From 78b3b714be309beed95b8d1487e41e80ec4e6733 Mon Sep 17 00:00:00 2001 From: cowalz Date: Mon, 7 Apr 2025 15:51:41 +0200 Subject: [PATCH 1/2] Added functions to save/load to/from h5 files, with example script --- example.ipynb | 554 +++++++++++++++++++++++++++++++++ example.py | 146 +++++++++ example_data.h5 | Bin 0 -> 5140880 bytes example_materials/Al.py | 34 ++ example_materials/Nb.py | 53 ++++ example_materials/TbFe.py | 114 +++++++ example_materials/TbFe2_110.py | 114 +++++++ example_materials/sap.py | 107 +++++++ udkm1Dsim/helpers.py | 91 ++++++ 9 files changed, 1213 insertions(+) create mode 100644 example.ipynb create mode 100644 example.py create mode 100644 example_data.h5 create mode 100644 example_materials/Al.py create mode 100644 example_materials/Nb.py create mode 100644 example_materials/TbFe.py create mode 100644 example_materials/TbFe2_110.py create mode 100644 example_materials/sap.py diff --git a/example.ipynb b/example.ipynb new file mode 100644 index 00000000..e0a707d9 --- /dev/null +++ b/example.ipynb @@ -0,0 +1,554 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "import udkm1Dsim as ud\n", + "import matplotlib.pyplot as plt\n", + "import numpy as np\n", + "import time\n", + "\n", + "import example_materials.sap as sap_gen\n", + "import example_materials.Nb as Nb_gen\n", + "import example_materials.TbFe2_110 as TbFe2_110\n", + "import example_materials.Al as Al_gen\n", + "u=ud.u #import pint units" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "# import 1TM data for various materials (constants, unit cell, ...)\n", + "sap = sap_gen.sap_1TM()\n", + "Nb = Nb_gen.Nb_1TM()\n", + "TbFe2 = TbFe2_110.TbFe2_110_1TM()\n", + "Al = Al_gen.Al_1TM()" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Structure properties:\n", + "\n", + "Name : TbFe30 Sample\n", + "Thickness : 192.0000 nanometer\n", + "Roughness : 0.0000 nanometer\n", + "----\n", + "20 times Al: 2.0000 nanometer\n", + "200 times TbFe2: 20.0000 nanometer\n", + "500 times Nb: 50.0000 nanometer\n", + "1200 times sap: 120.0000 nanometer\n", + "----\n", + "no substrate\n", + "\n" + ] + } + ], + "source": [ + "nAl = 20 # in 0.1nm steps\n", + "nTbFe2 = 200 # in 0.1nm steps \n", + "nNb = 500 # in 0.1nm steps \n", + "nSap = 1200# in 0.1nm steps\n", + "num_unit_cell = [nAl, nTbFe2, nNb, nSap]\n", + "\n", + "\n", + "fluenz_sim = [6]*u.mJ/u.cm**2 # Pump Puls Parameter\n", + "puls_width = [0.15]*u.ps\n", + "pump_delay = [0]*u.ps\n", + "multi_abs = True # absorption: lambert-beer vs. multilayer (better model)\n", + "init_temp = 300\n", + "heat_diff = True\n", + "delays = np.r_[-2:20:0.1]*u.ps # untersuchte Zeitskala\n", + "\n", + "sample_name = 'TbFe30 Sample'\n", + "layers = ['Al', 'TbFe2', 'Nb', 'sap'] # define layers material\n", + "sample_dic = {'Al': Al, 'TbFe2': TbFe2, 'Nb': Nb, 'sap': sap}\n", + "properties = {'Al': {'C': Al.prop['heat_capacity']},\n", + " 'TbFe2': {'C': TbFe2.prop['heat_capacity']},\n", + " 'Nb': {'C': Nb.prop['heat_capacity']},\n", + " 'sap': {'C': sap.prop['heat_capacity']}}\n", + "\n", + "\n", + "for l in range(len(layers)): # add parameters dictionary for the unit cell of each layer\n", + " prop_aml = {}\n", + " prop_aml['a_axis'] = sample_dic[layers[l]].prop['a_axis']\n", + " prop_aml['b_axis'] = sample_dic[layers[l]].prop['b_axis']\n", + " prop_aml['sound_vel'] = sample_dic[layers[l]].prop['sound_vel']\n", + " prop_aml['lin_therm_exp'] = sample_dic[layers[l]].prop['lin_therm_exp']\n", + " prop_aml['heat_capacity'] = sample_dic[layers[l]].prop['heat_capacity']\n", + " prop_aml['therm_cond'] = sample_dic[layers[l]].prop['therm_cond']\n", + " prop_aml['opt_pen_depth'] = sample_dic[layers[l]].prop['opt_pen_depth']\n", + " prop_aml['opt_ref_index'] = sample_dic[layers[l]].prop['opt_ref_index']\n", + " prop_aml['phonon_damping'] = sample_dic[layers[l]].prop['phonon_damping']\n", + " properties[layers[l]]['amorphous_layer'] = ud.AmorphousLayer(\n", + " layers[l], layers[l], 0.1*u.nm, sample_dic[layers[l]].prop['density'], **prop_aml)\n", + "\n", + "S = ud.Structure(sample_name) # create empty sample (structure)\n", + "for l in range(len(layers)): # add all previously specified layers to the structure\n", + " S.add_sub_structure(properties[layers[l]]['amorphous_layer'], num_unit_cell[l])\n", + "S.visualize() # plot the structure diagram\n", + "print(S) # print structure information\n", + "\n", + "_, _, distances = S.get_distances_of_layers()" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Absorption profile is calculated by Lambert-Beer's law.\n", + "Absorption profile is calculated by multilayer formalism.\n", + "Total reflectivity of 70.6 % and transmission of 1.1 %.\n" + ] + } + ], + "source": [ + "''' Determine the optical absorption from the excitation conditions '''\n", + "\n", + "h = ud.Heat(S, True) # wärme initialisieren, dann anregung simulieren\n", + "h.excitation = {'fluence': fluenz_sim, 'delay_pump': pump_delay, 'pulse_width': puls_width, 'backside': False,\n", + " 'multilayer_absorption': multi_abs, 'wavelength': 800*u.nm, 'theta': 90*u.deg}\n", + "\n", + "dAdzLB = h.get_Lambert_Beer_absorption_profile()\n", + "dAdz, _, _, _ = h.get_multilayers_absorption_profile()" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "c:\\Users\\cwalz\\AppData\\Local\\Programs\\Python\\Python312\\Lib\\site-packages\\matplotlib\\cbook.py:1345: UnitStrippedWarning: The unit of the quantity is stripped when downcasting to ndarray.\n", + " return np.asarray(x, float)\n" + ] + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "'''Plot the absorption profile'''\n", + "\n", + "plt.figure()\n", + "plt.plot(distances.to('nm'), dAdz*1e-9*1e2, label=r'Multilayer')\n", + "plt.plot(distances.to('nm'), dAdzLB*1e-9*1e2, label=r'Lambert-Beer')\n", + "plt.xlim(0, 100)\n", + "plt.legend()\n", + "plt.xlabel('Distance (nm)')\n", + "plt.ylabel('Differnetial Absorption (%)')\n", + "plt.title('Laser Absorption Profile')\n", + "plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Heat simulation properties:\n", + "\n", + "This is the current structure for the simulations:\n", + "\n", + "Structure properties:\n", + "\n", + "Name : TbFe30 Sample\n", + "Thickness : 192.0000 nanometer\n", + "Roughness : 0.0000 nanometer\n", + "----\n", + "20 times Al: 2.0000 nanometer\n", + "200 times TbFe2: 20.0000 nanometer\n", + "500 times Nb: 50.0000 nanometer\n", + "1200 times sap: 120.0000 nanometer\n", + "----\n", + "no substrate\n", + "\n", + "\n", + "Display properties:\n", + "\n", + "================================ =======================================================\n", + " parameter value\n", + "================================ =======================================================\n", + " force recalc True\n", + " cache directory ./\n", + " display messages True\n", + " save data False\n", + " progress bar True\n", + " excitation fluence [6.0] mJ/cm²\n", + " excitation delay [0.0] ps\n", + " excitation pulse length [0.15] ps\n", + " excitation wavelength 800.0 nm\n", + " excitation theta 90.0 deg\n", + "excitation multilayer absorption True\n", + " excitation backside False\n", + " heat diffusion True\n", + " interpolate at interfaces 11\n", + " backend scipy\n", + " distances no distance mesh is set for heat diffusion calculations\n", + " top boundary type isolator\n", + " bottom boundary type isolator\n", + "================================ =======================================================\n", + "Surface incidence fluence scaled by factor 1.0000 due to incidence angle theta=90.00 deg\n", + "Calculating _heat_diffusion_ for excitation 1:1 ...\n", + "Absorption profile is calculated by multilayer formalism.\n", + "Total reflectivity of 70.6 % and transmission of 1.1 %.\n" + ] + }, + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "e0596eb1582a4f9eaeda4b8f83013163", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "0it [00:00, ?it/s]" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Elapsed time for _heat_diffusion_ with 1 excitation(s): 35.773221 s\n", + "Calculating _heat_diffusion_ without excitation...\n" + ] + }, + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "b9bfdff81f2844b3824344417a47c2af", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "0it [00:00, ?it/s]" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Elapsed time for _heat_diffusion_: 33.444881 s\n", + "Elapsed time for _temp_map_: 69.609109 s\n" + ] + } + ], + "source": [ + "''' Get Temperature Map from the absorption profile including heat diffusion '''\n", + "\n", + "\n", + "h.save_data = False\n", + "h.disp_messages = True\n", + "# h.ode_options = {'max_step':1e-11}\n", + "# h.progress_bar = True\n", + "h.heat_diffusion = heat_diff\n", + "h.boundary_conditions = {'top_type': 'isolator', 'bottom_type': 'isolator'}\n", + "\n", + "Init_temp = init_temp\n", + "\n", + "print(h)\n", + "\n", + "temp_map, delta_temp_map = h.get_temp_map(delays, Init_temp)" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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epZOxVBVUdfvvlmzTcJVXIyJebTcRERFRTIzkxKAqKlRFfzqkHGNKeHjOjZ1FOpMlCRXCY/1aL5VkIG9J9grcySv4VJaWcHskgpLT0HNy2MkhIiLyqYY+u8pbl/UuohfhiS7doLff7EJZ8Y4zvPqKLuWgV9rBoNxDoqkzbku5YQ6QP+kV59TL7/FSkVOnoih2nNfLCwGynAOFMJJDRETkUw09ksNOjg2M1spJZA0dALEX/4vaJxSlftkHoQKSM7+SVss9MKeGEpGuaIybIyuAc2vEWJHO98gNr99rGnpODoeriIiIyJcYyWkAJKFCOFDugZzHEg1kl1StG2P4/D6MwnjhNQVg03CVR/8V8ZMvCUbTy/UYJSWbTtQL+2PS/rA88AdG3qCX1EtBVjoHXvjQo0j8mfkbIzlEREQ+JduUkyPbcI50YCfHJqEkY73im3oLAtY7TlWAeFXLFcUwkTn4/PYkG8sSoNRd2MsAYl3nyJIEhVEAamD8fvWf6unjXkw69srvgG2zq7zZx+FwFREREfkTIzkO0YvoJHKMKbGmnBsIJSM7mZQckIAaq49JYMo5p6mnh5mkaNWlUb5UXoVbfS4/ti2lrynNCdZuY9sUcg5XERERkZtwuIqSYmWGlRHDqxxVSXwGldEVtMG4uZmkMo925MmnzJZ0MBtFSHWOhdXn08tJ0TuH7jZGN6iBYiSHiIjIpxr6cFVaIzlvvfUWhg8fjqKiIkiShKVLl0bslyRJ9/bQQw8ZnnP69On1ju/cubPDr8Qaw1kIqqp7xZXorAXJoBAnkZuYye3xwjo+Xplt42cszFmfLEm23bworZ2co0ePomfPnpgzZ47u/v3790fcnn/+eUiShJEjR8Y8b9euXSMe98477zjRfCIiInKxtA5XDR06FEOHDjXcX1hYGHF/2bJluPDCC9GhQ4eY583IyKj32EQIRTVcqTjWrKjwWVMJF+lMhKoAdszWMkmWJCgG1ToDkgTVSiXPNPPKDK1UlXlgEDCoIeay2B3dsON8XCMncVJAgiQnH4WRGMlx1oEDB/DPf/4T119/fdxjP/vsMxQVFaFDhw4YPXo0ysvLYx5fVVWFysrKiFs8ep2feMNKsTpNjjP5qRX+t2DD3wURWeDm6eOxz+XsQoBO8FJHhRLnmU7OCy+8gGbNmuGKK66IeVy/fv2wYMECrFq1CnPnzsWePXvwk5/8BD/88IPhY2bNmoW8vDztVlxcbHfziYiIUk4OSLbdvMgzs6uef/55jB49Gjk5OTGPCx/+6tGjB/r164eSkhK8/PLLhlGgqVOnYvLkydr9yspKSx0dVVEh6wwT2bbYn48FZBmKxavADFlCrQuGliRJ8khCbKqGuEwkELvg5+YGdkQR3D7l3a889z4EZHtSJiRv/u16opPz9ttvY+fOnfjb3/5m+bHNmzfH6aefjl27dhkek52djezs7GSaSERERC7jiTDDc889hz59+qBnz56WH3vkyBHs3r0bbdq0caBlDklmEUAicpSVK3m7rvrNJt56LspggunX3gCTxM2QZCmYfJzszaNJmmnt5Bw5cgRbt27F1q1bAQB79uzB1q1bIxKFKysr8corr+CGG27QPceAAQPw5JNPavdvv/12rF+/Hnv37sWGDRswYsQIBAIBjBo1ytHXQkRE5DbMyUmj999/HxdeeKF2P5QXU1ZWhgULFgAAFi9eDCGEYSdl9+7d+Oabb7T7X3zxBUaNGoVvv/0WrVu3xvnnn49NmzahdevWtrc/LTk3qhosxhn6Wq9RzszekiVAMTkkK8sSwNwLX9Erl+C25zJb0sGJaIebIyhORzi8OLMqUV5rL6W5k3PBBRfETdwcP348xo8fb7h/7969EfcXL15sR9OIiIg8T5LtSTyWPDDJQo8nEo+9IDTDSm/xP6GqUAHIgUDENikgB6NBZn4BVUU/cqOqQCByuyRUCEkOPVF4QwDJE2lYjvPK4n+UPk5FQBpSNMCtr9Wt7XKCXUNNMrw5XMVPPCIiIvIlRnIcYjVfR6gKJL1IjZ66qI6lx+g/KQD9x8sAYl3rBGSgJkWLNzPqYq9U5deoJsLbblk3pyFd2cdi9D64/f3hzCpjodlRSZ+HkZyGKZkyDaHHmk7cs+sfTXRyso3Jyh5NwCeL0t05SdfzOzl93Oh4J+o2ub3TEtKQXzvZg5EcIiIinwpGcmxIPIY3q/ayk5MGMYeywhKJhaoGA4RxhqSEokCSFcAogZkJxxzyogYpndPH40VMvBZR8Vp7Q5h4TERERORDjOTEIBTVMOcmVvgvfBq5pQRkw2niMaI0NjLqp8uSBCUsiVSSADAo4htuLzLq9valgxOLHHo1UuE1qX6fJcmekgyS6s1IDjs5REREPiUHZMg25OTIwpsDP95stQvoRXjUODOtVE5zpAYs3TOygm1w52wdRlHqc1NhTv58vIuRHCIiIp+ybZ0c4c3hKkZybGCUt6O3PZl1dSxxqFBnLLLkzT8CSp5dUZpUFgINSeVVuhsiAnat35PKNnj9ed3y/A0RIzlEREQ+1dAjOezk+EhwVpfJMg8+XzuH6+IkLg1BwKTpRYCSuWp2S5kAJ1b8pYaFicdEREREPsRIThKsFuE0f17F1ErHcalqsJJmGEmoEOF9W59HdMh/3DBLKx4ncy+cWCMnsXYkvtqxbW2wEHFLtE2ez6OxabgKHh2u4qebTUIJxXrTyIWiGv5DSFkisgWJ/CqnO+k4YMNiV5RaXuishHNL56Ih8OMwXbp+V2RJgizbcLP4P3769OnBhQjDbp07d9b2X3DBBfX233jjjRHnKC8vx7Bhw9C4cWPk5+fjjjvuQG1traV2MJJDREREtuvatSvWrFmj3c/IiOxyjBs3DjNmzNDuN27cWPteURQMGzYMhYWF2LBhA/bv348xY8YgMzMTM2fONN0GdnIcEl7aQXe/ErnfbNJwsBinDKEqMc8fLThMZXx+s6UaZAlQvHUBTklKx7TuED+VdLB6JZ9sNENvKMeoDVa3uwEXATRHCsj2VCFXrZ8jIyMDhYWFhvsbN25suP+NN97Ajh07sGbNGhQUFKBXr1647777MGXKFEyfPh1ZWVmm2sDhKiIiIp8KVSG342bVZ599hqKiInTo0AGjR49GeXl5xP6FCxeiVatW6NatG6ZOnYpjx45p+zZu3Iju3bujoKBA2zZ48GBUVlbik08+Md0GRnKSlEzycbxoT/1jk0xEToAkSYCPrqaJ3MaL0YJkko69+HqT5afXXFlZGXE/Ozsb2dnZ9Y7r168fFixYgE6dOmH//v2499578ZOf/AQff/wxmjVrhl/84hcoKSlBUVERtm3bhilTpmDnzp1YsmQJAKCioiKigwNAu19RUWG6vezkEBER+ZRtiwHWVSEvLi6O2H7PPfdg+vTp9Y4fOnSo9n2PHj3Qr18/lJSU4OWXX8b111+P8ePHa/u7d++ONm3aYMCAAdi9ezc6duyYdHtD2MlJg+joj+lokKoEp5Wr6omvqgKER4NUBZC9/WPlQn7mqYyy6UpmJlSyuR5+umpPBydmVvFnYp99+/YhNzdXu68XxdHTvHlznH766di1a5fu/n79+gEAdu3ahY4dO6KwsBDvvfdexDEHDhwAgJh5PtGYk0NERORTocRjO24AkJubG3Ez28k5cuQIdu/ejTZt2uju37p1KwBo+0tLS7F9+3YcPHhQO2b16tXIzc1Fly5dTL9+b1/yO0wI4/VtYuXSqIqqLaNtOWcnPDKjKhCA9VycFC/wF5Ak1JiZmkWO89raM3ZIZvaX6eiOiyMBbm4bpZ8cQEJJw/XOY3FJt9tvvx3Dhw9HSUkJvvrqK9xzzz0IBAIYNWoUdu/ejUWLFuHiiy9Gy5YtsW3bNkyaNAk//elP0aNHDwDAoEGD0KVLF1x77bWYPXs2KioqMG3aNEyYMMF0xwpgJ4eIiIhs9sUXX2DUqFH49ttv0bp1a5x//vnYtGkTWrdujePHj2PNmjV47LHHcPToURQXF2PkyJGYNm2a9vhAIIDly5fjpptuQmlpKZo0aYKysrKIdXXMYCcnQXozo5It8xBc+0YnahPKxUlAcH0cC8fHmE0lQ4LCiA2ZwFwhc4yiME6skWO1DU6w67m8VM4h3ZE2SZYg2bAivNVzLF682HBfcXEx1q9fH/ccJSUlWLFihaXnjcZOjg2MOjfRHSGhqlAByAGbp4JrCchxzitEYjUbHBaQZSgxpqRS4hri8JWfebFDYoUfyzmkmyzbVIVc8WYKrzdbTURERBQHIzlkyEyph4AcDCKRN6SzREM8bm6bHiuRjnQPWdjZBjdUH3eaX4aqABvXybGjknkasJNDRETkU7bVrrLhHOngzVa7RKwrmqSoqr3F50RUO+vaLUVvpwYnkQKYieT5MDeI7OLWpGpyJ0ZyiIiIfEqSZdM1EuOdx4u82WoXEooa8TV6n952JzFKQ36UaEQomTIPyT6PF/G9SV5De71uxUgOERGRT8kBm6aQMyfHurfeegvDhw9HUVERJEnC0qVLI/aPHTsWkiRF3IYMGRL3vHPmzEG7du2Qk5ODfv361SvylQpqnMiNFvmxM68nwSsHL0Z9MmxY3Ioomq25cAkyWivGiWiU1cc7ObPKLWvk+C4CY1fdKnZyrDt69Ch69uyJOXPmGB4zZMgQ7N+/X7v99a9/jXnOv/3tb5g8eTLuuecefPDBB+jZsycGDx4cUeSLiIiI/C+tw1VDhw7F0KFDYx6TnZ1tqaz6I488gnHjxuG6664DAMybNw///Oc/8fzzz+POO+9Mqr169Mo7mH5s2ErJQjF5HlUB7F4xOUEBSeLy/eTYbKtEZn45IdkIitGxTkUM9KJRvotOmJDO1+ym91uSbZpCzsRjZ6xbtw75+fno1KkTbrrpJnz77beGx1ZXV2PLli0YOHCgtk2WZQwcOBAbN240fFxVVRUqKysjbk5So/4JmUpKjv6jMfNHlMSHhCRFDgfZNTgUSHCYKdHHWTln9P3oWi0yh8g8wU0fMBSUjppVCZ3fh787odlVdty8yNWtHjJkCF588UWsXbsWf/jDH7B+/XoMHToUisEv+jfffANFUVBQUBCxvaCgABUVFYbPM2vWLOTl5Wm34uJiW18HERERpZ6rZ1f9/Oc/177v3r07evTogY4dO2LdunUYMGCAbc8zdepUTJ48WbtfWVmJ4uLimFO/Y4X/IoahkhjOMj6/4kivWpYkKA4NEQRkCQFZgqKK4Pdq6qMioecnZ6VyCNNNpSD8EgVgYc7kuO33IJg4nHyKgxRw1+syy9WRnGgdOnRAq1atsGvXLt39rVq1QiAQwIEDByK2HzhwIGZeT3Z2NnJzcyNuRERE5G2e6uR88cUX+Pbbb9GmTRvd/VlZWejTpw/Wrl2rbVNVFWvXrkVpaamtbTFa9C+pc6pq5FWAqkTk3uhN37R81RCaLp7CaeNG+TSx8mycyMEh90p1REY3mTiF08eN/m6tRDRSPX083Zwu5+C198MsO6aP21X/Kh3SOlx15MiRiKjMnj17sHXrVrRo0QItWrTAvffei5EjR6KwsBC7d+/Gb3/7W5x66qkYPHiw9pgBAwZgxIgRmDhxIgBg8uTJKCsrQ9++fXH22Wfjsccew9GjR7XZVkRERA2FLMuQbUhvsOMc6ZDWTs7777+PCy+8ULsfyospKyvD3LlzsW3bNrzwwgs4dOgQioqKMGjQINx3333Izs7WHrN7925888032v1rrrkGX3/9Ne6++25UVFSgV69eWLVqVb1kZDsZ5d2oihqxSmQo0mM1nyZ4/vpjqkKtn5sjVBWSleFXIRKaOiVLEoD4V98BSYJi4jjyL7uKc6ajyKdbru7NtsPJaFSiCwG65T2khimtnZwLLrgg5loYr7/+etxz7N27t962iRMnapEdIiKihsquoSYOV5G7JZGDYzJok5SALEOxs8QFJcSDFT7iauiLwrmhDQ2FG9/rht7J8WariYiIiOJgJCcJ4evhuIpQASn97ZJlCXDROiZkXbrWoUm0pEMqrqSdKJTZkNm9Rg5/FpEkyZ7ViiUXfKYkgp0cm4SSj/U6PqGEPdMdotAfqdkFnFQFQpF1k5OhqmmJ1zm5sCCljx3Jv3YlELtpIUArrFf+Tv/Udierj5vhhXIObu1ccbiKiIiIyIcYyUmS0ZBVvKEsVVEQCMjmq487TBICom4uuSwBSoyLZBmcFk5kt1SWNkhV1MGt0Y2GhJEcIiIiIh9iJCeNIgp5ujWJOQFmFwok70vVAn1eXAjQySiG6cUBXR5JMRO9YjmH5MgBOWJR2mTO40Xs5BAREfmUJEv2zK7yaD1Bb3bNPC56pkKsmQs2P3FqnidNoot6sshn6qkum1Fndrq32WiBm6/6k52BxChI4vg+uBcjOURERD7V0BOP2cmJQSiqVlQzWqwfeHh+TXSRzoSpCiAHTnyNdQwQGbVJYnHAeDOt6h+fuvVxMmQJtR5dK4Xs5+Wr6VTOrEoVL/88/KShd3K82WoiIiKiOBjJSZDRysaxErzizaAKRY1CKxcLRdFfxRioW8nY5IrIUSShenLuU0CWoDByY1o6ZiQ1RFYiFm5Y7dh6G7yRy5eunCK3R6xY1oGSZmVBQMtTxcOHoFQFkOXgV7MlH2LRSUSONzwlMZeXbObV8gyUHLunj5M+KRCAbMPnhWTHZ04aeLNrRkRERBQHIzleEIrg6O6LMWwlVEBKXe87IAE1dp6Pw1OWcHgqvmSmj7uFW16D24dp4vF6+81i4jERERGRDzGSkwQr+TXxkpITEms6OZFHCRcsKOjmkg7JtMGoXalur91T5tP1frvh5xxPQ4/ksJNDRETkU5Js0+wquy/SU8SbrXah0PRvvemWqsGCgobnUpVglCYRiTzOoNyDlV8OllAgPU7lCaVjRpaVyIjZxwPGUQ03RAkSnT5uy9Rsj+VKkTsxkkNERORTHK6ipFhZIydiv6oCgYD1dXPSSJIAT64i6FN2F8OMDuhFR0s4e4v8oiEsAhgiyZI9nRyPRuu98elKREREZBEjOWmkKoq2EqVQE4/oCFWBhMzwEwMeiQ5R+qRjFlMi0aBEI0gNZcaNXu6K021wUxTDTW1xIyYek+3iJetFVzY3qnRuSbwEwdBYROiDzSDZOBEyaz14ghvLJ9jVJjs/6FL5oemGpGO7nyve+dJdzqEhDVURIzlERES+JckB40LPFs/jRezkxKCqKlSDCIlsMnTnpcTidAvIMpQ0VzxmKQnS45Yr99RGeNxffdwtPxdXkwP2LBrr0U4OP32JiIjIlxjJSZCqqvWiOdFRm3r3666MjCI7odwcvQSvYFmIgPbVNAvJpeFTxGUJUBjQIBdKNI8nnYUt3RBxcEMb/MBz76MsGxd4tnoeD2Inh4iIyKekQABSwIacHBvOkQ7e7Jq5jC2zo/TEGBO37Qo0yVlW6Z5ZlRG1QFV0eYlky014dQGsVHBicUC7prWn4mrbc1f0Nknmdad7ZhU1PIzkEBER+VUDTzxmJ8flhKKcyMFRleAvWuhrCsmSBCUNi8fZzcuzp9xeViG6zITb2+sHbot6uH19n2Tb58nonSzb1Mnx5sCPN1tNREREFEdaOzlvvfUWhg8fjqKiIkiShKVLl2r7ampqMGXKFHTv3h1NmjRBUVERxowZg6+++irmOadPnw5JkiJunTt3dqT9emvoGOXnqMnk7Zi8ekj1VV2683HI/8xEg9x0de3karpmz607i8ziOdO1Ro7bIlN+ECrrYMfNi9La6qNHj6Jnz56YM2dOvX3Hjh3DBx98gLvuugsffPABlixZgp07d+LSSy+Ne96uXbti//792u2dd95xovlERETkYmnt5AwdOhT3338/RowYUW9fXl4eVq9ejauvvhqdOnXCOeecgyeffBJbtmxBeXl5zPNmZGSgsLBQu7Vq1cqpl6CJNcNKb19om6pbXM/kVZSqGl/d6cyakmysV+UXyc6+IvPclqOT7jVyzMw0chs3Rc2s8nLbkyIFTiQfJ3OTrOX1xBtVOX78OCZMmICWLVuiadOmGDlyJA4cOBBxjvLycgwbNgyNGzdGfn4+7rjjDtTW1lpqh6cSjw8fPgxJktC8efOYx3322WcoKipCTk4OSktLMWvWLLRt29bw+KqqKlRVVWn3KysrTbdJb1FAILR4X+J9SKEqttUKkYQKIXkz1Og2siy5stClF6XyfbR7qKfBfmDGYEdhTrueywme/ZmncXZV165dsWbNGu1+RsaJLsekSZPwz3/+E6+88gry8vIwceJEXHHFFfj3v/8NAFAUBcOGDUNhYSE2bNiA/fv3Y8yYMcjMzMTMmTPNN9tyq9Pk+PHjmDJlCkaNGoXc3FzD4/r164cFCxZg1apVmDt3Lvbs2YOf/OQn+OGHHwwfM2vWLOTl5Wm34uJiJ14CERFRg2E0qnL48GE899xzeOSRR3DRRRehT58+mD9/PjZs2IBNmzYBAN544w3s2LEDL730Enr16oWhQ4fivvvuw5w5c1BdXW26DZ7o5NTU1ODqq6+GEAJz586NeezQoUNx1VVXoUePHhg8eDBWrFiBQ4cO4eWXXzZ8zNSpU3H48GHttm/fPrtfQoTQUFX4sJRjCwqaFWMoK52/JHYv7kfkFCeTjnWPTXK4zW1Jx+QMuxOPKysrI27hoyDRQqMqHTp0wOjRo7VUky1btqCmpgYDBw7Uju3cuTPatm2LjRs3AgA2btyI7t27o6CgQDtm8ODBqKysxCeffGL69bu+kxPq4Hz++edYvXp1zCiOnubNm+P000/Hrl27DI/Jzs5Gbm5uxI2IiMjz7MjHCRvyKi4ujhj5mDVrlu7TxhpVqaioQFZWVr3Uk4KCAlRUVAAAKioqIjo4of2hfWa5Oicn1MH57LPP8K9//QstW7a0fI4jR45g9+7duPbaax1oob7wwpzRRTrjHW+nRHNxJEmKW9jTqdnjAVmGwitJ8jmr+SnJ5BR5hdnIFBcBTK99+/ZFBAKys7N1jxs6dKj2fY8ePdCvXz+UlJTg5ZdfRqNGjRxvZ0haIzlHjhzB1q1bsXXrVgDAnj17sHXrVpSXl6OmpgZXXnkl3n//fSxcuBCKoqCiogIVFRUR43EDBgzAk08+qd2//fbbsX79euzduxcbNmzAiBEjEAgEMGrUqFS/PCIiovQKrXic9C3YXYge9TDq5EQLH1UpLCxEdXU1Dh06FHHMgQMHUFhYCAAoLCysN9sqdD90jKmXb/pIB7z//vvo3bs3evfuDQCYPHkyevfujbvvvhtffvkl/vGPf+CLL75Ar1690KZNG+22YcMG7Ry7d+/GN998o93/4osvMGrUKHTq1AlXX301WrZsiU2bNqF169aW2ycU1fDmKuGRDzNXHC6aSs4cG7KCM9usc0MUwovT5cleoVGVNm3aoE+fPsjMzMTatWu1/Tt37kR5eTlKS0sBAKWlpdi+fTsOHjyoHRNKWenSpYvp503rcNUFF1wQs+qwmYrEe/fujbi/ePHiZJtFRETkC1IgACmQ/BRyq+e4/fbbMXz4cJSUlOCrr77CPffco42q5OXl4frrr8fkyZPRokUL5Obm4uabb0ZpaSnOOeccAMCgQYPQpUsXXHvttZg9ezYqKiowbdo0TJgwwXT0CHB5To6bhefRhNbKic6tiV4rR1VUyIDh+jmhWQ1O5OcQOSm6OGc6mYlc6OV/OLEejhuiKHaJ9Vrc/Drd3LaUkGV7imtaPEdoVOXbb79F69atcf7550eMqjz66KOQZRkjR45EVVUVBg8ejKeeekp7fCAQwPLly3HTTTehtLQUTZo0QVlZGWbMmGGpHezkEBERka3ijark5ORgzpw5umWdQkpKSrBixYqk2sFOjpupyonec+j78G0GxwYjSCZCiy7KzaHUMjMUHHF8VC6MEyUarLYpXZKN+Dg1s8oOTqyRY+b1urkwp+cjQWlc8dgN2MlxO1UF6sZCTXdeHCZJALzxeeQ4SZI88+FshRsSfL1WgTxZqe3MuLejFUuq2+2W150MSQ7Y8rnhhs+eRDD5g4iIiHyJkZwkmEk+Dh0HJJ5QLJTIYp1CVSGpihbhsVP0hG6nFv0jSpV0XY07+bypSpw21RYfRDt8TbIp8dijRZ7ZySEiIvIpDleRI+ItGKhXpDN8n+0JgGlKMpYliQv+uUC8HBu7fz2cSEw2kydkZ1SBEYrUcLKcAxEjOURERH4VKutgx3k8yJutdpFkSjyEPzZlpSL0LtkdmB0UkIBAWEIPozkNW3Rkxw2ztxLhVDTBDTOrEokex2t3Oss5cGYVAYzkEBER+VeaVjx2C3Zy0qB+uQcFcgIzpYKzrsJCkWFr6oQ9GYDUJowFJKBWb3uC0ZyALEEJu/KPvp8hS6i1EBmIfjylXyrXGjI7M8n0+XyyECD5U7pqV7mFN7tmRERERHEwkuOA8LVyoqM2rqGqQALr9siQoMRY7jggS1CV2Pud5pdIjRMzlPzEVCFOH0ZC7I5ExX2+FK/3Y0cbmI8ThmUdyIhQVMM/Qr3QXWhBwFjnUwHIMToXQq2/mGBCVAWQk/vxSpLkSFKy2/ilU+QnXu/gueFDMt1tSGfSMYVp4J0cF4YYiIiIiJLHSE6ChKJo0Ry9Ug6xthuf06YojstlyBKqU/h8DTFS4/VISLRULwToBKPIhvGUbvtfj53Tx1Ml1T9Xt/8eWSXJsi0pE65MuzCBnRwiIiK/kmwarpI4XEU2i7iicMHVRbycYTnBap7RycgBj14x+JWfokJ2F7Z0w1V/upKOk07uNZl0bPm8LviZxOL29vkNIzlERER+JUn2VBBP8CI23XjJnCIJl22I7vXHuerUvToKjbfrlHSQwrZJScyksjoz3K9lHiSfvi4roiM/fokEeekK3EttdROn3zf+XFKPkRwiIiK/kmSbIjnejImwk5MEvRlWemvl6C0IGFoPRygmFgsMlWtQFcP6IUJVIEUnlwnVs7+Y6dQQZ2MlQ7UYAfRqcU6zrFytp3JmlXEb/FOYk5GS+oQkQ9jwOWDHOdLBm60mIiIiiiOpSE5VVRWys7PtaouvmFnzJvwYVVEQCJWCqMvfMYzwqAqgyo6uQMnMkoYrXqTFLzk2XuTUjKRUc6qcQzJ8GwVq4MNVllq9cuVKlJWVoUOHDsjMzETjxo2Rm5uL/v3744EHHsBXX33lVDtdK5F/OmpUErLtC3Gl+I810fUL/Zp8TM5zsm5VMlPKjbihxEGq6j+54bW6Udo6UZJk382DTH08vfrqqzj99NPxq1/9ChkZGZgyZQqWLFmC119/HX/+85/Rv39/rFmzBh06dMCNN96Ir7/+2ul2ExEREcVkarhq9uzZePTRRzF06FDdApRXX301AODLL7/En/70J7z00kuYNGmSvS31qIZSqiHdMmQJtRxGSYjOygKpfX6PFoH17fCGS6S68riT0to2WTacsGL5PB5kqpOzceNGUyc7+eST8eCDDybVICIiIiI7JN01UxQFW7duxffff29He3xBNcixEYqa+KKAdkrgytloODbg0DhtsqUdGlq+j5+SgRN5LXbm36Sb4bRykyUpnObWcg7JcOPvgV1CU8jtuHmR5VbfdttteO655wAEOzj9+/fHmWeeieLiYqxbt87u9hEREVGiQrOr7Lh5kOVW//3vf0fPnj0BAK+99hr27NmDTz/9FJMmTcLvf/972xuYTkJVLc18io7SWI3aWI70qMqJkg1JktKcmBEv8lK/iGfqIjUs1ZBedi0emIoIgl5EwGi2kVPRAyuzw4z+v3ktspFMe1nKwd8sd3K++eYbFBYWAgBWrFiBq666Spt5tX37dtsbSERERAliJMeagoIC7NixA4qiYNWqVfjZz34GADh27BgCAecWp0unUEQn+qbtd+gK0fL6ObxiMNTQcnTSxS25Qbx6Tg+71sjhz89GDbyTY3nF4+uuuw5XX3012rRpA0mSMHDgQADAu+++i86dO9veQCIiIqJEWO6aTZ8+HX/+858xfvx4/Pvf/9bKOgQCAdx5552WzvXWW29h+PDhKCoqgiRJWLp0acR+IQTuvvtutGnTBo0aNcLAgQPx2WefxT3vnDlz0K5dO+Tk5KBfv3547733LLXLCYmuahy6onHjjAQu/0NWi3PawcmrfLPnTmU+Tarb4ORzuvH/mJPcEJESkmTT7CpvRsMT+pi68sorMWnSJJxyyinatrKyMlx22WWWznP06FH07NkTc+bM0d0/e/ZsPPHEE5g3bx7effddNGnSBIMHD8bx48cNz/m3v/0NkydPxj333IMPPvgAPXv2xODBg3Hw4EFLbbOTXjJxqLSD5eRki52lmAnF6V4FjtLCq4vvGXF6+rgTHR/LC905UOvJrUnHqVwE0A0dZsc18OGqhFq9du1aXHLJJejYsSM6duyISy65BGvWrLF8nqFDh+L+++/HiBEj6u0TQuCxxx7DtGnTcNlll6FHjx548cUX8dVXX9WL+IR75JFHMG7cOFx33XXo0qUL5s2bh8aNG+P555+33D4iIiLyLsudnKeeegpDhgxBs2bNcOutt+LWW29Fbm4uLr74YsOITCL27NmDiooKLecHAPLy8tCvXz/DFZirq6uxZcuWiMfIsoyBAwfGXLW5qqoKlZWVETcz9JKPQ5EZowUBDR8f9X1EhCd0RZDElYGVKeLRObqSR8OUsTAROTFWE4ujj4+eDh4dVXIqcbmhDZOkAwtzulQDL9BpOfF45syZePTRRzFx4kRt2y233ILzzjsPM2fOxIQJE2xpWEVFBYDgbK5wBQUF2r5o33zzDRRF0X3Mp59+avhcs2bNwr333ptki4mIiMhNLEdyDh06hCFDhtTbPmjQIBw+fNiWRqXa1KlTcfjwYe22b98+R58v2UUD69Fd/Iv5NuR9di0EmC5uiG64JTfETDSN+TgOYE6ONZdeeileffXVetuXLVuGSy65xJZGAdAWHDxw4EDE9gMHDmj7orVq1QqBQMDSYwAgOzsbubm5ETciIiKva+i1qywPV3Xp0gUPPPAA1q1bh9LSUgDApk2b8O9//xv/93//hyeeeEI79pZbbkm4Ye3bt0dhYSHWrl2LXr16AQAqKyvx7rvv4qabbtJ9TFZWFvr06YO1a9fi8ssvBxDMjVm7dm3E8FoqCUWFZPdca1WBUAOQZOuLL0pCteWXVYYEBc5eZQdkGUpYRCogS1BccGUvy5LnIwxmuWVxv1SwUg4h0eNiHWulMGc6uCo6QWSS5U7Oc889h5NOOgk7duzAjh07tO3NmzfXCncCwWTVeJ2cI0eOYNeuXdr9PXv2YOvWrWjRogXatm2L2267Dffffz9OO+00tG/fHnfddReKioq0DgwADBgwACNGjNA6MZMnT0ZZWRn69u2Ls88+G4899hiOHj2K6667zupLJSIi8jZJBmQbLrQbSiRnz549tj35+++/jwsvvFC7P3nyZADBNXcWLFiA3/72tzh69CjGjx+PQ4cO4fzzz8eqVauQk5OjPWb37t345ptvtPvXXHMNvv76a9x9992oqKhAr169sGrVqnrJyHYRqgop6hfIKHoTypMxiuyoigI5xv6YVBWQA7YV7PQCJyM7Vs4tSZLv1p7xO7fmcqRboq8tXu6RE9Eot/4MXff7YVc+TUPp5NjpggsuiPnhIEkSZsyYgRkzZhges3fv3nrbJk6cmLbhKSIiInIHU12zBx98ED/++KOpE7777rv45z//mVSj/MLMWjl0QjrXrvHTujnx1qbxO7dcSTs5s8ps/pBx/g//NzUYnF0V344dO9C2bVv85je/wcqVK/H1119r+2pra7Ft2zY89dRTOPfcc3HNNdegWbNmjjXYzewOySY9tdwhbu0PZLiwYbIL2xQulZU94i0EaIZbOjB2c/vrSkX7UlW3q0ENVQENvpNjarjqxRdfxEcffYQnn3wSv/jFL1BZWYlAIIDs7GwcO3YMANC7d2/ccMMNGDt2bETODBEREVE6mM7J6dmzJ5599lk8/fTT2LZtGz7//HP8+OOPaNWqFXr16oVWrVo52c60qFdeoU4iicHRychCUYGAHExcTnSKebyrBqEGe986V8ySUCFCgTyhAghOR5clCYpPk2jdMgXdDk5V/7ZzaCsV08/NXDknGmFNZkq5XVI5fdxLScdu5MooDk5UIbfjPF5kOfFYlmX06tVLW7uGiIiIyI3SOrvKq0LRnVAERm8aefTxVqI1QjlxvuC566aGB+ov/icUpf5zq0pwOrkNZADuvD6Jz0+RGy9oSAsHhktVLold53Bj0rEf8nFci1PIiYiIyJfsqiDu0eEqb3bNXMxUEbq6SJBa91Uo9XN/wq+2Iq4+PHIlIssSZElCQAICHv3jcBM3REmcboMdU98TvVL3+hV+utrvhgKkbuD13x8/YySHiIjIrxr4cJXlVs+fP1+bNk7GnFjjJl6UKO7VRIoWRZF1IjdOLbaXzHmtPFZy+Xo36eDUDC8jdl0tp+Kq244IR7KzktzwfrlpZlVDjbY09Crkllt95513orCwENdffz02bNjgRJuIiIiIkma5k/Pll1/ihRdewDfffIMLLrgAnTt3xh/+8AdUVFQ40T5XC4/WGM1YCC/tIBTVlTMbrIiXXqMXxQnRi5xEb6t/35tXD0bSfTFkZZVhN+QBxeLkGjlOMC6xkMq1cNz3/yfVs9Ps5sY2RXDBiscPPvggJEnCbbfdpm274IILIElSxO3GG2+MeFx5eTmGDRuGxo0bIz8/H3fccQdqa2stPbflVmdkZGDEiBFYtmwZ9u3bh3HjxmHhwoVo27YtLr30Uixbtow1m4iIiAibN2/G008/jR49etTbN27cOOzfv1+7zZ49W9unKAqGDRuG6upqbNiwAS+88AIWLFiAu+++29LzJ3VdWVBQgPPPPx+lpaWQZRnbt29HWVkZOnbsiHXr1iVz6gZJqCpUM7OzXNqJNJPjkmxuTrzHu7F+FblbMsUu3XAV74a1d3TP6YEoWkMQXPHYnptVR44cwejRo/Hss8/ipJNOqre/cePGKCws1G65ubnavjfeeAM7duzASy+9hF69emHo0KG47777MGfOHFRXV5tuQ0KdnAMHDuCPf/wjunbtigsuuACVlZVYvnw59uzZgy+//BJXX301ysrKEjm1L4T+uB0tsBkxrdydnR6iVDI1fMWkY9vOY8vr5FCV44Sw72bVhAkTMGzYMAwcOFB3/8KFC9GqVSt069YNU6dOjZjUtHHjRnTv3h0FBQXatsGDB6OyshKffPKJ6TZYnkI+fPhwvP766zj99NMxbtw4jBkzBi1atND2N2nSBP/3f/+Hhx56yOqpiYiIyMUqKysj7mdnZyM7O7vecYsXL8YHH3yAzZs3657nF7/4BUpKSlBUVIRt27ZhypQp2LlzJ5YsWQIAqKioiOjgANDuW8kBttzJyc/Px/r161FaWmp4TOvWrbFnzx6rp/YksyUb9Ap0SgEZqqIaJtdaLQdhN1kCFJO994AkmZ5S7NR08mR5tQyEGxKErbYhOgHajoUAvchqJMALkQO3ceo988rPQhXCluUeQucoLi6O2H7PPfdg+vTpEdv27duHW2+9FatXr0ZOTo7u+caPH6993717d7Rp0wYDBgzA7t270bFjx6TbG2K5k/Pcc8/FPUaSJJSUlCTUICIiIrKHqLvZcR4g2IEJz53Ri+Js2bIFBw8exJlnnqltUxQFb731Fp588klUVVUhEFWLsV+/fgCAXbt2oWPHjigsLMR7770XccyBAwcAAIWFhabbndCKx0ePHsX69etRXl5eLwHolltuSeSUvmBUqFNVVcgJToUOL9bpCKGmf16zg7wanUkHJ6MnyZ7bK1fNRtzQfqMJC25oG3lHbm5uRCdHz4ABA7B9+/aIbddddx06d+6MKVOm1OvgAMDWrVsBAG3atAEAlJaW4oEHHsDBgweRn58PAFi9ejVyc3PRpUsX0+213Mn58MMPcfHFF+PYsWM4evQoWrRogW+++Uabx96QOzlERERuoorgzY7zmNWsWTN069YtYluTJk3QsmVLdOvWDbt378aiRYtw8cUXo2XLlti2bRsmTZqEn/70p9pU80GDBqFLly649tprMXv2bFRUVGDatGmYMGGCbvTIiOVL+EmTJmH48OH4/vvv0ahRI2zatAmff/45+vTpgz/+8Y9WT9cgha6oQrOvhBpZoFOvYGe8wpypuBqzM5PGSl6O1xYEbAglIOKN8bshTyhRbp0q7ibxZlaZKlScgplVDT0fBwjmv9l1s0tWVhbWrFmDQYMGoXPnzvi///s/jBw5Eq+99pp2TCAQwPLlyxEIBFBaWopf/vKXGDNmDGbMmGHpuSxHcrZu3Yqnn34asiwjEAigqqoKHTp0wOzZs1FWVoYrrrjC6imJiIjIx8LXzisuLsb69evjPqakpAQrVqxI6nktXyJnZmZq+SX5+fkoLy8HAOTl5WHfvn1JNYb0GY+l62wPXWGk8EojVikHJ7h1dpYbNZRZSnqcXozOsSiBQbtTHWHyUrQilbz2voSGq+y4eZHlSE7v3r2xefNmnHbaaejfvz/uvvtufPPNN/jLX/5SbwyOiIiIKF0sR3JmzpypZT8/8MADOOmkk3DTTTfh66+/xjPPPGN7A9OqLjcm+hZNr1Cn4dVYjFWQ4xbwVFXrERrh/tWQ4xXpdPK5EiUzmpRWqVjRNxFWVgFOZb5IKkvB+D0fx4uEDTevshzJ6du3r/Z9fn4+Vq1aZWuDvCDUUbG6CKAji/upCqAzHS92o1QAOo8RKiBZO5csSVBsTEhLBKeJO8/ORGI7Exi1c7qkpIObnteMRCqj21HOwavc/LM0ko7ZVW7irWkrRERERCaZiuT07t0bksnk0g8++CCpBnlVuksweJHbIzBub1+yUjWS6cfk51QnHTdUHKpKnl3Tv52IwKaCqU7O5Zdf7nAziIiIyG5q3c2O83iRqU7OPffc43Q7fCVU3kEoCqS6fJno0g5CDUZ+hKICBhGg0DH1qAqATGuNUtUGMziZIUuo9WH0wCssF+uMU5wzkavyRCMiyUzTdjLp2Gy7vBDB8EIb9Xi13Q1dQh97hw4dwp///GdMnToV3333HYDgMNWXX35pa+OIiIgocULYd/Miy7Ortm3bhoEDByIvLw979+7FuHHj0KJFCyxZsgTl5eV48cUXnWinKyWbhxMx8yosaqMqCgLxZmSpCiBbnFVlgSwBSpxfalmSoNg0uTA6/yVV+TB+z7tJlJvLMrh1+rjXODGzys6cIjfl43j5d4WzqyyaPHkyxo4di88++ww5OTna9osvvhhvvfWWrY0jIiIiSpTlTs7mzZvx61//ut72k08+GRUVFbY0ym+iFwCMvq/GWWAQMHklEWchQi9LVZFOloywLt1RH66RE68N7kkZdcP70dC4sUBnKln+5MjOzkZlZWW97f/973/RunVrWxpFRERElCzLnZxLL70UM2bMQE1NDQBAkiSUl5djypQpGDlypO0NbNeuHSRJqnebMGGC7vELFiyod2z4sJrdIko6xCjZYNdz6O93/urI7ROzYkVgGJ0hM9I9s8pKYU43ckMEmfk49ak23rzI8mfXww8/jCNHjiA/Px8//vgj+vfvj1NPPRXNmjXDAw88YHsDN2/ejP3792u31atXAwCuuuoqw8fk5uZGPObzzz+3vV2Jilu7ys6Oksf/OGNJpuPi505PrKGjRMPN9aZ4Oxi2tmP6uBnJnNfrH3pe4Jb32C3tSIaATbOr0v1CEmR5dlVeXh5Wr16Nd955B9u2bcORI0dw5plnYuDAgU60r94Q2IMPPoiOHTuif//+ho+RJAmFhYWOtIeIiIi8wXInJ+T888/H+eefb2db4qqursZLL72EyZMnxywzceTIEZSUlEBVVZx55pmYOXMmunbtanh8VVUVqqqqtPt6OUdWmVkQ0DJVgVBkSA5OHXcTTu/W50Qkxa7SC/GSkKOjSU4kLbth2ARwNgpgfnFA/chwOgpzOh0V8UPUxQmqELb8z3AyguskS5+4qqri+eefxyWXXIJu3bqhe/fuuPTSS/Hiiy+mJPN66dKlOHToEMaOHWt4TKdOnfD8889j2bJleOmll6CqKs4991x88cUXho+ZNWsW8vLytFtxcbEDrSciIkotYePNi0x3coQQuPTSS3HDDTfgyy+/RPfu3dG1a1d8/vnnGDt2LEaMGOFkOwEAzz33HIYOHYqioiLDY0pLSzFmzBj06tUL/fv3x5IlS9C6dWs8/fTTho+ZOnUqDh8+rN327dtnqV2JJB+HjksqByeNVy7x6rXKkoSABMiyBNlkcVc7ZTiQdyM5nMtjdyFLNxTGdEMbvMAt0adEpXsRQCYckxHTw1ULFizAW2+9hbVr1+LCCy+M2Pfmm2/i8ssvx4svvogxY8bY3kgA+Pzzz7FmzRosWbLE0uMyMzPRu3dv7Nq1y/CY7OxsZGdnJ9tEIiIiV+GKxyb99a9/xe9+97t6HRwAuOiii3DnnXdi4cKFtjYu3Pz585Gfn49hw4ZZepyiKNi+fTvatGnjUMvM0YvYhI+Xhy8IKFQbojxppDd7ycyMpnjHpGpBwIZA2PSrleqFAFN5le+GAphuiSa4PR/Hbl5rLxkz/amxbds2DBkyxHD/0KFD8dFHH9nSqGiqqmL+/PkoKytDRkZk8GnMmDGYOnWqdn/GjBl444038L///Q8ffPABfvnLX+Lzzz/HDTfc4EjbiIiIXMuu4pwejeSYHq767rvvUFBQYLi/oKAA33//vS2NirZmzRqUl5fjV7/6Vb195eXlETOWvv/+e4wbNw4VFRU46aST0KdPH2zYsAFdunRxpG0hEcU2674PzbCKdazefeBEkc7wwp0xOVyw06yAZBzWtHt9GrtmX8U6T0Oc4ZXuMg1WuOGK246FAK1INsKUyMyqVHFDG/xGhYBqQw/FjnOkg+lOjqIo9aIo4QKBAGpra21pVLRBgwYZzt5at25dxP1HH30Ujz76qCPtICIiIu8w3ckRQmDs2LGGCbrh68xQpPC1cmIeZyVqg8wT38eL4AgVkAJh36cvtyVdqw07HZGRJMmzBezSxU1r5DCCkLh477nX1sfx2++CNtxkw3m8yHQnp6ysLO4xTs2s8pN4CwLqDV0JRYUIqBGLAAaHwlIzPCVLgBL2Cy5J0B2fTaT/Et35SKYz4qehJbcOGSWzIJhbOoGp+BBzaljK2uO9NXHBDVPH/dbBATi7ynQnZ/78+U62g4iIiMhWCZd1IOt0ozRmh6jMPoeqQAoNZbmUlSErN0dnZFniYncxWH1v4hXndMOVfjQnq487IZH3I9Zr9Poihg0Bh6uIiIjIlzi7igypihqxSF80WSd3xmxURm8aOeI81s1RGlmSoHi1q98AxMqH8Wo0yq4ojflil+6MWrgh/yfZ87ohSufWny8lh50cIiIin2row1VcJ98hWgHOGDMcjIp0xize6bEZE0YSLaAZXdohVn5PrOdI11R2uzk9C8vK+dM9I8xMfghnVlmTbDkHr2AUx78YySEiIvIpVYikln4IP48XsZOTBFVR6+XlGAlfEDDeWjlA3ZVYIBDM3WFhSluYnanl5hldsaQ7kkLWWZ2d5KaIQzoXAXTT++B2ihq82XEeL+KnJxEREfkSIzlJio7mGK6FYyIaoyoqZMD8ujmh8g7hZR6i96VAQJJQk8T0wniREyuRFa9GYbwgOlydTOQo+rFOrJGTKCdmVrkh8uDWwpxWn5+zqqzhcBU5pv408eAfk9XF/4Sqmhq2EqriqaGtgMG08/idHhmKTxKwG4p0lHRw00KAfmPXIoDp7mCk+/lTQRXCluU9vNrJ8c4nIhEREZEFjOSkiaqqCATkhBKLhaJA4k8uLSRZ8nyCr4gRBEv0taX6PXFyIcB0szKs5GT7k4lUufF9jeaFNtohWKDTjkiODY1JA35UEhER+RRnV5HtdBfxi3FcKOfGC6LX0LOrtqhTi/OZXXTQK4sD2j0uHqukQzLRGa+WikiWlWiLU8Ut9RYC9EvUwi+vg1KHkRwiIiKfauizqxjJcZheeYd4URuhBCM7qhI9jTbscXVXNHYt3+42ViIriUZhvBK9SSSi4uZIihP5O24p6eA1Ru9JrHwcuxYBTOfUcf4uNByM5BAREfmUYtMUcjvOkQ7s5KRYeHmH+vtUqIgsQqm3uKAXBCRAlSUEVAmqlPwfBxf5cxdLhTst/nN0Q4HLeJxaI8dKuxmNSExDe99U2DMzyqtjBt779CQiIiIygZEch4RHYELf65V3sBypURVAb10dVQVk/QiRGwRkKWU5MHZEfcLPwSiSs+LlDzlV4sHsTCgnckycKsxpJUcvnRGNdJdyaEgUVdjy/8ur/wPZySEiIvIpYdPsqnSUZrEDh6tsoBrMloo1i0ooKtTwGVcxrsAsr6GTohlXkkFgRjbagdgzmqL3xT5Wjrrvr/Vw0iFWno2Vf5KpntnFmVX2SsXMqnRxe/vIfozkpEF08rGZISuvJCDLBkU37cBho0hmk3/Dr8BilXQg+7nhQ9UNbQiXrqEqt70PqaKI4M2O83iR+z81iYiIiBLASI5NVEWFrBNp0ZKOLURiQkNXIqACBtPNvSzVQ0YZsoRaE1EPRooSY2f5B6eSjM1Id9KxlcKcbuSVdjY0DX3FY3ZyiIiIfKqhz67icJWNjBKQw8VLMDaVZKzWLxWRCrESigEgEGe/mcdYK+dg/OvrhQRjN89WcKL0gpPntSqZqINTCwGmkhPlHJJ5XruOd/o85D2M5BAREflUQx+uYiTHZqqi1ovoaEU6lfAinUq9aeT65ztxBWJ5KrkeyR0/8nRO+fZClMeq8AiJ2SnciU71jjnVPDrHJg3/GN1y1e5kO/Tzh+r/f3DLe5EIRnHsEZpdZcctUQ8++CAkScJtt92mbTt+/DgmTJiAli1bomnTphg5ciQOHDgQ8bjy8nIMGzYMjRs3Rn5+Pu644w7U1tZaem53fOIRERGR72zevBlPP/00evToEbF90qRJeO211/DKK69g/fr1+Oqrr3DFFVdo+xVFwbBhw1BdXY0NGzbghRdewIIFC3D33Xdben52chwSKz8n+orLdC6Oi7lhCZ9EIjR+jOrYzU1har9elbv9ddmxCGA6XqPb39dUCA1X2XGz6siRIxg9ejSeffZZnHTSSdr2w4cP47nnnsMjjzyCiy66CH369MH8+fOxYcMGbNq0CQDwxhtvYMeOHXjppZfQq1cvDB06FPfddx/mzJmD6upq021wwUcTEREROUFVhW03qyZMmIBhw4Zh4MCBEdu3bNmCmpqaiO2dO3dG27ZtsXHjRgDAxo0b0b17dxQUFGjHDB48GJWVlfjkk09Mt8HVnZzp06dDkqSIW+fOnWM+5pVXXkHnzp2Rk5OD7t27Y8WKFSlqbX1qRA6O+UiNUU4PEHZlEn6FkoarFTsDIFZmZdUv/eCeX2EpgdllTnM6J8bONXISen4HSzq4IQrgRBsSmVmVam5470lfZWVlxK2qqkr3uMWLF+ODDz7ArFmz6u2rqKhAVlYWmjdvHrG9oKAAFRUV2jHhHZzQ/tA+s9zzCWGga9eu2L9/v3Z75513DI/dsGEDRo0aheuvvx4ffvghLr/8clx++eX4+OOPU9jiSLE6LNGEemLYKvz70H2/MRoqslLDyqwMDkvFlIqp3fGew44PNqc/HJPtCDg1DTud/x84VOVuqk1Jx6E/3+LiYuTl5Wk3vU7Mvn37cOutt2LhwoXIyclJ8SuO5Pop5BkZGSgsLDR17OOPP44hQ4bgjjvuAADcd999WL16NZ588knMmzfPyWYSERH53r59+5Cbm6vdz87OrnfMli1bcPDgQZx55pnaNkVR8NZbb+HJJ5/E66+/jurqahw6dCgimnPgwAHt876wsBDvvfdexHlDs6/M9gkAD0RyPvvsMxQVFaFDhw4YPXo0ysvLDY/duHFjvbG/wYMHa2N8RqqqquqF4Oyk6k0hV1VtGrmfyZIE2UQUJZkhKzuZjS7ZzWjoJh2L58V6TivtSXaozKkSD8mUbzB7Pjew7f2KEX1yIorjhYiel9ideJybmxtx0+vkDBgwANu3b8fWrVu1W9++fTF69Gjt+8zMTKxdu1Z7zM6dO1FeXo7S0lIAQGlpKbZv346DBw9qx6xevRq5ubno0qWL6dfv6khOv379sGDBAnTq1An79+/Hvffei5/85Cf4+OOP0axZs3rHG43hxRu/mzVrFu69915b205ERJRuihBQbMjNs3KOZs2aoVu3bhHbmjRpgpYtW2rbr7/+ekyePBktWrRAbm4ubr75ZpSWluKcc84BAAwaNAhdunTBtddei9mzZ6OiogLTpk3DhAkTdDtWRlzdyRk6dKj2fY8ePdCvXz+UlJTg5ZdfxvXXX2/b80ydOhWTJ0/W7ldWVqK4uNi288ejqipkQLeAp1DdX6RTr9yDLEl1ycnBP4yAJFks2ZBYsczwx7HgZiQRFjS0I+k3mhPnjMXJpGM3aIhJx4ziNByPPvooZFnGyJEjUVVVhcGDB+Opp57S9gcCASxfvhw33XQTSktL0aRJE5SVlWHGjBmWnsfVnZxozZs3x+mnn45du3bp7i8sLKy3YmL4GJ+R7OxsSz1DIiIiL0h0+rfeeZKxbt26iPs5OTmYM2cO5syZY/iYkpKSpGdIuz4nJ9yRI0ewe/dutGnTRnd/aWlpxBgfEBzDC43xpYJQVe1meEycPByj/dr2NE8fT4YbF99LVx6OEaO8F6PFuJzM23HTQoBeYiWa4ObIgx2zwVLJze9luiiwqaxDul9Iglzdybn99tuxfv167N27Fxs2bMCIESMQCAQwatQoAMCYMWMwdepU7fhbb70Vq1atwsMPP4xPP/0U06dPx/vvv4+JEyem6yUQERFRmrh6uOqLL77AqFGj8O2336J169Y4//zzsWnTJrRu3RpAsHiXHLYY3LnnnotFixZh2rRp+N3vfofTTjsNS5curZcA5ZR65RpUFVJd+1RFhRyQIRQ1IvdGKIp2PxSpkQIyVEWFJKt13yuQ7fxRhRfpdKBgZ0ACahJ6nBSR3GY2vyYgy1BMrBOSIUuotTnqIcuSpTCusGkynZnojdnZTWYjQdHH2bkQoB0zqdx+Fe9UVCTZwpyJ5uPYPbPK7T8/r2roVchd3clZvHhxzP3RY3wAcNVVV+Gqq65yqEVERETkFa7u5HiJUQ6OXjQHCIvayMHojgogEKPKpVBOnMcxJqM6MiQodbOmZOnE90Aw4qIqsXv8duS6mJ05ZXRcMjOvJFlKy/o1ZqR6hpNZyb5fqV4jx+zzeSn6kOq2pjqK46WfRSqlYwq5m7CTY4N4S6qHd3QA1BuyivnYqM5N8FwWp5Q7MCSVrFBHJ7qzET1kFf2YZIesGiqzw2SJdkbqDT959B9iLKmcZm30gZ3KD/JkFwFMJbe1x01UVdiylIZbL6Dicd+nHxEREZENGMmJQQ7I2vBStOjCm3YIRXhMR3pUBUCm7e3wOi4CaI9YiYZeqD6eLky2tSbZ94DvYWyKTZEcr/5PZSeHiIjIpxp6J4fDVQnSi/AIRa130/bV5YtER4DqTTsPK+YZL9fHbfTKO5gRKxE50X1kLDySkooE6nQlaTeEK3yz08etlnNINlKWqsTthvAzpuQwkkNERORTimpPFMaBDI2UYCcnSXFnVhnk14Qv/KddNRlMEQ89R/hzCUWxPsvKZuFTyRNhOL07wRlWdj2/G5lZiMvJ2Q9WojFWZ1bFWwjQ7kXnUnkuP4r3/qTq/ePPyRwOVxERERH5ECM5NolVdFObNVW3Xk74ooDhVFVFIHRc2KKBZtfUiSnWQoI2rKMTvShgSEACVEmCLElx82uM18Cxvs9ouxOlHVLNqRwXu9bIcatkFv1L5Ro5RuyOXDiVj2MWIzGpwUgOERERkQ8xkmODiFlUdSUNpIC5mT/1VjSOkcNjS0QndD6HV0EOyBJUIVCrs93U4xPIyzFa9dhLuTdWGUVfjPJivBJ1icVMpKGhRgmSiVYlev50cEs7vKChr3jMTk4sAdmwY6E3PCXCajZFd3Z0h6wAbRvqvg8/v6qoCOgMMwlVgeThRQCNOjrp7IwYVTxPRZuMpnTbNSyVSOXz8ERnK9XHoztX0cf6qfq4pUX/LAwBmZ9+7b7pLqmYOs4OjjWKsGm4yqOlWjhcRURERL7ESE6CpIAcsXCAiFN52wyhqLoJwkJRteoNKalGnqTgooDmKpHHTCoOG7Ly85BTutgRKXI6hM2rdmc4kUidip8Vfx+sa+iJx+zkEBER+VRD7+S4OyTgAcHyDcEfvlqXR6MaRHi0kg0Ri/qpESUcVFW/HIQlRpEeh5ON7ZBIGYfw7Xo5TA2N1cX4gPSVXkgVpxNy3cCO1xgrd8iu9yvR8/jt50WpwUgOERGRT9WqAgEbLmK8ur4YOzkxSLL52VXRhTfjEaoKFfqFPkP7dZ/T7KQqMyUfbIrsBGSgpq65sgSYvd4KLcxnNi8n8jnj5+gYzZLy8oKARrOvjHJjkp1ZFev547E6s8oN3NgmwN52pXNhQ0ZxUo/DVUREREQ+xEiODeJFcYQiItbLAU6siaMqwVIOwX11VythM6mgHadox/kdZ1I5w2g9nlicLMyZiFSVHGiIksnHcbKIKqM4yWnoiwE2jE9NIiIianAYyXFIdBFOvRWQgWDeT/j3oX32FOWsn5cTr5xDKB/Drk67LEuQxYlCnUaSzctJNPqTrqhRvKhHRL6NwxGSRKM6dl/ZpXv2jhG9HBaj50hV1CE6Zy+ds8cYaXE3RQhbViv26orH7OTYQA7IphOP63V21BNDUsHq44G64yIXAHRLFYdQNyXUXwlf9y88ARnQXxTQdO0qi9XFI485UcPKSkco3rFeG0azO+k41ZwcAnGDdHRMEkk6jtUmJ8s4ePln6yZMPCYiIiLyIUZyHKQX3ZG1JGMBIDgsFVGsU1GgBmQtydioSKdpesNTOsNGdlcllyUJikFpBzsLdHopupJIZMWMiIRii9XHYxbbjLGv3nTwJAtzploqn98LydJOtjHdP+uGrqFHctjJISIi8qmG3snhcFWSQgnCRov6RQsv+yAUEVnCISryE33fzQJSeGmF+Hk3oWMyTJZxMHN+K+UdYj2vGVKSj9cTLwHYaCFAu58nHUzl33ggIuKEdEZCks3H4bRxSjdGcoiIiHxKEao2ESPZ83gRIzk2CM2UkgOydgsnVFHvpkYV4VSjinfaGsWJMXXb7lycZJmdfeXUc6bj+WNJ5WynVJVzMHcO713JW2mz06/PUlsSiJA5FcURquLJnz25FyM5REREPtXQVzxmJycJckDGiXiLqq2BEy5iUTdFQNbWxxFQoUKGDEDVFgIE6qI4ycyoSqOAJDkWfTBaFDDu45JcNNDJGVx2/uMIn+EUHll2WzkHt16pu7Vd0fSK9zrzPN54Pyg2RRWQmXhMRERE5C+M5NgkOMtKP5qjKkL3++AjVAQCAQhV1S3nIBQVIqBq+xOVrtwbWZIQkMSJ8g5R+S+KKpAhS6g1KulgYuXjRCM1sZ7XLonlo8SOCEZEB1Mwy8rpcg5+ZiXfxY2rHetxIh+HUSPn1KqAZMPfbK03847ZyUmGFAgNNoU70dEJJhjXfR/VQZGi6lpJAZw4LlTOQbWphpUeneEwIUmAhaEHnaoNmoAEqLKEmgQ6HHYNKRmVd0g3p6t1Gw1VxaIK/U5U3OeKswigqXMkOH3c7g9GSQ6k5MPWVQnKBp2wZGpzscPiLhyucrFZs2bhrLPOQrNmzZCfn4/LL78cO3fujPmYBQsWQJKkiFtOTk6KWkxERERu4epOzvr16zFhwgRs2rQJq1evRk1NDQYNGoSjR4/GfFxubi7279+v3T7//HPb2xaKsEg6U8ajCUWtW/gv/KZCVYR25SsiFglUoDqRXGg0ZBU1xdxqh12ue7wcY6p6OKvTtJNZFNDs/mS22SGRCIiZcg5Gz5GqoapUl3PwahQhmXbb/ZpT2RZOGXdeaMVjO25e5OrhqlWrVkXcX7BgAfLz87Flyxb89Kc/NXycJEkoLCx0unlERESuxuEqDzl8+DAAoEWLFjGPO3LkCEpKSlBcXIzLLrsMn3zySczjq6qqUFlZGXEzIzqaI8myti2UjxOK4qhhNwAR0RxVCcvjiZNc7IVSD2aCHYlEWxI7jxz2vcsW+ovzT0NvKr6ViE8i+Th2nC9ZvLJ3p3g/FyYbkxt5ppOjqipuu+02nHfeeejWrZvhcZ06dcLzzz+PZcuW4aWXXoKqqjj33HPxxRdfGD5m1qxZyMvL027FxcVOvAQiIqKUUm0aqvLqrErPdHImTJiAjz/+GIsXL455XGlpKcaMGYNevXqhf//+WLJkCVq3bo2nn37a8DFTp07F4cOHtdu+fftMt0sKyNpNTyiKE4zoqGHRm/r5EXYt8iUFAjF2yvrfOyQgAbIsReTSROwPi65EF800Krdg5lxmozZ6hTrTGfGJN31c9zEGiwAanSNiCnqM2VFWnlfveDP/FNN1NS/JMf5GEqD3OpItKGrne6M3fdzKjDVGccirXJ2TEzJx4kQsX74cb731Fk455RRLj83MzETv3r2xa9cuw2Oys7ORnZ2dbDOJiIhcRVGFLevkMCfHAUIITJw4Ea+++irefPNNtG/f3vI5FEXB9u3b0aZNG9vbJ8myVo5Bb5aVNoNKUaHWhftUNTyqI7QcG9WGXBtJDpy4QpUDSUdqrPxO682wip5tFZCMozAhepEVJ7gpP0cvYpLKwpyx2mF4bALr4/Dq3Z/vAaM47iZE/QLRCd3S8D/JDq6O5EyYMAGLFi3CsmXL0KxZM1RUVAAA8vLy0KhRIwDAmDFjcPLJJ2PWrFkAgBkzZuCcc87BqaeeikOHDuGhhx7C559/jhtuuCFtr4OIiIhSz9WdnLlz5wIALrjggojt8+fPx9ixYwEA5eXlkMNm0Hz//fcYN24cKioqcNJJJ6FPnz7YsGEDunTp4kgbQ/kv0fk0avh6OKqIKPegIpinoioiuGKyIrTIgqqokNUT+Tuh1Y/jMijomc5yDvGKaYZWIY61GrFh+Yaw88cr6xC+8rGZ9ljdZ4ZRroy1c8Qu52BmpeNE1uOJdb5k6OaxNMCrfLe85kTycRjFcb/QCIId5/EiV3dyzITH1q1bF3H/0UcfxaOPPupQi4iIiLxDCHuGmrw6XOXqnBw3C66JE4ziSIGAlpsTouXa1EVx1LoVjUNr4oRyc7Tjo+5HnycmqzNF0hTdCYm3knCsWVYR2+Osfmx2m115QKZWHbb4j8LqDCcr54iV95NoxEc7t41XfcnOUkoFu2drOc3se8ooDnmdqyM56RaeWKy7P7TwnxI9VBVKJj7RwQkNV0kBKTgkBRmoG7KSFBWINe1b5zktifEaTpzY/HnDC3PKkKAYVelEcNhKluq+ypKWzRwv8deoQriZYSOzQ1aJniueRDsIsR5npfJ4RLmHBMo3xJsKnsjUca98wOkV6ZTlgG0VvM0yHjqKf9ET/VgzbXeyw+KVn71fhRKH7TiPF7GTQ0RE5FMNPSeHw1UJkAIBbahKliMXAhRakc1Q2Qa94px1w1dhQ1RaorLVBQHNhskNi3NGDbNZe3ZdsaaJ15tWHrWAn9GwldWFAfWOjbXNCbH+KYT2JTN93MwigBHHGywCmI6p47y6T5/ooSqrCceM4pCXMJJDRETkU0K1a3Zn8udIB0ZyYgiWawjUu4X2yVG5LqFcnFBxzlDScXjicXREB0DE9PLgff0cH7eLjqoEDAImoUhK9Fc9ZqI55veb/3W3M9pjNcoSa5uVkLGVEg1GrIaokwlpWymNYEeEIJlkYTOPjVleJU2STThmFIe8hp0cIiIinwpNIbfjZsXcuXPRo0cP5ObmIjc3F6WlpVi5cqW2/4ILLoAkSRG3G2+8MeIc5eXlGDZsGBo3boz8/HzccccdqK2ttdQODlfFEKvwZkQuTlgeTXhBTqVaOTG7qu4KV0XwWBkyVEWFFJCgd73n+LRZC7OpErk4D9TNHNPuS0BN1P7o440W9DOaaXXi3PoLAyYi2cfHEvonETNXR+cfSdxp5CYWATR6juhzx5rFZdc6GX69wtebmeW06OezOrPKqXwpv/6MvShdicennHIKHnzwQZx22mkQQuCFF17AZZddhg8//BBdu3YFAIwbNw4zZszQHtO4cWPte0VRMGzYMBQWFmLDhg3Yv38/xowZg8zMTMycOdN0O9jJISIiIlsNHz484v4DDzyAuXPnYtOmTVonp3HjxigsLNR9/BtvvIEdO3ZgzZo1KCgoQK9evXDfffdhypQpmD59OrKysky1g8NVMciybHjTi/AINZR3o0KpUbUojlITLNSpKieKnWmPCYv8WM69sZhTYKXEQ6w+e6wL+ui3JSBLWm5OQJLq5ekYzpqKmmkV9/gYs6zcVIwznNl1cUIi1r/R+SGYWR/HzgUA7Vwfx+1X/rJNi/25fdHAWLk4fvlZNjS2FOcM+9yqrKyMuFVVVcVtg6IoWLx4MY4ePYrS0lJt+8KFC9GqVSt069YNU6dOxbFjx7R9GzduRPfu3VFQUKBtGzx4MCorK/HJJ5+Yfv2M5BAREfmVTYsBhvIWiouLIzbfc889mD59uu5Dtm/fjtLSUhw/fhxNmzbFq6++qtWR/MUvfoGSkhIUFRVh27ZtmDJlCnbu3IklS5YAACoqKiI6OAC0+6Fi3WawkxODnJUBOSv2W6StixMqqqkKKNUnZlIFIzrB76WABBUy5LpVjyVFQnRCjqkyDnari/CkqjRJ+Kyq6AKdRjkx4Xk58Qtyxi/8majQ+bQcq9B9YbA9wZlVZvYle/5Y57a6yrH++b25Po7Z3Bozx0mBQNz8OrPPZ3UNreh8nHjr4yT7s/HCz5aSt2/fPuTm5mr3s7OzDY/t1KkTtm7disOHD+Pvf/87ysrKsH79enTp0gXjx4/XjuvevTvatGmDAQMGYPfu3ejYsaNt7eVwVQySJGulHfRuIaGK4UIRdcnGKtRqFUqNom1XlWDnJzgsVRf+00o+WO/Y6E5PleXgEJZcV0tLb3gqfFjHxPBVdMusdBnCF/6TZSnivl7icfj34R2h0PdG08m1bXEWBkyGU8nI4WINJcUbqgqXyNTxmB0tE71fu6eOA85OHw+xMnxkZsgqlcNRVjopZhcANPM8iR5D6aEKYdsNgDZbKnSL1cnJysrCqaeeij59+mDWrFno2bMnHn/8cd1j+/XrBwDYtWsXAKCwsBAHDhyIOCZ03yiPRw87OUREROQ4VVUNc3i2bt0KAGjTpg0AoLS0FNu3b8fBgwe1Y1avXo3c3FxtyMsMDlfFEG+4Sq2urYvUKHXJxgqU6mCicfD74H0RMcVcQnAiuYxAJsK2JxkpMLqCTKDieLJTheXwCp5R92VZQkCNXAQwfOgp+n50BEVv2MrMkNWJr8FCnWaHtOyK4ERPH090iMqolEMyU8fNJBCbbd+JY7w5VBVi55CVHY+xKtbUcSs/m3jt9NLPtKESwqYCnRY/F6ZOnYqhQ4eibdu2+OGHH7Bo0SKsW7cOr7/+Onbv3o1Fixbh4osvRsuWLbFt2zZMmjQJP/3pT9GjRw8AwKBBg9ClSxdce+21mD17NioqKjBt2jRMmDAhZvQoGjs5REREPpWuKuQHDx7EmDFjsH//fuTl5aFHjx54/fXX8bOf/Qz79u3DmjVr8Nhjj+Ho0aMoLi7GyJEjMW3aNO3xgUAAy5cvx0033YTS0lI0adIEZWVlEevqmMFOTgyBzAACmfpvkVBViIAM1AS/V2pqg5EbLYITiupEXulIsoAMQArgRPKxdk79XyK5bl620cKEVlmZSm6GJAWnjodf1MkSoCAYxVF0Mnn0poLrRXDCIy6hY2JFc8IXBvQCLVE5gUUAQ4ymjhsV5LTUPhMJx6nMx0nkXKkWHakxk3wc7xzxmM3HYRSHUuW5554z3FdcXIz169fHPUdJSQlWrFiRVDvYySEiIvIpVQUkW1Y8tqExacBOTgyxcnKCZRtqte/VUOSmWkHt8VotiqNWh1/RyRCBYD6OpKhAZjCioqoiYia5UFQgE+bFmdFhd+QmEbIkISAJqDozrPRycqK/j5Wb44RYuTjxpmRHTx9PNh9Hf5E98+2KdZzVfBxzbTMXLUhlJMCu3BlZDtTLd9E7Ll40p97+JCI3sUo5xIsgJfpzYRTHOxKpO2V0Hi9K/6cfERERkQMYyYkhkJ2NjBz9LG6hqKg9Xq1FdJSaYASn9scTuTlqtVJXsiG4EKAMFaoS/CoUKTJnwsLsqvC1OMLX64nzINPnt1tAllAT9lplSUooJ8coN8coLyc6ApTs4oDRj41eCNAqM/k4Vko56D0++vxeWAAwVvTBiQiC1SiK2WhOveexOZqjJ1YUx8y6OszD8R+hmls01Mx5vIidHCIiIp9SVWFTTo43h6vYyYkhkJOFQI5+pVO1JpiPo6oq1JpgBKf2x9pgNKcuoiOUE6tEykpw9WBJEQivUpn0+jjJqsuREZJUbznjZMdg60VwZAly3cuvQeQMK708nPDv4+XmxIrS2B3BMSM6H8fcY6yvjxPvPIkW5EzXrKp0MYqiGG03E80JRVwTnWllNbLDKA5RfezkxBDIykLAYNGh0HTu4LBVLWqO16L6aDWqj9ag9sdaVNcoUASCwyZ1SbcBIdXVrZIgycFSDwGTCcZ6w1Kmh6r0T5j4Y2OInjIekIJ13UJfT2yvX78KqJ9obLyon37HxcxU8tCCgHqsdmiMalZFi046TngxQIMFAM0NJbkj4TiWVA9VmZFMRyfRc8cSK+k41rFGxzPR2N/StU6OWzDxmIiIiHyJkZwYpEZNIDXKObEh7GpGlgOQAzKEoqD2x1rUHKlB9dEa1BypQY2q4kdFaJGEgARkycHSBgFFBIesoks6hN2PtehfUgsCminIadBZV5H4gnKhwpyhaeTasFWMKE6s4aror7GmkyczVBXrcXaNT6vCOMJjNrHZzAKAbko4TiQqkIpIQqyoitVoDnCizfXu1xXXDUWtws9tJbITflyoDVYjYRyi8r+GHslhJ4eIiMinVCEg2bDGTaIXuenGTk4MUnZjSDmNgneir2jk4wAAoapaPk7NkRocrVVQrQpUqwKhHONQnnGWLGmJxqGinaoSO4vUMHKjswCgJAcAWQ7ui7NAoJ30fvcDkhTxRyHr5MgYJR5HbzPzNXQ+OwpqJrIQIGB+EcDoqeOJLACov996wnEiUZx6j3Gg/IBV6Yz0yHV/a2YSkY2SkI2iOWYiO3rFOOPl4sT8OTB6Qz7CTg4REZFPcbiKDMmNGkNu1Fi7r3elqVafyMeprFFwpFbVojhAMHoTkAQCErRtQlFhd863pBO5EZKsTREPOzByf9hXJ4RHcAISoMoSAqoEVTI/ZdxMFCd8KnnoPGYkclz9SIY9uTt65zkxe0v/nMnOqtJ7rljHmn09VvM/3DKrKl7kRG9aeIheRCfRaE4iQueJNfuKEZyGRwibOjkeHa7i7CoiIiLyJUZyYpAbNYPcuPGJ8fHQDlVF6MJaqQnm41T9UI3DNaoWyQFQF72R6qI5J/JUAkBduYcTRTqjhWZgRG4zf2wiwvM4kun4B+RgCpMsAQpORHBURUCWpOCtbmd0Ho4ZRrOw6rUjPIqUYL6OEiMKEn5lY5SPE/3YRPNx9PbZPasqHreujWP2+cxGSmJFa8wcEx3RMTPbKtF8pOhZVUZRHDtnupG3CFXYMhuUw1VERETkKg29Cjk7OTFITZpBatIkGMEJv+IJX5+iWkFVZTW+q1bwXbWCo4oatsoxoIhg9CVLDkYVFBFcK8fMOGEoclNvZePw/Bszs6iic24srpRs1y93KD8nIAGqJGmrHofeDL0ITfR2oP4qyKFtALT1chKJ3IQfb/R9SPRKx7FYWeVYryBnomUc6kWekphVlWwUx3B7EjOqnGaq6GaSEZ3ox4W2xXvuiCiNznsY2m9HpI3Iy9jJiSWnGZDTJHJb3SeOjOD07x+/P47vKqtQcbwWB6pqtaGqLFk6kXSsoq7Eg/7TSIFguQcpxtCNXDckFdHhsTJN3EJycfjnmVH/JrRdrSvhEGcmvCY0dCWLE4sEaqKaaKaeVSKMSjrUP87cUFK8qeP1jo+xAGBIIgnHTtWpSlcHx+5yA4l8uIcn9JsZvtI7LlZnR+vUhC0QaLajo+oMR1kdriL/a+izqzyReDxnzhy0a9cOOTk56NevH957772Yx7/yyivo3LkzcnJy0L17d6xYsSJFLSUiIiK3cH0k529/+xsmT56MefPmoV+/fnjssccwePBg7Ny5E/n5+fWO37BhA0aNGoVZs2bhkksuwaJFi3D55Zfjgw8+QLdu3Sw9d3X+aajOzQWA4IqRdZfVklARqKxATeUxHD14FIdrVCgCyMuUEZAkZEoS8jJlNApIaJoho1FARnazLGTmZCCzSSYyGmUEv28a2paNQE4WMps0gpyZgcwmOQjkZCGjUXC7nJEJKTsHUlbwhoys4P2MTMiNmgTvZ2YDkgwhZ0BkZAa/BrIAOQARyADkDAg5I3hfzoCQA1DqproLVaCmVoUQwfuh7aoQEAhGaRQhoKjByI2i1n0vBGpUVfteEQI1dZXXa9TgcWrdOWsVVTtn6LjjtcGry1DERO9r9Pfh92uj94n6xyiqGvsxOs8ZPXQUPgVTVUVEdEUIASuL/emd+8Q+ROzTO2f4eY3OrR2nM/Rl5tgTxyRe3DHRZGInikXaEcVI9hx6C/bpRWziJSELVYFQFaiqAqEo2v3oNjJyQyGqKpKbSRJ+Hg9yfSTnkUcewbhx43DdddehS5cumDdvHho3boznn39e9/jHH38cQ4YMwR133IEzzjgD9913H84880w8+eSTKW45ERFReoU6wnbcvMjVkZzq6mps2bIFU6dO1bbJsoyBAwdi48aNuo/ZuHEjJk+eHLFt8ODBWLp0qeHzVFVVoaqqSrtfWVkJAJj0j0+R1biplgsSkKXgTZLQuagZrrzzSZx9t4xzqo8CQg1GSiRZi5aokFCjBjPba1REfA3m6AioIpgsWyOAo0JACKBGCUZIQlERvQhJTV2UpKZaQK0KHqPWRWBq6qIXwSiGgura4xGRi9CtNvy+iN4fDCtEHxu+LTwSEj5N0SjyEZ6rEj1OHC86ER350MtVMYqkGJ1T77xG+4PbjSMb9fYpsaMgZqMiVqInetGCWMfH26cdYyI5OB1FN9PxT1eYzOdK7Nz6vyPh08T1Ijde/fAhSgVXR3K++eYbKIqCgoKCiO0FBQWoqKjQfUxFRYWl4wFg1qxZyMvL027FxcXJN56IiCjNGMkhTJ06NSL6U1lZieLiYvzj+VcgZWTXO16SA5AzMnFvk7zg93IgsSJ5MaZ+Jr899hWn3bkPRlGEmOe3efqwk3+EbvsDd1t7yB78uZLdhKralJfmXBTTSa7u5LRq1QqBQAAHDhyI2H7gwAEUFhbqPqawsNDS8QCQnZ2N7Oz6nRkiIiLyLld3crKystCnTx+sXbsWl19+OQBAVVWsXbsWEydO1H1MaWkp1q5di9tuu03btnr1apSWllp+/qoj30MKZBkf8O1Xls9JRESUKkJRbImau3nhzlhc3ckBgMmTJ6OsrAx9+/bF2WefjcceewxHjx7FddddBwAYM2YMTj75ZMyaNQsAcOutt6J///54+OGHMWzYMCxevBjvv/8+nnnmmXS+DCIiIkox13dyrrnmGnz99de4++67UVFRgV69emHVqlVacnF5eTnksFWAzz33XCxatAjTpk3D7373O5x22mlYunSp5TVyiIiIvE4Ie5KGhfBmJEcSXq265aDKykrk5eUho/vo2MNVREREFgilGrXbF+Lw4cPIrVts1gmhz7HCkY9BzmyU9PnUmh9R8f9uc7zddnP1FHIiIiKiRLl+uIqIiIgSY9caN15d3oCdHCIiIp9q6J0cDlcRERGRLzGSQ0RE5FNc8ZiIiIh8SVUVwIZOTiKle9yAw1VERETkS4zkEBER+RQTj4mIiIh8iJEcIiIin2rokRx2coiIiPxKUSBkGzooHq1CzuEqIiIi8iVGcoiIiHxKCHumkHu1Cjk7OURERD4lVNWeTo5HFwPkcBURERH5EiM5REREPiVsWvHYq7OrGMkhIiIiX2Ikh4iIyKeCOTnJ59N4NSeHnRwiIiKf4nAVERERkQ8xkkNERORTDT2Sw04OERGRT6mqAqkBd3I4XEVERES+xEgOERGRTwlFBSQbIjkKZ1cRERGRizT02lUcriIiIiJfYieHiIjIp4Sq2HazYu7cuejRowdyc3ORm5uL0tJSrFy5Utt//PhxTJgwAS1btkTTpk0xcuRIHDhwIOIc5eXlGDZsGBo3boz8/HzccccdqK2ttdQOdnKIiIjIVqeccgoefPBBbNmyBe+//z4uuugiXHbZZfjkk08AAJMmTcJrr72GV155BevXr8dXX32FK664Qnu8oigYNmwYqqursWHDBrzwwgtYsGAB7r77bkvtkIQQwtZX5gOVlZXIy8tDRvfRkAJZ6W4OERH5hFCqUbt9IQ4fPozc3FzHnif0OZbZc4wtn2NCqUbNRy8m1e4WLVrgoYcewpVXXonWrVtj0aJFuPLKKwEAn376Kc444wxs3LgR55xzDlauXIlLLrkEX331FQoKCgAA8+bNw5QpU/D1118jK8vca2Ikh4iIyKfSNVwVTlEULF68GEePHkVpaSm2bNmCmpoaDBw4UDumc+fOaNu2LTZu3AgA2LhxI7p37651cABg8ODBqKys1KJBZnB2lY5QcEsoNWluCRER+UnocyVlgyhKDWx5prp2V1ZWRmzOzs5Gdna27kO2b9+O0tJSHD9+HE2bNsWrr76KLl26YOvWrcjKykLz5s0jji8oKEBFRQUAoKKiIqKDE9of2mcWOzk6vv32WwCAsuPlNLeEiIj86Ntvv0VeXp5j58/KykJhYSEqbPwca9q0KYqLiyO23XPPPZg+fbru8Z06dcLWrVtx+PBh/P3vf0dZWRnWr19vW3vMYCdHR4sWLQAEM7ud/CX0u8rKShQXF2Pfvn2Ojj37Gd9De/B9TB7fQ3scPnwYbdu21T5nnJKTk4M9e/agurratnMKISBJUsQ2oygOEOxonXrqqQCAPn36YPPmzXj88cdxzTXXoLq6GocOHYqI5hw4cACFhYUAgMLCQrz33nsR5wvNvgodYwY7OTpkOZiqlJeXxz9mG4SmEFLi+B7ag+9j8vge2iP0OeOknJwc5OTkOP48ZqmqiqqqKvTp0weZmZlYu3YtRo4cCQDYuXMnysvLUVpaCgAoLS3FAw88gIMHDyI/Px8AsHr1auTm5qJLly6mn5OdHCIiIrLV1KlTMXToULRt2xY//PADFi1ahHXr1uH1119HXl4err/+ekyePBktWrRAbm4ubr75ZpSWluKcc84BAAwaNAhdunTBtddei9mzZ6OiogLTpk3DhAkTYkaPorGTQ0RERLY6ePAgxowZg/379yMvLw89evTA66+/jp/97GcAgEcffRSyLGPkyJGoqqrC4MGD8dRTT2mPDwQCWL58OW666SaUlpaiSZMmKCsrw4wZMyy1g50cHdnZ2bjnnnss9RapPr6PyeN7aA++j8nje2iPhvI+PvfcczH35+TkYM6cOZgzZ47hMSUlJVixYkVS7eBigERERORLXAyQiIiIfImdHCIiIvIldnKIiIjIl9jJ0TFnzhy0a9cOOTk56NevX70FieiEWbNm4ayzzkKzZs2Qn5+Pyy+/HDt37ow45vjx45gwYQJatmyJpk2bYuTIkdqiTlTfgw8+CEmScNttt2nb+B6a8+WXX+KXv/wlWrZsiUaNGqF79+54//33tf1CCNx9991o06YNGjVqhIEDB+Kzzz5LY4vdR1EU3HXXXWjfvj0aNWqEjh074r777osoQ8D3MdJbb72F4cOHo6ioCJIkYenSpRH7zbxf3333HUaPHo3c3Fw0b94c119/PY4cOZLCV+FTgiIsXrxYZGVlieeff1588sknYty4caJ58+biwIED6W6aKw0ePFjMnz9ffPzxx2Lr1q3i4osvFm3bthVHjhzRjrnxxhtFcXGxWLt2rXj//ffFOeecI84999w0ttq93nvvPdGuXTvRo0cPceutt2rb+R7G991334mSkhIxduxY8e6774r//e9/4vXXXxe7du3SjnnwwQdFXl6eWLp0qfjoo4/EpZdeKtq3by9+/PHHNLbcXR544AHRsmVLsXz5crFnzx7xyiuviKZNm4rHH39cO4bvY6QVK1aI3//+92LJkiUCgHj11Vcj9pt5v4YMGSJ69uwpNm3aJN5++21x6qmnilGjRqX4lfgPOzlRzj77bDFhwgTtvqIooqioSMyaNSuNrfKOgwcPCgBi/fr1QgghDh06JDIzM8Urr7yiHfOf//xHABAbN25MVzNd6YcffhCnnXaaWL16tejfv7/WyeF7aM6UKVPE+eefb7hfVVVRWFgoHnroIW3boUOHRHZ2tvjrX/+aiiZ6wrBhw8SvfvWriG1XXHGFGD16tBCC72M80Z0cM+/Xjh07BACxefNm7ZiVK1cKSZLEl19+mbK2+xGHq8JUV1djy5YtEeXfZVnGwIEDtfLvFNvhw4cBnKj/tWXLFtTU1ES8p507d0bbtm35nkaZMGEChg0bFvFeAXwPzfrHP/6Bvn374qqrrkJ+fj569+6NZ599Vtu/Z88eVFRURLyPeXl56NevH9/HMOeeey7Wrl2L//73vwCAjz76CO+88w6GDh0KgO+jVWber40bN6J58+bo27evdszAgQMhyzLefffdlLfZT7gYYJhvvvkGiqLolnf/9NNP09Qq71BVFbfddhvOO+88dOvWDQBQUVGBrKysiCJsQPA9raioSEMr3Wnx4sX44IMPsHnz5nr7+B6a87///Q9z587F5MmT8bvf/Q6bN2/GLbfcgqysLJSVlWnvld7fN9/HE+68805UVlaic+fOCAQCUBQFDzzwAEaPHg0AfB8tMvN+VVRUaPWZQjIyMtCiRQu+p0liJ4dsM2HCBHz88cd455130t0UT9m3bx9uvfVWrF692lXF9LxGVVX07dsXM2fOBAD07t0bH3/8MebNm4eysrI0t847Xn75ZSxcuBCLFi1C165dsXXrVtx2220oKiri+0iew+GqMK1atUIgEKg3ayW8/DvpmzhxIpYvX45//etfOOWUU7TthYWFqK6uxqFDhyKO53t6wpYtW3Dw4EGceeaZyMjIQEZGBtavX48nnngCGRkZKCgo4HtoQps2bepVJz7jjDNQXl4OANp7xb/v2O644w7ceeed+PnPf47u3bvj2muvxaRJkzBr1iwAfB+tMvN+FRYW4uDBgxH7a2tr8d133/E9TRI7OWGysrLQp08frF27VtumqirWrl2rlX+nSEIITJw4Ea+++irefPNNtG/fPmJ/nz59kJmZGfGe7ty5E+Xl5XxP6wwYMADbt2/H1q1btVvfvn0xevRo7Xu+h/Gdd9559ZYv+O9//4uSkhIAQPv27VFYWBjxPlZWVuLdd9/l+xjm2LFjkOXIj4ZAIABVVQHwfbTKzPtVWlqKQ4cOYcuWLdoxb775JlRVRb9+/VLeZl9Jd+az2yxevFhkZ2eLBQsWiB07dojx48eL5s2bi4qKinQ3zZVuuukmkZeXJ9atWyf279+v3Y4dO6Ydc+ONN4q2bduKN998U7z//vuitLRUlJaWprHV7hc+u0oIvodmvPfeeyIjI0M88MAD4rPPPhMLFy4UjRs3Fi+99JJ2zIMPPiiaN28uli1bJrZt2yYuu+yyBj31WU9ZWZk4+eSTtSnkS5YsEa1atRK//e1vtWP4Pkb64YcfxIcffig+/PBDAUA88sgj4sMPPxSff/65EMLc+zVkyBDRu3dv8e6774p33nlHnHbaaZxCbgN2cnT86U9/Em3bthVZWVni7LPPFps2bUp3k1wLgO5t/vz52jE//vij+M1vfiNOOukk0bhxYzFixAixf//+9DXaA6I7OXwPzXnttddEt27dRHZ2tujcubN45plnIvarqiruuusuUVBQILKzs8WAAQPEzp0709Rad6qsrBS33nqraNu2rcjJyREdOnQQv//970VVVZV2DN/HSP/61790/w+WlZUJIcy9X99++60YNWqUaNq0qcjNzRXXXXed+OGHH9LwavyFVciJiIjIl5iTQ0RERL7ETg4RERH5Ejs5RERE5Evs5BAREZEvsZNDREREvsRODhEREfkSOzlERETkS+zkEBERkS+xk0NERES+xE4OkcdIkoSlS5emuxmOqK6uxqmnnooNGzY4/lznnHMO/t//+3+OPw8RpQ87OUQuMHbsWEiSBEmSkJmZiYKCAvzsZz/D888/r1V/Dtm/fz+GDh1q6rxe6xDNmzcP7du3x7nnnuv4c02bNg133nlnvfeXiPyDnRwilxgyZAj279+PvXv3YuXKlbjwwgtx66234pJLLkFtba12XGFhIbKzs9PYUmcIIfDkk0/i+uuvT8nzDR06FD/88ANWrlyZkucjotRjJ4fIJbKzs1FYWIiTTz4ZZ555Jn73u99h2bJlWLlyJRYsWKAdFx6dqa6uxsSJE9GmTRvk5OSgpKQEs2bNAgC0a9cOADBixAhIkqTd3717Ny677DIUFBSgadOmOOuss7BmzZqItrRr1w4zZ87Er371KzRr1gxt27bFM888E3HMF198gVGjRqFFixZo0qQJ+vbti3fffVfbv2zZMpx55pnIyclBhw4dcO+990Z01qJt2bIFu3fvxrBhw7Rte/fuhSRJWLJkCS688EI0btwYPXv2xMaNG7VjFixYgObNm2P58uXo1KkTGjdujCuvvBLHjh3DCy+8gHbt2uGkk07CLbfcAkVRtMcFAgFcfPHFWLx4cfwfDhF5Ejs5RC520UUXoWfPnliyZInu/ieeeAL/+Mc/8PLLL2Pnzp1YuHCh1pnZvHkzAGD+/PnYv3+/dv/IkSO4+OKLsXbtWnz44YcYMmQIhg8fjvLy8ohzP/zww+jbty8+/PBD/OY3v8FNN92EnTt3aufo378/vvzyS/zjH//ARx99hN/+9rfa0M/bb7+NMWPG4NZbb8WOHTvw9NNPY8GCBXjggQcMX+vbb7+N008/Hc2aNau37/e//z1uv/12bN26FaeffjpGjRoV0WE6duwYnnjiCSxevBirVq3CunXrMGLECKxYsQIrVqzAX/7yFzz99NP4+9//HnHes88+G2+//XasHwEReZkgorQrKysTl112me6+a665RpxxxhnafQDi1VdfFUIIcfPNN4uLLrpIqKqq+9jwY2Pp2rWr+NOf/qTdLykpEb/85S+1+6qqivz8fDF37lwhhBBPP/20aNasmfj22291zzdgwAAxc+bMiG1/+ctfRJs2bQzbcOutt4qLLrooYtuePXsEAPHnP/9Z2/bJJ58IAOI///mPEEKI+fPnCwBi165d2jG//vWvRePGjcUPP/ygbRs8eLD49a9/HXH+ZcuWCVmWhaIohu0iIu9iJIfI5YQQkCRJd9/YsWOxdetWdOrUCbfccgveeOONuOc7cuQIbr/9dpxxxhlo3rw5mjZtiv/85z/1Ijk9evTQvpckCYWFhTh48CAAYOvWrejduzdatGih+xwfffQRZsyYgaZNm2q3cePGYf/+/Th27JjuY3788Ufk5OTo7gtvS5s2bQBAawsANG7cGB07dtTuFxQUoF27dmjatGnEtvDHAECjRo2gqiqqqqp0n5eIvC0j3Q0gotj+85//oH379rr7zjzzTOzZswcrV67EmjVrcPXVV2PgwIH1hmXC3X777Vi9ejX++Mc/4tRTT0WjRo1w5ZVXorq6OuK4zMzMiPuSJGnDUY0aNYrZ5iNHjuDee+/FFVdcUW+fUUemVatW2L59u+6+8LaEOnzhs6L02hqr/SHfffcdmjRpEvf1EJE3sZND5GJvvvkmtm/fjkmTJhkek5ubi2uuuQbXXHMNrrzySgwZMgTfffcdWrRogczMzIhkWwD497//jbFjx2LEiBEAgh2SvXv3WmpXjx498Oc//1l7nmhnnnkmdu7ciVNPPdX0OXv37o25c+fGjFzZ7eOPP0bv3r1T8lxElHrs5BC5RFVVFSoqKqAoCg4cOIBVq1Zh1qxZuOSSSzBmzBjdxzzyyCNo06YNevfuDVmW8corr6CwsBDNmzcHEJwltXbtWpx33nnIzs7GSSedhNNOOw1LlizB8OHDIUkS7rrrLstrxYwaNQozZ87E5ZdfjlmzZqFNmzb48MMPUVRUhNLSUtx999245JJL0LZtW1x55ZWQZRkfffQRPv74Y9x///2657zwwgtx5MgRfPLJJ+jWrZul9iTq7bffxqBBg1LyXESUeszJIXKJVatWoU2bNmjXrh2GDBmCf/3rX3jiiSewbNkyBAIB3cc0a9YMs2fPRt++fXHWWWdh7969WLFiBWQ5+Kf98MMPY/Xq1SguLtYiFo888ghOOukknHvuuRg+fDgGDx6MM88801Jbs7Ky8MYbbyA/Px8XX3wxunfvjgcffFBr5+DBg7F8+XK88cYbOOuss3DOOefg0UcfRUlJieE5W7ZsiREjRmDhwoWW2pKoL7/8Ehs2bMB1112XkucjotSThBAi3Y0gIgKAbdu24Wc/+xl2794dkTTshClTpuD777+vt/4PEfkHIzlE5Bo9evTAH/7wB+zZs8fx58rPz8d9993n+PMQUfowkkNERES+xEgOERER+RI7OURERORL7OQQERGRL7GTQ0RERL7ETg4RERH5Ejs5RERE5Evs5BAREZEvsZNDREREvsRODhEREfnS/weEGenrNNGo+QAAAABJRU5ErkJggg==", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# %% temp maps plotten für e- und ph\n", + "plt.figure(figsize=[6, 5])\n", + "plt.subplot(1, 1, 1)\n", + "plt.pcolormesh(distances.to('nm').magnitude, delays.to('ps').magnitude, temp_map[:, :],\n", + " shading='auto', cmap='RdBu_r', vmin=np.min(temp_map[:, :]), vmax=np.max(temp_map[:, :]))\n", + "plt.colorbar()\n", + "plt.xlim(0, 100)\n", + "plt.xlabel('Distance (nm)')\n", + "plt.ylabel('Delay (ps)')\n", + "plt.title('Phonon')\n", + "plt.tight_layout()\n", + "plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Calculating linear thermal expansion ...\n", + "Calculating coherent dynamics with ODE solver ...\n" + ] + }, + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "ceebc5a6dff34a02b7b4c1ff55b0fa83", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "0it [00:00, ?it/s]" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Elapsed time for _strain_map_: 1.631471 s\n" + ] + } + ], + "source": [ + "''' Get the picosecond strain dynamics from the Temperature Map '''\n", + "\n", + "pnum = ud.PhononNum(S, True)\n", + "pnum.disp_messages = True\n", + "# pnum.progress_bar = True\n", + "pnum.save_data = False\n", + "strain_map = pnum.get_strain_map(delays, temp_map, delta_temp_map)" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "\n", + "# %% und plotten\n", + "plt.figure(figsize=[6, 5])\n", + "plt.pcolormesh(distances.to('nm').magnitude, delays.to('ps').magnitude, 1e3*strain_map, shading='auto',\n", + " cmap='seismic', vmin=-1*np.max(1e3*strain_map), vmax=1*np.max(1e3*strain_map))\n", + "plt.colorbar()\n", + "plt.xlim(0, 100)\n", + "# plt.ylim(-2, 0)\n", + "plt.xlabel('Distance (nm)')\n", + "plt.ylabel('Delay (ps)')\n", + "plt.title(r'Strain Map ($10^{-3}$)')\n", + "plt.tight_layout()\n", + "plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "c:\\Users\\cwalz\\AppData\\Local\\Programs\\Python\\Python312\\Lib\\site-packages\\h5py\\_hl\\base.py:118: UnitStrippedWarning: The unit of the quantity is stripped when downcasting to ndarray.\n", + " data = np.asarray(data, order=\"C\", dtype=as_dtype)\n" + ] + } + 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