From 98c811e1cf8c7e72c29f2379aa06ceb42d1b9eb4 Mon Sep 17 00:00:00 2001
From: Egor Danilov <55103065+egorssed@users.noreply.github.com>
Date: Mon, 23 Aug 2021 20:02:27 +0200
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+{
+ "nbformat": 4,
+ "nbformat_minor": 0,
+ "metadata": {
+ "colab": {
+ "name": "GRF_fitting_imperfect_case.ipynb",
+ "provenance": [],
+ "collapsed_sections": [
+ "CV4BAYge0GFU",
+ "yKr5aWbhQD_8",
+ "KhzVyjGVSa7y",
+ "0jNY6Ef4Qw23",
+ "BRk6ZMNZSdDi",
+ "UTBJhBM9SjFS",
+ "35uYn8NxCw3O",
+ "NHArYiagUpEY",
+ "Vpn26QPlUYFC",
+ "k_dhaQmgp4G_",
+ "uf5_Pykzi_6R",
+ "wQJOF7jjU-rS",
+ "lF3UWo-yVMwG",
+ "pOpk6BLaVgvD"
+ ],
+ "authorship_tag": "ABX9TyPmcmE1Bio+LusTGSE4HVyP",
+ "include_colab_link": true
+ },
+ "kernelspec": {
+ "display_name": "Python 3",
+ "name": "python3"
+ },
+ "language_info": {
+ "name": "python"
+ }
+ },
+ "cells": [
+ {
+ "cell_type": "markdown",
+ "metadata": {
+ "id": "view-in-github",
+ "colab_type": "text"
+ },
+ "source": [
+ ""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "metadata": {
+ "colab": {
+ "base_uri": "https://localhost:8080/"
+ },
+ "id": "7fsjC3Frkdkb",
+ "outputId": "96fb88fd-7bf7-43f8-97b0-32ef457abaec"
+ },
+ "source": [
+ "from google.colab import drive\n",
+ "drive.mount('/content/drive')\n",
+ "\n",
+ "Folder='/content/drive/My Drive/Jax_Strong_Lensing/'\n",
+ "\n",
+ "import sys\n",
+ "sys.path.append(Folder+'/Modules')\n",
+ "_=!python drive/My\\ Drive/Jax_Strong_Lensing/Modules/My_repo/setup.py install"
+ ],
+ "execution_count": 1,
+ "outputs": [
+ {
+ "output_type": "stream",
+ "text": [
+ "Mounted at /content/drive\n"
+ ],
+ "name": "stdout"
+ }
+ ]
+ },
+ {
+ "cell_type": "code",
+ "metadata": {
+ "id": "25RzDF9-kuYt"
+ },
+ "source": [
+ "# Plotting\n",
+ "import matplotlib.pyplot as plt\n",
+ "import matplotlib as mpl\n",
+ "import seaborn as sns\n",
+ "%matplotlib inline\n",
+ "\n",
+ "\n",
+ "# Basic imports\n",
+ "import numpy as np\n",
+ "from copy import deepcopy\n",
+ "import pandas as pd\n",
+ "from tqdm import tqdm\n",
+ "import math\n",
+ "\n",
+ "#JAX\n",
+ "import jax\n",
+ "import jax.numpy as jnp\n",
+ "from jax.config import config\n",
+ "config.update(\"jax_enable_x64\", True)\n",
+ "config.update(\"jax_debug_nans\", True)\n",
+ "\n",
+ "#Optimizer\n",
+ "from jax.scipy.optimize import minimize as jax_minimize\n",
+ "from scipy.optimize import minimize as scipy_minimize\n",
+ "\n",
+ "#Jaxtronomy\n",
+ "from jaxtronomy.Coordinates.pixel_grid import PixelGrid\n",
+ "from jaxtronomy.Instrument.psf import PSF\n",
+ "from jaxtronomy.Instrument.noise import Noise\n",
+ "from jaxtronomy.LightModel.light_model import LightModel\n",
+ "from jaxtronomy.LensModel.lens_model import LensModel\n",
+ "from jaxtronomy.LensImage.lens_image import LensImage\n",
+ "from jaxtronomy.Parameters.parameters import Parameters\n",
+ "\n",
+ "\n",
+ "\n",
+ "#Jaxified GRF generator\n",
+ "from jaxtronomy.GaussianRandomField.PowerBox_jaxified import get_jaxified_GRF\n",
+ "import jaxtronomy.GaussianRandomField.PowerBox_jaxified as PowerBox_jax\n",
+ "\n",
+ "#Utils for GRF fitting\n",
+ "from jaxtronomy.GaussianRandomField.GRF_fitting import purify_function,get_parameters,get_lens_models,simulate_perturbed_image,simulate_smooth_image,model_loss_function\n",
+ "#Utils for computing axially averaged spectrum\n",
+ "from jaxtronomy.GaussianRandomField.GRF_fitting import Radial_profile,compute_radial_spectrum\n",
+ "#Utils for fitting the GRF\n",
+ "from jaxtronomy.GaussianRandomField.GRF_fitting import GRF_Loss,Spectra_Loss_MSE,Spectra_Loss_MAE\n",
+ "\n",
+ "\n",
+ "\n",
+ "\n",
+ "# Universal font size\n",
+ "FS = 18"
+ ],
+ "execution_count": 312,
+ "outputs": []
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {
+ "id": "CV4BAYge0GFU"
+ },
+ "source": [
+ "# Theory"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {
+ "id": "krwXUDEG0Cdu"
+ },
+ "source": [
+ "Assume that we have GRF perturbed strong lensing event. First, we want to model it without GRF perturbations and consider the residuals.\n",
+ "\n",
+ "## Data\n",
+ "\n",
+ "simulation: $\\psi(\\vec{p}_{0})+\\delta \\psi(A_{0},\\beta_{0},\\phi_{0})$ \n",
+ "model 1: $\\psi(\\vec{p_0})$ \n",
+ "$res_{0}=Im(\\delta \\psi(A_{0},\\beta_{0},\\phi_{0})+\\psi(\\vec{p}_{0})-\\psi(\\vec{p_1}))$\n",
+ "\n",
+ ",where $\\vec{p}$ is a set of source light and unperturbed lens mass parameters and $A_{0},\\beta_{0},\\phi_{0}$ are correpsondingly amplitude,power slope and phase realisation of GRF power spectrum. Index 0 would refer to true values or zeroth aproximation.\n",
+ "\n",
+ "## Model\n",
+ "\n",
+ "mock: $\\psi(\\vec{p}_{0})+\\delta \\psi(A^{i},\\beta^{j},\\phi_{0})$ \n",
+ "model 2: $\\psi(\\vec{p_0})$ \n",
+ "$res^{i,j}=Im(\\delta \\psi(A^{i},\\beta^{j},\\phi^{m})+\\psi(\\vec{p}_{1})-\\psi(\\vec{p_2}))$\n",
+ "\n",
+ ",where we assume that we know the exact lens-source parameters \\vec{p_0}, and exact GRF phase \\phi_{0}\n",
+ "\n",
+ "## Loss\n",
+ "$ PS\\{ res_{0} \\}=|FFT\\{res_{0}*mask\\_ring\\}|^{2} $ \n",
+ "$\\mathcal{L}^{ij}=|| \\ PS\\{res_{0}\\} - PS\\{res^{i,j}\\} \\ ||$\n",
+ "\n",
+ "## Pipeline\n",
+ "\n",
+ "Given lens args $\\vec{p}_{0}$ and GRF's phase $\\phi_{0}$,\n",
+ "\n",
+ "simulate data\n",
+ "\n",
+ "logA,beta -> GRF potential -> perturbed image -> residuals with unperturbed image -> power spectrum of residuals\n"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {
+ "id": "yKr5aWbhQD_8"
+ },
+ "source": [
+ "# Lensing setup"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "metadata": {
+ "id": "ELPduukaRJRL"
+ },
+ "source": [
+ "#GRF true parameters\n",
+ "GRF_LogAmp=-7.\n",
+ "GRF_beta=2.\n",
+ "GRF_seed=1"
+ ],
+ "execution_count": 3,
+ "outputs": []
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {
+ "id": "KhzVyjGVSa7y"
+ },
+ "source": [
+ "## Data grids"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "metadata": {
+ "id": "ADXViDq1SXpM"
+ },
+ "source": [
+ "npix = 100\n",
+ "pix_scl = 0.08 # arcsec / pixel\n",
+ "half_size = npix * pix_scl / 2\n",
+ "ra_at_xy_0 = dec_at_xy_0 = -half_size + pix_scl / 2\n",
+ "transform_pix2angle = pix_scl * np.eye(2)\n",
+ "kwargs_pixel = {'nx': npix, 'ny': npix,\n",
+ " 'ra_at_xy_0': ra_at_xy_0, 'dec_at_xy_0': dec_at_xy_0,\n",
+ " 'transform_pix2angle': transform_pix2angle}\n",
+ "pixel_grid = PixelGrid(**kwargs_pixel)\n",
+ "xgrid, ygrid = pixel_grid.pixel_coordinates\n",
+ "x_coords = xgrid[0, :]\n",
+ "y_coords = ygrid[:, 0]"
+ ],
+ "execution_count": 4,
+ "outputs": []
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {
+ "id": "0jNY6Ef4Qw23"
+ },
+ "source": [
+ "## Models"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "metadata": {
+ "id": "RvkYufBtQ35J",
+ "colab": {
+ "base_uri": "https://localhost:8080/"
+ },
+ "outputId": "5a2f1375-cf62-41c2-b54d-b66559d7a7cb"
+ },
+ "source": [
+ "#Source light\n",
+ "source_light_model_list = ['SERSIC_ELLIPSE']\n",
+ "source_light_model = LightModel(source_light_model_list)\n",
+ "kwargs_source_light = [{'amp': 10.0, 'R_sersic': 1.2, 'n_sersic': 1.5, 'center_x': 0.4, 'center_y': 0.15,'e1':0.07,'e2':-0.1}]\n",
+ "\n",
+ "#Lens mass\n",
+ "lens_mass_model_list = ['SIE', 'SHEAR','PIXELATED']\n",
+ "lens_mass_model = LensModel(lens_mass_model_list)\n",
+ "GRF_realisation=get_jaxified_GRF([GRF_LogAmp,GRF_beta],GRF_seed,npix,pix_scl)\n",
+ "kwargs_lens_mass = [{'theta_E': 1.6, 'e1': 0.15, 'e2': -0.04, 'center_x': 0.0, 'center_y': 0.0},\\\n",
+ " {'gamma1': -0.01, 'gamma2': 0.03, 'ra_0': 0.0, 'dec_0': 0.0},\\\n",
+ " {'x_coords': x_coords, 'y_coords': y_coords, 'psi_grid': GRF_realisation}]\n",
+ "\n",
+ "#Lens light\n",
+ "lens_light_model_list = []\n",
+ "lens_light_model = LightModel(lens_light_model_list)\n",
+ "kwargs_lens_light = [{}]"
+ ],
+ "execution_count": 5,
+ "outputs": [
+ {
+ "output_type": "stream",
+ "text": [
+ "WARNING:absl:No GPU/TPU found, falling back to CPU. (Set TF_CPP_MIN_LOG_LEVEL=0 and rerun for more info.)\n"
+ ],
+ "name": "stderr"
+ }
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {
+ "id": "BRk6ZMNZSdDi"
+ },
+ "source": [
+ "## Source light model"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "metadata": {
+ "id": "5XKVQZMmSb6F"
+ },
+ "source": [
+ "source_light_model_list = ['SERSIC_ELLIPSE']\n",
+ "source_light_model = LightModel(source_light_model_list)\n",
+ "kwargs_source_light = [{'amp': 10.0, 'R_sersic': 1.2, 'n_sersic': 1.5, 'center_x': 0.4, 'center_y': 0.15,'e1':0.07,'e2':-0.1}]"
+ ],
+ "execution_count": 6,
+ "outputs": []
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {
+ "id": "UTBJhBM9SjFS"
+ },
+ "source": [
+ "## Lens model (SIE + external shear)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "metadata": {
+ "id": "EBPLp82dSg5s"
+ },
+ "source": [
+ "# Lens mass\n",
+ "lens_mass_model_list = ['SIE', 'SHEAR','PIXELATED']\n",
+ "lens_mass_model = LensModel(lens_mass_model_list)\n",
+ "\n",
+ "GRF_realisation=get_jaxified_GRF([GRF_LogAmp,GRF_beta],GRF_seed,npix,pix_scl)\n",
+ "kwargs_lens_mass = [{'theta_E': 1.6, 'e1': 0.15, 'e2': -0.04, 'center_x': 0.0, 'center_y': 0.0},\\\n",
+ " {'gamma1': -0.01, 'gamma2': 0.03, 'ra_0': 0.0, 'dec_0': 0.0},\\\n",
+ " {'x_coords': x_coords, 'y_coords': y_coords, 'psi_grid': GRF_realisation}]\n",
+ "\n",
+ "# Lens light\n",
+ "lens_light_model_list = []\n",
+ "lens_light_model = LightModel(lens_light_model_list)\n",
+ "kwargs_lens_light = [{}]\n",
+ "\n",
+ "#Combined kwargs smooth\n",
+ "kwargs_data = {'kwargs_lens': kwargs_lens_mass[:-1], 'kwargs_source': kwargs_source_light,'kwargs_lens_light':kwargs_lens_light}\n",
+ "\n",
+ "#Observation conditions and noise\n",
+ "kwargs_psf = {'psf_type': 'GAUSSIAN', 'fwhm': 0.3}\n",
+ "psf = PSF(**kwargs_psf)\n",
+ "kwargs_numerics = {'supersampling_factor': 1}\n",
+ "\n",
+ "kwargs_noise={'background_rms': np.zeros((npix, npix)), 'exposure_time': np.inf}\n",
+ "\n",
+ "#Noiseless models\n",
+ "perturbed_lens_image,smooth_lens_image=get_lens_models(pixel_grid,psf,kwargs_noise,\\\n",
+ " lens_mass_model_list,source_light_model,lens_light_model,kwargs_numerics)\n",
+ "\n",
+ "perturbed_image=simulate_perturbed_image(GRF_realisation,kwargs_data,perturbed_lens_image,x_coords,y_coords)\n",
+ "unperturbed_image=simulate_smooth_image(kwargs_data,smooth_lens_image)"
+ ],
+ "execution_count": 287,
+ "outputs": []
+ },
+ {
+ "cell_type": "code",
+ "metadata": {
+ "colab": {
+ "base_uri": "https://localhost:8080/",
+ "height": 495
+ },
+ "id": "ichoKAx0R4IL",
+ "outputId": "81dbcafc-6f13-4d92-f218-743cd1b0a0b5"
+ },
+ "source": [
+ "# Plot\n",
+ "fig, ax = plt.subplots(1, 3, figsize=(15, 7))\n",
+ "\n",
+ "im0=ax[0].imshow(perturbed_image, origin='lower')\n",
+ "ax[0].set_title(\"Perturbed image\", fontsize=FS)\n",
+ "\n",
+ "\n",
+ "im1=ax[1].imshow(unperturbed_image, origin='lower')\n",
+ "ax[1].set_title(\"Unperturbed image\", fontsize=FS)\n",
+ "\n",
+ "\n",
+ "resid_true=perturbed_image-unperturbed_image\n",
+ "im2=ax[2].imshow(resid_true, origin='lower',cmap='seismic',norm=mpl.colors.TwoSlopeNorm(0))\n",
+ "ax[2].set_title(\"Perturbations impact\", fontsize=FS)\n",
+ "\n",
+ "for i,img in enumerate([im0,im1, im2]):\n",
+ " ax[i].axis('off')\n",
+ " fig.colorbar(img, ax=ax[i],orientation='horizontal')\n",
+ "\n",
+ "fig.tight_layout()"
+ ],
+ "execution_count": 288,
+ "outputs": [
+ {
+ "output_type": "display_data",
+ "data": {
+ "image/png": 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J/eAU41t+aFJpWkREQmEr9WIR+St4yJtm//5IiqDxA9gXxt1qRlLMb/3em+z/j9f0fdvkv9+PH4YQXi7Vh/cPSvFXy+8M9baF/RBC3Tkl5ELnA1L8teXrQwiX44oQwkCKavG5FLFlo/ywGf8rpHgZ+Rb4+DeliA8/XTdAk3geufc/KiJ7QgifDWNnYuLNlLS9f2+d/PfVps8rZOPykTZYi+f4G9YXcxwmvE2K/zn5PvP5v5GiEB7y51LUAfjhunMXQtgVQtizgXkTsh3Z6c+6a5kFNovgR6X+/9dOSf386/hLKWQ534OxY9L+nslYU9eJCyEsBmMZPak/t+bo0oXnzpTfpWmezX9n8t/XTJ4RFHCevWuMbBBmYOwA8jx/Xyj8q28WkdtDCG+UIr30Min+wvZyKaqlp7D2hvi1IYT/IcUbyTvzwubpd6WwBXr95K3ko1K8DT+wgek/XUT+PITwR5P5vkqKlLn1B9Zp9i/P87tDCL8yGecdIYQ/kMJG9VVS6NWet4G5tsGbpLBZekcI4Tel0Nm9QurT1/9UigfZfwOF4Z4hIt8uxY/Dc9Y65nmehxC+WQrt4YdCCL8uxV8sF6WwIftKKSykbpnNbhGyPcnzfBhC+C4prOI+FEL4/6XI3jooIl8nxV+sXpPn+UaLRj4iIl85eUnyLint3D4tRWxbm8+bQgi/IUUK7vNF5I8n3z0sRYG6o5L+l8DbpIh9/y2E8CdSVMp/z+Sve6+X4oH8zSGE/yqF9OGrpflzQev7l+f5n4cQ3iYi3zL5H/lbpbCq+w4pXthe23CubfEmKV7E/FkI4Q+lqOj/DVIcZ8sbpJj3T4UQjkppo/q1UqSMrx/3PM9PhxD+lRQP2B+ZxPNjUhQ6vVqKeP4VUhxnQi4IdvqzrhS/Qd8vIn8aQni9FDH5JVLEiUekym1SZHX9exH5pBSPgr9Xt/E8zx8PIfyQFC4i7wkh3DJZdZMUMfc7sGDmFDxTCjvYN0sRkx+T4g9s3yVF1uK7ne9uBkm/SzLFs3me5+8NIbxWRP69iHwghPD7UrhGPUOK39DPliKj7sNSFKx+ZQjhzOSzh/I8f4cdkzRgWtsS/tu8f1Ja8Py7xP5fLMX/8D4qRVXge0Xkz0TkO02/qPXSZP0PSZFKtipVO70Xisj/liLYPyLFQ/A+O6bUWPGZbdwyWX+pFG/VT0ihIXyHiHzWBvcvk8In/BOTfndKUTX4Ztm4jerxmr43ScTWru5YS/EXtw9PjuEDk2O4P9J3t4j8ohTB9qwUXtZfKEWwPVOzvadL4cV9XIofvxNS2Ev9tIg8bauvaf7jv67+k8Lz/Y1SPIisSvGw8U4xNnKTvtH4Vhdn1mKHFP9j/lYpKqmfnLSPRubzzVI8/D05iRXHpbDi+7qUeUzWZyLyX0TkPin/wnQTrH+5FDUWlqX4H4HXSvGXKRv3b7TfNduZyf5N+u2Sos7Eg5MY+F4pCt/dIhu3UX1XTd/K+YsdaykyKn5EipcLy1L85vxnKR7gK+dFit+7W6T4DTstxe/ddVLYx364Zi7XishvS2EnuCLF78DfishPiMj+rb5n+I//2vgnfNbF/q+Q4pnt9GS7vyciV0Ri2FVS1Mx4UoyttBPfvmISQ05P/v2tiLyipl/s+2vn6qbJ8iUi8gtS/I48LkWMPibFc+tlU5z7m7zPEuZ1s2zwd1emeDaf9P+Xk2vk5ORY3j3Z7wH0ebkUWZ7nJuNU5s5/zf6tedUSQrYRIYQ7RGQuz/M6fR4hpEOEEN4lxYPVkS2eCukYk1T4R6TIjKmrnUEIIWRK+Lu7s2ENDEI6TAhhV81nXyzFX+am1isSQgjZGuriuRQWrPuE8ZwQQghJgjUwCOk2/yGE8DwpUtmfkCLd+FulSEN87VZOjBBCyFT8WghhQYq07WUpan58gxQp16/fyokRQggh2wW+wCCk27xbRD5XikJPF0mh+fwDEfmJPM/v28qJEUIImYq/EJHvlqKGxZIUNS3eIEU8P7mVEyOEEEK2C6yBQQghhBBCCCGEkM7DGhiEEEIIIYQQQgjpPEkSkpdkX9O9NI0QtnDbm/feJ2Qz3M9Z7McG5xu28LzOPBtp3L3bSJGPG36t5f1qOI/Wafl6+MvxG1u/uBmbHWYcp7ddbEZmOfftzqzjdMvxrfX4W93AbMdPmsNs97H12Dxu96SM+bfGC45MEu+74dBfRvr9+vYUxK7FaaYRw5sSjuf1w3XuMWxjwqnYCTc89rMEz2vytTdrMv9BhVGREEIIIYQQQgghnad7r4E8tuove9st46KDf73bysyKVLw5tpKd0fZfPdv+yxteN1v5Vzfv+u3CXwNJla7c3zOMfTPJuGh7vluUWbGjMudSj2HT+Bs75w1jG16XM8nG6MrvAtkUmv71dbtliXj7mbovsayAaf6Y3/of4xsMOItzFzseTfc3NeuiMbPMinDGTj32s86K6EzWxRRsr4hDCCGEEEIIIYSQCxK+wCCEEEIIIYQQQkjn4QsMQgghhBBCCCGEdJ7tVQNjM+m6lrqDdS5EWtBCZzPYr/HGtV2bqfFO1nTPWqudyMw12HpjZXvWemw857N2qNluXAA1L4rhOxirW65zsR3qE3m0Pf8ti78t1P7xrtdWYvNW1cOw55jxeMO0rXlve7y26zK0MT+vtkUbJhaN5mjrKyS6kHjHt21DjhbMT5JJPoZb6ATS5Nq239lONSum2d9p9osZGIQQQgghhBBCCOk8fIFBCCGEEEIIIYSQztNtCcmsU1u3Q/qxHnDjY7Qwp+SU3VnIQfREyraXUjrreWwUI3FpkhLtpj3jOZ9xOvPMU5j1xnDwdseubItykp1qY90ZmchmxuZUuh47m+LICmcafyvz2Mbykq20u46dows1NiewnVLOu8Qs5RSWNmQzWQPLzmn2MdUSFde5117qxjdR8tFF+ZIF57iT7m29Xz479OmEEEIIIYQQQgghOwm+wCCEEEIIIYQQQkjn4QsMQgghhBBCCCGEdJ7u1cDYZnUvOlPnYqus9VI10jM/rzMeP3U/m1i29np6OVXHC9vyzpfSZ2+hHnumdqt2TrPUYF9Iln47pO5F63G6GHT672ymPXXb9Su2ud2qoo1jkxh/LcnxWG3LiTEt18eg3Wo3aFuHfyHi1QZoYiOa6FC6pcz6uontp/08euztQUytgdGk+MYUbOb9Fjs2TeewU+thnA9GSEIIIYQQQgghhHQevsAghBBCCCGEEEJI5+lG0tMsU1NnYMG34XTkLZSJdEYa0nJ6c+v2gQ3JW05N1oObdFhvW23LS9TYG09nnrnd6lZa/G1ntvI+6qJspIsykaYxZqPndidZqjaR+onoGNxQVhg7zzOxYm0g5dixdqsdlJPMOm19u6WTNzkeqfs4jWRkM61TZ0kb+zHzueMGmshJ7BhA0/sLr6k2xqgQ2U9rgdtk2953tls8OB876ImEEEIIIYQQQgghOxW+wCCEEEIIIYQQQkjn2ZrEpgvRaSR1TttNJpI4xkwkHrNwFtggoYUMragMZZq059TzkjhmK1KTxHTmTZWXtJHC3PE05fOyQ5xGiiEb7MsmSvq2VMLXQAIyc2leG7K1JhjnJ1e+oeaRGC9SpSZNpH6WVHlJ191KpphHs21tjUPJTnITaTs9fSbp+Ym0LRPpCrOWjWxYstMfxMe2G8ad8VxIYLnt+21TZRfm5GUt79dOcyvZOZGVEEIIIYQQQgghOxa+wCCEEEIIIYQQQkjn4QsMQgghhBBCCCGEdJ7Nq4FxIdS9mIGWuhUN8kb11M733flt5jH0aKNWRqreF6XVDfW8sToaU1m0pmq1E+ttNNJn2+Pu6bG7oMG+kOxVd0jdi8b1iWZojzpVzJ5hbK4OkVp/oyNxG+mdv0uFKe7nILDPXlyB2hluXYqNxl+DV6souT5GC/bX+iszqFW0mfF4hjFwq+petKFrbzp3T1+/0eMxa73+dq6H4c19JvUwYoM6hTNS59Hvm+sE6mWk1oPwttWotkf65NP6NaTte2qa729mvQw83IN4uRQRYQYGIYQQQgghhBBCtgF8gUEIIYQQQgghhJDOM9ucl1mmKW+3VOS2048bWOJNNjD1mI1lIt6xaZSmvIl2tpXvxXQdXqqsyXtOTavNIim74kgyKpveYKpzovWfSPz6qGzXS2eOnZfNtFttw9Jvi6z6Os0GY3VXbay7YFc9nVwl0ncTLb5n8kwQvccc3YkbO3FsJ/544aENqUmiFWuyvCTVbrWygellHa1I/S5Ued+UbKVsZLPGc7Ep/g1S+T33zi7SVNXQhf2aRvKi5z/9NdWGHWwy01yHsXVTnKDY/Gdx723UfnUa+cs0ty8zMAghhBBCCCGEENJ5+AKDEEIIIYQQQgghnaddCcmF4DQyzTzakI1sVfpx29IQb1ubmMLc1NUlzyPf89JjbdprL3HbqdvyKvPDtr1U56iziU1L9tKZIynM9lg3SmfeSreSNlKYt8rtw7KZ82ghTndRNrJVcdrd9qwlfG3EbY8m57kiP2uwXTco4viODLAFqYnrLBWThlSkeTDGLOR9asCNyUmKr22RvK8jpKZge2nWXZSNtM1W7mPbhhKoDEgdu6ncA8f3VA2ty0kqGzuPhcSU82iiyKhcQ7ixVMlHCxdD6nWYtbCtWd83G5WTtEm3IxghhBBCCCGEEEKI8AUGIYQQQgghhBBCtgF8gUEIIYQQQgghhJDOM73gZptpqatDNrHv3LiWuhXLva3ST7v92tVgV+ba5HqbxmI2cfwQs8LzakWY94OunV4MVQ8iVbctImPYtqPVxiHzBnUuKn2dfnhu3WMxY7vVDWuwt4v+epvF6pnGZktq/HHHiGy77Tgt0swC1X4nNn7DWhmN6gm1cU16pzwxxkZrGomcpwZErC6FY3FtaxVhfSKJx7rk+kRIYk2NmdQnUgOmxeOdarHahjYcx2ijXkXXa15YkrX2DesGzLLOxTTb2mgtimlqQ6TW4sB1yXUkzIB4tfUT62F480iek0eqh6tzcNq4j2LT6PenqHsTH6ThrOLbajt2tBXbtldEI4QQQgghhBBCyAUJX2AQQgghhBBCCCGk86TlmnTFCrABW2mVGpdubKJMRETPsQ0L1ER5iTun1GPTaIyGkhePqITE2rvFU2KjMpTKmJC+hcPnjiSlIrVQ2hDoZ+abNUhntinMeEwbpjCrbXnpzLGU4yls9jacwtxVS78LQTLSdNsdkfe1Yl2dGt8SY32jOC3S/HhsFl4sth9gTAvx7yXbacfir4goTQl+LzPyvkg8bmS9KtLIblXEicct2K1esPK+TWK7yUa6QpMU9zYkKa1bmxqidqPDFf3BOcduFEm0Jc0Wyo8HZhKebELNEWUNp07plefO1X9pYUEvt60bSqSpwgWna6/DLOaJm2oPOwVty9naojszIYQQQgghhBBCCInAFxiEEEIIIYQQQgjpPHyBQQghhBBCCCGEkM6zNYIgjxlYp7a+3SYWfC3Xvahsa5b6afMdte3UuTfWWTvbSpxH3lRrHyG4Fnl5fbtueQ2r+8Xj5owXHN220mp7VqyxflaPjYs9vdO6Foej/W7DbnWGGuxtaem3zepezHy7iff6ltUnmnWdi9RaH6l1a5Jj/QzqDm0Ur+ZQ05irxmgQf0V0jOhBP8+KFWsVeW7anv11g1pFxdci8XjG9Yn0VxJjc1frEzWgS1rzC40mx76pdW5qDYhYHYVp6mYoK1Kse2FrSDT1hI2NEatRIaaWQ9N6DbEaEHY/sCZGw21lDb5nz3GTmhiNS1m0MkhJGxbR3njT3HuMkIQQQgghhBBCCOk8fIFBCCGEEEIIIYSQztMNCUnLqcnJ9nyztEoViadpTvGdeKpzYiqy7ZuYfuzKRDxpSHK6dGJqMqav2vFiY0wjr2kgG8itbEStTJOQKBlK5szBG28cSXsWY9kKKcH52En7VdZ/9ljjPOLyEtduVaUfN7Nb3bCln0g0rbh1Sz9nWxcqmxmb1XAzlve1bmOdaF09lQVqLG578TJ1/KYSvrblJZ51ahPpXyXmYrwM0X6N5H02NVddKjBha/Oax+UlUcvVaWJzJB7PWt6nv9IwNu9Qi1VMs+6qxWGbVCwknTT22DFIdfpAUWoAACAASURBVAO1eAoHNY+GHqgoSUiVkziKDIWrGPCkFrhsrUhjMgxvDJyw189OeGmpfp2dE46BFqt2W7jOOzjethrIMKzsBK1k8Xr1Dk11ihADvPPQcTYSs3ZmtCOEEEIIIYQQQsiOgi8wCCGEEEIIIYQQ0nm6ISFpgU7IRjYzFbkyvlPBPtVdBOffVCaSKOvIU9OUs9T9gtTWadKSPTnIBgmOhCQfQeqhl86L41Uq5yc6noDUJNhtjUbwFScFOFFeEiBNt7IXjvNINIW57Yr4IpvrULLdaUHelxybU5mlbGQW8r4msdkZs7G8r5coIYnJ9qaRqzSREraBIyFR97AXL2NSP5F4zG0q74vFXxEdwzBO2csEt2Xdo6Q+prtuJZZIPN5MeV8rbJWL0hTsVAlI26Qep1SVRCotmDhUgYlkEWmB6eZ+3kjyYjuibMJIKFaG5bzOKUXGwAxRLmcxiYdd9g7wvn3rzbHZVoZSk9jYIlrK4ulwcB527FQJTWw8M0amjm/8um4kJznfFzeIdx+27VZSvw1CCCGEEEIIIYSQjsMXGIQQQgghhBBCCOk8fIFBCCGEEEIIIYSQzrM1NTC2ma66dQu+VC21nVcLFnwhpoMWEen16td5um2zL1HNdKpG2o6H/XqOVluNJ+mkyrRiY9r9wjoXZmylfR6i9Z1TA0Pplh3dtgV13KreRvwYBtBjp1v/ia6PgUOY+iLqW3afY5aEHbH0a1wPYxvorhVbGZvb2PZG6xM5/Spjx/Yz1cba9vXsUWNzTK1zYZfx3ullSf2S6x2JE4+nqXmR2jcWB7346MVmZTudWCtjZAbM6scrluutWFX8LSYFm2pYn0jZdSfarXqx2bs/8Lh59Yli8xNhfaIdQhOb07aI1b2YzqKyvu2S2tEpWoH1JWy3WMkGz3k0O3dGrzwVGcSxSsU5ieiyEqurZXturn5oEZHFVLtVb6exvaRrYGBNDFUPwxsv1WLV9oNaHO4592qMIMpGV+9XK+UrZlK45fzErJ7bZJs9XRNCCCGEEEIIIeRChC8wCCGEEEIIIYQQ0nm2lY1qo9TkVNmF/doMLfimskr1LPhi2+71zKrIutT0Y08mYo9FLOXYs+rrYdvoDnCd3X9MI23bjs/S5NIzqa2Y6hrA9igfGZs9TOGFdalSE7suV2nKThp4bGy7bSsvwcxnPH02IxrWuUm/uK2KNGSDln4icUlJoqWfjUNMYZ5BbEZmLe9LlY14sVltN90qNSrp8+KqiueJ/cRIRRLHUNICu7uxfravJyXE+bUcwoO9LR3bU7zVgxN/wqh+jDyzMhEcw5zzmIW2PTbjiMzQi782VRc37dmtquk6901ibI7KSaaBcpJOsxk2iWtMk0qfKiFBbJZ9atZ9TA5TOTbOxnEMVDicPav7ocIMFR/W5TN75KFywdqIIjHrUTFWqUZ1grIRD3UMzzlyCmceMSlHNlxR3VBCouQkKPc4H3iOPKkJLlvpTZNtKamJlpCkKm/0dzael9D2vW3vk7bGZwYGIYQQQgghhBBCOg9fYBBCCCGEEEIIIaTzbJ6EpEGF+ZlUs4+M2brTiPleY6eRqKtHvF9lWyjLUCnBVpJRn2JcqVKP/bz0Y88ZBMbIIeVpPKclJCgvqRzryGlx5SQNL6lUiQrKRoJNnUU5CK4yaa/ZMJJiPDRzwPE8hxJIWbYJtmrEniNJQayURTl+4PVlxhjj/WBdTiLOI55sxunXikNJIts+hXkznVK2SjZSiR31/VynkVnE5phspCLJSHMhicpERHSsxvhb6ZcoIVFj6FV6HrCi4lYSX9fozysYBqz8I4+vw8CIEo+KDDAm6bPOYkoGqGNTVNJXiZewDvvZ/cKxPRcS1PSN7fXlOJRsMDZb6SPlfduXpqnfMalFKy4LiczCjCFqNOG5X5iJDKWUDeDXrCkRPsYrp5EH79cd77svPuGYg4aRQgwdBYWd1xrWhSR6vK1kJNXyJSbxEJEMpo8SkjNDI8nY95T19sDKSx5/vL7tSV48+YunX2pkc5O2KUuT4Wcl+agb3449jUsRMzAIIYQQQgghhBDSefgCgxBCCCGEEEIIIZ2HLzAIIYQQQgghhBDSeWZbA2Mz6160TZO6F953VL8prFJj2mrTL7j66cj3rD1qRCMtfVOXIlkXjVZ9RpuKdS/QUrRv54Q1NSRO5vQLiWM0WWcktqgftvpp1PeqftbSDyysUI+dWau+WK0MEV0fo2ba69uCtu5nhY6O1aQaD232PE27sfqNCCsrln4xGz+nX7LFqj1fiTZ+FyIzidObWZ8oNv4sYrNnIxqztfZqC8XitP2eve5V7SLHAjViXV2thRS3uNa1iyTeDxe9dYg9hhGbzoqNaiT+Fn1xHcTfoRPDsVbGyMZfpz4PxG1lv2r7jSLXjd0WfsfWm1D6YrzWbP0KPKY6Ftuu619pGJtdi9XU+kQXuMVqTJO+ET35ZjHruhepmv9o/QqnXzLWezR1Y0BPPyLJnj1le/AI1L04diy+7QMH9DpYXlnaX37FcVu1xI6HtVfFaSws7Y1+Xx0qsw5Lcwz6YJ1qjy8uL9XXFBEROXkSl3R9jD17yvoYi3jcPAvcfnxbfZi7a6s7i+IskU2lYqc0yzji19vwt9u96EYIIYQQQgghhBBi4AsMQgghhBBCCCGEdJ52c1c2044vddtN7fhScVKYo6nJnh1f1ouuc1ORPQlJJK3YtUcF2YiVdSiZiJGGqPExfdNKQ+bqJSTjOdMv9ZLCzNO+TZ3GOcW/p77jObEqOz6zzpGQRNfZdGZYl63isY6nIivrVREjL3FsHGFdXE4i8TziYtDa71USdlEmUjmvcN1DSnAl0zlm4xdJI58Kz9KvQcpyp+midWor20qT9zWKzRUL1HrZiGtj7VmbxixVxZGN9Gy8rJeJeOsqsTkiDfH7iV4XkaHY+z41Nis5oj3FMedN1yrV9I3J+0xczVCaF5H62e8Fx7JUVD9rt4q2p2kxXNmtijlU8MOVVxR7sG2bu67sV2H/PYlSYmxuLO9rwHa2WG3bxnAWeGnmG5WNTJNlP8vsfM8NU50jb8POOsfZVBaHT5YLaJX6yCO6I1p7HjqkVj0qpWzkcRjCcwr15ojHY3lZ98PHPc9RVElNzD7v3l22L764lGsMTD8cJDt3BsZbVN0cJ1YlLxlCbO/3jRUr7r8ZI7athQUjk4BB8L6xxyb1vtnM67xLMAODEEIIIYQQQgghnYcvMAghhBBCCCGEENJ5+AKDEEIIIYQQQgghnacTypZGuvG2ddVt2/GJxLXVdn+x7oVnwedpqT0LPlWzIq1WhtI7Wz022p5W7PPq62NY/fR4gHUvyn5e/QoP1E9XxoDDNq7owmEh0W/Ur4EBGmFTSEPXwID2SA+COuvxHHw+NDq6VbCjM1rtAOtUP2PFivaleK3lViTuarDr9bmuVN3apuKuoWbczhel1THNtYi+Zq09Ie5nk9oZNvZsB4vVFuJlcpxO3VbT+kR4bhP7NY7NMatU0zcap+0YXt2hJvWJbA0ipz6Rjs1Ov0h8z01cxVha3ZbUrqvUyvDqaGDZGRw+9XEhMf4Wy1B3CEJTMDUlsiHWwKivVVSMAbUtVk38wesGj9vQ+e0flpPKzbUcUusLYKy3tVNUODYHR13P9fUwKrQdm1uoT2TpYr2irte62Exb1mh9ifN+r36O0+j6U2sP6H7ldge2mANgjyHWUfBqYMh9j5ftxx+XKFDAYnzocj3EnWX7FFinWrdVrIFh62HgMtaROGWsWHGKWF/C1srAfbbbwnU4vq1LsbAA9TGGZQ2MwbknVb/9C1B7Yl+8PoZH2/Ug8Nq21643p9g8WrcElk11fZ0KZmAQQgghhBBCCCGk8/AFBiGEEEIIIYQQQjrPliSDNE7dm3Vqsu7ojB9JTa6kH0dSk1OtUkXispHEVGSRhhZ8mIps7fP69anIxTqQg8A6lInYfiOUk5grUklInFMyRpmITXWew3VmfCe9GYnKRipZtHAux1YaAr0gJau3qkfIIJUY5SVhbNOZy+VKCvNKmZbWW42nM6vv4QSt7eQIU5hHZp1jNYn9oF05bOpYYZpy3IIwKicR0anJzjpXTpJq49cwhXk70HqadZPY7Mn7nL6t2GQ78pJkeZ8j20uNzTFpSG7lKp49qpII1sfp6jpHJgKxtCLN6+EY+Lmerh5fr1MSEkfqF7O8DvaWRdWBlZBADFNhcGhiOMTtbDWvbRfLMJ45vijpU1bYWWVS0MbfBB1/lf21kbxE47GJdSo2J1usmt8B5Zzqxcu4XfCGY3NH5H2pUou2JSNtSDw2ankqUk0zj1lvnu97SV8yZJFBYtKS8+FZgEZT641tZhNXVffaQH3JqnmABB2GlXXgMrY96QZKMkRE6UaUVGZJSzJQQoIha35eD7drV9m2shk8vugca88Dzv/w4XIei6fu1x0ffHC9mZlB9L44Gho4OIPI51MB38vMAUi9Zr1NexIVpNF96WxrM2AGBiGEEEIIIYQQQjoPX2AQQgghhBBCCCGk82xcQpIo65h5xecm46emJtt0+phsxKlSL47UpFEF+9RUZGeMSto9SkOgPZ7Tc1ISEq8yPY5RkXWghARdSPSUVLq0c4qV08icXjeaD9F1uJxa6d7tp9KUreQD2itlu7ciuh9kBGo5iekH8pLMpH+hNGS8DHKSZZ3ilfcghRmOdTCuJgIp0TY1HyUlqiK+E12qhw23h+n4Zh54DCJyEpFmDiWV/YpVwffkJF2ibaemzmzLSUGPkSrvc9xK2pD3ue4iXnzvR+K2dXdS8j7HXQQlHta1qV+/ruruFI/b48i6vNKvfrzKmDE5iV32HgNcCQlsSslEdD8VmyEm9lZ0TOjhOhtz4TjiGLJinwuwjde8mbvjHhWNx6N4qm8lNsccSirPOw3kfRYvbjdhO8v7NtEWYRaykZR+3nbddPTECY+NW0VsfE96g04b2Lbgz4GVQmRDeMiz0gU4IN581aDY9iZlwE2jhMSamqgpDs34IMNAecXCoStUt5gKY98+PZy3K488kjbf2LX3zENG/oEDHj+u16EUByd52WW6H67zLvrY+bLfc8boL5RymNR7tHLfwBfVVW6220RitdWuSczAIIQQQgghhBBCSOfhCwxCCCGEEEIIIYR0Hr7AIIQQQgghhBBCSOfZEhvVZFrQVTe2TfXs+Ly6F7ExgzNeqgVf8LTajgUfamRVv7imOY/UwxARGc859qgR2z2vBgbWoRhVxoMFxz4PddDjge44mq9vF31L7XJMcy1inFP75ZJrvWos7XQNjFDbFtG2qtkytCt2q/F1WFfD08X3IucrW9Fa6syzR8XrCz+3mr1evHaEtlgFXV3FRjWvX2csCBtZrBrNddTGz9ZT6KCNX1NmUqsoMqYbmx1baI8N1ycy/YIXc9uoT4Q1ifB3wK1f4VhcR6xSRUxdirl4TMDYnHv21P3UdTC/xH5FX5x7/eci1m4V70WJY105IVYHFVdNvIS4irG5t6y6SR+Wx31dQ6oHFtfZMtTKMPdJBssZeruaWI84JZmq8Vh1xONmanHgNYU/C6ZcVyv1iVSchWcm02/b1yeKsY3qXqRaN1q8ehPalrTsF7NGnXpiifPAWgxYe8HWaMBNYWmEQd/s/4NQe8EeePziUlkDw85PWWx6+wiTtN1w/lgOwoL7vL+fVphicOCA6nbgANiZ9iFw2toTwODoUbV89mx5DA4dKj+3dTRwP5XrqefnawtpYG0P7HfihO53ySVle8+esm3rF158cWRS4tu0Ap4Faht1a1KZZa0L7z483xsAZmAQQgghhBBCCCGk8/AFBiGEEEIIIYQQQjrP9Hlos7bLSx2/aapzLDU51Sq16Zw8q77UNGXPjs9LYVapzvUyERGRHOxSUXYwHjgSkoq1HrYhZdlkV40ishFrc6rGc1POYX7Wqg+3taBTTHEZ5SQVCQmmJvcjbRGRgBIHI2XBZczIslKT5XLjvbPluv4Zk858Dq369DTGKoUZJUR6vnh8VQqzPdRw7Kt3aJnLFmBAleYrIgGXbaovpgvnjkQHdUO4zljMJuNZcrZh47eZbHfb1Aa21snyvoqNakTe58jvXIvrpvK+iKTPl4bEfweUBeqcidtqfEfeF5GG5Gb3lcWqtaeOjFGJ746EBPuO5yJSPzGSPpSrWMkaHg6rNEB3ULCursj70P4a4+85E+thuX9WbwxTgfuZ85uDQ6rHFvN7IXG0NA8+n0LeJyP0mMXfsBnL+3JHcriN5X1bbT14Pmxqeqp6Q+1Xw0FiafE2fb7tXx8rDTl7tn6dt1vKKRPlCCJadmGPBUgIcHy7rcWY/6ydPKyzYzz2WP0U7RBHjpTtK/aZlbffXj8Ps7HF664rF045BxH2f2WozywqNA4uf7JcuPM2PQbKQVBrYmQtCqtDwTGwfd99uh8erN276ydrcc65Z6mK8gp72JLvlci9Z6UbWr5VP/b58OQgs4AZGIQQQgghhBBCCOk8fIFBCCGEEEIIIYSQzsMXGIQQQgghhBBCCOk8aUqXhnrnmVjypWx3Ctu9ZhuIaKsr9SsiWm2r+4zZ8Zm+rh2f6hfXe7v6aVgeD6AehtVSz8X109rSTuL9evXaaq+mhgXLTcS2W52HXjeGGhj5Amp9zbZA3xvAIqs/p4sv9PvlclUKX36vB5MPQWt9l1fLSZ49Xfq+Dp/QAvK5J0FLfco5vqruhb03cEfL+eXBWP8591SGGmRoB3PycrXO6JsjNn4VW8BQP99qjHKKYng2fhGimmsR38ZvM+tSNKT1OO2M19jWum1SY7hn5xqJx1PVJ4rYVVdrW8RsVK0FKsRwxyZb1aWwNSUSY7OyNrUxNzJGpY6GGt+sw7oXWA9jYOr4wHI+B/fznL63M4jbwan5kENNouGqnvAQ6hNlYPFn6xP1T2PdD3PcQF+P58i4rUo/UofL/iSO4TGuST0Mu85Dj2EtUCP1iWytjNSCRbOuT7RJsXmqmhct2KPG8GwXm7i3VvbLEdHHtPypun7LIFYPwiyj/t/T/NshlqGGmK0PgWDdC2UVamtgYE0FxwPUq7exiDU2vBoYANbyEBE5fbpsR9xQRcRMv29Wvv3tZftjHyvb1pYUCmmc2Xd5OdzR/aobbvuR43oILGch73532f7xH1f9ngRr1r2XXlqu+KZv0gO+6EW18xMRXc8C92Vk4pWthbWGPQ84xq5deh3WwHAu+tR7xatfYWtiJGy2sm5hYfOeY3Hbg0G8nwgzMAghhBBCCCGEELIN4AsMQgghhBBCCCGEdJ7Z5atNwyytUz25RhM7Pm8eXj/XZi+eKhmVjVTkH94YEStWk1qk0o/nnBRYXGezqTDVPlHWodY1zRxHBYLJbMTliiShh9IQaPfsIGWzB+sGA51rtWuwut5enFtV6xbnyhTDvYMy3Ww3evOJyDLkUn/q9EXr7QcW9up+c2Va2tiktalzjpIMI3EIYO0a1Ikw1newrir/KLet5CSV8+DYqMZSum36Ht4ro8jnIiqd2V4PFQnIekdHPtBVS9XtbJ3awDZV5DwW18nSELg+vFT1LDKeWddU3qdsJB0ZSkw2YmUiyirVbktZjOIcPBkgjOeozyrr2gbGr8pVIG4PQN43r2PzAJbnTWwegPQvA0nf6kjH1bMrpZbl7JlS3rdySj9KjRZAgjkfl2Di3CuWoigtdI4vznBsHulid5iN4a68T3eMjxGT91nBSubE5s2U982QrlulWjzliisbSR2kAcm2jom58JnyORWRRItKbx7qsQt1F9Z68+TJ+CCR7a6umpVLEbtNlD6IKIkKSmFEtMoBpRuuhOTqJb0SZCNP3n33envvbcba9Kab1pt4ONDK1c7RzgOXn/+0p5UL5rkQxSuDhx9eby/YAdFW1UpIrr22bHvaDRwTD5SVDeGOoV5HJG6daq7RAZzzobGYTZVbxZjm+21YrM4CZmAQQgghhBBCCCGk8/AFBiGEEEIIIYQQQjpPh5JBNsbMnUfiG3ZWRVKTnVR1m84bk41Y+YfrQgLrxv34tlTleExTNhKSES7HM/dN2m+I91Mr9KJNMY2hsm2t6gDSn7IVs24Zjw2k81bMJKAiPqZVmx2Z65UbXxro/L1LF8rUs8vmn1hvH5jTaW4jOHD7B2XZ6H6mD8Z9sOlzmU49y3t4a2MarZ4vyjqUGYo9Qep49OLroO2+HTUHWKUjY6qvlQ9Av3jKshgpgZHDwOJGU5ZFTNqyvX83MW15S+mi84iS7TkylKbyvphExZH35baCeT8Smz0HERWn7e8AfkevUt/LEmO4B8ZcqypD2R62HUVY1SCpXmphx8BtqbBiJoWxec+8/iHYN1+W61+aK+P2XKY3tjwq4+qjy4vr7YdO6TTrJ3aX65Yf16XUY+fZP+5pf2uyysdc2chIfVv070Dec2KzI/tSDiVK3mcujnELsTmybrvFZuuMgWw3GQriOX6kkiwb8QZPzHe3co3YkPbzOTSGOxGRFohoR4q5uei6hQNaJqzAfUEphAUkJENjjIEKhflSASdPPKH74fTPHLpSrVt89rPX20sgIakA833EUVrgsbfzQOXFoRd/3nr78p/+adXvive/v1y44Yb15pkv+VrVD8xKZMGcy91wPDB82Uth/mDZPogylDvv1B1RN+NqdHBjZmtwnhfNOUdJyUblJOcjNv5Wy0mYgUEIIYQQQgghhJDOwxcYhBBCCCGEEEII6Tx8gUEIIYQQQgghhJDOszUKllnapook15toZMdnx0zuF9dIx6xd7Zgxyz0Rq7N2LPgc/XQe0Uhbq1RtwSdpOKcSda/Z0FizeRarEQlr5oiJ+45l4BB2NJ+3x6bc2GhUTnjFaHhXBuUtNTbz2NUrxX5Y9+LpA22xNBdKwdmezIgYgQwOwKd6F6l1p3ulxeqKgObSzAltVGO1LERMjRErzY1YrFYs/VAL79n44QpH2xfVXIto3bVdl0rsvjR67GQbvw4RUufVAevUViyuvf31fi/c+hiR+kSeFatT20LFei82qzitN6VsTyu/R1KLW3vBu+8j/US0nXKuxjC2r47bpo5H3iShjgjGc1PLYXUQDwQL/TI2H5x/cr19aF6LshcgNp8Zl7Ut7t2zX/X72O5L19ufnL9YrTvXL2OzqolSqQGTeMLwIrB1HeDgZ6reUdwKu0KsVkSlUFTkecrOF6/ZprFZjbcN7K4jdLHORVNd+9ixJW2ybWwP+uY4nUusewFtr96ILUsROwa2VgbakqoCE+fMc5u1VUUOH15vYp2DhX2Ldb0LoM5FZbIwj33GORY2JeA2Kp/+tO6H07/9dr3un77qVevtDOfx9KfrjrAvvQfKj5eMKytuy9bAwNIRWGLi3Od8o+p3/LJy+Y1vLD//qx/X4+G2X/xive7GG8v2JZeU7ZETo04fKmuWXHn99fGO99yjl2NWrPa6scvA0oGnpHSzzqzrpFoHn+97MZrGkWm+xwwMQgghhBBCCCGEdB6+wCCEEEIIIYQQQkjnaVVCkpyW3Ma2tso21QL7HGzqMKaH9uJpyrmzTqVHokWeZ8Vq048jqckVq76sPjW5YoHqrNMd46uUtR70q6ZE45fi46ltGfs8ta2KjWi5nK2U7dGCHmMMKYbjXWW/1aBzD09DquOuuXm17uyo7DsHXoCX9p9U/S7JSku/p/ROrrcXM23LipKU+b7O6zqelWnLJ2V3Od9czxf3P0Cqr00XD26qd3mSRqNyZcXSbw6uvbE+0QHlO7mT6hyjkhKNki2bHl0e+6htn0g8HTm1306mK7apifK+ypxi0hBnPCvNi0qMHJlI1boa47bXr35dtR/OT5KwFqgSkXpVbjGMpVbVAGm36vfCWnSixfXQyEvg6WQM4wXTD8cYQVwZ5frx5izIyp7o6bxgtLweLZRjXNQ7q/odmSvzrveCvO/xXTrd+45dZa72++aPqHV39UsfvlNhN6wxj2MYj5UMx1pLj+PrYr+zlRgej7kYq9U6ez9ExsgrMjSclJVb4b7A0F7MdX4jtqO8b1bY1OxZWy+m4KWLq3U2Rx4n70goVsBq0spRcQibZr8bbksvPV+5Yx4Cm0uUVtiNPaIlw0pCAOsya5WK+xnTBZht7V86o1Y997llnMIhrMIF98tO9/7rwc70h0GTYg7USr/c1mWXlZ8/7WnR6coDD0gUdCy1vO99Zft1r8Pn6T8zPcsfyA9+8AvUmmPHSt0IyksOHdIj4HHT95C2y77yuutiHbWfK1rs2osNNUvmnGegh1lYiMuNsuFK7eeDys3XjXwGPFSDQbyfSFdmTAghhBBCCCGEEOLAFxiEEEIIIYQQQgjpPFvjQuLRhvPIrLcVS022c4ikKVdSkSPV7EWMVEQ5mUyRpgyp++NINfviezh3aQamumLKppUkRBasNCZ1Tl6ReswWzkY6jTTDFOZlcF45pwccgRpkOIJq2+YWOgdpyo/3dZryiYUyL/HkYpkO1jMH5yBoLw73y/SvS3vHVb9L+mWe30Kmy2OjA8o9MN8zqybFeFim1Ck5iam8rKUmZl0kvbnSD2UitrI9nJcwQlsaR0KCKcvWlUeNbXcGZVmwrZFNMY5Ut0+VtZDpaOIQ5Y6X6CDixHBX3hdzd3JcSFx5X0TCJ6LjtpISWoco/J1xJXdw71hZnRoPPrfV2Cvak/rveTFc/x4Z2R5KSEDel5m0UpSeYNtKTUawn09WDDTKDxYh5l420GXxP2NQlus/3C/lJc8KWt73tH6ZFry/d1qt64M24kP55evt0/lu1S+MIDaPUN5nJZIYtx0JCX7PjJGh9MTEwdBPlPfF4qW9f3FbNr4rCUwDixLK+zaMzXaPyTysq0eqi0HMaUTEuLLgIFPYLKBsBKUQ1kFkV2kGVFFk7NlTvynrkqG2u1A6Ugys3uHee8v2so4VUcyk1PHul0Gw8muImg+UJ4jId8tBqwAAIABJREFUQRjz4A2lNuLRUzqooqrl5Em1SktKDlxZTteoZvpwyq44BDIGa2sCc7zCymZw/q/94/rPReTVb/j19fYtt5Tn4e67dT+R90P7w2rNm9/8Jevtu+56/nr7ZS/TI1x9ddm200VQ1nG5vR7wAOO+KE2S4WLtZoV9s0RJkQdKSvr9+L3dNhsZmxkYhBBCCCGEEEII6Tx8gUEIIYQQQgghhJDOwxcYhBBCCCGEEEII6TwbroHRSetUR9McHaNi5+XppyPrvH7KDnWabZXNPKbblrhVqojWGY/ncB56UzE9drWWgfqWGaS+X8WWMyKfzisbw3WSts5a+uGxMjpIdVpWym2PjUwxm0edMW7AaMXAVvW00fc+OFcKKz+xa/96++Fde1W/q+ZKbfVF2S5o6zkthlKMODKi+TOjUtN4erVs37esbVSHq2Vxj2y1B22jix/FNfP6nKNW29x7qs6FWYfXLKyz1ndKd+3d556NH54XtGe091RqrQus3WA018ljzJjkOJ1aX2IamtQnSqVij+pYp8a+59W5iPUTE48b26hCbO7FY7iKder3QtJR9YkiKwwqrDa8lN3YnNW3RUSgZI6ph6H7of11b6X+cxFdu2h1qC2uH4e49XHY0YWe/sG4uF/Ws3ga2F8f7msbu4th7nPh42rdObCyPjMsY/Ndq7qgyepqGfszqFVk7WaVFa0pGxGrCWLjbw7LoW9/02FZXfNp/Sq2rBKJ4ZO15Rj4W2J6NahP1Di+N8Gz+WwZW4siFZzWrC1VY3UvMlscrYVCGuegjACWFLBlNLAUha1lsLgwhnb5+a5d+lifBZdlHH9w9KgeEOscmPoNauPQfvJUfFtz8Bi3tKRjzwDsNSvbwtoLx46tN/ebGgr7D5f2qOOrr4gOgcfXbuqS0pVU9t5XbktuvVV3vPPOsm3P+V13rTf/8e6719vHdS/5vN/4jfX2Wz9S3tfPetYXm553QPt9Zt1j66277y5j+4kTN6peX/VVZfvZz5Yo8/ATc/kLDuuVaLOLHrZntW23KkBi62PgMo5n403sRnfur8yMgTUxmsQKe59jzNqIvTMzMAghhBBCCCGEENJ5+AKDEEIIIYQQQgghnWfzbFTbTk2eZVqyxcw9ap3qpB/nnkxEWaw6dn+YbluRU8TTijEdWaUzm7OfasGn0jk9S00lO4iPUbFji2AtVnVaNfaTaL/qmPX9xsaecASpyVpCEc+JHubamurRrEzt++jgKevtQ/NPV/32ZWfKhUGZQnYJyElERPb3yhy1qwcP620tltt6ZKVsP3lOp04/ulzu6BBsZDNjt6pSka2NHyoyUEJiUsFCH9aZFHm1jNauI3vhROw17Un3bDiVN2TEUlX0NRpNWRaZKm15W+PIUFqX92WRc3SeeUTleKkW13ZsT/oXsaSuykQS5SVqDL2pmMVqJSYCruQjZndt17mxPo+ui0/KbEr99pl1Sl4D8r6+HgRlIxinrQxO2a2adSsguXt0XEr9/sFMfw4OyN6sTPddDPeqfof7Zcw93NOyvesWPrHefuCiMvX38WUd3z+5XP5Ar2JsXjGxGfZlZCWSEdmItRNHCUnF4hriHcoC87GNl5H7zcZLvD+sU6q3rgnePDaLVCnEFDSVjWyUNrYbtUr1cNLi0TZVJC7rsBn4uM4Ov3gIFkAbsddILRYuLuUbalesJgW9Nx0JyQpI0R55UHeLzdfaw156aSlPzqxuBif5wANlW3mj6uXMzPfya69db3/yvvLY291S4ME/flyve/e715vjB/VOPwTtD0HbGLEKiDDkX/341663X/3q/6n6/ezPfhks/ZEZBXfgtvXWww9rife73lVarKKz6T5jIzuC+HXmnL5GF/E6wpM5MkEPdU7eBYxtlBDZ8T0S+7WhiMMYYGPKNOMzA4MQQgghhBBCCCGdhy8wCCGEEEIIIYQQ0nn4AoMQQgghhBBCCCGdZ2o1y2bapk5FE6250r9PoaGPWad6+ukm44mpiQHj5dbST5UDCPF1oDOuaLW9OhKqI0y3YrFafoCWbsFobrMhLKt6GM52jdA6as9XKUsR3xmrNY99JwPpoK7n4dRXMIMPBexMQyme+9vsStXv3LjUTD+4WOqlrx5ofeBBsPhbNNM4MldqGD+xq9RYPrBb6/lOny1rYixjPQxHP25tVFU9EzjnYy391hrsoTmXUAMj4DVvr3PQ3SsNvtVte9pndd/XW6o2xtZJ2Crd9YWCV59Ir9DLDaywqzV4EmMzjDG26yK1M6p1NHC7koZTswLv00q/caR2kbU0xhpHbVisVn6P6utj2BoYuIz1IDJbDwKWK1akEJt0PQwdL1F7nTk7/fyFUpW934SE/fBjcnTh0+vt40uXqH4n9pR6+FNnyke14TkTmyM2siKm7ge0x6ZuQIB4nNtaQDHr1IodPNZEifdzLa7VwwDrE20WnqVqE0dYz8mxkVWqqT2BuvmhKfOA4PBeOQjL0lI5vqp7Yb40ALvVvqrrZQ4A1sQw+4I1C7xDY+dfblcvo8XqvkOXq3VZzH7W1J5Q9RZsfQzou7RUjm9LNKhyDnafkdOlNfWTZhVUgxOsKLfX9FOH6i1vWW/+oC5NJLfe+tL19h136JpDIu+FNs7kDtXr7rvLmnXHjpUxG8uciOhSFGjLWwGPTc8UgsKLwB5gLDqC15epgYH3Stb2jW6IDWHrXGANDM9i9XwwA4MQQgghhBBCCCGdhy8wCCGEEEIIIYQQ0nk2z0bVI5Li3zjFz7NYTZXAQPpiZR4xaYiVbiSmKes0YpuWWW+BWtkPZY9q51s/J9eqL/UweTaqKCcxkgFMWXXtVj2LVVzlSWhwPxPPv93/HqTpZiN1QFU/lFdUpBbwvdVRmTb2j2NtufXEuXLdJ/aVlljP2fMp1e+5IC851LPJdyV7emXu4d6BzkPcNV/mVa/sKnMPh8vWqq9sh5Hdr/p19pxnEcvIYhmuc5STmFRnrVdJs0q1928e83yspDMnakpw/ERL4B1N2xbX08j7YvNItbh24m+yBarXz4m5Kk6bTFIvvsWo2B2P6tdVLa5hHcZpKyHB8W2GbJ4mL9EywPjvFkpvKiqtOZSmgZzCyOCGylJUj4FxC9srRgf3KCQvfwDnYH4wTl8EFtfz96t1c7DxPVkZjy9beEL1u2936ct3Znc53vCMPgC9s2CjOm/lJdAPngusDCfAMcTfKRGRHK2s1e+b6afsVh1Zlnf/4nlp21J1M/FStRG7boMehS0PNxXetrIhXIieTiIicbBp5anuq4gnIUHrVbu8dGkp5VL7YQbNYraWdtmZyOLhMv3/wIGB6oaHJiYnEdG2qrbforV3rZnDedeBdGHpaCkhsedfbfvIkbINNqwiIvLBD643996uDVLxZ+WZ0LZ7sR8XbrxxvXnwYn2+brqpPKa/+Iv/TK27914MMu+E9ofN1p6y3rrjjpett1/8Yt1LHer77tMrUf6BJ2zO6K6R1Guqck/p6yjazyFz7sUYTRUpWlLib4sZGIQQQgghhBBCCOk8fIFBCCGEEEIIIYSQzjPbBLNKSvbmkyxDSa1Sb5dT+3mV7nHZTVOGNHuTeokptmMzBqaLKqcRz4XEO3WYEmzTj1O+I1o2ko3qU5ZFTJpyw/T8qJRHJPkVHh5fnYqt+2FarU1TjlWEX12dV/0ePlvelifPlHKSE/t3q34n9pXLz1rUVaQXQpk6h64mfTPhhUGZvnZ6UE54dV73Gy2UOe2ZrXSPlf/h/I1NCvcYUsrsuiySxm/T8fH4qpRle8HidWMrO+N1hKnf9lpAGUqs6r2I7zTStpxiCpIdoxrE6ankfRG3jgrqPm143FIdohL75Upq4sj7stQYHncX0XHazlfq8ZxGPGnIqL4tEo/HVpIiajzjEhEL1TaGO9cRHqsALhRVh6j6mDMeGHkfSCOqxwY3HOrbIiJSxlKUk3zQ9FuFePQEuImIiFw+99h6ewUugEVjIbJvvsxjf2hXmVp+dpdOMx7tAgmJcSjpLUM/lEHO2WNY/5xhl9W1UjmIic87cN9YWZJyJcnxh7ahvC+yXRHZPIcomz+dmq6fmHfdRE7RFG96UZmIXfYGifaLpMHXDIFZ+KnHZpcxpIhm8tsB0aEDZQLWuePkybI9MtcuulDAGPuPHlXd9h0p5RqoQLDgcBXzj9gBsR3xoFp9DWx8cK6ULi8taW8QNM14dFiu2w8SDxFRxyrbs0et2v+xj5Vt3Gl7gm64oWx/53euNz/9mL5unvrUsn399XqIe+89LPUY+QdISu6++3PLXvdZbxTAurzcC/YoJ06UbXt+5vX/GzRBSTI8+RYuO64xnpwkppyrKsXSnu/O12vr3zAQQgghhBBCCCGEnAe+wCCEEEIIIYQQQkjn4QsMQgghhBBCCCGEdJ5u2Kim4tniNRovrrkOnm67UW2LuK4/j2mpzbJqGxs0XLbjjyP2aVVLv/rtWpRu1bpXghZYy4JNbYuI3WpFSz3EOgdmIqk1MUL82KRaEvYyrNmBBRF0fQVlHWvs6LKI3ai1CkW7v+WVUj99z6re1vKwvH0fv0jrrA/Ol9rE5XH8Np8DbXl/DmpgDPR5QD35yMjyVA0MbJtaGb2V8ti4VpPqlvLqz6DPorkW8PqtSLVxWxHNtYiJCdvNx68lUutoNKCxTXYbFte9tH6qnoWNl8oeNV6/wq2BEYvviX9aqBxBVcvB9EUHYqxBVLG4Htf2q8RmZa9ptxWpL+DFbHPsQyxum9/jsZpjWp2LYGpWqBo6aorx+JNnpQ77saC12/8AP1bDsY7bVy2VgvslsLgemZO+0C/rE+2aL4Pp2XmtTx4PyvFHplTACGpd9EA2bm1UsW5W5llc40E05yGoew/72YeEJnXJ4vE9uT7RJlpcozY8q3gMb2y8tsB5eePHSlZU9gutHLEAgiVilVq7vEG84VDmv7Sk1+0rHYwlOwUW9Xa/sO7FnXeW7WPHdD+siWELWOAkD0MdhquvVt0ysB9V9TFi1qgivvVmaoGQ5WW9jPty/Ph683Jjj/rph8trSk3juuv0eHhM8cCLiNx9d9nG42ZrNGBBixe9qJyDKT2BVA/bZdC+HNoPmH54/u5Zb91++3NVLyxzcfmcuRCx7gXWx7AXLE7SrosVO/Eueq8wRayfM6aNARhHPCfp1EtvEC99M9k+IYQQQgghhBBCSMfhCwxCCCGEEEIIIYR0nu0lIfHInLTiJngSkkj6cdX6LtVWDNtO+iZKQTyZyFx8HSoeqhKSmPzDMMZ9sTZozvdiKNu+eJqytfvTdpiJqcmVtNdIP4M6t2DlaW8gdTgqkheUPODnNp25fltD0dqNB+SispsZ4+RS2Xd3v0w/HpuU6B5ISHo9ONY9fR7yObAqtNfXINI2B2ccSbm3y9ou2Eq7MA88Pl4YO/dbzDazcvHm9f3sdeixWVZ9W80s7WLbjud22bnevNihJX2OjbUjIYnGZmeX3Rij+sXjZUxOYpczjMc2NuO1bcdoI3U/duxNbMpAgpfPoYQkLu+r/vipEeFL8TnhuVzu6WD3WK/MST+W6f0fwrYPLZTp6Zn5Lc1gUoN+KWHrzWs522gebO0G5vpSspGy7Ur4zDqJWQRbVV1EDqVisch5noUi49tnqzYUfVtlce3lVrcsoUBSpSypmeUDMR1RCuDJJKxeIwZ8J9WV1RmiojpAd3W7TlnCov7Bk2TgPlvbTJBaVNbhGIcO1Y/nzePIEd0PZRhNryfvGkVbVdRJmIN4EOZ1Zlg+GK4YyfQApSeehALlOvY8RK4pb/etWuUZz9i93r7nnhfAGhtsTkO7lNPcfrvuhaf8hc82F1jMfhfPv4g+pnbCuM/Qz5ODuRHPk3Yhzg3nWawmDqGghIQQQgghhBBCCCHbHr7AIIQQQgghhBBCSOfZORKSGKlV9G0/L70wlgJpv6MkGWkp7RUZCqoOIH1zPKe3hWn9NnUfU5NVenNicXDr/oGpyZnJrspQDqLcReJpyqqfcZNQFfFNCrNKzx9H0v0NwaaBh0h6rHOO8HjYpMyeOOCQqF2xl1rUmcC4lfTK/KqHezqFDo/iJbvOwKbi6dx9kJNkc3rPRrBcSVOGbEuVEu9ch9XUbGjj+XOcH1Rqsk1TboNIOrOVqG1ebfsLCC9uZ2n3aXK/kHa9VdPu692jUE5iv1dxf8C0fjVfiaPkZyZeqg3rr0Vj7shKMuplI2Gkg72Kx2aMqLxvGjkJxlzlOGR/Z2FfYPzcOhPlbnSG7cJXgpUNwTSUu5fut9IvtRuP9nVsRtneEPZlaU5X+18BCUwPfnSynpGQYGy28r7Ic0HlGcGTl8SkIRW5Vb28z5WAWYkgnr8LwSHKSdVukoLtKgZcrUX5LGHHwGz95PFtin8sPd1zVojMQUSrVTwVDrZtBr7nQqKIpOpXNo6Sj9VV3c/b2GOPle1duyTKyZNl+wFwxrDHEOfk7bQ3Jzzgu3frdehKgr8JKIswLKIUxB5DXLYSiphWCPUZdvm229abR7/oy1Q3nCIavohoc5Tjx5+/3s5zY6cnIPmQ8ti494Z3Adt1CB5771wCya5HngOQGTvqquRouzI1/sblJHUwA4MQQgghhBBCCCGdhy8wCCGEEEIIIYQQ0nn4AoMQQgghhBBCCCGdp3M1MJItUCv2ionfCw3e2Th67NzTWSvrt0g9jLrvRcZXVn2mDsEIlkcDq9VGDWt0U3pKKGc1WuIMNEvZql7XW8lr19l+2WqktoW1qMRla0k5BP0dWgSabXnnSOl4R4nnEmuAGE03zjAzY/RgHuNe+b2R0S1nIJ/EY90zUrzx2XJOK8Zv6Im5UkuJ+uldfa3NROu++blyY8sDLUw7Nyj12Lmtv5Js01v/neJ7kTowqTprS6oGW33HTngUWbeNNdebQXIMt3EwEpyaxGwzj2SL60odo/o6FyLmmo3cAyLnq0+EMUGSUDO0JSVSL/VIPYxiIvV1Lyo1iDD+mtis6mq0YaMK931uamCoGK4CkLUl9bYFX4Pz3DcWqKqeFNaUqFhLl1tbHcypdY/2S10zxt9z87qftVVd/9zMSeC3pFJ3SNW2gPkl1rkovldfV8Y+x4TYPeVZpbbhMp1qcW3n0fS6nCGxuhdNdeKuHr6BXl3hif5T7TvtjmE9ANDhD4f6+QbLTdgSArHSDra8Aq4bDM/olefKeY2X9q63sXSBiEj/cLluETdw9dW6IxZfsLUicBlrZ9h6GPPz9evsAcCD49U58KxtvQsuVrMhtT6I7efVRInVH7HH8O67a9sDY0X7eV//9evt+fm4RydO/dZbb1DrVlcfWm/PzT1lvX3jjXqMq66KDCii7WFxHX4uIrJnT9n27qnUQjW4Laf+jLW6Rfp9rIcxxfgJU5oWZmAQQgghhBBCCCGk8/AFBiGEEEIIIYQQQjpP5yQkikr6eMPU5Bip46WOYVMvU636lL1mfAyVAmpSVl0JSewsW5u9cf26io0q9MusPeoQ5BUrYMu5Yiz4ViE1edWx6sPlobXxq5eQVKwF8WuJdopokSjSME3ZXg+w3IOU895AjzGCLMIwBNu6kR4PpSbjFWPjt1ye9LOQwjxnLPjmwAd396DUqKyO7HjlGNbFMIZNMUYJSW7SoDGlOXOsK1VMQPvEhvcyfi+v3BA4ppNurGRIO1de0vQY4/FpPEZsHt5vhGvfWJ8KX7lmI9ICuzx2rFK17MDaqEbkfTZMoWO0oIQtfo9VAncMa12N8hKM79YqFaUmJjaruGi/l0rktzXkVtZRH/uDfbyB8ay8T8XmLB5/VNwGN8H+Wb0plHiinEREy/1Q6mcZQKxGu9XKZa3iql6lYq6S6VmZZXyMmLymorhD21tHvqXsr1NtkCse7/XXdsXiWtnvtqFX2Tw2klo99YCwrt/XqfWpapCoRacdJHnAEk8lYWUdsWlYF8rs+D+WCw8+qFeCdCE7enS9ffbsoup2+jRuq5STLB3+TNWvfwTajqojO/VkuWB3DJfxACSe18qyY5upDpZn0+qd16YyotgYPfghtcfm9tvXmytgNzu46y7dD+xWX/jVX61WHfm68pzBKZcbtIJETp16Sm2/66/X/ZSK6D4jDfn8zy/bn/502fYkNJ4VK37P8xVGHKvU1FPi4sQUb3zrQOzBDAxCCCGEEEIIIYR0Hr7AIIQQQgghhBBCSOfhCwxCCCGEEEIIIYR0niQ1S0itKdFFrFAzsi9TabOTa3GUzWg9DDMnK/XU2tR6zbWIrokxmlertMVfvTNdMY0h1hSAflZn7ViVoSWfattaGaOIVd+q0VIP0cbPrENNa6ptX6LmNli9LNopos7aeiaiDjjT881g/GwVtNSrek64Dm1Ug9GNYW2PYMYYrpbzWhnG/RkX+yu1n6+O9HdOgh7bKom15W50U6aegFkZuc4r+mm87lNrm1hiNStsbMDxPT02Xtue/e6MmSpON7Um3Swa19uIfM+976W+LaYWjrWeVNap8RoYuFyx20SbS6cGBt50mVcPAssCNT2GsXpCnlWqUx9DtaeJzQjqn23NDhhT1XuyvxfObzDW3cHznDmxGW2tRyaM9pah3zlzzs+W+3IOrPyyTB/DBbC1HkHdiMohhFonldoWEZveaq2MeMyN2pBXYh22I3Ha0sZ93sGyQ659acu4mvRp6iOsDxivgeHW5fBsOWP9nHVjmIcteYAlIIxTZtRG1c59gFacx47plb36Z6Y9R5+jlrEGRsxd1A5ny2TpkhJQRwPsW0VElsClNXv80XLBHgBvItFzHrfUTK6B4dU98eaAy3buuO7SS8u29cQF4MjIAtqrisi+N70p+r2DUOzi5deWBSxefr3ZL6ijoe1bbR2Rcrwzh67U62B5cQh1T3BsEV2bJdUuN7WARYNaNBW8c4k2zUt6W2jFaqfBGhiEEEIIIYQQQgjZUfAFBiGEEEIIIYQQQjpPt21UZ00badSptn2x78gU8hJMATUZbpiKPDY2qiPMCHQkJGOw7ETpgpi0VEyhz4ZOKq53OFB24Fj1qTRlK+vAFGEnTVlJPtxU8qz+cxGRHtrzwdi6lxrfbiv0yjn2ViC1d1lfh73lHNrl5/a8jmGMbMWcc7BVXQUJydjIH/qQtpxBKnIv87QgejFmv1vBs6QMkesm0fbWs6ytSCtwvjiGzc3G+JDH85S1Fes2p4tyQTun1JjbpJ+V/CSm1qN0wVpvjlDeN6dWyRiWcy92YngbosTDWlTC1PtxOUHyny4wdqbKRERUnnSuZChT3CExqUwkvVvE3Is2/iq5mPki2lWDbAhllSIi2SpY2MJ3ekZCgpKSbNnMA5ZH58p9We7riyP2O5NbCZsjzdMW7U4/R76kpH9NYnNTeR9eUxXP1hZ0Iy1YOm+Ucct/Q2wsXcF076GVlZYPkJjubeeeWQlBDC+NHcZA2YjNnsdlKy/BdZiBf8A4WV6BMoSPfUyvRG0IDLJ45Ijqtm9fKfPA1Pddxh0ZD43Nusf54hhnjTUzsrRv/3q7ctztAUFSZQOp/WDbY8cqU++zlSjB9bVP29RmMSnStdfqZfAw3ffOd5bbtd8Di9WKda6Sg0AbLFpFROTtby/b995btr/0S3W/665bb95xh1514kTZPny4vIaeY/cLz6U9r7ED7Mk6EHPd6Nih7+0m1qmerEWdczP2nHlG8mAGBiGEEEIIIYQQQjoPX2AQQgghhBBCCCGk82yNhGTWacqYbtiVlGjlSGLWYYqmrXQfSWGupIBikXZzVnWacnyK6GqRQSqbTZ3GhNYw1uswrXY8hFTcFU+SEK90H3UaEWmUppzbJH9MU1afmwOMY2Kettl/nG8w5aaxgn2uKt3rOfVWIE1ZyUTM1OG82mr5o9Vy/kM4DyvGXWQ4hnMEEpLRWO//GJdHNm0dL2BpRuQ2rbjyqMzkxDTlaVKYU6hIzzpYBn870kasjp3bxOvDu94qEhKMuXA/ezKRsc6elRHIwpQMxU4XJSTqXreOHBDPzH2q4o+SJprrOfX+GMfjtorHGAencSGBmIO/dzauqu+p+OvI1KwMZVT/+xGs4wksZyOU19hjXd8W0TF9DFI/dI4SEVkB6SY6lOT2NydZtlf/ucj5HKLS7pWpnNwS0NI877rBCTMWN8JJQe8vDFK6ycDTSagB484VK/CsghIKK6dAqYVnXIFtq7TYd/0V6+29z362Xonygn376geUuNnKQMzDGkxyYHLmF/eVEztzLqv7iojoY4DTWFrSsovBAdhRz5GkDWD8rGJCYn7sJngSGrsOx1g6Ujp3ZNcZ5xVw71hAdxmUeIho9xKrXYi50qBkREQeevjhch7w+QFzgZ05/Mz19vv1EGpTqGo5eFAH34Ooe7LnEi8+z/UnJilytFcLC/qawvPSSKZWObH114bIdOYozMAghBBCCCGEEEJI5+ELDEIIIYQQQgghhHQevsAghBBCCCGEEEJI59k5Nqqp+unNtM6K6ayN5hiXqzUwYm1jqdkHXa3VYIPcaDyHtRzMfNGCb1ivzbZfDEZyirUXMqjlkPfNxnr1x6ZCTEst7eusJTi1OCJztBrpHOp0BFNHI1eaadA3r+ptZVg7BLVnRkaWwS4Hsw412Vi/YtXUwDi9Oi91nFrWGrXxav2cipWwXby8vPNgaVA7AzXtbeiv7Riu7jpGpXZKQ1s7smGqtXtgXcxu036nh3HbibmRtoi2sR7Nm3Ugm8XaRbYOgbJHhfvPzsmvT1QOGsAeNJj4g2Mm31f2Xo/FY9dG1dYnwuUyblWODW5LnUtr/43HxtyXMGjIvRoY9W2sh1HMCdfZ8wD9oC4JxlgRkRE8F4yz+nhezN05R7FVTh0urz5G8p+8UmsQeRbXFwBWT47WpI4L4VQ68eggsToV5nPPXhHBubuWqjB5z0YW7RStLSmus8ci5jzpHcPrrnuOWrf36qvLOYJe/3FTekFgfCyVIecSj/UU2NLQ+PjRAAAgAElEQVQ/65uyZS4WymM6sOchdR6ptpxOP7wGsO4H1lQR0edo1dQLwn3DGiAHjx7VHXEZrW7twcELx667776y/cEPlt2g5oWICB7RvVddVS5827epflg64+/+Tm8KN43lK9BeVUTk4GGo2WHPA55bHMTuF17oXsERVc9EXzf9/uxyHez9O82twgwMQgghhBBCCCGEdB6+wCCEEEIIIYQQQkjn2TkSki7gpEqqdOaKHV88TRmXx6qtN4Xpx9ZGdbRQpreOByDrsK+vIAtWpynbfpBiXElThraSk+iNhbly0LA6gvYUln6Y3puaplx5ZQf2dHli6nSqNML0U6nJXpqy6pe2qYraAW0XIYV5eVVfHKd6ZTofykvOGglJvgznq2KjWt+uzKmpxSoSkQXk5nwlW6ymor7Txo6Qqh1t4jrVL/Fc2usmq29XrFIjNtaVdWipWpHwgcWqzeiF1OjxPMRpE3MxDqAt59hKSFBWZS5TJWsAOcnY2HdmQ4iJEJvFSB+DSfeNouL0FBoBJe/D7zle4HnkN+F8xH4/7HQjcdv+DqrpWjUixE9s50MjIRnB7ydst3IIIxK+CmiV6v28NbynlKQvbYT2sfc5Snu2sbyvkWRExM/HbiAnQFtLT1kQs9A832ZxPzErXskzzHJF1gGgPMHLrLfs21fOH8dA+0s7Bjp0HjqkbSjR6rSiromoMKycIhW1X6myIUuT68bzR4VJZUv6wKM8wcpkYi6wKxfvVcuDmNUt2uHaAe2JwAN3+nTZzWx7AeRF8upXrzc/dOilqt+f/WrZvv12PQZe26h4sdfXytFyPwf2JkBw7vbCjq2bys+2vB+UVMzbloMnS6ONKiGEEEIIIYQQQnYUfIFBCCGEEEIIIYSQzrNtJSSNXQcwNdlzLmnB1SBW3b6SiozSEFPBfjyH6/BzMf3KNkpGRESGi5B+ugtTgm2VdhgPpBzWNUVLSPQq7ZoRoG3SlNGFY1juWBiaiviQ5hnMGDKMlGX20pRtBXdcxNThZO3GFMTSlBOlFjbtVy3bTHJIaR5DavKKkZCcgf1ECcnKsi0NHD/nsfl6h7CyLpbevImuQfk0KecXOjYduyvb9qRDDb6j3EpsGETZSK8+TouIjMDopyIh2V3eTKNFuLHmnGsRnCt6Ax0TlQTRBAwtIYH72UgXMpCUaKmfib/4uzB0jjXGY1felyjbs2Ns4qWY+rOg3JishCS2zkjzUPqnlHlj54fA+y3ZSeEtUdKHz4nbIb5bV5I1PLcOFy9lHPHWoTsBpP9bZ4ImxhUWzOrHqdvs+QMHyjZKPMx0o44kIiLHj9dvV0TLQR57rGx/5CO63wMPlO09e8o2ygJE4iYZInpfUFrgGYjgsRn0zTWDByCmwbCDTEOT7zkXAMqNevYRP/I1ey73R1w4njx5UvUbw/I+q9G55pqyjSfpqU/V/V7yknK8m751vf1nP6u7vec9ZdsqWXB4b7/w2juI+yiitVOe3U4LxIYceBKSGczDwgwMQgghhBBCCCGEdB6+wCCEEEIIIYQQQkjn4QsMQgghhBBCCCGEdJ5tWwPD6hlDzLiriQ66KY5tplpj3byg7oW1UcV1qj1n+qkaGGZae0ut1+LeUh+2MNAasCHaaJ4Fe03HEisYYbiyk1NaX9sPtNUxO1QRydDqzNS8QO12Po7Uw5gFMXtcs66pfadrRao6QjfvVSQcp6HRsS+DIBtt+8bGzlZZpzr1Kzz0fiVq4SvlV0C73/T1axMtdOp8R93XWW83Gtc70oPEl73x1T0Wt1HV9YnisXm4S18fo6XypujtXVlv79q1ovplcJ8ur5QbW56fF90R6gnZmAv3MNqoZiZ0ZiO0TI7XJ8J4HGw9olh9Ig9b2wJDVaSeVIUmNVC8vvHyTy5uv8S6FKrWRYh8XhnPWQfMosRTK2xizaPthK2NEauJYT+v2BymkGqHaYo0YE0MrwbG2bNl29pmYj+vHsTBg5VZ100xWg/DLlsrVqx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