable-next=import-outside-toplevel
+ from ..rocket._helpers import lateral_inertia_and_rate
+
+ inertia = np.empty(len(self.time))
+ rate = np.empty(len(self.time))
+ for i, t in enumerate(self.time):
+ inertia[i], rate[i] = lateral_inertia_and_rate(
+ self.rocket, inertia_about_cdm, t
+ )
+ return inertia, rate
+
+ def _dynamic_stability(self, plane, lateral_inertia, inertia_rate):
+ """Corrective moment coefficient, damping moment coefficient, natural
+ frequency and damping ratio of the ``"pitch"`` or ``"yaw"`` plane, as
+ arrays over ``self.time``."""
+ # Imported here: the rocket package cannot be imported while this
+ # module loads (circular import through the controllers)
+ # pylint: disable-next=import-outside-toplevel
+ from ..rocket._helpers import corrective_and_damping_moments
+
+ corrective = np.empty(len(self.time))
+ damping = np.empty(len(self.time))
+ alphas, betas = self._stability_state()
+ for i, t in enumerate(self.time):
+ # From the rocket at this instant's state, Mach and time
+ corrective[i], damping[i] = corrective_and_damping_moments(
+ self.rocket,
+ alphas[i],
+ betas[i],
+ self.mach_number.get_value_opt(t),
+ t,
+ self.free_stream_speed.get_value_opt(t),
+ self.density.get_value_opt(t),
+ self.dynamic_pressure.get_value_opt(t),
+ inertia_rate[i],
+ plane,
+ )
+
+ # The rocket cannot oscillate while the rail holds it, without inertia
+ # (a point mass) or when C1 is not positive (no restoring moment). The
+ # damping ratio also divides by C1, so it is only reported where C1 is
+ # not negligible. Elsewhere both are reported as 0.
+ positive_corrective = np.clip(corrective, 0.0, None)
+ free = (self.time >= self.out_of_rail_time) & (lateral_inertia > 0)
+ max_corrective = positive_corrective.max(initial=0.0)
+ meaningful = free & (positive_corrective > 1e-4 * max_corrective)
+ with np.errstate(divide="ignore", invalid="ignore"):
+ natural_frequency = np.where(
+ free, np.sqrt(positive_corrective / lateral_inertia), 0.0
+ )
+ denominator = 2.0 * np.sqrt(positive_corrective * lateral_inertia)
+ damping_ratio = np.divide(
+ damping,
+ denominator,
+ out=np.zeros_like(damping),
+ where=meaningful,
+ )
+ return corrective, damping, natural_frequency, damping_ratio
+
+ @cached_property
+ def _pitch_dynamics(self):
+ """Corrective and damping moment coefficients, natural frequency and
+ damping ratio of the pitch plane over ``self.time``, computed once."""
+ return self._dynamic_stability(
+ "pitch", *self._lateral_inertia(self.rocket.I_11)
+ )
+
+ @cached_property
+ def _yaw_dynamics(self):
+ """As :attr:`_pitch_dynamics`, for the yaw plane."""
+ return self._dynamic_stability("yaw", *self._lateral_inertia(self.rocket.I_22))
+
+ @funcify_method("Time (s)", "Corrective Moment Coefficient (N m/rad)", "linear")
+ def corrective_moment_coefficient(self):
+ """Pitch-plane corrective (restoring) moment coefficient ``C1`` as a
+ function of time -- the aerodynamic restoring moment per radian of angle
+ of attack. Positive for a statically stable rocket."""
+ return np.column_stack((self.time, self._pitch_dynamics[0]))
+
+ @funcify_method("Time (s)", "Damping Moment Coefficient (N m s/rad)", "linear")
+ def damping_moment_coefficient(self):
+ """Pitch-plane damping moment coefficient ``C2`` as a function of time --
+ the moment opposing the pitch rate, summing aerodynamic damping (from
+ every surface) and propulsive (jet) damping. The jet damping is the
+ angular momentum the exhaust carries away, ``|mdot| (x_nozzle -
+ x_cm)**2``, less what the falling lateral inertia gives back,
+ ``dI_L/dt``; Thomson's ``mdot (l_n**2 - l_p**2)``."""
+ return np.column_stack((self.time, self._pitch_dynamics[1]))
+
+ @funcify_method("Time (s)", "Pitch Natural Frequency (rad/s)", "linear")
+ def pitch_natural_frequency(self):
+ """Undamped natural frequency of the pitch oscillation,
+ ``omega_n = sqrt(C1 / I_L)``, as a function of time (rad/s)."""
+ return np.column_stack((self.time, self._pitch_dynamics[2]))
+
+ @funcify_method("Time (s)", "Pitch Damping Ratio", "linear")
+ def pitch_damping_ratio(self):
+ """Damping ratio of the pitch oscillation,
+ ``zeta = C2 / (2 sqrt(C1 I_L))``, as a function of time. ``zeta < 1`` is
+ underdamped (oscillatory), ``zeta > 1`` overdamped."""
+ return np.column_stack((self.time, self._pitch_dynamics[3]))
+
+ @funcify_method("Time (s)", "Yaw Natural Frequency (rad/s)", "linear")
+ def yaw_natural_frequency(self):
+ """Undamped natural frequency of the yaw oscillation as a function of
+ time (rad/s). Equals :meth:`pitch_natural_frequency` for an axisymmetric
+ rocket linear in the angle of attack; for an axisymmetric rocket
+ nonlinear in the angle it is the frequency of a motion across the
+ wind."""
+ return np.column_stack((self.time, self._yaw_dynamics[2]))
+
+ @funcify_method("Time (s)", "Yaw Damping Ratio", "linear")
+ def yaw_damping_ratio(self):
+ """Damping ratio of the yaw oscillation as a function of time. Equals
+ :meth:`pitch_damping_ratio` for an axisymmetric rocket linear in the
+ angle of attack."""
+ return np.column_stack((self.time, self._yaw_dynamics[3]))
+
+ def disturbance_response(self, time, disturbance=5.0, plane="pitch", duration=None):
+ """Compute how the rocket would swing back after a sudden disturbance
+ at one instant of this flight.
+
+ The rocket is tilted by ``disturbance`` away from its flight direction
+ and released. The result shows how its angle swings back: how fast it
+ oscillates and how quickly the oscillation dies out. The airspeed, air
+ density and rocket mass are the ones of this flight at ``time`` and are
+ held fixed, so this is a snapshot of that instant: during the motor
+ burn the real conditions change while the rocket swings. It is valid
+ for small angles.
Parameters
----------
- None
+ time : float
+ Instant of the flight, in seconds, at which the disturbance
+ happens. Must be after the rocket leaves the rail, for example
+ ``flight.out_of_rail_time``.
+ disturbance : float, optional
+ Angle the rocket is tilted by, in degrees. Default is 5.
+ plane : str, optional
+ ``"pitch"`` or ``"yaw"``. The two only differ for a rocket that is
+ not axisymmetric. Default is ``"pitch"``.
+ duration : float, optional
+ How long to follow the response, in seconds. By default, long
+ enough for the oscillation to settle.
Returns
-------
- stability : rocketpy.Function
- Stability margin as a rocketpy.Function of time. The stability margin
- is defined as the distance between the center of pressure and the
- center of gravity, divided by the rocket diameter.
+ rocketpy.Function
+ Angle of the rocket, in degrees, as a function of the time since
+ the disturbance, in seconds. Call ``.plot()`` on it to see the
+ curve; its title shows the natural frequency and damping ratio.
+
+ Raises
+ ------
+ ValueError
+ If ``time`` is before the rocket leaves the rail, where it cannot
+ swing, or for a point mass rocket.
+
+ See Also
+ --------
+ rocketpy.Rocket.disturbance_response : The same response at a flight
+ condition you choose, without running a flight.
+
+ Examples
+ --------
+ >>> response = flight.disturbance_response(flight.out_of_rail_time) # doctest: +SKIP
+ >>> response.plot() # doctest: +SKIP
"""
- return [(t, self.rocket.stability_margin(m, t)) for t, m in self.mach_number]
+ # pylint: disable-next=import-outside-toplevel
+ from ..rocket._helpers import disturbance_response, lateral_inertia_and_rate
+
+ if time < self.out_of_rail_time:
+ raise ValueError(
+ f"At {time} s the rocket is still on the rail (it leaves at "
+ f"{self.out_of_rail_time:.3f} s) and cannot swing."
+ )
+ if plane == "yaw":
+ dynamics, inertia_about_cdm = self._yaw_dynamics, self.rocket.I_22
+ else:
+ dynamics, inertia_about_cdm = self._pitch_dynamics, self.rocket.I_11
+ if not isinstance(inertia_about_cdm, Function):
+ inertia = 0.0 # a point mass rocket
+ else:
+ inertia, _ = lateral_inertia_and_rate(self.rocket, inertia_about_cdm, time)
+ return disturbance_response(
+ np.interp(time, self.time, dynamics[0]),
+ np.interp(time, self.time, dynamics[1]),
+ inertia,
+ disturbance,
+ duration,
+ )
# Rail Button Forces
diff --git a/rocketpy/simulation/helpers/flight_derivatives.py b/rocketpy/simulation/helpers/flight_derivatives.py
index 9d1a7cb89..83d945bc2 100644
--- a/rocketpy/simulation/helpers/flight_derivatives.py
+++ b/rocketpy/simulation/helpers/flight_derivatives.py
@@ -4,47 +4,102 @@
from ...mathutils import Matrix, Vector
-def _compute_drag_7d_inputs(
+def _compute_drag_area(
flight,
+ time,
stream_velocity_body,
stream_speed,
- stream_mach,
+ mach,
density,
dynamic_viscosity,
+ omega,
):
- """Compute drag-model inputs in the order expected by RocketPy drag functions.
+ """Drag coefficient times reference area of the rocket, air brakes included,
+ in squared meters.
+
+ Selects the power-on/power-off drag curve based on the motor burn state, and
+ then adds (or, when ``override_rocket_drag`` is set, substitutes) the drag of
+ any deployed air brakes. The force follows from it as
+ ``0.5 * rho * stream_speed * drag_area`` times the velocity of the air
+ relative to the rocket: its component along the rocket's axis in a 6-DOF
+ phase, the whole vector in a 3-DOF one. The rocket's drag curve is its axial
+ force coefficient: at an angle to the air, the normal force of the nose cone,
+ fins and tail carries the rest of the drag.
Parameters
----------
flight : Flight
- Flight object providing rocket geometry.
+ Flight object providing the rocket.
+ time : float
+ Simulation time, used to select the power-on vs power-off drag curve.
stream_velocity_body : Vector
- Freestream velocity expressed in the body frame.
+ Velocity of the air relative to the rocket, in the body frame, in m/s.
+ The angle of attack and the sideslip angle are read from it.
stream_speed : float
- Freestream speed magnitude in m/s.
- stream_mach : float
+ Freestream speed magnitude, in m/s.
+ mach : float
Freestream Mach number.
density : float
- Atmospheric density in kg/m^3.
+ Atmospheric density, in kg/m^3.
dynamic_viscosity : float
- Atmospheric dynamic viscosity in Pa·s.
+ Atmospheric dynamic viscosity, in Pa·s. With the density it gives the
+ Reynolds number, based on the rocket diameter.
+ omega : tuple of float
+ Body angular rates ``(omega1, omega2, omega3)``, in rad/s. They are
+ passed to the coefficients as the non-dimensional reduced rates
+ ``omega * L_ref / (2 * V)``.
Returns
-------
- tuple of float
- ``(alpha, beta, mach, reynolds)`` where ``alpha`` and ``beta`` are the
- aerodynamic angles, ``mach`` is the supplied Mach number, and ``reynolds``
- is the Reynolds number based on rocket diameter.
+ float
+ The drag coefficient times the reference area.
"""
- aerodynamic_stream_velocity = -stream_velocity_body
- alpha = np.arctan2(aerodynamic_stream_velocity[1], aerodynamic_stream_velocity[2])
- beta = np.arctan2(aerodynamic_stream_velocity[0], aerodynamic_stream_velocity[2])
+ rocket = flight.rocket
+ # The inputs of the drag coefficients, in the order they expect them
+ alpha = np.arctan2(-stream_velocity_body[1], -stream_velocity_body[2])
+ beta = np.arctan2(-stream_velocity_body[0], -stream_velocity_body[2])
reynolds = (
- density * stream_speed * (2 * flight.rocket.radius) / dynamic_viscosity
+ density * stream_speed * (2 * rocket.radius) / dynamic_viscosity
if dynamic_viscosity > 0
else 0
)
- return alpha, beta, stream_mach, reynolds
+ reduced_per_length = 1 / (2 * stream_speed) if stream_speed > 0 else 0.0
+ reduced = 2 * rocket.radius * reduced_per_length
+ drag_7d = (
+ rocket.power_on_drag_7d
+ if time < rocket.motor.burn_out_time
+ else rocket.power_off_drag_7d
+ )
+ drag_area = rocket.area * drag_7d(
+ alpha,
+ beta,
+ mach,
+ reynolds,
+ omega[0] * reduced,
+ omega[1] * reduced,
+ omega[2] * reduced,
+ )
+
+ # Air brakes are drag-only and may override the rocket drag.
+ for air_brakes in rocket.air_brakes:
+ if air_brakes.deployment_level > 0:
+ reduced = air_brakes.reference_length * reduced_per_length
+ air_brakes_area = air_brakes.reference_area * air_brakes.cA.get_value_opt(
+ *air_brakes._coefficient_arguments(
+ alpha,
+ beta,
+ mach,
+ reynolds,
+ omega[0] * reduced,
+ omega[1] * reduced,
+ omega[2] * reduced,
+ )
+ )
+ if air_brakes.override_rocket_drag:
+ drag_area = air_brakes_area # Substitutes rocket drag
+ else:
+ drag_area += air_brakes_area
+ return drag_area
def udot_rail1(flight, t, u, post_processing=False):
@@ -94,15 +149,16 @@ def udot_rail1(flight, t, u, post_processing=False):
Matrix.transformation([e0, e1, e2, e3]).transpose @ free_stream_velocity
)
dynamic_viscosity = flight.env.dynamic_viscosity.get_value_opt(z)
- alpha, beta, mach, reynolds = _compute_drag_7d_inputs(
+ drag_area = _compute_drag_area(
flight,
+ t,
stream_velocity_body,
free_stream_speed,
free_stream_mach,
rho,
dynamic_viscosity,
+ (0, 0, 0),
)
- drag_coeff = flight.rocket.power_on_drag_7d(alpha, beta, mach, reynolds, 0, 0, 0)
# Calculate Forces
pressure = flight.env.pressure.get_value_opt(z)
@@ -111,7 +167,7 @@ def udot_rail1(flight, t, u, post_processing=False):
+ flight.rocket.motor.pressure_thrust(pressure),
0,
)
- R3 = -0.5 * rho * (free_stream_speed**2) * flight.rocket.area * (drag_coeff)
+ R3 = 0.5 * rho * free_stream_speed * stream_velocity_body[2] * drag_area
# Calculate Linear acceleration
a3 = (R3 + net_thrust) / total_mass_at_t - (
@@ -279,51 +335,19 @@ def u_dot(flight, t, u, post_processing=False):
# Determine Drag Force
rho = flight.env.density.get_value_opt(z)
dynamic_viscosity = flight.env.dynamic_viscosity.get_value_opt(z)
- alpha, beta, mach, reynolds = _compute_drag_7d_inputs(
+ drag_area = _compute_drag_area(
flight,
+ t,
stream_velocity_body,
free_stream_speed,
free_stream_mach,
rho,
dynamic_viscosity,
+ (omega1, omega2, omega3),
)
- if t < flight.rocket.motor.burn_out_time:
- drag_coeff = flight.rocket.power_on_drag_7d(
- alpha,
- beta,
- mach,
- reynolds,
- omega1,
- omega2,
- omega3,
- )
- else:
- drag_coeff = flight.rocket.power_off_drag_7d(
- alpha,
- beta,
- mach,
- reynolds,
- omega1,
- omega2,
- omega3,
- )
- R3 = -0.5 * rho * (free_stream_speed**2) * flight.rocket.area * drag_coeff
- for air_brakes in flight.rocket.air_brakes:
- if air_brakes.deployment_level > 0:
- air_brakes_cd = air_brakes.drag_coefficient.get_value_opt(
- air_brakes.deployment_level, free_stream_mach
- )
- air_brakes_force = (
- -0.5
- * rho
- * (free_stream_speed**2)
- * air_brakes.reference_area
- * air_brakes_cd
- )
- if air_brakes.override_rocket_drag:
- R3 = air_brakes_force # Substitutes rocket drag coefficient
- else:
- R3 += air_brakes_force
+ # The drag curve is the axial force coefficient, so the drag follows the
+ # air moving along the rocket's axis: zero sideways, reversed tail first
+ R3 = 0.5 * rho * free_stream_speed * stream_velocity_body[2] * drag_area
# Off center moment
M1 += flight.rocket.cp_eccentricity_y * R3
M2 -= flight.rocket.cp_eccentricity_x * R3
@@ -335,6 +359,8 @@ def u_dot(flight, t, u, post_processing=False):
velocity_in_body_frame = Vector([vx_b, vy_b, vz_b])
w = Vector([omega1, omega2, omega3])
for aero_surface, _ in flight.rocket.aerodynamic_surfaces:
+ if not aero_surface.is_active(t, flight):
+ continue
# Component cp relative to CDM in body frame
comp_cp = flight.rocket.surfaces_cp_to_cdm[aero_surface]
# Component absolute velocity in body frame
@@ -369,10 +395,20 @@ def u_dot(flight, t, u, post_processing=False):
# Off center moment
M3 += flight.rocket.cp_eccentricity_x * R2 - flight.rocket.cp_eccentricity_y * R1
+ # The aerodynamic moments are taken about the center of dry mass, but the
+ # angular equations below hold about the system's center of mass, which
+ # sits ``a`` behind it (toward the propellant) while there is propellant.
+ # Transfer the lateral forces' moment to that point: M_cm = M_cdm + a z x R.
+ # The reported M1, M2 stay about the center of dry mass, as in the
+ # generalized equations.
+ a = b * mu / rocket_dry_mass # = b * m_prop / m_total
+ M1_cm = M1 - a * R2
+ M2_cm = M2 + a * R1
+
# Calculate derivatives
# Angular acceleration
alpha1 = (
- M1
+ M1_cm
- (
omega2
* omega3
@@ -388,7 +424,7 @@ def u_dot(flight, t, u, post_processing=False):
(
motor_I_11_derivative_at_t
+ mass_flow_rate_at_t
- * (rocket_dry_mass - 1)
+ * rocket_dry_mass**2
* (b / total_mass_at_t) ** 2
)
- mass_flow_rate_at_t
@@ -397,7 +433,7 @@ def u_dot(flight, t, u, post_processing=False):
)
) / (rocket_dry_I_11 + motor_I_11_at_t + mu * b**2)
alpha2 = (
- M2
+ M2_cm
- (
omega1
* omega3
@@ -413,7 +449,7 @@ def u_dot(flight, t, u, post_processing=False):
(
motor_I_11_derivative_at_t
+ mass_flow_rate_at_t
- * (rocket_dry_mass - 1)
+ * rocket_dry_mass**2
* (b / total_mass_at_t) ** 2
)
- mass_flow_rate_at_t
@@ -544,45 +580,28 @@ def u_dot_generalized_3dof(flight, t, u, post_processing=False):
mach = free_stream_speed / speed_of_sound
stream_velocity_body = Kt @ free_stream_velocity
dynamic_viscosity = flight.env.dynamic_viscosity.get_value_opt(z)
- alpha, beta, mach, reynolds = _compute_drag_7d_inputs(
+
+ # Drag (rocket body drag + air brakes). A 3-DOF phase does not model the
+ # rocket's attitude, so the drag acts against the velocity of the rocket
+ # relative to the air instead of along the body axis.
+ drag_area = _compute_drag_area(
flight,
+ t,
stream_velocity_body,
free_stream_speed,
mach,
rho,
dynamic_viscosity,
+ (omega1, omega2, omega3),
)
-
- # Drag computation
- if t < flight.rocket.motor.burn_out_time:
- cd = flight.rocket.power_on_drag_7d(
- alpha, beta, mach, reynolds, omega1, omega2, omega3
- )
- else:
- cd = flight.rocket.power_off_drag_7d(
- alpha, beta, mach, reynolds, omega1, omega2, omega3
- )
-
- R1, R2 = 0, 0
- R3 = -0.5 * rho * free_stream_speed**2 * flight.rocket.area * cd
-
- for air_brake in flight.rocket.air_brakes:
- if air_brake.deployment_level > 0:
- ab_cd = air_brake.drag_coefficient.get_value_opt(
- air_brake.deployment_level, mach
- )
- ab_force = (
- -0.5 * rho * free_stream_speed**2 * air_brake.reference_area * ab_cd
- )
- if air_brake.override_rocket_drag:
- R3 = ab_force
- else:
- R3 += ab_force
+ R1, R2, R3 = stream_velocity_body * (0.5 * rho * free_stream_speed * drag_area)
# Velocity in body frame
vb_body = Kt @ v
for surface, _ in flight.rocket.aerodynamic_surfaces:
+ if not surface.is_active(t, flight):
+ continue
cp = flight.rocket.surfaces_cp_to_cdm[surface]
vb_component = vb_body + (w ^ cp)
@@ -759,14 +778,20 @@ def u_dot_generalized(flight, t, u, post_processing=False):
total_mass = flight.rocket.total_mass.get_value_opt(t)
total_mass_dot = flight.rocket.total_mass_flow_rate.get_value_opt(t)
total_mass_ddot = flight.rocket.total_mass_flow_rate.differentiate_complex_step(t)
- ## CM position vector and time derivatives relative to CDM in body frame
+ ## CM position vector and time derivatives relative to CDM in body frame.
+ ## ``com_to_cdm_function`` runs from the center of mass to the center of
+ ## dry mass, so the position of the center of mass is its negative. Every
+ ## term linear in r_CM below (the transfer of the forces' moment to the
+ ## center of mass, the gravity moment, the mass-flow Coriolis terms) needs
+ ## the position itself.
r_CM_z = flight.rocket.com_to_cdm_function
- r_CM_t = r_CM_z.get_value_opt(t)
+ r_CM_t = -r_CM_z.get_value_opt(t)
r_CM = Vector([0, 0, r_CM_t])
- r_CM_dot = Vector([0, 0, r_CM_z.differentiate_complex_step(t)])
- r_CM_ddot = Vector([0, 0, r_CM_z.differentiate(t, order=2)])
- ## Nozzle position vector
- r_NOZ = Vector([0, 0, flight.rocket.nozzle_to_cdm])
+ r_CM_dot = Vector([0, 0, -r_CM_z.differentiate_complex_step(t)])
+ r_CM_ddot = Vector([0, 0, -r_CM_z.differentiate(t, order=2)])
+ ## Nozzle exit position vector relative to CDM in body frame
+ ## (``nozzle_to_cdm`` runs from the nozzle exit to the center of dry mass)
+ r_NOZ = Vector([0, 0, -flight.rocket.nozzle_to_cdm])
## Nozzle gyration tensor
S_nozzle = flight.rocket.nozzle_gyration_tensor
## Inertia tensor
@@ -796,14 +821,6 @@ def u_dot_generalized(flight, t, u, post_processing=False):
free_stream_mach = free_stream_speed / speed_of_sound
stream_velocity_body = Kt @ free_stream_velocity
dynamic_viscosity = flight.env.dynamic_viscosity.get_value_opt(z)
- alpha, beta, mach, reynolds = _compute_drag_7d_inputs(
- flight,
- stream_velocity_body,
- free_stream_speed,
- free_stream_mach,
- rho,
- dynamic_viscosity,
- )
if flight.rocket.motor.burn_start_time < t < flight.rocket.motor.burn_out_time:
pressure = flight.env.pressure.get_value_opt(z)
@@ -812,47 +829,27 @@ def u_dot_generalized(flight, t, u, post_processing=False):
+ flight.rocket.motor.pressure_thrust(pressure),
0,
)
- drag_coeff = flight.rocket.power_on_drag_7d(
- alpha,
- beta,
- mach,
- reynolds,
- omega1,
- omega2,
- omega3,
- )
else:
net_thrust = 0
- drag_coeff = flight.rocket.power_off_drag_7d(
- alpha,
- beta,
- mach,
- reynolds,
- omega1,
- omega2,
- omega3,
- )
- R3 += -0.5 * rho * (free_stream_speed**2) * flight.rocket.area * drag_coeff
- for air_brakes in flight.rocket.air_brakes:
- if air_brakes.deployment_level > 0:
- air_brakes_cd = air_brakes.drag_coefficient.get_value_opt(
- air_brakes.deployment_level, free_stream_mach
- )
- air_brakes_force = (
- -0.5
- * rho
- * (free_stream_speed**2)
- * air_brakes.reference_area
- * air_brakes_cd
- )
- if air_brakes.override_rocket_drag:
- R3 = air_brakes_force # Substitutes rocket drag coefficient
- else:
- R3 += air_brakes_force
+ drag_area = _compute_drag_area(
+ flight,
+ t,
+ stream_velocity_body,
+ free_stream_speed,
+ free_stream_mach,
+ rho,
+ dynamic_viscosity,
+ (omega1, omega2, omega3),
+ )
+ # The drag curve is the axial force coefficient, so the drag follows the
+ # air moving along the rocket's axis: zero sideways, reversed tail first
+ R3 = 0.5 * rho * free_stream_speed * stream_velocity_body[2] * drag_area
# Get rocket velocity in body frame
velocity_in_body_frame = Kt @ v
# Calculate lift and moment for each component of the rocket
for aero_surface, _ in flight.rocket.aerodynamic_surfaces:
+ if not aero_surface.is_active(t, flight):
+ continue
# Component cp relative to CDM in body frame
comp_cp = flight.rocket.surfaces_cp_to_cdm[aero_surface]
# Component absolute velocity in body frame
@@ -932,9 +929,12 @@ def u_dot_generalized(flight, t, u, post_processing=False):
0.5 * (omega3 * e0 + omega2 * e1 - omega1 * e2),
]
- # Velocity vector derivative + Coriolis acceleration
+ # Velocity vector derivative + Coriolis acceleration. T20 / m is the
+ # acceleration of the center of dry mass plus w_dot x r_CM, the part of the
+ # center of mass' acceleration the angular acceleration gives it about
+ # the center of dry mass.
w_earth = Vector(flight.env.earth_rotation_vector)
- v_dot = K @ (T20 / total_mass - (r_CM ^ w_dot)) - 2 * (w_earth ^ v)
+ v_dot = K @ (T20 / total_mass + (r_CM ^ w_dot)) - 2 * (w_earth ^ v)
# Position vector derivative
r_dot = [vx, vy, vz]
diff --git a/rocketpy/simulation/monte_carlo.py b/rocketpy/simulation/monte_carlo.py
index a1584067f..f89af597d 100644
--- a/rocketpy/simulation/monte_carlo.py
+++ b/rocketpy/simulation/monte_carlo.py
@@ -741,6 +741,14 @@ def __check_export_list(self, export_list):
"final_static_margin",
"frontal_surface_wind",
"initial_static_margin",
+ "initial_stability_margin",
+ "initial_stability_margin_yaw",
+ "out_of_rail_stability_margin",
+ "out_of_rail_stability_margin_yaw",
+ "max_stability_margin",
+ "max_stability_margin_yaw",
+ "min_stability_margin",
+ "min_stability_margin_yaw",
"lateral_surface_wind",
"max_acceleration",
"max_acceleration_time",
diff --git a/rocketpy/stochastic/stochastic_model.py b/rocketpy/stochastic/stochastic_model.py
index 879b61e70..eb2deeab0 100644
--- a/rocketpy/stochastic/stochastic_model.py
+++ b/rocketpy/stochastic/stochastic_model.py
@@ -7,7 +7,6 @@
import numpy as np
-from rocketpy.mathutils.function import Function
from rocketpy.stochastic.custom_sampler import CustomSampler
from ..tools import get_distribution
@@ -414,7 +413,7 @@ def _validate_1d_array_like(self, input_name, input_value):
if input_value is not None:
error_msg = (
f"`{input_name}` must be a list of path strings, lists "
- "with shape (n,2), or Functions."
+ "with shape (n,2), Functions, AeroCoefficients or functions."
)
if not isinstance(input_value, list):
@@ -424,7 +423,7 @@ def _validate_1d_array_like(self, input_name, input_value):
if isinstance(member, list):
if len(np.shape(member)) != 2 or np.shape(member)[1] != 2:
raise AssertionError(error_msg)
- elif not isinstance(member, (str, Function)):
+ elif not (isinstance(member, str) or callable(member)):
raise AssertionError(error_msg)
def _validate_positive_int_list(self, input_name, input_value):
diff --git a/rocketpy/stochastic/stochastic_rocket.py b/rocketpy/stochastic/stochastic_rocket.py
index f9f1e6c6e..909b006b4 100644
--- a/rocketpy/stochastic/stochastic_rocket.py
+++ b/rocketpy/stochastic/stochastic_rocket.py
@@ -36,6 +36,9 @@
# TODO: Private methods of this class should be double underscored
+# Surfaces with a stochastic version, which is added with the ``add_*`` methods
+_DISPERSED_SURFACES = (NoseCone, TrapezoidalFins, EllipticalFins, Tail)
+
class StochasticRocket(StochasticModel):
"""A Stochastic Rocket class that inherits from StochasticModel.
@@ -75,9 +78,11 @@ class StochasticRocket(StochasticModel):
inertia_23 : tuple, list, int, float
The inertia of the rocket around the yz axis.
power_off_drag : list
- The power off drag of the rocket.
+ The power off drag curves to choose from. By default, the rocket's own
+ ``power_off_drag_7d``, with every variable it depends on.
power_on_drag : list
- The power on drag of the rocket.
+ The power on drag curves to choose from. By default, the rocket's own
+ ``power_on_drag_7d``.
power_off_drag_factor : tuple, list, int, float
The power off drag factor of the rocket.
power_on_drag_factor : tuple, list, int, float
@@ -87,6 +92,14 @@ class StochasticRocket(StochasticModel):
coordinate_system_orientation : list[str]
The orientation of the coordinate system of the rocket. This attribute
can not be a randomized.
+
+ Notes
+ -----
+ The rocket's ``stability_phase`` and ``length`` are kept as they are.
+ Surfaces with no stochastic version yet, the ones built from their own
+ coefficients (``GenericSurface`` and its linear and controllable versions),
+ the free-form fins and the individual fins, are added to every generated
+ rocket unchanged, at their position.
"""
def __init__(
@@ -133,9 +146,12 @@ def __init__(
inertia_23 : int, float, tuple, list, optional
The inertia of the rocket around the yz axis.
power_off_drag : list, optional
- The power off drag of the rocket.
+ Drag curves to choose from, in any form the ``Rocket`` accepts
+ (CSV paths, lists of points, Functions, AeroCoefficients or
+ functions). Default is the rocket's own ``power_off_drag_7d``.
power_on_drag : list, optional
- The power on drag of the rocket.
+ Drag curves to choose from, as ``power_off_drag``. Default is the
+ rocket's own ``power_on_drag_7d``.
power_off_drag_factor : int, float, tuple, list, optional
The power off drag factor of the rocket. This represents a factor
that multiplies the power off drag curve.
@@ -146,6 +162,10 @@ def __init__(
The center of mass of the rocket without the motor.
"""
# TODO: mention that these factors are validated differently
+ # The rocket's ``power_off_drag`` is its Mach-only view; the simulation
+ # uses the full coefficient, so that is the default.
+ power_off_drag = power_off_drag or [rocket.power_off_drag_7d]
+ power_on_drag = power_on_drag or [rocket.power_on_drag_7d]
self._validate_1d_array_like("power_off_drag", power_off_drag)
self._validate_1d_array_like("power_on_drag", power_on_drag)
self.motors = Components()
@@ -741,9 +761,11 @@ def create_object(self):
coordinate_system_orientation=generated_dict[
"coordinate_system_orientation"
],
+ length=self.obj._length,
)
rocket.power_off_drag_7d *= generated_dict["power_off_drag_factor"]
rocket.power_on_drag_7d *= generated_dict["power_on_drag_factor"]
+ rocket.stability_phase = self.obj.stability_phase
if hasattr(self, "cp_eccentricity_x") and hasattr(self, "cp_eccentricity_y"):
cp_ecc_x, cp_ecc_y = self._create_eccentricities(
@@ -770,6 +792,11 @@ def create_object(self):
surface, position_rnd = self._create_surface(component_surface)
rocket.add_surfaces(surface, position_rnd)
+ # Surfaces with no stochastic version are carried over as they are
+ for surface, position in self.obj.aerodynamic_surfaces:
+ if not isinstance(surface, _DISPERSED_SURFACES):
+ rocket.add_surfaces(surface, position)
+
for air_brake in self.air_brakes:
air_brake = self._create_air_brake(air_brake)
base_controller = self.air_brake_controller
diff --git a/tests/fixtures/generic_surfaces/linear_generic_surfaces_fixtures.py b/tests/fixtures/generic_surfaces/linear_generic_surfaces_fixtures.py
index 35ab9c1a2..600325391 100644
--- a/tests/fixtures/generic_surfaces/linear_generic_surfaces_fixtures.py
+++ b/tests/fixtures/generic_surfaces/linear_generic_surfaces_fixtures.py
@@ -13,7 +13,7 @@ def filename_valid_coeff_linear_generic_surface(tmpdir_factory):
{
"alpha": [0, 1, 2, 3, 0.1],
"mach": [3, 2, 1, 0, 0.2],
- "cL_0": [4, 2, 2, 4, 5],
+ "cN_0": [4, 2, 2, 4, 5],
}
).to_csv(filename, index=False)
@@ -24,7 +24,7 @@ def filename_valid_coeff_linear_generic_surface(tmpdir_factory):
params=(
{
"alpha": [0, 1, 2, 3, 0.1],
- "cL_0": [4, 2, 2, 4, 5],
+ "cN_0": [4, 2, 2, 4, 5],
"mach": [3, 2, 1, 0, 0.2],
},
{
diff --git a/tests/fixtures/rockets/rocket_fixtures.py b/tests/fixtures/rockets/rocket_fixtures.py
index 9cb3caa3c..67136fd20 100644
--- a/tests/fixtures/rockets/rocket_fixtures.py
+++ b/tests/fixtures/rockets/rocket_fixtures.py
@@ -1,7 +1,259 @@
+import math
+
import numpy as np
import pytest
-from rocketpy import Rocket
+from rocketpy import Function, GenericSurface, LinearGenericSurface, Rocket
+from rocketpy.mathutils.vector_matrix import Vector
+
+# TODO: review note: gotta test execution speed of changes in this branch
+
+
+def _linear_surface_from_barrowman(surface):
+ """Build a LinearGenericSurface that reproduces a Barrowman surface's aero.
+
+ Reads the coefficient curves off a standard (Barrowman) aerodynamic surface
+ -- its normal-force-curve slope ``clalpha`` as a function of Mach and, for fin
+ sets, its roll cant and damping coefficients -- and packs them into the
+ body-frame coefficient derivatives of an equivalent
+ :class:`LinearGenericSurface`. The pitch- and yaw-plane slopes follow the
+ Barrowman sign convention (``cN_alpha = clalpha`` and ``cY_beta = -clalpha``).
+
+ The returned surface applies its force at its own origin (center of pressure
+ ``(0, 0, 0)``); the caller is expected to add it at the surface's center of
+ pressure station (``barrowman_station - clalpha_cp``) so that its force
+ lands, and its static margin reads, at the same point as the Barrowman
+ surface. Its ``cpz`` (the distance from the surface origin to its center of
+ pressure) is exposed on the returned object as ``barrowman_cpz`` to make that
+ offset easy for the caller.
+
+ Parameters
+ ----------
+ surface : rocketpy.NoseCone, rocketpy.Tail or rocketpy fin set
+ A standard Barrowman aerodynamic surface to copy the aero curves from.
+
+ Returns
+ -------
+ rocketpy.LinearGenericSurface
+ A linear generic surface with the same normal force and (for fins) roll
+ behaviour as ``surface``, carrying the source surface's ``cpz`` as
+ ``barrowman_cpz``.
+ """
+ clalpha = surface.clalpha # normal-force-curve slope, a Function of Mach
+ coefficients = {
+ "cN_alpha": clalpha,
+ "cY_beta": lambda mach: -clalpha.get_value_opt(mach),
+ }
+ # Fin sets carry roll coefficients: cant forcing (zero when uncanted) and
+ # roll-rate damping. Other surfaces have no roll_parameters.
+ if getattr(surface, "roll_parameters", None) is not None:
+ coefficients["cl_0"] = surface.cl_0
+ coefficients["cl_p"] = surface.cl_p
+ linear_surface = LinearGenericSurface(
+ reference_area=surface.reference_area,
+ reference_length=surface.reference_length,
+ coefficients=coefficients,
+ center_of_pressure=(0, 0, 0),
+ name=f"{surface.name}_linear",
+ )
+ linear_surface.barrowman_cpz = surface.cpz
+ return linear_surface
+
+
+def _generic_surface_from_barrowman(surface):
+ """Build a :class:`GenericSurface` that reproduces a Barrowman surface's aero.
+
+ Same idea as :func:`_linear_surface_from_barrowman`, but expressed as a plain
+ :class:`GenericSurface`: instead of coefficient *slopes*, the total body-frame
+ coefficients are given directly as the linear expansion of the Barrowman
+ curves. The normal force is ``cN = clalpha(mach) * alpha``, the side force is
+ ``cY = -clalpha(mach) * beta`` and (for fins) the roll moment is
+ ``cl = cl_0(mach) + cl_p(mach) * roll_rate``. Because these are the same
+ functions the linear surface builds internally, the two surfaces produce
+ identical forces and moments; this fixture exercises the plain generic-surface
+ code path.
+
+ The surface applies its force at its own origin (center of pressure
+ ``(0, 0, 0)``); the source surface's ``cpz`` is exposed as ``barrowman_cpz``
+ so the caller can add it at the Barrowman center-of-pressure station, exactly
+ as for the linear surface.
+
+ Parameters
+ ----------
+ surface : rocketpy.NoseCone, rocketpy.Tail or rocketpy fin set
+ A standard Barrowman aerodynamic surface to copy the aero curves from.
+
+ Returns
+ -------
+ rocketpy.GenericSurface
+ A generic surface with the same normal force and (for fins) roll
+ behaviour as ``surface``, carrying the source surface's ``cpz`` as
+ ``barrowman_cpz``.
+ """
+ clalpha = surface.clalpha # normal-force-curve slope, a Function of Mach
+
+ # A coefficient function only takes the variables it uses, named after
+ # them. The slope ``clalpha`` is a Function of Mach only; the fin roll
+ # coefficients ``cl_0``/``cl_p`` are AeroCoefficients evaluated over the
+ # full tuple.
+ def make_normal(slope):
+ def cN(alpha, mach):
+ return slope.get_value_opt(mach) * alpha
+
+ return cN
+
+ def make_side(slope):
+ def cY(beta, mach):
+ return -slope.get_value_opt(mach) * beta
+
+ return cY
+
+ coefficients = {"cN": make_normal(clalpha), "cY": make_side(clalpha)}
+ if getattr(surface, "roll_parameters", None) is not None:
+ cl_0, cl_p = surface.cl_0, surface.cl_p
+
+ def make_roll(forcing, damping):
+ def cl(alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate):
+ args = (alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate)
+ cant = forcing.get_value_opt(*args)
+ return cant + damping.get_value_opt(*args) * roll_rate
+
+ return cl
+
+ coefficients["cl"] = make_roll(cl_0, cl_p)
+
+ generic_surface = GenericSurface(
+ reference_area=surface.reference_area,
+ reference_length=surface.reference_length,
+ coefficients=coefficients,
+ center_of_pressure=(0, 0, 0),
+ name=f"{surface.name}_generic",
+ )
+ generic_surface.barrowman_cpz = surface.cpz
+ return generic_surface
+
+
+# The three Barrowman surfaces of the Calisto rocket and the axial stations
+# (in the tail_to_nose user coordinate system) at which their origins sit.
+_CALISTO_SURFACE_STATIONS = (
+ ("nose", 1.160),
+ ("tail", -1.313),
+ ("fins", -1.168),
+)
+
+
+def _full_body_force_and_moment(rocket, alpha, beta, mach, omega, speed=1.0):
+ """Total body-frame force and moment about the dry center of mass, summed
+ over every aerodynamic surface at a flow state and set of body rates.
+
+ Reproduces the flight integrator's per-surface computation: each surface is
+ fed its own local stream velocity, which includes the ``omega ^ cp``
+ lever-arm term, so the sum captures the pitch/yaw damping the distributed
+ surfaces produce. Evaluated at unit air density; the result scales out of any
+ coefficient ratio. Used to lump the distributed surfaces into a single
+ full-body coefficient set.
+ """
+ stream_direction = Vector([-math.tan(beta), -math.tan(alpha), -1.0])
+ stream_at_cdm = stream_direction / abs(stream_direction) * speed
+ body_rates = Vector(list(omega))
+ density = Function(1.0)
+ dynamic_viscosity = Function(1e30) # vanishing-Reynolds limit
+ speed_of_sound = speed / mach if mach > 0 else 1e30
+ totals = np.zeros(6)
+ for surface, _ in rocket.aerodynamic_surfaces:
+ cp = rocket.surfaces_cp_to_cdm[surface]
+ comp_stream = stream_at_cdm - (body_rates ^ cp)
+ comp_speed = abs(comp_stream)
+ forces = surface.compute_forces_and_moments(
+ comp_stream,
+ comp_speed,
+ comp_speed / speed_of_sound,
+ 1.0,
+ cp,
+ body_rates,
+ density,
+ dynamic_viscosity,
+ 0.0,
+ )
+ totals += np.array(forces)
+ return totals
+
+
+def _full_body_derivatives(reference_rocket):
+ """Lump a rocket's distributed aerodynamic surfaces into one full-body
+ stability-derivative set (about the dry center of mass), as named slopes for
+ a :class:`LinearGenericSurface`.
+
+ A single surface placed at the center of mass has no lever arm of its own, so
+ the pitch/yaw damping the distributed fore-and-aft surfaces produce has to be
+ carried explicitly by rate derivatives. Every derivative is measured by
+ finite-differencing the distributed aerodynamics
+ (:func:`_full_body_force_and_moment`) and tabulated against Mach: the static
+ slopes ``cN_alpha``/``cm_alpha`` (pitch) and ``cY_beta``/``cn_beta`` (yaw),
+ the rate-damping slopes ``cN_q``/``cm_q`` and ``cY_r``/``cn_r``, and the fin
+ roll damping ``cl_p``. Axial (drag) is left out so the rocket's own drag curve
+ still applies. Handed to a linear surface, these reproduce the reference
+ rocket's aerodynamics as a lumped model -- the way a measured or CFD
+ stability-derivative set is used.
+ """
+ reference_length = 2 * reference_rocket.radius
+ area = reference_rocket.area
+ machs = np.arange(0.0, 3.01, 0.02)
+ step = 1e-5
+ dyn_area = 0.5 * area # unit speed, unit density
+ dyn_area_length = dyn_area * reference_length
+
+ def coefficients_at(alpha, beta, red_pitch, red_yaw, red_roll, mach):
+ rate_factor = 2.0 / reference_length # reduced rate -> omega at unit speed
+ omega = (red_pitch * rate_factor, red_yaw * rate_factor, red_roll * rate_factor)
+ r1, r2, _, m1, m2, m3 = _full_body_force_and_moment(
+ reference_rocket, alpha, beta, mach, omega
+ )
+ return {
+ "cN": -r2 / dyn_area,
+ "cY": r1 / dyn_area,
+ "cm": m1 / dyn_area_length,
+ "cn": m2 / dyn_area_length,
+ "cl": m3 / dyn_area_length,
+ }
+
+ def slope(field, coeff):
+ values = []
+ for mach in machs:
+ state = {
+ "alpha": 0.0,
+ "beta": 0.0,
+ "red_pitch": 0.0,
+ "red_yaw": 0.0,
+ "red_roll": 0.0,
+ }
+ high = dict(state, **{field: step})
+ low = dict(state, **{field: -step})
+ c_high = coefficients_at(mach=mach, **high)
+ c_low = coefficients_at(mach=mach, **low)
+ values.append((c_high[coeff] - c_low[coeff]) / (2 * step))
+ return Function(
+ np.column_stack([machs, values]),
+ "Mach",
+ f"{coeff}_slope",
+ interpolation="akima",
+ extrapolation="constant",
+ )
+
+ # Named slopes consumed directly by LinearGenericSurface: the rate names
+ # ``cN_q``/``cm_q`` multiply the reduced pitch rate, ``cY_r``/``cn_r`` the
+ # reduced yaw rate and ``cl_p`` the reduced roll rate.
+ return {
+ "cN_alpha": slope("alpha", "cN"),
+ "cm_alpha": slope("alpha", "cm"),
+ "cN_q": slope("red_pitch", "cN"),
+ "cm_q": slope("red_pitch", "cm"),
+ "cY_beta": slope("beta", "cY"),
+ "cn_beta": slope("beta", "cn"),
+ "cY_r": slope("red_yaw", "cY"),
+ "cn_r": slope("red_yaw", "cn"),
+ "cl_p": slope("red_roll", "cl"),
+ }
@pytest.fixture
@@ -184,6 +436,245 @@ def calisto_robust(
return calisto
+@pytest.fixture
+def calisto_linear_generic(
+ cesaroni_m1670,
+ calisto_nose_cone,
+ calisto_tail,
+ calisto_trapezoidal_fins,
+ calisto_main_chute,
+ calisto_drogue_chute,
+):
+ """Calisto built entirely from LinearGenericSurfaces instead of Barrowman ones.
+
+ This is the same rocket as ``calisto_robust`` -- same body, motor, rail
+ buttons and parachutes at the same stations -- but its nose cone, tail and
+ fin set are each replaced by a body-frame ``LinearGenericSurface``. The
+ coefficient curves of those linear surfaces are extracted from the matching
+ standard (Barrowman) surfaces: each linear surface reuses the standard
+ surface's normal-force-curve slope, center of pressure and (for the fins)
+ roll damping. Because the aero data is identical, this rocket's flight
+ closely tracks the standard Calisto's while exercising the linear
+ generic-surface aerodynamic path -- the one whose forces and moments are
+ built directly in the body frame from the coefficient derivatives, with no
+ wind-to-body rotation. It is a standalone rocket (it does not reuse the
+ shared ``calisto`` fixture), so a test may build both it and ``calisto_robust``
+ and compare their flights.
+
+ Parameters
+ ----------
+ cesaroni_m1670 : rocketpy.SolidMotor
+ The Calisto motor. This is a pytest fixture too.
+ calisto_nose_cone : rocketpy.NoseCone
+ The standard nose cone whose aero curves are copied. This is a pytest
+ fixture too.
+ calisto_tail : rocketpy.Tail
+ The standard boat tail whose aero curves are copied. This is a pytest
+ fixture too.
+ calisto_trapezoidal_fins : rocketpy.TrapezoidalFins
+ The standard fin set whose aero curves are copied. This is a pytest
+ fixture too.
+ calisto_main_chute : rocketpy.Parachute
+ The main parachute of the Calisto rocket. This is a pytest fixture too.
+ calisto_drogue_chute : rocketpy.Parachute
+ The drogue parachute of the Calisto rocket. This is a pytest fixture too.
+
+ Returns
+ -------
+ rocketpy.Rocket
+ The Calisto rocket whose nose cone, tail and fins are all
+ LinearGenericSurfaces.
+ """
+ calisto = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag="data/rockets/calisto/powerOffDragCurve.csv",
+ power_on_drag="data/rockets/calisto/powerOnDragCurve.csv",
+ center_of_mass_without_motor=0,
+ coordinate_system_orientation="tail_to_nose",
+ )
+ calisto.add_motor(cesaroni_m1670, position=-1.373)
+ # Replace each Barrowman surface with an equivalent LinearGenericSurface. A
+ # Barrowman surface is placed by its origin and carries its center of
+ # pressure at ``cpz`` aft of that origin; a generic surface applies its force
+ # at its own origin. So each linear surface is added at the Barrowman
+ # surface's center-of-pressure station (station - cpz, with tail_to_nose
+ # csys = +1), which lands its force -- and its static margin -- at the same
+ # point as calisto_robust.
+ for surface, station in (
+ (calisto_nose_cone, 1.160),
+ (calisto_tail, -1.313),
+ (calisto_trapezoidal_fins, -1.168),
+ ):
+ linear_surface = _linear_surface_from_barrowman(surface)
+ calisto.add_surfaces(linear_surface, station - linear_surface.barrowman_cpz)
+ calisto.set_rail_buttons(
+ upper_button_position=0.082,
+ lower_button_position=-0.618,
+ angular_position=0,
+ )
+ calisto.parachutes.append(calisto_main_chute)
+ calisto.parachutes.append(calisto_drogue_chute)
+ return calisto
+
+
+def _bare_calisto(motor):
+ """The Calisto body and motor with no aerodynamic surfaces, parachutes or
+ rail buttons yet -- the shared starting point for the generic-surface
+ Calistos below."""
+ calisto = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag="data/rockets/calisto/powerOffDragCurve.csv",
+ power_on_drag="data/rockets/calisto/powerOnDragCurve.csv",
+ center_of_mass_without_motor=0,
+ coordinate_system_orientation="tail_to_nose",
+ )
+ calisto.add_motor(motor, position=-1.373)
+ return calisto
+
+
+@pytest.fixture
+def calisto_generic(
+ cesaroni_m1670,
+ calisto_nose_cone,
+ calisto_tail,
+ calisto_trapezoidal_fins,
+ calisto_main_chute,
+ calisto_drogue_chute,
+):
+ """Calisto built entirely from :class:`GenericSurface` objects.
+
+ The exact counterpart of ``calisto_linear_generic``, but each surface is a
+ plain :class:`GenericSurface` carrying the *total* body-frame coefficients
+ (``cN = clalpha * alpha`` ...) instead of a :class:`LinearGenericSurface`
+ carrying the coefficient slopes. The two express the same aerodynamics
+ through different code paths, so this rocket's flight should match both
+ ``calisto_robust`` and ``calisto_linear_generic``. It is standalone (it does
+ not reuse the shared ``calisto`` fixture), so a test may build it alongside
+ the others and compare their flights.
+
+ Parameters
+ ----------
+ cesaroni_m1670 : rocketpy.SolidMotor
+ The Calisto motor. This is a pytest fixture too.
+ calisto_nose_cone : rocketpy.NoseCone
+ The standard nose cone whose aero curves are copied. This is a pytest
+ fixture too.
+ calisto_tail : rocketpy.Tail
+ The standard boat tail whose aero curves are copied. This is a pytest
+ fixture too.
+ calisto_trapezoidal_fins : rocketpy.TrapezoidalFins
+ The standard fin set whose aero curves are copied. This is a pytest
+ fixture too.
+ calisto_main_chute : rocketpy.Parachute
+ The main parachute of the Calisto rocket. This is a pytest fixture too.
+ calisto_drogue_chute : rocketpy.Parachute
+ The drogue parachute of the Calisto rocket. This is a pytest fixture too.
+
+ Returns
+ -------
+ rocketpy.Rocket
+ The Calisto rocket whose nose cone, tail and fins are all
+ GenericSurfaces.
+ """
+ calisto = _bare_calisto(cesaroni_m1670)
+ barrowman_surfaces = {
+ "nose": calisto_nose_cone,
+ "tail": calisto_tail,
+ "fins": calisto_trapezoidal_fins,
+ }
+ for label, station in _CALISTO_SURFACE_STATIONS:
+ generic_surface = _generic_surface_from_barrowman(barrowman_surfaces[label])
+ calisto.add_surfaces(generic_surface, station - generic_surface.barrowman_cpz)
+ calisto.set_rail_buttons(
+ upper_button_position=0.082,
+ lower_button_position=-0.618,
+ angular_position=0,
+ )
+ calisto.parachutes.append(calisto_main_chute)
+ calisto.parachutes.append(calisto_drogue_chute)
+ return calisto
+
+
+@pytest.fixture
+def calisto_full_aerodynamics(
+ cesaroni_m1670,
+ calisto_nose_cone,
+ calisto_tail,
+ calisto_trapezoidal_fins,
+ calisto_main_chute,
+ calisto_drogue_chute,
+):
+ """Calisto flown from a single full-body stability-derivative set.
+
+ Instead of modeling each surface, this rocket carries one
+ :class:`LinearGenericSurface` added through
+ :meth:`Rocket.add_full_body_aerodynamics` that lumps the whole rocket into a
+ set of named coefficient slopes referenced to the dry center of mass. The
+ slopes are extracted from an equivalent ``calisto_generic`` rocket
+ (:func:`_full_body_derivatives`): the static normal-force and
+ pitch/yaw-moment slopes plus the pitch/yaw rate damping the distributed
+ surfaces produce through their lever arms and the fin roll damping. The
+ built-in drag curve is kept (no drag coefficient is supplied), exactly as for
+ the modeled Calisto, so this rocket's flight should match ``calisto_robust``,
+ ``calisto_linear_generic`` and ``calisto_generic``.
+
+ Parameters
+ ----------
+ cesaroni_m1670 : rocketpy.SolidMotor
+ The Calisto motor. This is a pytest fixture too.
+ calisto_nose_cone : rocketpy.NoseCone
+ The standard nose cone whose aero curves are lumped in. This is a pytest
+ fixture too.
+ calisto_tail : rocketpy.Tail
+ The standard boat tail whose aero curves are lumped in. This is a pytest
+ fixture too.
+ calisto_trapezoidal_fins : rocketpy.TrapezoidalFins
+ The standard fin set whose aero curves are lumped in. This is a pytest
+ fixture too.
+ calisto_main_chute : rocketpy.Parachute
+ The main parachute of the Calisto rocket. This is a pytest fixture too.
+ calisto_drogue_chute : rocketpy.Parachute
+ The drogue parachute of the Calisto rocket. This is a pytest fixture too.
+
+ Returns
+ -------
+ rocketpy.Rocket
+ The Calisto rocket flown from a single full-body derivative set.
+ """
+ # Distributed reference rocket (same motor, so the same dry center of mass)
+ # whose lumped derivatives feed the single full-body surface.
+ reference = _bare_calisto(cesaroni_m1670)
+ barrowman_surfaces = {
+ "nose": calisto_nose_cone,
+ "tail": calisto_tail,
+ "fins": calisto_trapezoidal_fins,
+ }
+ for label, station in _CALISTO_SURFACE_STATIONS:
+ generic_surface = _generic_surface_from_barrowman(barrowman_surfaces[label])
+ reference.add_surfaces(generic_surface, station - generic_surface.barrowman_cpz)
+
+ calisto = _bare_calisto(cesaroni_m1670)
+ full_body_surface = LinearGenericSurface(
+ reference_area=calisto.area,
+ reference_length=2 * calisto.radius,
+ coefficients=_full_body_derivatives(reference),
+ name="Calisto full body aerodynamics",
+ )
+ calisto.add_full_body_aerodynamics(full_body_surface)
+ calisto.set_rail_buttons(
+ upper_button_position=0.082,
+ lower_button_position=-0.618,
+ angular_position=0,
+ )
+ calisto.parachutes.append(calisto_main_chute)
+ calisto.parachutes.append(calisto_drogue_chute)
+ return calisto
+
+
@pytest.fixture
def calisto_nose_to_tail_robust(
calisto_nose_to_tail,
diff --git a/tests/integration/simulation/test_event.py b/tests/integration/simulation/test_event.py
index 61a13209e..c9d1b585b 100644
--- a/tests/integration/simulation/test_event.py
+++ b/tests/integration/simulation/test_event.py
@@ -4,7 +4,14 @@
import numpy as np
import pytest
-from rocketpy import Environment, Event, Flight, Rocket, SolidMotor
+from rocketpy import (
+ Environment,
+ Event,
+ Flight,
+ GenericSurface,
+ Rocket,
+ SolidMotor,
+)
from rocketpy.simulation.events import Commands, exact_time_solvers
from rocketpy.simulation.events.event_builders import (
apogee_callback,
@@ -672,3 +679,68 @@ def test_a_phase_wider_than_the_canonical_state_flies():
# while the phases before it have no such state
with pytest.raises(KeyError, match="not defined in this flight phase"):
solution.value_at(0, "heading")
+
+
+def test_an_event_switches_a_surface_off_and_another_on_mid_flight(
+ calisto_robust, example_plain_env
+):
+ """A surface switched by an event produces force only while switched on,
+ during the flight and in the outputs worked out after it."""
+ rocket = calisto_robust
+ area, length = rocket.area, 2 * rocket.radius
+ fairing = GenericSurface(area, length, {"cA": 0.3}, name="Fairing")
+ brake = GenericSurface(area, length, {"cA": 5.0}, name="Brake", active=False)
+ rocket.add_surfaces([fairing, brake], positions=[0.0, 0.0])
+ switch_time = 8.0
+
+ def switch(context):
+ context.event.commands.deactivate_surface(fairing)
+ context.event.commands.activate_surface(brake)
+
+ switch_event = Event(
+ callback=switch,
+ trigger=switch_time,
+ sampling_rate=100,
+ trigger_only_once=True,
+ name="Switch surfaces",
+ )
+
+ def fly(events):
+ return Flight(
+ rocket=rocket,
+ environment=example_plain_env,
+ rail_length=5.2,
+ inclination=85,
+ heading=0,
+ terminate_on_apogee=True,
+ custom_events=events,
+ )
+
+ plain = fly([])
+ switched = fly([switch_event])
+
+ # the event fired once, at its first sampling time past the switch time
+ assert len(switch_event.triggered_times) == 1
+ fired = switch_event.triggered_times[0]
+ assert fired == pytest.approx(switch_time, abs=0.011)
+
+ # which surfaces produce force before and after it
+ assert fairing.is_active(fired - 0.5, switched) is True
+ assert brake.is_active(fired - 0.5, switched) is False
+ assert fairing.is_active(fired + 0.5, switched) is False
+ assert brake.is_active(fired + 0.5, switched) is True
+
+ # the surfaces themselves are untouched, so the plain flight flown first
+ # and any later one start from their own settings
+ assert fairing.active is True
+ assert brake.active is False
+ assert brake.is_active(fired + 0.5, plain) is False
+
+ # the brake has far more drag than the fairing, so the rocket slows down
+ # faster once it is on: same flight up to the switch, lower apogee after
+ assert switched.z(fired - 0.5) == pytest.approx(plain.z(fired - 0.5), rel=1e-4)
+ assert switched.apogee < plain.apogee - 10.0
+ # and the outputs worked out after the flight show the extra drag only
+ # from the switch on (az is more negative with the brake on)
+ assert switched.az(fired - 0.5) == pytest.approx(plain.az(fired - 0.5), rel=1e-2)
+ assert switched.az(fired + 0.5) < plain.az(fired + 0.5) - 1.0
diff --git a/tests/integration/simulation/test_flight.py b/tests/integration/simulation/test_flight.py
index 958d82f29..686f0de74 100644
--- a/tests/integration/simulation/test_flight.py
+++ b/tests/integration/simulation/test_flight.py
@@ -667,7 +667,7 @@ def test_freestream_speed_at_apogee(example_plain_env, calisto):
assert np.isclose(
test_flight.stream_velocity_x(test_flight.apogee_time),
- 0.4641547105489406,
+ 0.463944387965394,
atol=hard_atol,
)
assert np.isclose(
@@ -679,11 +679,11 @@ def test_freestream_speed_at_apogee(example_plain_env, calisto):
)
assert np.isclose(
test_flight.free_stream_speed(test_flight.apogee_time),
- 0.46415471054894075,
+ 0.4639443879653988,
atol=hard_atol,
)
assert np.isclose(
- test_flight.apogee_freestream_speed, 0.46415471054894075, atol=hard_atol
+ test_flight.apogee_freestream_speed, 0.4639443879653988, atol=hard_atol
)
diff --git a/tests/integration/simulation/test_flight_3dof.py b/tests/integration/simulation/test_flight_3dof.py
index 83e1c10f9..37d034ec6 100644
--- a/tests/integration/simulation/test_flight_3dof.py
+++ b/tests/integration/simulation/test_flight_3dof.py
@@ -253,13 +253,27 @@ def drag_7d(alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate):
else 0
)
- cd_expected = drag_7d(alpha, beta, mach, reynolds, omega1, omega2, omega3)
- r3_expected = -0.5 * rho * free_stream_speed**2 * rocket.area * cd_expected
- az_expected = (
- r3_expected - rocket.total_mass.get_value_opt(t) * gravity
- ) / rocket.total_mass.get_value_opt(t)
+ # The drag receives the non-dimensional rates, rate * diameter / (2 * speed)
+ reduced = 2 * rocket.radius / (2 * free_stream_speed)
+ cd_expected = drag_7d(
+ alpha,
+ beta,
+ mach,
+ reynolds,
+ omega1 * reduced,
+ omega2 * reduced,
+ omega3 * reduced,
+ )
+ # A 3-DOF phase does not model the attitude, so the drag acts against the
+ # velocity relative to the air (here the body and inertial axes coincide)
+ drag_expected = (
+ 0.5 * rho * free_stream_speed * rocket.area * cd_expected * free_stream_velocity
+ )
+ mass = rocket.total_mass.get_value_opt(t)
- assert u_dot[5] == pytest.approx(az_expected)
+ assert u_dot[3] == pytest.approx(drag_expected[0] / mass)
+ assert u_dot[4] == pytest.approx(drag_expected[1] / mass)
+ assert u_dot[5] == pytest.approx(drag_expected[2] / mass - gravity)
def test_weathercock_zero_gives_fixed_attitude(flight_weathercock_zero):
diff --git a/tests/unit/control/test_controller.py b/tests/unit/control/test_controller.py
index 6963896fd..154ad3450 100644
--- a/tests/unit/control/test_controller.py
+++ b/tests/unit/control/test_controller.py
@@ -128,3 +128,24 @@ def test_names_must_match_the_objects():
_Controller(lambda context: None, one, 10, controlled_objects_name=["a"])
with pytest.raises(TypeError):
_Controller(lambda context: None, one, 10, controlled_objects_name=3)
+
+
+def test_rebinding_points_the_context_at_the_new_objects():
+ """A loaded rocket reconnects its controller to its own rebuilt objects."""
+ saved, loaded = SimpleNamespace(), SimpleNamespace()
+ controller = _Controller(
+ lambda context: {
+ "by_name": context.controlled.air_brakes,
+ "by_position": context.controlled[0],
+ },
+ saved,
+ sampling_rate=10,
+ controlled_objects_name="air_brakes",
+ )
+
+ controller.rebind_controlled_objects(loaded)
+ log = _run(controller)
+
+ assert controller.controlled_objects is loaded
+ assert log["by_name"] is loaded
+ assert log["by_position"] is loaded
diff --git a/tests/unit/mathutils/test_function.py b/tests/unit/mathutils/test_function.py
index 93c439def..070d6eb42 100644
--- a/tests/unit/mathutils/test_function.py
+++ b/tests/unit/mathutils/test_function.py
@@ -548,13 +548,22 @@ def test_multivariate_dataset(a, b):
]
func = Function(source=source, inputs=["x", "y"], outputs=["z"])
- # Assert interpolation and extrapolation methods
- assert func.get_interpolation_method() == "shepard"
+ # The points cover every combination of x and y: they are read as a grid
+ assert func.is_regular_grid
+ assert func.get_interpolation_method() == "linear"
assert func.get_extrapolation_method() == "natural"
# Assert values
assert np.isclose(func(a, b), a + b, atol=1e-6)
+ # Asking for an interpolation written for scattered points keeps them so
+ scattered = Function(
+ source=source, inputs=["x", "y"], outputs=["z"], interpolation="shepard"
+ )
+ assert not scattered.is_regular_grid
+ assert scattered.get_interpolation_method() == "shepard"
+ assert np.isclose(scattered(a, b), a + b, atol=1e-6)
+
@pytest.mark.parametrize(
"x,y,z_expected",
@@ -1308,6 +1317,12 @@ def test_short_time_fft(
assert np.all(frequencies <= sampling_frequency / 2)
+def _grid_points(axes, data):
+ """Write data on a grid as a table of points, one row per node."""
+ mesh = np.meshgrid(*axes, indexing="ij")
+ return np.column_stack([m.ravel() for m in mesh] + [np.ravel(data)])
+
+
@pytest.fixture
def bilinear_grid_2d():
"""Return a 2-D regular_grid Function for f(x, y) = 2x + 3y.
@@ -1325,10 +1340,7 @@ def bilinear_grid_2d():
X, Y = np.meshgrid(x_axis, y_axis, indexing="ij")
data = 2.0 * X + 3.0 * Y
return Function(
- ([x_axis, y_axis], data),
- inputs=["x", "y"],
- outputs=["z"],
- interpolation="regular_grid",
+ _grid_points([x_axis, y_axis], data), inputs=["x", "y"], outputs=["z"]
)
@@ -1339,7 +1351,8 @@ def test_regular_grid_constructor_sets_metadata(bilinear_grid_2d):
are all stored correctly after construction via the ``(axes, grid_data)``
tuple form.
"""
- assert bilinear_grid_2d.get_interpolation_method() == "regular_grid"
+ assert bilinear_grid_2d.is_regular_grid
+ assert bilinear_grid_2d.get_interpolation_method() == "linear"
assert bilinear_grid_2d.get_extrapolation_method() == "natural"
assert bilinear_grid_2d.get_domain_dim() == 2
assert bilinear_grid_2d.get_inputs() == ["x", "y"]
@@ -1413,11 +1426,11 @@ def test_3d_regular_grid_interpolation(x, y, z, expected):
X, Y, Z = np.meshgrid(x_axis, y_axis, z_axis, indexing="ij")
data = X + 2.0 * Y + 3.0 * Z
func = Function(
- ([x_axis, y_axis, z_axis], data),
+ _grid_points([x_axis, y_axis, z_axis], data),
inputs=["x", "y", "z"],
outputs=["w"],
- interpolation="regular_grid",
)
+ assert func.is_regular_grid
result = func(x, y, z)
result_opt = func.get_value_opt(x, y, z)
@@ -1461,12 +1474,12 @@ def test_regular_grid_extrapolation(extrapolation, x_out, y_out, expected):
X, Y = np.meshgrid(x_axis, y_axis, indexing="ij")
data = 2.0 * X + 3.0 * Y
func = Function(
- ([x_axis, y_axis], data),
+ _grid_points([x_axis, y_axis], data),
inputs=["x", "y"],
outputs=["z"],
- interpolation="regular_grid",
extrapolation=extrapolation,
)
+ assert func.is_regular_grid
result = func(x_out, y_out)
@@ -1505,3 +1518,56 @@ def test_regular_grid_invalid_source_raises(bad_source, match):
outputs=["z"],
interpolation="regular_grid",
)
+
+
+def test_regular_grid_sorts_unsorted_axes():
+ """A descending (or shuffled) axis is sorted, with the grid data reordered
+ to match, so the resulting Function matches the equivalent ascending grid."""
+ x_axis = np.array([0.0, 1.0, 2.0])
+ y_axis = np.array([0.0, 1.0, 2.0])
+ x_grid, y_grid = np.meshgrid(x_axis, y_axis, indexing="ij")
+ data = 2.0 * x_grid + 3.0 * y_grid
+
+ # The (axes, values) form is deprecated but must keep working
+ with pytest.warns(DeprecationWarning, match="regular_grid"):
+ ascending = Function(
+ ([x_axis, y_axis], data),
+ interpolation="regular_grid",
+ extrapolation="natural",
+ )
+ # First axis descending, data reversed along that axis to describe the
+ # SAME surface. It must be read in ascending order with the same values.
+ descending = Function(
+ ([x_axis[::-1], y_axis], data[::-1, :]),
+ interpolation="regular_grid",
+ extrapolation="natural",
+ )
+ assert np.all(np.diff(descending._grid.axes[0]) > 0)
+ assert np.isclose(descending(1.5, 0.5), ascending(1.5, 0.5))
+
+
+def test_regular_grid_repeated_axis_coordinate_raises():
+ """An axis with duplicate coordinates cannot form a grid and raises a clear
+ error instead of a cryptic SciPy failure."""
+ with pytest.raises(ValueError, match="repeated coordinates"):
+ Function(
+ ([np.array([0.0, 1.0, 1.0]), np.array([0.0, 1.0, 2.0])], np.ones((3, 3))),
+ interpolation="regular_grid",
+ )
+
+
+def test_regular_grid_caches_domain_bounds(bilinear_grid_2d):
+ """The N-D hot path caches per-dimension domain bounds at source time."""
+ assert np.allclose(bilinear_grid_2d._domain_min, [0.0, 0.0])
+ assert np.allclose(bilinear_grid_2d._domain_max, [2.0, 2.0])
+
+
+def test_regular_grid_dict_round_trip(bilinear_grid_2d):
+ """A regular_grid Function round-trips through to_dict/from_dict, rebuilding
+ from the (axes, grid_data) structure rather than the flat scatter source."""
+ restored = Function.from_dict(bilinear_grid_2d.to_dict())
+
+ assert restored.is_regular_grid
+ assert restored.get_domain_dim() == 2
+ for x, y in [(0.5, 1.5), (1.25, 0.75), (2.0, 2.0)]:
+ assert np.isclose(restored(x, y), bilinear_grid_2d(x, y))
diff --git a/tests/unit/mathutils/test_regular_grid.py b/tests/unit/mathutils/test_regular_grid.py
new file mode 100644
index 000000000..aaba598b5
--- /dev/null
+++ b/tests/unit/mathutils/test_regular_grid.py
@@ -0,0 +1,342 @@
+"""Tests of the regular-grid interpolation: the ``_RegularGrid`` helper on its
+own, and the way ``Function`` finds a grid in its data and uses it."""
+
+import warnings
+
+import numpy as np
+import pytest
+from scipy.interpolate import RegularGridInterpolator
+
+from rocketpy import Function
+from rocketpy.mathutils._regular_grid import _RegularGrid
+from rocketpy.units import convert_units
+
+
+def _points(axes, values):
+ """Write values on a grid as a table of points, one row per node."""
+ mesh = np.meshgrid(*axes, indexing="ij")
+ return np.column_stack([m.ravel() for m in mesh] + [np.ravel(values)])
+
+
+@pytest.fixture
+def plane_points():
+ """``z = x + 10 * y`` on a 4x4 grid, as a table of points."""
+ axis = np.linspace(0.0, 3.0, 4)
+ x_grid, y_grid = np.meshgrid(axis, axis, indexing="ij")
+ return _points([axis, axis], x_grid + 10 * y_grid)
+
+
+# ----------------------------------------------------------------- _RegularGrid
+
+
+def test_from_points_reads_rows_in_any_order():
+ axes = [np.array([0.0, 1.0, 2.0]), np.array([-1.0, 0.0]), np.array([5.0, 7.0])]
+ values = np.arange(12.0).reshape(3, 2, 2)
+ rows = _points(axes, values)
+ shuffled = rows[np.random.default_rng(0).permutation(len(rows))]
+
+ grid = _RegularGrid.from_points(shuffled)
+
+ assert grid is not None
+ for found, expected in zip(grid.axes, axes):
+ assert np.array_equal(found, expected)
+ assert np.array_equal(grid.values, values)
+
+
+@pytest.mark.parametrize(
+ "points",
+ [
+ _points([[0.0, 1.0, 2.0], [0.0, 1.0]], np.arange(6.0))[:-1], # a node missing
+ np.vstack(
+ [
+ _points([[0.0, 1.0], [0.0, 1.0]], np.arange(4.0))[:-1],
+ [[0.0, 0.0, 9.0]], # a node repeated in place of another
+ ]
+ ),
+ np.array([[0.0, 5.0, 1.0], [1.0, 5.0, 2.0], [2.0, 5.0, 3.0]]), # y never varies
+ np.array([[0.0, 1.0], [1.0, 2.0], [2.0, 4.0]]), # a single variable
+ np.array(
+ [[0.0, 0.0, 1.0], [1.0, np.nan, 2.0], [0.0, 1.0, 3.0], [1.0, 1.0, 4.0]]
+ ),
+ ],
+)
+def test_from_points_rejects_what_is_not_a_grid(points):
+ assert _RegularGrid.from_points(points) is None
+
+
+@pytest.mark.parametrize("method", ["shepard", "rbf"])
+def test_from_points_leaves_scattered_methods_alone(plane_points, method):
+ assert _RegularGrid.from_points(plane_points, method) is None
+
+
+@pytest.mark.parametrize(
+ "requested, expected",
+ [(None, "linear"), ("linear", "linear"), ("spline", "cubic"), ("akima", "pchip")],
+)
+def test_method_names_are_mapped_onto_the_grid(plane_points, requested, expected):
+ assert _RegularGrid.from_points(plane_points, requested).method == expected
+
+
+@pytest.mark.parametrize("method", ["akima", "spline", "pchip", "cubic"])
+def test_a_coarse_grid_falls_back_to_linear(method):
+ """The smooth methods need four points per axis. SciPy raises below that."""
+ axis = np.linspace(0.0, 2.0, 3)
+ points = _points([axis, axis], np.zeros((3, 3)))
+ with pytest.warns(UserWarning, match="falling back to 'linear'"):
+ grid = _RegularGrid.from_points(points, method, name="cN")
+ assert grid.method == "linear"
+
+
+def test_an_unknown_method_says_so(plane_points):
+ with pytest.warns(UserWarning, match="not supported for the regular grid"):
+ grid = _RegularGrid.from_points(plane_points, "splien")
+ assert grid.method == "linear"
+
+
+@pytest.mark.parametrize("extrapolation", ["constant", "natural", "zero"])
+@pytest.mark.parametrize("sizes", [(5, 2), (4, 3, 6), (3, 2, 4, 3)])
+def test_single_point_lookup_matches_scipy(sizes, extrapolation):
+ """The single-point evaluation must give SciPy's values inside the grid, on
+ its lines and edges, and outside it for every extrapolation."""
+ rng = np.random.default_rng(len(sizes))
+ axes = [np.sort(rng.uniform(-1, 1, size)) for size in sizes]
+ values = rng.normal(size=sizes)
+ grid = _RegularGrid(axes, values, "linear", extrapolation)
+ reference = RegularGridInterpolator(
+ axes, values, bounds_error=False, fill_value=None
+ )
+
+ points = rng.uniform(-1.6, 1.6, size=(200, len(sizes)))
+ on_the_grid = [
+ [axis[0] for axis in axes],
+ [axis[-1] for axis in axes],
+ [axis[len(axis) // 2] for axis in axes],
+ ]
+ points = np.vstack([points, on_the_grid])
+
+ for point in points:
+ inside = all(axis[0] <= x <= axis[-1] for axis, x in zip(axes, point))
+ if extrapolation == "zero" and not inside:
+ expected = 0.0
+ elif extrapolation == "constant":
+ clamped = [np.clip(x, axis[0], axis[-1]) for axis, x in zip(axes, point)]
+ expected = reference(clamped)[0]
+ else:
+ expected = reference(point)[0]
+ assert grid.evaluate(*point) == pytest.approx(expected, rel=1e-10, abs=1e-10)
+
+ columns = [points[:, i] for i in range(len(sizes))]
+ one_by_one = [grid.evaluate(*point) for point in points]
+ assert grid.evaluate(*columns) == pytest.approx(one_by_one)
+
+
+def test_points_from_axes_accepts_any_axis_order():
+ rows = _RegularGrid.points_from_axes(
+ [[2.0, 0.0, 1.0], [0.0, 1.0]], [[4.0, 5.0], [0.0, 1.0], [2.0, 3.0]]
+ )
+ grid = _RegularGrid.from_points(rows)
+ assert np.array_equal(grid.values, [[0.0, 1.0], [2.0, 3.0], [4.0, 5.0]])
+
+
+# --------------------------------------------------------------------- Function
+
+
+def test_function_finds_the_grid_in_points_and_csv(plane_points, tmp_path):
+ from_points = Function(plane_points[::-1], ["x", "y"], "z")
+
+ filename = tmp_path / "plane.csv"
+ np.savetxt(filename, plane_points, delimiter=",", header="x,y,z", comments="")
+ from_csv = Function(str(filename))
+
+ for function in (from_points, from_csv):
+ assert function.is_regular_grid
+ assert function.get_interpolation_method() == "linear"
+ assert function(1.5, 0.25) == pytest.approx(4.0)
+ assert function.get_value_opt(1.5, 0.25) == pytest.approx(4.0)
+
+
+def test_function_keeps_the_order_of_the_given_points(plane_points):
+ rows = plane_points[::-1]
+ assert np.array_equal(Function(rows, ["x", "y"], "z").get_source(), rows)
+
+
+def test_incomplete_grid_stays_scattered(plane_points):
+ function = Function(plane_points[:-1], ["x", "y"], "z")
+ assert not function.is_regular_grid
+ assert function.get_interpolation_method() == "shepard"
+
+
+def test_one_input_is_never_a_grid():
+ function = Function([[0.0, 1.0], [1.0, 2.0], [2.0, 4.0]])
+ assert not function.is_regular_grid
+ assert function.get_interpolation_method() == "spline"
+
+
+@pytest.mark.parametrize("method", ["shepard", "rbf"])
+def test_scattered_interpolation_is_an_escape_hatch(plane_points, method):
+ function = Function(plane_points, ["x", "y"], "z", interpolation=method)
+ assert not function.is_regular_grid
+ assert function.get_interpolation_method() == method
+
+
+def test_changing_the_method_reads_the_data_again(plane_points):
+ function = Function(plane_points, ["x", "y"], "z")
+
+ function.set_interpolation("shepard")
+ assert not function.is_regular_grid
+ assert function(1.5, 0.25) != pytest.approx(4.0, abs=1e-9)
+
+ function.set_interpolation("akima")
+ assert function.is_regular_grid
+ assert function.get_interpolation_method() == "pchip"
+ assert function(1.5, 0.25) == pytest.approx(4.0)
+
+
+@pytest.mark.parametrize(
+ "extrapolation, expected", [("zero", 0.0), ("constant", 33.0), ("natural", 44.0)]
+)
+def test_changing_the_extrapolation_reaches_the_grid(
+ plane_points, extrapolation, expected
+):
+ function = Function(plane_points, ["x", "y"], "z")
+ function.set_extrapolation(extrapolation)
+ assert function.get_value_opt(4.0, 4.0) == pytest.approx(expected)
+ assert function(4.0, 4.0) == pytest.approx(expected)
+
+
+def test_arithmetic_keeps_the_grid(plane_points):
+ grid = Function(plane_points, ["x", "y"], "z", interpolation="akima")
+ value = grid.get_value_opt(1.5, 0.25)
+ results = [
+ (grid * 2, 2 * value),
+ (2 * grid, 2 * value),
+ (grid + 1, value + 1),
+ (1 - grid, 1 - value),
+ (grid / 2, value / 2),
+ (-grid, -value),
+ (grid + grid, 2 * value),
+ ]
+ for result, expected in results:
+ assert result.is_regular_grid
+ assert result.get_interpolation_method() == "pchip"
+ assert result.get_value_opt(1.5, 0.25) == pytest.approx(expected)
+
+
+def test_copying_a_function_keeps_its_grid_and_method(plane_points):
+ grid = Function(plane_points, ["x", "y"], "z", interpolation="akima")
+ copy = Function(grid)
+ assert copy.is_regular_grid
+ assert copy.get_interpolation_method() == "pchip"
+ assert copy(1.5, 0.25) == pytest.approx(grid(1.5, 0.25))
+
+
+def test_a_new_source_is_read_on_its_own_terms(plane_points):
+ function = Function(plane_points, ["x", "y"], "z")
+ function.set_source(
+ np.array([[0.0, 0.0, 1.0], [1.0, 0.0, 2.0], [0.0, 1.0, 3.0], [2.0, 2.0, 9.0]])
+ )
+ assert not function.is_regular_grid
+ assert function(0.0, 0.0) == pytest.approx(1.0)
+
+
+def test_discretizing_two_inputs_gives_a_grid_that_survives_saving():
+ function = Function(lambda x, y: x + 10 * y, ["x", "y"], "z")
+ function.set_discrete(lower=[0, 0], upper=[3, 3], samples=6)
+ assert function.is_regular_grid
+ assert function(1.5, 0.25) == pytest.approx(4.0)
+
+ restored = Function.from_dict(function.to_dict())
+ assert restored.is_regular_grid
+ assert restored(1.5, 0.25) == pytest.approx(4.0)
+
+
+def test_save_and_load_keep_the_grid_and_its_method(plane_points):
+ original = Function(plane_points, ["x", "y"], "z", interpolation="akima")
+ restored = Function.from_dict(original.to_dict())
+ assert restored.is_regular_grid
+ assert restored.get_interpolation_method() == "pchip"
+ assert restored(0.5, 1.5) == pytest.approx(original(0.5, 1.5))
+
+
+def test_a_unit_conversion_keeps_the_grid(plane_points):
+ grid = Function(plane_points, ["x (m)", "y"], "z", interpolation="akima")
+ converted = convert_units(grid, "m", "ft", axis=0)
+ assert converted.is_regular_grid
+ assert converted.get_interpolation_method() == "pchip"
+
+
+def test_deep_copy_evaluates_its_own_grid(plane_points):
+ from copy import deepcopy # pylint: disable=import-outside-toplevel
+
+ original = Function(plane_points, ["x", "y"], "z")
+ copy = deepcopy(original)
+ copy.set_extrapolation("zero")
+ assert copy.get_value_opt(9.0, 9.0) == 0.0
+ assert original.get_value_opt(9.0, 9.0) == pytest.approx(99.0)
+
+
+# ------------------------------------------------------------------ deprecations
+
+
+def test_axes_and_values_with_the_old_flag_still_work():
+ axis = np.array([0.0, 1.0, 2.0])
+ x_grid, y_grid = np.meshgrid(axis, axis, indexing="ij")
+ with pytest.warns(DeprecationWarning, match="regular_grid"):
+ function = Function(
+ ([axis, axis], 2 * x_grid + 3 * y_grid),
+ ["x", "y"],
+ "z",
+ interpolation="regular_grid",
+ )
+ assert function.is_regular_grid
+ assert function.get_interpolation_method() == "linear"
+ assert function(0.5, 1.5) == pytest.approx(5.5)
+
+
+def test_from_regular_grid_csv_is_deprecated_but_works(plane_points, tmp_path):
+ grid_file = tmp_path / "grid.csv"
+ np.savetxt(grid_file, plane_points, delimiter=",", header="x,y,z", comments="")
+ scattered_file = tmp_path / "scattered.csv"
+ np.savetxt(
+ scattered_file, plane_points[:-1], delimiter=",", header="x,y,z", comments=""
+ )
+
+ with pytest.warns(DeprecationWarning):
+ function = Function.from_regular_grid_csv(
+ str(grid_file), ["x", "y"], "z", "constant"
+ )
+ assert function.is_regular_grid
+ assert function(1.5, 0.25) == pytest.approx(4.0)
+
+ with pytest.warns(DeprecationWarning):
+ assert (
+ Function.from_regular_grid_csv(
+ str(scattered_file), ["x", "y"], "z", "constant"
+ )
+ is None
+ )
+
+
+@pytest.mark.parametrize("as_pair", [True, False])
+def test_files_saved_with_the_old_flag_still_load(plane_points, as_pair):
+ axis = np.linspace(0.0, 3.0, 4)
+ source = (
+ [[axis.tolist(), axis.tolist()], plane_points[:, -1].reshape(4, 4).tolist()]
+ if as_pair
+ else plane_points.tolist()
+ )
+ saved = {
+ "source": source,
+ "title": None,
+ "inputs": ["x", "y"],
+ "outputs": ["z"],
+ "interpolation": "regular_grid",
+ "extrapolation": "natural",
+ "grid_method": "pchip",
+ }
+ with warnings.catch_warnings():
+ warnings.simplefilter("error")
+ function = Function.from_dict(saved)
+ assert function.is_regular_grid
+ assert function.get_interpolation_method() == "pchip"
+ assert function(1.5, 0.25) == pytest.approx(4.0)
diff --git a/tests/unit/rocket/aero_surface/test_aero_coefficient.py b/tests/unit/rocket/aero_surface/test_aero_coefficient.py
new file mode 100644
index 000000000..28c49cc5a
--- /dev/null
+++ b/tests/unit/rocket/aero_surface/test_aero_coefficient.py
@@ -0,0 +1,308 @@
+"""Unit tests for the AeroCoefficient minimal-dimension coefficient store."""
+
+import functools
+
+import pytest
+
+from rocketpy import Function
+from rocketpy.rocket.aero_surface.aero_coefficient import (
+ AeroCoefficient,
+ build_independent_vars,
+)
+
+IV = ["alpha", "beta", "mach", "reynolds", "pitch_rate", "yaw_rate", "roll_rate"]
+
+
+# -- Construction & evaluation ------------------------------------------------
+
+
+def test_constant_coefficient_is_zero_flagged():
+ zero = AeroCoefficient(0, (), name="cD")
+ assert zero.is_zero is True
+ assert zero(0.1, 0.2, 0.3, 0, 0, 0, 0) == 0.0
+
+ const = AeroCoefficient(0.7, (), name="cD")
+ assert const.is_zero is False
+ assert const(1, 2, 3, 4, 5, 6, 7) == 0.7
+ assert const.get_value_opt(1, 2, 3, 4, 5, 6, 7) == 0.7
+
+
+def test_call_is_get_value_opt():
+ # __call__ is aliased to get_value_opt; both must behave identically.
+ assert AeroCoefficient.__call__ is AeroCoefficient.get_value_opt
+
+
+def test_mach_only_coefficient_maps_arguments():
+ coeff = AeroCoefficient(lambda mach: 2 * mach, ("mach",), name="cL_alpha")
+ assert coeff.depends_on == ("mach",)
+ # Only the mach argument (index 2) should be used.
+ assert coeff(99, 99, 0.3, 99, 99, 99, 99) == pytest.approx(0.6)
+ assert coeff.get_value_opt(99, 99, 0.3, 99, 99, 99, 99) == pytest.approx(0.6)
+
+
+def test_function_source_stored_directly():
+ f = Function(lambda mach: mach**2, "mach", "cD")
+ coeff = AeroCoefficient(f, ("mach",), name="cD")
+ assert coeff.function is f
+ assert coeff(0, 0, 0.5, 0, 0, 0, 0) == pytest.approx(0.25)
+
+
+def test_depends_on_preserves_source_argument_order():
+ # depends_on order must match the source's positional order, even when it
+ # differs from the independent-variable order (e.g. shuffled CSV columns).
+ coeff = AeroCoefficient(
+ lambda mach, alpha: 10 * mach + alpha, ("mach", "alpha"), name="cL"
+ )
+ # full args: alpha=1 (idx0), mach=2 (idx2) -> source(mach=2, alpha=1) = 21
+ assert coeff(1, 0, 2, 0, 0, 0, 0) == pytest.approx(21)
+
+
+def test_unknown_dependency_raises():
+ with pytest.raises(ValueError, match="unknown variable"):
+ AeroCoefficient(lambda x: x, ("bogus",), name="cL")
+
+
+def test_repr_constant_and_function():
+ assert "0.5" in repr(AeroCoefficient(0.5, (), name="cD"))
+ function_repr = repr(AeroCoefficient(lambda mach: mach, ("mach",), name="cL"))
+ assert "depends_on" in function_repr and "mach" in function_repr
+
+
+# -- Independent-variable axes (control) --------------------------------------
+
+
+def test_build_independent_vars_base_and_controls():
+ assert build_independent_vars() == IV
+ assert build_independent_vars(control_variables=("defl",)) == IV + ["defl"]
+
+
+def test_control_variable_axis_is_appended():
+ coeff = AeroCoefficient(
+ lambda deflection: 2 * deflection,
+ ("deflection",),
+ control_variables=("deflection",),
+ name="cL",
+ )
+ assert coeff.independent_vars[-1] == "deflection"
+ assert coeff(0, 0, 0, 0, 0, 0, 0, 4) == pytest.approx(8)
+
+
+# -- constructor inference: scalar -------------------------------------------------------
+
+
+def test_from_input_scalar():
+ coeff = AeroCoefficient(0, name="cm")
+ assert coeff.is_zero is True
+
+
+def test_from_input_non_numeric_raises():
+ with pytest.raises(TypeError, match="must be a number"):
+ AeroCoefficient(object(), name="cD")
+
+
+# -- constructor inference: callable -----------------------------------------------------
+
+
+def test_from_input_full_arity_callable():
+ coeff = AeroCoefficient(lambda a, b, m, r, p, q, rr: a + m, name="cL")
+ assert coeff.depends_on == tuple(IV)
+ assert coeff(0.1, 0, 0.3, 0, 0, 0, 0) == pytest.approx(0.4)
+
+
+def test_from_input_named_subset_callable():
+ coeff = AeroCoefficient(lambda alpha, mach: alpha * mach, name="cL")
+ assert coeff.depends_on == ("alpha", "mach")
+ assert coeff(2, 0, 3, 0, 0, 0, 0) == pytest.approx(6)
+
+
+def test_from_input_rejects_unmappable_callable():
+ with pytest.raises(ValueError, match="Cannot tell which variables"):
+ AeroCoefficient(lambda x, y, z: x, name="cL")
+
+
+# -- constructor inference: Function -----------------------------------------------------
+
+
+def test_from_input_full_dim_function():
+ f = Function(lambda a, b, m, r, p, q, rr: a + m, IV, "cL")
+ coeff = AeroCoefficient(f, name="cL")
+ assert coeff.depends_on == tuple(IV)
+ assert coeff(0.1, 0, 0.3, 0, 0, 0, 0) == pytest.approx(0.4)
+
+
+def test_from_input_1d_function_infers_mach():
+ f = Function(lambda mach: mach**2, "Mach", "cD")
+ coeff = AeroCoefficient(f, name="cD")
+ assert coeff.depends_on == ("mach",)
+ assert coeff(0, 0, 0.5, 0, 0, 0, 0) == pytest.approx(0.25)
+
+
+def test_from_input_function_with_bad_dimension_raises():
+ f = Function(lambda a, b: a + b, ["x", "y"], "cL")
+ with pytest.raises(ValueError, match="must have 7 input arguments"):
+ AeroCoefficient(f, name="cL")
+
+
+def test_from_input_function_with_named_inputs():
+ """A Function whose inputs are named after the variables depends on them."""
+ f = Function(lambda m, a: 10 * m + a, ["mach", "alpha"], "cL")
+ coeff = AeroCoefficient(f, name="cL")
+ assert coeff.depends_on == ("mach", "alpha")
+ assert coeff(0.2, 0, 0.5, 0, 0, 0, 0) == pytest.approx(5.2)
+
+
+def test_evaluator_takes_only_the_given_variables():
+ coeff = AeroCoefficient(lambda mach, alpha: 10 * mach + alpha, name="cL")
+ evaluate = coeff.evaluator(["alpha", "beta", "mach"])
+ assert evaluate(0.2, 99, 0.5) == pytest.approx(5.2)
+ assert AeroCoefficient(0.3).evaluator(["alpha"])(99) == 0.3
+
+
+# -- constructor inference: CSV path -----------------------------------------------------
+
+
+def test_from_input_csv_loads_at_minimal_dimension(tmp_path):
+ csv_file = tmp_path / "coeffs.csv"
+ csv_file.write_text("mach,cD\n0.0,0.0\n1.0,3.0\n2.0,6.0\n")
+
+ coeff = AeroCoefficient(str(csv_file), name="cD")
+ assert coeff.depends_on == ("mach",)
+ assert coeff(0, 0, 2, 0, 0, 0, 0) == pytest.approx(6)
+
+
+def test_load_csv_rejects_unknown_column(tmp_path):
+ csv_file = tmp_path / "coeffs.csv"
+ csv_file.write_text("bogus,cD\n0.0,0.0\n1.0,3.0\n")
+
+ with pytest.raises(ValueError, match="Invalid independent variable"):
+ AeroCoefficient(str(csv_file), name="cD")
+
+
+# -- constructor inference: AeroCoefficient round trip -----------------------------------
+
+
+def test_roundtrip_callable_passthrough():
+ original = AeroCoefficient(lambda alpha, mach: alpha + mach, name="cL")
+ rebuilt = AeroCoefficient(original, name="cL")
+ assert rebuilt.depends_on == original.depends_on
+ assert rebuilt(0.5, 0, 0.3, 0, 0, 0, 0) == pytest.approx(
+ original(0.5, 0, 0.3, 0, 0, 0, 0)
+ )
+
+
+def test_roundtrip_constant_passthrough():
+ original = AeroCoefficient(0.9, name="cD")
+ rebuilt = AeroCoefficient(original, name="cD")
+ assert rebuilt._constant == pytest.approx(0.9)
+ assert rebuilt(1, 2, 3, 4, 5, 6, 7) == pytest.approx(0.9)
+
+
+def test_to_dict_from_dict_preserves_axes():
+ original = AeroCoefficient(
+ lambda deflection: deflection,
+ ("deflection",),
+ control_variables=("deflection",),
+ name="cL",
+ )
+ rebuilt = AeroCoefficient.from_dict(original.to_dict())
+ assert rebuilt.control_variables == ("deflection",)
+ assert rebuilt.independent_vars == original.independent_vars
+
+
+# -- _infer_single_var fallbacks ----------------------------------------------
+
+
+def test_infer_single_var_unmatched_label_gives_none():
+ f = Function(lambda gamma: gamma, "gamma", "cD")
+ assert AeroCoefficient._infer_single_var(f, IV) is None
+
+
+def test_infer_single_var_missing_inputs_gives_none():
+ class NoInputs:
+ """An object with no inputs to read a variable name from."""
+
+ assert AeroCoefficient._infer_single_var(NoInputs(), IV) is None
+
+
+@pytest.mark.parametrize(
+ "label, expected",
+ [
+ ("mach", "mach"),
+ ("Mach Number", "mach"),
+ ("Pitch Rate", "pitch_rate"),
+ ("Angle of attack alpha (rad)", "alpha"),
+ ("Alphabet soup", None),
+ ("machine", None),
+ ("time (s)", None),
+ ],
+)
+def test_infer_single_var_matches_whole_words_only(label, expected):
+ f = Function([[0, 0.4], [1, 0.6]], label, "cD")
+ assert AeroCoefficient._infer_single_var(f, IV) == expected
+
+
+def _model_with_a_constant(alpha, mach, slope=2.0):
+ return slope * alpha * (1 + mach)
+
+
+def _seven_arguments_and_a_constant(a, b, m, re, q, r, p, gain=1.0): # pylint: disable=unused-argument
+ return gain * (a + m)
+
+
+@pytest.mark.parametrize(
+ "function, depends_on, expected",
+ [
+ (_model_with_a_constant, ("alpha", "mach"), 0.4),
+ (functools.partial(_model_with_a_constant, slope=3.0), ("alpha", "mach"), 0.6),
+ (lambda alpha, *, slope=2.0: slope * alpha, ("alpha",), 0.2),
+ (lambda alpha, **options: 2 * alpha, ("alpha",), 0.2),
+ (_seven_arguments_and_a_constant, tuple(IV), 1.1),
+ (
+ (lambda x, y, slope=2.0: slope * x * (1 + y), ["alpha", "mach"]),
+ ("alpha", "mach"),
+ 0.4,
+ ),
+ ],
+)
+def test_function_arguments_with_a_default_are_not_variables(
+ function, depends_on, expected
+):
+ """A function may carry constants of its own as arguments with a default
+ value; only the arguments it must be given count as variables."""
+ coeff = AeroCoefficient(function, name="cN")
+ assert coeff.depends_on == depends_on
+ assert coeff(0.1, 0, 1.0, 0, 0, 0, 0) == pytest.approx(expected)
+
+
+@pytest.mark.parametrize("function", [lambda *args: 2 * args[0], lambda M: 0.5])
+def test_function_that_names_no_variable_explains_what_to_do(function):
+ with pytest.raises(ValueError, match="Cannot tell which variables"):
+ AeroCoefficient(function, name="cN")
+
+
+def test_slope_matches_the_analytic_derivative():
+ coefficient = AeroCoefficient(lambda alpha, mach: 2 * alpha * (1 + mach) + alpha**3)
+ slope = coefficient.slope("alpha", "mach", at={"alpha": 0.1})
+ assert slope(0.5) == pytest.approx(2 * 1.5 + 3 * 0.1**2, rel=1e-6)
+ assert coefficient.slope("alpha").get_value_opt(0) == pytest.approx(2.0)
+
+
+@pytest.mark.parametrize(
+ "call",
+ [
+ lambda c: c.slope("alfa", "mach"),
+ lambda c: c.slope("alpha", "mahc"),
+ lambda c: c.slope("alpha", "mach", at={"bta": 1.0}),
+ lambda c: c.slice("alpha", at={"bta": 1.0}),
+ ],
+)
+def test_slice_and_slope_reject_unknown_names_when_built(call):
+ coefficient = AeroCoefficient(lambda alpha, mach: alpha * mach)
+ with pytest.raises(ValueError, match="no independent variable"):
+ call(coefficient)
+
+
+def test_slice_rejects_a_repeated_name():
+ coefficient = AeroCoefficient(lambda alpha, mach: alpha * mach)
+ with pytest.raises(ValueError, match="more than once"):
+ coefficient.slice("alpha", "alpha")
diff --git a/tests/unit/rocket/aero_surface/test_aero_surfaces.py b/tests/unit/rocket/aero_surface/test_aero_surfaces.py
index f264ce40b..d7159633e 100644
--- a/tests/unit/rocket/aero_surface/test_aero_surfaces.py
+++ b/tests/unit/rocket/aero_surface/test_aero_surfaces.py
@@ -1,5 +1,6 @@
from unittest.mock import patch
+import numpy as np
import pytest
from rocketpy import NoseCone
@@ -135,3 +136,29 @@ def test_tail_bottom_radius_setter(calisto_tail):
def test_tail_top_radius_setter(calisto_tail):
calisto_tail.top_radius = 0.1
assert calisto_tail.top_radius == 0.1
+
+
+@pytest.mark.parametrize(
+ "surface_fixture, attribute, value",
+ [
+ ("calisto_nose_cone", "length", 0.8),
+ ("calisto_tail", "bottom_radius", 0.03),
+ ("calisto_trapezoidal_fins", "n", 3),
+ ],
+)
+def test_setter_rebuilds_the_coefficients(surface_fixture, attribute, value, request):
+ """A setter updates the slope and center of pressure a rocket reads."""
+ surface = request.getfixturevalue(surface_fixture)
+ before = (surface.cN_alpha.slice("mach")(0.3), surface.aerodynamic_center(0.3))
+ setattr(surface, attribute, value)
+ after = (surface.cN_alpha.slice("mach")(0.3), surface.aerodynamic_center(0.3))
+ assert after != pytest.approx(before)
+ assert surface._version == 1
+
+
+@pytest.mark.parametrize("surface_fixture", ["calisto_nose_cone", "calisto_tail"])
+def test_rocket_radius_setter_updates_the_reference_area(surface_fixture, request):
+ surface = request.getfixturevalue(surface_fixture)
+ surface.rocket_radius = 0.1
+ assert surface.reference_area == pytest.approx(np.pi * 0.1**2)
+ assert surface.reference_length == pytest.approx(0.2)
diff --git a/tests/unit/rocket/aero_surface/test_barrowman_generic_equivalence.py b/tests/unit/rocket/aero_surface/test_barrowman_generic_equivalence.py
new file mode 100644
index 000000000..04ae01a86
--- /dev/null
+++ b/tests/unit/rocket/aero_surface/test_barrowman_generic_equivalence.py
@@ -0,0 +1,258 @@
+"""Regression tests for the GenericSurface-rooted aerodynamic hierarchy.
+
+After the refactor, every aerodynamic surface (Barrowman or generic) exposes
+the coefficient derivatives ``cN_alpha``/``cY_beta`` and the
+``aerodynamic_center`` accessor used by the rocket's center-of-pressure /
+stability-margin computation. Barrowman surfaces compute their flight forces
+with the classic geometric method, and their public ``cN``/``cY``/``cA``/``cl``
+coefficients are that same method written as coefficients. These tests pin the
+properties the refactor guarantees.
+"""
+
+import warnings
+
+import numpy as np
+import pytest
+
+from rocketpy import (
+ LinearGenericSurface,
+ NoseCone,
+ Tail,
+ TrapezoidalFin,
+ TrapezoidalFins,
+)
+from rocketpy.mathutils import Vector
+from rocketpy.rocket.aero_surface._barrowman_surface import _BarrowmanSurface
+from rocketpy.rocket.aero_surface.generic_surface import GenericSurface
+
+
+def test_barrowman_derived_cp_matches_geometric_cp():
+ """The derived ``aerodynamic_center`` diagnostic must reproduce the
+ geometric cp of each Barrowman surface. It is given along the body z-axis
+ (positive toward the nose), while ``cpz`` is measured from the nose toward
+ the tail, hence the sign."""
+ nose = NoseCone(
+ length=0.55829, kind="vonkarman", base_radius=0.0635, rocket_radius=0.0635
+ )
+ tail = Tail(
+ top_radius=0.0635, bottom_radius=0.0435, length=0.060, rocket_radius=0.0635
+ )
+ fins = TrapezoidalFins(
+ n=4, span=0.100, root_chord=0.120, tip_chord=0.040, rocket_radius=0.0635
+ )
+
+ for surface in (nose, tail, fins):
+ for mach in (0.0, 0.5, 0.9):
+ assert (
+ pytest.approx(
+ surface.aerodynamic_center.get_value_opt(mach), rel=1e-6, abs=1e-9
+ )
+ == -surface.cpz
+ )
+ # The normal-force slope derivative must equal the Barrowman clalpha.
+ assert pytest.approx(
+ nose.cN_alpha.get_value_opt(0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0)
+ ) == nose.clalpha.get_value_opt(0.0)
+
+
+def test_generic_surface_contributes_to_static_margin(calisto_motorless):
+ """A generic surface must now contribute to the rocket center of pressure
+ (previously generic surfaces were skipped, breaking stability margin)."""
+ rocket = calisto_motorless
+ rocket.add_nose(length=0.55829, kind="vonkarman", position=1.278)
+
+ cp_without_generic = rocket.aerodynamic_center.get_value_opt(0.2)
+
+ # A lifting generic surface placed aft should move the cp aft (more stable).
+ generic = LinearGenericSurface(
+ reference_area=rocket.area,
+ reference_length=2 * rocket.radius,
+ coefficients={
+ "cN_alpha": lambda a, b, m, re, p, q, r: 2.0,
+ "cm_alpha": lambda a, b, m, re, p, q, r: -1.0,
+ },
+ name="generic_fins",
+ )
+ rocket.add_surfaces(generic, positions=-1.0)
+
+ cp_with_generic = rocket.aerodynamic_center.get_value_opt(0.2)
+ assert cp_with_generic != pytest.approx(cp_without_generic)
+ assert np.isfinite(cp_with_generic)
+
+
+def test_zero_lift_surface_does_not_break_cp(calisto_motorless):
+ """A surface with no normal-force slope must drop out of the lift-weighted
+ cp average without producing NaNs."""
+ rocket = calisto_motorless
+ rocket.add_nose(length=0.55829, kind="vonkarman", position=1.278)
+ cp_reference = rocket.aerodynamic_center.get_value_opt(0.2)
+
+ drag_only = LinearGenericSurface(
+ reference_area=rocket.area,
+ reference_length=2 * rocket.radius,
+ coefficients={"cA_0": lambda a, b, m, re, p, q, r: 0.5},
+ name="drag_only",
+ )
+ rocket.add_surfaces(drag_only, positions=-1.0)
+
+ cp_after = rocket.aerodynamic_center.get_value_opt(0.2)
+ assert np.isfinite(cp_after)
+ assert cp_after == pytest.approx(cp_reference)
+
+
+def test_axisymmetric_rocket_pitch_equals_yaw_margin(calisto_motorless):
+ """An axisymmetric rocket must have identical pitch and yaw margins and
+ must not raise the asymmetry warning."""
+ rocket = calisto_motorless
+ with warnings.catch_warnings():
+ warnings.simplefilter("error") # asymmetry warning would fail the test
+ rocket.add_nose(length=0.55829, kind="vonkarman", position=1.278)
+ rocket.add_trapezoidal_fins(
+ n=4, span=0.100, root_chord=0.120, tip_chord=0.040, position=-1.04
+ )
+ rocket.add_tail(
+ top_radius=0.0635, bottom_radius=0.0435, length=0.060, position=-1.194
+ )
+
+ for mach in (0.0, 0.5, 0.9):
+ assert rocket.aerodynamic_center.get_value_opt(mach) == pytest.approx(
+ rocket.aerodynamic_center_yaw.get_value_opt(mach), abs=1e-9
+ )
+ assert rocket.static_margin.get_value_opt(0) == pytest.approx(
+ rocket.static_margin_yaw.get_value_opt(0), abs=1e-9
+ )
+
+
+def test_non_axisymmetric_rocket_splits_margins_and_warns(calisto_motorless):
+ """A non-axisymmetric generic surface must yield distinct pitch/yaw margins
+ and raise a warning that the scalar margin describes the pitch plane only.
+
+ The advisory is emitted lazily -- on the first evaluation of the aerodynamic
+ center, not eagerly at add time -- so adding the surface itself is silent."""
+ rocket = calisto_motorless
+ rocket.add_nose(length=0.55829, kind="vonkarman", position=1.278)
+ asymmetric = LinearGenericSurface(
+ reference_area=rocket.area,
+ reference_length=2 * rocket.radius,
+ coefficients={
+ "cN_alpha": lambda a, b, m, re, p, q, r: 2.0,
+ "cm_alpha": lambda a, b, m, re, p, q, r: -1.0,
+ "cY_beta": lambda a, b, m, re, p, q, r: -2.0,
+ "cn_beta": lambda a, b, m, re, p, q, r: 2.0,
+ },
+ name="asym",
+ )
+
+ rocket.add_surfaces(asymmetric, positions=-1.0)
+
+ # Warning fires once, on the first aerodynamic-center evaluation.
+ with pytest.warns(UserWarning, match="not\\s+axisymmetric"):
+ ac_pitch = rocket.aerodynamic_center.get_value_opt(0.2)
+
+ assert ac_pitch != pytest.approx(rocket.aerodynamic_center_yaw.get_value_opt(0.2))
+ assert rocket.static_margin.get_value_opt(0) != pytest.approx(
+ rocket.static_margin_yaw.get_value_opt(0)
+ )
+
+
+def test_barrowman_surface_uses_geometric_compute_path():
+ """Barrowman surfaces compute their normal force and moment with the classic
+ Barrowman method (their own ``compute_forces_and_moments``): the resultant
+ force is reported at the geometric center of pressure and its moment is
+ transported geometrically from there."""
+
+ nose = NoseCone(
+ length=0.55829, kind="vonkarman", base_radius=0.0635, rocket_radius=0.0635
+ )
+ assert isinstance(nose, GenericSurface)
+ # Force is reported at the surface's geometric center of pressure.
+ assert tuple(nose.force_application_point) == (nose.cpx, nose.cpy, nose.cpz)
+ # Uses the Barrowman geometric compute, not the generic coefficient path.
+ assert (
+ nose.compute_forces_and_moments.__func__
+ is _BarrowmanSurface.compute_forces_and_moments
+ )
+
+
+# Airflow relative to the surface, in the body frame (m/s): small and large
+# angles, both planes at once, no crossflow and tail-first flow.
+_STREAM_VELOCITIES = [
+ (3.0, -2.0, -100.0),
+ (20.0, 35.0, -80.0),
+ (-50.0, 10.0, -60.0),
+ (5.0, 0.0, -100.0),
+ (0.0, 0.0, -100.0),
+ (30.0, 30.0, 40.0),
+]
+
+
+def _barrowman_surfaces():
+ return [
+ NoseCone(
+ length=0.55829, kind="vonkarman", base_radius=0.0635, rocket_radius=0.0635
+ ),
+ Tail(
+ top_radius=0.0635, bottom_radius=0.0435, length=0.060, rocket_radius=0.0635
+ ),
+ TrapezoidalFins(
+ n=4,
+ span=0.100,
+ root_chord=0.120,
+ tip_chord=0.040,
+ rocket_radius=0.0635,
+ cant_angle=1.0,
+ ),
+ TrapezoidalFin(
+ angular_position=30,
+ span=0.100,
+ root_chord=0.120,
+ tip_chord=0.040,
+ rocket_radius=0.0635,
+ cant_angle=2.0,
+ ),
+ ]
+
+
+@pytest.mark.parametrize("stream_velocity", _STREAM_VELOCITIES)
+def test_public_coefficients_are_what_flies(stream_velocity):
+ """The forces used in the simulation (the fast classic Barrowman computation)
+ must equal the surface's public ``cN``, ``cY`` and ``cA`` coefficients times
+ the dynamic pressure and the reference area, so that what a user reads or
+ plots is what flies."""
+ rho, mach = 1.2, 0.3
+ stream = Vector(stream_velocity)
+ speed = abs(stream)
+ # The coefficients take the angles of the rocket's velocity relative to the air
+ alpha = np.arctan2(-stream[1], -stream[2])
+ beta = np.arctan2(-stream[0], -stream[2])
+ args = (alpha, beta, mach, 0.0, 0.0, 0.0, 0.0)
+
+ for surface in _barrowman_surfaces():
+ r1, r2, r3, *_ = surface.compute_forces_and_moments(
+ stream, speed, mach, rho, Vector([0, 0, 0]), (0, 0, 0)
+ )
+ scale = 0.5 * rho * speed**2 * surface.reference_area
+ assert r1 == pytest.approx(scale * surface.cY(*args), rel=1e-12, abs=1e-9)
+ assert r2 == pytest.approx(-scale * surface.cN(*args), rel=1e-12, abs=1e-9)
+ assert r3 == pytest.approx(-scale * surface.cA(*args), rel=1e-12, abs=1e-9)
+
+
+def test_public_roll_coefficient_is_what_flies():
+ """A fin set's roll moment in the simulation must equal its public ``cl``
+ (cant forcing plus roll damping) times the dynamic pressure, the reference
+ area and the reference length; an individual fin's ``cl`` is its roll
+ damping."""
+ rho, mach, speed, roll = 1.2, 0.3, 100.0, 6.0
+ stream = Vector([0.0, 0.0, -speed]) # no crossflow: only the roll moment is left
+ nose, _, fins, fin = _barrowman_surfaces()
+
+ for surface in (nose, fins, fin):
+ moment = surface.compute_forces_and_moments(
+ stream, speed, mach, rho, Vector([0, 0, 0]), (0, 0, roll)
+ )[5]
+ reduced_roll = roll * surface.reference_length / (2 * speed)
+ scale = 0.5 * rho * speed**2 * surface.reference_area * surface.reference_length
+ expected = scale * surface.cl(0.0, 0.0, mach, 0.0, 0.0, 0.0, reduced_roll)
+ assert moment == pytest.approx(expected, rel=1e-12, abs=1e-12)
+ assert nose.cl.is_zero
+ assert fins.cl_0(0, 0, mach, 0, 0, 0, 0) != 0
diff --git a/tests/unit/rocket/aero_surface/test_controllable_generic_surface.py b/tests/unit/rocket/aero_surface/test_controllable_generic_surface.py
new file mode 100644
index 000000000..49b9b5167
--- /dev/null
+++ b/tests/unit/rocket/aero_surface/test_controllable_generic_surface.py
@@ -0,0 +1,172 @@
+"""Unit tests for ControllableGenericSurface and the controllable-surface
+controller linkage."""
+
+import pytest
+
+from rocketpy import ControllableGenericSurface, Function, GenericSurface
+from rocketpy.mathutils.vector_matrix import Vector
+
+DENSITY = Function(lambda z: 1.16)
+VISCOSITY = Function(lambda z: 1.8e-5)
+
+
+def _moment_at_deflection(surface, deflection, comp="pitch"):
+ surface.set_control("deflection", deflection)
+ _, _, _, m1, m2, m3 = surface.compute_forces_and_moments(
+ Vector([0, 0, -100]),
+ 100,
+ 0.29,
+ 1.16,
+ Vector([0, 0, 0]),
+ Vector([0, 0, 0]),
+ DENSITY,
+ VISCOSITY,
+ 100.0,
+ )
+ return {"pitch": m1, "yaw": m2, "roll": m3}[comp]
+
+
+def test_control_variable_extends_independent_vars():
+ surface = ControllableGenericSurface(
+ reference_area=1, reference_length=0.2, coefficients={}
+ )
+ assert surface.independent_vars[:7] == [
+ "alpha",
+ "beta",
+ "mach",
+ "reynolds",
+ "pitch_rate",
+ "yaw_rate",
+ "roll_rate",
+ ]
+ assert surface.independent_vars[7:] == ["deflection"]
+ assert surface.control_state == {"deflection": 0.0}
+
+
+def test_deflection_produces_proportional_control_moment():
+ surface = ControllableGenericSurface(
+ reference_area=1,
+ reference_length=0.2,
+ coefficients={"cm": lambda a, b, m, re, p, q, r, deflection: 0.5 * deflection},
+ )
+ m0 = _moment_at_deflection(surface, 0.0)
+ m1 = _moment_at_deflection(surface, 0.1)
+ m2 = _moment_at_deflection(surface, 0.2)
+ assert m0 == pytest.approx(0.0)
+ assert m2 == pytest.approx(2 * m1)
+ assert m1 != pytest.approx(0.0)
+
+
+def test_multiple_named_controls():
+ surface = ControllableGenericSurface(
+ reference_area=1,
+ reference_length=0.2,
+ coefficients={"cn": lambda a, b, m, re, p, q, r, dp, dy: 0.3 * dy},
+ controls=("delta_pitch", "delta_yaw"),
+ )
+ assert surface.independent_vars[7:] == ["delta_pitch", "delta_yaw"]
+ surface.set_control("delta_yaw", 0.5)
+ yaw = surface.compute_forces_and_moments(
+ Vector([0, 0, -100]),
+ 100,
+ 0.29,
+ 1.16,
+ Vector([0, 0, 0]),
+ Vector([0, 0, 0]),
+ DENSITY,
+ VISCOSITY,
+ 100.0,
+ )[4]
+ assert yaw != pytest.approx(0.0)
+
+
+def test_set_control_unknown_name_raises():
+ surface = ControllableGenericSurface(
+ reference_area=1, reference_length=0.2, coefficients={}
+ )
+ with pytest.raises(KeyError):
+ surface.set_control("not_a_control", 0.1)
+
+
+def test_plain_generic_surface_default_independent_vars_unchanged():
+ surface = GenericSurface(reference_area=1, reference_length=0.2, coefficients={})
+ assert surface.independent_vars == [
+ "alpha",
+ "beta",
+ "mach",
+ "reynolds",
+ "pitch_rate",
+ "yaw_rate",
+ "roll_rate",
+ ]
+
+
+def test_active_during_preset_round_trips_through_dict():
+ """A preset activation policy survives to_dict/from_dict (jet-vane case)."""
+ surface = ControllableGenericSurface(
+ reference_area=1,
+ reference_length=0.2,
+ coefficients={},
+ active_during="power_on",
+ )
+ restored = ControllableGenericSurface.from_dict(surface.to_dict())
+ assert restored.active_during == "power_on"
+
+
+def test_starting_switched_off_round_trips_through_dict():
+ """Whether the surface starts each flight switched on is saved with it."""
+ surface = ControllableGenericSurface(
+ reference_area=1,
+ reference_length=0.2,
+ coefficients={},
+ active=False,
+ )
+ restored = ControllableGenericSurface.from_dict(surface.to_dict())
+ assert restored.active is False
+ assert (
+ ControllableGenericSurface.from_dict(
+ ControllableGenericSurface(1, 0.2, {}).to_dict()
+ ).active
+ is True
+ )
+
+
+def test_controls_and_coefficients_round_trip_through_dict():
+ """Saving and loading keeps the control names and the coefficient values,
+ including for coefficients given in the wind frame."""
+ surface = ControllableGenericSurface(
+ reference_area=0.01,
+ reference_length=0.1,
+ coefficients={
+ "cL": lambda alpha, canard: 2 * alpha + 0.5 * canard,
+ "cD": 0.3,
+ },
+ controls=("canard", "elevon"),
+ force_convention="wind",
+ )
+ surface.set_control("canard", 0.2)
+
+ restored = ControllableGenericSurface.from_dict(surface.to_dict())
+ restored.set_control("canard", 0.2)
+
+ assert restored.control_variables == ["canard", "elevon"]
+ args = (0.05, 0.02, 0.3, 0.0, 0.0, 0.0, 0.0, 0.2, 0.0)
+ for name in ("cN", "cY", "cA"):
+ assert getattr(restored, name)(*args) == pytest.approx(
+ getattr(surface, name)(*args)
+ )
+
+
+def test_controllable_surface_from_csv_reads_the_control_column(tmp_path):
+ csv_file = tmp_path / "canard.csv"
+ rows = [f"{d},{m},{1.5 * d * (1 + m)}" for d in (-0.2, 0.0, 0.2) for m in (0, 1, 2)]
+ csv_file.write_text("canard,mach,cN\n" + "\n".join(rows) + "\n")
+
+ surface = ControllableGenericSurface.from_csv(
+ str(csv_file), 1.0, 1.0, controls=("canard",)
+ )
+ surface.set_control("canard", 0.1)
+
+ assert surface.cN.depends_on == ("canard", "mach")
+ args = surface._coefficient_arguments(0.0, 0.0, 1.0, 0, 0, 0, 0)
+ assert surface.cN(*args) == pytest.approx(0.3)
diff --git a/tests/unit/rocket/aero_surface/test_generic_surfaces.py b/tests/unit/rocket/aero_surface/test_generic_surfaces.py
index c16a1b592..1dbcca1e6 100644
--- a/tests/unit/rocket/aero_surface/test_generic_surfaces.py
+++ b/tests/unit/rocket/aero_surface/test_generic_surfaces.py
@@ -1,7 +1,26 @@
+import json
+import warnings
+from types import SimpleNamespace
+
+import numpy as np
import pytest
-from rocketpy import Function, GenericSurface
+from rocketpy import (
+ AeroCoefficient,
+ Function,
+ GenericSurface,
+ LinearGenericSurface,
+ Rocket,
+)
+from rocketpy._encoders import RocketPyDecoder, RocketPyEncoder
from rocketpy.mathutils import Vector
+from rocketpy.rocket.aero_surface._helpers import total_angle_and_roll
+
+
+def _rpy_round_trip(obj):
+ """Encode ``obj`` and decode it back through the .rpy encoder/decoder."""
+ return json.loads(json.dumps(obj, cls=RocketPyEncoder), cls=RocketPyDecoder)
+
REFERENCE_AREA = 1
REFERENCE_LENGTH = 1
@@ -10,12 +29,12 @@
@pytest.mark.parametrize(
"coefficients",
[
- "cL",
+ "cN",
{"invalid_name": 0},
- {"cL": "inexistent_file.csv"},
- {"cL": Function(lambda x1, x2, x3, x4, x5, x6: 0)},
- {"cL": lambda x1: 0},
- {"cL": {}},
+ {"cN": "inexistent_file.csv"},
+ {"cN": Function(lambda x1, x2, x3, x4, x5, x6: 0)},
+ {"cN": lambda x1: 0},
+ {"cN": {}},
],
)
def test_invalid_initialization(coefficients):
@@ -37,7 +56,7 @@ def test_invalid_initialization_from_csv(filename_invalid_coeff):
GenericSurface(
reference_area=REFERENCE_AREA,
reference_length=REFERENCE_LENGTH,
- coefficients={"cL": str(filename_invalid_coeff)},
+ coefficients={"cN": str(filename_invalid_coeff)},
)
@@ -45,11 +64,11 @@ def test_invalid_initialization_from_csv(filename_invalid_coeff):
"coefficients",
[
{},
- {"cL": 0},
+ {"cN": 0},
{
- "cL": 0,
- "cQ": Function(lambda x1, x2, x3, x4, x5, x6, x7: 0),
- "cD": lambda x1, x2, x3, x4, x5, x6, x7: 0,
+ "cN": 0,
+ "cY": Function(lambda x1, x2, x3, x4, x5, x6, x7: 0),
+ "cA": lambda x1, x2, x3, x4, x5, x6, x7: 0,
},
],
)
@@ -70,7 +89,7 @@ def test_valid_initialization_from_csv(filename_valid_coeff):
GenericSurface(
reference_area=REFERENCE_AREA,
reference_length=REFERENCE_LENGTH,
- coefficients={"cL": str(filename_valid_coeff)},
+ coefficients={"cN": str(filename_valid_coeff)},
)
@@ -79,25 +98,147 @@ def test_csv_independent_variables_accept_any_order(tmp_path):
regardless of independent variable column order."""
filename = tmp_path / "valid_coefficients_shuffled_order.csv"
filename.write_text(
- "mach,alpha,cL\n0,0,0\n0,1,10\n2,0,2\n2,1,12\n",
+ "mach,alpha,cN\n0,0,0\n0,1,10\n2,0,2\n2,1,12\n",
encoding="utf-8",
)
generic_surface = GenericSurface(
reference_area=REFERENCE_AREA,
reference_length=REFERENCE_LENGTH,
- coefficients={"cL": str(filename)},
+ coefficients={"cN": str(filename)},
)
- closure = generic_surface.cL.source.__closure__
- csv_function = next(
- cell.cell_contents
- for cell in closure
- if isinstance(cell.cell_contents, Function)
+ # The coefficient is stored at minimal dimension over its CSV columns, in
+ # header order; AeroCoefficient maps the full argument tuple onto them.
+ assert generic_surface.cN.depends_on == ("mach", "alpha")
+ csv_function = generic_surface.cN.function
+
+ assert generic_surface.cN(1, 0, 2, 0, 0, 0, 0) == pytest.approx(12)
+ assert csv_function.is_regular_grid
+
+
+# A one-input table, given with the name of its variable
+POINTS = ([[0, 0], [1, 1], [2, 4], [3, 9]], ["mach"])
+
+
+def test_interpolation_extrapolation_scalar_applies_to_all():
+ """A single interpolation/extrapolation string is applied to every
+ tabulated coefficient."""
+ gs = GenericSurface(
+ reference_area=REFERENCE_AREA,
+ reference_length=REFERENCE_LENGTH,
+ coefficients={"cN": POINTS, "cA": POINTS},
+ extrapolation="constant",
+ interpolation="akima",
+ )
+ for coeff in (gs.cN, gs.cA):
+ assert coeff.function.get_interpolation_method() == "akima"
+ assert coeff.function.get_extrapolation_method() == "constant"
+
+
+def test_interpolation_extrapolation_per_coefficient_dict():
+ """A dict configures interpolation/extrapolation per coefficient; omitted
+ coefficients keep the default."""
+ gs = GenericSurface(
+ reference_area=REFERENCE_AREA,
+ reference_length=REFERENCE_LENGTH,
+ coefficients={"cN": POINTS, "cA": POINTS},
+ extrapolation={"cA": "constant"},
+ interpolation={"cN": "akima"},
)
+ assert gs.cN.function.get_interpolation_method() == "akima"
+ assert gs.cA.function.get_extrapolation_method() == "constant"
+ # cN was not in the extrapolation dict, so it keeps the tabulated default.
+ assert gs.cN.function.get_interpolation_method() == "akima"
+ assert gs.cA.function.get_interpolation_method() == "linear"
+
- assert generic_surface.cL(1, 0, 2, 0, 0, 0, 0) == pytest.approx(12)
- assert csv_function.get_interpolation_method() == "regular_grid"
+def test_prebuilt_function_interpolation_left_unchanged():
+ """A pre-built Function keeps its own interpolation/extrapolation when none
+ is requested, and is copied (not mutated) when they are overridden."""
+ source = Function(
+ POINTS[0], "mach", "cN", interpolation="spline", extrapolation="zero"
+ )
+
+ unchanged = GenericSurface(REFERENCE_AREA, REFERENCE_LENGTH, {"cN": source})
+ assert unchanged.cN.function.get_interpolation_method() == "spline"
+ assert unchanged.cN.function.get_extrapolation_method() == "zero"
+
+ overridden = GenericSurface(
+ REFERENCE_AREA,
+ REFERENCE_LENGTH,
+ {"cN": source},
+ interpolation="linear",
+ extrapolation="constant",
+ )
+ assert overridden.cN.function.get_interpolation_method() == "linear"
+ # The original Function must not have been mutated in place.
+ assert source.get_interpolation_method() == "spline"
+
+
+def test_tabulated_coefficient_defaults_to_constant_extrapolation():
+ """Tabulated coefficients default to constant extrapolation, so they do not
+ run to non-physical values past their data."""
+ gs = GenericSurface(
+ reference_area=REFERENCE_AREA,
+ reference_length=REFERENCE_LENGTH,
+ coefficients={"cN": POINTS},
+ )
+ assert gs.cN.function.get_extrapolation_method() == "constant"
+
+
+def _write_grid_csv(path):
+ """A 4x4 (mach, alpha) Cartesian grid, nonlinear in alpha so interpolation
+ methods produce distinguishable values. 4 points per axis lets "cubic" fit.
+ """
+ rows = ["mach,alpha,cN"]
+ for mach in (0, 1, 2, 3):
+ for alpha in (0.0, 0.1, 0.2, 0.3):
+ rows.append(f"{mach},{alpha},{mach + 10 * alpha**2}")
+ path.write_text("\n".join(rows) + "\n", encoding="utf-8")
+ return str(path)
+
+
+@pytest.mark.parametrize(
+ "interpolation, expected_grid_method",
+ [("linear", "linear"), ("spline", "cubic"), ("akima", "pchip")],
+)
+def test_grid_csv_interpolation_maps_to_scipy_method(
+ tmp_path, interpolation, expected_grid_method
+):
+ """A gridded CSV honors the interpolation argument by mapping it onto the
+ RegularGridInterpolator method (no silent fallback to shepard)."""
+ filename = _write_grid_csv(tmp_path / "grid.csv")
+
+ gs = GenericSurface(
+ reference_area=REFERENCE_AREA,
+ reference_length=REFERENCE_LENGTH,
+ coefficients={"cN": filename},
+ interpolation=interpolation,
+ )
+ function = gs.cN.function
+ # The Function stays a regular grid (not clobbered to shepard) ...
+ assert function.is_regular_grid
+ # ... interpolated with the mapped grid method.
+ assert function.get_interpolation_method() == expected_grid_method
+
+
+def test_grid_csv_cubic_differs_from_linear(tmp_path):
+ """The mapped grid method actually changes interpolation off the grid nodes,
+ confirming it is not ignored."""
+ filename = _write_grid_csv(tmp_path / "grid.csv")
+
+ linear = GenericSurface(
+ REFERENCE_AREA, REFERENCE_LENGTH, {"cN": filename}, interpolation="linear"
+ )
+ cubic = GenericSurface(
+ REFERENCE_AREA, REFERENCE_LENGTH, {"cN": filename}, interpolation="spline"
+ )
+ # Interior off-node point at alpha=0.15, mach=0.5 (argument order is
+ # alpha, beta, mach, ...): the nonlinear-in-alpha grid makes cubic and
+ # linear disagree there.
+ args = (0.15, 0.0, 0.5, 0, 0, 0, 0)
+ assert linear.cN(*args) != pytest.approx(cubic.cN(*args))
def test_compute_forces_and_moments():
@@ -117,3 +258,1202 @@ def test_compute_forces_and_moments():
z=0,
)
assert forces_and_moments == (0, 0, 0, 0, 0, 0)
+
+
+def test_angular_rates_are_non_dimensionalized():
+ """Coefficients receive the conventional reduced rate q* = q L_ref / (2 V),
+ not the raw body rate in rad/s."""
+ ref_area, ref_length = 2.0, 0.5
+ # Roll-moment coefficient that simply returns the roll rate it is given, so
+ # the resulting roll moment exposes which rate value reached the coefficient.
+ gs = GenericSurface(ref_area, ref_length, {"cl": lambda roll_rate: roll_rate})
+
+ rho, speed, raw_roll = 1.2, 10.0, 4.0
+ *_, roll_moment = gs.compute_forces_and_moments(
+ stream_velocity=Vector((0, 0, -speed)), # along centerline -> alpha=beta=0
+ stream_speed=speed,
+ stream_mach=0,
+ rho=rho,
+ cp=Vector((0, 0, 0)),
+ omega=(0, 0, raw_roll), # raw body roll rate p, rad/s
+ density=Function(1.0),
+ dynamic_viscosity=Function(1.0),
+ z=0,
+ )
+
+ reduced_roll = raw_roll * ref_length / (2 * speed)
+ dyn_pressure_area_length = 0.5 * rho * speed**2 * ref_area * ref_length
+ # The coefficient saw the reduced rate, ...
+ assert roll_moment == pytest.approx(dyn_pressure_area_length * reduced_roll)
+ # ... not the raw rad/s rate.
+ assert roll_moment != pytest.approx(dyn_pressure_area_length * raw_roll)
+
+
+class _ExplodingAtmosphere:
+ """Stand-in for density/viscosity whose lookup raises, so a test can assert
+ the Reynolds computation (and thus the lookup) is skipped."""
+
+ def get_value_opt(self, z):
+ raise AssertionError("atmosphere lookup should have been skipped")
+
+
+def test_reynolds_length_defaults_to_reference_length():
+ gs = GenericSurface(REFERENCE_AREA, 0.2, {"cN": 0})
+ assert gs.reynolds_length == 0.2
+
+
+def test_reynolds_length_override():
+ gs = GenericSurface(REFERENCE_AREA, 0.2, {"cN": 0}, reynolds_length=4.0)
+ assert gs.reynolds_length == 4.0
+ # The moment/rate reference length is left untouched.
+ assert gs.reference_length == 0.2
+
+
+def test_needs_reynolds_reflects_coefficient_dependence():
+ without = GenericSurface(
+ REFERENCE_AREA, REFERENCE_LENGTH, {"cN": lambda mach: mach}
+ )
+ assert without._needs_reynolds is False
+
+ with_re = GenericSurface(
+ REFERENCE_AREA, REFERENCE_LENGTH, {"cN": lambda reynolds: reynolds}
+ )
+ assert with_re._needs_reynolds is True
+
+
+def test_reynolds_computation_skipped_when_no_coefficient_uses_it():
+ """A surface with no Reynolds-dependent coefficient must not perform the
+ per-step atmosphere lookups (the exploding stand-ins would raise if it did)."""
+ gs = GenericSurface(REFERENCE_AREA, REFERENCE_LENGTH, {"cN": lambda mach: mach})
+ gs.compute_forces_and_moments(
+ stream_velocity=Vector((0, 0, -100)),
+ stream_speed=100,
+ stream_mach=0.3,
+ rho=1.0,
+ cp=Vector((0, 0, 0)),
+ omega=(0, 0, 0),
+ density=_ExplodingAtmosphere(),
+ dynamic_viscosity=_ExplodingAtmosphere(),
+ z=0,
+ )
+
+
+def test_reynolds_uses_reynolds_length_not_reference_length():
+ """The Reynolds number handed to the coefficients is built on
+ ``reynolds_length``, not the (diameter) reference length."""
+ ref_area, ref_length, re_length = 1.0, 0.2, 4.0
+ rho_atm, mu, speed, rho = 1.2, 2.0e-5, 100.0, 1.0
+ # cN returns the Reynolds number it is given, so the normal force exposes it.
+ gs = GenericSurface(
+ ref_area,
+ ref_length,
+ {"cN": lambda reynolds: reynolds},
+ reynolds_length=re_length,
+ )
+
+ _, r2, *_ = gs.compute_forces_and_moments(
+ stream_velocity=Vector((0, 0, -speed)), # centerline -> alpha=beta=0
+ stream_speed=speed,
+ stream_mach=0.3,
+ rho=rho,
+ cp=Vector((0, 0, 0)),
+ omega=(0, 0, 0),
+ density=Function(rho_atm),
+ dynamic_viscosity=Function(mu),
+ z=0,
+ )
+
+ # R2 = -normal = -(0.5 rho V^2 A_ref) * Re_seen
+ reynolds_seen = -r2 / (0.5 * rho * speed**2 * ref_area)
+ assert reynolds_seen == pytest.approx(rho_atm * speed * re_length / mu)
+ # ... which differs from the diameter-based value.
+ assert reynolds_seen != pytest.approx(rho_atm * speed * ref_length / mu)
+
+
+def _active_at(surface, t, burn_out_time=3.0):
+ """Whether ``surface`` produces force at time ``t`` of a flight whose motor
+ burns out at ``burn_out_time``. Uses a stand-in flight exposing only what
+ ``is_active`` reads, so no real Flight is built."""
+ flight = SimpleNamespace(
+ rocket=SimpleNamespace(motor=SimpleNamespace(burn_out_time=burn_out_time)),
+ _surface_switches={},
+ )
+ return surface.is_active(t, flight)
+
+
+def test_active_during_defaults_to_always():
+ """By default a surface is switched on and active at every time."""
+ gs = GenericSurface(REFERENCE_AREA, REFERENCE_LENGTH, {"cN": 1})
+ assert gs.active_during == "always"
+ assert gs.active is True
+ assert _active_at(gs, 0.0) is True
+ assert _active_at(gs, 5.0) is True
+
+
+def test_active_during_power_on_gates_at_burnout():
+ """A power-on surface is active only before burnout."""
+ gs = GenericSurface(
+ REFERENCE_AREA, REFERENCE_LENGTH, {"cN": 1}, active_during="power_on"
+ )
+ assert _active_at(gs, 2.999) is True
+ assert _active_at(gs, 3.0) is False
+ assert _active_at(gs, 4.0) is False
+
+
+def test_active_during_power_off_gates_at_burnout():
+ """A power-off surface is active only from burnout onward."""
+ gs = GenericSurface(
+ REFERENCE_AREA, REFERENCE_LENGTH, {"cN": 1}, active_during="power_off"
+ )
+ assert _active_at(gs, 2.999) is False
+ assert _active_at(gs, 3.0) is True
+ assert _active_at(gs, 4.0) is True
+
+
+def test_a_surface_built_switched_off_produces_no_force():
+ """``active=False`` keeps the surface out until an event switches it on."""
+ gs = GenericSurface(REFERENCE_AREA, REFERENCE_LENGTH, {"cN": 1}, active=False)
+ assert gs.active is False
+ assert _active_at(gs, 0.0) is False
+ assert _active_at(gs, 5.0) is False
+
+
+def test_active_during_no_longer_accepts_a_function():
+ """Switching at any other moment is done by an event, and the error says so."""
+ with pytest.raises(ValueError, match="activate_surface"):
+ GenericSurface(
+ REFERENCE_AREA,
+ REFERENCE_LENGTH,
+ {"cN": 1},
+ active_during=lambda t, flight: t > 1.0,
+ )
+
+
+def test_active_during_invalid_value_raises():
+ """An unknown activation policy is rejected at construction."""
+ with pytest.raises(ValueError, match="active_during"):
+ GenericSurface(
+ REFERENCE_AREA,
+ REFERENCE_LENGTH,
+ {"cN": 1},
+ active_during="sometimes",
+ )
+
+
+def test_generic_surface_round_trips_through_encoder():
+ """A GenericSurface survives the full .rpy encode/decode: coefficients,
+ reynolds_length and whether it starts switched on are all restored."""
+ gs = GenericSurface(
+ reference_area=1.0,
+ reference_length=0.2,
+ coefficients={"cN": lambda mach: 2 * mach, "cm": 0.1},
+ reynolds_length=4.0,
+ active_during="power_off",
+ active=False,
+ )
+ restored = _rpy_round_trip(gs)
+
+ assert isinstance(restored, GenericSurface)
+ assert restored.reynolds_length == 4.0
+ assert restored.cN(0, 0, 0.5, 0, 0, 0, 0) == pytest.approx(1.0)
+ assert restored.cm(0, 0, 0, 0, 0, 0, 0) == pytest.approx(0.1)
+ assert restored.active_during == "power_off"
+ assert restored.active is False
+
+
+def test_linear_generic_surface_round_trips_through_encoder():
+ """A LinearGenericSurface restores its derivative coefficients and the
+ Reynolds length through the .rpy encode/decode."""
+ lgs = LinearGenericSurface(
+ reference_area=1.0,
+ reference_length=0.2,
+ coefficients={"cN_alpha": 2.0, "cm_alpha": -0.5},
+ reynolds_length=3.0,
+ )
+ restored = _rpy_round_trip(lgs)
+
+ assert isinstance(restored, LinearGenericSurface)
+ assert restored.reynolds_length == 3.0
+ assert restored.cN_alpha(0, 0, 0, 0, 0, 0, 0) == pytest.approx(2.0)
+ assert restored.cm_alpha(0, 0, 0, 0, 0, 0, 0) == pytest.approx(-0.5)
+
+
+def test_generic_surface_preset_active_during_round_trips():
+ """A preset activation policy round-trips as the plain string."""
+ gs = GenericSurface(
+ REFERENCE_AREA, REFERENCE_LENGTH, {"cN": 0}, active_during="power_on"
+ )
+ assert _rpy_round_trip(gs).active_during == "power_on"
+
+
+# Directions of the rocket's velocity relative to the air, in the body frame:
+# small and large combined angles, tail-first flight and flow along one axis.
+_FLOW_DIRECTIONS = [
+ (0.0, 0.1, 1.0),
+ (0.1, 0.0, 1.0),
+ (0.1, 0.1, 1.0),
+ (0.6, 0.6, 1.0),
+ (-2.0, 3.0, 0.4),
+ (0.0, 0.1, -1.0),
+ (0.3, -0.2, -1.0),
+ (1.0, 0.0, 0.0),
+ (0.0, 1.0, 0.0),
+]
+
+
+def _wind_input_force(coefficients, direction):
+ """Body-frame force of a unit-area surface in a unit dynamic pressure flow."""
+ surface = GenericSurface(1.0, 1.0, coefficients)
+ velocity = Vector(direction)
+ velocity = velocity / abs(velocity)
+ force = surface.compute_forces_and_moments(
+ -velocity,
+ 1.0,
+ 0.1,
+ 2.0,
+ Vector([0, 0, 0]),
+ (0, 0, 0),
+ Function(1.0),
+ Function(1.0),
+ 0,
+ )[:3]
+ return Vector(force), velocity
+
+
+@pytest.mark.parametrize("direction", _FLOW_DIRECTIONS)
+def test_wind_frame_drag_opposes_the_velocity(direction):
+ """A drag coefficient given in the wind frame must give a force pointing
+ exactly against the velocity, at any combination of angle of attack and
+ sideslip, including tail-first flight."""
+ force, velocity = _wind_input_force({"cD": 1.0}, direction)
+ assert list(force) == pytest.approx(list(-velocity), abs=1e-12)
+
+
+@pytest.mark.parametrize("direction", _FLOW_DIRECTIONS)
+def test_wind_frame_lift_and_side_force_are_perpendicular_to_velocity(direction):
+ """Lift and side force must be unit forces perpendicular to the velocity and
+ to each other, with the lift lying in the body y-z plane."""
+ lift, velocity = _wind_input_force({"cL": 1.0}, direction)
+ side, _ = _wind_input_force({"cQ": 1.0}, direction)
+ assert abs(lift) == pytest.approx(1.0)
+ assert abs(side) == pytest.approx(1.0)
+ assert lift @ velocity == pytest.approx(0.0, abs=1e-12)
+ assert side @ velocity == pytest.approx(0.0, abs=1e-12)
+ assert lift @ side == pytest.approx(0.0, abs=1e-12)
+ assert lift[0] == pytest.approx(0.0, abs=1e-12)
+
+
+@pytest.mark.parametrize(
+ "alpha, beta", [(0.1, 0.0), (0.0, 0.2), (0.3, 0.2), (2.8, 3.0)]
+)
+def test_wind_frame_views_recover_the_wind_input(alpha, beta):
+ """The ``cL``/``cD``/``cQ`` views of a surface built from wind-frame
+ coefficients must give those coefficients back."""
+ surface = GenericSurface(
+ 1.0,
+ 1.0,
+ {
+ "cL": lambda alpha, mach: 2 * alpha,
+ "cD": 0.4,
+ "cQ": lambda beta: -1.5 * beta,
+ },
+ )
+ args = (alpha, beta, 0.5, 0, 0, 0, 0)
+ assert surface.cL(*args) == pytest.approx(2 * alpha)
+ assert surface.cD(*args) == pytest.approx(0.4)
+ assert surface.cQ(*args) == pytest.approx(-1.5 * beta)
+
+
+def test_wind_input_depends_only_on_what_it_uses():
+ """A wind-frame input converted to the body frame depends on the angle of
+ attack and sideslip plus whatever the input itself uses, so a constant drag
+ does not make the surface look up the Reynolds number."""
+ surface = GenericSurface(1.0, 1.0, {"cD": 0.5})
+ assert surface.cA.depends_on == ("alpha", "beta")
+ assert surface._needs_reynolds is False
+
+ surface = GenericSurface(
+ 1.0,
+ 1.0,
+ {
+ "cD": ([[0, 0.4], [1, 0.6]], ["mach"]),
+ "cL": lambda alpha, mach: 2 * alpha,
+ },
+ )
+ assert surface.cN.depends_on == ("alpha", "beta", "mach")
+
+ surface = GenericSurface(1.0, 1.0, {"cD": lambda reynolds: 1e-7 * reynolds})
+ assert surface._needs_reynolds is True
+
+
+def test_wind_input_honors_interpolation_and_extrapolation():
+ """The interpolation and extrapolation given under a wind-frame coefficient's
+ name must reach its table."""
+ table = Function([[0.0, 0.4], [1.0, 0.6]], "mach", "cD", extrapolation="constant")
+ held = GenericSurface(1.0, 1.0, {"cD": table})
+ zeroed = GenericSurface(1.0, 1.0, {"cD": table}, extrapolation={"cD": "zero"})
+ outside = (0.0, 0.0, 2.0, 0, 0, 0, 0) # beyond the table
+ assert held.cA(*outside) == pytest.approx(0.6)
+ assert zeroed.cA(*outside) == pytest.approx(0.0)
+
+
+def test_wind_views_are_built_once_and_follow_the_coefficients():
+ surface = GenericSurface(1.0, 1.0, {"cN": lambda alpha: 2 * alpha, "cA": 0.5})
+ view = surface.cD
+ assert surface.cD is view
+ surface.cA = surface._as_coefficient(0.8, "cA")
+ assert surface.cD is not view
+ assert surface.cD(0, 0, 0, 0, 0, 0, 0) == pytest.approx(0.8)
+
+
+def test_one_input_table_needs_its_variable_named(tmp_path):
+ """A one-input table must say which variable it is: a Mach curve must never
+ be read against the angle of attack by default."""
+ points = [[0, 0.4], [1, 0.6]]
+ csv_file = tmp_path / "curve.csv"
+ csv_file.write_text("0.0,0.4\n1.0,0.6\n")
+
+ for source in (points, str(csv_file), Function(points)):
+ with pytest.raises(ValueError, match="Cannot tell which variable"):
+ GenericSurface(1.0, 1.0, {"cA": source})
+
+ for source in (points, str(csv_file), Function(points)):
+ surface = GenericSurface(1.0, 1.0, {"cA": (source, ["mach"])})
+ assert surface.cA.depends_on == ("mach",)
+ assert surface.cA(0.3, 0.0, 0.5, 0, 0, 0, 0) == pytest.approx(0.5)
+
+
+def test_coefficient_given_with_the_names_of_its_variables():
+ """``(source, variables)`` names the inputs of a table or of a function, in
+ order, for any number of inputs."""
+ points = [[a, m, 2 * a + m] for a in (-0.1, 0.0, 0.1) for m in (0.0, 1.0)]
+ surface = GenericSurface(
+ 1.0,
+ 1.0,
+ {
+ "cN": (points, ["alpha", "mach"]),
+ "cm": (lambda x, y: x - 3 * y, ["mach", "alpha"]),
+ "cA": (0.5, []),
+ },
+ )
+ args = (0.1, 0.0, 1.0, 0, 0, 0, 0)
+ assert surface.cN.depends_on == ("alpha", "mach")
+ assert surface.cN(*args) == pytest.approx(1.2)
+ assert surface.cm.depends_on == ("mach", "alpha")
+ assert surface.cm(*args) == pytest.approx(0.7)
+ assert surface.cA(*args) == 0.5
+
+ with pytest.raises(ValueError, match="1 input.*2 variable name"):
+ GenericSurface(1.0, 1.0, {"cA": ([[0, 0.4], [1, 0.6]], ["alpha", "mach"])})
+ with pytest.raises(ValueError, match="unknown variable"):
+ GenericSurface(1.0, 1.0, {"cA": ([[0, 0.4], [1, 0.6]], ["speed"])})
+
+
+def _grid_table():
+ """A smooth coefficient sampled on an alpha-Mach grid, as rows and as a block
+ of values."""
+ alphas = np.radians(np.arange(-10, 11, 2.0))
+ machs = np.arange(0, 3.01, 0.25)
+ alpha_grid, mach_grid = np.meshgrid(alphas, machs, indexing="ij")
+ values = (2 + 0.5 * mach_grid) * np.sin(alpha_grid)
+ rows = np.column_stack([alpha_grid.ravel(), mach_grid.ravel(), values.ravel()])
+ return alphas, machs, values, rows
+
+
+def test_the_same_grid_gives_the_same_coefficient_in_every_form(tmp_path):
+ """A table on a regular grid must be read the same way from a CSV file, a
+ list, a numpy array (in any row order) and as axes with a block of values."""
+ alphas, machs, values, rows = _grid_table()
+ csv_file = tmp_path / "cN.csv"
+ np.savetxt(csv_file, rows, delimiter=",", header="alpha,mach,cN", comments="")
+ shuffled = np.random.default_rng(1).permutation(rows)
+ sources = [
+ str(csv_file),
+ (rows.tolist(), ["alpha", "mach"]),
+ (rows, ["alpha", "mach"]),
+ (shuffled, ["alpha", "mach"]),
+ ({"alpha": alphas, "mach": machs}, values),
+ ({"mach": machs, "alpha": alphas}, values.T),
+ ]
+ results = []
+ for source in sources:
+ coefficient = GenericSurface(1.0, 1.0, {"cN": source}).cN
+ assert coefficient.function.is_regular_grid
+ results.append(coefficient(0.05, 0.0, 0.6, 0, 0, 0, 0))
+ assert results == pytest.approx([results[0]] * len(results))
+ assert results[0] == pytest.approx((2 + 0.5 * 0.6) * np.sin(0.05), rel=2e-3)
+
+
+def test_incomplete_grid_and_one_variable_tables_stay_ordinary_tables():
+ _, machs, _, rows = _grid_table()
+ scattered = GenericSurface(1.0, 1.0, {"cN": (rows[:-1], ["alpha", "mach"])}).cN
+ assert scattered.function.get_interpolation_method() == "linear"
+
+ for source in (
+ (np.column_stack([machs, 0.4 + 0.1 * machs]), ["mach"]),
+ ({"mach": machs}, 0.4 + 0.1 * machs),
+ ):
+ curve = GenericSurface(1.0, 1.0, {"cA": source}).cA
+ assert curve.depends_on == ("mach",)
+ assert curve.function.get_interpolation_method() == "linear"
+ assert curve(0.0, 0.0, 0.6, 0, 0, 0, 0) == pytest.approx(0.46)
+
+
+def test_grid_values_must_match_their_axes():
+ alphas, machs, values, _ = _grid_table()
+ with pytest.raises(ValueError, match="The values of cN have shape"):
+ GenericSurface(1.0, 1.0, {"cN": ({"alpha": alphas, "mach": machs}, values.T)})
+
+
+def _degrees_table():
+ """``cN = (2 + 0.5 * mach) * alpha`` tabulated against the angle of attack in
+ degrees and Mach, as rows and as a block of values."""
+ degrees = np.arange(-10, 11, 2.0)
+ machs = np.array([0.0, 1.0, 2.0])
+ degree_grid, mach_grid = np.meshgrid(degrees, machs, indexing="ij")
+ values = (2 + 0.5 * mach_grid) * np.radians(degree_grid)
+ rows = np.column_stack([degree_grid.ravel(), mach_grid.ravel(), values.ravel()])
+ return degrees, machs, values, rows
+
+
+def test_angle_in_degrees_in_every_form(tmp_path):
+ """A source that names its angle ``alpha_deg`` is read in degrees, whichever
+ form it is given in, while the coefficient is still called in radians."""
+ degrees, machs, values, rows = _degrees_table()
+ csv_file = tmp_path / "cN.csv"
+ np.savetxt(csv_file, rows, delimiter=",", header="alpha_deg,mach,cN", comments="")
+ sources = [
+ str(csv_file),
+ (rows, ["alpha_deg", "mach"]),
+ ({"alpha_deg": degrees, "mach": machs}, values),
+ lambda alpha_deg, mach: (2 + 0.5 * mach) * np.radians(alpha_deg),
+ ]
+ alpha = np.radians(3.0)
+ for source in sources:
+ coefficient = GenericSurface(1.0, 1.0, {"cN": source}).cN
+ assert coefficient.depends_on == ("alpha", "mach")
+ assert coefficient.in_degrees == ("alpha",)
+ assert coefficient(alpha, 0.0, 1.0, 0, 0, 0, 0) == pytest.approx(2.5 * alpha)
+
+ curve = Function(np.column_stack([degrees, np.radians(degrees)]), "beta_deg", "cY")
+ side = GenericSurface(1.0, 1.0, {"cY": curve}).cY
+ assert side.depends_on == ("beta",) and side.in_degrees == ("beta",)
+ assert side(0.0, alpha, 0.0, 0, 0, 0, 0) == pytest.approx(alpha)
+
+
+def test_angle_in_degrees_survives_slope_scaling_and_save_and_load():
+ _, _, _, rows = _degrees_table()
+ coefficient = GenericSurface(1.0, 1.0, {"cN": (rows, ["alpha_deg", "mach"])}).cN
+ alpha = np.radians(3.0)
+ args = (alpha, 0.0, 1.0, 0, 0, 0, 0)
+
+ # The slope is per radian, whatever unit the table is in
+ assert coefficient.slope("alpha", "mach")(1.0) == pytest.approx(2.5)
+ assert (coefficient * 2)(*args) == pytest.approx(5.0 * alpha)
+ restored = _rpy_round_trip(coefficient)
+ assert restored.in_degrees == ("alpha",)
+ assert restored(*args) == pytest.approx(2.5 * alpha)
+
+ with pytest.raises(ValueError, match="more than once"):
+ GenericSurface(1.0, 1.0, {"cN": (lambda a, b: a, ["alpha", "alpha_deg"])})
+
+
+def test_angle_axis_in_degrees_read_as_radians_warns():
+ """An angle axis that goes beyond what an angle in radians can be warns that
+ the table looks like it is in degrees; a table in radians does not."""
+ degrees, _, _, rows = _degrees_table()
+ with pytest.warns(UserWarning, match="looks like degrees"):
+ GenericSurface(1.0, 1.0, {"cN": (rows, ["alpha", "mach"])})
+ with warnings.catch_warnings():
+ warnings.simplefilter("error")
+ in_radians = np.column_stack([np.radians(degrees), np.radians(degrees)])
+ GenericSurface(1.0, 1.0, {"cN": (in_radians, ["alpha"])})
+ GenericSurface(1.0, 1.0, {"cN": (rows, ["alpha_deg", "mach"])})
+ # Other variables may be as large as they like
+ GenericSurface(1.0, 1.0, {"cA": ([[0, 0.4], [10, 0.6]], ["mach"])})
+
+
+def _write_multi_coefficient_csv(path, header, only_positive_angles=False):
+ """One table with three coefficients against the angle of attack in degrees
+ and Mach: ``cN = (2 + 0.5 mach) alpha``, ``cA = 0.4 + 0.1 mach`` and
+ ``cm = -3 alpha``."""
+ degrees = np.arange(0 if only_positive_angles else -10, 11, 2.0)
+ machs = np.array([0.0, 1.0, 2.0])
+ degree_grid, mach_grid = np.meshgrid(degrees, machs, indexing="ij")
+ alpha_grid = np.radians(degree_grid)
+ table = np.column_stack(
+ [
+ degree_grid.ravel(),
+ mach_grid.ravel(),
+ ((2 + 0.5 * mach_grid) * alpha_grid).ravel(),
+ (0.4 + 0.1 * mach_grid).ravel(),
+ (-3 * alpha_grid).ravel(),
+ ]
+ )
+ np.savetxt(path, table, delimiter=",", header=header, comments="")
+
+
+def test_from_csv_reads_several_coefficients_from_one_file(tmp_path):
+ csv_file = tmp_path / "aero.csv"
+ _write_multi_coefficient_csv(csv_file, "alpha_deg, mach, cN, cA, cm")
+
+ surface = GenericSurface.from_csv(str(csv_file), 1.3, 0.7, name="One file")
+
+ alpha = np.radians(3.0)
+ args = (alpha, 0.0, 1.0, 0, 0, 0, 0)
+ assert surface.name == "One file"
+ assert surface.reference_area == 1.3 and surface.reference_length == 0.7
+ assert surface.cN(*args) == pytest.approx(2.5 * alpha)
+ assert surface.cA(*args) == pytest.approx(0.5)
+ assert surface.cm(*args) == pytest.approx(-3 * alpha)
+ assert surface.cY.is_zero
+ for name in ("cN", "cA", "cm"):
+ coefficient = getattr(surface, name)
+ assert coefficient.depends_on == ("alpha", "mach")
+ assert coefficient.function.is_regular_grid
+
+
+def test_from_csv_translates_and_ignores_columns(tmp_path):
+ """With ``columns``, a file written by another program loads as it is: the
+ listed columns are translated and the others are ignored."""
+ csv_file = tmp_path / "export.csv"
+ _write_multi_coefficient_csv(csv_file, "Alpha,Mach,CN,CA Power-Off,CMY")
+ columns = {"Alpha": "alpha_deg", "Mach": "mach", "CN": "cN", "CA Power-Off": "cA"}
+
+ surface = GenericSurface.from_csv(
+ str(csv_file), 1.0, 1.0, columns=columns, active_during="power_off"
+ )
+
+ alpha = np.radians(3.0)
+ assert surface.cN(alpha, 0.0, 1.0, 0, 0, 0, 0) == pytest.approx(2.5 * alpha)
+ assert surface.cm.is_zero # CMY was not listed
+ assert surface.active_during == "power_off"
+
+ with pytest.raises(ValueError, match="neither a variable"):
+ GenericSurface.from_csv(str(csv_file), 1.0, 1.0)
+ with pytest.raises(ValueError, match="not found"):
+ GenericSurface.from_csv(str(csv_file), 1.0, 1.0, columns={"Beta": "beta"})
+ with pytest.raises(ValueError, match="at least one variable column"):
+ GenericSurface.from_csv(str(csv_file), 1.0, 1.0, columns={"Mach": "mach"})
+
+
+def test_table_with_only_positive_angles_warns(tmp_path):
+ """A force table that starts at zero angle, where it is zero, would give no
+ force at negative angles: warn. A drag table (not zero there) does not."""
+ csv_file = tmp_path / "one_sided.csv"
+ _write_multi_coefficient_csv(
+ csv_file, "alpha_deg, mach, cN, cA, cm", only_positive_angles=True
+ )
+ with pytest.warns(UserWarning, match="no negative angles") as caught:
+ GenericSurface.from_csv(str(csv_file), 1.0, 1.0)
+ warned = {str(warning.message).split()[3] for warning in caught}
+ assert warned == {"cN", "cm"}
+
+
+def _total_angle_surface():
+ """A surface with a nonlinear normal force, a pitch moment, an axial force
+ and a roll moment, all given against the total angle of attack."""
+ return GenericSurface(
+ 1.0,
+ 1.0,
+ {
+ "cN": lambda alpha_total, mach: (
+ (2 + 0.5 * mach) * np.sin(alpha_total) + 1.5 * np.sin(alpha_total) ** 3
+ ),
+ "cm": lambda alpha_total: -3 * np.sin(alpha_total),
+ "cA": lambda alpha_total: 0.4 + alpha_total**2,
+ "cl": 0.01,
+ },
+ )
+
+
+@pytest.mark.parametrize(
+ "stream_velocity",
+ [
+ (3.0, -2.0, -100.0),
+ (20.0, 35.0, -80.0),
+ (-50.0, 10.0, -60.0),
+ (5.0, 0.0, -100.0),
+ (0.0, -7.0, -100.0),
+ (0.0, 0.0, -100.0),
+ (30.0, 30.0, 40.0),
+ ],
+)
+def test_total_angle_convention_gives_the_force_along_the_crossflow(stream_velocity):
+ """Coefficients against the total angle of attack: the normal force must act
+ along the crossflow of the air and the pitch moment about the axis across
+ it, whatever the direction of the wind, tail-first flow included."""
+ surface = _total_angle_surface()
+ mach, rho = 0.5, 2.0
+ stream = Vector(stream_velocity)
+ speed = abs(stream)
+ r1, r2, r3, m1, m2, m3 = surface.compute_forces_and_moments(
+ stream, speed, mach, rho, Vector([0, 0, 0]), (0, 0, 0), None, None, 0
+ )
+
+ # Built from the velocity directly, with no partial angles involved
+ u_x, u_y, u_z = (-component / speed for component in stream_velocity)
+ crossflow = np.hypot(u_x, u_y)
+ alpha_total = np.arctan2(crossflow, u_z)
+ scale = 0.5 * rho * speed**2
+ normal = scale * (
+ (2 + 0.5 * mach) * np.sin(alpha_total) + 1.5 * np.sin(alpha_total) ** 3
+ )
+ moment = scale * -3 * np.sin(alpha_total)
+ direction = (u_x / crossflow, u_y / crossflow) if crossflow else (0.0, 0.0)
+
+ assert r1 == pytest.approx(-normal * direction[0], abs=1e-9 * scale)
+ assert r2 == pytest.approx(-normal * direction[1], abs=1e-9 * scale)
+ assert r3 == pytest.approx(-scale * (0.4 + alpha_total**2))
+ assert m1 == pytest.approx(moment * direction[1], abs=1e-9 * scale)
+ assert m2 == pytest.approx(-moment * direction[0], abs=1e-9 * scale)
+ assert m3 == pytest.approx(scale * 0.01)
+
+
+def test_total_angle_convention_slopes_and_dependencies():
+ surface = _total_angle_surface()
+ assert surface.force_convention == "body"
+ assert surface.cN.depends_on == ("alpha", "beta", "mach")
+ assert surface.cm.depends_on == ("alpha", "beta")
+ assert surface.cn.depends_on == ("alpha", "beta")
+ assert surface._needs_reynolds is False
+ # The same slope in both planes, with the side force sign of the body frame
+ at_mach_1 = (0.0, 0.0, 1.0, 0, 0, 0, 0)
+ assert surface.cN_alpha(*at_mach_1) == pytest.approx(2.5, rel=1e-6)
+ assert surface.cY_beta(*at_mach_1) == pytest.approx(-2.5, rel=1e-6)
+ assert surface.cm_alpha(*at_mach_1) == pytest.approx(-3.0, rel=1e-6)
+ assert surface.cn_beta(*at_mach_1) == pytest.approx(3.0, rel=1e-6)
+
+
+def test_total_angle_names_and_the_guard():
+ """``alpha_total`` may be used by any coefficient. One with a direction acts
+ in the plane of the wind and is split for you, unless it also takes the
+ roll angle of the wind, which leaves the split to its source."""
+ drag = GenericSurface(
+ 1.0, 1.0, {"cA": lambda alpha_total_deg: 0.4 + 0.01 * alpha_total_deg}
+ )
+ assert drag.cA.depends_on == ("alpha", "beta")
+ assert drag.cA(np.radians(3), 0.0, 0, 0, 0, 0, 0) == pytest.approx(0.43)
+ assert drag.cA(0.0, np.radians(-3), 0, 0, 0, 0, 0) == pytest.approx(0.43)
+
+ by_hand = GenericSurface(
+ 1.0, 1.0, {"cN": lambda alpha_total, phi: 2 * alpha_total * np.sin(phi)}
+ )
+ assert by_hand.cN(-0.1, 0.0, 0, 0, 0, 0, 0) == pytest.approx(-0.2)
+
+ # Named after the variable alone: no option is needed
+ split = GenericSurface(1.0, 1.0, {"cN": lambda alpha_total: 2 * alpha_total})
+ assert split.force_convention == "body"
+ assert split.cN(-0.1, 0.0, 0, 0, 0, 0, 0) == pytest.approx(-0.2)
+ assert split.cY(0.0, 0.1, 0, 0, 0, 0, 0) == pytest.approx(-0.2)
+
+ # There is no side force or yaw moment in the plane of the wind
+ for name in ("cY", "cn", "cQ"):
+ with pytest.raises(ValueError, match="no side force or yaw moment"):
+ GenericSurface(1.0, 1.0, {name: lambda alpha_total: alpha_total})
+ # and the part in the other plane comes from the split
+ with pytest.raises(ValueError, match="cY cannot be given together"):
+ GenericSurface(
+ 1.0, 1.0, {"cN": lambda alpha_total: alpha_total, "cY": lambda beta: beta}
+ )
+ # A derivative only multiplies its own angle, so the total angle is just
+ # another variable it may depend on
+ linear = LinearGenericSurface(
+ 1.0, 1.0, {"cN_alpha": lambda alpha_total: 2.0 + alpha_total}
+ )
+ assert linear.cN(0.1, 0.0, 0, 0, 0, 0, 0) == pytest.approx(0.21)
+ assert linear.cN(-0.1, 0.0, 0, 0, 0, 0, 0) == pytest.approx(-0.21)
+ assert linear.cY(0.0, 0.1, 0, 0, 0, 0, 0) == pytest.approx(0.0)
+
+
+def test_lift_and_drag_against_the_total_angle():
+ """Lift and drag given against the total angle of attack give the same
+ surface as the normal and axial forces they amount to."""
+
+ def lift(alpha_total, mach):
+ return (2 + 0.2 * mach) * alpha_total
+
+ def drag(alpha_total):
+ return 0.4 + alpha_total**2
+
+ wind = GenericSurface(1.0, 1.0, {"cL": lift, "cD": drag})
+ body = GenericSurface(
+ 1.0,
+ 1.0,
+ {
+ "cN": lambda alpha_total, mach: (
+ lift(alpha_total, mach) * np.cos(alpha_total)
+ + drag(alpha_total) * np.sin(alpha_total)
+ ),
+ "cA": lambda alpha_total, mach: (
+ drag(alpha_total) * np.cos(alpha_total)
+ - lift(alpha_total, mach) * np.sin(alpha_total)
+ ),
+ },
+ )
+ assert wind.force_convention == "wind"
+ for alpha, beta in ((0.1, 0.0), (0.0, -0.2), (0.15, 0.1), (-0.3, 0.05)):
+ state = (alpha, beta, 0.6, 0, 0, 0, 0)
+ for name in ("cN", "cY", "cA", "cL", "cD"):
+ assert getattr(wind, name)(*state) == pytest.approx(
+ getattr(body, name)(*state), abs=1e-12
+ )
+ at_zero = (0.0, 0.0, 0.6, 0, 0, 0, 0)
+ assert wind.cN_alpha(*at_zero) == pytest.approx(body.cN_alpha(*at_zero), rel=1e-6)
+ # In the pitch plane the lift read back is the lift given
+ assert wind.cL(0.2, 0.0, 0.6, 0, 0, 0, 0) == pytest.approx(lift(0.2, 0.6))
+
+ with pytest.raises(ValueError, match="must be zero there"):
+ GenericSurface(1.0, 1.0, {"cL": lambda alpha_total: 1.0})
+ with pytest.raises(ValueError, match="cQ cannot be given together"):
+ GenericSurface(1.0, 1.0, {"cL": lift, "cQ": lambda beta: beta})
+
+
+def test_total_angle_table_from_one_file_and_save_and_load(tmp_path):
+ """A table against the total angle of attack in degrees, which only has
+ positive angles, loads from one file and needs no mirroring."""
+ degrees = np.arange(0, 21, 2.0)
+ machs = np.array([0.0, 1.0, 2.0])
+ degree_grid, mach_grid = np.meshgrid(degrees, machs, indexing="ij")
+ table = np.column_stack(
+ [
+ degree_grid.ravel(),
+ mach_grid.ravel(),
+ ((2 + 0.5 * mach_grid) * np.radians(degree_grid)).ravel(),
+ (0.4 + 0.1 * mach_grid).ravel(),
+ ]
+ )
+ csv_file = tmp_path / "export.csv"
+ np.savetxt(csv_file, table, delimiter=",", header="Alpha,Mach,CN,CA", comments="")
+ columns = {"Alpha": "alpha_total_deg", "Mach": "mach", "CN": "cN", "CA": "cA"}
+
+ with warnings.catch_warnings():
+ warnings.simplefilter("error")
+ surface = GenericSurface.from_csv(str(csv_file), 1.0, 1.0, columns=columns)
+
+ angle = np.radians(3.0)
+ assert surface.cN(-angle, 0.0, 1.0, 0, 0, 0, 0) == pytest.approx(-2.5 * angle)
+ assert surface.cY(0.0, angle, 1.0, 0, 0, 0, 0) == pytest.approx(-2.5 * angle)
+ assert surface.cA(-angle, 0.0, 1.0, 0, 0, 0, 0) == pytest.approx(0.5)
+
+ # Saved in the body frame, so it loads back as an ordinary surface
+ restored = _rpy_round_trip(surface)
+ assert restored.cN(-angle, 0.0, 1.0, 0, 0, 0, 0) == pytest.approx(-2.5 * angle)
+
+
+def test_total_angle_coefficient_must_vanish_at_zero_angle():
+ """A normal force or pitch moment against the total angle of attack has no
+ direction at zero angle, so it must be zero there. A table that starts
+ above zero degrees holds its first value down to zero and is refused, as
+ is a function with an intercept."""
+ table = [[angle, mach, 0.05 * angle] for angle in (2, 4, 10, 20) for mach in (0, 1)]
+ with pytest.raises(ValueError, match="cN is 0.1 at zero total angle"):
+ GenericSurface(
+ 1.0,
+ 1.0,
+ {"cN": (table, ["alpha_total_deg", "mach"])},
+ )
+ with pytest.raises(ValueError, match="cm is 0.02 at zero total angle"):
+ GenericSurface(
+ 1.0,
+ 1.0,
+ {
+ "cN": lambda alpha_total: 2 * np.sin(alpha_total),
+ "cm": lambda alpha_total: 0.02 - alpha_total,
+ },
+ )
+
+
+def test_total_angle_table_from_zero_gives_the_right_slope():
+ """The same table with its 0 degree row gives the tabulated slope, and a
+ body-frame force that is continuous through zero angle."""
+ table = [
+ [angle, mach, 0.05 * angle] for angle in (0, 2, 4, 10, 20) for mach in (0, 1)
+ ]
+ surface = GenericSurface(
+ 1.0,
+ 1.0,
+ {"cN": (table, ["alpha_total_deg", "mach"])},
+ )
+ assert surface.cN_alpha(0, 0, 0.5, 0, 0, 0, 0) == pytest.approx(
+ np.degrees(0.05), rel=1e-6
+ )
+ small = 1e-4
+ assert surface.cN(small, 0, 0.5, 0, 0, 0, 0) == pytest.approx(
+ -surface.cN(-small, 0, 0.5, 0, 0, 0, 0)
+ )
+ assert abs(surface.cN(small, 0, 0.5, 0, 0, 0, 0)) < 1e-2
+
+
+@pytest.mark.parametrize(
+ "coefficients, wrong",
+ [
+ (
+ {"cN": lambda alpha_total, alpha: alpha_total + alpha},
+ "cN is given against alpha_total together with alpha",
+ ),
+ (
+ {
+ "cN": lambda alpha_total: alpha_total,
+ "cm": lambda alpha_total, beta: -alpha_total * beta,
+ },
+ "cm is given against alpha_total together with beta",
+ ),
+ ],
+)
+def test_total_angle_refuses_signed_angles(coefficients, wrong):
+ """Against the total angle of attack the split supplies the sign, so a
+ normal force or pitch moment that also reads the signed alpha or beta
+ would carry it twice."""
+ with pytest.raises(ValueError, match=wrong):
+ GenericSurface(1.0, 1.0, coefficients)
+
+
+def test_total_angle_with_phi_is_split_by_its_source():
+ """A force that depends on the roll angle of the wind is given against
+ ``alpha_total`` and ``phi``, with the split along the crossflow written by
+ its source; Mach, Reynolds and the rates stay valid."""
+ surface = GenericSurface(
+ 1.0,
+ 1.0,
+ {
+ "cN": lambda alpha_total, phi, mach, reynolds, pitch_rate: (
+ (2 + 0.1 * mach)
+ * np.sin(alpha_total)
+ * (1 + 0.1 * np.cos(2 * phi))
+ * np.sin(phi)
+ ),
+ "cA": lambda alpha: 0.4 + alpha**2,
+ },
+ )
+ assert surface.cN(0.1, 0, 0.5, 0, 0, 0, 0) == pytest.approx(
+ -surface.cN(-0.1, 0, 0.5, 0, 0, 0, 0)
+ )
+ assert surface.cN(0.1, 0, 0.5, 0, 0, 0, 0) > 0
+
+
+# Review of 2026-09-26: input checks, center of pressure, orientation, prints
+
+
+def _area_length():
+ return np.pi * 0.0635**2, 2 * 0.0635
+
+
+def test_a_one_argument_function_is_read_by_its_name():
+ """The Mach hint for unnamed one-input sources must not override a name
+ that is a variable; a name that is not one still means Mach."""
+
+ assert AeroCoefficient(lambda alpha: alpha, single_var="mach").depends_on == (
+ "alpha",
+ )
+ assert AeroCoefficient(lambda reynolds: 1.0, single_var="mach").depends_on == (
+ "reynolds",
+ )
+ assert AeroCoefficient(lambda m: m, single_var="mach").depends_on == ("mach",)
+ assert AeroCoefficient([[0, 0.4], [1, 0.5]], single_var="mach").depends_on == (
+ "mach",
+ )
+
+
+def test_csv_header_may_have_spaces_after_the_commas(tmp_path):
+ path = tmp_path / "cN.csv"
+ path.write_text(
+ '"alpha", "mach", "coefficient"\n0,0.3,0\n0.1,0.3,0.2\n0,0.9,0\n0.1,0.9,0.25\n'
+ )
+ surface = GenericSurface(*_area_length(), {"cN": str(path)})
+ assert surface.cN(0.1, 0, 0.3, 0, 0, 0, 0) == pytest.approx(0.2)
+
+
+@pytest.mark.parametrize(
+ "kwargs, error, match",
+ [
+ ({"coefficients": "cN.csv"}, TypeError, "dict"),
+ ({"coefficients": {"cN": 0}, "center_of_pressure": 0.3}, TypeError, "tuple"),
+ ({"coefficients": {"cN": lambda alpha, *, mach: alpha}}, ValueError, "cN"),
+ ({"coefficients": {"cN": lambda alpha: None}}, ValueError, "cN"),
+ (
+ {"coefficients": {"cN": lambda mach, alpha, x, y, z, w, v: mach}},
+ ValueError,
+ "cN",
+ ),
+ (
+ {"coefficients": {"cN": lambda alpha, mach=0.0: alpha * mach}},
+ ValueError,
+ "mach",
+ ),
+ (
+ {
+ "coefficients": {"cN": ([[0, 0], [1, 0.4]], ["mach"])},
+ "interpolation": "splin",
+ },
+ ValueError,
+ "splin",
+ ),
+ ({"coefficients": {"cN": (0.4, ["mach"])}}, ValueError, "constant"),
+ (
+ {"coefficients": {"cN": ([[0, 0.4], [0, 0.5], [1, 0.6]], ["mach"])}},
+ ValueError,
+ "same input",
+ ),
+ (
+ {
+ "coefficients": {
+ "cN": ({"alpha": [0, 0.1, 0.2], "mach": [0, 1]}, np.zeros((2, 3)))
+ }
+ },
+ ValueError,
+ "shape",
+ ),
+ ],
+)
+def test_bad_inputs_are_rejected_at_construction(kwargs, error, match):
+ """Inputs that used to be misread or to fail only in flight are refused
+ when the surface is built, with the coefficient named."""
+ with pytest.raises(error, match=match):
+ GenericSurface(*_area_length(), **kwargs)
+
+
+def test_duplicate_csv_variable_is_rejected(tmp_path):
+ path = tmp_path / "dup.csv"
+ path.write_text("alpha,alpha,cN\n0,0,0\n0.1,0.1,0.2\n0.2,0.2,0.4\n")
+ with pytest.raises(ValueError, match="more than once"):
+ GenericSurface(*_area_length(), {"cN": str(path)})
+
+
+def test_a_function_labelled_in_degrees_is_read_in_degrees():
+ table = Function([[0, 0], [10, 0.5], [20, 1.0]], inputs="Alpha (deg)", outputs="cN")
+ surface = GenericSurface(*_area_length(), {"cN": table})
+ assert surface.cN(np.radians(10), 0, 0.3, 0, 0, 0, 0) == pytest.approx(0.5)
+
+
+def test_wind_and_total_angle_tables_round_trip_without_pickling():
+ area, length = _area_length()
+ wind = GenericSurface(
+ area,
+ length,
+ {
+ "cL": (
+ [[0, 0, 0], [0.1, 0, 0.2], [0, 1, 0], [0.1, 1, 0.25]],
+ ["alpha", "mach"],
+ ),
+ "cD": 0.4,
+ },
+ )
+ total = GenericSurface(
+ area,
+ length,
+ {
+ "cN": (
+ [[0, 0, 0], [10, 0, 0.5], [0, 1, 0], [10, 1, 0.6]],
+ ["alpha_total_deg", "mach"],
+ )
+ },
+ )
+ for surface in (wind, total):
+ data = json.dumps(surface, cls=RocketPyEncoder, allow_pickle=False)
+ loaded = json.loads(data, cls=RocketPyDecoder)
+ args = (0.1, 0.05, 0.5, 0, 0, 0, 0)
+ assert loaded.cN(*args) == pytest.approx(surface.cN(*args))
+ assert loaded.cY(*args) == pytest.approx(surface.cY(*args))
+
+
+def test_setting_the_center_of_pressure_updates_the_rocket():
+
+ surface = GenericSurface(*_area_length(), {"cN": lambda alpha: 2 * alpha})
+ rocket = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag=0.5,
+ power_on_drag=0.5,
+ center_of_mass_without_motor=0,
+ )
+ rocket.add_surfaces(surface, 0.0)
+ before = rocket.aerodynamic_center(0.3)
+ surface.center_of_pressure = (0, 0, 0.3)
+ assert rocket.aerodynamic_center(0.3) == pytest.approx(before + 0.3)
+
+
+def test_center_of_pressure_given_against_mach():
+ """A center of pressure that moves with Mach is folded into the moment,
+ so it equals a hand-written ``cm``, and ``aerodynamic_center`` reports
+ it."""
+ area, length = _area_length()
+ xcp = [[0, -0.3], [1, -0.2], [2, -0.1]]
+ with_xcp = GenericSurface(
+ area,
+ length,
+ {"cN": lambda alpha, mach: (2 + mach) * alpha},
+ center_of_pressure=(0, 0, xcp),
+ )
+ by_hand = GenericSurface(
+ area,
+ length,
+ {
+ "cN": lambda alpha, mach: (2 + mach) * alpha,
+ "cm": lambda alpha, mach: (
+ (2 + mach)
+ * alpha
+ * np.interp(mach, [0, 1, 2], [-0.3, -0.2, -0.1])
+ / length
+ ),
+ },
+ )
+ state = (
+ Vector([0, -10, -100]),
+ 100.5,
+ 0.5,
+ 1.2,
+ Vector([0, 0, 0]),
+ (0, 0, 0),
+ None,
+ None,
+ 0,
+ )
+ assert with_xcp.compute_forces_and_moments(*state) == pytest.approx(
+ by_hand.compute_forces_and_moments(*state)
+ )
+ assert with_xcp.aerodynamic_center(0.5) == pytest.approx(-0.25)
+
+
+def test_linear_surface_hints_and_defaults():
+ """A derivative tabulated in one column is against Mach; a value name
+ instead of a derivative name is pointed to the right class."""
+ area, length = _area_length()
+ surface = LinearGenericSurface(
+ area, length, {"cN_alpha": [[0, 2], [1, 2.5], [2, 3]]}
+ )
+ assert surface.cN_alpha(0, 0, 1, 0, 0, 0, 0) == pytest.approx(2.5)
+ with pytest.raises(ValueError, match="cN_alpha"):
+ LinearGenericSurface(area, length, {"cN": 2.0})
+
+
+def test_surface_prints_show_the_body_coefficients(capsys):
+ surface = GenericSurface(
+ *_area_length(), {"cA": 0.4, "cl": lambda roll_rate: -0.1 * roll_rate}
+ )
+ surface.prints.all()
+ out = capsys.readouterr().out
+ assert "cA = 0.4000" in out and "cl = " in out and "cN = 0 (zero)" in out
+
+
+def _converted_surfaces():
+ area, length = _area_length()
+ return {
+ "wind": GenericSurface(
+ area,
+ length,
+ {"cL": lambda alpha, mach: 2 * alpha, "cD": 0.4, "cQ": lambda beta: -beta},
+ force_convention="wind",
+ ),
+ "alpha_total": GenericSurface(
+ area,
+ length,
+ {"cN": lambda alpha_total: 2 * np.sin(alpha_total)},
+ ),
+ }
+
+
+@pytest.mark.parametrize("kind", ["wind", "alpha_total"])
+def test_converted_coefficients_reuse_nothing_stale(kind):
+ """The coefficients of one state are computed together and kept for the
+ next coefficient; switching between states must give each its own values."""
+ surface = _converted_surfaces()[kind]
+ first = (0.1, 0.05, 0.3, 0, 0.02, -0.01, 0)
+ second = (-0.2, 0.1, 0.6, 0, -0.01, 0.03, 0)
+ expected = {
+ state: [getattr(surface, name)(*state) for name in ("cN", "cY", "cm", "cn")]
+ for state in (first, second)
+ }
+ for state in (first, second, first, second):
+ for name, value in zip(("cN", "cY", "cm", "cn"), expected[state]):
+ assert getattr(surface, name)(*state) == value
+
+
+@pytest.mark.parametrize("kind", ["wind", "alpha_total"])
+def test_converted_coefficients_accept_arrays(kind):
+ surface = _converted_surfaces()[kind]
+ alphas, betas = np.array([0.1, -0.2, 0.3]), np.array([0.0, 0.05, -0.1])
+ for name in ("cN", "cY"):
+ coefficient = getattr(surface, name)
+ values = coefficient(alphas, betas, 0.3, 0, 0, 0, 0)
+ assert values == pytest.approx(
+ [coefficient(a, b, 0.3, 0, 0, 0, 0) for a, b in zip(alphas, betas)]
+ )
+
+
+def test_roll_angle_of_the_wind_is_zero_flying_exactly_tail_first():
+
+ assert total_angle_and_roll(np.pi, np.pi) == pytest.approx((np.pi, 0.0))
+
+
+def test_rate_derivatives_add_damping_to_a_table():
+ """A rate derivative given next to a coefficient is multiplied by its
+ reduced rate and added to it: the same result as a linear surface with the
+ same slopes, also after saving and loading."""
+ table = [
+ [alpha, mach, -3 * alpha * (1 + 0.1 * mach)]
+ for alpha in np.linspace(-0.3, 0.3, 7)
+ for mach in (0.0, 1.0)
+ ]
+ surface = GenericSurface(
+ 1.0,
+ 1.0,
+ {
+ "cm": (table, ["alpha", "mach"]),
+ "cm_q": -800,
+ "cN": lambda alpha: 2 * alpha,
+ "cN_q": [[0, 40], [1, 50]], # an unnamed curve is against Mach
+ "cl_p": -9,
+ },
+ )
+ linear = LinearGenericSurface(
+ 1.0,
+ 1.0,
+ {"cm_alpha": -3.15, "cm_q": -800, "cN_alpha": 2, "cN_q": 45, "cl_p": -9},
+ )
+ state = (0.1, 0.0, 0.5, 0, 0.01, 0.0, 0.002)
+ for name in ("cN", "cm", "cl"):
+ assert getattr(surface, name)(*state) == pytest.approx(
+ getattr(linear, name)(*state), abs=1e-12
+ )
+ # Without rotation the table is read as it is, and so is its slope
+ assert surface.cm(0.1, 0, 0.5, 0, 0, 0, 0) == pytest.approx(-0.315)
+ assert surface.cm_alpha(0, 0, 0.5, 0, 0, 0, 0) == pytest.approx(-3.15)
+ assert surface.cm.depends_on == ("alpha", "mach", "pitch_rate")
+
+ loaded = json.loads(json.dumps(surface, cls=RocketPyEncoder), cls=RocketPyDecoder)
+ assert "cm_q" in loaded.to_dict()["coefficients"]
+ assert loaded.cm(*state) == surface.cm(*state)
+
+
+def test_rate_derivatives_work_with_the_other_input_forms():
+ """Damping can be added to wind-frame coefficients and to data against the
+ total angle of attack, where each plane takes its own derivative."""
+ wind = GenericSurface(
+ 1.0, 1.0, {"cL": lambda alpha: 2 * alpha, "cD": 0.4, "cm_q": -800}
+ )
+ assert wind.force_convention == "wind"
+ assert wind.cm(0, 0, 0.5, 0, 0.01, 0, 0) == pytest.approx(-8.0)
+
+ total = GenericSurface(
+ 1.0,
+ 1.0,
+ {"cm": lambda alpha_total: -20 * alpha_total, "cm_q": -800, "cn_r": -800},
+ )
+ assert total.cm(0.1, 0, 0, 0, 0.01, 0, 0) == pytest.approx(-2.0 - 8.0, rel=1e-3)
+ assert total.cn(0, 0.1, 0, 0, 0, 0.01, 0) == pytest.approx(2.0 - 8.0, rel=1e-3)
+
+
+def test_rate_derivative_names_are_checked():
+ """Only the rate derivatives of the body-frame coefficients are taken, and a
+ coefficient gets its rate dependence from one place."""
+ with pytest.raises(ValueError, match="cm already depends on pitch_rate"):
+ GenericSurface(
+ 1.0,
+ 1.0,
+ {"cm": lambda alpha, pitch_rate: -3 * alpha - 5 * pitch_rate, "cm_q": -8},
+ )
+ for name in ("cm_alpha", "cN_0", "cL_q"):
+ with pytest.raises(ValueError, match="Invalid coefficient name"):
+ GenericSurface(1.0, 1.0, {name: 1.0})
diff --git a/tests/unit/rocket/aero_surface/test_individual_fins.py b/tests/unit/rocket/aero_surface/test_individual_fins.py
index d232e0772..ab0a52917 100644
--- a/tests/unit/rocket/aero_surface/test_individual_fins.py
+++ b/tests/unit/rocket/aero_surface/test_individual_fins.py
@@ -7,7 +7,9 @@
from rocketpy import (
EllipticalFin,
+ EllipticalFins,
FreeFormFin,
+ FreeFormFins,
Rocket,
TrapezoidalFin,
TrapezoidalFins,
@@ -83,15 +85,18 @@ def test_trapezoidal_fin_setters_update_geometry(calisto_trapezoidal_fin):
# Arrange
fin = calisto_trapezoidal_fin
- # Act
+ # Act and assert
fin.tip_chord = 0.05
- fin.sweep_angle = 12.0
- fin.sweep_length = 0.03
-
- # Assert
np.testing.assert_allclose(fin.tip_chord, 0.05)
+
+ fin.sweep_angle = 12.0
np.testing.assert_allclose(fin.sweep_angle, 12.0)
+ np.testing.assert_allclose(fin.sweep_length, np.tan(np.radians(12.0)) * fin.span)
+
+ # A length replaces the angle, which no longer describes the fin
+ fin.sweep_length = 0.03
np.testing.assert_allclose(fin.sweep_length, 0.03)
+ assert fin.sweep_angle is None
def test_individual_fin_rocket_diameter_aliases_are_kept_in_sync(
@@ -375,16 +380,148 @@ def test_calisto_finset_vs_four_individual_fins_close():
mach_grid = np.linspace(0, 2, 21)
# Act
- cp_finset = finset_rocket.cp_position(mach_grid)
- cp_individual = individual_fins_rocket.cp_position(mach_grid)
+ cp_finset = finset_rocket.aerodynamic_center(mach_grid)
+ cp_individual = individual_fins_rocket.aerodynamic_center(mach_grid)
clalpha_finset = finset_rocket.total_lift_coeff_der(mach_grid)
clalpha_individual = individual_fins_rocket.total_lift_coeff_der(mach_grid)
- lift_correction = TrapezoidalFins.fin_num_correction(4) / 4
- clalpha_individual_corrected = np.array(clalpha_individual) * lift_correction
- # Assert
+ # Assert. Each individual fin projects its lift slope onto the pitch plane by
+ # sin(phi)**2, so an evenly spaced set of 4 sums to fin_num_correction(4) = 2
+ # in the plane -- matching the fin set directly, with no extra correction.
np.testing.assert_allclose(cp_individual, cp_finset, rtol=1e-6, atol=1e-6)
- np.testing.assert_allclose(clalpha_individual_corrected, clalpha_finset)
+ np.testing.assert_allclose(clalpha_individual, clalpha_finset)
+
+
+@pytest.mark.parametrize(
+ "fin_cls, geometry",
+ [
+ (
+ TrapezoidalFin,
+ {
+ "root_chord": 0.120,
+ "tip_chord": 0.040,
+ "span": 0.100,
+ "rocket_radius": 0.0635,
+ },
+ ),
+ (EllipticalFin, {"root_chord": 0.120, "span": 0.100, "rocket_radius": 0.0635}),
+ (
+ FreeFormFin,
+ {
+ "shape_points": [(0, 0), (0.06, 0.1), (0.12, 0.0)],
+ "rocket_radius": 0.0635,
+ },
+ ),
+ ],
+)
+def test_canted_individual_fin_builds_and_places(fin_cls, geometry):
+ """A canted individual fin of any shape must build its body<->fin rotation
+ matrices at construction, so it can be placed on a rocket. Regression test
+ for a crash where non-trapezoidal individual fins lacked
+ ``_rotation_fin_to_body_uncanted`` and failed in
+ ``_compute_leading_edge_position``."""
+ fin = fin_cls(angular_position=30, cant_angle=2.0, **geometry)
+ assert hasattr(fin, "_rotation_fin_to_body_uncanted")
+ position = fin._compute_leading_edge_position(-1.168, 1)
+ assert position is not None
+
+
+@pytest.mark.parametrize(
+ "fin_cls, geometry",
+ [
+ (
+ TrapezoidalFin,
+ {
+ "root_chord": 0.120,
+ "tip_chord": 0.040,
+ "span": 0.100,
+ "rocket_radius": 0.0635,
+ },
+ ),
+ (EllipticalFin, {"root_chord": 0.120, "span": 0.100, "rocket_radius": 0.0635}),
+ (
+ FreeFormFin,
+ {
+ "shape_points": [(0, 0), (0.06, 0.1), (0.12, 0.0)],
+ "rocket_radius": 0.0635,
+ },
+ ),
+ ],
+)
+def test_individual_fin_roll_moment_independent_of_angular_position(fin_cls, geometry):
+ """A canted individual fin's roll moment must be the same at any angular
+ position (rotational symmetry about the roll axis). Regression test for a bug
+ where the fin's center of pressure was not rotated to its azimuth (the
+ rotation matrix was left as the identity), making the roll moment vary with
+ angular position."""
+ stream_velocity = Vector([0, 0, -1.0])
+ omega = Vector([0, 0, 0])
+
+ roll_moments = []
+ for angle in (0, 90, 180, 270):
+ rocket = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag="data/rockets/calisto/powerOffDragCurve.csv",
+ power_on_drag="data/rockets/calisto/powerOnDragCurve.csv",
+ center_of_mass_without_motor=0,
+ coordinate_system_orientation="tail_to_nose",
+ )
+ fin = fin_cls(angular_position=angle, cant_angle=2.0, **geometry)
+ rocket.add_surfaces(fin, -1.168)
+ cp = rocket.surfaces_cp_to_cdm[fin]
+ roll = fin.compute_forces_and_moments(
+ stream_velocity, 1.0, 0.3, 1.0, cp, omega
+ )[5]
+ roll_moments.append(roll)
+
+ np.testing.assert_allclose(roll_moments, roll_moments[0], rtol=1e-9)
+ assert abs(roll_moments[0]) > 0
+
+
+@pytest.mark.parametrize(
+ "set_cls, fin_cls, geometry",
+ [
+ (
+ TrapezoidalFins,
+ TrapezoidalFin,
+ {
+ "root_chord": 0.120,
+ "tip_chord": 0.040,
+ "span": 0.100,
+ "rocket_radius": 0.0635,
+ },
+ ),
+ (
+ EllipticalFins,
+ EllipticalFin,
+ {"root_chord": 0.120, "span": 0.100, "rocket_radius": 0.0635},
+ ),
+ (
+ FreeFormFins,
+ FreeFormFin,
+ {
+ "shape_points": [(0, 0), (0.06, 0.1), (0.12, 0.0)],
+ "rocket_radius": 0.0635,
+ },
+ ),
+ ],
+)
+def test_finset_roll_forcing_equals_n_single_fins(set_cls, fin_cls, geometry):
+ """A fin set's roll forcing coefficient must scale with the full fin count
+ ``n`` (every identically-canted fin adds the same roll moment), so it equals
+ ``n`` times a single fin's roll forcing -- for every fin shape. Regression
+ test for a bug where the set used the normal-force ``fin_num_correction(n)``
+ (~n/2), halving the roll forcing (and roll rate) of a fin set."""
+ n = 4
+ finset = set_cls(n=n, cant_angle=2.0, **geometry)
+ single = fin_cls(angular_position=0, cant_angle=2.0, **geometry)
+
+ mach_grid = np.linspace(0, 2, 11)
+ clf_finset = finset.roll_parameters[0](mach_grid)
+ clf_single = single.roll_parameters[0](mach_grid)
+ np.testing.assert_allclose(clf_finset, n * np.array(clf_single), rtol=1e-6)
@pytest.mark.parametrize(
@@ -422,3 +559,139 @@ def test_add_individual_fin_accepts_full_3d_position(position_input):
# Assert
assert stored_position == Vector([0.02, -0.01, -1.2])
+
+
+@pytest.mark.parametrize("cant_angle", [0.0, 2.0, 10.0])
+@pytest.mark.parametrize("angular_position", [0.0, 30.0, 90.0, 200.0])
+def test_fin_stability_slopes_are_the_slopes_of_what_flies(
+ cant_angle, angular_position
+):
+ """The slopes a fin gives the rocket for its aerodynamic center and static
+ margin must be the slopes of the force it produces in flight, which a cant
+ angle reduces by its cosine."""
+ fin = TrapezoidalFin(
+ angular_position=angular_position,
+ span=0.1,
+ root_chord=0.12,
+ tip_chord=0.04,
+ rocket_radius=0.0635,
+ cant_angle=cant_angle,
+ )
+ mach = 0.3
+ at_zero = (0.0, 0.0, mach, 0.0, 0.0, 0.0, 0.0)
+
+ assert fin.cN_alpha(*at_zero) == pytest.approx(
+ fin.cN.slope("alpha", "mach")(mach), rel=1e-6, abs=1e-9
+ )
+ assert fin.cY_beta(*at_zero) == pytest.approx(
+ fin.cY.slope("beta", "mach")(mach), rel=1e-6, abs=1e-9
+ )
+
+
+def test_fin_slopes_follow_a_change_of_cant_angle():
+ fin = TrapezoidalFin(
+ angular_position=90,
+ span=0.1,
+ root_chord=0.12,
+ tip_chord=0.04,
+ rocket_radius=0.0635,
+ )
+ at_zero = (0.0, 0.0, 0.3, 0.0, 0.0, 0.0, 0.0)
+ straight = fin.cN_alpha(*at_zero)
+ fin.cant_angle = 10
+ assert fin.cN_alpha(*at_zero) == pytest.approx(straight * np.cos(np.radians(10)))
+
+
+@pytest.mark.parametrize(
+ "fixture_name",
+ [
+ "calisto_trapezoidal_fins",
+ "calisto_trapezoidal_fin",
+ "calisto_free_form_fins",
+ "calisto_free_form_fin",
+ "calisto_elliptical_fin",
+ ],
+)
+def test_changing_the_geometry_of_a_built_fin_updates_it_once(request, fixture_name):
+ """A fin is built once by its constructor and updated by its setters: a
+ wider span must give a larger normal-force slope, and count as one change
+ for the rockets that hold the fin."""
+ fin = request.getfixturevalue(fixture_name)
+ # The fin's own lift slope: an individual fin at 0 degrees around the body
+ # has no share of it in the pitch plane, so cN_alpha would not show it
+ slope_before = fin.clalpha(0.3)
+ version_before = fin._version
+
+ fin.span = 1.5 * fin.span
+
+ assert fin.clalpha(0.3) > slope_before
+ assert fin._version == version_before + 1
+
+
+@pytest.mark.parametrize(
+ "fixture_name",
+ ["calisto_trapezoidal_fin", "calisto_free_form_fin", "calisto_elliptical_fin"],
+)
+def test_individual_fin_keeps_its_rotation_when_built_and_updated(
+ request, fixture_name
+):
+ """The frame of an individual fin is turned by its angular position. That
+ rotation must be the one the surface uses, both right after the fin is
+ built and after its angular position changes."""
+ fin = request.getfixturevalue(fixture_name)
+ assert fin._rotation_surface_to_body == fin._rotation_fin_to_body
+
+ fin.angular_position = fin.angular_position + 90
+
+ assert fin._rotation_surface_to_body == fin._rotation_fin_to_body
+ assert fin._rotation_fin_to_body == fin._rotation_body_to_fin.transpose
+
+
+@pytest.mark.parametrize(
+ "fixture_name",
+ [
+ "calisto_trapezoidal_fins",
+ "calisto_trapezoidal_fin",
+ "calisto_free_form_fins",
+ "calisto_free_form_fin",
+ "calisto_elliptical_fin",
+ ],
+)
+def test_a_fin_canted_later_flies_like_one_built_canted(request, fixture_name):
+ """A controller may change the cant angle at every step, so the change is
+ made cheap: nothing is rebuilt, the coefficients read the angle when they
+ are evaluated. The forces, moments and coefficients must then be exactly
+ those of a fin built with that cant angle from the start."""
+ fin = request.getfixturevalue(fixture_name)
+ built_canted = type(fin).from_dict(
+ {**fin.to_dict(), "cant_angle": fin.to_dict()["cant_angle"] + 3.0}
+ )
+ version_before = fin._version
+
+ fin.cant_angle += 3.0
+
+ assert fin._version == version_before + 1
+ stream = Vector([-4.0, 6.0, -70.0])
+ call = (stream, abs(stream), 0.2, 1.1, Vector([0.0, 0.0, -1.1]), (0.3, -0.2, 5.0))
+ assert fin.compute_forces_and_moments(*call) == pytest.approx(
+ built_canted.compute_forces_and_moments(*call), rel=1e-12, abs=1e-15
+ )
+ state = (0.05, -0.02, 0.6, 0.0, 0.0, 0.0, 0.1)
+ for name in ("cN", "cY", "cA", "cl", "cN_alpha", "cY_beta", "cl_0", "cl_p"):
+ assert getattr(fin, name)(*state) == pytest.approx(
+ getattr(built_canted, name)(*state), rel=1e-12, abs=1e-15
+ )
+ assert fin.roll_parameters[2] == pytest.approx(built_canted.roll_parameters[2])
+ if hasattr(fin, "_rotation_fin_to_body"):
+ assert fin._rotation_surface_to_body == built_canted._rotation_surface_to_body
+
+
+def test_changing_the_cant_angle_rebuilds_nothing(calisto_trapezoidal_fin):
+ """The cant angle is a control input: setting it must not run the
+ geometry chain, which is far too slow for a controller step."""
+ fin = calisto_trapezoidal_fin
+ with patch.object(
+ type(fin), "_update_geometry_chain", side_effect=AssertionError("rebuilt")
+ ):
+ fin.cant_angle = 2.0
+ assert fin.cant_angle == 2.0
diff --git a/tests/unit/rocket/aero_surface/test_linear_generic_surfaces.py b/tests/unit/rocket/aero_surface/test_linear_generic_surfaces.py
index 4f0695143..dbd281db3 100644
--- a/tests/unit/rocket/aero_surface/test_linear_generic_surfaces.py
+++ b/tests/unit/rocket/aero_surface/test_linear_generic_surfaces.py
@@ -1,21 +1,25 @@
+import math
+
import pytest
-from rocketpy import Function, LinearGenericSurface
+from rocketpy import Function, GenericSurface, LinearGenericSurface
from rocketpy.mathutils import Vector
REFERENCE_AREA = 1
REFERENCE_LENGTH = 1
+# (alpha, beta, mach, reynolds, pitch_rate, yaw_rate, roll_rate)
+_ARGS = (0.0, 0.0, 0.5, 1e6, 0.0, 0.0, 0.0)
+
@pytest.mark.parametrize(
"coefficients",
[
- "cL_0",
+ "cN_0",
{"invalid_name": 0},
- {"cL_0": "inexistent_file.csv"},
- {"cL_0": Function(lambda x1, x2, x3, x4, x5, x6: 0)},
- {"cL_0": lambda x1: 0},
- {"cL_0": {}},
+ {"cN_0": "inexistent_file.csv"},
+ {"cN_0": Function(lambda x1, x2, x3, x4, x5, x6: 0)},
+ {"cN_0": {}},
],
)
def test_invalid_initialization(coefficients):
@@ -30,6 +34,15 @@ def test_invalid_initialization(coefficients):
)
+def test_a_one_input_derivative_is_against_mach():
+ """A derivative name already fixes the angle or rate, so a one-argument
+ function or one-column table is read against Mach."""
+ surface = LinearGenericSurface(
+ REFERENCE_AREA, REFERENCE_LENGTH, {"cN_alpha": lambda x1: 2 + x1}
+ )
+ assert surface.cN_alpha(0, 0, 0.5, 0, 0, 0, 0) == pytest.approx(2.5)
+
+
def test_invalid_initialization_from_csv(filename_invalid_coeff_linear_generic_surface):
"""Checks if linear generic surfaces raises errors when initialized incorrectly
from a csv file"""
@@ -37,7 +50,7 @@ def test_invalid_initialization_from_csv(filename_invalid_coeff_linear_generic_s
LinearGenericSurface(
reference_area=REFERENCE_AREA,
reference_length=REFERENCE_LENGTH,
- coefficients={"cL_0": str(filename_invalid_coeff_linear_generic_surface)},
+ coefficients={"cN_0": str(filename_invalid_coeff_linear_generic_surface)},
)
@@ -45,11 +58,11 @@ def test_invalid_initialization_from_csv(filename_invalid_coeff_linear_generic_s
"coefficients",
[
{},
- {"cL_0": 0},
+ {"cN_0": 0},
{
- "cL_0": 0,
- "cQ_0": Function(lambda x1, x2, x3, x4, x5, x6, x7: 0),
- "cD_0": lambda x1, x2, x3, x4, x5, x6, x7: 0,
+ "cN_0": 0,
+ "cY_0": Function(lambda x1, x2, x3, x4, x5, x6, x7: 0),
+ "cA_0": lambda x1, x2, x3, x4, x5, x6, x7: 0,
},
],
)
@@ -70,7 +83,7 @@ def test_valid_initialization_from_csv(filename_valid_coeff_linear_generic_surfa
LinearGenericSurface(
reference_area=REFERENCE_AREA,
reference_length=REFERENCE_LENGTH,
- coefficients={"cL_0": str(filename_valid_coeff_linear_generic_surface)},
+ coefficients={"cN_0": str(filename_valid_coeff_linear_generic_surface)},
)
@@ -91,3 +104,213 @@ def test_compute_forces_and_moments():
z=0,
)
assert forces_and_moments == (0, 0, 0, 0, 0, 0)
+
+
+def test_roll_damping_uses_reduced_rate():
+ """The roll-damping derivative cl_p is applied to the reduced roll rate
+ p* = p L_ref / (2 V). This must equal the previous raw-rate scaling
+ (0.5 rho V A L^2 / 2) * cl_p * p, confirming the change is result-identical
+ for the linear model."""
+ ref_area, ref_length, cl_p = 2.0, 0.5, 3.0
+ lgs = LinearGenericSurface(ref_area, ref_length, {"cl_p": cl_p})
+
+ rho, speed, raw_roll = 1.2, 10.0, 4.0
+ *_, roll_moment = lgs.compute_forces_and_moments(
+ stream_velocity=Vector((0, 0, -speed)), # along centerline -> alpha=beta=0
+ stream_speed=speed,
+ stream_mach=0,
+ rho=rho,
+ cp=Vector((0, 0, 0)),
+ omega=(0, 0, raw_roll), # raw body roll rate p, rad/s
+ density=Function(1.0),
+ dynamic_viscosity=Function(1.0),
+ z=0,
+ )
+
+ reduced_roll = raw_roll * ref_length / (2 * speed)
+ dyn_pressure_area_length = 0.5 * rho * speed**2 * ref_area * ref_length
+ # New (reduced-rate) formulation:
+ assert roll_moment == pytest.approx(dyn_pressure_area_length * cl_p * reduced_roll)
+ # Old (raw-rate) formulation -- identical value:
+ old_damping_scaling = 0.5 * rho * speed * ref_area * ref_length**2 / 2
+ assert roll_moment == pytest.approx(old_damping_scaling * cl_p * raw_roll)
+
+
+def test_force_convention_inference():
+ """The input frame is inferred from the derivative names when
+ ``force_convention`` is not given, defaulting to body when there are no
+ force derivatives to infer from."""
+ assert LinearGenericSurface(1, 1, {"cN_alpha": 2.0}).force_convention == "body"
+ assert LinearGenericSurface(1, 1, {"cL_alpha": 2.0}).force_convention == "wind"
+ # Moment-only / empty input carries no force frame -> body (canonical).
+ assert LinearGenericSurface(1, 1, {"cm_alpha": 1.0}).force_convention == "body"
+ assert LinearGenericSurface(1, 1, {}).force_convention == "body"
+
+
+def test_mixed_frame_input_raises():
+ """Supplying both wind (cL_*) and body (cN_*) force derivatives without
+ declaring the frame is rejected."""
+ with pytest.raises(ValueError, match="[Mm]ixed"):
+ LinearGenericSurface(1, 1, {"cL_alpha": 1.0, "cN_0": 1.0})
+
+
+def test_invalid_wind_coefficient_name_raises():
+ """A wind-frame input with an unknown derivative name is rejected."""
+ with pytest.raises(ValueError, match="Invalid coefficient name"):
+ LinearGenericSurface(1, 1, {"cL_gamma": 1.0}, force_convention="wind")
+
+
+def test_wind_derivatives_convert_to_body_first_order():
+ """Wind-frame derivatives are converted to the body-frame set by linearizing
+ the wind/body rotation about zero: the four cross terms plus straight
+ renames. A nonzero base drag ``cD_0`` couples into the normal- and
+ axial-force slopes."""
+ surface = LinearGenericSurface(
+ reference_area=0.01,
+ reference_length=0.1,
+ coefficients={
+ "cL_0": 0.1,
+ "cL_alpha": 5.0,
+ "cD_0": 0.3,
+ "cD_alpha": 0.2,
+ "cQ_beta": -4.0,
+ "cQ_0": 0.05,
+ "cm_alpha": -2.0, # frame-shared moment, must pass through unchanged
+ },
+ force_convention="wind",
+ )
+ assert surface.force_convention == "wind"
+ assert surface.cN_0.get_value_opt(*_ARGS) == pytest.approx(0.1) # cL_0
+ assert surface.cN_alpha.get_value_opt(*_ARGS) == pytest.approx(5.3) # cL_alpha+cD_0
+ assert surface.cY_beta.get_value_opt(*_ARGS) == pytest.approx(-4.3) # cQ_beta-cD_0
+ assert surface.cA_0.get_value_opt(*_ARGS) == pytest.approx(0.3) # cD_0
+ assert surface.cA_alpha.get_value_opt(*_ARGS) == pytest.approx(0.1) # cD_alpha-cL_0
+ assert surface.cA_beta.get_value_opt(*_ARGS) == pytest.approx(0.05) # cD_beta+cQ_0
+ assert surface.cm_alpha.get_value_opt(*_ARGS) == pytest.approx(-2.0) # passthrough
+
+
+def test_wind_input_matches_body_input():
+ """A wind-frame surface equals the body-frame surface built from the
+ hand-converted derivatives, at an arbitrary angle."""
+ wind = LinearGenericSurface(
+ 1,
+ 1,
+ coefficients={"cL_0": 0.1, "cL_alpha": 5.0, "cD_0": 0.3, "cQ_beta": -4.0},
+ force_convention="wind",
+ )
+ body = LinearGenericSurface(
+ 1,
+ 1,
+ coefficients={
+ "cN_0": 0.1,
+ "cN_alpha": 5.3,
+ "cA_0": 0.3,
+ "cA_alpha": -0.1, # cD_alpha - cL_0
+ "cY_beta": -4.3,
+ },
+ )
+ args = (0.02, 0.01, 0.5, 1e6, 0.0, 0.0, 0.0)
+ for coeff in ("cN", "cY", "cA"):
+ assert getattr(wind, coeff).get_value_opt(*args) == pytest.approx(
+ getattr(body, coeff).get_value_opt(*args)
+ )
+
+
+def test_wind_linear_matches_generic_surface_to_first_order():
+ """The body-frame forces of a wind-input linear surface agree with the
+ exact rotation used by GenericSurface to first order in the flow angles."""
+ coeffs = {"cL_0": 0.1, "cL_alpha": 5.0, "cD_0": 0.3, "cQ_beta": -4.0}
+ linear = LinearGenericSurface(0.01, 0.1, coeffs, force_convention="wind")
+ generic = GenericSurface(
+ 0.01,
+ 0.1,
+ coefficients={
+ "cL": lambda a, b, m, re, p, q, r: 0.1 + 5.0 * a,
+ "cD": lambda a, b, m, re, p, q, r: 0.3,
+ "cQ": lambda a, b, m, re, p, q, r: -4.0 * b,
+ },
+ force_convention="wind",
+ )
+ eps = 1e-3
+ for alpha, beta in [(eps, 0.0), (0.0, eps), (eps, eps)]:
+ args = (alpha, beta, 0.5, 1e6, 0.0, 0.0, 0.0)
+ for coeff in ("cN", "cY", "cA"):
+ # Difference is second order in the angle (~1e-6 at eps=1e-3).
+ assert getattr(linear, coeff).get_value_opt(*args) == pytest.approx(
+ getattr(generic, coeff).get_value_opt(*args), abs=1e-5
+ )
+
+
+def test_public_coefficient_includes_the_damping_terms():
+ """``surface.cm`` is the whole coefficient, so it follows the rotation rates
+ as well as the angles; ``cmf`` and ``cmd`` are its two parts."""
+ surface = LinearGenericSurface(
+ reference_area=1.3,
+ reference_length=0.7,
+ coefficients={"cm_alpha": -3.0, "cm_q": -50.0, "cm_p": lambda mach: mach},
+ )
+ alpha, mach, pitch_rate, roll_rate = 0.1, 0.5, 0.02, 0.03
+ args = (alpha, 0.0, mach, 0.0, pitch_rate, 0.0, roll_rate)
+
+ forcing = -3.0 * alpha
+ damping = -50.0 * pitch_rate + mach * roll_rate
+ assert surface.cmf(*args) == pytest.approx(forcing)
+ assert surface.cmd(*args) == pytest.approx(damping)
+ assert surface.cm(*args) == pytest.approx(forcing + damping)
+ # A coefficient with no derivatives given is zero
+ assert surface.cn(*args) == 0.0
+
+
+def test_public_coefficients_give_the_simulated_forces_and_moments():
+ """The forces and moments used in the simulation are the public coefficients
+ times the dynamic pressure, the reference area and the reference length."""
+ names = [
+ f"{coefficient}_{suffix}"
+ for coefficient in ("cN", "cY", "cA", "cm", "cn", "cl")
+ for suffix in ("0", "alpha", "beta", "p", "q", "r")
+ ]
+ surface = LinearGenericSurface(
+ reference_area=1.3,
+ reference_length=0.7,
+ coefficients={name: 0.05 * i - 0.4 for i, name in enumerate(names)},
+ )
+ rho, speed, mach = 1.1, 80.0, 0.4
+ alpha, beta, rates = 0.05, -0.02, (0.01, -0.02, 0.03)
+ args = (alpha, beta, mach, 0, *rates)
+ force_scale = 0.5 * rho * speed**2 * 1.3
+ moment_scale = force_scale * 0.7
+ # The flow and the body rates that give these angles and reduced rates
+ direction = Vector([math.tan(beta), math.tan(alpha), 1.0])
+ stream_velocity = direction * (-speed / abs(direction))
+ omega = [rate * 2 * speed / 0.7 for rate in rates]
+
+ r1, r2, r3, pitch, yaw, roll = surface.compute_forces_and_moments(
+ stream_velocity,
+ speed,
+ mach,
+ rho,
+ Vector([0, 0, 0]),
+ omega,
+ Function(1.2),
+ Function(1.8e-5),
+ 0.0,
+ )
+
+ assert r1 == pytest.approx(force_scale * surface.cY(*args))
+ assert r2 == pytest.approx(-force_scale * surface.cN(*args))
+ assert r3 == pytest.approx(-force_scale * surface.cA(*args))
+ assert pitch == pytest.approx(moment_scale * surface.cm(*args))
+ assert yaw == pytest.approx(moment_scale * surface.cn(*args))
+ assert roll == pytest.approx(moment_scale * surface.cl(*args))
+
+
+def test_linear_surface_from_csv(tmp_path):
+ """The coefficient derivatives of a linear surface load from one file."""
+ csv_file = tmp_path / "derivatives.csv"
+ csv_file.write_text(
+ "mach,cN_alpha,cm_alpha,cm_q\n0,2,-3,-50\n1,3,-4,-50\n2,4,-5,-50\n"
+ )
+ surface = LinearGenericSurface.from_csv(str(csv_file), 1.0, 1.0)
+ assert surface.cN_alpha.depends_on == ("mach",)
+ assert surface.cN(0.1, 0.0, 1.0, 0, 0, 0, 0) == pytest.approx(0.3)
+ assert surface.cm(0.1, 0.0, 1.0, 0, 0.01, 0, 0) == pytest.approx(-0.4 - 0.5)
diff --git a/tests/unit/rocket/aero_surface/test_surface_coefficient_completeness.py b/tests/unit/rocket/aero_surface/test_surface_coefficient_completeness.py
new file mode 100644
index 000000000..f0df58bb0
--- /dev/null
+++ b/tests/unit/rocket/aero_surface/test_surface_coefficient_completeness.py
@@ -0,0 +1,200 @@
+"""Guard tests ensuring every concrete aerodynamic surface exposes the full
+coefficient contract the rocket and flight code rely on.
+
+Each surface must provide the six force/moment coefficients (``cL``, ``cQ``,
+``cD``, ``cm``, ``cn``, ``cl``) and the four stability derivatives
+(``cN_alpha``, ``cY_beta``, ``cm_alpha``, ``cn_beta``) as callables over its
+independent-variable tuple, plus the pitch and yaw center-of-pressure accessors.
+These tests catch a subclass silently omitting one.
+"""
+
+import numpy as np
+import pytest
+
+from rocketpy import (
+ AirBrakes,
+ ControllableGenericSurface,
+ EllipticalFin,
+ EllipticalFins,
+ FreeFormFin,
+ FreeFormFins,
+ GenericSurface,
+ LinearGenericSurface,
+ NoseCone,
+ Tail,
+ TrapezoidalFin,
+ TrapezoidalFins,
+)
+
+R = 0.0635 # a representative rocket radius, in meters
+_SHAPE = [(0, 0), (0.08, 0.1), (0.12, 0.1), (0.12, 0)]
+
+
+def _make_surfaces():
+ """One instance of every concrete aerodynamic surface class."""
+ area, length = np.pi * R**2, 2 * R
+ return {
+ "GenericSurface": GenericSurface(
+ reference_area=area, reference_length=length, coefficients={"cL": 1.0}
+ ),
+ "LinearGenericSurface": LinearGenericSurface(
+ reference_area=area,
+ reference_length=length,
+ coefficients={"cN_alpha": 2.0},
+ ),
+ "ControllableGenericSurface": ControllableGenericSurface(
+ reference_area=area,
+ reference_length=length,
+ coefficients={"cL": lambda a, b, m, re, p, q, r, d: 1.0},
+ ),
+ "AirBrakes": AirBrakes(
+ drag_coefficient_curve=lambda deployment, mach: 0.5,
+ reference_area=area,
+ ),
+ "NoseCone": NoseCone(
+ length=0.55829, kind="vonkarman", base_radius=R, rocket_radius=R
+ ),
+ "Tail": Tail(top_radius=R, bottom_radius=0.0435, length=0.06, rocket_radius=R),
+ "TrapezoidalFins": TrapezoidalFins(
+ n=4, span=0.1, root_chord=0.12, tip_chord=0.04, rocket_radius=R
+ ),
+ "EllipticalFins": EllipticalFins(
+ n=4, span=0.1, root_chord=0.12, rocket_radius=R
+ ),
+ "FreeFormFins": FreeFormFins(n=4, shape_points=_SHAPE, rocket_radius=R),
+ "TrapezoidalFin": TrapezoidalFin(
+ angular_position=0,
+ span=0.1,
+ root_chord=0.12,
+ tip_chord=0.04,
+ rocket_radius=R,
+ ),
+ "EllipticalFin": EllipticalFin(
+ angular_position=0, span=0.1, root_chord=0.12, rocket_radius=R
+ ),
+ "FreeFormFin": FreeFormFin(
+ angular_position=0, shape_points=_SHAPE, rocket_radius=R
+ ),
+ }
+
+
+SURFACES = _make_surfaces()
+
+# All nine force/moment coefficients: the wind-frame forces (lift cL, side cQ,
+# drag cD), the body-frame forces (normal cN, side cY, axial cA), and the moments
+# (pitch cm, yaw cn, roll cl). The body-frame trio is derived from the wind trio
+# (or vice versa) by the angle-of-attack/sideslip rotation. Note the
+# case-sensitive distinction between ``cL`` (lift) and ``cl`` (roll).
+FORCE_MOMENT_COEFFICIENTS = (
+ "cL",
+ "cQ",
+ "cD",
+ "cN",
+ "cY",
+ "cA",
+ "cm",
+ "cn",
+ "cl",
+)
+STABILITY_DERIVATIVES = ("cN_alpha", "cY_beta", "cm_alpha", "cn_beta")
+
+
+def _surface_params():
+ return [pytest.param(name, id=name) for name in SURFACES]
+
+
+def _coefficient_arguments(surface):
+ """A representative independent-variable tuple for the surface: the seven
+ base variables (alpha, beta, mach, reynolds, and the three rates) plus any
+ control axes the surface adds, filled with zeros."""
+ base = [0.05, 0.02, 0.5, 1e6, 0.0, 0.0, 0.0]
+ extra = len(surface.independent_vars) - len(base)
+ return tuple(base + [0.0] * max(0, extra))
+
+
+@pytest.mark.parametrize("name", _surface_params())
+@pytest.mark.parametrize("coefficient", FORCE_MOMENT_COEFFICIENTS)
+def test_force_moment_coefficient_is_callable(name, coefficient):
+ """Every surface exposes all nine force/moment coefficients (wind cL/cQ/cD,
+ body cN/cY/cA, moments cm/cn/cl) as coefficients callable over the
+ independent-variable tuple that return a finite value."""
+ surface = SURFACES[name]
+ coeff = getattr(surface, coefficient, None)
+ assert coeff is not None, f"{name} is missing coefficient {coefficient}"
+ value = coeff.get_value_opt(*_coefficient_arguments(surface))
+ assert np.isfinite(value), f"{name}.{coefficient} returned {value}"
+
+
+@pytest.mark.parametrize("name", _surface_params())
+@pytest.mark.parametrize("derivative", STABILITY_DERIVATIVES)
+def test_stability_derivative_is_callable(name, derivative):
+ """Every surface exposes the stability derivatives cN_alpha, cY_beta,
+ cm_alpha and cn_beta used by the rocket's center-of-pressure computation."""
+ surface = SURFACES[name]
+ coeff = getattr(surface, derivative, None)
+ assert coeff is not None, f"{name} is missing derivative {derivative}"
+ value = coeff.get_value_opt(*_coefficient_arguments(surface))
+ assert np.isfinite(value), f"{name}.{derivative} returned {value}"
+
+
+@pytest.mark.parametrize("name", _surface_params())
+def test_center_of_pressure_accessors(name):
+ """Every surface exposes the pitch and yaw center-of-pressure accessors used
+ by the rocket's aerodynamic-center computation."""
+ surface = SURFACES[name]
+ for attr in ("aerodynamic_center", "aerodynamic_center_yaw"):
+ accessor = getattr(surface, attr, None)
+ assert accessor is not None, f"{name} is missing {attr}"
+ assert np.isfinite(accessor.get_value_opt(0.5))
+
+
+_ARGS = (0.15, 0.08, 0.5, 1e6, 0.0, 0.0, 0.0)
+
+
+def test_body_input_is_recovered_by_body_accessors():
+ """Coefficients supplied in the body frame are recovered by the body-frame
+ accessors (they round-trip through the canonical wind-frame storage)."""
+ surface = GenericSurface(
+ reference_area=0.01,
+ reference_length=0.1,
+ coefficients={
+ "cN": lambda a, b, m, re, p, q, r: 2.0 * a,
+ "cA": lambda a, b, m, re, p, q, r: 0.5,
+ "cY": lambda a, b, m, re, p, q, r: 1.5 * b,
+ },
+ )
+ assert surface.force_convention == "body"
+ assert surface.cN.get_value_opt(*_ARGS) == pytest.approx(2.0 * _ARGS[0])
+ assert surface.cA.get_value_opt(*_ARGS) == pytest.approx(0.5)
+ assert surface.cY.get_value_opt(*_ARGS) == pytest.approx(1.5 * _ARGS[1])
+
+
+def test_wind_and_body_input_agree_at_zero_angle():
+ """cL == cN, cD == cA and cQ == cY at zero angle of attack and sideslip,
+ regardless of the frame the coefficients were supplied in."""
+ wind = GenericSurface(
+ reference_area=0.01,
+ reference_length=0.1,
+ coefficients={"cL": lambda a, b, m, re, p, q, r: 2.0},
+ force_convention="wind",
+ )
+ body = GenericSurface(
+ reference_area=0.01,
+ reference_length=0.1,
+ coefficients={"cN": lambda a, b, m, re, p, q, r: 2.0},
+ force_convention="body",
+ )
+ zero = (0.0, 0.0, 0.5, 1e6, 0.0, 0.0, 0.0)
+ assert wind.cN.get_value_opt(*zero) == pytest.approx(2.0)
+ assert body.cL.get_value_opt(*zero) == pytest.approx(2.0)
+
+
+def test_mixed_frame_input_raises():
+ """Supplying both wind and body force coefficients without declaring the
+ frame is rejected."""
+ with pytest.raises(ValueError, match="[Mm]ixed"):
+ GenericSurface(
+ reference_area=0.01,
+ reference_length=0.1,
+ coefficients={"cL": 1.0, "cN": 1.0},
+ )
diff --git a/tests/unit/rocket/aero_surface/test_surface_encoding.py b/tests/unit/rocket/aero_surface/test_surface_encoding.py
new file mode 100644
index 000000000..b7949b998
--- /dev/null
+++ b/tests/unit/rocket/aero_surface/test_surface_encoding.py
@@ -0,0 +1,144 @@
+"""Saving and loading aerodynamic surfaces through the RocketPy encoder."""
+
+import json
+import math
+
+import numpy as np
+import pytest
+
+from rocketpy import (
+ EllipticalFins,
+ GenericSurface,
+ NoseCone,
+ TrapezoidalFin,
+ TrapezoidalFins,
+)
+from rocketpy._encoders import RocketPyDecoder, RocketPyEncoder
+
+RADIUS = 0.0635
+AIRFOIL = ("data/airfoils/NACA0012-radians.txt", "radians")
+STATE = (0.05, 0.02, 0.7, 1e6, 0.0, 0.0, 0.01)
+
+
+def _round_trip(obj, **options):
+ text = json.dumps(obj, cls=RocketPyEncoder, **options)
+ return json.loads(text, cls=RocketPyDecoder)
+
+
+@pytest.mark.parametrize("options", [{}, {"include_outputs": True, "discretize": True}])
+def test_fin_set_with_airfoil_table_keeps_its_lift(options):
+ """A tabulated airfoil is saved as it is: resampling it on save changed the
+ lift slope of the loaded fins (by 29% for this table)."""
+ fins = TrapezoidalFins(
+ n=3,
+ root_chord=0.12,
+ tip_chord=0.05,
+ span=0.1,
+ rocket_radius=RADIUS,
+ cant_angle=2,
+ airfoil=AIRFOIL,
+ )
+ loaded = _round_trip(fins, **options)
+ assert loaded.clalpha_single_fin(0.3) == pytest.approx(
+ fins.clalpha_single_fin(0.3), rel=1e-10
+ )
+ for name in ("cN", "cl"):
+ assert getattr(loaded, name)(*STATE) == pytest.approx(
+ getattr(fins, name)(*STATE), rel=1e-10
+ )
+
+
+def test_single_fin_saves_its_airfoil_data_not_the_file_path():
+ fin = TrapezoidalFin(
+ angular_position=30,
+ root_chord=0.12,
+ tip_chord=0.05,
+ span=0.1,
+ rocket_radius=RADIUS,
+ airfoil=AIRFOIL,
+ )
+ saved = json.loads(json.dumps(fin, cls=RocketPyEncoder))
+ assert isinstance(saved["airfoil"][0], dict)
+ loaded = _round_trip(fin)
+ assert loaded.cY(*STATE) == pytest.approx(fin.cY(*STATE), rel=1e-10)
+
+
+def test_saving_with_outputs_does_not_change_the_surface():
+ fins = EllipticalFins(n=4, root_chord=0.12, span=0.1, rocket_radius=RADIUS)
+ before = fins.clalpha(0.7)
+ fins.to_dict(include_outputs=True, discretize=True)
+ assert fins.clalpha(0.7) == before
+
+
+def test_bluff_nose_cone_keeps_its_length():
+ """The saved length is the one given, so the bluff tip does not shorten the
+ nose cone again on every load or change of shape."""
+ nose = NoseCone(
+ length=0.5,
+ kind="ogive",
+ bluffness=0.3,
+ base_radius=RADIUS,
+ rocket_radius=RADIUS,
+ )
+ loaded = _round_trip(nose)
+ assert loaded.length == pytest.approx(nose.length)
+ assert loaded.cpz == pytest.approx(nose.cpz)
+ nose.bluffness = 0.3
+ assert nose.length == pytest.approx(loaded.length)
+
+
+def test_sweep_angle_is_restored():
+ fins = TrapezoidalFins(
+ n=4,
+ root_chord=0.12,
+ tip_chord=0.05,
+ span=0.1,
+ rocket_radius=RADIUS,
+ sweep_angle=20,
+ )
+ loaded = _round_trip(fins)
+ assert loaded.sweep_angle == 20
+ assert loaded.sweep_length == pytest.approx(fins.sweep_length)
+
+
+def _swept_fin(fin_class, **sweep):
+ placement = {"n": 4} if fin_class is TrapezoidalFins else {"angular_position": 0}
+ return fin_class(
+ root_chord=0.12,
+ tip_chord=0.06,
+ span=0.08,
+ rocket_radius=RADIUS,
+ **placement,
+ **sweep,
+ )
+
+
+@pytest.mark.parametrize("fin_class", [TrapezoidalFins, TrapezoidalFin])
+def test_a_sweep_length_set_after_an_angle_replaces_it(fin_class):
+ """Setting the length drops the angle the fin was built with, so the fin
+ does not reload with the old sweep."""
+ fin = _swept_fin(fin_class, sweep_angle=30)
+ fin.sweep_length = 0.01
+ assert fin.sweep_angle is None
+ loaded = _round_trip(fin)
+ assert loaded.sweep_length == pytest.approx(0.01)
+ assert loaded.cN(*STATE) == pytest.approx(fin.cN(*STATE))
+
+
+@pytest.mark.parametrize("fin_class", [TrapezoidalFins, TrapezoidalFin])
+def test_a_sweep_given_as_an_angle_follows_the_span(fin_class):
+ fin = _swept_fin(fin_class, sweep_angle=30)
+ fin.span = 0.12
+ assert fin.sweep_length == pytest.approx(np.tan(np.radians(30)) * 0.12)
+ loaded = _round_trip(fin)
+ assert loaded.sweep_length == pytest.approx(fin.sweep_length)
+ assert loaded.cpz == pytest.approx(fin.cpz)
+
+
+def test_function_coefficient_saved_without_pickle_gives_a_clear_error():
+ surface = GenericSurface(
+ math.pi * RADIUS**2, 2 * RADIUS, {"cN": lambda alpha: 2 * alpha}
+ )
+ text = json.dumps(surface, cls=RocketPyEncoder, allow_pickle=False)
+ with pytest.raises(ValueError, match="allow_pickle=True"):
+ json.loads(text, cls=RocketPyDecoder)
diff --git a/tests/unit/rocket/test_generic_calisto_equivalence.py b/tests/unit/rocket/test_generic_calisto_equivalence.py
new file mode 100644
index 000000000..a86fe2e56
--- /dev/null
+++ b/tests/unit/rocket/test_generic_calisto_equivalence.py
@@ -0,0 +1,68 @@
+"""Non-Flight equivalence checks for the generic-surface Calisto rockets.
+
+``calisto_robust`` (Barrowman surfaces), ``calisto_linear_generic`` (per-surface
+LinearGenericSurface), ``calisto_generic`` (per-surface GenericSurface) and
+``calisto_full_aerodynamics`` (a single lumped full-body GenericSurface) all
+describe the same Calisto aerodynamics. These tests pin that equivalence at the
+coefficient/stability level -- without running a Flight -- so a regression in any
+of the generic-surface code paths is caught cheaply. The full 6-DOF flight
+comparison lives in ``tests/unit/simulation/test_flight.py``.
+"""
+
+import pytest
+
+GENERIC_FIXTURES = [
+ "calisto_linear_generic",
+ "calisto_generic",
+ "calisto_full_aerodynamics",
+]
+
+
+@pytest.mark.parametrize("generic_name", GENERIC_FIXTURES)
+def test_generic_calisto_matches_static_margin(request, calisto_robust, generic_name):
+ """Each generic-surface Calisto reproduces the Barrowman rocket's static
+ margin and Mach-dependent aerodynamic center."""
+ generic = request.getfixturevalue(generic_name)
+ assert generic.static_margin(0) == pytest.approx(
+ calisto_robust.static_margin(0), rel=1e-3
+ )
+ for mach in (0.0, 0.3, 0.8, 1.2, 2.0):
+ assert generic.aerodynamic_center.get_value_opt(mach) == pytest.approx(
+ calisto_robust.aerodynamic_center.get_value_opt(mach), abs=1e-3
+ )
+
+
+@pytest.mark.parametrize("generic_name", GENERIC_FIXTURES)
+def test_generic_calisto_matches_aggregate_slopes(
+ request, calisto_robust, generic_name
+):
+ """Each generic-surface Calisto reproduces the Barrowman rocket's total
+ normal-force and side-force curve slopes (the aggregate ``cN_alpha`` and
+ ``cY_beta`` the whole rocket presents) across a range of Mach numbers."""
+ generic = request.getfixturevalue(generic_name)
+ for mach in (0.2, 0.6, 0.9, 1.5, 2.5):
+ assert generic.total_lift_coeff_der.get_value_opt(mach) == pytest.approx(
+ calisto_robust.total_lift_coeff_der.get_value_opt(mach), rel=2e-3
+ )
+ assert generic.total_side_coeff_der.get_value_opt(mach) == pytest.approx(
+ calisto_robust.total_side_coeff_der.get_value_opt(mach), rel=2e-3
+ )
+
+
+def test_generic_and_linear_calisto_are_identical(
+ calisto_generic, calisto_linear_generic
+):
+ """The per-surface GenericSurface and LinearGenericSurface Calistos express
+ the same coefficients through different code paths, so their aggregate
+ force-curve slopes and aerodynamic centers must agree to numerical
+ precision."""
+ for mach in (0.2, 0.7, 1.3, 2.5):
+ for attr in (
+ "total_lift_coeff_der",
+ "total_side_coeff_der",
+ "aerodynamic_center",
+ "aerodynamic_center_yaw",
+ ):
+ generic = getattr(calisto_generic, attr).get_value_opt(mach)
+ linear = getattr(calisto_linear_generic, attr).get_value_opt(mach)
+ assert generic == pytest.approx(linear, rel=1e-9, abs=1e-12)
diff --git a/tests/unit/rocket/test_rocket.py b/tests/unit/rocket/test_rocket.py
index 3c7725fa5..79251020e 100644
--- a/tests/unit/rocket/test_rocket.py
+++ b/tests/unit/rocket/test_rocket.py
@@ -1,3 +1,5 @@
+import copy
+import json
import warnings
from itertools import product
from unittest.mock import patch
@@ -5,7 +7,16 @@
import numpy as np
import pytest
-from rocketpy import Function, NoseCone, Rocket, SolidMotor
+from rocketpy import (
+ Function,
+ GenericSurface,
+ LinearGenericSurface,
+ NoseCone,
+ Rocket,
+ SolidMotor,
+ TrapezoidalFin,
+)
+from rocketpy._encoders import RocketPyDecoder, RocketPyEncoder
from rocketpy.mathutils.vector_matrix import Vector
from rocketpy.motors.empty_motor import EmptyMotor
from rocketpy.motors.motor import Motor
@@ -34,7 +45,225 @@ def test_evaluate_static_margin_assert_cp_equals_cm(dimensionless_calisto):
rocket.center_of_mass(burn_time[1]) / (2 * rocket.radius), 1e-8
) == pytest.approx(rocket.static_margin(burn_time[1]), 1e-8)
assert pytest.approx(rocket.total_lift_coeff_der(0), 1e-8) == pytest.approx(0, 1e-8)
- assert pytest.approx(rocket.cp_position(0), 1e-8) == pytest.approx(0, 1e-8)
+ assert pytest.approx(rocket.aerodynamic_center(0), 1e-8) == pytest.approx(0, 1e-8)
+
+
+def test_static_margin_lazy_until_accessed(calisto_motorless):
+ """Static margin must not be discretized until first access."""
+ rocket = calisto_motorless
+
+ with patch.object(
+ rocket._static_margin,
+ "set_discrete",
+ wraps=rocket._static_margin.set_discrete,
+ ) as mock_set_discrete:
+ rocket.add_nose(length=0.55829, kind="ogive", position=1.160)
+ mock_set_discrete.assert_not_called()
+
+ static_margin = rocket.static_margin
+ assert mock_set_discrete.call_count == 1
+ assert isinstance(static_margin, Function)
+
+ # Second access must reuse the cached Function.
+ _ = rocket.static_margin(0)
+ assert mock_set_discrete.call_count == 1
+
+
+def test_static_margin_rebuilds_after_adding_surface(calisto):
+ """Adding an aero surface invalidates SM; access rebuilds it once."""
+ rocket = calisto
+ margin_before = rocket.static_margin(0)
+
+ with patch.object(
+ rocket._static_margin,
+ "set_discrete",
+ wraps=rocket._static_margin.set_discrete,
+ ) as mock_set_discrete:
+ rocket.add_nose(length=0.55829, kind="ogive", position=1.160)
+ mock_set_discrete.assert_not_called()
+
+ margin_after = rocket.static_margin(0)
+ assert mock_set_discrete.call_count == 1
+
+ _ = rocket.static_margin(0)
+ assert mock_set_discrete.call_count == 1
+
+ assert margin_after != pytest.approx(margin_before, abs=1e-6)
+
+
+def test_aerodynamic_center_lazy_until_accessed(calisto):
+ """The center of pressure is only rebuilt when read, and only once."""
+ rocket = calisto
+ _ = rocket.aerodynamic_center(0)
+
+ with patch.object(
+ rocket,
+ "evaluate_center_of_pressure",
+ wraps=rocket.evaluate_center_of_pressure,
+ ) as mock_evaluate:
+ rocket.add_nose(length=0.55829, kind="ogive", position=1.160)
+ mock_evaluate.assert_not_called()
+
+ _ = rocket.aerodynamic_center(0)
+ _ = rocket.aerodynamic_center(0)
+ assert mock_evaluate.call_count == 1
+
+
+def test_add_motor_rebuilds_only_the_margins(calisto_motorless, cesaroni_m1670):
+ """A motor moves the center of mass, not the center of pressure."""
+ rocket = calisto_motorless
+ rocket.add_nose(length=0.55829, kind="ogive", position=1.160)
+ margin_before = rocket.static_margin(0)
+
+ with patch.object(
+ rocket,
+ "evaluate_center_of_pressure",
+ wraps=rocket.evaluate_center_of_pressure,
+ ) as mock_evaluate:
+ rocket.add_motor(cesaroni_m1670, position=-1.373)
+ margin_after = rocket.static_margin(0)
+ mock_evaluate.assert_not_called()
+
+ assert margin_after != pytest.approx(margin_before, abs=1e-6)
+
+
+def test_a_kept_static_margin_follows_a_new_surface(calisto):
+ """The margin is rebuilt in place, so a kept reference stays current."""
+ static_margin = calisto.static_margin
+ static_margin_yaw = calisto.static_margin_yaw
+ margin_before = static_margin(0)
+
+ calisto.add_nose(length=0.55829, kind="ogive", position=1.160)
+
+ assert calisto.static_margin is static_margin
+ assert calisto.static_margin_yaw is static_margin_yaw
+ assert static_margin(0) != pytest.approx(margin_before, abs=1e-6)
+
+
+def test_a_failed_margin_rebuild_is_tried_again(calisto):
+ """A rebuild that raises leaves the margins outdated, not half-built."""
+ margin_before = calisto.static_margin(0)
+ calisto.add_nose(length=0.55829, kind="ogive", position=1.160)
+ with patch.object(
+ calisto, "evaluate_static_margin", side_effect=RuntimeError("failed")
+ ):
+ with pytest.raises(RuntimeError):
+ _ = calisto.static_margin
+ # The next read builds them again, this time with the new surface
+ assert calisto.static_margin(0) != pytest.approx(margin_before, abs=1e-6)
+
+
+def test_evaluate_center_of_pressure_updates_the_margins(
+ calisto_robust, calisto_trapezoidal_fins
+):
+ """Re-evaluating the center of pressure brings the margins up to date."""
+ margin_before = calisto_robust.static_margin(0)
+ calisto_trapezoidal_fins.tip_chord = 0.080 # changes the fin set in place
+ calisto_robust.evaluate_center_of_pressure()
+ assert calisto_robust.static_margin(0) != pytest.approx(margin_before, abs=1e-6)
+
+
+def test_rocket_follows_a_surface_changed_in_place(
+ calisto_robust, calisto_trapezoidal_fins
+):
+ """No evaluate call is needed after changing a surface already added."""
+ rocket, fins = calisto_robust, calisto_trapezoidal_fins
+ center_before = rocket.aerodynamic_center(0)
+ margin_before = rocket.static_margin(0)
+ cp_to_cdm_before = [*rocket.surfaces_cp_to_cdm[fins]]
+
+ fins.tip_chord = 0.080
+
+ assert rocket.aerodynamic_center(0) != pytest.approx(center_before)
+ assert rocket.static_margin(0) != pytest.approx(margin_before)
+ assert [*rocket.surfaces_cp_to_cdm[fins]] != pytest.approx(cp_to_cdm_before)
+
+
+def test_a_shared_surface_updates_every_rocket(
+ calisto, calisto_nose_to_tail, calisto_nose_cone
+):
+ """A surface added to two rockets updates both when it changes."""
+ calisto.add_surfaces(calisto_nose_cone, 1.160)
+ calisto_nose_to_tail.add_surfaces(calisto_nose_cone, -1.160)
+ centers_before = [
+ calisto.aerodynamic_center(0),
+ calisto_nose_to_tail.aerodynamic_center(0),
+ ]
+
+ calisto_nose_cone.length = 0.8
+
+ centers_after = [
+ calisto.aerodynamic_center(0),
+ calisto_nose_to_tail.aerodynamic_center(0),
+ ]
+ assert centers_after[0] != pytest.approx(centers_before[0])
+ assert centers_after[1] != pytest.approx(centers_before[1])
+
+
+def test_cm_eccentricity_moves_the_surfaces_already_added(calisto_robust):
+ """Setting the center of mass eccentricity after the surfaces were added must
+ give the same surface lever arms as setting it before."""
+ rocket = calisto_robust
+ before = {
+ s: [*rocket.surfaces_cp_to_cdm[s]] for s, _ in rocket.aerodynamic_surfaces
+ }
+
+ rocket.add_cm_eccentricity(0.01, -0.02)
+
+ for surface, _ in rocket.aerodynamic_surfaces:
+ x, y, z = rocket.surfaces_cp_to_cdm[surface]
+ assert x == pytest.approx(before[surface][0] - 0.01 * rocket._csys)
+ assert y == pytest.approx(before[surface][1] + 0.02)
+ assert z == pytest.approx(before[surface][2])
+
+
+def test_asymmetry_warning_is_shown_once_per_configuration(calisto):
+ """A rocket that is not axisymmetric warns when its aerodynamic center is
+ built, and not again until its surfaces change."""
+ surface = GenericSurface(
+ calisto.area, 2 * calisto.radius, {"cN": lambda alpha: 2 * alpha}
+ )
+ calisto.add_surfaces(surface, -1.0)
+ with pytest.warns(UserWarning, match="not axisymmetric"):
+ _ = calisto.aerodynamic_center(0)
+ with warnings.catch_warnings():
+ warnings.simplefilter("error")
+ _ = calisto.aerodynamic_center(0)
+ _ = calisto.static_margin(0)
+
+
+def test_a_canted_fin_moves_its_leading_edge(calisto):
+ """Canting a fin already on the rocket places it as if it were added canted:
+ the position the user gave is kept, the lever arm follows the cant."""
+
+ geometry = {"root_chord": 0.12, "tip_chord": 0.04, "span": 0.1}
+ fin = TrapezoidalFin(0, rocket_radius=0.0635, **geometry)
+ canted = TrapezoidalFin(0, rocket_radius=0.0635, cant_angle=5, **geometry)
+ reference = copy.deepcopy(calisto)
+ reference.add_surfaces(canted, -1.0)
+ calisto.add_surfaces(fin, -1.0)
+ cp_to_cdm_before = [*calisto.surfaces_cp_to_cdm[fin]]
+
+ fin.cant_angle = 5
+ _ = calisto.aerodynamic_center(0)
+
+ position = next(p for s, p in calisto.aerodynamic_surfaces if s is fin)
+ assert [*position] == pytest.approx([0.0, 0.0, -1.0])
+ assert [*calisto.surfaces_cp_to_cdm[fin]] != pytest.approx(cp_to_cdm_before)
+ assert [*calisto.surfaces_cp_to_cdm[fin]] == pytest.approx(
+ [*reference.surfaces_cp_to_cdm[canted]]
+ )
+
+
+def test_a_canted_fin_keeps_its_position_through_save_and_load(calisto):
+ fin = TrapezoidalFin(
+ 0, root_chord=0.12, tip_chord=0.04, span=0.1, rocket_radius=0.0635, cant_angle=5
+ )
+ calisto.add_surfaces(fin, -1.0)
+ loaded = json.loads(json.dumps(calisto, cls=RocketPyEncoder), cls=RocketPyDecoder)
+ assert [*loaded.aerodynamic_surfaces[-1].position] == pytest.approx(
+ [*calisto.aerodynamic_surfaces[-1].position]
+ )
@pytest.mark.parametrize(
@@ -53,7 +282,7 @@ def test_add_nose_assert_cp_cm_plus_nose(k, type_, calisto, dimensionless_calist
assert static_margin_final == pytest.approx(calisto.static_margin(np.inf), 1e-8)
assert clalpha == pytest.approx(calisto.total_lift_coeff_der(0), 1e-8)
- assert calisto.cp_position(0) == pytest.approx(cpz, 1e-8)
+ assert calisto.aerodynamic_center(0) == pytest.approx(cpz, 1e-8)
dimensionless_calisto.add_nose(length=0.55829 * m, kind=type_, position=(1.160) * m)
assert pytest.approx(dimensionless_calisto.static_margin(0), 1e-8) == pytest.approx(
@@ -66,8 +295,8 @@ def test_add_nose_assert_cp_cm_plus_nose(k, type_, calisto, dimensionless_calist
dimensionless_calisto.total_lift_coeff_der(0), 1e-8
) == pytest.approx(calisto.total_lift_coeff_der(0), 1e-8)
assert pytest.approx(
- dimensionless_calisto.cp_position(0) / m, 1e-8
- ) == pytest.approx(calisto.cp_position(0), 1e-8)
+ dimensionless_calisto.aerodynamic_center(0) / m, 1e-8
+ ) == pytest.approx(calisto.aerodynamic_center(0), 1e-8)
def test_add_tail_assert_cp_cm_plus_tail(calisto, dimensionless_calisto, m):
@@ -91,7 +320,7 @@ def test_add_tail_assert_cp_cm_plus_tail(calisto, dimensionless_calisto, m):
assert np.abs(clalpha) == pytest.approx(
np.abs(calisto.total_lift_coeff_der(0)), 1e-8
)
- assert calisto.cp_position(0) == cpz
+ assert calisto.aerodynamic_center(0) == cpz
dimensionless_calisto.add_tail(
top_radius=0.0635 * m,
@@ -109,8 +338,8 @@ def test_add_tail_assert_cp_cm_plus_tail(calisto, dimensionless_calisto, m):
dimensionless_calisto.total_lift_coeff_der(0), 1e-8
) == pytest.approx(calisto.total_lift_coeff_der(0), 1e-8)
assert pytest.approx(
- dimensionless_calisto.cp_position(0) / m, 1e-8
- ) == pytest.approx(calisto.cp_position(0), 1e-8)
+ dimensionless_calisto.aerodynamic_center(0) / m, 1e-8
+ ) == pytest.approx(calisto.aerodynamic_center(0), 1e-8)
@pytest.mark.parametrize(
@@ -142,11 +371,13 @@ def test_add_trapezoidal_fins_sweep_angle(
assert translate - cpz == pytest.approx(expected_fin_cpz, 0.01)
# Check lift coefficient derivative
- cl_alpha = fin_set.cl(1, 0.0)
+ cl_alpha = fin_set.clalpha(0.0)
assert cl_alpha == pytest.approx(expected_clalpha, 0.01)
# Check rocket's center of pressure (just double checking)
- assert translate - calisto.cp_position(0) == pytest.approx(expected_cpz_cm, 0.01)
+ assert translate - calisto.aerodynamic_center(0) == pytest.approx(
+ expected_cpz_cm, 0.01
+ )
@pytest.mark.parametrize(
@@ -182,11 +413,13 @@ def test_add_trapezoidal_fins_sweep_length(
assert translate - cpz == pytest.approx(expected_fin_cpz, 0.01)
# Check lift coefficient derivative
- cl_alpha = fin_set.cl(1, 0.0)
+ cl_alpha = fin_set.clalpha(0.0)
assert cl_alpha == pytest.approx(expected_clalpha, 0.01)
# Check rocket's center of pressure (just double checking)
- assert translate - calisto.cp_position(0) == pytest.approx(expected_cpz_cm, 0.01)
+ assert translate - calisto.aerodynamic_center(0) == pytest.approx(
+ expected_cpz_cm, 0.01
+ )
assert isinstance(calisto.aerodynamic_surfaces[0].component, NoseCone)
@@ -223,7 +456,7 @@ def test_add_fins_assert_cp_cm_plus_fins(calisto, dimensionless_calisto, m):
assert np.abs(clalpha) == pytest.approx(
np.abs(calisto.total_lift_coeff_der(0)), 1e-8
)
- assert calisto.cp_position(0) == pytest.approx(cpz, 1e-8)
+ assert calisto.aerodynamic_center(0) == pytest.approx(cpz, 1e-8)
dimensionless_calisto.add_trapezoidal_fins(
4,
@@ -242,8 +475,8 @@ def test_add_fins_assert_cp_cm_plus_fins(calisto, dimensionless_calisto, m):
dimensionless_calisto.total_lift_coeff_der(0), 1e-8
) == pytest.approx(calisto.total_lift_coeff_der(0), 1e-8)
assert pytest.approx(
- dimensionless_calisto.cp_position(0) / m, 1e-8
- ) == pytest.approx(calisto.cp_position(0), 1e-8)
+ dimensionless_calisto.aerodynamic_center(0) / m, 1e-8
+ ) == pytest.approx(calisto.aerodynamic_center(0), 1e-8)
@pytest.mark.parametrize(
@@ -461,7 +694,7 @@ def test_evaluate_nozzle_to_cdm(calisto):
def test_evaluate_nozzle_gyration_tensor(calisto):
expected_gyration_tensor = np.array(
- [[0.3940207, 0, 0], [0, 0.3940207, 0], [0, 0, 0.0005445]]
+ [[1.5752660, 0, 0], [0, 1.5752660, 0], [0, 0, 0.0005445]]
)
atol = 1e-3 * 1e-2 * 1e-2 # Equivalent to 1g * 1cm^2
assert np.allclose(
@@ -732,24 +965,18 @@ def test_drag_csv_header_order_independent_for_multivariable_input(tmp_path):
drag_ordered = rocket_ordered.power_off_drag_7d(0, 0, 0.8, 0.15, 0, 0, 0)
drag_swapped = rocket_swapped.power_off_drag_7d(0, 0, 0.8, 0.15, 0, 0, 0)
- ordered_closure = rocket_ordered.power_off_drag_7d.source.__closure__
- swapped_closure = rocket_swapped.power_off_drag_7d.source.__closure__
- ordered_csv_function = next(
- cell.cell_contents
- for cell in ordered_closure
- if isinstance(cell.cell_contents, Function)
- )
- swapped_csv_function = next(
- cell.cell_contents
- for cell in swapped_closure
- if isinstance(cell.cell_contents, Function)
- )
+ # The coefficient is stored at minimal dimension over the present columns,
+ # keyed by name, so column order in the header does not matter.
+ ordered_csv_function = rocket_ordered.power_off_drag_7d.function
+ swapped_csv_function = rocket_swapped.power_off_drag_7d.function
assert drag_ordered == pytest.approx(0.95)
assert drag_swapped == pytest.approx(0.95)
assert drag_swapped == pytest.approx(drag_ordered)
- assert ordered_csv_function.get_interpolation_method() == "regular_grid"
- assert swapped_csv_function.get_interpolation_method() == "regular_grid"
+ assert set(rocket_ordered.power_off_drag_7d.depends_on) == {"mach", "reynolds"}
+ assert set(rocket_swapped.power_off_drag_7d.depends_on) == {"mach", "reynolds"}
+ assert ordered_csv_function.is_regular_grid
+ assert swapped_csv_function.is_regular_grid
def test_drag_input_types_supported_for_power_on_and_power_off(tmp_path):
@@ -835,3 +1062,154 @@ def test_drag_input_types_supported_for_power_on_and_power_off(tmp_path):
assert rocket.power_off_drag_7d(*query_point) == pytest.approx(expected)
assert rocket.power_on_drag_7d(*query_point) == pytest.approx(expected)
+
+
+# Review of 2026-09-26: drag inputs, full-body helpers, positions, length
+
+
+def _bare_rocket(**kwargs):
+ kwargs.setdefault("power_off_drag", 0.5)
+ kwargs.setdefault("power_on_drag", 0.5)
+ return Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ center_of_mass_without_motor=0,
+ **kwargs,
+ )
+
+
+def test_a_one_argument_drag_function_is_read_by_its_name():
+ rocket = _bare_rocket(power_off_drag=lambda alpha: 0.4 + alpha**2)
+ assert rocket.power_off_drag_7d.depends_on == ("alpha",)
+ assert rocket.power_off_drag_7d(0.5, 0, 0.3, 0, 0, 0, 0) == pytest.approx(0.65)
+ assert _bare_rocket(
+ power_off_drag=lambda m: 0.4 + m
+ ).power_off_drag_7d.depends_on == ("mach",)
+
+
+def test_drag_can_be_assigned_after_construction():
+ rocket = _bare_rocket()
+ rocket.power_off_drag = lambda mach: 0.9 + mach
+ assert rocket.power_off_drag_7d(0, 0, 0.5, 0, 0, 0, 0) == pytest.approx(1.4)
+ assert rocket.power_off_drag(0.5) == pytest.approx(1.4)
+
+
+def test_length_can_be_given(calisto_robust):
+ rocket = _bare_rocket(length=3.0)
+ assert rocket.length == 3.0
+ loaded = json.loads(json.dumps(rocket, cls=RocketPyEncoder), cls=RocketPyDecoder)
+ assert loaded.length == 3.0
+ assert calisto_robust.length == pytest.approx(2.533, abs=1e-3)
+
+
+def test_prints_list_the_lift_slope_of_every_surface(calisto_robust, capsys):
+ calisto_robust.prints.all()
+ out = capsys.readouterr().out
+ section = out[out.index("Lift Coefficient Derivatives") :][:400]
+ for surface, _ in calisto_robust.aerodynamic_surfaces:
+ assert f"{surface.name} Lift Coefficient Derivative" in section
+
+
+def test_plots_survive_a_rocket_without_a_length():
+ """No surfaces yet, or a point-like full-body model: the percent-of-length
+ axis is skipped instead of crashing."""
+ _bare_rocket().plots.static_margin()
+ rocket = _bare_rocket()
+ surface = LinearGenericSurface(
+ rocket.area, 2 * rocket.radius, {"cN_alpha": 2, "cY_beta": -2}
+ )
+ rocket.add_full_body_aerodynamics(surface, position=0.0)
+ rocket.plots.static_margin()
+
+
+def test_the_same_fin_added_twice_keeps_both_positions():
+ rocket = _bare_rocket()
+ rocket.add_nose(length=0.55829, kind="vonkarman", position=1.278)
+ fin = TrapezoidalFin(0, 0.12, 0.04, 0.1, 0.0635)
+ rocket.add_surfaces([fin, fin], [-1.168, -0.5])
+ rocket._refresh_aerodynamics()
+ assert [p.z for s, p in rocket.aerodynamic_surfaces if s is fin] == [-1.168, -0.5]
+
+
+def test_set_position_accepts_a_number(calisto_robust):
+ surface = calisto_robust.aerodynamic_surfaces[0][0]
+ calisto_robust.aerodynamic_surfaces.set_position(surface, 1.0)
+ calisto_robust.aerodynamic_center(0.3)
+ assert calisto_robust.aerodynamic_surfaces.get_positions()[0].z == 1.0
+
+
+def test_axisymmetric_linear_surface_fills_in_the_yaw_plane():
+ """Pitch-only derivatives with ``axisymmetric=True`` give the same rocket
+ in yaw, also from wind-frame derivatives and after saving and loading;
+ without it a warning says the rocket has no side force."""
+ rocket = _bare_rocket()
+ area, diameter = rocket.area, 2 * rocket.radius
+ pitch_only = {"cN_alpha": 3.0, "cm_alpha": -1.0, "cN_q": 4.0, "cm_q": -50.0}
+ linear = LinearGenericSurface(area, diameter, pitch_only, axisymmetric=True)
+ by_hand = LinearGenericSurface(
+ area,
+ diameter,
+ {**pitch_only, "cY_beta": -3.0, "cn_beta": 1.0, "cY_r": 4.0, "cn_r": -50.0},
+ )
+ state = (0.07, -0.04, 0.5, 0, 0.01, 0.02, 0.003)
+ for name in ("cN", "cY", "cm", "cn"):
+ assert getattr(linear, name)(*state) == getattr(by_hand, name)(*state)
+
+ with warnings.catch_warnings():
+ warnings.simplefilter("error")
+ rocket.add_full_body_aerodynamics(linear, position=0.0)
+ assert rocket.aerodynamic_center(0.3) == pytest.approx(
+ rocket.aerodynamic_center_yaw(0.3)
+ )
+ assert rocket.is_axisymmetric
+
+ wind = LinearGenericSurface(
+ area, diameter, {"cL_alpha": 2.5, "cD_0": 0.5}, axisymmetric=True
+ )
+ at_zero = (0.0, 0.0, 0.5, 0, 0, 0, 0)
+ assert wind.cN_alpha(*at_zero) == pytest.approx(3.0)
+ assert wind.cY_beta(*at_zero) == pytest.approx(-3.0)
+
+ loaded = json.loads(json.dumps(linear, cls=RocketPyEncoder), cls=RocketPyDecoder)
+ assert sorted(loaded.to_dict()["coefficients"]) == sorted(pitch_only)
+ assert loaded.cY(*state) == linear.cY(*state)
+
+ with pytest.warns(UserWarning, match="side force"):
+ _bare_rocket().add_full_body_aerodynamics(
+ LinearGenericSurface(area, diameter, {"cN_alpha": 3.0}), position=0.0
+ )
+
+
+def test_axisymmetric_linear_surface_refuses_what_singles_out_a_plane():
+ """With ``axisymmetric=True`` the yaw plane comes from the pitch plane, so
+ a yaw derivative, or a pitch derivative that reads the angle of one plane,
+ is refused; the total angle of attack is the same in every plane."""
+ with pytest.raises(ValueError, match="cY_beta cannot be given"):
+ LinearGenericSurface(
+ 1.0, 1.0, {"cN_alpha": 2.0, "cY_beta": -2.0}, axisymmetric=True
+ )
+ with pytest.raises(ValueError, match="cQ_beta cannot be given"):
+ LinearGenericSurface(
+ 1.0, 1.0, {"cL_alpha": 2.0, "cQ_beta": -2.0}, axisymmetric=True
+ )
+ for name in ("cN_0", "cm_0", "cN_p", "cm_p"):
+ with pytest.raises(ValueError, match=f"{name} cannot be given"):
+ LinearGenericSurface(
+ 1.0, 1.0, {"cN_alpha": 2.0, name: 0.1}, axisymmetric=True
+ )
+ for angle, slope in (
+ ("alpha", lambda alpha: 2.0 - alpha**2),
+ ("beta", lambda beta: 2.0 - beta**2),
+ ):
+ with pytest.raises(ValueError, match=f"cN_alpha depends on {angle}"):
+ LinearGenericSurface(1.0, 1.0, {"cN_alpha": slope}, axisymmetric=True)
+
+ surface = LinearGenericSurface(
+ 1.0,
+ 1.0,
+ {"cN_alpha": lambda alpha_total: 9 - 40 * alpha_total**2},
+ axisymmetric=True,
+ )
+ assert surface.cN(0.2, 0, 0, 0, 0, 0, 0) == pytest.approx(1.48)
+ assert surface.cY(0, 0.2, 0, 0, 0, 0, 0) == pytest.approx(-1.48)
diff --git a/tests/unit/rocket/test_stability_rework.py b/tests/unit/rocket/test_stability_rework.py
new file mode 100644
index 000000000..9844bf270
--- /dev/null
+++ b/tests/unit/rocket/test_stability_rework.py
@@ -0,0 +1,1583 @@
+"""Tests for the reworked stability model: the aerodynamic center, the
+cp_position alias, the reconstructed nonlinear center of pressure, and the
+aggregate aerodynamic coefficients."""
+
+import json
+import math
+import warnings
+from unittest.mock import patch
+
+import numpy as np
+import pytest
+
+from rocketpy import (
+ ControllableGenericSurface,
+ Function,
+ GenericSurface,
+ LinearGenericSurface,
+ PointMassRocket,
+ Rocket,
+)
+from rocketpy._encoders import RocketPyDecoder, RocketPyEncoder
+from rocketpy.rocket._helpers import (
+ aerodynamic_damping,
+ corrective_and_damping_moments,
+ damping_derivative,
+ is_incidence_linear,
+ lateral_inertia_and_rate,
+ neutral_point_and_slope,
+ stability_margin_and_slope,
+ stability_surfaces,
+ summed_force_and_moment,
+)
+from rocketpy.rocket.aero_surface.aero_coefficient import AeroCoefficient
+from rocketpy.rocket.aero_surface.fins.trapezoidal_fin import TrapezoidalFin
+
+
+def _full_body_surface(rocket, coefficients, name="Full Body Aerodynamics", **kwargs):
+ """Build a full-body GenericSurface referenced to the rocket dimensions,
+ the way a user would before handing it to ``add_full_body_aerodynamics``."""
+ return GenericSurface(
+ reference_area=rocket.area,
+ reference_length=2 * rocket.radius,
+ coefficients=coefficients,
+ name=name,
+ **kwargs,
+ )
+
+
+def test_cp_position_alias_matches_aerodynamic_center(calisto_robust):
+ """``cp_position`` is a plain alias of ``aerodynamic_center`` (no warning)."""
+ rocket = calisto_robust
+ assert rocket.cp_position.get_value_opt(0.3) == pytest.approx(
+ rocket.aerodynamic_center.get_value_opt(0.3)
+ )
+
+
+def test_length_spans_nose_tip_to_aft_surface(calisto_robust):
+ """The overall length runs from the nose tip to the aft-most surface, and
+ does not depend on the coordinate-system orientation."""
+ rocket = calisto_robust
+ # Nose tip at z = 1.160; tail base at z = -1.313 - 0.060 = -1.373.
+ assert rocket.length == pytest.approx(1.160 - (-1.373), abs=1e-9)
+
+
+def test_length_orientation_independent(calisto_robust, calisto_nose_to_tail):
+ """The same physical rocket has the same length in either orientation."""
+ # Mirror of calisto_robust: nose tip at z=0, then every surface reference
+ # sits at the same distance from the nose tip as in calisto_robust, so the
+ # physical rocket (and its length) is identical. The aft-most point is the
+ # tail base at z = 2.473 + 0.060 = 2.533.
+ calisto_nose_to_tail.add_nose(length=0.55829, kind="vonKarman", position=0.0)
+ calisto_nose_to_tail.add_tail(
+ top_radius=0.0635, bottom_radius=0.0435, length=0.060, position=2.473
+ )
+ calisto_nose_to_tail.add_trapezoidal_fins(
+ n=4, root_chord=0.120, tip_chord=0.040, span=0.100, position=2.328
+ )
+ assert calisto_nose_to_tail.length == pytest.approx(calisto_robust.length, abs=1e-9)
+
+
+def test_length_extends_to_nozzle_past_surfaces(calisto_robust, cesaroni_m1670):
+ """When the motor nozzle extends aft of the last aerodynamic surface, the
+ length runs from the nose tip to the nozzle rather than to the surface."""
+ rocket = calisto_robust
+ # Move the motor aft so its nozzle (at the motor origin, z = -2.0 in the
+ # rocket frame) sits past the tail base at z = -1.373.
+ rocket.add_motor(cesaroni_m1670, position=-2.0)
+ assert rocket.nozzle_position == pytest.approx(-2.0, abs=1e-9)
+ assert rocket.length == pytest.approx(1.160 - (-2.0), abs=1e-9)
+
+
+def test_length_needs_both_ends(calisto, calisto_nose_cone, calisto_tail):
+ """The length is only measured when a nose cone marks the front and a
+ tail, a fin set or a motor nozzle marks the back. A generic surface marks
+ neither. Otherwise it is ``None``, unless it was given."""
+ bare = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag=0.5,
+ power_on_drag=0.5,
+ center_of_mass_without_motor=0,
+ )
+ assert bare.length is None
+ bare.add_surfaces(
+ GenericSurface(bare.area, 2 * bare.radius, {"cN": lambda alpha: 2 * alpha}),
+ (0, 0, 0),
+ )
+ assert bare.length is None
+ bare.add_surfaces(calisto_tail, -1.313)
+ assert bare.length is None # no nose cone
+ bare.add_surfaces(calisto_nose_cone, 1.160)
+ assert bare.length == pytest.approx(1.160 - (-1.373), abs=1e-9)
+
+ # A motor and a generic surface alone: the nozzle is known, the nose is not
+ calisto.add_surfaces(
+ GenericSurface(
+ calisto.area, 2 * calisto.radius, {"cN": lambda alpha: 2 * alpha}
+ ),
+ (0, 0, 0),
+ )
+ assert calisto.length is None
+ # The nose cone and the motor nozzle are enough
+ calisto.add_surfaces(calisto_nose_cone, 1.160)
+ assert calisto.length == pytest.approx(1.160 - calisto.nozzle_position)
+ with warnings.catch_warnings():
+ warnings.simplefilter("ignore")
+ calisto.prints.rocket_aerodynamics_quantities()
+
+
+def test_given_length_is_used_without_surfaces(capsys):
+ """A length given at construction is reported even when the rocket has no
+ aerodynamic surface to measure it from."""
+ rocket = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag=0.5,
+ power_on_drag=0.5,
+ center_of_mass_without_motor=0,
+ length=2.5,
+ )
+ rocket.prints.rocket_aerodynamics_quantities()
+ assert "Rocket Length: 2.500 m" in capsys.readouterr().out
+
+
+def test_axisymmetric_rocket_planes_coincide(calisto_robust):
+ """An axisymmetric rocket has matching pitch and yaw aerodynamic centers."""
+ rocket = calisto_robust
+ assert rocket.is_axisymmetric
+ for mach in (0.0, 0.5, 1.0):
+ assert rocket.aerodynamic_center.get_value_opt(mach) == pytest.approx(
+ rocket.aerodynamic_center_yaw.get_value_opt(mach)
+ )
+
+
+def test_add_full_body_aerodynamics(calisto_robust):
+ """A prebuilt full-body surface is added and contributes to the rocket
+ aggregate (rocket-as-GenericSurface)."""
+ rocket = calisto_robust
+ base_slope = rocket.total_lift_coeff_der.get_value_opt(0.3)
+ n_before = len(rocket.aerodynamic_surfaces)
+
+ surface = _full_body_surface(rocket, {"cN": lambda a, b, m, re, p, q, r: 2.0 * a})
+ returned = rocket.add_full_body_aerodynamics(surface)
+
+ assert returned is surface
+ assert len(rocket.aerodynamic_surfaces) == n_before + 1
+ # A single surface is active during the whole flight by default.
+ assert surface.active_during == "always"
+ # The full-body surface exposes the uniform coefficient accessors.
+ assert surface.cN(np.radians(5), 0, 0.3, 0, 0, 0, 0) == pytest.approx(
+ 2.0 * np.radians(5)
+ )
+ # Its normal-force slope adds to the rocket aggregate lift-curve slope.
+ assert rocket.total_lift_coeff_der.get_value_opt(0.3) > base_slope
+
+
+def test_add_full_body_aerodynamics_linear_surface_with_damping(calisto_robust):
+ """A LinearGenericSurface stability-derivative set (with pitch and roll
+ damping) is accepted as a full-body model, and its damping derivatives
+ stay inspectable as named attributes."""
+ rocket = calisto_robust
+ surface = LinearGenericSurface(
+ reference_area=rocket.area,
+ reference_length=2 * rocket.radius,
+ coefficients={
+ "cN_alpha": 2.0,
+ "cm_alpha": -1.0,
+ "cm_q": -50.0,
+ "cl_p": -5.0,
+ },
+ name="Full body derivatives",
+ )
+ # overwrite clears the built-in drag even though this surface carries none.
+ with pytest.warns(UserWarning, match="were cleared"):
+ created = rocket.add_full_body_aerodynamics(surface, overwrite=True)
+
+ assert created is surface
+ assert len(rocket.aerodynamic_surfaces) == 1
+ assert surface.cm_q.get_value_opt(0, 0, 0.3, 0, 0, 0, 0) == pytest.approx(-50.0)
+ # The surface has no drag coefficient, so the rocket now has no drag at all.
+ assert rocket.power_off_drag_by_mach.get_value_opt(0.3) == pytest.approx(0.0)
+ assert rocket.power_on_drag_by_mach.get_value_opt(0.3) == pytest.approx(0.0)
+
+
+def test_to_surface_round_trips(calisto_robust, cesaroni_m1670):
+ """``to_surface`` lumps the whole rocket into a power-off/power-on pair of
+ :class:`LinearGenericSurface` (carrying the pitch/yaw/roll damping and each
+ phase's drag) that reproduces the rocket's stability when added to a bare
+ rocket -- the inverse of ``add_full_body_aerodynamics``."""
+ surfaces = calisto_robust.to_surface()
+ assert isinstance(surfaces, list) and len(surfaces) == 2
+ power_off, power_on = surfaces
+ assert all(isinstance(s, LinearGenericSurface) for s in surfaces)
+ assert power_off.active_during == "power_off"
+ assert power_on.active_during == "power_on"
+ # The rate damping is captured as named, inspectable derivatives.
+ assert power_off.cm_q.get_value_opt(0, 0, 0.3, 0, 0, 0, 0) < 0 # pitch damping
+ assert power_off.cl_p.get_value_opt(0, 0, 0.3, 0, 0, 0, 0) < 0 # roll damping
+ # Each surface carries its own phase's drag as the axial coefficient.
+ assert power_off.cA.get_value_opt(0, 0, 0.3, 0, 0, 0, 0) == pytest.approx(
+ calisto_robust.power_off_drag_by_mach.get_value_opt(0.3), rel=1e-6
+ )
+ assert power_on.cA.get_value_opt(0, 0, 0.3, 0, 0, 0, 0) == pytest.approx(
+ calisto_robust.power_on_drag_by_mach.get_value_opt(0.3), rel=1e-6
+ )
+
+ # A bare rocket (same body and motor) carrying only the lumped pair
+ # reproduces the modeled rocket's static margin and aerodynamic center. The
+ # surfaces carry the drag, so overwrite clears the bare rocket's curves.
+ bare = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag="data/rockets/calisto/powerOffDragCurve.csv",
+ power_on_drag="data/rockets/calisto/powerOnDragCurve.csv",
+ center_of_mass_without_motor=0,
+ coordinate_system_orientation="tail_to_nose",
+ )
+ bare.add_motor(cesaroni_m1670, position=-1.373)
+ with pytest.warns(UserWarning, match="were cleared"):
+ bare.add_full_body_aerodynamics(surfaces, overwrite=True)
+
+ assert bare.power_off_drag_by_mach.get_value_opt(0.3) == pytest.approx(0.0)
+ assert bare.power_on_drag_by_mach.get_value_opt(0.3) == pytest.approx(0.0)
+ assert bare.static_margin(0) == pytest.approx(
+ calisto_robust.static_margin(0), rel=1e-3
+ )
+ for mach in (0.3, 0.8, 1.5):
+ assert bare.aerodynamic_center.get_value_opt(mach) == pytest.approx(
+ calisto_robust.aerodynamic_center.get_value_opt(mach), abs=1e-3
+ )
+
+
+def test_to_coefficients_returns_phase_pair(calisto_robust):
+ """``to_coefficients`` returns a ``power_off``/``power_on`` pair of coefficient
+ sets, each a dict of Mach curves. The stability derivatives are the same in
+ both; only the drag ``cA_0`` differs by motor phase."""
+ coeffs = calisto_robust.to_coefficients()
+ assert set(coeffs) == {"power_off", "power_on"}
+ body_keys = {
+ "cN_alpha",
+ "cm_alpha",
+ "cN_q",
+ "cm_q",
+ "cY_beta",
+ "cn_beta",
+ "cY_r",
+ "cn_r",
+ "cl_p",
+ "cA_0",
+ }
+ assert set(coeffs["power_off"]) == body_keys
+ assert set(coeffs["power_on"]) == body_keys
+ assert all(isinstance(c, Function) for c in coeffs["power_off"].values())
+
+ # Stability derivatives are identical between phases; only drag differs.
+ assert coeffs["power_on"]["cN_alpha"].get_value_opt(0.3) == pytest.approx(
+ coeffs["power_off"]["cN_alpha"].get_value_opt(0.3)
+ )
+ assert coeffs["power_off"]["cA_0"].get_value_opt(0.3) == pytest.approx(
+ calisto_robust.power_off_drag_by_mach.get_value_opt(0.3), rel=1e-6
+ )
+ assert coeffs["power_on"]["cA_0"].get_value_opt(0.3) == pytest.approx(
+ calisto_robust.power_on_drag_by_mach.get_value_opt(0.3), rel=1e-6
+ )
+
+ # It is exactly what ``to_surface`` wraps into surfaces.
+ power_off, _ = calisto_robust.to_surface()
+ assert power_off.cN_alpha.get_value_opt(0, 0, 0.3, 0, 0, 0, 0) == pytest.approx(
+ coeffs["power_off"]["cN_alpha"].get_value_opt(0.3)
+ )
+
+ # Wind naming flows through to each phase set.
+ wind = calisto_robust.to_coefficients(force_convention="wind")
+ assert "cL_alpha" in wind["power_off"] and "cD_0" in wind["power_off"]
+ with pytest.raises(ValueError, match="force_convention"):
+ calisto_robust.to_coefficients(force_convention="bogus")
+
+
+def test_to_surface_force_convention(calisto_robust):
+ """``force_convention`` selects the coefficient naming (body ``cN``/``cA`` vs
+ wind ``cL``/``cD``) while yielding an equivalent surface pair."""
+ args = (0, 0, 0.3, 0, 0, 0, 0)
+ drag = calisto_robust.power_off_drag_by_mach.get_value_opt(0.3)
+
+ body_off, _ = calisto_robust.to_surface(force_convention="body")
+ wind_off, _ = calisto_robust.to_surface(force_convention="wind")
+ assert body_off.force_convention == "body"
+ assert wind_off.force_convention == "wind"
+ # Same underlying model either way (both store body-frame derivatives).
+ assert wind_off.cN_alpha.get_value_opt(*args) == pytest.approx(
+ body_off.cN_alpha.get_value_opt(*args)
+ )
+ # The body axial and wind drag both equal the phase's drag.
+ assert body_off.cA.get_value_opt(*args) == pytest.approx(drag, rel=1e-6)
+ assert wind_off.cD.get_value_opt(*args) == pytest.approx(drag, rel=1e-6)
+
+ with pytest.raises(ValueError, match="force_convention"):
+ calisto_robust.to_surface(force_convention="bogus")
+
+
+def test_add_full_body_aerodynamics_power_on_off(calisto_robust):
+ """A power-on/power-off pair, passed as a list, adds two phase-gated
+ full-body surfaces."""
+ rocket = calisto_robust
+ n_before = len(rocket.aerodynamic_surfaces)
+
+ power_on = _full_body_surface(
+ rocket, {"cD": 0.3}, name="Full body (power on)", active_during="power_on"
+ )
+ power_off = _full_body_surface(
+ rocket, {"cD": 0.5}, name="Full body (power off)", active_during="power_off"
+ )
+ created = rocket.add_full_body_aerodynamics([power_on, power_off])
+
+ assert len(created) == 2
+ assert len(rocket.aerodynamic_surfaces) == n_before + 2
+ assert created[0].active_during == "power_on"
+ assert created[1].active_during == "power_off"
+
+
+def test_add_full_body_aerodynamics_single_phase(calisto_robust):
+ """A single phase-gated surface (e.g. base drag after burnout) may be added
+ on its own."""
+ rocket = calisto_robust
+ surface = _full_body_surface(rocket, {"cD": 0.5}, active_during="power_off")
+ created = rocket.add_full_body_aerodynamics(surface)
+ assert created is surface
+ assert surface.active_during == "power_off"
+
+
+def test_add_full_body_aerodynamics_overwrite_replaces_surfaces_and_drag(
+ calisto_robust,
+):
+ """overwrite=True removes existing surfaces and clears both built-in drag
+ curves; the supplied surface then provides the only drag."""
+ rocket = calisto_robust
+ assert len(rocket.aerodynamic_surfaces) > 1
+ assert rocket.power_off_drag_by_mach.get_value_opt(0.3) > 0
+
+ surface = _full_body_surface(
+ rocket, {"cA": 0.4, "cN": lambda a, b, m, re, p, q, r: 2.0 * a}
+ )
+ with pytest.warns(UserWarning, match="were cleared"):
+ rocket.add_full_body_aerodynamics(surface, overwrite=True)
+
+ # Only the full-body surface remains.
+ assert len(rocket.aerodynamic_surfaces) == 1
+ assert rocket.aerodynamic_surfaces[0].component is surface
+ # Both built-in drag curves were cleared (the surface carries the drag now).
+ assert rocket.power_off_drag_by_mach.get_value_opt(0.3) == pytest.approx(0.0)
+ assert rocket.power_on_drag_by_mach.get_value_opt(0.3) == pytest.approx(0.0)
+
+
+def test_add_full_body_aerodynamics_overwrite_always_clears_drag(calisto_robust):
+ """overwrite=True clears both built-in drag curves unconditionally, even for
+ a phase-gated surface that carries no drag of its own."""
+ rocket = calisto_robust
+ assert rocket.power_off_drag_by_mach.get_value_opt(0.3) > 0
+ assert rocket.power_on_drag_by_mach.get_value_opt(0.3) > 0
+
+ power_on = _full_body_surface(rocket, {"cD": 0.3}, active_during="power_on")
+ power_off = _full_body_surface(rocket, {"cN": 1.0}, active_during="power_off")
+ with pytest.warns(UserWarning, match="were cleared"):
+ rocket.add_full_body_aerodynamics([power_on, power_off], overwrite=True)
+
+ # Both curves are cleared regardless of phase or whether a surface carries
+ # drag; the supplied surfaces are the complete aerodynamics.
+ assert rocket.power_on_drag_by_mach.get_value_opt(0.3) == pytest.approx(0.0)
+ assert rocket.power_off_drag_by_mach.get_value_opt(0.3) == pytest.approx(0.0)
+
+
+def test_add_full_body_aerodynamics_overwrite_warns_on_later_add(calisto_robust):
+ """After an overwrite, adding another surface warns that it stacks on the
+ full-body model."""
+ rocket = calisto_robust
+ surface = _full_body_surface(rocket, {"cD": 0.4})
+ with pytest.warns(UserWarning): # the overwrite itself warns about drag
+ rocket.add_full_body_aerodynamics(surface, overwrite=True)
+
+ later = _full_body_surface(rocket, {"cN": 1.0})
+ with pytest.warns(UserWarning, match="stacks on|summed on top"):
+ rocket.add_full_body_aerodynamics(later)
+
+
+@pytest.mark.parametrize("orientation", ["tail_to_nose", "nose_to_tail"])
+@pytest.mark.parametrize("cp_z", [-0.3, 0.3])
+def test_generic_surface_cp_offset_matches_flight_neutral_point(orientation, cp_z):
+ """A generic surface's ``center_of_pressure`` must move the aerodynamic
+ center to the same point the flight applies the force at (the neutral
+ point), in both planes and for both coordinate system orientations."""
+ rocket = Rocket(
+ radius=0.05,
+ mass=10,
+ inertia=(5, 5, 0.02),
+ power_off_drag=0.5,
+ power_on_drag=0.5,
+ center_of_mass_without_motor=0,
+ coordinate_system_orientation=orientation,
+ )
+ surface = LinearGenericSurface(
+ reference_area=rocket.area,
+ reference_length=2 * rocket.radius,
+ coefficients={"cN_alpha": 2.0, "cY_beta": -2.0},
+ center_of_pressure=(0, 0, cp_z),
+ )
+ rocket.add_surfaces(surface, 0.1)
+
+ # The center of pressure is given along the body z-axis (toward the nose)
+ csys = 1 if orientation == "tail_to_nose" else -1
+ expected = 0.1 + csys * cp_z
+ assert rocket.aerodynamic_center(0.3) == pytest.approx(expected)
+ assert rocket.aerodynamic_center_yaw(0.3) == pytest.approx(expected)
+ assert rocket.neutral_point(0.0, 0.3) == pytest.approx(expected)
+ assert rocket.neutral_point_yaw(0.0, 0.3) == pytest.approx(expected)
+
+
+def _rocket_with(surface, position):
+ """A small rocket of built-in surfaces plus one generic surface."""
+ rocket = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag=0.5,
+ power_on_drag=0.5,
+ center_of_mass_without_motor=0,
+ coordinate_system_orientation="tail_to_nose",
+ )
+ rocket.add_nose(length=0.55829, kind="vonkarman", position=1.278)
+ rocket.add_trapezoidal_fins(
+ n=4, span=0.100, root_chord=0.120, tip_chord=0.040, position=-1.04956
+ )
+ rocket.add_surfaces(surface, position)
+ return rocket
+
+
+def _margin_at_the_true_state(rocket, alpha, beta, plane):
+ """Margin of one plane with both flow angles at their real values."""
+ neutral_point, _ = neutral_point_and_slope(rocket, alpha, beta, 0.3, plane)
+ center_of_mass = rocket.center_of_mass.get_value_opt(0.0)
+ return rocket._csys * (center_of_mass - neutral_point) / (2 * rocket.radius)
+
+
+@pytest.mark.parametrize(
+ "surface, position",
+ [
+ # A pure couple: a moment slope with no force slope
+ (
+ LinearGenericSurface(math.pi * 0.0635**2, 0.127, {"cm_alpha": -1.5}),
+ 0.5,
+ ),
+ (
+ LinearGenericSurface(math.pi * 0.0635**2, 0.127, {"cn_beta": 1.5}),
+ 0.5,
+ ),
+ # An axial force that changes with the angle, at a sideways offset
+ (
+ LinearGenericSurface(
+ math.pi * 0.0635**2,
+ 0.127,
+ {"cN_alpha": 1.0, "cA_alpha": 3.0},
+ center_of_pressure=(0, 0.05, 0),
+ ),
+ (0, 0, 0.5),
+ ),
+ (
+ LinearGenericSurface(
+ math.pi * 0.0635**2,
+ 0.127,
+ {"cY_beta": -1.0, "cA_beta": 3.0},
+ center_of_pressure=(0.05, 0, 0),
+ ),
+ (0, 0, 0.5),
+ ),
+ # A canted individual fin: part of its force acts along the axis
+ (
+ TrapezoidalFin(
+ angular_position=30,
+ span=0.06,
+ root_chord=0.08,
+ tip_chord=0.04,
+ rocket_radius=0.0635,
+ cant_angle=3,
+ ),
+ 0.9,
+ ),
+ ],
+)
+def test_aerodynamic_center_counts_the_whole_moment_of_each_surface(surface, position):
+ """The aerodynamic center is the neutral point at zero angle, taken from the
+ rocket's summed forces and moments, even for a surface whose moment is not
+ its force slope times an arm along the axis."""
+ rocket = _rocket_with(surface, position)
+ for mach in (0.0, 0.3, 0.9):
+ for plane, center in (
+ ("pitch", rocket.aerodynamic_center),
+ ("yaw", rocket.aerodynamic_center_yaw),
+ ):
+ expected, _ = neutral_point_and_slope(rocket, 0.0, 0.0, mach, plane)
+ assert center.get_value_opt(mach) == pytest.approx(expected, abs=1e-6)
+
+
+def test_margin_of_a_non_axisymmetric_rocket_follows_the_angle_of_its_plane():
+ """A rocket that is not axisymmetric is analysed one plane at a time: its
+ pitch margin goes with the angle of attack and its yaw margin with the
+ sideslip angle. Reading both at the total angle of attack is wrong: in a
+ pure sideslip it reports the pitch plane of this rocket as unstable while
+ it is stable."""
+ area, diameter = math.pi * 0.0635**2, 2 * 0.0635
+ canards = GenericSurface(
+ area,
+ diameter,
+ {"cN": lambda alpha: 3.0 * alpha + 60.0 * alpha**3, "cY": 0},
+ force_convention="body",
+ )
+ rocket = _rocket_with(canards, 0.8)
+ assert not rocket.is_axisymmetric
+
+ alpha, beta = 0.0, math.radians(10.0) # a pure sideslip
+ reference = _margin_at_the_true_state(rocket, alpha, beta, "pitch")
+ at_its_own_angle = stability_margin_and_slope(rocket, alpha, 0.0, 0.3, 0.0)[0]
+ at_the_total_angle = stability_margin_and_slope(rocket, beta, 0.0, 0.3, 0.0)[0]
+
+ assert at_its_own_angle == pytest.approx(reference, abs=0.05)
+ assert reference > 1.0 > 0.0 > at_the_total_angle
+
+ # the yaw plane of this rocket is linear, whatever the sideslip
+ yaw_reference = _margin_at_the_true_state(rocket, alpha, beta, "yaw")
+ yaw_margin = stability_margin_and_slope(rocket, 0.0, beta, 0.3, 0.0, "yaw")[0]
+ assert yaw_margin == pytest.approx(yaw_reference, abs=1e-6)
+
+
+def test_margin_of_an_axisymmetric_rocket_follows_the_total_angle():
+ """An axisymmetric rocket behaves the same in every plane, so it has one
+ margin, taken in the plane of the wind at the total angle of attack: the
+ same value whether the wind comes as an angle of attack or as a sideslip."""
+ area, diameter = math.pi * 0.0635**2, 2 * 0.0635
+ body_lift = GenericSurface(
+ area,
+ diameter,
+ {"cN": lambda alpha_total: 12.0 * math.sin(alpha_total) ** 2},
+ )
+ rocket = _rocket_with(body_lift, 0.3)
+ assert rocket.is_axisymmetric and not rocket.is_incidence_linear
+
+ angle = math.radians(8.0)
+ in_the_wind_plane = stability_margin_and_slope(rocket, angle, 0.0, 0.3, 0.0)[0]
+ assert in_the_wind_plane == pytest.approx(
+ _margin_at_the_true_state(rocket, angle, 0.0, "pitch"), abs=1e-6
+ )
+ assert in_the_wind_plane == pytest.approx(
+ _margin_at_the_true_state(rocket, 0.0, angle, "yaw"), abs=1e-6
+ )
+ across = stability_margin_and_slope(rocket, 0.0, angle, 0.3, 0.0, "yaw")[0]
+ assert across == pytest.approx(in_the_wind_plane, abs=1e-6)
+
+
+def test_restoring_slope_is_positive_in_both_planes():
+ """The corrective moment ``q A slope margin d`` is a stiffness: positive for
+ a stable rocket in either plane. The slope handed to it is therefore
+ positive in yaw too, where a restoring side force has a negative
+ ``dCY/dbeta``, and an axisymmetric rocket gives the same value in both
+ planes, whether or not one of its surfaces is nonlinear."""
+ area, diameter = math.pi * 0.0635**2, 2 * 0.0635
+ linear = _rocket_with(GenericSurface(area, diameter, {"cN": 0}), 0.3)
+ body_lift = GenericSurface(
+ area,
+ diameter,
+ {"cN": lambda alpha_total: 12.0 * math.sin(alpha_total) ** 2},
+ )
+ nonlinear = _rocket_with(body_lift, 0.3)
+ assert linear.is_incidence_linear and not nonlinear.is_incidence_linear
+
+ for rocket in (linear, nonlinear):
+ margin, slope = stability_margin_and_slope(rocket, 0.05, 0.0, 0.3, 0.0, "pitch")
+ margin_yaw, slope_yaw = stability_margin_and_slope(
+ rocket, 0.0, 0.05, 0.3, 0.0, "yaw"
+ )
+ assert slope > 0
+ assert slope_yaw == pytest.approx(slope, rel=1e-6)
+ assert margin_yaw == pytest.approx(margin, rel=1e-6)
+
+
+def _table_that_stalls():
+ """``cN = 2 alpha`` up to 12 degrees, flat beyond, as a table of points."""
+ limit = math.radians(12)
+ return [
+ [angle, 2.0 * max(-limit, min(limit, angle))]
+ for angle in np.radians(np.arange(-20, 21, 1.0))
+ ]
+
+
+@pytest.mark.parametrize(
+ "coefficients, force_convention, linear",
+ [
+ ({"cN": lambda alpha: 2 * alpha, "cY": lambda beta: -2 * beta}, "body", True),
+ (
+ {
+ "cN": lambda alpha, mach: (2 + mach) * alpha,
+ "cm": lambda alpha: alpha / 3,
+ },
+ "body",
+ True,
+ ),
+ ({"cN": lambda alpha: 3 * alpha + 60 * alpha**3}, "body", False),
+ # Nonlinear only past the 5 degrees the check used to stop at
+ (
+ {"cN": lambda alpha: 2 * alpha + 400 * max(abs(alpha) - 0.14, 0) ** 2},
+ "body",
+ False,
+ ),
+ ({"cN": (_table_that_stalls(), ["alpha"])}, "body", False),
+ # Nonlinear only at high Mach
+ (
+ {
+ "cN": lambda alpha, mach: (
+ 2 * alpha + (50 * alpha**3 if mach > 1.5 else 0)
+ )
+ },
+ "body",
+ False,
+ ),
+ # The force is linear but the moment is not
+ (
+ {
+ "cN": lambda alpha: 2 * alpha,
+ "cm": lambda alpha: alpha / 5 + 8 * alpha**3,
+ },
+ "body",
+ False,
+ ),
+ ],
+)
+def test_is_incidence_linear_reads_the_whole_range(
+ coefficients, force_convention, linear
+):
+ """The rocket is linear only when its neutral point stays put over the angles
+ and Mach numbers a flight sees, not just at a single angle and Mach."""
+ area, diameter = math.pi * 0.0635**2, 2 * 0.0635
+ surface = GenericSurface(
+ area, diameter, coefficients, force_convention=force_convention
+ )
+ rocket = _rocket_with(surface, 0.5)
+ assert rocket.is_incidence_linear is linear
+
+ # The answer must match the neutral point found from the flight forces
+ moved = 0.0
+ for mach in (0.3, 2.0):
+ at_zero = neutral_point_and_slope(rocket, 0.0, 0.0, mach, "pitch")[0]
+ for degrees in (3, 9, 14):
+ angle = math.radians(degrees)
+ point = neutral_point_and_slope(rocket, angle, 0.0, mach, "pitch")[0]
+ moved = max(moved, abs(point - at_zero))
+ assert (moved <= 1e-6) == linear
+
+
+def test_a_single_nonlinear_surface_cannot_move_the_neutral_point():
+ """A rocket whose whole lift comes from one surface with a fixed center of
+ pressure has a neutral point that cannot move, however nonlinear its force.
+ It keeps the fast, linear path."""
+ area, diameter = math.pi * 0.0635**2, 2 * 0.0635
+ rocket = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag=0.5,
+ power_on_drag=0.5,
+ center_of_mass_without_motor=0,
+ coordinate_system_orientation="tail_to_nose",
+ )
+ whole_body = GenericSurface(
+ area,
+ diameter,
+ {"cN": lambda alpha_total: alpha_total + 12 * math.sin(alpha_total) ** 2},
+ )
+ rocket.add_surfaces(whole_body, -0.4)
+ assert rocket.is_incidence_linear
+
+
+def test_is_incidence_linear_costs_nothing_for_the_built_in_surfaces(calisto_robust):
+ """The built-in surfaces are linear whatever their data, so none of their
+ coefficients is read."""
+ with patch.object(
+ AeroCoefficient, "get_value_opt", side_effect=AssertionError("read")
+ ):
+ assert is_incidence_linear(calisto_robust)
+
+
+# Aerodynamic damping (C2 of the flight oscillator)
+
+
+def _linear_damping(rocket, mach, plane):
+ """The textbook sum 0.5 A sum((A_i / A) slope_i arm_i**2) at zero angle."""
+ center_of_mass = rocket.center_of_mass.get_value_opt(0.0)
+ total = 0.0
+ for surface, position in rocket.aerodynamic_surfaces:
+ if plane == "yaw":
+ slope = -surface.cY_beta.get_value_opt(0, 0, mach, 0, 0, 0, 0)
+ cp_z = surface.aerodynamic_center_yaw.get_value_opt(mach)
+ else:
+ slope = surface.cN_alpha.get_value_opt(0, 0, mach, 0, 0, 0, 0)
+ cp_z = surface.aerodynamic_center.get_value_opt(mach)
+ arm = position.z + rocket._csys * cp_z - center_of_mass
+ total += surface.reference_area / rocket.area * slope * arm**2
+ return 0.5 * rocket.area * total
+
+
+@pytest.mark.parametrize("plane", ["pitch", "yaw"])
+def test_damping_derivative_matches_the_linear_sum(calisto_robust, plane):
+ """For a rocket of built-in surfaces the rate derivative of the summed
+ moment about the center of mass equals the textbook slope-times-arm-squared
+ sum, so the two paths of ``aerodynamic_damping`` agree."""
+ rocket = calisto_robust
+ assert rocket.is_incidence_linear
+ closed_form = aerodynamic_damping(rocket, 0.0, 0.0, 0.3, 0.0, plane)
+ assert closed_form == pytest.approx(_linear_damping(rocket, 0.3, plane))
+
+ reference_z = -rocket.com_to_cdm_function.get_value_opt(0.0)
+ derivative = damping_derivative(rocket, 0.0, 0.0, 0.3, plane, reference_z)
+ assert derivative == pytest.approx(closed_form, rel=1e-5)
+ assert derivative > 0
+
+
+def test_boat_tail_takes_damping_away(calisto_robust):
+ """A surface with a negative force slope (a boat tail) reduces the
+ damping; it must not be counted as if it added to it."""
+ rocket = calisto_robust
+ tail = next(s for s, _ in rocket.aerodynamic_surfaces if "Tail" in type(s).__name__)
+ assert tail.cN_alpha.get_value_opt(0, 0, 0.3, 0, 0, 0, 0) < 0
+ with_tail = aerodynamic_damping(rocket, 0.0, 0.0, 0.3, 0.0, "pitch")
+ rocket.aerodynamic_surfaces.remove(tail)
+ without_tail = aerodynamic_damping(rocket, 0.0, 0.0, 0.3, 0.0, "pitch")
+ assert with_tail < without_tail
+
+
+def test_damping_reads_a_user_rate_coefficient():
+ """A generic surface whose pitch moment depends on the pitch rate adds
+ exactly that damping, ``0.25 A d**2 |cm_q|`` per unit density and speed,
+ which the zero-angle slope sum alone would miss."""
+ area, diameter = math.pi * 0.0635**2, 2 * 0.0635
+ cm_q = -50.0
+ surface = LinearGenericSurface(
+ area, diameter, {"cN_alpha": 0.0, "cm_q": cm_q}, name="Rate damping"
+ )
+ rocket = _rocket_with(surface, 0.0)
+ assert rocket.is_incidence_linear # refreshes the flags
+ assert rocket._uses_rate_coefficients
+ without = _linear_damping(rocket, 0.3, "pitch")
+ expected = without + 0.25 * area * diameter**2 * abs(cm_q)
+ assert aerodynamic_damping(rocket, 0.0, 0.0, 0.3, 0.0, "pitch") == pytest.approx(
+ expected, rel=1e-4
+ )
+
+
+def _phase_gated_rocket():
+ """A rocket carrying one full-body surface per motor phase, the pair the
+ documentation recommends, with a different center of pressure in each."""
+ rocket = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag=0.5,
+ power_on_drag=0.6,
+ center_of_mass_without_motor=0,
+ )
+ surfaces = [
+ LinearGenericSurface(
+ rocket.area,
+ 2 * rocket.radius,
+ {"cN_alpha": 2.0, "cY_beta": -2.0},
+ center_of_pressure=(0, 0, cp_z),
+ active_during=phase,
+ )
+ for cp_z, phase in ((-0.5, "power_off"), (-0.3, "power_on"))
+ ]
+ rocket.add_full_body_aerodynamics(surfaces, position=0.0)
+ return rocket
+
+
+def test_stability_counts_only_the_surfaces_of_its_phase():
+ """A surface active during one motor phase only enters the stability
+ analysis of that phase: coasting by default, the powered phase when
+ ``stability_phase`` says so. Summing both would double the lift slope
+ and average the two centers of pressure."""
+ rocket = _phase_gated_rocket()
+ with pytest.warns(UserWarning, match="power_off"):
+ assert rocket.aerodynamic_center(0.3) == pytest.approx(-0.5)
+ assert rocket.total_lift_coeff_der(0.3) == pytest.approx(2.0)
+ assert rocket.aerodynamic_center_yaw(0.3) == pytest.approx(-0.5)
+ assert rocket.neutral_point(0.0, 0.3) == pytest.approx(-0.5)
+
+ rocket.stability_phase = "power_on"
+ with pytest.warns(UserWarning, match="power_on"):
+ assert rocket.aerodynamic_center(0.3) == pytest.approx(-0.3)
+ assert rocket.total_lift_coeff_der(0.3) == pytest.approx(2.0)
+ assert rocket.neutral_point(0.0, 0.3) == pytest.approx(-0.3)
+
+ rocket.stability_phase = "coasting"
+ with pytest.raises(ValueError, match="stability_phase"):
+ rocket.aerodynamic_center(0.3)
+
+
+def test_to_coefficients_lumps_each_phase_with_its_own_surfaces():
+ """The lumped power-on and power-off sets each come from the surfaces
+ active in that phase, whatever ``stability_phase`` is set to."""
+ rocket = _phase_gated_rocket()
+ coefficients = rocket.to_coefficients(machs=[0.3, 0.9])
+ diameter = 2 * rocket.radius
+ for phase, cp_z, drag in (("power_off", -0.5, 0.5), ("power_on", -0.3, 0.6)):
+ phase_set = coefficients[phase]
+ assert phase_set["cN_alpha"](0.3) == pytest.approx(2.0, rel=1e-6)
+ # a force of slope 2 at cp_z gives a pitch moment slope of 2 cp_z / d
+ assert phase_set["cm_alpha"](0.3) == pytest.approx(
+ 2.0 * cp_z / diameter, rel=1e-6
+ )
+ assert phase_set["cA_0"](0.3) == pytest.approx(drag)
+
+
+def test_ungated_rocket_has_the_same_stability_in_both_phases(calisto_robust):
+ """``stability_phase`` changes nothing for a rocket whose surfaces are all
+ always active, and no phase warning is shown."""
+ rocket = calisto_robust
+ coasting = rocket.aerodynamic_center(0.5)
+ with warnings.catch_warnings():
+ warnings.simplefilter("error")
+ rocket.stability_phase = "power_on"
+ assert rocket.aerodynamic_center(0.5) == coasting
+ assert rocket.to_coefficients(machs=[0.5, 1.0])["power_on"]["cN_alpha"](
+ 0.5
+ ) == pytest.approx(rocket.total_lift_coeff_der(0.5), rel=1e-6)
+
+
+def _lumped_twin(rocket, force_convention="body"):
+ """A bare rocket carrying only the coasting surface of ``to_surface``."""
+ twin = Rocket(
+ radius=rocket.radius,
+ mass=rocket.mass,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag=0,
+ power_on_drag=0,
+ center_of_mass_without_motor=rocket.center_of_mass_without_motor,
+ )
+ power_off = rocket.to_surface(
+ machs=[0.2, 0.3, 0.4], force_convention=force_convention
+ )[0]
+ twin.add_full_body_aerodynamics(
+ power_off, position=rocket.center_of_dry_mass_position
+ )
+ return twin
+
+
+def _canted_calisto():
+ rocket = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag=0.5,
+ power_on_drag=0.5,
+ center_of_mass_without_motor=0,
+ )
+ rocket.add_nose(length=0.55829, kind="vonkarman", position=1.278)
+ rocket.add_trapezoidal_fins(
+ n=4,
+ span=0.1,
+ root_chord=0.12,
+ tip_chord=0.04,
+ position=-1.04956,
+ cant_angle=2.0,
+ )
+ return rocket
+
+
+def test_lumped_coefficients_keep_the_roll_forcing_of_canted_fins():
+ """Canted fins roll the rocket at zero angle of attack. The lumped set
+ keeps that as ``cl_0`` and the lumped rocket rolls the same way."""
+ rocket = _canted_calisto()
+ coefficients = rocket.to_coefficients(machs=[0.3, 0.9])["power_off"]
+ assert coefficients["cl_0"](0.3) < 0
+ assert "cN_beta" not in coefficients # still axisymmetric: no cross terms
+ twin = _lumped_twin(rocket)
+ original = summed_force_and_moment(rocket, 0.0, 0.0, 0.3, (0, 0, 0.5))
+ lumped = summed_force_and_moment(twin, 0.0, 0.0, 0.3, (0, 0, 0.5))
+ assert lumped[5] == pytest.approx(original[5], rel=1e-6)
+
+
+@pytest.mark.parametrize("force_convention", ["body", "wind"])
+def test_lumped_coefficients_keep_the_cross_terms_of_an_asymmetric_rocket(
+ force_convention,
+):
+ """A single canted fin off the body axes couples the two planes and has a
+ force and a moment at zero angle. The lumped rocket reproduces the
+ original's force and moment to first order in the angles and rates, in
+ either frame."""
+ rocket = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag=0.5,
+ power_on_drag=0.5,
+ center_of_mass_without_motor=0,
+ )
+ rocket.add_nose(length=0.55829, kind="vonkarman", position=1.278)
+ rocket.add_surfaces(
+ TrapezoidalFin(45, 0.12, 0.04, 0.1, 0.0635, cant_angle=2.0), -1.04956
+ )
+ coefficients = rocket.to_coefficients(machs=[0.3, 0.9])["power_off"]
+ for name in ("cN_beta", "cm_beta", "cn_alpha", "cN_0", "cm_0", "cl_0", "cl_alpha"):
+ assert name in coefficients
+ twin = _lumped_twin(rocket, force_convention)
+ for alpha, beta, omega in (
+ (0.0, 0.0, (0, 0, 0)),
+ (0.01, 0.0, (0, 0, 0)),
+ (0.0, 0.01, (0, 0, 0)),
+ (0.01, 0.01, (0.1, 0.1, 0.1)),
+ ):
+ original = summed_force_and_moment(rocket, alpha, beta, 0.3, omega, speed=100)
+ lumped = summed_force_and_moment(twin, alpha, beta, 0.3, omega, speed=100)
+ # the twin's cA_0 holds the rocket's own drag curve on top of the fin
+ lumped[2] += 0.5 * 100**2 * rocket.area * 0.5
+ np.testing.assert_allclose(lumped, original, rtol=2e-3, atol=1e-6)
+
+
+def test_to_coefficients_accepts_a_single_mach():
+ rocket = _canted_calisto()
+ coefficients = rocket.to_coefficients(machs=[0.3])["power_off"]
+ assert coefficients["cN_alpha"](0.3) == pytest.approx(
+ rocket.total_lift_coeff_der(0.3), rel=1e-6
+ )
+
+
+def _source_coefficients(rocket, alpha, mach, reynolds=None):
+ """``(cN, cm)`` of the rocket's own surfaces, summed directly."""
+ rocket.evaluate_surfaces_cp_to_cdm()
+ forces = summed_force_and_moment(
+ rocket, alpha, 0.0, mach, (0, 0, 0), reynolds=reynolds
+ )
+ dynamic_pressure_area = 0.5 * rocket.area
+ return (
+ -forces[1] / dynamic_pressure_area,
+ forces[3] / (dynamic_pressure_area * 2 * rocket.radius),
+ )
+
+
+def _reynolds_rocket():
+ """A rocket with a surface whose lift grows with the Reynolds number."""
+ area, diameter = math.pi * 0.0635**2, 2 * 0.0635
+
+ def gain(reynolds):
+ return 1 + math.log10(max(reynolds, 1.0))
+
+ surface = GenericSurface(
+ area,
+ diameter,
+ {
+ "cN": lambda alpha, reynolds: alpha * gain(reynolds),
+ "cY": lambda beta, reynolds: -beta * gain(reynolds),
+ },
+ )
+ return _rocket_with(surface, 0.3)
+
+
+@pytest.mark.parametrize("model", ["linear", "table"])
+def test_lumping_follows_the_reynolds_number(model):
+ """A single Reynolds number sets the value the coefficients are read at;
+ a list makes them (and the surface built from them) follow it. The
+ Reynolds number is the rocket's, based on its diameter."""
+ rocket = _reynolds_rocket()
+ machs, angles = [0.2, 0.5, 0.8], np.radians([-10, -5, 0, 5, 10])
+ alpha = math.radians(5)
+
+ at_zero = rocket.to_coefficients(machs=machs)["power_off"]["cN_alpha"](0.5)
+ fixed = rocket.to_coefficients(machs=machs, reynolds=1e6)["power_off"]
+ assert fixed["cN_alpha"](0.5) == pytest.approx(at_zero + 6.0, rel=1e-6)
+ swept = rocket.to_coefficients(machs=machs, reynolds=[1e5, 1e6, 1e7])
+ assert swept["power_off"]["cN_alpha"](0.5, 1e7) == pytest.approx(
+ at_zero + 7.0, rel=1e-6
+ )
+
+ power_off = rocket.to_surface(
+ machs=machs, model=model, angles=angles, reynolds=[1e5, 1e6, 1e7]
+ )[0]
+ for reynolds in (1e5, 1e6, 1e7):
+ expected = _source_coefficients(rocket, alpha, 0.5, reynolds)[0]
+ lumped = power_off.cN(alpha, 0, 0.5, reynolds, 0, 0, 0)
+ assert lumped == pytest.approx(expected, rel=1e-6)
+
+
+def _canard(name):
+ area, diameter = math.pi * 0.0635**2, 2 * 0.0635
+ return ControllableGenericSurface(
+ area,
+ diameter,
+ {
+ "cN": lambda alpha, deflection: 1.5 * (alpha + deflection),
+ "cY": lambda beta: -1.5 * beta,
+ },
+ name=name,
+ )
+
+
+def test_lumping_keeps_a_control():
+ """A control listed in ``controls`` becomes an input of the coefficients,
+ the surface built from them is controllable and matches the rocket at a
+ deflection, and the rocket's own control is left where it was."""
+ canard = _canard("Canard")
+ rocket = _rocket_with(canard, 0.8)
+ canard.set_control("deflection", 0.02)
+ machs, angles = [0.2, 0.5, 0.8], np.radians([-10, 0, 10])
+ controls = {"deflection": np.radians([-10, 0, 10])}
+
+ linear = rocket.to_coefficients(machs=machs, controls=controls)["power_off"]
+ assert linear["cN_0"](0.5, math.radians(10)) == pytest.approx(
+ 1.5 * math.radians(10)
+ )
+ assert canard.get_control("deflection") == 0.02
+
+ power_off = rocket.to_surface(
+ machs=machs, model="table", angles=angles, controls=controls
+ )[0]
+ assert isinstance(power_off, ControllableGenericSurface)
+ assert power_off.control_variables == ["deflection"]
+ alpha, deflection = math.radians(3), math.radians(5)
+ power_off.set_control("deflection", deflection)
+ canard.set_control("deflection", deflection)
+ args = power_off._coefficient_arguments(alpha, 0, 0.5, 0, 0, 0, 0)
+ expected = _source_coefficients(rocket, alpha, 0.5)
+ assert power_off.cN.get_value_opt(*args) == pytest.approx(expected[0])
+ assert power_off.cm.get_value_opt(*args) == pytest.approx(expected[1])
+
+ with pytest.raises(ValueError, match="needs model='table'"):
+ rocket.to_surface(machs=machs, controls=controls)
+ with pytest.raises(ValueError, match="no control named 'flap'"):
+ rocket.to_coefficients(machs=machs, controls={"flap": [0, 1]})
+ with pytest.raises(ValueError, match="at least two different values"):
+ rocket.to_coefficients(machs=machs, controls={"deflection": [0.1]})
+
+
+def test_lumping_keeps_same_named_controls_apart():
+ """Two surfaces with a control of the same name give two inputs, named
+ after their surfaces; asking for the shared name warns and sweeps both."""
+ rocket = _rocket_with(_canard("Canard A"), 0.8)
+ rocket.add_surfaces(_canard("Canard B"), 0.6)
+ machs = [0.2, 0.5]
+ names = ["mach", "canard_a_deflection", "canard_b_deflection"]
+
+ with pytest.warns(UserWarning, match="used by 2 surfaces"):
+ shared = rocket.to_coefficients(machs=machs, controls={"deflection": [0, 0.1]})
+ assert shared["power_off"]["cN_0"].__inputs__ == names
+
+ apart = rocket.to_coefficients(
+ machs=machs,
+ controls={"canard_a_deflection": [0, 0.1], "canard_b_deflection": [0, 0.2]},
+ )["power_off"]
+ assert apart["cN_0"].__inputs__ == names
+ assert apart["cN_0"](0.5, 0.1, 0.2) == pytest.approx(1.5 * 0.3)
+
+
+def test_table_rates_can_be_read_at_each_angle():
+ """With ``rates="at_each_angle"`` the rate terms are tables over the
+ angles, and the surface built from them has the damping of the rocket at
+ an angle, which the zero-angle rate terms miss."""
+ rocket = _body_lift_rocket()
+ machs, angles = [0.2, 0.5, 0.8], np.radians([-10, -5, 0, 5, 10])
+ theta = math.radians(10)
+
+ coefficients = rocket.to_coefficients(
+ machs=machs, model="table", angles=angles, rates="at_each_angle"
+ )["power_off"]
+ assert coefficients["cm_q"].__inputs__ == ["alpha", "beta", "mach"]
+
+ def twin_damping(rates):
+ twin = _table_twin(rocket, angles=angles, rates=rates)
+ return damping_derivative(twin, theta, 0.0, 0.3)
+
+ expected = damping_derivative(rocket, theta, 0.0, 0.3)
+ assert twin_damping("at_each_angle") == pytest.approx(expected, rel=1e-4)
+ assert twin_damping(True) != pytest.approx(expected, rel=1e-2)
+
+ with pytest.raises(ValueError, match="needs model='table'"):
+ rocket.to_coefficients(machs=machs, rates="at_each_angle")
+ with pytest.raises(ValueError, match="rates must be"):
+ rocket.to_coefficients(machs=machs, rates="sometimes")
+
+
+def _table_twin(rocket, **kwargs):
+ """A bare rocket carrying only the coasting table surface of ``to_surface``."""
+ twin = Rocket(
+ radius=rocket.radius,
+ mass=rocket.mass,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag=0,
+ power_on_drag=0,
+ center_of_mass_without_motor=rocket.center_of_mass_without_motor,
+ )
+ power_off = rocket.to_surface(model="table", machs=[0.2, 0.3, 0.4], **kwargs)[0]
+ twin.add_full_body_aerodynamics(
+ power_off, position=rocket.center_of_dry_mass_position
+ )
+ return twin
+
+
+def _assert_twin_matches(rocket, twin, states, rtol):
+ """The twin's summed force and moment equal the original's at each
+ ``(alpha, beta, omega)`` state, once the rocket's own drag, which the
+ twin carries in its axial coefficient, is put back."""
+ for alpha, beta, omega in states:
+ original = summed_force_and_moment(rocket, alpha, beta, 0.3, omega, speed=100)
+ lumped = summed_force_and_moment(twin, alpha, beta, 0.3, omega, speed=100)
+ lumped[2] += 0.5 * 100**2 * rocket.area * rocket.power_off_drag(0.3)
+ np.testing.assert_allclose(
+ lumped, original, rtol=rtol, atol=rtol * np.abs(original).max()
+ )
+
+
+def test_table_model_keeps_the_curve_of_an_axisymmetric_rocket():
+ """An axisymmetric rocket with a body-lift term that is far from linear
+ lumps to a 2-D table over the total angle of attack. The lumped rocket
+ matches the original at every angle of the table, from either side and at
+ combined angles, where the linear model is exact only near zero."""
+ rocket = _canted_calisto()
+ body_lift = GenericSurface(
+ rocket.area,
+ 2 * rocket.radius,
+ {"cN": lambda alpha_total: 12.0 * math.sin(alpha_total) ** 2},
+ )
+ rocket.add_surfaces(body_lift, 0.3)
+ assert rocket.is_axisymmetric
+ angles = np.radians(np.arange(-40, 41, 2))
+ coefficients = rocket.to_coefficients(
+ model="table", machs=[0.2, 0.3, 0.4], angles=angles
+ )
+ tables = coefficients["power_off"]
+ assert set(tables) >= {"cN", "cA", "cm", "cl", "cm_q", "cl_p"}
+ assert "cY" not in tables and "cn" not in tables
+ assert tables["cN"].__inputs__ == ["alpha_total", "mach"]
+
+ twin = _table_twin(rocket, angles=angles)
+ deg = math.radians
+ static = [
+ (0.0, 0.0, (0, 0, 0)),
+ (deg(10), 0.0, (0, 0, 0)),
+ (0.0, deg(-25), (0, 0, 0)),
+ (deg(20), deg(20), (0, 0, 0)),
+ (deg(40), 0.0, (0, 0, 0)),
+ ]
+ _assert_twin_matches(rocket, twin, static, rtol=1e-3)
+ # the rate terms are those of the linear model, read at zero angle
+ _assert_twin_matches(rocket, twin, [(deg(5), deg(3), (0.3, 0.2, 0.5))], rtol=1e-2)
+
+
+def test_table_model_keeps_the_coupling_of_a_lopsided_rocket():
+ """A single canted fin off the body axes plus a nonlinear canard in one
+ plane lump to 3-D tables over both angles that reproduce the original at
+ combined angles, cross coupling included."""
+ rocket = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag=0.5,
+ power_on_drag=0.5,
+ center_of_mass_without_motor=0,
+ )
+ rocket.add_nose(length=0.55829, kind="vonkarman", position=1.278)
+ rocket.add_surfaces(
+ TrapezoidalFin(45, 0.12, 0.04, 0.1, 0.0635, cant_angle=2.0), -1.04956
+ )
+ canard = GenericSurface(
+ rocket.area,
+ 2 * rocket.radius,
+ {"cN": lambda alpha: 1.5 * math.sin(2 * alpha) + 20 * alpha**3, "cY": 0},
+ )
+ rocket.add_surfaces(canard, 0.8)
+ assert not rocket.is_axisymmetric
+ angles = np.radians(np.arange(-30, 31, 5))
+ tables = rocket.to_coefficients(
+ model="table", machs=[0.2, 0.3, 0.4], angles=angles
+ )["power_off"]
+ assert set(tables) >= {"cN", "cY", "cA", "cm", "cn", "cl"}
+ assert tables["cN"].__inputs__ == ["alpha", "beta", "mach"]
+
+ twin = _table_twin(rocket, angles=angles)
+ deg = math.radians
+ static = [
+ (0.0, 0.0, (0, 0, 0)),
+ (deg(10), 0.0, (0, 0, 0)),
+ (0.0, deg(25), (0, 0, 0)),
+ (deg(20), deg(-20), (0, 0, 0)),
+ ]
+ _assert_twin_matches(rocket, twin, static, rtol=1e-3)
+ _assert_twin_matches(rocket, twin, [(deg(5), deg(3), (0.3, 0.2, 0.5))], rtol=1e-2)
+
+
+def test_lumping_without_rates_has_no_damping():
+ """``rates=False`` leaves the rate terms out of both models: the linear
+ set has no ``_p``/``_q``/``_r`` keys and the table twin feels nothing
+ from a pure body rate."""
+ rocket = _canted_calisto()
+ linear = rocket.to_coefficients(machs=[0.3, 0.9], rates=False)["power_off"]
+ assert not any(name[-2:] in ("_p", "_q", "_r") for name in linear)
+ assert "cN_alpha" in linear and "cl_0" in linear
+ twin = _table_twin(rocket, rates=False)
+ moment = summed_force_and_moment(twin, 0.0, 0.0, 0.3, (1.0, 0, 0), speed=100)
+ assert moment[3] == 0.0
+
+
+def test_lumping_rejects_bad_options():
+ rocket = _canted_calisto()
+ with pytest.raises(ValueError, match="model"):
+ rocket.to_coefficients(model="quadratic")
+ with pytest.raises(ValueError, match="body-frame"):
+ rocket.to_coefficients(model="table", force_convention="wind")
+ with pytest.raises(ValueError, match="at least two"):
+ rocket.to_coefficients(model="table", machs=[0.3])
+
+
+def test_table_surface_saves_and_loads():
+ """The table surfaces round trip through the RocketPy encoder."""
+ rocket = _canted_calisto()
+ power_off = rocket.to_surface(
+ model="table", machs=[0.2, 0.3], angles=np.radians([-10, 0, 10])
+ )[0]
+ loaded = json.loads(json.dumps(power_off, cls=RocketPyEncoder), cls=RocketPyDecoder)
+ args = (math.radians(6), math.radians(-4), 0.25, 0.0, 0.1, 0.0, 0.2)
+ for name in ("cN", "cY", "cA", "cm", "cn", "cl"):
+ assert getattr(loaded, name).get_value_opt(*args) == pytest.approx(
+ getattr(power_off, name).get_value_opt(*args)
+ )
+
+
+def _rocket_of(*surfaces_and_positions):
+ rocket = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag=0.5,
+ power_on_drag=0.5,
+ center_of_mass_without_motor=0,
+ )
+ rocket.add_nose(length=0.55829, kind="vonkarman", position=1.278)
+ for surface, position in surfaces_and_positions:
+ rocket.add_surfaces(surface, position)
+ return rocket
+
+
+def _fin(angular_position, cant_angle=0.0):
+ return TrapezoidalFin(
+ angular_position, 0.12, 0.04, 0.1, 0.0635, cant_angle=cant_angle
+ )
+
+
+def test_a_coupled_rocket_is_not_axisymmetric():
+ """A single fin at 45 degrees pushes equally in pitch and yaw with the same
+ center of pressure in both planes, so the two margins agree. It is still
+ not axisymmetric: a pitch also yaws it, and along its own plane it does
+ not push back at all."""
+ rocket = _rocket_of((_fin(45), -1.04956))
+ with pytest.warns(UserWarning, match="couple"):
+ assert not rocket.is_axisymmetric
+ assert rocket.aerodynamic_center(0.3) == pytest.approx(
+ rocket.aerodynamic_center_yaw(0.3)
+ )
+
+
+def test_planes_of_equal_center_but_different_strength_are_not_axisymmetric():
+ """Lift added to the pitch plane alone, at the aerodynamic center, leaves
+ the two centers of pressure equal but the pitch plane stiffer."""
+ area, diameter = math.pi * 0.0635**2, 2 * 0.0635
+ both = LinearGenericSurface(area, diameter, {"cN_alpha": 4.0, "cY_beta": -4.0})
+ pitch_only = LinearGenericSurface(area, diameter, {"cN_alpha": 2.0})
+ rocket = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag=0.5,
+ power_on_drag=0.5,
+ center_of_mass_without_motor=0,
+ )
+ rocket.add_surfaces([both, pitch_only], [-1.0, -1.0])
+ with pytest.warns(UserWarning, match="strength"):
+ assert not rocket.is_axisymmetric
+ assert rocket.aerodynamic_center(0.3) == pytest.approx(
+ rocket.aerodynamic_center_yaw(0.3)
+ )
+
+
+@pytest.mark.parametrize(
+ "angular_positions", [(0, 90, 180, 270), (30, 150, 270), (45, 135, 225, 315)]
+)
+def test_evenly_spaced_individual_fins_are_axisymmetric(angular_positions):
+ """Three or more evenly spaced fins, canted or not, behave the same in
+ every plane, whatever their orientation about the axis."""
+ rocket = _rocket_of(
+ *((_fin(angle, cant_angle=1.5), -1.04956) for angle in angular_positions)
+ )
+ with warnings.catch_warnings():
+ warnings.simplefilter("error")
+ assert rocket.is_axisymmetric
+
+
+# Both planes are read at one state (alpha, beta)
+
+
+def _body_lift_rocket():
+ """Calisto-like rocket plus a Galejs body-lift term against the total
+ angle of attack: axisymmetric, nonlinear in the angle."""
+ area, diameter = math.pi * 0.0635**2, 2 * 0.0635
+ body_lift = GenericSurface(
+ area,
+ diameter,
+ {
+ "cN": lambda alpha_total: (
+ 12.0 * math.sin(alpha_total) ** 2 * math.cos(alpha_total)
+ )
+ },
+ )
+ return _rocket_with(body_lift, 0.3)
+
+
+def test_center_of_pressure_of_a_linear_rocket_is_the_aerodynamic_center(
+ calisto_robust,
+):
+ """For a rocket built from nose, fins and tail the point where the force
+ acts does not move with the angle: it is ``cp_position`` at every angle,
+ in both planes, and at zero angle where the force itself vanishes."""
+ rocket = calisto_robust
+ for mach in (0.0, 0.3, 0.9):
+ expected = rocket.cp_position.get_value_opt(mach)
+ for degrees in (0.0, 2.0, 10.0):
+ angle = math.radians(degrees)
+ assert rocket.center_of_pressure(angle, mach) == pytest.approx(expected)
+ assert rocket.center_of_pressure_yaw(angle, mach) == pytest.approx(expected)
+
+
+def test_center_of_pressure_of_a_nonlinear_rocket_moves_with_the_angle():
+ """With a body-lift term the center of pressure ``Cm/CN`` leaves the
+ aerodynamic center as the angle grows, differs from the in-plane neutral
+ point, and is the across-the-wind neutral point. Turning the wind into
+ the yaw plane gives the same point from the yaw accessor."""
+ rocket = _body_lift_rocket()
+ theta, mach = math.radians(10), 0.3
+
+ center = rocket.center_of_pressure(theta, mach)
+ assert center == pytest.approx(
+ rocket.neutral_point_yaw(0.0, mach, alpha=theta), abs=1e-5
+ )
+ assert abs(center - rocket.neutral_point(theta, mach)) > 0.05
+ assert abs(center - rocket.aerodynamic_center.get_value_opt(mach)) > 0.05
+ assert rocket.center_of_pressure_yaw(theta, mach) == pytest.approx(center)
+ # Toward zero angle it returns to the aerodynamic center
+ assert rocket.center_of_pressure(0.0, mach) == pytest.approx(
+ rocket.aerodynamic_center.get_value_opt(mach)
+ )
+ assert rocket.center_of_pressure(1e-4, mach) == pytest.approx(
+ rocket.aerodynamic_center.get_value_opt(mach), abs=1e-3
+ )
+
+
+def test_axisymmetric_nonlinear_yaw_is_read_across_the_wind():
+ """With the wind in the pitch plane, state ``(theta, 0)``, the pitch plane
+ of an axisymmetric rocket nonlinear in the angle gives the in-plane
+ (tangent) neutral point and the yaw plane the across-the-wind one, which
+ is the classic center of pressure ``Cm/CN`` at that angle with a restoring
+ slope ``CN / tan(theta)``. The two margins differ."""
+ rocket = _body_lift_rocket()
+ assert rocket.is_axisymmetric and not rocket.is_incidence_linear
+ theta, mach = math.radians(10), 0.3
+ diameter = 2 * rocket.radius
+
+ _, r2, _, m1, _, _ = summed_force_and_moment(rocket, theta, 0.0, mach, (0, 0, 0))
+ dynamic_pressure_area = 0.5 * rocket.area
+ cN = -r2 / dynamic_pressure_area
+ cm = m1 / (dynamic_pressure_area * diameter)
+ secant_point = rocket.center_of_dry_mass_position + rocket._csys * diameter * (
+ cm / cN
+ )
+
+ across = rocket.neutral_point_yaw(0.0, mach, alpha=theta)
+ in_plane = rocket.neutral_point(theta, mach)
+ assert across == pytest.approx(secant_point, abs=1e-5)
+ assert abs(in_plane - secant_point) > 0.05
+
+ pitch_margin, pitch_slope = stability_margin_and_slope(
+ rocket, theta, 0.0, mach, 0.0, "pitch"
+ )
+ yaw_margin, yaw_slope = stability_margin_and_slope(
+ rocket, theta, 0.0, mach, 0.0, "yaw"
+ )
+ assert yaw_slope == pytest.approx(cN / math.tan(theta), rel=1e-5)
+ assert pitch_slope > yaw_slope
+ assert yaw_margin > pitch_margin + 0.5
+
+ # Rotating the wind into the yaw plane swaps the roles
+ assert rocket.neutral_point_yaw(theta, mach) == pytest.approx(in_plane)
+ assert rocket.neutral_point(0.0, mach, beta=theta) == pytest.approx(across)
+
+
+def test_rocket_level_margins_are_read_at_zero_angle():
+ """``stability_margin(mach, time)`` and ``stability_margin_yaw(mach, time)``
+ keep their two-argument form and read each plane at zero angle; by symmetry
+ the two agree for an axisymmetric rocket, at zero angle and away from it."""
+ rocket = _body_lift_rocket()
+ at_zero = stability_margin_and_slope(rocket, 0.0, 0.0, 0.3, 0.0)[0]
+ assert rocket.stability_margin(0.3, 0.0) == pytest.approx(at_zero, rel=1e-9)
+ assert rocket.stability_margin_yaw(0.3, 0.0) == pytest.approx(at_zero, rel=1e-6)
+ for angle in (0.1, 0.2):
+ assert stability_margin_and_slope(rocket, angle, 0.0, 0.3, 0.0, "pitch")[
+ 0
+ ] == pytest.approx(
+ stability_margin_and_slope(rocket, 0.0, angle, 0.3, 0.0, "yaw")[0],
+ rel=1e-6,
+ )
+
+
+def test_non_axisymmetric_nonlinear_plane_depends_on_the_other_angle():
+ """Canards in one plane with a lift curve that stalls: the pitch-plane
+ margin read at the rocket's actual state ``(alpha, beta)`` is what a
+ direct linearization there gives, not the value at ``(alpha, 0)``."""
+ area, diameter = math.pi * 0.0635**2, 2 * 0.0635
+ limit = math.radians(12)
+ table = [
+ [angle, 2.0 * max(-limit, min(limit, angle))]
+ for angle in np.radians(np.arange(-30, 31, 1.0))
+ ]
+ canards = GenericSurface(area, diameter, {"cN": (table, ["alpha"]), "cY": 0})
+ rocket = _rocket_with(canards, 0.8)
+ assert not rocket.is_axisymmetric and not rocket.is_incidence_linear
+ alpha, beta, mach = math.radians(8), math.radians(8), 0.3
+
+ margin, slope = stability_margin_and_slope(rocket, alpha, beta, mach, 0.0, "pitch")
+ point, direct_slope = neutral_point_and_slope(rocket, alpha, beta, mach, "pitch")
+ expected = (
+ rocket._csys * (rocket.center_of_mass.get_value_opt(0.0) - point) / diameter
+ )
+ assert margin == pytest.approx(expected)
+ assert slope == pytest.approx(direct_slope)
+ # Past the stall the canards stop adding lift and the margin grows
+ below = stability_margin_and_slope(rocket, 0.0, 0.0, mach, 0.0, "pitch")[0]
+ beyond = stability_margin_and_slope(
+ rocket, math.radians(15), 0.0, mach, 0.0, "pitch"
+ )[0]
+ assert beyond > below + 0.5
+
+
+def test_closed_form_damping_follows_the_stability_phase():
+ """A surface active only in the other motor phase is left out of the
+ closed-form damping sum, as it is out of the aerodynamic center."""
+ rocket = _phase_gated_rocket()
+ off_only = aerodynamic_damping(rocket, 0.0, 0.0, 0.3, 0.0, "pitch")
+ rocket.stability_phase = "power_on"
+ on_only = aerodynamic_damping(rocket, 0.0, 0.0, 0.3, 0.0, "pitch")
+ rocket.stability_phase = "power_off"
+ # The two surfaces have different centers of pressure, so different arms
+ assert off_only != pytest.approx(on_only)
+ for phase, expected in (("power_off", off_only), ("power_on", on_only)):
+ rocket.stability_phase = phase
+ surfaces = stability_surfaces(rocket)
+ arm_sum = sum(
+ surface.reference_area
+ / rocket.area
+ * surface.cN_alpha.get_value_opt(0, 0, 0.3, 0, 0, 0, 0)
+ * (
+ position.z
+ + rocket._csys * surface.aerodynamic_center.get_value_opt(0.3)
+ - rocket.center_of_mass.get_value_opt(0.0)
+ )
+ ** 2
+ for surface, position in surfaces
+ )
+ assert expected == pytest.approx(0.5 * rocket.area * arm_sum)
+
+
+def test_a_surface_that_starts_switched_off_is_left_out_of_the_stability_sum():
+ """It is not part of the rocket until an event switches it on."""
+ area, length = math.pi * 0.0635**2, 0.127
+ coefficients = {"cN_alpha": 2.0, "cY_beta": -2.0}
+ switched_off = LinearGenericSurface(area, length, coefficients, active=False)
+ switched_on = LinearGenericSurface(area, length, coefficients)
+
+ without = stability_surfaces(_rocket_with(switched_off, -0.8))
+ with_it = stability_surfaces(_rocket_with(switched_on, -0.8))
+
+ assert switched_off not in [surface for surface, _ in without]
+ assert switched_on in [surface for surface, _ in with_it]
+ assert len(with_it) == len(without) + 1
+
+
+def _oscillator_rocket():
+ """A rocket of built-in surfaces with a generic surface that adds nothing."""
+ nothing = LinearGenericSurface(math.pi * 0.0635**2, 0.127, {})
+ return _rocket_with(nothing, 0.5)
+
+
+def test_disturbance_response_is_the_damped_oscillation_of_the_rocket():
+ """The response starts at the disturbance with no rate, and follows
+ ``I theta'' + C2 theta' + C1 theta = 0`` with the rocket's coefficients at
+ the chosen condition."""
+ rocket = _oscillator_rocket()
+ speed, density = 40.0, 1.1
+ response = rocket.disturbance_response(speed, disturbance=4.0, density=density)
+
+ inertia, inertia_rate = lateral_inertia_and_rate(rocket, rocket.I_11, 0.0)
+ corrective, damping = corrective_and_damping_moments(
+ rocket,
+ 0.0,
+ 0.0,
+ speed / 340.29,
+ 0.0,
+ speed,
+ density,
+ 0.5 * density * speed**2,
+ inertia_rate,
+ )
+ natural_frequency = math.sqrt(corrective / inertia)
+ damping_ratio = damping / (2 * math.sqrt(corrective * inertia))
+ assert 0 < damping_ratio < 1
+
+ time = response.x_array
+ damped_frequency = natural_frequency * math.sqrt(1 - damping_ratio**2)
+ decay = damping_ratio * natural_frequency
+ expected = (
+ 4.0
+ * np.exp(-decay * time)
+ * (
+ np.cos(damped_frequency * time)
+ + decay / damped_frequency * np.sin(damped_frequency * time)
+ )
+ )
+ assert response.y_array == pytest.approx(expected, abs=1e-9)
+ assert response.y_array[0] == pytest.approx(4.0)
+ assert abs(response.y_array[-1]) < 0.1 * 4.0 # it settles
+ assert f"{natural_frequency:.2f} rad/s" in response.title
+
+
+def test_disturbance_response_grows_without_a_restoring_moment():
+ """A rocket with its center of pressure ahead of its center of mass does
+ not swing back: the angle grows."""
+ rocket = Rocket(
+ radius=0.0635,
+ mass=14.426,
+ inertia=(6.321, 6.321, 0.034),
+ power_off_drag=0.5,
+ power_on_drag=0.5,
+ center_of_mass_without_motor=0,
+ coordinate_system_orientation="tail_to_nose",
+ )
+ rocket.add_nose(length=0.55829, kind="vonkarman", position=1.278)
+ response = rocket.disturbance_response(speed=30)
+ assert response.y_array[-1] > 3 * response.y_array[0]
+ assert "no restoring moment" in response.title
+
+
+def test_disturbance_response_of_a_point_mass_rocket_is_refused():
+ rocket = PointMassRocket(
+ radius=0.05,
+ mass=5,
+ center_of_mass_without_motor=0,
+ power_off_drag=0.4,
+ power_on_drag=0.4,
+ )
+ with pytest.raises(ValueError, match="point mass"):
+ rocket.disturbance_response(speed=30)
diff --git a/tests/unit/simulation/test_aerodynamic_drag_force.py b/tests/unit/simulation/test_aerodynamic_drag_force.py
new file mode 100644
index 000000000..aa6197032
--- /dev/null
+++ b/tests/unit/simulation/test_aerodynamic_drag_force.py
@@ -0,0 +1,206 @@
+"""Tests of the rocket drag helpers. They use a stand-in for the flight, so no
+simulation is run."""
+
+from types import SimpleNamespace
+
+import numpy as np
+import pytest
+
+from rocketpy import Rocket
+from rocketpy.mathutils import Vector
+from rocketpy.simulation.helpers.flight_derivatives import _compute_drag_area
+
+
+def _flight_stand_in(power_off_drag, power_on_drag, burn_out_time=3.0):
+ """The part of a flight the drag helper reads: the rocket and its motor's
+ burn out time."""
+ rocket = Rocket(
+ radius=0.05,
+ mass=10,
+ inertia=(5, 5, 0.02),
+ power_off_drag=power_off_drag,
+ power_on_drag=power_on_drag,
+ center_of_mass_without_motor=0,
+ )
+ rocket.motor = SimpleNamespace(burn_out_time=burn_out_time)
+ return SimpleNamespace(rocket=rocket)
+
+
+def _head_on(speed):
+ """Air coming straight down the rocket's axis, in the body frame."""
+ return Vector([0, 0, -speed])
+
+
+def test_rocket_drag_receives_reduced_rates():
+ """The rocket drag must receive the same non-dimensional rates as a generic
+ surface, ``rate * diameter / (2 * airspeed)``, not the rates in rad/s."""
+ flight = _flight_stand_in(
+ power_off_drag=lambda pitch_rate, yaw_rate, roll_rate: (
+ pitch_rate + 10 * yaw_rate + 100 * roll_rate
+ ),
+ power_on_drag=0.0,
+ )
+ speed, omega = 50.0, (0.2, -0.4, 8.0)
+ reduced = 2 * 0.05 / (2 * speed)
+ expected_coefficient = reduced * (omega[0] + 10 * omega[1] + 100 * omega[2])
+
+ drag_area = _compute_drag_area(
+ flight, 5.0, _head_on(speed), speed, 0.15, 1.2, 0, omega
+ )
+
+ assert drag_area == pytest.approx(flight.rocket.area * expected_coefficient)
+
+
+def test_rocket_drag_rates_are_zero_without_airspeed():
+ """With no airspeed the reduced rates are zero, and nothing divides by it."""
+ flight = _flight_stand_in(
+ power_off_drag=lambda mach, roll_rate: 0.5 + roll_rate, power_on_drag=0.0
+ )
+ drag_area = _compute_drag_area(
+ flight, 5.0, _head_on(0.0), 0.0, 0, 1.2, 0, (0, 0, 8.0)
+ )
+ assert drag_area == pytest.approx(0.5 * flight.rocket.area)
+
+
+def test_rocket_drag_reads_the_flow_from_the_stream():
+ """The drag coefficients get the angle of attack and the sideslip angle read
+ from the velocity of the air in the body frame, and the Reynolds number on
+ the rocket diameter."""
+ flight = _flight_stand_in(
+ power_off_drag=lambda alpha, beta, mach, reynolds: (
+ alpha + 10 * beta + 100 * mach + reynolds / 1e6
+ ),
+ power_on_drag=0.0,
+ )
+ alpha, beta, speed = np.radians(4.0), np.radians(-7.0), 80.0
+ direction = np.array([np.tan(beta), np.tan(alpha), 1.0])
+ stream = Vector(list(-speed * direction / np.linalg.norm(direction)))
+ density, viscosity = 1.1, 1.8e-5
+ reynolds = density * speed * (2 * 0.05) / viscosity
+
+ drag_area = _compute_drag_area(
+ flight, 5.0, stream, speed, 0.25, density, viscosity, (0, 0, 0)
+ )
+
+ expected = alpha + 10 * beta + 100 * 0.25 + reynolds / 1e6
+ assert drag_area == pytest.approx(flight.rocket.area * expected)
+
+
+def test_rocket_drag_curve_follows_the_motor_burn():
+ """The power-on curve is used until burn out, the power-off curve after."""
+ flight = _flight_stand_in(power_off_drag=0.6, power_on_drag=0.4)
+ before = _compute_drag_area(
+ flight, 1.0, _head_on(50.0), 50.0, 0.15, 1.2, 0, (0, 0, 0)
+ )
+ after = _compute_drag_area(
+ flight, 5.0, _head_on(50.0), 50.0, 0.15, 1.2, 0, (0, 0, 0)
+ )
+ assert before == pytest.approx(0.4 * flight.rocket.area)
+ assert after == pytest.approx(0.6 * flight.rocket.area)
+
+
+@pytest.mark.parametrize("equations", ["u_dot", "u_dot_generalized"])
+@pytest.mark.parametrize("angle_deg", [0.0, 2.0, 10.0, 60.0, 90.0, 180.0])
+def test_axial_drag_follows_the_air_moving_along_the_axis(angle_deg, equations):
+ """Flying straight into the air the axial drag is the usual
+ ``0.5 * rho * V**2 * Cd * A`` toward the tail. It fades to zero with the
+ rocket sideways to the air, and pushes toward the nose (against the motion)
+ when the rocket moves tail first. Checked on both 6-DOF equations of motion,
+ with a stand-in for the flight, so no simulation is run."""
+ # pylint: disable=import-outside-toplevel
+ from rocketpy import Environment, SolidMotor
+ from rocketpy.simulation.helpers import flight_derivatives
+
+ env = Environment()
+ env.set_atmospheric_model(type="standard_atmosphere")
+ rocket = Rocket(
+ radius=0.05,
+ mass=10,
+ inertia=(5, 5, 0.02),
+ power_off_drag=0.5,
+ power_on_drag=0.5,
+ center_of_mass_without_motor=0,
+ )
+ rocket.add_motor(
+ SolidMotor(
+ thrust_source=1000,
+ burn_time=2.0,
+ dry_mass=1.0,
+ dry_inertia=(0.1, 0.1, 0.002),
+ center_of_dry_mass_position=0.3,
+ nozzle_radius=0.03,
+ grain_number=1,
+ grain_density=1800,
+ grain_outer_radius=0.03,
+ grain_initial_inner_radius=0.015,
+ grain_initial_height=0.1,
+ grain_separation=0.0,
+ grains_center_of_mass_position=0.3,
+ nozzle_position=0,
+ throat_radius=0.01,
+ ),
+ position=-0.5,
+ )
+ # all the derivative reads
+ flight = SimpleNamespace(env=env, rocket=rocket, _surface_switches={})
+ speed, angle = 80.0, np.radians(angle_deg)
+ upright = [1.0, 0.0, 0.0, 0.0] # the body axis is the inertial z axis
+ velocity = [speed * np.sin(angle), 0.0, speed * np.cos(angle)]
+ state = [0.0, 0.0, 1000.0, *velocity, *upright, 0.0, 0.0, 0.0]
+
+ # After burn out, with no aerodynamic surface, the axial force is the drag
+ derivative = getattr(flight_derivatives, equations)
+ axial_force = derivative(flight, 10.0, state, post_processing=True)[8]
+
+ rho = env.density.get_value_opt(1000.0)
+ full = 0.5 * rho * speed**2 * 0.5 * rocket.area
+ assert axial_force == pytest.approx(-full * np.cos(angle), abs=1e-9)
+
+
+@pytest.mark.parametrize(
+ "velocity",
+ [
+ (0.0, 0.0, 80.0), # climbing straight up
+ (30.0, 0.0, 0.5), # near apogee, moving sideways
+ (5.0, -3.0, -50.0), # falling with a drift
+ ],
+)
+def test_3dof_drag_acts_against_the_velocity(velocity):
+ """A 3-DOF phase does not model the rocket's attitude (by default it stays at
+ the launch direction), so the drag must act against the velocity relative to
+ the air, not along the body axis. Falling, it must slow the rocket down."""
+ # pylint: disable=import-outside-toplevel
+ from rocketpy import Environment, PointMassMotor, PointMassRocket
+ from rocketpy.simulation.helpers.flight_derivatives import u_dot_generalized_3dof
+
+ env = Environment()
+ env.set_atmospheric_model(type="standard_atmosphere")
+ rocket = PointMassRocket(
+ radius=0.05,
+ mass=10,
+ center_of_mass_without_motor=0,
+ power_off_drag=0.5,
+ power_on_drag=0.5,
+ )
+ rocket.add_motor(
+ PointMassMotor(
+ thrust_source=1000,
+ dry_mass=1.0,
+ propellant_initial_mass=1.0,
+ burn_time=2.0,
+ ),
+ position=0,
+ )
+ # all the derivative reads
+ flight = SimpleNamespace(env=env, rocket=rocket, _surface_switches={})
+ upright = [1.0, 0.0, 0.0, 0.0]
+ state = [0.0, 0.0, 1000.0, *velocity, *upright, 0.0, 0.0, 0.0]
+
+ drag = np.array(
+ u_dot_generalized_3dof(flight, 10.0, state, post_processing=True)[6:9]
+ )
+
+ speed = np.linalg.norm(velocity)
+ rho = env.density.get_value_opt(1000.0)
+ expected = -0.5 * rho * speed * 0.5 * rocket.area * np.array(velocity)
+ assert drag == pytest.approx(expected, rel=1e-9, abs=1e-12)
diff --git a/tests/unit/simulation/test_event_scheduler.py b/tests/unit/simulation/test_event_scheduler.py
new file mode 100644
index 000000000..e69de29bb
diff --git a/tests/unit/simulation/test_flight.py b/tests/unit/simulation/test_flight.py
index 1e05e0fdd..12bbf88df 100644
--- a/tests/unit/simulation/test_flight.py
+++ b/tests/unit/simulation/test_flight.py
@@ -1,5 +1,6 @@
import json
import os
+from types import SimpleNamespace
from unittest.mock import patch
import matplotlib as plt
@@ -7,7 +8,9 @@
import pytest
from scipy import optimize
-from rocketpy import Components, Flight, Function, Rocket
+from rocketpy import Components, Flight, Function, LinearGenericSurface, Rocket
+from rocketpy.mathutils.vector_matrix import Vector
+from rocketpy.rocket._helpers import aerodynamic_damping
from rocketpy.simulation.helpers.flight_derivatives import u_dot, u_dot_generalized
plt.rcParams.update({"figure.max_open_warning": 0})
@@ -132,17 +135,19 @@ def test_get_solution_at_time(flight_calisto):
rtol=1e-05,
atol=1e-08,
)
+ # This rocket has no aerodynamic surfaces, so nothing turns it: it keeps its
+ # launch attitude and falls tail first, with the drag braking the fall.
assert np.allclose(
flight_calisto.get_solution_at_time(flight_calisto.t_final),
np.array(
[
- 48.43719482805657,
- -14.836008075478597,
- 985.9858934483618,
- -3.4415459237894554e-05,
- 0.0007572309307800201,
- 11.21695000766671,
- -341.1460775169661,
+ 52.61962020640597,
+ -15.5982732,
+ 1165.22136,
+ -2.68709202e-06,
+ 0.000755621118,
+ 27.5202515,
+ -195.691415,
0.9990482215818578,
-0.043619387365336,
0.0,
@@ -242,7 +247,7 @@ def test_export_sensor_data(flight_calisto_with_sensors):
[
("t_initial", (0.25886, -0.649623, 0)),
("out_of_rail_time", (0.792028, -1.987634, 0)),
- ("apogee_time", (-0.509420, -0.732933, -2.089120e-14)),
+ ("apogee_time", (-0.652631, -0.734179, 2.701482e-16)),
("t_final", (0, 0, 0)),
],
)
@@ -279,9 +284,9 @@ def test_aerodynamic_moments(flight_calisto_custom_wind, flight_time, expected_v
@pytest.mark.parametrize(
"flight_time, expected_values",
[
- ("t_initial", (1.654150, 0.659142, -0.067103)),
- ("out_of_rail_time", (5.052628, 2.013361, -1.75370)),
- ("apogee_time", (2.321838, -1.613641, -0.962108)),
+ ("t_initial", (1.654150, 0.659142, 0.002172)),
+ ("out_of_rail_time", (5.052628, 2.013361, -1.716290)),
+ ("apogee_time", (2.266519, -2.014795, -0.792216)),
("t_final", (-0.019802, 0.012030, 159.051604)),
],
)
@@ -322,7 +327,7 @@ def test_aerodynamic_forces(flight_calisto_custom_wind, flight_time, expected_va
("out_of_rail_time", (0, 2.248540, 25.700928)),
(
"apogee_time",
- (-14.826350, 15.670022, -0.000264),
+ (-11.635005, 16.697127, -0.000000),
),
("t_final", (5, 2, -5.660155)),
],
@@ -361,7 +366,7 @@ def test_velocities(flight_calisto_custom_wind, flight_time, expected_values):
[
("t_initial", (0, 0, 0)),
("out_of_rail_time", (0, 7.8067, 89.2315)),
- ("apogee_time", (0.07649, -0.053530, -9.620037)),
+ ("apogee_time", (0.072063, -0.061586, -9.613866)),
("t_final", (0, 0, 0.0019548)),
],
)
@@ -648,6 +653,105 @@ def test_stability_static_margins(
assert np.all(np.abs(moments) <= 1e-10)
+def test_linear_generic_surface_flight_is_stable(
+ calisto_linear_generic, example_plain_env
+):
+ """A Calisto whose fin set is a body-frame LinearGenericSurface flies stably.
+
+ The linear surface builds its forces and moments directly in the body frame
+ from the coefficient derivatives (no wind-to-body rotation). With a positive
+ normal-force slope placed aft it must give a positive static margin and the
+ rocket must reach a finite apogee while staying aligned with the flow (a
+ small angle of attack, i.e. no tumbling).
+ """
+ rocket = calisto_linear_generic
+ assert any(
+ isinstance(surface, LinearGenericSurface)
+ for surface, _ in rocket.aerodynamic_surfaces
+ )
+ assert rocket.static_margin(0) > 0
+
+ test_flight = Flight(
+ environment=example_plain_env,
+ rocket=rocket,
+ rail_length=5.2,
+ inclination=85,
+ heading=0,
+ terminate_on_apogee=True,
+ )
+
+ assert test_flight.apogee_time > test_flight.out_of_rail_time
+ assert np.isfinite(test_flight.apogee)
+ assert test_flight.apogee > example_plain_env.elevation
+ # A stable rocket keeps a small angle of attack throughout the ascent. Only
+ # the ascent off the rail is checked: while the rocket is still on the rail
+ # its speed is ~0, so the angle of attack is reported as a degenerate 90
+ # degrees (arccos of 0) for every launcher, stable or not.
+ aoa_source = test_flight.angle_of_attack.get_source()
+ ascent = aoa_source[:, 0] > test_flight.out_of_rail_time
+ angle_of_attack = aoa_source[ascent, 1]
+ assert np.nanmax(np.abs(angle_of_attack)) < 45
+
+
+@pytest.mark.parametrize(
+ "generic_rocket_name, apogee_rel_tol",
+ [
+ ("calisto_linear_generic", 5e-3),
+ ("calisto_generic", 5e-3),
+ ("calisto_full_aerodynamics", 1e-2),
+ ],
+)
+def test_generic_surface_calisto_flight_matches_barrowman(
+ request, calisto_robust, example_plain_env, generic_rocket_name, apogee_rel_tol
+):
+ """A Calisto rebuilt from generic surfaces flies the same as the Barrowman
+ Calisto.
+
+ The reference ``calisto_robust`` models each surface with the classic
+ Barrowman method. The three generic-surface Calistos carry the same
+ aerodynamics through different code paths: per-surface
+ ``LinearGenericSurface`` (coefficient slopes), per-surface
+ ``GenericSurface`` (total coefficients), and a single full-body
+ ``LinearGenericSurface`` added with ``add_full_body_aerodynamics`` (the lumped
+ stability-derivative set, including the rate damping the distributed
+ surfaces produce through their lever arms). Flown from the same launcher in
+ still air, each must reach essentially the same apogee and leave the rail at
+ the same time and speed. Only the ascent is compared (``terminate_on_apogee``);
+ the descent under identical parachutes adds nothing to the comparison.
+
+ The per-surface models reproduce the Barrowman forces almost exactly; the
+ lumped full-body model is a point approximation of the distributed
+ surfaces, so it is held to a slightly looser apogee tolerance.
+ """
+ generic_rocket = request.getfixturevalue(generic_rocket_name)
+
+ launch = {
+ "environment": example_plain_env,
+ "rail_length": 5.2,
+ "inclination": 85,
+ "heading": 0,
+ "terminate_on_apogee": True,
+ }
+ reference_flight = Flight(rocket=calisto_robust, **launch)
+ generic_flight = Flight(rocket=generic_rocket, **launch)
+
+ # Leaving the rail is driven by thrust and the shared drag curve, so every
+ # model must agree tightly here.
+ assert generic_flight.out_of_rail_time == pytest.approx(
+ reference_flight.out_of_rail_time, rel=1e-3
+ )
+ assert generic_flight.out_of_rail_velocity == pytest.approx(
+ reference_flight.out_of_rail_velocity, rel=1e-3
+ )
+ # Apogee reflects the whole aerodynamic ascent.
+ assert generic_flight.apogee == pytest.approx(
+ reference_flight.apogee, rel=apogee_rel_tol
+ )
+ assert generic_flight.apogee_time == pytest.approx(
+ reference_flight.apogee_time, rel=apogee_rel_tol
+ )
+
+
def test_max_acceleration_power_off_time_with_controllers(
flight_calisto_air_brakes,
):
@@ -733,3 +837,258 @@ def test_solid_propulsion_and_generalized_equations_agree_when_rotating(
generalized = u_dot_generalized(flight, t, pitching)
assert solid[10] == pytest.approx(generalized[10], rel=0.1)
assert solid[3:6] == pytest.approx(generalized[3:6], rel=0.05)
+
+
+def test_static_margin_yaw_is_the_one_of_the_rocket():
+ """The flight gives both planes of the static margin, as it does for the
+ stability margin. No simulation is needed to check it."""
+ rocket = SimpleNamespace(static_margin="pitch", static_margin_yaw="yaw")
+ flight = SimpleNamespace(rocket=rocket)
+ assert Flight.static_margin.func(flight) == "pitch"
+ assert Flight.static_margin_yaw.func(flight) == "yaw"
+
+
+def test_yaw_stability_margin_values_follow_the_yaw_curve():
+ """The single yaw-plane margins (initial, at rail exit, largest, smallest)
+ are read from ``stability_margin_yaw``, as the pitch ones are read from
+ ``stability_margin``. No simulation is needed to check it."""
+ curve = Function([[0.0, 2.0], [1.0, 3.5], [2.0, 1.2], [3.0, 2.4]], "t", "margin")
+ flight = SimpleNamespace(
+ stability_margin_yaw=curve, time=[0.0, 1.0, 2.0, 3.0], out_of_rail_time=1.0
+ )
+ assert Flight.initial_stability_margin_yaw.fget(flight) == pytest.approx(2.0)
+ assert Flight.out_of_rail_stability_margin_yaw.fget(flight) == pytest.approx(3.5)
+
+ flight.max_stability_margin_yaw_time = Flight.max_stability_margin_yaw_time.func(
+ flight
+ )
+ flight.min_stability_margin_yaw_time = Flight.min_stability_margin_yaw_time.func(
+ flight
+ )
+ assert flight.max_stability_margin_yaw_time == pytest.approx(1.0)
+ assert flight.min_stability_margin_yaw_time == pytest.approx(2.0)
+ assert Flight.max_stability_margin_yaw.func(flight) == pytest.approx(3.5)
+ assert Flight.min_stability_margin_yaw.func(flight) == pytest.approx(1.2)
+
+
+# Moments about the center of mass while the motor burns
+
+
+def _rigid_burning_calisto(
+ calisto_motorless, calisto_nose_cone, calisto_tail, calisto_trapezoidal_fins
+):
+ """Calisto with a full grain whose motor gives a milli-newton of thrust and
+ a negligible mass flow: a rigid body whose center of mass sits well behind
+ the center of dry mass."""
+ from rocketpy import SolidMotor # pylint: disable=import-outside-toplevel
+
+ motor = SolidMotor(
+ thrust_source=1e-3,
+ burn_time=1000.0,
+ dry_mass=1.815,
+ dry_inertia=(0.125, 0.125, 0.002),
+ nozzle_radius=33 / 1000,
+ grain_number=5,
+ grain_density=1815,
+ grain_outer_radius=33 / 1000,
+ grain_initial_inner_radius=15 / 1000,
+ grain_initial_height=120 / 1000,
+ grain_separation=5 / 1000,
+ grains_center_of_mass_position=0.397,
+ center_of_dry_mass_position=0.317,
+ nozzle_position=0,
+ throat_radius=11 / 1000,
+ coordinate_system_orientation="nozzle_to_combustion_chamber",
+ )
+ rocket = calisto_motorless
+ rocket.add_motor(motor, position=-1.255)
+ rocket.add_surfaces(calisto_nose_cone, 1.160)
+ rocket.add_surfaces(calisto_trapezoidal_fins, -1.168)
+ rocket.add_surfaces(calisto_tail, -1.313)
+ return rocket
+
+
+def _center_of_mass_inertia(rocket, t):
+ """Position of the center of mass relative to the center of dry mass in
+ the body frame, and the inertia tensor about it."""
+
+ r_cm = Vector([0, 0, -rocket.com_to_cdm_function.get_value_opt(t)])
+ mass = rocket.total_mass.get_value_opt(t)
+ inertia = (
+ rocket.get_inertia_tensor_at_time(t)
+ - (r_cm.cross_matrix @ -r_cm.cross_matrix) * mass
+ )
+ return r_cm, inertia
+
+
+@pytest.mark.parametrize(
+ "derivative, tolerance", [(u_dot_generalized, 1e-6), (u_dot, 0.02)]
+)
+def test_dynamics_take_moments_about_the_center_of_mass(
+ calisto_motorless,
+ calisto_nose_cone,
+ calisto_tail,
+ calisto_trapezoidal_fins,
+ example_plain_env,
+ derivative,
+ tolerance,
+):
+ """With the center of mass behind the center of dry mass, a lateral force
+ turns the rocket about the center of mass: ``I_cm w_dot`` must equal the
+ aerodynamic moment about the center of dry mass transferred there,
+ ``M + R x r_cm``, not the untransferred moment (legacy) nor the transfer
+ the other way (generalized, before the fix).
+ """
+
+ rocket = _rigid_burning_calisto(
+ calisto_motorless, calisto_nose_cone, calisto_tail, calisto_trapezoidal_fins
+ )
+ flight = Flight(
+ rocket=rocket,
+ environment=example_plain_env,
+ rail_length=5.2,
+ inclination=90,
+ heading=0,
+ max_time=0.05,
+ )
+ t = 1.0
+ r_cm, inertia_cm = _center_of_mass_inertia(rocket, t)
+ assert r_cm[2] < -0.1 # the full grain pulls the center of mass aft
+
+ # Vertical, 100 m/s up with 10 m/s sideways: sideslip, no rotation
+ state = [0, 0, 1500, 10.0, 0, 100.0, 1, 0, 0, 0, 0, 0, 0]
+ out = derivative(flight, t, state, post_processing=True)
+ w_dot, forces, moments = Vector(out[3:6]), Vector(out[6:9]), Vector(out[9:12])
+ assert abs(moments[1]) > 10 # the fins push back
+ about_center_of_mass = moments + (forces ^ r_cm)
+ assert list(inertia_cm @ w_dot) == pytest.approx(
+ list(about_center_of_mass), rel=tolerance, abs=1e-9
+ )
+ assert abs(about_center_of_mass[1]) < 0.8 * abs(moments[1])
+
+
+def test_generalized_dynamics_match_a_rigid_body_when_rotating(
+ calisto_motorless,
+ calisto_nose_cone,
+ calisto_tail,
+ calisto_trapezoidal_fins,
+ example_plain_env,
+):
+ """Rotating about all three axes with the center of mass off the center of
+ dry mass, the angular acceleration is that of a rigid body about its
+ center of mass, ``I_cm w_dot = M_cm - w x (I_cm w)``, and the acceleration
+ of the center of dry mass follows from the center of mass' one,
+ ``a_O = F / m - w_dot x r_cm - w x (w x r_cm)``."""
+
+ rocket = _rigid_burning_calisto(
+ calisto_motorless, calisto_nose_cone, calisto_tail, calisto_trapezoidal_fins
+ )
+ flight = Flight(
+ rocket=rocket,
+ environment=example_plain_env,
+ rail_length=5.2,
+ inclination=90,
+ heading=0,
+ max_time=0.05,
+ )
+ t = 1.0
+ r_cm, inertia_cm = _center_of_mass_inertia(rocket, t)
+ mass = rocket.total_mass.get_value_opt(t)
+ w = Vector([0.4, -0.3, 2.0])
+ state = [0, 0, 1500, 10.0, -5.0, 100.0, 1, 0, 0, 0, *w]
+ out = u_dot_generalized(flight, t, state, post_processing=True)
+ a_cdm, w_dot = Vector(out[:3]), Vector(out[3:6])
+ forces, moments, thrust = Vector(out[6:9]), Vector(out[9:12]), out[12]
+
+ gravity = Vector([0, 0, -mass * example_plain_env.gravity.get_value_opt(1500)])
+ total_force = forces + gravity + Vector([0, 0, thrust])
+ moment_cm = moments + (forces ^ r_cm) # gravity and thrust give none
+ expected_w_dot = inertia_cm.inverse @ (moment_cm - (w ^ (inertia_cm @ w)))
+ # The milli-newton motor still has a whisper of mass flow, hence the slack
+ assert list(w_dot) == pytest.approx(list(expected_w_dot), rel=2e-3, abs=1e-4)
+
+ # The attitude is the identity, so body and inertial components coincide;
+ # the integrator also adds the Earth-rotation Coriolis acceleration
+ earth = Vector(example_plain_env.earth_rotation_vector)
+ expected_a_cdm = (
+ total_force / mass
+ - (expected_w_dot ^ r_cm)
+ - (w ^ (w ^ r_cm))
+ - 2 * (earth ^ Vector(state[3:6]))
+ )
+ assert list(a_cdm) == pytest.approx(list(expected_a_cdm), rel=1e-3, abs=1e-4)
+
+
+def test_integrator_damping_matches_the_oscillator(flight_calisto_robust):
+ """During the burn, the moment the equations of motion set against a pitch
+ rate equals the oscillator's ``C2`` (aerodynamic plus jet damping in
+ Thomson's form), once the rate is taken about the same point: the state
+ rotates about the center of dry mass, ``a`` ahead of the center of mass,
+ which adds ``C1 a / V`` of angle-of-attack coupling."""
+
+ flight = flight_calisto_robust
+ rocket = flight.rocket
+ # A solution time about one second into the burn
+ index = int(np.argmin(np.abs(flight.time - 1.0)))
+ t = flight.time[index]
+ r_cm, inertia_cm = _center_of_mass_inertia(rocket, t)
+ speed = 100.0
+ state = [0, 0, 1500, 0, 0, speed, 1, 0, 0, 0, 0, 0, 0]
+
+ def pitch_acceleration(rate):
+ out = u_dot_generalized(flight, t, [*state[:10], rate, 0, 0])
+ return (inertia_cm @ Vector(out[10:13]))[0]
+
+ step = 1e-3
+ integrator = -(pitch_acceleration(step) - pitch_acceleration(-step)) / (2 * step)
+
+ density = flight.env.density.get_value_opt(1500)
+ mach = speed / flight.env.speed_of_sound.get_value_opt(1500)
+ aero = density * speed * aerodynamic_damping(rocket, 0.0, 0.0, mach, t, "pitch")
+ inertia, inertia_rate = flight._lateral_inertia(rocket.I_11)
+ jet = (
+ abs(rocket.total_mass_flow_rate.get_value_opt(t))
+ * (rocket.nozzle_position - rocket.center_of_mass.get_value_opt(t)) ** 2
+ + inertia_rate[index]
+ )
+ assert inertia[index] == pytest.approx(inertia_cm[0][0], rel=1e-6)
+ assert (
+ 0
+ < jet
+ < 0.7
+ * abs(rocket.total_mass_flow_rate.get_value_opt(t))
+ * (rocket.nozzle_position - rocket.center_of_mass.get_value_opt(t)) ** 2
+ )
+ # Rotating about the center of dry mass gives every surface an extra
+ # angle of attack a w / V, felt through the restoring moment C1
+ slope = rocket.total_lift_coeff_der.get_value_opt(mach)
+ margin = rocket.stability_margin.get_value_opt(mach, t)
+ dynamic_pressure = 0.5 * density * speed**2
+ corrective = dynamic_pressure * rocket.area * slope * margin * 2 * rocket.radius
+ coupling = corrective * abs(r_cm[2]) / speed
+ assert integrator == pytest.approx(aero + jet + coupling, rel=0.01)
+
+
+def test_disturbance_response_matches_the_rocket_at_the_flight_condition(
+ flight_calisto_robust,
+):
+ """The response at an instant of the flight is the rocket's own response at
+ that instant's airspeed, density and Mach number; on the rail there is
+ none."""
+ flight = flight_calisto_robust
+ t = 4.0 # just after burnout
+ response = flight.disturbance_response(t)
+ speed = flight.free_stream_speed.get_value_opt(t)
+ expected = flight.rocket.disturbance_response(
+ speed,
+ time=t,
+ density=flight.density.get_value_opt(t),
+ speed_of_sound=speed / flight.mach_number.get_value_opt(t),
+ duration=response.x_array[-1],
+ )
+ assert response.y_array[0] == pytest.approx(5.0)
+ # The flight reads the coefficients at its own angle of attack and between
+ # its time steps, so the two agree closely, not exactly
+ assert response.y_array == pytest.approx(expected.y_array, abs=0.05)
+ with pytest.raises(ValueError, match="rail"):
+ flight.disturbance_response(0.0)
diff --git a/tests/unit/simulation/test_surface_activation.py b/tests/unit/simulation/test_surface_activation.py
new file mode 100644
index 000000000..d95f69b4d
--- /dev/null
+++ b/tests/unit/simulation/test_surface_activation.py
@@ -0,0 +1,121 @@
+from types import SimpleNamespace
+
+import pytest
+
+from rocketpy import GenericSurface
+from rocketpy.simulation.events import Event
+from rocketpy.simulation.events.commands import Commands
+from rocketpy.simulation.events.event_execution import apply_event_commands
+
+
+def _surface(name, **kwargs):
+ return GenericSurface(1.0, 1.0, {}, name=name, **kwargs)
+
+
+def _flight(*surfaces, burn_out_time=3.0):
+ """A stand-in flight of a rocket holding the surfaces: only what
+ activation reads, so no real Flight is built."""
+ rocket = SimpleNamespace(
+ aerodynamic_surfaces=[(surface, None) for surface in surfaces],
+ motor=SimpleNamespace(burn_out_time=burn_out_time),
+ )
+ return SimpleNamespace(rocket=rocket, _surface_switches={})
+
+
+def _switch(flight, time, **commands):
+ """Run an event that switches surfaces at ``time``, through the usual
+ command path. ``commands`` are ``on=[...]`` and ``off=[...]``."""
+ event = Event(callback=lambda context: None, name="Switch")
+ for surface in commands.get("off", ()):
+ event.commands.deactivate_surface(surface)
+ for surface in commands.get("on", ()):
+ event.commands.activate_surface(surface)
+ apply_event_commands(
+ flight,
+ event,
+ event.commands,
+ phase=SimpleNamespace(),
+ phase_index=0,
+ node_index=0,
+ command_time=time,
+ )
+
+
+def test_a_surface_starting_switched_off_is_never_active():
+ deployable = _surface("deployable", active=False)
+ flight = _flight(deployable)
+
+ assert deployable.is_active(0.0, flight) is False
+ assert deployable.is_active(10.0, flight) is False
+
+
+def test_switching_takes_effect_from_its_time_on():
+ fixed = _surface("fixed")
+ removable = _surface("removable")
+ deployable = _surface("deployable", active=False)
+ flight = _flight(fixed, removable, deployable)
+
+ _switch(flight, 5.0, off=[removable], on=[deployable])
+
+ assert fixed.is_active(8.0, flight) is True
+ assert removable.is_active(5.0, flight) is False
+ assert deployable.is_active(5.0, flight) is True
+
+
+def test_earlier_times_keep_what_was_active_then():
+ """The flight's outputs are worked out after it ends, at every stored time."""
+ removable = _surface("removable")
+ flight = _flight(removable)
+
+ _switch(flight, 5.0, off=[removable])
+ _switch(flight, 9.0, on=[removable])
+
+ assert removable.is_active(4.999, flight) is True
+ assert removable.is_active(5.0, flight) is False
+ assert removable.is_active(8.999, flight) is False
+ assert removable.is_active(9.0, flight) is True
+
+
+def test_a_switched_on_surface_still_follows_its_motor_phase():
+ base = _surface("base drag", active_during="power_off", active=False)
+ flight = _flight(base, burn_out_time=3.0)
+
+ _switch(flight, 1.0, on=[base])
+
+ assert base.is_active(2.0, flight) is False # on, but the motor still burns
+ assert base.is_active(3.0, flight) is True
+
+
+def test_switching_does_not_change_the_surface_itself():
+ """Another flight of the same rocket starts from the surface's own setting."""
+ removable = _surface("removable")
+ first = _flight(removable)
+ _switch(first, 5.0, off=[removable])
+
+ assert removable.active is True
+ assert removable.is_active(10.0, _flight(removable)) is True
+
+
+def test_switching_a_surface_the_rocket_does_not_have_is_an_error():
+ flight = _flight(_surface("fixed"))
+
+ with pytest.raises(ValueError, match="stray.*not one of the rocket"):
+ _switch(flight, 1.0, on=[_surface("stray")])
+
+
+def test_surface_commands_are_queued_and_mark_a_trajectory_change():
+ commands = Commands()
+ removable, deployable = _surface("removable"), _surface("deployable")
+ assert commands.changes_trajectory is False
+
+ commands.deactivate_surface(removable)
+ commands.activate_surface(deployable)
+
+ assert commands.surface_switches == [(removable, False), (deployable, True)]
+ # the forces change, so the solver has to restart from the switch
+ assert commands.changes_trajectory is True
+
+ commands.reset()
+
+ assert commands.surface_switches == []
+ assert commands.changes_trajectory is False
diff --git a/tests/unit/stochastic/test_stochastic_rocket.py b/tests/unit/stochastic/test_stochastic_rocket.py
index 8306b6039..bef344cca 100644
--- a/tests/unit/stochastic/test_stochastic_rocket.py
+++ b/tests/unit/stochastic/test_stochastic_rocket.py
@@ -1,3 +1,12 @@
+import pytest
+
+from rocketpy import (
+ FreeFormFins,
+ GenericSurface,
+ StochasticNoseCone,
+ StochasticRocket,
+ TrapezoidalFin,
+)
from rocketpy.rocket.rocket import Rocket
@@ -23,3 +32,84 @@ class creates a StochasticCalisto object from the randomly generated
"""
obj = stochastic_calisto.create_object()
assert isinstance(obj, Rocket)
+
+
+def test_zero_dispersion_keeps_the_full_drag_and_the_stability_phase(
+ calisto_robust, cesaroni_m1670
+):
+ """A drag that depends on more than Mach, the stability phase and a generic
+ surface on the rocket survive the stochastic mirror unchanged, and the
+ drag factor scales the whole coefficient."""
+
+ rocket = calisto_robust
+ table = [[a, m, 0.4 + a**2 + 0.1 * m] for a in (-0.3, 0, 0.3) for m in (0, 1, 2)]
+ rocket.power_off_drag = (table, ["alpha", "mach"])
+ rocket.stability_phase = "power_on"
+ rocket.add_surfaces(
+ GenericSurface(rocket.area, 2 * rocket.radius, {"cN": lambda alpha: alpha}), 0.5
+ )
+ state = (0.3, 0, 1.0, 0, 0, 0, 0)
+
+ stochastic = StochasticRocket(rocket=rocket)
+ stochastic.add_motor(cesaroni_m1670, position=(-1.255, 0))
+ created = stochastic.create_object()
+ assert created.power_off_drag_7d(*state) == rocket.power_off_drag_7d(*state)
+ assert created.stability_phase == "power_on"
+ # exactly a GenericSurface: every other surface on the rocket is a subclass
+ plain = [s for s, _ in created.aerodynamic_surfaces if type(s) is GenericSurface] # pylint: disable=unidiomatic-typecheck
+ assert plain
+
+ scaled = StochasticRocket(rocket=rocket, power_off_drag_factor=(1.2, 0))
+ scaled.add_motor(cesaroni_m1670, position=(-1.255, 0))
+ created = scaled.create_object()
+ assert created.power_off_drag_7d(*state) == 1.2 * rocket.power_off_drag_7d(*state)
+
+
+def test_surfaces_with_no_stochastic_version_are_carried_over():
+ """Free-form fins, individual fins and generic surfaces have no stochastic
+ version; each generated rocket keeps them, at their position."""
+
+ rocket = Rocket(
+ radius=0.0635,
+ mass=14.4,
+ inertia=(6.3, 6.3, 0.034),
+ power_off_drag=0.5,
+ power_on_drag=0.5,
+ center_of_mass_without_motor=0,
+ coordinate_system_orientation="tail_to_nose",
+ )
+ nose = rocket.add_nose(length=0.5, kind="vonKarman", position=1.2)
+ rocket.add_surfaces(
+ FreeFormFins(
+ n=4,
+ shape_points=[(0, 0), (0.05, 0.1), (0.12, 0.1), (0.12, 0)],
+ rocket_radius=0.0635,
+ ),
+ -1.0,
+ )
+ for angle in (0, 120, 240):
+ rocket.add_surfaces(
+ TrapezoidalFin(
+ angular_position=angle,
+ root_chord=0.1,
+ tip_chord=0.05,
+ span=0.08,
+ rocket_radius=0.0635,
+ ),
+ -0.9,
+ )
+ rocket.add_surfaces(
+ GenericSurface(rocket.area, 2 * rocket.radius, {"cN": 0.1}), 0.3
+ )
+ stochastic = StochasticRocket(rocket)
+ stochastic.add_nose(StochasticNoseCone(nose), position=(1.2, 0))
+
+ generated = stochastic.create_object()
+
+ def surfaces(r):
+ return sorted(
+ (type(s).__name__, round(float(p.z), 6)) for s, p in r.aerodynamic_surfaces
+ )
+
+ assert surfaces(generated) == surfaces(rocket)
+ assert generated.static_margin(0) == pytest.approx(rocket.static_margin(0))
diff --git a/tests/unit/test_logging.py b/tests/unit/test_logging.py
index 7bd9ad66d..95dd85844 100644
--- a/tests/unit/test_logging.py
+++ b/tests/unit/test_logging.py
@@ -10,9 +10,20 @@
@pytest.fixture(autouse=True)
def _restore_logger_state():
- """Snapshot and restore the rocketpy logger so tests don't leak state."""
+ """Snapshot and restore the rocketpy logger so tests don't leak state.
+
+ Other tests (e.g. verbose ``Flight`` runs, which call ``enable_logging``)
+ may have attached the console handler to the shared logger and left it
+ there. Strip it before each test so these tests start from the library's
+ default state, then restore the original handlers afterwards.
+ """
saved_handlers = logger.handlers[:]
saved_level = logger.level
+ logger.handlers[:] = [
+ h
+ for h in logger.handlers
+ if getattr(h, "name", None) != "rocketpy_console_handler"
+ ]
yield
logger.handlers[:] = saved_handlers
logger.setLevel(saved_level)
diff --git a/tests/unit/test_rail_buttons_bending_moments.py b/tests/unit/test_rail_buttons_bending_moments.py
index b61720d3d..72717ecf9 100644
--- a/tests/unit/test_rail_buttons_bending_moments.py
+++ b/tests/unit/test_rail_buttons_bending_moments.py
@@ -147,12 +147,19 @@ def test_railbuttons_no_aero_contribution():
"""Test RailButtons provide zero aerodynamic contributions."""
rb = RailButtons(buttons_distance=0.5)
- rb.evaluate_center_of_pressure()
+ # Center of pressure sits at the surface origin.
assert rb.cp == (0, 0, 0)
- rb.evaluate_lift_coefficient()
- assert rb.clalpha(1.0) == 0 # Zero lift derivative
- assert rb.cl(0.1, 1.0) == 0 # Zero lift coefficient
+ # Every force and moment coefficient is identically zero.
+ full_state = (0.1, 0.0, 1.0, 0.0, 0.0, 0.0, 0.0) # alpha, beta, mach, re, rates
+ for name in ("cN", "cY", "cA", "cm", "cn", "cl"):
+ coefficient = getattr(rb, name)
+ assert coefficient.is_zero
+ assert coefficient(*full_state) == 0
+
+ # Zero stability derivatives, so rail buttons never shift the static margin.
+ assert rb.cN_alpha(*full_state) == 0
+ assert rb.cm_alpha(*full_state) == 0
def test_rail_button_bending_moments_prints(flight_calisto_robust, capsys):