diff --git a/BE2_GAN_and_cGAN.ipynb b/BE2_GAN_and_cGAN.ipynb
index 7243c8909272f2e776695baf70e3aea2aa9b3aef..562d314f38926c8bf2d4e8ee1050ce7ab56f70ed 100644
--- a/BE2_GAN_and_cGAN.ipynb
+++ b/BE2_GAN_and_cGAN.ipynb
@@ -1,1233 +1,26963 @@
 {
- "cells": [
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "UGwKsKS4GMTN"
-   },
-   "source": [
-    "<h1 ><big><center>MSO 3.4 - Deep Structured Learning</center></big></h1>\n",
-    "\n",
-    "<h2><big><center> BE 2 - GANs and cGAN </center></big></h2>\n",
-    "\n",
-    "<h5><big><center>Adapted from <i>Projet d'Option</i> of : Mhamed Jabri, Martin Chauvin, Ahmed Sahraoui, Zakariae Moustaïne and Taoufik Bouchikhi\n",
-    "\n",
-    "\n",
-    "<p align=\"center\">\n",
-    "<img height=300px src=\"https://cdn-images-1.medium.com/max/1080/0*tJRy5Chmk4XymxwN.png\"/></p>\n",
-    "<p align=\"center\"></p>"
-   ]
+  "cells": [
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "UGwKsKS4GMTN"
+      },
+      "source": [
+        "<h1 ><big><center>MSO 3.4 - Deep Structured Learning</center></big></h1>\n",
+        "\n",
+        "<h2><big><center> BE 2 - GANs and cGAN </center></big></h2>\n",
+        "\n",
+        "<h5><big><center>Adapted from <i>Projet d'Option</i> of : Mhamed Jabri, Martin Chauvin, Ahmed Sahraoui, Zakariae Moustaïne and Taoufik Bouchikhi\n",
+        "\n",
+        "\n",
+        "<p align=\"center\">\n",
+        "<img height=300px src=\"https://cdn-images-1.medium.com/max/1080/0*tJRy5Chmk4XymxwN.png\"/></p>\n",
+        "<p align=\"center\"></p>"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "16aVF81lJuiP"
+      },
+      "source": [
+        "The aim of this assignment is to discover GANs, understand how they are implemented and then explore one specific architecture of GANs that allows us to perform image to image translation (which corresponds to the picture that you can see above this text ! )\n",
+        "\n",
+        "Before starting the exploration of the world of GANs, here's  what students should do and send back for this assignement : \n",
+        "* In the \"tutorial\" parts of this assignement that focus on explaining new concepts, you'll find <font color='red'>**questions**</font>  that aim to test your understanding of those concepts. \n",
+        "* In some of the code cells, you'll have to complete the code and you'll find a \"TO DO\" explaining what you should implement."
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "M-WNKvhOP1ED"
+      },
+      "source": [
+        "# Part1: DC-GAN"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "y_r8nMTGQI9a"
+      },
+      "source": [
+        "In this part, we aim to learn and understand the basic concepts of **Generative Adversarial Networks** through a DCGAN and generate new celebrities from the learned network after showing it real celebrities. For this purpose, please study the tutorial here: https://pytorch.org/tutorials/beginner/dcgan_faces_tutorial.html\n"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "jiHCy4_UUBFb"
+      },
+      "source": [
+        "##Work to do\n",
+        "Now we want to generate handwritten digits using the MNIST dataset. It is available within torvision package (https://pytorch.org/vision/stable/generated/torchvision.datasets.MNIST.html#torchvision.datasets.MNIST)\n",
+        "\n",
+        "Please re-train the DCGAN and display some automatically generated handwritten digits.\n",
+        "\n"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "colab": {
+          "base_uri": "https://localhost:8080/",
+          "height": 1000,
+          "referenced_widgets": [
+            "d5e667affa1c42f8a1435ef43bd0e9aa",
+            "1adfbb2d5503453bb173d9a991e68276",
+            "04c4e278f99445d58a8e63fa0f89801a",
+            "976615ac9aa641f9a87a9d7b47e5255d",
+            "3ed60e69cb3549ccb7e7dbc1395008f8",
+            "654676b3795a4d418f62c15dfac77705",
+            "cf3be631b03848b3b7174d7e36ebc85f",
+            "3d5f36729ca84140bacf97fe7126f4b7",
+            "cb5c49bca0a34655991ef9e678d15681",
+            "b3954917eb584263b42f0cfa09e334ed",
+            "3f55d35f4dc5402a80cc6071339d5ed0",
+            "531a7e154ff94edf89939e0bf29bdc89",
+            "61c9df85970448c6be56accbea8a15ea",
+            "57442d80b0364714ab353397282011da",
+            "3a474045536f4f93bb82f93c7c0ad1f7",
+            "9400105b42864696aa0bd8f5715482b5",
+            "2336904048b64958933a463a0808e09f",
+            "baa3d68759ea4323984fb5751be041b1",
+            "c3bfe59c6df04356af10b45b73c24615",
+            "3f77f7f5b4ef45d299eb21a08dcc8a02",
+            "9d514606f1ea4e3e9597d617b57abf19",
+            "b3a05d178d60475897ca81ca4cfd3bcf",
+            "3cdeff3c32c64f21a7a0c1ae995c50d0",
+            "51d4325386284527a5045648eed65cc6",
+            "4e178228fced4a43a0394e52f4eeda76",
+            "6b340365039a4e2ca02c412c99172242",
+            "e0e59436fc254940b6553a2a548bb9bb",
+            "50312c77e1474191a945a9e42f19524e",
+            "3549d0a773364dcd9ba2a45b07247e6d",
+            "60b4bacc08c34c318d85071969c30261",
+            "1ee2e85ed2064412b4fc6573b6e61492",
+            "19b843417c07452b84a61ecdd653d38c",
+            "f6ea10843bc245b7b0229359ff064d82",
+            "dc21a66c3e414816bcc43af065da79fb",
+            "05628246cdc54ac8b18790cd20bd55eb",
+            "f23416a77a7a4b69af2cc5d130a437f7",
+            "890dfe40b0ae4ef583abbc9923b54f98",
+            "5cce6271fc054082854852f64951896d",
+            "10accd9e4faa49c9b49fe0be3eda0044",
+            "3fe51872d4924fab983fde5659bc62e2",
+            "af5af36a90dd4daf9b9137c0e02db16d",
+            "3b090a1549d44b8aace710d2a5e4b0aa",
+            "85c89a9d38104095976c1a95c111ac7b",
+            "6f67bf0f259947a99d3aa48f3faa5e80"
+          ]
+        },
+        "id": "sIL7UvYAZx6L",
+        "outputId": "8298d427-f44b-45fe-dea9-6c446b331ae4"
+      },
+      "outputs": [
+        {
+          "output_type": "stream",
+          "name": "stdout",
+          "text": [
+            "Random Seed:  999\n",
+            "Downloading http://yann.lecun.com/exdb/mnist/train-images-idx3-ubyte.gz\n",
+            "Downloading http://yann.lecun.com/exdb/mnist/train-images-idx3-ubyte.gz to MNIST/raw/train-images-idx3-ubyte.gz\n"
+          ]
+        },
+        {
+          "output_type": "display_data",
+          "data": {
+            "text/plain": [
+              "  0%|          | 0/9912422 [00:00<?, ?it/s]"
+            ],
+            "application/vnd.jupyter.widget-view+json": {
+              "version_major": 2,
+              "version_minor": 0,
+              "model_id": "d5e667affa1c42f8a1435ef43bd0e9aa"
+            }
+          },
+          "metadata": {}
+        },
+        {
+          "output_type": "stream",
+          "name": "stdout",
+          "text": [
+            "Extracting MNIST/raw/train-images-idx3-ubyte.gz to MNIST/raw\n",
+            "\n",
+            "Downloading http://yann.lecun.com/exdb/mnist/train-labels-idx1-ubyte.gz\n",
+            "Downloading http://yann.lecun.com/exdb/mnist/train-labels-idx1-ubyte.gz to MNIST/raw/train-labels-idx1-ubyte.gz\n"
+          ]
+        },
+        {
+          "output_type": "display_data",
+          "data": {
+            "text/plain": [
+              "  0%|          | 0/28881 [00:00<?, ?it/s]"
+            ],
+            "application/vnd.jupyter.widget-view+json": {
+              "version_major": 2,
+              "version_minor": 0,
+              "model_id": "531a7e154ff94edf89939e0bf29bdc89"
+            }
+          },
+          "metadata": {}
+        },
+        {
+          "output_type": "stream",
+          "name": "stdout",
+          "text": [
+            "Extracting MNIST/raw/train-labels-idx1-ubyte.gz to MNIST/raw\n",
+            "\n",
+            "Downloading http://yann.lecun.com/exdb/mnist/t10k-images-idx3-ubyte.gz\n",
+            "Downloading http://yann.lecun.com/exdb/mnist/t10k-images-idx3-ubyte.gz to MNIST/raw/t10k-images-idx3-ubyte.gz\n"
+          ]
+        },
+        {
+          "output_type": "display_data",
+          "data": {
+            "text/plain": [
+              "  0%|          | 0/1648877 [00:00<?, ?it/s]"
+            ],
+            "application/vnd.jupyter.widget-view+json": {
+              "version_major": 2,
+              "version_minor": 0,
+              "model_id": "3cdeff3c32c64f21a7a0c1ae995c50d0"
+            }
+          },
+          "metadata": {}
+        },
+        {
+          "output_type": "stream",
+          "name": "stdout",
+          "text": [
+            "Extracting MNIST/raw/t10k-images-idx3-ubyte.gz to MNIST/raw\n",
+            "\n",
+            "Downloading http://yann.lecun.com/exdb/mnist/t10k-labels-idx1-ubyte.gz\n",
+            "Downloading http://yann.lecun.com/exdb/mnist/t10k-labels-idx1-ubyte.gz to MNIST/raw/t10k-labels-idx1-ubyte.gz\n"
+          ]
+        },
+        {
+          "output_type": "display_data",
+          "data": {
+            "text/plain": [
+              "  0%|          | 0/4542 [00:00<?, ?it/s]"
+            ],
+            "application/vnd.jupyter.widget-view+json": {
+              "version_major": 2,
+              "version_minor": 0,
+              "model_id": "dc21a66c3e414816bcc43af065da79fb"
+            }
+          },
+          "metadata": {}
+        },
+        {
+          "output_type": "stream",
+          "name": "stdout",
+          "text": [
+            "Extracting MNIST/raw/t10k-labels-idx1-ubyte.gz to MNIST/raw\n",
+            "\n",
+            "Generator(\n",
+            "  (main): Sequential(\n",
+            "    (0): ConvTranspose2d(100, 512, kernel_size=(4, 4), stride=(1, 1), bias=False)\n",
+            "    (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+            "    (2): ReLU(inplace=True)\n",
+            "    (3): ConvTranspose2d(512, 256, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1), bias=False)\n",
+            "    (4): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+            "    (5): ReLU(inplace=True)\n",
+            "    (6): ConvTranspose2d(256, 128, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1), bias=False)\n",
+            "    (7): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+            "    (8): ReLU(inplace=True)\n",
+            "    (9): ConvTranspose2d(128, 64, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1), bias=False)\n",
+            "    (10): BatchNorm2d(64, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+            "    (11): ReLU(inplace=True)\n",
+            "    (12): ConvTranspose2d(64, 1, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1), bias=False)\n",
+            "    (13): Tanh()\n",
+            "  )\n",
+            ")\n",
+            "Discriminator(\n",
+            "  (main): Sequential(\n",
+            "    (0): Conv2d(1, 64, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1), bias=False)\n",
+            "    (1): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+            "    (2): Conv2d(64, 128, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1), bias=False)\n",
+            "    (3): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+            "    (4): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+            "    (5): Conv2d(128, 256, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1), bias=False)\n",
+            "    (6): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+            "    (7): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+            "    (8): Conv2d(256, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1), bias=False)\n",
+            "    (9): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+            "    (10): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+            "    (11): Conv2d(512, 1, kernel_size=(4, 4), stride=(1, 1), bias=False)\n",
+            "    (12): Sigmoid()\n",
+            "  )\n",
+            ")\n",
+            "Starting Training Loop...\n",
+            "[0/5][0/469]\tLoss_D: 1.6647\tLoss_G: 3.5638\tD(x): 0.5276\tD(G(z)): 0.5480 / 0.0425\n",
+            "[0/5][50/469]\tLoss_D: 0.0008\tLoss_G: 33.4945\tD(x): 0.9992\tD(G(z)): 0.0000 / 0.0000\n",
+            "[0/5][100/469]\tLoss_D: 0.7489\tLoss_G: 15.5113\tD(x): 0.9124\tD(G(z)): 0.3918 / 0.0000\n",
+            "[0/5][150/469]\tLoss_D: 0.1848\tLoss_G: 3.0629\tD(x): 0.8806\tD(G(z)): 0.0200 / 0.0686\n",
+            "[0/5][200/469]\tLoss_D: 0.4206\tLoss_G: 6.6436\tD(x): 0.9540\tD(G(z)): 0.2844 / 0.0021\n",
+            "[0/5][250/469]\tLoss_D: 0.1975\tLoss_G: 4.2374\tD(x): 0.9245\tD(G(z)): 0.0962 / 0.0247\n",
+            "[0/5][300/469]\tLoss_D: 0.4892\tLoss_G: 3.4930\tD(x): 0.7311\tD(G(z)): 0.0782 / 0.0441\n",
+            "[0/5][350/469]\tLoss_D: 0.2574\tLoss_G: 2.3517\tD(x): 0.8378\tD(G(z)): 0.0586 / 0.1321\n",
+            "[0/5][400/469]\tLoss_D: 0.2228\tLoss_G: 3.1329\tD(x): 0.9018\tD(G(z)): 0.1017 / 0.0628\n",
+            "[0/5][450/469]\tLoss_D: 5.5628\tLoss_G: 2.6465\tD(x): 0.9986\tD(G(z)): 0.9869 / 0.1801\n",
+            "[1/5][0/469]\tLoss_D: 0.2756\tLoss_G: 2.8929\tD(x): 0.8705\tD(G(z)): 0.1102 / 0.0777\n",
+            "[1/5][50/469]\tLoss_D: 0.1769\tLoss_G: 3.3689\tD(x): 0.9109\tD(G(z)): 0.0703 / 0.0500\n",
+            "[1/5][100/469]\tLoss_D: 0.8738\tLoss_G: 1.5688\tD(x): 0.4831\tD(G(z)): 0.0258 / 0.2734\n",
+            "[1/5][150/469]\tLoss_D: 0.3618\tLoss_G: 2.4211\tD(x): 0.8069\tD(G(z)): 0.1139 / 0.1220\n",
+            "[1/5][200/469]\tLoss_D: 0.2152\tLoss_G: 2.9399\tD(x): 0.8914\tD(G(z)): 0.0870 / 0.0671\n",
+            "[1/5][250/469]\tLoss_D: 0.5168\tLoss_G: 2.5776\tD(x): 0.8066\tD(G(z)): 0.2275 / 0.1011\n",
+            "[1/5][300/469]\tLoss_D: 0.3309\tLoss_G: 1.5143\tD(x): 0.7917\tD(G(z)): 0.0665 / 0.2609\n",
+            "[1/5][350/469]\tLoss_D: 0.4048\tLoss_G: 2.9472\tD(x): 0.9216\tD(G(z)): 0.2512 / 0.0680\n",
+            "[1/5][400/469]\tLoss_D: 0.4276\tLoss_G: 1.8285\tD(x): 0.7394\tD(G(z)): 0.0832 / 0.2004\n",
+            "[1/5][450/469]\tLoss_D: 0.4021\tLoss_G: 2.2058\tD(x): 0.8166\tD(G(z)): 0.1500 / 0.1463\n",
+            "[2/5][0/469]\tLoss_D: 0.2752\tLoss_G: 2.8570\tD(x): 0.9189\tD(G(z)): 0.1650 / 0.0703\n",
+            "[2/5][50/469]\tLoss_D: 1.6623\tLoss_G: 8.9789\tD(x): 0.9822\tD(G(z)): 0.7365 / 0.0003\n",
+            "[2/5][100/469]\tLoss_D: 0.2366\tLoss_G: 3.2775\tD(x): 0.9548\tD(G(z)): 0.1652 / 0.0484\n",
+            "[2/5][150/469]\tLoss_D: 0.5757\tLoss_G: 3.9455\tD(x): 0.9121\tD(G(z)): 0.3471 / 0.0271\n",
+            "[2/5][200/469]\tLoss_D: 0.3602\tLoss_G: 4.2635\tD(x): 0.9451\tD(G(z)): 0.2411 / 0.0194\n",
+            "[2/5][250/469]\tLoss_D: 0.3294\tLoss_G: 2.8649\tD(x): 0.8828\tD(G(z)): 0.1676 / 0.0750\n",
+            "[2/5][300/469]\tLoss_D: 0.6009\tLoss_G: 1.0934\tD(x): 0.5907\tD(G(z)): 0.0078 / 0.3954\n",
+            "[2/5][350/469]\tLoss_D: 0.2411\tLoss_G: 3.2347\tD(x): 0.9059\tD(G(z)): 0.1217 / 0.0516\n",
+            "[2/5][400/469]\tLoss_D: 0.1620\tLoss_G: 4.7967\tD(x): 0.9878\tD(G(z)): 0.1342 / 0.0104\n",
+            "[2/5][450/469]\tLoss_D: 0.6362\tLoss_G: 4.5121\tD(x): 0.9577\tD(G(z)): 0.4080 / 0.0145\n",
+            "[3/5][0/469]\tLoss_D: 0.2285\tLoss_G: 2.4512\tD(x): 0.8593\tD(G(z)): 0.0591 / 0.1189\n",
+            "[3/5][50/469]\tLoss_D: 0.3958\tLoss_G: 3.0462\tD(x): 0.8829\tD(G(z)): 0.2109 / 0.0666\n",
+            "[3/5][100/469]\tLoss_D: 0.3604\tLoss_G: 4.8205\tD(x): 0.9901\tD(G(z)): 0.2764 / 0.0101\n",
+            "[3/5][150/469]\tLoss_D: 0.2722\tLoss_G: 3.2454\tD(x): 0.8534\tD(G(z)): 0.0961 / 0.0539\n",
+            "[3/5][200/469]\tLoss_D: 1.8226\tLoss_G: 0.7255\tD(x): 0.2471\tD(G(z)): 0.0354 / 0.5604\n",
+            "[3/5][250/469]\tLoss_D: 1.8253\tLoss_G: 0.4609\tD(x): 0.2322\tD(G(z)): 0.0141 / 0.6771\n",
+            "[3/5][300/469]\tLoss_D: 0.2185\tLoss_G: 2.3972\tD(x): 0.8658\tD(G(z)): 0.0568 / 0.1258\n",
+            "[3/5][350/469]\tLoss_D: 0.1467\tLoss_G: 5.9629\tD(x): 0.9778\tD(G(z)): 0.1120 / 0.0037\n",
+            "[3/5][400/469]\tLoss_D: 0.2401\tLoss_G: 3.9468\tD(x): 0.9280\tD(G(z)): 0.1404 / 0.0280\n",
+            "[3/5][450/469]\tLoss_D: 0.3239\tLoss_G: 3.3459\tD(x): 0.9028\tD(G(z)): 0.1790 / 0.0491\n",
+            "[4/5][0/469]\tLoss_D: 0.4471\tLoss_G: 2.5782\tD(x): 0.8310\tD(G(z)): 0.2009 / 0.0980\n",
+            "[4/5][50/469]\tLoss_D: 0.1208\tLoss_G: 3.8849\tD(x): 0.9093\tD(G(z)): 0.0190 / 0.0300\n",
+            "[4/5][100/469]\tLoss_D: 0.0715\tLoss_G: 3.8806\tD(x): 0.9708\tD(G(z)): 0.0395 / 0.0304\n",
+            "[4/5][150/469]\tLoss_D: 0.0666\tLoss_G: 4.1200\tD(x): 0.9801\tD(G(z)): 0.0440 / 0.0242\n",
+            "[4/5][200/469]\tLoss_D: 0.6687\tLoss_G: 4.6495\tD(x): 0.9246\tD(G(z)): 0.4090 / 0.0132\n",
+            "[4/5][250/469]\tLoss_D: 0.4709\tLoss_G: 4.3671\tD(x): 0.9671\tD(G(z)): 0.3149 / 0.0191\n",
+            "[4/5][300/469]\tLoss_D: 0.4781\tLoss_G: 2.4434\tD(x): 0.7925\tD(G(z)): 0.1870 / 0.1141\n",
+            "[4/5][350/469]\tLoss_D: 0.5210\tLoss_G: 7.7918\tD(x): 0.9911\tD(G(z)): 0.3480 / 0.0008\n",
+            "[4/5][400/469]\tLoss_D: 1.8789\tLoss_G: 7.2781\tD(x): 0.9814\tD(G(z)): 0.7808 / 0.0011\n",
+            "[4/5][450/469]\tLoss_D: 0.1498\tLoss_G: 4.3761\tD(x): 0.9553\tD(G(z)): 0.0938 / 0.0174\n"
+          ]
+        },
+        {
+          "output_type": "display_data",
+          "data": {
+            "text/plain": [
+              "<Figure size 576x576 with 1 Axes>"
+            ],
+            "image/png": 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\n"
+          },
+          "metadata": {
+            "needs_background": "light"
+          }
+        },
+        {
+          "output_type": "display_data",
+          "data": {
+            "text/plain": [
+              "<Figure size 720x360 with 1 Axes>"
+            ],
+            "image/png": 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\n"
+          },
+          "metadata": {
+            "needs_background": "light"
+          }
+        },
+        {
+          "output_type": "execute_result",
+          "data": {
+            "text/plain": [
+              "<IPython.core.display.HTML object>"
+            ],
+            "text/html": [
+              "\n",
+              "<link rel=\"stylesheet\"\n",
+              "href=\"https://maxcdn.bootstrapcdn.com/font-awesome/4.4.0/css/font-awesome.min.css\">\n",
+              "<script language=\"javascript\">\n",
+              "  function isInternetExplorer() {\n",
+              "    ua = navigator.userAgent;\n",
+              "    /* MSIE used to detect old browsers and Trident used to newer ones*/\n",
+              "    return ua.indexOf(\"MSIE \") > -1 || ua.indexOf(\"Trident/\") > -1;\n",
+              "  }\n",
+              "\n",
+              "  /* Define the Animation class */\n",
+              "  function Animation(frames, img_id, slider_id, interval, loop_select_id){\n",
+              "    this.img_id = img_id;\n",
+              "    this.slider_id = slider_id;\n",
+              "    this.loop_select_id = loop_select_id;\n",
+              "    this.interval = interval;\n",
+              "    this.current_frame = 0;\n",
+              "    this.direction = 0;\n",
+              "    this.timer = null;\n",
+              "    this.frames = new Array(frames.length);\n",
+              "\n",
+              "    for (var i=0; i<frames.length; i++)\n",
+              "    {\n",
+              "     this.frames[i] = new Image();\n",
+              "     this.frames[i].src = frames[i];\n",
+              "    }\n",
+              "    var slider = document.getElementById(this.slider_id);\n",
+              "    slider.max = this.frames.length - 1;\n",
+              "    if (isInternetExplorer()) {\n",
+              "        // switch from oninput to onchange because IE <= 11 does not conform\n",
+              "        // with W3C specification. It ignores oninput and onchange behaves\n",
+              "        // like oninput. In contrast, Microsoft Edge behaves correctly.\n",
+              "        slider.setAttribute('onchange', slider.getAttribute('oninput'));\n",
+              "        slider.setAttribute('oninput', null);\n",
+              "    }\n",
+              "    this.set_frame(this.current_frame);\n",
+              "  }\n",
+              "\n",
+              "  Animation.prototype.get_loop_state = function(){\n",
+              "    var button_group = document[this.loop_select_id].state;\n",
+              "    for (var i = 0; i < button_group.length; i++) {\n",
+              "        var button = button_group[i];\n",
+              "        if (button.checked) {\n",
+              "            return button.value;\n",
+              "        }\n",
+              "    }\n",
+              "    return undefined;\n",
+              "  }\n",
+              "\n",
+              "  Animation.prototype.set_frame = function(frame){\n",
+              "    this.current_frame = frame;\n",
+              "    document.getElementById(this.img_id).src =\n",
+              "            this.frames[this.current_frame].src;\n",
+              "    document.getElementById(this.slider_id).value = this.current_frame;\n",
+              "  }\n",
+              "\n",
+              "  Animation.prototype.next_frame = function()\n",
+              "  {\n",
+              "    this.set_frame(Math.min(this.frames.length - 1, this.current_frame + 1));\n",
+              "  }\n",
+              "\n",
+              "  Animation.prototype.previous_frame = function()\n",
+              "  {\n",
+              "    this.set_frame(Math.max(0, this.current_frame - 1));\n",
+              "  }\n",
+              "\n",
+              "  Animation.prototype.first_frame = function()\n",
+              "  {\n",
+              "    this.set_frame(0);\n",
+              "  }\n",
+              "\n",
+              "  Animation.prototype.last_frame = function()\n",
+              "  {\n",
+              "    this.set_frame(this.frames.length - 1);\n",
+              "  }\n",
+              "\n",
+              "  Animation.prototype.slower = function()\n",
+              "  {\n",
+              "    this.interval /= 0.7;\n",
+              "    if(this.direction > 0){this.play_animation();}\n",
+              "    else if(this.direction < 0){this.reverse_animation();}\n",
+              "  }\n",
+              "\n",
+              "  Animation.prototype.faster = function()\n",
+              "  {\n",
+              "    this.interval *= 0.7;\n",
+              "    if(this.direction > 0){this.play_animation();}\n",
+              "    else if(this.direction < 0){this.reverse_animation();}\n",
+              "  }\n",
+              "\n",
+              "  Animation.prototype.anim_step_forward = function()\n",
+              "  {\n",
+              "    this.current_frame += 1;\n",
+              "    if(this.current_frame < this.frames.length){\n",
+              "      this.set_frame(this.current_frame);\n",
+              "    }else{\n",
+              "      var loop_state = this.get_loop_state();\n",
+              "      if(loop_state == \"loop\"){\n",
+              "        this.first_frame();\n",
+              "      }else if(loop_state == \"reflect\"){\n",
+              "        this.last_frame();\n",
+              "        this.reverse_animation();\n",
+              "      }else{\n",
+              "        this.pause_animation();\n",
+              "        this.last_frame();\n",
+              "      }\n",
+              "    }\n",
+              "  }\n",
+              "\n",
+              "  Animation.prototype.anim_step_reverse = function()\n",
+              "  {\n",
+              "    this.current_frame -= 1;\n",
+              "    if(this.current_frame >= 0){\n",
+              "      this.set_frame(this.current_frame);\n",
+              "    }else{\n",
+              "      var loop_state = this.get_loop_state();\n",
+              "      if(loop_state == \"loop\"){\n",
+              "        this.last_frame();\n",
+              "      }else if(loop_state == \"reflect\"){\n",
+              "        this.first_frame();\n",
+              "        this.play_animation();\n",
+              "      }else{\n",
+              "        this.pause_animation();\n",
+              "        this.first_frame();\n",
+              "      }\n",
+              "    }\n",
+              "  }\n",
+              "\n",
+              "  Animation.prototype.pause_animation = function()\n",
+              "  {\n",
+              "    this.direction = 0;\n",
+              "    if (this.timer){\n",
+              "      clearInterval(this.timer);\n",
+              "      this.timer = null;\n",
+              "    }\n",
+              "  }\n",
+              "\n",
+              "  Animation.prototype.play_animation = function()\n",
+              "  {\n",
+              "    this.pause_animation();\n",
+              "    this.direction = 1;\n",
+              "    var t = this;\n",
+              "    if (!this.timer) this.timer = setInterval(function() {\n",
+              "        t.anim_step_forward();\n",
+              "    }, this.interval);\n",
+              "  }\n",
+              "\n",
+              "  Animation.prototype.reverse_animation = function()\n",
+              "  {\n",
+              "    this.pause_animation();\n",
+              "    this.direction = -1;\n",
+              "    var t = this;\n",
+              "    if (!this.timer) this.timer = setInterval(function() {\n",
+              "        t.anim_step_reverse();\n",
+              "    }, this.interval);\n",
+              "  }\n",
+              "</script>\n",
+              "\n",
+              "<style>\n",
+              ".animation {\n",
+              "    display: inline-block;\n",
+              "    text-align: center;\n",
+              "}\n",
+              "input[type=range].anim-slider {\n",
+              "    width: 374px;\n",
+              "    margin-left: auto;\n",
+              "    margin-right: auto;\n",
+              "}\n",
+              ".anim-buttons {\n",
+              "    margin: 8px 0px;\n",
+              "}\n",
+              ".anim-buttons button {\n",
+              "    padding: 0;\n",
+              "    width: 36px;\n",
+              "}\n",
+              ".anim-state label {\n",
+              "    margin-right: 8px;\n",
+              "}\n",
+              ".anim-state input {\n",
+              "    margin: 0;\n",
+              "    vertical-align: middle;\n",
+              "}\n",
+              "</style>\n",
+              "\n",
+              "<div class=\"animation\">\n",
+              "  <img id=\"_anim_imge3df4d74b798425eaf7a272832b57f4b\">\n",
+              "  <div class=\"anim-controls\">\n",
+              "    <input id=\"_anim_slidere3df4d74b798425eaf7a272832b57f4b\" type=\"range\" class=\"anim-slider\"\n",
+              "           name=\"points\" min=\"0\" max=\"1\" step=\"1\" value=\"0\"\n",
+              "           oninput=\"anime3df4d74b798425eaf7a272832b57f4b.set_frame(parseInt(this.value));\">\n",
+              "    <div class=\"anim-buttons\">\n",
+              "      <button title=\"Decrease speed\" aria-label=\"Decrease speed\" onclick=\"anime3df4d74b798425eaf7a272832b57f4b.slower()\">\n",
+              "          <i class=\"fa fa-minus\"></i></button>\n",
+              "      <button title=\"First frame\" aria-label=\"First frame\" onclick=\"anime3df4d74b798425eaf7a272832b57f4b.first_frame()\">\n",
+              "        <i class=\"fa fa-fast-backward\"></i></button>\n",
+              "      <button title=\"Previous frame\" aria-label=\"Previous frame\" onclick=\"anime3df4d74b798425eaf7a272832b57f4b.previous_frame()\">\n",
+              "          <i class=\"fa fa-step-backward\"></i></button>\n",
+              "      <button title=\"Play backwards\" aria-label=\"Play backwards\" onclick=\"anime3df4d74b798425eaf7a272832b57f4b.reverse_animation()\">\n",
+              "          <i class=\"fa fa-play fa-flip-horizontal\"></i></button>\n",
+              "      <button title=\"Pause\" aria-label=\"Pause\" onclick=\"anime3df4d74b798425eaf7a272832b57f4b.pause_animation()\">\n",
+              "          <i class=\"fa fa-pause\"></i></button>\n",
+              "      <button title=\"Play\" aria-label=\"Play\" onclick=\"anime3df4d74b798425eaf7a272832b57f4b.play_animation()\">\n",
+              "          <i class=\"fa fa-play\"></i></button>\n",
+              "      <button title=\"Next frame\" aria-label=\"Next frame\" onclick=\"anime3df4d74b798425eaf7a272832b57f4b.next_frame()\">\n",
+              "          <i class=\"fa fa-step-forward\"></i></button>\n",
+              "      <button title=\"Last frame\" aria-label=\"Last frame\" onclick=\"anime3df4d74b798425eaf7a272832b57f4b.last_frame()\">\n",
+              "          <i class=\"fa fa-fast-forward\"></i></button>\n",
+              "      <button title=\"Increase speed\" aria-label=\"Increase speed\" onclick=\"anime3df4d74b798425eaf7a272832b57f4b.faster()\">\n",
+              "          <i class=\"fa fa-plus\"></i></button>\n",
+              "    </div>\n",
+              "    <form title=\"Repetition mode\" aria-label=\"Repetition mode\" action=\"#n\" name=\"_anim_loop_selecte3df4d74b798425eaf7a272832b57f4b\"\n",
+              "          class=\"anim-state\">\n",
+              "      <input type=\"radio\" name=\"state\" value=\"once\" id=\"_anim_radio1_e3df4d74b798425eaf7a272832b57f4b\"\n",
+              "             >\n",
+              "      <label for=\"_anim_radio1_e3df4d74b798425eaf7a272832b57f4b\">Once</label>\n",
+              "      <input type=\"radio\" name=\"state\" value=\"loop\" id=\"_anim_radio2_e3df4d74b798425eaf7a272832b57f4b\"\n",
+              "             checked>\n",
+              "      <label for=\"_anim_radio2_e3df4d74b798425eaf7a272832b57f4b\">Loop</label>\n",
+              "      <input type=\"radio\" name=\"state\" value=\"reflect\" id=\"_anim_radio3_e3df4d74b798425eaf7a272832b57f4b\"\n",
+              "             >\n",
+              "      <label for=\"_anim_radio3_e3df4d74b798425eaf7a272832b57f4b\">Reflect</label>\n",
+              "    </form>\n",
+              "  </div>\n",
+              "</div>\n",
+              "\n",
+              "\n",
+              "<script language=\"javascript\">\n",
+              "  /* Instantiate the Animation class. */\n",
+              "  /* The IDs given should match those used in the template above. */\n",
+              "  (function() {\n",
+              "    var img_id = \"_anim_imge3df4d74b798425eaf7a272832b57f4b\";\n",
+              "    var slider_id = \"_anim_slidere3df4d74b798425eaf7a272832b57f4b\";\n",
+              "    var loop_select_id = \"_anim_loop_selecte3df4d74b798425eaf7a272832b57f4b\";\n",
+              "    var frames = new Array(6);\n",
+              "    \n",
+              "  frames[0] = \"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAkAAAAJACAYAAABlmtk2AAAAOXRFWHRTb2Z0d2FyZQBNYXRwbG90\\\n",
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+              "AAALEwEAmpwYAAEAAElEQVR4nOz9R4ykaXYejD7hvfc+0ntbvqu6q+1wumeGQ7EpUSIhCRIELrUQ\\\n",
+              "IGittQSttBK4EbgQqZEgkhpqOO27usub9D4iM7z33sddFM9h1n+XdXGFH/k9AMHp7qrMiM+873nP\\\n",
+              "eYxoPB5DgAABAgQIECDgKkH8f/sDCBAgQIAAAQIE/P8bQgEkQIAAAQIECLhyEAogAQIECBAgQMCV\\\n",
+              "g1AACRAgQIAAAQKuHIQCSIAAAQIECBBw5SAUQAIECBAgQICAKwehABIgQIAAAQIEXDkIBZAAAQIE\\\n",
+              "CBAg4MpBKIAECBAgQIAAAVcOQgEkQIAAAQIECLhyEAogAQIECBAgQMCVg1AACRAgQIAAAQKuHIQC\\\n",
+              "SIAAAQIECBBw5SAUQAIECBAgQICAKwehABIgQIAAAQIEXDkIBZAAAQIECBAg4MpBKIAECBAgQIAA\\\n",
+              "AVcOQgEkQIAAAQIECLhyEAogAQIECBAgQMCVg1AACRAgQIAAAQKuHIQCSIAAAQIECBBw5SAUQAIE\\\n",
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+              "vQp99o15qVB1Ga7rL/0/Xx8Xqpcs03Uuf/m9rovEh5RR3yPbXj7Htzx33Vj+rXr5ZPi6sewr5+/B\\\n",
+              "b+mb62TXd50mfYWWLa/Tj791va9//m/rVeg9+jofWdHl/a33SYIn7/09ZZTvKdT+v/V/+Z1+rwxB\\\n",
+              "YH2FsWwEyPB/BxIgg8FgMBj+f4URIIPBYDAYDIYigh0KYjAYDAaDoehgBMhgMBgMBkPRwQiQwWAw\\\n",
+              "GAyGooMRIIPBYDAYDEUHI0AGg8FgMBiKDkaADAaDwWAwFB2MABkMBoPBYCg6GAEyGAwGg8FQdDAC\\\n",
+              "ZDAYDAaDoehgBMhgMBgMBkPRwQiQwWAwGAyGooMRIIPBYDAYDEUHI0AGg8FgMBiKDkaADAaDwWAw\\\n",
+              "FB2MABkMBoPBYCg6GAEyGAwGg8FQdDACZDAYDAaDoehgBMhgMBgMBkPRwQiQwWAwGAyGooMRIIPB\\\n",
+              "YDAYDEUHI0AGg8FgMBiKDkaADAaDwWAwFB2MABkMBoPBYCg6GAEyGAwGg8FQdDACZDAYDAaDoehg\\\n",
+              "BMhgMBgMBkPRwQiQwWAwGAyGooMRIIPBYDAYDEUHI0AGg8FgMBiKDkaADAaDwWAwFB2MABkMBoPB\\\n",
+              "YCg6GAEyGAwGg8FQdDACZDAYDAaDoehgBMhgMBgMBkPRwQiQwWAwGAyGooMRIIPBYDAYDEUHI0AG\\\n",
+              "g8FgMBiKDkaADAaDwWAwFB2MABkMBoPBYCg6GAEyGAwGg8FQdDACZDAYDAaDoehgBMhgMBgMBkPR\\\n",
+              "wQiQwWAwGAyGooMRIIPBYDAYDEUHI0AGg8FgMBiKDkaADAaDwWAwFB2MABkMBoPBYCg6GAEyGAwG\\\n",
+              "g8FQdDACZDAYDAaDoehgBMhgMBgMBkPRwQiQwWAwGAyGooMRIIPBYDAYDEUHI0AGg8FgMBiKDkaA\\\n",
+              "DAaDwWAwFB2MABkMBoPBYCg6GAEyGAwGg8FQdDACZDAYDAaDoehgBMhgMBgMBkPRwQiQwWAwGAyG\\\n",
+              "ooMRIIPBYDAYDEUHI0AGg8FgMBiKDkaADAaDwWAwFB2MABkMBoPBYCg6GAEyGAwGg8FQdDACZDAY\\\n",
+              "DAaDoehgBMhgMBgMBkPRwQiQwWAwGAyGooMRIIPBYDAYDEUHI0AGg8FgMBiKDkaADAaDwWAwFB2M\\\n",
+              "ABkMBoPBYCg6/B8LhNnVzQnf5wAAAABJRU5ErkJggg==\\\n",
+              "\"\n",
+              "\n",
+              "\n",
+              "    /* set a timeout to make sure all the above elements are created before\n",
+              "       the object is initialized. */\n",
+              "    setTimeout(function() {\n",
+              "        anime3df4d74b798425eaf7a272832b57f4b = new Animation(frames, img_id, slider_id, 1000.0,\n",
+              "                                 loop_select_id);\n",
+              "    }, 0);\n",
+              "  })()\n",
+              "</script>\n"
+            ]
+          },
+          "metadata": {},
+          "execution_count": 1
+        },
+        {
+          "output_type": "display_data",
+          "data": {
+            "text/plain": [
+              "<Figure size 576x576 with 1 Axes>"
+            ],
+            "image/png": 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oqEBDQwMaGxvx448/YmRkxLkyKKh13go7hbt+r3tmhZolWCUCa1nrdzaWasew81GcV7wm7HyZmtTWqSgQj6zmTLzR/y2zosXGz6xQsHApLCxEXV0dbt++jTt37qCqqgqhUMit/fDw0LkOuZZEIoE7d+6gtbUVGxsb2N3dxejoKN69e4eXL19idXUVW1tbWUqT7hebXZdl/roH+fn5TlvnZ7ombRetl9ZWfX09Hj58iOvXr+PatWtoaGhAJBI5Zz3z+YqKCnR0dKC6uhrLy8vY29vLcrn6LFtdl+Ud3F+1QmgZ+hRBxQOrxFnhpLinY+eiBb7D+Sq+a7gpF43pfum7dIFagejbM31XXcu5aL64uBitra24ffs2Pv30U9TX1yMUCuH4+Birq6tYXFzEwMAAXr16hfHxcaTT6axjUvrbWsfq6fpQ+0VHJBRo1uXD73Tzw+EwSktL0draiuLiYhQVFaG+vh5Xr15FZ2cn4vG4s5q4UXSrhUIhx1D29vYwMzPjBMv09DRmZmYwNzfnUp/tpuoG5WKkNrlCXQA+JLWbGA6HnTCor69HU1MTmpub0draimQy6fzcwWAQW1tbmJmZweHhIQoKClyFhmAwiPX1dbS3t2Nqagqzs7NYXl7G5uYm9vf3szROwtu6VynklMB0rjb2AsDBvbS0FIlEAp2dnWhubkZHRweuXr2KmpoahMNhh1xbW1sujkLLPpFIOIbOPSssLMTi4qKzDhXWPoVC4exzddu12D3gs+om4ns+JquM2uKuwtDuu8ZeFV+soOP36srjuqwmr7iqa1MXks8iUgUHOBOCNTU1aGtrQ0VFhfNAHBwcYH19HXt7e06pLCoqcopRWVkZYrGY80BUVlaivLwcp6enGBkZwejoaBb+WYZCBmuTQvRZiwNs1nVO3mGZvxUcwWAQpaWl6OrqwvXr1/H555+jp6cHyWQSRUVFWef/VNgSP6urq9HY2OjoTK0bZeA6rm9duveKK1bhUp6o+2d/2xCK/d6693Q+PmVR+QPxkPO2vEzH0nmoAsPfKmwsnVq60r6JcwAQiUSc9dfT04O7d+/i+vXrqK6udsrE3t4eNjY2UFtbi7KyMtTU1GBkZAQ7OztYXFzEzs5O1losb6AxZunZ136REMzFKJQhEJDBYBCRSAS1tbW4c+cOent7UV5ejsrKSiSTSeeuUQZCTTGTyWQlYJSUlKCkpAR1dXWor6/H+/fv8e2337qgvkp81dItw/MRsT5n091VSNqNDQTOkkfq6upw8+ZNfPbZZ+jo6EAymXTMRpH36OgIdXV1DjZqxdLqnJ2dxTfffIPHjx9jd3cXOzs7jrB8wWifEFemy9/0qatmWFxcjKamJrS3t6O3txf37t1DMplEfn4+IpEI8vPznet5d3cX09PT2N7edqnndJuWlJSgsbERhYWFbn//8Ic/uBhTLtj7mmpxPt++Cjm7L8r0rDKmMLJMRAUvP1fCZl/ahwotnYN15Spj8DFNfc7uJy0wi6uW9miFUKHU1P2trS2Mjo5ie3sbm5ubKC4uRk1NDWKxGCoqKlBcXOzeDwTO3IvFxcVOcVpYWMDu7u65eeSas35mXZycu4YwFAY+2rS0S9ytqKjAb37zG9y7dw+dnZ2oqKhwwl3hRyZIq7qwsBBVVVXo7e3FwMAAUqkUbNM5awa1rsEn2H1JXrpfPsFnYaBj2Ln4cE/h6FPcOIb1JNCTpxn7udz+NjnJ9u2Dnf1cZQPd842Njfjkk0/Q09ODpqYmxONxZwxRCWRoiTHD8vJyPHv2DIWFhdjZ2Tm3Zu6Zzdv4UPvFQlCTAqzmxkHj8TgqKirQ1taGrq4uPHz40FmDxcXFjpnRz8v4QywWy/IjExgUjiUlJSgtLUUkEkE6ncbx8THevXvnhIjV3HTTaXlpU8RSdxED1BQquj4K99LSUty+fRv3799HV1cXent7UVZW5qw/CnNufCAQQFlZWRYzVIZ2fHyM6upqFBcXIxqN4s2bN5idncX8/Dw2NzfPxWRtNqTVJH2Ey3lFo1Hcv38f//pf/2tUV1ejpqYGlZWVCAaDWF1dxdzcHFKpFBYWFjA9PY3T01OsrKxga2sL5eXlKC8vR01NDTo7O3H16lXEYjEX811fX0csFsPS0hKOj4/PxUesRm0tN82GtEhsGa0qXxcRp2XKnAefZ/O5i6zSkZ+fj2g06vb38PAwK15hmZyuKz8/P2e8SBUXK4Bz1ZAl8yItHhwcIJVKYWdnB0tLS5iamsKrV6+wt7eH1dVVFBQUuBhad3c3urq6kEgkUFBQ4JJoYrEYysrKUFJSkhVL9LkwLXx9MLOCUOdPgW1dfSoAbaijtLQUyWQS3d3dTrFm7gC9RjwTSDdwLBZDLBZz+QjXr1/H3Nyci33SxaaKF+mfwsImyui6lMGfnJw4XpJLMFoY5WpqQTFkQQWWsbOtrS3s7+87oaAKsT0KwqbZt751WUFI3NSsUn6n++qzANkXYV9ZWYmGhgZ8+eWXuH37Ntrb27OUGOVTp6enKCoqQiwWQ1VVFcrLy9HY2IiXL19icnLSueypcJMnMt/iMjAGLikEgWw/MxdKJCGTpxRuaGjA1atXceXKFVy7dg0dHR0oLS11m7G5uYnV1VWsr69jZ2cHh4eHODg4QFtbmzvgGo1GEQqFnABkRmQ0GnXW1+bmJmZnZ5FKpbI2WoHJzc5ljXDDaEHl8tkrHCKRCNrb2/HVV1/h888/d0wjGAy6hB3OGfj5zBaQfUBcj18EAmfu45aWFvz5n/85ent7MTg4iB9++AHv3r07Z1mphXR8fHzu3I9aOapJRqNRNDQ04OHDh/jiiy9cijIF4E8//YSXL19iaGgIa2tr2NjYyBqXjKiurg7pdBrxeBytra0Ih8Oorq5GPB53cV4Siy0+rO4mS3TAz0TmSxbxWR7ajwoe7hfjDBoP1T7UyrRWluJBQUEBotEoKioqUFJSgkwmg8XFxXPWkp0f/yfDtwJZcUAZvx474lrsHKkILS0toa+vD1tbW9ja2sLAwACmpqawtLSE09NTx+ij0ShaWlrw6tUr/PVf/zXu3buHeDyOcDjs8JIegMu4kxQf7Zo5P3VRWrri99YSscKWMaSuri709PSgrq4OsVjMzZtrXFxcxPfff49//Md/dJ6L+/fvo7u7G42NjSgtLUVTUxOuX7+O58+fY3V1NeeZPeJsrjCDehHsnK3CYvv28Rf7DvkYBV9zczNqa2tRX1+PWCyGdDqN+fl5TE9PY25uDvv7+1mK98bGRpZHQdekBSpsDFHDQmrF0c3O/+3xMfal7lfuJ/l2b28v7ty5g/v376Ourg7l5eVuD4GfvSmEKZWARCKBGzduoLq6Gi0tLRgbG8PLly8xOjqK2dlZ7O7uOg8APWf/rJYggWetDSVYanbhcBhtbW34/PPP0d3d7SzAg4MDrKysYHV1FWNjYxgZGcHm5ia2t7ddIszAwIBz6ZSWliIajSKZTKK+vt4l0YRCIVRVVeH69evY2NjA4uIiDg8PMT8/j+3t7SzNJ5fPWDVWa+oTmVUDstZlJBLBlStX0NPTg+bmZuduSafTLl5JbQQAysvL3ZmlQOAs6WZnZwe7u7sOcRKJBJqbm1FSUoL6+no0NDSgqanJuYX7+vqwurp6LgbGsXVvVEslDFSTp8+d/VGbmpqawuPHjzE5OYmFhQVngSrRBgIBJ5AnJiYwMjKCZDKJiooKlJaWIhaLZVXqsLBXuFtBpnBmHJOane6ZdWEqbvoO4O/v72eNoThgiVWVO3of6N5OJpNobW11rvy9vT28fv3aKQo+gWGZv8ZUrJDz4aFaJrYRjoeHh5iZmcHOzg4GBwexu7vrPAiskMI+6BpfX1/H3bt3sb29jeLiYtfn/v4+VlZWsLm5maU8WsvdR0M+61phqzCiwLXxbeK2VUYKCgpQUVGBzs5OfPbZZ2hoaHBel+PjY+zv72NychLPnj3DH//4R7x69QpbW1sODzOZDKqqqlBRUeHc9rSIFJ4Wvrovub7zKS/W42HxIVd/tuXn56OystIZFD09PaiqqnJCcGVlBaOjo5iZmXFeg2AwiL29PTx+/BjLy8tu/ZwjhZutXgOct/SVlij0rPVorXmFDbP8GxoacP36ddy6dQu3bt1Cd3e38woCZyEbxgE3NjaQSqVwdHSE0tJSd2Y5Go2is7MTdXV1aG1tRVlZGQoLC11eCNd5WeHnYHyZh4iYp6c/n1GzGqBaCdXV1ejs7ER7e7sjsL29PSe9//SnP2F0dNRVrCDD4ZGJ4uJiVFRUIB6Po62tDbdv33bZpTxYWVlZiU8//RTA2TmT3//+99jb23NEYRmtWh+6eUqAtoqK9efzO1pTNOPJaNfW1vDjjz/i6dOnmJmZQTQaRV5eHurr611i0PHxMTY3N5FKpbC1teW07Y6ODty9exe/+tWvEI/HEYlEnHu1oqICJycnePr0aZZmSsVDNW1d1/HxMQoKClBQUJBV5Wdvbw8TExOun+XlZYyPj2NqagqLi4tZCTkWqYEzRrmxsYHZ2VkMDw+7bFjuDeMxmiVnicYKI10TBbeeS9J18X/FQ9u3CjSdgx1XcZyMgW7AkpISNDQ0uGSha9euobW1FYWFhTg4OMDCwgIA4P37907YaN8qFLTeo5230hff0zXweytkuFbOZWVlxQk6Hta2+H54eIiNjQ0EAgFn6ScSiSycX1tbw+LiYpby4WtKT4QdcP44iFU0dI1q7auAtUKQrrTr16/jxo0b7twjcMZA19bW8OLFC/zn//yf0d/fj62tLYdD79+/R0VFBe7fv+9ioNFoNMsFl2tsa/Hpuvmcep4sT7zI2svlbdLvI5EIWlpa8Jd/+Zf45JNP0NjY6Lw3R0dH2NvbQ3d3t3N3M+FtdXUVoVAIf/rTn7CwsJDlwlQhqEo/16h80Z7/1n3ywUX/DwR+PgbBvINbt26hpaUFJSUljm8RJ1dWVrCwsIClpSWMjIxge3sbpaWlaGlpQX19PVpaWlxOQllZGSorK92ZQno8Tk/PsvGB856kXO3S7lBFXprUVhsqLi5GW1sbGhoaEIvFHJKtrKzg6dOn+OGHH/DixQtMTk5ibW0tq/AwhVAoFHJnlYaHhzE0NISnT5/i6tWr+Oyzz3D79m0kk0nk5eWhqqoKd+/exeHhIQYGBrC6uuq0Fd10Mjh1WeialOH4KtKwcb07OzsYHR3F7du3XTxzbW0N/f39+Omnn9DX14e1tTVHpBMTE+4cXiZzduTj5OTEuS/IeHZ2dlwiEZGPQo7M2c7n4ODgnBBUhkYlg0cXeI7v+++/x48//ugYMi1TKia6Xh1PmdfW1hb29vay7mVk5qsm4+SyDCjEae2xcd6Me1ykofu+V+ZCQtX4iLX6QqEQysrKEI/HUVlZiXg8jkQigYqKCiSTSZeQRQ2crmPuoR4T0vWpEFc45OXluf2wMKGiqYxJ12MZjlqDXKNlVhY+dB2mUimkUik0Nze7+e3t7WFlZQXr6+uuP4WXKinW4gbOx8Fyvaf92vVY2guFQkgmk2hpaUFtbS0qKyuz7sGbnJzEmzdv8OzZM4yNjZ072rGysoL3799jeHgYtbW1CIfDrmqM5groHti9yeUWVpy6SAnSvmzfvn4DgYArBEDLiS5gKvSq4NJ7wr7C4bCz+nzj5Ar76PzIkz90VMy+n5eXh1gshpqaGkc7tAIbGxtdbsTJyQk2Nzfx+vVrPHv2DJOTkzg4OHBVjdbW1pDJZFwy0927d/Hpp5+ioaHBxRgTiYRT+GhQHB0deRXkXO1SBbR95rJq5TTBk8kkPv/8c3R2dqKsrMwBcGxsDI8fP8YPP/yA4eHhLPeU9hsIBLC/v4/d3V13mHVhYQGhUAjz8/PY2tpyZ9doGVZXV6O3txcdHR1YWFjA4uJi1lkS33qUQVrE4KbaTefnx8fH2N3dxdraGjY3N7MsLGqkGxsb2Nvbc4hi03mBbGZBAb20tIS9vT3njgPOkJnuZPq97d5YwtKrfThnronMkq5YZdyafanascaiVOs9OTlxB5GZ6ZtIJBAKhbLcXNb6UpclBapvXbpHxDMVBtbisHMHcKFLj0oXU7A7Oztx7do1NDU1oaWlBVVVVa6oAxUa7iOVgLW1Nfe/nb/v0De/o5KjiS8+3PBZgT6lwB5k9jFgZVzE1Z2dnXN97e3tOUXNCkHC3rcu24jHFBCW8WrfuQQjmXt9fT1u3bqFnp4eZ0UcHR1hfX0dg4OD+Omnn/Do0SOsra1lWbAnJyfY3t7G4uJi1jkzViKxXomLBIKlCX1H+8nlDlX4+fbH7l8oFEJXVxcePHiA9vZ254ZnH3w/Go063rm9vY319XVMTk46F7kvQScX77Dl1nIdQvcpDFT86Km7cuUKbty4gRs3bqCxsRHV1dVZtHRwcIDp6Wn09fXhD3/4AwYGBrC/v++8SVQwl5aWsL+/j+bmZrd28v9AIOCs+v39fWdUaTLchwThpQtoc5HKlJSg8/PznfuosbER4XAYx8fH2N7exvDwsDvkzoVxMWQWOpYG5OmWW15eRl9fH968eYPa2lpXxYTuwitXrmBqagpra2sOOazGb7VMHxLw84saq9LT3861d3R04Pbt21hbW8Px8bHzUXMNPg2Trp6Ojg589tlnaGpqygr2M/mHglSFA4WCRUaNc1gGzb3zpeCroLOZsfo+cHbOsLm5GS0tLc7CPTw8xObmZlZmnWUG2p9lBIpPlulYZuKLgfoEHeFhrSPNlGxpacHVq1fR1NSE+vp6F4/W+qw2qWd3dxepVMq5jhVGyiDtnJmEZOGg1pLPArS/9Z2LiPwiy2N9fR1TU1O4fv06qqqqnBXKvdf9V7ehrlfXojEmq0TyxhY7X/u/ZWAsRNHZ2Ymenh6UlZU5Jrqzs4Pp6WmMjY1hYGDAucSswqlwU/4DZBeSt8JX12ZjZ/p+LqXat//cY1+ze1tcXOxqwfoKkPP30dERNjY2MDQ0hJGREczMzGBmZgZjY2POSrT4ad2c6rJWPuMTgD6co0JZV1eHmpoa9PT04N69ey6ZhwkwSlOLi4v47rvv8Nvf/hYjIyNIp9MuYZCZ5VwfXduanEMvDmOG9A6Qf2jc/aJ2qdqhBBzPE9kqCzxbxngg3RVbW1uYnJzEwMAABgcHsbq6mmWeK9L4NCp+zjjaxMQE3rx547IR6RqIRqNoa2tDY2MjBgcHXaCUBKGE62MKPmZrGSef1flQs2RCUE1NDW7evImZmRmEw2Gk02mXLXp0dORck0RCbmBFRQVu3ryJBw8eoK6uzrkyiNjDw8PY2trKghk32loAwPmsQqutWWL3MVG7fkt4hYWFLlONsc5UKoWlpSWXlaYWj85LYZlLMfFld+XS7KyVop8RPxUmoVAIsVgM3d3dePjwIW7cuIGenh7nQtnd3XVZn7u7uy5Duby83Fm6tDB8LkMyfF0DBSBdeNYL4qtywvd8QiWXoubbS31HLeSlpSVMTk6640bES1r2GqZQOrH4ROGnZdZ0v3LRulYhsnMF4LLBE4kEWlpa0NLS4mLwR0dHmJ6extDQECYmJrC0tOSOCVh8ooK2tbWF3d1dd8RAhZsqVhRUWn3K0oDdDwsPuy4rUD+0b5zP0dERtra2XKiHyUCMC2YyGayurmJiYgLPnz/H69evMTk5iY2NDVd4xApwClTyI/3OdySM87Pz5/fM3C0pKXHWH2PoWnGKOHBwcIC1tTUMDAzg6dOn6OvrQyqVysrQVxhpnF55AA0N8lbOSdeci79pu5QlSClMAFnzOj8/HzU1NWhtbUVVVZUzz4+Pj12JM06MQNc4ikUuBbgS1NHREQYHB/H69WvU1dWhuLgYhYWFLnV6ZmYGjx8/zmLC7DeXdqhMxmpZ3GRLBHRxLi8vZwWkE4kEvvrqKyQSCbfJY2NjWFhYwPz8PHZ3d91ziUQCbW1tqKqqQmVlJdra2tDd3Y3y8nIAcFVyfvzxRzx69AgrKyvnsiR9WrXuF9dk40sWtpb5+pQRwo4IWVJSgurqapeltbu766pwaJaWMkAf/H0C0Ody1+d1jnyebiJl+NYdzLnU1tbi6tWr+Ff/6l/h6tWr7uzpxsYG5ufnXWYlPQtc74MHD3Dt2rWsMamQ+JiEZZwUNHr43q5LYc2+iYNqJeUibF2/zzJRBpJOp7G9vZ21X7yPLx6PI5VKnRPYqrywT5+g0PUTJvqcMlc9V6d7HgwGUVlZic7OTnR0dKCyshKRSCRLURkYGEBfXx/S6XRWGEHHV8V1d3cXeXl5SKVSWS5fy3s4H9/nujeWDikEbTFsi+NWCVR85XN7e3sYGRlBXl4eFhYWXEJPPB535+YY36RCMzY2hvX19ayYvG3cB5+AsJa0T+DzPCRwxvt5fKOnpwcPHz50pfvovuXaKLQWFxcxMzODH374Aa9evXLxZ+XXHJNetlgs5oo5aIWsUCiE/f39LPpRfvMhAQj8guzQw8NDR5AWIQoLC5FIJNxB6ry8PBweHrqzS/TpWq3ZIpBlCnZzdnd3MTU1hUePHrmDvrFYDPn5+aioqEBPTw8+/fRTbG9vY3l5+dw5Fh+R6nUiPmS1m0JNZmtryx0RYLZSNBpFNBpFdXU1dnZ20N3djSdPnuD58+cIhUJIpVLuzrP29nbcuXMHLS0tSCQS7pB8IBBwiTf9/f3o7+/HxMSE0+oUHroObcpMLGHZWJ1qe5bBKcPlM3rglUHuTObskPzAwADevHmDdDqd1bd1SagQUC1VifMiPPBp35yv9q9w4lyi0ShaW1vx13/917hx4wai0ahLrx8fH8fo6CimpqYwPj6O6elpbG5uOvxaX19HbW2ti0kxvqTufVVEdG84JxWYVkAq3lnBqLCy++R7Xj/3wYkWH+PHh4eHzttTV1eHRCKB4eFhL30qbHO5CfUZq7hZpm/nThwtKChwhSgYT8rLy8Pu7i5WV1cxPz/vkmH29vYcM2SzQnBnZ8dlH2ptVJ/C58to1ZbJ/OxdsnBRwe/jd3a/fNZhJpNx5z3n5uacyy8UCqG2thYNDQ24efMm2traHG6n02lXDzVXUhrwc1lIm4Cl61KFwrr3lbYjkQiqq6tx5coV/Nt/+29x69Ytlymu2aO8AGFmZgYjIyN4/vw5vv32W0xPTzs6Uj6ge0dcpUVJ+B0dHbk1MyzB+fms7Vzt0kKQP9wIDSoXFBQgHo+juro6a1PT6TQGBgYwPDzsUshVc7yIeHwWBLOJJiYm8OzZM8TjcXR1daGkpMQdTi8rK0NFRYWzBi2jt1mIOhbdWPZ7PqNIsLe3h76+PhweHmJ2dhZ/9Vd/5e5so/bS3t6OvLw81NTUuEPMsVgM1dXVSCQSqKysdNYsY6Hb29sYHR3F//gf/wN9fX2Ynp4+d5jXamaWEFXLU2T3WYHafPEG1cqZiPTw4UN0d3ejuroaeXl52Nvbw/z8PF69eoW3b9865qIKk/atMR9NnPAR2UVKklb50T5Um9U9jkajjqk2NTUhEAjg7du3ePnyJd6/f4+NjQ13NnJ3dxcbGxsuiSsQOEs8UILVDF9rLVgBpgRu8Vr/VlxVWOl+2P1ThqpKjn1W8SEajaKmpsYxLH5XVFSE1tZWNDc34+nTpzkVKcUx3S8fUwXgKqmoFu8rBkDBkpeXh5KSEly/fh0PHjxAZWWlg/nm5iZGRkbw/v17VwhbvQcWlzkGSwHSfWhd7rpfOv9cRz903erOtgLI0ppvX+x3HI8hFWYjn5ycuFqxS0tLLmmmp6cH79+/d8chbIUpHYf0rHhsG/eX7lfG6ghfJsDU1tbis88+w/379521rlnsrGS0tLSE4eFhfPfddxgaGnKH/ClHCA+fhaql/Wy/DM2px0IVUR+fs+2fdETCBh4zmYyLmxQWFgI428C9vT1XA9NmuF1kfXGTLNOm8FleXsb79+/R0tLiBA83prKyErW1tZiennbZlNbisGtSYCvjvEiLOz4+xtraGt6/f+8yDBkIjkajKCgoQGlpKXp7e9Ha2upKa0WjUXfjtbpTtre3sbq6iunpaTx58gSPHz/GwMAAdnZ2slwFnLe12Dhf/q/P2KLCupfan/ZhkyKKiorQ1taGjo4O3LlzB1euXEFdXZ1jLGtra0ilUkin067mqRK0tULs3Pm3tXDs/Hx7aAWKDz7BYBDxeBy3b99Gb2+vK73X39+PR48e4f379y4Bhh4PZpsRBjyuQnc43aaq8Sse+/Da4rsVYCokfVmzQO7sQt1f9qfVlli0gQePefsCvTekY7rro9GoS3TSNVo3q90POy/f9z5PBnE1GAyiuroadXV1aGlpQUNDg7vTkoJhYGAAo6Oj7qiVnZfiC112PNebSqUwNzfnjgvxORXCvjmrV8P3jBUmdq2q4Fi68MVFyeD1rk7yxp2dHVdKraOjAzU1Nfj0009xfHyMly9fYmpq6ly1J90bVRYv25SewuEwqqqq0NHRgfv37+OTTz5BXV2dOxZHwZROp7G0tIQ3b96gr68Pr169wtDQEFZWVrKUe52fwiEYDLrjS9Fo1H3HKmMHBwfY2NjIOhtu6e9D7dJCkJPixtjq69Qm2WiVtbS0uGMDZI5ctE8A+piFatpkDqxyomejeChzZWUF/f39WQKEjNDGBhVYNmVam92kTCbjTPC+vj7s7OxgbGwMv/rVr3D9+nXU1NQ465KJM5lMxv2vwvTg4ADz8/N4+/Ytnj17hqdPn2J8fNwRqbUqrPvSpjXbuIgel9C+fExD31MYFRcXo6enB3/xF3+BtrY2VFdXIxKJ4PT07Iwjr4nS/bKxL/3bJ3jVklFtFYCXOSlzsdaWtc6YRdzb24tkMont7W1MTk7i1atXmJubc+5+Ns6dQrusrAwNDQ3ueqz19XUsLi46RsN1aAFg3TulD1UerfDk2LnoQ5U0fcfuHd9l0hq9Jj09Pe4MV0NDA6qqqlBcXOy0dyoLFRUV58rfKR1xf3MJDB8NKQ4qrupeUWBXV1fjiy++cFcfMVmMVtHQ0BDGxsacomKrv/AcZiBwduCc6y0oKMD8/LxLBvJZaT46IV76rCbSsa7Nty9Wmcul8Nk9tErR6empOx5CCzEej+P+/fuupN8//uM/uvO6nB/xRvcwFw5xfjxHqbjKKjDd3d24f/8+enp6UFNT4wQgx2Plom+//RZ/+MMfMD8/j9XVVae4WBz3zaGwsBDV1dVZJwIof1gusrS09FxJN1/4K1e7dAFtCxwFysHBgdNMqF2Ew2E0NDTgypUrrpgvA6q+yZEg2L/VuHyM9PDwEPv7+44ASktLXR1EEjbnqEF5O64ymIuEAeej7lmm+vJSUpYU4zVStB6YGajuP/rJV1ZW8OLFC/zhD3/A6Oioq5Zg3XmcC/vJpZlai8FH1L5EBl2bfs7U5MbGRvT29jo3LmtyUkA0NTVhfX0doVAIS0tLDj5Wi9Vm50GLixaZZfo6V5/FZQUrraGamhrnOaipqUE6nXbMdnt721k/xL29vT3Mzc0hEDgrfN7W1oaenh7E43EEAoELq7LYGCHnwsuVffhPS8xnGVM42/gqlatAIOASENg3PQ6s55pIJNDR0YFr16655DXWu1ULiEyltrYWVVVVWF9fd0WadT3qFiO8ffSj+2RrsXJdmkhCi629vR2ff/65O4ITCARcpaXFxUVMT0+7M8G0XiksA4EA5ufnXXZpc3Mzurq60NjYiP39fVRXV2NxcRHLy8tZ1qCGaThX3Udf0/Wp8qa0ZJvCyioFiseqTPoMA/IPjsNbbb744gvk5eXh5cuXrvCIdRvznCX7smsivqnCpgKwvr4en376KR4+fOjuceSzLB4yNzeHly9for+/351bZMzyIuGktBsOh1FfX4+enh533yDnvry8jPX19SwljTLmnz0mqBo6/7eaCwPPBBZdEJ2dnXj69KmzimxBV6uFKBOzGouNa1G4cH5MXSeTInL7Lt/1NRXSNu6hsLCfMd45MTGB9fV1nJ6eVT+/fv26O8bBd4n8TK5ZWFhwh0UfP37smI513/piLcpQbSYa50lhopq2tbgs4dr1MoZ0fHyMoqIid28gYV9ZWYlbt26huLgYVVVVGBwcxMjICJaWllyMjX0pU/etiQyCMSMrNK01rgRLT4W1LFm78NatW2hubkZZWRlKS0tdhiu9FDyAW1hY6JISdnZ2XAH47u5ud/9eJpNxGq3OK5cbhsJRrXJtmtRj8VQZEcfIz89HUVERKisrsyw23lfZ3Nzs3ImsmdnQ0OBuC2GtRVpMLLfFvaUXRws4KA5b3LlIWdEjFoqbtD6Jn3l5eWhpacGNGzdw69Yt9Pb2IhaLIRA4i8cuLi7i9evX+OGHH1yyWDAYREVFhbtZvqCgAPv7+y6ZpKamBlVVVU6o7+zsoLW1FRMTE16hw79PT0+zGCpxKRcuKu3Z+z01zkkcte+rK9y6m+3c2I6OjrC0tITBwUG0tLS4Y1dMWOvt7cXCwgImJibw6tUrzMzMOAs41yF4nY9PyeRJgM7OTjQ0NKC2thbRaNTBhrD/6aef8OTJE7x//x6zs7NYX1/H7u5uTi+GWttcM281aWhocLdNcE/W19fx5s0bPH/+HMvLy+cKpKji/yFr8BfFBC0icHNY+00zdCjF6+rqXEbd+vq61zJhX9rnRVoY/2d5HMYRmN5NrYTJJpz/h7Q5X5zCWqI+xKdVt7W1hZOTE6ysrGB5eRk7OzuuSCwFM5Mr1tfXsb6+jpmZGbx79w7T09Puhm9fgoptqk1bZUItTuv+VS1LtUufVaiN55UWFhZcjVfCmK5Gxp+qq6vR1NTkMvd4vIPzIOP1Wfd8hgW07fwV7lY5IkP2ac202igUGRcrLS3NcqlRuaClGAgE0NnZ6a7xys/Px+bmpisGv7e3l3Mtdo6qbCi+qWDhe/qZdStzDclkEtevX0drayvy8vLclToFBQWu2n5nZ2dWpY5M5qzQ++zsrHNNlZaWoqKiAk1NTQiFQgiHw4jH42hqasLQ0BAWFxcdntu554o5+XDIwoUKC/eFlWHu3r2Lnp4ed0HwwcEB5ubmMDQ0hO+//x7fffcdVlZWcHx8jHA4jNraWty/fx/Xrl1DUVERFhYWUFlZiXA47MrfVVZWoqioyBWmGBkZQV9fn1NaFfc4R3Uf+tajn9m91tALn1GL86JYHOlWj5X5DAbixvr6OtbW1hCLxdyRsYqKCpcg2NTU5OKIvLXHp+CzT5+XhWvMy8tDc3MzPvnkE7S1tWWVxzw+PnYJcs+fP8eTJ0+wuLiY5UlQPNBGeKglzrqh7e3tqKysdK5Q8qH+/n7Mzs666ly6hovGsu3SQpCTo9BRE51xoaWlJWxtbaGqqso9xxI6FAa6oYo4CgQFuiUsjndwcOAyp6z1Q2FEjYfzVsTW/olodMNdJBwswevc2HdFRQUSiURWcQFaypubm1hcXMT8/DzW19exvLzsKqbrAeVcTefCOROWavFajcu3HisQVfgq3Fmg+eXLlygpKcFf/dVfobm52WnzzPqLx+Po7e1FfX095ufn3XVDGxsbH8yYszAEfnaX+RQkS6Q+Qc+/j46OMD8/j8HBQTx8+NBdwUOGT62YMSfiT3l5ucvmZXr2/v4+pqenXQUk1W59BEfYa8UZKi6+lG6uTy0DqwgyyaW7uxtffvklPvvsM1e15+joyGUbRyIRl33M77a3tzEyMoJ/+Id/wLt377C+vu6K1NNCZlxThYBaRHrQXHFIrXFt6mqlcsP1cwyW2mPVqdraWudq3dzcxJs3b5x1wRgu8Y93YtbU1Lj+efRFcYn0SMswFothfn7ewV0VKBVA5GXWi6XvKa6qwkDYUGBZ/FdeSNgWFhaeq+ikCghhzSLaTKqLRCLuXkjSI++KHBwcdLFEdW/6mtKptZLz8/PR0tKCK1euOB5H/KAV+A//8A94+/atS05UBZh9+rxWbFSImpubcevWLbS2tiISiSAQCGB3dxejo6N4+/YtRkdHXaF3VSh91vRF7RddqktgKFD4N69gYSaoavDcKG6mtQQtYlhtxMdkWP6INQDJzAgQps/qXHmwMtcalUD5mW2WwXKO1Mzr6urw+eefo76+HpnM2Q0NY2NjGB8fx/LysrsqhIoENbfW1laUlpa64ts+t5jV3OgypCvMEhYb3dA+xLeKgSIR8LN7bn9/H2NjY04gNjc3o62tDfF4HI2NjUgkEigtLXXXDhUUFGBlZQXj4+MYGRlxffg0T4sDfJZKiSK4Nj3SoozEWo+np2fl5/r6+vBf/+t/RW1tLSKRiHNt7u7uOit9c3MT+/v7CAaDaG9vR2trq6vcf3JygtnZWfz0008YGBjwaqD6Q7gr8zs+Ps5SIvmeCkbNnvXRBo8PJBIJJJNJd82YCi7WkeTlo1NTU9ja2sLOzg4WFxfx5MkTV8iCgmR9fR0NDQ04PT3F9vZ21rkzXaNNxCKMGffWZhOdqJxaOqLQLi0tRXl5OUpKShAIBFxs9vXr13j69CkWFhaysgoPDw8xNjaG3/72t5iYmEAoFHKZh4yXtbS0oLe3F9euXXOZ2ba+rc7XF/ukK9vXKLhssofyHh8tK94qHH1nF+lxAc5if2VlZbhy5QqamprQ2NjoLramO5/KCO+GtAXtVaj6aFJ5myo64XAYyWQSNTU1zjPCYyszMzN49uwZ+vv7sbCw4OKtVsGwa7cekPz8fJSVleHatWu4d+8eampqXKhreXkZT548wQ8//IDp6WmXHKlzZx4AbxX6kDC8dAFtbiSZkm7q0dGRcxFpkWduhHWTqiBUZOHf2nSz+D3v4+Nt59TkT05OsqqqK7PxIbBmA+ayUH3wsBltumm//vWvcf/+fdTU1GB3dxfDw8P4b//tv+HRo0eYn593CF5SUuLSm2/cuOFcbv/pP/0nPH/+PGcWmu4JP+NayazsVVe6V5rRd5E7hAWxuQenp6cudjY/P+9Kj1VXV+Pf/bt/h3v37jlNPj//7Dbva9euYXZ2Fm/fvnXnenxrygVrtYS4X/q8ErVdl+4j4187OzuYmppCUVGRq0IRDAbdvZZ7e3uuoHR5eTn+6q/+Cnfu3HHaLu9c/NOf/oT+/v5zTE+tAbqHFO8tA+AceaxI6Uv32+5PJpNxV45pXUnCmPS4uLiIyclJvH79Gi9evHBCj1dhnZ6eIhKJYH19Hel02uGRegZYz9EqX76C3ZY22Jddm+Ijny8pKUFFRYWrNFJcXIxM5uwGiLGxMfT392N4eDiLv2QyZ5VjBgcHMTo66qwgCjnGMhsbG7G2tubug4xGozg5OXGCUHHRFyfT8ILOm+9YQapKG/fLxvhz4b1PWPI9Vi6qq6vD9evXce/ePTQ0NDgrWMMUGofk2Wo1AHQuVtDxM58yeXp6ilgshkQigaKiIgBwIaA//OEP+OMf/4ixsTFXoN/2Sd6vtKKf8+Lq1tZWXLt2DTdv3kQ8HgdwdgPO/Pw83r17h+HhYaRSKafoqLLFtalSeFG7lBDULDUVioqMTA4JBAJZV1kQAD5NwMYTtF+LWD4ryMZXyPCUINWyse4+Mg8tTcW5qhCy7gr9Pi8vD/F4HDdu3HAlg3jrw/DwMH788UcMDg46AUItmIfoGxsbce/ePVdo4P79+1hcXMTc3JyzZtkUTlyTzl01biXEXNaUz4pRzdfGJqmA8OxYKpXC+vo6/vZv/xZzc3O4du0arl69irq6OgQCZ1mVPT09+OSTT9wher26xuea1rVxPhYnrFfCKlPWFULi5fe8qWR7e9tZG0q0PFLQ1NSEqqoq5OXlYXV1FSMjI3jx4gXm5uayLhzmnLQogTIipSNW0tCrnTR+rYJeGa3CiQrJ2NgY3r5961LEj4+PHe7Mzc25y3GZHciLcpVW8/Ly3J2JVGAAuFiT3pJC2rDuJvaj4QTSJyvSKDP34V8oFHLJSrRqj46OMDIygmfPnmFhYcGVOfPxj0wm4+DH+RweHiIUCmF9fR0jIyPY2tpye8CYIcMJuk9KE7TyVEAqr+I6eJbP14/irPJT5Wna1+npWVIOvSqxWAzFxcXo7u52CU7Nzc2orq52LmzG47WPvb09l5nPzFAqt1YZ0XnqHlueSaWf2ci2rvPU1FRWxRqLw/pblS32HwqF0NzcjJs3b6K+vh4VFRUunjk2NoZXr15hcnLS4aads8I1l6Vr26UKaCtzUmDpM3RNzs3NuTu/WOuurKzMJSPwrKAVNBZR9DMbnygsLHQ3Dut3m5ubmJubc9ahxlyU+dq+NZ7CjbfxKI6tc2MsrKmpCXfu3HFXhpycnGBpaQlPnz7F48eP3cFVZXwco7KyEjU1NUgkEgCAtrY21NfXO4Zl3SI6dyocNt6mgkOf5RqsxsvvuWZdI5myMhxFvuXlZTx//hwrKysuVkMLpaioCDU1Nbh+/Trm5uYQCoWcRWCJX+diBQibZotaBLfWn/bHRlcT8PNN1motBwJnVWWamppw69Yt3Lt3D+Xl5chkMpidncXjx4/x9u1bdxedtry8POcy9bn8VNAB2Xh1cHCQJSysYLfMiO7d8fFxJBIJlJWV4eTkrMrN5OQkJiYmMDc3h7W1NeeCtpVuyMhisRg6OzvR0tLisvxoUbLyj1UqFa7EG8ULhTfHJPO1ygxbWVkZGhsbXQbg6empY3wvXrzA4uKio2F1F5OX8G/Ok+4/CgPyBPIOXvVmBbziDcc5ODg4p/Tr3mjMz8am2A/xgu/lwnvGH3nMK5FIoLGxEa2trbhy5YpLRmHogfDg/DjOzs4O1tbWMDo6ilevXrlEPa0T65sH50KL2irP5PWEFW+w4G0eCwsLWTfQE3d8irhVCsgvqDh3dna6uOfq6ir6+vrwww8/YHZ2NivPQI0BZkirl+9D7dKJMaoZ+NJrqVEPDAw4zaWgoACFhYXo6urCzZs3sbe3h1QqlWWxqBWnjCyXKUttobKyEs3NzS74GwgEsL29jYmJCZepaq2iXMKERKMCRZktkH3PFj+PRCKoqKjAgwcP8OWXX6KlpQUFBQUuk21oaAizs7OOALWxkHZtbS3KysoQDoedu8K6IXQeCic2+6wyBv6v7g79/iLN1So6Fn78f3t7G9PT0zg9PUVtbS16enpcbCIWi7nsrng8jpWVlXNasx1X3bA+5qPz4Wd67MKnwdo5Wys3EAi480+ffPIJvvrqK1RWVgKAq+TD2C61atU+yYB8cLJzsPtFocnvFF/Vk8LPKfBWV1fx8uVLzM7Ouuc3NjaQTqddSjoTw6x1eXp66gRCVVWViysBZ4yNXgjGBMlk1Oug89J1+6wazttaILQgQ6EQ2traXGIOlWrej8csXIWntUatBcBnWHSabu1AIODK4tn5ck4+ZcvikcbN9X3g58LPLOlITxCtcO0bgDueU1lZifr6etTX1yMej6OmpsYl2vHAeDgcdpnM+/v7SKVSLl7HfVtaWsLo6Chev36Nt2/fYn5+Pqv+cC764PpJhz5lWS/RppLB4uSWz1n3qvUskZ9Ho1H09PTgzp07uHv3Lq5du4bq6mpkMmd1icfHx/Hu3Tv09/efu/BZPQFcF2Prl2mXEoIkJOsHV4bCDMiJiQk0NDS4mp75+fnujBY1VPr1rZWjf1PrV+JicDgej6OhocHFEOhe2tjYwMjICCYnJ53rRPu27jd13XBMy3At4p+enjqXVl1dHW7duoWvv/7apWfv7u5iYWEBz58/d9dH8ToldUHRt19WVubqjQYCP18qzOtBfIoAN5zzs/vBtfncAUp4SoxWKFjLQxmFMgRaV1tbW5iamsL79+/x1Vdfoaamxmm0tHTJMC86zOrTFu33vrmo5m37sJYwm+JzXl4e6urq0NbWhvv37+Pu3bsoLS3F4eEhBgYG8PjxY4yMjGBhYcEpWJyLaruKTwpPn1tbv7dV9JXeVPBwX5jswDqaul7LvGyCEZ9lbJTHmIqLi3F6euqKX/DqM+3PMlFNTLL4xnXZs6pWSclkMgiFQs4lmpeX526JoAVD64KZqxdlOOp4gUDAFSngd8zo9XkO+AyfV+vX8iprheq+hcNhNDU1oaamBicnJ85NfXJykpWzQHdrUVERqqur0dzcjLt37+LOnTvuhhZdI3GA/G5+ft4V6zg4OHAX0qZSKTx58gTDw8NYXFx0eRmWfu36T09/rsOpNwfp+mmtci68oiqT+fl6LIuHli5Jc/RG0Pvyb/7Nv0FnZydKS0uRyWSws7OD4eFhvH79GsPDw47+FJc13KFjWd6Xq13KHaoESM2NpqdK34WFBWxtbaG6utodFGfJqdu3b2NoaAhLS0suS9IilU4eOF+/MhA4O5jd1NSEjo4OtLW1IRKJ4Pj42F0Qyk1X16MyQytoKcCp5ep8FEHUZcbN7uzsxK9//WvU19cjGAxifX0ds7Oz+Oabb/Djjz9ieXkZu7u75yxcmv1tbW1IJpPOEl1eXsbU1BRWV1fPMXKdv91YRTDOVb/TaiQ+pqFMm/CyafA+QWqVFD1nZ4WzZRq5tGtFZB+z1HdsYpO1am3MyI7B78mMOjs7cf/+fTQ3N6OoqMjdSP7tt9/iyZMnmJ+fP1cXVYWf3RNfFqXuh4W7rltvELduNF2Tz2Ng56IJPPye+M7KMqy0wnqPZKw2BpdrXxQnbHEKroEWHwB3cSppkJWTyE/29/extLSEpaUldxxCM2h1TGs5s099hkkjdIPTutS9U8tOcYRxUl8BbR2DOFlYWIiKigr82Z/9Ga5fv47NzU13rVp/fz9SqZQrdlBaWorGxkZcuXIF9fX16O7uRktLi/OmBYNBN9/t7W2kUimkUil3h+Ly8rI7x3l8fIyNjQ2HO3xWLy+wSr79m88RpurGJmyYfEVlhFVc6M61SZDWDc5+S0pK3A30X375JXp7e9HW1ubCZnNzcy4R7eXLl5ienvZagD6eaHH0onbpxBhLPPo5AZlOp3F4eIjx8XHMzs5mnRdMJBLo6urCwsKCAwzNcz3PxwWwT8YueGcfXavXrl1DfX098vPzkU6nMTg4iDdv3mBwcPCcuaxr8QGFm25vkbCMmsjO7LNEIoGenh4kEgl3fuyPf/wjnjx54s7lkMkSQYqLi1FdXY3u7m50d3ejrq7OBe9nZmYwPT2N9fX1LHcux+ZcrTC0wkiJkuMrw9F95TM6hioDCguFh2XyBQUFKC8vd0F6vbgznU5ja2vLEY9l+IC/Nqhq83YfALiUfDJZnb9VBOxadA5FRUUoKytz5ZmovY+NjeH58+d49OgRBgcHnTbNGIRlwjZ2nUtZUMvOKhfsxxK5VRZytVz4bf9mvzyiQ8bJkld6PMIyToWd7g/gLwSt+ELGadeTTqcxNTWFlZUVV1BibW0NW1tbWbV3lSZ4JEr7UsuMY5eXl6O2thZFRUU4PDxEKpU6V2VEhbvlGZexKHTveID/zp07uHbtGvb3912puqOjI8zNzTkrnEl19+/fd5afnkdlIZLx8XGX8bu2tobJyUnMzc25AhvWYlchYOnW7qHvf/bBM4vqCUin09jd3XUFrcnDSRca9yYdcA8ZIuPam5qa8Mknn+BXv/oV6urqUFBQgJ2dHUxPT+Ply5d4+/YtHj16hImJiayjMUpT1qq1OPmhdikhmMtHbImBxyH29/ext7fnzGqm03/66acoKytDXV0dBgcHMT097e71sgVoCVDGLSoqKpBMJvHnf/7n+Oyzz9DY2IiSkhKcnp5idXUVb968wcLCQlZGpY3Z5AIOgWjPFeralKgikQgSiQRqamoQjUZxeHiI+fl5fPfdd/jtb3+L8fFxF0wnklAIlpeXo7e3F1evXkVTU5NzQS0uLmJkZATpdPrSh0t1HT6kYNMYrjIRwB8bs4zZCkf9n4oDqzt0dXW5Ox5PT88SOFg+7fDw0MGYfWksT8fzCRDLdBUfrXD3rYvfqwsPOEvK4MWtTU1NKCgowObmJl69eoV//Md/dAk/Fm8sXujYnJO1Gu26fEdW9D2fJc6x9Z3LNmUYtEaUtnlu0rrBdM99Cpj1pFj8zWQyzvrjGrVfuj95F2UkEsGVK1ewsLCAnZ0dzM7OOjegumQtT7LuWSa+MaWfhRNWV1ez9lT3ROFkY1o+D42uVxWLsrIyFBcXu79ra2tx48YNjI+Pu0IMkUgE5eXlSCaT7kaWzc1Nd3n42toa1tfXnfFwcHCAvb09VyiE/M66OlXoKY7YpCJ+Z5V/INtaZ6PCMjs76yqBUZhVV1e7Iibr6+tZFnsoFEJ1dTUaGxtdGbSqqiokk0nU1tY6g2Z3dxcjIyN49OgRfvrpJ1d+kdasXvul9KEKPb+3eRy52qWFoMboiBCaJaQIyAO5s7OzWYc46+vrXTJJXV0d+vr6XCX+ra0tV36H5/1YG7C6uhrt7e2or6/Hw4cP0dLS4tKWd3Z2sLS0hJmZGQwPD7usStU8uaEEkq/ZzDD+5ppV24/FYrhy5QoaGxudEOR9gRR+el1SOBx2FQ86Ojpw8+ZNdHR0oLa21p1nmp6exsjICNbW1rKyL9UFpUydign3xZdpq7/VmteYijIQMjK6u0OhkCs1Res3HA47i5LIHQgEUFNTg88++8xd68LzmixvtLq6mlXZXwlREZeWtq9kmjJN6+Klq5VaqU84WQWBa21qasKf/dmf4caNGygvL0c6ncbExAQGBwfR19eH7e3tLJxSC1QFgk9QqbDQOdi5WEFoNXS7ft/3l2mWOaqGT2ZIvNAbWLiWXO5dq2xqYxgll+chk8k41/Py8jIODw9RXl6OlpYWPHjwAIeHh+jv78f8/HzW/p6enp1j1DANcYw1VBk+0aojTPjROXAeSm8+N6hvv/iuWqoUvlQy6AVqbGzE3bt3nVXEePrW1pZzX/KWjNevXyOdTiOdTjslUj0fF+Geb6782+Z2+J5VfqHPnpycYHR0FENDQy5DPxaLoaenB3Nzc6iqqsLGxgYWFhacopXJnJ0DZfino6MDra2tSCaTiEajCIfD7jzj1NQUnj9/jv7+fmcocd2Eay7Bx7wK8g7fWWtfu1RiDAGihEJGSDeKEs/q6iqePn2KSCSC5uZm525h9hNr+rW3t7sMMMYfwuGwKyHGdPt4PI5kMomGhgaUlJSgqKgIJycnzj0wPDyM/v5+d0sxN5MbZ5miz6IikIkEWh2fiMN4XlVVFW7duuWSf7a3t12K95UrV9xt6zz0y1TnkpIS1NfXo6Ojw907eHJygo2NDUxOTqKvrw/Ly8teV64Vhjpvn2WrwlsJVZmxdUup5V1WVuYC+/F43N1FV1JS4mJ/1EIZv2hvb3cu0WDw7D4+3v49Ozt7zhXqEwLEpdPTU++xFustYD88rkLNVS0UusGUSXG/I5EIamtr8fnnn6O5uRnHx8eYnJzEDz/8gFevXmFzczNLSKsrlPMm0ek1L7omq7naowQWBrkEYK53fqklyB/uv7qvqegwWcu6nHP1l+ssKmHmU3z0OcazhoeHMTs76+q63rhxAxUVFbh58yZWVlaQyWQcU9zY2HBCk0JwcXHRxRRjsRiam5vdvYmFhYUuBGMv3FZ6IM1oxR+7PzYUpAoFBT7H4hm+cDiMcDicVQ2HV6i9f/8eY2NjWFxcdMUb1MrTCwF0TOVzigeqNPP/XDzRGgDEcR2D7eTkBJOTk3j69Cnq6uoQi8UQjUbR2NiIzz77DA0NDdje3sbu7q7LEC8uLnYWYyBwdn6YVjLxa3l5Gf39/Xj58iVev36NoaGhrLqunINa3Gppcq2agWzxLle79BEJWlX0o1sNRCeZSqUwOTmJkZER3LhxA2VlZc4qIjKQyTIbUt2HNHsLCwtdHTxWg2CsYG1tDfPz85iYmHD371GQ6mYqotskAt14FRgKUHUfkGHE43FcuXIFyWQSoVAI+fn5aGtrc27fqakpJ9BZC5HCgeXFaEmvra1hZGTE3bas5wMtkenfqv34mJMlEt0r+xzws1UUi8XcmaTW1la0tLS4yzJZdFq1LMZseQMBYU7reGFhAZOTk+7iS2vZWW2Of+eKHVnFgILPEj37YzagurWIh3TjdHZ2OncMD6GPjIxkXZirfaow5/cnJyfuiItPw+a7ejbNZ72rtW7LleWytH5pYx+8my+dTuPg4CArXhOJRJy3Ra0OO75PEbPzo+KVi/6AM1rb29vD+Pg4Hj9+jIKCAly5cgWhUAitra2ora11QmFzcxOBQCDrGrNwOIxgMIiVlRXk5eVhe3sblZWVrg4pFee9vT3HP9Rl5+Nnds+0WeGgCSU7OzvOqtva2nLMnnTDEMHS0hLevn2L/v5+TExMYGJiApubm96yaZybVTBUaOvf+r7OVfch17qYtakKne7T0tISxsfHMTg46G4xicfjuHv3Lrq6unBycoLt7W1X/UVvZ1FBzOzmmZkZzM7O4tmzZ3j79i3GxsZcVj1hq79z0QC/ZxzT0mCudqnsUHaopr4GzNVFkslksLW15crb0DXW1tbmiIwWB2MSxcXFOD4+zqo4YQt1k2msra1hYGAAr169wuDgoMsgYr1NayExK82XJq5CTxN+fLEG9qkIRO05GAw6V0c8HsetW7fcWDwDwzlQw2Y91bGxMfzxj3/Eu3fvXCaXT2hxbjYAzjJJihjWFch5qutL/2f/8Xgcn376Kb766ivcunXLaW/RaDSLOXNuahFpIe+Tk7NLjycnJzE2NoalpaWse8+s4qQMh3vC/df56j7Q8lLhp+uyVr4K1FAo5G4T+PLLL/Hpp5+itLQUq6urmJycxPv37/H27VtXZswKYh/D9xGmKi5cO9flY3CadKN9+Jj0/2pjgsP09DTevHmDhoYGNDQ0OAuIHhfC07c+tZ58TFbXzj1TT4Suhwx3enoa33zzjVNUeOlvIBBwv0lDwWAQDQ0NLnxCDxXw87Eu8hvykL29PaysrGB9ff3c2pSOGL8mz6L1yKY4xnVzLTwPzeNitbW1WaX3GO978eKFS+TTA/1qKfv2W8e11qyP8ftwVD0aPqWGcCQPVtrd3t7G7Ows+vr6kEwmEYvF3PnFSCSCk5Oz4vPMGaC7mkKXQj6dTmNgYAAvXrzAyMgIBgcHXXhMqxpxzb41EJe551TmfcVOcrVLH5Hg3xoAp9ZgmRuD67xVeG1tDV1dXSgsLERdXZ2rJhMMBl0ShcYVeK7u+PjYXZy4vb2NjY0NTE1NYXJy0lXG0HuqlDGrhqfllBQoVpvjhudaO4l+Y2MD/f39qKysRHl5ucteLSsrczcnqItBS1HxEPDExASmp6fx9OlTPH/+3B1mtQKMf1Np2N7ezlI4SOw+LZtEEQqFzlU4sXCghc5KL2VlZS5wr/ejKSNTxOTa0uk0VldXMTAwgIGBAUxMTGB7e/tcEoIKaB+hsfSerbyic/cJE+3fx0gCgbNswdbWVty+fRuffvopOjo6EAwGXbFz3n+m7ljdC2VSOo6ORaWHrjvCiDC0uMW+lRnbtXyIoH3Wp/arfzPJYmVlBf/4j/+I/f193Lt3DyUlJa46h7qjdAydv87LWiA6J65L4cXPVXliaODx48eYmZlxB8WDwSDKysqcB4WH/Okl4nEsFl4/ODjA5uYm0um0qwdLd+n79+/dMSQ7f/VyWPqyvEDxUHkHrcE3b95gc3MT9fX1Lt9heXkZw8PDzvJjVZ9cioZVFMnc7Z5S+bB4yPlRgVaFkbD3KS2MqTIspTi4u7uLtbU1vH792nn+ent7EY1GUVVVhVgs5gqYUHnY2tpyFb3W1tawt7fnLP/p6WlMTk5iYWEhyxNmcdq6bWn989gScYheRZ817WsfFILqH6Z/2roPreuOrqGlpSWkUimMjo4iHo+jsrISvb296OrqykJu3v+Xl5fnqvkfHx+7eo0skMsECwpI65olAtiD5FZr43eMbSny+piTIgfjXC9evHAXlzLmSURUga4w0ZvkGXN68+YNZmZmvFfyWGT2PePT/mySgu8dbcoU5+fnMT8/j1Qq5RQcljsDfrY81QqkFr+zs4OFhQWMjY3hzZs3+PHHHzE5Oek0aN8+AMgS/pwPf+ye6TOaaajvkVis1c95x+NxfPnll/jiiy/Q0dGBsrIyAMDCwgKePXvmLmy1mYZkhNYy0/3Sz3xurYsYHb+31pU+l0vhuSjZwfbB8elafP36Nebn5/HmzRsXp2btURvf1D3X/nLhIX9UAbBWI3+T+ZJvMLmEoRFap9Fo1CVYUBGtq6tzh+K3trawurqK4eFh5yHa2dlBJBLB7u4uBgYGHB+xTfecuGVhoDzRJpgRL0njdO0SL20xDOuO9Vl5/FuVPqvgKR/z0beefdTPbVNvmIWF7v3m5qYrYr24uIiJiQm0tLTg6tWr7n5LPsvC1319fa6MJBVjWr9aUETnp/Tjiy37LtMlTl22XfoqJdUaNGss17m6TCbjjktwsTz3Mz4+7q5MiUajLmCtFksmc2Z2LywsYHFx0f1mySpr+fHvXD5uNY/JjEk0qqVbK459KPB3d3cxMTGB3/72t3j//j1CoRDKy8vdxbI1NTVIJpPObRwInNXYZH1NuhKmpqawuLiYVW7Ip11q0VudE01/1fI4fyVKPXPoE4REblrvjx8/xuTkpCs1xWzNgoIClJaWOrddJBLB4eGh+2Gm7urqKlZWVlwsUOeuGV5Ww2ajG4VuY9++ZDI/14NVxqpMw/bJWraJRAJXr15FY2OjS8Ta3d3F0NAQBgcHkUqlzglA7dvX1ELi/qnmzX64fpvSrs1amj6tWLV/ZQ65rCw7B3WNn56euhvkGdfd39/PylJmX7p3ClvtV2lTs/lsjNMmnHA+LNtGOHIMxpeKioqwsbGBlZUV91lFRQXKy8txeHiI3d1drK+vY25uzt3VmclkXEyKglFhpTikc2Qug1oanJcqzVYxoiJPnFU3sD28bi05xSNfcod+l4ueiTc+XsZ39Y5VpU+1FtWVrfOlQcT8j6OjI0xOTmJgYACVlZWOZzHOnkqlMDc3h/n5eXfkgcYMeaRmYPuUPe4HD+orrrHRAFFL8EPW4AeFoA7kc/2QUVkg0z3GyfB+s42NDbx//x4AXHo942skFCbAEJlY19Nq1uqW41xs8gW/17gmkUYtE0sEGpfRtdFlw+D3jz/+6NKEy8vLnbXb0NDgLAwegZicnMTQ0JCraM+7sCxTYeMG+oouc+0KY9WQLMP0WUkKC2rQe3t7mJ2ddcFxXvMTCARcZmgwGHSuCGq1fJ9nl6gsqXKha/JZUrpf9nwSn7UuUMvgrdtKcZIu63g87q7sCQbPbsOYnZ09V3Ra4WyFkk+A6XjWUvIJCavV6zq02ZAD+7I4a/FYaeMinKBCkUqlzsFSn/fNUZNe7H5pYpkyeY6p9w9aAc1n9TgO+y8oKHBVV7hG0ms0GkU6nQaArOxKKm5U3NUysnFYzpfKilZAYiNO+FzXfNYKfeuh4HO6ZwpHn5BTPNT56rz0t35v8cKXPKLP+ni94hIF+uLiIhYXFx2/4DsUWOQPzHBVD54qjTqWjz5UCVGrV40gfneRwmrbpSxB627ypQxbQlbLkYDb39/Hzs7OuWd9mrwyfp/VYgWWZUyWUfqYFoGl7hrLKPRv9suN5aWNRUVFWF1dRTQaRUlJCSYmJlBaWuquhAkEAtjZ2cHMzAwmJydddX5rRetvi4C+NVtk0f3SfhRhfMJdnyOSAtkHhfPy8rC2toZA4OfjCKrx6zVR6jL3wdLO0wdz337p57puapx838YRucfFxcVoa2vDp59+iqamJkSjURcXGx0ddWcZGb9kXMOOZ4lVm00M0TlYPMy1t9ZCsFaljgX4Cziz2exmy0x0XJ/mbdelCoHOMZe7TT9XeKlLUQWEbz5WGdRjUBYe5DlquShsfPim+2AVHt0zdTmrJZ8rjOGjy1zwtTzUJ/wUrj4+ofkaOldLR1a4WtyzPNLOUZ89ODjIuqHEtlzzZ38+pU8VWR9v8MH3IsXgQ+1SQtAOxgnSZ68CiD8aM+L/ap4ro7baoF2sapsWGe3YtrqNahpWyNlx9X8WouU4PgQgUR4fH7u6firU+ZtChJe78n2rASrhKWJbRqFrzhUQvwjpfDEz335rbIqWnc6NfZJJ+/bRMgY7NyCbebFpgQYlRBsz4Dhaz5Z7os8UFhaioaEBn376Ke7fv4/y8nIEAgFXgWNwcBArKyvO3c5+ec0W4aFuZ20+Ya0CTD87PT0957r3wQmAcwtzfCsg+bfPW6P9koY0VqP1dX04rnvpgznfU2VSx/QJ28soRmoV6F5wDJ/ypLTGjHDNtOTYH1I6dFzlcxxD49sKH6u0+Jg0k8D0LKt1s1q69Qkx/V771zVo+EctOH1W8Ufh7xMm7NNH41Y54PvcE36mFiSArFJ9PhlC2KurVvmlCnxVElXW+JQz235RdigH5GR4do/ZTSqAVEuy0ty6PPg5+9eNIfD5v7UyOB5dFrxOxDJhPqsEYc/AKEMFfi6jRkakAFVkIMB9Ggw3Si0nrtHGTLhWNfn1PB7h9SHN00fs7FsPlFvC8gl6qyDY9VvLR9fFNfAzm3mr8+NnqqUqzPQd+666hn3lzbgHW1tbSKfTePfunct8Gx8fx4sXL/D9999jbW3NxXEIC2bJ0U1FeNjyb4QV12vdqDpvFUS+/VI81NR/PQrA960bUpUrfsdD/Ori07Eszlr6s3hicVbhovzC8g5dG2M3xBEeQ/ApOQo7hZtakhb3La1ZF6MWw9BnLb6pcFVlxrrjuD6r+Oh3HEu9Y4qfWu5RlRcriCy8+aNWv47DXAt1W+u8Lcyt4qTzUL6ta1Lc1/3K5a3wHWGwuMv3yXsVTrmEuFUQcyn62i6dGKMDULOIRCJZ3yuDVe1DF8eDk/auMwAuCUPrxJFAeACSKdCZTMZVllGJr8yd7iwVipZhqAal1qLNPAR+voONf+tmsioC42q6ft6WzeMcRGRWU+CZQfan512sNk1lg5/n0hIVrnyemqgiGIWHpkMzlsPPI5GIc2cTwQ4PDxEMnlVj0fsB+W5JSYlLOAkEziyx/f19p1AwcUBhyyQEW/UlFz5qPEitUYuvhN/S0hKePHmClZUVrK6uIj8/H2/fvnW3Vet+6z4rLhQVFTkFivhAWFBo2xg5vSVqLedyjSmtqBbPZ0g79MLoFV0KR4uzjHOGw2GXyKQeAQolClulBa5LaYvrIix8Ze58+8YxWRCb/el4ehuJCmhVrqwCrTjARgWWz5AvcS84jhXUOo4m6lnFQHGTNMY+rRJMOPqsMj5HBScXLqibl2UMT05OHD7QUtVwBftW79TpaXY1JktjKlypLOgxNs4jEDiLK/K4m57t49yJb/b2h2Dw5wpLatVRUWeCFD/jMTetyqRwIq+nVelLkszVLlU7lIhhzU1lVhQcHNhq1GrB7e/vn4vjAT8Xmra+fQJemTTfITD4PM+0cMM1rsMkHjIE1Uw5D9Wg2ZQJsn82bvrR0ZE7j6TvMD1bbzFXwjo8PHRIS3epaoqcm69aPgnb+v/1Gf2fxzS4rypIbUxUrdGDg4Ms5kP4nJ6enYeyysXx8bETfpwXvQUMkvu0UGUUhAsFbi7LNZd26LMe9/f3MTExgZWVFbx79w5FRUWueojFRVqA2rf+WAuDa7OuIQBuHcyy5bytRa7w4v5vbW1lfa93qe3u7p4rhMA9U9ymkpLJZLC5uelc89YStRo+P1N3p90Drov9aOar0iFhph4VVXSsZ8UmqihuqQXAdyn8iJ/Kh7TpPvu+I6/j9UDkezy+pRmzVqHkGhUPcrk8rRBV40KtURUQxEt1+zMRhcoLeZTCQ+ukEhctT1ZLWWlI91DxSvHW3oWpc/cde+B3zPIkzqqgVrixD8brdVzChgq0wp+45FOktQUueiAQCGS42XqvlGptyjQtI1GCUqK0prQSAAGg1o/1/VqXhWo4fA6Am7dqErxPTDdcWy54+LQlXSMRDMh2RVhtTN0JKvBJlMpo2T//VkKjxkQEVItF56Rz1e/4vx3LEgD3W4Wg7rXvHbv3fE+bvqPuYWaYkdlRaVFmoNq1uocU9nbPlImrcsA5KOPmb1+qNj9TZqUwVCGo86Sw0HeYHKWMRmkhl6KmOOnLiPO945ujKlkWr3347rNuVBiQZtUiJ65ahVaVarsXCjtVzHw4amnMKmTsV/uwcNR1qcdKrYtgMOgyn7lmjf1Zt6Fvfhb2OmeOSSVR4aJKvr7Dv5Xf6FpVWVDXMXFG45sqBNVVqWNdhPeW3n37pXzb4obSt67X8nqVP0B2IX3LE2lN/s/3cqaLflAI6mJ8jDkX0Xyo+QD2v+sdbb/0/X/KWP8S69Lx/ilj/lPH+pcYx8LjAzj6v31O/1ztXxIX/yXbL8ENFe5s/1Sa/t9Ny3YcH4O3PPGfuq7/3bT8z8GzbT//3PP6Xx3nIvr6ZxGC/5ztX4px/a+M8/8H5vr/hzn8SzefZfJ/Cgwumuv/Sev42P7l20f8+N/bLhKCl75Z/n92lOUyAnDOhaPvWbeDG9RzSNa6tHzz4Bx87j3fODZVmf9rwJVmt12XzUz0jW3nZd0j2rfGSvR9ha26Dui2sIf/1fWi/xOGmczP92rZdfFZ68awcPRpvL41c/46jm9OOo7vb90vfYf/M37FeIa6lK07yo5h158Lj+xcfDjFcay7XudPt4/Ck64aumZ0nUxC0Xc5Vq598cEx1176cEz7UtewrutD+5+L/tU1ynVbnFJXqcVtnzV1GdzJNWf+7YsNWTjp3zpvnSv5lLoM+Yy6K3080bpK9Tst8G9xVGlM98G69XX/7b4qnag709KpFsLXdRFvfbSusMv1+YcsZss7clmHCmdtlv41T+VDysWlC6z5iNAu9kNmtm8RKmR/yVx8c/PNRcfxEYEPuQB4mYFPQORiSEB29Qado4WfZWQkMgtz3zx9bhRdl/25KFCcS/jZz/i5D6E17parj4vgpGPY53wwUdhY5niZ9fySpvPi3xb+OiYFplbd0bXy3Vz44cMXbRcRtw+nfOvRedm9/FDT93P178NBNsvMLrPuD32WC7dytVy8LBed2898NOlj0hfxRJ/QtDRm39HPfd/bdXEcqxzY98k7NKeB3/t4peKMr2+d72Waj658PM4KOz1G90vp/NLnBC2D8U3qoo3TZ+1nKv0/RPCq8Vxm7vpjNQwbTPYhj0/gXDRHuxG+RBPb9Fmdhx6OzjUH/m+zA3VM+67932qeuh5fy4UD/NsKM/uOr18Nnqs2rLinCTl2/jp3HwOzsP8QofAdy5wuwju1Tu3+698W1+yBXqtA2Hn/EqGoAk7nYvHCp0hctGafAmC1fpugZD0Yl4Gpb90XKWEXzedD/Mm+b+emn1k89M0vF2/x8Rnfeq0F7+vb9559Tr/7kGJlcfEiY0JhfJGSlWtuuZrtV+Hn28tcQv+y7dKX6mqzEwTO3zlmNxHIPuium6Tp7TZ7yke0NnNMAaRalW44GdpFyJcLke3ndl02A1TH851L1L81I03rp/pgzh+6SRXeHxKumv0VCPjPS2qmKp/RzxXe1p1tYaqFvdUNrfBjRphvj3QvcylAdh7Wvcam7kYAWW4n24cybLvPCifdcz0YbeGl2ar8zQw2u3c+waDuV5+CZZmSz6KgQmX3i99Zz4yPpnT++qylsVz4rk1p3UeP1mLh2CpECeeLmLaPNqzwt9/beV6GX+h+65748FX3juuyDJ2f8zmrFNlQgG3kEdx3u4++dfpgZgWMuhgtfuh+clylBRvusnTiU8AUD6wblvPROSjMgfMCPVe79DlBCywLNIt8CsBc2kIuJPUhT65xM5lMVjzlIncf52SrR9g+7brs+hX57bqU+fk0F31OkUeFG3B+032wtIoIx1Lfve6HhYMVGpbJ5IK5D8b2f3t4Wt9Rwua7PgZuY9E8YuDbC33OB+tca8q1Bh+TsQTJv9m4Lo1D8FlrHbOKhz0CYOdBuORal1X6fELMxpqs8MqFoz6GqEqDDza5mL7ujR3fNmXiFsZs6q7T93LhpY+Gfc1+r+tWWFhlMpfA1z4tX/PxPzt/VRR9SplvLKuYXLTPdk8vyxPtmBetPdc+c30+GrDr9O2j7r+lQz0z+CFB+IsqxviEYS6A+BDFNqtBsT/dbF+ZNBI+x7EEY+fH/lQ74nc+pNTPrSZjrVUrOHwCx2pS/GGlBfZlCwHoXHww1pqG1rWr8FRGrDCz7jGrgesBVp2/ZT65iNEyZ7V4+b+WyvI9l2v/+byuy/7N53l+k3DWOeZiwjqfXGv0vcc5+NyoJM7CwsJzglH7sDShn+vf3H/fuV0fDipsA4Hsezft2n1NccG3H/qdnn/Ud330YdfI86IAsopfWFhbJdSnpGi/ln6Jo7akl12v9qtj6x7YSjV8X8e34Y6LFEn9287vIlz0wSnX3zoXnwchl0Lj88Spx8K3Lh9uWtxQC9HCT2ndBwOOwco2TES7TLu0O9Sa+cqIfRqZTtS6myxSW+muTQFlkYt9W/enb95WG2bTclHalyZh+LRD+10uLYn/FxYWIhQKobi4GKWlpTg9PXVl5ng1kxbs9vXF7yzx5dIerftDBZB14VnYWlhZ16Rl9JaAfQirBMMxrLaqxGTXpkLZEg33USvi5FJGfPtj15tLu7U4bJlkLpcT32UFHovDqtDwt+61LQmnjfR3WeboE6YUzlQ8WF3IZjSr8FFayeUdsAKA7xEX7Z2L+i5/+wSaFeq6N/Zv/s8SgPF4HKFQyN3lqXPSd3y8TecUDP5c+kvn6SuNlgtvFD6Eh45BnLJj+BQ0paVciX2Euyoq1itjlR3OgeX/fDRGurU4avmLVf4sH7GKkrVMLZ7oPDlvvcLtMu3SlqBvwgBcdQ8yJTXdtbqGboxP6OnCfYD0FaDOZY1wTHU1+giNc/QhuyJKJpNdpSCXNmcRQQVNSUkJOjs70dvbi6tXryIvLw8HBwcYHh7Gd999h/39/az5cw7KOHzC2CKN3TOFbSbzcy1KrQBj18DPfQhoNW8VRh9qCi/fcRG7Hi0Jx2bL7XF83m+o5d50XOsNIAysS5jzsLdS2FJghJWPuPmdMlbFw1wl4BSe2qfilYWlpU19R/dbLR4VXoFAANFoFLFYDL29ve5S3fn5eQwMDGB7e/ucpa57wVqZue7F5NzUSlABZhUixQfdb8JMXeLWk6THkOyeFhQUIJlMorOzE7du3QIA9Pf3Y3BwEHNzc+euZ/IpurkUXGW4gcCZq5v1VK3rmL9ZGSkSiSASibhbTU5PT13ZwY2NDcfQKXhsslyuvfFZ7VYA5eIjVtHhd7z83PIFvqMXD3B8rS+rfIxCn2vWcfT4Ccfk3OghUB5AJZK4oTR0mXbpq5QUeX3alkUY3SCfJmU3Aci2yrRPNvXxap8WMRRBrPal7fT051qWVnPT33b+Go9QYuFz6sIjoZeWluLGjRv48ssvcevWLQSDQaytreHo6Ajff/+91w2ay42cK7FD56dWkn6vNU0VxirwdZ+0EWlpMbCxILPOR4nIMl+tnarNKko+fNLCv7pfigO2X2WiKgwtk2Dj5z7ry6dtWwWOfSjsrcfCjptrr+3Y2nxnFfm/Kk9Kpzq3SCSCcDiMWCyGuro63LlzB7W1tQCAly9fIp1OY25uDtvb21nlClXY69VgPqar67Z7ql4anRuFqn1elQ/fOzZ7WFswGER1dTW++uorPHz4ENvb2zg8PMT8/Dzm5+fPwVdpyMJXaUVj+DoXuy/Kh/Ly8lBcXIyKigqUl5ejqqoKLS0tCIfD2N/fx97eHjY2NjA3N+cK8vO+zkAg4Gponp6eZtWS1XGV5tUjo3V7fcaIXbcqHOoZsDC2Qo44ZueivNg+b+ULhb/uqcJbn7W8QeH+ofaLrlLiBpIBksit8GCzPl7rtqSAUOskl1C1bhMLNCUsfde+Y4WnbgqtTZ/WqvOyDEuRyRJhQUEBiouL0dTUhJs3b6KzsxMlJSVIp9NYW1vD7Owstre3zxE1+2PzwdCuSxFC50zhpfO3iogKQmtB87lwOIzS0lI0NzcjFouhtLQUJycnWFpawtzcnIOp1jPd3d111oRVFrgua/3odz6tV5mJ7r9mzFoC4Xu0XNT9rfjIpsyCc/HNMZeQUhz1rdlaPrqfGq+1SozFRV+zriAfI+f9ii0tLbh27RpaW1vR1taG4uJiFBQUoLGxES0tLfjd737nBKJvTDtvO7YqEVokQK1s23QPbQxP6+NarV/x2tcnf9NSKy0tRSQSORfTtI3wUxrV/aMrme/TerPCMC8vD2VlZYjH47h//z5u3ryJZDKJiooKRKNR51plIf2dnR1XfD+VSiGdTiMYDGJ6ehojIyNOgPtiXxYOPoGne2bhxEbeTANE1630qftA/CXMrPzQvVA6sfLErkPxwApTnTvHyYVftv0idyj/5mStW8encebSkPPy8hCPx1FRUeFMZl5Ts7Ozg8PDQ+zu7mJvbw+7u7uOubIPLtoyUd98fEKRQLXCQi8a9WlMun51Cyii6zgFBQWoqalBd3c3Ojo6UFtbi3A4jOXlZUxMTGB8fBzpdDpLICtx2XUpIug4Fu42hmpT7H0M2DYSd2lpKQoLC1FTU4PW1la0tLSgqqoKsVgMR0dHWF9fx9TUlHPj8AaI09NTLCwsYHx8HGtra9jZ2cmppXNeKpgsU7KxC3sjgcLBh4vsg7c3WIKz8FDi9MGYcM513MSOrf+ronXROq0w84UkdGxf43OhUAiFhYVIJBIoLy9HV1cXbt26hXv37qG5uRmRSMThL910MzMzmJ6exv7+fpbLXpVWpRffWpU2uCZfxqqun7DXAuF8V5UgX0zc9//p6Sk2NjawsrKC/f19B3tm6OaCWa7P7Lr0uimrCBBXS0tL0dHRgRs3buD+/fu4f/8+EokEwuGwe440RNykhXNwcOAKeff396O4uBgHBwdYXFw8p1QprHWu1vXsU9p9PMhWreJzF/FW6+JUnmQ9ClZh5Xc+Bdny4lx7Y4X7Re0XlU3jJDkJZbJWaweQhcA6IboHHzx4gK+//hplZWXunsHDw0OkUiksLi5iamoKIyMjGB0dzbImdOMsw9e5WYuBY2vpI33PbrbdJLsJOp4dm+9Fo1G0tLSgvb0dpaWlDuFnZmbw8uVLLCwsnLteiEhgEwf0O7tHOg8iD+FykWVgrRS+x/vKSktL0dTUhCtXruDhw4e4cuUKotGou8eRGuLBwQGOj4+RTqcdAZycnODZs2coKirCmzdvslw3ujf838bochEN99Bac0pw1hWu8QpfpX7An4rPz3MRnFWWOAdlNJaxWIZkBYHP2udvi4e+OfjmApwpeYWFhWhsbMStW7dw/fp13Lp1C5WVlQiHwy6OxfdjsRiuXbvmvBUrKyvnYMO1WCVZ47k+ZVjnrr/ZlzJfH7O2feT6ju3k5ASpVAojIyNYWFhAJpPB2tpaVrxJ16RzUXqz5984Pq0k3Xdt4XAYTU1N+Pzzz/EXf/EXqK2tRV1dneubyuPm5iYmJyexsbHh4pixWAxlZWUu7s2rkhi3tY3xMbVGLd35lA9dM9dleYd+7/M+AciiLRWElo9dJFitEmvH88kB/U38uwhv2H7RYXklXDKoXGf0qNUEAoEsoRMKhZBIJNDS0oKvv/4aX3zxBcLhMMLhsCsvtbe3h/X1dUxPT+PRo0cIhUKYmprCwsLCOYHq00J8Atq6CC1gOE9dqzJTn3Zp0/d9rqvi4mL09PSgu7sbZWVlDolXV1cxMzODpaUlL0Pm+z6riGvRa4R8G221rVxNLZ5gMIhYLIaqqio0Nzejrq4O7e3tuH79Orq6ulBZWXmOkJRY6Jc/PT11DObk5ATb29tOQFrBw75OTk4cAfsuaVV8U8Zkj4qwX5/S4ovzqfC0sMrFvH2fqTLm+07Xq5/p2PYzK9R1LfZvX8tkzpILotEoampqUF9fjxs3buDhw4cOJ09OTrC1tYXl5WVsb29nWThVVVW4d+8e9vf38eLFC3dRMvdVj/nkUtis0KCAU2uYz6uL0yfw+T75xfHxMXZ2dnLSqc6FHoBIJIKTkxPs7+/njGmqUuazKHS/FCd1f9UCSiaTuHv3Lu7du4fOzk6Ul5e7+1F3dnYwMzODubk5TE5OYnZ2FvPz86isrERXV5dzUxcXF7tYbnFxMUKhUBYtqsJlccbOnd/n4h1cvz6jxo7dH+6vXgLtU2C1bzVC7DqKioqQn5/vErUymTOrnS5ie7+qGju2kMiH2i9yh3JR6qfXW7O5cOD8wetgMIiSkhJUVVXh1q1buHv3Lq5evYry8nLXH9+JRqMoKipCTU0NKioq0Nraiu+++w7ffvsttre3nQuDgNcbopU5c2yf24tNrQqdNzfTJ5h8Y+g6lYii0SgSiQTq6upQUlKCw8NDzM3NYXR0FJOTk9ja2soSapyrMlSLKMoYAT/D9fnXgZ9dN/ZiW1qehYWFaGtrw29+8xu0t7ejvb0diUQCpaWl7qJRnQvnp4TCVlhYiPr6eqyvr2NoaAhDQ0Nu79Q9q+skc6V2nQvWNp7LddlLg6l4UfgpjlgCtlYUYaOWmWVyFi8sg7DP6frsupQx6V5ajwDfVXewuuN0T5mE0dLSggcPHuDWrVtobW1Fa2uru6V+amoK8/PzeP36tctITCQSaG1tRX5+PhKJBO7fv4/T01OkUilMT087y8VeZqt7pDTBZ1RgWBzXORNOfE4ty1AohIaGBlRVVWFxcRHz8/PY29vLqmSie8nxKNSAs7jdxsaGoz9t+i55g8VDax0q/mpGLsdNJBJoa2tDbW0tSkpKXCZjKpVCX18fnjx5gidPnmBpacmFRyKRCCYnJ/Hw4UNUVVUhkUggLy8Pu7u7WFtbc8oIYcT1kxZ8GbsqrC0+Wzy2MTWuhXuhQpdzYGxU8ZFj0MNELxPvayRucH4FBQUoLy9HWVmZE/6np6dYXFzE+Pi469dn+OTCw4vapbND7f+Mzx0eHmZpfMoIOJH8/HyEw2E0Nja6FOVbt26huroaJycnWF9fx8bGBk5PTxEKhRCPxxGPxxGNRtHV1YVYLIaNjQ28efPGCVzdRJtBxDkqQVx0K4TOm9+r9cr/uVn6XC5Ac8PD4TDi8bhzOa2srGBiYsJpr1Z5UEvCF1uwBG6tXP3Rz5TB+rQo4Ezwx+NxdHR04IsvvkBzczOqqqqchc5+NAtPNX3FAcK8rKwMjY2NiMViCIfDWZqnT6DwM14wqtadMhbdW1+Wpu7X7u6u64cMgsTIWE1JSQkAYGdnB9vb2851y/iR7r1VAOz++DRQfc9n3fisVq5VmY7in73RW1sgEHAWYGtrK3p6evDZZ5/h3r17zqJYWFjAxMQEhoaGMDExgeHhYayvryMQCKCsrAwzMzOorKx0GYy/+c1vMDs7i0gkgtHRUWxsbGQpkD5asEqH1dJJY0oHZOaK58TP/Px8VFZW4s/+7M9QXl6Op0+fYmNjA7u7u1lrVwHLvkpLS1FbW4tIJIJ0Oo3NzU3s7e15XbQaNrEwVsaveKG8QxV7JsRUVFQgFos5C+7g4ACTk5N48+YNXrx4gbdv37pMXM53bW0Ne3t7WQro0dERUqkUdnZ2HPx5dIA4osk5SnOKf1Q2dN+IcwoL7dcquto/PQednZ1OETg6OsL29jbC4bBTsgsKClBUVORyQKLRKAC4y87D4bA7NtLQ0IBwOIyDgwOXX/D9999jfHwce3t7WVnEvvVepv2i7FAFIgfTbC3fu5lMBuFwGMXFxejq6sJnn32Gq1evorGxEQcHB5iamsLY2BhGRkZweHiI8vJytLW14fr162hpaUEoFEJFRQU6OjrQ2NiIw8NDpNPpc5qezk/Hp4uNjFNdGzal2r7r09YvErY+LTwajWa5LjY2NvD27VsMDg66TVTiUaTLFdjld0RkG4+1c1SmoNqfhV1JSQmuXLmCO3fuoL293R0q1tgib3rnXClU+FsFInCmtRcVFTmPgSKrNrVqlcnoHPmujW9YeOnz6pInrIqKilBRUYGamhrE43G0traio6MDBwcHGBsbw9DQkGPynEeuIxiqXOQSgpYJqatdcc0qZXaPLB1a/FMvQiAQQFFREerr63H79m18/fXXuHbtGuLxuGOi3333Hb7//ntMTU257EMt5VZUVISqqiq0t7fjiy++wP3799HV1YXm5mb87d/+Ld6+feuSnXTP7T7wf70Ky2dpK6xUECkdxONx9Pb24sGDBzg6OsKLFy/OZfL64BMOh3HlyhV0d3ejqKjI0R6VeG3EJeKMKpv6jHoWrBJLfCHtpFIpd9yEe3R0dITl5WX09fVhYmICW1tbLi6rffJMIfntzMwM+vr6MDs76wwC8hHilc99rrh50bpUqbE8UXFWPw8GgwiHw7h27Rr+w3/4D07BZCiE3j2OHQqFHE8sKipCIBDA3t6eGzsvLw9FRUUoLS11a9re3kYqlUImk8Hm5iYWFxe9iVFWCfpQu3TtUCVan5/ch0jcFCZYNDc34+rVq0gmkzg6OsKTJ0/w6tUrjI+PY2VlBcFgEIlEAkNDQ9je3nbWQygUQmVlJWpqajA3N5c1HzXRAWS5RpV5KAPOtU5furAyGIsUF2nzwWAQ0WgUJSUlCIfDzrLb2NjA4OAgFhYWss7+KMzYt/7NxA5bVUatBdv4jBY00L6V2QBnGhhdoKWlpQ45GT+Zn5/HwsICJicnsby8jPz8fNTU1KCoqAhHR0fo7OxEZWUlEolElmZKuKjVqPhiM9CoQX6oogiJTMfJhfjB4FkyVjKZRDKZRHd3N7q6ulx6emNjI/b391FTU4Pq6mp0dXVhdnYWwWDQMaeDgwOsr687NxRdWsyazGQyWVaJ4qidn1UEdG0+ArbPWppUpaioqAjFxcVobW3F7du38emnnzoBSEH/8uVL/P73v0d/fz9SqRT29/ezznoFAgGHn4WFhdja2kIsFkNJSQlKSkowPDyM8fHxrHiczYy27SJaUkZtFQQqWQ0NDfjVr36FlpYWHB0dYXh42CXNWRxRt11eXp4rBtDc3Izd3V1sbm46S8oqKOoGPD09zTpWw6bFNLhnpDGf92J1dRXv379HW1sbWltbnadjf38fBwcHbq4Kl2AwiOLiYkQiEadA7O/vY2VlBbOzs1hdXc3peldepEcvdF0c66KjBEpjun8WJ/Pz8xGNRtHU1ITGxkaUlJQ4vnN0dITCwkInBAsKCpxCSrqnAKTXpqysDKWlpc5KzGQyKC4udnNgvoE2XfM/6xEJxiRUsPi0djYVlJxwcXGxS7Robm5GKBTCwsICfvvb3+K7775zB1dDoZADXmFhIa5cuYL29naUlJSgrKwMbW1tGB4edlaFaufcJLpHLXDIjFQTtSneilAEqE088TEuy+jJIJPJpDPnqfnt7OxgaWkJi4uLWfPUDeQYFE6EpT0iok3naNdlj33YWAwJsLCw0B3lKCoqcs8dHR0hnU7jT3/6E/7mb/4GY2NjWFtbQ35+PhobG1FaWopEIoGvvvoKn3zyCYqLi7NStGkhEo/UJUMi9LlGLZIXFha6PbducZ8LxColxcXF+OSTT3Dnzh1cvXoV7e3tbm9CoRBOTk7Q2dmJGzduYHNzEwcHB9jd3cXq6iqWlpawvr6OVCqFjY0NR4SsoLG1tYXNzU1H9LRYyYSB7PN7qnBxn1WLV7xV5cUHF7WMmThB6+2v/uqv0NLSgmg06hLOXr58ib/5m7/B1NSUw0NrebLPnZ0dLCwsYGlpCUVFRYjH40in02hvb0dzczM2NjacNWXnpUzdWnwaE1bLWJUGCmW66dvb2/Gb3/wGyWQSv/vd7/C73/0O09PTODg4yPJAaIyMVgffr6mpwfT0NF6+fOmS0pQuLlKSrUvdFrv3Wepc6/LyMt68eYPu7m48fPjQ8R8qFuFwOEsp5e/KykrU1dW5jGyGlsgzlc6tMFfc8dWJ9c3VKmw+z4tvPIYVqqqqEI/HUVZWluUSBeAyVtlo9R4cHGBzcxNLS0tIpVLurKqe4eQcjo+Psb29jd3dXRfz1Lnp35c9JnGpmCATNmxcTX3Dytj4PwFaXl6O+vp6JBIJBINnlVKGhoawsLDgNpOutu3tbeTl5WFpaQkDAwOoqKhAJBJBLBbD1atX8erVKwwODrpxlblTaOmcuEGcuyIqEcUXP8il0dpN4bM20E/NiC5R4CwNmuWQ7AF5rkXnkCv7U79XOCsR+dbFudt18btoNOq0L47JzMHp6WmMj49jZGQEm5ub2N/fR15eHqamphAIBFBdXe0y9crKylBXV+esVyosekTCujqVCStDU58/haDd41yuD+JiUVERysvLcfXqVdy9exc9PT1oaGhwwlr3PC8vDyUlJQiFQs7Cq6qqQnV1Nfb3950ycnR0hIKCAqyvr+P4+BhDQ0MYHBx02iwFIZCdvap4ZRM+LO75PA9W4Cmjo5v3ypUruHfvHm7fvo26ujoUFBRga2sLIyMj6O/vx9OnTzE+Po5UKpUV06fgUKWCSQxWeUwkEqioqEAymcTe3l6WsFPhZjN3cyliSl+qQJ2enqKwsBBdXV14+PChS+YZHBzE8vLyOXiQV9EqKyoqQnNzM65fv476+nocHx/j1atXmJqacvurcLe4qOW4gJ+LKGiBD5/70OLjyckJdnZ2MDs7i+npaSSTSfdseXk5KioqsLCwkBV3q6ioQFtbG+rr651VtbGx4fimWnYWTzQBybcuNW44P4ujiqdqJfvGisVi6OrqQnV1tbP02C+zOk9PT5FOp50lvrW15eAyMDDgYsx37951Z8gVngyFbW5uZilRuv/BYNCNb93KudoHhSAZmAKIg1JLs+ayvhsMBlFeXo7m5maUlJTg5OQEs7OzePXqFRYWFlxSiwoRluFaXl7GysoKqqqqUFRUhLq6OlRVVWWV7FIg+JgGmRy1RSU8q7kpwElMPmTwCSVl6oHAWQyiuroatbW17tqcVCqFlZWVrDiEMgSr9fMZDVYrgwF+rtOn8/ExVt/+sBH2hJdWYjk8PMTKygrGxsYwPj6OxcXFrNJ1nPPq6qpTYD799FPEYjEUFxe7lHp9ljDW39Yq0Hq0fObo6MgRF/dH4Z5LI45Go2hvb8etW7dw+/Zt566hNr+7u4v9/X2nWXL9zF4rLi5GPB53xQO0puvy8jLW1tawurrq0t31MD7XqPul6+X+alUfa92qAPE1WiZkRPfv38eDBw/Q1dWFaDSKnZ0dLC8v49WrV/juu+8wPj6O1dVVF/9T5dWOEwqFUFZWhsLCwqy4r02+ULgr3hKWWoiC7xNvdZ26l2TUxcXFuHbtGu7evQsAmJ2dxdDQEJaXl7N4jyrlFODl5eXo6enBzZs3UVpair29vXOVVpQGlVbIZ2yZv5OTn8t56V7ytz1awJ+trS0MDg7ihx9+wNWrV1FWVobNzU2H93T7BgJnSU3MjE8mk8jPz0c6ncb4+DjW19ezzjdavkfY6282hRM9ALrfyussffF9n9LChLq6ujrnXTk4OEA6ncbGxgZWV1exvLyMVCqF1dVVLC4uYnl52ZWIY3yTSYTXr18/VyJxb28Pi4uL2NjYOJeLQt4FICsr1sLF1y6VGGOz0/i5FTgEip0cjwjwTNL6+rrLkASyi+Syf1aJ4YaRGIqLixGLxXBycuJKOdkxde46Z6s9KHOyxK/p1D4EsMihQOc5ptraWjQ1NSEWi7k6hbOzs1nZrIqUSjR2XJ/FkwvRrWDxJR6oC0q1eKtdZjIZ7O/vY3193bn7lLADgYALfp+cnDi/vc6Dz6likavp+u26NG5i3YaWEfFvWnbd3d24e/euy1SlFZZOpzE5OYnFxUWsr69jf38fJSUlrpJHLBZzGX1FRUXORUO6SKfTGB4eRn9/P0ZHR7OUHB9zsbD1rd8KT8vcrdUfjUZRV1eHjo4OPHz40FWAiUajODw8xMzMDJ49e4bnz59jYmLCzdHGv21clpZUY2MjWltbEYlEHOzX1tZcLNGHszpX3/yBn+nWnjVmowLd2NiIK1euoLa2FsPDw1mFva3A4d882tHb24u7d+/ixo0bCAaDWF9fx8rKinNpcy9U4VJFV/dD6cnnCtX9sjh5enp2bnZubg6//e1vMTo6imQyif39fQwPD2Nzc9NlTzORsLOzE9XV1e6IwNzcHF69eoWlpSVXQcbXfLxQ12nxyCpkyvfUE6XlMvkdFcOysjJ0dnaioaHBVQDb3t7G6OgoBgYGMDMz446EbW1tudj5ycmJCz3QJczzgaFQyM1jf38f6XQas7OzWa5Qq8Dp34p3F7VLuUOtX1gR3gdIRf5g8CzZpaqqCpFIBEdHR1hbW8PS0pKXIeom7e3tOY0nPz8fkUgEyWQS9fX12Nvbc4xXzV4CQt0Xaulo0+f1HUVky4j1fxVids10TVVXV6OoqMhVglhdXc2CJ813dfNZt5nvbwt3uy/al8+nr//zb1aBsYRycHCQFQezysLp6amLV7D0FsemQkDYWaZi1+bTrlUDz0XgPiZMV3RFRQVu3LiBmzdvIhaLIS/v7K4xWrhjY2N48eIFlpeXsbm5idraWpSXlyMWi6GiogK3bt1yyhe13EzmzEqemprCo0eP8O7dOywsLDirN9f81FugAkcVNCtILHPWZ8gwb9y4gQcPHuDzzz9HU1OT8z5sbW1hfHwc33zzjbOemISg4/gSdYLBs4y/qqoqd1SGdMnYKIWgnbf2axkrccOnCFAo0g1J93VbWxsKCgqwsLCAwcHBrHGV2bHfgoICNDU14fbt2+jt7UVjY6NzRS4sLGRlOCuNAD/j6UXxpIuOp1iXIveQaf6rq6sYHx93sS/GVYPBs4SQ+vp6VFdXo729HU1NTcjPz8fe3p7LCmWJQsUnH5+ySqjikr5r4a+4aAWLNiob0WgU8Xgczc3N7izjzs4O1tfXMTY2ht/97ncYGRnJUr588I5EIu5sIEMShPXGxgbevXuHd+/eOTe4NQiUH1Oh8tGibb/oFgkgW0Do4ASWbwJkDHQTLS4uYnFx0fmJ1Toh8tfX1+POnTtIJBKuKkVhYSHKy8uRSCQwMzOTxUSp9WtwW+doBZ1uKr+jpqOJJRaZFIFUuOrxCJ7PqqioQDwedzDZ3t7G4uJi1tmkQCDg4OIb4yIXKZslYitYOFfVdq11eHx8jP39fRd0Li0tPff93t5eFjMLBAJZt3DQ0geQVVCYz/mqc/g8DApfXYs9k0b3Ea0Yi6c8p9ja2oqamhqUlpYiGAxib28Ps7OzePHiBX766SfMzs5ibm4O6XQax8fHmJ6ednNqamrC5OQkKisr8fXXX6OyshIAXKboyMgInjx5gunp6XNubusOY9OiCFyzjW2pd0CZte4vmWZ3dzd+85vf4P79+0gmky4beX19HZOTkxgcHMTMzAxWV1ezsot9DJB7wzNd9fX16OzsRG1tLQKBs7DC9vY2Njc33Tk7FdC5lBqb/ah8guMRT/hZOBzG3bt3cefOHeTn57vjK3Nzczg8PMw658axT05O3L2dra2tuHr1KmKxGLa2tvDNN9/g+fPnWF9f955tVLezwsIKcB/96H75vCV8j3Swv7+PVCqVVdIxEomgtrYW9+/fx9WrV9Ha2opQKOSEwNLSkhPimvnoE3a5FMWLlGfAX6Re128VWFYAa29vR3l5uZvv3Nwc3r17h9evX7tsclqvVoBx/8vLy3HlyhU0NTWhuLjYhdrS6TRGRkbw6NEjPHr0COl0+pyi6Pv7Q14ntl90szz/VkFjn7M/ukgGSalFqrVCk7qkpARFRUUu1ba2tjYr1TaVSrlqCZZxcNN8BK7C1s6XnzGYqi4AS9x2XXYDAoEAIpEISkpKUFxc7NKCeQibLmBrofEzIhqZOJkWv7MuUSVAG6C3WrfdTysQd3d3sbS0hM3NTVRWVjqLLpM5c0doRXnCi+njkUjEVfjR7NDT01MXc/M1FXZWaDAQb59nY9q4rl0ZAl2FNTU1qKmpcVnFa2trePHiBb799lv88MMPzjKwyhgJkNmQXV1d6O7uBgCk02kX41hYWHBVPnRNVDqsMPcxKP1cY7K+dygk8/LyXB3Q3t5e1NfXZ923tr+/j+npaecC9YUDcrVg8Kx8Xk1NDRoaGpwCsbOzg93dXXemUOH+oXUp7VhmS3rg/0VFRYjFYmhqakJVVRXm5ubQ19eHN2/eYGRkBMfHx27/rReECTtXr15FZ2cnwuEwlpaW8ObNGzx//txViSEcrdvMBxdL6xpGoTdHY+U+HqHCUPkM++NRBharZ1IT45jT09NYXV1FOp12CpfGaC282a+t8qLPWQXa7qF1ZVteGA6HUVNTg2QyiZKSEgSDQezu7mJiYgJPnjzB69evMTMz444VWUUVgIuzV1ZWorGx0VXXCgTOzg5OT0+jr68PL168cOfJLe/U9ktcocAvqB2qi1fXiRUUjCuohsMEA7pndnd3s4QM3YfNzc3o7e1FW1sbbt++jba2NkQiEWQyZ/7lhYUF5w7Qyz59c+T/SngEvE1N5zpsAW1LtJY47BkjrodHQqgZFRQUIB6Po76+HlVVVZiZmXF1AxWe1jLQowNaUeMiZFYhpWvLFTdUoQsg67wYcIagyWQSPT09GBkZcZlynB8zb0tLS9Hb24tr166hvLw8K3mEGYa0tK2ipEoI4ar7ZbVXNi2rZhUffl5WVobq6mqXHXx8fIzZ2Vm8fv0aw8PDWQyFMNK9ZrWPqqoq5545PT27kWB8fNydIczlVVAct0ob12oZZi7XKP/PZDLOzXzlyhX86le/QjKZdHTGguZ0sfHeOgCu0PlFcAOA4uJitLe3o7u728W1OWceOYhEIlkHnJUZ67p9FpbuL12FinclJSWorKx08fSXL1/im2++wcTEhHOFMtRB9ylp7erVq27ehYWFWF9fx/DwMFZXV10cysLU4plP8Q8Ggy6ZxNKYrtvyHxXuus/WauZZ3MnJSTx48CALdtvb2+65XF4EhamOa8NZfEbXZi1jzsuHK3Z9VVVVTsk8Pj7G5uYmxsfHMTw8jKWlpayCIMpv2Cez/1tbW3Hjxg1XJIXu4x9//BHffPMNZmZmspKrtCl8L1LIfO0XWYJ2IxWYwHk/NCdzdHSEra0tZ+Imk0k0NjZibW0Np6enzqd88+ZN3Lhxw91vRgHIuMbQ0BA2NjawtraWFRPgeDajkBusFlUu7ddaI7QqiXAfMqv1HZYI0thGcXExmpub0dTUhMXFRcRiMWdl0NVomanOxzYyPK2VqftltU9rAagmq33ymIquhwkGjx8/RmlpqavRybqUPMN5584ddHZ2orS01FnkdLEyFuAjKCUsljPzJZdYAuUc7f4o7qlrioeTl5eXMTo66q6xslUnuG7g7NgBK/5T0BCfR0dHMTEx4T2/qe5xCkVN4vARse2DDFBxk8kIJSUlrrh5W1ubq6yRyWTc1Tu0IPb29px7U/fewpctLy/P3R6iBQWYTcvDz9wre8je9mk/Zz9k8po5Shygi+3o6AhLS0sYHBzE4OBg1nVcFHxlZWXOi1RQUIDbt2/j1q1bqKmpcaEU5g5o6EHnpwoQ+1Ya8eGiCk/uk1qBPpy0gk+/p4t9bW3NZY2Sf9BLRWFI/MzFH7RfKxx8FqBtVlEFshNiVNljvDwQCGBzc9OdP02lUi5vw65ZaYxXzfX29qKrq8spbEtLS5iamsK7d+/Q19fnjQVa2ZTLS3lR+0VXKeUSBtZiApB1jIGVv2kldXV1ORdFQUEBamtrXc25iooKVFZWIhqN4vT01KUFs8Ds4OCgc4VaKzQXclnXg507n1MLS12IKpD0f7t2IizXvrOzg4ODA0QiEXeJ6SeffILy8nLs7OxgenoaMzMzWF9fd4Vzaa1wDkqAlkFyDppFq3vmI17rAiJTpUCdn5/H3Nwcenp6XBIIYxUdHR1oa2tz/WgGXmNjI+7evYuamhr3Ho8fzM3NuZiAb10KU9V0fbhGJOdzuRgAhSNj0BsbG1heXsbMzAx+/PFHDA0NuWxX3/7SwmB6/o0bN9DQ0ODO3PGGk7GxsXO1LpXZWQZEfLRz5R5YSyoQCGRV/MlkMq6yz+3bt9HS0oJ4PO7qu1Kh2tjYcAk/ExMTWVnJVtmy49E1F4/HUVNT446TAEAqlcLw8DDGxsZcYkyuvVRY2n0KBH4+gqJnushU6+vr8Zvf/AbhcBgvX75EX19fVrF5zjEWi7kSiyyqzcpFtAxPTk7cIW66BlXJ893iQm+W8g6raPI5q/irsqPP2/i3T9E9ODjA/Pw8pqamcPv2badQl5SUuCpKdHmTHviuCvDCwkK335ZvqdXrm6flp1ybnqlVGgPOPEi7u7uYnp7G73//e7x+/Rrz8/M4ODg4F6JSXON9q19//TVu376N+vp6BINBbG5uYnBwED/99BMGBwdduTSdu/bDH8VF6yrP1X6RO1S1BwW8JojYRuARuaurq11R5ePjY8RiMSQSCVcVRmNJzIgaGRlx/vxUKnVOs1BEtFqYdS1Zi8jOlb8VWX2CiATEeADXGIlE3EFixsaohTc0NLjg7/r6OhYXF7G0tIR3797h7du3rvoFD5HqGSxLMNS+bSyFz2gsQK+t4frUHUKC39/fx+TkJIaGhvDw4UNn9dHd+eWXX2JtbQ3Hx8cIhUJoampCdXU16uvrUVNTg1gsllUuDTiLMy4uLma5DS2jZ1Ph50NeVTZ0z3X9ypwo1OlFmJ+fx8uXL/H9999jbm7O603QuRQXF7vD5zdv3nSJPxQyKysrSKVSbt4+C8sqS2rV+dz53KdA4OdC5/ZAOxNW7ty5g9bWVlfcQK/ompmZwatXrzAyMoK5uTnnaVB85pgWr0OhEGpra93hZx6NODg4wPj4OAYHB925SEsXF1nlbMRDtQYVRqFQyFm5h4eHLqabSqUAnN0ywwLLiUQCDx8+xKeffopkMukUTuLh0dGRK7uoRag5VxsC0TmrMurjFbmEKPHxoopUFPgqkDkmLVwqqJFIBJWVlc4FTe8KlV/yISqZxFHOh99b3q1wVxxUvLB81ip7h4eH2NrawtzcHGKxGAYGBvD27VunJOk5ZpUhDIEx7nvv3j20traisLDQhb76+/vxzTffYHx83Clblm5U4LHpeJdplxKCVpvQpsJCJ6XCJ5VKIZVK4eDgwGlvrAkaDofdpmtCAN0gjx8/xrfffut8+rlqxvmaz1rzzZ3fE2m5ZtvULUCXVDweRzKZdIKcBJdMJlFcXJw1fkFBgXPbVFVVoa2tDYeHh7hz5w7evHmDR48eYXR0FCMjI86K9K1VN55zUaFhBY26TviZzS7LZM7czrxNYHl5Oat6DBnvX//1X6OwsBDhcBilpaXOxc0yazoGBfDs7KwTnj7rjXOn4CKx2KQX3RfVAi0O8DtWu3n9+rXLqGPij++4h1WW6JJLJpMODpubm3j37h1evHiB2dnZrEw1y2QsLCjAuD5NFrJp44qvejCYDK2srAy1tbVIJBIAzg4+r6+vY3BwEO/evcN3332HwcFBLC4uXniWT8eiAGKFp9raWmfV86zoxMSEOw5yeHjo3Jh6LEaVLRtf9cWrrWVMpYtnxVgBp6ioCIeHh0gmk84rEY/HzxXRoALJOVGRY3kyvU0+F32pYqMxNt0Tn/DQfnzKhsU3n7AB4Cx79huJRNDU1ITa2lrs7OwgnU5nhXh8cFVlS/mDCmGrbPoUM/1tv9/Z2cG7d++wt7eH0dFRvH//Hu/evXN3/vmsMuJ/aWkpuru70d7ejqqqKgQCAezu7mJgYAD//b//dzx79szxQuvtsmulvGEIis0e/fG1S8cE1eKgq4vf6SZaZhwIBLC4uIihoSGXWVdcXOziRrmIYmVlBaOjoxgeHsbw8LCLbeRioBc139z0c0UKewDVCngKnYKCArS3t+PKlSvufrZIJALgzPphCTJq9JrJRquYrayszCkEPFDLVGqrqeuc9QyWzzLie3SNKNFZwjg9PXU1QkdGRvD//D//D371q1+hu7vbXb1TUlKC9vZ2Z9mynJYlZjIQ9rm1tZVV50/3gvBQbVo1VYvEtAIBuHiUZUBKsEyEYLFhW83F4on2lUgkcOXKFcTjcZcQND8/j/7+fme1qxavv62VoHvGuKLOQa1IzcrVfVdhwjq7ANyBfwrA9+/fuxiK75YEwohzVMslHo/jypUruHr1KpqamlxcfnV1Ff39/RgcHMT09LQrF6d4xHVZmF7UVKnjWllpZHt72ymX9+/fRyKRcIequ7q60NDQgKKiIleOLJ1OO/d0JBJBVVUVotEoMpmMOyCv+GGbuitVgLDl8mDwlgctC5jLaLDjWe8MD4rzqiFVepLJJKqrq7G2toatrS2n3FiXLGmSfatyr3viKyumtMx3fYlEbLwfdX9/H6Ojo1hdXfXihsIhHA67Ag/Xr1/HzZs3EY1GsbW1haWlJTx79gzfffcdJiYmnMXr68cnmDUGr3Hmi9qlYoJqTufSKHNZTqenp1haWsLbt2/R09ODnp4eRCIR566wjJiburW1hampKZcWzCw0n/ZvtR2fdpfrPf5P4atWlO2DLS/vrFL/9evX8Zd/+ZdobGxEZWWlY5QbGxuuaroNJgPZhbGBs2y76upqBINBjI+PY2BgAJubm17t0ve/T3vzwZXz0LVrPxQOExMT+C//5b+4tGVmdtL6VReM7qEP9qFQCFVVVS5pQYUC5+DLsrXEDcBVlNCzZIqXXDfxgX3Y8l4XNRVmDQ0NrtwW4bixsYG+vj5MT0+fUyT0IlGdg+2fgo6wICy5P7p+68Vgv6enZwUKKDD+/u//Hr///e8xOTmJzc1Nd+GtT2lU64Z9szBzc3MzPvvsMzx48AC1tbXIz8/H7u4uRkdH8e233zrrktnZloasQmbxzCogNqaVyZx5JN6/f483b97g888/RyKRwM2bN9Hd3e3K0kWjUYRCIRweHjrhTwUgFAqhsbERHR0dKC8vR15envNwaAzTJ6CsEPM14j+fp/BSpY1wVvzgZ6ro2Jgcy6XxmACt28LCQtTW1qKtrc2dsw6Hw65uq+6BCkKFu8VD2yg8gJ9p0hdj0z6Oj4+xtbXlEvSId5Yn2fO9VVVVuHr1Kh4+fIju7m7k5+djZWUFz549w5MnTzA6OorNzc1ziodWF/LtF//PZTX62i+6RUKDyjqw/q0IwElp4dOdnR0kEokshkTtnBvAg9sLCwuuyoDPb69j50JaNfv5ng9QZF7WOrR98dnT07PDyLzbMBQKORcGAFc6iC5BIgyTAbT/QOAsnrOxsYHFxUXs7u5mMUYfI+P81VVjGRHXoe40n4C3cN3d3cXy8jKeP3+O9vZ2AHBHBGyNS/6wgo/Cgsj+ySefuGtvbGEA37rUpaGHa6ndWWXGZzFqs4rNRYKQuBQKhZy2Gg6HXcLJ5uYm0um0i03r3AoLC532aWvqkibC4bCzmPiMHifi84zT6nxV2JaUlOD4+BgjIyMYHR3FixcvMDk56cIOuZgcqwLZqkXRaBT19fVoa2vDrVu30NTUhIKCAqTTaYyOjuLJkyd4+/Yt1tfXnXWp61IGZa2gi7xF1oJmW1tbw/fff4+joyM0NDS4K4do3fOdnZ0dvH//HtPT0+5exLKyMszPz+Pw8BDRaBTb29tYXV11VY98gs7Gkbg2FW5anYprpSXN20Ts7RJKqzqeLx5ZWFiIzs5OXL9+3Z3TVWWvuroaX3zxBQKBAKLRKMbGxjA3N+eOw7A/TX7zVQKy89F9YZF64PxRJV8jP2U80mdEKJ7wDPjnn3+OO3fuuBtODg4OMDo6ih9//BHv37/PMnrYmHm/s7OTZd2q8ss90ONWH1J8L1VAWydhXRfWpFdmqxYGK4enUilUVlZm3epAVx0ZfyAQcAkV9C1/iHn7mhKoj9nwGa5DiVM3XddLy4JVR8bHx1FdXe3SepmZpRlcXKMmOOg8Tk7OKqkPDw+7g9daXsinbOi6bOBeXYR8TgPSlqlai4wuzOHhYTx9+hQFBQXOklPCOTw8dCW0mM4cCoVc0d9YLIZIJIKOjg40NTU51xQr5qgFoEis2YK6Lt5coczJErLdW8uQbbMwIB4WFxejtrYWpaWlKCwsdFe9sIYq4xQ6lmrO9mwU56o1H5U+yHw0nkHY6J4VFhaiuLgY4XAYm5ubGB4exu9//3sMDg5ibW3t3HENhY9NHuBcw+EwKisr0dbW5o4nxWIx58V5+fIlXr9+7Wp2Uutn0hdxzrqfOCZ/U5lWK5fP6V4dHx9jcXHRlesjbVGh420sxNONjY1zyWTAmZuYMWAehbmomosKaia8cS8tznC+vEuT8GQiiCqldiw2W1whEong5s2buHPnDioqKlx5v9PTU5cV2t3djWDwrKZqWVmZ2yMtNm3PntqmirPPslOLVfeQa7ZCVQ0LVWr0GeYNVFRUoKenBzdu3MDt27dRWVmJ09NTd0fi0NAQZmdns5RdHUerTul3/E2DwtLRRe3SBbTZrIvHZieqlqVETm2BJYMKCwud9nB4eOjcMVzo8vIyFhYWzlUMV2LRsRQQNvakc88l3CwRWOSxTJalgZ48eYJQKIRIJIKGhgZ3bZKa7SQOXhiph65pYbx//x7fffcdFhYWcHBwkBVf8M1H4WuR2b7jc2lYa87CJZPJIJ1O4/nz56iqqkJPT49zC1KQpdNpzM3NOTfc8vIyqqqq8PXXX6O0tBSlpaUuGaitrQ21tbUu3qmuOmtV6H7pOm0c2p7F07X54n4+zZd9KaEzxlNUVOQSQ6j0LC8vu0xXatu5Yp258EdjHLoHdl0+uDAWy9jt+/fv8fr166xD/0on6nZj3ypQi4qK0NXVhdu3b6Onpwe9vb2oqKjA8fExlpeX8ezZM3z//ffOPaXMVvfKKr66bo13qgC0ChrXT2/B4eEhdnd3XT1a7iuVRiqktO7ogWClJt5ewHOTClMVTMq7fPvmWxMVFnqQKGDVElM8tmtVHGQGaDKZxJUrV1yVG72VhDHCaDSKzs5OJBIJlJaWoqKiAt9//z3Gxsawu7vrYKE0zvn6FCP7v/ICFW7cb8tPc1lZHJ+01NjYiPr6elfK7tq1a6irq0NhYSHW1tYwMjKC6elprK2tZXkyLF+3SoXdL8Xzy7pEL11AWycE+CU+n+F36nY5OTlxlcA3NzeRl5eHw8NDVyqImiKfW1lZcbEH6z6z4ypQ7G8rlK1bzPbjW4ddI5nW2toaBgYGsq7aqa+vd0Srm6ZEokyd19y8ffsWT548wcbGxjlLSeegioUPFhYePsvP95xt7JfxB60RycuBR0dH8fd///f427/9W1ePkWe1WlpaUFFR4dyiiUQCsVjMHXi18Sr18fs0Ts5XrSUlCLpQfYqMTQzwMQOOR0ueaemM87J8E0usWQZAJc/HNPk9+7d4pRq4wsLumbrbhoaGMDIy4lLRVVHVrD8dQ2khGAw6a/ezzz7Dl19+iZaWFpSXl6OgoACpVAo//fQTXr58iffv37tsUJ07BZLii69xT60b0io9uu/kGzw4bpULtTwymbMalslkEt3d3e6KImaT+zxJVkhoI6x8hSh0TQCc9esrdJFrPPWe0eIsKytDQ0MDmpubkUwmnRW4v7/vLkOur69HUVGRu22+tLQUra2trnSfzTb2rc/igf1evU+5cFn74m9VJlQBo6D+9a9/jevXr6O5uRm1tbXuLPjJyc83ubAmrMZVLTxtjeBc6+L/F82f7RdbgqptXwQofYeCbXp6Gv39/S71mW5DMh76+8fGxjA6OuruzWKzVhub1VYs01cNzzIY65KwWqtlmEoQdMeMjY2hvLzc1UVlxXv2o0dAyFR5a/nk5CT6+/vx9u1bb/zThwhWE7Ln5izSK+O1Fog+Z2G6sbGBYPDsEuTp6WknFFZXV/Hu3Ts8fvwY//AP/4DZ2Vl3X+Pc3Bzevn2Lu3fvoqWlJevoBK0Y1da0qILOgUJNLRcqHxSEui5lpjYJRq0Pu0bCV62zoqIiNDQ0IB6PIxAIuDsV+/r68MMPP2BlZeWc4qVM2TY7plpn/K2Cmxq0KpD8nMWhl5aWnIDQzF/g/C0G2j9dmGVlZbh16xZu3LiBu3fvoq6uDpFIBJubm5ifn8fAwAB++ukn9PX1ucQ0qzDl4gs+Ic539SiFTRqz1iTnbgWYWpKMM1VWVuKTTz5BQ0MDVlZWMDk56VzWuTwqFucVblZh0HXpvOiqZHiHtKjztvhHi5Y4W1xcjI6ODnR2diIej+Pk5AQbGxsYHR11x3tWV1fx7//9v8e1a9ecksZ6vcwS9nlRFKcsP/Ttl3Xxa5jIwlFhSd5WVFSEkpIS5OWdlRtsb29HIpHAV199hWvXrrnryHizzOHhIRYXFzE2NoaJiYlzZfjsPllasThm8eSfRQgC2enbRGTV5H1C0TIc3mv27t07JBIJVFdXIx6PZzFJXk3zD//wD3j06JGLcRD4yvi4QN1IS1gKwFxanyImEyCAbE1KicOuk0Wnnz175qy6TOasHl40GnWJCCykzbazs4OpqSl88803+MMf/oDp6WmXWMJ5qV/bMgyFvc8lp1ZQUVHRucoeaqlnMtn3oNl901us6SZ7/vw5/u7v/g7Dw8NZafjb29uYmppCX18fbty4gbKysqwxbRV5n6LBz+0RA13b6empWxfXoPhhE7h8jEz3n40VjHp7e90xlvX1dczMzOD9+/eYnJx0Qofw5fvq6tLxdG98WrZdf1FRUdYzVtim02lsbW05JVHdbQpTm6jCuEwsFkMymcTdu3fxF3/xF65WIxnvn/70J1edSUvoqcJCRUTnqMdX7J4RVoSRpV/tx8agdN9VYFJ5rq6uxr1793D9+nVEo1EXV9re3s5yoavCqHNTeKmLXZviiOV3xBvW3eUzOpYPPqogd3R0uEzY4+NjvH37Fn/zN3+DP/7xj87Sn5ubw3/8j/8R3d3daG5udsJXE3d8QoKx2FxHgy5qjFXrfvl4DS9AYH3koqIiVwqzp6cH9fX1SCaTWcl89IStrq5ieHgY09PT54qbWzrRknuW1i29XLZdKjuUPxR8NouSE7T/Ww2eCMJMOh4czmQyLoO0v78fT58+xcLCwjlGRiJgn5yfEpEyHRuvVK3fvgsgqwKGFXra+A4JkjcI8HwjA/ddXV2oqalxcUL2x8osf/rTn/D48WOMjo46ZmOtISuwOG9lvHzWutxUO1ch6mMwKkC4T4zdcQxescR9o5ViLZ3V1VXMzc1hc3MTFRUVKCgoQFVVFaqrqzE+Pp6lLftwiH9r0g/Xo/uqCQtcu1aoUOFhtXHFKcV1MtXe3l7E4/Es+JBwrVDjM5yfTS+3Lj9lAjZWk8lknFVtNVl+tr+/761XynWqG4+0m5+fj4qKCrS0tLgi9deuXUNzczMKCgqwvb2N58+f4+nTp/jpp58wNTWFnZ0dV4RbYa/7YZUIm7Wn67I/ugdWwfMpLIr3ZLzxeBwPHjzA7du3cXx8jFevXmF4eBipVMp7HEcFMPdU3bXKO+y6+L1VqoiL3HNtFqftGsjMWUWL5x55PprhkUAg4O6/rKysRE1NDQC4ClO6/z7YKy5anFLeYvdLPXEWl/k/60Hfv38ft27dQnt7uzMEksmkqz2riYmZzFnCEbN2NaZt8dniCffRKjDK36wxdFH7RZagtfQUaHbSuhAuoKSkxF0xVFxc7IrbHh8fI5VKYWhoyKU7E4l1kVw8++X/aqnquJybumDs/HR9F8UN9DMlZDIlBrG5qayrCMBVHMlkfr6lnQxncHDQVX9QxSIXrPm9akLUYBVJ+D0z3KgxKkHYPq2Vcnx87Na1tLSEnZ0dBINn6fSxWMylIluX5f7+flZKOoscs5ScWi12PymMffUcCX/+1tJx/K1HUiwsLV7Y/QwEzrwB9fX1aGpqQklJictsVsHk6++iRvjTZabKnF2XwkaJnJ8dHBy4TEEWZ7Dr4P9q+bEQeEdHB+7evYubN2+isrLSJSaMjo7i6dOneP78uUuCUauG67AKj2aIKrx1Xio0CAurrFjGrGtiv4q3jGnevn0bt2/fRnl5OQYGBvDq1atzcVvLH/S3bx+VvlRAWEWf8wB+zshWXqJrs3xDYZXJnBUaCIfD7pgNjYTS0lJ34zwLuHNuJycn7gwsb+GweOdbo7V6fbD37YPlh+wnFovh2rVr+Iu/+Atcu3YNiUTCxTq5Jj32pPyFFwxrZSOLb5ZmdX36HMdQT41V0nztUjFBq23qhMhkVSvyCQ6W3erq6kIymXR1KTOZs7M+ExMT+Oabb/DkyZOsuoQkHusG1b7VHWhdg8r4czH/yzAyjuUzs9k/Y4QTExOuGPbh4aGLuZycnGBpaQmvX7/Go0ePnKbnu8UAwDlEtcissQffHmk8iXDQe89867dWDivXr62tudRj1j+tr6/H2NhYVnkkIvfOzg7W1tawt7eHaDSKcDiM6upqVzKPffuQVC0D33dW2PM316buEVp3troL37FEXVBQgGg0ivLycpSWlro9m5+fx9ramrNOSdAUxnRr+YpT82/upw3uK/P04aPVgDOZjKvav7S0dM5CDQQCrmJKY2OjS0bg7S0NDQ1IJpMIBAKYnZ3F8+fP8fbtW7x48cLd/aZ98SdXjCUYDGYVMPBZPwpvWlXMgFRFiF4iJpJp032LRqPo7e3F1//zouPJyUm8ePHCWbC+mJ4VZnoW1+4Xx1Hr0MeEFc+0X3uswu6n3evd3V13DjccDuP27dvY3t5Gd3c3tre3kZ+f7y4Yrq2tdUczeH5Szz8qzvgEt7V67dxy0aRm6LKFw2E0NjaipaXFFQ1hQQ3+WAuQtJ1Opx3eWaNH8UjXoiEHSxfqnv8lbt9L1w61jYMrk7UT5w9LATU2NuLOnTtoampymaB7e3tYWlrC8+fP8dNPP2FmZibreIBq+j4CtJaET/tSwrPCwsaK+DnnTp+4uoItI1XAHx8fO/fou3fvcHR05OpOHh0d4dWrV3jy5AkGBgawvLycVdfRzkN9+LpOHZ9w1HWpdcx+rPDjbRe7u7vnxrKNVUnIlMLhMJqamnDt2jW8evXKuWvYN2M1XDMAd0yCRY6Pj4/Ppa0Tnpy/tZYIYxIV39P4FJkoL3ylZaq4wXcVH4LBoMu4i8fjiMfjKCkpwfr6OkZHR91dZnY+Gi9RRcvuk+IOcF5DpSbLvaCHhI3rY3Hp3t5ehEIhTE5OYmRkxMWEIpEIgsEgEomEc312dXW527qj0ajD0YWFBbx9+xY//vgj+vv7sby87Kp06LwVB33WlLqtczFQfq9n3whPtfyZRMfxfK2goADJZNKdaWSx8JmZGRe/tgqGT/n1JVDZZ3xrskxWGbuumRWSOI4yeeUxoVAIgcCZu7OiogJFRUXo6elBKBTC1tYW9vb2UFhYiObmZlRVVTnDg2c2qfjZ+RCGaoWrMMplJfmUHsVPNTRY4aazsxN1dXVZN5rkMhpoubLc3czMjMuI53u+fVAaYz+6BnWFWh54UftFRyQUsRSIloFbLT4cDqOiogL19fXuollaGNPT0/jTn/6EH374AZOTk1hfX89iNmoVqCZg56BNN5Dv6CWnClzVDpVB8Xt7rMHCQJ+n5QXAZX7SrfT8+XNsbm66a202NzeziNBqP9xwRVz7Ha0fIrkewtZUZ1peqtmenv5c5SHX2oGzuODi4iL6+vrwySef4OrVq+4w+fXr13Hv3j189913LhOvqKgI1dXVqKqqcllgrPRQXV2NlpYW1NXVIRAIZN0Np+Opq9cyKYWX1eRpWZIpWCK08R7bH7MM6SZkSajJyUkMDw87hUFhqTBTOrHKllZFsu53ZVjAzxaK9scxy8rK0NXVhQcPHqC+vh5DQ0P44osvsuLZRUVFSCQSqKysdIyJhQ5463d/fz+GhoZcEsnKykrWTRMWFxQ/1ZIgjtGKyWQyWXioAtTeMGIPliu8tNk9Ly8vdxbRysoK3r59i/7+flckXedOJcnSlvKVi/iXxUWLS8QnSz/Eh1yMXeGYTqddWbeGhgZ3BKKzs9MJjEDgrEoMs+gPDg6wvLyMn376CZOTkzn5lIWj8lG6561Qtwq3Ko0+/rm+vo7Z2VknyKwhZBWm/f19d7zs7du3WF5ePifELR+y+2VhqPNiBj734EPtUu5Qy4jVqtIF+kxYAC4uEQqFcHR05C7GHR4eRn9/Px49eoShoSGkUqksLc4mFKhQU0AoojG13Gp5BEYuYPPdiwjSp8Xl0lqOjo5c+vqjR49QVVWFw8NDrK2tuRiTukE1a8oyR84tGDw7tM3vTk5OnIvSVyiZz4TDYezv71/ocuM4+jeF+vr6utun1tZWxONxHB8fo7q6Gp2dnXj//r2DS0VFBdra2tDW1obq6mqXCk0hwxgBCwZw7crwVTHJpalTuFPoWWtM94uMUNfog0EikUBTU5OLabDAweLiIhYWFrKEdi7PgTJrn3uWQt63LtKU9aqosA4Gz26Kb2hoQGdnJ1paWrC/v+/2l0KQt7QEg0FXNiyVSjmh/ubNG4yOjmJubg6pVMrhz4csB7rr9vb2suCeyWSyshAVNrouPfphGZiu2acAMoGkra0N169fRywWc8euWF3KKrWWESte+SwyFSbWqs/FUAOBn+989CWgWR5qGfvBwQGmpqbwhz/8AQUFBbhz5w6qqqpcXJDXKgFwVXRYj9leL+cTthScmlSo6/bhsu635YE6DvM5eIa2urr6XGF9jkmPGuvvski2ut8VLvxbYabP0ILWQuLAmSJtj41d1C6VHapuGgWEAswHJAUUjw/wYOf4+Dh+//vfY3x8HGtra64ygm6iCjs7Zi6gUev+0JzYvwWwMgKfFkdGpP/bZ/Q7nh1k6i+1ZB/S+ghG5+qLkVhXqG++TN22BcLVIsnlFj49PXXXOv3d3/0d1tbWcOPGDReT4NVR8Xgc0WgUTU1N6O7uxt27d5FMJp0QpAbIm+s3NjbcWq3bi+uyh9ytW0sVHGvBcC0WP7leC+NgMIiGhgZcvXoVdXV1rjj15uYmtre33S3ZPubpGzeXC1/xWMfWd61FafeT/zNBhuey+L0mCPFy0nfv3mFwcBArKyvuHkTePu8rd6ZztcqTKpm6Xz4aUCFks2YtrvtiikpfRUVFuHr1Kh48eICWlhbMzs7iu+++w/DwsDcOaGGu+2/nxuf0O33PMmZbQlIzfnUtugbbCBMWnpibm8P09DS+/vprfP3116irq0NxcbFzf5KGBgYG8OLFC3z77beulJ2uwSpkjNnasX0uQ5uAyL99ayBvWVpawsjICPr6+tDQ0OBuz7FrJ+3Pzs7i0aNH+O67787dFp9LYeFnNo7vw12u7bJxwUvfIqEMRZmotVp0Mmw8bPz27VtXb3JpaQnDw8PugDjjCvZdq7XZ75WRM7ZgBWQwGHQFrVWjs0JW0859jBJAVlq1JuvwPbtp1Hp98S99h2uwm814ntWwORc9rqAw0XXRevSdU+J8mOVHJqzWC9ewuLiI7777DqOjoy7bUEtWlZaWujNo5eXlWcWEt7a2kEqlsq6BUdxR4tWAuiaR+IS7worwsx4E2yzDIBwTiQSSyaQ7fLy8vIzV1VUAPxd5z7WHnK/igl4nw+cJZ1pRFu9VibMCgfOYm5tztyXw4mZanfv7+9ja2sLi4iLS6TTW1tawvLyM6elpTExMYHV19dxdb1Q4cgkxFbB6Y7k+w/JY9pytrkEZsSZ92abJbPp8aWkpamtrEYlEMDc3h76+PoyNjWUJASsAdc+tIFMa457YI0TqDuW61JVoQwu+WLYPjuwLQFYfU1NTePLkCY6Pj1FeXu6STGggHB8f4/379xgcHMTo6CjW1tbOMXyNmZMGfesqLCzMmgs/VyvdV0tUYcoM1Y2NDbx+/Rrt7e2Ix+PuPkj2xxJ4xN2xsTGsrKycU+wvaoQ752SVMa6drv9c1WVsu5Q7lL8VQEQ0TorPWVcUcHaA+uDgAE+fPsXr168RDAbdGSQSI5+12r4VspaBqXC2LlDgZyFzcHBwzrLg9zaor/OxmrsdT7V4FWC+uSoB6vjav0/Qq3bpW5fNiAXOlwrTuasyo3DUWI5vTnt7e5iZmcHKygoKCwv/X/be67nx5MwSPQANSBga0Hvvyvtqr+6WRjszERvzsg/7sv/exm7EPOzMxmrkpqWW2qjLWxa99xYgHD3uA+/JOviYYFFz9+VGKCMqiAJ+JvPzLr/Eq1evUFJSgoODA9dxhPvKMpmMw3tpaakLmTBPqi2eFCbKiBYOpEGfcWLXZe8pJuD5l/1fa2trEYlEXCeL5eVlbG1tFTT0LSZkdR4KW50D4WxpSplb16dGKAAkk0mMjo7i5OSsqwgPdQ4EzgorNjY2MD8/j8XFRezs7LgqZe5d1XCfr5jFwtvSra/6lvja398/Z5D5YKZeiC98rfNQwU1vcHNzE69fv8bk5CSSyeS5ylSfN2HXxv/zOxs94n00SqwBpkaNen0+Z8EqPcJC50mDKJFI4OnTp3jz5o3bW0dlRoOTRiT38RbDF5WYnTP/6nmlOk9VeIo3y3u89/Dw0BU3dnV1oa2tDc3NzW4HACtBNzc38d133+HFixeYm5srOBhYn2lhrb+ro2CL+XivNjS/zLh02zSfEqBmJsD0N6tEeNQHJ2vj7Qp0tVCLWfLFvCkFWCDwPqbt8+x883SAEa/ICjjradnvfGu087IEqYPPIwEVC98pfuz9SjRkYlrsZFy7Nkv8loj4nlwud+4E+NXVVRc6TCQSGBgYcGHFiooKbGxsYHJyEjMzM0in027udi2KDx/+rbHFz9wj5BOA1tOyBgurQnloKXPXmUwGa2trztq2sNXnKW34mI+/+apwLY9ZYax4SafTWFtbQz6fRyKRQCQScUVfPKUllUq5QhfNFeuaqZQ1d+LLz+k/W41nhaEvnKnDRitI3z4vxcIqnz/rzvTq1SuUlpZiZWXFhXRVudiiI4W9hYPiRHGhc7QwUXzxPZrjBFCQ91RF4iug0fUxZcECLIUHcD4dpeuz11vDz2dUFZOJ+lk9elvYpGs4PDzE1tYWHj9+jGAwiOHhYbf5/+DgADMzM1hZWcGrV68wOTmJjY2NgsIonacaknZOhKPOQema9xXTHb7xH9oioQTLvT7Fwla6CB+TfIhhit3D92gYh8LQvtcKPt9QoDMEYi06XucTZjaHZa1Snb9ajxbhfL9laL7XWnpcny9/qnBQb6SYtawehy33tvDU+XJTPRXg1NQUHj9+jLq6OkSjUcRiMVcMtba2VhBa1OfrXBVuPtwpzJQObGiI99KoUUOMeK6qqkJXVxf6+vrcETbA+3ZTmuin8NY8C+fvE5qWmXVLiwoiH+74PoZ3yNzJZNIV7OgcGJoi/pSe+UwaQbYAxMJWDVNr3Gr7M6ULpVE7iikg+w7LL2r1p1IpjI2NoaSkpKBrjhpBGq3ywVP5wPK4zYsr/RGOVhFZZaadl/R7hY01PklrxfCg3VDsb/p//WuNAZ8n7huWz7jOkpKz9ovsIQuggIb4mXnn169f4/r166iqqkIul8Pk5CRmZ2exsbHhzqTkvKxcu0hGqUFA/rXG0l/jBQKX9AR9mppAKSsrO5eUtgjW+1QQ+64h0JXA+D51/ZWBrDXA72hl6rAehD5PCZK9AHVdep9vjvZ7q8R0bSQszY3oPbxGS7WB97kUSxxWkNqeibTkbMWiCg3i2hoeVqipkqZg4FwPDg5cIcnq6ipCoZCzIH1dLdRosVEGhQOHz9AKBALncjTKCMyp+IwgPieXy+Hly5c4PT1FNBrF0dERvvnmG1d5qDhVQaZC03rtqnx8IUJLi1bocl3A+3Ad13J0dHRuU7verzTBeSg9WuWg8OV7VeAr7O2WAR9s+H0xK5/7VG3XH73PhrVPTk7cnlTlaxWiqtAs/i389frT01O3J1ifZfnY4suujY3yfSdXWDha2WEVls7TwqKY16uyj/dpYwcfTnQdPuOU+NJ5Kp0SNycnJ+7kjlQqhVQqhWg0ir29PWxsbLiGGzYVYummmB5QWJAO6XxY2WuNqIvGpTxBOzQfaAW1RaQlhGDwrEiF8W1t0MqWWmRu/sYuHoz/E6nHx8eudZcyk4ZHaD1/aBCoJBpVikwgn5ycOKHOZDyFr3XFacGfnp46hqcSoIApLS1FJBLB/v5+wVmDuVyuoNgBeJ/jYxEHN5tbhudQQtJ7uYH39PTUeTQ80orn1Km1TM9H18Uio3A4jMrKSqyvrxfkHvL5vFO0PAWchQccSrQUgEoLxIPFnXpbVvCpYCId0NDQfKcy1cnJCTY3N5FMJrGxsYF/+7d/Q0lJCbLZrKta1kGaJ70x3ENBoX07CTfSge4VLKaUVVlR0GmxVygUcocLk6Zsbrq5uRkAXOclNg8IBN6Xy1tlwS0rLFLTPWSWzwl3vYZz8CkHhTtxXVlZWUAD3MbDOfr6SFraUeXOikTii+/lyQY8A5K4IH0FAoECg5G8xncWC0Eqj9FIJ671evJqPp8v+I38R1hTCei8aIyTHsnDR0dHbqsKozCkGU198L18vnqVH+pow/kT95Rh9nul16OjIxweHmJ3dxe7u7tYXl52sll1RD6fd6cIsWhPnRdGF20zBa6ZsLC0SHwVk4nFxqWUoM/1JiBzuVyBN0Akc2HWwiWBkTE1NEYFp+2l1OWNRqNIJpMA3jMCk8M6J/UmaElbb4zr0MHvKcD1XgJYTwYn4VL5URCqIuD3mlxn4vb4+Bj7+/uOSAE4oWYZkLA4OTlxCisQeF8Yo96OWnC6XhZkUFirMGTrJV6r8ALeC18AzurLZDIuPGJxTrz5FJQaTNay0xAVBbsaOMB7b1jxRybh0D1s1vtU4Ul6ZE9XwpyCxUYCFNd8r37PfJAqDc6LBgjwvqBM16FeOb8jHxB2emoGcan/z+fzSCaTBRa/KhTuK1W4ky8JD26p4TWELfGia6AhZelQ12G9VMJNFaeGNu3p4Qp7n9dwcnKCdDpdwHt6vNTR0ZETnhot4JyVZvhMNTKIG/X6ORdV5PpeyjfLY+q1aOia8FQeoXxUz07xQmWokQXiy/IG6d3yJXnBrkuVDJ+xt7fnZJD+83maPmOV6+LcVXYSFuQVX6EY4VtaWuqUJOdH2BFWViZeNAIXXRAIBPIEioanrAvN7/WvPKOAAfSfz3qn4uLkKRSJGA1xFnPrrSWt+Rv1DNV6tlanEjm/0+frPUpwSkAWFvobCVHfz3++0BkZU0MuweBZFSYVBZWcwswSohoiFo52LqosrGevz/XhW2P9KgisUtHPyqQUomQQWs5AYUhYlVKxcJ8qUEsfVrDrPXZtek+xa6wHruuzYUQKAj7TbrFQIVWMT30RF52jL/SpioQ4pwLhPVaxarhSowTkV6Xbo6MjZ+ip96F8bwWjxZfCWGHrC5Nb+WHTC7zHronXWNnBOWueWdelv/O5ui7Le1bG+eSnGiLKK0rblg6UZiyele5Ie/zL99DQOzk5cYaHeo2W/i6SVRaOKrdUBii+LM/yWu3upfKXfxW2ymOMvtEQoez4f+datErmg0rQB9Biw/csFb6XuccHTMtAxe7zKSWLOHuvb172Ob53FRvFDIRiwtJ3T7H5WWWrxHURA9h5XOZ9VnFedo6+oXgr9rvCyD7PGgXFjBYrWC96nx0fshaL3W8F9kWwUEUCXLwuHx355lkMX5e556I12c8XrVENDK5Ln6GhLt98in1XbBSDjf3N8k4xY+Iig5Zzs4Kc+LJz9ykL+65i8/fR8IdoSsdFMLRGjF5/GdmhvxWTA8Wu+xC++ByfrLsIX757ijku/1eU4N/G38bfxt/G38bfxv8fx0VK8NIdY6w2p7bV8AOv599ilpdWnqn1w8+2SggoPOFYFnYuR2DfoyE4hmU0p6EWnrrZnKPPyuNnO0dr6dvfbCiQ71R4XnSPteQUB4QBQwS+5/A3a6nbtVzk3ZAeeA8LXv5aOPlgYS05LVxgwYCGf/hMhm3s+zh8BTa+NesaLS4VX5oD/2tgpsUBfAbDvLagQnM7xTzpi6IOeo/1bnzztbC4jLdCOCksNJzHdes7gMItP7680UW0o/Rr88f5vP8QVVuFqvcAKMgZ+3hZ18XQp+8MRb7bhuuLrcv3Pp/nV8yrssUfKnttWJjPtvixMlfhY+fvkx2+OerQe3z84aPF/wgv23CxTY1cND541oQSgBUWBKYdvuv0ebpoMkpJSYk7dYDluPy9mBBQgaHv5JztOvSvzsU3z2IVpR8SDMWG/U3DKb7/23sscxSbN5/l+93iyzLlRc+0z+e4aO+SfmfDR76QixU8KrSA811wFOeW5nQNWshi5+9bpw9ONhdY7H4fLEm/VoFwkN598yrGY75xEYyLhZcuwxfF3qVhTsuvwHmBWkx22HVfhseUporB/KI52jn55ufjUTsX33N8hqvvWh3F+NX+pvOwctTC0Ro/xdZin23Xw2HzfxfN1c6x2Pvsu4vJROVl+x6f3OGaLzMutU9QK2yKAdISoG+i+kzV2Ox6H4vFEAgEkEgksLu7W2BBqEdn52ffW+x3S0z2mRchyLfmy16r//cx6mXWoILFN9TisbkLH+743GKWp52jzsPH2Py/r9joImHIQe/ICn27Lru2YqOYULmIRnxMWEy5FhNMvu/s2gOBwg3TNsLhw5kPnxYfdh7FhG0xAaX3X2RJ8x7fnlVLD/p7Mdq16ykm1C7Cnd7ro2v73GJGge83n8DXIpvL0EyxdXyIbix+ixldej2/t3StRqaPdgD//kc7rPL1zb2YEeYrbPrQsE5YsTXbOV7GCwT+it6h/GyJzLrxlxEovKakpASRSAR9fX346quv0NnZiUAggD/96U/43e9+5/as+SweqxC14o+Lv2jzMnC+44o+l9drma6+S9dWLLSrMNP3UwjyWZxzsZCOJW7r+vsYxc7XWnE+78hWrum69Nm2ylP/KUz5HcPOup3AzlGJVsOhaoD59gwyPOWrkixmLdrviwnCYkl2XUMxfrC0YIWPMqiWenPddp3FeEwrTvUaKxis12WFpSo2/i3WT1OvVbhYuiwmCO3cfbxsz7orZoxotXIxJaAVrMD7LQPFDJliylTXVWw+dg4XGSn6TJ9Ssb/xs+UxS4e+5/gUqY/ufTCx/OLDl4WRrVZWuWWfXYwvea9PMft4T2FSbH2+camcoI9h7KSLjXw+X5DbUcIEzg7cvX37Nv7pn/4J/f39ODo6Ql1dHaanp/Hq1atzAPcpZc07FCvD1/VwWKRYwFphxvs5dz7LeifFwlc+ArGM5atAs0T7IQvHJ3iKKR79+yEGtnO1aytGiLYBeDFB4Hum5jZ8VW0+4eGDmWU4e63i0ieIfHMrBgs7H0tPdo4+I8M37HUXzbkYT/qEieVJPtN6eXbevEcNTX2mevfWUOQ7fLALBoMF3Vu0P6iFk12P7ztusuZWgIsUoP0/12VL+X1RCwtf+zzKKs1nK9zUqCsW8SgGs2K8rDLDt0YfPi2t+uDiM+x4v29bg8pmn0zR518k7+zvvvstvj40LqUECRhVNmoR+pSkehXcl6KMUFpaiqqqKgwNDeH+/ftoaGgAAMzMzOB3v/sdVlZWzgliizQyGbtdcGOxRYJat2Ru3u/L1dhyYvubtdQtDHyFRPaZuj9M4axD52dhYK1WJTD7LhVKfJZ6vnw3O+PwWRfl0uy6+QwWsCjufJarvV+fqR0z1JtXj5nX8v/FvHyFqxYQWUOuGDNab0d/0znw+b5r7G8q7HRdOkeuS/Gt99l1+XCkuFG42XUq3FVhcW66HhXQ2tyCHUW430zxQprQ9fqUrxbT8H7tMal4LbYOhWUoFEIkEnHNnKenpzE7O4vt7e1zePEpJQBuXcB7+aK0roaZTz7p/HRvYbFoio0y6douEugKW+D86RY++cJ36t5rn0zUOfjkm3raVnkWM+qswWS/16G8bWWLrUngXNhtq1gaTcelw6EqnCiYAoHCNkwqEJSJLXEFAmetcbq7u3H9+nXcunULVVVV2N/fx8zMDN68eYNkMlk0Pm0BqJ0ndN5KVD4vRBmVAoZAtZ04eO/p6VnVniUyRZhPSFrrxwphe53PWtJ7VKBb4lYr3OZtbMWs4oSErC2VihkglmkJJ9/8LVPY7yyOiAsbjmPXHNKiDn6n3Ur0PYQHcN6y9OFEw9P6DivsNPxpr1NLVnFh6cF2jVHB6sMhh51jMWFi8eTzqLlmNfTYkpC0cXh46LqY0Jikgjs9PXUt1/hcdhPRd+vabQU2/2q3F1XIlxmca2lpKerq6tDc3IyBgQF0dHQgk8lgdXW1QFlbWCkda4sxpX2f8tZ7NZRr8aW0q89TPtRhjaRivPTXfFY5bofOkevTanpdr4UZ+dZnUJIGaGwrjdE753vZs9l3ELDyieJK10m54ZuLb1y6d6ha2yoAw+Gw6/lnNbMKYgIzGAyioqICnZ2d+OKLL3Dv3j3U1tYiGAxie3sbKysrSCaTRU+Zt0RC4BQTfEQ4h8/KIkHo2tgTkgjXlmRclwrDYh6JryuLzvui8INVPBauvMZ3L9duFZ6epqD3cV0qkPl+ZRo7X1XGui5dn3besEJPf9ctEFos4hPu1mCwhwsrTvS5Pqa5iC4ULgpXXYcqF4sPfq8l9cUsU9/9paWlBS24LM5VoakwKiagdQ5KuxwlJSUIhUKIxWJoampCS0sLGhsbcXx8jNXVVSwuLmJ5eblgPlZRWX5T/leYsK+mGtV6XzEDWNdImaO0GovFEI/Hce3aNdy/fx99fX2oqKjA5uYmlpeXsbe3520wr3NQw9LmG4vNkd9xS4alUZ8hqfCwcsBGgdRLLBaG1Wt9tQUalbNy015n58MjxnTter81kIH3HWrY6rGqqgrt7e3o7e11PYhPT9+3sNvf38fq6ipmZmaQSCQKmv3ruizv2Tlb/XHRuPQpEkpsyow8RsnntXFClkirqqpQV1eHu3fv4rPPPnNH7ZDBEolEgRAsZsWrxanz1c827GjXZns/qpKjBeZjRn5v9wvpMzh3/l8RqRbXycmJ1/sqZsl8KK7Oe31CSpWcHewdSo/YClSflaphPWVyrpn5GMLX9ovVZ5DAbfjUt3bFl1p/quh4vU+gUgjT4yceuG62ESMzUTETd3yPvs/3LovLYgaPPkuHFTD6PY0PFeT6m08Iq2FK2uQaKayqqqrQ0tKCgYEB3L59Gx0dHTg6OsLS0hKePHmCYDCIxcXFgv6zvjkChQ2dfQaZhY1VADpsSFkFvfJYbW0tOjo68PDhQ3z11VdoaWlBNpvF9PQ0ZmZmMDs7e26udg22iMuur9i+U4W1D1/FQoPF5qHrpmeuniRlrzVqrbGnf5XOfXCgF2ZlvdK8naN9J/FTWVnp/lEBDg8P48svv0RDQ4ObTy6XQy6Xw/z8PMbHx5HNZnFyctaAX49vUpmmOobf+WD/oXHp8wTVQiLz0JW1mpoTsVYmQyctLS0YHBxEQ0MDIpEIDg4O8OLFC/zP//k/MTEx4RrdKgEWi+2qF6LemSKG7yWgdD4cuq6SkhIH+IvCGrxWBTCfxZBMPn/WIV9hEwwGCzaY00P2KVudn48Q1eOzhKKeDJ+nykctUGUke68qOCvQLAz5t6ysDFVVVejr68P169dRU1OD4+NjvHnzBlNTU1hbW3Md5K1w0TlYIat0VlJS4goeKMytEUIm4/N4XygUQkdHB/r6+tDW1oby8nKUlJQgnU5jY2MDW1tbmJ6edg3blcGJO+u16XUWf779lFaYqPDQcC/DRcWsf8IjGAwWhCrtfJR2KFArKioQCoXcaeCNjY3OUo9Go+js7HT029PTgzt37mBqagrff/89Xr16hcXFRaRSqXOGhw/2FOBcpzaY5jVWmXxI8Si/87lNTU0uBNrU1IRIJIKjoyOEQiFUV1ejsrKyoMm4T2ZYPrAKxdK9NnD+kNzwPdeG/pX/IpEIqqqq0N/fjytXriAajSIUCiGZTGJ2dhbz8/NYW1tz4WqlUUuL1kgsBnPCUiNpPPRXDSo1AHlPWVkZwuEwqqur0dXVhaGhIbS0tKCjowOVlZWora1Fe3s7otEogPfV0Kenp+js7MTAwACGhobw7NkzvHnzBnNzc0ilUgWRpHy+sG+oDyc+HPjGX32KhArdYkLACkx+X1paiurqavT29uKjjz5Ce3u7szD/8pe/4OXLl1hYWMD+/r4DKJlHicb3LlUK1uKisPZ5BAXAMF3cbY7KwsNaSvwbiURQXV3tPKBwOIySkpKCUIJaWolEAtlstuCIEF2LJTqrHD60Lm3MrPiyHnIxZte12XwG4UChWl5e7vZ8tre34+OPP8ZXX32Furo6ZLNZNDQ0IJfLIZlMFoTRKZhVKWsuxLeu8vLygvP27DV8NnMPPOW+vLwc1dXVuHr1Km7fvo3h4WHU19fj9PQU29vbePfuHV69eoWdnR130oftaO/zkC38AP9ZkvZ6K4TVILKKUvnJ4kV/43PUiygrK0MoFHIh1lAohIqKClRXV2N4eBhDQ0MYHh5Gf38/amtrC05lODk5QXV1NQ4PD9HW1obOzk5cuXIF//t//2+8ffvW5XEsvpQf+VlPENCoS7EqYA5reFj5wyKWzs5OXL9+HcPDw6iqqnJ8nU6nnYFt6Vfhbv/5ZI8Owt/mdnW+xZ5jcaaDRkpjYyN6e3vx8OFD/OIXv0B9fT3KysqwvLyMiYkJfP/991hcXEQikXAnu+zv7yOZTBbkPn3GmW9dSld62K+lOb2euCR/NTU1obe3F9euXcPdu3fR1dWF+vp6hEIhd4yS0gVpo7GxEZ2dnejr60N1dTVKSkrc8Vi5XO5c9IFDccf/F2t4Yselq0N18SR235lUBJgyJZ9RWVmJlpYWDA8P4/79+2hqasLGxgZevHiBqakp16VdrXklEg2FKVJUWCqAiEA7D5/i4r283u6R83lXDO8pkVdUVODq1av4/PPP0dbW5s4Ds+fO7e3t4eTkBBsbGxgfH8fr16+xsLBwLodjFa56C9YTUAvJMqDCThlfBZdVgPrXl2NSmDKM1tjYiBs3bqCnpweDg4Po7u5GS0uLMwJu376NVCqFbDbrTsCgULQhDmu4WHxp9ZeGBfV+0mJFRQVqamrQ29uLzs5OdHd3o7e3F319fWhqanLvqKqqQiwWQ319PSoqKvDs2TOsrq66I7sUhtYD4Lx0LsozNm1gBboVwtZ481m8GuGgslK6oPKjh1dfX4+amhqUlpY6y7ysrAzNzc3o6+tDbW0tYrGYa+PGSE8ul8Px8bHzprq6uhCNRrG+vo6NjQ1sbm46+lYY+PKT+lmvswYuBaSPF/iPfMpcYGVlJfr6+nD//n20tra64hs1vHzhPGs8K+4UP3Zfqs+Ts4rGyg41ZPUZlo7Ky8vR2NiIhw8f4osvvkBvby+6urpc1KKsrAw1NTXo6upCMpnE0tKSq6uYnZ3F6OgodnZ2Cnhf4ayy1EbTOGwhl81LqnGTz+cRi8VQU1ODmzdv4tNPP8Xw8DDa2tocTVk+OTo6cgqRMAqFQqivr8e9e/cQj8dRVVWFn376CTMzM9jZ2Smgj2KyQWX0h7zBv8oT1DyZ9QYJFAtY3hsOh9HX14fPPvsMd+/eRUtLC4LBswN0Z2dnMTU15Sxv3/s1CV5sUZaJ+H49nLbY2qxVaa1xq3wVuDxol7nOr7/+Gl9//TUaGhqcEuSgNZ7JZHB4eIiFhQXU19djb28Py8vL59Zv58DvSHi+6jllUsvYxQSuvs9n7TECQO+AVl80GkVFRQVqa2vR1NSExsZGfPXVV2hvb0djY6MTTPn8WYimp6cHx8fHWFxcdIfWMjQVCATcNg2e4+azUq0StwzOzxTY0WgUNTU1aGpqwp07d9DW1oaenh4XGqP1TMMuGo2iq6sL+/v7ODg4QHV1Nba3t5HNZl0CnwIoFAq5g2vpDWcyGRfypnDMZrNIpVLI5XIFB/xyTaQRZVyflW5pkcOmJHhgc2NjI8LhMFpbW3HlyhV0dXWhqakJ4XDYCVTSR2lpKXK5nDs3joek8u/h4SGqq6tRXV3tvOPKykrEYjGkUqmCqk7FF+mFtEZlol6/pd9ieSerRFRx1NTUoLu7GyMjI2hpaUE4HC4wHKgMNSKjdK+f1Tuxcs6nPH348skpfqf5K2t8Ur6Gw2G0tLQ4g62zsxORSKSAFyORCBoaGnB0dITe3l5sbW1ha2sLb968wc7Ojsup6ftpGDESw/no0GI2hb3C08IBAKqrqzE0NIQbN27gk08+cbTGZx0cHLg6kqOjI2QyGVRUVKCystJV3ZeVlaGsrAwNDQ0Ih8MOVrwnlUoVhEVtxPAyZwjquJQSVGtOCeT4+Bjl5eUF3ptlTgq2WCyGTz75BP/4j//okLmzs4Pp6Wm8fv0a8/PzDlkq4JSJ1KvjXKwSU6Lk7xp+sXPTdakgZa7JIptKQEOltbW16OzsxLVr1zA4OIiOjg5UV1e78ERJSYk7zDQajaKxsdGFpZqbm5HNZtHa2opwOFzgmfkYT9dg83JWSQKFhgjXVyyc7cv/2XAaw2h1dXUuth+Px9He3o66ujrU1dWhp6cHsVjMWaycazAYRDQaRVNTE65cuYLV1VXMzs46wcRtEVyDzYHp+n1w0dANQzL9/f3o6upCe3u780wrKiqQyWSwt7eHp0+fYnR0FGtra4hGo6isrERHRwc6OztRV1eHzz//HKlUCktLS9ja2kI6nUYsFkMkEkFTU5MLLVZVVblw8NHREcrKypDNZrG3t4fNzU28ePECs7OzyGQyBdYzh92jp3TM4h3lCwoLetA2H1JZWYne3l48ePAAdXV1iMfj6O/vR1tbGyKRCEpKSlBTU4OTkxPs7u4ikUi48Nr6+roTUOl02nl4qVQKzc3NqK2txebmpjPilpeXkUql3BmCengw6Ue9aJ/1bj9rOMtn3SvsysvLEQ6H0dDQgK+//trRH71Avvvg4MClHPR5Ps9I+c8aijpPlQN8hvKXzt3WJfiMHH02c7WxWAyZTMYZV+QrrT1QpUHDh3StB3XTGNDoiS/tQrgofBgdoAHjC2m3tbXhwYMHuH79OpqamhCNRhEMnu33zOVySKVSSCQSiMViSCaT2NnZcbDhMxsbG116IhQKYWhoyBVU/vjjj25dCm8+QxXmZcelt0gQMfYlevgtJ2UJp6WlBfX19Whra0Nvb6+zXNbW1rC1tYVkMolMJuMKRHwVl76QAn9Xq0BDKPoM+53vN30XixE058R18zls+N3T04Mvv/wSDx48QHt7u/MspqamsLCw4Ig+Go26Cqna2lq0tbWhpqbGJfGrq6udpWQT2Fy7CoBi3gIHiUqreq3i03fwOi0gUA+H+Qkq/ra2Nly5cgV1dXXo6upCdXW1O9Ty4OAAGxsbCATOcqTMP1VVVSEcDjvD6ejoqKD4RL1bHw1yXZw3C5NoAZKZampq0NHRgU8//RS3bt1CW1ubC8tmMhnMzc1hdXUVf/nLXzA6Oorl5WXn3Q0ODgKAy48BwNbWFqampnB6eora2lrU1NS4UA0VYVlZWUGYPJPJYH19HbOzs5idnS3wbq1xpbkRDclzXTRedA+UGj8sOmERRX19PW7cuIFf/OIX6O/vRzweRygUQiAQKCj+2d3dxcbGBpLJJKampjA5OYnt7W3s7u5ib2+v4CBZ8gO9XwpXG53xRRZsARnpkUpTYWIteX624VQK7+rqatTU1KCvrw+ffvqp2xJBvj0+Psbh4SESiQT29/cdLRGO1rD+kDfH79WgtKkUGmVqzGnZvip6+w4quqamJgwODqK+vh4nJyfY2tpy4cBA4Cz1QgUQCoVwcnKCg4MDhzNGqIrBsZhM5G+6LsKKMNffCbPS0lJ0d3fj4cOHaG9vLzAE5+fnsbOzg0QigYODA2fA7e7uFlTH53I5tLa2oq+vD83Nzaivr0ckEsHAwIDTIf/8z/+MZDLp1qly8CKvvdi4dHWofaAKTpaYW6FMpu7p6UFfXx+6uroKmmS/fPkSjx49wvLycgEx2g4w6tVZJPnmpQKGQNFybF2XKgclULXK9TudR11dHVpbW/HgwQN88cUXaG5uRiAQwMTEBJ4+fYqxsTFsbW25fBiFVENDA27fvo0vv/wSLS0tiEaj6O/vx+DgIPb3911lajEL1cboLaKVITl3nb8Weeh7SNzxeBy/+MUvXAUXrc3y8nI0Nzfj6OgI4XAY9fX1iMfjruCJ+6P29/extLSE0dFR7O3tIRwOu64djY2NKC8vR0tLC+7du+fCN+vr6wX5Gptz0c/WYuVvVAyVlZXo6urCnTt3cP/+fYyMjDjPe2dnB+Pj4/jNb37jSuaTySTS6TSCwSCSySRyuRzW1tZwdHSEr7/+2lUZ9vb2unfqZnI1Agl/wmFxcRGPHj1yVc92PfxLBU48KD2rFW/hokqmqqrKrXtwcBBDQ0NOAZLOU6kUxsfH8eOPP2JrawsrKyvY3t7G0dERdnd3kcvlkM1mC7Y+6VyDwaCjT1VWND4ID8KBp5fbYdfu8w65Pg3963xI4zU1Nejv78fAwACamppcQRqVQiKRwNLSElZWVrCxseEtjtG/PjrjeixelL90nb7fbWjR5zBQVjU0NGBwcBB1dXXY2dnB6uoq9vf3XSgwHo+jurraGUmMgiSTSezu7mJ2dhZv3751BxEobRKmhKvKbFVqGhFSXPmiMSUlJaiurkZDQwOam5tRWlqKvb09LC0t4eXLl/jhhx+wvr7u0kB89/7+vlPYlNGsIOUWnRs3bqCurg7hcBhlZWV48eIFJiYmkEwmHYxVIfv2BV80/qqcoApWm9T1ha7IFDU1Nbh37x56enpcfmhzcxNPnjzB999/j62trQLLyuarfB6RMiWAc+6vTzGo4tR16bP4uybuNVzA64LBIJqbm53r39nZiZKSEmxtbeHly5f47W9/i729PZdf4b3l5eWorKzE0dGRUxydnZ1oa2vD1atXsby8jO3t7QIm13fa/T0kVkvo6vFpH0bFmQ9fZMArV6646jrG6EtLS1FTU+PCFKFQCKenp0in01hYWEA2m8Xu7i7S6TTm5uYwPj6O9fV15PN5bG1t4eHDhwiFQqitrXV7uerr69HY2Ijt7e0Co4NzsblcXYMtSycD0Kh48OABRkZGUFdXh8PDQywvL+PFixeu+nN2dhZ7e3uu6AMorKRNpVLOU6HXv7+/j+3tbWxvbyOZTCKbzWJ/f995HvTiS0tLsb6+jhcvXuDly5dYWVkpUII+HOgaLD9ZQ0jhwfB0e3s7Hj58iI8//hi9vb2ora1FIBDA1NQUtra2sLGxgb29PUxOTrrq152dHWQyGWdwWsFhFQU/W4NQ512MF+mV6PYga8Cqd+V7BgdDwqTX+/fv4/bt26ipqSnY47m9vY2pqSk8f/4cW1tbyGazRXNGbPRerL+ozwkA3ss5XwjO8rF1FPS7QCDgwvH37t3DgwcP0Nrair29Pbx69crxEwuZKEe0IIlKcHNzE9ls1vGPlX06L9+8Fb7FPHMdfP/a2hqeP3+OZDKJZDKJ1dVVvHv3DrOzs9ja2nJ5cotfGpSEJXkNgDNCKysrkc1mEQqFUFlZiVwud257GI2IUCiEVCp1bp6+8UElyElpKNQCQhGsYUt6EF1dXbh79y6am5udi7y1tYWFhQVsb2+fQwLDRtxUbS2zYu/muMji0nCTDVfYsGux4hESR3d3N7744gv09/ejuroam5ubmJubw9u3b7GysuLcfLW6GO6cn5/Hd999h+bmZrS0tCAWi+HKlSt48uRJQWxb3+sLO/mEo/UkVLj5wsl6X2lpKeLxOLq6utDR0YF4PO6quijcGXI5PDxENpvF4uIi5ubmsLCw4KzPTCaDVCrlBCxDoU1NTS6EqC3cWMqtFqn1IDS/yL92bVQId+7cwfXr1521nE6nsbS0hD/+8Y949OgRVldXz3lmauCRkfj/w8NDpFIpbG1t4dmzZ3j27BmmpqbcWsnALDaoqKhwFYlUsjpP37q4fot7DfVwPqRl4KwJ/Y0bN/DFF1/g448/xuDgIEpLS5FKpTA1NYVvvvnGrZneQjqddjRlT1UopgAvUsT6uzXcOHdrOOv11sBTfr3IaAuFQmhqasL169cxMjKCcDjsnnV4eIj9/X2Mj487T8RGlnSuVAg+Y9FGitQ71OtUfihOLZz0+Xx2WVkZWlpa8OWXX+Kf/umf0NzcDAB49+4dJiYm8PLlSyfYp6en3Xz1/TQwVNFc1gvVdRJndmO9D//AGR0lEgl8++23eP36tav+3t/fdwVmNhyucNeoHEPYW1tb2NzcdPzIeoTy8nKUl5cXwL+YF3+Z8UElyGS/jdcrUfhGMPh+z0hdXR1qampcm6RMJoO1tTUXflEPgEDSv75hidKnCEioXAOtPM19Ecl2QzXnYi1ghp3i8bgL81ZVVSGTyWB0dBR/+MMfnMVDwtOiBz5vfX0d5eXlGB8fR19fn0sqNzQ0IBQKnduAr0hW5aAhNBKrDZFaBajP08/hcBhtbW24ceMG2tvbUVVV5XB/dHSE1dVVpNNprKysYH19Hel0Gvv7+9jb28P29jY2NjYwNzfnrG0tmNrf30cikcDe3p6bD/s7RqPRc3jWUA2ZklYfDRntPMN1lJWVIRaLuapQMlYikcDOzg5yuVyBtVhWVuYs6aqqKkSjUedVRaNRTE1NYX19HYlEwrXdmpycxPLyMtbW1rC3t+eqItV4UUFiQ7zEI/+qR6ubnBU3Cgd+xz2ZHR0duHv3Lm7cuIG2tjZUVlZib28Pr1+/xr/+679ienoaU1NTBXkUTQGQ5lUY6RyUH+zQSkXyN9eh4WpLv1bp+oS0pU9rBFPGxGIxNDY2oqqqyj2bhT3b29uYmJjA7Oys23BtFRtxp7ymcFf82C0SnI+vw4yFGZ9rFSeNJhZiffzxx+jo6EBJSQlWVlbw8uVLTE5OYnd31xmL3EvtM1ysslVe13A+jQXlI4svmz+0NMDryO8rKyvY2dkpCKf7DHqlNw6VX6Wlpaivr0dXV5fj03w+7+QI5bjKNnryGpK/zPigElSmjkQirp2NzzOzQC8pKUE8HnehIiqhbDZ7rnKL19vms3y+KjTtPKH7hFRAklD5f7rOHKqUim0At8qZz6utrcXdu3dx9epV1NXVYX9/H8vLy3j27Bm+/fZbbG9vn1Pg6lmenp4ik8lgc3MTi4uLWFtbQ1NTE2pqapyxcHR0hFwuV1ClxdCsnaNP6an3STzq0OvplbW0tOCzzz7Dp59+ioaGBpSWljprLpVKYWxsDE+fPsX09DTm5uZwcHDg8ngkenrxigcWo+zu7ro4fkVFhdsuEolEnGWnysMScrHG5cr4ZWVliEajiEaj54wPhjT5fv7j81pbW13uLxaLAQDGx8extraGsbEx7OzsOKXPrQMM7yiv+CxTFYDWYDs+PkZZWZmzeDWn63sW6T0UCqG1tRXDw8N48OAB+vv7XYhsdXUVT548wY8//oiVlZWCbh/kH6UNpSN9pyoBS0N6DYWS0hZDaqenpy4kr94sacR6Uj5jQY0AjlAohJaWFrS3tyMcDjshSHrc3NzE0tISFhcXsbW1da7/qvXorLHI+VGh65xU8Cq9Er6Whq0itxGzeDyO4eFhfPLJJ7hz5w4aGhqQyWSwtLSEN2/enEsX+Ly4Yrix9Mbcm42+6PyoJEkfaoT6jDTCj/DyzdEqZ30nFaZGDyorK93eVjbS0C5DiivFBY3SyyrCS/UOZeGLT0DR+rWanRVOFEihUKggbs5qOr2eFoq17vkeKlXuP8tkMlhZWXHehQLEh3xlMK7LMgH/b48GocVeUlKC2tpafPTRR+jv70coFMLa2hqmp6cxPz+Pra0t1+GA8/eF9vL5PHK5HHZ2dpBOp5233NDQgKqqKuexKAxIHKpQrTWlw1r0fIZatPn82XaQeDyOvr4+3Llzx3Xy2drawvz8PDY3N7G1tYVXr15hbGzM7e/TbhTWkqcgUK9NPQ5eE4lEXHHNRVY0/29Dana9VIIAXMiW3ntnZyd+9rOfuQpe0uPBwYHLLdH7TaVSLry7sLCAzc1Nb0GIzlP/Wu/JerXEn5ar+9ZtcU0csvHExx9/jAcPHqC3txfxeBynp2eVqVQAbEJMWHPfKiMj9JhYoOATHApzK8z1d+UnxRfpzbfx2qYcVAHZyk2lj0DgrCp0YGAA3d3dqKmpccYsDciNjQ3MzMy4PYx2awI9Dp+BqMamlQ06VzVYlAY1rFosmkOZUltbi1u3buH+/fsYGBhweFxYWMDjx48xMzNT4HxYWrLOiNKbymWVHb79xXov563w11M/LP+pEeOTRyoTbG7S4pgdndra2jAwMOCaO5ycnGBvb8+FWn0RRI0iFpOLdlxKCWp82T7cZ7Hz/yymoKWvCu7k5KSgg4BOnslYBQyfc+PGDYyMjCCfz7swVSKRKLBEdG76DDvIlL6KO/ssIos5p/7+fjQ1NSEYDCKRSLj8JmPffKcqW58HsLe3h42NDbS2tqKiogLhcNhtiFWLxxoZdg+Vhb96QJb5LdGFQiHXlunmzZuoqanB1tYWnj9/jp9++gmzs7NYX1/H7u6uY0bL/HyWZSAVWszh0KorKytDdXW127dWTOD51uZTgvn82V6w7e1tZ1yQBnVT/927d51iTqfTyOfzzks8OjpyRVuvX7/Gu3fvkE6nnYKgstbQjc3RWQVRzCLWefvyNz7viF47W2l9/vnn+Oyzz1BVVeW6/CcSCVcEUllZ6XitpqYGtbW1rqgJABKJBFZXV7G7u1uQX1KFbpW8DxfF6JB0YLc92XCi/avXWnogL3BbRH9/f0Eo9ODgAMlkEnNzc5idnUUikXAhP+shEX9WEfrkmpUHSv9KA8UMNH0v1xqLxdDR0YGbN2/io48+QmdnJ8rKypBMJjEzM1PQscjKM3VKNMqk77N4At73ovXxmH2Gyg6FSTElqDC169a/VmGrgmaTh66uLly9etXl9TlvbnmxeXY9e/KyChD4K5RgIBAoEO4KdMvg/P7w8NBZ3PyNyozhKs0jMDx6bpL/r5Xe09OD//Sf/hOuXLmCubk5pNPpc/0+FfkKCHpxWlxi84BaWqtKkGuiZ9vc3Oz62iUSCYyNjbkNnPYeVYQc/K6srMwJKVUClZWVqKiocJ1ULLHp/62lx2vI8FybCmgSD8PPPNHjo48+cpv8//KXv+CHH37A6OjoOc+vmNdi/6/4oCDWFklKP+FwuOB+K1wsPvUa/ZxOpzE5OYnf/va32NrawtDQEJqamlBSUoL6+npnqbOfK59Jg4xJfFbF6r5NAN4TU4gHO3+9hvczzKT0RZzwPuJM109BFw6HEYvFcO3aNTx48ACdnZ0FljJpqbm5GV9++SWuXbvmwlPhcNh5ySw0YB6XxRe7u7tO4BZTbsXwbAWx0n0+X3i4tkZa1GDywdYKTuKwsbERPT09rj0an8cTaSYmJvD69Wusrq4WNGHgKNbGzioNxYXiUz1z8qH1dtTIV1gynN3R0YFr167h2rVrrmn58fGxK8Ji2N0aIr69vworfbeuS+elBY92XRqa1N+KeZA+hWjpw2dM8TfOJxKJYHBwELdv38bIyAgikQjy+bOo2fLyMt6+feuKzTR/ruunHPftwfSNv2qzvBKyvtwiwoa8iEhan1R+zMkwtwIUdpYAzpiVe9Ju3ryJ69ev48qVK6iursbbt2/PbdZVb4RAVkAXAwo9IiUuvR84y0G0t7ejo6MD0WgUh4eHmJiYwJ///Gd89913BV0zVNBZD4F/GT8n0liswZCWRTDnyWfxr80JWkaggLfClvANhUJumwZbmn3zzTd49uyZ22ek4WZbRKDw5VChX1JS4vb4aCFSNpvF8vKy25hthYx2gPENS4f0AjY3N/G73/0OT58+xfDwMPr6+hAOh9HZ2ely1LrviMKAdMtIBPsgMheh2zWsYCRvXCTEOVhhq8JJ8ao8ZuEbjUYLSui571KFVTQaxbVr1zAyMlLgcakCZg6Weadnz57hv//3/45AIOAKMHxGhwp+K8xsKkPv0XXZKItNFejaFS8UwvRqGxoa3CkXmtNkDvfdu3fuBAKr0OwgfCxOPzQ4R6Z2LK9YOAFw4flwOIyenh7cuHHD7QnM5/PIZDLIZrNuf7HKEyvbrJLjGn0KUu/Xa33pJw62nMznCw/b1jnYe325Xgsz/cz5cvvUwMAAfv7zn2NkZAQlJWeH7K6treHx48f49ttvXXjYJxso47TL0ofweKkG2tb1tkSiFoYVCrFY7NzGYm6W/vjjjwsqC09OTly1KLtvVFdXo7u7G/fv38enn36K7u5udzYVreCVlRWHKCVytXJIML5QKy1Wn+LRZ4bDYYyMjKCvr895cCcnJ6isrCwgOiU+FXJKePRGampqXH/N8vJydHV1obe3F+vr604xWHjbkAvnWCxEWiyOz9xSXV0dOjo6EIlEsLa25vaOMQltrVnFt32fegW0+KPRqDuep6GhoWA/GU/cYEhUn0uh6gs3WstWx+npqetAdHh4iJmZGddaKhwOIxwO4/DwEKFQyFWQnpycYHBwEK2treju7saVK1dwenq28Z7FFRsbGwXesMLCwoDzsAaC5oKs96fzt0aY0lE4HEZVVRUikQgAuM3SFCYVFRUubMu/KsBolPIECeAs+lBaWopXr17hhx9+wPLyMtLptAtBKW65buv9qsFnFQHxTRlgvS87tBDMhtbYWJqFTJWVlQUGSC6XcydGaCGFVRbqmapy9hnMGiGyOFMFwefTsLLPobLt6OhAT08PPvnkE3z88cdobGx0Oa+1tTVMTExgY2MDkUgEsVjMGQA+I4K8yXcrbRbz5K1xVEx22ENtiw3FNWnbp1ztd4HA2d5Iyoh79+7h4cOH6O3tRXl5Ofb29lxu9NmzZ3j+/LnbR+2jHZ1/aWlpQd1CsXFpT9ASohKnWsH6Oz0nHv3B3xjK+Oyzz1BSUoLx8XFMTk46wXt8fIyamhocHR2hra0N169fd/u+GPrhsTjRaLTAw1DCpBBQgekDnhK0T5gB7ytdb9y4gaGhIVRWViKdTjtBz+ut1UVGU6+GXg57ULJpNHuJdnd3u6pEX/iN6wLgDfNYBihGwMwtDQ4OupDhxsYGZmdnXWcNVWqW+XzvUOHGIpWGhgbX8qi2trZAEJLJ6M1YK1ZHMa/Tvp/PPTo6cvv2+I/KgjhgrrqkpAQLCwsYHh5GeXk5+vr6MDQ0hPLyckxOTqKxsRHT09POOGHLMAsP/rWGh67Nws6u0RpQHKenp66by8nJieslmc1mXZUrFQ2NumAw6PKE7M3LVEVra6vbs9nU1ITPP/8cDQ0N2N/fR3l5uet1aot3dE5a0OQTSIozS8e+8Kl9ls+LYUsx9srUblD5fB6pVMo1nfD1LP3Q8OGr2LBr5Hd8jionRkQikYg7Sefq1atobGx0815YWMDU1BRevXqF169fY39/39Ep5Qjb39FZODw8dNuVLtM8mkWLytu+NVw2t6b8pfjTZ1l6Ji9yn2dLSwuuXbuGX/ziF+ju7kY0GnWNKR49eoRf/epXePnyJba2ts6FsAlrXYvO7f+zJ6iLtIRJxBKw1tOpra1FX18f6urqXNhJrxkcHERzczNWV1dd2IIJz5qaGqTTafeM1tZWdx4VcGa51tfXF8wRKOwpyO/JwL74uU/pWaBxPdFoFC0tLWhsbHTdC9LpNBKJhGNAKl0yEQmYsX4KZlbN6ubeYDCIlpYW3LhxA2/evMH09HSBlWkJtJgnpL9fJJzYnaK3txeBQAC5XM5t9td2S1TmKtx1LlZw8f0k8Fu3bmFgYABdXV2ugIHNjFdWVjA/P490Ou3ww7lrXlMZSwme+LKWOf9qizj1iLimw8NDV2zCaMTBwQFSqRSuXbvm9t6trKy4ExPoFWoXfsWPj77UErZVj/beYr8BcNsffvrpJxwcHKCpqck1JC4pKUEymUQsFsPOzo7r0sEeoclksqAzB1uN9fT0oLu7G7W1tbhy5QoODw/dZv+1tTWXJ7X0Q/oj/fqEDT0i9eZ5n/Wu1EMjrDRESdgwksTuMPQ82NBgYmICr169wtbWVoHnYb1UDtKaKgOdq4/PLG71eQw100Dl+7j3raenBw8ePMC9e/dcZ5Pl5WWMj4/jyZMnzghNJBLuOScnJ+6g2tbWVrS3tzvFuLCwgPn5eayvr7tIGtehspCwUAOafOCjN+V7S5eWxhnts4aqzzimPK2pqUFnZyf6+/tx69Yt9Pf3o7e3F5WVldjf38fo6CjevHnjzpqlnLXz1KE5dLuuYuPSnqAShBK1CiQlJnZAv3XrluvorozDuG1DQwPq6uowMDDgnqv5JHp8ZF5eU1lZiVAohKqqqnPA1kITRYpFpApStS4swXM99GrYKJrX62baQCDgQpxUnDxdgZt3l5aWUFZW5rqn7O/vuypFFt7U19cX7NVRgcNRLEnNazQ2b9fFopze3l7XvJvv41z03Wx5xdwHryWD6rsoqGpqatDT04Of//znuH//PlpaWhAKhZDPnx1wura2hsXFRSwsLBScIEJjwm4ct7TGNbLBtMWpz5NSWrFho3Q6jZ2dHayvryOVSrkjlxoaGtDS0oLS0lL09/fj8ePHKCsrcwVDDKMrXdHj1DC1FYqWDvVart8yei6Xc+H/7e1ttLS0oK+vzx3blclkUF5ejqmpKbx79861eKMneHp66qpyafB8+umniEajaGtrQ2NjIz7++GMEg0HXrYN9K31GovV67SBsmd9SI0r5h3xPw4XCm3Dhd/n8WTqlvb0dw8PDzhMMBs/6vm5sbGBiYgILCwsFeWafgcS52/laXvNFHvR7m/fnXDlvAK6JQ1dXF/7zf/7PuHHjBurr67G5uYnx8XH89NNP+Pbbb137QTXade50JgYHBx3P1tbWoq6uDm/fvnU0SfpmtCwQCLitMLovVD18HTZsbddtP9simnA47GQDoxN8JtNZzc3NuHXrFu7du4c7d+4gEomgoqICiUQCr1+/xm9/+1v88MMPrsORhpyL4cTi8TLjUtWhvnAcB3+zAjkYDCIWi6GhocHlLhiGoVXK/pmRSASRSMQpSmtxqELjP02E29wEf1eG8yXEi3mFFoD8zA3eeh9PkKdSiEQiuHXrFh48eICWlhZ35FAkEkEikcCjR4/w7//+79jY2MDCwgLy+TwWFxdxdHSEvr4+Nw8eD8P+earI1MOxYWmdvw1R+P5WVla6EwZOTk6wv7/vDlZNpVKOocnoWjxSVVWF09P3xT3qYbJ8fWRkBA8fPnRCOp8/O1tvcnISf/nLX9zRPUx0q4L1Ebl6h6p0iUObG7XK2eLVGk+np6fOI/7Nb36D7e1tXL9+3RVm5XI59Pb2usrD0dFRrKysuEKX0tJSVFZWorW1FZFIxO1XY7cSS8PKR5wH1+abJyMltPpnZ2fx4sUL15OXORC2raPyYmEPIwvEA7sAZTIZ/N3f/Z07WPfOnTuuiTgLNXz7I9V780UnrIeouLI0bQWp/qZypaamBteuXUNbW5vzJrm15YcffsDa2prLCXOeNmpg1+D7nrRIJau1BPzdpxB0jyDnHI1GceXKFfzyl7/Ep59+inw+j4WFBfzhD3/A8+fPMTs7i+Xl5YItVtb4Y7X99PQ0stmsO629rq4OP/vZz/DgwQNX7avGjh5ezn65tnGINXB827oUR8Hg+2bpxJFGWZS2mXKIRCIuLTI4OIi+vj4MDAy4U3WOj4+xs7ODFy9e4Pe//z2eP3+OjY2NAvpQmBfbvO+LCl00/qrqUA1X+RL3ahUwbxeJRFzhCK3XyclJLC0t4fj42IUHuFHZeoy6H0utE93wW6xKyALBIkev1XVZAPLdtFi1grSkpKQgMR8InG3ivXbtGtrb293vPFUgm80CgDtSJJPJOCs8l8u5ECmfqdaoXRu/V8EPnD8dg9tQ7HPUw+X2hd7eXqyurrqwmu69YRs84Iyw6+vrXXcb9vPLZDKuC/yVK1dcKFtDRIlEAs+fP8fvfvc7zM/Puw3dnC8ZkPmOYjjVzbtcm8JGPWKrXDTsZe/N5XJYX1/Ho0ePXHej3t5elJSUuJO8+SyeiUZab25uRm9vL27evIlYLIalpSW351DPsvMVNyi9WRxbhcHDUtfX188ZgcqTll446GXyGDPmARkmraqqwr1797Czs4Pl5WXs7Oy4kKiNvKhQUnxYw8Pme9Xrsvggz6tSDQaDLiTY2Njo0izE2draGt69e3fuDD1fZMDKjUDg/eHbatArXxXzGikbfI4A6aKnpwcPHz7E1atXXe/gFy9e4Ntvv8XExITbglTMg+FcWOyzt7eHRCKBtrY23L17F7W1tRgeHnaRHBpL9MLfvn2LV69euYbb+o5ieW0ABesinCgzGhsbXaNrPXyZMKHcZMi6qakJPT096O/vx5UrV9DT04N4PI7KykoAwMbGBubn5/Hjjz/iyZMn7mQZHap7rALUOdoo2EXjUtWhNrZqGVgBqJNiyJPKi2fHfffdd/j973+PTCaD+vp6fPbZZ/jss89w7do1l9ugG00gsHmqWooUmNYKsN7OResicanS1WtU+PAMNR4Fokl3MvLBwYEL8x0eHmJ1dRWZTAbz8/OYnp7GysqK67DObiXpdNrla/iuXC5XcAq2nbvC2lrPViiqMaHXlJeXu6pM/r+3txcnJydob28HAGSzWSccGLrmHjtuceG7Dg8P3Rl0VAjcxM0CDXb5mZiYwPT0tAtz+EK9VqlZXFqhaT1irlONGp/lbmHK+SwuLiKVSmFmZsYdG3Xr1i20t7cjm826EBOroEdGRnDt2jV8/vnn6OrqAgAsLS0hFothbm4OOzs7BTlKDmv42TVY3Ns5FytesO8pBsdMJoOJiQnHT/F4HPX19WhubkZbWxvq6upQWVnpDgT2PUeNCxsis3yqnrkv8sP7dG2MMHR2dmJgYADNzc1ubynlxObmJt6+fYulpSWvwrLzVrqg4W75TRVhMVrUHKbyJFMezc3NuHr1Ktrb27G2toZf//rXePr0qZMFLGixc/PRK2Xv8fExcrmcC1m3t7ejp6cHdXV1zihOJpNIJBJ4+/YtfvzxR5d714Iua3BZ2aHV2ZxLRUUFent78dVXX6G5uRnpdBrr6+vY2dnB3t4eUqkUKioqCiJhTIkxdNvU1ORqPKiwMpkMVldXsbq66s5+VHojLREOPrxYQ/Ay41INtLWfp324T9HwO4bXNDZ8dHSEhYUFTE5OIpvNujOmWOnELRBHR0fY29tDPp8vODxSrU4Sn3XtLWDoNQaDwYIG2qwqBc7nAXVdXAdbZ5EQDw8Psb6+jpWVFWcB8bDgR48eoaamBtvb2+68vO3tbSf01fPh0SDaRk4PMrXroaVDRW6JgkYE58/5KoOxGISKjN3Z6+vrEQwGXQd7MsX+/r7LbbIzCQuDCFPimsn7WCyGiooKZzDs7OxgamoKjx8/xuzsLNLpdEGXEiVybbCgeLSK3WfF8j61yH3HtxQbFL65XM51oGG3md3dXbS1tWFvb8810T45OUFtbS06Oztdop/HN+3v76Orqwvd3d1ui4UtH2eTcvvPZ+GqwWdDdPzeF9XguqyRSIGaTCYxPz/vOuTwVPDGxkbX13Z3d/cc/xNnjCRQiTAvr4UtuqaLjFNVgjQa2DDj4cOHePDggTPEeGI5z9BbWVlxoWefh2mVCuFEQ89GCmyYl1EKpUXOU8PdkUgE7e3t6OvrQ09PD6qrq7G+vo7V1VV89913WF1ddbLkIuPMGgSWLk5OTlBXV4eqqirHy/TwV1ZWMD09jT/+8Y/ubE/KBeUvXbPNBer7OE8q+M7OTgwPDyOVSmFoaAjr6+sFh2Sz1iCfz7vc+ebmJlKpFHK5nOuZykpV4Cy91N7ejqmpKRcaVrlVUlLi6geskaRy0dL7ReODStDGYDXfctFLGOpbXV1FTU0NmpubC6wKelXcr/Tq1SuUlJSgq6sLbW1tAM7Oc6uurnanC6vlyJwZOwqoAFXviN/Te7NhXCoDTUSrwufaaW0uLy9jcHDQhffS6XTBac6np6eYmZnB2toaysvLXQhJm9VqjJtd8Jubm1FRUeHmxE3zHLouzZ34PCYmooH3XoYlJlW89L4pUOnlsauPFsMwr8fc7urqKmZmZpwQiEQi6O/vd3vXCFsWwjx//hz//u//jvHx8YJO+GQswt8aAaRFNXx8BoJPQBcTMHpPsdAk10rLe3t72/EBeYHCp7S01J1eUV5e7kJEzKcV89xYjXl4eOgMM8tTNtpRLG9KWFrBZf9PfKsRyFAZ6aeioqJgH6t9lwoePsviq6KiAsfHx6ioqCjYd2otdlVWmnKgMmWe9c6dO7h3757b3xgIBFxYmLllu+fNt37FO3HsizyoIrb0Ru+RzQ84GBn4+OOPcefOHdTX17ttD48ePXKFTYov4kTlk9KvGuR8dygUcv1T+/v7UVNTg1AohP39fWxtbeH777/Ho0ePnALU1nHEmW9dGsq0+yw5KKOam5vR0dHhctKs0uWBBXt7e+70lT//+c9IJpMIBAIYGhrCV199hbt377rewZFIBG1tbRgZGcHKygoqKiqQTqedE1NdXe06xzDiZPld9wZe1hu8VE7QEpU+XAWyMjfPg3r79i1qa2sRj8cBnHWz4InXFJ4nJyfY2dlxCCspKUFdXR0qKiowPDyMhoaGc3F9ht40RKNhGJ0bkWhL09UqUgWtz9D48+bmJr755hvEYjHcu3cPyWQSa2trWF5edt4Q51YsjKkWOnNMvb29Lr+xv7/vwqXa9V7Xo8rFekMKIy1oUaOlpOSsrRbzdXzvxsYGpqam3HFI1dXVztAgjFhAs7Gx4cK+k5OTbgPw8PCwOx2C97AQZnR0FI8fP8a7d+9c0Q3hotapWqF2XVaIKmz1LyMYNCqUkX3MoYpDhZEaRoxm6Lx4zAsNvba2NrdnL5VKYW5uDlNTU+4YJ40AcDCqoLBQfFnPAHgvhJSOCR/iXXP4vvCgGrWhUKjA2OSzmMe223SUnjVMp9dQKCruFL8awVFDTQ0+7q3r6+vDrVu30NnZWVBlfHBw4IpBuCVCt1bYYhtr7Cjd+AymYl6k0pJ216FXHI/Hce3aNVfslslksLy87OjeRmZIcyp3fF4aIz+xWAxtbW3o7e114WHm5xYWFvDkyRM8fvwYb9++dVsL9FkXhd1VJlq+ogHNw8HZ75g9gckjPGCbPYgfPXqEN2/euH2P2WzWVduzyC4cDqOurg63b99GNBot8JZptCeTSfzpT3/C2NgYUqnUuVoIqxj/r3iC1uUkUVjrwSqXw8NDrKys4Mcff0Rvby86OzvdiQGfffYZjo+P8dNPP2Fubs5Zc1qN2N3d7e6JxWLn8oG0NvheFXJK6KrAbehMrWBlYgs0PpsHqnJDezqdRjqdduEXBbyGMJQRNaRQWlrqqii5JYIHDrNYxGdd67E4Kix1baowbFVfMBhEZ2cnPv30U/T19aGsrAxbW1sYHR3F7373O0xMTLhcYElJiVOGtMyz2Sy2t7ddWIPFMBUVFRgZGUFjY6Mr3+aRUa9evcL333+PN2/eYHd3twAvxI092qXYunz41GcBcEU8+fxZSTaP8CKTWqGswle9KfWo1ftTY4lbdbq7u9HS0uK8ulQqhcnJSXequeLB4lSrnS0TW0GUz7/PW6pwU7yrQecLrarAZWSloaGhoIqXm7BZhGMNRZ2PDuuZa2TGJ4htFIf/jo+Pnbdz48YN/OxnP0N/f7+rJNdQrqYaLA1plMd6gr45Foss2DUprK0SZKFKX18f1tfXAbyP0KjxAKDA+PN5yJQfVDYVFRVobW3FjRs3XPOOaDSKo6MjrK+v46effsI333yD8fFxJ0f4TMJdYWANMqVDG2lSz5iKj92uOE5OTlwT89nZWfz444+YmJjAzs4OgDODK5fLuVNq2PSgoqLCNUHo6upy0TsWOQHAysoKVldXsbGxUdCwwvKVysYPjb+qgTaRTMRYZCnDHh8fuw3Fg4ODzqtj7uSXv/wl+vr63AGti4uL7sw5ALhy5Qq6u7vdafSqAI+Pj9213NOmc1MEqvejli+foyX3KpB1XQqHzc1NTExMYHx8HKlUyp0cYYWVWt8+KzgQeH+OWFNTE2pra3FwcIDl5WXMzc25rv4cquytdWiRrThTAte5sUw5HA5jd3cXT58+xbfffotnz565LRvBYNC106LQYYELvdSSkhJEo1F0dXXhwYMHuHLlitu7mU6nMTMzg5mZGbx8+RLv3r1zeTG1MlXo+ejPCjRdl80Hs8Cnvb29IC+ZSCSwtraGVCqFRCKBTCZTkAOywkBxZeGuCjAWi7lWa21tbYhEIjg+Psbu7i6WlpYwOTmJd+/eYWdnp2hOUvFFgceQlEYzlJ6sINZhFZWlA/6mfM18MA913t/fRyaTcTlvNfR8POYrZlGcar7M8qnSpt7LPXAdHR0YGhrCyMgI6urqXCg8m80ilUphaWkJ4+Pjjm6t4PMpPSvYlXeLGfgKZ/W0rUenhWbsT9vc3Iz29nYsLy8XhPL1WdZbJz3wqLPW1lb09vaitrbWnSLS1dXlGotMTU3h5cuX+OMf/4iXL18WnAyiuLfy2s6FZ2SqrCdNnZ6e5crZ7jKbzbqzN4mT1dVVTE5OYnJy0jVs2NvbK0j/cIsEK9eZ5+MJJwy/q7HDupGPPvoIJycnePLkCRYXF93eR+VLxd+Hxl/dMYZ5Ib7UhkoVqYeHh9ja2sKvfvUrbG5u4r/8l/+C27dvIxaLuUbAyWQSCwsLeP78OVZXV3F6etbcl53Eq6qqzm2dYGhhYmLC7dGylVm+vEAxXXAiGQABAABJREFUwPAenujONejvwHvl+/r1a2eVaTk232OLeOw8qEzYV7Orqwvl5eXI5XIYHx93x6eoErfEqIOnHfjWRStfQ4/sXNHW1oZgMIjp6Wn8n//zf/DNN9+4rj0q1LRFHNdWXl7uTnAfGBjAl19+iS+++AKNjY1OEfBIon/+53/GwsKC8wA1PMvh2xtl+7xafHAuxJd6v/F43J2yUFJSgrm5Obx69crhSws4bM5DqxrZZzSfzxc0SWYOkz1s29vbXcg/lUrh9evX+Mtf/oIXL164MB3XrLlpxRPpl2HcYp6XKgqfYrXX67BzID/X1dWhq6sL165dQyQScRXNi4uLrsKZw2cAEx/FCnWA900lfB68L1JSVlaGwcFBV1Lf1NTkKkJZsLS5uelajbGllm/tFylCfZ961z7lYWFMmchwJhUglUkoFEJjYyPa2trQ0tLiznS0yojPsQYem0rz4OTr16+jq6vLtVzM5896pS4tLeHbb7/FDz/8gFevXhVUgfqMIKWRYutioxJGnsgzbGfGokY2+z4+PnbRP+3ywggfI1/19fXo7u5Gb28vWltbncIjHrgvk7RGo5D7yq9cuYLNzU3MzMy4U+yVv/4aLxD4DzTQJhH7CCUQKCyF5vWLi4vI5/Po7u52Fjo7PRDQWk0HAM3NzS4vyP2AfDcTv+vr6y6hbednEWwJlERGpUSlbZnUeiskusXFRZfb3NraKqgapRVlQ1L6PG4ebWxsRHNzsytB52nz6XS64HoNUViCtiEMW/ZMfKmw4XFWTEjzhHc90QM423/FUmWGPpjAvnnzJnp6etDS0oKuri4XAk2n01hcXMT333+Px48fY2FhAclk0uVOtOJOrX/1JFQwqDGgw3pEhBcFO0vUm5qaEI/H0dXVheXlZaysrGBpaQnb29vY29vD1taWO1TWhpr39vbc+/jc8vJyVFVVoampyXW7uHv3LqLRqOvo8vz5czx//hzr6+tF92gqTSgNq7Gh3VPsun1Kzifc7F/SRCAQcK3trl69iqtXr6Kvrw+hUAgzMzN49eqVy+OolU0jUw0zPl+3C3BNFGCWFywNK/2yMOfq1av46KOP0NXVVaA8WHCUSCRcuFYLrWyImENhppu9Abg5+gxO6+VafJBGmQ/b2dnB4uIiuru7XS9aNix/9OgR0uk09vb2nLI6Pj5GeXk5amtr3f7b6upqVFVVuTZpPT096OzsdLngvb09jI6OYnR0FDMzM5ibm8P09HRBLYHyPNdht4H5csbEod2mwPUeHBw4GdzS0oKTkxMcHR2htLQUbW1tGBoacrUe2WwW9fX1aGlpQUtLi9vn2dDQcK59pC+aYHEYjUbR19eHL7/8EhUVFXjz5o3bcqayoti67Lj0ZnkSJ3D+hHYCl0DlIBGxa8bY2BhmZmYQj8edRcR/0Wi0gIHLy8sLOsiQqRmKW1hYwNLSkkO4z3IjA+qGT/XICHAlEvu9KkmO4+Oz876i0Sj6+/uxubmJ7e1tdwSNTzCr0M/n8wiFQu6Q0+rqaqfcV1dXsbS05Ap+bLhFBQutr2JeJz/bMBpxo+tiL1ZbWKDbLnhNPB7H0NAQbt26hZGREdTX17sT2XO5HFZXV114dXR01FlrNpyka+LQalYfw1ocqwXIv/QS9vb2XPVrXV0dTk5OsL297c4lW1lZwcrKCkpKzs6FPDw89FaWqSfD/apNTU24c+cObt68iWvXrqG2thaBQAArKyt48+YNHj9+jNHRUWQymQIr34ZffTRrQ69KBzb/YRWh0rI+18Jac5mDg4P46KOPMDw87E4sSCaTePbsGWZmZgoq8WxkRSuGda6KZ98aFaf0ovRaNlxgyC8Wi7m1sVKbPV6TyaQr3rEKnzzsq6Lm7/Y7lR1WANthDXCG2Pf29vDu3TvE43HXl5W5zGg06jpGbW5uuh6hzCv39vaira3NHeXFimM6BJlMBnt7e5ifn8dPP/2E58+fu/SMVsf68MVIEHGjhpdeZ/GnhhdDovPz81hdXcXIyIjbslJTU+POeeRzc7mcO0WGCp5G9+npqSsus/LWhtL5XUlJCVpbW90RS1NTU0ilUgW4tvL2onFpJUigWktT3VhrcanA3d/fx8rKCsbGxhyCWXhBRaWI0lAXBwG6s7ODpaUlt3BfmIXzomtNj1GHWh0+5tHn6L3M+RwfH2NwcBCZTAaZTAZjY2PY3NwsYEYfwweDZ/vweHBkQ0MDjo6OsLS05PIvtpLVDkW4tdRsuEr/T3hvbm5ic3MT8Xgc8XgcX375JaqqqvDixQvMzc05ZmZxAnMQQ0NDqKurQ0tLizshhNWQm5ubGB0dxcuXLzE6Oop37945T8gKYp8wp5eoXr+ltYs8KP5lPvrFixeIRCLIZrNobGx0AoWjp6cHW1tb2N7eRjKZxO7uLjY2Nhz+mGtgu7zq6mq38be+vh737993He8DgbNz+Obm5vDHP/4Rr1+/dmFQ67n5vDUffoFCg1NpVvmOnhOVtJ7A7bOOeUZnV1cXurq68MUXX+BnP/sZGhsbEQgEsLOzg7m5OdfSjs8rlmthWbot4lL8quzgGiiM6Skqj8RiMQwPD6O5udk1rCdNMIfETkW1tbWuw5Jv2N6+Gv5W+vHxTTGvW2UCaVYNqFQqhe+++w6JRAIff/wxhoeH0dPTg6GhIdTU1Lh8KxsycM2MgHHbUmVlJYLBoMvRUujPzMxgdXXVFYqw8Eq3UOhQ/tDqYRtl8N3jgw+rUEdHR13ail2jGClpb29HLpdDPp93vMdICsPPpAPOicVYW1tb2NzcdHlAXdf29jZWV1cxOzuLt2/fIpfLFVRt+4yxi8alCmOIdP5frT4SHidqcwJKuBsbG1hcXMTS0pIjbMb49XBTVYaqSPP5s8Srur66j8XOmZ+558wChkJBwzXFiF7H6emp6xxTXl6OgYEBdypCMpksCIlqOIKJ4WAwiNbWVnzyySe4c+cO6urqsLCw4DrKqFVrBaeuS70lu65iyoYwe/fuHV68eIFPP/0UtbW1uHv3Lqqrq92JF5ubm25/TjQaRW9vL4aHh3Ht2jXE43FEo9ECBl1fX8fExASePHmC77//HgsLC67rg8LV0o/PWiNd2Twh16aFBYpXXXMikcCbN29clxoKodraWlRVVaGmpgaRSMQ1L6cXTs+V3Xz29/ddcVZTU5M7fJhHYVHpcM8kLXMqU/XcVdkrvnyeGr1hywvWk6SgjMViqK2tdWElHoWl4WxGXbj39u7duxgZGXG502AwiEQigXfv3rmeqGznxTnw3YpDnZOlUUvDFl8UruqhlpeXu4OD29raXMUqBSV5lhEkPpuRCF9FtcKwmHLWa3zX2kG+1o3nhEk2m8Xc3JwzpA4PDx3d8Wixzs5OXL9+3Sl18mcgEHB5Nh7btbe3h5WVFYeb+fl5twHdV7Xs82BVkXH+H1Lweq9+x2jc27dvMTExgbq6OneqB/eVtrS0FBgUPgNOIwDMNS4uLuL169dYWFhwMo7po1AohKWlJSwtLWFhYQFra2tOCdr1X3ZcyhP0eYD8zGH3T/ks/93dXTx58gT7+/uYmZlxB0vW19c7oWSr/fTv6enZ3iueRG4rQ63yIzPQQiagNH5vwxl2zTbnQeF0cHCAsbEx/Pa3v0UweNbU98GDBzg5OXFNaumWs7qSJ2s0NDTg888/x7Vr11wudGZmBj/++GNBKb0KS/UM+JfWP4ev2IKhJoXlwcEBJiYm8K//+q+orKzE3bt3UV9fj+vXryMej+Pzzz93HsDp6anr/9ra2uraVXFNmUwGk5OTePbsGR4/foyZmRmsrKy48KKugX99uWTCm6FYPe/M5pNU4VlDiX+Pjo6QSqUwOzuLXC6HqakptLS0YGBgAA0NDRgaGnJ50Wg0ilAohI6ODnR3dzure3Nz0+Uujo6O3OGfPOtsc3MT7969cwegzs3NYX5+HktLSwWVpwAKTghXZeCjdV/1oL2GgqG2thZDQ0P45JNP0N/fj8rKSpyenmJqagpjY2NYWlpyRz41Nzc7z7+pqQm9vb2ub29JydkxTNwm8+rVK2xvbxeE99Xz4XekVSpY4pDDhqsV12owq+LiPuGrV6+6PYHK0zSAebIMQ2RW+SkfqxxSZeUznvUvo0lW4SseNH3CZ3LrBgD8+OOPWFlZwbNnz1zHpe7ubrS2tuL09NQZUisrK06uzczMFDRb2N/fd6Hf3d3dgkOv7Zov8uy0mre8vLwgd2uVvk0T6TWHh4dIJpOYmJjAN998g2AwiGvXrrlwZyAQKGiZaXlfo3DHx8fY29tz7d0mJycxNTXlDFSGT9mikflIe4aiVa7/1zxBC0SfJa7ALWaJnJycIJFIuHza3NycaynEQ121HyALZpR42WaNgpYekxI/r+d3BDKFhmU8Ra7dVE2kWcuInuDExARyuRz6+vpw5coVV8VVXl6OnZ0dV+TDjiJVVVXo6+vDJ598gp6eHrS3tyMQOCu+WFxcxLNnz1wI4EOETZhTyaqioHKnQmHJu65pe3sb4+PjePHihcvpxeNxVFdXO8uVsNIz6ChsDg8PkUgksLW1hampKbx+/Rpv3rxxjGxLljVcroKJ4VkN4fFe4quYdafCkTSiCoNt7XZ3dzE5OYmGhgZsb2/jypUrLqTNUGZNTQ0qKyvR2NjoNgPzuez8wxPL19bWsLW15c6te/LkCdbW1pzi9xlXDFtrZayv4IDrZrcO4rFYbo3houHhYdy8edNtOr5+/TrGxsbw9OlTHBwcoKSkxBUxdXR0oL6+3oXcuKdreXkZMzMzeP36NcbGxgqKItToKCsrc0avKkKtatU5Km/qNiWrXDVqQjgEg0FXmajKc39/351GEwgEnMflG7xPFaD1bC5SdvzdKkCun+0HT0/fFwwytLe1teWKZHhiS2NjI65fv46BgQEcHR256u6lpSVMT08jlUphfX3d7XvUE0DIv9YwtzhSpcCqV3r0duP8RWFswoTD8tfKygq+/fZbBAIBbG9vo62tDTU1NU7JVlVVOZrgYcBccz6fd9stuL/xz3/+M2ZnZ7G7u+tku66Lc+acbCEm52ijYBeNSzfQtp6J1ejWkvBZF9xozRj2+Pg4wuGwC1ENDw+7JHhjYyO6u7tdO6rT01MsLCzgN7/5DZ48eYKZmZmCk6OtUlZAqcJQoKhAUgvCJ3T1+fw/Qx7caN7Q0IBYLIYbN26gubnZCXEKJq6LXVoODw+xs7OD0dFR/OEPf3DH4/iEg/V0iQNWZPnyoSp87fx5osef//xn5+WMjIy4JDVPvlBYMifLc9vGx8fx7t07jI2NYXFxEVtbWy4xf5GFbcNjul5+5vFMvv0/ilOb2/BVl5GZNjY28PjxY4yNjaG8vNz1TC0rK8PAwACuXbuGlpYWNDQ0IB6PF4QQue9vbGwMExMTmJmZcftgk8lkQTcYXaMVnDRMfMzJ9VPoq9C21/DZmUwGs7OzmJ6eRl1dHfr7+93xOaFQCO3t7Q4+DJvS8wXOrOr19XW8e/cOT58+xcuXL533aPmEn33FN7awhXO1Wx8sr/I3VVQ0eHkEFYtBeC09/IWFBWxsbLjqQN8eQUuDVimrd0hjzN5XDA+8l63CCB/CQw0gxX8ikcDi4iKi0ajzaHO5nDshgnythrzKA988rJGpv2srMYU3ZWIx2eH7bHF8eHiItbU1/P73v8d3332HWCyGeDyOQODsNJ3m5mYXrWJxTzabRSgUwsHBAVZWVrC2tobNzU2srq5id3fXpZp8dQM6fJ6epa3LjEs10NaQmgqYi6wqm1RWoUWrn9ctLS0hHA5jY2MD3d3diMViaGlpweTkpKuIOj4+xtLSkusyw0pMHVosoohjaT8HLXX1/Eh4PgCqFcJwLT0W7pNhB/Wmpia0t7cjEomgqqrKbZTlgZFlZWXIZrPY29vD2toalpaW8Pr1a0xPTxdYsz4FaK1TLSiyWyQUX8zLKSFzvWtra+5E62w26xS5FiKw+wnLure2trC6uoqFhQWXy9zc3CzwHq3iVuK0x87YcAYFkoY18vm880C4Lt0e46NF/cwiEVaU0cplKT4rfOklcbsHn51KpRyspqamsLKy4rbFaO5OIwe2spU4Y7NmAAXGmfIJhyoIhaPCjl4EOxkxihIOh9HS0uLN/bCycmFhAePj4xgdHXXnI7LLCO/RjiaMOthGDkw5cP2611R5sljKRNd6enrqujOxboB7zRj+WlpawtramquSJC7sKGZI+rxOpV/lMTVarGcSCAQK6NdGyUgTXL8tmrOORbH5cxCefJc6I74KT9KaxRc9Na5Jq8DVyNK8tlWA/D87R+XzeWdcshUat7kFg0F3RBz7ip6enrrCHp6moXLLR/NWJviMLq0wt9f4RuCiCwKBQF5jx3ZCRLwvF6UWhL3PEiMA111B48l04xmG29vbc/FxK2wJIADnGFgJh6E8vpODwkjnaIWRhvUsoigIysrKXInwrVu3MDAw4LwLImZmZgaPHj3C7Ows1tbWsL6+jr29vXNd5Qknzkvnw7kQPmQ04H21mrV+recbCATc6QidnZ1uL11fX58L1QaDQaRSKXfECa22tbU17O/vI5fLFRTAkEDVIrYKikqQ81EGtetSQubhnLZoSL0T2+zACj+dE+mDhlY4HHZNEFgVGg6H3XYVGgLafo3z0/Juzkfz5Eo7uiWAcOB3lndsPlA/c82xWAwDAwP45JNP8N/+239zzReUFlQRZbNZrK2tYWxsDI8fP8bk5CTm5+exu7vrwlCcO4WKVudRaKohS1jyPcyBagMKxZmuS+FB3g+FQojH465RhhocFLgU0jzHzsKbf9Xw03lYWFslrbJFDRTSsNIS36e0rjlq/U1HMbnI/+uw89XQsj5L7yPN+WSHGszEkR4a7vO+FD6+ULnKW57+Y40oNXB5ZJymESxclN6VxzgHXTeVOKNwolSLuoYfVIJEuGpoXbTND+hkLNCKAdNnESrx8a9P8VgmJLHz+TyNQYmAVjgJ2Vpk/M3Gm8nkuj/Pt0WBlUzc79Pb2+vO1WN+anp62oU/feXlwPnqLf2dMXU1BtQqVNiqsmDhhJZz0+CIRCJobW1FW1sbGhsbEY1GXY/W9fV1zM/Pu1ZJnLMyurW6LZ6JK6UZa0QRJzYXyHmqMLfPpAei8+HvKgA/JDj42e4T89Eer1Xh4VPgLCTSYiHOhUqQ81am11x2MfoPhUJoaGjAwMAAvv76a4yMjLjuRoFAwG0fSKfTCAQC2NjYwOrqKpaXlzE5OYnl5WUXTlQ8ct6kQ61GVmWjvEJepCeoOSXL84SvPtN6Ob7wtuUF31APrhj8SDcqM1TGqcHLoYpa8aVKkJErKkyGPLkOS0/FlJ8tKuFvGj2woVLKKMJU5QLv51x8J8FroZ2dk8IKKPSKCQubUrLP8vGZXquGOq+xRp/eqzjj3JW//68oQaCwP6Nqf3qJloCsJ6OAUAvGh2BeZxWLPkufz/npdzoXJU4SMJFvCUaBTeWphKbMwXko0K0RwHwT857BYNC5/VR+VNDF8inFLDLNAagysbCxz6yqqirYyqKEXFlZ6ZrikuCVWXj8FT0gPlOZyEf8Nodk12WNHyus+JkWpBUmxJfiVvGpRpw+z8JU4WThX4yuFQ92QzzH6en7Ljn0onxKkPcqHtk0QmmE61eFEQ6H0dDQ4E4k4faIQOAsN8P9V6WlpUgmk27/ZjqdRiaTOddj0hdes+uy+NNrGUZTQ1PfoQrSes2qBPWZFn+W1vQ6jQ4ozVj5Zb1Qa2Toe0lXXJcaPSpveK6iKnjOw8LRJ+ztZ8s/uiXK0qGGoC38eD3bESod2SiS0iKfwYig5VPCUY0j5S8rtzk0VM7n+eSeym7SjD5LDTDLq5dRgpeqDrXWBidGD4J9K3XRxSw2nxDR33z3+iwlnYu+Uw+m5dwJWJsEtl6MrquiosKFYKw1yqFIsgjRjavpdBrb29vudwtPH2xs6NLG6tUS9zGrz7jRMCkLNJRJmfPzrc9+Zw0CnyLT4VNEnBPX4Qub6bWct88IqqiocKFuy4DWiPHBTZnI0qgVSNbgUCWn3xczlnz48vFYMBh0FdLK6NaTPTk5cfscd3d3C7zKkpIStzmb72CO18JTebG8vLygOIZDFZQKPGtschTLcev2Bs6zmFHC+VHxaFs/xY3Spb5Pe9BaulKjQ+F2kTfjkwU6B1WO+n/LnxYmxWSmwtXKPQ6lXas0tXBOo2KqcDh8IU4+3xoMdv56LeWmKlidN+lIYUGDkPdbJW75VaMFujvBp4cuGn/1FgmNJ+shqKenZ+1vGI6y4R0qp7KysgLLVq0jEjlLw3kdC0B4D5/NMAM/K0IUaNY99q1L56w5Npb2np6+b9mjQNcz68rKygoUJwmbsXEaC7SaKLyZ0+CaWULMXIginO/S+ekafIMKlCEcFTyKl2AweO595eXliEQibuM4n8dOMlVVVUgmk+cENJsn0CLW/AUrYy0z8R7Sk60OVQLn7/qdehMUfAx5+SoHterZKkhtHKwCivRmjS56NqzuU7rWUn8yug1/q4Gm66L1rXykPGG7wxB/Omc2Lrel/MT/8fExotEogsGgy3eyeo94sfCzBqpWGl5k+VN2MGdJXie8A4GAkyPEH3ksFoshFothZWXF/aZ8A6BArpDuQqFQQfSH9KVGCmF7fHzs3lds77PeQxioQabX8X1ac6BGmQ6f8WijBHxXSUmJow3mX4EzHtC0gYYoOR8ABUVlF8lEwpFGi4ZQA4HCMyDtuuhQcM26RhZSsQpWFZriS2HKlIL2siXcbdN5HyyLjfO1zsUuFMtZlcvJyYkrZrEhBZ0ICer09NR1WuE9fI6tYlJLE4ALefE7BYTNJTEswXwICUdj3mrZE9gkpsPDw4Lktw2N8h7dTEwG4rOJFN1Hpevh+7kuFSK8V5lbLSDttG6tP/5fc6VqRevctOMEiZFr5nrJWByqqNi6jteRVtgeiTBlvolwohDU95AxSBvEq/U2uS61ZG1xjeJWDTaf4LHWOr0lhvqtsqJg1rAS6VcVq+aFKIw5J7suCgwVcspjXLueI6gCm/igocF5E8dHR0du8zGv17A4n0ODTb1A9fSUFgkL7ftInOu6lCeU9ii8KUy5NWR/f78gdKwFSHt7ewWeluJRj1wjj/KEAvYeVfmhuA0EAs4w47pIhzp3HRo65GfyiXq2Vkna55BWSRNKk4SfTxGWl5cjHo87miNfqgEBoODcvWAwWCATqWTtXHRd/EdjWXlRaUkNVP7TefB65SeV2/o7eUGfR9og/qlAaWjyIG+Lkw+NS+UEFSiq3KwgAgpzMQSWWhVWkfqsB71H36WFChaY9j0EMImLAoqABN4rPSUuIsJaSb45Fgsd6NBwrI2bK0yUKe26OEisui2CRKFKSH9Xz1kFh75HlbpVFCqQ7RxVKfE3VUC8zhoziiPFK/FBC5/PYBGO9dQVNjasQ9hbOKoQ8a1ZcarCxeJAcWbDgtZKpRCxYSmui/hST5hKQA0nVXAWjsXebfGtnoVGTzg35TH7PksXfJYaj4HA2cZ1ehrqyRH2Ps/D93yfnNFQmdKWKgwNfdrcHeWTjzaIc2tc0ltVYa9ercLeepfWO7Z4sfyt9GThrBW7athrxKWYHFXZQblII4RbT3idrsEqSKDQIC8mg3UOVtZbWGuRnCphK2+sfOf8VFkTX+Qfgcv/t8KYYgJeCdQCxP6mQORC7OL0novew+/MXIu+R8MBNtasAL3Muoq9TxHkm6Odv/5ujQv7mz5D10XGtHD0KWUrfOyafDC267X3FsOxKkj7LkvIPvgpvgAUCDVe8yFas2vwKcmL1qVz9NEah4WppV0rYBVPNr9pi0H42ccr9vmWfvibj54u4q9isCg2OG99lxbAqEFkn+0b1iC7aFyEF/udClW9196jcyWPacrhIjjad15E9z4YqMK0fGR5wn7vW1cxuWTxpREEn9zgc/mbjY7otT6cFJOjxX5TmrlIP6jxoYaJ4ks+/39Tgn8bfxt/G38bfxt/G/9/HRcpwUu3TQP8pb1a8GDv0+t0aJGHvcdnTeTz+XP79j70HrWsda75/Pv8kVpE1vItti5NbvM9am35rDV9ns+D0c++e/Q9eo8NBannYEM1hIOGLn1ei8+7vQiXds12LRZOF3mb1vK2lqeuyya/db0W9tYL9sHed4/Pq/Kty17jw7HCSb14rkO9RMXvRe+zoTadh9K+zsvCSefoo/mL4BQIBAqK4ThXLU64KNKi7ytGr3YoHD8Eew7LR/o952s9aQ2r6vx0K4FvXfzN1g7YNdo5q3yzc2TI0OfVW5qx8NA1+/BP/NgtEsVk4mW8wMvIROJfu+3wXfb9Ppq3UQsrl1WWfCia8cHCGCVkO5Qo7Pc+F5dDF/GhsILGh31hnGJudrH32FxUMde/2ByLCRD72a7Zhil8RGuvJXJ1Hva9dl0AvHF8CzPf++z1xfBiCwx0fpZW7FovwpcPz/o8G0LVe2yI2+Kr2Fp86/zQHHVdxejCDlVoQGGBhC2isPPwCRH7vQ8mPjq7zBx9o5hC0oppy1MX8bbymNYc8DcfHfp45iLlx2t8z7Oyw87Z5qjsuuyc7brsM5UOiyksfSZzmSyK0Ty/5Qkfzfjotxj8ivGblXO+XK5VlPxcTD6ogrxMbrjYe+w1Fr4X0Z4dlzpPsNjetsu+xHd9MUHP65Q4VRHaZ9nv+R3v83kifK/Gwu1ziwnOYspD5+hTDMWsJ32XRZ4Vfipk7NYBvdbmPT80LMEUE8g6fB6FfZ7OrxhRKnx8sLfRB5/gtwJU5+7zRHzC6aL5f+j7Ynlge49dl8WfTyDbYS14+73e9yELWOfng5+lY0unPi/FWt6+QirfHH1KyM5TDVg7f+sJcFyU17X4Lyasfc/17UtTONl1FlPYxWCvCi8QKOyD6bvHwsUOxZulPR1adGTl8GXoyffOYgalwuJD6/rQsyyP2UjRReNSStC6wBY4xSbte5b9XYnULlQXY5nAPksBYBmSa7Cuud3Eqe9TprICXYs3LoNIX5iymNArJpg5bEGMhYe+j/PRZDGf4bPCrOFQ7JqLGN0aLzp8z7OWp12X/t/+5quGVFwUu9bCR9fho3PFiVbAAu9DbUrPtlxcB+nHrsvC2NJ3sef46Mnn0V2kuPU9Fj76mypgNSJtqL3YPIopZz5Lec03f8JejSadq55Qzvf7QmcqH+yw9KM8beFyWZmo8/Epewtn/V633dj56/WKE7ueDxUm6f8tTDT8WIym7Zp9BpTC6CKjiJ/5XnrhxRS31Rv/EaV9qZxgMUbUifBaG5ayQkSfp/dzwbown9Xke68qhmICw6eYL/JmfGu0z7HK0SeIFYZA4b44H9NY70+fa8NHOnxCSuftg6ElFA3H+BR7MWVUbPiUiI+eLP71/kAg4M3nXGYUE+I6L7vWYrCyxo4+x+YhlB59c/LRm6Wdi5hYr6ES9hllem0xga1zusg40spV4PzWC4tfPu9DRp2dmwpcKyh9OPDRoV2Hzs8OH69cpDD4LqVhHy8WW6MaS8WEtm8exXJxFhY+5UIatbC069f5XUbR+37zveMiHvNdSx4CULBfUNehcsUHB5+8LzYuXRhjlRRQ2KrHWjjU4AoE232Dz7DPtsRuhRaT1gzHaFcNn4eke2O4+ZbP+VCxjVXaPoGqf32fCUMi0ZczsO9VWHDoO5kj0N/4zxY4qKXO+205sTVaillzug57HT/zROlA4GxzvvYcDAbfNy3m0O7xnAc3XR8cHLj32XWp8PbNg99rVxfCw4dT/c2GaC1ei+GPdG8FksLeMrF2iFHcW69H5x8MBt0RNdxMbgW/b54X8VmxYg52L+I1dq8r6dvXtaWYoLLwV5nCOdotIxfB3SeEfYJah8K3mILR+agMszJRr7fzo5GissQHFyu4eY0P3jZUqnKX8+Nzfetjt6Bg8H0jC87fJ9tsPl4NDe7R41yL6QSLBwsDvp/ymjzP+VvetLrDyq9i3rEdlwqH8sEqAFXg+nJXxX63isWn8OywQlwBbTeKFnueL6xgwys2f6FKiff5LEx+5voVFvxNmc1aO7oJnESspzToe/gdE+a+kI62aAoECpsy+zpPcO3sJmNxxecogysT+JSlKjZtgXR6elqw70/Xp4JfG/zq2pXg+Z2FNz/zmba1k87Fx+CKs2L36GelAd3gbt+pcLc4JV7sWWhcq8WZ4oEHlSredC3kXS2YojKz/OAb2iJQ7+F8tLuN4oDdpE5PT92pJzYsr8JNh5UPPiWl3yl922iLT6ZYAW09Wx/c9b2qiCzsrAKyCsE2D9Dn0YAk/GgE6nt17dZ4UrzYtSpdkMcsfeu6rVxUWW5p2qaI7Dys4vPRqBpTVIJ6Wo+lHX2e8rLlyw+NS/cO9YUqg8H3fd5s3Jsa3Scw9Dv7DrWKgUKF5xskKps49hGyj9nUI1Kg2e40OnclKt9na+lZS4YNumtqalBTU+MO/A2Hw65hciKRwPr6ujut3YZDlNEVP3Zt1uioqKgAANdVQYnZWmwKY93i4RNMCltVOmQehY8qOsJH30V8qfJUOPpokWETpUWLY0tHyrg2LESBxLZPln6s8aNDlYEKS/5WTNkozHg/28jlcrmC66zBZA1RfR7PjKyurkZVVRWOjo7cGZY8yLkYDPR99pBSVa5WwSnOLL6AM/6qrKx0p5IA72lIc3uW3ux2LQtnS5vWyNF5UODSCFFep/yywleHjUBwrZWVlUW7uFhFQRyVl5ejpqYGLS0tqKurQz6fx+bmJpaWlpBOpwu6qug6CAvrwRULc5Ju6AFanuC9PueGHY3swcP8jXOxctQnCwl/4rSk5KyPMk+fz+Vy7mxL+1xrmCg/+AzzD41Le4I+S8l3rQ9JlpDVolX3nf/UmqZHBODcnhI+p5gnyGv0s52f/d0qvGLr/NCwFqZa0xUVFYhEIqivr8fVq1fR1taGeDyOSCSCWCyGXC6HlZUV/PDDD064KFPpXG3+w67FwkAJSPGjXh5wfj+kT1H5DAyFPz9TKfB7n4er+CDsfUaL0o/P4vVZwPpun9Gic9W5W7iqgPCFm/V+G2aza7WWqsLKd60Vnvn8+wbP6unr2ojXcDiMwcFBdHV1ob+/H9lsFqOjo3j37h12d3edkFX4K7zsvOy8tUOHFb7FIidKK8WMY3utjxbs/33yyc5JryXsfKPY/Oxv9t30sn1rsYqW/6qrq9Hb24v79++ju7sb+/v7ePbsGQBgZWUFe3t73kI+flZ403MqtiYr53y/28/6bHs9ANeC7TLyU9dAo6GiogINDQ1oampCaWkp5ufnsbe3d463fO9XhwkoNP4vMy59lBKHxrbZi9PXL9QSlyVQWqgNDQ3o6elBdXU1GhoaAMA1Bi4vL8f09DTm5+eRTCaxtbV1ztKgMNChDKbvU6VEoKknZYWm7xk+BagEru/S//P5LS0t6O7uRnV1Nfr6+tDT04P29nbU19cjHA6jpKQEuVwOnZ2daGhowNzcHFZWVnBwcIDFxUUsLy9jd3e3wDiwlq4vPM3rVHBaJrcw1F6Gts9keXk56urqEIlEEAgEkMlkkM1mkU6nnbK2grkYnPT9vpCf7xlqrfP/NoTIe4rBwzK84lg9AGUmevE8K7KsrAyZTAZ7e3sFZxlaelHl7VuXbjC3+8I0NG7zUxYuOl/eX1VVhZ6eHty9exdXrlxBPp/HyMgIpqenMTk5ibdv32J5edmdc2kFiLWulT987bZ8bauIE3pylB0+JaTfWdrWZ1ulZOnYl5/jPGmYqUJQD8rKFZUdxdZF3Clv8jvbs5TGcDweR3NzMwYGBnD16lUMDw+jpaUFuVwONTU16OjowPT0NKanpx3fU+bSK/NtcPdFeHweqDWiCRemHhT+PmNP4WH5zPKexVlpaSlisRiuXr2K27dvo7a2FvX19cjlcnj27Bl+/PFH5HK5c9FAn/FojV/lkw+Nv+ooJb6A8Vq1Nn2hIv2sk+Uzqqqq0NnZiS+++AJ37txBc3OziwcTsM+fP8e3336LV69eIZFIFJxGABSGUHUOvti1tabtXDW0y3XxHXyWAli/KybYSUjhcBiRSAQdHR24fv06Hj58iJGRETQ1NSEcDheEjvP5PA4ODjAwMIBsNou1tTWsra1hZmYGz58/x7t377CysoL9/f0Cr8gnCIH3RxRxTraHpcKIc2YoUNfG46IqKioQi8XQ39+PmpoaHBwcYHt7G7u7uwgG3x/Ho6eC6Lv1YEzC0p78HQgE3BE+xUZ5ebmX2BX+liF8IRNrVSvzan6ktLQUkUgEVVVVqK6uRk1NDY6OjpBKpbC6uopkMulOFdH8pb6LMCi2P5VwtvlrnaPSHn/3GRm8Rg/RjcViLuzW09ODGzduoKWlBS9evMD4+LgLQ/sUEefB+VuhyLRCsWHXYEOaPkPM4kV/U4Ncv7eCl2uw11nFaA0y0oH16vUZhIkeEGzxYXkTACorK1FbW4tr167hwYMHuHr1Kq5du4bq6mpUVlbi9PQUnZ2d6OnpwevXrxGNRrGysoJsNusOAeCpIFSMekKMDg3bcl2cq+96vU7zwBZfFpb2e6sEdT6lpaXO+33w4AH+4R/+AY2NjYhEIlhcXMTx8TGmp6exsLDgNZ59c1Y6KhYh841LK0F9gQWKXuOrDtLfmchvbW3Fl19+iXv37qG7uxstLS3OEwoEAgXH8IRCIZSXl2N3dxe7u7vIZrMOkSRSnxJWy06FoY+59S+HIt1aVj5Gs/cBZwooEomgu7sb/f39GBkZwSeffILOzk7U19cXHE3C9fAoFP6rrKzE1atX0dLSglgshsrKSmSzWWxtbRWc78WhDM9naliWApZCywcPegTK5HV1dejv70d3dzeam5vR2tqK2tpadwROIBDA6uoqpqamsLi4iPn5eWxsbDjFQNiosFQrUpmSc/EZOOpx2PCdMoPvN6UbHZYWaAhEIhE0NTW59XZ1daGhoQENDQ2u6GN3dxcvXrzA48ePXdRC36/4tWvwGVv5fN7h1d7jE0YX0SKftbGxUXB0UVVVFSKRiPPmm5ubEQgE8ObNG6RSqXMFGcpj6rVaXtDogc8L4V+bN9W5qzLyNeqgEGX+XCu/mWM8PT0tSJ/4UiHqDaryUllh86K8xzat4LuUH7keW4EdDAbR2dmJGzdu4Pr16/joo4/Q0dGB6urqgkOUy8rK0NLSgtLSUgwMDBQcNZVOp5FMJjE/P4+pqSksLS1ha2sLqVSqaLGcKmkLS219x+FTnJaOrWGk1/qMFsrzxsZGfPTRR3jw4AGGhobQ2NgIAJibm8ObN2/www8/YHNz89w6fDSuw+LuIqOM41JK0FpMSlDKuMWscf6fYbTm5mZcv34dn332Ga5fv46qqioHxFwu586FCoVCqK+vx8DAAJaWljA2Noajo6OCSjifVaDAUEFRzFrhd/a0Aj7b52H5FKe1wBXhra2tuHv3Lu7evYvBwUGUl5fj8PAQ2WwWqVQKmUymYF6np6cuJh4MBhGJRJDP551BUFFR4U5T9xkjCn8b8uE1qiS00IK/lZaWurBfKBRCZ2cnPvroI1y7dg3Nzc2ora11Viuv297exsLCAr799lscHh7i8PAQm5ubBbCxVYmqmFi6TdryrY2/+fBgFaD9jf90+w5pkx4YYVxeXo5YLIYbN26gt7e3IH9bWVmJ4+NjHB4eYm1tzT2vsrISy8vLSKVSTiAxx60w9+GLRh/hQQ9eK+VUGCn8LP0pnR8cHGBlZQXz8/M4ODhAWVkZwuEwAoGzlAQNztHRUczOzjojU0cxetdQoO/d/OzbNqL8peuwwpffUWCHw2HE43HU1tY6b6WiogKHh4dIp9PuAOj9/f2C8xd9la1q9Oh3quh8BSQcWqjjM/pt1CEYPNv+093djY8++ghXrlzBwMAAIpGIO79QYVxZWYn29nbHg4HA2aHjlB1LS0v46aefMDExgRcvXrizIy3PK++T13VOVrnp/NWZKMZTlk58g3KssbHRRcNu3bqF6upqHB4eYnFxEePj43j69ClevXqFzc1Nb47c9y6lM0tDHxp/tSfIxaigBAoFm2pjfi4pKUFTUxMaGhpw/fp19Pf3Y39/HwsLCzg+PkYymcTBwYGrWrx16xZ6e3sBAPF4HFevXsX29jZyuRy2trYAvCc8hu5sLobz0xyYXZMlDlUKxRiRlprCxUdApaWlaGpqwv3793Ht2jXcv38f/f39CIfDSCQSGB8fx/LysvOcKPjUqg2Hwzg8PMTg4CAmJiawvb2N+fl5bG9vu8MydS3K1ISR4ozCnpaf/qaMEAwGUVdXh97eXjQ0NCAej6OpqQkff/wxampqnDDKZrPI5XIoLS1FR0cH2tvbUVdX5yoSHz9+jD//+c/uvLJA4OygU1YlFiNuCq5iIQ0fvO1eJR26fl7Lf6FQCKFQCPF4HPX19aivr0dlZSWi0Sjq6+tx69YtNDU1IR6Pu7156XQa2WwWmUwG29vbiMVi+PLLLzEyMoLx8XG8ffsWU1NT2NnZKTA2fLSoCtDSmYam6YX4jDmlRUuXp6en2N/fRzKZdHggHZSXl6OsrAypVArNzc1oaWlBKpVCNpst4F0+y4eHixor+8LV5K3y8vJzBTmWjhUe5eXlqK+vR39/P+7fv4+urq6CSMHJyQl2d3ext7eH1dVVbGxsYGdnB7lcDqlUCvv7+wVRC96rXhC9umJ5TZ2TKnH1FC281MhhHpnh6NbWVkSjURfaV0+fzz06OkIymXTFcxUVFQiHw4jFYohGowgGg6ivr8fW1hYSiQRyuZxThHy3GpQWZj7lTTyRLgkDhQuvJR8pDi0tlJSUIBwOo6+vD9euXcMvf/lLtLa24vDwEC9fvsTMzAzevXuH1dVVrK+vO1lvjVsLczs0EmnzycXGf2iLBFBYok9AKIPrv1AohEgkgqGhIdy9exdtbW0Ih8PY3NzE1tYW9vb2sLKyUhAKPDw8RDgcRk1NDaLRKDo6OvDgwQO8fPmywPpSYenzyhTxPq+ChKknhGtO0O7b8gkvZRL+zhLw9vZ2fPrpp7hz5w7q6+sRDAaxs7OD6elpPHv2DC9fvsTbt2+dUuM7SJw8BfrZs2fY3d1FJpPBwcFBQYizGOFZBa04IzysdQycbdWoqqpCXV0dHj58iAcPHqCzs9MR8t7eHhKJBLa2tpDL5bC3t+cUeGNjI6qrq3H9+nWEw2Hs7+/j0aNHBXPWsnyLM67dtiOz6+J6WYhAw8Qqf72HucxIJILq6mqEw2FHvw0NDWhubkZjYyP6+/udcIrH44hGoygtLXVGRzKZxPb2NtLpNE5OTrC3t4fu7m60t7fj5OQEd+/exb/8y78gmUwil8u5cLAvPKv8RcXHXCxPWOf35eXlODg4KMCpKkxdq76P8GB4l96fKt3GxkZcvXoVm5ubWF1dxe7uboEno/jxGX4XhZ4o3LXKm88mL+tmf4URBXFlZSWam5tx5coV3Lt3D1999RXa2toKDLfj42NkMhkkEgksLi5iaWkJS0tL2N7extbWlksvkBZDoRBOTk5cWiGbzeLg4AC5XM553oon6whw7sSvXq+OgnqJJSUliEQiaGhoQGtrK2pqapzha+m1pKQEmUwGm5ubbs6VlZXOaCspKUFVVRXKyspQXl6OsbExrK2tYX19vWDbjDXo1dC36yI9qUJWecQ16G88AFvXbkdFRQUaGxtx8+ZNfPzxx+jr60NpaSmmpqbw5z//GY8fP8bKygoymYyDmc5fFXoxBag0Wcx79I1LKUElYKuJrbDxhTbi8TiGhobwi1/8AteuXXN74CYnJzE2NuYsVIYsSAClpaW4ceMG+vv7XRltKBRyDMd36MZs3zyozPi9vYZ7wawy83kVaqkBxfMxpaWlaGlpcaXp3PpAd//58+eYn59HIpHAzs6OO43bPod5nEwm44pNfHlAu3YtatHnkbh866Wn1N3djZ///Ofo6urC9evX0dHRgZKSEmxvb+PJkyf46aefsLi46Cy1/f19VFRUYHh4GJ999hkePHiA8vJyhMNhlJeXO9jr3HSoAic81TL24YW/+faH+vJ94XAYHR0d+OKLLzAwMICWlhZEo1EXPmtoaEBtbS1KSkpQW1uLcDjs3sN9dW/evMH8/DwWFxdd5KK3txfxeBwdHR2orKx0tNba2oqGhgasra2d83QsjvP5vMOzxaP+ZvO3paWlbl8Vu+LQSLI5vXw+j2w264qpLPwrKirQ3t7uDFRGUHzw1GfyGnqWQGEDAxvOUqVplbTChbBnAcnQ0BBu376NkZERDA8Po6OjA9FotMDwOTo6cgqmo6MD6XTaeewsKMnnz/Ld5eXl2N/fRyKRQDKZxNHREfb29vDq1SuMjY1hd3f3wvqGD20p0b2PCi8+j+FNnwdNmk+n0/juu+/w/fffI5vN4quvvkIoFEIsFkNDQ4NTniy6KykpcXzjizhQkVDeaWW1vpv38nef8eajZ+sdc5SWlqKrqws3b97E/fv30dDQgOXlZbx8+RI//PAD5ubmCmSgzaXbyKLSrcJWr1fH7EPK8NKeoLU8NX6uwPABob6+HsPDwxgcHMTIyAj29vawt7fnwka5XK5AMJaUlOD169eorq5GS0sLRkZGUFpaivr6eoRCoQIgWKtaLTBlMOvO8x4KFuaDrIDmUO/JMqqFUzAYRDQaxeDgIIaGhlBVVYXj42Osrq7i8ePH+O1vf4t3794hk8kUbDHxIYvz0VCtXmdDHYor6wUTR7ZwQQkoGAyivb0dX331Fbq6ulzoc2trC+Pj4/jVr36FsbExLC0tIZPJuHlVVVVhf38f8Xgc9+/fR3l5uat0I0x8XoXP6mQIiDkxi2OFs++ZFj78F41G0draivb2djQ1NaG2ttYxS01NjYtE7O/vY3V1FalUyuVelpeX8fjxY7x69QpbW1vOYCC8uMWFcGdOUdelc9L1KJ1SQNrf6SkRPvQCent70dnZiVgshp2dHYyOjrqogsLl9PQUqVQKGxsbrgiDvMKNyj09PVheXkYsFnP5ZuuNq0JQeLNUHzjfhNnimuv8kIAKBoOIx+Po6urC/fv38dlnn2FgYMCFpa1i0iIzRpFUNlkYaiHNzs4Otre3nQdOOtD7rULTgi4rE+21/J4wtWkKSxeHh4fY3t7G8+fP8ebNGySTSdTW1qK9vR2Dg4MFnmhlZaXLkzK0auFq8aZbIHT/sfIPvWVbdeoLiVp64GC6oaenBx999BEGBgaQy+Xw6NEj/Pu//zsmJydd7YM+k89Vea7f8dnBYLAgtcNnBIPBgujCReM/3ECbiLZWhI/Za2pq0NfXh5aWFlRVVaGiogJXrlxBY2MjQqGQ64ii95H5mF/K5/Pur094670+5Ni5kvn5Lt1CYIWTZQKOYgllCqjr16+jr68PwWAQs7Oz+Jd/+Rc8efIECwsLzrNTBvHB/kOwJVHo76qYfSEmXZsl2PLyctTW1qK5uRmRSAT7+/vY3d3Fjz/+iP/1v/4XRkdHXdGB3XZRXV2NeDzuvAIKJSoLhRvv1e91vdouqRg8bDjXN/jb/v4+pqen8atf/QovXrzAlStX0N/f72iQa1pZWXH5vMXFRWSzWRdm293ddd4vC7Y+/fRTfPTRR2hubnbFTqlUCktLS5iamkI6nT43Hw1PEe5KY1y3pVsVBCUlJWhra8PPf/5z9Pf3I5fL4e3btxgbGyswqvjv6OgIy8vLGBsbc0qbz+EcuGWpq6vLhQi1lZ6PfjhUASi+rIDUUJcveqP3lpSUoLu7Gw8ePMD9+/cxNDSEmpoaZwjbvLFV2FRQ2paQ7yV9stiESjORSLgc6c7OjnfNlm71d52DTykAZ4VKmUzGm/NSfC0uLmJqagqrq6vIZrN49+4dPv/883P5Y27daWpqcjlCO6x89clEwkjnwb2Idp7WAfI5PzToqqqqMDAwgIGBAaTTaTx69Ai/+c1vMD097fYB6nPtZ4WjzZvrvIo5Eh8al26grcxLwaREpROxiwEKw1uhUAgtLS14+PAh0uk03r59i52dnYJw4MnJicu70FI5PDwsCK3peywRWaXEcna1DjTvpDkAtVLts6wC1tg1EcNNoA0NDSgtLcXa2homJibw7NkzzM7OOs9XE8qcu/717Scj3PmPCoZ7hfL5vAuN2XDWRevg3CsqKlBSUoJEIuFyKQsLC3j27BlmZmawu7tbYMFTgMfjcfT29qKurs69g0LIJ0S5rwrwF1Wx2pThO6U/ZWIrpCxT8/vj42OkUilMT09jc3PTFVhRGVRVVSGfz2NtbQ3j4+OYm5vD2tqa2/Ooc6iqqkJHRwc+/fRTjIyMoLm52YW2tre3MTk5iaWlpYIN9GReNZw4N4WF0pR6yBZ3bGrNPNfy8rJrsaVbUlSB7uzs4PXr16ipqXHNKXRbUigUQlNTE27evOlK8HO53Dn8KT3xN82t6/ytkegTvNYTovdAQ/LOnTvo6+tDbW2tWzO3CXB/KvekEp6stmYahTKMBV0tLS2IRCIOjvTc29vbcXBwgPn5eczOzjr6UyVCxao4ssLYJxO5fnqey8vLrkuUGkKUuTU1NYjFYgiFQsjn8+jo6HBbcxT+DIk2Nzejo6MD8/PzKC0tLdhmo9eTjhlOVWPT5vt0n24xQ52yyHqIjIh1dXWhvb0d0WgUY2NjePPmjeMt25DARyvWwFe46/2cB+Wq3VNebFyqbRqHrXoiUfnCeaq5d3Z2MDExgZ6eHrc5vLq6Gn//93+Pvr4+/OY3v8HLly+d5cx4OPfAjIyMIBQKuQ32BJAOXziQgAkEAq54QueuylwVHuetytAHl2LEzuQ3valXr17h3//93ws2uHP4LCB9jlVglqCPjo6cNcs5sFk4rUSfxeZbA7/b2trCmzdvsL29jVevXrn9frZ1EwtlAKC5uRlXr15Fe3u764V6cnLiKgBtFSvXZeFLImbXDWsEqEGm8LAw8nnKp6dnG8dTqRSSySRev37tYHR6elY4cnh46ErQWQjDdzDEyw2+P//5z11oEQB2dnbw/Plz/OEPf8Dk5CRSqVRBiFOFjeKBODw5OXECj2tQhtc1cjvR6OgoFhYWXCHIzs6Ot+lyPn+WC5uenkZdXZ3L0zc2NrroTDB41r7r9u3bWFtbw7Nnz4qGOBXmnJ8VOro1REPDhIOlO+I/FAqhubkZg4ODuHfvHq5evYrGxkYXWaDH/u7dO/z000/Y3NxEIpFAJpMpUMSBwFlhGSMT8XgcsVgMra2tuHfvHpqamtwGbRrK1dXVrmiKdQkKT9Is1068qcFpZYLSJSMc8/Pz+OGHH1BaWuqMEq1crqioQH19Pe7cuYNkMolg8KxivqenB7FYrKC5BtfZ0dGBwcFBzM7OYmlpySlcVRwqZ3x1A5yvNvlW3vRdqwa30m4wGERbWxvu37+Pzs5OJJNJPHv2DK9fv3a8YWnI5/1Z/iYOLJwpO3ynFV00/qq2aRYoCiwOK1jz+Tx2d3cxPT2NtbU19Pf3OwuspqYGbW1tuHr1KjY2NjA3N+cE397eHpaXlzEzM4PV1VXXVFatHyJVc0cWOBSWNpELvA+faHiO69OksSp0vt93L1CYk2Ru5tGjR3j37h1SqdS5Y4OUKC3iVIApzBUGylh6H2P+VnjqlhF9Hu85ODjA9PQ08vk81tfXCzwawpDhmEAggEgkgng8jp6eHnR2dqKtrc0Jju3tbWxubjprkgosEom4XIw1PqzAKGZ9WobR3KLPMrdWIysvFTb6bl1nOBxGOBxGa2sr+vv7MTQ0hJs3b6K7uxuxWAz5fB4bGxsYHR3FX/7yF/zxj3/E9vZ2QUcfCjeG8CyzM+xIL07XYDegA3A55mQyiZOTE9fyzBYW6Hq4r4z3fvbZZxgaGsLVq1fR1NTkvDlWLsbjcYd7iycO9QJ8POaz5okvGtD8jrn58vJydHV14eHDh66IiTlAevPff/89Xr58idHRUWxsbDiDxYaMiWMWabFbTi6Xw6effuqaT/D93LfLPZ52GxLXoKFWlT10DBT2ChfKjpWVFYyOjroGGtFo1BkchGt1dTVu3brlTpZ4+PChU9oa8uSzY7GYk5MaJVCc2C0Plr98yp5rtwY1q7hVfvDaQOCs2KqjowO9vb1IJpOYnZ3F5OSkq3Ylj/Gvzf9bHtFnE0YqmzXyoHnOD42/6igl1facEIFs81AKeOaV2AnfPmNnZwe7u7suEc1FpFIpzM3NYW5uDsFg0HXT1xCbhjEVicWEoV2bVUCWie29vkIMOwKBANLpNKanpxEKhbCwsOCaFPN34HzlnJ2br6CC12s+UXNznKMWjajwsrixSuLg4ABLS0tYX19HMBh0oVsVLqpkQ6EQOjo6MDAwgI6ODtTV1aG0tBS7u7sunG3XpV097PppBKkCtzhV3Cts1MtUePjwqfNRGHHopvnW1la0tbXh3r17bn9afX29K6ZJJBJ4+/YtHj9+jDdv3mBpaalAmREXxd7F+arBZmFmr+dWonQ67bXE7aCiPD4+Ri6Xw+bmJtLpNNbX11FfX4+6ujrnDTU0NKCurs6F6bSNmhVKNlRoYcvrbO62GEwYkm9ubnbbqaLRKAKBs03iGxsbeP78OX73u99henoaqVSqIK9EAW/3B+/v7zu+3NvbQywWw82bN909nHcmk3EetT2dQ+fK7xU2lk6tYab3bm9vo7S0FBsbGy7kTvhRsTQ0NDhD4PT0FDU1NQXha4VlRUUF6urq0Nzc7ApkfNXmmuOzhqe9VmW+xaeP1yx+Q6GQm+/4+DhGR0extrZWsIeRdKB05EtFqYGq/7fyy2dwfWhceouEXTyRxeFjXFWO7IZwenrqNnMuLy/j3bt3ePbsGRYXF88B/PDwEHNzcxgdHUVNTQ3a29td6M+GXXxz1r/WAuJvtB6t96jA5D9VIGqp2GuBs+T35uYm9vf3sbe359ZslZt6Chw+Ie9bl8LXwk6FAi1WNWb0GXqv7nnibwojwpGh6dbWVly9ehVDQ0Oora1FeXk5jo6OsLOzg5WVFdf03L5D12Lhp/C1BK3CwlbW6XqsUaAMZZ9tGUtDY7W1tfj888+dB8jiDHoxKysrePnyJR49eoQXL15geXkZmUymqKLw5Ui5LsWZ5S3FmaVdZfSLmP709NQVuxwcHGBiYgLRaNRFLJi3Zx4tny/sM2vhRNrgunTPn75T8WUNWBuRCIVCaGhoQFtbm9taRJpZW1vDmzdv8OrVK6yurmJnZ8cV1alMIiyt4iGvMGeuxhjpIZPJYH5+Huvr6xfmwwh79eqVjxVmapASX+l02p2WsLS0hJqaGgd/zfezvR3pUj0vXR9DqGxwwT6jzOnyeoWLtpuz+CJOFXc+R8jKSA7CIpvNIplMYnx8HAsLC0ilUkVpyBradj4qu6wCL2aIXWb8hxpo+4o5gPPn1/GznmdGa2x9fR2//vWv8cc//hETExMuRmxDr9vb23jz5g36+vpcjo1EwvlYBaJCzg77nRIvNyP7GF7v1Wcw18FOFITDwcEBZmdn3eZdSyh2jjbfyhyST/jZz8W2dvB3zcdYoalrJLFz863dk0hGoOXJ7SsPHjxwIZ18Po9UKoXZ2Vk8e/YM09PTzsNX+rHVoT5rWoWHwoyfQ6FQgXdNr9gOm0zn9daQYKEAqwZjsRh6enrwySef4ObNm6ivr3deCfeY/eUvf8G//uu/YnR0FKurqwVWrqYK1NjQTe++wTZmjHIUoxmlCx/u7dA1Hx0dIZFIYG5uDlNTU7hy5YprzMDBXK7lB3pZ9j30GosNRnMYqrOl94FAwPUzbW5uRkNDg8uRZrNZTExM4A9/+AP+/Oc/Y3Nz0xlTVA76HlVOtvqQ+GWVZk1NTUFBSCKRcA0gLL344MzcoSo6lUtK5xwnJyfIZDIYHR11ezO1dRrXwbWpEct58v2k4dLSUjQ3N+PmzZuYmZnBzMyMe38xugkGg0Vxls+/D6uqgcr1qLGtvEmc5PNnqbBnz55hYWEBe3t75w4p0L+WFvSd+lw1aAhLuz4rOy4al6oOVSuAwLFWuWpkTpxIbG1txcjICMLhMJLJJN6+fYtHjx7h8ePHmJqaQiaT8e6H0/fzcyKRKEASiZC/2znotbaKyVrltrSc79Vkq74nEAi4uLvmC2trazE8PIyPP/4YgcBZEpwFJrrpvZg3S6XKXCffpYRrGZLVYHbdAM55oPq7zoEFPf39/bhx4waOj4+xsrLitggwIV9TU4OGhgb09vZiaGjIhQdZWMJw3fz8vNssrvgqptC12MWulb/rujXkqDCyDOSjBaVRdjTq6+tDY2Mj2tvb0dHR4foc3rhxAw0NDaioqHCRjNnZWTx//hxPnz7F3NwcNjY2Coqe7LytNU7hopu9VcDxOg1D+oSZXZ/9Tf/qCATOiikaGxudZ6uecG1tLTo6OrC8vOzyYrb831dQxpM/1GJXWtMqTr2Pxgc7Q/X397sDoNlecWlpCSsrK0ilUgWVj1pApfOiYUv4cV/l8PAwHj586IpM9D7m1ViEY9dg5RLXoeF9vVa9J8UhO6j09vY6j9fSKQ1GfSefSyPi9PTURS6As84s/f39uHbtmqu6DwbfnyJP+aeKVBWGpTH+JR1aWi1GeycnJ8hms5idncXi4iISiYSjZ5uvU4OR6+HzbJhfjWXrEev8LX4uGn+VJ6hCSpnPVupxEmzTNDw8jNu3b6OiosIdFvvNN9+4MlmfG8znVlVVob6+3lWv8S+vsYu391vFp8N6kRor5z9rjatgUaQQMSUlJaivr8fQ0BBGRkZQXV3tioHKy8udUGGuTduJWaVQbNMx10ZBWsxK5VytsWKJVi3PWCyGoaEh/PKXv3Ql6Ht7e8hkMq7zAw+/bGlpcSFQdvJhV5J0Oo2dnR0kk8mCkJPFkZ0HvTFWuNqNsHqfFS4WVvpX4WffV11djba2Nty+fRvXrl1Dd3c36uvrUVVVhVgs5hq8BwJnhRlbW1uYmJjA73//e7x48QJra2uuJ6cdythkdBosPvql52Lnb+eucFA42vXauShv1tTUoL6+3rVS0/10pFdGJHSO1nCxPGG9HmtoqpLiIG83NTXh+vXr6OnpcfPJZDJum46W1ltFq0qc4UEW4bF68u7du7h69aozeGjYabSAinBxcfFc4Y41uNTA0TnoNcq3pIOWlhb09fW5Pspsn+YzWBSXlEc8w/Lg4ABVVVWoqalxMoENBlhRb40NlQs+3tF1qOzQNWkY02dkAmfyNJFIOMVHPFtFxYIsdbhIK8x928IrH3/zWZreusz4q06RsN+RoYHzMVkm2K9cuYLPPvsMnZ2dmJ+fx5s3bzA2NobV1dVzpcdWKAaDZx0jdE8PW0TpPhgbJ6fy4jMtMer7bIiMg5aV3WujyW5+r/fT8+3v73dNl1loMDg4iLm5OWxvb7vik+3t7YLmvvo8tQItjCwh+KyhYvdZC56DYaLKykpUVVU5RmV3/tLSUnR2dro9fCw/1yo8WuXsumEVMD0vXxWkKvh83l/hZUPu+mytMLNGmrUo6XnU1NTg6tWr+NnPfoaRkRG0t7e7UyIIi7KyMuTzZzlqtvvjxnT1ADk3XzGFKjhfmMYKT0tzxZSbzwr/kABg3u/q1at48OAB+vr6EA6HC95TVlbmTgrh1hgtFLHCh9ENa5D55qI44F928xkaGkJvby9qa2udMZRIJLC0tITl5eWC9nKEtRWq3Pje1dXljLZwOOwq0evr6xGLxVxoVusFaPDpWiwd6ftUvnA9NnRJZUOPLRaL4c6dO7h37x5u376Nnp4eRCKRAm9cYcXICk/HYOef2dlZHB8fu85UDGdz7Y2NjVhcXCwoOFT5qOknHy1ag4besQ0vK+9bg8dGuEgvPMkkGo26loWhUAjV1dVOwe7s7GB1ddUVcRH2xdIEqkAvGwoF/gOnSNjYrQJCFQ87Wvz93/89rly5gpqaGrx9+9blTugB6bDCjRYpO81Qy9vDVHVOtuiEoQCfW2wFsF1vPp8vEIAKXO20wXvZuYGHlba2trpCHlpniUQCm5ubGB0dxatXr7C2tobp6WmXO9SQrG+LgK5NCdoKUUsQfKaGjrXoQe+prq5GY2Mj4vG48/BoDHBfIBmE+Su+n0aRhvo0Z8l1+UJHZBwNB/qGDXPYMA1xbp+tTFhaWora2loMDAzgs88+w9/93d+5nB/3lalC5r68RCKBR48e4c9//jOWlpYKKvvsnFQgKK1ryMfSnApam2+xtKD0oM/wKUY1eILBs/L7Gzdu4PPPP0dnZ6fzwDm3eDyOkZERTExMYH193R1fZvlIcWZzYToniwvg/dmWpLnr16/j9u3bbu9lSUmJK17J5XLuaCR6U1wLaZAVvdyqMzw8jOHhYfT29rrCE1V+pBmlp5OTk4LDu1Xp23VpPlvXZo1YpTttBP7xxx+ju7vbeXEWTmyAcXBwgGw2i+3tbddKbXp6Gjs7OwiFQqioqEBnZ6frrVxeXu4MWG4x4zzIK8W8OF2bNSh5r+0pqveoHFADsLy83KUBKisr3WktTU1NrrK8pqbGbVfJZrMYGxvD1NQUxsbG3GksZWVlSCaTThFqeF1x8dd4g5faInGRVvVtT2Bj3/7+fty8eROxWMyFNGZmZpyLbJlbJ02ijkajiEajiEQiCATeH4VjlYXPguL8KPAVQPzrEzBULBT0RD6focTOZzFX1tXVheHhYbS3t7stHVtbW+6gVYZH6+vrcePGDSwuLroTJV68eOFgA5wPRdi1BQIB1+ORDGyFsFqqvNeXSA4EAs7qZleVyspKFyrjvcocqiysh3pyclJgrPB+Ve4+JcimBrajjF27HXynKhHOR5kZOPPy4/E4rl+/jk8++QR37txBY2Oj2994fHzsrGrek06n8e7dO7x8+RJPnjzBzMzMucYHPkOLQ+mExpWtPlQvV3GstKfwsJaw/azXEEdlZWWor6/HzZs3cfv2bbS2tqKysvKcEVVZWYmhoSHcuXMHu7u7yOfz2N7eLjBmCFt9vuL7skqDKYQbN264XrsMjwUCZxWjtbW16Ovrc/dls1nXPo0RFxbUdHV1oampyXn1uq2A9Mu9d5zn8fExstksVldXMTc3h/X19XOnSOhQfrOGilUwmrfr7u7G119/jRs3bqCvr88ZXQoPhg93dnawsbGBiYkJjI6OYnFxEcvLy66v7cnJCaLRqMstRqNRZ7QyDbW6uuqaxKvBAhT2FL4o7Mu/mhe0uTnCNhKJuC5M2iSDVa6tra1oampyjRqqq6tRV1fn2r3pmYmtra24c+cO1tfXsbe3h8rKShwdHWFpacmlJebn513VqQ8flxmX3iLBwXCgel/qTVAwNzQ0oLu7Gx0dHSgvL8fm5qZrnK17Cy3TWE2unoaeTKCWtJ0fn8V5aZjC5yHwertBXpFuFYkyMnOfPC26r68PFRUVyGazmJ+fx/Pnz7GxsYHy8nIMDAy4k+UHBgYwMjKCmZkZZDIZjI2NOeFoGY9zsLnDo6OjgqIYzkkJgJVrthRaryHj7e3tYWpqCj/++COy2SyuX7+O0tJSJ3CspW/fRSudIdOysjJXpm2NDz5PhzKlRhcUz3ynbt7l9zbP4bPOY7EYBgcH8fnnn+NnP/sZWlpaUF5ejt3dXXeOHruqcN67u7uYmZnB06dPMT4+js3NzXOWsA41vHzeDwuqdF002Bh2UsubdM/qOp4UwZyJwlfnYK3xxsZG3LlzB//1v/5X3Lp1C1VVVefCcBRm7e3t+OSTTxCNRvHDDz/ghx9+cPyrayc+fEpOB5W50irva29vx507d9Dc3Oy8Uj43EolgcHAQx8fHCIfDqKurQzqddsqN51h2d3ejt7cXra2tBbUDGlmg8aYpFOauFhYWXM9Yehs67HqUtmydAmUE/08vtaury1VTcx8mx+np2baNRCKB3d1dt6H+zZs3ePLkCVZWVtxWKy2uymazzngmPKPRKD755BPkcjmMjY0hkUicO16JvKp5dyvL1RDUEKqNNjDESRmo9M1zUfv6+nDlyhXn/bGQTuEHwIVK2eSdxia3JVGXvHv3Do8fP8bu7q7bh604uog/dVy6OpQPtQi2XgARXl1d7fre0SPQkxrsvb7JMkafTCYdAi/Kt/DdVsCrdaP321yL9Rrs3NSD0mtisRgGBgbwd3/3d3jw4AHq6+uxs7ODb7/9Fr/61a8wNTXllPDw8DBqamowMjLiwowsQOGmXzsnEqNVHPn8+7yZKjgKNZ2nPrdYyIrXra6u4n/8j//hTiRgg2iGkNTC04NZKcAjkQhqa2u9nf4J92KFSpwzYe0rRrBep+LCKj0LS55GQg+wvr4euVwOc3Nz+NOf/oSJiQnU1tbiyy+/dEdCsSn26OgoXr9+XdD13npQ/D+FjPXs7Pzsfbp+9R6bmpowMjKCvr4+HB8fY21tDbOzs9jY2MD29jZOT9+f02jXrlb6rVu38I//+I+4cePGuZ6VOqeysjLU1tbi6tWr6OrqQltbG05OTvD8+XPXXFvvKbYuWzRn80QMZ1ZVVTlvQHmV4c/W1lZUV1fj6tWrrlqV3lwkEnGHzEYiEefF834VyFr1yZAaq32/++47PH782HkVnLeNpqgBplEolYkaYuX3FO4sulLYazXlo0eP8NNPP7mQJ2Ug6wbUmDw6OsLKygoWFxddIR7nR3gyj2p5hIrFOhEWpzYS4zO42Cj7/v37+Id/+AcA76N55Hd2uwkEzrYYbW5uYmpqCktLSwVGfkdHh9siU1dXh0gk4nLSJycnzmhZWVnB8vJy0X2plx2XbqBtPT8FqC/swbg7r6EFw999k+Qz1Xr2bQi296tCVUWnwtJWHfksda0O1TwTgavrJqEFg0HXTYThnIODA6ysrODRo0d4/vw5tre3kc/n3QkNm5ubaG5uxunpKZaWlvD69WvX1FmJyypAJUb+Rq9YhQfj71yTJWKr5PWZWhwAnIVvGaungGF+IpPJIBQKoa6uzlWJ5vN51y5pYGAAGxsbbluIfZfOyYdL4lrnzGu4Nh0W79ZoIB1oH0luA3n+/Dl+/PFHTE1NucOfCc+DgwOsr6+7/IoWdHEufK5uv/EZVFSO/O7w8PBcIwOleeK9rKwMIyMjGBkZQTwex8bGhpvT3Nwcdnd3sbi4iN3d3YJwMz0fls5/9tlnuH37tmv67YMVrXrybzgcxtDQEK5fv4719XXX/o+DvGV5TCM91iNWfJeXlyMajaKystIJOy0COTg4cKGyzs5OF2lg9aMKeD5TvRa+l3ySz+fd+YLb29tYXFzE6Ogonj59ipWVFbeH09Ii4cTKU5s31HvsYMFOPB4vUAaEDaNG3333HX766SdXCUuhT+9PcUUeSCaTrmesenrRaNTlQK0xqUpH56v8ps6DNeQszTDKwGKkcDjsIkHkIUa5tre33cHir1+/dn1OA4GzbSxHR0fO42eKYnd3F2tra66ocHV1FW/fvsXs7Kzb06nevdLhh8alcoIEmgpaRboOCm1afCoEjo6OCgS9EqhVqhpmIDIYW1dr0hKqIk1/1/1YOmxFn97H9fs8YABuf9nDhw/xj//4j+jp6UFVVRXm5+cxPj6OiYkJd1IyhV91dTXKysqwtbWF9fV1PHnyBN988w0WFhbOHa1i12WZjVaeL2erG8kv2kjv+46W8+rqKn766SfU1dWhpaXFhbbT6TTm5uYwOTmJRCKBW7duob+/H21tbc76i8fjuHbtGlZXV91J1/oeXYfPwCkmNKkweJ01DHyeoL6DAn5/f98d5Dk7O4vXr19jeXkZJSVnx/e0trYiEom4ExomJiaQSCS8eUClDVVmSjeqIOwcGdpSD0PhRaOtubkZ3d3daGpqQn9/P05Ozk5FX1lZwfj4OJ49e4Znz55he3u7oMlBPB5Hf38/fv7zn+Phw4doamo6V9BkaUDhzlPX2UBAhY31MKz3R/5irspueWFXFObu8vm8O9tve3vbVYTy1It4PO4aflNR6/sUDxq604IOhhxnZ2fx448/YnR01PXJ3dracnO8KFVDftbcrvKszXvy6CYWr2hxSTqdxuzsLH766Sf8+te/xqtXr9zWIsLPRuMUX1SiGglgEQ7PhlRDmXOkXPCF0RW/HDYErnMIBM72R9MbZ8chRiioyLa3tzE/P+9O1GFLSQCujiQYDDoaPTg4wNzcHCYmJvDixQu8efMGKysr7oQTFqZxDsUah1w0/qoG2jYkAKDAS9Hf9/b2nFVqE9A+orFIINEy1MFOCrSMtCyfnxmqs0JPmUMRp8N6tDaMo/Mi87W1taGzsxPXrl1Db28vqqurkcvlXG/DxcVFV+hBj4lx7s3NTbx58waPHz/G2NhYQQiG7/V5vCpoyGxkFrseeiMqnH3bLhQXumaGLJaWlrC7u4twOIzDw0PXwPj777/H4eEhRkdHMTw8jK+//hqdnZ2oqalxeZyxsTE8efKkwOu2uLdKkEMZ1t5XzLItZvmpVw0AGxsbWF1dBQA8ffoU09PTAM6KLHp6etDa2orT07OORbTM2QHIRgl8OLGeCX+3m855v8096+8M+bW2tiIWiyEej7tnRSIRl3pgO7DJyUkcHh66PZDcPD0yMoLW1taCwhOdgxpBDD1tbm5iY2MDT548wXfffYe5ublzbe+s16u8o/sCfetqaGjA3bt30dHRAQBYW1vD3NwcpqenMTk56SpCeXwVQ7M9PT1OERLGuhatWD09PdtikMlkXEHF6OgoXrx4gdHRUczNzbnz/VRxahcZu07yNU+tUBrWECC/Z9cs7crDHODW1hZevXqFb775BqOjo9jc3HR0TINDZTDhS5lHB+Pg4MAdRs2IwsnJidsv6evU4jOCfDIHgMtH2/t5fSaTwebmJmZnZ5FKpZyCSiQSrs9tIpHA+vq6i37RqKyoqEBNTY1TpACwvb3tOk+9evUK09PTmJqaco3irUxXT1/p80Pj0oUxCgyLEDIwfyexaQK8oqLi3J4yFUo+a4Rl7OxqQS8QeJ/3Uo/Bhj+ssLQIvsgj8TGtKhImuf/hH/4Bd+7cQTwex+npKTY3N/GXv/wFo6OjSKVSLgzS0tKCBw8e4ObNmygtLcXS0hJevHiB6elpb3PtYiEI9QztvBU/avXZNV10n71Wy5C3t7eRTCbx7bff4t/+7d+wtLSEk5OTgqrfn//857h165ZrPN3d3Y1oNOq6Almv26e87bx8VqfON58v3PpRzOPi78fHx9jd3cXo6Ch2d3exvr4OABgYGMDg4CDu37+PhoYGHB0dYW1tDS9evMDbt2/P7WtVOCr9cW46f82D+phTcWDvzefzrpcpS/114z29/u3tbdy8eRONjY0IBoOoqalBf38/uru7UVdXh4aGBrcp2xp5nD/Dkez9OjY2htHRUbx8+dKdhGIbS9uCKzuILy2o4XdVVVV4+PAh+vr6kM+fnef4/fff49GjR5ifny+QG3V1dRgZGcHw8DDi8Tji8XiBt6L4Vlxks1lsbm5iZWUFk5OTeP36Nebm5rCwsOD6a9pcvBr2+mz9TWnXGl/WaItGo2hvb0dLS4urxqUyTafTWF1ddYdtKww1DcWhsjYQOCscamtrc8+lYmT+m+cw6tysfCk2dF22Wl3vPzw8xOrqKh4/fuwaZXD/s0aCWMjDAjE2Zeju7sadO3fw8OFDtLS0IJvN4sWLF3j8+DEmJiZcRawewmDnQLxfZl06LhUO9S1eBZFlWGr9XC6HXC7nNmHX1taioaEB2WzWCRQreNUNZwk+z6QLBAIuV6AHh1oC1rnosFaPT/EWu5+EVVJydoZebW0tent7MTAwgJKSEiwtLWFjY8OdJHBwcIDa2tqCVk03b95ETU2Ny0Osrq4W7EniezkX/c4i23ofOjR57lu3rvFD8CIeAoGzbinpdBrPnz/H4uKis5x5jE8mk8HBwQFisRg6OjpcMQY9Z32XKg/9bMPcOk8rmHw443cqELkOnk7Q2dmJyspKF4oqLy/H9evX3WZ5Vihubm5icXERa2tr7nRvH/yUDovB2bcuG2ZXb1CvzefPcuo0qvg7oxIA3J7HyspKXLlyBWVlZYhGo+jo6EBjY6MrULNV1Zw7vb9sNoutrS1MT0/j0aNHGB0ddaebp1KpAp61RhWHKnt6ZMSB5alwOIzGxkZUVlZie3sb4+PjePr0KcbGxpBMJp0nxHP72traXNjPR9enp6eu2CybzWJvbw8rKytYWFjA+Pg4JicnMTEx4U6JUDlicWY9HcW31jfodeol8XfgzIvi6Q687ujoCFtbW47GFhcXHYztmnS9pAHue2QhCbcycfCacDhc4DQo/G16y5ff9BmqFvZHR0dIJpOYmJhwYUoW9WSzWfcOGm0NDQ2oqqpCQ0MDWlpaXKemuro61yf26dOn7rxIPdxa52fh5MPXh8ZfvVlek91Epu7Z4/8zmQxWV1exsbHh9shUVlaitrbW7Zuzgko3l2rCm98zpEHLzc7N5wXYa4ohnAJFQyh6L5UBCa+pqQkVFRXY39/Hd999h/n5eZcLTCaTrsXYvXv38Pnnn7v9T+z2kEgkXNmyEpUiVhmMMLChF3pBdsOorp8Vjjp8isiG4rhuhs52dnbw7t07LCwsFJz4TkW4srKCP/7xj6isrMTXX3/tktzW+7d40fnrvG0VqWU+Jt19/5QeuIbGxkZ8/vnn6Ovrc31ZGVK7fv26OwmDXfsXFhbwxz/+0YV3aKwUy49begkEzodnaeDZe1XAajiL693e3sbCwgK6urqc9azPYbQhHo8745Edb5hKsCFcvgOAa+G3vr6OP/3pT/jmm2/w8uVLpyw0jKuywPKQz5jid5qXYk6NYbD9/X0sLy/jhx9+cAcSq+FwfHzsIkN9fX2uv6eNUJ2cnCCVSmFpacnteX369Clev36N1dVVZ6jRE2ERGdekglZ5ww59J/PgxLflQ66BSorzJLynpqZcgYcWVmmoU+HOrQ2VlZVuP2RbW5vjB/ISvbOtrS2vfCFNXJRD0+pRDRXbwZBzOp125wWm0+mCaCANUW6XuHv3Lm7cuIHe3l7E43EAQCKRwOvXr/HrX/8aL168wMbGRkENiMKFtGT1D6+7TFEM8B9ooG2FjQUIlaBaOY2NjaitrcXdu3dxeHjocku618l6m6xoi0QirpJqb2/PdQ5QAtONxGqpWmFjQ0BWaVpBHAicxfxjsRhqa2vR0tKCpqYm1NfXo7y8HE1NTVheXnZhwoODA8Tjcdy9exfd3d3o6+tDZ2cn2tvbEYlEkEqlMD4+jufPn7tm2uq+21CoFTI2V6HroOCksCFD2mINu3aLa30fy6zZdopJ7+bmZqyvrzuLXIVpNpvFwsKCqyKcm5tDOp0uaJOmXoF6B7peXqs41CIMLbyya7LKnWGh4eFhfPbZZ+jq6nK55XQ6jcrKSvT29rpKOgBIJpMYHR3F27dvXW7bhv2sMreVdboGa2zwlA5L92pUqgeVyWTwpz/9CS0tLa7Envs/GS5kdS6FshofwPuICQtdGPrkPrP5+Xm8e/cOP/74ozv8VE8AsXRJWlQ8WJq1a7MyhMqa+8J4Hh699Pr6eoTDYXR2duL69eu4d++eMyiB952JGA6emJjAwsICVlZWXMRldnbWHS2kIVkqMPUg7Gddl10Tr/HxqKVHVtgODQ25rUOnp6dIJpNIJpPIZDKOjzm0CpV7JNnvtLq62uWvf/azn6Gjo8NVZHLv38nJ+830i4uL54qzlL40RWENVZWp9ns10hntu3PnjqPZXC6Hg4MDVFdXIx6Po7q6GtFoFENDQ64tX0VFhcMVC7xYdGf3pPrC+D4vXI38D41LK0ErpC2S7Yvz+bzb0Dg4OIiGhgZ0dXWhpKTEJVAXFxfdPWQkMlUsFnO5wHA4jOPjY9eNnBuEOQf9y8+KHAssG4LlPVaw0XJhh4ORkRE0NTUhFos5pceEdDAYRHNzM9ra2tweNFrlVOBjY2N49OiRKzCw1aCWyHT4BJF2wbCxcJuzsR6eD8/23aFQyHXjqK2txfHxMTo7O12Jt544TuuUzLC1tYVgMIipqSns7u6ey6cpreh8NEdslYrNhVhDTEOFytSVlZVob293W1hqa2vdNVSSdXV17pmJRAJra2t4+/YtJiYmCjbi+pSd0ostotDfrAdlhaXCxhoDmUwGz549Q09PD7q7u92mfw4NOevzNM9nQ4WsLl1cXMTW1hbevHmDZ8+eYWlpqaD4QGlGt3NohMRGTtRr9ClBziubzSKdTrsjk6qrq1FfX+/w3dLSgvb2dty+fRv/D3vv2dzokaWJPgBJkHD03hVteW9UarU03dPd43Z39sN+2f+4GxsxGzFzZ6JH3a2RVJJKVSrLIln03gIkAIIk6ID7gffJenCYL4vq3S83ojOCQRJ438w8J08enycfPnyIvr6+spJqLKdGXsM7HScnJ7G2tuaOc1jPhQ/vinMNA9g9ZXmNxY/igJZLa2srOjs70dzcXHaPHy8PD4dPLwvQTGEAiMfjjie2tra6knCdnZ1obGxET08Purq6UF9f78ZVOEj7GxsbTpk7Lwxk96TyWcvfFYe8Wu3x48f4u7/7O/fcyclpHWEepGfBcoYjCoUCVldX8fr1azx58gQTExPY3t52xcGtImLjvxYO0uL/VUswiCkT2ZqybjXgra0tPHv2DFevXnVxmO7ubvzqV79CPB7HxMSEO0e2u7vrrETgNEmBcbSamhrMzs7i3bt3ZwLHVmuzc+a8fAF7y4AtfCwi/Mknn+Dx48fo6+tzZ6t4w31lZSV6enrcLQKRSARXrlxxpYO2t7eRSqXw9u1bvH37FpOTk873bwnMCjr+rZ9bjYiZsgozicDGFPmerpW1RLTvlpYW3Lp1C729va7AbWVlJa5evYqtrS3MzMy4VG4qC8PDw/jNb36D1tZWl31pN4zN4PJtKt+aUdhaFxzn6/uOlU8+/fRT3L1711mzqgnr/X08OP306VMsLCwgm82WXVFFC0vdM2o96NytoLbWhdKaFfDWejw+PnbJKm/evEGpVEJvby8ikYizXpXxMAEhm81iY2MDqVQKuVzOCUDGbZgYtL+/j+XlZaytrZVdAG1pQ12HCrfONShuozjiD92Xra2t7ib1trY2rKysIJ/Puxs9GKuNx+M4PDx0isri4iIWFxexsbGBjY0NrK2tYX19Haurq2Vnk310phaRfmb3jM8F6Puf8KggJI/gucbq6mpnoauFm0gkcPnyZUePFISJRMLhnYfHm5ub0djY6DLnE4lEWZYsaZm00dDQ4J5Ro8DG0CxsyjN8a8tnKisrkUwmMTQ0hKtXr6K/vx/FYrHsWi3CcnJygnQ6jUKhgI2NDSwvL2NzcxPj4+MuT4IepqCQV1DVL1U0L2IBsv1ZBbSVUNSktq6QQqGA6elpTExM4ObNm27hrl275u7cW1lZwcbGBlZWVhCLxVBbW4tYLIahoSFXW+/g4ADLy8t48+bNmXJVltkocogYW+/wYzDyOcb1bt++7Qpia2IBGSJdusQH/eHb29vuQOjo6CjGx8cdw9HzPJy/TRxQOHyfEy5WhLCCRZkux+D87WaweGA2Hq96oRsjFou5g8YVFRWYn5/H4eEhGhsb8Ytf/AK3bt3C48ePHd65iX2KicKsRK5ra+NYVqBojIl0SEZdVVWFtrY23L9/H3fv3sWtW7fQ3NyM6urqMjcWx9zd3cXGxgZ+/PFHPHnyxB1xsQJLmYNdkyCBrs0eJ6JVr2tBOHRfHR0dYWRkxPXDw9AAXMo+Xc9bW1tOSExPT7uak6x2w8y9o6OjMtq1BYlt8wkRFSbnCQtfn0zEobeopaUFw8PD7gJWlkajcMnn89jY2MDc3BzGxsYwNjaG6elpbG9v4+joyJ1JUzea3WOqiPjiugqT9aJYOmAfXDelWa4rP7feK2aYx2Ix3L59G/l83sU5GQ7SeCNLEeq1V+oN0vlrrJjVeKjsES7Fib6rsPncj0H0EI1G0dHRgZqaGhweHrrYNCsuHR0duaIOa2trmJycdHWKWRRBPS6KZ59CHLRuxPdF2886J+jTDHVQKxxp3b19+xaVlZVOU2C1jitXrmB4eNil1LKYbDgcdodneeMCK6fbG5+B8mw0y0RJeEHn49j0PcuQGW+pqalBNBotY7zh8Gkli0Kh4Db01NQUUqmUqzCysrLiDorSkrVztZtMN6D9XN/RzFllTOqOsn2QWWnMULVCTaxgXJaHfSORCG7cuOEEzNbWFvb29tDX14d79+6hrq4OsVgMuVwOi4uLTmnR+VslRuekLko9LKxrbWFSBk64qGnfuHEDX3zxhStarsWiqVUyKWR6ehrPnz/HN998g5cvX2JnZ+eMoNT/rXvMxih1vbgmdNfYQ72+TatKGWmZh8cTiURZpvLBwQHS6TSmpqZcVh7PZe3v77t1opZNAahztHj10Y4+Z92HPoYVpHhSidva2sLbt2/R39+PpqYmd4aRF/2Gw2Hk83lXDWdiYgJzc3NlFh+tW66lj2H69oKlRfudHoPw7c8g+GwcPhwOO0GgCgY9Fayvu7u7W5bwxIP17EuLiuu6Ka+gQN7d3UU+n0c2m3XxOS27pkqXKglB9GAVPMUBx5uYmEAsFnPudT5PuOmWPjw8RCqVQjqdRiaTOYMXpT27Zr710n1Iy1vPi5/H94E/4xYJWgmqyevE1CXDYsQvXrzA4uIirl+/jnw+7+oWkthZBZ3aDU3ovb09TE1N4dmzZ3j27JnTzIOkvGpEeibtvA2q86bGyX5CoZA7Y8QU9VKp5Mpj8X0e+aCJz6oP6+vr7m4yFTgcTwlarRirWKilrVq7ugY0q83GB20tUZ/2q/jg+6xLuL297QRIdXU12tvb0dzcjHv37rlLkaurq5FIJNxxiVQqhfHxcSwsLJTdlqBw2UQXbmCFV+nP0qEmAbAPhZnJMJ988olLydaEHGUYtAC/+uorV/DcKiGkH7XWghgDBTndOnyHgl3dPdaCYnxV77QjPTMW/eTJExQKBTQ1NSGZTLqK+uPj487dySMAurY63yCl1tKlb58ow+UeY0xSlVJlUL7DzNlsFs+fP8fAwAB6enpcsfBQKORctmtra3j58iWmpqYwMjKC+fl5V9nFxvl8iqwyVF13+7zSm3WrW/pTXBJ2n/LDdea9eCsrK2UWLvMOeJeeteosjakCwqQgWlAA3Jpns1lkMhnnLmaRfrq5aaX6eI7ijnApX7e8gy7tqakprK2toaamxnm7qJxq/oDSxnnKhKU1XQMfT2RfmvV7kbjgz7pUVyfq20D6vC4ei79ms1m8f//excuSySSuX7+OoaEhZ/7zCpHt7W13oHxrawubm5uO6IMsKLoMbEaRuigsU9PPrDv36OgIExMTrnhyS0sL+vv7kUwmXX3Ng4MDd2SA2vjKyoo7VGwXyCf8dIGD4GLmn37OjWDnbc+CUTOyzNbOQ+dyfHyMpaUl/P73v3dw9PX1oaWlxZWL4iZRJrGxsYF3797hq6++wjfffHPGErTw61wVrlLpbPzPavNUAixzD4dP78vr7+/H0NAQotFoWTFvChXGzMbHx90t8VNTU8hms954hMW//m8tccZjeJbSKhgWLuumU9eZrm+xeBq3ZPJKIpFwRaAp/LjWvoxWKxR881f4FH6uFy9F1uetMPoY7vj30dERVldX8U//9E+Ym5tDV1cXOjo6nBW7sLCAtbU1d/iaZ1Vt0oT2qXBZWILgCofDjnGq0qZ7Rvsg3dJNyzX1WYWhUAipVMpVWNrb20NXV9eZuyvJ9LUfxnepEIXDp6USd3d3XT3N2dlZV/Ahk8kgn8+jUCg4a4txYeVFFFCWd/j2GL+3AknxWSwWnfDd2dlxsBOGIItb8R+0dnzH0q1m0qpyQAveJ7B97aNCUBMPCIi6pHyMWzcuzwwyRra4uOgWPR6PY35+HlevXnU3ThSLRacxTU9PY2Njw21qXxKHLlrQWTrVUgH/PX32vWKx6DQsaqMs3dTU1ITDw0OX9MLitTxwrP1wXj5t1Kc5Wk2HuPbFalSbUwZsLVV7bx03mbqIrSZ8cnLiUuQTiQRqa2tRKpWQSCRcTIICkLhKp9MYHR3F06dP8cMPP2B5edllwNpxVJmxV0eR5kh3XC9lEFwv65LkczyI29TU5BQjZkTu7+87elxfX8dPP/2E7777zpWHs0xBm1Wi7LxVWNFFp89rjId41kQK3V+6plbYUBDYM1JBiqpq//qc3bv6eZBCprEbXVMtIO4TCD6tnNd3zczMIJ1Oo62tDa2trQiFQtjc3MTCwgJyuVxZsWq7d9Ri8Sm8Fo9KM4obuuwUh4ozwqBxWtJhEJ1wrEwmg8nJSVfMuru72ykUvFGC82ApNuKQx1SYlKfJTXNzcxgZGcHi4qJTzLnf6frmkRiLM/XEKA0rDWhRAH1XYeTfVumyuNDGsdXzY+mSa6UeMeUBul7aL/mSLdUY1C7kDlUXkjJyZfQ+wuI7bHqmjO+rCU0CKRQKyOfzLsh/nvvTt9Hs5vUlnOj3PqbB/5leTmI6ODjA4uKiS4jJZDKOGdmDtnYc3RiWSdj5KRPiO7ZPy4T1XY1bfgxeHU9/GEN48+YNcrkcNjc3USqVcPnyZSSTSTcGtc5vv/0Wv//97zE9PY2lpSWnvfpgVHqya6JMx+KAioHiROnNWpiMi+RyOVRWVroCvul0GnNzc1hcXMTCwkJZySpL63YtdD4+rZWbW2mBe0bxr/0wVqiWss97oe+ctzd0XItbVQJ9gk5x77Pegix7n2JnaU7/1nfoVdnb28PGxgZCodNQBEMNuua2WcWKY/sUAl+zSr6FzTa7rrZ/H04PDw/dfYCMnR0dHbki/OyLsV7yyMPDQxQKBSSTSbfmVIAAOGUul8uhUCiUzYfC2SpiCrNv7pYWgpQqi5vz+NlFmtKdVf58zwatl7rjL9J+9qW6dqLqC+dvakrqztKJUbgwULq1teXVpD4muDQjUC0EJV7OIcg37NOAAZTFc6hxHB4eusQcawlbhsIfWmpk3vq8T4gpfHxftVU+r+4YS5C6SZWx8j0fY/cxM86XFSBYsefu3btoa2tzfaVSKSwtLeFPf/qTO1wedDEw14zvWmZPfBHn2qz7S2lFLUcyUFYMoRutVCphfX0dqVTKXUV0Xk1CXQvL0H0aphUy9jvN8tSxiGvd+Byf7jK9feVjjF0FuMKiWYv2KiTVzNm3T3Db35qIoDFMXRuLQ66XuukZNyoUCkin0+5dXW/f3icPAlCm+SsOrcvP4sSnsOpaWjoslc56LxRnVomjQOIVQsRbsfih2gyAssQXja/aOLLyEe5xwuez7tQY4R4jzfmEvM5d8VNTU+PWWcez/F/lgOJI6c/ymiCFw66XL8HR8jY1Ri7SftYRCWWeikBL4JyEFUr6t50ktXzVylTrD9LItG/rRlJBZREGnM0asxqy1YLshrbCR5mPaiUs+aSM02qtSgSWcNQFo/OwRKpwWTxx3srUfMLb1x9de0tLS8jlcnjx4gVisRji8TiKxdN0+2w2i+Xl5bLC6doXYeO6aqUR/d4y4iArPkgAkblkMhm8evUK8/PziMfj7lA13bO0LvQONl9/Okddc5+mqh4OXT+NA/roRmlB4desX2XmymR0fXXuFHS633yuU1WUqNBaV5XSMmFUmrLMz4dLxZ/92/bB+dv9aHHAzzVepvNQHmTf10Yc6B7zwWN5h/3b97xPYaLQ53c84qSlDVkCDfjAVw4PD8uUad+Y/N8mLyoftPjz8USda9D6aD8ag1OcWwsd+EDXGqJSQW55kuXT2qeVCwqjWrvntQsX0LaDEYhIJOIOivskuyKDz1RUVJRdp6SaoWaIWverz41oNU8bl/DFjBQ2HwPUGKJNybdzUSGlae++OdoF9eGUv63AUg1INVN1o1lr2wcXXc56/RK1Q2Yk+hjNwcGBO3Q9Pz/v4OVaagashU+ZgYVLGWRQBq22oPXizQj8nsXb19bWytZaGYtlApbZ2vEtc7CfWbjsJtSxLDP2acSES2O8uja2fB7H5horvCoYtHEstcyBcrqyTIff8cd6I6yAsIxVeQeVEV0D9Rbo/iN/0CuB7Br41tT++NzSPrjO4x2+79i38iCf+9mngNjxNJSgyo7lgT54VeiFQiFXJ9cKKqtU63pZ2LTKi2bQ8zm1LvVz5TGWh6pyZb0XfEfXjfxGlTv253NRX7RdSFQSoRyIGjcL8/I7vaLFvq+EzayeoA1CAuc7XAD2TxcRcLYCimZa6aYMYgL6HeHimThlCHo4lRqzZT4+ps33eako+yAhsIAz4WD1D91MVuvjHFSw+CwWVUCUAVCjJ+4V3+xD50RccAPQNcwkIAbEdYxYLOYSaMiYdb30TFeQ4qRzUzzzN/tiZjGAsuC8Cg42vhMOn57R4v1uvHVBi6SrksS51dTUuExThYt9KzxKv5y3aqpKi7peFjbCVCwWHR1RCfEpckqvFJacH8+hKWMhHTIeBeDM2vkUI+JF5xCkgFnFhn3yeY5VUVHhxraChgkPiif+ZjUjFdSEl8cRSNf8m3iyvIO4tQLGp4CpUhUOh92Bdn4XiUTc/uHYKix5JISXbXNvKy9Si8kqSHyOt7hzHBXoSp98x+LQ13RP8j3yDhVwkUjEJe1wHOADn7L0xvXSdeEzPp5YXV1dBoMqAjqmrpPykY+1CwlBK7lV0p+cnJT5svmd3XDKdPUd1XLIYPmsHnSvqKhwyRiqXShyAZSdR1GLTpHog0sRSU1MmYwVLEEbw7rDOA4JifDrvOPxeJkLimOqVqVHASKRiDtkyzEVDmWiFq5isVhWY1I1Uo3pWIuO71DboxBTi13Xg8UFuHYqoJkRqcoVP9MYiV0f/Yxw6REN1QitRm+1Xs5VlRuNdfBSWrvuZDDKkFV4a9o2x2IZLEuL58GlQkzHUGubiqfCQ5ioePEdbSq4lW4rKyvdWUrigoUE2Egnao0oXL71UrokE9SiAQonaUFLwWk/FFaci90rfF6tr8rKSncGj+9orI94twXNdS11P+l8VGiqgsexNKtbBbziiIqpjkf4rBKoQreiosIV7/AxfXvu2gofKn+q8FtFXv/e3993h/ftemmGrFXagy4+1v1is42VJ5LmqXzrOKpEWQXP0mJQC50nKUOhUMl2phaDRRgJQIUEF5jAWSGhQsY+w7HsxuEY9iyXatEcG/jA4KhF0BWrLiAikgtomaYKOxUoCqv+9glH4oJMWZmwatM+uDhfakbUFnd3dx18LFJN5q2413nrhlEY7XeKR36m7ikrIJUxUnsrlT4kEfhigGoxkYjD4bCLfxSLRZedq9a/rrUKOWUcOkfdOHyWuGezLinLWDhHfVbpQNeL/VO48HvVpJUWfHApbRFX1vJTPOp66Hj2eY6nypgqE6pwWWvM0ord04TLxjP5HZUfzpH40L6JC+LZfsbP9XnlU5bfcFx1t1/EpaiKKX8zbqfM1s7NKlq6pnzHJiYpz/DxROUDfEcFs3XhWtpRy5gC/ujoyIWzmDimCqXSlApaa/XrOvtozSccVWFTT5LiQ9fZ7kNLE2o9HxwcOC+anI0MlIYfFYIc1GblBDFOXSy7QS0CLHC2PwuwzzLT99i/bko9k0Wk6sbWRffBZq0HIt4SpYVLn9exrEtJmYh1j9n+dA246FoZRzVbn3bIzeyzitisAhKEC52jtcwVXmWmvnEU96Qz3zlHHUvftUqW1UJ99KE41bl/7B2Fi/g8j+YtXqx727qBz4PLMiA7R/uZZSLafOvFzylEfDTP/uyYqsiRwSs+SLe6B7R9bI4+2H7uO7r3gviG3W/q/SBefAq94tuO7dvr9rkgnhgkBBX/+relfbu2HIeuTT1CoTkavv51jr49ZvkN//bxIZ2fjyfqfM/bl/oc/1ZDRnni/7EQ/Ev7S/tL+0v7S/tL+/9rO08IXuiIhC8+odaJdQsCH6S1LxFFtUH7jjWpfZoBn/Vpb765sbEPanNB2otaQXaM8zQ+O0cLl0/h8PUXBJd+p+thXUdBliq/C1ovi/vz5sjmS2AolT64Gu0ZK52DbxxrAQXBFWTRBfV7nqXmo0XN9LV9nYenIKVS8W6tz4tYCDpHu5b6/Mfmct5a+ix/bee9Y7V+XTOFRfuxcH1s7sCHbMsgfnMezdtnzxuHVVvsXrRw+fDjgysIfuVVQedLg3iPtbAugkP1OlmPAb+/KE/UPjkv37708Rv9zuLQhzMLl33Oyih1+X+sfTQxhhuUCLPmsj5jXVX6bNDvoDF9f9s+gz7XvzUbiz5jB7yBS5sPBjtW0Fzs3H1CUd2wvj587hDfmPxf/egapFc4LVz6287ZN04QjL4NYeelzwQxHqvYhEIfEikULosLK0wUXt/8NRao/Vg3sqUVH34sMwzCmcW7ZowySSEI9/zMwhUkCHQ823xK2kX68zWdL+em2ZeKTx+92bW+KFz2nfPoyX6vnwUxWY0ZEwblHaRLH3x2jh9rPiF33nPn8T/f8wqTrw/bH2OHF9m35+Ffvwta/4/BdRH86XMqg4L4gK9d+Col3Tw+jUcn42NOPqD0c6t1aLPBWn3fBySfp5VCIvBlWgXN3zZFNOG2VmrQO0H9KZ5833GO/IzJBDzPp/ck2t86P3vOM2hMbVYIBFn0Gj+yz2lcL4gJAmfXS2nBWjoKl91gPutMx9E+lNlZHAT1F7ReH4sr+jwftm9bb9ZHM+fRvu8dn/Ub1Hz0pvvbhydrvZZKZ28Z8CUNnTeetST0O/7YZC/9rZ/bPuzYvvUPhz8ckWJSRVDfatl/DNcfE3C+z+zYdk/aZ/i/z2umGdf2Ulptdg19VqZtPv6nn51Ht3ZdfPzBwmfxZMcj3V5YiH5kY5Ts4CoEgoSdMqeLuqcsUL5FsIvuA1Sf0blp0N+6lnSDnefG4Od6MNS3wBY35zUfnnxEYS1tm4GnAsPO3bdJfe41+56PIelzygR9mV8WlvMYoD5jhWNQrUvrnrmIezCIOQZtwPOUG87RzttHl0F0YveNxSv/VziDcKBjWZr1CfSgPQacLctn+7VrbPecz81pk2t89MamyVHalCYsLmz4I2g/+OBVHqHro3O1vEPH5Zz0O75r8ROEe8tHda20BdGv7Y9NvQxcG7v/La0pfs7LELZzDOJ3il/9zOLivPd9NGPxEESHpf/TmKAOcl47b1P5Pg8iEt+i2rkEpQL75uHbkNoXm08z9DEXu5EsXL7FushG9PWnjJ1Cz2pZvj4sjEF49G0835rZ90KhD+ceS6VSWTHnoM2s72vs7yKKglWsfIKZuPIJOh+NKCPTeZ+HBx9N2DiRziWIQX1sHFXe7Lzt3Pkc52L30ceYqq9xnCA86pi+/et73o4dJKip7Fl6sjjS/y8iKHzvEAYVdNpXsXi2/BbfU9z7hIUPzzZ2dd5e8eHUfmfxEoQLC5fvfZ1z0Hqdx/e0Tx8NqHKgCsd5e8F+b2PMVun1zftj7aNC0LeJLmJFBPljfRtUCcm3sfQ9H4Hpd0GakK+6RlAigG8hdb7nzUH/V1wog+bi2Xds3ElrObIpbuzh8kKhgGKxWFa2ie/41sjO12dVWBxWVVWhtrYWra2taGxsRDwex9TUFFZWVrC7u+tNWrCxNZ4hpFtGr40hvByvWCy6IxKEy9KIZUKaPKGxUVWKglzsPvo5T0hbAcC5+/riM2o5aOEAS59WOFtLysa4VTBZGLRPhfk8gRKksOk6WbgoSA4PD8/gQfvUedr1U8FkaSmIOdt8BAuLDw92rXxCX2OcSqf8zIaKLN0TH/r/x2AJ4mPaLE3b989zR+qeUdgJl/IOn4KnPExxqf8HKaN6fMHy2Yuslx5b0f2itKTH4oL4mbYL1Q5VpszOff5wn0DROI/tz27G8zQiRYZvfrrwCjw3h3Wf6LvhcNjV17NWhn2HZ09882Czfnuf1erbcPZ7K8gsAREue4ZTD0Gr9uVjePp30P/so7a2Fp2dnXj8+DFu3bqF+vp6bG1toaurCy9evMC7d++wt7fn3rfBaeJXixXYOxx1Q/ng0jivrjXnqcTPPnVdrObI8Xw4YZ/KlIPwpZ8p3vUzK7wVLhaCYKEDX5EDO5ZamkEb3jJYhUndYnb/+ZiTnYfWzGW/dq9QkSNceoOG9ml5gq61r+k8ORaVGzt3Sx+Ks+PjY7f3Lc1Yd7zinv3F43EAKLvbkXNT4a77gPFGS092jVVI+PiDb13tWlrerLRoBRVpSkMvWobQx7d1PL0kwM7JWn6+NVHcB9G8jqc5B/oOaeei7cLuUNW0FLBYLOZqSLKpZuYLmmpMzbfwBNRuWsvg9Du7gDpvZTy+8Xxp/nbT2ue1WWZqCwKTCfgUB59Gx++t9Wq1TL53dHRUlm2oc7XEaGM952lJ+m51dTXa2trQ19eHwcFB3LhxA8lkEltbWyiVSlhdXcXKygqKxWJZQkGQEAmFyg9V8zOWF9OrefR7iy/il1aRFjDX7ywTIQ4to1U8sSBBMpl0t2acnJy4G+nz+byX7q2GzDlodQxrFShsdu56yF5hsBqv4sMqYvoTJFyCFDQ29V5wvlyvg4MDV5XJ9mOFAX/zsmMtBadz8SkCtiamjqeMXd/x4YHNlhC0Y+k8fEIrHA6fOWheU1NzpgSbztFWR9F5qDKjNOujXcuLLa/w8Quuv4YirFBTulVexZJp9vID9uNTFqzgUzdyJBIpo0VeHmybrpvW0tXvgQ/Z47YS08fahYWgT/LqBO2EgLMmtHVXKdNQrcQyTos8q+kFJZVY91EQw7eaBTd3sVg8s0F9yoBlQAqvJSS72XQcvuOLhVgc8nv2Z61tfUfXTfHrSy7Q93VNKysr0dLSgps3b+LGjRtob29HPB53N7cXi6eX6759+9bdJ2jXUGGyc7R0ZgW6nQ/X1defT/vVdxWPSoOqmLDwck1NDfr6+nDlyhV0dnYiGo1iZWUFIyMjGB0dRSaTcaW0LJ3ZfWEZvU+btjjyKVi+d3Rv+OagtOkTmlZZ8uFcaZufqfZv96KFxSqwGgIJokWlSfXqWBzaYy/2O7s/FE+WPnw4DMILXdqqDGmZRh3TCiztu7q62vXDPeBTDBSXlpY+ptTa5uOJdh3Vug2yHn38XxUlfmYVdV6kXiqVyorxBzXiJejsn87bR4tB7cJHJBQw/ihx+ZBJt6HdPJplZd9Tl5gKMZ/vXfvlO9SoiEzVGO0mVGJjnxo/tAKV//sWyioJVtP3abXKBCxj8r1jx1KCszj1CQffd7ouQUTDtTw4OEAmk3HXMLHae6l0etXS9PQ0VldXcXBwgGw26wjRbhwfXIpbZfoKA61MfU/xQhxaBuHTvBUuFX6VlZVobGxEW1sbWltb0dXVhcHBQVy6dAnNzc2IRqPIZrPo7e1FbW0txsbGMDc35/rRou8Km8aFbAysVCr3OFhGQrgUDp9QUbi0L41NWatXLVV1Walblm5Dm8hUKpXcNWpWIVO4qeQRv3yWyVR2T1trSNdS65pyvyo8FndcC9KB9aoEMVR1r9rYnvI2X+ihUCicqcvKd1Vg6jpp+UPAf+zAp1wFKXq6b3QvqZJt+ZrCrXtQlY8gPsx36BkolUquiH51dTXi8TgaGhoQj8dRU1ODcDiMhoYGHB8fI5/PY3FxEQsLC8jn826P++CVWqBnFJMgxeBj7cKWIDtVQrauH5/25GPCPnfheRqE3RhsSuTcxLxSp1AolN0ooVqwwsPx6Z7R79R9o/Nis4LcCmU7T7uxSXCspE5mYWG0QkH7AoIrsPAZup3OE4BWSHDTqka4traGN2/eoLe3F/39/Tg+PnYWE88uauBa529xz+ZznxH3muCifbLRxWzxpEzLx0iUNvX7qqoqRCIRdHR0YHh4GF988QWuXr2Knp4e1NfXO6316OgIw8PDaGpqwtHREZaXl88ImFKpPJGH3zFOdt65QN9aK2xqNQXRmTbLLHx7Ta8P0xsvWJTdp1ipe9YKbB/OeeUOC6LbGLyPuevfdr9Z2H37k+ull9TqvHX+rBJj44M+BULnRrpRZYF40mIdlj50fTWRiPNRQWr3AN9XD5niQmmDOLHKO+fl+5ytpqamTIk9T7AoHYXDYSQSCTQ1NSEajWJgYAAdHR1Osezs7ERtbS0KhQJmZmbwL//yL9jd3XVXtFkhrIaQzt0qk1Y4X6RdSAjaTcTBGLNRZmoHViL62ObUzyyh2u9DoVPfe319PXp7e9Hb2+uQPjk5ienpaaytrWF7e/uM5aHCQwmF/n1L7HZOCqePmSrhWs3TEjE3jhKtMj1lnkr4Po3eFzv0CRjLPDknvSfRx2Sz2SwikQgymQzy+Tza2trcXX6tra24e/custls2UW2CosqUfamAn4HlGvnapVbK07/ti5rq9EGMXLCXVVVheHhYXR3d+PKlSu4e/cuenp6MDw87K6eOT4+RqFQQCqVwszMDMbHx1EoFFyiA8fTNVMFStfewqXrpHjQfWBh97n57LpzXL3Nu7q6GolEAu3t7WhoaEA0GkVDQ4O7+47XKfHqmuPjYywuLmJmZgbpdBr7+/s4ODhw8CmMCqtPgTs8PHTvcn58JqhcHt/10bW1knXNFXc2/KKNCpe9F1OZv2aDksY4h5OTEweTwuCzoCxu1Huh9KC8Q5vyGx9cVsmzfMjHOzQuZ4uhE7c+z53uo6qqKiSTSfT39+P69euOxgBgb2/PKfqFQgHb29tobW1FPB5HbW0tKisrkcvlEAqFsL29jXw+X7andX21nJ0Vejonn2wJan/WEQkN7PuYu28CQRqEb5PbhdP+OSYtkJ6eHty8eROPHj1CV1cXkskknj17hsPDQ2QyGZfirMFc25gg4Tu3Zjf3x+C1GpNlgMokLV6sELOMz2qt3AQ+60Cftfe/+YSJZcQWD0dHR9jf30c+n8fR0REODw/LcBqLxdDV1YWuri4kEgmkUqmyeILOx0dTHE9d2ufFIFSxUkZ6EUXLbp6KigpUV1ejvb0djx49wp07d3D58mXU1tY6KzqXyyGXy2FrawvT09OYnp7Gu3fvMDc359xflsZVGIbD4bIrrjTpx87RusT0+yAascyJ36mQosVSW1uLjo4OfPLJJxgcHERLSwsaGxsRjUYRiUQQiURwdHTkrtrZ3t7GyMiI85ak02nk83ns7+87Zdji3K4DYaGyoIKTcOk6+oSGxZV1f+n3PjyRmfr6s9YEE5J8yqX+tkqWzsMKFNK20gItH32fzzOG5lPeLG+we02b0qYK5yCezLlzjyn+7Hz4XVVVFZqamnD16lU8evTIXTydTqexuLiIXC6H9fV1FItF1NfXo76+Hj09PQ6/dJ3ay5Z1bYKawqDZ4/a7oHahIxKa4KKIKpVKZ9KLicCgAsrKtLRPNX0tQehztDza2towPDyMx48f4+rVqxgeHkZtbS1KpRISiUSZhaVB5iAmaRm0zocEQXcfNb4gRPs2lAp1fc8nEBTWoLiPPVvm68MnuH0CUHHgcztb2OhqJm5oPXR3d6OxsdFLyDqWdeHYjaVWgWXulnaskqH41/EULsuskskkurq6cO3aNdy7dw83b95EfX099vf3sbKygtXVVedZWF1dxcbGBlKpFJaWlpBOp53bPajZuVmviNKIXT/FnxWIekfeeZueTLe9vR2dnZ3o7OzEtWvXcOPGDTQ2NqKxsdElOPH5YrGIg4MDVFRUoL293T23traGtbU1TExMYGFhAVtbW8jlcmeuuwrySvj2mQoM3pVprSvShWbE2r1h94Jvr1ulz7oDlbY0E9XuLzUClIdR4dFb6wlXMplEU1MTOjs7kUgksL+/j4WFBayurp65fBf4cBmzCksbO7Tw8XeQQqh0xbn6+vDhzZ6N1LGi0SgSiQSOj4+xvLyMQqHglMbNzU3s7OygUCggHA5jcHAQ+Xze4YUXVQetl49P2c90b9h98rH2syrGWPccfyvDUwRbID4mlVUr0/dUCNfU1KCzsxP37t3DX/3VX+Hx48cuYeHk5AS7u7sAgEwmg93dXZeq7GMibKpxc5NRu4nH40674ILRpaNuN9WcTk5OnCZdKpUcc2EsxGf9simD5OFcq7mq5kd8+TapChsyDsJGa4tWIplNkAbOuZ2cnGB/f/9MAkhNTQ2amprQ1dXl8MR5agksZWpBOFCa8tGI/c7GmHlhqNKi0pLSZygUQl1dHR4/foz79+/j6tWrqKurQzgcxtbWFkZGRvDs2TO8fPkSKysrLjGINOCL4fo2LeepTNXCZ92b1rq3Rxvsxax8ByhXOmpqapBMJnH9+nU8fvwYg4ODuHbtGhKJhBM2u7u7yGazDp5CoYD9/X00NzcjFouhtrYWDx48wNHREXZ3d/HixQuMjIzg+fPn7kLWoP1NPHNdrbu7srLSuWIbGhqQTCZRKBSQzWZRLBaxt7fnGG0kEinzfjCJggLr4ODA7RsA7nJmKm2kYcWxz7piC9oLCpt1FVoFJhQKoaGhAYODg+jp6XGZxtvb23jy5AnC4TCy2SyOjo4QjUad94Gx2XA4jFwu5/iZKl2E38bOfSEdn6JoeYdaigqX8jg+o2c+j4+Pkc1mMTU1hYWFBWSzWezs7GB3dxelUgn7+/uOFtvb23F8fOzWnhYvY4mKS4ZO1F1rrVOrHPs8KOe1CwlBuyn5GZm+T9jZNHf7vZ2gL+2ZgBJ59fX1uHLlCm7fvo3bt2/j1q1b6OrqQjQaBQBsbm5idnYW7969w+rqKvb29rxat51TsVh0CxGJRBCPx9Ha2oqmpiYMDAygubkZe3t7iEajSCaTTkONxWKoqqrC5uam09q2t7dxeHiIfD6PXC6Hk5MT1NTUuFjS7u4u9vb2nGuRVV58Fth51hB/0xK3Vhz/tnVO7Ubxjae4Z6Nlvbe3h+XlZczMzODKlStlQjUSibjDx0yUUSbhO9dmNTgyypqaGqf1araYz5q2zNdaZj6Nly0cDqO5uRm3bt1yLtCTkxNsbGzgyy+/xLNnz7C0tISVlRVsbW0hn8+XxXFss1aqxs1UMbGxGbvWdm241+wzVtCqwkOLpKOjA7du3cIvf/lLPHz4EM3Nzairq8P29jYWFxexsrKCdDqNtbU15+ZkunpTUxMaGxvR0dGBnp4e9PT0oK2tDVeuXEE2m8Xo6KgbR+Npmlil87FrX1lZiXg8jmvXruHu3bvo7+9HU1OTqz7EuRwcHCAej5fR1dHREdLpNE5OTlysia7adDqNXC5XpnRZQWGVc8UhFRa6yvkZGb8P9/ou4SfNt7S04MGDBxgeHsb169eRSCSQy+WQz+cd32Exirq6OofLiooKp5DQqspkMkin09jZ2UEqlUKhUHBWok8gK7wqNHwePuUfpEv+T7xbdzVwGuvb3NzE9va2E1wHBwfu7B+fPT4+xtbWFvb29rC3t4d4PI5SqYRcLodUKuWUcpU5up+Uj/n4ehBPPK9dWAgq4qipkBgsYetGVKZt+7QLoJ/zOxJha2srhoaG8Jvf/Aaff/65S4TRM2obGxt48uQJfvzxR6ytrZW5aIIa58hspq6uLly/fh137txBe3s7+vr60NDQgP39fXdomky/uroaoVAI+/v7jmj29/exu7uL/f19pFIpZzHu7u5ic3MT6XQaW1tbWFxcxOLiItbW1pDL5coI72OLZonKx1z4Oxw+PfNma3v6NrOuie2Lf5+cnCCbzTrG2d7e7oLedPkEnR3TtQgSZvwh3nxZl5wzrQIf/QTRmzauY3NzM65evYrOzk5UVVVhfX0db968wbfffosffvjBxUH1ALTCotqxKoYKl8JsEx/shlcrWq1Zu0bWQrEafWVlJWpra3Ht2jX83d/9HR4+fIje3l4X45yamsLLly/x/v17bGxsYG5uDvl8HicnJ455R6NR1NXV4erVq7h//z5isRh6e3sRjUZdxqzd53a9ablpKTzCUVFR4azM//bf/ht6e3sRi8Ucfe7t7eHo6MglV5CvcNyjoyPk83lks1nMzMy4Pba6uupct/l83q2hMncfX9I1Iz7tsSt9jrgiLVpBS8WnubkZn376Ke7evYu2tjaUSiVkMhl3lKiyshL19fXo6upCQ0MDqqqqnIuReNrf30cul3Pu6Pfv32N+fh6rq6suoYRxWqtk+vY052cNEF1PJgxZmO3ztMJ1LMWj7oFwOIxkMun4J/n3wcFB4LEZ4j9IlvAzurctTzyv/azEGN2sQddxWGHo+077ViRZk5abuLu7G7/4xS9w7949XL582Vl/odDpWSOa4V999RX+n//n/8H8/HxZsN5HCNpU8+Mmv337NoaGhlzA9uDgANFo1FmMmsChjCAWizlNrqury7lzmEhC6299fR2jo6P48ccfMTIy4jKirBLg0+jsvC2ubT1E1aCIW11bi/ugRuG5sLCAFy9e4Pr167h06RISiUSZRcgsO5uEoIoU5xakjR4dHZ2pY+iLX1h3lt2EOp6Oo9p3X18f2traUFFRgVwuhzdv3uDrr7/G1NQUMpmM132rTJ2KRk1NjaNHZQ4K18di02yqRFi41JWrNKF9hsNhtLW14eHDh/jtb3+LBw8eoKWlBcViEbOzs/jyyy/x/fffY2VlBXt7ezg4OHCZ1DomGe/W1hZev36NH374AdevX8fq6ipmZmYwMTFRJlws/fI3LTJbhotHUoaGhtDW1ubOkB0dHSGbzWJxcRHLy8tYXl5GLBZz3pfW1la0tLQgkUggHo87L00oFCqznJjVyvq29MYoDn2uQzZ1uaripgoPn1MPBNeKAjIajaKqqqosYeT9+/f44x//iCdPnmB3dxeVlZVIJpNIJBKIRqNobGzE/fv3MTQ0hM7OTpdN2dTUhJ6eHjx48AC5XA6jo6N49+4dnj17hsXFxTJPRRDfU2Gnc7YVpSx+bF8f4++aIcv+eewC+ODuXF1ddVZ/UJ9K87T41MtiFWmfp8bXLiQENbGjVCqVCUA7kGU2PuTY/oGzgWYS9cDAAO7cuYPPPvsMw8PDaG5udgkwjGPMzc3h22+/xY8//oj5+XlkMpkyAlDTn5uRY1rrY3d3FxUVFairq0Nzc7Nz7ekhbvat53qUoNRKJENnRiXdTK2trairq8P+/j7m5uZczU3Fy3nJJaqlKtMvFotnkpU0PqbEYYWDTyu0rVgsOjcMXb8nJyeuBFI8HkcikXAKgm+91RKymifnpYfNCYu63GgF6FytUsVmx+MzkUgEDQ0NLg4VCoWwu7uLpaUlzM7OYn19vexwPjd0JBJBIpFAbW2tU3pisRiqq6uxvLyMsbExF5uy8yBsqlCqIkC3s48R6J5S16qmjJMmampq0Nvbi08++QQ3btxAR0cHSqUStra28OOPP+IPf/gDpqensbW15RQOexBdlSq67ba3tzE+Pu7cWvv7++4Z0oe18lV4W0UvHA6jpaXFZRVT8G5ubmJsbAzv3r3D5OQk0ul0WYUiemmamppcVmE8HkdbWxuqq6tRUVHhvC9TU1MYGhrCq1ev8O7dOywvLyOXy5XRJPFMxUznrqXVeIaNiRw2lOETOExMikaj7hzz2toaRkZG8Pr1a0xPT2Nvb8+FZbh+zc3NAOAs987OTrS1tTk8hMNhHB4eurjtwsKCo1nr4bE0RPrRNaNgUfex8gOfC/g8xZmGApUF5cNVVVWOTxwdHWF9fR3r6+tlx8V8CjQVY6uEKJ/XM6GW3nztZxXQ1kPdOkmfxD3PgrGNGYYEIBKJoLOzE3fv3nWHlQcGBhzBF4tFt1FevXqFb775Bi9evMDa2poLxCpS1AKyzMUSBQlOv+OzxWKxzFzXen9MGNjf30csFkMymURNTU2ZtaAZUGR27e3trgYnGa7izfc3iYG4t3DxMzJbrafJ37p5L7JGKkQPDw+ddZDL5RCPx50QpDbL/32xSGu56ty4Dj7rRt10KhC1WSWNm5nPqfub9VA7OjpcAgLPAq6trTnGpHirqKhANBp1cbabN2+it7cXwCmz+vrrr7G6uoqtra0y941dfztnKyB9bldf8oMKQjamq/f09ODatWvo7OxEKBRCKpXC6OgoXr16hZmZGWSzWafEKG50XvycNEOXGy0ka/lYWqFwVHrlM6HQabmwzs5OxGIxFItF5HI5rK6u4sWLF/jnf/5nLCwsYGdnB4eHh2XKZSKRcMy/vb0dsVgM/f39+PTTT53VVFNTg5aWFtTV1WFwcBBNTU04Pj4uO4tmBZfyNc1w12d0TbQCjs1CJp1SADJrmjHnd+/eYXt72yVYEdfMBD05OcH333+PiYkJNDQ04PLly7h37x56e3vR19fnwkE9PT3Y2dlxSrvPA6NNBZN6V1RBVh7jg90nVK1yrTyVjeEtVps6Pj523obt7W33ns5J56DJexY2jkel7qLtwmXTVJvj4Ny0GrcJsgR9GhKfI0OqrKxENBpFNBp1hymJRAZSd3Z2cHx8jI2NDYyNjeHbb7/FyMgIVlZWymJz7JtEas/K+eZWLBaxu7uLVCrlNGT6und2dpDL5coWjFobz5BRCNbV1aGvrw+XL19GS0uLO6uoVlsodOq22d3dLdP81cpTTU1xqhqVMkNdL80WVO1cCznrs2TSNqlE52AFOAP7BwcHqKmpKYuPVFdXl2nUmhDCqiFkLnbjkZAtU1YYrCClENNAvuJKmQLHaWlpwZ07d9Da2uqyfnd3d7GxsYF8Pu/iPDU1NYjH4y5LkpYLMy07OjqQy+UwNzfnkjSCXDEU0oobzlc3O39rAW1rxauSoVpwb28vrl69iitXrqC/vx+JRAI7Ozt4+/Yt/vCHP+Cnn35COp3GwcGBwydd/urx0EubNe5jca94V/rVfai4598VFRWIxWLo6OjAyckJtra2sLS0hJcvX+KHH37A8+fPXZFyn3VFoVhbW4tkMomhoSFks1ncuXMH165dQ21tLRKJBEql02NTBwcHrtBBoVBwSU5cA58Q0AP0ljnzf83i5rv6TCKRcOXDDg8PUSgUMDk5idHRUaytrZXF65UeGD5ZWFhANBrF8vIyNjc38fDhQ1RUVODSpUuora11sUMKfsbmSGNW4SVP1EQajmu9Rvxc97A+b9dYFQDgbKY/LfZkMom9vT1kMhm8f/8e6+vrKBQKji+Rlml5K91bWiKsGgayCZHntQtZgropfVq9ZTQ+rSqokdi46LSulpaWHAJYjaBYLGJtbc3F08bHx50rwdaU5Bys6zZIOIdCp9lmuVwOm5ubSKVSLrvs4OAAMzMzLjaRSqUwNzeHw8NDxONxF3Qng6ivr8fVq1eRz+dx9epVdHd3O1cP53FwcID19XWsrq66tHuLFy6+z63hSxO2cCncdoMqI+L7WmbObmSfZsW0dgqgyspKtLa2oq+vD5OTk06D13XmmviIlJvfWo/6vf7oBlMXo92Q1lpm9inn2tra6lzeKsCYgMGEhXv37uH69etoampCbW2ti03TQtrY2MDMzAz29vbOKDa6Zjp3u17WveZzWRNHVvBUV1ejo6MDDx8+xKeffor79++js7PTxaV5vpH1PpWpq4vJWgBWEfmYVRDUtC/2H4vF0NLSgoqKCqTTaYyPj+Pp06cYGRnBzs5OmTvOekRIs3TLhsNh7OzsuFgR8wd4ZKe7uxvXrl3D0NAQ1tfXXWxQlXxV9KgkWJ5CJquf++ZJ1zkPh/MYF/mF3k+oHhDFPWlRjyB0dnbixo0bTgmvqqpCLBZDfX29y2RVoWfXTD1OQTzRCjGrBNj1DIpD6tiRSMR5XuLxOHZ2dvD+/XvMzMxgZ2fHJUHpPK1RY4U2f1sYPyZ3tF3YErRuIZ9mpN/ZSZw3KQLBeFkoFEI2m0U6nUY2m0UqlUImk0FrayvevHmDiYkJV8LJd4+XzlvTtvmZjquEAsAdYH3x4oXr9/j4GFNTU1hcXEQ2m8Xq6io2NzcdIauWXlFxevVOKpVCOp3G0tIS/vZv/xa9vb2IRCJO2FKQMoP0Y0zTCkK1inwbmOejfOtiMy51/fRZa3Hqs4xxWq2rVCqhqakJzc3NWF5edm4n+65liITJWr06tiV2O1dddwubjlVZWelK7DU1NSGRSJQF73t6evDJJ5+4lO1Lly7h0qVLuHfvHoaGhpBMJp1FnclksLa2hrGxMfz4449YWFgoKwtmYfApNJyzrrNljD5FR38zjv3w4UN35nFgYADRaNRZU/F4HO3t7djc3HReDa6HMkvGpi7CRFSx8FkQuv+sEOM72WzWHT8ZHx/H27dvnRLMZhmw9k/X7P7+PjY2NhCNRpHJZBCJRNDY2OgUtUQigfr6+jKc+lxrVojYPaB7SAWXLyORY9fW1rojRPQcUUlUoam0QRriWNlsFuHw6ZlBjQlrcRKlJ18LsljZlDeooqz/87nz6NLSQih0evcii9FHIhHs7e1hamrKWeaaza9z883TroePJ9jng9rPOidIzdRXFNa6PNjOixfyb0UoGWE4HMbBwYE7a1IsFrG9vY33799jYmICuVzOnUHRxAKrmeh4QYjR7+lq/bd/+zd89913jlEwzZouKC3/pOPwfEw2m8XS0hLGxsZQUVGBf/zHf3SaGgma1SJ0s7NZIrAbRBtdVz4NvVQqnSklFLRGuqGV8FXJsP2pIDw+PkYqlXLHJ2zFd5+1S/cnlR+F0WaH2maLdVs4dF2VYTEmQTdSIpFwysvAwABisRiuX7+OnZ0d1NXVoaOjA7W1ta6MGgDnTpuYmMD333+Pp0+fYnJy8kytWrseOp8gWtSkoI/BxecjkYgr+/bo0SPnBgVOGVZdXR3u3r2L5uZmdHd3Y3R0FO/fv8fOzo6LDdKTQa+MT7EMYiznrRfnTI8B5w4AuVwOMzMz2NjYQC6Xw48//oiNjQ0vQ9ScBBWKpFW62EdHR5FKpVBTU4Pu7m6XnVksFt0hfL27LkgIKT9ToaRz4KF20gWT4NiPZkqHQiEcHBxgcXERk5OTzgOk6wigzCWoCrGGMdSDQ8G6ublZlhPBuev8fYZJkHAJhUJl53WtoLH0ECSwlKc0NTWho6PDna9eWlo6k81vk3bsOvFvexRL23l7zLafVUBbJb8SBRGtZ4DOQ4bPYtP+LOMMhUJuk799+9YdN9AsT9sfP9fF1ziZhUuFBg+02zgTNWYLp8LF8SgoKyoqXMYq76djoNze7mDxbIvF+pghlQB7aa99xoeHIAZnNWV+R4HFYwW9vb3urBjwwWWzvLyMra0tx1S1bzJDCk5dD5uFTFhsBpjduOqpUOXMKg/qsr1z5w5u3LiB1tZWZ9mFw2HntmptbXXxwPr6+jIGlc/nsbq6itnZWbx//x6jo6NYWlpCNpt1MPssF4tjpSG7X1QhZFPrSfHAIwMsi9bY2IhwOIzt7W2srq5ifX3dWbXhcBjt7e24fPkyisUipqam8O7dO+zs7GBiYsK5S8lcOa6lUUs/ul4+xdj3/8nJaYWnmZkZF8NrbGx0R02sAq3JI1xfX6Y3BQ6zBFVJoxJkBRz3tbqFlYnq0QGFhX1r5Ra7XuFw2B3tYGHpeDyOeDzuEmAIi4392gpWDQ0NToEjHyKPJFw6Lv/XC48t71a6U7h0L9rScj6rl/2cZ4XFYjG0tbWVnX9ksgxxbo0LnwJJfCnPU5g0t+BjgvBnXaWkWonduFZTUqRY5FhE+xBHSc9U9NraWod8nzvPIov/a1YeicBqqwqHIt8+RzeRwqww6uf87OjoyFV4aGpqcoueTCZdPGpmZubMvPVHP6MwsszF4tdqrZaB6XeKK8WhzokZvLxvr7Oz08XGlBnkcjksLi66y2YtE7fMxc5bmQ3XSr/XvsgwbOKLClEfTTU1NeHGjRu4fv062tvb3dktAC6JiYk+rITD8QqFAra2tjA+Po7vvvvOZVqywgk9JZZJ2LW06+bDj90vds8w+YgZlgMDA+js7ERNTY2rBvPkyRMsLS1heXkZx8fHuHr1qkvmaW5udoUhpqenEYlEMDc3h/X1deeBUcYc1JTh8n9fjEz3Fy0pFrmor69HZ2enU7Kse8zSo92r7I8Mn0KPnzG5jjdgBCWA8XmtEhO0f2xoxQr5Uqnkzo0y8xEAGhoa0Nvbi+bmZmcp2iQktfRUsPGsIf8ulUrY2dlxGa8Kl5ZyVEOFa2IrOmkjrekaWPzb9eXnPlrh/Dm+3lhTKpXcURu7J2xf1uun39NosXP7vyoE2allyD6B4NMY+VvPFOm72nddXR0aGhpw7do1l4ZOTcgKCbXM7FysPz9IM+Ui2TlznmxW4PuYuS5iRUUF9vb2sLS0hK6urjN44DU9ugEsju1YxeKHOwhtBX824kTnpoToY1KWOZO5ceM1NzejubkZly9fxrVr19Dd3e0KBfM9ZlIqY/QJMIVF4eR7voxA4GxdQF031QYtzABcZmdfXx9u376Na9euob6+HsCHDD96GY6Pj12qdWNjIyoqKlzi1Pr6OpaWllx2397enqNZzqFYLLrCCDa262OYyhQUT5YulY6J34aGBnzxxRd48OABamtrsbKygnfv3uHVq1cYHx8vc5Wtr69jbm4OU1NT6Ovrc5mnu7u7rmgAYVxbW0M6nXaJZxq/Unj4d5Ayq8/b7w4PD7G6uurOMd67dw8DAwN4+fIlJicnXcagT7nTfuiSrKqqwvXr13Hjxg3cunULra2tiEajzn3NeKidmypb6uZUpdni3sJj936pdGpB7e7uolAooFAooL6+HgMDA/jlL3+Jk5MTdxF1Lpcrq5gSDoexv7+Pw8NDZ0Veu3YNn3zyCW7evOlcioVCAcvLy5ibm3NFGpSe7JECCljlNUHrZZVr692wfOM8YcPxmDRGA6e9vR11dXVYW1sri2tyv+n7KsR9MXc+Q2U0SCDbduGYoNWCgqwgnTD/5mYlwySAainwOR4UZaHZBw8e4OHDh6ipqcH+/r7zi/tcSUFzV8vOJwS5uGrl6YJbq8rC7Ruf3/NQ8draWplGxnhUXV1dWXalMpqgBbQCxAcXcFYj1/XhBrdVLoAPSkp1dTWi0ag7ED40NIRbt27hypUr6OrqQk9PjxPixAuTL+rq6s5kSep6BBEoN+55BGwTfnQz+xhUqVRyCtT9+/fx+PFjDA8Po7GxEcVi0cVmWCyBwo50wJqijJUxOWp9fd1lJcbjcdy/f9/dYMID9756jopr/n2ecOGaRCIR56ok3FROWPv08PAQ7969w5dffonnz59jY2MDAFyyzu7uLmZnZ1FTU4O6ujqEQqcJC9XV1WhpaUF3dzcePXqEzc1NLC4uYnV1Fel0GisrK9je3j6jEOqaWth0b9n1Aj5kYIZCIWxsbKC/vx+PHj1CbW2tO/TOO0GJAwoKWqiMlfF4VVtbGx4/fozPP//cJTFxX29tbSGVSrli1UpnVjGj+y/oflFV/oM8D8AH9zlx2draikQigRs3biAej+PVq1eYnZ1FKpXC5uamC8PQ61BRUYHm5mY0Njbi7t27+MUvfoHW1lbU1ta6fbq4uIjXr19jbW3NrbMqYwqj4v48q823vsovrbL5sUarMpPJIJPJoFQ6zaK/du0a5ubmMD4+fmZ8X8zPZ3DpGBpiuci8gD/DErSD21gMrQEWlKYmzYWLx+MoFApYWFjA9PS0O4bAYxDt7e3o7e3FvXv3cOvWLZdSm0qlXJaozUY8L92ejIyM2maxqZajWhOtXB/M1vr7GK729vawu7tbttFKpVLZDd66gPxfz8qpZcjv6AqjW0M1VvuO9ktNzDIBrgOZUGtrK3p6elx1m4GBAWc98TynLzmlouK0HiTPWloN2SeY9W/SEjU6fV7pzW4GPq+WQzh8mqbe3d2NTz/9FL/+9a9x6dIlAKfMY2xszNWc1H5yuZw7+B8On17/wrJdbW1tGBwcxMDAAFKpFEKhEFpbW/HLX/4SjY2N2N7edgfuLWwar9RmDy4rfWkShtXqGxoa0NfXh/r6emQyGfz000/u+BBLUXEvAB+Ki+dyOaTTaefmrq6uxsbGBk5OTjA4OIhPPvkE9+/fd+XRXr16hTdv3rjaor7187UgOuR3FIRLS0tobGxEb28vHj9+jEePHuH69evuVgKep6V1Ssvp6OjIKZOXLl3CzZs38dlnn+HWrVtIJBIurr69vY2xsTGXDKS49MFAXuAT5Gw+S8jyBO7hmZkZPH36FI2NjRgYGEA8HndJWLdu3cLm5ibm5uacK54x/oqKCpe81dzcjL6+Pnc0iev49u1bvHjxwlWLCVIulZ50TXx76by11P7s31aZ00YLNJPJON7V29uLhw8fOs9KJpM5cxZVBa4vidAaBba29cdo9MJCUDVSMlAOAsABxfp2/Jta6t27d5FMJhGPx7G3t4dvv/0WOzs7LpsqGo2ivb0dd+7ccVckdXV1uXF5WH5zc/PMoXhf3MlaHBR0NotSrTMmeBA2ItIKzCAi099sLAm0tLTkbpVgIWC63Hzame2Pc7SJMipYtB/Fhx6jYJ96qau1Ntra2vDFF184S7y7uxs1NTXOSrcE73M72vNKFhbf3wq3VVYULo7HKkP8XI+rcD48H/Zf/+t/dYXXKysr3RGVf/3Xf3UMhAyC60/LoqOjA42NjS7NvaOjAw8ePEB1dTWmp6eRTqddnE0tFFoslgFpwpbixSZsqdZtaRGAi88ODAy4c6fffvstnj9/jkwmg729vTJ6UkuA43OeVNR4U8Pw8DBaWlqwtbWF9+/fY2trC2/evClL1lFaV2tW19N6euyak263t7cxMTGB69evAwCGh4cRCoVw9epVZDIZ7OzsuCSzsbExjIyMuJsjOjo6cOPGDXz22We4d+8eWlpaXJyXLu58Po+pqSk8f/7c3Txh95lPGKhb3+eCszRp+yT9Ly8v482bN+6oFBOAuru7XWYp+YEPt1TkWTOZzxeLRWxsbGB2draML9r3Le1wvj4lWWGvrq529MzvfbjzjaeNMLByTqFQQHNzM/r7+50x8PTpU3z//feYnZ11Fm2QALMKCPBBCP4cAQj8H1iCqg1GIhE0Nzfj5s2bePz4MZqamlwtRcZhWLHh+PgYmUwGoVAIbW1tTlPv6urCp59+ioGBAQwNDaGpqcndfpDJZDAxMYFXr165GoY+9xdQnjrMuWow3qfN6fPnJd3wt46tnyl+2E5OTsquPGHfkUjE3UrBOevcuflIcBQ+PmvRErJN9abw1++Aswdha2trMTg4iF/96lf47W9/i8bGRrS0tJQdCN/Z2cH+/j4KhYJzMcbj8TIGT0tKs0N9+LSapf5Wv37QGvDeQOvy4TO8SPav//qvcfv2bRSLRTx//hxjY2OYnZ11Kdq03GhNEw4eQO7p6UFLS4s751UoFLCysoL379/jxYsXWF1dxbNnz1BXV4d8Pu/cUvYqL8sslGZVMOrFzUqL9gwXwwrpdBpPnjzB1tYWZmZmXGYu19sqRcST4p79UcElg02lUnjz5g1mZmbKkhfOW1NfU+sj6PtUKuUK4Le1taGtrQ09PT1oaGhw+4FK2s7ODubn550HaXh4GD09Paivr3fxcgrJ0dFRfPXVV/jmm2/cBbY+y8XiirjxCRYqlloMwsdb2H8+n8fLly+xtraGxsZGXL9+3d1Q093djVgshpOTE2QyGXeGMJfLIRqNOs8MbzlhZadcLufu7lOF2OLY7qMgRd6+y6xNLTiucKlVqWNxnxB3ir/j42OXCUoai8ViGBoawvHxsYtd23Wy81PPo+WJPCP9f1UI+lw3SkSRSAQDAwP49a9/jS+++MKduwI+HBbN5/MuuM7DosVi0RH7jRs38Fd/9Vfo7u5GXV0dIpEISqWSq3SxuLiIH3/80fmTtamLSTV5/d4npGzCge9mDAt7kPakz1rthKWSaJmEw2HU1dWhvb0d0Wi0TBCpNaC1SdmPhUuD3CRutdSt4PTFdNhXXV2di8FSQ6WVkM/nsbu768rKZbNZtLS04MaNG05gcB7b29uuvuTHiNBq4kF4VCWBjULBEns4HHaxsrt37+Lzzz9HS0sLpqen8ac//QlPnz51tT21D6tMxWIxV7SY2aL7+/uYnZ3F27dvy+I5pdJp3JEuOuI6SIgrXGTaGs+wSoEPZ2SEb968we7uLra3t7G3t+cEOuFQ7dgmFint8lB3c3NzWWHjyclJrK+vn5mXhUePuPgyyK0g1L5YKINnBmtra3H16lXs7OxgaGjIHfsgbVNI7O3toaKiAm1tba64dql0mm24vr6OmZkZfP311/jmm2+wuLjosnipHNp5+NZKGT6VM2WyiguLU/5PxWl9fR2VlZVYXFzE4OAgurq60NXVhebmZpycnGB9fd0l8MzPz6O+vh6tra24efMmEomEu4bp6OjIFQcnL7VK7cd4lLUQSQMKl3qMrNXrw4991tJ7LBZDNBrF8fGxqwdLL2CpVHL7J5vNlpW18/Wlho1vPhcVhD9LCJII1TUTCp3GAK9evYqrV686VwQPjPM27rGxMaytrbmSZMvLyygWi44QeGaLmYVMUuA1IU+fPsXi4qK7bSFISFmAVUjYphqxZmiep9XZjEfrYvAJaDJwTdjg+0zJV0HmI04lQPYblM3KDa4xUNun3fA8yNrf3+/uT1xbW8Pc3Jy795CFBHZ2dlBdXe1c1s3NzQ52FtZmaS6LE58lrfPnXHRD+axcm2Gs31dWVqKzsxO3bt3C7373O7S3t2N8fBz/8R//gVevXrlKQ/qu4ohW8cDAAO7fv4+2tjacnJzewL6wsIBvv/0WT548KSsNR0au1prtW3FhvQ8sDG/Lv+lz9vOTkxNsb28jk8m4sIIKdMB/B54VTISZhd+bm5sRDoedy3h2dtZlHtp958sYVA+GPqc4tuvGv4vForvaaX9/HzMzM2htbXWZn3t7e+5OTgp7JthxH+3v72N1dRU//vgjRkdH8eLFC8zPzzum6hPGPmVX3aA+S8rSaJByzN8U9MfHx5ifn8fu7i4mJiYQi8WQSCSwv7/v1pGFymOxGAYGBtDY2OgOwlOozs/P48mTJ1hfXz+TO3CeVa4Z4pZvcP8RB75bHc6zzrgPfGPTfV9XV+c8KjR2otEompqacPv2bWxtbbmLu1XW6HiWd+iPNYI+1i7sDvURDDWH+vp6DA4OuoPHANzljyMjIy6wTgbKtPGamhp0dHTg0qVL6O/vd9peoVDA6uoqxsbG8PLlS7x79w4TExOuVJmNByqz8DF34OyZP8LC59QSoNDid2o5cnPo+HzOMngKI1sJQjUeoJyhA3AJRclk0gXxdQ34Tjgcdn3o2ErclhFb5sg5ssL94eEh1tfXsby8jLdv3+Ldu3dYXV1FNpt1btCKigpXv5BuN2bB8cZrfu6jIYtXbVbLDlovy8yJ54aGBtTX1+PBgwf44osv0N/fj/39fTx9+hQ//PAD0um0SxaxGi1xyqLOt27dwu3btxGPx3F0dITl5WX8+OOP+OGHH/D27Vvs7Oxc2OWi87bPMy6na8h1JE6C3qNlo/jxWXpBSgfPQXZ2dqKjowMDAwMus3d8fByTk5NYXl52dTyDBButJOKQY57HvDTxTOPZVCr29/eRTqcxPz/v3qcQ0yQIFqWg5cIiBt9//z2eP39+Zv4+GrJ4oYKqCTJsyuh9ipQqcQo/nz05OXFWvOJRlV61zACgu7vbKTuh0GlyCQsdbG5ueuPJOl9tOp59VhUEPavLPebjK9x7WvWJ41gaYP87OzuOBqqqqlyGcnNzM4aGhjA8PIxsNuvi2ro+1hDhfCzd2bUNaj9bCNq4BCtwMJBeLBaxtbWFiYkJ/P73v8fXX3/tFq9QKDgCZxzxzp07uHnzJlpbW90xiKWlJfz000/47rvvXJZbLpcr00qCtC7OS4XieYxAA9++Q/SaVapETwLxJeUAH44ncMNS8GsGLWMw1qLjGHrJpGW2qvlZuJQg+Kxb8P/P3WGFdalUQjabxZMnT1zyAM+IUWAzxsXbFHp6etDf3++C9cfHx869q5vJEqM94mDX0TJ1Cxfft4fxw+EwBgYG8Ld/+7fuHGNVVRWWl5fd7dtUGtiPClwedWhvb8f9+/fx6NEjDA8PO6vo6dOn+O677zA7O+uuWVIYgjakrmsQXGq165oHra9+5nMZWVe//nBNIpGIS/R59OgRbt26hUuXLqGmpgYLCwv48ssv8fLlS+RyuTJPhp2Drpdaob71VrgoBDVhzQoCn0tZFdVEIoGBgQF0dXUhEolgZ2cHL168wE8//YSZmRnHe/iuTxGxlgybFri2NGo9MzpvCmRVEOz8retQ15n4s+5X3rRzeHiInZ0dd5kAlQAfbQXBeN4eszFqS2/2XLaPri0P5v+JRKIs1LW3t4dkMumu0IvH47h8+TJu377tSk6qq9eu3Xk88aLtwucEVdPQjV1dXV124/Pu7i4WFhbw/PlzPHv2DPPz82WlpKhpNzY24s6dO7h//z56e3tdjbp0Ou3qGr5+/RqLi4tnrlMJ0rD4nS6A+rQtMyZc1m1oNSPVPM8TwvqjjJXHDqhZVlRUuPgehaBuFvavtTf5OfvlfHjeT+dDTVWbj6gVJ6VSCZlMBq9fv3Zl43zuHvZVUXFasDkej7tDu5lMBsvLyy4ByueC9m0O+xlQbiUoXL54GbV2nr/6T//pP6G+vh6hUMglv2xsbHjnpOsUi8XQ2tqKy5cv4+7du7h16xYaGhqQzWada/j9+/euBNlFNpoyPdvseikDVGZ6Hg6DYib2gD6/I80wQ7GtrQ0DAwO4desWBgcHUVdXh4WFBbx+/RpjY2OuCLoKEsWdD5827mwVIvWyFIvFMgFIHHwMX7rmiUTCJZZsb29jaWkJr169wtzcnItNK6O29OPDMTMilR9YOrRWj/ZvlR6F37duH6MlZpQDp0X+mf3LrF7lUZx/kFDi/z5LiTzT8kO1AjXvwior3Es+wc5ybwx5bW1tYX5+Hk1NTU5A8qLqtrY2F8cP4rP2M87nYwqBbT+rgLZFqB58z2Qy2N7eRi6Xww8//IDvvvsOi4uLjpFzcvF4HD09PXjw4AH+9m//Fnfv3nVVOzY3N/H69Wv8y7/8C8bGxrC4uOisIaA8XdlqJ0T6ea4YPmfhYj+RSMQRgNUogrQPq7X6NM14PI6GhoYzeD06OnKb1DIXjfmRcdnNoxqxL6mH7/Loh2pUdj3JjOirt64vJWZe3UK3LbO6nj59irdv3yKbzTqm7nN5KZMjjNYKZ4zHJ/T4LIUENxiTCHp6elBRUYFsNouNjQ13aNznSlfNNxqNusPiv/zlL9HW1oZisYiVlRWMjIxgZGQE6+vrTrGyTMSWutI1svi2SpwySL3Bwa6ZzzL0NevC0zkyw/LWrVv45JNPnBenVCphYWEBf/jDHzAyMoLFxUWXdHHe3gqCS5+l0FJatRaSVQIVn1ZxAuDokBfybm5u4tmzZ5iennYXbKuSo2vOcXQ8G7Pn/M9TegG464ws71ClVZt1E57H0IkTngs8ODjA6uqqO2NtXea+NffBbufIxrWmsl5dXe0KGli+orj1CSIdT0NJfDeXy2FpaQlbW1vubB8z0Ukv2ixsnL8vEZKK+UXan3VEgq1YPL3hPZVK4f379+5G8ba2NrS3t2Ntbc1t6mQyiZ6eHvT19aGzsxPXrl3DpUuXUFVVhZ2dHSwuLrprVEZGRrCwsOBiN8qACbwuuNWYlcHq4vh84T5Bp/EJHU/fse4Q/m3H5PGPoaEh1NbWOsuPpci0bqWOReLS/y3B65y1FJrP4g0SgNpHVVVV2bEDq+1RUPT29uLatWtobGx0G3NjYwOjo6OYm5tzBQ18G9Jq+nbzWOag+LR40vXgcQ1m3IZCIVekmDeMM37GDc54REdHB9ra2nDp0iVcvXoVDx48QHt7O8LhMNLpNCYmJjA2Nob5+Xlks9kzeLaMUufNtbEWku9dayX4lDj9TJmbPqdCJBaLIR6PIxKJoKGhAQ0NDe5ozv379/Hpp58ikUjg+PgYL1++dMJ+dnbWWYDqOtakF/Uu6Jx887Hrqq4rn5sVOFtAwIYNksmku+Hj5OQEa2trePbsGaamppz3iO8pDSk9k4nafX0eHMrMrcXli81Z+vXlJ9g56V5l2ITv8vLn7e1tZ2So0OH8dC6qaFm4rFJqrTtdc0tj2oeGiBTXFofFYtEdEevt7UUodFpBi8lh9JLpnH00oHRjaYiGw0WSZP6PKsYwY251dRVPnz5FbW0thoeHMTg4iGQyif7+frx9+xa9vb3o6urC1atX0dbWhlgs5vzCrCL/9OlTvHv3DgsLC1hZWSlLrOCG9vmHrYDSZjU8aw1aoRrkwlO4fYtsN4bOh2fvhoaGEI1GzzAU9ms13VKpVFb9wW424oNwkAB9Qi7INaJj00pnpR+6RBUnJCy6DLu6ulBRUYFUKuUqi6yurpaV9lKc203ka4oX3ch2XXUd+XckEkEikSjLYKYSQtcthTvxV1dXh76+Pvz617/G7du3XYmqSCTibmGYmprC2NiYy5DUuQdZRfZztWzsc1agWyGhCqD1BFiPgfZFC6Wurg6Dg4O4ceMGent73bndhoYGtLW1IZ1OY2pqCl9++SVGRkawtLRUVhmGuLIM0dI8x1Z61PVSF6Pix7efg/Cqe5mp9bwzMJvNuiMrWvjZKrU+OrTCSt2Blu60sX8bugjiSbqu+pzOR4VSKHTqyamurkYkEnFeC56145hWAAa5lEmH1r2pTeencVF+Z9dF1500Yl3cVnCGw2E0Nze7a82ampqwv7+Pvb09ZLNZZLPZM0qhnZvFL+HWmGwQD9H2s88J+hbv8PAQU1NTSCQSyOfzaG9vdxcoNjU1ubOAdOkx4WJ9fd1ZELy1nYclfRoVfft2Eaw/2kfMPveQCiEiXDO7VNOz1om1BK2WxbEZ6GWaMwUXz9/RpRGkNdmxOVdaMRQ4Fi+qWdokDe2TfTU0NODWrVvo6enB4eEhFhYW3MFrFjGmQGHx6bq6OhweHiKdTmN5eRnb29uuvJXOwbphbFzS4lYZrW/D+ZQdCm+uQTh8mvHa09ODv/7rv0YsFsPExATC4dMMWAbimVhx/fp1l5xF78TMzAxGR0cxOTmJtbU1lw3qw6Vl3uoa15hzEANUhYYwWe1cBSFdVbTsSqWSY5aswBGNRnH58mXU19ejubnZlcBLJpPOi8NbMN6/f4/Z2Vmk02m3hgoXlQel72Kx/FYVXQ9dT+3HMi3Fle99+7/SRFVVlTvHWSye1nXd2dk5cxbQVyJQ+/Upyco7fEkkapHYefsUP33GzsOutwo0vs+bI0j/6tpXQRGkpCl/VN5mFWe7VrqG5HtB2ch2zraVSiVXSDyZTKK6uhp1dXXOTU7ey0QsXQPi6DwF1OImSJGy7c+yBC3ArGS+v7+Pubk59PX14f79+67cVDQadenOPMMzMzOD+fl5pFIpZ9bzjAwnbk1fn3vyvMZnuAF8wWwSn61QwkA0P7OJJjqGby4ULjU1NaitrUVHR4c7PlIsnl6qOz8/j9XV1cCbyC0BKEy6aWxqMr8P2nA+HCWTSVy9ehUPHz5EdXU1lpaW8OLFC7x79w5bW1vY3d1FNBrFwMAAent7XeHv4+NjLC4u4t27d0ilUmUxYF/sQzVdhUU1Rn5n4bKbQvvkz87OjitCHAqF0NTU5GKyn376qdNSVaMOh8NoaGhAsVjEzs4O8vm8q8P59OlTjI6OlpXasgItyHsQpKypUNSmAX1db11L4qGqqgr19fXuSihaCqFQqKy2a09Pjyt9xfdyuRw2NjZc8hkteFYDskKJc/Yxdf3fxg513RQW4otKMRtjrUo3VhDxXdanbW9vd9d5kX9ouTrGutmsK/5jAte6sS3cPkVVk9UAlO0JixMfnjhHukFZ7Jxu/t3dXZctz+dJ1+pFsftKx1H82LXW9dR5UeHhGDZbn009HlZQk76YUEnhR0WFxQ+Oj4/ds5Z/6I8qAMo7ND77sfZnu0OVWIjQVCqFvb09bG1tYWdnx133QUaTTqdRKBTcObStra2ymwbOm7AvBqeE6rMq9D0WpNXmS0ix31km59PSVKPVzyKRCGKxGFpaWtDQ0OBcwEdHR1hdXXWZrwqX9u076MzfJHgWCOacLY50nj4rRuGNxWJoampCY2Mj2tvb0dLSgo6ODqyvr2NxcRHRaBSdnZ2uAlAkEkE+n8ebN2+cu5AHxhVvdjxbCNo3R9+5I2US1spkhZCRkRFcunQJdXV17qLZZDLp6jRyXtwkxeKHK48mJiawuLiIzc1NbG1tYXZ2FuPj49jY2Cgreedjnh8TFFYZodardEXtlzBaoal7pLq6Gq2trXj48CE++eQTZ92VSiWXicwzVjs7O1haWkKhUHAludbX1zE/P4+lpSWsr697zwH6BLGFi0yUDNJnWdi+rOXANdG/NaHKpwTwHC0zy7mveLu8rlWQ8mUtGrumCpvPm+F7x66lVWIUj4TDxtsUd6HQqduXNEw4aD1ZPJMfq+Vr9yHhsjRo4fCtF1Cef+AzTrQP3acU6IlEwhlHVHSAcmVBS69pn0onFvfkOxSoQYq/bT87O5TI08lx87MUDusnqu+ZmgoXSP+2zSftFRE+QcjPOR4RqhYe58Bm4y4UUkE/Po3Juu90szB7jUyJGtjBwYG71mV3d9cLk69Zxq+4VTyqdsf1UiL2Efru7q4rSRePx13pukQige3tbczMzDhhsb+/j62tLezv72NqagpPnz7F+Pi4O0fIPm1gnp9bAajMSZUPnxsXQFnmGpnewcGBS4zIZrN49OgR7ty5g1gshubmZpchyzVQd2U+n8fk5CSePXvmrqRJpVLI5/MOJh/Ts4khlhZVM7Vucq6Tvqc3g9igvv4dCp0eTeKFuHfv3nVl3ejqLZVKrmwYq6asr6+7GxiYAcyizbYKFNfEwuijd7teNlOZfarLS3Fg6VGFoo7HRhwlEgl0dXWhuroa2WwWW1tbjh4sfSsN+ejfx1N0zuHwh8IU9hkyXqvU2YIU9j2fN8DOU137KtiC+JHStcWpfq/8IUgQ0pWsa8u1UIXJwhSEZ5415pE56wngO/QKcrwgnKvSaHneRQUg8GdagtbPb9PYualU++GmslqJ1fTPA8Bqyb6/mWKr2iDdnb4F1z4jkUiZa9KHVM3S8lmAhJmZebz3i4z08PDQXZZJrTxIE1U8MKtUC/bSovFpk7oRampqyupJEmdKQJlMBr///e+xtbWF3t5e1NbWuhviDw4OkEqlsLW1hXw+7y48rqmpQSqVcolMShN2Ha11wb8Zy9PD56o5WsZjaY7rTDc6Y5MrKyv49ttv3YXM1KKj0ShWV1extrbm4pm8sy6Xy7kqFaxzazMhFa9KS5ZWGJfTa2H4Dq1cq1wSRjJcyyD02XA47GLKKysrAID5+XnMzc05S5Z3ATJOls/n3RlOe3ZO+w7ag9wj0Wi0LHGG63BeMgbfV4XHN4bSLgWALz7MBIhMJoPKykpn2eo1SRZ35/GVUOhDhRgdx5fI44OrqqrKFW+w+OO7WqpMBbvuF+Un/JuCQ3HB40kaQ7bwcC7V1dVn3Lo+jxbf1fkQLp9XRsdQOAD/gfpsNouffvrJ8en29vayUnILCwvO+zI6OoqVlZVAfk0haOfNNbNW/3ntZwtB1XDsJPi9Mg0ixudKsu+p1ucDwhKnWkP8jpduWuCtC82OTQFlXVokWGViPu3fwqQERo3l5OS0XNL29rYrH0eB6Lu2yW4kCxeZreJacc/3rGC3uCkWiy5Ld3Nz0937yDTzcDiM3d1dd/UVNx8JXTU3ywSstki60RiPvRpLLQAV8KoVFovFMhcl57G9vY1sNot0Oo1IJILx8XF3KS7PPLGm7c7Ojot3ct7qRrHuQZ1fkLtNnz04OAhMLVe49HPiQ9fJJyx5QwIPE+dyOUxOTuLFixdYXl5GNpt11p5lbLoOhFPHV9itslQqlZwwVdr0KagWb2qlKD0QH1Y4cnzLwPluLpdzAv/t27d4//69owkfY7f4tPOjcqDf6f6381U4LJ70OR+9+ISqwqe/i8Wiu4KoVCq5+q6JROIMTiytASiz9BUnmhPB9yzv0DXTNbD8XeerCpbOLZ/PY2lpCd3d3Xjz5o2rA82C2ePj45iYmMD09DSmp6edohWEq1KpVJYFbJWtIOXFtj87O1Q3lGXWnIQd3Ed82odPq9F3VKDquPqdLwtMM6LOs07UTcaxVZuxsPtwpMS+v7/vrL2DgwNUVlYil8vh3bt3rrhvKpXyWgW6+RSXdnOe51KxmqUyQEu4wCkToHBWgUBLixq2HoQvlcpvqfBp23ZjqiVqGZw+o+vmU4aU2VhYKYAymQzev3/vKhrRytvd3XUp2Yp/Wh9WcAQxdjtvxfN5cFl6UuERNJau2cHBgbve6Pvvv8f+/j52dnZcdicVC98cLC3odz747D7xuU6D+rawqovV92OZmc0I13EymQxevnyJvb09vH37FrOzs2UWy8eYn4XRN3fdX4oby980zmZDIxYuX39W0dDGJBF6JsLhsLuqjjeX+LwSnKfPmrI/PrhKpQ+eFsWpwubDoeWXiqO1tTW8ePECa2trqK+vd3wlm81ic3PTeS2ocFvBzt9BSS9BPOO89mcflueEmPmpG1dT1S0COVG7aHQzslnisYDbBfQJKGXU6p5l07np/IDgA862f5/7h30XCgWkUimMjo6iubkZFRUVWF1dxXfffYfR0VEsLS05K0THV3h1HPW3E8fMqFOitJtZ4WKQ327QUqnkXIC+5uvLCr8g/FhmC5QnE+l3ajX7YhU+waCxC24cxi22t7exvb3tcGfjKkGCCkBZzMG2IGFvGZsKCtK9dS35lEWNwaj7lPNlDHR9fR1AeXFm/m/nyri0z2rwCSOgvKyfCiS7x3yhDguTbYx7BrmVff3pHHO5HObn57G2tobp6WlXG1bhsi5Y3xr5hL/yG3XJ+5pvbzIEw8Z1DIXKL331wc1+VAEjXCwVx4IHzAi2nh6fcsLPyRPVyrOw2/2uyrhVSizO9HMdg8JubGwMk5OTZWuqcUbFjU8AKgw6poaqfo4C9LMKaFvmoYFN6zIkY7KJKFZj5ALqwVwF3m6AIE3VLr4dS8e372qwl81nlSps6pqzC0QcMeb06tUr1+fc3Bzevn2LdDodGEPQ/kggyrR0LpaRW9iUMSp+gzadxZN+bgmSG8OnXOj49n1+5rN4LBO0gXF9VjeKKlG6BpoFqjGYIIFKfPloxz5n10lpiThUWvTRtB2f33M8CiFfjEWt6Y/1S0aqzNruaf5v3c7Ah/1tLa3zhDmbMk9VgpRR6/u0dnxKJp+lgvnq1St3PrBUKi8hqGMQFoVT951POPJzH8O3fEnPxiqMdg2sm85HQ9p3OBxGMpl0BQ5Yh7inp8dlQfNguc7X7mXbr92LFscU1kEJML41tv1auPg5rT/iIqjko10L/h0Oh8vo0PKM8+bpaxcWgj5tobKyEtXV1Tg6Ojpz8JJxIzIBde2pJuIDVjej/g4iLtX0eBSCTI+fB7lnrQuUWkYymUShUCgzydmHjaX45k74crkcXr9+jcnJSRcD5AF53ewAvEzCjh0KhVxWn45r4fIRQTgcdlmENjEiSHngOvoErQofZfS2H52nZggqwyVcbDz64XM72UZa1A2lWYhMt7bWJ9dR56LxR01e8DFI4tSnraqipJtc8aDw+hQM1vmMRCJlWcTKmC0zI/2SUViFRBULa6XrHMhQfMkXXHPL+K0w498+/PBgP118CgPnGLTWhPHg4ACZTMYlVnA91IrWHz3Xps/oGUriJcjasXDpXmEfyWTSuS/5LK1DZfzqGie8uo9UqWKW8vHxsbtMmGdgebME4dG9zM8Ut/ZzH1xKM+yPWcfKM/lD+Hw04fMGWbz5lHwfbfkEIsewSWyWFoPan11Am4BzYYrFoiMiEimRosyOByP5uSbX0F3DBBA976E1LXWTq6umVDq9nNEG7VUD9LnY+Fs3hgpSZZYqcDkXSzQ6LosD8KJhjRew6osSiW5KEpzVEG35OB9cnAPXgvilpqxxPQpjxheU6DhHfUcVG75jmbFllCxOTjzTCvadL9NNZs98abNuSz2jSC+FztcmiQStpWUinB+AMmFLpUtvWFBN1L5rha3Cpe/Y6jG8gozjK70q4+QPmYAyaoVLhZUqdrqPuOZKX9qf9Rb4mJlPQPMdMlSuGZOWCL/v7JylD9KerqOOx/0TDoe9FVbsOTtbf9fiVt+3ypG65BhWOD4+dvubt6grvSmNKa9UeA8PDzEzM4P/8T/+B5aWltDZ2YkffvgBGxsbWF5exvT0dNn9mGpwqAJtBZ8PLs7D7jH1fnE/quWnuQFWYbe0pt9Zqz3IUtasWs7RpyzYfXQRAQj8zMQYCxiZgZYa4yTtYlo/bXV1ddmFibpIVoNgX9Fo1GnE7JObt6KioqzijHVH+QSVwqbfcYFp5fo0FcsMlJloDIGXpXKDW+ZhtUHOV69O0QwoAC6VWz9Xq8XCpcKdvzkeYauqqnKblHNWwcxzSpYW2I91aVDZsXjnjwpP4lGrxjML1a6PNsLNH/u9D2dW09UNplYTPRaqzQOnwpxp44eHh2e8EmSCqnwRD2TGugZWQFg6oKDQ55QOfcI6Eomc2TuEiUc39GByKBRySRZHR0dlxzooLJRhEY9a2mpvb+8MHDpHy5BUyfIpDopzZXbsj8o38WOZO99Xpqv/6zpzfApX5UEaI1e4fHCqkPbFcVUBsn35lAi+t7u7i1evXiGXy6G5uRmvXr1CJpNxx60UZuJH6UuVL35+EbgsDyct+LwqOr7lr7wnVq02xbH9qaqqQjgcxsHBgTN4lPewKdxUquhZsM+e10LnSctQKFQiUhVAnSyRZc/TKDKDYgGaladMWTVS3cC2woEF1rrgdHFUc6CwsAJX56jWhRKS7VeZgY6lLh59x2q36h5UONQFZbU4MjkAZeez1OpW/GscUK0HHU+1YquFK/HqBlVlyOLfuj11wxBuPTMFfLCydAOop0FxYpkwN4rSm52jVYaUrn1ntuxGB+AKF+s7SscqlHSfECcay6C1oIqc1dDtXvApO9YSVCHog4tCWa+EYtWVUCjkwhsKu09o00vAfaJjalzVKk4AnMKjc/S5nvmMwmvX1sfDdGwNvyj9WqvDp1ARNuJdS7uRfpQPqQfCZolaXOhcfcKUeOftLslkEicnJ9jf33cZoVYQqRKvOCdMqpBR2VU3pl7jZYW1Vc6IR8WVT7Gz4a+gd9jIO1RptnRs56QFxZndzvf+vz4CpeKF3aFW4wVQtokInBVqdjGs1qLAK6Oz4ytj0zHUErPjEElWMPrgssKUTNYyQT5rBa2OZ011n/DUsXTedtE5P32uUCiUxWqsJq3MhnPjJqaWap/XGIXOmfDbtdTfOpYlPp2fvu9TTuja4ka0lpuPkVCZ0rF1TPZvE4IULkubVgvW9/TCUatMKD4UXlqMVnjqmtq56XParHJlaZHCTeG1blebVEDBB5SHAiytKk2r4FNlWOemjMoqxrpmlg58dGVxbP/2NWWiKsTt+zquKrAa3lE+EESTCpfyIwuDb54Wz/odXblaGNp627QfqxRZ2DSJzOJEFWK1mnUvKV75nVUc7B7g51YQ6rOKZ8XbxwyKYvE0E18zme0cz2sXsgT/0v7S/tL+0v7S/tL+/9r+jy3BIOsM8Juz/Py8/nxxw4+5N4K+O28cnxWmVpvCY81sn7bFftRaCNLk9fkgl4d9x/YX9Ld9R7UsqwFauH4ODtVatlovx7KWHsfx4cLCYsdRvPviDkHv+nBix/PRm+LNztHX9J0gmvdZkequ9a2Pj3Z8+A7Co28uH8OF/s85Ks0H0YlvnyhutH8fHQRZzBdpPovuY32dhz87H/7WmN5F4LI48Vnx5+11i0ff/H8Ov/HBxXHOs5Avwjt8PNE3no+OfLToe/9ja2nHtx4zy+vPax8VgnRP2UnaTCZtQYKD36k7id/ZyZ9HtDrOx57R/+kP51jWLWiZgDInhcsuZBDMdo66gL6/LwqLjwCUQH341bnYfnzPWRg5R5+g0j50nIsyVY5h3bEclwlAeoZU+9T52vXy4Y644Zj6rG8jK8zq9lH3EN+xtKProW5BZbK6froWGldTOIIEuv5tGZ9vnRUf/LFKUtA4vv4Jlx7/4Z5T2IKY4kUY33k84CJ9BfWvv20IhXCVSh/cnUHHa3xz0fn4eAebdRsrjer+CuIDFm5L85yn9sW1s6Uwz+PHPp51UV5l98t5gtCOex5cWp5OXbq2Bq+vXTgmaLVzBeiimoiP6WjzaXkfI2wfEpXpKBO2WoHCBZw95M1nLBEFMQk7R4U7CEc+Qg76XDfJx9Yg6AxakLD2CQMf06moqHBZs8yE9SVfWCHsw4Udg9mpnI9Pi7MxYQvjefjT78jIfPFe39z0HY13nifg+a4dRwUCn7PxRTsXfdcHv4XN0qEvpqtNk5js+EHNRzM+uOzntm+f0uWDycaogugqqA/fPtB3qIwwFmitOTtWEG85b118cwkaw8L8MaHng5X/a/KVZgb7cjSClBXfflNF2MJ6Hl8MEq7nwXYer9RbVzQv4yLtwtmhfE7P6HECPiZsJ+0D0GqZ9nt97zyLQ+dhF0DHsZmRlhh9BPdzNu958J9HUFY4WSZn4VLmQtxYK8JubsWDCnQfru34xE0oFEIsFkNjY6MLRvPWeRZrVpjOE7o+nFh64fu+s5IKVxBefX3Zz33wK87ts5beLZ0F4c3SHRBsgfuUCMvAPwazNj3LqnRw3tpw7j6BH4Q/wqrrZfsk3HaPnifEFOe+jMwgXCjOgr7TPcCsRM5R9xSVBM1gDVqvoPaxfaA05lMCLZ8N4p22+YwCVTbP4x0fw7HvObuPzlsHH38PgtM+o/DZUnBcD1HQAxn1Ry1B3+b3afiWwBQR5xEun7cM2r5vb6zwzcF+p33bOSpsH1tU7Uvh8TErPucTPPqObqbzNq993wpL3zx9TFX/JnOzz1mhaC28iooKxONxdHR0oKamBhUVFe46n9nZWXfu0ycMgA/Zv/ZgtmXMfFeZ93lwcU3Yp4/ZqsC02We+vn2uKav10nKwmbzqxlTXjOLkY2umNGUzjnV8izMrYPRz9ufb0z4mdpFqORdh/OcJ8KDndI/5mLSuP9clqN6vLWhhcat4Z8a74u5jccggYW9p2tIVFTxfU9zbeKHlCRZPijuFmbQRlOvgg4vPq7DX+VtFgO/7+FvQO7qPLI75XUVFBRKJBE5OTu9jtQU6CLsNdV2kXUgI+lyAimT9W5FrgQ8SmB9j5vY9nY+6L3zpw/yxPmN+5nOvWcJVuOwPxw2Cyy6EjuXbPBZ/lpCVcAi/angUHkFw6djKXINw7VuTcDiMxsZGtLW1IZlMYm5uDoeHh1hcXDxzf56FOxQKuTM9rBaiN0hzLiwMfHJy4tw3erbQp2Hyb33Orn3QWljYVWBaOtZnlJ4s47ZrbRkJv7PuJMW1Pmvd+7bOro1Z+uBTpm9pxDL/izQb5yTcjAlyXKVPiwefRa/zVSHow40+FyTQfd9ZC8LuY8Y0eRaSN9fbsS2OdX6KW/3Md/xK8aTtPOvINqV5hdvyYcJGmmIxj6BwjxVa3Jv6WRDutR87V4VPhSD5enV1NRoaGtDd3Y2WlhZUVFRgbGwMS0tLrpSchcvS+cdo+aNCUBfXugp8G8gOqALKMiIrLHXSijCrBesYNhCq3ytiguBSYrGWDxAcp9SzUVbDCRIAFlaLX91c6tO2G0uFuH6vfdpzYjZGaLVFfkZ47dkcEls+n0c+n0dtbS16e3vR2dmJa9euobOzE//7f/9vLC8vB95EofO0VTV0LGqF1tLgOut6+xiXCniOyzqctlalb47nKS7nKXNBiQwUTsStCjNdL10Xe0ZSx7PK13kWGedjLQu7f/V5q+AFKQtcIxUmdm9ynXgXntX2ffEkfq8xYquUWGGm6+9TVHwMWtcsSJHld1a5UOZPpcuOY2mJY2ipQJ9gsHPwzcnH23x7wbeX1bPmU8xUmPi8JnbvsQWVkOSYCqP92ypJwOkNRX19ffibv/kb3Lt3D83NzTg8PMSTJ0/w7//+7xgfHy+7C5T7/GPeCdsuJAQtc1fEsTixEoAC7wsuh8OnZbiSySQSiQQqKyvdJaGMMSkilbEoUehYFIZ2Q1PbsQf77SJYjSIajZYV5tV3rWarOFImzFu4S6XTKi8aQyNudRNawWc3qk+T9LkQ2Ld12wJna18CH5iordKg+CGOuE77+/tIJpPo7Ox0lt3q6ipevHiB1dVVd2GmVSjC4dPqDsfHx2UuDTa1bH2xIwsX/+Y6a9Dfwu+r90htMxaLob6+HjU1NSgUCtjd3cXe3h52dnbOKBBWCLFP6+bVsbQCUVCsTxUyfsc4lc9tpsXLdR72t8Wh0gcVOrqb+HexWHSxXi3e7FMQFC67v3QOxDlpTXmHrqcKH+JB9xXHY3+qANt3OEdb1UkFWZAywLloVR8Ll1W6SN9UPJWn2DXX/8mr+JnW+aU35DxrWONlxIuPP2jf3Cs+RcRaduFwGPF43JWm1Gf4jo6vPDEIZn1O1zIajSIej+PSpUu4ffs27t+/j08++QSxWAzb29tYX1/HTz/9hOrqapeLoDQTFJMOan/WzfKWSfoCllab0MWORCKor6/H/fv3cefOHYRCIYyMjGBiYgIrKyvI5/NnCEcBslqhjQH6kG3NfPu8rx9daN2odJEcHx+X1Qnl89XV1aipqUEikUBdXR3a2toQi8WwsrKCTCaDbDbrsirJbFST9Gn/+pm69+wm47MaL1LCVKZs3cdBdVK1X94JNjExgcHBQVy/fh3Nzc1obm5GZ2cnHjx4gP/5P/8npqensbe357JIyUDp0/cxVI6h62o3kMJhrUWNh/i0QRUIXMfa2lq0tLTg2rVr6O7uRjweRz6fx/b2Nl69eoW1tTWnuFjlzmr5VlDZefvWgY3uqVKp5Bie3WcqyH3rqkoCBactT6bMiQK2vr4eLS0tuHPnDurr69Hc3Iy9vT2Mj49jamoK6XQauVyuTHljo1JlhayFjXMnXNwn9AhYgVFZWVlmcagVxfe13JomtehY/F8FtFXsdT2UXwQJSDZl/EpvWlTd7lEmFvIzm2gTjUYRi8UQj8dRXV2NiooK5PN5rK2tlXkx2HzCRP/XkIeOQ1z6lGh9RveWTwlVK5n8z3dURAWtpX8qvqHQqfHR09OD69ev48GDB3j06JG7MorlAJuamtDX14f5+Xnk8/kyZdmuq2/dbLuQELSapgLsE4rKfO3nVVVV6OzsxMDAAD7//HPcvHmz7BbwfD6Pg4ODsiLOQYTK/62Gb8dXd5TCcp7G4KsZyud4H5YyIm7q2tpa9Pf3o729HbW1taivr0draysAIJPJuGtQCoUCDg4OsL+/j3w+j2w2624Ep4nvc8/qxlFNS/His6J862I3kM8lZHFaKpWwt7eHpaUlPH/+HJcvX0ZHRwcaGxvR0NCA2tpa5HI5fPfdd3j37h3S6XRZoe9QKOSq3luC5ZpYYabztGfnVAO0dMjv1UsRDp/eyh2LxdDS0oK+vj709PTg1q1baG1tdQwslUqhvr4ey8vLZbd/HB4eIp/PI5VKYX193dEC52qVEs6JLmL7Of9WDdvuGaVJXZ/zzqVpnEUVPDLiqqoqtLS0oL6+Hu3t7ejt7cXdu3fR3d2NZDKJw8ND9Pf3Y2RkBFNTU5icnMTy8nJZ6S4Vyj4lleP7PByhUKgMr0oLFlZlrr6YM//3XS/Gd62gCuJRilubcq+NsFER0z6oxPisd7VgbYH5aDSKy5cvo7e3Fy0tLa7o+9LSEioqKrCxsYG9vb0zV3NZV6LiQnGuyq7uMcWn4smuGXHv8zxYzxhhpNCvrq5GdXW1s/61LjAvCo5Go2hsbMTw8DAePHiAhw8fYmhoyLnSj46OnOVHL5uFgUL6IsKP7WddpUSC4uLp1SBsVhPXhQmHw4hGo7hy5Qp+85vf4NNPP0VPT49b2JWVFaTTaWxtbZ2ZAzezDexbS4FXl9jUbmWWFi7VPpU42HwMxmqRVVVVaG5uRn9/P/7zf/7PuHv3LpLJJKLRKKqrqwF8OLhJpnh0dIR0Oo3l5WW8e/cO8/PzmJ2dxerqqnMX+gjczt+6yywBcHzO3TIRy8As8as1zM2fz+fx/v17fPvtt7h58yYaGxsRi8XQ19eHv//7v0c8HsfGxgay2eyZQrwWt74zasViMVBT9cEFlF/BZDc+8VRdXe3W6fPPP8ft27fR3t6O1tZWRCIRN/bBwQE+/fRT7O/vl1kVuVwOCwsL+Oabb/DVV185+BTvqv0qc7HaudKf0pQeMNc1oSJncWL3nzIEK4CIg9raWgwPD+P+/ft48OCBY7w1NTUIhU7djT09PRgaGsLIyAgqKiqwvb2NnZ2dM1aVrqVdR52jFkYGUHa9kVVqCAstzUKhUIZHX/9WaWCj+1Wf5TroO+qxsGNY5m/hJu/Qveibi+2TraKiArFYDA8fPsTf//3fo7u72920s7CwgH/5l3/BkydPsLi46ASVKuCKe8ubbJwUKDcAgngH4eIYVsn0CSBdu1Do1OtXUVHhlORkMolisejuyDw4OHDeshs3bqC/vx+XLl1yylhFRYUzFtbX17G4uIi3b99idHTUKydUCb1obPDCVylp59yIPn9z0MBMr+/u7sb169dx7949DAwMIB6PO+Z58+ZNpFIpbG1tuX5V81MNwy6Gmu3cpMowfISti6hNrQ2LUP3cIbGyEg0NDbh27RoeP36MK1euoL29vaxCDceqrq5GPB53DK2rqwuXLl1CV1cXNjc3sbq6iuXlZWxsbGB7exuzs7PY3t52blN1s3DuigPLDFQY8CeIcVlmSeEejUbdWtCKOzw8RDqdxuzsLHZ3d92GSSQSuHTpEmZmZtyFsIytcl3sHYo6JvFv15pMy0eTPjedCp2KitNrnVpaWjA0NISuri4MDw/j4cOH6O/vRzKZLKMVauVVVVVoaGhwLkXC0d7eDgDY3NzEzMwMVlZWyu5h1Ln6mKmPDnWdVLu2eLL7wCdELK7YfyKRQGtrK9ra2tDe3o47d+7gs88+w6VLl1BbW+s0bQq6o6MjVFZW4urVqzg5OUE8HsfY2Bi2t7eRz+fLFARLd/q/VQZ8nhsVQISJ7j+use55vqPP+wSBDZnYM5P8bRUxu8eVNhWnlifaUmsUMlbolkolt5cjkQiam5tx5coVxxeTyaSzlGOxGO7fv4/q6mo8ffoUS0tL2NnZKeMFqqjSAtN9YWlGhZa1nBV2Pmc9MITL0h+v6kokEmhqakJHRwdaWlrQ0dGB3t5e1NTUoFgsOit3f38fiUQCbW1taGhoQFtbG+rq6tyFyxsbG5ifn8fk5CRWVlawtbWF2dlZTE5OYnt7u8zi1TVVhfFj7UJHJOyPHdiaxLYxSaS7uxuPHj3C3bt3MTw8jFgs5hbr6OgItbW16OnpwcLCAo6Pj5HP58sAs9oniY+VS6xFw8QH/q+MXvvjovsQZp/xaXdVVVVobGzEtWvX8PDhQzQ2NuLg4ACpVArb29vu/raTkxN0dXWhsrLSuQZqampQW1uL9vZ2d2v01taWs7J4swJvpec8ucgWN/q3aogqNH1uEF3fyspKRKNRJJNJR5yhUAipVArz8/PY3d11a7a2toaFhQVcvnzZjR+NRtHQ0ICGhoayknt2DMZyyBjJ2PiZJWLOWxMWrNKl8Sdd83g8jt7eXvz1X/81BgcHceXKFeeCOT4+di7qo6MjVFdXu0Sburo6J7SprScSCRwfH2NnZwdffvklNjc3y9ydKtCDmKoyavucCmOrjOkmt/3atdQ15tzb2tpw79493Lx502neoVAIe3t7SKfT2N7exurqKhYWFrC3t+dcxkNDQ0gmkxgeHsbIyAgmJyexuLhYprBQMbbChHMNij+pNaKCEzjr2ud3Slfap8+9ar/XcXwZqED5xcaKc9Kpzp8CTQWijSkqryJcXBe6pu/evYurV6+isbERuVwO8/Pz2NzcBAB0dHQgmUyiqqoKX331Ffb29lxii6UpjQlbOuBcNAnH4kXx43ONsj8fv49EIojFYs7YuX//Pu7du4eWlhY0NjY6w4A8jOOq0s25Z7NZPHv2DE+ePMHIyAi2t7eRzWaRy+VcLFDXTfedusB9Mknbz7pUVxeXiLMuUZ+wYCbo7du38atf/QrXrl1DXV2dm3BlZSWamppw69YtxGIxnJycYHR0FBMTE2UEpgD7mnWP0qUWCn24KsZHNAojP7dWiU+j53t1dXUYHBxEW1sbjo6O8OLFC2xvbyOdTmN3d9f5xI+OjtDY2Iju7m7U19ejs7MTra2tqK+vR1VVFeLxuBOK/H56ehrLy8tYXFzE9PQ0ZmZmkM1myxiPdd8qPPTJEx9cQ8KgQoQbntbc7du38fjxYzQ1NaG6uho//fQT/vjHP2J8fBz5fB5VVVVu7hQCZFBc84aGBuRyuTIaqqysdK4wG6Pl93QFWxeUHiWwCoBNj+ZGTiQSGBgYcFlm7e3tiEajyGazmJ6exvr6OpaXl7G7u+s8FrxktqGhAY2NjU7RaW1tdS7VGzduYHZ2Fq9fvy5LZlGhznkHuazsXJUeySS4odWtTFz44oIqOAC4+d66dQuPHz/G4OAgLl++jKamJmxvb2NiYsJ5INbX113cOpPJYHh4GBUVFRgeHsa9e/dQX1+PiooK57VQJct6FLjenJuuT6lUKrvSh/NWOEgLxWLRxZS4HoyZMXOV+MlkMtjd3UU+n8fe3p4LtSitq7CwFqM25R2WByhc7IPrpFm7xIkqZ/xdUVGB2tpadHZ24q/+6q/w61//GtXV1VhZWcG7d+8wNjaGTCaDuro69Pb2IhwOo6enB52dnVhdXS2LqVoXtfJAX1IK31E3saUjq0wxXODDF89S9vb2YnBw0HnF+vr60NHR4RR/xQstQq4F53pwcIB0Oo1vvvkGf/rTnzA7O4vp6Wns7++7Ozh9+Rw+peci7cJC0FoedjCrOSgyGfC8fPkyrl27hpaWlrK4R0VFhfMXM7kiGo1iY2PDEbcCfVEzl/M8zyWqjCMI7iCth1ZLQ0MDLl26hKqqKvz000/45ptvyoLYmqWXTCZRV1eH1tZWXL58Gbdu3UJfXx+amprcxq6pqUF7ezuampowODiIbDaL+fl5/PDDD0in09jZ2SkjBN4FqE2FnTJnZTC6Ufg3FRJuynv37jlLKBwOO6F8cHDg3J10AxEnlZWVqKmpQTKZRG1trcsCVE1eN5e1ZqiwBFkO+h3f1XgT6ZCaZV1dHT799FP85je/wcDAACorK7GxsYHR0VH88Y9/xOTkJFZXV53AiUQi7thELBZDU1MTOjs7cfv2bXz22WdobGxEJBJBT08P2tvb0djYeEYzP09p8ylUul5slmkzO06VPSs8rcVPJW1oaAifffYZfvWrXznFJZ1OY2RkBF999RVmZmawsbGBXC6H/f19t5alUgmDg4MolUouc7S5udmtOz0cqrBYxVL3rLowqaCpF0atLu6FUqmEhoYG9PX14e7duxgYGEBHRwfq6urc7eqHh4fY3d11iuLk5CQ2NjYcDWQyGTeuhkus4FMXsypjvnX0HXjXNT2vSAMFfHt7O+7fv4/79++jt7cX6XQac3Nz+Nd//Ve8e/cOBwcHzkDo6upCR0cHEolEGT9TPvUxAWDpxCf8rTBR74blI2pR19TU4Pr16/jHf/xHDAwMoLe3F7FYzGXSE49ByVKlUgm7u7vIZDJ48+YNvvzyS3z77bdOqfHxK52zNWSsNR7UflZijCKOSLrIbRKxWAy1tbVobm52TNE+R6Kvq6vDnTt3UCgUsLy8jPHxcSwsLLjAuM7Hp4UGBWvpflMEWgK2bhOLWG3cXNROI5EIFhYWMDIygunpaRfHs9rx9vY2qqurXexzeXkZLS0tLkmBJcnIgLmQ+Xwe0WjUaZGWkGxThmQVF9///KyiogJdXV34/PPPcfnyZdTV1SEUCjm3bD6fd1bcwcEBlpaW8Pr1awwODrqKDuzr+PjYWYg6ZqFQ8M6F74RCIWc5qxKj62L7DIfDZzwGlZWViMVi6OjowM2bN3H16lUkk0msr6/j1atXePPmDV6+fImlpSXs7u66daqqqnIupcrKSndmKZlM4vLly6itrXW0So+GMlilI7t3gpovmUL3m4358vMgZg7AubUZ/7x79y7a2tqQTqcxOTmJmZkZvH371gmMbDZbFoeqq6tDS0sLent7kUgkUFFRgfX1dbx//x6ZTMZltPqYvMKggkAVStKU0iKZbTKZRHd3N3p7e9Ha2oq6ujpcvnwZg4ODaGhoQDweRzweL8sI3d3dxcDAAKanp9HY2IixsTGsrKxgb2+vzArXtbLz1u8pAFUw6rN2rfmMPfagQoX4YHbj4OAg7t+/j/r6epycnGBqagojIyOuKsrx8TEymYwTmiwddh5fUr5sP2cjfVse4uOJ/F7DD4SH/dTV1Tnv0SeffILGxkaXS3Bycnq+mFYcAKdAc/zj42NsbGxgYWEBMzMzeP78OUZHR5FKpZzCb/e9nZ8qk1RCbOjO1y58WN4XEAZwZmPa98jAj4+PnZuMTEY1Qv4diUSQSCRw7do1/P3f/z2Ojo6wsbGB/f19twBqxehYbHbTWW3Z9x6ZiTZLIErMoVDIWWwdHR3Y2dnB1NQU3rx544LWlqERj4VCAfl8Hpubm5ienkY0GsUnn3yCSCSCuro61NTUuLkQN8fHx1hbW8P6+vqZWID2r3BxA2vBAH6n81M8RCIRtLa2or+/Hy0tLS49mUcD1tfXnQA+PDzE5uYmXr9+jTt37mBgYACRSATh8GkWMFOYbZwmiAEBH1yipBfdzL71UNeOjgEANTU16OjowOXLl9HV1YWmpiaEw2FsbW3h6dOnePHiBRYXF10iiI92KPgrKiqwv7/vmDTPcDU0NLhD5vb4gNKLpTNlNlbAV1dXn1kvy3BVeFi3FVskEkFbWxsePHiA//Jf/gva2tqcFfz111/j+fPnWFxcdMeS7F5ubm7GwMAAenp6XOJMJpPB/Py8c8dZeHUOChdpWQsyKB1ovDcajaKrqwsPHjzAb3/7W9y8edN5h0hPxDX3YXV1Nerr6x0j/vzzz/Hjjz/iyy+/xJMnT8rozPILH0655wC4M4u2yIWuKZVsS4/W5co5UxAydsaQw8rKCp4/f4719XVXi/f4+Bjr6+vY2NhAf3+/U9hs0/2lAvg82KlU2374nca26ZWzraKiAq2trfj1r3+Nzz77DJ2dnc7NqfTBbFDWHSbO6caenJzEq1ev8PbtW7x8+RLpdNrL6zg3/rZwaUzU965tF0qMsfExn4mvyLNMgCn129vbbuNo/3ZR6CunSzCoqeTXjQb4hYLOkWPZcX0VYnQ8FagcN5vNYnt72x1otUxB31eGzjMv+/v7eP36tRNYtKoKhQJmZ2cxNjaG8fFxPHv27EyR6iAc6t9061ityfbDuNfAwACampqc5bm/v4+pqSn88MMPmJqackoNteWVlRWMjY3h888/R21trZuPLc3E8aPRqFNqrJudc6MAUCGo7jMqT/Y8mW7gSCTihGBDQ4NLt85msy4JRK1HHxNnv9XV1airqyub08nJCXZ2dsriTgqvDR/omvjCBvrbV4VJXV60WG28it9VVFSgu7sbv/vd7/DgwQMkEglnAX7zzTf4+uuvXeyPfYTDYdTU1Dj38W9/+1vcvn0bHR0d2NrawsjICP70pz/h7du3jg7tvC2cigcy3CDXKRNErl+/jrt37+KTTz7B8PAwGhsbsbOzg7W1Nbx48QJTU1PY3Nx0fQ4PD+P27dvo6upCT08PotGoi4HSkh8dHcXm5ia2traQy+VQKBTKFDKrBCs+rauW89U4ljJj7YPv2pgd4W1tbXVJL/l8HnNzc5ibm0M+n3fuYyqxhUIBCwsLSKfTKBQKZ3iwFXz8rRaf5d9WCNq96ttjVkmsrq5GU1MTBgYG0N7e7tzA3KdMomMMkKGGcDiMnZ0dvHv3zuUabGxsIJ1Olx098im++rc94sFxL3KXIHDBS3XVUlMNloPqRO3/AFz5pd3d3bKSO4rIo6MjJyB5eLK9vd0F4nWD+YSmuo6sRms1GhWYKgyU2JXpWLhI/IVCAVtbW85aIlNV7danOalWyHge3Uy9vb2oqqrC5uYmVlZW8Pr1a7x79w7Ly8vY3Nw8cyDYJlwAH2ouEg7VpoJcqKHQqdv6xo0buH37tjujc3x8jNXVVTx//hzj4+OueopubhYBUKKl1qibWDeeJhbYjD2uFxMMKBBYjoo/qulZa5/0Eo/H0dXV5YTz0dER8vm8K2Gnmrmus86Xv6urq5FMJp0VGAqFnBCxmap2TXS9bJzZKgG2nqoVcByHtGMz7ThGS0sLfvnLX2JwcBAAMDs7i++//x4//PADlpaWygQA3XNdXV24ffs2fvvb3+LTTz919VYXFxfLGJWWvNM1s/tP8apJHLYxkWp4eBhffPGFS6pIJpPY3d3F4uIiFhYW8Ic//AEvX77E9va2y3idmZlBOp3G/fv3EQqF0N7ejurqasc/urq68OTJEzx//hzz8/OuCsvh4aErHK3Mk40wcH0U15pQEuTq9vEOrh8VXo09s0gGj55wThUVFaipqUFlZSVSqRR2d3fLrE7bVDioIWLpUGFgGMJePH5eAgphC4fDLiO0qanpDL/mWPF43NFaZWUldnd3nevzm2++wdTUlIsxB1lx3JcqrDkHzo3jawjhvHYhdygHs5eeWq1HkazahAo8ptcrQun2UsZGDYPBcQZX2Y/dZFYTsxZbULMuEH33Y3g5Pj7G/v4+1tbWHPHqYVt73i1IkOu41AbX19cxNzeHmZkZpFKpMncwn1UN287XVqPQzaBETVyHQiE0NTW5xAO+v7Ozg/HxcXzzzTeYnJw8o8HzXBCTZ7iGetTAMkadl9WeNUHEfgecCqKDg4MyBcbCz3dqamrcuTjWK81kMlheXkY2m3VHTizudAPx73A47GqLav1VKkB8Lihhy7dGCr8yJ8JgYbJxtSDLkeuSSCRcnHZtbQ1TU1OYnp52Wjafp9LZ1taGa9eu4Xe/+x3u3r2L2tpabGxs4O3bt/jmm2/wH//xH0ilUmcqACkDsrF3MiT+1jKDiuvu7m5cuXLFlcrq7e11yXFTU1N4+vQpJiYmMDo6imw26ypKHR0dIRKJOMH4/v173LlzBy0tLe6YTm9vL2pra3Hz5k2MjY3h5cuXePnypfPcKJ59mZScp37OvacKp48Gg/4m7hg3J85IX9xPDJE0NDTg6OgIq6urLsnHGgBBzD7I62CfVxiUf5A/WEUR+JAIx+NGvmQh8nLeDEO+OT09jX/7t3/Ds2fP3FnbiyQxWnwqTEqLF20XEoI+BsaBKMDspKzmUCwWXcqyNV8BuBjT4eGhywhjZYtEIoFMJlOWUMGxqQ1qOSFl1HouxSLHp/XzGWa/+WJNVpBp6SwSRbFYdAKCi0MFwC5wqXSaJLCxsYGXL1+iuroaa2tr2NzcdJaGjqeMOaggM+fC9xQGVWC4kYjH7u5uNDQ0OPdLKpXC7Ows5ubmkEqlyo5khEKn8Zj6+nokEgn3+dHREXZ2dpxGS5h5Jqq1tbUstunTGjWIzqbHKnSjEYZwOFx2gwUTLLRI+8LCAtbW1pxiEcS8VKBQ02XCEhkPrWLLRPm/CirOz6eZ+miL7/ssfe4va/Gzn5qaGnfomDHAmZkZ95PJZJyVzoPanZ2d6Ovrw5UrV3DlyhXU1dVha2sLL168wJ/+9CcXP1X3q85DlVee27WwWYuJNFxdXY2Wlhbcu3cP9+/fR19fHxKJBLLZLL777js8f/4cb9++xczMjIu3Ky4KhQI2NzexsLCA1tZWLC0tucII/f39GBoawqVLl9zB7cPDQ8zPz2NlZeWMAqb7C/hw9tHyNK6tKmNsaixYZcXyRyssADhXIesP9/X1obOz05VUZBhFLSKr7OscOLbCpjzR0qLvfwp8K+A0zsu9rvuSOKIXBzgtgrC8vIxXr17h+fPnePfunct4t/ShtG95l8Ubf3NP+gSpr104O9QnADhBTkA1JJ0AK23wZgHNIKTw29/fdwfLeUC5vr4et2/fxsjICHZ2dsoOSHIOR0dHZQLQAm7jmJbh8fOgGKcuhDXR6dKoqqoqOxvE/6PRqEsGovBXrc/Oc3t72zGnXC5XdvZMrTnLZH3WpT7viy/p92x091Gg7e/vY3l5GUtLS04A1tTUOOFVKpVc5iQP1CstHBwcuNgGxzs5OXHFmH3KgN7cYeGyiQk2VqMbhccceK4skUhgZ2cHqVQKmUzmjFtZ8aL0Sxqora11WYmsdkEFh9agnYf9W13IOrbSE98hjJpAoLAz5kGLQfurq6tDf38/BgcHUV9fj4ODA8zPz+P9+/fO5QacWsqNjY14+PAhPvvsM7S3t6O5uRnxeNwxqWfPnmF0dPRcq1ndsXZ/En+E264312hgYABXr17F0NAQ6urqsL+/j5mZGUxMTOD9+/dYWVnxZqKTBwBwe4Ywtre34969e04xiMVi6O/vx+9+9ztsbm66+y9tFrIvr0CbwqVrbulULSirqFp+U1lZiWQyiXv37rlqUYVCAfF4HP39/Whra8PCwoI3zuVTiGz/Stv6nA82Pufjd1TM2A/DWHocTPkm+6KiVCgUsLKyUpaYtbe3VybQtXoPPYB2LlZ5tusV5KL2tQtZgjZZRAlRN7uPGfPz4+Njd95DD68WCgVsbGxgdXUVc3NzqK2tRTKZdGexOjs78fDhQ2xsbCCVSjmTWcf1EYYSg7pjfEizmrwKch9s1HYbGxtd6jyZAF11NTU1LsuzsrISOzs7qKurc1fzsFi2+sBZL9RqP7ZZTcs21V59Vi7hUQbLlP/a2lqn8eVyOaRSqTJrlHBqH5FIxPn7VTjRQlZa0SxLu1acO8fR7wm3ZrWqFszvuUnp4mP2JjfW0dGRc1tr3z7mqjQRi8Wcu4cxbOJWD/b79oYqWWptWPemjU+SFpUp6ToSX5wrn+W1UMw0Pjo6wvv377G2tuZit7S++vr6cPv2bVfBKRQKubJUX3/9Nd69e+fOvKplynlbD4sVgsS5T4NXq3V4eBi3bt1Cc3MzTk5OMD4+jq+++grv3r3DyMiIU4Cta444Z+YqAKRSKdTU1GBvb895H9LpND799FM0Nzejra0Nly9fRmNjI7a2tpyHQRMAVXm2oQwdV2nQR4tBlojSDj1glZWVuHLlivPAFItFxONxF88uFAro6OhwHghVkslT1YK1/NgKBguThYvvKlw+PktDhEliyWTSCT6Lj0KhgHQ6jfHxcbx9+xapVMp7/Zmuqwp1X7UyH38Owruv/axzgsAH60eDrlabtu/R2tva2sL29jb29vaQSCSwu7uLqakpfPXVVxgdHcX29jZu3ryJZDLpstTa2trw6NEjLCws4O3bt2UEysQAIiHI1NfvfZoqF5lHN+xzyhypdVVXV+PGjRv4m7/5G7S1tSEej6NY/JDoUlNT444LUAFYWVnBysoKcrmcq9LBw++WEVJoc0ziVs/dKcw+FzNxz/M4/J/v8h1as3o0g/Ezzk0PLhNXjP3V1NQ4C4mWwe7ubplLFECZlqjaMudl1yaInvgd8aubhT9VVVUuBsHxstkslpaWymJBdgMFeQQID60dZvXu7e05K0mb0qKFgdqtDzbgw0XUytTYp9X0rcsVOE0yaWhocEdcAGB3d9el1ldVVaG2ttbVDr1165a7MWNychJPnjzBwsIC1tfXsbm5WZZIxv2hilDQeilOS6WSWw91WcdiMXewmspKKpXCq1ev8NVXX7mjAmpF28QiZdC6f3d2djA7O4v9/X3Mzc2hra3NnbNjcoY2LTWmcPiUELv/tC+b6GXnSDi4f0i7kUgEQ0ND6O3tdcowb1w4Pj7GwMBA2fGZnZ0dp4BZ/FhatHTG35bXWe+SKso+wVIqnXp8tre3MTc3h66uLjQ3N5+pRMP9oiXPqFwye9QqUtZy1fCOVTjsnKzyf177WRVjrKb6Mc3CMhmN6RSLRezu7mJ+fh7ff/89xsbGnCvx5s2bGBwcdBlFrMqRSCSwt7d3xuWqwWEuqhKgFXY6P9tI7HxHNz0185aWFvT09ODOnTu4e/cumpqa3KFyujMZ4AY+ZMcyPXt/fx8rKyt4//49xsbGMDExgVQqVSYMgXK/vo0nKWxWEFrN1VoNlnExdsaybWTC+/v7eP/+Pebn5x0cqjXzMPqlS5dw6dIl1NTUuH71oLxqeHZ+dsP51svCoWtFOtRnwuFwWVFergPjX/39/U4oqsZMlz2Zys7ODkKhkDsqUlVVVaas0MpR9761CAivFYZBiT18hoLbxtu1kR5VIPJ/ZuRyzchUeQzh3r17+Pzzz3H//n1UVVUhlUrh66+/xtjYGN6+fYvNzc2yw+IqaG0IRGHzeR6sZay/GfPiLR6h0Glhhq2tLWxsbLgznLoXdUxLO+yXrjde5cUSaxQ49EYEMUprafIzS2fWmtf9q8JPcWFphR4Teo+i0WjZuKpYV1dXuzsH5+bmsLi46C0+YeP+vr91Xvqe3ZO+cJFVxmjRKlz0jBUKBaytrWFnZwc7OzvIZDKIRCK4ffu2U6xLpRI2NjZcvJNew83NTee9UX5BegjiDRbX57WfVUDbMmKfduCbFAOjra2tqK2tLZPotJKOj4+dJUZBwjFYw5GWio956N+cp45jn/E1LT9GjVDjTnw/mUzi008/xeeff44rV66UJcAcHh66YD+JhEKlubnZ3S5x+fJlDA8Po7293cXObGkg1Tx9FSD0+hbrjtMNaPvyaUmNjY2or693zJOxu+XlZVdM2TJlCsGmpiZ0d3cjGo26cZkwRaFCxURpyK6j3qZt3ZW+psxRG63EhoYGNDU1uY3W1NSEBw8eIB6Po7OzE5lMxsWEeBRgeXkZOzs7yGazbt7sh8IQKHf16iF5WgVW8FlGoy59XS/SnHo52KwQZeyTbjEydbofd3d3AcC5uNl3b28v/vt//++4dOkSYrEYpqenMTo6ih9//BHj4+POZco5kX71iIMqX9b6sPTHz4hPtSy5VpybHoIH4OLrGpIJij1ankO8HB4euopOw8PDKJVKLu6tZ1mVlnxCwQpxfq+0GCRgVBEkfPSccFzr/majx6OmpgYNDQ3uWMW///u/Y3V1tWx8HdenXNmjHVwXhVfnbXmH9qfj0WJl4hgVjdXVVczMzODFixcuISufz6O+vh53797FtWvXUFtbi4ODA6yvr7uCIOl0Gq9evcLu7i5yuZyz0n0eL4XV7qWLCMKfVUBbtS0Spi8TSi0NAC5m1N7ejvb2dsRiMcdAe3p6cPnyZafNtLW1ucoeqv1Ra6ypqXFX9ygClNHq+Nz8LNF0HkJ0gXUzcAxWpRgeHsa1a9cQi8XcrdvUgnj2jFehHB0duZsHWIoqGo26zD0qAgDw5s0bV1WB+FZm6YtD+JQOO/dS6YO17FMECBNvieehcmbz8jgBmT4TRVj3sKenx7mySKh8VzeYFXpWGBaLRZdKTZfJeVor10mZJj9LJBKora11uGCZJiZeXLp0ybmTqIWfnJxgY2MDW1tbSKfTrh7o1atXXWUgMuy9vT2sra258mGKd7UUVSkIhUIuyG/xosyHPzaBTCXekfYAAOgsSURBVHHB/30XuGYyGbx48QLxeByffvopTk5O0NzcjI6ODuRyOVy9ehV9fX0A4AodfP/995ibmytLGuLcVfipwLNWYpCVoXAp81Q8AaeMNB6Pu5wAuo2VB1j6VRrn/1SidO/QsgBOaxmrwOV7qsgoXL74MXmJCjdbpcQKVGvBUpHa2dnBwsKCK6dYKpVcaUnOoa6uDvX19e5ml7t372J6ehojIyMusVBxonvK4ofKR5DrX+lPlWyrBBB2JjO2trYiFouhVCq54vRv3rzBmzdvMDU1hZWVFYfjnp4etLS0OIOnsbERyWQSnZ2dzigYGBjA69evsbi4iOXlZWxvbyOTybiwk+JW50L+edH2s9yhijh7OzGfUY2DC9HQ0IDu7m5cvXoV3d3dLgWY7qnBwUFnCjc2NrpAsPZ3dHR0JkOIi+VL3VUE2aw8C5s+bxm1fl9dXe1SyelCWlxcdOf6mP1ZKBScJXhycoKOjg60t7djcHAQPT09Dna6ggBgbW3NXbBrNd2PwaWMgkTO9zSVWje4Eg9rGDKbEIDL1k2n02WuYG6K+vp6fPbZZ/irv/orXLt2zd2RSPiJC3sm1Idz/ZsE7nPB2KQMZWDWEqCHgYlUtDLj8TgqKirK3Ne01jVphnAUi0WXpFVbW+syQY+Pj7G5uXkmtVutI0tXXJPzXHB8Vt3b7JOfWde/xeHx8emVXOl0GgcHB6iurkZXV5fzUNy4cQNHR0cuAYYxeR7C9sXFtQVZp3YN2GwsRxsVRR6+t8XXeQsLf+yYQTi0gpPue+LPR2NWeafSEjSenY/uNTJkFa46R+7NjY0NLC4uIpPJYGZmBu/fvwdwar2XSiV3KW1HRwceP36MTz75BKXSaTHzlpYWxONxZLPZwLkpDSl/s6ERxcF5FpTlifTUMbOc+2hmZgb//u//jh9//BGjo6NOWeT7e3t7Ls/gxo0baG1tRTwed5cInJycXjt3/fp1PHv2DN9//z0mJiaQy+XOuJv5Q/e/T/if1y6cGKM//EyRrIxVn6uoqEBPTw9u3rzpbgtmWvfh4SEymYwrO3Z8fFpEVWvjqWDRMyh2Tgo4vyex0/WgCRp20X0wc9G5oeg+WVhYcBo4k314vIHCms9WVlZiaWkJsVgMU1NT6O/vx507d3Dp0iW0tLSgtrYWg4OD+OKLL1BRUYE3b95genraMVfCbTcR501lwybHWCtLcWbPBxWLRcRiMXR1dbkMQTJMChHGUpjK3d3djfv37+POnTtoa2tzjH9rawvT09NYW1s7UxiBc1D3oTbGEHz0RLgVfrtWarnwXjy6PCkEKyoqyuqaqtCxTNHGosjYWEeVySO2ShDfVZwHHcnQsZSp6rzYr8/tY2kCOFUYs9msO1NXV1eHW7du4dKlS+7C0vHxcbx48QJv3rwpOzvow3eQEqZNvUXqlVFLSa0ntYZWV1fLymTxom0eL9J4kM+bYXFCgannxTi3UCjkCk/YxBiFS4VEEH+w+Pf1o7Rp44vHx8dIpVKYm5vD1NSUq5d5fHzsro6ip62lpQXRaBSXL192rnC6Hu386BLnuMoTCZuulYVLlSzLY62XCfhQMIPelFwuh1evXuG7775z54tt2catrS1MTEy4M9FMWmpubkZra6sLzzQ3NyMcPq3fyyNOPGrn4x9KXxdtFz4sr5vcVimwkpeMloTZ1NSE4eFh5wLkc6lUChMTExgfH3flgOrr650rio3ljWyNRo5vmbpv4Wh9acUKJVBrIekG4LsAsLCw4M7raLksa6USV8RXOBzGmzdv0NfXh1Qqhc8//xz19fXuEPZnn32G/v5+3Lt3D0+fPsXLly8xPz9fttn0vJ8SpC8Ty7rjbAKFalG7u7vY3t4usyx4TpOWD7W4aDTqKnswpslY4OHhIWZmZvDkyRO8evUKW1tb3vOAdr3YuHl9VrhdL+Bs0oXS3vb2NpaXlzE3N+e0TmXIuiGt8CNj8bnd2Mfh4aG7WFazHW18xSoeFMSh0Nk7LjkHLTOnB9F9dG5xxUQYFsVmUsiVK1cQjUZRXV3tqqa8ePEC7969w/7+/plKLopjH13bGJhaapY3kBcw5q+KUaFQwNTUFG7fvu2SK8LhMBoaGhwdciwr1IK8OPqZulpp2VPA+A66676nYqIF6PU5NQC0wgrH1fXVuRBHxWIRKysr+NOf/oT19XUsLi66PU4Fl3Bub2+jr68PuVzOJXtR6FjXum/NFD/WQvZlvRJ29fQpbKpw0B2aTCbd3puYmMDs7Kwrgq20RBpgdvzz58+d+/vSpUt49OiRi93X19fj6tWrzsJcWFg4I1AtzZHfXlQQXigxRt0j3MTWzFYEKpJp8WmyS7FYRCqVwh/+8Af8r//1vzA+Pu6yPpeXl/H+/XsMDAygu7sbALwVKHTzqeuGm0Y3mro/goK8Fpkcl+fDwuHTCirZbNbFHHzWjMUdfxMGFsDd2NjA4eGhK/FUWVmJtrY2hEKn7t3m5mZMTU3h1atXrlajLZ3G8W0CkGrCtEqDBA9wGi959uwZamtr8ctf/hItLS04Pj7G1taWq9hDl0dXVxdu3ryJK1euoK2tzVWE1yoQz549c8zVp01bd4p1vVlGpE0FC5No+I61hhYXF/Fv//ZvWFlZcYyjubkZhUIBBwcHSCaT7rbqqqoqxGIxAEBvb6+rg5hIJFxyDS0H3mwyPT2Nra2tMs1ZLTZeHqxrwz10npuYXgtlpIobC6/FL61dxqETiYSLie7s7GBzcxOzs7PY3t52e5N9+LIB1fOgyTgqQPi3VVLVjetjzkyeGB8fR3d3t8u2nZiYKKuYZMexuNC5co4WLgo+CnFVXviuz8LUg+h2zYhvxtHtfGxTa4ywE056l9hstjfP4vEcntattXCoENDcA8XZeWEinau1vu0aMLQDANlsFgsLCy68pbWiKUD5m16+/f197O/vIxqNIpPJYH19HS9fvsQ//MM/4PHjx2hoaEBXVxfu3LmDt2/folAoYH9/v4x3KK/4Oa5Q4IIFtG1dSKt1+VwB6p6wWhzdoG/evMH79++dK6SystId0CbyyJyoRWrsy8cArADUuXAxrABXgW03MO8yy+fz7nC7Wll2DOLACthSqeRuTN7a2nKHlXmzPIvoslRSW1sbGhsb3Ualm9g3bz3kWyqVUFNT4zZkkJKi67W/v++qguTzeTx48AChUAipVAqhUAgNDQ3uEOzly5fx+PFjXLt2DY2NjY64c7kcZmZm3KWmviufLF6shqw0Yy08AGVHFHQT+7Teo6Mj5HI5vH79GsvLy87FFo/HXQo2AHfOj1Yu453Xr19Hb28vbt++jRs3bjh3KmmMG1ctIrseWulC4dF4TalUKrMifAqc0hjh4z7Qmrp8pqqqygnBZDKJWCzmLjYGgOXlZczOziKbzZ6JtfsyL5W2VbnSOfksZ7V6GWe1DJS8gFY7cBp7n5+fRz6fx+7urre8Hse0+FGGa/FeW1vrFJ1Q6DTRzudtsHTIPsk76N3h+qiA8fFFO2fSJxVpKsj6rm/NSfNaqoxKkt3n9l1bbcfHpwGcya/w8USLK8YDmevBs50WBl0XXR9mjDIZjnWTea1bJBJBTU0NWlpacPPmTSdkgQ8l0nw4u2j7WVcpUUPlJrTAWIbH96m10N2xu7vrzGVbjf74+PTePApGjs2b5zOZjMvyUuFmCVcXXBMqLGxK5NZ9GI1GcffuXbS3t2NkZMRtSBUwhNUyATsGmQcXLZPJYGNjAxsbGy7RRrUlZrPRrcXD3YRNN6Id1+ey9s2NeNfD/H/4wx8wNjYG4LQMFeOftIqpqdO6ICPb3t7G6Ogo5ufnkcvlyoosKy6UJnyat24yztGnbHzM3UE88uqkfD7vSqnRZci5k5HQ5b25uYnNzU20tbVhfX3dfd7U1OTck8Qvz9KpFahlnxQudY9rxRl+RgZLmJUmdb0UD/ybdEWm1NXVhc7OTmfBUvDPz887Ny7dg759q03p3Gcl2vmwKR0qXNqIw4WFBXz77bd4/fo1YrEYxsbG3HVNlkYsI9XvNHmI3/HcbjKZdNY8i6EzRGL5hfZn+QnwwePkiyUH4c7CHQqF3PlNn4KqcyBcqVQKLS0tqK+vR319Pdra2tyNGPqOjmu9QBYu/Vy9Sj7+YfkrwyZNTU1OIWOCmYavfH35hLSu6eLiIqamptDe3u7Wqq2trayYhPZp5cBF20eFoLoQtXMCoEckCKzdoPxN83d1dRUjIyNYXV09c6C6oqLCBUAPDw+dBqsaEJ/notHyUSGmfQLlN5KzWU1P30kmk84Eb2pqwsbGBpaXl8uC+8DZM4lBm0G1bVpfvCiT2V01NTXIZrNYW1vD2NgY3rx5g/n5eecuscF6EjgZJhtxat2gPmWB7x8cHLjb7qemptw8aZEzlru1tYWdnR23FoeHh8jlclhcXMTIyAhmZ2fd0QiWVKPS4GOe9n+FS79TLdg2H/ETT7QILYOxjFRxGAqF3P2Qe3t77lgPz5aRzulK5NjcnOxf4WKSlBYcsJvYl9FHGldGwmbdjFwnWrJDQ0Pudu+9vT3MzMzg5cuXZVdf6Txtij8/J8P0WX/8bfmEXW897qHz59x5jxznQfegzkGtSjuGFY6aw0DvCj0tjLVahUvH0bF496A2pRffuuj62TlqH+eFKZSuaS2tra2ht7cXdXV1iMViaGlpwfr6OnK5XNk79niNzoHfWU+K7gOlBWs1kscDp8dNGG/nHojH447ughQ4Cyfw4UJtznlnZweTk5O4c+eOE4QnJ6cl/3x828c7LtIunBij1pQilJv5vO/5DGMky8vLePr0KQqFgvPRHx0duWwwlng6Pj52B0WrqqrOFAu2moPVunxE59NWdZ4AHCMZGhrCwMAAurq6nOXKefkyLH3aks6Hc6Il1dLS4soGbWxs4Pj4GC9evMDY2BhGRkawsLCAfD5fVjbKCgs7NgB3flOJls8SXl+mHrUxMh+r4DCOUV1d7SyMo6MjpFIpJ6xZFo/9+mJaPm1NYQnS4ihYfWuvsTjtxyZpBNEF39HPSqUS1tfX3RklPSepB7317J9db+1Pz9vZ8bk/yHh9jFNjkj5FoaqqCslkEoODg/jkk09w//59xONx7O/vY2try2Xsra6ultEw18QqkZa+dJ/r/Cwe9X/Oy56P1DUMhUIufqz8RAUZmx5DsGPavREKhVyRDpaQ8ynRSjP8jDzJuru12bOfVlj49qrlCzpXCwNhV+WIF+rW1NRgeHgYv/jFL7C4uIi1tTX3jOJE8ahCI2ifWeFu+SK/51rxKBV5VCwWw+DgIC5duoRXr17h6OjIeZIUdk1Qo9LBs+IaYmHRilKp5PITampqvGum6xRkjPjahY5IaHq3RZxlSD7BFA6HnUVHjZRuM7spaC3S7UgXLLODdLGICC0kq82es/JtUrUQuQDV1dXo6+vDrVu30Nvb64rYNjQ0YG1trUxD8h089eGIlkAymURdXR2uXbuGa9euuVJwm5ubmJiYwB/+8AdMTU1ha2ur7KiIFazWOlf47dnA84RK0DpS+1QmoGcAyZDz+TxGR0fx4sULpFIpZ2Fw8xE31iXtm5cydht74Hz1/jer/FjcW2YU9I5vzRibY9X75eVlt160uDQJiwLf0ppaJlZz1bgLBZ8V5la5UZisMOKNAzdv3sTw8DBaWlpQLBaxsbGBV69eufsEeSOIKiQ2u1O/U0bN39YN6MNrsVh0VpRlgLp/fRnEuobqFv6YouGbT11dHRobGwGUH8OhsLN9kP8oDggPn2EsVXFiBVoQjftgtLxV8cjvVQjyrCtLA1oeRFrR/av4Yb8+nqlu3iB4+Df3yP7+vguZ8F7K2dlZx8vIN1QZ0jFUKHKOxDHd9kdHR4jH4ygUCmW45DyC9vbH2oUtQXausShFRpDmA8DFA5myzRsUgPL744AP1y6xSDUB5FVK6vtW5u/TMOxvn7CywjoUOq3Cz+r6vIqGSSOMYfqSa3xETwHIc3h3797FvXv33PEC4DQ788WLF/jmm2+wsLDgjhYoTq22rv3bsa2Gr2ckfYSvfRGHGoegUNOydnQFstrF6Ogo8vl8WW1RpR3LnCzN+OZESzNoLamZXoTp2A1iP7fvqCCrqKhwhcCJF5bzogtU+1VhZhkHXXGqsVuhw4Lnvu/ZFK/8PB6P49atWxgeHkYymcTh4SFSqRS+/fZb/NM//VNZ1h7nbC0Frr8yThUUqvRZpckHryqZTC4iTfkYsvIQjuGz/oKUGLvH6Q6NxWIu/nd8fOySbj4mFPRzu458t6KiosxLZa2Q8/abKiCKK66Bui5zuZyrP0zcKK3oWljvUBBsuv6cu76vvJ4wWzokD1hZWXHXcz169AiJRALv3r3D6Ogopqensbm56QoyAB+Un1Ao5KxAbfX19U7Ab29vu+IkNkvex3PtPbfntZ9VO1SZj++IgNX2+D8ZJnDKoCORiEuH5YZgi0ajaGlpcdcThcNhHBwcYHNzs+xAryLAWnk+hsfnztMS1GqNRqOor693xB2Px50GqP52n/DnXYK8XSGRSLibs2/duoUbN26gubkZkUgEm5ubePnyJX788Ue8fv3aaaHEIZu1jKzgty4rfU5vd7eWllUC+L76+fm8blJqZplMBrOzs5idnS0rkK6bxzIvuzntOtoNrc/q/750fosjHcO33ooD+zf/5+XOetbQxzxtfCJIKbRzUgtRFTurzNj52j54t+Pw8DDi8Tjy+TwmJyfdjex0uXM+mmUIfIib84dMxOJZ95PFvS/BjExVmb3FRdA66+cWbktXVkkiHTc2Nrr4KBOl1tbWym7/8Flydkwdg/9bd5yN22sfNtGJCg+PYdFY8NXNpVVNIVIsFl2M0FcmzMZgffPxweVzdwftJcK7v7+P+fl5/PTTT6ipqXHHpxizbGtrQ3NzM9bW1lxlLMLJqlIq1BlquXLlCoaHh1FbW1sGg80LUN7lkz8faxdyh1qtViVsENEoAvk5gezu7kZ3dze2trZcRRJ9vqurC11dXaiurnaa2/HxscuStMBqswumDIZ/2/gaGxeC5jfnRiHW3t6OlZWVsutLfIy6qqoKTU1N6O3txdDQEK5fv46enh60t7ejvr7elUTiMZF//dd/xfv37102HBmMhU1jJMp09eyTMgTCaivtsC8rgBQH1gqjcsBUaDLJYrFYVidUGbjvTKalEx8TtcSr8Ch8Nt6o41gGEMQEzhOAXAPerEHmQ5xaq0MFi2X2qoD5hKOuga8ghMUhmQHHIGNg1Y2KigpsbGzgp59+wtjY2JmMXSt4LI6C3OkqpC3Odb/5EtFsHJK/ffPwrYc2n2Jj6YY0297ejqGhISSTSZeTsLCw4Ep52XdsXz4BqGPSTe9T4KwiqZ9XVlaioaEBHR0daG1tdec3tW6uCsSdnR0UCgUXllhdXcVPP/2Ezc3NwDVRvOoc9DmrzOiaBCVD6bM8+P7HP/4R8Xgczc3Nrk7y5cuX0dLSgqGhIWxsbGB2dhYzMzOYm5vD0tKS64MeBtZVrq+vx7Vr1/DZZ5+hqanJhRqYyR60v1UY2nULaheuHWqZCLXDoDR91WSLxSIymYxjKG1tbRgcHMTMzIy7ZJebuqGhATdu3EBHRwfC4Q9XwZCpWq1PkWD/Zp9MSfcxVwunzQ5jfbuenh7cuHED8Xgci4uL7pxKPB4H8MGtC5wyIsZkhoeH0d/f71KyadkuLy9jbGwM33zzDd68eYN0On3GrQH4Y3+Ei8zGR8QkBroMrWaoAovvaNOD9nxWrWPV8u2t1uFw2CUN+Kw0FbiWZuhaskxF37UuGf3Ojqkb4TyBZxv717iR0hXd28yWPU+wsB8KLevCJ02rG5V/W7omDegRGFo8vF2grq4OFRUV2NrawuzsLObn58tcSD5Gr+5rVZgUn/xe4fsYo1EFxrdGijdltD4XsG+/WsVQrYXGxkYMDg5iYGAA/f39zjrmBd5M4bf7jvTLvaPHuJQOVFlVoeHjl/xO4aqsrERnZyfu3buHS5cuIZFI4J/+6Z8wOTnp6t4yl6BUKuHatWu4e/cuGhsb3V2s79+/d9nPPmVFcaN4Uys2qBEufd8X1qCVOjExge+++w6RSMTdEcmi2C0tLdjb20NHRwfq6+sxMDCA1dVV5PN55wplpn9LSwuamprw6NEjtLW1obq6uuzyY+Lc0mNQQtPH2oVrh1rGReJhgoRuSiKak9ja2kImk3HWQmNjI3p6elBXV4f19XUAcIfiW1pacOPGDXeTxO7urvOD2zOKXCQ9bKpj67wolH0byf4dCoVchurR0RGqq6vR09ODX/3qV7h37567bLRY/HBhLVODWRqupaXFMaVoNOpqIKbTaUxPT+PFixd4/fo15ufnXXEAOx/Fv/7m39xU3CwWLmppysT5nB7o5mZQYteNwv9ra2vR0dGB2tpal2rOOK9amxxL+1TrwLcGyoSCiFitet93/NG4Ff9XOH1rb+fNvw8PD5FOp8sKFTApoaOjAwsLCy5pi/PTa4tUCPDvoBRunbMyV4YfwuFwWQECwstro9ra2tDX14e6ujpHEzxeo7D73M7MxFY6UybK9bMeBIs7C4914wMfMhjVag6FQmXlsPQ9XSf1flRWVjoGqnhmSbHbt2/j7/7u7/Dw4UN0d3e7e+2ePn2K6elp5PP5MzzBekQsXfvWy+LEKp72yIuOVV9fj97eXly9ehWdnZ3Y29tDNBrF5OQk0um0q3STSCRw5coV/MM//APq6+tdHI73PmqfVN6tJ0f//hhPVIWbNFJZWVmW5am84ejoCOl02lmmjx8/xi9+8QsMDg46zxc9anqR7u7ubpkMYW3beDzuXKMnJyeOx/CIBOFTWiZMVsH6v2IJ+iSqbhTLmKyEzuVyrkDsyckJVldXMTY2hlQq5Vw/tAI7OztdMdVisYjV1VW8f//e3XBtGa3VXu0caWVqur+vKSEwC2tmZgbNzc3uCpPBwUGEw2FXeornVZjFWldX59KwmQ1L98XGxoa7W2tkZARv3751VTF8MQBrBfn+Bz4cY9D5+5QRS7h6b6B+pxtE3+MaMVjNK0tCobPp7ZZGVGBbwrR0ZZ+xz/oErc5ba01afClzPe8skb53dHSE7e1td+ExcLpZa2trcfnyZUxOTpYdMFZvhc7DKnCENWgfqRDVzyxuw+HTEmHcN6RBfq/xeJ2Xz0q3YQ42dW3bebD5lBs+b60/HdcXJ7SM2Ucz3NvKA/hcQ0MDamtrcevWLfziF79AV1cXisUiFhYWMD4+jqmpKVfg3XfUSccl3fu8FvqMfqbKl91fxB/xkcvlnIJfWVmJW7duobm5Ga9evXLnkiORCBobG/GLX/wCPT09WF1dxeTkJFZXV8uuOFOat9WadH7KO4Loyn5WLBadIsY9pjTOtdjc3EQ+n3ewz83NuUpMzc3NqKmpQW1trbuZhbxZj1+wz3Q67epKr6ysYGFhAe/evcPOzo6jHZ836+ckxQA/s4A2mYgvO1RNfRICkZnP5zE3N4d//ud/xrNnz/D/svef3W1mWXoA+gBMAEgABHPOSZREKpWqpApdPV3d4/HMLP8J/zB/t5e9PB57ZtrVVV2lKpVyoERKzDlHMADMuB/o5+jB5gHFGs+d5XvXnLW4SALve8Le++x89jk4OMD4+LhzAQYCZyWMenp60NfXh/Lycvfemzdv8P3332NsbOxc7TtfI/LUYqXWqDEUnTvXxfNMqVTKuSSY7VRRUeFqaMZiMXflB60hAO4OME0Q2d/fx+7uLsbHx/Hzzz/j3bt3mJubc0XCbVzRJ8wsQRLe1q2lsFfBSIGnDFUz9OxGVoamTIbnGyl40+k0lpaWzl2ZpBv+ImFuGYIyM3V52LVzzRo3VcvXCkufay1XU1gQf4uLi5idnXW3nJNe6+vrHa1aZqzwBj4IEj2kbeNjnDOtIxXEOi+L71AohCtXruDatWvOPa/Mm9mgintLb7kUDB3H9zzxp7jQMIgqVwUFBa54AvGk+LLjA8iiAx896bNs5eXl6Onpwa1bt1BfX4+8vDwkk0k8ffoUP//8M8bHx7POn9m16bxprdLbxKb7S12WVnnQvu1Yp6enmJ+fx5MnT1BdXY3q6mp0dHQ44a2hIsbK8vLyMDU1hR9//BHv3r3zVv3h/NiskaJud18oRWGv5yjVk6F7Svd6KpXC/v4+nj17htHRUXfPaDQaRUdHB65evYqmpiYEg0FXEo13iOrxiXQ6jdHRUXz//fcYHx/HzMwMdnZ2ssoVUg4pvZFe1AP4sXYpS1ABQMDZWJV+ZzfQycmJ82HPz8+7Kvc88xUMBhGPx9HT04O2tjaEw2Hs7u5iYWEBr169wvv377G+vp6FHDsv/l1SUoKjo6OslFudqxWCVjPmOSIWrf72228xNzeHpqYmJBIJtLe3u9JbPMKxtrbmjnDw4kdmeVLIra6uYnx83N1cznMziqSL1kXBw8xRtS4uYlYAHIHZz1UwKUGpK04FMWO0HJMuEBXm7M9uJmWa2shgbPIOXe02+UWtAnv0I5eFor+1so+FsdIE58+rfgYGBjAyMoLa2lqXGMQqJLmSeWytUwAuu1g/s3NnzNW62Sw8ycDoRuIlpTzAzOM2tlC0Dz66bgs3nYvGbBVfFKw+r4wKWFtP1cJA8av701pR7FffJR7Ky8vR39+P+vp6FBYWYn9/H5OTk3j48CGePn16Lsuc/RFfWsdTn/MJFgDuOJfv/Jqu0yqbJycn2NrawtjYGP7bf/tveP36Na5fv45PPvkEbW1tqKmpyco2PT4+djzx7du3WF5ednDxxcr5eSgUyuIXXAstu4u8IqRV9aIo3Hy8/vT07NgEb2/hBeobGxuYnZ1FLBZzNZOBs6MQVVVVWaU1k8kkBgcHMTY25m65sUYQXd/qEbBnEC/TLn2LBAemoFCmppqFb2Bmd6bTaWxvb2dpD2SC8Xg8q9TT9PQ0nj59itnZWSSTyZyuC2VA7NcGsu1aOEcbr+C69BzR1tYWXr9+jYqKCtTX1+Pu3btoa2tzrs5AIID19XWXgGCzzigsqZFrhqFaJ1YTt8yAMMy1Lm2aBMN3FeZsFq8KC/vZyckJkslkVnV4xkYZW+G7xI1dn2UK/NzWbiSBK74o9HRuttA0+1X3JOHj01p9FoVV5k5OTpwn49mzZ2hra3MXI5eXl7uYsI7DxoSuXLiy8+U61L3lEygcgzG84+NjrK+vI5lMIpVKub95n6K9KUKb4sk3HoAsawCAs/x9tGSVKbWu6JVRQakCTNeXi14UhrafYDDo6qZevXoVdXV1ODk5ce40Vv6xWbKKi1yxeX2WzJfrVFq0rknLbxTOfG95eRnr6+t4/fo13rx5g0wmg7KyMmQyGXcbxvHxMZLJJIaGhtwNGxpK0VimVaZpWfl4h12r3a+6ry0+fEounyUsyI93d3extrbmSjLyzKgeJ1MhTqPC59lRxcxm97LlWquv/ersUNX6rNBTwrLaWi6Tm//T+mAtyrdv3+KPf/wjxsbGvGXDgPPmumoFOnd9zreZ2HwuNApfFZADAwPIy8tzRygODg6wtbWF9fV1d4mrugz05gntX5mtwplNk1gsc6JWbjV1xYESo/bvE1S6iQKBD8cfFI87OztYXFzE5uamc4UuLy9jY2Pj3NysRqobxlo5vnVRg9TNp+42nxXhozXVFjkX62a21pB+xv62trbw9OlTVFRU4JtvvkE8Hsfx8TGKi4tdEQF1D/rWSDire0/XbOlDFQCFKfslTabTaRdDevPmDYqLi7G3t4eZmZmsC2mVOarQ8eHNwlbnbxkP52/j0xaeuVyexKnyAcWx7ccqMHS1lpWVobq6GlevXnXXkm1ubmJqasqFN3wXIAMf4mMWFuQdKhQCgewCFOqhsQqejqXKjo2zUmFaXFzE3/3d32Fubg4lJSVIJBLu7tK1tTWMj49jfHw8iyeyD99etiEgXZuPJ+q7nKePLtgPAK/rkX/rGlVIUiEKBM6uiFJlkt9berG83wo63XuW113UflVijEUwAWA/4yR10/J7Ozn+nU6nMTExgWg0isLCQrx8+RJv3rxxZwmVwdiFkVn4fPych2YS+Zpvs5NQaaZvb29jamrKae9EMDcwBZ+PIJSp2LnpHHyEpGvXNdM96VM4fALGChLLYHR+9vNMJoPd3V3Mzc1hZ2cHOzs72NjYwPDwsMuc1E3oOzxs5+Fzk/rSnNlOTk7O0ZslfDueb2zfelUhseumNTg4OIhoNIrm5mbU19cjmUzi4ODA3VNn+1d61SMtVlEjs/IJYYt3ZQoU7Ol0GpOTk5idncWbN28AfLBC1QpUerPM7iKGobRrLUcyUzJyCzv72wdv7V9jixaPlsFx/1EINjY24re//a3LLj88PMTy8rK7OYOJeApXxTkVD8KKyhPDNnY9unb7uQ92dv4W/icnJ9jY2MDr168xPj6OaDSK4uJil0nJ21A02cmOZ+nG9xzhq7zDNqtQBwIBV+lI+1T4WY9GLkFklUT1jFm4qaJjlTgV+ErfF63L1y6VGKPE6yNaLto+R+FkN5wVRqenp1hfX8eTJ08wMTGB09NTlxXkO0xvicj2bxkJ5+YTDr51+WCgB32tRv4xjUOTWBRGuukuEs6+zWWTBaz2o4JcGSe1Lz3bZ/u1ygvb/v4+NjY2XC1AHpyPxWJYXl72roFErmshg/EJd86PadFWAOjzik9NsybM2ZTJ8X+Fmc5VhbHC9/T0rELH2NgY3rx5g1QqhZWVFYyNjWWtW5Uju0+4fl/sxmZH6px8sRgLX7ooWY5Q3b4W9nZfXKQM6bp8z2kSQq4YjB3Pwlr/JiyscOL7PljwSNKdO3fw13/916irq0NJSYm7PisYDOaMjeoesfCwn+ke1qNH1g2YC19qmRGvdm8wbMKanDs7OygoKMDBwQF2dnayLFmLJ58Cm8uDlEsJ5vw5F7tXrPKisLG0ZpvltZZf5eKBundU2eT/aq2qXLisILx0YozPzREIBLLSZZVgSQgquPiZZfynp2c3zT969Mj9b5NbdPMqInJZFIDf2rHMx2clBINBV2fQWhbW367MXKuKWGQwnuUrgsxmCUk3nVpWOidlFnYtqmmxP1Zg1wQF9k2Nmu4Xi6eTk7P6hZOTk2hra0MwGERfXx9GRkacluhbm256CkCdr8ZXtHCC3Vx8RhufIbPjulQrVZzZWJTiUmnW9pfJnLm15+bm8I//+I/o6elBKpVygXu+Z12xytwsM+H8dV12TupmtEJAYeMTMHY80iuVDJ2jul/tGuxBf+tKVfqyMNA9qTjnwWiGCpROrWBQuOi6iGMevu7v70d1dTWKi4sRDAazKj/xiEsupdJ6mhSeShds3IeWJ3IPqWVj+ZaPDklr7IuVUajU2DkpTnXuaiGpoOA6tDiAT0iQx9h18diXlnXkOnwKuYWd7mGdpz5L5UdpTfeKephOT0+zjngovJUXXWRgsP0qd6gVZoyFUFiodWF9/yoAmQ1IgPB5ZhMpI6P2xHHYh2prBODp6YdzYuzbEo4vJqHrosDKz893Z22U8dBSsTEmzTr0WaSKKK7ZwkIJgIRHJkGNVftV5Oo6rfbGuVHY0GqwrmIAjnGolso+mTX73//7f8fk5CQCgbMzglq2ibBQvFg8648yGBWahI/CM1eSidIHaYR0xGd8peMs0yPzIi34LBsKQt41mMlksq6Osv1bhUjnrRaOVRZ1bVQK+T/743ytYkVBR/rlc+zXKmpklLloTC0ipXWlDe3LWsI+4a+C/fT0NEsgUgjou8qDdH8Eg0F3Ke8f//hHzM7OorOzE4lEAnNzc1hbW8Pc3BySyeQ5xU6VZ85Js58tI9d1WWudP0z4YNyU6yT8rVWryiGb7gmukfNiH1SObMITv7OKuwo+a+FZPqLz4Fw0i5u82Xo9LN9RIa24VLgR/oSF77iJehRPTz8kIfm8Ljq+0vhF7VcdkbCTVwmtpj6RpcAnYvQmAk1FJoHqBqXAKSwsRGFhoauZR+IlMnwH4ZWZfOzgpG7MTCaDUCjkXScZZX5+vjuroojijQI8RO6A/H9SqIHzRYp5TiadTmcJRR4gVVcNkO37tkzValsWP/ycY6gQIL7s5rbM7eTkxNX+C4fDTuPW96ilWVyQEShd6JyZIcaYh/ZhcWWVE8vQdY3Wi8B1qRJnBZI+p0yY1jDw4QyqxalVRpQ+c8FX56Ywsgd/yRBp/fKMqjKsaDSKvLw8Vy+U6fvU5nnHm9II9xiFpzJY3W8Kax1Tr7hSuClD8rkPrXeIf/uUCn2WguX09EM6/ubmJn788Uc0NzejqakJ+/v7yM/Px9LSknMlquDjfqWCoVYPx/dlkvrwp38rw/Ydh7HeMgpOCn91+RUWFiI/Pz/romp+Hg6HcXh4iL29vSxBTT5CGCldEa+kGyskdI3Kt4PBs6RFFYo6ng8WHE/rEKsHj/yWYQ/libxXFkBWYQ7lJeoR07s2rcfkYy1wkaQMBAIZtfwIGKuBU7tUc1s3iDIWtZhU21MtWN+hcOH79gyPMjiLcNVYuQF0XH2XhMXfBLJNw9eDzDZArLBQBk+mzHlYwUmGbTVdPqMCy8JdD1KrtqjWjPaligHHsxaZ1ez1N58BcM4dwTH4HXHic3PxfxVSvI0aQNZdkowLE4b6Lv/XTcn+1SViFQEAWVmdPL9nLSEbW1RcKgzZ1FJTWPAz1dyty8fiiUJQLTELax/sCUdq7b53yCDZ6P4lHekzVslS/FtXKWlLFRD1DLBfVXBIf5owpEKRTV1rluGSeQJwZf2CwTP3/+7u7rmrk1QI2mQZumpVAaWypMxY4cJ5aLY66e5jPFHxrV4BvqMxV66bfCMQ+FBuzlpVugf4GWmRfFBxTvr1KZr6ucZDrTJt94Iq12qo6LotT1TByf6VDi38yLP5vZ7FFXmRM0B4aUvQBsZVE1MtRifJRWlTdwMBzaZIVLeFHqq3xGAZqTI8agjK/G1TRso5631rdo662bVZ61Xf4Xc6RxVc6mpSYvZp1ir8rdvRZ1VoH5w7GZDFp9V2c2m6fMcqE9ZqVMFqXZEKX35OzV01Y33HKko6dwtfZXa+cckEFMdcj492fc9ZZcEKZ35HBYxw91nBHM/uB1stxrrkfLCnV4H/W7pSJsmm7nEdR9dmaYNwoiD0KUyq/eu+V2XFN56PTmwfOt7p6anzEm1ubmYJGAsDxQvhrkKaihfpUPenwsMnqC3t+I4nWVhanqJz9R1VovKrQkzXZfeyfk4BoTzRrkF5BptVxJXfKE2xKf2xLx3LuipVMVaeqDBV2CpP5PxUKfs17aOW4K/q7d/av7V/a//W/q39W/t/rF1kCV7KcapWhdVicvlefZqj72/fe7/m849997E5WWvp1/Z52fYv2V+uddj/ffj658zjn4NL+4797te+8685nnoWfO//39Kob9zLrP3XjPdr3/nnwM9+d5l1XZZ2cjUfvyG+Pubt8X2eaz52nI/tuVzj5eIv/99svn3vm89F/6sl/S85/8vwpcvuBTtPX+z/Mu1SZdN8/nsbh/CZ1Gr+0tTlO7n8+j7z3LpUfHO0TU1lNo3l6P/WLcg52mQbHc+6fHQevrXkmmMu+PnGYbMJBjYWmcvdaf3oOl/f2Pzuomwz6xLiWHaOuhYLW37ne4f9WVezdTf7mK91xfjmqDj3MUGdp7reNUb3MRxbRkhXtmbaWfpWl3guOrDrsu42337xwULdezaDmbDItfcU/wobddn78MV3fbi27lOdC2nA4lzPlyoMLZ37mK0Pf3Zf6hGlQCCQta5c8NI+P7YnFF++eX2MJ+o7SteWPuy6NLcAQBav5/N6NMbi0jdHhbfCQmOfvnWxb4VTLtiq8NMQjz3GY8NEvnYpIWgn5Jucr9nvfD50C4xf+85ltDHf85bB2rEtY+dnubQrn39bE1N83ysMLbFetCZL4PZ9m2jjUzZ0HN+6lBh9wj1XHxpIt8FsH/PVz61wtHix+LLzVfjk+o7j2A2qc7d0oGvOZYnkeoew8DFai89cePfhyYcDhZ9lVrlgorCwz+VSBBVfdl4+uOQSoBf1beepc7VzuIgX/VoepTi+iC9RSdHvlD9aWrR73q5Vv7NKk289ufherjX79liuPhRfVqmwz/n+tmPqb5vc5nv+or5z7QXNolaauEz7qBDMFcC8CIC5GLtuWiVmq1np87ksBt1gtlnm4OuPWp2dh77nE14+Tc3XOEclOt3EPgbPZxRGudaiv62Gphm0yjxyEbNvHvqZZay5GD7XrExfYWfX5cP1RYLZanUXCSQf82C/9GLY5AydgwoGnzXI532M0jI3K9gtTu35R59A8jUV5Ln2gs7T17gem73JOVjB45u/0q7C4yImp//79oSPXnzCRRNf+P9FSrrt2/e3TVzyzfMipUXH8vE0HzwuUnA0QScQCGQdD7Dj6fx9Tdfm42P2OI5PEbqM0pNLwOtviyOdT669pOskHgKBwLlM7Yvkg22Xzg7loDoBzeK02V3WP68TVuaijMenLSmjtxtT37EmtgogtcYu0ip82ph9V+evTMwqB+oWUgGhG8P2pxtYXWRsPlcV37eM1DbrOrXrstliJKyL6EA3rdKCZk8qTths1qXOIReO9Hn9O9e69BlLc/qOtQpzuXk5Fx+j8rn0lH596/IVeldaz5Xhp3/ncqNaWrT746J9aYWBwlb3Nd2ddtyPMX1Lt751+WJ7Ppc3cP7cpY8PaLNwtkze50LMxVAtv2CziqxvzXyH2b+59mVeXh4qKyvR1NTkilxMTEwgnU57qwz55qOwtfO6yLOiz3BdPv6s+FLcc246F620k0uR0fc0u5/nIvX+Upv1a/fQZdqlr1LKxYysaW2ZHYHkE3S+/rRZQOqPb4P55qAMmt+RePSIwUXzsPO14+eau2WGPmQpDPVzm3aszFvHZEpwMBh0FUJsLUfiwMLVMluNt+R6x9d8G8ZuOiswfUzNh1PtSw+dW3zoPHwxTN87ymx8lScsnnQNqghYwWhp3NIx4axVYHxj2n58dG+tHt/4FzXL0KyCY9euYyozy8/Pd+dsqQhZ+slF93auFgf2c9tU0bFWnK9Pbb45ar/B4Icyf1qdx+ea9cHMx5N0PN++UBzk5+ejqqoK/f39yGQyGBoayrq70AcL4HztW99zyhftLRg6b0sfVrCRppV32XFslSKdq/W+sKhDJBJBJBJBYWGhKwCRyZzdzbq6uuqKauSSBwrPi9qlr1KyHRMo+oxPMLBmJherRKfaj/ajfVlNwwo0ZeI+YWRdND7mTMBbbUTf1zX5mKn+r2vmuu06teXaICoIrbbHzck5KjH4LJ1c6+dzv6ZZrVfPifnOl3Eeen7HMhDtT/Hvs1iB7Otb7HzYrw83uTZxLmZx0br1Xf1eC0IoHAgL36blvlJLS8dV2vMlhfiUOd0zFykidj5KN9qXVoTiXDi+JqZY2OpcfKXv+JOrLJ6Pr+QS0pZh52q6bnU1Wpzp2oDsc39cu3pifHP1CRWfosG5sK+CggInDBKJBFZWVjA3N3fuEmsLDx+MFGd2T+qcLE58PN4HRx8Ofbzcwg74oOBT6IfDYVRXV+P69etoa2tDQ0MDSkpKUFhYiGQyiQcPHuDhw4fuVhDtVwt4/ItZgrk0Xv5mVQ8lfgt8JUgVhFbzzDV5K1AuSp6wjF/dkr61+QgxEAi4+61yXWRr58XmIwQ2LUFEIZbJZFydS65Ny1UpXHRd3Jj2MC1hxOcJE8JMq+FYGKgQvUiD9NGCb1MGg0FEIhEUFRW5u9GSyaS7hcLnzlEryY5P2lHrV61Wq6D54llWCVANliX49Gokapu+wsO2L2txEk6KD+ueV3zpPBWOWj7PMih9zwo+CwvOhUzfKj+W8WmfmtBghSlpSgvec1wV/my+zFGfUsT38vPzXVHsoqKiLMWwoKDAldvLyzurtbuzs4Pj42McHBy4EnG+iiUKJ1v2Txkqix34BK8KSPJALZbPZpUztVAUnorjWCyG6upqtLe3IxQKuUuTLxKA+pmFrX3eZvjr9/qjvEMLyus4xLdtPpjrGABcKUpafBUVFWhpaUFPTw++/PJLNDY2IhKJIBgMYmZmBtPT03j27Nk5A0cVSO3/Y+1XxQR9zbd5rbZhLcdcgi6Xdmf75/PKRHzMSd1MF81fmROfZ61S3aiWWenmVutMBZl+x40fiURQWlqKsrIyRKNRpNNp58pksV8b8OU6uTlVu/cRoVrMKvC0aomFlyokCme1krU8mY5jhT99+I2Njfjkk09QX1+P/Px8TExM4NWrV5iennbuQItvn4C2+AL8QXxlMFbJsuPo2slg4/E42tvb0dfX52o2vn79GjMzM9jd3XUlqjhHZWZKk1YAW7dbLq1avye8tdSVPpeXl5flddDyXFagqVJocca1XFS4mOtRy4HvKBxyWQo2RkM6VsXPKnzBYBCxWAxtbW24ceMGWlpaXDmzoqIip6yoBcULrpeXl7GysoKpqSnMzc1hcXHRqzjouiw9+eKDih+Foa67qKgIBwcH5zxWihfrSdA6puQT5eXl+PTTT3H79m2kUimkUqmsils+/mhpxKcM+faJxZl1JRJfCgtrwOi4bEofeh8hDYxgMIhoNIrGxka0tLSgvr4eTU1NqKqqQltbG9ra2lBcXOzGDIVCKCwszFI+OF+fVXuZdikhqMSrm9mnbehnqj3r5rPuTQKquLgYgUDA1YosKirCyckJCgoK3GanL/zg4MBdtqtz0Lmq9ucDDJmZtWKDwexrTXzvWS2XG0GzlEg4RUVFiMViiEQiKC4uRjweR1VVFcrLy1FaWurWe3R0hNHRUSwsLGBrawu7u7vIZDLOX6/MTq8csk21UIsve3TCKha5Egt8m87CUd8Nh8OoqKjAlStX8O///b9HWVkZtra2sL6+7m4d8TGZi6x8rkuTMpTZkxasguWLRRB2RUVFCIVCyMvLQ1VVFWpqanD16lXcunULFRUV2NjYQCwWw9DQEKanp93tEezXKhK6Dv3Mp6jpuqxVzE19kUZvadfiwvcOmY/Ogc/YQtKEo31HG2lRm2/dKuT0O1UYrcAuLCxER0cHfv/73zuLoLi4GKenpy5j0lozx8fHWFtbw9bWFgYGBpCXl4fNzc2seelvez8fv7P4yAV7baQrvRDaCgf1AujeVcUvFAohFouho6MD9+7dQ319Pd6+fYudnR3s7e1lFaO2MM1laeaiNUsDuXii0qVP6H1M2bTPBAIfbuspLy/HjRs30NfXh87OTnR0dKC0tNRdsE68kh/SIlbckTcoP75su/RVSgoMSlzf7Q32HZ8GRAZGIJSUlCAvLw+NjY3Iy8tziC4rK8Px8bELkO7v77tb3hkcpcvDzlP/17n7CN5qtb5zXXxfEUvrgchQRqcCsK2tDb29vejr60NDQwPKy8sRCoUQiUTO1VxcWlrC+Pg4njx5gqdPn2JpaSkraO2Ds9VG7YbVK4Iuirv4LHa7aRQefNZee8NLTm/fvo0vv/wS169fd8zh8PAQu7u756wCK0RIZzbGyEZGqJtSs2fZr7XUdAOGw2EkEgk0NTWhrq4ON2/eRHd3NyoqKtDQ0IBwOIyjoyNcu3YNk5OTePXqFf74xz9iYmLCudxszFIZvs5Zf1st2zJLVtEnTent8BdZJhY+ufCsAknf8bmnrUWpCqxloNYasXSolpfPgtJWUFCAmpoa/PVf/zV+85vfoK6uzgnAk5MT7OzsYH9/HwcHB+5yZ97IUllZiYqKCucmnZ+fx+Tk5IVKn87R4kwFmIU9YWLjhr54tdIlLXwKHK1jGovFcPv2bfz+97/HzZs3sb+/j7W1Nezt7Z2bk435c26qHOSy7NjsunSeND7UytJYnvJ5Cxs7nlWUiatr167hyy+/RG9vLyorKxGPx1FUVOSUlEwmg729PczNzWFkZAQTExPY3Ny8MHtdz0p/rF1KCPpiHcp07AR0w1DIVVRUoKCgANFo1GVbUZsrLi5GKBRCY2MjgsEgUqkUotEoEomEK4waDocd0dKiGB0dxczMDNbW1rCxsZFVbFgZNudkfd++mJt1ZXK92qyrQZERCASctVdeXo6ysjJ0dHTg9u3b6OrqQnNzM8LhcBYh0RJMpVKorKx0Fwqvrq5mueB81sTJyfkrh3yMS60Dfmc3kE3O8Gl3hKFlHvycrt7Ozk7cv38fn332GWpra7G7u+sI2xcz1Tn7GKsPD4SBb3Pbz3WNhYWFqKmpQUdHB+rr69HW1oaenh60tbWhtrYWkUjE3UJwenqKcDiMeDyOWCyGoqIiPHz4EOvr69jY2EA6nUY6nXZMMJVKYXt7+5z7L5eCYmHAOapGrnEie08iAC8zUKWTrjYqoJpeTnr3ufp9VoIV7pZO9F2OT2XEJ4jtWOyTwoCuMd7vub29jdXVVaytrWFzcxM7OzsoKytDW1sbotEo6uvrUVxc7PbX1atX8fDhQ3fLgJ6xs4qWzlvxpnCxBkEuBcDSor7DH3o1+F1+fj6qq6vR1dWFzz77DNeuXUNpaSnGx8cxPT3tLFrbLsKLjxdYAa5ztiEk8g57W4SPJ/roRMehIA2FQigtLUVDQwNaW1tx8+ZN9Pf3o7m52dFqOp12Sk4gEMDu7i5SqRR2dnacAPTtJa7l1xTRvtQRCbtJfRq3T7PMz89HKBRCU1MTurq6UF1djYaGBiQSCcTj8awkBFvZPBqNIhQKOWtTY2q83PXZs2f45Zdf8Pr1a3d3miVCX/CUz6iF6ovj6ZpUg2G/hIVagcFg0An027dvo76+Ht3d3S64TUFAa/fg4ADJZBKbm5vY3t7G9va2uwX79u3b2NraAgDs7u66xAOFBavCK9MnoVvfv8LFp6VrU23et2YfjRQUFKC8vBzXr1/H7du3cePGDdTX17t771ZWVrC9vX3OsrQbVuMxdhMTb5ybb57838ec8/PzEY1GceXKFfy7f/fv0Nvbi6qqKlRXV7srXBhz5Vzozu7u7kZlZSWuX7+OsbExLC0tYWVlBSMjI04Bm52ddfe7qdKhzMUyVRV+hC83udIq56SxOyu8rCChtawZvCqEFA9sVvjZzGOrFFlvhipZlnZ8yoCPHimcUqkUFhcXXaLL1NQUxsbGXEx5fX0dZWVlqK2tRXd3N7755hu0tbUhLy/PMdvKykrvmHZ+NuxjvViWBygccinOSoOKa2stUnm+fv06vvjiC6c8npycYG1tDTMzM9jZ2bnQwre4zyWM9Bmdv34PfLh1ws5f3eT2Hd/cVCDRA9Pd3Y0vvvgCXV1d6OzsdPHe4+NjHB4eOiVzaWnJ3alIxSiRSCAWiyGVSrlLwLke4k2zxz9mDV4qO1QXZf3YlNzUsojQvLw8xONxVFdXu+BudXU16uvrXcZgYWEhQqFQ1jsURlolge4gjR/GYjEAcC6QP/3pT86i0sbNr/eA6XqUAalry2rCVtuyLh8K8XA4jBs3buDLL79Ed3c3WlpaUFtbi8PDQ8zOzmJ7exvpdBorKyvY3d1Ffn4+1tfXcXx8jL29PRdQv379Ourq6gAA7969w6tXr7C6uuo2GwlDXWXaSJi6mTlfrsMKR35vid7HxAg/Emc8HneujW+++Qa3bt1yVhXfpQtI+7KWhmZ92qb4Il6V0H3aOX9TOamoqEBnZyd+97vf4ZNPPkFjY6NTuCzs9P+ioiK3gUtKSlBTU4ONjQ3Mz8+jtbXVZS0+efIEg4OD2Nracincui98MNcxLd2R5hOJBBobG1FTU5N1nnNjYwN7e3uOFghj/q6rq0Mm8+GaKoYVdnd3nVW4s7OD1dVVR3+MtdPLocLQ0gCFoC8+STyRKVnrQo9VKL4oeLa3t/HixQtsbGxge3sbS0tLmJ+fx/z8PDY3N5FOp3F0dOQyj09OTnDr1i00Nze7/VFQUOCSTXLRVSaTybKuVdhby0lpUfFGXHGtgF+R5OeqHDEGWFdXhz/84Q/4/PPPUV5ejtPTU8zOzmJiYgLb29vY29vLElY2kcnOk+NYJYXw1di64tO6rPmejmf5BMfLJYC5dxoaGtDQ0IAvvvgCt27dQltbGyoqKhAMBrGzs4PFxUUsLS3h3bt3ODg4wPr6OqqqqlBVVYW6ujokEglUVlaiqqoKCwsLWQlIHFsVyI8JQOBXWIK5NEELYN248Xgc3d3d+Pzzz9HX14fi4mKX/KLEoYhQgmTQnXHAcDiMSCSCgoICFBYWorKyEj09PTg4OMDLly+xsbGRxRQpUDXwbhkc12U3sGX6uRJNOP+8vDzEYjGUlZXh3r17+Ku/+ivE43EEg0Gk02lMTU3hu+++w7t377C+vo6DgwN3ySc3C4V/eXk5GhsbcevWLcRiMeTn52NychJbW1vuecbXVCBrU7elxZfOXxmQtV6s9moJOy8vz6U1t7e34969e7h+/Tpu3ryJ2tpaZ+UrM2AM16dN62YiPCxTtbSoeNW1WRcps+3u37+Pu3fv4tNPP0VTUxOKi4udtaRz4N/qIaC1G4/HXeJPc3Mz9vf3UVhYiKOjI3R3d+Px48d49OgRBgcH3a3nqj1ftDF9ykwkEsGNGzfw9ddfo76+HqWlpQ5XGxsb2N3dBXB2nOPo6Mh5WIqKilBRUeHom54ZhXM6ncbCwgJmZmbw5s0bLC4uOq9KOp3GwcEBDg8PzymIbISNddsqTVnBrhaEZdJ87/j4GOvr63jw4AEePHiA/f19VyWFd+lxzN3dXWc1UjiGw2FnCdO6Z9/KdywNKo1puMDiRb/XdatwUpyqxax7MhQKobKyEt3d3ejt7cWVK1fQ1NSETOYsU/zVq1d49uwZlpeX3X5nU8teFSwdS8fT/63g0jVxz1o3uxWY1nrUPaJ5GplMBuFwGDU1Nbh27Rr6+vrw+eefo7W1FdFoFACQTCYxMjKCn3/+GSMjI44ODw8P0dLSgps3b+LKlSuIRCLOQ8a4MK1qwH/R9cfapRNjlBHqb2XiFmDUcmpra1FfX+9SukmwBwcHjoC52ba3t7G7u+sSZPg5gdjU1ORihdvb21heXsbExITLHLItV+IOv7PEarVeu0GVsQYCH5IYEokEWlpa0NbWhv7+flRWVjpXzsTEBIaHh/HixQtMTU1hb28vK92ZjdZzWVkZEokEamtrEYvFsLKygnA4nCUANK1dbwLnHJW4bWzKanv83Odnt5uFTI+ZlWVlZbh27Rru3LmDTz/9FO3t7aiqqkJRUVHWxjs6OnJ+fTIxO0+7QS3DZbProqVrBb4+X1BQgNraWnz22We4ffs2mpubUVpa6ixPZQRWqdPNTgu0qKjIbWDViCsrK1FZWYnT01Ps7e1hamoqK6brc9Po2ApzZdaxWAyVlZUuZbykpAThcNgxgUAg4BQrdR8x3m4tNcLq4OAANTU1Lh66srKC/f19bGxsYGpqCrOzsy4BzdIEcD4D2wf/XPFRWiI+uB8cHGB/fx/j4+PnBJEqovyc+7CoqMg9o4qWMko23S8+ZU+tJlXM9F2LL9I61+RTfqjY0DLq7u5Gf38/bty4gc7OThQUFGBzcxOTk5MYGBjAyMiIU6R0P9K7pfO1iptdl67JZ7FZXOo6NSNdP7chKKUPKiL19fXo7e1Ff38/Pv/8c/T09CAUCrkkx9HRUfz444949uwZpqensbGxgePjY8cTaS2XlZWht7cXCwsLGBsbw/r6+rn12Xl/rF3KHWq1aiVcagyWiJnBxexGZTb8fm9vD1tbW9jf38fKygrW19cxNzfn3B7JZNJpr42Njbhx4wYSiQQSiYRzwQwODuLBgwfOpagIUIQq4/d9T4TpupVolGCUmIPBIGpra9HW1oZPP/0U9+/fR1NTE0KhEBYWFvDmzRv83d/9Haanp7OYiRIzxyHjqq6uRl1dnUugqa2tRV1dHcbHx7NcVXTTURBqlqYvo9Ou267fx5StdaZ9hkIhtLW14a//+q9x//59VFRUOEtdBTaZYDqdPucas7Rmzx/qvCwtWo3XxnQVXwUFBS4TlELaCkBdH2FMhqLu5VxwDQQ+ZAT/7ne/QyaTwf/8n/8Ta2trrq/CwkKX3GKzmnVdytyoEG5tbbmzVcXFxYhEIojFYlluRVWIrBtWz2dxnFAohPr6etTX16Ozs9Mlom1sbODNmzf485//jMePH2Nubi7LMvBZOupNIM3ofCy8FN9WqFga5ec+7wTxSLcxy7cdHh4imUxif3/fxbaIB8vIiT8VJHZt6hr08USrNPm8HGw8j3rv3j188cUXaGlpcXR5eHiIjY0NjI2NYWhoCDMzM27vaLN73FpAPoWWuFB86bpsRRzmZHDN+rzuAR8vIU5CoRCuXr2K+/fv45NPPkF7ezuKi4txcnKC7e1tDAwM4J/+6Z/w+PFjzM/Pu3yJQCDgwgzFxcXOoq+urkZHRweqqqowPT3txrexwctag5cum6bER4KwLgXLgFKpFIaHh/Ho0SNXVaKgoAALCwt49+4dZmdnsbGxAQDO9N3b28P29raLTSQSCdTX17t4IqtCbG9vY3x8HK9evcLCwkJWirG69Sxj9xE+f9u0Wp/Fwe9o1dLl+8UXX+DatWuoq6tDMpnEwMAAvv32W4fYZDLpYpY6Jv+mO7W/vx/37t1DW1sbAGBrawsLCwtYXFx0jEzfpSBMJpPn1kRc6DUjPoGoeLQxNruxCOOioiI0Njbiq6++QldXl3P90qpnNp5aHHquUzeTdamzMfEnF77IMBRfvn64ITY3NzE4OIhAIID29nbU1dW55Ct1paqStre3h83NTVe1pKSkJOtohiZ0cV0ULP39/Xj9+jUmJyfd2UIe+eGxF8WlZTQUIqlUCoODg9jY2MCPP/6I4uJidHd3o6enBy0tLWhoaEA0GnX7MpVKYXZ2FnNzc5iZmUEmk8HW1pbbF3R1NjQ0uMzK2tpad1Qpk8lgcXERr1+/xvj4+LlKMFZp4t9KP9pUmVQ8qdKpbvhcTS071fbz8vIQDocRCoWQSCRcfHd/fx/z8/NYXl7OUpC0D6V1Hlmw61LhaWFA+goGg+dub/EpCiyW8emnn+LGjRu4fv06ent7EY/HXYGOxcVFPHnyBK9fv3aKsw/+9m9LS7meIbytB0mfpXJRUFCQ5QXQ9ejzynMZ7w2Hw6isrERrayv6+/sdf+TRo8XFRXz33Xd49OgRnj59isXFRRci0hyLiooK53VhMtTS0hLW1tbOrZUt17x97aNCUGMtmmZP5pbroCyZ4fHxMZ4/f+608YODAwwNDeHp06dIJpNZm53aGRkBTenT01OUl5ejtbUV8XgcBwcHGBkZwZ///GcXd1Em79PE2F8gEHAMyCZoWNcOv7N/8/9YLIaamhrcvHnTWYAA8P79ezx48AA//vgjJiYmHOPhmFYIBgIBRCIR1NfX46uvvsL9+/fR0NCAYDCI7e1tzM/PY21tDTs7O26TqibHA9+Mk6j2BmS7fWjV2PN3PuGh71kcB4NBVFZW4ubNm2hqakIsFnOapG4MCgeWRbJZj4ov3UgKb1U8lNkqc8i1BqVHBtyZxBOLxbKUCfVSHBwcOCVtbGwMh4eHqK2tRUdHB8rKytwmZX1HukkpGCsrK9HQ0ICqqiokEomsBCZfbIfwtoKEwjidTmNubs4d7H/8+DFu3bqFW7du4bPPPkNdXR0ikYjLNh4YGMDDhw/x/v17bG9vOyuSLqiTkxNUVVWhs7MTf/mXf+mOMDHGNjY2hufPn2N0dDTnjQX6v8LQWvM+60ppxVrjPiGr+8V+x6SLUCiEaDTqMrC1uo8q7YSrje+r9az0p+uiJa7xPeIulxXGPvLy8lxSVX9/P7755hs0NDQ4t/zx8TE2NzcxOjqK7777Ds+ePcPGxoZXMFuFgPDW730u24tgTEWAPJiws3tLFRjC0VrGDJX09fXh008/xZdffonOzk6Ew2GcnJwgmUxiYmICDx48wOvXr7G8vOwURbq0M5kMYrEYOjs7UVtbi3A47Oaq50QvCoNcpl36nCA1g1z+f5/FQKGyvLyMqakpRKNRFwBl/Ugf06U2XV1djf7+fnz55Ze4du2aOzy/sbGBR48euQwiq5X4NqYKQauJWhNegajWIP8uLCxEOBzG9evXcf36dfT09KC8vBxHR0dYW1vD8+fP8erVK+zu7mZtdCtUCNPCwkI0NTXh6tWrLps0Pz8fW1tbePfuHcbGxlylHM5PrxjxuXU1aK9rsYLCbiifINHPuRbCgNmJkUgEwJmmRpefHiCmVkcCt5tQLWKdl298ZWb2e9vYx8nJCdLpNIaHh3FycoLd3V309PSgp6cH1dXVLss5k8m4w8nj4+N4+fIlBgYGsLW1hdLSUnR3d6OmpsZlOFdVVaG5uRllZWWIxWLOAi4sLHRFHqhRHx4enouPWVrTdXE+isf9/X3k5eUhmUxifHwcu7u7WFhYwM2bN1FVVYXT01MsLi7i0aNHePv2Lebm5nB6euqSW3gsh7gKBs/KVtGtmkwm8fr1a7x48QJLS0suBd3uDaUbtYqtlU/caEarxb0VILliiNqfjl9eXo7u7m53ziwQOCvMsLm5ieXlZTcm4WiVWTYd01r6tE7sxa0Ubr54OsdgDLm8vNxVI/rqq6/Q3NzsaqJS+Xj//j1evHiB+fl5p7hYWtY9yAQoKsNUmphARMGugpQKmxVwOmfdD6rIqHKm+FF4MCv55s2b+OSTT3D37l3U19cjHA47QU9DaHJyEmtra+e8ZMQRLcqSkhJndCWTSZcApvjSkJWPp+Vqly6gnUuTYHyDz/I7ahHAWebPysqKi1spA6eVwOA9mWBLSwtu376N3/3ud7hx4wai0SiCwbMCqu/evcPz588xNjZ2zleuc9WNqRaURR4P79vnfHGwYDCIkpISVFVVoa+vD3/4wx9QXl6O/Px8F8weGRnB4OCgE4K0glToc24FBQUoLi52h0bJUI+PjzE9PY2BgQEMDQ0hnU5nzYUEYBNNgPO3dSi+7JlCq0nmsqgUBnQNZjIZzM/Po7y8HKlUCqWlpVmwZaMAUobqI0xuPp+1xHWRmap2ruuwG5rv8QjK1NQUtra2sLq6ivX1dadwUVidnJxgc3MT4+PjGBgYwM8//+zOaOXn5+P9+/coKipyWaUtLS3OrXXlyhWUlZVladM830b82CM8hI8qDHY9ui72u7297YpFzM3NYWVlBe3t7chkzq6aefPmDaanp7G9vZ3VH9dI93t5eTkSiYTT0BcWFvDgwQM8efLEZTErPO3+Ii7UsrNz9XkSfPSmOLOWYa69m5eXh5qaGty4cQNtbW1ZViBvXdjb2ztHG74Ypq4J+HC8Q+/849jcYxSSPtxSwY1EIigvL0dHRwe++OIL3Lt3D+3t7Y6nMX9idnYWDx48wLfffusS6BReOkfuQZZjTCQSKCsrQzgcxuTkpKuuxaza3d3dc2XG7HytdU4cEkb6mYUXhSYTsbq7u3Hnzh13E0RJSYkraTc8PIxffvkFf/7znzE2Nobt7W3XrxpaGnZg+bRUKoXl5WUsLy9n4YVeGcoYVaI/1n5VdqgViD4LwUf01F7b29td+n8kEsH8/DwODw8RCASctC8oKEBJSQn+5m/+Bnfv3kVjYyNKS0sdc3r79i2+++47TE9PZwVQlYFYBpxLI7Amvi8eSO2VMAgGgygvL8ft27fR39+Pzs5O5OfnO3fV4OAgJicn3aFwEptmBap2HI/H0dzcjBs3buD27dtobGwEACwuLuLdu3d4//49ZmZmnFDg5tf72myyjRKAFWpafMDCQTVm25ThhUIhp8HOzc3h8PAQDQ0N6OrqcgfLlamfnp4imUxiZmYGi4uL3hsi1OLxaag6T7XulCFZvHFswmN/f99dysmq/NSS2f/R0RH29vacVs4SaYQxq8HQ0k0mkzg8PEQikUBnZ+c5BrG7u5sl0K1Q08+4f3T9akEpDEirR0dHTkivra25oxrqOrc/wJknoaamxpXyKygoQCqVwtbWFmZnZ10cTUMTwIczfpwL52wtNMWpVbys8mWFv8LFp91rLLCwsNBdu0P6I23wrCYrrfDsJHmOVQYt/Wgc0NKj5TEKE45F66+lpQV9fX24ffs2rl27hvr6elc5i1b64uIi3rx5g2fPnjnPj7qVFW5K6zwq1tnZic7OTkQiEdy6dct5CKiYT0xMZCmMuWrBklepQaB7TBUppaVIJIKSkhL09va6Cky3b99GU1MT4vE4MpmM82w9fvwYr169cutUHFBxBIBwOIxwOOzc3YWFha582ps3b9z+VXz5DJiPtUtZgipIlEipCX0sGF5UVITa2lrn7uvp6UFJSQnev3/vfLuFhYWoqKhAIpFAXV0dvv76a3R0dLj+t7e3MTk5iadPn+LRo0culVtdLJaAFUAa11Smrwi2G5jPOGD9H2Q3Njbim2++QW9vL0pKSrC3t4e1tTXn415YWHAbjRuVmZ6ZTAaRSASBwFlVnLq6OvT29uLmzZu4ceNGVmbeu3fvsLy8nKUREh82Xdlq4KocWKXFp1laAeN7hvGv8vJy1NTU4PT0FAsLCxgeHnYVH+rr67NcXicnJzg8PMTc3ByGh4ddySMbQ+C6csWe2MiY7eFrtlyC3GqyrExBvPIdulsWFhbcoeyjoyPnOrSuwWDwrFAArSbFEYWuPq9z09+q1Fhc8G+fhc+5pdNp7O3tIRwOo7S01P2m+1MFEO+o49m08vJynJycYHV11R2LYLjC0oKPaepcLeytW1TXZnkHmawvLmzhBcDFnXjzenl5uUumYhx0Z2cniwZIH5oEY2mN+OA8feNb+rU8MBA4i4t1d3fjt7/9Le7fv4+2tjaXAEN47O/vY2lpCW/fvsW3336LwcFBZ72rEsDfOr+dnR0EAmeVZshDCY+8vDy0tbVhfX0dFRUVTlmzfNHHt61gsfhTz1EoFEI4HEZ5eTkaGhrw+eef4+7du2hqanJnhYEzb+Di4iIGBgbw4sULjI+PZ+WEKO0zzlhYWIh4PO4S2Ci8t7a2sLW15fIsVHBS6fo17dKWoGohWgXCBm35vAIuPz8fsVjMuV/i8ThKSkpw584dHB0dIZVKOWTSOopGo+7c08LCAgYGBvDs2TO8ffvW1QnlWFY4++aiSQd2XarRcG2aBMT+I5GIE+Yk6N3dXbx48cJpN8PDw67UGedEJhuJRBCNRtHT04NEIoHW1la0traioaEBTU1NKCgoQDqdxujoqHNJ8byMTR7Q+Vs82BghXRU+/PB5G1xWnNIS4OHwq1evOuGfSqVweHiIkpISlJeXIxqNOjcGLZWtrS2Mj49jfHw8yz3HOeQSvL5EGcW53iSgxax1bUq3FOJMJKqrq0Ntba3LJmS8+eHDh/j7v/97jI6OOkVL4co55eWd1b2tra11/ZB+eOyHFYIoDK01wznqOu1ha33WCh0V+qlUyh0nqq+vx8rKCl6+fInV1dWsm8hDoRDa29vxySefoLW1FXl5eVhcXMQvv/yCR48eYX19/Zw72gowHz1Zdxk/t4kyVulUa8Oui81aZoFAwCVe9PT0uKM5inNLY2SwtL4sY/fR4UU4y2TO3PbkG0qf+fn5roZuX18fqqqqEA6HXSjo9PQUqVQKIyMj+Omnn/Ds2TM8e/bMuQYVnj4Fg3uLWec7OzuYmZnBtWvXcO3aNdTW1qK6utplbY+OjjrBofiw9KU80ZfMRngwrsj6rox13rlzBy0tLc5yA87qgPLM44sXL/D+/XvHI3VPWYEbj8dRU1PjjoERZqlUCnt7e+eO7Fhe7vM4+dqvPiKhSPG5oSzSALgSaSwsXVBQgMrKyqyJk5kpUNLpNMbHx/H8+XM8ffoUjx8/doxXAaYuGTZFsNVg7NoIRCC7NJTVWhOJBK5fv47+/n5UV1ejqKgIOzs7eP/+PX755ReMj49jc3PTHaRmxhqrdpyenqKurg59fX1obGxEZ2cnGhoaXFIJayMODAw4oaGIVK2QVpPGyYgju04LW9ustm3xx/hDV1eXu9qFLuD19XU0NDSgtrbW1eBkVaCTkxMsLy87l+7a2pqLi3K+vtiDZUy6Lp2nfd7XqPVHo1GXscnatT09PaisrHRZZxSCk5OTTmCrhcb+qOUTJr29vWhubnYl4qjh7+3tucxln2WjtKqMVt2iubR14tVaB6enpygrK8OVK1fQ3d2NWCyGFy9eOHdYUVERampq8Omnn6KrqwulpaVO0Xz16hVevXqFra2tc1aNb+52HYorVT74GemUFom+QxogPDQTmD9MQCEDrqqqQn9/v4vFapYtcBafqqqqwuTkpHMTW75BvPMztbosXeVStO06iZtYLOaKX5SWlmbFuHhGjkfIXrx4gYWFhXPWqU/ZYaPHhwX3Nzc3cXJygrq6OncbQyKRQDAYRFNTkwurMNtX95CvKW0pLHgRAq20mzdvoq+vD3fv3nW3wHOuvN+RBUPIB3yxceI+EDg7g9zQ0IBr166hpqbGXaDAmqK+/AoNJSjP+5ggvFTZNG3KdMiMdZNYgUNg6KZmKSML7MPDw6zA5vr6Oh4/fowffvghC3iqNVj3kPanwoHPWneAvqNn0izx00K9e/cuurq6nNbP+XJzMibGKhy8OYKCrry8HNXV1U5AMrPr4OAA29vbePbsGX766SfMz887rY1MgeeIuCZamNQudQMpDnJpRNYC8a2d7uyKigpcv34d9+7dQzQazbLA9vf3UVVVhaamJqcBcgPMzc3hl19+cYF+JX6NNamGaRmk1YD5jhb3tfjUPpl9+9lnn+HTTz9FRUWFS0bi0YBA4Ows4+LiIlZWVrKOtCitnp6eurh1Y2Mjent7cf/+fTQ2NrpSXWTy4XAYZWVlrnqOjRdapZJrtbE8hZeuyyoBPCO4u7uLhoYG1NfXo6enB+FwGDs7O9je3kZZWRlu3bqFL7/8EhUVFTg9PSu9try8jPX1dSwvL194Lk2ZJumSNKp8QEMUdt9ZGtP/FRbWe8P+yIQrKytx5coVtLe3u/KCtPhjsRi6urpcgtnk5GSW4mhpys5JizBY3Fi4kB9Z/IZCIfdDGiOeeJB/fHwcS0tLzmVNuNqxfYqefkarcHp6GuPj42htbcXp6alLfOrr68Pu7i4GBgZcHN9Hi9pOT0+z5kW4RCIR1NXVOavzzp07aGtrQ1lZmcsVIA3wrObbt2/x/v17rK2tZeU3+AQtM0J7enrcMZK8vDx3BRt5oPUsKE70mqr/ayGompF+RiDRBWGJgI3vbm5uYmFhAdXV1S6bkia3Bl0pFDKZs1JILI1GU14JWAWsbhSr7enGtQDJxUD1f1pCLP7Ku83y8vJQWlqK3t5eTE9Po7S0FKlUCnV1dejq6kJtbS1aWlrQ1NSE0tLScwoAkUTX2cjICJ49e4Y3b944NyiZnKY8s59A4MMFntalYZUQn2b5MeKgUC8tLUV7ezt6e3vR3t7u7roDzrTocDiMaDTqLMDT07N077W1NUxOTuLZs2eYmZnJugyU81Qi5QYgAdtmrUBlsEprfKagoACRSAQtLS34D//hP7hYBWNmdE/pxuFtESwqvbu76262Pj4+dmX/amtr0dfX52I9FRUVLtZDvKRSKUd//MllterxAjYbD7J70FrBZDq0uBkX/Pzzz3FwcIC1tTWUl5e7uo0lJSVIpVKuQtPs7CxSqZSDvVqlii/rCfIlWekafLjjZ1YR07X41pzJnMU0KeDb2tpQWVnpzjhSMTs5OUFhYSHKy8tRX1+P2tpazM3Nudhurr6V1ogTm/Vqm4UR3+W1YqRpZpLqczyuYwXDxwSghTf3EV2FqVQKkUgE8XjcxQcZH2Z1rVw8wBoH/CwYPKvc0tvbiy+++MKVeautrXWxTq6PCtns7KzzBA0ODmJ1dTVneIewLCkpQVlZmQtXxGIxV3aRSU42EQmAywxmLP4yPA64pDuUQLBWngJKLS7ggxUGnAVF37596zKzmpqaUFJSAgAuq4h/MxMoEDgLglZUVKCiogLpdBpbW1tZLiLNVvJprkpoPgFt52zXw2d4jIEHXWnt8PDrlStXEAwGkUwmEQwG3aWegUDAXfjJjaLxN9XeBwYG8N133+Hp06eYn5/P0lg5J12HMhCWpbNr43u6LjKtXC4utTI04M1CAJwTrRub+MP5rK6u4tWrV3jw4AEGBgZcijbwgblbnJC+FE7WFakaOmmBa7LCk7i5f/8++vr6nHuQxyEIM6WnqqoqfPHFF+js7MTu7q6rYJHJnMV/qPSFw+GsIy1kAAzSr6+vY2FhARsbG97bTaz3hJ9dJPzV82IVAGWGS0tLePbsGSKRCNra2nD9+nWUlpY6Ic7raI6OjlwS1pMnT5BMJp3yqfC3Qs5q7z5hZunJ97cKfvUUaXYi+Yi6LIuLi3H16lX09va6q7p4BCaVSrlC+svLy0in00gkEqiqqnIX01prjutQJYprV5eapUXdR9aaV3rUWq5srH28vb3tsuc1ds8zpZyLjx4Uxvx9fHyMpaUlTE1N4dq1a44uo9Gou40hHA5je3s7K8anfdv/SXtMirt37x7+4i/+wiUxsliE8jTeCPHo0SP80z/9k7sJQ+PBVvmhFV9dXY2+vj5UV1ejtLQU+fn52N3dxfb2NiYmJrC8vHxOMbFhLCYGXqZdSggqM7ZuHLXiOBkFZCbz4VZg+sRHRkZcGTW6D4PBoCuR1tXVhZKSEhQXF6OpqQmNjY3uHI26YDg31Z4s81fLie/kYjQ+a5eM6fj4GOl02lU1IKEXFRWhrq4O8Xjcpd/HYjEXZ6JLk+f5GBvlPJnl9erVK/zwww/Y2NjwnpHjnBTplhHaZ32JCiQ+a03rmkmMVVVV6O7uRkdHB2pra1FWVuaUFCaZcHOTce3v72NhYcFVhB8aGnIl8XQeuRimzsEyJmvVsg+uR88HBYNnRYo7Ojrw6aef4sqVK6ipqcm6K9A2WhhVVVXY3993cQcywv39fQSDZ7eCFBYWulR3ewsFL0S25+x0DXbtuo8sI7bxbn3HwoaHkd++fYvS0lJnBcXjcQQCAVd/kQeXA4GzGN3m5iZSqRQymYxLKuB6bAKCroF0qBm2GptRRUbpTBUPupB1T9hCC8AHxToej+P69evo6+tDJBLBzs6Oq0AyPz+PpaUlx3cKCwuxs7Pjaq3yJha7D+w+CQY/XD6sypLFJXGmfZEJr62tYW5uDslkEpWVlc5VqGORD2qlJfJP3a865kWNrlb2rVedqYKjNPMxa5D4LS4uRnV1tSvZR4VKb+mgZ2t+fh5DQ0N4/PgxhoaGXPk337EdKj68/7G5udkprkVFRTg9PStGPzMzg9HRUVdFx3ootZBBrjinr106O5TNxnEUSapR6QblXVipVArT09PnkEwmEolEcPfuXfzH//gf0dnZ6W5nqK2txczMDICL78AjwnSzUZukK8KXUcR1WQHKtR0cHGBjYwPj4+MYGhpCbW2tc7UFg0FHbAxU0/1BBsLbxo+Pj53gYFWVTObMhTE3N+cIxQopHz40VpjLvaOC0gcvq9WzUdvu6OjAjRs30N7e7vAQiUSyLp/l+FQWVldX8eTJE7x48QI//vijOy5i3dV2PHX7XoQPi3vNjNWYKC3Zuro6NDc3o7y8PEtY5bJ+GcOJxWLnhDb7J5NhUV8VXicnJ+7M6OjoKNbW1rISMtQ9b+k0VyzUpwwA/htSMpkMdnd3MTg46A4tV1RUoKSkxHkvVGmh1UqricLepxD6mtIqhYWmq+s6reXEdec6N6oCQy2FeDzuwg2BQABzc3N49uwZHj9+jIGBgazMQR5r4j5WerHeLbvvSV96ztHO8fT01O1npd/Dw0NMT0/j9evXuHbtGqLRKBobG7OKPfBeR16BpfceKmytwqAw8eFJS8dxTisrKxgdHcXk5CTS6fSFOFU649p5i09XV5e7g5PwUf5ydHSE1dVVPHv2DD/88AOePXuGxcXFc+5JhTf3XWNjI65fv45bt27h008/dbFAVv8ZHBzE69evsb6+nmXFWj5O/ntZQfirskNVkyQjsFafJSb+8FxWMpk89zwnHgqF3GWJ9fX1KCkpcW4FLkjNaS5aEWfrBpIIuClsGSIVNkx00UZCPzw8xNLSEr799lscHx/jt7/9LRobG50VS0ZOwuah44WFBWxtbbmqFayEwwxLukVszI9r0/Up3HVuJBQlMF2XFpP1ueH0cwBOw6NV3tTU5MqClZSUZF3ayrG4DpZ9evbsGRYWFrCzs3NuXhZ/BQUF7tAsG/Fsr8BRga9nJNk/mRAZE2N/Gq9T2FmNVGFOpq6WApU2jmHjm5ubm5ibm8P4+Djm5ubcbeCq0NjivhYPTC1XnNq9ZQWkwo1JEmNjY3jw4AHy8/Od1cRkLKvIUEAqbXAsrYBDerKCS9Poc4UeaC3Y28otDVolmzjhzQs3btxwZbh2dnZcsfrBwUHMzMycOy7DtWmihFUodFxl1vq8tci45xUf6trd2dnB5OQkvv/+exQVFaGkpASVlZUOnlSUlW51bOIlk8m+nsnSje6lRCKBiooKlJWVuSpcqVQK4+PjeP/+PcbGxlzc1+dJ0v2h8KB7kXAlTtRiB84Ko6yvr2Nqagrv37/H4uKiU6rsnue6otEoKioqcO3aNXz11Vfo7Ox0gpZGwuLiIt6+fYuZmZmsDHPlBzqG5YkXtUtlh1o3DT+z5WkscVkrRiekAkc3GG/J5uYMh8POHLYCSsfRWKHNbuMYRJpq5dYK8VkbyuCePXuGTCaD6upqJBIJdyUILb5kMonJyUlXGmhgYMAhIz8/H3fv3kVbW5u78TudTmNiYsJdt2MRqTD0bQQrWDiOMnklBp9rW4mTTJ5nOhsbG13ZI72vTS3M09Oz4yy82/HZs2cYHh52ZeO0bzJDTdHWM3SWKeoc7ZEATarxCTBqmHRZWjolU6T7zcZ8csFambX2eXJygqmpKQwPD2N4eBiTk5NOCdB1WHe8Wqeq2BC2OrbSpO9dvnN4eIj5+Xn86U9/cmc4S0tL3XldCoZEIoH29nbU1NRgc3Mzi5FbbV2/y8VclA598LFWrMJULR8VvMCZICstLXU3ktfX1yOTOXN5zs7OYmlpKSvLUula44mcv46vMNU5KK0ojJUnAvDyDa53a2sLAwMDqKmpQXd3t8sR4EH/srIydynA2traORq01Vt41MMqPoQRs2Jv3bqFRCKBra0tVz5ucnLSFatQvm0VAV2H8pCFhQVUVVVluYl9iiVjeFtbW65koOU5FIQFBQWoqanBF198gd/85je4du0aGhoanOv4+PgYKysrmJ6edhcma8hNebnFVa5CLrZdSghyQ3IgtQIV6fY9nzBhs25J1tirrKxEKBRCMBh0KetLS0vOhFetnVppXl6eu2DSBr25oah5qFXoy8hTxmvnTktvdXUVL1++dIWXWRFlYmICIyMjWFpawsrKClZWVlxCiNWamGTBSgq6PsKa8QIA59alrlB111CI0V3qc7MpfhSHnF9FRQV6enrcVTuhUMi5fH1MI5VKYWpqCn/605/w8OFDrKysZJ1FsvCkVm6FMNftE+yahu87S2W9C7SoaAUqjrmpWUN0cXER+fn5jiHRWqLrV2lX52c3P29wGBwcdNnMaslYeFuaY6NwthvbMm5lWBaO1N43Njbw+PFjpxxVVVXhxo0buHr1qoNLa2sruru7MTMz4xiLMhfuHcv0FQ4Uqnpvn1U6de+qBaJrsC7T09NTF3poampCW1ubixWl02mX0aqJV5berKKuMLT0bGkql+AkPRE2VtFhf8yQfP36Na5cuYL8/Hw0NzcjGAw6gbW2tobR0dEs64hr4e0wquhzPor/wsJCV0P16tWriMVi2N/fx9jYGJ48eYK3b99ic3MzqxC/L4xiaZHrZuLR9PQ0pqamcPXqVSQSCecV4drpHaHly1tLFO4MS5Cn8CgZL6RmmIHxxfHx8azEGqUTFYSEjQ3T/F8LQUUw3XeWoVnNKxezvYgYebCV8Rsexl5cXMTMzExWJQVrGVBIK2NVpGYyGZfUYDU8qzHwec225KYG4Arzvnv3Dt3d3aivr8fs7CwePXqEV69eYXR01FVxoNBk5hdvv2YWLK3L+fl5l3ADfPBrRyKRrBvolfEQyUy8UY3HWjaWYflwooK1oaEB/f39aGlpcYf+SViW8TNj68WLF/jjH/+IiYkJrK6uZll3igfOT9fjczNZQUf8UihZl6q1YPT+PyuwmG79/v17PH/+HENDQ0gmk2htbUVXVxcqKipQWlrq0rOJL6v5aqPbaXV1FcPDw67Arwo/nxXIOdlYpa7Pp9GqkqD40GfoFh0eHsbGxoYrFL67u+sOIxcUFKC2thatra2u5quN3XAsX21dzvX4+Pic+0kFnlbwIH6tu1kb0+jJWOvq6tDZ2Yn6+npUVFQgLy8Pa2tr2NjYwObmJnZ3d3Nm4OpclP4tPG3jc7muiyNDt5ncuu+Y+DY+Po7/8T/+B3Z3d/GXf/mXiMVi7rLZUCjklK+NjQ2XgEcPmCaUWAWMfKKyshKffPIJ7ty5g6qqKmdZDgwM4Mcff8Ts7GxWaT8gd36Fhjo4Nr0La2treP36NVpbW3Ht2jXnteOaWSmnoqIC8XjcZY5SkFOh4TEWCszm5mZ3XRL3cTqdxsrKCsbHxzEyMpJVbUoFnMKC87Q88aL2q4QgN7HV3LRZhkaNhc/7pPfp6amre8draoAzaymVSmF9fT3rFgW+x/GUqfI7uxl1fNuPb20+NxPH29nZwcTEBN68eYNwOIyJiQn8/PPPrmKMxnsYCyVxcfPT3cNq7zZmx7hCruMdNm5htTcbV7H4spYWv6Pbqbm5Gc3NzUgkEu7spmUgDFi/fPkSP/74I6amprC+vn6umoPCUMdTelD8+JQmXbO1VlT5oYLAs0a8NFfhynqN79+/xz/8wz9gcnISe3t7GBwcdIk0LS0tqKysxLVr19DS0pIV+/VZgXSH0yXMmqOW/vS3T2GjgNAQAdfEZ3yuPBsbVxgnk0l3ZjEUCjkN/fe//72LvdfW1roLaVm0gu+ra9QyFR9uraJrlU8bI1WGpgya/YdCIXR0dKCvr8+Vp8tkMu4sKj0uPuXb9zfp3goWixu7JitUGXZgXxe5rjc2NvD69WuX93D9+nXU1NSgsbERZWVlKC8vx/Xr1zEzM4OFhQW8efMmq2AGcUC+QJd5YWEhOjs70d3djfv376OrqwvRaBQrKyt4/Pgxnjx5guHhYaeY+/Bjm507G70dg4ODqK6udomBpaWlLubOxKW+vj6srq66MBaVfLpA1bCIRCLu/DiFIA2EyclJzMzMYHp6Gqurq1mhAntW0MoUi/tc7dJHJHRDWELxATXX35ZBqz+7sbHRneViijGzKq0FqhacHjS187nIx8+1+BIkcm121VAePnzorrGhtXpwcODWR5eDIovV4ZVx8NZ12/SMms5L12WTQ7guPQzrY5q6Jv5NLa6mpgatra1Z2aD2HRYpnp+fxw8//IBHjx5hdXU1y62bi7FYelK86FUuVgj6tHL9TmmTMUA9EE8XIa3voaEhjI+PuyoWu7u7WFlZwcTEBKqrq1FfXw8ATqNlnxaOdAmvrq5idHQUy8vL2N/fz8qStELdWsBKpxYvinffXrI0bGHGq7aAs8SFgYEBBINB9PT0oKKiAqFQCE1NTaiqqnJn7jg26ddnQSn+rLvZrsviSPuy8NT9mZ+fj6KiIrS0tGQdczk4OMDh4SHGxsZcYQk9O+ZTELgfLTypAPp4hLW4+b1NvrGKgqX/vb09ZDIZvHv3DsXFxc7dTisukUhgb28Pi4uLePr0Kd69e5d1aSz71LqytOzb2tpw79493Lp1C7FYDFtbW3jz5g3++Mc/upqhdr52nYovCl562nQdh4eHmJycxMOHDxGLxXBwcICbN286TxETHJubm3Hnzh0cHBwgHo9jenraZR9roZRoNIry8nJEIhEnAAE4IcjkQoZY1B1q6ZC0qAVYPiYAgV95TpAA0eQDn2Zqff12A6kQoKuwsrIS169fdzeqswQQGQpjfjqOzTJTjVkZkBK5ukys5matv1wblL7qZDKZdV+cBsiVOQEfym8xW5EEtbe3l3VtiiJWf9v+spAoiSYAzrlnbIKN4lPXxXJIPADOA/EWJicnJ+6Q9XfffYeJiQksLS2dOwqhfVt68ikn9jcFvNIT4UR8qVZPGGgaun1ma2sLw8PDePLkCSYmJrIu8+TxhpOTE4RCISQSCVep3wd3MsO9vT28e/cOP/30k7vj0io6/J2LqSqeldFpcQDbnw+HPnjb7w8PDx1jpPJDfITD4axsPssEfUoAv1MG5sOXrt2GUfg94aw0SsueVUloWSwuLmJsbAyzs7PO6lbmzTnR+tAQAl1mOjfLvyw+tKyiKlz07PBzPeaj+D06OsLS0hK+//577O3t4c2bN+4uyuLiYkSjUVcgJBQKZVl/nBPzMZi8VldX58oBlpeXY2FhAT/99BN++uknlwijVqrFqaUhHRM4y7a3BbQ3NzcxOjrqjnZFIhFngdI9Wl5ejps3b7p7FB89eoTd3V3nkg2FQqisrMTVq1fx+eefo6mpyXmcaGiMjY3h6dOnmJqaOle+ze4BXRetRV/owdcufUTCxmAUMfyMjMQSlW4aBXAwGHSaUHt7O9rb210K8erqKl68eIGxsTGsrq5mXQ1ktS+NBXFz2Sw2nyZtA6f2DNFFWhOJYm9vD3t7e1nJQkr83BzRaNSZ/JqyvbOz4whVBbrC2RKtNmpWqmhY2DPBxqeU8H3gLC7b0tLiiuDaQ+DAhwtyl5eX8fTpU/zwww/uEk8d2wbeORZxZAWCT9j6mK0+x6C8uoP5m5msKiCZuDIzM4OxsTFMT0/j4ODAxbrVxVRYWIhoNOrqPrJWrA//a2trePPmDb7//nsMDg56D8irIPFtUB+9WWXBCpmLFA1tVoDSkqK1SmvPt0dUgeS+ss/b8a1Sqtakrs3So+9vFmfgDSUAXOmv7e1trK6uumIMmcxZUlhpaalz1fHuy0gkgmQyia2trayyYRb+uRQLC2/lHRrztM8SRlTKk8kktre38eDBA3cjTn5+Prq7uxGPxxEOh10GL69Isvs0HA4jkUigsbERPT09uHr1Kurq6rC9vY3x8XH8/PPPePDggcvOtvvMWst2jfycCgT/5xqOjo6wsrKCZDIJAKipqUEoFHKl+Ki0cB+xItji4qLLfygpKXEuXK39CpwJ+vX1dbx79w7fffedS+ixirOlGcvbfYqrr/2qIxJs6mZTH63dQGxK9DrxvLyz2pt37tzBb3/7W3R2dqK4uNiV/mGShS2UnAtpALKI2wpfKzB1c/PHau0qcHXTMpuwqanJVXAn81MrlG4CIr23txexWCxrXDIkH/yspqPr0hiVuqOsQPGdy9I+M5mzeoxalV9vRNA5sSLJ1NQU5ubmsLa25lygdrMR7wpPi49ctKFrtN+zv1ylkSj4o9GoK/ZtNwQvyuXG00zb6upqfP755+6iY1rFqhDwXOfa2hrevn2Lt2/fYmVlxevWZt9KQwpb9azQkrDard2DPtq0rkYrfNmYNMSEH/bNYug2AYZ71c6bfVlrTtdlLXGlCaVVpRFVuJl0QeUhGDyr2MNYoLr98/LOat0y27CiogLl5eUoLi5GQUEBHj58iGfPnmV5bXz7S+dllVJV8tUY0CuKFN6WbxK2Gxsb2N7exh//+Eesr6/j97//Pe7fv4/CwkK0trbi/v377twt7wLkNWAdHR24desWurq60N3djcbGRhwcHODNmzf44YcfMDEx4T3HbY0Iuy4fXdG7Qxphkgu/4x2BdXV1zq1JtyirgVGRYemzw8NDd61cdXW1E5ykkY2NDbx7987lWOjFuzaBzPJ6VcCthyxXu7QlqADiZCgACUTLrHxMlIDkjcg0h2/fvo2amhpkMmcB79XVVczNzbl6oYq0XESmY6vWar/TpoxJ/cgqYCygqWHW19ejr6/P3cq9tLTk3Gc848gitiTcq1evuuwoXrdzcHBwLonCBzv9my4YTUm3cLCWma5F119QUOAEeltbm7sM01rKdENNTU25w+DcoLnwchFz0ef1Pevv9/VtBYOlO5Z1I/Pm72g0ioaGBjQ2NjocUKk5PT11VVb6+/vR09ODxsZGVyCAsDg5OSt6nEwm8f79ezx+/Nglw9jkA75Dt78mvei66MLV+qe0GK0rXOFg49kKCys0gTOhEo/H0djYiEQi4cYtKCjwZniyP47j24ssXm3XRVyoe1DXY2nBxg85Lz3KxL93dnawu7uLcDiMiooKHB0dIRwOIx6P4/PPP0dvby9qampQUVGBg4MDbG5uuvs6c7mqLXxVebFrVj5hP1MatXgi/gmH2dlZnJ6eori4GMXFxe52+La2Nty5cwelpaWuog/rf3Z3d7tri+LxOE5PTzE1NYWnT5+6mxq0SpE27hu1XFV457IY1T1NPB4eHrqEn7KyMrS2trpjExyHR5R41IPzoouaP8AHC//Fixd4+PChC1eoEq/KpA0rkCfmOu+dq/2qAtrAeaalB5g5QQ1AW/cohUNFRQU+++wzfPbZZ7h79647c7eysoKBgQH88ssvmJiYcLELJSzLVPVwuD7H+REoJDzO38dg+bmuS+fP8cLhMFpbW9Hf34+8vLysOpGBQMDdOkGXRXNzM3p7e9HQ0ICioiIcHh666jIWycqwbIUbC3d1melzii91RVFLU0KKxWJob293VwuxGLZNYEqlUpifn3clkUZGRlzAP5eW6aMdjdnYZ5QhXrQuINsNSrpj07ga6SIvL8+dzaLLnYyVZ5ZYv7C0tBTRaPScW5ga8OzsLIaHh/H69Wt8//33rjJQrjR9wlATFHwuG3X5EAd0Z7NvujB5RtVHHxYHhAnjvtevX3caOGuHMpNP6Z5HewKB7HsAraWq89O1EC82sY2MWEMXFt/BYNBZE5WVlQ4X4XAY1dXVaG9vx/LyMqqqqtxtEY2NjS6Bhi5sJjwtLi5mnd9UmPlol9axdcNZePsUOc7fZyXz9+npWaby8vKyi5l98cUX+OSTT9DY2IjKykp3f97S0pKrURyPx1FZWYnCwkLs7+/j1atXePPmDf785z9nlUWz9GWFmoalVFHRdSm+uQ9UEWLZvbdv3+Lq1avunlUqjdw3LBPJfUk+xO9pVQ4NDeGHH37ATz/9hOXl5XPzKioqykoWsvTCOf+LFtBmp2pVAR8sKK0GYLUdIp6L5wHK6upqNDc34+uvv8adO3dQW1sLAK626Pfff49Xr16dKyZtF8W56eZUzdgnNKzlyH71Wd3gKkTZ8vLy3K3H8Xgc3d3dODo6QiKRwMzMDEKhkLOs2tvbcffuXeeWYQHb3d1dTE1NuVsGlDg5lq056WNwrCDhQ7jVsBVGmnKfn5/vhHVlZaVzaehmZWWb169fY2hoyGVB2mxNfcf3OXC+woZPIVG3tcW/ZVYUhlxXIHBWeSiZTGaVbaNrjWfN1M3CPqm1kvFrHJDxUJ4F/OGHH/Dq1SuXGawuMUt/XKPPsrAKHNfBOrTsU++TzGQy3uooPjiRgUSjUbS0tODatWu4d+8eampqEAwGsbOz45K0rEuPsVQKOm0c154J1blYxVPfI940w9kKDV5My0tpmV5fWVmJ3t5eJBIJJJNJ9PT0ZMXSgsGg87RMT0/j/fv3WfVRffix4/sEnK6dc7eFPwhzW4jc1+hVmJ6edrfUHxwcuPrEFPg8s8rC58xGXlxcxHfffYcXL15gdnbW3QRC/Ctf0H0PwJW/8zWuS/eYzUQnDQLAwsICHj16hPLycuTl5bnKOLTy1NOhVhwTy2gBsv7r/Py8KyepvIQ07/MaXIYn+tqlC2hzMvZKEG7gXMSim6+hoQHd3d1oampCbW0tOjo6nPm8tbWF6elp/Pzzz/jpp58wOzvrhJvdXNaVpMSqFqhuNJ8mZ7UkPQxNZmQzq2g5sBxXVVUVSkpKUFFRgZs3b2J9fR0lJSUoKSnJulk6FAq5Pre3tzE4OIgffvgBAwMD7vZxKzh8jI2wJoNUd5GFib6rQtTGplTj1+oqqmSsr6/jzZs3+Pu//3uMjo5icXHRW56O4/mscmvl+Zr1JOSCR65GLXBtbS3rgDA1T25EapXEL9dMC8tH4wcHB5ifn8eLFy/w/fff4+HDh1heXnbCQ+HK9aqgIO34MphVcaSGzM2tFUOsBePDtVr9wWDQpZ/fuHEDX375JW7cuIHm5maEQiGnjA0PD7sD2paWrKBVC8dq6iosdV1s6oXgeq2VqIofL8/VgtDEXX19PWpqanBycuKsWioZu7u7GBsbcxVTBgYGMD09neVVsk0ZqQpKy3+Ur9hMUEuHNtxix2ZfvGlnZ2cHjx49clcI1dbWOrcuD5QvLy9jdXUV09PTGBkZcccIiD/rllVLm/hQq0yVG7su3bs2Lsf5M1HmwYMH7gxuU1MTurq6nGWo/FVhxAzTp0+f4k9/+hMGBwddvNQaQKQZpQ+1amm0sN6q4uyidmkhqKZ0rvRTa2mRSV+/fh39/f3o6OjA1atXUVFR4bSaTObs7Nzk5CR+/vlnPH36FIuLi9jd3c0CgM3ctMDh30wttokm1qpg08+0UDfftUyB7zCZhbGIaDSKuro6HB8fu3JdJDRu/HQ6jampKYyMjOB//+//jbdv32J2dtZpp3YMhTkZNuFuYzA6T2vZMmajG1rhwU2ofZE57ezsYGVlBe/fv8ezZ8/w5MkT7O7uZt2RZxUMiyO7Lv2bmqKe9VTB5BMsbJrar4wqk8m4DNbBwUF3kW51dbVLkqAgomWRax08AsP7AZ8/f47nz5+7G7p95e7IKDTrlOtSa9BnXQAfhJcKEyvsLCy0UYkoLi5GaWkpWltbUVNTg/7+fnz22Weor69HPB7H8fExVldXMTg4iJcvX2J9fd27r2zfTJtXT4V1a/rmqK54a4Xps8pwefvMzMwMGhsbEYlEsL+/j5mZGWxubmJnZ8cJwfz8fHepLLOAZ2ZmMDs7i9nZ2SzXvY5HnPD4hTLfXBauxZdNwlDhkovvWO/I7u6uK2pAq3dubg6JRMLdZVpdXe0yXFmsnfFRHzy5x8hnVSljy6WQAh+OX/mMCI5FYXZ4eOjoqL6+Hq2trS5uCcAlwVAhZN7H3NwchoaG8P79e2f8+JQV/Zt5Gepq535llS6rXOVc40efQPZ5F2XCCghOUplBfn4+EomEK45aW1vrboFmn7u7u1heXsarV6/wpz/9CaOjow6hVmvQsfi3j5jsfXy5AGHPYKk2T+TaPvg5tX/WAI1EIlkuNLVk6FJaWVnB69ev8Xd/93d4/vy5S6SwyPIxZVpkdj02jgIgK0aq68u1sZPJJGZnZ7G7u+vmm8lk3BVSY2Nj+OMf/4gHDx5gdXU1iw7UzexzRfv+tnFZXwaXj+lbDTSXYKAQXF1dxdOnTxEKhdDV1YXT01N3qagmzSgNKYwoADc2NjA8PIyHDx/ixYsX7obsXEUa2HzWvU8Z83korNaba4/5WiZzlpVcXV2NW7duuUoilZWVqK6udjFfVlyZmJjA0NBQVkxT6UMtV1oJH6NZChbNPFXY2ne5XvVaHB8fY2FhAYFAADU1NUgkEigvL8fKygp++OEH55JPJpOusPvh4aHzUOj5XXuxsQ9ntN5yCRMfzuxnVpG0tG/7sTDh+3RT8gA9cWqPO6l7UMe1yUfWa0P4WhrS2Lflidq/nTs9JbRKi4qKEA6HUVpaikQikXUMjsfCpqamMDAwgI2NDVc1S93HpCH+7/Mo2dtnOBfNIv2YILzUEQm1SBTgFw1Aq4zB6rq6OpSVlWXdGs/aoL/88otjLLx6xmoAOgcFCk1sugd90t+X5EFCoZajRJGLuXAu3Cyzs7OYmZlBS0sLEolEVgYhhdbW1ha2trYwMjKCd+/euRsGksmkOyRv3SRcl2YHWpcU588xVRtiFiLnoVXj7YYEzoTe2toavv32W2QyGVehf2xsDMvLy5ifn8e7d++wsrJyzuL0HT9g35Zu9B0y11xaMvGgG97CQT0D2qjpsn7i4OAg5ubmMDg4iEgkglgshurqatTV1bnYRSwWAwCk02mXys2yT0tLSxgbG8P4+Dimp6ezkqAUFnpcQOfO9aiCZNP0teVKhvLhz2dRAcgqQNHV1YXW1lYUFxe7qhz0Sjx79sxlFGppQoW5Fom2Fg/nziL1pDfWr6W1TpxrDsHHmBOVmfn5eTx69AgLCwvOgh0ZGcHq6iqSyaRjnFQ6VImw61G46tEu3/VQii9+Tn5hhYXiLJf3SONxfE6/t8otABfbymTO3I6+ux4tT1QephnkSjf00ll+bi11nzWrtAcgS0mios5ykCwqsrm5ic3NTUxPT+Po6AjpdBqbm5vu7KbG05UPWqWPSoBNhmTjYX3lOR9rl0qMsU0nZjP9LIKKiopcmSACKpM5OwYxPz/vYmPciL7CyzZjSZtqXFYD4G9qr8pslHB9yNW7+3Q+qn28e/cOdXV1LtZTXFyMTCbj7utKpVKuiO3jx48xMzODpaWlrGQYHVfnQgSrhujbWPZaFeBMG1YrR3/beAGZFusU7u/vO5fT7OysK4XGNelm0gxFnbcvRmlhrwJYaYr9WqFP2rEJQnZDquW0v7+Pubk5LC8vo6CgwFW04L10LS0tqKurcwWzeTPB0tISRkZGXKWKqakprK6uOss915VWbBqbsinnWtpLm12X0kIu2tdnLDx4TovJCYFAAOl02jGb9fV1PHv2DE+fPsX09HRWBRnbt47tK1/ItdLNpbhVl7WFk45jrQ3+zcou79+/x+joqFMMaY2qEmt5kM96sJ/7xlTmTt6RCx6EN/egKq36rOVP7D+XIuAzNHw81v7v45c6B+BDLI0JTzpXm9jlo3G1qK1w1DUfHR1hZ2fHWX7T09OOFsl/bRlJzt/yPd3nqtiroKPw18L1l2m/+mZ5SwA6YWrAiiwGcBsbG1FVVeVuRlhYWMCPP/6It2/f4t27d1hYWHBIyZUJmet/n8ag1p6PwIHzril932pF+jw3xsTEhLMIu7q6EIlEsLOz41yG6XQa29vbWF5edplbGxsb57I+LbHZDWY3hIWR3Vx2A/qUCn2O8UpaTQBcPVOmzftijpw/+/BtUh/Dp6C0FjDpR+dum9WW2b/V2LkJeYkzYxBUVra2tly8han0oVAIwNlB+qWlJWxvb2NtbQ1bW1vuELnO2UerxJdPseHfPhe2Nl2Xz+LT8W2sXMehoNvc3ERLS4uDLdf3+vVrd75RvQV8X8fO5WUh41Ga0z6sheRjmgor/c0+aVlaOrAw9LnOfM9ZK8bStk8Zy9V8ONZ39Zlcc7d/+3Cge9n2oe9rTJrP8Vn+1jXbtalQsXRqlW3LB+ze1BwG3/V7ui4fPHxwt8qkfm4Tti7aY9oufU7QR1gMTuoBYPUh88oaFiwOBAJIJBKuOvjAwAAePXrkmIxm6PG3zS5TQPAZdWtoxpC+y8814QA4j2gCPhwOZ9WrsxlvJycnWFlZwebmJiYmJlBWVobCwsKsILVWgOdvIs9qkJZx6vc+VyKb9f3rHC3zDQQ+3FpOjVWtYd6VyPVZTctH8L7D1boG1YIVX76Nq/EAtaR88WCLL2XGurn4OWFCl83Ozg6mpqayLBfVoIlv4pDjcO4cxya/6B7RmpM+bdyn6Nnf6lK0iWG5Ei+ogM3MzDhhPzY2hlAohKOjI0xPT7tCB7QOVYGlUkHFwrd3VIlRpmvjtlYQKJ3rXY1Wsebfysx8woGf697gGJYRWuWCngwtmafzyaWIWVr07VG1UG2zQo3v6PfEBbPxrfVjFedcDN8qyHbciwwM/Z6hFz03qXtaa6davPjgqPs1l1JslUziVJ+xYS4778u0SxfQ5kDKnHmeivc8WYbMElv/+T//Z7x7987dInx8fIzR0VGMj49jY2MjSyhZwJBZU/qroNPF61kq37kdPu8LjlutitmDRLhmeCpM6Abc2tpCOp12Z7vIVGw8y/5t414q9HS+hIWug03hwP4tQ1acBQIfDj1rth77sDEHJUQbYyFOLGHqGlVY+FLnLVwtQ7QbyM6NY9kkJ7WQMhl/zMYeDFe8qKCxglYZgBY04HqtMLQwU4Ggz1hapdKi8OLYuQQP5316euoyKyn4SkpKnNVvXbtktrrHFEeAnxY5H1U2FNY2g1iPqQAfLIRclpMVdgon3Su6boUz8WrjrOyHeyGTyWRlCmtfFj+KO7sfNdbmEwKWvpU2rIDz0ZGuy9IR/6aw4Ds8m6w4ybWnVEDqGOSB5G2Wd6iSRjiSpmxxAv62OGe/SoekReJCDQoqmbofLcwuIwx/Vdk0Jb5A4CxtXydn3RHUuqempjA9PQ0ALjPUlwart8QrQbAYMgtV66bUYtQW0ERSrgQE29iv3kxsE1PIbNVSOD09dVco0SJWAgqFQgiHw07r5qFnVihhEgc30P7+vks0sNYsiYtz4Pwssi0jVWGujIt/k2AtrILBoIvnEi8MtjNbjUc8dMySkhJkMhl3donVLWwcUZmDZba6Sey6FF95eWcXi2pwndYTq/swPZ60wnfo9iU9Hx0duTOgtOo14aW4uNgJEvbDeTG5QoUvgCzrmwkjudblo1PtiwxChbYKROL15OTEMZ+FhQX3Ludr43fcY1xXSUmJOzZD5qchhkwm4wS0vUFFadHGwLh20jaZn9IEj2BwLcQlz7HafaQ0Sr7CORYVFbnnuMe4R8msbeak8rGLkpT4jPVYqKKtShL3Hv/nuniUii53JnYw2U+PpBFO9BBQkHPOpC/ijHNU6xrIvoHHNrvHiB+OSd5FhVoVKLuu4uJil1Og/Ib3fFJJ47iBQMDdRs99SZxxXSoglZepQP4Yr9f2q8qmWROUBEfisFaBajT8jMxbtW3gg1amGYMMcBIIao5zsbwrje+Q0DlPq62qRaNr0v/JvNWyUxehrkUtB2vxcI566F83HV0cqkWTOHkOSy1CHYNr0g2fywIkLDgX1SB1HlYzVRwpAWu9Um5AMhZdh2blknA1c1DXBXywRkjoqsWrkqUWgGam6fEdMu2Tk7MqLxQMfIZp83bOfI9njSwjtAyTN5qTIagwUjiqAOK8CQt1N6oCpR4Oa5mqUPQpQCqs2PiuZjHze1sAmsKQCp7ShdIihT8b16XNCmirwFlXXzqdztLu1dImT1BrgXSo8LWWP92e/B74YIWycb9Zl721wLUPyz/UYuc8VYlWHqNHTggLVWx0v6r3Quflw6XOkzDjuBQkhKvSFXGlAl7xRdqxXgntP5M58yYRnlQidY58R6vVKF9iPV/+TzwTTqrIqHBXdzg/t1avrwUueiAQCGQIGNXodHOpNPaZn5ZI9LciS/u2Gq5+xsXzffanAlXjZtQkiShq4zqWZfTap1piPu3dp2VZC8euSxmdjq+CzDI5HYeEbNdFTVrXxT6A85mYF2nuVrgTxxZnSqxKfBrL0DVZq1aFNpmPMiwVaGRMmrCkLnM+75uj9VJYa93HQPQd7YvNwi6TyZyjPR3fHi+g4CG+qEFzjr6M5ovwRbxaLdjSou1T8aj73I6n/St9qUIDfDiqoEqb4trC07dfFDf6W/Gs9ETYU9khbJRmVFGyHg+LM+IjEAhkFZrWvnUuVtlX3Cv9K6+yf+ue8CnrPtzaPaZNn2XfXFdeXp5TAqiEEJcaG1VaUEVN8WW/Yz++dyw9KXws77XrUT7Iv5UXKD9QReP/PJvTNLyUEPx/oVli/bXvsX1kve6Zf+54/5zmQ/hl3rHtY2v711iLjsf2a8a9zLosw/H9/bEx/jVhoeNqy8W0fMLi/+X2r71Xfs1Yv2b//0u++89p/1o4/9jevAjG/1xe9a9Fy7nG+n9OCF4ElP9f2vy/pv3/67r+pdu/wenf2r+1f2u/tn1MObpICF6qYow9EE8TFvBndanrTv9nH+ru0lgT/7YlloCLz/P4rAE7JvsAkGX62+c1Acaa6bquXGv2uY80rmndCPYdfqfrsv9zHYoDhZv1wavLRP3mOkf243NBWLePD/8XuWLs5z5XqLqzbBawrsvGdfm3dV1aV5B1ZStML4LFRdqwdU9Z1566dyw9qXuZ9GHHUjevjpfL8rV7wq75Y+uysSu7Dh9sNcmHLkK6DdUVqk1dZvbYB/vR8fRvC0fO2dKFtlx7+SLGafmaxsZ8PFH7ycUT7XN2vFw4zqUY+nBk52/HtXvchkoY39V95eOJ2udFc7Rw0r91Lj78Wxjybx9emOREXqG8/mNKde76YKblQqKP6Owz1u+tC9OFXGQF2FiZD/k+BpRrTjovfq5rsQjwuRCsD5s/ueavTWMqtunGsXDMxZB8xMUfHftjjN03RwsDXetFBKZzsJ/nWt9Fm8rHeHzrsnPONUefEPHBWNeuyp3Ft+95nbf9nM3iKxfTyEUvdi46x4+1XHDKhTM7bzu2nYfSoF2bpcuLxtL+dO4fW6sPX7nesfi/CN6cp4/GL0q8s+Nc9IyOc5mm+PDtk4/xG6uccS2Kr1xzyTVWLvnge4dGiQ9OF42jSsll+JJtlyqbZs/x5ZqQj4laJuzTUDl53+f6t08A2s90HJ+mZon1YwxGhbP+9j3ja5ahXgQzVQgu0gp972s/9vybhUmu8e0zSlS+ueZa+0WC1vaTS3ArTfAZq9Wp8mTH9ykLF2nntvmUMh+D0k1n56Lf+eDlYy4+HPvmnmuOlun74KPJIxcpCPz+YwxF52CZpn3O0lMuhSaXsucbLxfTt+8rPfu8HheNo32RJ17EO3yffYymNCv6Ir7mWxe9Cfwul7Cwc7Hr8pXFs+vPtc5cwucivm370aIBbFaZ0kZrVY9N6LiXEYa/6ogEAcdB1ZqxxOhj6NaM5UQ15dYyGruJfURp37PA9iHc/g18YA527r6xdBNp1qXNnNW+dT3qQmLjAWJNQec76nay5yIJf7suFTBa6SMQyC47pM9ps8JQYapp4Iof697iMxYuVshbVy03di4mxH6tS9jCgcwlF+PVdGsrbOyaFU78jnuBf7M/dTMR/lYg++jEwk5/7Nw1o5Tfq8LqwyXn7qNTW3HFJ3gtPLSPXK5x33s6B5tdaTNlfWEQjunDl29fK2wV3+pdsErDxzwoPl6jMFaXPZ/R403ch8AHN+THQguWxnXt6obOxUt9OMplrSndKRx9+LJ8wB6T4XOWH3MczsvShZ6JtnxZeQeQfRzCdxY3V7t0TJBA5t9WwPneA3K7iPiePWSrZ/zsBrlIqvv69gEaQBbT8gk67UOb3bz6jq7B914u4Ws3nWW2vj58yLVEeZGA9G1c/q+f++DtYzCkDbu5+B2LKijz4Tg+rTeXdplrXVbA+bwVF61HmZWPCeaiDz5jmQHnRNrWM48AsmKfNp6Zi9nrvOx4dv4Whna9Ppr30a+ljVyw1LGUyVol2T5v8aXrusiqsfP2fe57hn35FEar3OlcdR0aE8ylJCgcfd8pzjVeb/eHb0254GDPj1ojQt2budbF+VyEX/5veYe6/HPRUK61ECYqDzhXW5LQx6PsXEk/l5EbwK9MjGHVAEWU1cR0siqttb9c46gU1yobgUAgq/6ibWpp+Aic36swVwK1zMUHbPajlRr03JC1fOyabTxLtR6ObTVLn2Wm82Kf1tLwWVCWiVoGahUbCwe+Y7/zaVzsu6CgAKFQCNXV1djc3HTl9TgX33kkpR175kdx5VuXfZ+f2+SJXEqA9p/LstA+ldZ1PWqp61h6vlMPB9vfwPmqFzof7Q/4UJXEJyh9+1Lnn4vx2z3gY3x2Lj74Ko0C2cURfH2rANSqJ2w+2syFF7sfLO9RpcXyDvbvU2xy7Vs7Rq6Yup2P8iQfbO3/Ph5rYeLDl8KOSWb6uc6N7SKXtu5jygZ7CF7n6lNubKxYBbYPBj6Pko7DPaYemo+1S8UEyUB4DYZOXO+uU+ApsVtE5GJqgcBZ9Yl4PI6qqiqUlpa626OTyaS7a9CnXeSKcahrQgla52KZD4AsQafz079968rFKHxzU8Rb+PkEvmUWQO6LW31MCfhwy7xVXqx7zhKmzt+3MTleXt7ZLQ2hUAjl5eUoKSlBPB7H1NSUu7TXB3eORXzZmyt0XQp/FUBkJrouCzufpu1jVBTCPkXOtwl1XblwR+GoBRgAZJVfs4qPvqf4sLDL5UXIpdipa0u/t0xILRZ93iprdq/wWbr/1EIkDljn9yL3nKVLuw7LZPUzhYmPuX5M6FhXnL7HPq1iCJy/rFu/szRyUTzYKlr6uSp2FhY6N58Fzr3iu3KIfaplR3wxA1Ndrmp8qFWr9MTyisXFxYhGoygqKsLOzg5SqRTS6XTWRQV2Hb65K/9SnBAWrB7k68fXLl07VOvRqSVFQlbXDgelX5+TtAsiMrW/srIy9Pf34+7du+jp6cHi4iLev3+PZ8+eYWhoyI2vG4HIUeAoQ1Xh4WNOqqXyMxuT0PG0SonVxHzMkn/7kGH963zWMiQldnVBWm1Q50jY2lqGmcyH8my+99m4Pm4ahQMZOXFXUFCASCSCiooKXL16Fa2trWhoaMDOzg7m5+extLSU5dawGjvxpcTrg43Sj76vVTAs89GKJYoLvZhTmSbnpzAHso/WKAy0z1wuXwoDpTPb7LpOT8/KfbFepG/z+95X+rVCn/uYCoWWClMmp+ui9UphrXSn3/kUUd3rVqEkTLRsmF2PZbIaA+W7xKVe/qswtO5nnaNVAri3bMHoj+FL6S0cDrt7EJXmSN8+968VRsoTOScVMsrf+L5W6rFxcBWaxKGuX5vyZV1nYWGhq5GsPIFz1xqgXGc0GkVFRQXa29vR2dmJ8vJynJycYHd3F8vLyxgdHcXi4qLzEmlFH63u5VPGLS5IJ3zfwjRXu5QQ5KbghrG+8FwxDatB2Un7FhWPx3H37l385je/QU9PDxYWFhCLxbC4uIh3795lERX7yXUWxAoeqy3zmY+5nqyQILJ9VqkPLmQ8ev6N/eomt0xamYqPseRCsBIk56nKgD5n37P/2/cs/skwotEo6uvrcfXqVfzt3/4trly5gpKSErx9+xYTExPu0larWOh8SGPs27c+634mnHM9n8l8qGlrFSE7FyvQ1PVltX6LL52bb8Oyxq3V3HVdqqzZ962ipWux8+Dc7fd8xzIWVaqUyeo87GcqZLSWrIW9rc9p50hFSuejc7QwsGtls/NQy9PuK+3XN2cVzLl4hk+RISypGPjGZ7/6mQp039qUHq0ny67Xrssqkqen2bVgLX8mHEmrPoVD6cuOQddoYWEhIpEIamtr0dHRgXv37qGnpwfxeBynp6fugvFwOIzCwkJXrJ398wq+7e3trM/1onMLB1VkLM4uapd2h7oX/s/19QCytA8lYAtUnbTd4Aq8YDCIuro69PT0oLq6Gnl5edjb28PS0hI2NzezxtH52exMBYx93sYMOS8lXApWaxkoPKy2z6Z+b75TWFiYFXguLCzMIlpqPHYT+NKwlfB0zdaFxO8CgYBzY5Np2QwyhZVP2OqGt88UFhYiFouhp6cH33zzDa5cuYKrV686Yk+lUhgdHUU6nYavWXwpXG2tTat86bkiy5hs3NZuFN96rSXCz6jZcg4qRHQ+2uxnSv+q0dvv1Aohc2PtVJ0/55FLybRuMJ9QtckDKgCV5lVwK81rVjc/s0xf56EuemsZKpzs3K0Q0flrPNTSiqUbhbH+bz8Dzl8BpZ9pn7rHCKv9/f1z1poViD6llGu1SrIqKYSjLztc8WCVKYsbzlWVP9sPcLa/df1KH5yHrjUSiaCkpARXrlxBX1+fu0w9kUggLy8PS0tLWF5exvr6OtbW1pCfn4+rV68iFouhrKwMVVVVSKfTmJqawk8//YQXL154eaOu0+JXrdPLCMJffZUSF+9zLVhhoMhXpPiEJYVHOBxGfX09KioqkJ+fj+3tbWcyW/PcMgWOaQHkI3KOqfO37gYrKPRZy7iCwSDC4TCKiopQUVHhrpkBzi7oPT4+xv7+PgoLCxGNRt0FpyTu/f19pNNppNNpHB4euutH1F9ucUIk+9xICge9kkn7ssF9C6OLcEaNr7S0FJ2dnbh16xbu37+P7u5uxGIxnJ6eYnd3FxsbG1hdXc2K5ypcdZ5Weyej9M0jk8lkads+QeeLVbNZZkt4WMZsmaplYpfZZEqvJycnWbcu2Gc4D2U8Ppq27/iEnNWWfcwfgDfpzFoP+jmVXx8TV55gha/CzOdNUte/j6dYbV8rmFi61mcp7G21JBX8Ooaun3zFwkTXQjdtrgxp/Uz70O+UVpWBK5yU59i9r/si1zxz0Yk2i1N1ndp1Kc3Qnd7S0oK2tjZ88sknuHnzJkpLSwEAS0tLWFhYwMzMjLvUeXt7G3l5eUgkErh+/Trq6upw48YNZDIZ9Pb2YmVlBe/fv8fOzo6XpjTcpXCx8PpYu1R2qG5CdTv4nrWToAnvEyTaP+8KSyQSLqHi8PAQ29vbmJqaQiqVygI4CcTHvK2Wpj9Wk1HgWReSz6rMBaPCwkJUVlais7MTfX19aGhocG4Favbb29soKipCSUkJotGoEySZTAY7OzvY29vDyMgIxsbGMD097WKtFm52PfpZJpOd0AFkx64sU1U4cgxLVFb4EHbRaBRNTU34+uuv8Zvf/AZXrlxBLBZDIHAWdN/Z2cHm5maWZmybZZo2Y9QyR/3MMh2lA3sjvG+za5/8zDKtXC4qC3Ntvmdt0oYmk1hG5rNiFN/6vS8xwrdeyyAII45hv7PM1wpFK5CUNiwMrHKj/fjG08+sQNT4mc+9rmPzeXqvePfowcGB8xBo7E35g7oCLT7Zr8KL/Vg69wlGxYn2r5YVmwpphYuFofZvlTufIqJ0b4972H1kjR2+qx4x3h3Y1dWFv/qrv3IW4NraGkZHR/HLL79geHgYm5ub2NraQiqVchnSkUgEi4uL2N/fR0NDA2pqalBfX4/Ozk7E43Gk0+msa7BUuSGMLT58sMrVLn1YXpv6oH1ZlKql+Zr1X2cyZ4kVlZWVKC0tPefK2tvbc35sOxY/03nl0jZ9ApPAtC5OKyDtJuc68vPzUVpaisbGRly9ehW3bt1Cd3c3Ghsbsb+/7zT/TObMn83MSbpEA4Ez1+vBwQGOj4/R1dWFgYEBjIyMYHp6GpOTk1hfX3cXbnIeFKz2rjddl2W8Vpmxa/JpjD4tKz8/H/F4HDdv3kR/fz/u37+P3t5eRKNRJwA3NzextraG3d1d7O7uZglztbitJqcJWFbxUKZhtX2LG0v8FwkxfccncDUmSIWnqKjIuX+45tPTs3sId3Z2zilVdAX6hIHCWV28PEpBy9FatqQ/zoPuwcLCQndh6e7urqNDXZfSgaUNH8z1f12DPfrj21+6frtXlQ58+MrlyVHFkOsNh8MAgLKyMoTDYZcsw79LSkrc5dzb29tu7yWTSYev7e1tF4eiEprr+IKlD/WQKa3meldpVPmVhacKc17AG4lEcHp6msVnmYzDYwq+kI4e8dL7Si1sVbnRPac45WeBQACxWAw1NTVob2/HjRs3EI1Gsb+/j7m5Ofz00094/vw5Zmdnsb+/n+XeB87urtzd3UVVVRXW19dRWVmJWCyGeDyO/Px8FBUVZd3JyjnSG6GKS2FhoVvXx4Qf26WEoMZDLNPU+BeJShmIJQSfdQYAsVgMV69eRXd3N8LhME5PTzE/P4+BgQEsLi46S9DH9BSRF2nmPqGsc1SNVrUdOw7nEA6HUVVVhc8//xyfffYZqqur0dbWhmg0ilgshnQ6fW4uZFaqjXHM09NTRKNR1NTU4ObNm5ifn8eLFy/w6NEjTE1NYXt72xG2L9Ve1+vz95MZKeytGylXRpUKgWg0ira2Nnz66af49NNP0dzc7ITB/v4+kskkxsbG8PbtWwwODiKVSuU8aqL4UcXHur712Yu080DgQ0KWTwHQPlWYqIAnHPhDxkGGWl5ejrKyMsTjcRQXF7tb7Q8ODrCysoKhoSHs7u66W7N9G9YHXzsv7iW62uwauOnj8Tj6+vpQX1+P6upqhEIhpNNpjI6O4u3bt5ifn8fe3p7brzbmxKaKH2lMXbMUWMqsL8oI1fFUIbWKhlpTqkCrhq88RHFaUFCARCKBmpoaVFdXo7S0FM3NzYhGoygvL0dhYSFOT09RUVHhBAdxcnBw4DwWx8fH2NzcxNDQEAYGBrCysoKdnR1Hiz4FWnkE5++zSBW/ar3wc58SYYVfOBxGKBRCUVERYrEYYrGYyxzmHDc2NpBMJl2SiY3lW9z6FAxdp1WQuDc0s5T4SiQSuHnzJq5cuYKKigrs7+9jeXkZv/zyC77//nusr687Hm75OAXyycnZBdinp6cuAUZjyDSWOH+fgkFhmSsD29cuJQQ5Cc1wJICojZDYODmbFcZmtR8y5Ugk4iwpmsBLS0vOnUiA26QEwJ+4kUtY83kVPOpe1fnprQU6JuFRWlqKzz//HL/73e/wySefuFggD45Go1E3PpuP2WkrLi5GIpFAS0sLenp6UFlZiYKCAqRSKSdMVBtnPz6NTl1uhD2QnQSk7iQrqEikxDWZbmtrqzvGcvv2bRQXF7vNuL29jZmZGQwNDeGHH37AwMCAI0zO1xKwwsMXA1Hc+hQSXR+TtmhJKT343ld3GeO68XgcsVgMRUVFiMfjCIVCTgBGo1HE43GUlpaipqYGxcXFzqoPBoMukD82Nob9/f0sAaAWlF2XVbyAD0KQbiMLk0AggOLiYnR2duK3v/0turq6UFZWhpKSEuzv72N6ehqNjY148eIFxsfHUVRUhOLiYrdeMhSfRUwrkkpXOp12WrzOkfNXmrPr4v5TIapWqB67sHvQ0gL5DS27WCyGjo4OXLlyBdXV1aivr0d3dzdKS0sRCoWyvC6aCEQ+cnx87GLwGxsbiEajWFlZwfb2trMQc1mp1hJWBUHnrX1o1qsVeFQYSJOJRMKFTsrLy5FIJFBaWoq8vDyUlJQgLy8PyWQSwJn1u7W1hbW1NWxubmJ+fh7j4+NZZ3OVBq2LU5sqyPqeXZ/yycrKSnz55Ze4desWiouLsbGxgeXlZWxvb2NnZycrt8Eqpnqcgvg6OjrC1tZW1r4gL9P9rI28nMlSPp7oa5cWgjYOoIhldiOBpGa0Ba5PoABnm6e6uhq1tbXIz89HMpnEy5cvMTAw4DajBb4C1Pe5jssxFIlqSfmsSmWuFuD5+fmor6/Hl19+iStXrqC8vBzFxcVZrrNcVohl/hZG1HALCgrQ1dWFZDKJd+/eYW5uDvv7+1kEoEyHjXiwFhHhQkKyWrzOS5mTMulwOIxr167h/v376OzsdJuRjHJubg5v3rzB8+fPMTg4iLW1tUu5JpWR5FqXnaMekNd15uXlOa25oKAA29vbLi7p64/CvaysDLW1tbh69Sq6urpQXV2Nuro6lJSUOMWG+M3Pz3cChbAkU19eXsba2hpWV1fPuT+tkFCcsamFpELeKg5FRUVoa2vD3/zN3+Drr79GTU2Ni60DQENDA2pra3HlyhU8fvwYiUQClZWVAIBEIoF4PO6EQEFBAfb393F4eIi9vT2sr69jeXkZKysr2NjYwMLCglufdQ8qnVtPgsbc1NOgNKn9abKLWvfWVRgMBtHY2IhPPvnEnSmOx+MoKytDcXFxVjUdK2xOT0+zrgzKZDIoKSlBcXExWltbkUgkzuHE7lV14VKBsoJF4WJxafHPeXGPVVZWoqenB1999RUaGhpQUVGBWCyGkpISnJ6eHXPY2NjA1NSUy6rkedLNzU28e/cO/+k//SeMjIx456Vrsri0eQP87bN0aQCVl5ejsbER8XgcmUwGc3NzeP36NZaXl50AJLyokBCO7CMWi7ks0r29Pee21hwUHy+2isZFHi1fu1RijGqoZAS2NI5PSCijVWDrhPl3NBpFXV0dYrEYgsEgkskk3rx5g+XlZcf4fdqw9kfGwAPT/M66K3zz5jpVa89lsalWt7a2ho2NDZSXlzt/vbrSfJtHx/YpCjru7u4u1tbWnFbqg6EPJjrvgoKCc/5/31klNgoFJbhgMIhQKISqqiq0t7ejt7cX5eXljmltbm5iYWEBr1+/xqNHj/D27Vusr69nxSztOvlbM9AUTjZJxa6NMTNdK9dbXl6OpqYm1NTUoKCgAGNjYzg8PEQqlXLnmOhlKC4uRlVVFaqrq1FeXo7u7m4nBIuLi1FUVJSl8HGj8ehJJnPm+djZ2cHU1BSePXuGjY2NnJXtfeuyipK1Gm0/xFE0GnX0zrgx55hMJpFMJp3AqK2tdS7CqqoqlJWVAThzIdHi3Nvbc5r73t4eVlZWsLW1hZWVFWcdJpNJJzAXFxddzNqX2KFzV42ea8i1Nt2zllai0Sja29tx584dfPnll7h58yYqKysRiUSyyoGp1aOeDjJhVUiOjo6wu7uL2dlZt55ctGfXlgtntqlQV34VDodRXFzsXO319fWoqalBR0cHrl+/7o4bHR0dYXV1FRMTE5iYmMDKygoODw9x9+5d1NbWorq62sHq6OjIuRYtfeVaA59TfqKKMPtQ/HL/RCIRt4ZAIOBCA1tbW+cMKFVGAoGzsFIikXBHKYLBIHZ2dlwCjZYE1JAV/7f7jG70i2K52j4qBEkw6oYj4NS1ocLSPmeFiQoc/k0NjkcLtre38f79eywtLZ2rbmKbmtW5/ME6tt2ENs5hEeZjZCcnJ5ibm8Pg4CCqq6tRVlbmXDSqfSoMrCZmx7Nm/8HBAebn5zE2NpYVF9U127+BD5V67HhW6Otn9nMqOqoUMPDd29uLuro6l4hwcHDgBMDbt2/x8uVLLC8vY29vz0uIPs3czsnX6L7j9z4hw0118+ZN9PX14cqVK4hGo+6s6cbGBtbX13F6eoqSkhJEIhGUl5ejo6MDbW1tbkOHw+FzJdpI12rtEzZbW1sYHR3Fjz/+iIGBAezv7+Pg4MBLdzpXatNcu8Zq7D7Spi7Tzc1NzM3NYXd3F6enp0gkEtje3sbk5CRGR0edht3a2oqmpia3xqKiIjem1bSJF7oK6ermud3V1VXk5+fjH/7hH/Du3TssLy87t60KG8Wx3WNWsVU6sEoyAOfCrampwVdffYVvvvkGV69eRWlpqUtUYmN/TBBh3IwZ2foclc3x8XE8ffoUMzMzLq7mmw95Iv+3ONPm2/O0RPPyzkoM0uNw9epV9PX14fr164hEIshkzmJgBwcHWFxcxNjYGJaXl/Ff/+t/xfT0NE5PT1FUVITCwkL09PQgGAxic3MTz58/xz/+4z86L4zdbyqALJztMRLFm1pzCmMqhDwidnp6ikgk4vIf2Df5EhUbXq4eCoWcZyKRSLh+k8lkllLHvaKZolZAK04v2y5dQJtWICdoNQYSA5uao5ZJKwFRG4pGo4hGo06jpS95d3f3wiCnWk6BQHb1GBXOVotRrcKazhdZgDpeOp3Gy5cvcXp6ipWVFdy6dQv19fWIx+MoKSk551LgRtFNYzXSTCbjtNKZmRn8/PPPePr0qcs4VCGlzFgzwazGrdZLLpeNTZawySkFBQVoamrCp59+itraWoRCIZyenmVDLi0tYXh4GD/99BMGBgaws7PjGKelAd1oumYLX85JM8lyZVgqHSq+Y7EYysvLUVpairKyMgQCAezs7DghWFFR4TZsTU2NSzYgPCnIdnZ2XOILz4GWlJQ4nKbTaYyPj+Pbb7/F0NAQUqmU19LjvGwWIT/nGq3llIvuj46OMDExgYODA0xOTqKoqMhV79ne3sba2hrW1tZcskhVVRUaGhqcMLFHaWysDoCDx+npKUKhEPLy8lBbW4tkMomjoyMUFhais7MTDx48wMjICNLp9Dlc828r1Ih7CyeNH5LWQ6EQKioq0NDQgFu3buHu3buoq6tz1p8KUtLlxsaGy64+Pj5GNBpFS0sLysrKEIlEXBz74OAAw8PDePDgAYaHh7G7u+tiS7rfbfhE4ZbLc+RThsnzSktL0d/fj/7+fjQ1NaGurg6NjY0Ih8NIpVJYWlrC4uIi5ufnnZI5OzuL6elppNNpZ0XW1dWhrq4OeXl52NnZwcTEBNbX18/BWufB9XH+bEzC0s+VPu3aCgoKXNxSs063trawu7ub02OodB8KhVwfNICmpqawtbXlTeBR2PN/7hUqObRGLyMQPyoEmXKrgo8AomDkc2zqk7VEQyLn83l5eYjFYqisrEQ4HEYmk0E6ncba2lpWCS0FgI+xUrhYwUPg2Ow6OzcFqL7nswz5+f7+PmZmZpBKpbC6uop0Oo2+vj40Nzc7otT5Ugs6Pj52a2Pcit8fHx9jb28PMzMz+OWXX/Ds2TOMj48jlUplzY8b1Hdm8yI4WE3PCh1lhFx3YWEhQqEQGhoa8Pnnn6O+vt65IsloXr16hefPn2N8fBx7e3tufVYZUiZnLVAlZhXAil/NrLUbg3hJpVLOZUf4VFZWOrcmE3WKi4sdLAgXFimgq29jYwOLi4s4ODjA4eGhc8Mx6en4+Bi7u7sYHR3FTz/9hNnZ2SyccP6aWWfdhScnJ46BWHyxDytUKXyXlpawtraGwcHBc0KTigxDDIuLi6ivr3fJB4S/xvP39/ezwg+EeSgUclmKkUgEsVjMFXPY29vDixcvsgQX56ixOY0pqVKWax9S6aH7ltWI7ty5g+7ubtTU1DgLkMw3nU4jmUxic3MTY2NjLi51fHyMtrY2ZDIZl2lJGK6vr2NwcBDff/89xsbGziXEqPVPGiMubEatpcVcLS8vD2VlZejt7cXnn3+OpqYm5Ofnu7j69PQ0RkZGMDQ0hOnpaRweHiKZTCKVSrmiG4wFUvEmrybN0k3uU5yJd8vTdN9pbJrvW0+BHvVS2BwcHGB7e9tlyFv6Jb5OTk5cwWviZHt7G3Nzc0gmk1njBYNBFBUVOSVTaYXzo/Cz+R8XtV9VNk03o4+JKkOyE7CmNFskEkFLSwuampoQi8UAADs7O9jZ2cmKueRqVtNRRq5r8Fml1mrScXxWomVCh4eHOD4+xurqKo6Pj925vXA47Ny7KgCJ9OPjY6TTaZfEwGf4+eLiIh4/fow///nPGB4edsSga9b5+mIwOk/9zJZ0s0qFFiEmI4rH42hsbERvby/a29sRjUZxcnLirKrJyUkMDw9jbW3NHURWxcEyB5sFqfDVufhoyOfC5vM63vLyMt6/f+8yzjTFPBQKufObx8fHSKVS2Nvbc8ksa2tr2Nrawvv37zE/P490Oo1QKISWlhY0Nzc7ZgIAqVQKc3NzePfuHRYWFrJcoDo3dQ36zrla5YOf61i6XhVevrirVQ6WlpYwNzeH1tZWl+1KZeTg4ACBQADb29tYWFhAMpl0sb+TkxOUl5ejrq4ODQ0NWfFixprHx8cxMzOThXtdlyrElrZ0jnaf5eXloby8HFVVVejt7cVnn32G7u5uNDU1uRig9r27u4vFxUW8ffsWY2NjGBoawurqqksy6+jocMKc8FxbW8PPP/+Mn3/+2QlAdbcp7Vmc+SrQWGUy1/uBQMC5QquqqhAIBLCxseGOhE1NTWFiYgIbGxvY2NjA4eEhDg4O3G0MFRUV6O3tRU9PD3p6elBYWIjV1VWMj49jdnbW4dQKOc7Feot0XT5hD3wQMso7qHCrR4uWu+JXlVlVPInn0tJSB4ejoyMsLCy4zFZ915dnoXMnnP9Fj0hYC0uJ2bc4Nn3HMju1Kll4ORaLIRqNYm9vD4uLi9jZ2cmyGBQYPkuHTTfdx0xhBZo2n9UJnM8uJWzo+nvz5g1SqRSam5uddkZB7mOCmhLNcVKpFGZmZvDo0SM8fPgQm5ub59J9yQB1Tr4N59NIc8HEavCEYzgcRm1tLXp6etDc3OySKXZ3d7G0tISJiQm8evUKAwMDLqVZ7xaziVGBwIfbtBW3GncgbJTR2HXbOetnx8fHznoj4+AGikajbn0nJ2fV7HlAemJiAqOjo5iensbs7CwWFxexu7uLvLw8l3pfVVWVxXw3NjYwMjKCpaUlbG9vY3d318tIfMcc9LfdY2zWQlb8+TRsbezv4OAAy8vLGBsbQ1NTk3OFRaNRBINBF3JYXl7G5OQkhoaGsLCw4NxRxcXFaG5uRm9vL+7du4e6ujoH5/HxcXz//fcuScPGgG1Ku1XQLJMm7HiMo62tDVeuXMHXX3+Nu3fvusQejbur9fHixQt89913GBkZcS7BsrIy1NfXo76+Hg0NDSguLnbjr66u4sGDB3j58iW2trbOeVbUclI6Js4UL4orq8T5BFEgEHBW+d7eHsbHx/Hy5UsMDQ1haWkJW1tbLrOSnoR4PI7y8nK0t7fj6tWr+OKLL1BfX4/j42NMTk5iamrKue+tG1H3jxXcii/ffC3t6jPM7tRjaDyOw7iz7UsVJCY7lZWVIRgMYm9vzx2vUJoA4Nztdh/pvKxy9bF26SMS/NGgsKa55tLqfZqGtkgkgtbWVty4ccN9v7+/j729PQDZKdZWAPmsBbUGLsPs2biuXFqQjmURQ6twc3MTw8PD+OWXXxCPx1FUVITKykpXhJYbhrEbCgsi9OTkBFtbW5iensbS0pLL7rpIO+PcrQXB31yXrkNhqD8aBwQ+FMe+evUqfvOb36CjowPBYBDpdBrz8/N49eqVu+Lq4OAAVVVVzrVHy4qFs32M0TcfxY29+9AyFdVIrZZJl+zDhw+xvLyMpqYm1NfXuyMCrKqRTCaxtrbmNO21tTXnBt3a2gIAF69ubGxEW1ubK4h+enqK0dFR/OM//iNevXqVVdCB87KKFuftY6rWbQVku9ssrPR/64mxbWtrC69evcLe3p4rdFBbW4uDgwMXe5qamsL4+LjLymOlmePjY7x58wY//vgjVlZW8Ic//MGdw5uZmcHKysq5c2CWvsjwrOfD0jYAF3dtaGjA3/7t3+LmzZtoaWlBdXW1O/6hTJA0wsIBN2/eRE1NDba3t1FZWYmGhgYkEgl0dnaioqLCxZoZZxsfH8fGxoY3iYvzs3hUmtQ9Rvx+7JwanxkdHXWxXdbXXFhYcEcEOC4zmQ8PD1FWVoYrV67g+vXraGxsRCgUwurqKh49eoTvvvsOc3Nzjh+oi9znObGf+2hVjQp7yJ977fDw0NEL8VxWVuZihapc2H1Ol/TKygri8bhLXtNr0agkqkvdxxP5Gb08FxlBbJcum8bOqaExrmKf4aC2yoxtRE5hYSHq6+tdlZidnR0sLy+7M3E2pqQaF5FMAaXEqJuP71phYYlUg8I+pnMR4z45OXFp1U+fPnUHdfv6+pxApIZL5s7SZ+yThESLwhYpVyapDMauQwmE6/LdfKCCQ3HHd6PRKGpra9HQ0IBr166htrbWuZBGR0fx888/48cff8T+/j5isRhu3LiBcDjsrKq1tTUvbahF7RvXbhK7LlXI7LvEL4Xa3t4etra2MD4+7lLRCwsLcXh46BKQqDkzJqPXyBQXF6O+vh4dHR1obm5GaWmpK16wtraGoaEhvHz5ErOzs87aU5z6GAxjgxZn9m/Sr8WvpUVm59G9rgkK9FIwVjQ4OIjNzU2srKygsrISu7u7mJycxOLioqvz6mNYm5ubyMvLw//6X/8LFRUVuHfvnkuayXWxtqVFej402YGN+5jxxo6ODty4cQOffPIJent73VnNi6zl/Px8NDY2ori4GP39/cjPz0dFRQXi8bjLXOQePzg4wOrqKsbGxjA/P38uAc8qVT6BZmlRD/wrr/LtUVrer1+/xsjICBYWFjA3N5flPQkEAk7oM5M0EomgoaEBV65ccUUBeLTjzZs3WclJtqRdLj7s87Zxzpo8pb+Vb9A9Tk9AXl6eu02CcGeWJ2FDfFPxTiaTGB0dRTgcxvLyssuBUEs8EMg+Aqf7SOHLYgrEx8cE4aULaOdyx/g0WhVMFE4+U5p1N1krjhYThclFhMe/LZAsQm2CgWXA2nIdyPe5Q+wz/P/4+Bjz8/P4/vvvsbOz47JGGfhmRRnV9vkuXXTAmYXMygnWurBCTmNGmUzmnCJgNVyfFm3hmpeXh4qKCly7ds2V5CIBTk5O4ueff3ZnAUOhEJqamvD73/8e0WgUc3NzAIDp6Wln0VuG5xO+1rVEWlLhoc1aHnZ9XDsTOKgkMRFJNyGzQblR8/LyXDz0xo0bDofUMFdWVvD69WtMTExgc3PTxeXU7a10ZpmhwkAtWsUH12i1dqt8cp51dXVoa2tzSRIzMzMYHR11Qj4cDqOiogI1NTUutsmY08bGRta5MkvjnAeZIjX+5uZmNDU1IZVKuaxbxaHiQ5OC1MNBGBQWFrrYc39/P27evOlKoGkGqKVlCtdIJIL29na0t7c7uqEbkc9QOVheXsbQ0BAmJibOHT1inz5e4mO6p6f+OxUvCsscHR25LEi6ALUiFPkD6TASiaC7uxuVlZXo7e1FbW2tqww0MjKCly9fYmZmxinP5K+BQCDrPk0bPrHxZt8es0qX/p2fn4+6ujo0Nze77GrgrIJNV1cX5ufnMTIy4s6i+gojUEGbmJhAeXk51tfXnadGx6ZF7JuH/WH/lzkreOmrlIgYTpwmrmZ42Q3j09a4qIKCAkSjUZSUlGQFUlV6a6CV73/sDjUfMyezu0ioWrNf52s3g4+BszG7c3Z2FqlUCtvb21hfX8cXX3yB6upqxONxF1PSu7o4Hm/SaGlpcckMWnOPzxIXF61L56vE4VuXfp6fn49QKITW1lZ88cUX6Ovrc4eyU6kUhoeH8erVK8zPzyMQCKC8vBxtbW0ucaK4uBhzc3MoLi7G5uamF95sVqkis7KxCzbVuH1r1Xe0Xx6qt/DW5/Rdxs2qqqpw584d3Lx5E3V1dVnu4EePHuH58+fufJ5VsJSB0OrPRTc+i8EnMH3v5eWd1W7s6urC119/jfr6ehweHmJ8fByxWAxjY2PY3t5GfX09bt26hcrKStTX1yOZTLoYEhUAnYNvrOLiYpSXlyMWi6G4uNgVTl5aWso616X4smv2KXSsw3vt2jXcuXMHvb29uHr1KhKJhEtksXRj6Z6Wgu5lm0hxdHSEw8NDd03P5ORkzuvKOK4qxxZfPtzpeFYw6t47ODjA1tZWFn+KRCKIRqPO6ovH424ut2/fdi752tpaBAIBbG5u4v3793j8+DGWl5ed4LBHHXw80bdmyy/UYrPPMcbe1taGlpYWV6gcOLscvampCZ2dnVhZWcH8/DxSqZQr7M4wydHRESoqKlxiJAVrIpFAMpl0eQbk7TYkpcoULUBa0771+dqlhSAFEmM+3PB6eFE1W7pk6CKySSVFRUVoampCS0uLO7OTyWRcEH9yctKdjWPzac1knBbRlhn5fOS6PrvhqUUR+TZ1OJfwAT7ECNfX1/H8+XOsrKxgfHwcN2/edJoqywNZhlNUVITa2lr09vZifX3dVe+wCSa6Jp/VbAUC/6dLSZUJwpD4q6ysRGNjo3NH1dXVIRAIYHV1FcPDw/juu+/w9u1bpNNphMNhdHV1oaWlBYlEAuFwGOl0GolEwpUVo1uXgrukpATpdDrrGIVaPJyHj/mo0mWZqeJFrUu9eFWftxabfkclrba2Fu3t7WhtbUVpaalzBw8ODuKnn37C1NSUW4ceBraKkt20vpZLYeHGtoJbs/Xi8Ti6urrQ0dGBmpoa5OXloaamBuXl5RgdHcXGxga6urrQ3t7ujjo8efIES0tLWVU5lMZ1P5PBlJWVuaSHUCjkEtvevXuX01rQ//U3v8vPz0dtbS1u3LiBr7/+Gj09Pc6NqYqivqfwpDWxt7eH1dVVJ0QKCgqyhOLp6VlN1I2NDYyNjWF4eBjz8/PeIy2kL18MyuLLCmTyPs7XBxdaNYR1KBRCWVmZKwROC5vFN8gXqqurXcbz2toaJicn8eTJEzx9+tQlkrBPrfPMpsqajx75vipwCg/+kB7Ky8udta6Xd/NMZmFhIbq7uzEzM+MUpLW1NczOzmJrawtFRUVoaWnBlStX3DV6TCgsKipymbFM9KGc4D6zez2T+VDG08fXfe1X1Q7V1GJr1pJg+DlTdPm+JYhgMIjOzk6n3dD3fXBwkMX8STzsS5kqEWSZjs5bMzHZlzZr8XF9/C5XEgObL77FH66FV4VsbW05AcFjBhS2GkxuaWnB8fEx1tfXMTIygtXVVTcvq3VSAbD4UiajG5oaomrImmkKANXV1bh37x4+/fRTVxlmf3/fuUEZu+Alml988YWrcRgMBrG1teWKiaugJ85YSUZxaGGr67JMRN2m7Ne6vS0N2FgEFTgKTlWugsGz80gsFN7c3OyUFp7NW1xcxNramrtpwGepWSuXMOYafDF1/ZvzUnxxPZah0n20t7eH4+NjRCIRdw6NWXc85nBycuIOkG9vb5+rbAN8KLXHufL6qIqKCnR0dLhrbhi/++WXXy60IFXZsEobrwZi8hLrtapHgDhk0QKWiGPck3ePzs7OoqamBo2Nja7gNKuY8FjP3NwclpaWMD097W5m8c3Z0qdtVrnXfUZFSpN/rEAMhUKorKx0BdtV4aqpqUFdXZ070pHJZFwVFlqRq6urGBoawuTkJNbW1rLokH/7lC7r2vZZejZubXkKM0Lphmdeh+4fllSrr69HV1eXu7VjY2MDe3t72N3dRSAQcIKUcd/q6mqUlJRgdnYW1dXV2N7edpm79giS8gg1dP7Fj0jwh8kDyog5sDU/rZZuiSAYDKK1tRXd3d2uVA6tQD0bpwtWYaXMxf6vv9UCUaDpu+zbum6s1qrvWW3dxwQBuMOga2treP/+PWKxmKu7yXOESlhFRUUurZjuZrsu1dAV1mwaN7JWjybb6HpOTk6c1tzQ0IDf/OY3aG1tdT7+dDqNyclJ/PDDDy77rK6uDr/5zW9w8+ZNl6W2v7/vzt3xPjbLTHyJEfxbGYi1ZnVduRQea4XYZ61y4HOZ0Fq9fv06PvvsMyQSCQQCZ+eXpqam8Pd///f44YcfsuqDWmUMOH9zOHGsloniVOlJcWeVH1XMuC9nZ2fx7bffYm1tDZ9++ina2toQDoedopLJZFBTU+Pc2mQqvhiLuhNpqcViMZSWlqKtrQ2lpaVZFrlmclt4+lzX1jo8OjrC/v4+Njc33RlFxTeLfJ+cnLjbCWZnZ7G8vIzV1VUsLi46N2cqlXJHB/r7+xGLxbL41+LiIn788Uc8fvwYKysrrjCANhvX448yVp8ngn+T5+RyLwcCZ27b+vp6fP7557h+/bq7Qo31agG4ouZHR0fubGcgEHB1NZ88eYL/8l/+C2ZmZrJKHBLuCnNdF3mHFeJ8xvJcbfodPQKxWMyVSOMzKigZXmH/jY2NDreElZ7dLSsrQ0dHB373u98hEong6dOnLtvbJ9SVjoAPCVg+fuxrv+pSXauR6992MN2oVghyY1VWVjqpn8mcFfydnZ3F/Px8VuFV9uGLzdm/fZabWgK5ABgIBFzWIIWjHZPNKgHaD7/X/jOZD5fFxmIx5zazz3BcVowZHh52F3zadfI93zytgLBZr771KJ4KCwtRXV2NiooKl8m6v7+P9fV1LCwsIJVKIRgMoqmpyWWNMijODNfd3d1zGcQqgLgWwsUSOLPMbAV5XddFSU4Wv/Yzy6z5fzD44WxkZ2cnurq6EI1GnWX+8uVLPH36FOPj414GqnDU8mgKe1pZPtoBsi/WtTjzfX56eurO9LHaUltbGzo6OtDV1YW6ujrE43HnZkqn01heXnb3DFqlgcoSmWQsFkN9fT1aWlrQ0NDgElUODg6wubmJpaUlbGxseJUrnasvPs/9ub6+jrdv3yKTyWBqasplU/PCadLl+vo61tfXXVGDpaUll0hRUFDg5hoIBFxyWSaTcWt+9+4dnjx5grdv32YlohD3F+2lXLxDcyV8yrnti0KQR2949i8SiWBnZwfz8/OuFuvR0RGqq6vR29uL4uJidwZ2fHwcT548wejo6Ll7Sy2foCWs19sp77AWnzbLT/UZ4odVhkhLekaYVvrm5mZWBTBWMWLCGusQx2IxhEIh1NTUoLe3F8FgEDMzM5iYmDiXM2I9DFaR9im4vnbpAtpAtiauWo5OSpFOc1tr8JGgGFTleSOms7M0EAFGrUWRZpGhrj1lcB/TAixD5TuWcHU8JTCfYPFpvfSd09VDv74N2pNoNjY2MD8/j5mZGezs7OS0GNQi1H40vkd4WAVC16R4JJ4BnLtuhm4YMvJr167h2rVr7vwW42/UWPVGc6sE6Xg+l5GNQXBz6brsGn3rsvjWd6wlT9jF43HnluIVNbwoeHZ2Fqurq876scoex1YrUJsKQo1r2Kb0Z/v3uZHp6tvb28Pc3BxevXqFGzduoLi42Lm0uY+3t7fx8uVLjI2NOYuQayEdqrIaiURQV1eH+/fv49q1a85SYcm4oaEhbGxsnNszimPbLIPa2trCwMAAhoeHnVstEAg4C5BzYbyHayYTppBMJBLo7+/HrVu3UFFR4cInyWQST548wZ///GcMDg5ifX3dzZHr1nKOdh9TyHEuPs8C13WRsk18El8zMzNoa2tDXl4eVldXMTg4iPHxcYyMjGBrawuRSAQ3btxw8cDT01PMzs7iz3/+szsOYZUK4pIufworH41Z3qHZolyHz/vCI2G8v3B7e9tdLk3FhRfr8lqlk5MTFBYWIpVKoba2NqvWbXl5ubMGS0tLnZGUyWTQ3t6O4eFh5/5W+vcpXr+2XUoIcsNyEMvYdHAKPRuDIyMm0RUWFiIcDrt6oYeHh9jd3XV+Y91IiixrAVJIKzP0MTmfRmPjSDazzfahAtwKWnWb8CwlEdzQ0IDPPvsM7e3tLgBsU755YHRgYACDg4OYnp52LmG7Zs6DVpRaHGSwGhNQK8cnRNnomuDNAUx8Yd9VVVWora3F/v4+ioqKcOXKFVRVVWVV8D89PXXxI5vUwPlrLE5hqPAlDZEWfMLCwkRxoetSDdI+p/3Q7XflyhXcuHHDBfZPT8/KsI2MjLg6joSVKiK08DgnqyiS7okf/lYaV1zofC1NKzy5Bno8GEvnJcB6OTTjgMvLy666DftRGi4sLERpaSkaGhrQ3NyMnp4eXL16FXV1dS7+xltD5ubmvJddK61aZZlr5POcdzqddgkeSqOWbu1+pPfi/v37uHfvHioqKlBUVISTkxNsbm5iamoK79+/d/jTOLB1/+p86dLjfBS/+pz11lxkiWQyGVfge3p6Gg8ePEAsFsPa2pqzAtfX111MLR6PIxqNIi/vrEA264rqXZ2Wrin8fVeiAXDnStV1y72itJ1LyNCy3NzcxIsXL7CxsYHa2lqX0LS1teU8e7pvOE9eHs7r5yKRCEpLS111Kp735OXVTU1Njj7Uu6J4UHxw//kUUds+KgQVyLyDzfqWrSC0PnW9DoP+X717j0TBw8taeVw3p46h31mN00fMylS0sQ8r6PV7ChorNCzhsS4lrwSprKxEbW2tu5+uubkZFRUVjjFp7UbexPDjjz/i5cuXmJubw+bmZtbdiFZjo+C2hHp0dOQEjU+A+qwgMlEK5JmZGVRVVbkEBRa45Z2CbW1tKC8vz6KTQCCQlcVFHPu00FxxPuJaFRKlLyogXJu6s4hnVdJ8dKFCSTdJJBJBbW0tbt++jU8++QQ1NTUIBALY2trC3Nwcnj9/jhcvXmBnZyerP8uEKGwUzpwv683qurgeAI4uNMlMhYbSgRXq/IzKV01NjcMhLXVaT2o5c2604nm/W2NjI27duoX29naXyX1ycoLV1VW8evUKo6OjePjwIWZnZ7Ncw0pTVmFjjE95h8LNF6fV9fn2fzQaRUVFBfr6+vDFF1+gs7MTsVgMp6dnmbzv3r3Ds2fP8PPPP2NoaMil5ystKP3rd6enZxVNVEHRtZF3ELe5FDX7GeOy29vbGB8fd6EExj+Pj49RVVWF7u5uXL9+HWVlZTg4OHDl/Fhg2vJe/m0TFPU58jKGNXzrUjrjd8pHOcbW1hYePHjgrpTjHZ5ra2uYnp52xcDp3SOt0d3Ner6ZTAaFhYWoq6vD1NQU7t69647I9PT0uDtVV1ZWsniApQUAv+pWeeBXFNBWBmOJwFoTOiEL3MLCQlRWVrr0X1oxFI48L2iRqsLYCkTL7Hx/+wSJvutj1KxpF4vFEIvFnJBOp9POBZOXl4dwOIyamhoXG6uurkZtba3LAmW5Ll7hQoYEwGV5PX/+HA8fPsTAwAAmJyfdAWzVhC1eLH4svGzVHqs0WAHJbDZWrN/Z2XHnkSgEe3p6EIvF0NnZ6W4yt7EQ61LKpa1Zpql49Fk+qnD4Avi5CF9pxjIE4MNxmObmZty+fRvXr193hcIPDg4wNTWFmZkZzM7OYnZ21jFR37hWyfDhK5dVS6HuW7/iTselwKDbi67LO3fuoL+/3x2q1nhXQUGBU8aYPMPajbyZoKGhAXV1dejt7UV9fb27Gmx1dRUvXrzAP/zDP2B+ft7dGmKFvoW/tSos3GyChsJE/9b1U9Fqbm5Gd3c3bty4ga6uLncX387ODiYnJ/HixQu8ffvWVYbRPaWxvFwCK9ce4/+MX/Pzj3lc+D9jdBRUVFJofdbW1uKTTz7BtWvXkJ+fj+npafz4448YGxtz1X3snHVvK93Zpkqo3RO53rV8/fT0rMJXKpXC5uYm5ufnMT8/j+LiYuzu7mJlZcVVv7IKXSqVyjJwWMSCZ26ZIFNRUYGWlhasra3h8ePH7llfNqvSkMXXRe1SiTFabYDAsUj1CR4LTAq6yspKtLW1uTp+dENlMhk0Nze7O8J8afTsT60cm5XnY3Q+gFgt1KZKB4NBV6Ghvr4e+/v7rq7nxsaGs/5Yi5HB60QigUQi4bQcnlniWtU1xcOuz58/x3fffYf19XWXCWXXBJw/CG43HL+zgsn+bZUU9k3LdGtryyUnMRX62rVrSKVS2NnZyTrH5XMl2ao1ysR81TV03orDXMKCDD0X89KWyy2lsU8eifjqq6/cRa2BQMBp6sPDw1kFjRVu/Ftd0hetK1fzCUL+1r3nU+R4lqyurg6ffPIJ/vCHP+D69euu4LS6/kjTCwsLLoGhpqYGbW1tqKqqQmdnJ+rq6pBIJFBWVubcvGtraxgYGMC3337rirvzqIKuQf9W+r1s/MbyEmVuSrd0FzY3N+PevXvo7+9HS0uLK2s3MTGBoaEht7/W19fPnfel4LF4oyV+kUBRAWnn7sOR7UMtca0hTB7S0tKCmzdvor6+Hnl5eZidncWzZ88wNjaWxavsvHz7Qq1zX2hA3821XlUkCR/2dXBwgLy8PGxtbbm9z9CWjz/74Ep+ODIyguPjY3R0dOD27duorKxEV1cXampqss786p7yeU4u2y59i4SdvPrRc1ltnJBOtqSkBM3Nzbhy5Qri8XiWNcn7p+iSYdaTj9GpNs3xrIVoma/diGT61L50PdQ0e3p68NVXX6Gurg57e3vo6+vDmzdvMD097S5tbW1tRU9PD2pra1FcXIxwOOyynxgDUuuW1/csLy/j7du37i6+1dVVV/boYzghPPnbJ+j4nY2nWnc1mx5mffv2LSorK9HX1+eshfLycly5csVdt7O5uelqBHIT7+/vY3V1NYvh2Hnb9fk0Zh99WUalc+f3vvH4t24OpZmSkhKUlpair68PV69eRWVlJYLBoDt8/f79e3ew3JfVyd/qTlO82Ln44i1K5+r+t/O3cVYqKZ2dneju7kZnZyd6e3tx7do1d1ZT8U5BXVNTg9///vfo7+93+5JwqKmpQTgcdvNkxuLg4CDGxsYwNzfnLrxWJfUipkrPhO6DXHvbhzuL40Ag4JJ+2tra0N3djdbWVhQVFbnztb/88gtGR0fx7t07bGxsYH9/P2tOGqZRfPksIB3bzl2zeZXPqAC3dKE4tEdLGN+ktyUSiWBlZQWzs7MYHR3FzMxMVnFppQ+f8m+FjdKZjyeyKR0qfnMJXdKXeqDsnrCwUxhRuPFoFQvbBwJn7lNmoNNbZfmG9mcLZFzULlU7VK0ua4764hSKEP3Nd2tqanDlyhV3MWkmk3G3Y799+9YJglyWoHWRcLNaTSWXBWDXx99FRUVZ6cahUAgdHR24du2au4x0dXUVFRUVGB8fd7cs1NbWorGxEbW1tY556BVKytBZVm16ehqDg4P43//7f+OXX37ByspKVqyCLhFuXK6Xv1UL9R2Yt24jbkpVHqxrgy2dTmN4eBh9fX1IpVLuWEdJSQkqKyuxvLyMZDKJV69e4fj4GA0NDU7Q835BZgxaN5lllroRdV1WgfLhnrVMbaKWZcZWcdP4cF5eHqqrq/Hpp5+ip6cHDQ0NCIfDODo6cqW13rx5446r0HXPA8yqJKrFoqWp7LouQ5MW16zQwQLgan0XFRWhvb0dd+/edTG8eDzu8MsYEy8GZsHz0tJSdHd3u4pNqnQw8zOVSmFrawuDg4P4+7//e4yMjGB5edlZxLn2pa9pXNIKBouvXI2wKCgocDFcJk6UlJTg5OQEQ0ND+NOf/oSHDx9ieHjYHYUg/1HYcT4+74LFWS5hzXdzMXy7LnVrKx/lumKxGNra2lBXV4doNIrl5WU8fPgQv/zyC2ZmZrJqvObKVdC58UiWCrFc67L4ZB6I0rkKVt1Ltl/rjdK+laa5l1QI8qLqzc1NFyJjQRWfoqk4td6Dj7VLCUG7oWlBWQ3N58awQAM+XJXCEjjcFPn5+a7mXH5+vhMMPk2KwNAEEYsE60axGp3VkixDDQaDKC0tRWlpqYuf8HNekcSq9/yeSNXsWG6Qw8NDd33Lzz//jGfPnuHdu3dYXV11/n0lINWareCwxKXwVQYNfLBQFI5qzdikId5ksbq6iuXlZcTjcVe+qby8HD09PVnVLOzlx0ybZiF0jsPGdamVoPSjGjU1Os3m41gaM7XvW01YvQQqtHiY/C/+4i/Q39/vjhJQCI6OjiKZTJ478+hze1oBr9amFe72DKSla8vYmP7f09OD1tZWV5aOVvWNGzfQ3NyMqqoqFBYWuhR1prEvLCxgfX3dnfc8PDzMqmXLEnfr6+vODT45OelqW25tbWFychJ7e3tZ9KJrtkxOmb4yOWt96Zp91oyPflgN55tvvsG9e/dQWlqaVUXl5cuXWF5ezqqJat3M1vOjMNdYodJPrkPo9rB6LquJz+d6pri4GE1NTbh9+zbu3LmDoqIiLCws4OXLlxgZGfHSnW2WD6vbUpVAwkDXZd3uNmZo12ebVd7sZzo3m9ymfIC8kkeRmJzEM7t6w5DyLjXYfAqCr10qJqiWFpFgz2wpEFSrskA4ODjAxsYGNjc30dDQ4N4/PDx0WvnN/0971/rU5PG2ryRgIIADnvAAjnioVQu2M63tdKY64/QP6D/r9IMzHWtnqhwUIyIgEUmABAKEJCYcTfJ+4L3WKzf7RPr+Pr2/PveMY0ieZ3fvw96n3b33u+9cmSq9V08XPbU/q9i1TxVg6x1Y4+HbtQfAVXHhgc54PO5KUfFSTJYIY7RBRnDis8p+NpvF3NwcRkdHMTk5ifX1dWxvb3u9FhV46x37Dh5b5W9ppPj7FBb729vbc8WV371751LY3AR05swZdHV1NR3RYL+8nXx1dbXJMbFjbOW5WnlT8G06sMrYGhz9TWnKaKKvrw+3b9/GuXPnXJaDZ5zm5+fdhbEck03TWoNgceJ8AT6n8S1NfPRRZd3T04O7d+/i3r177nJflt5j+oyeMgsP5/N5FAoFZLNZpNNpFAoFV2ZsZ2fHRYM8p8XjBFyXXlpactHvzs7OkSpOGl2rM2J5y+d80ZI1fMpnn/yzms/169dx584djIyMYHBwEJFIBLlcDu/evUMqlXJXednLjH3KOUgO7X2W9lnlmc/ZI7/t89oHcY1EDndKDg4ONtWALZfLSKfTmJ2dRSaTOXLsxgeUUztWlcVo1H/noUZWKqdWPn2ya+deK6BMcL7ZCDwSibhC293d3ajX6+js7MTp06dRKpWaaMu+GVkGrc0HwbGNIICmHCsR13ubbPirzxE5bqvlriIWJY7FYrh8+TJ6enrcHWdUsJlMxu2g8nn59KqVIEpsoLXnbp/ViUsG8X3WT9WIj/9UcLjBhHim02m8ffsWc3Nz+PDhg6v3xwhQozsdi4+WBF9Ezuct3YNw9HmlTJ9lMhmMjY05vHt6epxzwl2uHEckcrg4ns1mkclksLW15VUATCXSO9Vx6eTjGoHFn2frNIWlE8oullM+LK1isRh6e3tx6dIltwstkUgAgKtvmEqlMDExgXw+3+Qpq9LXM4h6MFlpXq/Xm96za6WWN5Q7fuau3N9++81dDMt0Z71edxuwtre3kclkkEwmMTMzg5WVFeTzeVSr1aZUbr1ebzpgznRoJPL5GrPd3V0XARMHPY6jmRX+rk6MpZfiaBWp8t/KqOV/LBbD6dOn8f333+PBgwe4du0aEomEu9WDh8gLhUJT7WEdk47T5xhz/mrGwoLyUw28xUX7t5GnNS5dXV0YHh7GL7/8gqtXryIajSKVSuHVq1dYXV1FtVp1+kfniTXG7E/nguoyfqYsWqdE/+dnDXx8tAAQ6JAr2LEyyxO0ns5jHCzZVygUUC6XXRERNZxqp/4JHLuANpElolbBxePxppSADpBtkPnlchlv3rxxV4IwvcEq6gcHB24NLhKJuCtCfEZWdx5ZD0YhaN1Mn/cpJ+bTOSls7VSOhdUMGOnu7Oxga2sLhULBXTMzNTWF169fI5fLNVXF8UUBHKuduNqvep+Ks1VG/FsniN4E4jOMjUYDy8vLePbsmavmc+fOHQwPD7v1P72vjGWT9vb23AYnlRt1glQefBOFE86m2JUeHKcqN/al8tloNJpqsFKR0uv+6aef8PPPP7vDyHt7e+7WD57XZCpU6az8IQ7qgerYNUJSYx+UlbC8bmtrw9DQEL777jsXAZJ/lLl8Po9sNosXL17gxYsXmJ6exvLystuerv2r82PngxqcVu/ofPMdlLft+qL6oIiFzg7QnI3RupLffPMNbty4ge7ubuRyOUxNTSGZTGJychKrq6suDWodZytLNhWv/LLpah+vfIYhSKa5AU/7Ih95dOzWrVu4fv06Tp06hcXFRYyOjuL169colUpuSUDx4Ryw/fo2/Og4AByZ/8oTK+fall3Ds21YZ9SOQ+eD74iKbmxh9qmzsxMjIyOuWIBeQKw85m0rmnH5Ehxrd6ie9CdYL01vRLZRjRKApYKmp6fx8OFDtxao3hK9dNYVjcfjrqiutueL8mwERKWnqQ179ZM+p39Ho1Fsb2833UVn7zajAahUKiiVSpibm8Nff/2FtbU1FItFd8P57u4uisUiNjc3velPn2ENWthVfG16kL/bdU+fh6YTxRqkRqOBSqWCxcVFFItFJJNJ/PDDDwCAr7/+Gj09PU3KjefpuMap66vKG1Wu2qcaFUYofF7b0StSbMTgo6nSkn0lEgl3h9nIyAhu377tdp1tbW1hamoKf/zxB1Kp1JG7HNmeL3LxTWbFj/JDvDR7YdfZ+D6zDCwpyAP8TK9++vQJS0tLGB8fx/PnzzE7O4tCoeB2b9pdhApW3oKiMSs7PmfNrtdavJQevjNeNAZWwfMi6rNnz+LixYu4e/curl27huHhYcTjcWxtbSGZTOLJkyduM5auRatC9OFpHUeljY3g9VnFy57H9YFvKYfywDOBN2/edMdziNfY2BgWFhZcxsg6Ij4jrzpM+9LfaXg1GuNvqsfte8obNZC++cF+fXOVz2l5TEsXHqfjUlNPT4+7bUKzSeq0cM7YNlvBPzosD8AZFHtfk48hPk+kVqu5PPf8/Ly7kZgE53Uw6XTancnjTjTtQwmmSofGTg2dps90AqrSIl78nR7b+vo60uk0+vr6kEgkXHWDnZ0dfPz4ERsbG27LeKFQwPv37/H06VO3g07PxNXrR7cM+5SMT4A5PqZ4lMY2GjrCZNkoYz08H6iS5hrS+vq6i4bv37+Py5cvu3XRzc1N5HI5zMzMYHp6Guvr666moeWTxT1oFyWr3ii9KIf825bm4zMaXej3hEQigfPnz+PKlStuLTAajbpSVixckMvlmiJPxcNGegR+pnJTI0Qjzvnji/IVL80+VKtVzM7OYnd319UzjUQiWFpawvT0NP7++29MT083bSazmYLjguJqN0qo42PliMbCRg+MuPS+OX2nvb3dHc1IJBKuLNuJEyfQ0dGB7u5uXLx4ETdv3sTdu3cxNDSEM2fOoFqtIpvNIplM4uXLl0in066QuDoUmsHyGXriduLECdRqtSO6Q5035bPqDi7J2PYp40pHztlIJOIKfg8PD+PevXu4fPkyarUalpaWXJk3OpVKU+uM+Nap+X1nZ6db51bnhcGNXVtT2lCfWv1hU7tWdnQMKksqH0FLVPF4HIlEAmfPnnXnrfms2gLtwzrVll+t4NhHJHTQ6lkrUSwRrZKgUJXLZSwvL2N0dBQDAwO4ceOGMy6VSgWrq6t4+vQpnvxvsVvuSLPEDbL0vsO7PuWok8JnGPb397GwsIA3b96gv78fANDb24vd3V2srq5iamoKz58/x8zMjEsB8u5AX81La8R9npRlJIGVdRQs4xUvH5AGvnVAn8dnlffc3JzDm2eYuG6xsrKCzc1NbGxsuCMuQcrGTg5fmpsGQMEqEmscFU+VTz3SQ8UzODiImzdvor+/360FVioVZDIZLC4uIpfLuUudgyJKpSE/6zqRT6Z8/FK5tL9xfe7t27eoVCro7+9Hf3+/Sxcmk0lHe16Oa5WETzHZOatj8I3HZ6B9xl/5a2U9KG3a3t6Ob7/9Fg8ePMCpU6dQr9ddFuX06dPo6+vDmTNn0N/f7+pN7uzsYGZmBk+ePMH4+LhzRNXAEBcrL0H84ziDeGGB7/p2phN3FjGgsWeUyrJhly5dwv379/Hrr79iaGgIJ0+exOrqKiYnJ5FMJl01HktbyxufcdfP1EfKf1/K0JfF02d1ScXy3dLMfuZ88C1z6Hi7urowMDDg1nvpxFQqFbd7Oej2eJuZOA4cywhyXYxIWIIqEfiZobbdnl+r1Vz5sZmZGTx+/BhLS0uOwdyVNj8/j4WFBZRKpSMbDVTYNJJQD1vHxTMmlvjK8Eaj0YRXrVZDtVpFKpVyd2Kxunm1WkWxWMTKyorbgKA3wFsvhWtoNg2rz/joSYPFvLkynb/ruhzbUX5xkvIdNbx2nYx428iM73CdhbvU1tfXcXBwgM3NTVeSihVE1HhYvHQzFfu0yoMpEM04WH7ZKM2n+K1ckmZXrlzB0NCQ2+UKHO5szeVyR24y8ckLQSedXlkViUSaUsI6L/TCWt8OPV3HrdVq7iJfXgibSCTcruS1tTV3FMCmwK1zo2stvrSa1nm1hkJ5p1fyaMTATIptn2Npla2o1+uu2Dxr0vJsKos9MyLY2trC3NwckskkXrx4gcXFxabUr667qYxZ0LQZx27HbdOhQWflfFENK2Fx0xV38wKHRyEODg5w69YtPHz4EF999RW6u7uxs7ODdDqNZ8+eIZVKuQuo1amwUZ/lF8fMNTVudNM2OOcJvqUs6kTi68ssaKSrTrqm9zWD44viFNge5z6zGvv7+3j37h2SySSy2ewRx5njYeZE6fIlZ+ZY6VAlLjukglaPV5W5NVw6GWu1Gra3t5FMJjE/P494PI7e3l53uWatdnjNyO7urhNs6wHxO2WM3Tyjgrqzs3OE6PxsPV8q3FrtsHrKxMQEZmdnnffGlOT29rbzvjW9ZSMfmx4ivay3EuRZ+77jP+74U7ARX9Ck0Ymh5/BsH0qXg4MDt9Gno6MDjUaj6cJLm+7leNRT1vS0pu3YLzd82LZU3uxYLf98ThMjhLa2NvT39+PkyZNNDsby8jLev3/vbl239OZ6A8dsJ7fiQYVqHQCVUZUHdQx8/P706ROKxSKq1WqTouB6rM4J3a3ni5IVfM6Yjst6/LacH9+1xp7AMepmCavQ6/U6yuUyNjc3XcGJjo4OdHZ2uih9f38f1WoV29vbmJqawqNHj7CwsODK2Wm7iqfKsR2zrvn5jJhv16O+bw2S9k+H4/z58/jxxx/R09ODwcFBV+ybqd/29na372FzcxNzc3MYHx/H4uKiuy1ex2Lp5zMGOu91XlvH0C5pWf4p3dQJ1ahe5d/HW6WJTy9baDQaLptWrVaxtraG7u5uVCoVvHr1CmNjY25pxrbFPjXC/ZIBBP5B7VAdpCLMA+9WCAC0NJQHBwcolUool8uIRA7XNoL6VGTVw/V9p54MlYVVOoqLZZAFjrNUKh1RJr6NH8TbGm3t09LJ4sn/rRApbtY79RlyflahsDU9ff3x7yDnY29vzx1Z4bPWkFkjqp6hxc0abLbnMwqWlhyfXcTXSaJjikajLuJgwQZW8cnlci7dwp18Okbdnu5bb4hEPhcht7RTObVyo5+tQlN60ODZPpW2NNT2eytzlve2TctLziOb7lVeWieQYKMLPsNxRqNRbGxsYHJyEltbW1haWkIsFnPncdva2lAul92xjbm5OUxMTLgLnvV2Al8hBlWIFjflpfJMfwtySIPoRh7wvjxWyTp37pwrpt/b2+sMfCRyuGM+k8ngzz//xPj4OFZWVlzETdkjje0hcMtHdYTsfFaZ8em8Vs9wzZTPqR62u2SVFpSbtrY25wQGGchGo+EKOrx8+dJV5CqXy5iammoqXajzQ+XsS9GmhWMfkVAFpgrL5wmRKMDRqhm2DZ8l1z4tY6ynATRXd9B+OKZWgqzf6d92Ath+qRA1zak3xluv2k6YIOFUmugBa9LaHglR5aTjtekIgqY9fYbLvqtK1Cp+npW0kZ01dOzX0tDKEf/2KSWlm/KWf2tkRJpZ+rOowcDAAK5eveo2ZNVqNRdN8Vwdx0V62SM2uk6uk9E6KkwTWYchKAtg+cU2VKb0Nz2nSL4GGdlWywp2o4M1nCoLOt9UfoKcPm1Pn+eN58DhAf/x8XG8efMGp06dcucXBwYGEIlEkM/nUalU3Dmxzc3NpvJh0WjUnVv11ZVUHPjZ/k5Do5E+21b6Wp5ZWWQVpY6ODgBAPp/HhQsXXBTI29OZguVGoFQq5TYEchML+6VzxbHbJQQLqgcoJ4D/8L7KnJ1zKt+q0y3elpaW7+qY6FzR9vgez+m+fPkSS0tL6OvrQzQaxfLyMvb29prooAEHZVL10HHg2LtDlXCaVmJ9y0aj4YTIKg07uXx9WEXr88qCvDmNyribKSjFEaQErBfHnX1fOkZA4Hv2Gbat31NxaZpCf9O+OBk5CTT3HuS1BUVlXKTXIx/WE7ZpPp+3axWinVjqjatisGcW6bRY/rSaWNbAsA0aM5VV4qJ8icfjKBaLrgZsLBZzxYnHxsaQTqfdzlSuh3DNQyeWHX+j8fngMY2SKk++Y//Wdy2dKYfA581e1sgqnyytVTZ9aWrtS/+nc6W/61itQrXtqvxZWdQxRiIRt5TQaBwW0I/FYtjY2EB7ezu6urqQz+fR2dmJjY0Nt0TCtSLy1EbLANz6pnVwreJVebd3X6rusc6JyoJ1FAA4wxaLxdy54dXVVYyMjODGjRu4cOEC2trakMvlkMvlkM1mMTExgQ8fPqBUKrmdpqQZ09AdHR1NRQCscVG9wXHaMoq+rIvi7HOCadT1/K/qBp23Nv2qc8I6Q0o3HXOj0XDp/5WVFReFqk7R6NP271sCCoJjRYLW6NDA6RUtwGG4zLWcRCLhDpADn6OkeDzuFmv39/ebijtzYrCaBQnGhfH9/X2noDiBVElYj0/Xe3wKnaCeIACXxlAlSObw0C43IqhhtkLF8etCr6YCWHlld3cXe3t7TZ49r/fh/WdWCVGwaExbpTdIY0ZunFA8m8W+tWA3aafRHj1sCmRnZye6u7vdjRGUhWg06owt3+ns7HTVH4gXDRT5Z1PXQROGeFGmNJJUz5epI1Uk3AE6Ojrqdu09ffoUv//+O/L5PPL5vBsD29PNXawfyzXmeDzedLckJ6qmabTKjabpgvilnjLrgPJ58oIH/rnRzKYqVUFSeWlEoQ4C8eKuy4ODA7cBptFoNB0d0DHrvPDtNLQ8JI2oK5S2lIGDgwNXnGBjYwOZTKbJiVT+ayHx3t5efPr0CeVyuWlO6/EFOpPsk2dRKfNsm3pAo2o1sIqf4sX2+a7uFVhbW0NXVxceP37sMhGJRAKLi4vIZrMoFouuzBsNIMevPFMeqI5iAXSmhvmbjo3088mixUnpR5lS40idQl3FQhN01DXoUT1IefYZKpUdvkNHhlc18Tk1eHRuKT/8/riVY461O1S9DP0OOBRcElw9Q16ayMFSGVIYWWGGzKjX645pZJh61jSYurGA7yjR9DwN0xLq7VFAFQ8fXnojs/anO0CtB09DYFOW6qlxzLqO0tHR4fCggFIA9B1rVIHP6Q6forC4kY50VtgHJwGVAQ0GHQ3g83qAvsPLhYmL8k+9/kgk4jYQcRxURvoO10+s06UTWHmmk0DXDzkWa5g59o2NDTx69AiFQgGJRAJv377FysqKK4xg07Talzp39qwfjQf/Zjt01KikKAu+XbHWy+VZTUsLyiKVLvvk7jj2oY6IGmVNGdJp4A7PYrHo+M5+lA6UHUbImvXxZWzUOPNZyhZxtkrZN4+U/zQy7KNUKjm8qZfUsY7H405Jq+7Q9VN1ZqLRz0cagM/lIdXBVRklvfkcx8+5Qlza2tqQSqWcLBaLRVQqFXz8+NHNBzUKVlcxCtQ1UFuY3M6H/f19J8vUHVoLt5VOVN12cHDgIlEdI3FUHadzlDdRkC9205gGEeQ926YM6jxTp5/8sGcxyfugqj8KkVYPRCKRhjKXA7IKTpGxHq4qRZ0UFhEr6JY4SiSNirQf/q0Cws+c9PSmSDgVZnsuzY5NFZZvDUW/V4G0ykCFTw2YL72ktLbpPz2gq14if7dG0EZNipfiocKmeFH5WD5bWti2FCc+p6kMvmMnNp9nn/q77Y/tUEaVX/yN/+gc8YooLQ5t8bITkzti1VnR/pQWuvGD7akitVGjTXUqfpZ+BJ8calUauzbKcbF/9s0NblS0VhatgrEGVPFSp1PxtzJs579tX3lreWxlx8qo9mdlUGVE26NsKe/ZHiMLXUqw+oyfbVrP8icWi7kD7Dpv1SmykZcuMdj+FQ+N6pR+1N98jobQ6kSd83Y+04BqWlL5oE6ayrJmYyy/rTPhw0/b9ckf8SMfdNlIilUELhB+0QjaARF8SGhbypiAtpvesQrL14b1UIKMoL5jvQqfcmzVr2989r0gvILeaYVXq34sjvY9n9L38eS4/QWNXdvz4RUkG77ffLTwKf4gvII+++RaJ5UdQyt+2e98PA7CS8fUKv2jv1tcFP6TMdp3lPbaji9V22oufwkvnwy3msu+cR4HvqRvWsmu7zlr+INS2K3045ee9/Hnn+IV1I99zmew7Hi/1J8aeX33OGPUfoLo/6Xv9Tfbry5HEV8JmP4zIxhCCCGEEEII/1/h/2wEQwghhBBCCOG/GY5fYC2EEEIIIYQQ/ssgNIIhhBBCCCH8ayE0giGEEEIIIfxrITSCIYQQQggh/GshNIIhhBBCCCH8ayE0giGEEEIIIfxr4X8AUEfY1+tSxg4AAAAASUVORK5CYII=\n"
+          },
+          "metadata": {
+            "needs_background": "light"
+          }
+        }
+      ],
+      "source": [
+        "#TO DO: your code here to adapt the code from the tutorial to experiment on MNIST dataset\n",
+        "\n",
+        "from __future__ import print_function\n",
+        "#%matplotlib inline\n",
+        "import argparse\n",
+        "import os\n",
+        "import random\n",
+        "import torch\n",
+        "import torch.nn as nn\n",
+        "import torch.nn.parallel\n",
+        "import torch.backends.cudnn as cudnn\n",
+        "import torch.optim as optim\n",
+        "import torch.utils.data\n",
+        "import torchvision.datasets as dset\n",
+        "import torchvision.transforms as transforms\n",
+        "import torchvision.utils as vutils\n",
+        "import numpy as np\n",
+        "import matplotlib.pyplot as plt\n",
+        "import matplotlib.animation as animation\n",
+        "from IPython.display import HTML\n",
+        "from torchvision.datasets import MNIST\n",
+        "\n",
+        "# Set random seed for reproducibility\n",
+        "manualSeed = 999\n",
+        "#manualSeed = random.randint(1, 10000) # use if you want new results\n",
+        "print(\"Random Seed: \", manualSeed)\n",
+        "random.seed(manualSeed)\n",
+        "torch.manual_seed(manualSeed)\n",
+        "\n",
+        "dataroot = \"data/celeba\"\n",
+        "workers = 2\n",
+        "batch_size = 128\n",
+        "image_size = 64\n",
+        "nc = 1\n",
+        "nz = 100\n",
+        "ngf = 64\n",
+        "ndf = 64\n",
+        "num_epochs = 5\n",
+        "lr = 0.0002\n",
+        "beta1 = 0.5\n",
+        "ngpu = 1\n",
+        "\n",
+        "# We can use an image folder dataset the way we have it setup.\n",
+        "# Create the dataset\n",
+        "dataset = MNIST(root='',\n",
+        "                           transform=transforms.Compose([\n",
+        "                               transforms.Resize(image_size),\n",
+        "                               transforms.CenterCrop(image_size),\n",
+        "                               transforms.ToTensor(),\n",
+        "                               transforms.Normalize((0.5), (0.5)),\n",
+        "                           ])\n",
+        "                           , download=True)\n",
+        "# Create the dataloader\n",
+        "dataloader = torch.utils.data.DataLoader(dataset, batch_size=batch_size,\n",
+        "                                         shuffle=True, num_workers=workers)\n",
+        "\n",
+        "# Decide which device we want to run on\n",
+        "device = torch.device(\"cuda:0\" if (torch.cuda.is_available() and ngpu > 0) else \"cpu\")\n",
+        "\n",
+        "# Plot some training images\n",
+        "real_batch = next(iter(dataloader))\n",
+        "plt.figure(figsize=(8,8))\n",
+        "plt.axis(\"off\")\n",
+        "plt.title(\"Training Images\")\n",
+        "plt.imshow(np.transpose(vutils.make_grid(real_batch[0].to(device)[:64], padding=2, normalize=True).cpu(),(1,2,0)))\n",
+        "\n",
+        "# custom weights initialization called on netG and netD\n",
+        "def weights_init(m):\n",
+        "    classname = m.__class__.__name__\n",
+        "    if classname.find('Conv') != -1:\n",
+        "        nn.init.normal_(m.weight.data, 0.0, 0.02)\n",
+        "    elif classname.find('BatchNorm') != -1:\n",
+        "        nn.init.normal_(m.weight.data, 1.0, 0.02)\n",
+        "        nn.init.constant_(m.bias.data, 0)\n",
+        "\n",
+        "# Generator Code\n",
+        "\n",
+        "class Generator(nn.Module):\n",
+        "    def __init__(self, ngpu):\n",
+        "        super(Generator, self).__init__()\n",
+        "        self.ngpu = ngpu\n",
+        "        self.main = nn.Sequential(\n",
+        "            # input is Z, going into a convolution\n",
+        "            nn.ConvTranspose2d( nz, ngf * 8, 4, 1, 0, bias=False),\n",
+        "            nn.BatchNorm2d(ngf * 8),\n",
+        "            nn.ReLU(True),\n",
+        "            # state size. (ngf*8) x 4 x 4\n",
+        "            nn.ConvTranspose2d(ngf * 8, ngf * 4, 4, 2, 1, bias=False),\n",
+        "            nn.BatchNorm2d(ngf * 4),\n",
+        "            nn.ReLU(True),\n",
+        "            # state size. (ngf*4) x 8 x 8\n",
+        "            nn.ConvTranspose2d( ngf * 4, ngf * 2, 4, 2, 1, bias=False),\n",
+        "            nn.BatchNorm2d(ngf * 2),\n",
+        "            nn.ReLU(True),\n",
+        "            # state size. (ngf*2) x 16 x 16\n",
+        "            nn.ConvTranspose2d( ngf * 2, ngf, 4, 2, 1, bias=False),\n",
+        "            nn.BatchNorm2d(ngf),\n",
+        "            nn.ReLU(True),\n",
+        "            # state size. (ngf) x 32 x 32\n",
+        "            nn.ConvTranspose2d( ngf, nc, 4, 2, 1, bias=False),\n",
+        "            nn.Tanh()\n",
+        "            # state size. (nc) x 64 x 64\n",
+        "        )\n",
+        "\n",
+        "    def forward(self, input):\n",
+        "        return self.main(input)\n",
+        "\n",
+        "\n",
+        "# Create the generator\n",
+        "netG = Generator(ngpu).to(device)\n",
+        "\n",
+        "# Handle multi-gpu if desired\n",
+        "if (device.type == 'cuda') and (ngpu > 1):\n",
+        "    netG = nn.DataParallel(netG, list(range(ngpu)))\n",
+        "\n",
+        "# Apply the weights_init function to randomly initialize all weights\n",
+        "#  to mean=0, stdev=0.02.\n",
+        "netG.apply(weights_init)\n",
+        "\n",
+        "# Print the model\n",
+        "print(netG)\n",
+        "\n",
+        "\n",
+        "\n",
+        "class Discriminator(nn.Module):\n",
+        "    def __init__(self, ngpu):\n",
+        "        super(Discriminator, self).__init__()\n",
+        "        self.ngpu = ngpu\n",
+        "        self.main = nn.Sequential(\n",
+        "            # input is (nc) x 64 x 64\n",
+        "            nn.Conv2d(nc, ndf, 4, 2, 1, bias=False),\n",
+        "            nn.LeakyReLU(0.2, inplace=True),\n",
+        "            # state size. (ndf) x 32 x 32\n",
+        "            nn.Conv2d(ndf, ndf * 2, 4, 2, 1, bias=False),\n",
+        "            nn.BatchNorm2d(ndf * 2),\n",
+        "            nn.LeakyReLU(0.2, inplace=True),\n",
+        "            # state size. (ndf*2) x 16 x 16\n",
+        "            nn.Conv2d(ndf * 2, ndf * 4, 4, 2, 1, bias=False),\n",
+        "            nn.BatchNorm2d(ndf * 4),\n",
+        "            nn.LeakyReLU(0.2, inplace=True),\n",
+        "            # state size. (ndf*4) x 8 x 8\n",
+        "            nn.Conv2d(ndf * 4, ndf * 8, 4, 2, 1, bias=False),\n",
+        "            nn.BatchNorm2d(ndf * 8),\n",
+        "            nn.LeakyReLU(0.2, inplace=True),\n",
+        "            # state size. (ndf*8) x 4 x 4\n",
+        "            nn.Conv2d(ndf * 8, 1, 4, 1, 0, bias=False),\n",
+        "            nn.Sigmoid()\n",
+        "        )\n",
+        "\n",
+        "    def forward(self, input):\n",
+        "        return self.main(input)\n",
+        "\n",
+        "# Create the Discriminator\n",
+        "netD = Discriminator(ngpu).to(device)\n",
+        "\n",
+        "# Handle multi-gpu if desired\n",
+        "if (device.type == 'cuda') and (ngpu > 1):\n",
+        "    netD = nn.DataParallel(netD, list(range(ngpu)))\n",
+        "\n",
+        "# Apply the weights_init function to randomly initialize all weights\n",
+        "#  to mean=0, stdev=0.2.\n",
+        "netD.apply(weights_init)\n",
+        "\n",
+        "# Print the model\n",
+        "print(netD)\n",
+        "\n",
+        "\n",
+        "# Initialize BCELoss function\n",
+        "criterion = nn.BCELoss()\n",
+        "\n",
+        "# Create batch of latent vectors that we will use to visualize\n",
+        "#  the progression of the generator\n",
+        "fixed_noise = torch.randn(64, nz, 1, 1, device=device)\n",
+        "\n",
+        "# Establish convention for real and fake labels during training\n",
+        "real_label = 1.\n",
+        "fake_label = 0.\n",
+        "\n",
+        "# Setup Adam optimizers for both G and D\n",
+        "optimizerD = optim.Adam(netD.parameters(), lr=lr, betas=(beta1, 0.999))\n",
+        "optimizerG = optim.Adam(netG.parameters(), lr=lr, betas=(beta1, 0.999))\n",
+        "\n",
+        "\n",
+        "# Training Loop\n",
+        "\n",
+        "# Lists to keep track of progress\n",
+        "img_list = []\n",
+        "G_losses = []\n",
+        "D_losses = []\n",
+        "iters = 0\n",
+        "\n",
+        "print(\"Starting Training Loop...\")\n",
+        "# For each epoch\n",
+        "for epoch in range(num_epochs):\n",
+        "    # For each batch in the dataloader\n",
+        "    for i, data in enumerate(dataloader, 0):\n",
+        "\n",
+        "        ############################\n",
+        "        # (1) Update D network: maximize log(D(x)) + log(1 - D(G(z)))\n",
+        "        ###########################\n",
+        "        ## Train with all-real batch\n",
+        "        netD.zero_grad()\n",
+        "        # Format batch\n",
+        "        real_cpu = data[0].to(device)\n",
+        "        b_size = real_cpu.size(0)\n",
+        "        label = torch.full((b_size,), real_label, dtype=torch.float, device=device)\n",
+        "        # Forward pass real batch through D\n",
+        "        output = netD(real_cpu).view(-1)\n",
+        "        # Calculate loss on all-real batch\n",
+        "        errD_real = criterion(output, label)\n",
+        "        # Calculate gradients for D in backward pass\n",
+        "        errD_real.backward()\n",
+        "        D_x = output.mean().item()\n",
+        "\n",
+        "        ## Train with all-fake batch\n",
+        "        # Generate batch of latent vectors\n",
+        "        noise = torch.randn(b_size, nz, 1, 1, device=device)\n",
+        "        # Generate fake image batch with G\n",
+        "        fake = netG(noise)\n",
+        "        label.fill_(fake_label)\n",
+        "        # Classify all fake batch with D\n",
+        "        output = netD(fake.detach()).view(-1)\n",
+        "        # Calculate D's loss on the all-fake batch\n",
+        "        errD_fake = criterion(output, label)\n",
+        "        # Calculate the gradients for this batch, accumulated (summed) with previous gradients\n",
+        "        errD_fake.backward()\n",
+        "        D_G_z1 = output.mean().item()\n",
+        "        # Compute error of D as sum over the fake and the real batches\n",
+        "        errD = errD_real + errD_fake\n",
+        "        # Update D\n",
+        "        optimizerD.step()\n",
+        "\n",
+        "        ############################\n",
+        "        # (2) Update G network: maximize log(D(G(z)))\n",
+        "        ###########################\n",
+        "        netG.zero_grad()\n",
+        "        label.fill_(real_label)  # fake labels are real for generator cost\n",
+        "        # Since we just updated D, perform another forward pass of all-fake batch through D\n",
+        "        output = netD(fake).view(-1)\n",
+        "        # Calculate G's loss based on this output\n",
+        "        errG = criterion(output, label)\n",
+        "        # Calculate gradients for G\n",
+        "        errG.backward()\n",
+        "        D_G_z2 = output.mean().item()\n",
+        "        # Update G\n",
+        "        optimizerG.step()\n",
+        "\n",
+        "        # Output training stats\n",
+        "        if i % 50 == 0:\n",
+        "            print('[%d/%d][%d/%d]\\tLoss_D: %.4f\\tLoss_G: %.4f\\tD(x): %.4f\\tD(G(z)): %.4f / %.4f'\n",
+        "                  % (epoch, num_epochs, i, len(dataloader),\n",
+        "                     errD.item(), errG.item(), D_x, D_G_z1, D_G_z2))\n",
+        "\n",
+        "        # Save Losses for plotting later\n",
+        "        G_losses.append(errG.item())\n",
+        "        D_losses.append(errD.item())\n",
+        "\n",
+        "        # Check how the generator is doing by saving G's output on fixed_noise\n",
+        "        if (iters % 500 == 0) or ((epoch == num_epochs-1) and (i == len(dataloader)-1)):\n",
+        "            with torch.no_grad():\n",
+        "                fake = netG(fixed_noise).detach().cpu()\n",
+        "            img_list.append(vutils.make_grid(fake, padding=2, normalize=True))\n",
+        "\n",
+        "        iters += 1\n",
+        "\n",
+        "plt.figure(figsize=(10,5))\n",
+        "plt.title(\"Generator and Discriminator Loss During Training\")\n",
+        "plt.plot(G_losses,label=\"G\")\n",
+        "plt.plot(D_losses,label=\"D\")\n",
+        "plt.xlabel(\"iterations\")\n",
+        "plt.ylabel(\"Loss\")\n",
+        "plt.legend()\n",
+        "plt.show()\n",
+        "\n",
+        "fig = plt.figure(figsize=(8,8))\n",
+        "plt.axis(\"off\")\n",
+        "ims = [[plt.imshow(np.transpose(i,(1,2,0)), animated=True)] for i in img_list]\n",
+        "ani = animation.ArtistAnimation(fig, ims, interval=1000, repeat_delay=1000, blit=True)\n",
+        "\n",
+        "HTML(ani.to_jshtml())\n"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "5fbSgsrE1GqC"
+      },
+      "source": [
+        "# Part2: Conditional GAN (cGAN)"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "7SjXNoT7BUey"
+      },
+      "source": [
+        "Let's take the example of the set described in the next picture.\n",
+        "![Map to satellite picture](https://raw.githubusercontent.com/Neyri/Projet-cGAN/master/BE/img/map_streetview.png)\n",
+        "\n",
+        "We have a picture of a map (from Google Maps) and we want to create an image of what the satellite view may look like.\n",
+        "\n",
+        "As we are not only trying to generate a random picture but a mapping between a picture to another one, we can't use the standard GAN architecture. We will then use a cGAN.\n",
+        "\n",
+        "A cGAN is a supervised GAN aiming at mapping a label picture to a real one or a real picture to a label one. As you can see in the diagram below, the discriminator will take as input a pair of images and try to predict if the pair was generated or not. The generator will not only generate an image from noise but will also use an image (label or real) to generate another one (real or label).\n",
+        "![Diagram of how a cGan works](https://raw.githubusercontent.com/Neyri/Projet-cGAN/master/BE/img/cgan_map.png)\n"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "0JRaeHfzl6cO"
+      },
+      "source": [
+        "### Generator\n",
+        "\n",
+        "In the cGAN architecture, the generator chosen is a U-Net.\n",
+        "![U-Net](https://raw.githubusercontent.com/Neyri/Projet-cGAN/master/BE/img/unet.png)\n",
+        "\n",
+        "A U-Net takes as input an image, and outputs another image. \n",
+        "\n",
+        "It can be divided into 2 subparts : an encoder and a decoder. \n",
+        "* The encoder takes the input image and reduces its dimension to encode the main features into a vector. \n",
+        "* The decoder takes this vector and map the features stored into an image.\n",
+        "\n",
+        "A U-Net architecture is different from a classic encoder-decoder in that every layer of the decoder takes as input the previous decoded output as well as the output vector from the encoder layers of the same level. It allows the decoder to map low frequencies information encoded during the descent as well as high frequencies from the original picture. \n",
+        "\n",
+        "![U-Net](https://www.researchgate.net/profile/Baris_Turkbey/publication/315514772/figure/fig2/AS:485824962797569@1492841105670/U-net-architecture-Each-box-corresponds-to-a-multi-channel-features-maps-The-number-of.png)"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "xFqMOsoYwzFe"
+      },
+      "source": [
+        "The architecture we will implement is the following (the number in the square is the number of filters used).\n",
+        "![UNet Architecture](https://raw.githubusercontent.com/Neyri/Projet-cGAN/master/BE/img/unet_architecture.png)\n",
+        "\n",
+        "The encoder will take as input a colored picture (3 channels: RGB), it will pass through a series of convolution layers to encode the features of the picture. It will then be decoded by the decoder using transposed convolutional layers. These layers will take as input the previous decoded vector AND the encoded features of the same level. "
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "yzy7y4hmbbX3"
+      },
+      "source": [
+        "Now, let's create or cGAN to generate facades from a template image. For this purpose, we will use the \"Facade\" dataset available at http://cmp.felk.cvut.cz/~tylecr1/facade/.\n"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "Q_jf9H_NDESm"
+      },
+      "source": [
+        "Let's first create a few classes describing the layers we will use in the U-Net."
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "uOKvYDyu0w8N"
+      },
+      "outputs": [],
+      "source": [
+        "# Importing all the libraries needed\n",
+        "import matplotlib.pyplot as plt\n",
+        "import imageio\n",
+        "import glob\n",
+        "import random\n",
+        "import os\n",
+        "import numpy as np\n",
+        "import math\n",
+        "import itertools\n",
+        "import time\n",
+        "import datetime\n",
+        "import cv2\n",
+        "from pathlib import Path\n",
+        "from PIL import Image\n",
+        "\n",
+        "from torch.utils.data import Dataset, DataLoader\n",
+        "import torchvision.transforms as transforms\n",
+        "from torchvision.utils import save_image, make_grid\n",
+        "from torchvision import datasets\n",
+        "from torch.autograd import Variable\n",
+        "\n",
+        "import torch.nn as nn\n",
+        "import torch.nn.functional as F\n",
+        "import torch"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "Zk5a6B5hILN2"
+      },
+      "outputs": [],
+      "source": [
+        "# code adapted from https://github.com/milesial/Pytorch-UNet/blob/master/unet/unet_parts.py\n",
+        "\n",
+        "# Input layer\n",
+        "class inconv(nn.Module):\n",
+        "    def __init__(self, in_ch, out_ch):\n",
+        "        super(inconv, self).__init__()\n",
+        "        self.conv = nn.Sequential(\n",
+        "            nn.Conv2d(in_ch, out_ch, kernel_size=4, padding=1, stride=2),\n",
+        "            nn.LeakyReLU(negative_slope=0.2, inplace=True)\n",
+        "        )\n",
+        "\n",
+        "    def forward(self, x):\n",
+        "        x = self.conv(x)\n",
+        "        return x\n",
+        "\n",
+        "# Encoder layer\n",
+        "class down(nn.Module):\n",
+        "    def __init__(self, in_ch, out_ch):\n",
+        "        super(down, self).__init__()\n",
+        "        self.conv = nn.Sequential(\n",
+        "            nn.Conv2d(in_ch, out_ch, kernel_size=4, padding=1, stride=2),\n",
+        "            nn.BatchNorm2d(out_ch),\n",
+        "            nn.LeakyReLU(negative_slope=0.2, inplace=True)\n",
+        "        )\n",
+        "\n",
+        "    def forward(self, x):\n",
+        "        x = self.conv(x)\n",
+        "        return x\n",
+        "\n",
+        "# Decoder layer\n",
+        "class up(nn.Module):\n",
+        "    def __init__(self, in_ch, out_ch, dropout=False):\n",
+        "        super(up, self).__init__()\n",
+        "        if dropout :\n",
+        "            self.conv = nn.Sequential(\n",
+        "                nn.ConvTranspose2d(in_ch, out_ch, kernel_size=4, padding=1, stride=2),\n",
+        "                nn.BatchNorm2d(out_ch),\n",
+        "                nn.Dropout(0.5, inplace=True),\n",
+        "                nn.ReLU(inplace=True)\n",
+        "            )\n",
+        "        else:\n",
+        "            self.conv = nn.Sequential(\n",
+        "                nn.ConvTranspose2d(in_ch, out_ch, kernel_size=4, padding=1, stride=2),\n",
+        "                nn.BatchNorm2d(out_ch),\n",
+        "                nn.ReLU(inplace=True)\n",
+        "            )\n",
+        "\n",
+        "    def forward(self, x1, x2):\n",
+        "        x1 = self.conv(x1)\n",
+        "        x = torch.cat([x1, x2], dim=1)\n",
+        "        return x\n",
+        "\n",
+        "# Output layer\n",
+        "class outconv(nn.Module):\n",
+        "    def __init__(self, in_ch, out_ch):\n",
+        "        super(outconv, self).__init__()\n",
+        "        self.conv = nn.Sequential(\n",
+        "              nn.ConvTranspose2d(in_ch, out_ch, kernel_size=4, padding=1, stride=2),\n",
+        "              nn.Tanh()\n",
+        "        )\n",
+        "\n",
+        "    def forward(self, x):\n",
+        "        x = self.conv(x)\n",
+        "        return x"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "1rZ5Qz1mBUe8"
+      },
+      "source": [
+        "Now let's create the U-Net using the helper classes defined previously."
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "4Tbp_535EVPW"
+      },
+      "outputs": [],
+      "source": [
+        "class U_Net(nn.Module):\n",
+        "    ''' \n",
+        "    Ck denotes a Convolution-BatchNorm-ReLU layer with k filters.\n",
+        "    CDk denotes a Convolution-BatchNorm-Dropout-ReLU layer with a dropout rate of 50%\n",
+        "    Encoder:\n",
+        "      C64   - C128   - C256   - C512  - C512  - C512 - C512 - C512\n",
+        "    Decoder:\n",
+        "      CD512 - CD1024 - CD1024 - C1024 - C1024 - C512 - C256 - C128\n",
+        "    '''\n",
+        "    def __init__(self, n_channels, n_classes):\n",
+        "        super(U_Net, self).__init__()\n",
+        "        # Encoder\n",
+        "        self.inc = inconv(n_channels, 64) # 64 filters\n",
+        "        # TO DO :\n",
+        "        # Create the 7 encoder layers called \"down1\" to \"down7\" following this sequence\n",
+        "        # C64   - C128   - C256   - C512  - C512  - C512 - C512 - C512\n",
+        "        # The first one has already been implemented\n",
+        "        self.down1 = down(64, 128)\n",
+        "        self.down2 = down(128, 256)\n",
+        "        self.down3 = down(256, 512)\n",
+        "        self.down4 = down(512, 512)\n",
+        "        self.down5 = down(512, 512)\n",
+        "        self.down6 = down(512, 512)\n",
+        "        self.down7 = down(512, 512)\n",
+        "        \n",
+        "        \n",
+        "        # Decoder\n",
+        "        # TO DO :\n",
+        "        # Create the 7 decoder layers called up1 to up7 following this sequence :\n",
+        "        # CD512 - CD1024 - CD1024 - C1024 - C1024 - C512 - C256 - C128\n",
+        "        # The last layer has already been defined\n",
+        "        self.up7 = up(512, 512, dropout=True)\n",
+        "        self.up6 = up(1024, 512, dropout=True)\n",
+        "        self.up5 = up(1024, 512, dropout=True)\n",
+        "        self.up4 = up(1024, 512, dropout=True)\n",
+        "        self.up3 = up(1024, 256, dropout=True)\n",
+        "        self.up2 = up(512, 128, dropout=True)\n",
+        "        self.up1 = up(256, 64, dropout=True)\n",
+        "        \n",
+        "        self.outc = outconv(128, n_classes) # 128 filters\n",
+        "\n",
+        "    def forward(self, x):\n",
+        "        x0 = self.inc(x)\n",
+        "        x1 = self.down1(x0)\n",
+        "        x2 = self.down2(x1)\n",
+        "        x3 = self.down3(x2)\n",
+        "        x4 = self.down4(x3)\n",
+        "        x5 = self.down5(x4)\n",
+        "        x6 = self.down6(x5)\n",
+        "        x7 = self.down7(x6)\n",
+        "\n",
+        "        # At this stage x8 is our encoded vector, we will now decode it\n",
+        "\n",
+        "        x = self.up7(x7, x6)\n",
+        "        x = self.up6(x, x5)\n",
+        "        x = self.up5(x, x4)\n",
+        "        x = self.up4(x, x3)\n",
+        "        x = self.up3(x, x2)\n",
+        "        x = self.up2(x, x1)\n",
+        "        x = self.up1(x, x0)\n",
+        "        x = self.outc(x)\n",
+        "        return x"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "colab": {
+          "base_uri": "https://localhost:8080/"
+        },
+        "id": "1hmcejTWJSYY",
+        "outputId": "b7010067-6518-49c9-dc9a-42138a541b56"
+      },
+      "outputs": [
+        {
+          "output_type": "execute_result",
+          "data": {
+            "text/plain": [
+              "U_Net(\n",
+              "  (inc): inconv(\n",
+              "    (conv): Sequential(\n",
+              "      (0): Conv2d(3, 64, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (down1): down(\n",
+              "    (conv): Sequential(\n",
+              "      (0): Conv2d(64, 128, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (down2): down(\n",
+              "    (conv): Sequential(\n",
+              "      (0): Conv2d(128, 256, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (down3): down(\n",
+              "    (conv): Sequential(\n",
+              "      (0): Conv2d(256, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (down4): down(\n",
+              "    (conv): Sequential(\n",
+              "      (0): Conv2d(512, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (down5): down(\n",
+              "    (conv): Sequential(\n",
+              "      (0): Conv2d(512, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (down6): down(\n",
+              "    (conv): Sequential(\n",
+              "      (0): Conv2d(512, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (down7): down(\n",
+              "    (conv): Sequential(\n",
+              "      (0): Conv2d(512, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (up7): up(\n",
+              "    (conv): Sequential(\n",
+              "      (0): ConvTranspose2d(512, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): Dropout(p=0.5, inplace=True)\n",
+              "      (3): ReLU(inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (up6): up(\n",
+              "    (conv): Sequential(\n",
+              "      (0): ConvTranspose2d(1024, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): Dropout(p=0.5, inplace=True)\n",
+              "      (3): ReLU(inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (up5): up(\n",
+              "    (conv): Sequential(\n",
+              "      (0): ConvTranspose2d(1024, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): Dropout(p=0.5, inplace=True)\n",
+              "      (3): ReLU(inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (up4): up(\n",
+              "    (conv): Sequential(\n",
+              "      (0): ConvTranspose2d(1024, 512, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): Dropout(p=0.5, inplace=True)\n",
+              "      (3): ReLU(inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (up3): up(\n",
+              "    (conv): Sequential(\n",
+              "      (0): ConvTranspose2d(1024, 256, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): Dropout(p=0.5, inplace=True)\n",
+              "      (3): ReLU(inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (up2): up(\n",
+              "    (conv): Sequential(\n",
+              "      (0): ConvTranspose2d(512, 128, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): Dropout(p=0.5, inplace=True)\n",
+              "      (3): ReLU(inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (up1): up(\n",
+              "    (conv): Sequential(\n",
+              "      (0): ConvTranspose2d(256, 64, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(64, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): Dropout(p=0.5, inplace=True)\n",
+              "      (3): ReLU(inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (outc): outconv(\n",
+              "    (conv): Sequential(\n",
+              "      (0): ConvTranspose2d(128, 3, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): Tanh()\n",
+              "    )\n",
+              "  )\n",
+              ")"
+            ]
+          },
+          "metadata": {},
+          "execution_count": 4
+        }
+      ],
+      "source": [
+        "# We take images that have 3 channels (RGB) as input and output an image that also have 3 channels (RGB)\n",
+        "generator=U_Net(3,3)\n",
+        "# Check that the architecture is as expected\n",
+        "generator"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "xIXFtHzcBUfO"
+      },
+      "source": [
+        "You should now have a working U-Net."
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "RqD1katYBUfP"
+      },
+      "source": [
+        "<font color='red'>**Question 1**</font>                                                                  \n",
+        "Knowing the input and output images will be 256x256, what will be the dimension of the encoded vector x8  ?\n",
+        "\n",
+        "<font color='red'>**Question 2**</font>                                                                  \n",
+        "As you can see, U-net has an encoder-decoder architecture with skip connections. Explain why it works better than a traditional encoder-decoder."
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "cchTp3thBUfR"
+      },
+      "source": [
+        "### Discriminator\n",
+        "\n",
+        "In the cGAN architecture, the chosen discriminator is a Patch GAN. It is a convolutional discriminator which enables to produce a map of the input pictures where each pixel represents a patch of size NxN of the input.\n",
+        "\n",
+        "![patch GAN](https://raw.githubusercontent.com/Neyri/Projet-cGAN/master/BE/img/patchGAN.png)\n",
+        "\n",
+        "The size N is given by the depth of the net. According to this table :\n",
+        "\n",
+        "| Number of layers | N |\n",
+        "| ---- | ---- |\n",
+        "| 1 | 16 |\n",
+        "| 2 | 34 |\n",
+        "| 3 | 70 |\n",
+        "| 4 | 142 |\n",
+        "| 5 | 286 |\n",
+        "| 6 | 574 |\n",
+        "\n",
+        "The number of layers actually means the number of layers with `kernel=(4,4)`, `padding=(1,1)` and `stride=(2,2)`. These layers are followed by 2 layers with `kernel=(4,4)`, `padding=(1,1)` and `stride=(1,1)`.\n",
+        "In our case we are going to create a 70x70 PatchGAN."
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "ge6I7M0aBUfT"
+      },
+      "source": [
+        "Let's first create a few helping classes."
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "RYqomFO8BUfV"
+      },
+      "outputs": [],
+      "source": [
+        "class conv_block(nn.Module):\n",
+        "    def __init__(self, in_ch, out_ch, use_batchnorm=True, stride=2):\n",
+        "        super(conv_block, self).__init__()\n",
+        "        if use_batchnorm:\n",
+        "            self.conv = nn.Sequential(\n",
+        "                nn.Conv2d(in_ch, out_ch, kernel_size=4, padding=1, stride=stride),\n",
+        "                nn.BatchNorm2d(out_ch),\n",
+        "                nn.LeakyReLU(negative_slope=0.2, inplace=True)\n",
+        "            )\n",
+        "        else:\n",
+        "            self.conv = nn.Sequential(\n",
+        "                nn.Conv2d(in_ch, out_ch, kernel_size=4, padding=1, stride=stride),\n",
+        "                nn.LeakyReLU(negative_slope=0.2, inplace=True)\n",
+        "            )\n",
+        "\n",
+        "    def forward(self, x):\n",
+        "        x = self.conv(x)\n",
+        "        return x\n",
+        "    \n",
+        "\n",
+        "class out_block(nn.Module):\n",
+        "    def __init__(self, in_ch, out_ch):\n",
+        "        super(out_block, self).__init__()\n",
+        "        self.conv = nn.Sequential(\n",
+        "            nn.Conv2d(in_ch, 1, kernel_size=4, padding=1, stride=1),\n",
+        "            nn.Sigmoid()\n",
+        "        )\n",
+        "\n",
+        "    def forward(self, x):\n",
+        "        x = self.conv(x)\n",
+        "        return x"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "5m4Dnup4BUfc"
+      },
+      "source": [
+        "Now let's create the Patch GAN discriminator.\n",
+        "As we want a 70x70 Patch GAN, the architecture will be as follows :\n",
+        "```\n",
+        "1. C64  - K4, P1, S2\n",
+        "2. C128 - K4, P1, S2\n",
+        "3. C256 - K4, P1, S2\n",
+        "4. C512 - K4, P1, S1\n",
+        "5. C1   - K4, P1, S1 (output)\n",
+        "```\n",
+        "Where Ck denotes a convolution block with k filters, Kk a kernel of size k, Pk is the padding size and Sk the stride applied.\n",
+        "*Note :* For the first layer, we do not use batchnorm."
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "AH6u5a-PBUfg"
+      },
+      "source": [
+        "<font color='red'>**Question 3**</font>                                                                  \n",
+        "Knowing the input and output images will be 256x256, what will be the dimension of the encoded vector x8  ?Knowing input images will be 256x256 with 3 channels each, how many parameters are there to learn ?"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "g_9LxNhGBUfi"
+      },
+      "outputs": [],
+      "source": [
+        "class PatchGAN(nn.Module):\n",
+        "    def __init__(self, n_channels, n_classes):\n",
+        "        super(PatchGAN, self).__init__()\n",
+        "        # TODO :\n",
+        "        # create the 4 first layers named conv1 to conv4\n",
+        "        self.conv1 = conv_block(6, 64)\n",
+        "        self.conv2 = conv_block(64, 128)\n",
+        "        self.conv3 = conv_block(128, 256)\n",
+        "        self.conv4 = conv_block(256, 512, stride=1)\n",
+        "\n",
+        "        # output layer\n",
+        "        self.out = out_block(512, n_classes)\n",
+        "        \n",
+        "    def forward(self, x1, x2):\n",
+        "        x = torch.cat([x2, x1], dim=1)\n",
+        "        x = self.conv1(x)\n",
+        "        x = self.conv2(x)\n",
+        "        x = self.conv3(x)\n",
+        "        x = self.conv4(x)\n",
+        "        x = self.out(x)\n",
+        "        return x"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "colab": {
+          "base_uri": "https://localhost:8080/"
+        },
+        "id": "W_sevZRnBUfn",
+        "outputId": "815d3c1f-171a-49c2-b86f-9eb1c11bf2e5"
+      },
+      "outputs": [
+        {
+          "output_type": "execute_result",
+          "data": {
+            "text/plain": [
+              "PatchGAN(\n",
+              "  (conv1): conv_block(\n",
+              "    (conv): Sequential(\n",
+              "      (0): Conv2d(6, 64, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(64, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (conv2): conv_block(\n",
+              "    (conv): Sequential(\n",
+              "      (0): Conv2d(64, 128, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(128, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (conv3): conv_block(\n",
+              "    (conv): Sequential(\n",
+              "      (0): Conv2d(128, 256, kernel_size=(4, 4), stride=(2, 2), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(256, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (conv4): conv_block(\n",
+              "    (conv): Sequential(\n",
+              "      (0): Conv2d(256, 512, kernel_size=(4, 4), stride=(1, 1), padding=(1, 1))\n",
+              "      (1): BatchNorm2d(512, eps=1e-05, momentum=0.1, affine=True, track_running_stats=True)\n",
+              "      (2): LeakyReLU(negative_slope=0.2, inplace=True)\n",
+              "    )\n",
+              "  )\n",
+              "  (out): out_block(\n",
+              "    (conv): Sequential(\n",
+              "      (0): Conv2d(512, 1, kernel_size=(4, 4), stride=(1, 1), padding=(1, 1))\n",
+              "      (1): Sigmoid()\n",
+              "    )\n",
+              "  )\n",
+              ")"
+            ]
+          },
+          "metadata": {},
+          "execution_count": 21
+        }
+      ],
+      "source": [
+        "# We have 6 input channels as we concatenate 2 images (with 3 channels each)\n",
+        "discriminator = PatchGAN(6,1)\n",
+        "discriminator"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "v_QubOycBUfv"
+      },
+      "source": [
+        "You should now have a working discriminator."
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "DiI2CByRBUfz"
+      },
+      "source": [
+        "### Loss functions\n",
+        "\n",
+        "As we have seen in the choice of the various architectures for this GAN, the issue is to map both low and high frequencies.\n",
+        "To tackle this problem, this GAN rely on the architecture to map the high frequencies (U-Net + PatchGAN) and the loss function to learn low frequencies features. The global loss function will indeed be made of 2 parts :\n",
+        "* the first part to map hight frequencies, will try to optimize the mean squared error of the GAN.\n",
+        "* the second part to map low frequencies, will minimize the $\\mathcal{L}_1$ norm of the generated picture.\n",
+        "\n",
+        "So the loss can be defined as $$ G^* = arg\\ \\underset{G}{min}\\ \\underset{D}{max}\\ \\mathcal{L}_{cGAN}(G,D) + \\lambda \\mathcal{L}_1(G)$$"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "k4G_xewPBUf4"
+      },
+      "outputs": [],
+      "source": [
+        "# Loss functions\n",
+        "criterion_GAN = torch.nn.MSELoss()\n",
+        "criterion_pixelwise = torch.nn.L1Loss()\n",
+        "\n",
+        "# Loss weight of L1 pixel-wise loss between translated image and real image\n",
+        "lambda_pixel = 100"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "c12q2NwkBUf7"
+      },
+      "source": [
+        "### Training and evaluating models "
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "vGKjO0UMBUf9"
+      },
+      "outputs": [],
+      "source": [
+        "# parameters\n",
+        "epoch = 0 #  epoch to start training from\n",
+        "n_epoch = 200  #  number of epochs of training\n",
+        "batch_size =10  #  size of the batches\n",
+        "lr = 0.0002 #  adam: learning rate\n",
+        "b1 =0.5  #  adam: decay of first order momentum of gradient\n",
+        "b2 = 0.999  # adam: decay of first order momentum of gradient\n",
+        "decay_epoch = 100  # epoch from which to start lr decay\n",
+        "img_height = 256  # size of image height\n",
+        "img_width = 256  # size of image width\n",
+        "channels = 3  # number of image channels\n",
+        "sample_interval = 500 # interval between sampling of images from generators\n",
+        "checkpoint_interval = -1 # interval between model checkpoints\n",
+        "cuda = True if torch.cuda.is_available() else False # do you have cuda ?"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "PhPkU7BDYooV"
+      },
+      "source": [
+        "Download the dataset. \n"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "colab": {
+          "base_uri": "https://localhost:8080/",
+          "height": 239
+        },
+        "id": "8wyPjAxPYsNF",
+        "outputId": "31167bc9-6a54-49a9-9983-cf5ca991910e"
+      },
+      "outputs": [
+        {
+          "output_type": "error",
+          "ename": "OSError",
+          "evalue": "ignored",
+          "traceback": [
+            "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m",
+            "\u001b[0;31mOSError\u001b[0m                                   Traceback (most recent call last)",
+            "\u001b[0;32m<ipython-input-24-1b3597b366a2>\u001b[0m in \u001b[0;36m<module>\u001b[0;34m\u001b[0m\n\u001b[1;32m     44\u001b[0m     \u001b[0;32mwith\u001b[0m \u001b[0mzipfile\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mZipFile\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m\"CMP_facade_DB_base.zip\"\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0;34m'r'\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mas\u001b[0m \u001b[0mzip_ref\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m     45\u001b[0m         \u001b[0mzip_ref\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mextractall\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m\"./facades\"\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m---> 46\u001b[0;31m         \u001b[0mos\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mrename\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m\"./facades/base\"\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0;34m\"./facades/train\"\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m     47\u001b[0m \u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m     48\u001b[0m     \u001b[0;31m# Download ground truth\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n",
+            "\u001b[0;31mOSError\u001b[0m: [Errno 39] Directory not empty: './facades/base' -> './facades/train'"
+          ]
+        }
+      ],
+      "source": [
+        "import urllib.request\n",
+        "from tqdm import tqdm\n",
+        "import os\n",
+        "import zipfile\n",
+        "\n",
+        "def download_hook(t):\n",
+        "    \"\"\"Wraps tqdm instance.\n",
+        "    Don't forget to close() or __exit__()\n",
+        "    the tqdm instance once you're done with it (easiest using `with` syntax).\n",
+        "    Example\n",
+        "    -------\n",
+        "    >>> with tqdm(...) as t:\n",
+        "    ...     reporthook = my_hook(t)\n",
+        "    ...     urllib.request.urlretrieve(..., reporthook=reporthook)\n",
+        "    \"\"\"\n",
+        "    last_b = [0]\n",
+        "\n",
+        "    def update_to(b=1, bsize=1, tsize=None):\n",
+        "        \"\"\"\n",
+        "        b  : int, optional\n",
+        "            Number of blocks transferred so far [default: 1].\n",
+        "        bsize  : int, optional\n",
+        "            Size of each block (in tqdm units) [default: 1].\n",
+        "        tsize  : int, optional\n",
+        "            Total size (in tqdm units). If [default: None] remains unchanged.\n",
+        "        \"\"\"\n",
+        "        if tsize is not None:\n",
+        "            t.total = tsize\n",
+        "        t.update((b - last_b[0]) * bsize)\n",
+        "        last_b[0] = b\n",
+        "\n",
+        "    return update_to\n",
+        "\n",
+        "def download(url, save_dir):\n",
+        "    filename = url.split('/')[-1]\n",
+        "    with tqdm(unit = 'B', unit_scale = True, unit_divisor = 1024, miniters = 1, desc = filename) as t:\n",
+        "        urllib.request.urlretrieve(url, filename = os.path.join(save_dir, filename), reporthook = download_hook(t), data = None)\n",
+        "\n",
+        "if __name__ == '__main__':\n",
+        "    # Download ground truth\n",
+        "    if not os.path.exists(\"CMP_facade_DB_base.zip\"):\n",
+        "        download(\"http://cmp.felk.cvut.cz/~tylecr1/facade/CMP_facade_DB_base.zip\", \"./\")\n",
+        "    # Extract in the correct folder\n",
+        "    with zipfile.ZipFile(\"CMP_facade_DB_base.zip\", 'r') as zip_ref:\n",
+        "        zip_ref.extractall(\"./facades\")\n",
+        "        os.rename(\"./facades/base\", \"./facades/train\")\n",
+        "\n",
+        "    # Download ground truth\n",
+        "    if not os.path.exists(\"CMP_facade_DB_extended.zip\"):\n",
+        "        download(\"http://cmp.felk.cvut.cz/~tylecr1/facade/CMP_facade_DB_extended.zip\", \"./\")\n",
+        "    # Extract in the correct folder\n",
+        "    with zipfile.ZipFile(\"CMP_facade_DB_extended.zip\", 'r') as zip_ref:\n",
+        "        zip_ref.extractall(\"./facades\")\n",
+        "        os.rename(\"./facades/extended\", \"./facades/val\")\n"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "6DHT9c0_BUgA"
+      },
+      "source": [
+        "Configure the dataloader"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "rxi_QIpgBUgB"
+      },
+      "outputs": [],
+      "source": [
+        "class ImageDataset(Dataset):\n",
+        "    def __init__(self, root, transforms_=None, mode='train'):\n",
+        "        self.transform = transforms.Compose(transforms_)\n",
+        "\n",
+        "        self.files_img = sorted(glob.glob(os.path.join(root, mode) + '/*.jpg'))\n",
+        "        if mode == 'val':\n",
+        "            self.files_img.extend(\n",
+        "                sorted(glob.glob(os.path.join(root, 'val') + '/*.jpg')))\n",
+        "\n",
+        "        self.files_mask = sorted(glob.glob(os.path.join(root, mode) + '/*.png'))\n",
+        "        if mode == 'val':\n",
+        "            self.files_mask.extend(\n",
+        "                sorted(glob.glob(os.path.join(root, 'val') + '/*.png')))\n",
+        "            \n",
+        "        assert len(self.files_img) == len(self.files_mask)\n",
+        "\n",
+        "    def __getitem__(self, index):\n",
+        "\n",
+        "        img = Image.open(self.files_img[index % len(self.files_img)])\n",
+        "        mask = Image.open(self.files_mask[index % len(self.files_img)])\n",
+        "        mask = mask.convert('RGB')\n",
+        "\n",
+        "        img = self.transform(img)\n",
+        "        mask = self.transform(mask)\n",
+        "\n",
+        "        return img, mask\n",
+        "\n",
+        "    def __len__(self):\n",
+        "        return len(self.files_img)\n",
+        "    \n",
+        "# Configure dataloaders\n",
+        "transforms_ = [transforms.Resize((img_height, img_width), Image.BICUBIC),\n",
+        "               transforms.ToTensor()]  # transforms.Normalize((0.5,0.5,0.5), (0.5,0.5,0.5))\n",
+        "\n",
+        "dataloader = DataLoader(ImageDataset(\"facades\", transforms_=transforms_),\n",
+        "                        batch_size=16, shuffle=True)\n",
+        "\n",
+        "val_dataloader = DataLoader(ImageDataset(\"facades\", transforms_=transforms_, mode='val'),\n",
+        "                            batch_size=8, shuffle=False)\n",
+        "\n",
+        "# Tensor type\n",
+        "Tensor = torch.cuda.FloatTensor if cuda else torch.FloatTensor"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "Okb3LU76BUgG"
+      },
+      "source": [
+        "Check the loading works and a few helper functions"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "xuxq4TZRBUgJ"
+      },
+      "outputs": [],
+      "source": [
+        "def plot2x2Array(image, mask):\n",
+        "    f, axarr = plt.subplots(1, 2)\n",
+        "    axarr[0].imshow(image)\n",
+        "    axarr[1].imshow(mask)\n",
+        "\n",
+        "    axarr[0].set_title('Image')\n",
+        "    axarr[1].set_title('Mask')\n",
+        "\n",
+        "\n",
+        "def reverse_transform(image):\n",
+        "    image = image.numpy().transpose((1, 2, 0))\n",
+        "    image = np.clip(image, 0, 1)\n",
+        "    image = (image * 255).astype(np.uint8)\n",
+        "\n",
+        "    return image\n",
+        "\n",
+        "def plot2x3Array(image, mask,predict):\n",
+        "    f, axarr = plt.subplots(1,3,figsize=(15,15))\n",
+        "    axarr[0].imshow(image)\n",
+        "    axarr[1].imshow(mask)\n",
+        "    axarr[2].imshow(predict)\n",
+        "    axarr[0].set_title('input')\n",
+        "    axarr[1].set_title('real')\n",
+        "    axarr[2].set_title('fake')"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "colab": {
+          "base_uri": "https://localhost:8080/",
+          "height": 216
+        },
+        "id": "m2NxLrQEBUgM",
+        "outputId": "4bcdb762-b7e4-463f-a7a6-79d811d5b524"
+      },
+      "outputs": [
+        {
+          "output_type": "display_data",
+          "data": {
+            "text/plain": [
+              "<Figure size 432x288 with 2 Axes>"
+            ],
+            "image/png": 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\n"
+          },
+          "metadata": {
+            "needs_background": "light"
+          }
+        }
+      ],
+      "source": [
+        "image, mask = next(iter(dataloader))\n",
+        "image = reverse_transform(image[0])\n",
+        "mask = reverse_transform(mask[0])\n",
+        "plot2x2Array(image, mask)"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "zAvaxAbxBUgQ"
+      },
+      "source": [
+        "Initialize our GAN"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "dVgF3qfDBUgR"
+      },
+      "outputs": [],
+      "source": [
+        "# Calculate output of image discriminator (PatchGAN)\n",
+        "patch = (1, img_height//2**3-2, img_width//2**3-2)\n",
+        "\n",
+        "if cuda:\n",
+        "    generator = generator.cuda()\n",
+        "    discriminator = discriminator.cuda()\n",
+        "    criterion_GAN.cuda()\n",
+        "    criterion_pixelwise.cuda()\n",
+        "    \n",
+        "# Optimizers\n",
+        "optimizer_G = torch.optim.Adam(generator.parameters(), lr=lr, betas=(b1, b2))\n",
+        "optimizer_D = torch.optim.Adam(discriminator.parameters(), lr=lr, betas=(b1, b2))"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "rN3cbiWaBUgf"
+      },
+      "source": [
+        "Start training"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "msmQQUX-BUgh"
+      },
+      "outputs": [],
+      "source": [
+        "def save_model(epoch):\n",
+        "    # save your work\n",
+        "    torch.save({\n",
+        "                'epoch': epoch,\n",
+        "                'model_state_dict': generator.state_dict(),\n",
+        "                'optimizer_state_dict': optimizer_G.state_dict(),\n",
+        "                'loss': loss_G,\n",
+        "                }, 'generator_'+str(epoch)+'.pth')\n",
+        "    torch.save({\n",
+        "                'epoch': epoch,\n",
+        "                'model_state_dict': discriminator.state_dict(),\n",
+        "                'optimizer_state_dict': optimizer_D.state_dict(),\n",
+        "                'loss': loss_D,\n",
+        "                }, 'discriminator_'+str(epoch)+'.pth')\n",
+        "    \n",
+        "def weights_init_normal(m):\n",
+        "  classname = m.__class__.__name__\n",
+        "  if classname.find('Conv') != -1:\n",
+        "      torch.nn.init.normal_(m.weight.data, 0.0, 0.02)\n",
+        "  elif classname.find('BatchNorm2d') != -1:\n",
+        "      torch.nn.init.normal_(m.weight.data, 1.0, 0.02)\n",
+        "      torch.nn.init.constant_(m.bias.data, 0.0)"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "6UXrZLLNBUgq"
+      },
+      "source": [
+        "<font color='red'>Complete the loss function </font>  in the following training code and train your network:  "
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "colab": {
+          "base_uri": "https://localhost:8080/",
+          "height": 440
+        },
+        "id": "7NUuGcQ0SiJw",
+        "outputId": "495619c9-bf52-4c19-bb2c-3b40e15a2f03"
+      },
+      "outputs": [
+        {
+          "output_type": "error",
+          "ename": "RuntimeError",
+          "evalue": "ignored",
+          "traceback": [
+            "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m",
+            "\u001b[0;31mRuntimeError\u001b[0m                              Traceback (most recent call last)",
+            "\u001b[0;32m<ipython-input-31-edd620f6053f>\u001b[0m in \u001b[0;36m<module>\u001b[0;34m\u001b[0m\n\u001b[1;32m     67\u001b[0m         \u001b[0mloss_D\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0;36m0.5\u001b[0m \u001b[0;34m*\u001b[0m \u001b[0;34m(\u001b[0m\u001b[0mloss_real\u001b[0m \u001b[0;34m+\u001b[0m \u001b[0mloss_fake\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m     68\u001b[0m \u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m---> 69\u001b[0;31m         \u001b[0mloss_D\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mbackward\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mretain_graph\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0;32mTrue\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m     70\u001b[0m         \u001b[0moptimizer_D\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mstep\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m     71\u001b[0m \u001b[0;34m\u001b[0m\u001b[0m\n",
+            "\u001b[0;32m/usr/local/lib/python3.9/dist-packages/torch/_tensor.py\u001b[0m in \u001b[0;36mbackward\u001b[0;34m(self, gradient, retain_graph, create_graph, inputs)\u001b[0m\n\u001b[1;32m    486\u001b[0m                 \u001b[0minputs\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0minputs\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m    487\u001b[0m             )\n\u001b[0;32m--> 488\u001b[0;31m         torch.autograd.backward(\n\u001b[0m\u001b[1;32m    489\u001b[0m             \u001b[0mself\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mgradient\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mretain_graph\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mcreate_graph\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0minputs\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0minputs\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m    490\u001b[0m         )\n",
+            "\u001b[0;32m/usr/local/lib/python3.9/dist-packages/torch/autograd/__init__.py\u001b[0m in \u001b[0;36mbackward\u001b[0;34m(tensors, grad_tensors, retain_graph, create_graph, grad_variables, inputs)\u001b[0m\n\u001b[1;32m    195\u001b[0m     \u001b[0;31m# some Python versions print out the first line of a multi-line function\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m    196\u001b[0m     \u001b[0;31m# calls in the traceback and some print out the last line\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m--> 197\u001b[0;31m     Variable._execution_engine.run_backward(  # Calls into the C++ engine to run the backward pass\n\u001b[0m\u001b[1;32m    198\u001b[0m         \u001b[0mtensors\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mgrad_tensors_\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mretain_graph\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mcreate_graph\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0minputs\u001b[0m\u001b[0;34m,\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m    199\u001b[0m         allow_unreachable=True, accumulate_grad=True)  # Calls into the C++ engine to run the backward pass\n",
+            "\u001b[0;31mRuntimeError\u001b[0m: Trying to backward through the graph a second time (or directly access saved tensors after they have already been freed). Saved intermediate values of the graph are freed when you call .backward() or autograd.grad(). Specify retain_graph=True if you need to backward through the graph a second time or if you need to access saved tensors after calling backward."
+          ]
+        }
+      ],
+      "source": [
+        "torch.set_grad_enabled(True)\n",
+        "\n",
+        "# ----------\n",
+        "#  Training\n",
+        "# ----------\n",
+        "\n",
+        "losses = []\n",
+        "num_epochs = 200\n",
+        "\n",
+        "# Initialize weights\n",
+        "generator.apply(weights_init_normal)\n",
+        "discriminator.apply(weights_init_normal)\n",
+        "epoch_D = 0\n",
+        "epoch_G = 0\n",
+        "\n",
+        "# train the network\n",
+        "discriminator.train()\n",
+        "generator.train()\n",
+        "print_every = 400\n",
+        "\n",
+        "for epoch in range(epoch_G, num_epochs):\n",
+        "    for i, batch in enumerate(dataloader):\n",
+        "\n",
+        "        # Model inputs\n",
+        "        real_A = Variable(batch[0].type(Tensor))\n",
+        "        real_B = Variable(batch[1].type(Tensor))\n",
+        "\n",
+        "        # Adversarial ground truths\n",
+        "        valid = Variable(Tensor(np.ones((real_B.size(0), *patch))), requires_grad=True)\n",
+        "        fake = Variable(Tensor(np.zeros((real_B.size(0), *patch))), requires_grad=True)\n",
+        "\n",
+        "        # ------------------\n",
+        "        #  Train Generators\n",
+        "        # ------------------\n",
+        "\n",
+        "        optimizer_G.zero_grad()\n",
+        "        fake_A = generator(real_B)\n",
+        "        loss_pixel = criterion_pixelwise(real_A, fake_A)\n",
+        "\n",
+        "\n",
+        "        # Real loss\n",
+        "        pred_real = discriminator(real_A, real_B)\n",
+        "        loss_real = criterion_GAN(pred_real, valid)\n",
+        "\n",
+        "        # Fake loss\n",
+        "        pred_fake = discriminator(fake_A.detach(), real_B)\n",
+        "        loss_fake = criterion_GAN(pred_fake, fake)\n",
+        "\n",
+        "        loss_GAN = criterion_GAN(pred_fake, valid)\n",
+        "\n",
+        "\n",
+        "        loss_G = lambda_pixel * loss_pixel + loss_GAN\n",
+        "\n",
+        "        loss_G.backward()\n",
+        "\n",
+        "        optimizer_G.step()\n",
+        "\n",
+        "        # ---------------------\n",
+        "        #  Train Discriminator\n",
+        "        # ---------------------\n",
+        "\n",
+        "        optimizer_D.zero_grad()\n",
+        "\n",
+        "\n",
+        "\n",
+        "        # Total loss\n",
+        "        loss_D = 0.5 * (loss_real + loss_fake)\n",
+        "\n",
+        "        loss_D.backward(retain_graph=True)\n",
+        "        optimizer_D.step()\n",
+        "        \n",
+        "        # Print some loss stats\n",
+        "        if i % print_every == 0:\n",
+        "            # print discriminator and generator loss\n",
+        "            print('Epoch [{:5d}/{:5d}] | d_loss: {:6.4f} | g_loss: {:6.4f}'.format(\n",
+        "                    epoch+1, num_epochs, loss_D.item(), loss_G.item()))\n",
+        "    ## AFTER EACH EPOCH##\n",
+        "    # append discriminator loss and generator loss\n",
+        "    losses.append((loss_D.item(), loss_G.item()))\n",
+        "    if epoch % 100 == 0:\n",
+        "        print('Saving model...')\n",
+        "        save_model(epoch)\n"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "Ed-ZbuVWBUgu"
+      },
+      "source": [
+        "Observation of the loss along the training"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "nOLW054DTLpg"
+      },
+      "outputs": [],
+      "source": [
+        "fig, ax = plt.subplots()\n",
+        "losses = np.array(losses)\n",
+        "plt.plot(losses.T[0], label='Discriminator')\n",
+        "plt.plot(losses.T[1], label='Generator')\n",
+        "plt.title(\"Training Losses\")\n",
+        "plt.legend()\n"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "S58kJj9HBUgV"
+      },
+      "source": [
+        "If the training takes too much time, you can use a pretrained model in the meantime, to evaluate its performance.\n",
+        "\n",
+        "It is available at : https://partage.liris.cnrs.fr/index.php/s/xwEFmxn9ANeq4zY"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "i0TC5qK3BUg4"
+      },
+      "source": [
+        "### Evaluate your cGAN"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "fYBRR6NYBUg6"
+      },
+      "outputs": [],
+      "source": [
+        "def load_model(epoch=200):\n",
+        "    if 'generator_'+str(epoch)+'.pth' in os.listdir() and 'discriminator_'+str(epoch)+'.pth' in os.listdir():\n",
+        "        if cuda:\n",
+        "            checkpoint_generator = torch.load('generator_'+str(epoch)+'.pth')\n",
+        "        else:\n",
+        "            checkpoint_generator = torch.load('generator_'+str(epoch)+'.pth', map_location='cpu')\n",
+        "        generator.load_state_dict(checkpoint_generator['model_state_dict'])\n",
+        "        optimizer_G.load_state_dict(checkpoint_generator['optimizer_state_dict'])\n",
+        "        epoch_G = checkpoint_generator['epoch']\n",
+        "        loss_G = checkpoint_generator['loss']\n",
+        "\n",
+        "        if cuda:\n",
+        "            checkpoint_discriminator = torch.load('discriminator_'+str(epoch)+'.pth')\n",
+        "        else:\n",
+        "            checkpoint_discriminator = torch.load('discriminator_'+str(epoch)+'.pth', map_location='cpu')\n",
+        "        discriminator.load_state_dict(checkpoint_discriminator['model_state_dict'])\n",
+        "        optimizer_D.load_state_dict(checkpoint_discriminator['optimizer_state_dict'])\n",
+        "        epoch_D = checkpoint_discriminator['epoch']\n",
+        "        loss_D = checkpoint_discriminator['loss']\n",
+        "    else:\n",
+        "        print('There isn\\' a training available with this number of epochs')"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "4V0DwQomBUg9"
+      },
+      "outputs": [],
+      "source": [
+        "load_model(epoch=200)\n",
+        "\n",
+        "# switching mode\n",
+        "generator.eval()"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "gyvmvkIvBUhB"
+      },
+      "outputs": [],
+      "source": [
+        "# show a sample evaluation image on the training base\n",
+        "image, mask = next(iter(dataloader))\n",
+        "output = generator(mask.type(Tensor))\n",
+        "output = output.view(16, 3, 256, 256)\n",
+        "output = output.cpu().detach()\n",
+        "for i in range(8):\n",
+        "    image_plot = reverse_transform(image[i])\n",
+        "    output_plot = reverse_transform(output[i])\n",
+        "    mask_plot = reverse_transform(mask[i])\n",
+        "    plot2x3Array(mask_plot,image_plot,output_plot)"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "nqvrxBoGBUhD"
+      },
+      "outputs": [],
+      "source": [
+        "# show a sample evaluation image on the validation dataset\n",
+        "image, mask = next(iter(val_dataloader))\n",
+        "output = generator(mask.type(Tensor))\n",
+        "output = output.view(8, 3, 256, 256)\n",
+        "output = output.cpu().detach()\n",
+        "for i in range(8):\n",
+        "    image_plot = reverse_transform(image[i])\n",
+        "    output_plot = reverse_transform(output[i])\n",
+        "    mask_plot = reverse_transform(mask[i])\n",
+        "    plot2x3Array(mask_plot,image_plot,output_plot)"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "qkFVjRsOBUhG"
+      },
+      "source": [
+        "<font color='red'>**Question 4**</font>                                                                  \n",
+        "Compare results for 100 and 200 epochs"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "k85Cl5_UDWyv"
+      },
+      "outputs": [],
+      "source": [
+        "# TO DO : Your code here to load and evaluate with a few samples\n",
+        "#         a model after 100 epochs\n",
+        "\n"
+      ]
+    },
+    {
+      "cell_type": "code",
+      "execution_count": null,
+      "metadata": {
+        "id": "_GbMIfRXBUhH"
+      },
+      "outputs": [],
+      "source": [
+        "# And finally :\n",
+        "if cuda:\n",
+        "    torch.cuda.empty_cache()"
+      ]
+    },
+    {
+      "cell_type": "markdown",
+      "metadata": {
+        "id": "rVxSSPJgK60P"
+      },
+      "source": [
+        "# How to submit your Work ?\n",
+        "\n",
+        "This work must be done individually. The expected output is a repository named gan-cgan on https://gitlab.ec-lyon.fr. It must contain your notebook (or python files) and a README.md file that explains briefly the successive steps of the project. The last commit is due before 11:59 pm on Wednesday, March 29, 2023. Subsequent commits will not be considered."
+      ]
+    }
+  ],
+  "metadata": {
+    "colab": {
+      "provenance": []
+    },
+    "kernelspec": {
+      "display_name": "Python 3 (ipykernel)",
+      "language": "python",
+      "name": "python3"
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+      "codemirror_mode": {
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+      "mimetype": "text/x-python",
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-    "id": "16aVF81lJuiP"
-   },
-   "source": [
-    "The aim of this assignment is to discover GANs, understand how they are implemented and then explore one specific architecture of GANs that allows us to perform image to image translation (which corresponds to the picture that you can see above this text ! )\n",
-    "\n",
-    "Before starting the exploration of the world of GANs, here's  what students should do and send back for this assignement : \n",
-    "* In the \"tutorial\" parts of this assignement that focus on explaining new concepts, you'll find <font color='red'>**questions**</font>  that aim to test your understanding of those concepts. \n",
-    "* In some of the code cells, you'll have to complete the code and you'll find a \"TO DO\" explaining what you should implement."
-   ]
-  },
-  {
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-   "metadata": {
-    "colab_type": "text",
-    "id": "M-WNKvhOP1ED"
-   },
-   "source": [
-    "# Part1: DC-GAN"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "y_r8nMTGQI9a"
-   },
-   "source": [
-    "In this part, we aim to learn and understand the basic concepts of **Generative Adversarial Networks** through a DCGAN and generate new celebrities from the learned network after showing it real celebrities. For this purpose, please study the tutorial here: https://pytorch.org/tutorials/beginner/dcgan_faces_tutorial.html\n"
-   ]
-  },
-  {
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-   "metadata": {
-    "colab_type": "text",
-    "id": "jiHCy4_UUBFb"
-   },
-   "source": [
-    "##Work to do\n",
-    "Now we want to generate handwritten digits using the MNIST dataset. It is available within torvision package (https://pytorch.org/vision/stable/generated/torchvision.datasets.MNIST.html#torchvision.datasets.MNIST)\n",
-    "\n",
-    "Please re-train the DCGAN and display some automatically generated handwritten digits.\n",
-    "\n"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "sIL7UvYAZx6L"
-   },
-   "outputs": [],
-   "source": [
-    "#TO DO: your code here to adapt the code from the tutorial to experiment on MNIST dataset"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "5fbSgsrE1GqC"
-   },
-   "source": [
-    "# Part2: Conditional GAN (cGAN)"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "7SjXNoT7BUey"
-   },
-   "source": [
-    "Let's take the example of the set described in the next picture.\n",
-    "![Map to satellite picture](https://raw.githubusercontent.com/Neyri/Projet-cGAN/master/BE/img/map_streetview.png)\n",
-    "\n",
-    "We have a picture of a map (from Google Maps) and we want to create an image of what the satellite view may look like.\n",
-    "\n",
-    "As we are not only trying to generate a random picture but a mapping between a picture to another one, we can't use the standard GAN architecture. We will then use a cGAN.\n",
-    "\n",
-    "A cGAN is a supervised GAN aiming at mapping a label picture to a real one or a real picture to a label one. As you can see in the diagram below, the discriminator will take as input a pair of images and try to predict if the pair was generated or not. The generator will not only generate an image from noise but will also use an image (label or real) to generate another one (real or label).\n",
-    "![Diagram of how a cGan works](https://raw.githubusercontent.com/Neyri/Projet-cGAN/master/BE/img/cgan_map.png)\n"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "0JRaeHfzl6cO"
-   },
-   "source": [
-    "### Generator\n",
-    "\n",
-    "In the cGAN architecture, the generator chosen is a U-Net.\n",
-    "![U-Net](https://raw.githubusercontent.com/Neyri/Projet-cGAN/master/BE/img/unet.png)\n",
-    "\n",
-    "A U-Net takes as input an image, and outputs another image. \n",
-    "\n",
-    "It can be divided into 2 subparts : an encoder and a decoder. \n",
-    "* The encoder takes the input image and reduces its dimension to encode the main features into a vector. \n",
-    "* The decoder takes this vector and map the features stored into an image.\n",
-    "\n",
-    "A U-Net architecture is different from a classic encoder-decoder in that every layer of the decoder takes as input the previous decoded output as well as the output vector from the encoder layers of the same level. It allows the decoder to map low frequencies information encoded during the descent as well as high frequencies from the original picture. \n",
-    "\n",
-    "![U-Net](https://www.researchgate.net/profile/Baris_Turkbey/publication/315514772/figure/fig2/AS:485824962797569@1492841105670/U-net-architecture-Each-box-corresponds-to-a-multi-channel-features-maps-The-number-of.png)"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "xFqMOsoYwzFe"
-   },
-   "source": [
-    "The architecture we will implement is the following (the number in the square is the number of filters used).\n",
-    "![UNet Architecture](https://raw.githubusercontent.com/Neyri/Projet-cGAN/master/BE/img/unet_architecture.png)\n",
-    "\n",
-    "The encoder will take as input a colored picture (3 channels: RGB), it will pass through a series of convolution layers to encode the features of the picture. It will then be decoded by the decoder using transposed convolutional layers. These layers will take as input the previous decoded vector AND the encoded features of the same level. "
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "yzy7y4hmbbX3"
-   },
-   "source": [
-    "Now, let's create or cGAN to generate facades from a template image. For this purpose, we will use the \"Facade\" dataset available at http://cmp.felk.cvut.cz/~tylecr1/facade/.\n"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "Q_jf9H_NDESm"
-   },
-   "source": [
-    "Let's first create a few classes describing the layers we will use in the U-Net."
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "uOKvYDyu0w8N"
-   },
-   "outputs": [],
-   "source": [
-    "# Importing all the libraries needed\n",
-    "import matplotlib.pyplot as plt\n",
-    "import imageio\n",
-    "import glob\n",
-    "import random\n",
-    "import os\n",
-    "import numpy as np\n",
-    "import math\n",
-    "import itertools\n",
-    "import time\n",
-    "import datetime\n",
-    "import cv2\n",
-    "from pathlib import Path\n",
-    "from PIL import Image\n",
-    "\n",
-    "from torch.utils.data import Dataset, DataLoader\n",
-    "import torchvision.transforms as transforms\n",
-    "from torchvision.utils import save_image, make_grid\n",
-    "from torchvision import datasets\n",
-    "from torch.autograd import Variable\n",
-    "\n",
-    "import torch.nn as nn\n",
-    "import torch.nn.functional as F\n",
-    "import torch"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "Zk5a6B5hILN2"
-   },
-   "outputs": [],
-   "source": [
-    "# code adapted from https://github.com/milesial/Pytorch-UNet/blob/master/unet/unet_parts.py\n",
-    "\n",
-    "# Input layer\n",
-    "class inconv(nn.Module):\n",
-    "    def __init__(self, in_ch, out_ch):\n",
-    "        super(inconv, self).__init__()\n",
-    "        self.conv = nn.Sequential(\n",
-    "            nn.Conv2d(in_ch, out_ch, kernel_size=4, padding=1, stride=2),\n",
-    "            nn.LeakyReLU(negative_slope=0.2, inplace=True)\n",
-    "        )\n",
-    "\n",
-    "    def forward(self, x):\n",
-    "        x = self.conv(x)\n",
-    "        return x\n",
-    "\n",
-    "# Encoder layer\n",
-    "class down(nn.Module):\n",
-    "    def __init__(self, in_ch, out_ch):\n",
-    "        super(down, self).__init__()\n",
-    "        self.conv = nn.Sequential(\n",
-    "            nn.Conv2d(in_ch, out_ch, kernel_size=4, padding=1, stride=2),\n",
-    "            nn.BatchNorm2d(out_ch),\n",
-    "            nn.LeakyReLU(negative_slope=0.2, inplace=True)\n",
-    "        )\n",
-    "\n",
-    "    def forward(self, x):\n",
-    "        x = self.conv(x)\n",
-    "        return x\n",
-    "\n",
-    "# Decoder layer\n",
-    "class up(nn.Module):\n",
-    "    def __init__(self, in_ch, out_ch, dropout=False):\n",
-    "        super(up, self).__init__()\n",
-    "        if dropout :\n",
-    "            self.conv = nn.Sequential(\n",
-    "                nn.ConvTranspose2d(in_ch, out_ch, kernel_size=4, padding=1, stride=2),\n",
-    "                nn.BatchNorm2d(out_ch),\n",
-    "                nn.Dropout(0.5, inplace=True),\n",
-    "                nn.ReLU(inplace=True)\n",
-    "            )\n",
-    "        else:\n",
-    "            self.conv = nn.Sequential(\n",
-    "                nn.ConvTranspose2d(in_ch, out_ch, kernel_size=4, padding=1, stride=2),\n",
-    "                nn.BatchNorm2d(out_ch),\n",
-    "                nn.ReLU(inplace=True)\n",
-    "            )\n",
-    "\n",
-    "    def forward(self, x1, x2):\n",
-    "        x1 = self.conv(x1)\n",
-    "        x = torch.cat([x1, x2], dim=1)\n",
-    "        return x\n",
-    "\n",
-    "# Output layer\n",
-    "class outconv(nn.Module):\n",
-    "    def __init__(self, in_ch, out_ch):\n",
-    "        super(outconv, self).__init__()\n",
-    "        self.conv = nn.Sequential(\n",
-    "              nn.ConvTranspose2d(in_ch, out_ch, kernel_size=4, padding=1, stride=2),\n",
-    "              nn.Tanh()\n",
-    "        )\n",
-    "\n",
-    "    def forward(self, x):\n",
-    "        x = self.conv(x)\n",
-    "        return x"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "1rZ5Qz1mBUe8"
-   },
-   "source": [
-    "Now let's create the U-Net using the helper classes defined previously."
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "4Tbp_535EVPW"
-   },
-   "outputs": [],
-   "source": [
-    " class U_Net(nn.Module):\n",
-    "    ''' \n",
-    "    Ck denotes a Convolution-BatchNorm-ReLU layer with k filters.\n",
-    "    CDk denotes a Convolution-BatchNorm-Dropout-ReLU layer with a dropout rate of 50%\n",
-    "    Encoder:\n",
-    "      C64   - C128   - C256   - C512  - C512  - C512 - C512 - C512\n",
-    "    Decoder:\n",
-    "      CD512 - CD1024 - CD1024 - C1024 - C1024 - C512 - C256 - C128\n",
-    "    '''\n",
-    "    def __init__(self, n_channels, n_classes):\n",
-    "        super(U_Net, self).__init__()\n",
-    "        # Encoder\n",
-    "        self.inc = inconv(n_channels, 64) # 64 filters\n",
-    "        # TO DO :\n",
-    "        # Create the 7 encoder layers called \"down1\" to \"down7\" following this sequence\n",
-    "        # C64   - C128   - C256   - C512  - C512  - C512 - C512 - C512\n",
-    "        # The first one has already been implemented\n",
-    "        \n",
-    "        \n",
-    "        # Decoder\n",
-    "        # TO DO :\n",
-    "        # Create the 7 decoder layers called up1 to up7 following this sequence :\n",
-    "        # CD512 - CD1024 - CD1024 - C1024 - C1024 - C512 - C256 - C128\n",
-    "        # The last layer has already been defined\n",
-    "        \n",
-    "        \n",
-    "        self.outc = outconv(128, n_classes) # 128 filters\n",
-    "\n",
-    "    def forward(self, x):\n",
-    "        x1 = self.inc(x)\n",
-    "        x2 = self.down1(x1)\n",
-    "        x3 = self.down2(x2)\n",
-    "        x4 = self.down3(x3)\n",
-    "        x5 = self.down4(x4)\n",
-    "        x6 = self.down5(x5)\n",
-    "        x7 = self.down6(x6)\n",
-    "        x8 = self.down7(x7)\n",
-    "        # At this stage x8 is our encoded vector, we will now decode it\n",
-    "        x = self.up7(x8, x7)\n",
-    "        x = self.up6(x, x6)\n",
-    "        x = self.up5(x, x5)\n",
-    "        x = self.up4(x, x4)\n",
-    "        x = self.up3(x, x3)\n",
-    "        x = self.up2(x, x2)\n",
-    "        x = self.up1(x, x1)\n",
-    "        x = self.outc(x)\n",
-    "        return x"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "1hmcejTWJSYY"
-   },
-   "outputs": [],
-   "source": [
-    "# We take images that have 3 channels (RGB) as input and output an image that also have 3 channels (RGB)\n",
-    "generator=U_Net(3,3)\n",
-    "# Check that the architecture is as expected\n",
-    "generator"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "xIXFtHzcBUfO"
-   },
-   "source": [
-    "You should now have a working U-Net."
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "RqD1katYBUfP"
-   },
-   "source": [
-    "<font color='red'>**Question 1**</font>                                                                  \n",
-    "Knowing the input and output images will be 256x256, what will be the dimension of the encoded vector x8  ?\n",
-    "\n",
-    "<font color='red'>**Question 2**</font>                                                                  \n",
-    "As you can see, U-net has an encoder-decoder architecture with skip connections. Explain why it works better than a traditional encoder-decoder."
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "cchTp3thBUfR"
-   },
-   "source": [
-    "### Discriminator\n",
-    "\n",
-    "In the cGAN architecture, the chosen discriminator is a Patch GAN. It is a convolutional discriminator which enables to produce a map of the input pictures where each pixel represents a patch of size NxN of the input.\n",
-    "\n",
-    "![patch GAN](https://raw.githubusercontent.com/Neyri/Projet-cGAN/master/BE/img/patchGAN.png)\n",
-    "\n",
-    "The size N is given by the depth of the net. According to this table :\n",
-    "\n",
-    "| Number of layers | N |\n",
-    "| ---- | ---- |\n",
-    "| 1 | 16 |\n",
-    "| 2 | 34 |\n",
-    "| 3 | 70 |\n",
-    "| 4 | 142 |\n",
-    "| 5 | 286 |\n",
-    "| 6 | 574 |\n",
-    "\n",
-    "The number of layers actually means the number of layers with `kernel=(4,4)`, `padding=(1,1)` and `stride=(2,2)`. These layers are followed by 2 layers with `kernel=(4,4)`, `padding=(1,1)` and `stride=(1,1)`.\n",
-    "In our case we are going to create a 70x70 PatchGAN."
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "ge6I7M0aBUfT"
-   },
-   "source": [
-    "Let's first create a few helping classes."
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "RYqomFO8BUfV"
-   },
-   "outputs": [],
-   "source": [
-    "class conv_block(nn.Module):\n",
-    "    def __init__(self, in_ch, out_ch, use_batchnorm=True, stride=2):\n",
-    "        super(conv_block, self).__init__()\n",
-    "        if use_batchnorm:\n",
-    "            self.conv = nn.Sequential(\n",
-    "                nn.Conv2d(in_ch, out_ch, kernel_size=4, padding=1, stride=stride),\n",
-    "                nn.BatchNorm2d(out_ch),\n",
-    "                nn.LeakyReLU(negative_slope=0.2, inplace=True)\n",
-    "            )\n",
-    "        else:\n",
-    "            self.conv = nn.Sequential(\n",
-    "                nn.Conv2d(in_ch, out_ch, kernel_size=4, padding=1, stride=stride),\n",
-    "                nn.LeakyReLU(negative_slope=0.2, inplace=True)\n",
-    "            )\n",
-    "\n",
-    "    def forward(self, x):\n",
-    "        x = self.conv(x)\n",
-    "        return x\n",
-    "    \n",
-    "\n",
-    "class out_block(nn.Module):\n",
-    "    def __init__(self, in_ch, out_ch):\n",
-    "        super(out_block, self).__init__()\n",
-    "        self.conv = nn.Sequential(\n",
-    "            nn.Conv2d(in_ch, 1, kernel_size=4, padding=1, stride=1),\n",
-    "            nn.Sigmoid()\n",
-    "        )\n",
-    "\n",
-    "    def forward(self, x):\n",
-    "        x = self.conv(x)\n",
-    "        return x"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "5m4Dnup4BUfc"
-   },
-   "source": [
-    "Now let's create the Patch GAN discriminator.\n",
-    "As we want a 70x70 Patch GAN, the architecture will be as follows :\n",
-    "```\n",
-    "1. C64  - K4, P1, S2\n",
-    "2. C128 - K4, P1, S2\n",
-    "3. C256 - K4, P1, S2\n",
-    "4. C512 - K4, P1, S1\n",
-    "5. C1   - K4, P1, S1 (output)\n",
-    "```\n",
-    "Where Ck denotes a convolution block with k filters, Kk a kernel of size k, Pk is the padding size and Sk the stride applied.\n",
-    "*Note :* For the first layer, we do not use batchnorm."
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "AH6u5a-PBUfg"
-   },
-   "source": [
-    "<font color='red'>**Question 3**</font>                                                                  \n",
-    "Knowing the input and output images will be 256x256, what will be the dimension of the encoded vector x8  ?Knowing input images will be 256x256 with 3 channels each, how many parameters are there to learn ?"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "g_9LxNhGBUfi"
-   },
-   "outputs": [],
-   "source": [
-    "class PatchGAN(nn.Module):\n",
-    "    def __init__(self, n_channels, n_classes):\n",
-    "        super(PatchGAN, self).__init__()\n",
-    "        # TODO :\n",
-    "        # create the 4 first layers named conv1 to conv4\n",
-    "        self.conv1 =\n",
-    "        self.conv2 =\n",
-    "        self.conv3 =\n",
-    "        self.conv4 =\n",
-    "        # output layer\n",
-    "        self.out = out_block(512, n_classes)\n",
-    "        \n",
-    "    def forward(self, x1, x2):\n",
-    "        x = torch.cat([x2, x1], dim=1)\n",
-    "        x = self.conv1(x)\n",
-    "        x = self.conv2(x)\n",
-    "        x = self.conv3(x)\n",
-    "        x = self.conv4(x)\n",
-    "        x = self.out(x)\n",
-    "        return x"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "W_sevZRnBUfn"
-   },
-   "outputs": [],
-   "source": [
-    "# We have 6 input channels as we concatenate 2 images (with 3 channels each)\n",
-    "discriminator = PatchGAN(6,1)\n",
-    "discriminator"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "v_QubOycBUfv"
-   },
-   "source": [
-    "You should now have a working discriminator."
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "DiI2CByRBUfz"
-   },
-   "source": [
-    "### Loss functions\n",
-    "\n",
-    "As we have seen in the choice of the various architectures for this GAN, the issue is to map both low and high frequencies.\n",
-    "To tackle this problem, this GAN rely on the architecture to map the high frequencies (U-Net + PatchGAN) and the loss function to learn low frequencies features. The global loss function will indeed be made of 2 parts :\n",
-    "* the first part to map hight frequencies, will try to optimize the mean squared error of the GAN.\n",
-    "* the second part to map low frequencies, will minimize the $\\mathcal{L}_1$ norm of the generated picture.\n",
-    "\n",
-    "So the loss can be defined as $$ G^* = arg\\ \\underset{G}{min}\\ \\underset{D}{max}\\ \\mathcal{L}_{cGAN}(G,D) + \\lambda \\mathcal{L}_1(G)$$"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "k4G_xewPBUf4"
-   },
-   "outputs": [],
-   "source": [
-    "# Loss functions\n",
-    "criterion_GAN = torch.nn.MSELoss()\n",
-    "criterion_pixelwise = torch.nn.L1Loss()\n",
-    "\n",
-    "# Loss weight of L1 pixel-wise loss between translated image and real image\n",
-    "lambda_pixel = 100"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "c12q2NwkBUf7"
-   },
-   "source": [
-    "### Training and evaluating models "
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "vGKjO0UMBUf9"
-   },
-   "outputs": [],
-   "source": [
-    "# parameters\n",
-    "epoch = 0 #  epoch to start training from\n",
-    "n_epoch = 200  #  number of epochs of training\n",
-    "batch_size =10  #  size of the batches\n",
-    "lr = 0.0002 #  adam: learning rate\n",
-    "b1 =0.5  #  adam: decay of first order momentum of gradient\n",
-    "b2 = 0.999  # adam: decay of first order momentum of gradient\n",
-    "decay_epoch = 100  # epoch from which to start lr decay\n",
-    "img_height = 256  # size of image height\n",
-    "img_width = 256  # size of image width\n",
-    "channels = 3  # number of image channels\n",
-    "sample_interval = 500 # interval between sampling of images from generators\n",
-    "checkpoint_interval = -1 # interval between model checkpoints\n",
-    "cuda = True if torch.cuda.is_available() else False # do you have cuda ?"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "PhPkU7BDYooV"
-   },
-   "source": [
-    "Download the dataset. \n"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "8wyPjAxPYsNF"
-   },
-   "outputs": [],
-   "source": [
-    "import urllib.request\n",
-    "from tqdm import tqdm\n",
-    "import os\n",
-    "import zipfile\n",
-    "\n",
-    "def download_hook(t):\n",
-    "    \"\"\"Wraps tqdm instance.\n",
-    "    Don't forget to close() or __exit__()\n",
-    "    the tqdm instance once you're done with it (easiest using `with` syntax).\n",
-    "    Example\n",
-    "    -------\n",
-    "    >>> with tqdm(...) as t:\n",
-    "    ...     reporthook = my_hook(t)\n",
-    "    ...     urllib.request.urlretrieve(..., reporthook=reporthook)\n",
-    "    \"\"\"\n",
-    "    last_b = [0]\n",
-    "\n",
-    "    def update_to(b=1, bsize=1, tsize=None):\n",
-    "        \"\"\"\n",
-    "        b  : int, optional\n",
-    "            Number of blocks transferred so far [default: 1].\n",
-    "        bsize  : int, optional\n",
-    "            Size of each block (in tqdm units) [default: 1].\n",
-    "        tsize  : int, optional\n",
-    "            Total size (in tqdm units). If [default: None] remains unchanged.\n",
-    "        \"\"\"\n",
-    "        if tsize is not None:\n",
-    "            t.total = tsize\n",
-    "        t.update((b - last_b[0]) * bsize)\n",
-    "        last_b[0] = b\n",
-    "\n",
-    "    return update_to\n",
-    "\n",
-    "def download(url, save_dir):\n",
-    "    filename = url.split('/')[-1]\n",
-    "    with tqdm(unit = 'B', unit_scale = True, unit_divisor = 1024, miniters = 1, desc = filename) as t:\n",
-    "        urllib.request.urlretrieve(url, filename = os.path.join(save_dir, filename), reporthook = download_hook(t), data = None)\n",
-    "\n",
-    "if __name__ == '__main__':\n",
-    "    # Download ground truth\n",
-    "    if not os.path.exists(\"CMP_facade_DB_base.zip\"):\n",
-    "        download(\"http://cmp.felk.cvut.cz/~tylecr1/facade/CMP_facade_DB_base.zip\", \"./\")\n",
-    "    # Extract in the correct folder\n",
-    "    with zipfile.ZipFile(\"CMP_facade_DB_base.zip\", 'r') as zip_ref:\n",
-    "        zip_ref.extractall(\"./facades\")\n",
-    "        os.rename(\"./facades/base\", \"./facades/train\")\n",
-    "\n",
-    "    # Download ground truth\n",
-    "    if not os.path.exists(\"CMP_facade_DB_extended.zip\"):\n",
-    "        download(\"http://cmp.felk.cvut.cz/~tylecr1/facade/CMP_facade_DB_extended.zip\", \"./\")\n",
-    "    # Extract in the correct folder\n",
-    "    with zipfile.ZipFile(\"CMP_facade_DB_extended.zip\", 'r') as zip_ref:\n",
-    "        zip_ref.extractall(\"./facades\")\n",
-    "        os.rename(\"./facades/extended\", \"./facades/val\")\n"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "6DHT9c0_BUgA"
-   },
-   "source": [
-    "Configure the dataloader"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "rxi_QIpgBUgB"
-   },
-   "outputs": [],
-   "source": [
-    "class ImageDataset(Dataset):\n",
-    "    def __init__(self, root, transforms_=None, mode='train'):\n",
-    "        self.transform = transforms.Compose(transforms_)\n",
-    "\n",
-    "        self.files_img = sorted(glob.glob(os.path.join(root, mode) + '/*.jpg'))\n",
-    "        if mode == 'val':\n",
-    "            self.files_img.extend(\n",
-    "                sorted(glob.glob(os.path.join(root, 'val') + '/*.jpg')))\n",
-    "\n",
-    "        self.files_mask = sorted(glob.glob(os.path.join(root, mode) + '/*.png'))\n",
-    "        if mode == 'val':\n",
-    "            self.files_mask.extend(\n",
-    "                sorted(glob.glob(os.path.join(root, 'val') + '/*.png')))\n",
-    "            \n",
-    "        assert len(self.files_img) == len(self.files_mask)\n",
-    "\n",
-    "    def __getitem__(self, index):\n",
-    "\n",
-    "        img = Image.open(self.files_img[index % len(self.files_img)])\n",
-    "        mask = Image.open(self.files_mask[index % len(self.files_img)])\n",
-    "        mask = mask.convert('RGB')\n",
-    "\n",
-    "        img = self.transform(img)\n",
-    "        mask = self.transform(mask)\n",
-    "\n",
-    "        return img, mask\n",
-    "\n",
-    "    def __len__(self):\n",
-    "        return len(self.files_img)\n",
-    "    \n",
-    "# Configure dataloaders\n",
-    "transforms_ = [transforms.Resize((img_height, img_width), Image.BICUBIC),\n",
-    "               transforms.ToTensor()]  # transforms.Normalize((0.5,0.5,0.5), (0.5,0.5,0.5))\n",
-    "\n",
-    "dataloader = DataLoader(ImageDataset(\"facades\", transforms_=transforms_),\n",
-    "                        batch_size=16, shuffle=True)\n",
-    "\n",
-    "val_dataloader = DataLoader(ImageDataset(\"facades\", transforms_=transforms_, mode='val'),\n",
-    "                            batch_size=8, shuffle=False)\n",
-    "\n",
-    "# Tensor type\n",
-    "Tensor = torch.cuda.FloatTensor if cuda else torch.FloatTensor"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "Okb3LU76BUgG"
-   },
-   "source": [
-    "Check the loading works and a few helper functions"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "xuxq4TZRBUgJ"
-   },
-   "outputs": [],
-   "source": [
-    "def plot2x2Array(image, mask):\n",
-    "    f, axarr = plt.subplots(1, 2)\n",
-    "    axarr[0].imshow(image)\n",
-    "    axarr[1].imshow(mask)\n",
-    "\n",
-    "    axarr[0].set_title('Image')\n",
-    "    axarr[1].set_title('Mask')\n",
-    "\n",
-    "\n",
-    "def reverse_transform(image):\n",
-    "    image = image.numpy().transpose((1, 2, 0))\n",
-    "    image = np.clip(image, 0, 1)\n",
-    "    image = (image * 255).astype(np.uint8)\n",
-    "\n",
-    "    return image\n",
-    "\n",
-    "def plot2x3Array(image, mask,predict):\n",
-    "    f, axarr = plt.subplots(1,3,figsize=(15,15))\n",
-    "    axarr[0].imshow(image)\n",
-    "    axarr[1].imshow(mask)\n",
-    "    axarr[2].imshow(predict)\n",
-    "    axarr[0].set_title('input')\n",
-    "    axarr[1].set_title('real')\n",
-    "    axarr[2].set_title('fake')"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "m2NxLrQEBUgM"
-   },
-   "outputs": [],
-   "source": [
-    "image, mask = next(iter(dataloader))\n",
-    "image = reverse_transform(image[0])\n",
-    "mask = reverse_transform(mask[0])\n",
-    "plot2x2Array(image, mask)"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "zAvaxAbxBUgQ"
-   },
-   "source": [
-    "Initialize our GAN"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "dVgF3qfDBUgR"
-   },
-   "outputs": [],
-   "source": [
-    "# Calculate output of image discriminator (PatchGAN)\n",
-    "patch = (1, img_height//2**3-2, img_width//2**3-2)\n",
-    "\n",
-    "if cuda:\n",
-    "    generator = generator.cuda()\n",
-    "    discriminator = discriminator.cuda()\n",
-    "    criterion_GAN.cuda()\n",
-    "    criterion_pixelwise.cuda()\n",
-    "    \n",
-    "# Optimizers\n",
-    "optimizer_G = torch.optim.Adam(generator.parameters(), lr=lr, betas=(b1, b2))\n",
-    "optimizer_D = torch.optim.Adam(discriminator.parameters(), lr=lr, betas=(b1, b2))"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "rN3cbiWaBUgf"
-   },
-   "source": [
-    "Start training"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "msmQQUX-BUgh"
-   },
-   "outputs": [],
-   "source": [
-    "def save_model(epoch):\n",
-    "    # save your work\n",
-    "    torch.save({\n",
-    "                'epoch': epoch,\n",
-    "                'model_state_dict': generator.state_dict(),\n",
-    "                'optimizer_state_dict': optimizer_G.state_dict(),\n",
-    "                'loss': loss_G,\n",
-    "                }, 'generator_'+str(epoch)+'.pth')\n",
-    "    torch.save({\n",
-    "                'epoch': epoch,\n",
-    "                'model_state_dict': discriminator.state_dict(),\n",
-    "                'optimizer_state_dict': optimizer_D.state_dict(),\n",
-    "                'loss': loss_D,\n",
-    "                }, 'discriminator_'+str(epoch)+'.pth')\n",
-    "    \n",
-    "def weights_init_normal(m):\n",
-    "  classname = m.__class__.__name__\n",
-    "  if classname.find('Conv') != -1:\n",
-    "      torch.nn.init.normal_(m.weight.data, 0.0, 0.02)\n",
-    "  elif classname.find('BatchNorm2d') != -1:\n",
-    "      torch.nn.init.normal_(m.weight.data, 1.0, 0.02)\n",
-    "      torch.nn.init.constant_(m.bias.data, 0.0)"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "6UXrZLLNBUgq"
-   },
-   "source": [
-    "<font color='red'>Complete the loss function </font>  in the following training code and train your network:  "
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "7NUuGcQ0SiJw"
-   },
-   "outputs": [],
-   "source": [
-    "# ----------\n",
-    "#  Training\n",
-    "# ----------\n",
-    "\n",
-    "losses = []\n",
-    "num_epochs = 200\n",
-    "\n",
-    "# Initialize weights\n",
-    "generator.apply(weights_init_normal)\n",
-    "discriminator.apply(weights_init_normal)\n",
-    "epoch_D = 0\n",
-    "epoch_G = 0\n",
-    "\n",
-    "# train the network\n",
-    "discriminator.train()\n",
-    "generator.train()\n",
-    "print_every = 400\n",
-    "\n",
-    "for epoch in range(epoch_G, num_epochs):\n",
-    "    for i, batch in enumerate(dataloader):\n",
-    "\n",
-    "        # Model inputs\n",
-    "        real_A = Variable(batch[0].type(Tensor))\n",
-    "        real_B = Variable(batch[1].type(Tensor))\n",
-    "\n",
-    "        # Adversarial ground truths\n",
-    "        valid = Variable(Tensor(np.ones((real_B.size(0), *patch))), requires_grad=False)\n",
-    "        fake = Variable(Tensor(np.zeros((real_B.size(0), *patch))), requires_grad=False)\n",
-    "\n",
-    "        # ------------------\n",
-    "        #  Train Generators\n",
-    "        # ------------------\n",
-    "\n",
-    "        optimizer_G.zero_grad()\n",
-    "\n",
-    "        # GAN loss\n",
-    "        # TO DO: Put here your GAN loss\n",
-    "\n",
-    "        # Pixel-wise loss\n",
-    "        # TO DO: Put here your pixel loss\n",
-    "\n",
-    "        # Total loss\n",
-    "        # TO DO: Put here your total loss\n",
-    "\n",
-    "        loss_G.backward()\n",
-    "\n",
-    "        optimizer_G.step()\n",
-    "\n",
-    "        # ---------------------\n",
-    "        #  Train Discriminator\n",
-    "        # ---------------------\n",
-    "\n",
-    "        optimizer_D.zero_grad()\n",
-    "\n",
-    "        # Real loss\n",
-    "        pred_real = discriminator(real_A, real_B)\n",
-    "        loss_real = criterion_GAN(pred_real, valid)\n",
-    "\n",
-    "        # Fake loss\n",
-    "        pred_fake = discriminator(fake_A.detach(), real_B)\n",
-    "        loss_fake = criterion_GAN(pred_fake, fake)\n",
-    "\n",
-    "        # Total loss\n",
-    "        loss_D = 0.5 * (loss_real + loss_fake)\n",
-    "\n",
-    "        loss_D.backward()\n",
-    "        optimizer_D.step()\n",
-    "        \n",
-    "        # Print some loss stats\n",
-    "        if i % print_every == 0:\n",
-    "            # print discriminator and generator loss\n",
-    "            print('Epoch [{:5d}/{:5d}] | d_loss: {:6.4f} | g_loss: {:6.4f}'.format(\n",
-    "                    epoch+1, num_epochs, loss_D.item(), loss_G.item()))\n",
-    "    ## AFTER EACH EPOCH##\n",
-    "    # append discriminator loss and generator loss\n",
-    "    losses.append((loss_D.item(), loss_G.item()))\n",
-    "    if epoch % 100 == 0:\n",
-    "        print('Saving model...')\n",
-    "        save_model(epoch)\n"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "Ed-ZbuVWBUgu"
-   },
-   "source": [
-    "Observation of the loss along the training"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "nOLW054DTLpg"
-   },
-   "outputs": [],
-   "source": [
-    "fig, ax = plt.subplots()\n",
-    "losses = np.array(losses)\n",
-    "plt.plot(losses.T[0], label='Discriminator')\n",
-    "plt.plot(losses.T[1], label='Generator')\n",
-    "plt.title(\"Training Losses\")\n",
-    "plt.legend()\n"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "S58kJj9HBUgV"
-   },
-   "source": [
-    "If the training takes too much time, you can use a pretrained model in the meantime, to evaluate its performance.\n",
-    "\n",
-    "It is available at : https://partage.liris.cnrs.fr/index.php/s/xwEFmxn9ANeq4zY"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "i0TC5qK3BUg4"
-   },
-   "source": [
-    "### Evaluate your cGAN"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "fYBRR6NYBUg6"
-   },
-   "outputs": [],
-   "source": [
-    "def load_model(epoch=200):\n",
-    "    if 'generator_'+str(epoch)+'.pth' in os.listdir() and 'discriminator_'+str(epoch)+'.pth' in os.listdir():\n",
-    "        if cuda:\n",
-    "            checkpoint_generator = torch.load('generator_'+str(epoch)+'.pth')\n",
-    "        else:\n",
-    "            checkpoint_generator = torch.load('generator_'+str(epoch)+'.pth', map_location='cpu')\n",
-    "        generator.load_state_dict(checkpoint_generator['model_state_dict'])\n",
-    "        optimizer_G.load_state_dict(checkpoint_generator['optimizer_state_dict'])\n",
-    "        epoch_G = checkpoint_generator['epoch']\n",
-    "        loss_G = checkpoint_generator['loss']\n",
-    "\n",
-    "        if cuda:\n",
-    "            checkpoint_discriminator = torch.load('discriminator_'+str(epoch)+'.pth')\n",
-    "        else:\n",
-    "            checkpoint_discriminator = torch.load('discriminator_'+str(epoch)+'.pth', map_location='cpu')\n",
-    "        discriminator.load_state_dict(checkpoint_discriminator['model_state_dict'])\n",
-    "        optimizer_D.load_state_dict(checkpoint_discriminator['optimizer_state_dict'])\n",
-    "        epoch_D = checkpoint_discriminator['epoch']\n",
-    "        loss_D = checkpoint_discriminator['loss']\n",
-    "    else:\n",
-    "        print('There isn\\' a training available with this number of epochs')"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "4V0DwQomBUg9"
-   },
-   "outputs": [],
-   "source": [
-    "load_model(epoch=200)\n",
-    "\n",
-    "# switching mode\n",
-    "generator.eval()"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "gyvmvkIvBUhB"
-   },
-   "outputs": [],
-   "source": [
-    "# show a sample evaluation image on the training base\n",
-    "image, mask = next(iter(dataloader))\n",
-    "output = generator(mask.type(Tensor))\n",
-    "output = output.view(16, 3, 256, 256)\n",
-    "output = output.cpu().detach()\n",
-    "for i in range(8):\n",
-    "    image_plot = reverse_transform(image[i])\n",
-    "    output_plot = reverse_transform(output[i])\n",
-    "    mask_plot = reverse_transform(mask[i])\n",
-    "    plot2x3Array(mask_plot,image_plot,output_plot)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "nqvrxBoGBUhD"
-   },
-   "outputs": [],
-   "source": [
-    "# show a sample evaluation image on the validation dataset\n",
-    "image, mask = next(iter(val_dataloader))\n",
-    "output = generator(mask.type(Tensor))\n",
-    "output = output.view(8, 3, 256, 256)\n",
-    "output = output.cpu().detach()\n",
-    "for i in range(8):\n",
-    "    image_plot = reverse_transform(image[i])\n",
-    "    output_plot = reverse_transform(output[i])\n",
-    "    mask_plot = reverse_transform(mask[i])\n",
-    "    plot2x3Array(mask_plot,image_plot,output_plot)"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "qkFVjRsOBUhG"
-   },
-   "source": [
-    "<font color='red'>**Question 4**</font>                                                                  \n",
-    "Compare results for 100 and 200 epochs"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "k85Cl5_UDWyv"
-   },
-   "outputs": [],
-   "source": [
-    "# TO DO : Your code here to load and evaluate with a few samples\n",
-    "#         a model after 100 epochs\n",
-    "\n"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "colab": {},
-    "colab_type": "code",
-    "id": "_GbMIfRXBUhH"
-   },
-   "outputs": [],
-   "source": [
-    "# And finally :\n",
-    "if cuda:\n",
-    "    torch.cuda.empty_cache()"
-   ]
-  },
-  {
-   "attachments": {},
-   "cell_type": "markdown",
-   "metadata": {
-    "colab_type": "text",
-    "id": "rVxSSPJgK60P"
-   },
-   "source": [
-    "# How to submit your Work ?\n",
-    "\n",
-    "This work must be done individually. The expected output is a repository named gan-cgan on https://gitlab.ec-lyon.fr. It must contain your notebook (or python files) and a README.md file that explains briefly the successive steps of the project. The last commit is due before 11:59 pm on Wednesday, March 29, 2023. Subsequent commits will not be considered."
-   ]
-  }
- ],
- "metadata": {
-  "colab": {
-   "collapsed_sections": [],
-   "name": "BE2 - GAN and cGAN.ipynb",
-   "provenance": []
-  },
-  "kernelspec": {
-   "display_name": "Python 3 (ipykernel)",
-   "language": "python",
-   "name": "python3"
-  },
-  "language_info": {
-   "codemirror_mode": {
-    "name": "ipython",
-    "version": 3
-   },
-   "file_extension": ".py",
-   "mimetype": "text/x-python",
-   "name": "python",
-   "nbconvert_exporter": "python",
-   "pygments_lexer": "ipython3",
-   "version": "3.8.8"
-  }
- },
- "nbformat": 4,
- "nbformat_minor": 1
-}
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 # GAN & cGAN tutorial.
 
-We recommand to use the notebook (.ipynb) but the Python script (.py) is also provided if more convenient for you.
+Le but de ce BE est de se familiariser avec les GAN. Deux types d'architectures sont mises en place ici, à savoir un Deep Convulotional GAN (DC-GAN) et un Conditional GAN (cGAN).
 
-# How to submit your Work ?
+## DC-GAN
+On cherche ici à réutiliser un réseau entrainé à générer des visages de célébrité pour lui apprendre à générer des chiffres manuscrits. Le dataset utilisé pour ça est le MNIST dataset.
 
-This work must be done individually. The expected output is a repository named gan-cgan on https://gitlab.ec-lyon.fr. It must contain your notebook (or python files) and a README.md file that explains briefly the successive steps of the project. The last commit is due before 11:59 pm on Wednesday, March 29, 2023. Subsequent commits will not be considered.
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+On récupère le code présent sur le site https://pytorch.org/tutorials/beginner/dcgan_faces_tutorial.html. Il nous faut ensuite modifier le jeu de données utilisé et qulques paramètres comme le nombre de channels car on passe d'image codées en RGB à des niveaux de gris.
+
+Sont ensuite entrainés succéssivement le générateur et le discriminateur. 
+
+![](error.png)
+
+Le graphique ci-dessus montre bien les apprentissages successifs des deux parties de l'architecture. Les résultats obtenus sont présentés sur l'image suivante :
+
+![](chiffres.png)
+
+Même si tous les échantillons ne sont pas réussis, l'allure générale est plutôt satisfaisante. Un apprentissage plus long permettrait probablement d'obtenir de très bons résultats.
+
+## Conditional GAN
+La deuxième partie de ce BE porte sur un conditional GAN. Le but n'est plus de générer une image à partir d'un simple bruit mais d'également prendre en compte une image d'entrée. Plus précisémment, on souhaite produire une image réaliste de facade correspondant à une esquisse très simple. On dispose pour cela d'un jeu de données de couples d'images avec une telle esquisse et une photo réelle. L'image suivante en donne un exemple :
+![](building.png)
+La structure du générateur est plus complexe que précédemment, on utilise un U-net qui consite à appliquer un encoder et un décodeur à l'image de départ tout en réalisant des connections entre les couches corresponantes de l'encodeur et du décodeur. Cela a l'avantage de capter des schémas de données à différentes échelles spatiales et d'éviter des problèmes de perte d'information ou de vanishing gradient.
+
+L'architecture choisie est précisément la suivante :
+![](unet.png)
+
+Le discriminateur est quant à lui un PatchGAN, une succession de couches convolutives.
+
+Maintenant que l'architecture est construite, il faut définir une erreur qui va permettre un apprentissage. On forme une loss function à partir de 2 erreurs différentes. La première correspond à l'erreur de classification du discriminateur. C'est une erreur binaire qui est inversée pour le discriminateur et le générateur (si le discrimateur a juste c'est une erreur du côté du générateur). Ensuite on rajoute une erreur pixel à pixel entre l'image du générateur et la vraie image associée à une esquisse. La combinaison de ces 2 erreurs permet de générer les images de facades correspondant aux esquisses.
+
+La suite du projet n'a pas été réussie à cause d'un problème dans l'entrainement des réseaux. La partie évaluation des résultats n'a donc pas pu être réalisée.
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