commit 7b124dbe0756d90e729729fe6a904fcd7a035188 Author: rpotter6298 Date: Tue May 12 11:01:52 2026 +0200 Add initial R project file for xMap biomarker analysis diff --git a/.gitignore b/.gitignore new file mode 100644 index 0000000..691037e --- /dev/null +++ b/.gitignore @@ -0,0 +1 @@ +.venv/* diff --git a/12886_2024_3314_OnlinePDF.pdf b/12886_2024_3314_OnlinePDF.pdf new file mode 100755 index 0000000..316f360 Binary files /dev/null and b/12886_2024_3314_OnlinePDF.pdf differ diff --git a/Decision Tree Iris.html b/Decision Tree Iris.html new file mode 100644 index 0000000..c6f9009 --- /dev/null +++ b/Decision Tree Iris.html @@ -0,0 +1,11731 @@ + + + + +Decision Tree Iris + + + + + + + + + + + + +
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+ + + \ No newline at end of file diff --git a/assignment/EDA.ipynb b/assignment/EDA.ipynb new file mode 100755 index 0000000..7d6176b --- /dev/null +++ b/assignment/EDA.ipynb @@ -0,0 +1,365 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "f75d5967", + "metadata": {}, + "source": [ + "# Part 1: Exploratory Data Analysis\n", + "\n", + "In this notebook, we explore the preprocessed datasets generated from my autoimmunity profiling study on Exfoliative Glaucoma (XFG).\n", + "\n", + "I made three \"slices\" of the data so I can try each one and see which makes the nicest product for this assignment. These are 1) the proteins we found to be significantly different between XFG and controls, 2) group 1 plus 33 random for a total of 40 features, and 3) all 260 antigens included in the study.\n", + "I probably will only include group 1, unless these are too easily separable.\n", + "\n", + "These slices are already preprocessed similar to in the study, including background correction, box-cox transformation, and z-score normalization. If you want the code used for this, I can provide it, but I won't include it here since it's not the focus of this assignment." + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "4ffff549", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Slice 1 (Significant 7) shape: (60, 10)\n", + "Slice 2 (Sig 7 + 33 random) shape: (60, 43)\n", + "Slice 3 (All proteins) shape: (60, 263)\n" + ] + }, + { + "data": { + "text/html": [ + "
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Internal LIMS IDOriginal IDgroupHPRA000767HPRA034083HPRA006876HPRA019035HPRA003490HPRA022019HPRA017192
0GLA_02-0001HD100.352329-0.0746630.4424510.210802-0.025678-0.9237630.028253
1GLA_02-0002GC112.1848650.4670751.2729951.8575992.7092901.3679550.220041
2GLA_02-0003HD200.519969-0.3586980.1241771.3830031.227493-0.128889-0.343792
3GLA_02-0004GC211.1551890.4670750.6306710.080847-0.025678-0.4169950.753164
4GLA_02-0005HD30-0.590507-0.074663-1.423605-1.591214-0.375025-0.165849-1.292029
\n", + "
" + ], + "text/plain": [ + " Internal LIMS ID Original ID group HPRA000767 HPRA034083 HPRA006876 \\\n", + "0 GLA_02-0001 HD1 0 0.352329 -0.074663 0.442451 \n", + "1 GLA_02-0002 GC1 1 2.184865 0.467075 1.272995 \n", + "2 GLA_02-0003 HD2 0 0.519969 -0.358698 0.124177 \n", + "3 GLA_02-0004 GC2 1 1.155189 0.467075 0.630671 \n", + "4 GLA_02-0005 HD3 0 -0.590507 -0.074663 -1.423605 \n", + "\n", + " HPRA019035 HPRA003490 HPRA022019 HPRA017192 \n", + "0 0.210802 -0.025678 -0.923763 0.028253 \n", + "1 1.857599 2.709290 1.367955 0.220041 \n", + "2 1.383003 1.227493 -0.128889 -0.343792 \n", + "3 0.080847 -0.025678 -0.416995 0.753164 \n", + "4 -1.591214 -0.375025 -0.165849 -1.292029 " + ] + }, + "execution_count": 2, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "import pandas as pd\n", + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "import seaborn as sns\n", + "\n", + "# Load the slices\n", + "slice_1 = pd.read_csv('slice_1_significant_7.csv')\n", + "slice_2 = pd.read_csv('slice_2_sig7_plus_33_random.csv')\n", + "slice_3 = pd.read_csv('slice_3_all_proteins.csv')\n", + "\n", + "print(\"Slice 1 (Significant 7) shape:\", slice_1.shape)\n", + "print(\"Slice 2 (Sig 7 + 33 random) shape:\", slice_2.shape)\n", + "print(\"Slice 3 (All proteins) shape:\", slice_3.shape)\n", + "\n", + "slice_1.head()\n" + ] + }, + { + "cell_type": "markdown", + "id": "768a0c3e", + "metadata": {}, + "source": [ + "### Class Distribution\n", + "\n", + "We already know this, but let's check the distribution of our target variable `group`, where `1` represents Exfoliative Glaucoma (XFG) and `0` represents Healthy Controls.\n" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "e2d1802b", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "group\n", + "0 30\n", + "1 30\n", + "Name: count, dtype: int64\n" + ] + } + ], + "source": [ + "plt.figure(figsize=(6, 4))\n", + "sns.countplot(x='group', data=slice_1, hue='group', palette='Set2', legend=False)\n", + "plt.title('Distribution of Target Variable (Group)')\n", + "plt.xlabel('Group (0 = Healthy, 1 = XFG)')\n", + "plt.ylabel('Count')\n", + "plt.show()\n", + "\n", + "print(slice_1['group'].value_counts())\n" + ] + }, + { + "cell_type": "markdown", + "id": "d9fd3851", + "metadata": {}, + "source": [ + "### Feature Distributions\n", + "\n", + "We will first examine the distributions of the 7 significant protein fragments across the two groups. This helps us visualize how well individual features might separate the classes on an individual basis.\n" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "13a170fa", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "# Extract the feature columns (excluding identifiers and target)\n", + "significant_cols = [c for c in slice_1.columns if c not in ['Internal LIMS ID', 'Original ID', 'group']]\n", + "\n", + "fig, axes = plt.subplots(nrows=2, ncols=4, figsize=(18, 10))\n", + "axes = axes.flatten()\n", + "\n", + "for i, col in enumerate(significant_cols):\n", + " sns.histplot(data=slice_1, x=col, hue='group', kde=True, ax=axes[i], palette='Set2')\n", + " axes[i].set_title(col)\n", + "\n", + "# Remove the empty subplot\n", + "fig.delaxes(axes[7])\n", + "\n", + "plt.tight_layout()\n", + "plt.show()\n" + ] + }, + { + "cell_type": "markdown", + "id": "9d885a4f", + "metadata": {}, + "source": [ + "### Correlation Analysis\n", + "\n", + "Let's look at the correlation matrix to see if these 7 significant protein fragments are highly correlated with each other. If they are highly correlated, they might carry redundant information for our Decision Tree.\n" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "dddc7b3c", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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rpd/+Pt9vmbzExESsrKwYO3Ysc+bM4cMPP6RNmzY4ODhgZGTE8OHDS22g+jjHn++//55KlSqxYsUKvv76a8zNzQkMDOSbb76hRo0apVJfIZ4lMpgW5YparaZ9+/b89ddfXL9+/YHzD2//KEdHR+vlvXnzps58aUBv0HS/bbfLjh8/nhdffNFgmZo1axpMT0lJYePGjXz22Wd89NFH2vScnJzHWiPbycmJ/Px84uLidAbUiqIQExOjvSCqpFWuXJkOHTowefJkatasqZ0ne69Tp04RHh7OokWLGDRokDb9woULj/ya93uvDBk5ciRpaWnUrl2bMWPG0KpVKxwcHO5bxsnJiUOHDqEois7rxcbGkp+fr/f5eRxVqlTh9ddf59133+X06dMGB9MODg6oVCqD86NjYmJKrC6PokKFCuzfvx+NRlPkgHrt2rVkZGSwevVq7VkIoEytv3z7vZw9e3aRq33c/sNye271lClTdLbHx8c/9DKO5ubmpKSk6KUX9Qf8cY4/VlZWTJ48mcmTJ3Pr1i1tlLpHjx6cPXv2oeorxH+ZTPMQ5c748eNRFIURI0aQm5urtz0vL48NGzYAaKdsLFmyRCfPkSNHiIiI0F5QVBw1a9akRo0ahIeH07hxY4OPu0+v302lUqEoit5qJL/88gsFBQU6abfzPEzE63Z77m3vqlWryMjIeKz2Psj7779Pjx49+OSTT4rMc3tAcG+7f/rpJ728j9LuB/nll19YsmQJP/zwA+vXryc5OZkhQ4Y8sFz79u1JT09n7dq1OumLFy/Wbn9UaWlppKenG9x2e4qAh4eHwe1WVlY0btyYtWvX6nz209PT9VboeFK6dOlCdnb2fW8sY+h9VxTlsZZNLMnPB0BAQAD29vacOXOmyO/z7ak1KpVK7zO8adMmbty48dB19PT05Ny5c9pVYaDwTMjdK6DcT3GPP66urgwePJhXXnmFyMhIMjMzH+r1hPgvk8i0KHf8/f2ZN28eb775Jo0aNdKeEs/Ly+PEiRPMnz8fPz8/evToQc2aNXn99deZPXs2RkZGdOnSRbuaR+XKlXnvvfceqy4//fQTXbp0ITAwkMGDB1OxYkUSExOJiIjg+PHjrFy50mA5W1tbWrduzTfffIOzszOenp7s2bOH4OBgvciWn58fAPPnz8fGxgZzc3O8vLwMngrv2LEjgYGBfPjhh6SmphIQEKBdzaNBgwYEBQU9Vnvvp1OnTnTq1Om+eWrVqkW1atX46KOPUBQFR0dHNmzYwLZt2/Ty1qlTB4BZs2YxaNAgTExMqFmzZpF/UIryzz//MGbMGAYNGqQdQAcHB/PSSy8xc+ZM3n333SLLvvbaa8yZM4dBgwZx5coV6tSpw/79+5kyZQpdu3alQ4cOj1QXgMjISAIDA+nfvz9t2rTB3d2dpKQkNm3axPz582nbtm2RkX0ovLNkt27dCAwM5J133qGgoIBvvvkGa2vrp3Lnz1deeYWFCxcycuRIIiMjadeuHRqNhkOHDuHj40P//v3p2LEjpqamvPLKK/zvf/8jOzubefPmkZSUVOzXrVatGhYWFixduhQfHx+sra3x8PAo8o/Ig1hbWzN79mwGDRpEYmIiL730Ei4uLsTFxREeHk5cXBzz5s0DoHv37ixatIhatWpRt25djh07xjfffKN39ut+dQwKCuKnn37i1VdfZcSIESQkJDBt2rRHuuHQwx5/mjVrRvfu3albty4ODg5ERETw22+/4e/vb3AdfSHKnad48aMQT1VYWJgyaNAgpUqVKoqpqaliZWWlNGjQQPn000+V2NhYbb6CggLl66+/Vp577jnFxMREcXZ2Vl599VXl2rVrOvsrajWG21fTf/PNNwbrER4ervTt21dxcXFRTExMFDc3N+X5559XfvzxR20eQ6t5XL9+XenTp4/i4OCg2NjYKJ07d1ZOnTplcDWKmTNnKl5eXopardZZHeDeK/8VpXBFjg8//FCpWrWqYmJiori7uyujRo1SkpKSdPJVrVpV6datm157ilpl4F78u5rH/RhakePMmTNKx44dFRsbG8XBwUF5+eWXlaioKAVQPvvsM53y48ePVzw8PBQjIyOd/iuq7re33e6/9PR0pVatWoqvr6+SkZGhk2/06NGKiYmJ3qoR90pISFBGjhypuLu7K8bGxkrVqlWV8ePHK9nZ2Tr5HnY1j6SkJOWLL75Qnn/+eaVixYraz279+vWVL774QsnMzNTmNbSah6Ioypo1a5Q6deoopqamSpUqVZSvvvpKGTNmjOLg4KCTr6j36N7P2OOs5qEohZ+5Tz/9VKlRo4ZiamqqODk5Kc8//7xy8OBBbZ4NGzYo9erVU8zNzZWKFSsqH3zwgfLXX3/pfS+K6kdDn/Xff/9dqVWrlmJiYmLw83O329/BlStXFplHURRlz549Srdu3RRHR0fFxMREqVixotKtWzedcklJScqwYcMUFxcXxdLSUmnZsqWyb98+g31zvzr++uuvio+Pj2Jubq74+voqK1asKHI1j8c5/nz00UdK48aNFQcHB8XMzEzx9vZW3nvvPSU+Pv6+fSFEeaFSFEV58kN4IYQQZUVeXh7169enYsWKbN269WlXRwghnikyzUMIIcqZYcOG0bFjR9zd3YmJieHHH38kIiKCWbNmPe2qCSHEM0cG00IIUc6kpaUxbtw44uLiMDExoWHDhmzevLlYc7iFEKK8k2keQgghhBBCFJMsjSeEEEIIIZ6ovXv30qNHDzw8PFCpVHpLiBqyZ88eGjVqhLm5Od7e3vz44496eVatWoWvry9mZmb4+vqyZs2aUqi9LhlMCyGEEEKIJyojI4N69erxww8/PFT+y5cv07VrV1q1asWJEyf4+OOPGTNmDKtWrdLmCQkJoV+/fgQFBREeHk5QUBB9+/bl0KFDpdUMQKZ5CCGEEEKIEpCTk6NzIyEovPnQvTcpupdKpWLNmjX07t27yDwffvgh69ev196cCgrvTBseHk5ISAgA/fr1IzU1lb/++kubp3Pnzjg4OPD7778Xo0UPRy5AfIZtMjF8q+nyrv2mjx6cqZzKv3TuaVehzFKp5ERdUa7vPPq0q1BmVQ40fOtwAajVT7sGZZbloE+f2muX5tjhyIRXmDx5sk7aZ599xqRJkx573yEhIXo39goMDCQ4OJi8vDxMTEwICQnRu5laYGAgM2fOfOzXvx8ZTAshhBBCiMc2fvx4xo4dq5P2oKj0w4qJicHV1VUnzdXVlfz8fOLj47VLfRrKExMTUyJ1KIoMpoUQQgghygmViarU9v0wUzoeh0qlW/fbM5XvTjeU5960kibnNYUQQgghRJnm5uamF2GOjY3F2NgYJyen++a5N1pd0mQwLYQQQghRThgZq0rtUZr8/f3Ztm2bTtrWrVtp3LgxJiYm983TokWLUq2bTPMQQgghhBBPVHp6OhcuXNA+v3z5MmFhYTg6OlKlShXGjx/PjRs3WLx4MVC4cscPP/zA2LFjGTFiBCEhIQQHB+us0vHOO+/QunVrvv76a3r16sW6devYvn07+/fvL9W2yGBaCCGEEKKcUJmUjUkJR48epV27dtrnty9cHDRoEIsWLSI6OpqoqCjtdi8vLzZv3sx7773HnDlz8PDw4Pvvv6dPnz7aPC1atGD58uVMnDiRTz75hGrVqrFixQqaNWtWqm2RdaafYbI0nmGyNF7RZGm8osnSeEWTpfGKJkvj3YcsjVekp7k03t9OtUtt34EJp0tt32WZRKaFEEIIIcqJ0p7bXB7JYFoIIYQQopwozaXxyis5rymEEEIIIUQxSWRaCCGEEKKckGkeJU8i00IIIYQQQhSTRKaFEEIIIcoJmTNd8iQyLYQQQgghRDFJZFoIIYQQopyQOdMlTyLTQgghhBBCFJNEpoUQQgghygmVWiLTJU0G00IIIYQQ5YSRDKZLnEzzEEIIIYQQopgkMi2EEEIIUU6ojCQyXdIkMi2EEEIIIUQxSWRaCCGEEKKcUKkljlrSpEeFEEIIIYQoJolMCyGEEEKUE7KaR8mTyLQQQgghhBDFJJFpIYQQQohyQlbzKHkymBZCCCGEKCdkmkfJe6TB9ODBg0lOTmbt2rU66bt376Zdu3YkJSURFhZGu3bttNucnZ1p3LgxX331FfXq1QOgbdu27NmzBwATExMqV65M3759mTRpEmZmZjr7vn79Ot7e3nh7e3P27Fm9OiUlJTFmzBjWr18PQM+ePZk9ezb29vbaPFFRUYwePZqdO3diYWHBgAEDmD59Oqampto8//zzD2+99RaHDx/G0dGRN954g08++QSVSqVt+6+//qr3+r6+vpw+fVr7PDk5mQkTJrB69WqSkpLw8vJixowZdO3aFQBPT0+uXr2qt58333yTOXPm6Hf6E+bYsjHe7w/DrqEf5h4uHO3zJrfW77h/mVZN8J3+Eda+Nci5GcvFGb8QNX+5Th63Fzrx3KR3sKxWhcyLUUR++h231m0vzaaUihV7j7NoxyHiU9Op5u7M/17sQMPqlQ3mPX7xGrPW7ebyrQSy8/Jxd7DlpYD6BD3fVJtn1YEwNhw+xYXoOAB8K7vxdo821PH0eCLtKUl/hF/kt6Pnic/IxtvJlnFt6tKgkrPBvEevxfHGn/v00v8c1BEvRxsALsan8mPIGSJik4lOzeT9NnUZ0LB6qbahtPwRdpHFRyPv9E3bejSsVMFg3qPXYnl95V699FWDO+HlaKt9vuPcdeYePM31lAwq2VkxOsCP52tULLU2lBb7Tt1x6PEyxvaO5F6/SuyvP5J19pTBvG6j3seubSe99JxrV7ky7vXCJ2o1Tr37Y9u6A8aOzuRGXyduaTCZ4UdLsxml4o/j5/n18Fni07Oo5mzHuPYNaFjZ5YHlwq7HMXzZTqpVsGPFkM4625YeiWRl2AViUjOxtzClQ83KvN2mHmbG6tJqRqn449g5fg09U9g3FewZ16ERDas8RN9ci2X4ku1Uq2DPiuFddbalZefyw+4wdkZeIzU7l4r21rzXviGtqj973yvxZJVaZDoyMhJbW1uioqIYM2YMnTt35uzZs9jZ2QEwYsQIPv/8c3Jzczly5AhDhgwBYOrUqTr7WbRoEX379mXv3r0cOHCAgIAAne0DBgzg+vXrbNmyBYDXX3+doKAgNmzYAEBBQQHdunWjQoUK7N+/n4SEBAYNGoSiKMyePRuA1NRUOnbsSLt27Thy5Ajnzp1j8ODBWFlZ8f777wMwa9YsvvrqK+3r5ufnU69ePV5++WVtWm5uLh07dsTFxYU///yTSpUqce3aNWxsbLR5jhw5QkFBgfb5qVOn6Nixo85+nia1lSWpJyO5/utqGq384YH5LTwr0WTDfK4FryRs0Ac4tGiI3+zPyI1LJGbNVgDsm9enwbLvOPfZLGLWbcetVwca/j6TkLYDSD58srSbVGK2HItg2urtTOgbSH3vivx5IIw35/3BmgnDcXe008tvYWpC/9aNqFGxAhamJpy4dJ3/W/43FmamvBRQH4CjF6Lo0siXet4VMTM2ZuGOUEbNXcGqj4fjam+jt8+yamvkdWbsPslHz9envocTq/65zNtrD7DytY6421oWWW714I5YmZponztY3PkznZ2fT0U7Kzo8V5EZu5+dz8m9/o68xvTdYYxv35B6Hk6sOnmJt9fs589BgfftmzVDAovsm/CbCXy06RCjAmrTrroHuy7c5KNNoQT3a0sdd6dSbU9JsvFvg8ugkdwK/oGsyNPYdehGpfFfcHnsCPIT4vTyxy6aR9yyBdrnKrUaz2nzSAu98+fDud9gbFs9z62fZpJ78xpW9RpTcdynRH3yHjlXLj6RdpWEvyOi+GbHCcZ3akT9is6sCrvIWyv3smp4F9xtrYosl5aTyyebQmla1ZWEzGydbZtPX+H7PeFM6tqUehWduZqYxqebDwEwrn3DUm1PSfr7zBW+2XaM8Z2bUL9SBVadOM9bK3ax6vXuuNvdp2+yc/lkQwhNPd1IyNDtm7yCAkb+vgNHS3O+ebEVLraW3ErNxPKu7+B/hUoi0yWu1AbTLi4u2Nvb4+bmxowZM2jZsiWhoaEEBgYCYGlpiZubGwBVqlRh2bJlbN26VWcwrSgKCxcuZO7cuVSqVIng4GCdwXRERARbtmwhNDSUZs2aAfDzzz/j7+9PZGQkNWvWZOvWrZw5c4Zr167h4VEY7ZsxYwaDBw/myy+/xNbWlqVLl5Kdnc2iRYswMzPDz8+Pc+fO8e233zJ27FhUKhV2dnbaPwIAa9euJSkpSfsnAGDBggUkJiZy8OBBTEwKv4BVq1bV6ZcKFXSjUV999RXVqlWjTZs2j93nJSHu773E/a0fFStK1df7kx0VzZn3pwCQfvYSdo3q4D12qHYw7fX2IOK3H+TitPkAXJw2H8fWTfF8exBhQe+XfCNKyW+7DvOCfz1ebFF4huV/fTpwMOIyf+w/wTs92+rl96nshk9lN+3zik727Ag7x/GL17SD6amDeuqU+eyVLmwPi+Rw5BV6NKtTam0paUuOn6eXnycv1PECYFzbeoRcjeXPk5d4u6VfkeUcLcywMTc1uK22myO13RwBmL3/tME8z4Klx87R289L2zcftKtPyNVb/Bl+kbdbFf0e369vlh0/T7OqLgxtWgsAr6a2HLsWx7LjF5ja7dkZTDt0e5GUnX+TsrMwGBL3649Y1WuEfafuxP++UC+/JisTsjK1z60b+2NkZU3K7q3aNLtW7UlY8zsZYUcASN62Ect6jXDs3ofoH6aVcotKzpIjZ+ld15sX61UD4IMODQm5HMPKExcY06ZekeW+2HKUzj5VURup2HX+hs62kzcTqF/JmS6+ngB42FnT2acqp6MTSq0dpWHJ4bP0rleNF+sXnqn6oGNjQi5Fs/L4Oca0a1BkuS/+Okzn2p6oVSp2nbuus21t+EVSs3JZ9FogJv+uw+xhZ116jRD/KU9kNQ8LCwsA8vLyDG4PDw/nwIED2gHobbt27SIzM5MOHToQFBTEH3/8QVpamnZ7SEgIdnZ22oE0QPPmzbGzs+PgwYPaPH5+ftqBNEBgYCA5OTkcO3ZMm6dNmzY6U0wCAwO5efMmV65cMVjn4OBgOnTooDNYXr9+Pf7+/owePRpXV1f8/PyYMmWKTiT6brm5uSxZsoShQ4dqp5M8a+yb1ydu+wGdtLit+7Br5IfKuPC/mkPz+sRv36+TJ37bPhz8iz7olTV5+QVEXIvBv5anTrp/LU/CL98wXOgeEddiCL98g8bVqxSZJzs3j/wCDbZWFo9T3Scqr0DD2VvJNK+qe4q1eRUXTt5MvG/ZAUt30umnTYz8cx9HrulHIp91eQUaIm4l07yqq066f1VXwm/efwDzypLtdPppI2+s3MORqFidbf9EJ+jv0/PB+yxT1MaYe9cg4+QxneTM8GNYPOf7ULuwe74zmf+cID/+Tv+oTExQ8nJ18im5OVjUrP34dX5C8goKiIhJwt/LTSe9uZcb4Tfiiyy37uQlrien80YRf2DrV3TmTEwSp/79nFxPTufAxWhaVnt2ppXlFRQQEZ2Iv7e7TnpzL3fCr9+nb8Ivcj05jTeK+AO75/wN6lZ05qu/j9B+5ipemr+R4AOnKNBoSrT+ZYHKyKjUHuXVI0emN27ciLW17r+1ogaLAAkJCUyePBkbGxuaNr0zV3Tu3Ln88ssv5OXlkZubi5GRkd6c4eDgYPr3749araZ27dpUr16dFStWMHz4cABiYmJwcdGfI+Xi4kJMTIw2j6ur7o+Og4MDpqamOnk8PT118twuExMTg5eXl8626Oho/vrrL5YtW6aTfunSJXbu3MnAgQPZvHkz58+fZ/To0eTn5/Ppp5/q1XPt2rUkJyczePDgorpPKycnh5ycHJ20PEWDierpfnjNXJ3JuaV7AMuNTcDIxARTZwdyYuIwc3Mm55buj3zOrQTM3AzPGS2LkjIyKdAoONnonkJ0srEiPjXjvmU7fjKHpPRMCgo0jOzaUhvZNmTW+j242FnTvKZnSVT7iUjOyqFAUXCyNNdJd7IyI+FqtsEyzlbmTOjQAB8Xe/IKNGyKiGLUn/uY/3JrGhYxz/pZpO0bK91rQRwtzfROwd/mbGXBxA4N8XF1ILdAw+aIq4z8cy/z+7ah0b/zrOMzsvX729K8yH2WRWpbW1RqNfkpyTrp+SnJWNk7PLi8vSNW9ZsQ/f1XOukZ4cdw6NaHzIh/yLsVjaVfA6wb+8Mz9EOflJlLgaLgaOg7lWH4Pb6amMb3e8JZMLA9xkW0tbNvVZKychiydAegkK9ReLlBdYY2f7g/L2VBUmbhd8rR6t6+MSchI8tgmauJqXy/K4wFQR2L7JsbSekcSUmni58Xs/u1JSoxja+2HiFfoxQ5ABfitkceTLdr14558+bppB06dIhXX31VJ61SpUoAZGRkUKNGDVauXKkz8B04cCATJkwgNTWVr7/+GltbW/r06aPdnpyczOrVq9m//05E89VXX2XBggXawTRgMKKrKIpOenHyKIpSZNlFixZhb29P7969ddI1Gg0uLi7Mnz8ftVpNo0aNuHnzJt98843BwXRwcDBdunTRiZoXZerUqUyePFkn7RWVIwPVZWDg8W9fad3us7vTDeW5N+0ZoPc5AR50TmHhOwPJys3l5OWbzFq/myrODnRprP/jtXB7KH8dO0PwmAGYmTx7C+3c2w/3e3s9HW3wdLwzJ7yuhxO30rL47di5/9Rg+g5DnxvDn5x7+6aehxMxaVn8dvScdjANd75muvt8Bhk4NjzMocGubUcKMtJJO3JQJz120Txc33gXr+9+AQXybt0kZfdWgxculnV677Fi+D0u0Gj4eEMII1vWoepdF6ne62jULYJDzjC+UyPqeDhxLSmdb7YfZ77VKV4PKHo6Vlmkd7zB8HeqQKPh43UHGNm6DlWdiu4bDYUD9E+6NEVtZISvuxNx6VksDj3znxtMy9J4Je+Rf7GtrKyoXl33ivrr16/r5du3bx+2trZUqFABW1v9D7CdnZ12P0uWLKF27doEBwczbNgwAJYtW0Z2drbOFA5FUdBoNJw5cwZfX1/c3Ny4deuW3r7j4uK0kWU3NzcOHTqksz0pKYm8vDydPLej1LfFxhaeNrw3qq0oCgsWLCAoKEhnNRAAd3d3TExMUKvvXBXt4+NDTEwMubm5OvmvXr3K9u3bWb16tV79DRk/fjxjx47VSdvp2OihypamnFvxehFm0wqOaPLyyE1ILswTE4+Zm+4AyczFUS+iXZY5WFmiNlIRn5quk56YloHTfS4GAqjkbA9ADQ8XEtIymPfXfr3B9K87DhG8NYSf3urPcxUffEV6WWJvYYZapSL+nqhoYmaOXvT0fuq4O7L57LWSrt5Tdbtv7o0mJmXm4GhpVkQpfXXcHdkcEaV97mxlTnzGvf2drRfJLMsKUlNRCgowvicKbWxrR0FK0gPL27UNJHXfDijI191vWgo3p09GZWKC2tqW/KQEnAcMIy9W/7eirHKwNDX4uUnMzNGLyAJk5uZzJiaRyFtJfL2tcNqMRlFQgMbTVjC3X1uaVnVl7r5/6FbbUzsPu0YFe7Ly8vliyxGGt6iN0TMw3dDB0vB3KjEju+i+iU4kMiaJr/8uXNFF2zdTlzH3ledp6umGs5UFxmoj1HdFrr2cbYnPyCavoAAT9bO12ol4skrtvJeXlxfVqlUzOJC+l4mJCR9//DETJ04kM7Pw4pLg4GDef/99wsLCtI/w8HDatWvHggWFV3P7+/uTkpLC4cOHtfs6dOgQKSkptGjRQpvn1KlTREdHa/Ns3boVMzMzGjVqpM2zd+9ecnNzdfJ4eHjoTf/Ys2cPFy5c0A767xYQEMCFCxfQ3DXH6ty5c7i7u+sNvBcuXIiLiwvdunV7YP8AmJmZYWtrq/N42lM8AJJDw3Bu30InrULHlqQcO4WSX/gjlxQahnN73VVYnDu0JCnkxBOr5+MyMVbjU9mN0LNXdNJDI69Qz+vhl01SgLx83R//RdsPMX/LQeaO6kvtKu6GC5ZhJmojarnac+iq7rzeQ1Gx1PVwfOj9RMYm42zgx/BZZqI2wsfVnkNRugO50Ku3qOfx8BcK3ts3ddyd9Pr7Uff51BXkk33pPJZ1dVeRsKzbkKxzZ+5b1MK3LqbuFUnZtaXIPEpeHvlJCaBWY9OsJelHQ0qk2k+CiVqNj5sDoVd0gzyhV2KoV1H/zI2VmQkrh3Zm+ZBA7eOlBtXxdLRh+ZBA7Qov2XkF3BuUNFKpULhzNrasM1Gr8XF3JPRytE566OVo6hk4q2VlZsLK4d1YPqyr9vFSwxp4OtqyfFhX6ngUlqlfuQLXktLQ3NUPUQlpOFtb/OcG0kZqVak9yqunPxr714ABA1CpVMydO5ewsDCOHz/O8OHD8fPz03m88sorLF68mLy8PHx8fOjcuTMjRowgNDSU0NBQRowYQffu3alZsyYAnTp1wtfXl6CgIE6cOMGOHTsYN24cI0aM0A70BwwYgJmZGYMHD+bUqVOsWbOGKVOmaFfyuFtwcDDNmjXDz0//lNioUaNISEjgnXfe4dy5c2zatIkpU6YwevRonXwajYaFCxcyaNAgjI3L1ul8tZUltvVqYVuvcJUAS69K2NarhXnlwkFezS/GUm/h19r8V+cvx6KqBz7ffIR1LW8qDe5D5SF9uPTtneWrrvywGOeOAXiPG4FVTW+8x43Aub0/V2brr9tdlgW1a8rqkHDWhIRzKSaeb1ZtJzoxlZdbFl5IOWv9biYs3qDNv3zvMXb/c56rsYlcjU1kbehJFu84TLcmdz47C7eH8sOmvUwe2AUPJzviU9OJT00nMydX7/XLslcb1mDtqSusO3WFywmpzNh9kpi0TF6q6w3A7P2n+HTLnXV+lx2/wK4LN4lKSudifCqz959ix4Wb9Kvnrc2TV6AhMjaZyNhk8go0xKZnERmbzLXkdL3XL8sGNnqONf9cZu2py1xKSGX67jBi0jLp829bZ+/7h0/+uhMQWHr8PLsu3CAqKY2L8SnM3vcPO87foF/9O2cEBzSsTujVWyw6fJbLiaksOnyWw1Gxz9w63EmbVmP/fGds23bCtGJlKrz2BibOLiRv2wSA8ytDcBv9gV45u3aBZJ2PIPea/pr95tVrYt00ABMXNyxq+VFp/JegUpG4/o9Sb09JerVJLdaEX2LtyUtcik9h+o7jxKRm8tK/n4Pv94QzcWMoUDggrl7BXufhaGmGqbGa6hXssTAt/J1pXd2DlScusOXMVW4kpxN6OYZ5+/6hTXUPnYhsWfdq01qsCbvI2vCLhX2z7Vhh3zSsAcD3u04wcX3h9B8jlYrqLvY6D0dL88K+cbnTNy83rEFKVg7Tth7lakIq+y7cIPjgafo1eu6ptbO0qIxUpfYor8rMSM7U1JS33nqLadOmcfr0aXx9falVq5Zevt69ezNq1Cg2bNjAiy++yNKlSxkzZgydOhXOh+vZsyc//HBnfWS1Ws2mTZt48803CQgI0Llpy212dnZs27aN0aNH07hxYxwcHBg7dqzetIqUlBRWrVrFrFmzDLahcuXKbN26lffee4+6detSsWJF3nnnHT788EOdfNu3bycqKoqhQ4cWu79Ki10jP/x3/KZ97jv9YwCuLV7NyWHjMXOvgEXlO9HTrCvXOdLjdXxnjKfqqIHk3Izl9HtfapfFA0gKOcGJgWOpOfldak4eQ+bFa5wY8N4ztcY0QOdGPqRkZDF/ywHiUjOo7u7MnFEv4/HvGtPxKenEJKVq82sUhe837OFGQgrGRkZUcrbnnZ5teCngziomf+w7Tl5+Ae8Hr9V5rZFdAhjVtdUTaVdJ6FSzEsnZOfx86CzxGdlUc7Ll+94B2nWU4zOyiUm7s6RZXoGGmXv/IS49CzNjNd5Otszq3YKWd61eEJeexYClO7XPfzt2nt+OnadRJWfmv9z6yTXuMQXWrExKVi4/h0bc6ZsXWuLx7/QgQ33z3Z6Td/rGubAvW961ekE9D2emdmvG3AOnmXvwNJXsrZnarfkztcY0QFrIHtQ2Njj3GYjawZHca1e5/tVE7eocxvaOmDjpTiMzsrDEpllLYhf9aHCfKhNTnPsNwsTFHU12FhlhR4ieMw1N5v0vFC5rAn2qkJKVw/wDp4jPyKa6sx2zX26Nx7/rKMenZxHzgIuf7zW8RW1UqJi77x9i07NwsDCjdXUP3mpdtzSaUGoCfT1Jycpl/v5/iE/PonoFe2b3a6tdyi4+PfuR+8bN1oq5/Z9nxvZj9P1lEy42lgxoUpPB/s/OxZni6VEpz8q5HaFnk0nNp12FMqn9po+edhXKrPxL5552FcosVRmYNlVWXd/57N098EmpHNj8aVeh7PqPTY8oSZaD9BcleFJOdm1bavuuu3l3qe27LJNfDyGEEEIIIYqpzEzzEEIIIYQQpas8z20uLRKZFkIIIYQQopgkMi2EEEIIUU6U5yXsSotEpoUQQgghhCgmiUwLIYQQQpQTMme65ElkWgghhBBCiGKSyLQQQgghRDmheobudvmskMG0EEIIIUQ5IdM8Sp78PRFCCCGEEKKYJDIthBBCCFFOSGS65ElkWgghhBBCiGKSyLQQQgghRDkhkemSJ5FpIYQQQgghikki00IIIYQQ5YQsjVfypEeFEEIIIYQoJhlMCyGEEEKUE0ZqVak9HtXcuXPx8vLC3NycRo0asW/fviLzDh48GJVKpfeoXbu2Ns+iRYsM5snOzi5WXz0sGUwLIYQQQpQTKiNVqT0exYoVK3j33XeZMGECJ06coFWrVnTp0oWoqCiD+WfNmkV0dLT2ce3aNRwdHXn55Zd18tna2urki46OxtzcvNj99TBkzrQQQgghhHhsOTk55OTk6KSZmZlhZmaml/fbb79l2LBhDB8+HICZM2fy999/M2/ePKZOnaqX387ODjs7O+3ztWvXkpSUxJAhQ3TyqVQq3NzcSqI5D00i00IIIYQQ5YTKyKjUHlOnTtUOem8/DA2Mc3NzOXbsGJ06ddJJ79SpEwcPHnyodgQHB9OhQweqVq2qk56enk7VqlWpVKkS3bt358SJE8XvrIckkWkhhBBCCPHYxo8fz9ixY3XSDEWl4+PjKSgowNXVVSfd1dWVmJiYB75OdHQ0f/31F8uWLdNJr1WrFosWLaJOnTqkpqYya9YsAgICCA8Pp0aNGsVo0cORwbQQQgghRDlRmjdtKWpKR5F1UenWRVEUvTRDFi1ahL29Pb1799ZJb968Oc2bN9c+DwgIoGHDhsyePZvvv//+oev1qGSahxBCCCGEeGKcnZ1Rq9V6UejY2Fi9aPW9FEVhwYIFBAUFYWpqet+8RkZGNGnShPPnzz92ne/7OqW6dyGEEEIIUWaUhdU8TE1NadSoEdu2bdNJ37ZtGy1atLhv2T179nDhwgWGDRv2wNdRFIWwsDDc3d0fum7FIdM8hBBCCCHEEzV27FiCgoJo3Lgx/v7+zJ8/n6ioKEaOHAkUzr++ceMGixcv1ikXHBxMs2bN8PPz09vn5MmTad68OTVq1CA1NZXvv/+esLAw5syZU6ptkcG0EEIIIUQ5UVZuJ96vXz8SEhL4/PPPiY6Oxs/Pj82bN2tX54iOjtZbczolJYVVq1Yxa9Ysg/tMTk7m9ddfJyYmBjs7Oxo0aMDevXtp2rRpqbZFpSiKUqqvIErNJpOaT7sKZVL7TR897SqUWfmXzj3tKpRZKlXZ+IEpi67vPPq0q1BmVQ5s/uBM5ZVa/bRrUGZZDvr0qb32tTf7lNq+K89dVWr7LsskMv0Mk0GjYTu6ffW0q1Bm+Q3xedpVKLMsnGyfdhXKrMpjXn/aVSizNOFHnnYVyqyc2PinXYUyy/JpV0CUKBlMCyGEEEKUE2Vlmsd/ifSoEEIIIYQQxSSRaSGEEEKI8uIhbooiHo1EpoUQQgghhCgmiUwLIYQQQpQTpXk78fJKItNCCCGEEEIUk0SmhRBCCCHKCVnNo+TJYFoIIYQQopyQaR4lT/6eCCGEEEIIUUwSmRZCCCGEKCdkmkfJkx4VQgghhBCimCQyLYQQQghRTsic6ZInkWkhhBBCCCGKSSLTQgghhBDlhESmS55EpoUQQgghhCgmiUwLIYQQQpQXsppHiZPBtBBCCCFEOaFSyTSPkiZ/T4QQQgghhCgmiUwLIYQQQpQTctOWkic9KoQQQgghRDFJZFoIIYQQopyQpfFKnkSmhRBCCCGEKCaJTAshhBBClBcyZ7rESY8KIYQQQghRTBKZFkIIIYQoJ2TOdMmTwbQQQgghRDmhUsmkhJImPSqEEEIIIUQxPVJkevDgwSQnJ7N27Vqd9N27d9OuXTuSkpIICwujXbt22m3Ozs40btyYr776inr16gHQtm1b9uzZA4CJiQmVK1emb9++TJo0CTMzM519X79+HW9vb7y9vTl79qxenZKSkhgzZgzr168HoGfPnsyePRt7e3sAEhISGDhwICdPniQhIQEXFxd69erFlClTsLW11dvfhQsXaNCgAWq1muTkZJ1te/bsYezYsZw+fRoPDw/+97//MXLkSJ08M2fOZN68eURFReHs7MxLL73E1KlTMTc3B2DevHnMmzePK1euAFC7dm0+/fRTunTpcp+ef7JW7D3Ooh2HiE9Np5q7M/97sQMNq1c2mPf4xWvMWreby7cSyM7Lx93BlpcC6hP0fFNtnlUHwthw+BQXouMA8K3sxts92lDH0+OJtKekOLZsjPf7w7Br6Ie5hwtH+7zJrfU77l+mVRN8p3+EtW8Ncm7GcnHGL0TNX66Tx+2FTjw36R0sq1Uh82IUkZ9+x61120uzKaXCuk0X7AJ7o7ZzIPfmNZJWBJNz4YzBvE6Dx2Dd4nm99NybUURPGgOARYPm2HV5CRMXd1CryY+NJnXbOjJCd5dmM0qFRfP2WLbqipGNHfmxN0jfuJS8K+eKLqA2xqp9b8zrt8DIxg5NSiIZuzaQfWyvNovK3BKrTi9hVrsxRhaWFCTFk755GbmRJ59Ai0rOHztD+XXLPuKT06hW0YVxr3Sj4XNeBvPuOHaKlbsOExl1k7z8ArwrujCyV3ta+D2nky8tM4sfVm1l5/EzpGZkUbGCA+/160qrujWfRJNKzB/hl/jt+HniM7LxdrJlXOs6NKjobDDv0etxvLFqv176n0Ed8HK0AWD1qctsirjGxYRUAHxc7Bndwhc/N8fSa0QpMWvSFosWgRjZ2FMQe5OMLcvJjzpfdAG1MRZtemBWtzlG1rZoUpPI2reJnBMHCvfXsBVm9fxRu1QEID/6Klk71pB/4/KTaM6TJdM8SlypTfOIjIzE1taWqKgoxowZQ+fOnTl79ix2dnYAjBgxgs8//5zc3FyOHDnCkCFDAJg6darOfhYtWkTfvn3Zu3cvBw4cICAgQGf7gAEDuH79Olu2bAHg9ddfJygoiA0bNgBgZGREr169+OKLL6hQoQIXLlxg9OjRJCYmsmzZMp195eXl8corr9CqVSsOHjyos+3y5ct07dqVESNGsGTJEg4cOMCbb75JhQoV6NOnDwBLly7lo48+YsGCBbRo0YJz584xePBgAL777jsAKlWqxFdffUX16tUB+PXXX+nVqxcnTpygdu3aj9XnJWHLsQimrd7OhL6B1PeuyJ8Hwnhz3h+smTAcd0c7vfwWpib0b92IGhUrYGFqwolL1/m/5X9jYWbKSwH1ATh6IYoujXyp510RM2NjFu4IZdTcFaz6eDiu9jZPuIXFp7ayJPVkJNd/XU2jlT88ML+FZyWabJjPteCVhA36AIcWDfGb/Rm5cYnErNkKgH3z+jRY9h3nPptFzLrtuPXqQMPfZxLSdgDJh5+dQZFl4wAc+w0lcdlPZF84i03rQFzGfMLNSW9TkBivlz9xxS8krV6sfa4yUuP+6XdkHrvzvdNkpJOyeSV5MTegIB+LOo1xGvQ2BanJZJ8JexLNKhFmdZph3W0gaet+Je/qeSyatcNu8DgSvxuPJiXBYBm7AW9hZG1L6qpgChJuYWRtq3sFvlqN/bD/oUlPJXXZbApSElHbOaHkZD2hVpWMvw+f5JvfNzE+qCf1q1dl1e7DvPXdr6z64l3cnez18h+PvELz2tV5u08nrC3NWb//GO/M+o3fJo6iVtXCP+d5+fmMnL4AR1trvnlzAC4OttxKTMHS3Exvf2XZ1nPXmbH3JB+1q099D0dW/XOFt9cdZOWrHXC3tSyy3OrXOmBlaqJ97mBxp93HrscT+Fwl6nk4YqpWs/jYOUavOcjKoPa4WFuUantKkmntJlh17k/GpqXkR13ArHFrbF99h+Q5n6JJSTRYxublN1BZ25KxfhEFibEYWel+p0w8a5Jz6jD51y6i5OdhEdAZm6D3SJnzKZq05CfUMvGsKrXBtIuLC/b29ri5uTFjxgxatmxJaGgogYGBAFhaWuLm5gZAlSpVWLZsGVu3btUZTCuKwsKFC5k7dy6VKlUiODhYZzAdERHBli1bCA0NpVmzZgD8/PPP+Pv7ExkZSc2aNXFwcGDUqFHaMlWrVuXNN9/km2++0avzxIkTqVWrFu3bt9cbTP/4449UqVKFmTNnAuDj48PRo0eZPn26djAdEhJCQEAAAwYMAMDT05NXXnmFw4cPa/fTo0cPnf1++eWXzJs3j9DQ0DIxmP5t12Fe8K/Hiy0KzyL8r08HDkZc5o/9J3inZ1u9/D6V3fCp7KZ9XtHJnh1h5zh+8Zp2MD11UE+dMp+90oXtYZEcjrxCj2Z1Sq0tJS3u773E/b33wRn/VfX1/mRHRXPm/SkApJ+9hF2jOniPHaodTHu9PYj47Qe5OG0+ABenzcexdVM83x5EWND7Jd+IUmLbsRfp+7eTvr8wop70RzAWtetj06YzyWuW6OVXsjJRsjK1zy3qN8PI0pr0A3ci/TnnTumUSdu5EasW7TCr7vtMDaYtW3Um6+geso8Wno1L37gU0xp1sGj+PBl/r9TLb/pcHUy8apLwzTiUrAwANMm6f0jMG7XGyMKKpHn/B5qCf/MYHpiXZUv+3k/vVo14sXUTAD4Y0J2Q0+dZuesQY14K1Mv/wYDuOs/f7hPI7hMR7AmP0A6m1+47RmpGFos+HomJsRoAD2eHUm5JyVty/AK9anvygp8nAOPa1CXk6i3+/OcybwcU/VvhaGmGjZmpwW1fdm6i83xi+4bsuLCRw9fi6O5TpcTqXtrM/TuSc3w/Ocf3AZC5ZQUm1fwwb9yWzB2r9fKbVK+NsWdNkmeNv+s7pft9SV/9i87zjPW/YurbCGNvH3LDQ0qpJU+H3E685D2RHrWwKPzHm5eXZ3B7eHg4Bw4cwMTERCd9165dZGZm0qFDB4KCgvjjjz9IS0vTbg8JCcHOzk47kAZo3rw5dnZ2eoPh227evMnq1atp06aNTvrOnTtZuXIlc+bMMVguJCSETp066aQFBgZy9OhRbbtatmzJsWPHtIPnS5cusXnzZrp162ZwnwUFBSxfvpyMjAz8/f0N5nmS8vILiLgWg38tT510/1qehF++8VD7iLgWQ/jlGzSuXvSBOTs3j/wCDbZWz04kpDjsm9cnbvsBnbS4rfuwa+SHyrjwf6xD8/rEb9c9NRu/bR8O/g2eWD0fm9oY0yrVyLpngJt1JgyzarUeahfWAR3IPnuSgsS4IvOY16qLiWtFcs6ffpzaPllqNcYenuSe1/1jkHv+H0yq1DBYxNSnIfk3rmDZuhtOH83E8f1pWHfpD8Z3jo9mvg3Ji7qATa/XcP54No7vTMGybQ9QPTunb/Py84m4ehP/2rr90Lx2dcIvXH2ofWg0GjKzc7CzuhOp3RMWQd1qVfhqyXrav/slL30yk+CNuynQaEq0/qUpr0DD2dhkmldx0UlvXtWVk9H3/9M0YNkuOv28mZGr9nPkWtHfJ4Ds/PzCY7GZyX3zlSlqNcYeVcm7qHscyLt4GuPK1QwWMa1Zn/ybV7AI6IzD2G+wf/sLLDu9rPOd0mNiispIrR18C3E/jxyZ3rhxI9bW1jppBQUFReZPSEhg8uTJ2NjY0LTpnXm0c+fO5ZdffiEvL4/c3FyMjIz0BrLBwcH0798ftVpN7dq1qV69OitWrGD48OEAxMTE4OKie7CBwqh4TEyMTtorr7zCunXryMrKokePHvzyy51/oQkJCQwePJglS5YYnEd9+7VcXV110lxdXcnPzyc+Ph53d3f69+9PXFwcLVu2RFEU8vPzGTVqFB999JFOuX/++Qd/f3+ys7OxtrZmzZo1+Pr6FtmHADk5OeTk5OikKbl5mJmW3EEwKSOTAo2Ck42VTrqTjRXxqfc/oHT8ZA5J6ZkUFGgY2bWlNrJtyKz1e3Cxs6Z5Tc+SqHaZZebqTM4t3YhibmwCRiYmmDo7kBMTh5mbMzm3dH8cc24lYOZW4UlW9bGorW1QqdVoUpN10gtSU1DbPjgiqLZzwMKvIfG/fKu3TWVhSaWvg1GZmIBGQ8Kyn8iOCC+pqpc6I8t/+yY9RSddk56KkY3+tCkAtWMFTKrWQMnPI2XJ9xhZWWPTaxAqS2vSVhUet9QOFVB7+5AdFkLyohmonV2x6TUIjIzI3Lmu1NtVEpLSMinQaHC00/09cbK1ISHlPnNf7/Lb3/vJysmlU5M7Z7huxCVyJOISXZrXY/a7g4m6Fc9XS9aTryngjZ7tS7QNpSU5K4cCRcHJUndqipOFGQkZOQbLOFuZM6F9fXxcHMgrKGBTxDVGrd7P/Jda0bCIedazD5ymgrUFzaro/46WVSpLa1RGajQZqTrpSkYqRtaGv1NGDhUK/7zm55G2Yi4qS2usug1EZWFFxrpFBstYdeiDJi2ZvEuGr/t4lsnSeCXvkSPT7dq1IywsTOdx98D0tkqVKmFtbY2zszMRERGsXLlSZ+A7cOBAwsLCCAkJoW/fvgwdOlQ7XQIgOTmZ1atX8+qrr2rTXn31VRYsWKDzOioDkRhFUfTSv/vuO44fP87atWu5ePEiY8eO1W4bMWIEAwYMoHXr1vdt+737VBRFJ3337t18+eWXzJ07l+PHj7N69Wo2btzI//3f/+mUq1mzJmFhYYSGhjJq1CgGDRrEmTP3/8JOnToVOzs7ncc3Kzbdt0xx6bUTeNBXb+E7A/n9g0FM7BfI0l1H+Ouo4fYs3B7KX8fO8O3wFzEzKQcrM/77GdG63bd3pxvKc2/aM0CvxiqDqXqs/J9Hk5VBZtgh/X1mZxH9f+8R/eUHJK1diuPLQzF7zq8kqvv0FfEe3/7+pS6fR/71S+RGniR90++YN2x5J5JmZIQmI420NQvIv3mFnJOHyNi1Hotmz8Zg8W4q9I+rDxNg/ys0nB/X7eCrka/gaHtnQK5RFBxtrfhk8Av4elakc7N6DOvejj93Hb7P3sqme/tBgSIPxp4ONrzo54WPiz113Z0Y/3x9Wnq58dsxw39Mfj16jr8jrzO9WzPM/p0O80zR+/6oKPJ48+8xNX3VL+TfuEze+X/I/PsPzOq3MBidNg/ojGmdZqStmAv5+SVedfHf88ijGSsrK+3Fc7ddv35dL9++ffuwtbWlQoUKBqO9dnZ22v0sWbKE2rVrExwczLBhwwBYtmwZ2dnZOlM4FEVBo9Fw5swZfH19cXNz49atW3r7jouL04siu7m54ebmRq1atXBycqJVq1Z88sknuLu7s3PnTtavX8/06dN1XsfY2Jj58+czdOhQ3Nzc9KLdsbGxGBsb4+TkBMAnn3xCUFCQNnJep04dMjIyeP3115kwYQJG/85TMjU11ba9cePGHDlyhFmzZvHTTz8V1e2MHz9e5w8AgLJ3eRG5i8fByhK1kYr41HSd9MS0DJxsrYooVaiSsz0ANTxcSEjLYN5f++nSWDfa/uuOQwRvDeGnt/rzXMVnJxJSXDm34vUizKYVHNHk5ZGbkFyYJyYeMzfdqJGZi6NeRLssK0hPQykoQG1rr5OutrGj4J5otSHWAe0LV+goMPCjpSjkxxV+7/KuX8bErRJ2XfoQe8986rJKk1nYN/dGzIysbdGkpxosU5CWglFqks7FhPmxN1EZGaG2c6Qg4VbhWQBNgc6AoiD2ZuF7oFbDfc4WlhUONpaojYxISEnTSU9MS9cZHBvy9+GTfL5oNdNGvULz2rq/R852Nhir1ajvmhfq5V6B+JQ08vLzMTEu+3/i7S3MUKtUxN8ThU7MytGLVt9PHTdHNp+N0ktffOw8C46cY96LAdSoYDiaW1YpmekoGv3vlMrKpsjvlCYtBU1ass53qiAuGpXKCCNbBzSJsdp08xadsGjVldTFMyi4pT+2+U+QdaZLXKn1qJeXF9WqVSty2sTdTExM+Pjjj5k4cSKZmYUXJQUHB/P+++/rRMDDw8Np166dNjrt7+9PSkqKzgV+hw4dIiUlhRYtWhT5ercjyrenTYSEhOi8zueff46NjQ1hYWG88MIL2tfatm2bzn62bt1K48aNtXO9MzMztQPm29RqNYqiaF+zqPrcO4XjXmZmZtja2uo8SnKKB4CJsRqfym6Enr2ikx4aeYV6XhUfej8KhfMh77Zo+yHmbznI3FF9qV3FvQRqW/Ylh4bh3F73c1ihY0tSjp1C+bd/kkLDcG6vu0KNc4eWJIWceGL1fGwF+eRGXcTCt75OsrlPfXIu6i9neTez5/wwcfXQXrj4ICqVCtX95jmWNQUF5N+8gmkN3Wi6aXU/8opYxivvyjnUNvaoTO8MmtTObigaDQX/rlSQd/UcaicXndCl2tmNgtSkZ2IgDWBibIxPVQ9Cz1zQSQ89fYF61asWWe6v0HA+C/6TKa/3o1U9/Tn59WtU5VpsApq75khH3YrH2c7mmRhIA5iojajlYs+hqFid9ENRsdR1d3ro/UTGJeNsZa6TtvjYOX45fJYferfA1/XZuzCz8Dt1FZNqusEak2q+5F+7aLBI/rULhdOq7vpOGTm5omg0aFKTtGnmLQKxaN2dtCUzKbj5cPP2n0UqI1WpPcqrMvP3ZMCAAahUKubOnUtYWBjHjx9n+PDh+Pn56TxeeeUVFi9eTF5eHj4+PnTu3JkRI0YQGhpKaGgoI0aMoHv37tSsWbie6ObNm1m4cCGnTp3iypUrbN68mVGjRhEQEICnpydQuDLH3a9RsWJFjIyM8PPzw8Gh8GAzcuRIrl69ytixY4mIiGDBggUEBwczbtw4bRt69OjBvHnzWL58OZcvX2bbtm188skn9OzZE7W68DTaxx9/zL59+7hy5Qr//PMPEyZMYPfu3QwcOPDJdngRgto1ZXVIOGtCwrkUE883q7YTnZjKyy0LL4ibtX43ExZv0OZfvvcYu/85z9XYRK7GJrI29CSLdxymW5M7g4eF20P5YdNeJg/sgoeTHfGp6cSnppOZk/vE2/c41FaW2Narhe2/P+CWXpWwrVcL88qFfw5qfjGWegu/1ua/On85FlU98PnmI6xreVNpcB8qD+nDpW/vTFW68sNinDsG4D1uBFY1vfEeNwLn9v5cmf3rk23cY0rdtg7rlh2wCmiPsVslHPoOxdjRmbQ9fwNg/8KrOA15R6+cdcsO5FyKJO+mfvTMtnMfzH3qYezsirFbRWw69MTKvy0Zh3aXdnNKVOa+LVg0boN5o9aoK3hg3W0ARvZOZB3aCYBV4MvYvPy6Nn9OeAiazHRsXhqB2sUDE8+aWHftT/bRvZBfeLFz1qGdqCytse7+KmpnN0xr1sOqbQ+yQp6t9clfDWzJmr1HWbvvKJduxjL9903EJKbwUtvC62u+//NvJv58Z8WTv0LD+TR4JWP7daVOtcrEp6QRn5JGWma2Ns/L7ZqRkp7JtN83cjUmnn3hZwnetJt+zzd/4u17HK82rM7a01dYd/oKlxNTmbHnJDFpmbxUp3AN7tkHTvPp30e1+ZeduMCuizeJSkrnYkIqsw+cZseFm/Sr563N8+vRc8wNieCzDg1xt7UkPiOb+IxsMnOfrakM2SHbCteFbhCA2tkdy8B+qO0cyT66GwDL9i9i/cJQbf6cfw6hyczAutcQ1BXcMa5aA6tOL5FzYr/2O2Ue0BnL53uTsW4RBcnxqKxtUVnb6gzAhShKmfmbbmpqyltvvcW0adM4ffo0vr6+1KqlH3Xo3bs3o0aNYsOGDbz44ossXbqUMWPGaFfa6NmzJz/8cGcNYAsLC37++Wfee+89cnJyqFy5Mi+++KLeRYEP4uXlxebNm3nvvfeYM2cOHh4efP/99zrzvCdOnIhKpWLixIncuHGDChUq0KNHD7788kttnlu3bhEUFER0dDR2dnbUrVuXLVu20LFjx0ftslLRuZEPKRlZzN9ygLjUDKq7OzNn1Mt4/LvGdHxKOjFJd06laRSF7zfs4UZCCsZGRlRytuednm14KeDOahR/7DtOXn4B7wev1XmtkV0CGNW11RNpV0mwa+SH/47ftM99p38MwLXFqzk5bDxm7hWwqHwn6p515TpHeryO74zxVB01kJybsZx+70vtsngASSEnODFwLDUnv0vNyWPIvHiNEwPee6bWmAbIPHqARCtb7Lv1+/emLVHEzv4/7eocajtHjB11p7yoLCyxbOhP0nL9ay4AjMzMcBzwBmoHJ5S8XPJibhAf/B2ZRw8YzF9W5fxziHQra6za98LIxp78W9dJWTRDuzSXkY09avs70UYlN4fkBdOw6RGE4+jJaDLTyfnnMOlb/9Tm0aQkkrzgG2y6DcBizBdoUpPIPLiVzD0bn3j7Hkdg07qkpGcyf/1O4lPSqF7RldnvDtIuZRefkkZMYrI2/6o9h8kv0DB1yXqmLlmvTe8R0JDPh70EgJujPXPfH8qM5Zvo++n3uDjYMqBDAIO73v+amLKm03OVSM7K5edDkcRnZlPNyZbve7XQrjEdn5FNTNqdaQt5BRpm7jtFXHoWZsZqvJ1smdXTn5Zed5YuXXnyMnkFGv63WXf++OvNavFGc58n07ASkHv6CBmWVli06YGRtR0FsTdJXTpLu8a0ysYOI7u7Ivi5OaT+9i1WXQZg9/pENJkZ5J4+SubONdos5k3aojI2wabfmzqvlbl7PVm71/OfIkvjlTiVcr/5B6JMy9668GlXoUza0e2rp12FMstvyLPzg/mkWTg9eEpaeWXdvdfTrkKZpQk/8rSrUGblxD471348aU6TDAcRnoTUmWMfnKmYbN/VX5WpPCgzkWkhhBBCCFG6DK2CJh6PxPqFEEIIIYQoJolMCyGEEEKUFzJnusRJjwohhBBCCFFMEpkWQgghhCgnyvN60KVFBtNCCCGEEOWF3AGxxEmPCiGEEEIIUUwymBZCCCGEKC+MVKX3eERz587Fy8sLc3NzGjVqxL59+4rMu3v3blQqld7j7NmzOvlWrVqFr68vZmZm+Pr6smbNmiL2WHJkMC2EEEIIIZ6oFStW8O677zJhwgROnDhBq1at6NKlC1FRUfctFxkZSXR0tPZRo0YN7baQkBD69etHUFAQ4eHhBAUF0bdvXw4dOlSqbZHBtBBCCCFEOaFSGZXa41F8++23DBs2jOHDh+Pj48PMmTOpXLky8+bNu285FxcX3NzctA+1Wq3dNnPmTDp27Mj48eOpVasW48ePp3379sycObM4XfXQZDAthBBCCCEeW05ODqmpqTqPnJwcvXy5ubkcO3aMTp066aR36tSJgwcP3vc1GjRogLu7O+3bt2fXrl0620JCQvT2GRgY+MB9Pi4ZTAshhBBClBelOGd66tSp2NnZ6TymTp2qV4X4+HgKCgpwdXXVSXd1dSUmJsZgtd3d3Zk/fz6rVq1i9erV1KxZk/bt27N3715tnpiYmEfaZ0mRpfGEEEIIIcRjGz9+PGPHjtVJMzMzKzK/SqV70aKiKHppt9WsWZOaNWtqn/v7+3Pt2jWmT59O69ati7XPkiKDaSGEEEKIckJVircTNzMzu+/g+TZnZ2fUarVexDg2NlYvsnw/zZs3Z8mSJdrnbm5uj73P4pBpHkIIIYQQ4okxNTWlUaNGbNu2TSd927ZttGjR4qH3c+LECdzd3bXP/f399fa5devWR9pncUhkWgghhBCivCjlKQ8Pa+zYsQQFBdG4cWP8/f2ZP38+UVFRjBw5EiicMnLjxg0WL14MFK7U4enpSe3atcnNzWXJkiWsWrWKVatWaff5zjvv0Lp1a77++mt69erFunXr2L59O/v37y/VtshgWgghhBCivCjFaR6Pol+/fiQkJPD5558THR2Nn58fmzdvpmrVqgBER0frrDmdm5vLuHHjuHHjBhYWFtSuXZtNmzbRtWtXbZ4WLVqwfPlyJk6cyCeffEK1atVYsWIFzZo1K9W2qBRFUUr1FUSpyd668GlXoUza0e2rp12FMstviM/TrkKZZeFk+7SrUGZZd+/1tKtQZmnCjzztKpRZObHxT7sKZZbTpF+e2mtnLppcavu2HPxZqe27LJPItBBCCCFEeVFGpnn8l5SNWL8QQgghhBDPIIlMCyGEEEKUE6W5NF55JT0qhBBCCCFEMUlkWgghhBCivFBJHLWkSY8KIYQQQghRTBKZFkIIIYQoL4xkNY+SJoNpIYQQQohyQiXTPEqc9KgQQgghhBDFJJHpZ1j+pXNPuwplktzlr2inFkY87SqUWbUH1XraVSizbKMuPO0qlFmKWv20q1BmGZmYPO0qCENkmkeJk8i0EEIIIYQQxSSRaSGEEEKI8kLmTJc46VEhhBBCCCGKSSLTQgghhBDlhUrmTJc0iUwLIYQQQghRTBKZFkIIIYQoL4wkjlrSZDAthBBCCFFeyAWIJU56VAghhBBCiGKSyLQQQgghRHkhN20pcRKZFkIIIYQQopgkMi2EEEIIUV7InOkSJz0qhBBCCCFEMUlkWgghhBCivJCbtpQ4iUwLIYQQQghRTBKZFkIIIYQoL+SmLSVOBtNCCCGEEOWFTPMocfL3RAghhBBCiGKSyLQQQgghRHkhS+OVOOlRIYQQQgghikki00IIIYQQ5YVcgFjipEeFEEIIIYQoJolMCyGEEEKUF7KaR4mTyLQQQgghhBDFJJFpIYQQQojyQlbzKHEymBZCCCGEKC9kmkeJk78nQgghhBBCFJNEpoUQQgghygtZGq/EPdJgevDgwSQnJ7N27Vqd9N27d9OuXTuSkpIICwujXbt22m3Ozs40btyYr776inr16gHQtm1b9uzZA4CJiQmVK1emb9++TJo0CTMzM519X79+HW9vb7y9vTl79qxenZKSkhgzZgzr168HoGfPnsyePRt7e3ttnqioKEaPHs3OnTuxsLBgwIABTJ8+HVNTU20eRVGYMWMG8+fP5+rVq7i4uDBq1Cg+/vhjbZ6lS5cybdo0zp8/j52dHZ07d2b69Ok4OTnptetuXbt2ZdOmTdrnN27c4MMPP+Svv/4iKyuL5557juDgYBo1anTf/n9S/gi/yG9HzxOfkY23ky3j2tSlQSVng3mPXovjjT/36aX/OagjXo42AFyMT+XHkDNExCYTnZrJ+23qMqBh9VJtQ2mxbtMFu8DeqO0cyL15jaQVweRcOGMwr9PgMVi3eF4vPfdmFNGTxgBg0aA5dl1ewsTFHdRq8mOjSd22jozQ3aXZjBLn2LIx3u8Pw66hH+YeLhzt8ya31u+4f5lWTfCd/hHWvjXIuRnLxRm/EDV/uU4etxc68dykd7CsVoXMi1FEfvodt9ZtL82mlAqbtl2wDXwBY3sHcm9Gkbg8mJzzhj83zkPGYB3QXi8990YUNz97Wy/dqkkrKrwxjswTocTOmVridS9tKw5HsOjgP8SnZVHNxZ7/dW5Gw6puDyx3IuoWwxZuprqLA3+M6m0wz1//XOKjVbtpV7MKM1/pUMI1L31/hF1k8dHIO8fitvVoWKmCwbxHr8Xy+sq9eumrBnfCy9FW+3zHuevMPXia6ykZVLKzYnSAH8/XqFhqbSgtZo1aY9a8I0bWdhTERZO1bSX51y4UXUBtjHmrrpj6NcXIyhZNWjLZB/4iNzxEm8WkZgMs2vTAyMEZTVI8WXvWkRcZ/gRaI551pRaZjoyMxNbWlqioKMaMGUPnzp05e/YsdnZ2AIwYMYLPP/+c3Nxcjhw5wpAhQwCYOlX3x2DRokX07duXvXv3cuDAAQICAnS2DxgwgOvXr7NlyxYAXn/9dYKCgtiwYQMABQUFdOvWjQoVKrB//34SEhIYNGgQiqIwe/Zs7X7eeecdtm7dyvTp06lTpw4pKSnEx8drt+/fv5/XXnuN7777jh49enDjxg1GjhzJ8OHDWbNmDQCrV68mNzdXWyYhIYF69erx8ssva9OSkpIICAigXbt2/PXXX7i4uHDx4kWdwf/TtDXyOjN2n+Sj5+tT38OJVf9c5u21B1j5WkfcbS2LLLd6cEesTE20zx0s7vwpys7Pp6KdFR2eq8iM3SdLtf6lybJxAI79hpK47CeyL5zFpnUgLmM+4eaktylIjNfLn7jiF5JWL9Y+Vxmpcf/0OzKPHdSmaTLSSdm8kryYG1CQj0WdxjgNepuC1GSyz4Q9iWaVCLWVJaknI7n+62oarfzhgfktPCvRZMN8rgWvJGzQBzi0aIjf7M/IjUskZs1WAOyb16fBsu8499ksYtZtx61XBxr+PpOQtgNIPvzsfI4sm7TEsf8wEpb+RM6FCGxaB+L6zqfc+PQtg5+bhOW/kLTqzucGtRqPz2aSeeyAXl61YwUcXh5M9rnTpdmEUrPl1CWmbTnEhG7+1K/iyp9Hz/Lmkq2sGf0i7vbWRZZLy85l4pq9NPX2IDE9y2Cem8npfLv1MA2ruJZW9UvV35HXmL47jPHtG1LPw4lVJy/x9pr9/Dko8L7H4jVDAos8FoffTOCjTYcYFVCbdtU92HXhJh9tCiW4X1vquDuVantKkolPIyw6vkzmluXkX7uIWcNWWPcfTcpPn6OkJhksY/XicIysbMncuARNUiwqKxtQqbXb1RW9sHpxGNl7NpAbGYZpzfpYvTCCtMXTKbh55Qm17MlQZM50iSu1wbSLiwv29va4ubkxY8YMWrZsSWhoKIGBgQBYWlri5lYYfahSpQrLli1j69atOoNpRVFYuHAhc+fOpVKlSgQHB+sMpiMiItiyZQuhoaE0a9YMgJ9//hl/f38iIyOpWbMmW7du5cyZM1y7dg0PDw8AZsyYweDBg/nyyy+xtbUlIiKCefPmcerUKWrWrGmwPaGhoXh6ejJmTGFE0cvLizfeeINp06Zp8zg6OuqUWb58OZaWljqD6a+//prKlSuzcOFCbZqnp+cj929pWXL8PL38PHmhjhcA49rWI+RqLH+evMTbLf2KLOdoYYaNuanBbbXdHKntVtg3s/c/mz/6ALYde5G+fzvp+wsjo0l/BGNRuz42bTqTvGaJXn4lKxMlK1P73KJ+M4wsrUk/cCdim3PulE6ZtJ0bsWrRDrPqvs/UYDru773E/a0fFStK1df7kx0VzZn3pwCQfvYSdo3q4D12qHYw7fX2IOK3H+TitPkAXJw2H8fWTfF8exBhQe+XfCNKiV3HXqTt3076vm0AJK4IxtyvATZtu5C8+je9/EpWJgV3fW4s//3cpO2/J9KvMqLCiLEkr/8d8xq+GFlalWo7SsNvIad4oeFzvNio8Lj7vy7NOXjxBn8cPcs7HRoXWe7/NhygSx1v1CoVu85G6W0v0GgYv2o3o9o15MTVGNKycw3spWxbeuwcvf28tMfiD9rVJ+TqLf4Mv8jbreoUWe5+x+Jlx8/TrKoLQ5vWAsCrqS3HrsWx7PgFpnZ7dgbT5s3akxt2kNywwj+YWdtWYuLtg1nD1mTvXqeX39jbF+MqNUid8wlK9r/frZRE3X02fZ78y2fJPvg3ANkH/8a4Sg3Mmz5PxtoFpdsg8cx7IhNnLCwsAMjLyzO4PTw8nAMHDmBiYqKTvmvXLjIzM+nQoQNBQUH88ccfpKWlabeHhIRgZ2enHUgDNG/eHDs7Ow4ePKjN4+fnpx1IAwQGBpKTk8OxY8cA2LBhA97e3mzcuBEvLy88PT0ZPnw4iYl3vmwtWrTg+vXrbN68GUVRuHXrFn/++SfdunUrst3BwcH0798fK6s7P3Lr16+ncePGvPzyy7i4uNCgQQN+/vnnB/bhk5BXoOHsrWSaV3XRSW9exYWTNxOLKFVowNKddPppEyP/3MeRa3GlWc2nQ22MaZVqZN0zwM06E4ZZtVoPtQvrgA5knz1JQWLR/WNeqy4mrhXJOf/s/ul4GPbN6xO3XTfSGrd1H3aN/FAZF/7Hd2hen/jt+3XyxG/bh4N/gydWz8emNsa0ajWyT4fpJGefDsP8YT83rTqQHRGu97mx79GPgrRU7Z+7Z01efgERNxPwr+ahk+5frSLh12KLLLf2xDmuJ6Uxsk3Rn4Of9oThYGXOiw2fK7H6Pkl5BRoibiXTvKpuVN2/qivhNxPuW/aVJdvp9NNG3li5hyNRuv34T3SC/j49H7zPMsVIjdq9CnmXdadJ5V2KwLiSt8EiJs/VpSA6CnP/TtiNmYrtyElYtH8RjO+MOYwrepN36d59nkFdxD6faSqj0nuUU4/c8o0bN2Jtba3z6NKlS5H5ExISmDx5MjY2NjRt2lSbPnfuXKytrTEzM6N+/frExcXxwQcf6JS9PRhVq9XUrl2b6tWrs2LFCu32mJgYXFx0B35QGBWPiYnR5nF11T14ODg4YGpqqs1z6dIlrl69ysqVK1m8eDGLFi3i2LFjvPTSS9oyLVq0YOnSpfTr1w9TU1Pc3Nywt7fXmSpyt8OHD3Pq1CmGDx+uk37p0iXmzZtHjRo1+Pvvvxk5ciRjxoxh8eLFBvdzW05ODqmpqTqPnLz8+5Z5VMlZORQoCk6W5jrpTlZmJGRmGyzjbGXOhA4NmNa9GdN7NKeqgzWj/tzH8ev6p6+fZWprG1RqNZrUZJ30gtQU1LYODy5v54CFX0NtdPJuKgtLKn//O1Xm/YnL2xNJXP4z2RH/7Xl6Zq7O5NzS/YzkxiZgZGKCqXNhf5q5OZNzS/dHPudWAmZuhueMlkVqa1tUajUFep+bZNR2D/u5aUTaPZ8bs+q1sG7ZgYTFD55SU1YlZf57vLGy0El3srIgPj3TYJmrCSnM2n6UKS+2wVht+OfrRNQt1hw/x2c9WpZ4nZ8U7bHYSvcaIkfL+x2LLZjYoSHf9PDnmx7+eDraMPLPvRy7fudPWHxGtv7x3dK8yH2WRSpLa1RGajTpaTrpSkYaRtZ2Bsuo7Z0xrlwNowoepP/5I5nbVmJSqyGWnfvf2a+1LZoM3X1qMtIwsrK9d3dC6HnkaR7t2rVj3rx5OmmHDh3i1Vdf1UmrVKkSABkZGdSoUYOVK1fqDHwHDhzIhAkTSE1N5euvv8bW1pY+ffpotycnJ7N69Wr2778TmXr11VdZsGCBzgBVZWDuj6IoOukPyqPRaMjJyWHx4sU891xhJOP2BYG3p4ucOXOGMWPG8OmnnxIYGEh0dDQffPABI0eOJDg4WG//wcHB+Pn56fyBuP1ajRs3ZsqUwtPbDRo04PTp08ybN4/XXntNbz+3TZ06lcmTJ+ukje8WwMfdWxVZprju7S1FKTqvp6MNnv9eaAhQ18OJW2lZ/HbsHA2LuGjxWabXFSqDqXqs/J9Hk5VBZtgh/X1mZxH9f++hMrPA3Kcuji8PJT/ult4UkP+cez9Yt7+nd6cbynO/D2RZVcx2WLd4Hk1mBpkn7nxuVGYWOA8bS8LiOXoDimfRvcdnBQWV3lHo9tSNPYxq2xBPZ8ODpoycPD5evYfPegbgYGVuMM+z5d6+wWDfgP6xuJ6HEzFpWfx29ByN7rpo8d6fQ0XvVZ4V936nKPo79e/3LWPdAsgp/OOQtf1PrPqMIHPLcsj/96z5PeWfzX55COU4glxaHnkwbWVlRfXquisxXL9+XS/fvn37sLW1pUKFCtja6v+zs7Oz0+5nyZIl1K5dm+DgYIYNGwbAsmXLyM7O1pnCoSgKGo2GM2fO4Ovri5ubG7du3dLbd1xcnDYa7ebmxqFDugOYpKQk8vLytHnc3d0xNjbWDqQBfHx8gMKVQGrWrMnUqVMJCAjQRs/r1q2LlZUVrVq14osvvsDd3V1bNjMzk+XLl/P555/r1c3d3R1fX1+dNB8fH1atWqWX927jx49n7NixOml5v/7ffcs8KnsLM9QqFfH3RCkSM3P0ohn3U8fdkc1nr5Vo3Z62gvQ0lIIC1Lb2OulqGzu9qKMh1gHtC1foKDBwNkFRyI8rPEuSd/0yJm6VsOvSh9j/8GA651a8XoTZtIIjmrw8chOSC/PExGPmpvuHzMzFUS+iXZYVpKcWfm7uiUI/9OemZQfS7/ncmLi4YVLBFZe3J97J+O8IqepPq7kx8U3t56ksc7D893hzTxQ6MSMbJ2sLvfwZOXmcvhnP2egEvtpcuAKDRlFQgIaTFzIvKBA7CzNuJqczZtmdqS+afwdIDScvZN3bfajsWPYjjbePxQkZusfipMwcHC3Niiilr467I5sj7swpd7YyJz7j3uN7No6PcHx/2pTMdBRNAUbWthTcla6ytEGTkWqwjCY9FU1asnYgDVAQH4NKZYSRjT2apDiU9FSMrHU/Gyqrovf5LJMLEEteqV2A6OXl9dArVJiYmPDxxx8zfvx4XnnlFSwtLQkODub9999n8ODBOnnHjBnDggULmD59Ov7+/qSkpHD48GFtBPjQoUOkpKTQokULAPz9/fnyyy+Jjo7WDni3bt2KmZmZdim6gIAA8vPzuXjxItWqVQPg3LlzAFStWhUoHCAbG+t2l1pdeCWwcs+/2T/++IOcnBy9aP3t14qMjNRJO3funPZ1imJmZqa3bGC6Scm+fSZqI2q52nPoaizPV7+zVNKhqFjaVHO/T0ldkbHJOP8nokJ3KcgnN+oiFr71yborumzuU5+scP1o893MnvPDxNWDuHkPN7dVpVKhMjZ5cMZnWHJoGC7d2umkVejYkpRjp1DyCweOSaFhOLcP4PKsX7V5nDu0JCnkxBOt62MpyCf36kXMfeuReSJUm2zuW9/gWYq7mdcs/NzcOzUoL/o6Nz7VXSLP4YWBqMwtSPz9F/INrBBSFpkYq/HxcCL04k3a+3hq00Mv3qRtrSp6+a3NTPlz1As6aX8cieDw5Wim932eig7WqFUqvTxzdh4jIzeP/3Vujpvts3GRponaCB9Xew5F3dJZti706i3a3jPH/H7uPRbXcXfi0NVYXm10J3AUevUW9TyenYsP0RRQEB2FsZePzrJ1Jl4+5J4zPD0u//pFTH0agokZ5OUAoHZyQdFoCgfZQP6NS5h4+ZBzeOedfXr7UnD9Uum1RfxnlJlY/4ABA1CpVMydO5ewsDCOHz/O8OHD8fPz03m88sorLF68mLy8PHx8fOjcuTMjRowgNDSU0NBQRowYQffu3bWrcnTq1AlfX1+CgoI4ceIEO3bsYNy4cYwYMUIbMe/QoQMNGzZk6NChnDhxgmPHjvHGG2/QsWNHbbS6R48erF69mnnz5nHp0iUOHDjAmDFjaNq0qc7FjVA4xaN3797a9afv9t577xEaGsqUKVO4cOECy5YtY/78+YwePbqUe/jhvNqwBmtPXWHdqStcTkhlxu6TxKRl8lLdwoswZu8/xadbjmrzLzt+gV0XbhKVlM7F+FRm7z/Fjgs36VfvzkUbeQUaImOTiYxNJq9AQ2x6FpGxyVxLTn/i7XscqdvWYd2yA1YB7TF2q4RD36EYOzqTtqfw6m/7F17Facg7euWsW3Yg51IkeTf1Vx2w7dwHc596GDu7YuxWEZsOPbHyb0vGod2l3ZwSpbayxLZeLWzrFV5UZ+lVCdt6tTCvXPgnrOYXY6m38Gtt/qvzl2NR1QOfbz7CupY3lQb3ofKQPlz69s5V81d+WIxzxwC8x43AqqY33uNG4Nzenyuzf+VZkrJtHTatOmId0B4T90o49BtW+LnZXbicp/2LQTgPfVevnHXLDuRc1P/cKPl55N2M0nloMjNQsrMK8xo6+1FGBfn7sfr4OdYcP8eluGS+2XKI6JR0Xm5c+Dmatf0oE1YXrt1vZKSihquDzsPRyhwzYzU1XB2wNDXBzMRYL4+NuSlWpibUcHXAxFh9v+qUKQMbPceafy6z9tRlLiWkMn13GDFpmfT599g6e98/fPLXYW3+pcfPs+vCDaKS0rgYn8Lsff+w4/wN+tW/cyZ5QMPqhF69xaLDZ7mcmMqiw2c5HBX7zK37n31oB2b1AzCt54+RkxsWHV7CyM6B3OOF9zwwb9sLyx6DtPlzTx1ByUrHqkcQRs5uGFeujsXzL5IbflA7xSP78C6MvX0w8++EkZMrZv6dMPasRfZdg+v/DLkAscSVmTsgmpqa8tZbbzFt2jROnz6Nr68vtWrpX+3eu3dvRo0axYYNG3jxxRdZunQpY8aMoVOnTkDhTVt++OHORTlqtZpNmzbx5ptvEhAQoHPTltuMjIzYsGEDb7/9Nq1bt8bKyoouXbowY8YMbZ7BgweTlpbGDz/8wPvvv4+9vT3PP/88X399Z4AAhVHm/fv3s3XrVoPtbNKkCWvWrGH8+PF8/vnneHl5MXPmTAYOHPhY/VdSOtWsRHJ2Dj8fOkt8RjbVnGz5vneAdl3T+IxsYtLunJbNK9Awc+8/xKVnYWasxtvJllm9W9DS685NF+LSsxiw9M4B6bdj5/nt2HkaVXJm/sutn1zjHlPm0QMkWtli363fvzdtiSJ29v9pV1lQ2zli7Kg7dUFlYYllQ3+Slv9icJ9GZmY4DngDtYMTSl4ueTE3iA/+jsyj+msKl2V2jfzw33FnmTff6YU3O7q2eDUnh43HzL0CFpXvnN3IunKdIz1ex3fGeKqOGkjOzVhOv/eldlk8gKSQE5wYOJaak9+l5uQxZF68xokB7z1Ta0wDZB7ZT6KVDfY9+qG2cyT35lVuzfpc+7kxtnPA2El3Okvh56YFicvLxko/paWznzcpmTnM3xNGXHom1V0cmDOwEx7/rjEdn5ZJTErGU67l0xFYszIpWbn8HBpx51j8Qks8/o2uGzoWf7fn5J1jsXPhsbul953vXT0PZ6Z2a8bcA6eZe/A0leytmdqt+TO1xjRAXsQxsiytMG/ZrXC6R1w06cvnoEktXHXKyNoOI7u7lqrNyyFt2fdYduqH7dDxKFnp5J45Ttae9dosBTcukbEmGIs2PbFo0wNNUhwZa375z60xLUqHSrl3joJ4ZqT/OP5pV6FMSjge8bSrUGadWih9U5Tagx5uqbryyK19i6ddhTKrIPW/N6e2pOTG339J1fLMYcK8B2cqJZn7Vpbavi1bvfzgTHeZO3cu33zzDdHR0dSuXZuZM2fSqpXhhRVuzw4ICwsjJyeH2rVrM2nSJO39S6DwRn+3bwJ4t6ysLMzNS2/6afmNyQshhBBCiKdixYoVvPvuu0yYMIETJ07QqlUrunTpQlSU/pRIgL1799KxY0c2b97MsWPHaNeuHT169ODECd3raGxtbYmOjtZ5lOZAGsrQNA8hhBBCCFHKjMpGHPXbb79l2LBh2uWOZ86cyd9//828efN07oZ928yZM3WeT5kyhXXr1rFhwwYaNLhzEyeVSqW9w/aTUjZ6VAghhBBCPNMM3mAuJ0cvX25uLseOHdNe73Zbp06dtHewfhCNRkNaWhqOjo466enp6VStWpVKlSrRvXt3vch1aZDBtBBCCCFEOaGoVKX2mDp1KnZ2djoPQ1Hm+Ph4CgoK9O5Q7erqqr079YPMmDGDjIwM+vbtq02rVasWixYtYv369fz++++Ym5sTEBDA+fPnH6/THkCmeQghhBBClBeluISdoRvM3XuPDJ2q3HsH1HvuYF2U33//nUmTJrFu3Tqdu2s3b96c5s2ba58HBATQsGFDZs+ezffff/+wzXhkMpgWQgghhBCPzdAN5gxxdnZGrVbrRaFjY2P1otX3WrFiBcOGDWPlypV06NDhvnmNjIxo0qRJqUemZZqHEEIIIUQ5oaiMSu3xsExNTWnUqBHbtune4XXbtm3aO1gb8vvvvzN48GCWLVtGt27dHtxWRSEsLEx7B+zSIpFpIYQQQgjxRI0dO5agoCAaN26Mv78/8+fPJyoqipEjRwKFU0Zu3LjB4sWLgcKB9GuvvcasWbNo3ry5NqptYWGBnZ0dAJMnT6Z58+bUqFGD1NRUvv/+e8LCwpgzZ06ptkUG00IIIYQQ5cVDzEl+Evr160dCQgKff/450dHR+Pn5sXnzZqpWrQpAdHS0zprTP/30E/n5+YwePZrRo0dr0wcNGsSiRYsASE5O5vXXXycmJgY7OzsaNGjA3r17adq0aam2Re6A+AyTOyAaJndALJrcAbFocgfEoskdEIsmd0AsmtwBsWhP8w6I6Yc2lNq+rZv1KLV9l2USmRZCCCGEKCceZW6zeDjSo0IIIYQQQhSTRKaFEEIIIcqLMjJn+r9EBtNCCCGEEOWFTPMocdKjQgghhBBCFJNEpoUQQgghyglFpnmUOIlMCyGEEEIIUUwSmRZCCCGEKC9kznSJkx4VQgghhBCimCQyLYQQQghRTijInOmSJpFpIYQQQgghikki00IIIYQQ5YTcTrzkSY8KIYQQQghRTBKZFkIIIYQoLyQyXeJkMC2EEEIIUU7ITVtKnvw9EUIIIYQQopgkMi2EEEIIUU7IBYglTwbTzzCVfCEMsnCyfdpVKLNqD6r1tKtQZp3+9ezTrkKZ5VTvuaddhbJLo3naNSiz8jKznnYVhHgiZDAthBBCCFFeyJzpEiehTSGEEEIIIYpJItNCCCGEEOWEzJkuedKjQgghhBBCFJNEpoUQQgghygkFmTNd0mQwLYQQQghRTsg0j5InPSqEEEIIIUQxSWRaCCGEEKK8kKXxSpxEpoUQQgghhCgmiUwLIYQQQpQTisRRS5z0qBBCCCGEEMUkkWkhhBBCiHJCkTnTJU4i00IIIYQQQhSTRKaFEEIIIcoJWWe65MlgWgghhBCinJA7IJY8+XsihBBCCCFEMUlkWgghhBCinJBpHiVPelQIIYQQQohiksi0EEIIIUQ5IUvjlTyJTAshhBBCCFFMEpkWQgghhCgnZDWPkieRaSGEEEIIIYpJItNCCCGEEOWErOZR8mQwLYQQQghRTsg0j5Inf0+EEEIIIYQoJolMCyGEEEKUEzLNo+RJjwohhBBCCFFMjxSZHjx4MMnJyaxdu1Ynfffu3bRr146kpCTCwsJo166ddpuzszONGzfmq6++ol69egC0bduWPXv2AGBiYkLlypXp27cvkyZNwszMTGff169fx9vbG29vb86ePatXp6SkJMaMGcP69esB6NmzJ7Nnz8be3l6b55133mH//v2cOnUKHx8fwsLC9Pbzxx9/MGXKFM6dO0eFChV46623+OCDD3Ty7Nmzh7Fjx3L69Gk8PDz43//+x8iRI7XbV69ezZQpU7hw4QJ5eXnUqFGD999/n6CgIG2eSZMmMXnyZJ39urq6EhMTo1enp+WPsIssPhpJfEY23k62jGtbj4aVKhjMe/RaLK+v3KuXvmpwJ7wcbbXPd5y7ztyDp7mekkElOytGB/jxfI2KpdaG0mLRvD2WrbpiZGNHfuwN0jcuJe/KuaILqI2xat8b8/otMLKxQ5OSSMauDWQfu9NnKnNLrDq9hFntxhhZWFKQFE/65mXkRp58Ai0qOTZtu2Ab+ALG9g7k3owicXkwOefPGMzrPGQM1gHt9dJzb0Rx87O39dKtmrSiwhvjyDwRSuycqSVe99Lk2LIx3u8Pw66hH+YeLhzt8ya31u+4f5lWTfCd/hHWvjXIuRnLxRm/EDV/uU4etxc68dykd7CsVoXMi1FEfvodt9ZtL82mlAqTOv6YNmiLysoGTeItcvatp+DmZYN51RW9sXxxlF56xpJpaJLi9NKNa9TDovOr5F06RfamX0u66qXOpG4LTBu2RWVliyYhhpy96+7TN9WwfOlNvfSMxV+jSYrVSzd+rj4WXYLIu3iK7I0LS7zupc2i2fNYtuyCkY194bF40zLyrj7gWPx8L8zr+f97LE4iY88Gso/tA8C8QUtsXxquVyz2sxGQn1dazXgqZM50ySu1aR6RkZHY2toSFRXFmDFj6Ny5M2fPnsXOzg6AESNG8Pnnn5Obm8uRI0cYMmQIAFOn6v5QLlq0iL59+7J3714OHDhAQECAzvYBAwZw/fp1tmzZAsDrr79OUFAQGzZs0OZRFIWhQ4dy6NAhTp7UH6D89ddfDBw4kNmzZ9OpUyciIiIYPnw4FhYWvPXWWwBcvnyZrl27MmLECJYsWcKBAwd48803qVChAn369AHA0dGRCRMmUKtWLUxNTdm4cSNDhgzBxcWFwMBA7evVrl2b7dvv/Oip1epi93NJ+zvyGtN3hzG+fUPqeTix6uQl3l6znz8HBeJua1lkuTVDArEyNdE+d7C486co/GYCH206xKiA2rSr7sGuCzf5aFMowf3aUsfdqVTbU5LM6jTDuttA0tb9St7V81g0a4fd4HEkfjceTUqCwTJ2A97CyNqW1FXBFCTcwsjaFozuOiGkVmM/7H9o0lNJXTabgpRE1HZOKDlZT6hVJcOySUsc+w8jYelP5FyIwKZ1IK7vfMqNT9+iIDFeL3/C8l9IWrX4ToJajcdnM8k8dkAvr9qxAg4vDyb73OnSbEKpUVtZknoykuu/rqbRyh8emN/CsxJNNsznWvBKwgZ9gEOLhvjN/ozcuERi1mwFwL55fRos+45zn80iZt123Hp1oOHvMwlpO4Dkw8/OnzDjGvUwa9WTnN1rKIi+golfcyx6DCNj6XSU9OQiy6X/9jXk5mifK1npenlUNvaYtexO/o1LpVH1Umdcoz5mrXuRs2s1BTcvY1LHH4teI8hYMg0lLbnIcum/Tn2IvnHArGUP8m9cLI2qlzqzOk2x7jqAtA2LC4/FTdphN2gsibM+RpOSaLCM3StvYmRlR+qaBRQkxGJkbQNGur+9muxMEr8br1vwPzaQFqWj1KZ5uLi44ObmRtOmTZkxYwYxMTGEhoZqt1taWuLm5kaVKlXo06cPHTt2ZOvWrTr7UBSFhQsXEhQUxIABAwgODtbZHhERwZYtW/jll1/w9/fH39+fn3/+mY0bNxIZGanN9/333zN69Gi8vb0N1vW3336jd+/ejBw5Em9vb7p168aHH37I119/jaIoAPz4449UqVKFmTNn4uPjw/Dhwxk6dCjTp0/X7qdt27a88MIL+Pj4UK1aNd555x3q1q3L/v37dV7P2NgYNzc37aNCBcNR36dh6bFz9Pbz4oU6Xng72fJBu/q42ljyZ/j9D7qOFmY4W5lrH2qjO/98lx0/T7OqLgxtWgsvR1uGNq1Fk8ouLDt+obSbU6IsW3Um6+geso/uoSDuJukbl6JJScSi+fMG85s+VwcTr5okL5pB3sXTaJLjyb9+ifyoO+02b9QaIwsrUn6bRd7V82iSE8i7eo78mGtPqlklwq5jL9L2byd93zbyoq+TuCKY/KR4bNp2MZhfycqkIDVZ+zCrWh0jS2vS9t8TsVUZUWHEWJLX/05+XNk5e/Mo4v7ey7nPZhKzdttD5a/6en+yo6I58/4U0s9e4tqCP7m2aDXeY4dq83i9PYj47Qe5OG0+GZGXuDhtPvE7Q/F8e1BpNaNUmNZvTd6ZI+SdOYwmKZacfevRpCdjUsf/vuWUzHSUzDTtg3+P01oqFeadBpB7aCtKquHBVVln2rA1eacPk3f6UGHf7F33b9+0uG+5h+qbzgPJPfQ3ShEDz7LOMiCQrGN7yT66l4K4aNI3Lys8Fjcr4lhcow4mnrVIXvwteRfP/HssvqxzLAZAAU16is7jv0hRGZXa41HNnTsXLy8vzM3NadSoEfv27btv/j179tCoUSPMzc3x9vbmxx9/1MuzatUqfH19MTMzw9fXlzVr1jxyvR7VE5kzbWFhAUBenuF/eOHh4Rw4cAATExOd9F27dpGZmUmHDh0ICgrijz/+IC0tTbs9JCQEOzs7mjVrpk1r3rw5dnZ2HDx48KHrl5OTg7m5uV6dr1+/ztWrV7Wv1alTJ508gYGBHD161GC7FEVhx44dREZG0rp1a51t58+fx8PDAy8vL/r378+lS2UjcpJXoCHiVjLNq7rqpPtXdSX8puHI622vLNlOp5828sbKPRyJ0j2l+E90gv4+PR+8zzJFrcbYw5Pc86d0knPP/4NJlRoGi5j6NCT/xhUsW3fD6aOZOL4/Desu/cH4zufczLcheVEXsOn1Gs4fz8bxnSlYtu0BqmfoNJzaGNOq1cg+HaaTnH06DPNqtR5qF9atOpAdEU5Bou6pevse/ShISyV9/7M3faG47JvXJ267boQ+bus+7Br5oTIuPJno0Lw+8dt1/6THb9uHg3+DJ1bPx2akxsilIgVRuqfmC6LOoXavet+iVv3fw2roJ1j0fh11xWp6202bdkTJyiDvzJESrfITY6TGyKUSBVGROskFVyNRu3vet6jVgLFYDf8MixdHoq5koG+adULJTCfv9OGSrPGTc/tYfOGeY/GFU5hUqW6wiKlPffJvXMayVVecPvwOx/e+wrpzP51jMYDK1AyncdNx+t+32AW9i7F7lVJrhoAVK1bw7rvvMmHCBE6cOEGrVq3o0qULUVFRBvPfniHQqlUrTpw4wccff8yYMWNYtWqVNk9ISAj9+vUjKCiI8PBwgoKC6Nu3L4cOHSrVtjzyYHrjxo1YW1vrPLp0MRx9AkhISGDy5MnY2NjQtGlTbfrcuXOxtrbGzMyM+vXrExcXpzdHOTg4mP79+6NWq6lduzbVq1dnxYoV2u0xMTG4uLjovaaLi8sjzUEODAxk9erV7NixA41Gw7lz55g5cyYA0dHR2tdyddUdELq6upKfn098/J3T2CkpKVhbW2Nqakq3bt2YPXs2HTt21G5v1qwZixcv5u+//+bnn38mJiaGFi1akJBw/4FlTk4OqampOo+cvPyHbuPDSM7KoUBRcLLSnbfuaGlGQma2wTLOVhZM7NCQb3r4800PfzwdbRj5516OXb8zKIrPyMbJUvfPipOleZH7LIuMLG1QqdV6kQpNeipGNnYGy6gdK2BStQbGbpVIWfI96RuXYFanCTa97kQP1Q4VMPNrAiojkhfNIGPXOixbdcGyXc9SbU9JUlvbolKrKUhN1kkvSE1Gbefw4PJ2Dlj4NSJtn27k1qx6LaxbdiBh8YOnRvyXmLk6k3NLd2pMbmwCRiYmmDoX9qeZmzM5t3SPGTm3EjBzKztnuR5EZWGFykiNJjNNJ13JSsfI0sZgGU1GGtk7V5L112KyNi9GkxSHxQuvo/bw0uZRu3ti4tuEnJ0rS7X+pelO3+hO0VCy0jGyKqpvUsne/gdZm34la+MiNEmxhQNqjztnZAv7pik5O57dvrlzLE7VSdekp2JkXcSx2MEFk6rPYexakZSl35O+aRlmfk2w6Xnneqb8+GhSV/1CypJZpK74ESU/D4fXJ6B2cjW4z2eZgqrUHgbHKjk5Buvx7bffMmzYMIYPH46Pjw8zZ86kcuXKzJs3z2D+h5khMHPmTDp27Mj48eOpVasW48ePp3379toxXWl55MF0u3btCAsL03n88ssvevkqVaqEtbU1zs7OREREsHLlSp2B78CBAwkLCyMkJIS+ffsydOhQ7dxjgOTkZFavXs2rr76qTXv11VdZsGCBzuuoDETwFEUxmF6UESNG8NZbb9G9e3dMTU1p3rw5/fv3B3TnM9+7z9tTQO5Ot7GxISwsjCNHjvDll18yduxYdu/erd3epUsX+vTpQ506dejQoQObNm0C4Ndf739xzNSpU7Gzs9N5TN/y8NH3R3NPOwFVERcseDra8GJdb3xcHajn4cT49g1p6e3Ob0d1o033vh2K3qs8w+49jfqv25+L1OXzyL9+idzIk6Rv+h3zhi3vRESMjNBkpJG2ZgH5N6+Qc/IQGbvWY9FM/+K8Ms/A6eSi+uZu1i2eR5OZQeaJO5EDlZkFzsPGkrB4Dpr0tPuU/o8y1Jf3phezv58FRbVCSY4j7/RhNHE30MRcJWfPGgqunMW0QZvCDCZmmHd8heydf6JkZz6x+pYaA+9nUW9xYd8cutM3u1ZTcDkC00ZtCzOYmGEeOIDsHStRsjNKr85PSlHfEQMKj8UKqX/8RP71y+SeO0n65t8xb3DnWJx/7SI54SHkx1wj7+o5UpfPJT/hFhbNO5RiI54ORaUqtYehscq918IB5ObmcuzYMb0z/p06dSpyZsHDzBAoKs+jzFYojke+ANHKyorq1XVPpVy/fl0v3759+7C1taVChQrY2trqbbezs9PuZ8mSJdSuXZvg4GCGDRsGwLJly8jOztaZwqEoChqNhjNnzuDr64ubmxu3bt3S23dcXJxeFPl+VCoVX3/9NVOmTCEmJoYKFSqwY0fh3E1PT08A3Nzc9KLdsbGxGBsb4+R05yI6IyMjbbvq169PREQEU6dOpW3btgZf28rKijp16nD+/Pn71nH8+PGMHTtWJy1/8ZcP3caHYW9hhlqlIiFDN2KclJmDo6VZEaX01XF3ZHPEndM0zlbmxN+zz8TMbBzviVaXZZrMNJSCAr3Ih5G1rV6E5LaCtBSMUpN0LibMj72JysgItZ0jBQm30KQmg6ZA54ehIPYmalt7UKuhoKA0mlOiCtJTUQoK9KLQahs7vWi1IdYtO5AeuhsK7pxpMXFxw6SCKy5vT7yT8d8fy6o/rebGxDef2TnUD5JzK14vwmxawRFNXh65CcmFeWLiMXNz1slj5uKoF9Euy5SsDBRNAUaWNmjuSldZWBfO9X1IBTFXMa7ZEAAjOyeM7Byx+H/27js6iupt4Ph3s+m9kUYPJQRCCwiE3gygdBQhiCIQBMWoiL4CKmD5oQg2FAtdigICIoL0DgklIXRCL4EUIL0nu/P+EVlckgUSk2xins85ew65c2fyzGV2c/eZe+/0fukfB8y/bmxf/ZT0pZ+jpJT/4WW6trEpgbZp0AK41zYuWPW9P/Ze1zavzST9589QDEykLk90n8UP3BE0sbEzOMZZk5pU8LP4tv5ncQGKQl70FdSu/73MdGkqrK/y4CptAHfu3EGj0RR6x9/QyIJHjRDw9PQ0WKe0V0wrtdU8ateurbc83cOYmZkxefJkJk2axNChQ7G2tmbBggW89dZbjBgxQq9uSEgICxcuZNasWQQEBJCcnMzhw4d1Q0gOHTpEcnIybds+fJJGYdRqNVWr5i/X9ssvvxAQEKDLpgcEBOitEAKwdetWWrZsWWCs9z8pimLwFgfkD984e/YsHTp0eGhsFhYWBS7IdLOS/e8zU5vg6+7IoetxesvWhV2Lo3Mdr8c+TlR8Eq429zvKjT1dOHQtnudb1Nc7ZlOvirOSBxoNebeuYl7Pj5wz4bpi87p+ZJ+NKHSX3KvnsfR7ApW5Bcrfs+vVrh4oWi2avyf+5F47j2WzAL2sotrVA01KYoXoSAOgySPn2iUsGzYl49j9ScaWDZuREfnwcWqWPn6YuXuR9sAQj9yYaG5+oL9EntOAYagsrUj4ZT55hawQ8l+RFBaJ29Nd9MqqPNme5PBTKHn5XzgSwyJx7daOK1/fv6Pl2r09iaHHyjTWf0WrQRt/E3X1euRdvj/+VV2jPnmXH3/lFpMqVVHS8zuY2sR40pfP0ttuHtATlZkF2XvXP3SFkHJFq0EbH53fFpf+bdvkf9nXJsaTvuxzve3mAb1QmVuQvef3h64QUq7c+yyu24icM/c/e83rNiL7bOHXf+71C4/8LC6MqWd18uIKJgsrOkUpvfvChfVVHqawO/4PG1nwOCMEinrMklBuHtoSFBSESqVi7ty5REZGEhERwejRo/Hz89N7DR06lJ9//pnc3Fx8fX3p2bMnwcHBhIWFERYWRnBwML1798bHx0d37IsXLxIZGUlsbCyZmZm64Sk5OTlA/jekH374gXPnzhEZGcnrr7/O6tWr9cbYjB07lmvXrjFhwgTOnj3LwoULWbBgARMnTtTVmTFjBtu2bePy5cucO3eOL774gp9//llvqMrEiRPZs2cPV65c4dChQzzzzDOkpKTw4ovlYxb+sBb1WXfyCr+fusLluynM2h1JbGoGg5rmj7ubs+8k7/91f+LK8ogL7Lp4k+uJqVy6k8ycfSfZceEmzzW7f/ciyL8uYdfiWHz4HFcSUlh8+ByHr8cT5F/4ZJHyKmPfZqxadsKyRUfUVbywfToIE0cXMg/tBMCmx7PYPTtGVz/7eCjajDTsnglG7eaFWS0fbJ8aQtbRvbrlljIP7URlbYtt7+dRu3pg7tMUm859yAytWBPukretx67Dk9i264aZZzWcnhuFqbMrqbvzl6x0HDgc15FvFNjPtn13si9FkXtLf8KJkpdL7q3rei9tRjpKVmZ+XU3JzhcoTWoba+ybNsC+af5kTOva1bBv2gDL6p4A+Hw8gaaLPtPVv/bTr1jV9ML383exbeBNtRGDqP7SIC5/cX+I29Vvf8b1yXZ4TwzGxscb74nBuHYL4OqcirWWck7kXswatcLU9wlMnNywaN8HE1tHck+FAvmdPcsnh+jqmzVtj6l3I1QOrpg4u2Me0Auzuk3IPfn3hE1NHtqEOL0X2Vkoudn5/9ZWkC+oQE7EXswatca0Yav8tunYFxM7J3JP/t02bZ/CMnCorr5Zsw6Yevuhcvy7bdo+hVm9puQe/0fb3I3Ve5GdiZKTnf/vCtQ2GQe2YNWiE5YtOqCu4ontU0MxcXAh8/AuAGwCn8HumWBd/ezjYfmfxQNHo67ihVmt+tj2fC5/jem/P4utu/bDvK4fJk5VMPWsgd3AkZh61tAdU5QsV1dX1Gp1oXf8DY0seJwRAobqFGW0QnGUm8eJm5ubM378eGbOnMnp06dp2LAhDRoUXAmgf//+jBs3jg0bNjBw4ECWL19OSEiIboxM3759+fZb/QlLo0eP1j0kBqB58/wZ71euXNEN41iyZAkTJ05EURQCAgLYvXu33oTJ2rVrs2nTJt58802+++47vLy8+Oabb/TGeaenp/PKK68QHR2NlZUVDRo0YNmyZTz33HO6OtHR0QwdOpQ7d+5QpUoV2rRpQ1hYGDVrPnz2elnp4VOd5Mwc5oWd5U56FnVc7PlmQHu87G2A/MmEsan3xyLmarR8uecEt9MysTBV4+1qzzf929He21NXp6mXKzOebs3cA6eZe/A01RxtmfF0mwq1xjRA9slDpNnYYtOtX/6DAuKiSV48G21S/q1REztH1I73z0nJySZp4Uzs+gzH+dXpaDPSyD55mLStv+nqaJMTSFr4OXZPB2EV8jHalEQyDm4lY8+fZX5+/0bGkf0k2Njh2Oc51A7O5Ny6RtzXH+pW5zB1cMLURX9YgsrKGmv/tiT8Os8YIZcZhxZ+BOxYqvu54azJANz4eS0nRk3CwrMKVtXvv18yr0ZzpM8YGs6eRM1xw8i+Fc/pNz/RrTENkBh6jGPDJuAz/Q18poeQcekGx4LerFBrTAPkXThOtqU1Fq266x5MkrlhgS5LamJjj8rWUVdfpTbFvF1vVLYOkJeLJiGWjD8WoLlW8IFeFV3ehUiyrayxaP0kKmt7tHdjyFw/HyU1Efi7bewcdfVValPMO/S53zZ3Y8lYPw/N1f9e22SfPEyatS02XfrlP0Ar7ibJP3+h/1ns8MBn8aJZ2PUZhvMrU/M/i08dIW3b/VUgTCytses/AhM7h/wv7THXSJw3g7zowh+SU5Ep5SCPam5uTosWLdi2bRsDBgzQlW/bto1+/foVus/jjBAICAhg27ZtvPnmm3p1ijNaoShUivIfmbFSCaX/OMXYIZRL6Vcr1hrNZSnj9n9z3dSScHrJf6/TUVI6flFxVpcpc1rto+tUUpnx5X8MtrG4fbLYaL/7wqVrpXbsenUePzG4cuVKhg8fzg8//EBAQAA//fQT8+bN4/Tp09SsWZNJkyZx8+ZNfv45/wFfV65cwc/Pj5dffpng4GBCQ0MZO3Ysv/zyiy6xefDgQTp27Mgnn3xCv379WL9+Pe+99x779+/Xm4NX0spNZloIIYQQQpSu8vI48eeee467d+/y4YcfEhMTg5+fH5s2bdLdqY+JidFbc/pxRgi0bduWX3/9lffee4/333+fOnXqsHLlylLtSINkpis0yUwXTjLThklm2jDJTBsmmemHkMy0QZKZNsyYmenzlwp/KEpJqF+ncj7oRjLTQgghhBCVRHnJTP+XSGdaCCGEEKKSkM50yTP+lE4hhBBCCCEqKMlMCyGEEEJUEpKZLnmSmRZCCCGEEKKYJDMthBBCCFFJlObjxCsryUwLIYQQQghRTJKZFkIIIYSoJGTMdMmTzLQQQgghhBDFJJlpIYQQQohKQjLTJU8600IIIYQQlYR0pkueDPMQQgghhBCimCQzLYQQQghRScjSeCVPMtNCCCGEEEIUk2SmhRBCCCEqCa2MmS5xkpkWQgghhBCimCQzLYQQQghRSchqHiVPMtNCCCGEEEIUk2SmhRBCCCEqCVnNo+RJZ1oIIYQQopKQYR4lT4Z5CCGEEEIIUUySmRZCCCGEqCRkmEfJk8y0EEIIIYQQxSSZaSGEEEKISkLGTJc8yUwLIYQQQghRTJKZrsCidx41dgjlUvWQMcYOodyyv37R2CGUWy5N6xs7hHJr74Q/jB1CudV14XBjh1Bu2dfzMXYIohAyZrrkSWZaCCGEEEKIYpLMtBBCCCFEJaE1dgD/QdKZFkIIIYSoJGSYR8mTYR5CCCGEEEIUk2SmhRBCCCEqCVkar+RJZloIIYQQQohiksy0EEIIIUQlIWOmS55kpoUQQgghhCgmyUwLIYQQQlQSMma65ElmWgghhBBCiGKSzLQQQgghRCWhVYwdwX+PZKaFEEIIIYQoJslMCyGEEEJUEjJmuuRJZ1oIIYQQopKQpfFKngzzEEIIIYQQopgkMy2EEEIIUUkoMgGxxElmWgghhBBCiGKSzLQQQgghRCWhlQmIJU4y00IIIYQQQhSTZKaFEEIIISoJWc2j5ElmWgghhBBCiGKSzrQQQgghRCWhKKX3Ki2JiYkMHz4cBwcHHBwcGD58OElJSQbr5+bm8n//9380btwYGxsbvLy8eOGFF7h165Zevc6dO6NSqfReQ4YMKXJ80pkWQgghhKgkFFSl9iotQUFBREZGsnnzZjZv3kxkZCTDhw83WD8jI4OIiAjef/99IiIiWLt2LefPn6dv374F6gYHBxMTE6N7/fjjj0WOT8ZMCyGEEEKIfy07O5vs7Gy9MgsLCywsLIp9zLNnz7J582bCwsJo3bo1APPmzSMgIICoqCh8fHwK7OPg4MC2bdv0yubMmUOrVq24fv06NWrU0JVbW1vj4eFR7PhAMtNCCCGEEJWGVim914wZM3RDMe69ZsyY8a/iDQ0NxcHBQdeRBmjTpg0ODg4cPHjwsY+TnJyMSqXC0dFRr3z58uW4urrSqFEjJk6cSGpqapFjlMy0EEIIIYT41yZNmsSECRP0yv5NVhogNjYWNze3AuVubm7ExsY+1jGysrJ49913CQoKwt7eXlc+bNgwateujYeHB6dOnWLSpEkcP368QFb7UaQzLYQQQghRSZTm0ngWFuaP3XmeNm0a06dPf2idI0eOAKBSFYxZUZRCyx+Um5vLkCFD0Gq1zJ07V29bcHCw7t9+fn7Uq1ePli1bEhERgb+//+OcBlDEzvSIESNISkri999/1yvfvXs3Xbp0ITExkcjISLp06aLb5urqSsuWLfn0009p2rQpkD97cs+ePQCYmZlRvXp1Bg8ezLRp0wr8J0RHR+Pt7Y23tzfnzp0rEFNiYiIhISH88ccfAPTt25c5c+bopfGvX7/Oq6++ys6dO7GysiIoKIhZs2Zhbm4OQFRUFGPHjuXMmTMkJyfj5eVFUFAQU6dOxczMrMDvPHDgAJ06dcLPz4/IyEhdeW5uLjNmzGDJkiXcvHkTHx8fPvvsM3r27Km3/9y5c/n888+JiYmhUaNGfPXVV3To0OERrV92HAN749TnWUwdncmJvkb8kh/IPHeq0Loe497CoXNggfLsG9e4OnFM/g9qNS79h2DfsTumzq7kxERze/kCMo4fLc3TKBWrdoaxZPM+7iSlUqeqGxOHPo1//dqF1t0RforVuw4Tdf0WuXkavKu6MbZfN9r61derl5qRybdrtrIz4gwp6ZlUreLEm889RYcmBceBlWcrD59l8cGT3EnNpI6bI+/0bI1/zUePQzt2PY5RizZR182JVeP6F1rnr5OXeXfNbrr41OCrod1LOPLSZ9Y4APPmnVHZ2KFNiCN73x9obl0ptK66qjfWA8cVKE9fNhNt4u0C5ab1mmLV83lyL58ia+OSkg69VDm3b4n3W6Nw8PfD0suNo4NeIe6PHQ/fp8MTNJz1LrYN65F9K55Ls+dz/adf9ep4DAik/rTXsa5Tg4xL14n64Evi1m8vzVMpFSuPRrEk9DR30jKpU8WRtwNb4l/D/ZH7HbsRz+ift1LHzZFVwb115euPX2LqhoK3xQ+9G4SFqbpEYy9tK/dHsnjXEe6kpFPHw4V3+nfBv061QutGXI7m6w37uBKfQFZuHp5OdjwT0JThnVsUWv+viHO8u3QjXfzq8NWo/qV4FpXb+PHjH7lyRq1atThx4gRxcXEFtt2+fRt394e/H3Jzcxk8eDBXrlxh586delnpwvj7+2NmZsaFCxdKrzNdFFFRUdjb23P9+nVCQkLo2bMn586dw8HBAcj/NvDhhx+Sk5PDkSNHeOmllwAKjK1ZvHgxgwcPZu/evRw4cIB27drpbQ8KCiI6OprNmzcDMGbMGIYPH86GDRsA0Gg0PP3001SpUoX9+/dz9+5dXnzxRRRFYc6cOUB+h/6FF17A398fR0dHjh8/TnBwMFqtlv/97396vy85OZkXXniBbt26FfjPfe+991i2bBnz5s2jQYMGbNmyhQEDBnDw4EGaN28OwMqVK3njjTeYO3cu7dq148cff6RXr16cOXNGb0C8sdgFdMLtxbHELfiWzKjTOHR/mmqTPubKhGDy7hb8Qx6/+Htur1io+1mlVlNr5vekhu3Vlbk+NwL7Dl2J+/Ercm7dwKZpS6pO/IDr779J9tVLZXJeJWHL4RN8/stGJg3vS7O6NVmz+zDjv1zCmo/fwNPFsUD9iKirtGlUl9cGBWJrbckf+8N5/eulLH1vHA1qegGQm5fH2FkLcba35fNXgnBzsicuIRlry393W6ysbT51mZmbDzHl6QCa1XDnt6PneGXZVta9OhBPR1uD+6Vm5fDeur208vYiIS2z0Dq3ktL4Yuvhx+pElEem9Zpi0aEv2bvXoYm5iplfG6z6jCJ9+SyUtCSD+6Ut/Qxy7k/kUTLTCtRR2Tli0b43eTcvl0bopU5tY03KiSiil6ylxepvH1nfqlY1ntjwEzcWrCbyxbdxauuP35yp5NxOIHbdVgAc2zSj+YovOT/1a2LXb8ejX3f8f/mK0M5BJB0+UdqnVGK2nL7K51uPMrlXK5pVd+O3iPO8+stO1o7ti6eDjcH9UrNyeH/9AVrV9uBuelaB7bYWZvw+rp9eWUXrSG8+do6Zv+9iyjPdaFa7Kr8dPMErP61l3bsj8HQq2FmyMjdjSIdm1POsgpWFGccu3+Sj1duwMjfjmbZN9OreSkjhiz/24O9dtaxOp8yV5hJ2ReHq6oqrq+sj6wUEBJCcnMzhw4dp1aoVAIcOHSI5OZm2bdsa3O9eR/rChQvs2rULFxeXR/6u06dPk5ubi6en5+OfCKU4AdHNzQ0PDw9atWrF7NmziY2NJSwsTLf93uzJGjVqMGjQIJ588km2bt2qdwxFUVi0aBHDhw8nKCiIBQsW6G2/N8Nz/vz5BAQEEBAQwLx58/jzzz+JiooCYOvWrZw5c4Zly5bRvHlzunfvzuzZs5k3bx4pKSkAeHt789JLL9G0aVNq1qxJ3759GTZsGPv27StwXi+//DJBQUEEBAQU2LZ06VImT57MU089hbe3N+PGjaNHjx7Mnj1bV+eLL75g1KhRjB49Gl9fX7766iuqV6/O999/X/zGLkFOTw8keecWknduJufmDW4v+YHcu7dxDOxdaH1tZgaa5ETdy9K7HiY2tiTvvv9/6dChGwnrfiU98gi58bEkbfuT9OPhOPceVFanVSKWbdlP/w4tGNjxCby93Hg7qDcezg6s3nWo0PpvB/VmRK+ONKpdjZrurrw2qAc13F3Yc/ysrs7v+8JJSc/ki/HP06xeTbxcnWhevxY+NYr2Rja2paGnGOBfn4EtfPCu4sg7vdrg4WDDqqMF7yb900cbDtCrsTdNq1UpdLtGq2XSmt2M6+JPNSe70gi91Jk360jumSPknjmMNjGe7H1/oE1Lwqxxwc+Qf1Iy0lAyUnWvAn8BVSosA4PIObQVJSWhFM+g9NzespfzU78i9vfHG59Yc8wQsq7HcOat/5F27jI3Fv7GjcVr8Z4wUlen9msvcmf7QS7N/In0qMtcmvkTd3aGUeu1F0vrNErF0kNnGNCsLgOb18Pb1YF3Ap/Aw96a1eFRD93v401h9PKrTZOqhb+nAFxtrfReFc3S3eEMaN2YgW2a4O3uwjsDuuDhaMeqA8cLre9bzZ1e/r7U9XSlqrMDvVs2pK1PLSIuR+vV02i1TFq2kXE921KtkASJMA5fX1969uxJcHAwYWFhhIWFERwcTO/evfVW8mjQoAHr1q0DIC8vj2eeeYajR4+yfPlyNBoNsbGxxMbGkpOTA8ClS5f48MMPOXr0KFevXmXTpk08++yzNG/evEDi9lHKZDUPK6v8N2tubm6h248fP86BAwcKDKnYtWsXGRkZdO/eneHDh7Nq1Sq9WZaPM8MzNDQUPz8/vLy8dHV69OhBdnY24eHhhcZz8eJFNm/eTKdOnfTKFy1axKVLl5g6dWqh+2VnZ2NpaVng3Pfv3w9ATk4O4eHhBAbqD4sIDAws0ozUUqM2xdK7Hukn9Nsl43g4VvUbPtYhHLr2JOPkMfLuxOvKVGZmKLk5evWUnGysfBr9+5jLSG5eHmev3SKgUT298jaN6nL84rXHOoZWqyUjKxsHG2td2Z7IszSpU4NPl/1Btzc+4Zn3v2LBn7vRaLUlGn9pys3TcPbWXQLqeOmVB9SpyvEb8Qb2gt+PnSc6MZWxnZobrPPjnkicbCwZ6F/fYJ1yzUSNiVtVNNfP6xVrrp9H7VnzobvaDHkTm5HvY9V/DOqqdQpsN2/1JEpmOrlnjpRoyOWZY5tm3N5+QK/s9tZ9OLTwQ2Waf6PVqU0z7mzfr1fnzrZ9OAUYvs7Km1yNhrMxCQR463+pbuPtxfHogncI7/k98iI3EtN4uWMTg3Uyc/Lo9c1aAr9ew2u/7uRcbMX6Ipabp+FsdBwBPvrvnwCfmhy/esvAXvrORsdx/OotWtbVHxby45ZQnGytGdimcYnFWx5pUZXaq7QsX76cxo0bExgYSGBgIE2aNGHp0qV6daKiokhOTgbyhwj/8ccfREdH06xZMzw9PXWve/0tc3NzduzYQY8ePfDx8SEkJITAwEC2b9+OWl20uzVFHubx559/Ymurf9tWo9EYrH/37l2mT5+OnZ2dLj0P+eOG58+fT25uLjk5OZiYmPDdd9/p7btgwQKGDBmCWq2mUaNG1K1bl5UrVzJ69Gjg8WZ4xsbGFhhT4+TkhLm5eYFZoG3btiUiIoLs7GzGjBnDhx9+qNt24cIF3n33Xfbt24epaeHN1qNHD7744gs6duxInTp12LFjB+vXr9e1z507d9BoNAXicXd3f+SM1MLWbszRaDFXl9z3IbW9PSq1mrzkJL3yvOQkbBydHr2/ozM2zZ4g5ptP9crTj4fj9PQgMs6eJDcuBmu/5ti2DACTirMyY2JqBhqtFmcH/Wvfxd6Ou8kXHusYS7fsJzM7h8An7n9Q37ydwJGzl+nVpilz3hjB9bg7fLrsD/K0Gl7u261Ez6G0JGZko1EUXGz0M1wuNlbcScsodJ9rd5P5evtRFr30NKYGruFj1+NYF3GeVWP7l3TIZUZlZYPKRI02Q3+pJSUzDRPrwjPt2vRUsnauRhN/E9SmmPn4YzVgDJlrf9CNs1Z71sKs4RNk/PJlqZ9DeWLh7kp23B29spz4u5iYmWHu6kR27G0sPFzJjrurVyc77i4WHoYzteXNvfeUs41+csbFxpI7aQWHbgBcS0jhm13HWPRCD0wNfLbWdrHnw75tqevmSHp2LisOn2PE4s2sHNObms4PH0taXiSmZ6LRKrjYWeuVu9jZcCfl6kP3fXLajySmZaLRahnbM4CBbe5/6Th2+SbrDp1i1UTDDwL5rygvwzyKwtnZmWXLlj20jvKPE6tVq5bez4WpXr26bv7ev1Xk3kyXLl2IjIzUe82fP79AvWrVqmFra4urqytnz55l9erVeh3fYcOGERkZSWhoKIMHD2bkyJEMGnT/tn9SUhJr167l+eef15U9//zzLFy4UO/3PM4Mz8edBbpy5UoiIiJYsWIFGzduZNasWUD+l4WgoCCmT59O/fqGM2Rff/019erVo0GDBpibmzN+/HheeumlAt9wHvy9jzMjtbC1G388W0rjJAu5nfw4bz6Hzk+iSU8j9Yh+lj1+8ffkxN6k9pfzqb98I+4jX8kfBlKBsq/3qCjs/+7R+/0Vdpwf1u/g07FDcba/3yHXKgrO9ja8P2IADWtVpWfrpozq3YXfdh0u6dBLXYHrGqVAe8G9oRt7GNfZn1quDoUeKz07l8lr9zC1bzucHuhQ/FcYekspSbfJPX0Y7e2baGOvkb1nHZqr5zBv/vedMjMLLJ8cStbO31CyCv+y8p9WyOdTgfLC6lTAHkTB9xSFft5otFomrdvPuI5NqeliuFPcpFoVnm7sjY+7M/413Jk5qCM1XOz59cjDh2OVR4V+3jzis3jRa0P4ZcIw3nu2O8v3RPBXRP6Qu/SsHCYv38TU5wJxsrV++EGEKESRM9M2NjbUrVtXryw6OrpAvX379mFvb0+VKlUKnT3p4OCgO86yZcto1KgRCxYsYNSoUQCsWLGCrKwsvSEciqKg1Wo5c+YMDRs2xMPD45EzPD08PDh0SH9Ma2JiIrm5uQUyxNWrVwegYcOGaDQaxowZw1tvvUVqaipHjx7l2LFjjB8/Hsi/Za8oCqampmzdupWuXbtSpUoVfv/9d7Kysrh79y5eXl68++671K6dv9qDq6srarW6QBY6Pj7+kTNSC1u78drIkh1zrElJQdFoMH0gC21q74AmOfGR+zt07kHKvh2gydM/bmoyt2ZNR2VmhtrWnrzEu7gGjSI3vuD/XXnlZGeN2sSEu8n6GcaE1DS9znFhthw+wYeL1zJz3FDaNNJ/77g62GGqVqP+RyaptmcV7iSnkpuXh5mBuyDliZO1BWqVqkAWOiE9C5dCxmOmZ+dy+tYdzsXc5dNNoUD+lwoF8J++iO+H98DByoJbSWmErLi/AoP2786Q//RFrH9tENUrQCZNyUxH0Wowsbbjn18dVVa2+eOgH5Mm9hqmPvkzy00cXDBxcMaq90v/OGB+L8L21U9JX/o5Ssrdwg5T4WXH3SmQYTav4ow2N5ecu0n5dWLvYOGhP6nJws25QEa7PLv3nrr7wKTchPQsXAr5cpmek8eZmLtExSbw6eb8L+L33lMtPlnG90HdaFW74DwME5WKRp4uXE8o+kMqjMXJxgq1iYo7Kel65QmpGbjYGZ6YCVDNJf/Lez2vKtxNzeD7zaH08vflxt0kbiWkEDJ/na6u7vPmrS9YP2kk1V0dS/ZEjKg0l8arrErtL3Xt2rULPGXGEDMzMyZPnsykSZMYOnQo1tbWLFiwgLfeeosRI0bo1Q0JCWHhwoXMmjXrsWZ4BgQE8MknnxATE6Obnbl161YsLCxo0aLwZXEgv+Oem5uLoijY29tz8uRJve1z585l586d/Pbbb7rO8j2WlpZUrVqV3Nxc1qxZw+DBg4H88TktWrRg27ZtDBgwQFd/27Zt9OunP7v6QYU9jrMkh3gAoMkj6/IFrJv4k/aP7LJ1E3/SjoY+dFerhk0w96xK8q7NBusoubnkJd4FtRq71u1JDd1rsG55Y2Zqim9NL8LOXKRri/tjvcNOX6Rzc8Pjyf8KO870RWuY8fIQOjRtUGB7s3o1+SvsOFqtFpO/O9TX4+7g6mBXITrSAGamany9XAi7dItuvrV05WGXbtG5QcEVamwtzPlt3AC9slVHznL4SgyzBnelqpMtapWqQJ3vdoaTnpPLOz3b4GH/8D+a5YZWgzb+Jurq9ci7fH95SXWN+uRdPv3YhzGpUhUlPb/Do02MJ335LL3t5gE9UZlZkL13/UNXCKnoksIicXu6i15ZlSfbkxx+CiUv/0t8Ylgkrt3aceXr+8sEunZvT2LosTKN9d8wU6vx9XQm9EoMXf/xHjp0JYbO9Qsu/2ZrYcZvY/Qnia8MP8+Rq7HMGtSRqgZW1FEUhai4ROq5OZZo/KXJzFSNbzV3ws5fo1uT+3NYws5fo7Nf3YfsqU9BITcvfwhmbTdnfntHf4Lqd5v2k56dq5vcKMTDlJu/1kFBQUyePJm5c+fSvXt3IiIiWL58OQ0a6HdAhg4dypQpU5gxY4beDM8ff/wRyF8a758zPAMDA2nYsCHDhw/n888/JyEhgYkTJxIcHKzLmC9fvhwzMzMaN26MhYUF4eHhTJo0ieeee043PtrPz08vDjc3NywtLfXKDx06xM2bN2nWrBk3b95k2rRpaLVa3nnnHV2dCRMmMHz4cFq2bElAQAA//fQT169fZ+zYsSXfqMWQuHEtnuPfJuvSebIunMWh21OYubqRtG0jAK5DX8LU2ZXY7z7X28+hSw8yL5wl50bByXiWdX0wdXYl++olTJ1dcXnmeVCpSPhjVZmcU0l5vkd73pu3moa1qtKkTg3W7jlCbEIyz3TO/yL3zW9biE9M4ePgZ4H8jvQHC1bz9tDeNK5TnTt/Z7UtzMyws87PLj3bpTW/bg9l5i9/MrRbW67H3WHBxt0M7WZ4uZ/yaHiAH1PW7qWhlytNq7uxJjyKmOQ0nm2Z//79evtR4lPS+WRgJ0xMVNRz17/74WxjiYWpWq/8wTp2luaFlpd3OZF7sXxyCJr4aLSx1zBr1BoTW0dyT+V/QTUP6IWJrQNZ2/LXSjZr2h4lNRHN3ThUajWmPv6Y1W1C5qa/O4eaPLQJD9zVyc5CgYLl5Zzaxhqbuvc7i9a1q2HftAE5Cclk3YjB5+MJWFZ15/hL/wfAtZ9+peYrw/D9/F1uLFiFY5vmVH9pEMeef0t3jKvf/kybncvwnhhM3IYduPfphmu3AEI7B5X5+f0bw1s3ZMr6AzTydKFJtSqsiThPTHI6z/w9GfebnRHEp2bycb92mKhU1HV74D1lbYm5qVqv/Ie9x2lStQo1nO1Iy87llyPnOB+XwKSerahIhnduwZTlf9GwujtNa3mx5uAJYhJTebZt/rMsvv5zH/HJaXwyrBcAv+4/hoejPbXdnYH88dE/7zrK0A75k1ItzEyp56l/N8POKv8z+sHy/wJtxRvxVO6Vm870vTHGM2fO5PTp0zRs2LBARxqgf//+jBs3jg0bNjBw4ECWL1+um4EJ+Q9t+fbb++uVqtVqNm7cyCuvvEK7du30Htpyj6mpKZ999hnnz59HURRq1qzJq6++yptvvlmkc8jKyuK9997j8uXL2Nra8tRTT7F06VK9DP1zzz3H3bt3+fDDD4mJicHPz49NmzZRs+bDZ/aXldTQPajt7HAdNAy1kzM5N64R/el7utU5TB2dMXPRv81qYmWNXev2xC/+odBjqszMcX3uRczcPNFmZZIeeYSY72aizUgvtH551aNVE5LTMvjpj53cSU6lblV35rzxIl6u+X+s7iSnEpuQpKu/Zs9h8jRaZiz7gxnL/tCV92nnz4ejngHAw9mRuW+NZPavGxn8wTe4OdkT1L0dI57qWKbn9m/19PMmOSObn/ZEcjstg7puTnw3LBCvvzNid1IziE2uWP/fJSXvwnGyLa2xaNUdlY092ruxZG5YgJKaBICJjT0qW0ddfZXaFPN2vVHZOkBeLpqEWDL+WIDmWsUb1/ooDi38CNhxf0Z+w1mTAbjx81pOjJqEhWcVrKrfH56QeTWaI33G0HD2JGqOG0b2rXhOv/mJbo1pgMTQYxwbNgGf6W/gMz2EjEs3OBb0ZoVaYxqgR6NaJGVm8+O+E9xJy6RuFUe+HdJV9566nZZJTBHfU6lZOXy0MYw76ZnYWpjRwMOZBS/0oHHVitVh7Nm8AcnpWfy0JYzbKenU9XThuzED8fp76NedlHRiE1N09bVahW827uNmQjKmJiZUc3Hk9d4deCagqbFOQfzHqJRHTXcU5VbUcz2MHUK5VD1kjLFDKLdMrl80dgjlVu6dijOmtqztnfDHoytVUl0X/vdXfygulUvB1bZEPsunjPd3at1hwyuw/VsDWlWsBwCVlIqzNpkQQgghhBDlTLkZ5iGEEEIIIUqXUooPV6mspDMthBBCCFFJyATEkifDPIQQQgghhCgmyUwLIYQQQlQSsuxEyZPMtBBCCCGEEMUkmWkhhBBCiEpCMtMlTzLTQgghhBBCFJNkpoUQQgghKgmtIkvjlTTJTAshhBBCCFFMkpkWQgghhKgkZMx0yZPOtBBCCCFEJSGd6ZInwzyEEEIIIYQoJslMCyGEEEJUEvI48ZInmWkhhBBCCCGKSTLTQgghhBCVhCJL45U4yUwLIYQQQghRTJKZFkIIIYSoJGQ1j5InmWkhhBBCCCGKSTLTQgghhBCVhKzmUfKkMy2EEEIIUUnIMI+SJ8M8hBBCCCGEKCbJTAshhBBCVBKSmS55kpkWQgghhBCimCQzLYQQQghRScgExJInmWkhhBBCCCGKSTLTQgghhBCVhIyZLnnSma7AqvdoY+wQyiXt8SPGDqHcUtRqY4dQfmm1xo6g3Oq6cLixQyi3do5cauwQyq1uP480dghClAnpTAshhBBCVBKSNyh50pkWQgghhKgkZJhHyZMJiEIIIYQQQhSTZKaFEEIIISoJyUyXPMlMCyGEEEIIUUySmRZCCCGEqCTkoS0lTzLTQgghhBBCFJNkpoUQQgghKgmlVAdNq0rx2OWXZKaFEEIIIYQoJslMCyGEEEJUErKaR8mTzrQQQgghRCUhT0AseTLMQwghhBBCiGKSzrQQQgghRCWhKKX3Ki2JiYkMHz4cBwcHHBwcGD58OElJSQ/dZ8SIEahUKr1XmzZt9OpkZ2fz2muv4erqio2NDX379iU6OrrI8UlnWgghhBBClFtBQUFERkayefNmNm/eTGRkJMOHD3/kfj179iQmJkb32rRpk972N954g3Xr1vHrr7+yf/9+0tLS6N27NxqNpkjxyZhpIYQQQohKoqI9tOXs2bNs3ryZsLAwWrduDcC8efMICAggKioKHx8fg/taWFjg4eFR6Lbk5GQWLFjA0qVL6d69OwDLli2jevXqbN++nR49ejx2jJKZFkIIIYQQ/1p2djYpKSl6r+zs7H91zNDQUBwcHHQdaYA2bdrg4ODAwYMHH7rv7t27cXNzo379+gQHBxMfH6/bFh4eTm5uLoGBgboyLy8v/Pz8HnncB0lnWgghhBCikijNMdMzZszQjWu+95oxY8a/ijc2NhY3N7cC5W5ubsTGxhrcr1evXixfvpydO3cye/Zsjhw5QteuXXWd+9jYWMzNzXFyctLbz93d/aHHLYwM8xBCCCGEEP/apEmTmDBhgl6ZhYVFoXWnTZvG9OnTH3q8I0eOAKBSFXyyoqIohZbf89xzz+n+7efnR8uWLalZsyYbN25k4MCBBvd71HELI51pIYQQQohKQinFQdMWFhYGO88PGj9+PEOGDHlonVq1anHixAni4uIKbLt9+zbu7u6PHZunpyc1a9bkwoULAHh4eJCTk0NiYqJedjo+Pp62bds+9nFBOtNCCCGEEKKMubq64urq+sh6AQEBJCcnc/jwYVq1agXAoUOHSE5OLlKn9+7du9y4cQNPT08AWrRogZmZGdu2bWPw4MEAxMTEcOrUKWbOnFmkc5Ex00IIIYQQlYRWKb1XafD19aVnz54EBwcTFhZGWFgYwcHB9O7dW28ljwYNGrBu3ToA0tLSmDhxIqGhoVy9epXdu3fTp08fXF1dGTBgAAAODg6MGjWKt956ix07dnDs2DGef/55GjdurFvd43FJZloIIYQQopIozYerlJbly5cTEhKiW3mjb9++fPvtt3p1oqKiSE5OBkCtVnPy5El+/vlnkpKS8PT0pEuXLqxcuRI7OzvdPl9++SWmpqYMHjyYzMxMunXrxuLFi1Gr1UWKTzrTQgghhBCi3HJ2dmbZsmUPraP841uClZUVW7ZseeRxLS0tmTNnDnPmzPlX8UlnWgghhBCiktBWtKe2VAAyZloIIYQQQohiksy0EEIIIUQlURHHTJd3kpkWQgghhBCimIqUmR4xYgRJSUn8/vvveuW7d++mS5cuJCYmEhkZSZcuXXTbXF1dadmyJZ9++ilNmzYFoHPnzuzZswcAMzMzqlevzuDBg5k2bVqBxb6jo6Px9vbG29ubc+fOFYgpMTGRkJAQ/vjjDyB/huecOXNwdHQE4Pjx43z66afs37+fO3fuUKtWLcaOHcvrr7+uF/+XX37J4cOHSUlJoV69erz99tsMGzZM73ft2bOHCRMmcPr0aby8vHjnnXcYO3asbvvp06f54IMPCA8P59q1a3z55Ze88cYbesdITU3l/fffZ926dcTHx9O8eXO+/vprnnjiicf4HygbqyIusOTwOe6kZVLH1YGJ3ZrjX73gozwfFBl9m9ErdlKnigMrX+qpt235kShWR14kNiUDRytzuvtU57VOTbEwLdqMWWNbdfwySyMucCc9C28XeyZ2bEzzqoWvk3k0+jYvr9lfoPy34d2p7Zw/m3jtqStsPHuDS3dTAPB1c+TVtg3x83AuvZMoJasiL/Hz0aj7bdO5Kf7VqhRa9+iNeMas3lugfM2IQGo72+t+3nE+mrkHTxOdnE41BxtebedH13pVS+0cSotZk7aY+3dGZWOP9m4s2XvXo7l1pdC66qp1sH7mlQLl6T9/hjYxvkC5af1mWPUaTu6lU2T9uajEYy9tK49GsST0dP7nTRVH3g5siX+NRz+I4diNeEb/vJU6bo6sCu6tK19//BJTNxwsUP/Qu0EV5vPGuX1LvN8ahYO/H5Zebhwd9Apxf+x4+D4dnqDhrHexbViP7FvxXJo9n+s//apXx2NAIPWnvY51nRpkXLpO1AdfErd+e2meSqlZefgsiw+e5E5qJnXcHHmnZ2v8a3o8cr9j1+MYtWgTdd2cWDWuf6F1/jp5mXfX7KaLTw2+Glq0JdIqAslMl7xSG+YRFRWFvb09169fJyQkhJ49e3Lu3DkcHBwACA4O5sMPPyQnJ4cjR47w0ksvARR4hvvixYsZPHgwe/fu5cCBA7Rr105ve1BQENHR0WzevBmAMWPGMHz4cDZs2ABAeHg4VapUYdmyZVSvXp2DBw8yZswY1Go148ePB+DgwYM0adKE//u//8Pd3Z2NGzfywgsvYG9vT58+fQC4cuUKTz31FMHBwSxbtowDBw7wyiuvUKVKFQYNGgRARkYG3t7ePPvss7z55puFtsvo0aM5deoUS5cuxcvLi2XLltG9e3fOnDlD1arG7yRsOXudz3ccY1JgC5pVdWVN5CXGr97LmtG98LS3MbhfanYO728Mo1VNd+5mZOlt23T6Kt/sOc60p1rRtKor1xJS+WDTIQAmdvMv1fMpSVvPRzN77wne7dKMZl7OrDl5ldfWH2T1893xtLc2uN/aF7pjY26m+9nJ6v4XxvDoO/SoX42mXs6Yq9X8HH6eV9cdZPXwbrjZWpXq+ZSkLVE3mLU7kknd/Gnq5cKaE5d5bd1+fnuxx0PbZt1LPQy2zfFbd3l34yHGtWtEl7pe7Lp4i3c3hrHguc409nQp1fMpSab1mmHRsR/Zu9aiuXUFs8YBWPULJn3ZTJTUJIP7pS2ZATnZup+VzLQCdVR2Tli070PezUulEXqp23L6Kp9vPcrkXq1oVt2N3yLO8+ovO1k7ti+eDg/5vMnK4f31B2hV24O76VkFtttamPH7uH56ZRWlIw2gtrEm5UQU0UvW0mL1t4+sb1WrGk9s+IkbC1YT+eLbOLX1x2/OVHJuJxC7bisAjm2a0XzFl5yf+jWx67fj0a87/r98RWjnIJIOnyjtUypRm09dZubmQ0x5OoBmNdz57eg5Xlm2lXWvDsTT0dbgfqlZOby3bi+tvL1ISMsstM6tpDS+2Hr4sb7QCXFPqXWm3dzccHR0xMPDg9mzZ9O+fXvCwsLo0aMHANbW1nh45H+LrFGjBitWrGDr1q16nWlFUVi0aBFz586lWrVqLFiwQK8zffbsWTZv3kxYWBitW7cGYN68eQQEBBAVFYWPjw8jR47Ui8vb25vQ0FDWrl2r60xPnjxZr05ISAhbtmxh3bp1us70Dz/8QI0aNfjqq6+A/EXEjx49yqxZs3Sd6SeeeEKXYX733XcLtElmZiZr1qxh/fr1dOzYEch/Nv3vv//O999/z8cff1yMli5Zy46co38TbwY2rQPA2939Cb0Sy+pjFwnp1NTgfh9vPkpP35qoTVTsunBTb9uJW3dpVs2VXg1rAeDlYEtP35qcjrlbaudRGpZFXKRfo1oM8KsFwMROTQi9FsdvJ6/wWrtGBvdztrbAzsK80G2f9NS/I/FeN392XPyTwzdu09u3RonFXtqWh5+nv19tBjSuDcDbXZrlt83xS7zWobHB/ZytLLCzLLxtVkRcoHVNN0a2agBA7Vb2hN+4zYqIi8x4uuJ0ps39O5J7+jC5p/O/QGbvXY+6pg9mjduSc3CTwf2UjDTIKdhR1FGpsOw5jJxDW1B7eYNFxfnydc/SQ2cY0KwuA5vXA+CdwCcIvXSL1eFRhHQ1/EX7401h9PKrjYlKxa7zNwqt41qBvow+6PaWvdzeUvDOjSE1xwwh63oMZ976HwBp5y7j0KIx3hNG6jrTtV97kTvbD3Jp5k8AXJr5E84dW1HrtReJHP5WyZ9EKVoaeooB/vUZ2CL/gR3v9GrDwUs3WXX0HK93b2lwv482HKBXY2/UKhW7zl0vsF2j1TJpzW7GdfHn2LVYUrNySu0cjEkrqekSVyZjpq2s8j/UcnNzC91+/PhxDhw4gJmZmV75rl27yMjIoHv37gwfPpxVq1aRmpqq2x4aGoqDg4OuIw3Qpk0bHBwcOHiw4G2+e5KTk3F2fvht9AfrhIaG6hYLv6dHjx4cPXrU4Hk9KC8vD41Gg6WlpV65lZUV+/cXHA5Q1nI1Gs7GJhJQW/9WWZvaHhy/ecfgfutPXCY6KY2X2/sVur1ZVVfOxCZy6lZ+5zk6KY0Dl2JoX8er5IIvZbkaLefik2hTQ3+4S5ua7px4xJeCoBW7CJy3ibFr9nPkxu2H1s3KyyNPo8Xewuyh9cqTXI2Ws3FJtKmpn8kJqOnO8VsPb5uhy7YT+OOfvLx6D0eu6w9hOBlzt+Axaz36mOWKiRoTt2porkfpFWuuRaH2rPXQXW2CJmAzeipWA8eirlanwHbz1oEoGWnknj5ckhGXmVyNhrMxCQR4e+qVt/H24ni04ffJ75EXuZGYxssdmxisk5mTR69v1hL49Rpe+3Un52ITSizu8sixTTNubz+gV3Z76z4cWvihMs3PmTm1acad7fp/Z+5s24dTQPMyi7Mk5OZpOHvrLgEP/P0IqFOV4zcKDoO65/dj54lOTGVsJ8Pn++OeSJxsLBnoX7/E4i2PFG3pvSqrImem//zzT2xt9W+jaDQag/Xv3r3L9OnTsbOz0z1THWDu3LnMnz+f3NxccnJyMDEx4bvvvtPbd8GCBQwZMgS1Wk2jRo2oW7cuK1euZPTo0QDExsbi5lZwLK+bmxuxsbGFxhMaGsqqVavYuHGjwZh/++03jhw5wo8//qgri42Nxd1d/w+7u7s7eXl53LlzR/es94exs7MjICCAjz76CF9fX9zd3fnll184dOgQ9erVe+i+2dnZZGdn65VpcvOwMCu5mwuJGTloFAVna/3OvouNRaG3UgGuJaTyzZ7jLBzWDVOTwr+b9WxYk8TMbF5avgNQyNMqPNu8LiPbNCyx2EtbUmY2GkXBxVp/TL+LlQV307ML3cfVxpIp3Zrh6+ZErkbDxrM3GLd2Pz890wF/A+Os5xw4TRVbK1rXePQY9fJC1zY2+m3jbG1RYMjPPa42VrzX3R9fdydyNFo2nb3G2N/28tPgTrT4e5z1nfQsXB68Fq0tDR6zPFJZ2aAyUaPN0B+ioWSmYWJjV+g+2vQUsravQhMfDWpTzHxbYDVwLJm/fY/m1mUA1J61MGvYiowVX5T6OZSWxIz868bZ5sHPG0vupBn6vEnhm13HWPRCD4OfN7Vd7Pmwb1vqujmSnp3LisPnGLF4MyvH9KbmP8bj/5dYuLuSHaef8MiJv4uJmRnmrk5kx97GwsOV7Dj9L6LZcXex8Ch8XkN5de+6cbHRv/PgYmPFnbSMQve5djeZr7cfZdFLT2OqLvy6OXY9jnUR51k1tn9JhywqgSL3xLp06cL333+vV3bo0CGef/55vbJq1aoBkJ6eTr169Vi9erVex3fYsGFMmTKFlJQUPvvsM+zt7XXDJQCSkpJYu3atXsb2+eefZ+HChbrONIBKpSoQo6IohZafPn2afv368cEHH/Dkk08Wen67d+9mxIgRzJs3j0aN9G/dP3jMe0/bKex3GbJ06VJGjhxJ1apVUavV+Pv7ExQURERExEP3mzFjBtOnT9crm9y3I1P6dX7s3/24HjwdRYHCzlCj1TJ5Qyhj2zd+6B+po9fjWBB6hkmBLWjs5cKNxDQ+3x7BTzanGNOu8Gx2eVWgbaDwxgFqOdlRy+l+h6mJpwtxaZksDb9QaGd6ydHzbImK5qdBHSrU+M77Hnh/ACoDjVPL2Y5azvfbpqmXC7GpmSw9el7XmYbC2/vx323lSCG3VQ3daVWSbpObdD8zmx17DRNbR8xbdCbz1mUws8CyRxBZO1ajZKWXVsRlpsDnKgX/3+HvW/Dr9jOuY1Nquhj+vGlSrQpN/nENNavuxpD5G/n1yDn+r0crg/tVeA9eUPca8Z/lhdWpoLf8C143SqGfN/lDN/YwrrM/tVwdCj1WenYuk9fuYWrfdjg98OXuv0ipoP/n5VmRO9M2NjbUrVtXryw6OrpAvX379mFvb0+VKlWwty/4wefg4KA7zrJly2jUqBELFixg1KhRAKxYsYKsrCy9IRyKoqDVajlz5gwNGzbEw8ODuLi4Ase+fft2gSzymTNn6Nq1K8HBwbz33nuFntuePXvo06cPX3zxBS+88ILeNg8PjwLZ7vj4eExNTXFxefzxm3Xq1GHPnj2kp6eTkpKCp6cnzz33HLVr137ofpMmTWLChAl6ZZpfPnvs3/s4nKzNUatUBbLQCRnZBbJHABk5eZyJTSAqLpHPtoUD+WOxFKDlzJXMfa4zrWq6M3ffSZ5uVEs3DrteFUcyc/P4ePMRRrdthEkRvowYi6OVBWqVijsPZKETMrMLZKsfprGHM5sKGav3c/gFFh45z/cD21GvSuEf+OXVvbZ58LpJzMjGuSht4+nMprP328bVxpI7Ba7FrAJ3TsozJTMdRavBxMaOf94BVVnZomSkGtzvQZrYa5g2aAGAiYMLJg4uWPX9x3yQv99Dtq/NJP3nz1CSy/9QGCfrv6+bByaCJaRn4VLI5016Th5nYu4SFZvAp5vzh7bc+7xp8ckyvg/qRqvaBe8QmqhUNPJ04XrC47d3RZMdd6dAhtm8ijPa3Fxy7ibl14m9g4WH/pd4CzfnAhnt8u7edfNgFjohPQuXQsbJp2fncvrWHc7F3OXTTaHA/evGf/oivh/eAwcrC24lpRGy4v7KJvfGFftPX8T61wZR/T96V0OUjFKbgFi7dm3d8nSPYmZmxuTJk5k0aRJDhw7F2tqaBQsW8NZbbzFixAi9uiEhISxcuJBZs2YREBBAcnIyhw8f1g0hOXToEMnJybRt21a3z+nTp+natSsvvvgin3zySaEx7N69m969e/PZZ58xZsyYAtsDAgJ0K4Tcs3XrVlq2bFlgrPfjsLGxwcbGhsTERLZs2cLMmTMfWt/CwqLAsoEZJTjEA8BMrcbXw4mwq7F0rV9NVx52NZbOhSxHZmNhxuqR+kvgrTp2kSPX4vi8fzuqOuQPB8rK1WDyQH/ZRKVC4e9vyBWgM22mNqGBmyOHrsfTte79sXqHrsfTyfvRQ3zuibqdhOsDHYWfw88z/3AU3/VvR0N3pxKLuayYqU3wdXfk0PU4vWXrwq7F0bkI4+Kj4vXbprGnC4euxfN8i/vjF8OuxdHUq+JMPkSrQRsfjbpGffIundIVq2vUJ+/y6cc+jEmVqijp+csnahPjSV/2ud5284BeqMwtyN7z+0NXCClPzNRqfD2dCb0SQ9cG9yfbHroSQ+d/fP7cY2thxm9jeuuVrQw/z5Grscwa1JGqBlZxUBSFqLhE6rk5lmj85UlSWCRuT3fRK6vyZHuSw0+h5OUBkBgWiWu3dlz5eomujmv39iSGHivTWP8tM1M1vl4uhF26RTffWrrysEu36PyP6+geWwtzfhs3QK9s1ZGzHL4Sw6zBXanqZItapSpQ57ud4aTn5PJOzzZ4PGQlq4pIW4nHNpeWcvMExKCgICZPnszcuXPp3r07ERERLF++nAYNGujVGzp0KFOmTGHGjBn4+vrSs2dPgoODdeObx4wZQ+/evfHxyZ/le/r0abp06UJgYCATJkzQZZfVajVVquR/k9+9ezdPP/00r7/+OoMGDdLVMTc3101CHDt2LN9++y0TJkwgODiY0NBQFixYwC+//KKLLScnhzNnzuj+ffPmTSIjI7G1tdVl4bds2YKiKPj4+HDx4kXefvttfHx8dEsDGtvzTzTgvT/DaOjhTBMvF9Yev0RsSgbPNMuP/5s9x4lPzeTj3m0wUamoW8VRb39nawvMTdV65R3rerHsSBQ+bk66YR7f7ztJp7peqA2MeyyPnvevy/tbjtLQ3ZEmns6sPXmV2NQMnvl7BYs5B05zOy2TD3vkzyZfcewinvbW1HG2J1erZdO5G+y4eIvPn75/q3nJ0fN8H3aWT3q0xNPeWpeJtTYzxdq83Lw9H2lYi/q8/9dhfN2daOLpwtqTl4lNzWBQU28A5uw7SXxaJh/1yj/35REX8LK3po6LPbkaLZvOXmfHhZt83idAd8wg/7qMXrmHxYfP0amuF3su3uLw9XgWPNfZGKdYbDkRe7HsMRRNXDTamKuYNW6DiZ0TuSfzs2TmbZ/CxNaBrK35nyVmzTqgpCSiSYhFZaLGtEELzOo1JfPPxfkH1OShvfvAnJDsTBQoWF7ODW/dkCnrD9DI04Um1aqwJuI8McnpPPP3BLBvdkbkf970a5f/eeOm/2XT2doy//PmH+U/7D1Ok6pVqOFsR1p2Lr8cOcf5uAQm9aw4QzzUNtbY1L3fMbSuXQ37pg3ISUgm60YMPh9PwLKqO8df+j8Arv30KzVfGYbv5+9yY8EqHNs0p/pLgzj2/P1VOq5++zNtdi7De2IwcRt24N6nG67dAgjtHFTm5/dvDQ/wY8ravTT0cqVpdTfWhEcRk5zGsy3z+wtfbz9KfEo6nwzshImJinoPJCmcbSyxMFXrlT9Y594qQw+WC1GYcvPX2tzcnPHjxzNz5kxOnz5Nw4YNC3SkAfr378+4cePYsGEDAwcOZPny5YSEhOhW2ujbty/ffnt/Xc7Vq1dz+/Ztli9fzvLly3XlNWvW5OrVq0D+WtYZGRnMmDFDb2m+Tp06sXv3biA/075p0ybefPNNvvvuO7y8vPjmm2/0xnnfunWL5s3vzxSeNWsWs2bN0jtOcnIykyZNIjo6GmdnZwYNGsQnn3xSrOx2aejhW4PkzGx+OnCKO+lZ1HV1YM6zHfH6e83XO2mZxKYUbZzm6LaNUKFi7t8dKicrCzrW9WL8Q2bjl0eB9auRlJnDvENR3MnIoo6LPd/0a6tbR/lOehaxqfdvWedqtHy17xS30zKxMFXj7WLP130DaP+P1VJWn7hCrkbLO5v0V2QY07oBL7fxLZsTKwE9fKqTnJnDvLCz3En/u20GtMfr74xOftvcvy2bq9Hy5Z4T99vG1Z5v+rej/T+y/E29XJnxdGvmHjjN3IOnqeZoy4yn21SoNaYB8i5Ekm1ljUXrJ1FZ26O9G0Pm+vkoqYkAmNjYo7Jz1NVXqU0x79AHla0D5OWiuRtLxvp5aK4WfGhVRdejUS2SMrP5cd8J7qRlUreKI98O6YrX31nm22mZxCQX7fMmNSuHjzaGcSc9E1sLMxp4OLPghR40NjDptzxyaOFHwI6lup8bzspfvvXGz2s5MWoSFp5VsKp+/72SeTWaI33G0HD2JGqOG0b2rXhOv/mJblk8gMTQYxwbNgGf6W/gMz2EjEs3OBb0ZoVbYxqgp583yRnZ/LQnkttpGdR1c+K7YYG66+ZOagaxRbxuKhMZM13yVIq0aoWVsXCqsUMol7RZha+uIUClrogTG8uGNqvirBJS1kydJTtnyM6RSx9dqZLq9vPIR1eqpCyH/p/RfvcHS0pv/ewPXyz8uQH/deUmMy2EEEIIIUqXVlKoJU4600IIIYQQlYQivekSV3FmfwkhhBBCCFHOSGZaCCGEEKKSkJlyJU8y00IIIYQQQhSTZKaFEEIIISoJrYyZLnGSmRZCCCGEEKKYJDMthBBCCFFJyONFSp5kpoUQQgghhCgmyUwLIYQQQlQSitbYEfz3SGdaCCGEEKKS0MowjxInwzyEEEIIIYQoJslMCyGEEEJUEjIBseRJZloIIYQQQohiksy0EEIIIUQlIQ9tKXmSmRZCCCGEEKKYJDMthBBCCFFJyJDpkieZaSGEEEIIIYpJMtNCCCGEEJWEImOmS5x0poUQQgghKgl5aEvJk2EeQgghhBBCFJNkpoUQQgghKgkZ5lHyJDMthBBCCCFEMUlmWgghhBCikpDMdMmTzLQQQgghhBDFJJlpIYQQQohKQhLTJU8y00IIIYQQQhSTZKYrMrXa2BGUS9nxd4wdQrllYmZm7BDKrdyMTGOHUG7Z1/MxdgjlVrefRxo7hHJrxwsLjR1CufX00P8z2u+WMdMlTzrTQgghhBCVhCIPbSlxMsxDCCGEEEKIYpLMtBBCCCFEJaGVYR4lTjLTQgghhBBCFJN0poUQQgghKglFUUrtVVoSExMZPnw4Dg4OODg4MHz4cJKSkh66j0qlKvT1+eef6+p07ty5wPYhQ4YUOT4Z5iGEEEIIIcqtoKAgoqOj2bx5MwBjxoxh+PDhbNiwweA+MTExej//9ddfjBo1ikGDBumVBwcH8+GHH+p+trKyKnJ80pkWQgghhKgkKtrSeGfPnmXz5s2EhYXRunVrAObNm0dAQABRUVH4+BS+dKeHh4fez+vXr6dLly54e3vrlVtbWxeoW1QyzEMIIYQQQvxr2dnZpKSk6L2ys7P/1TFDQ0NxcHDQdaQB2rRpg4ODAwcPHnysY8TFxbFx40ZGjRpVYNvy5ctxdXWlUaNGTJw4kdTU1CLHKJ1pIYQQQohKQtEqpfaaMWOGblzzvdeMGTP+VbyxsbG4ubkVKHdzcyM2NvaxjrFkyRLs7OwYOHCgXvmwYcP45Zdf2L17N++//z5r1qwpUOdxyDAPIYQQQohKQluKEwUnTZrEhAkT9MosLCwKrTtt2jSmT5/+0OMdOXIEyJ9M+CBFUQotL8zChQsZNmwYlpaWeuXBwcG6f/v5+VGvXj1atmxJREQE/v7+j3VskM60EEIIIYQoARYWFgY7zw8aP378I1fOqFWrFidOnCAuLq7Attu3b+Pu7v7I37Nv3z6ioqJYuXLlI+v6+/tjZmbGhQsXpDMthBBCCCEKKi8TEF1dXXF1dX1kvYCAAJKTkzl8+DCtWrUC4NChQyQnJ9O2bdtH7r9gwQJatGhB06ZNH1n39OnT5Obm4unp+egT+AcZMy2EEEIIIcolX19fevbsSXBwMGFhYYSFhREcHEzv3r31VvJo0KAB69at09s3JSWF1atXM3r06ALHvXTpEh9++CFHjx7l6tWrbNq0iWeffZbmzZvTrl27IsUonWkhhBBCiEqiIj60Zfny5TRu3JjAwEACAwNp0qQJS5cu1asTFRVFcnKyXtmvv/6KoigMHTq0wDHNzc3ZsWMHPXr0wMfHh5CQEAIDA9m+fTtqtbpI8ckwDyGEEEIIUW45OzuzbNmyh9YprDM/ZswYxowZU2j96tWrs2fPnhKJTzrTQgghhBCVhLacjJn+L5FhHkIIIYQQQhSTZKaFEEIIISqJ8rKax3+JdKaFEEIIISqJ0pwoWFnJMA8hhBBCCCGKSTLTQgghhBCVhKLVGjuE/xzJTAshhBBCCFFMkpkWQgghhKgkZGm8kieZaSGEEEIIIYpJMtNCCCGEEJWErOZR8iQzLYQQQgghRDFJZloIIYQQopKQh7aUvCJ1pkeMGEFSUhK///67Xvnu3bvp0qULiYmJREZG0qVLF902V1dXWrZsyaeffkrTpk0B6Ny5M3v27AHAzMyM6tWrM3jwYKZNm4aFhYXesaOjo/H29sbb25tz584ViCkxMZGQkBD++OMPAPr27cucOXNwdHTU1Xn99dfZv38/p06dwtfXl8jISL1jTJs2jenTpxc4trW1Nenp6QDExMTw1ltvER4ezoULFwgJCeGrr77Sq5+bm8uMGTNYsmQJN2/exMfHh88++4yePXvq6syYMYO1a9dy7tw5rKysaNu2LZ999hk+Pj6FtLhxrAo/z5KwM9xJy6ROFUcmdm+Bfw23R+4XeSOe0cu2U6eKIytHP6W3LTUrh293R7Iz6gYpWTlUdbTlzW7+dKhbtbROo1RYPNEZq7Y9MLFzRBN/i/TNv5J3/YLhHdSmWHXqg0WTNpjY2qNNSSRz30ayjx3IP55/ByyaBqB2y2+HvJhrZO5YR97NK2VxOiXKokVHLNo8iYmtA5rbMWRuW03ejYuGd1CbYtnhKcz9WmFiY482NYmsA3+RczxUV8XMpzlWnfpg4uSKNvEOmXvWkxt1vAzOpmRZte6KdftemNg5khd/k7SNK8i9dt7wDmpTbLr2w7JpACZ2DmiTE0nfs4Gs8H0AWDZvj/0zowvsFj81GPJyS+s0SsXK/ZEs3nWEOynp1PFw4Z3+XfCvU63QuhGXo/l6wz6uxCeQlZuHp5MdzwQ0ZXjnFoXW/yviHO8u3UgXvzp8Nap/KZ5F6Vh5+CyLD57kTmomddwceadna/xrejxyv2PX4xi1aBN13ZxYNa5/oXX+OnmZd9fspotPDb4a2r2EIy89zu1b4v3WKBz8/bD0cuPooFeI+2PHw/fp8AQNZ72LbcN6ZN+K59Ls+Vz/6Ve9Oh4DAqk/7XWs69Qg49J1oj74krj120vzVMR/SKllpqOiorC3t+f69euEhITQs2dPzp07h4ODAwDBwcF8+OGH5OTkcOTIEV566SUgv7P5T4sXL2bw4MHs3buXAwcO0K5dO73tQUFBREdHs3nzZgDGjBnD8OHD2bBhg66OoiiMHDmSQ4cOceLEiQKxTpw4kbFjx+qVdevWjSeeeEL3c3Z2NlWqVGHKlCl8+eWXhZ7ze++9x7Jly5g3bx4NGjRgy5YtDBgwgIMHD9K8eXMA9uzZw6uvvsoTTzxBXl4eU6ZMITAwkDNnzmBjY/NYbVuatpy5yufbwpnU8wmaVavCmmMXGL9yF2vG9MbTwXB8qVk5vL8hlFa1PLibnqW3LVejYewvO3C2tuTzgR1ws7cmLiUDa3Oz0j6dEmXe6Alseg4hfeNy8q5fxKJlR+yff52k7z5Am5xQ6D52z76Mytae9D8Wo0mIx8TGHkzuj64yq+VD9qnD5N24hJKXi1W7ntgNf5Pk7z5Am5pURmf275n5tsDqyWfJ2PwreTcuYeHfAdshr5L844coKYmF7mMzcDQmNvZk/LkMbWI8Khs7UKl129VVa2MzcBRZezaQExWJuU8zbAYEk/rzLDS3rpbRmf17Fo1bYftUEKkbfib32gWsnuiCw4sTSPh6ssHrxmHoK5jYOJCybiGau/GY2NqBiVqvjjYrg4QvJ+nvWME60puPnWPm77uY8kw3mtWuym8HT/DKT2tZ9+4IPJ3sC9S3MjdjSIdm1POsgpWFGccu3+Sj1duwMjfjmbZN9OreSkjhiz/24O9dsb6w37P51GVmbj7ElKcDaFbDnd+OnuOVZVtZ9+pAPB1tDe6XmpXDe+v20srbi4S0zELr3EpK44uth/Gv4V5a4ZcatY01KSeiiF6ylharv31kfata1Xhiw0/cWLCayBffxqmtP35zppJzO4HYdVsBcGzTjOYrvuT81K+JXb8dj37d8f/lK0I7B5F0uGCfoaKTzHTJK7XOtJubG46Ojnh4eDB79mzat29PWFgYPXr0APKzvh4e+d+wa9SowYoVK9i6dateZ1pRFBYtWsTcuXOpVq0aCxYs0OtMnz17ls2bNxMWFkbr1q0BmDdvHgEBAURFRemyvd988w0At2/fLrQzbWtri63t/Q+n48ePc+bMGX744QddWa1atfj6668BWLhwYaHnvHTpUqZMmcJTT+VnZceNG8eWLVuYPXs2y5YtA9B1+u9ZtGgRbm5uhIeH07Fjx0e2a2lbdvgc/ZvWYWCzugC8/WRLQi/HsDriPCFdmhvc7+O/DtOzUS3UKhW7zkfrbfv9+CVSMnNY/EIPzNT5HUkvB8N/DMory4AnyY7YT3ZEfnYwY/NKzOr4YdmyMxk71haob1a3Eaa1fEj6ehJKZv4dDm3SXb06aWvn6/2c/scSzBu2wNTbVy9DW95Ztu5GTuRBciLzM+6Z21Zj5u2LhX9HsnavL1Df1LshpjXqkfLd+yhZGfmFD3QsLVt1Je/KObIObgEg6+AWTGvUw7JVV9J/L/w9WB5Zt+tBZvheso7uBSBt0wrM6/lh1bor6Vt/K1DfvF5jzGo14O7st/9x3dwpeGAFtGnJpRp7aVu6O5wBrRszsE1+R/idAV04eO4qqw4c5/XeHQrU963mjm+1+x3Aqs4O7DhxgYjL0XqdaY1Wy6RlGxnXsy3HLt8kNTOrwLHKu6WhpxjgX5+BLfL/jr3Tqw0HL91k1dFzvN69pcH9PtpwgF6NvfM/i89dL7Bdo9Uyac1uxnXx59i1WFKzckrtHErD7S17ub1l72PXrzlmCFnXYzjz1v8ASDt3GYcWjfGeMFLXma792ovc2X6QSzN/AuDSzJ9w7tiKWq+9SOTwt0r+JIxMq8hDW0pamUxAtLKyAvKHQRTm+PHjHDhwADMz/Uzlrl27yMjIoHv37gwfPpxVq1aRmpqq2x4aGoqDg4OuIw3Qpk0bHBwcOHjwYLHjnT9/PvXr16dDh4If5g+TnZ2NpaWlXpmVlRX79+83uE9ycv4fQ2dn56IHWsJyNRrOxiQQ4O2pV96mtifHowv5Y/639ccvEZ2UyssdGhe6fc+FmzSp6sqnW47Q7as1PPPTnyw4cApNRXoKk1qNqVdNci+d1ivOvXQa0+p1Ct3F3KcZebeuYtWuJ04TPsfxtY+xDnwWTB+SkTczR2Wi1nWiKgQTNWrPGuReOaNXnHv5LKbVvAvdxax+EzQx17EMCMQhZAb2Y6dh1W2gXtuYVvUm9/KDxzyD2sAxyyW1GlOvWuRcPKVXnHPxFGY16ha6i7lvM/JuXsG6w1O4/N+XOL/5KbY9nytw3ajMLXCZOAuXd77AYfgbmHrWKLXTKA25eRrORscR4FNTrzzApybHr956rGOcjY7j+NVbtKyrPyzkxy2hONlaM7BN4Z9J5V1unoazt+4SUMdLrzygTlWO34g3uN/vx84TnZjK2E6GEx8/7onEycaSgf71Syze8syxTTNubz+gV3Z76z4cWvihMs3PJzq1acad7fp/p+9s24dTgOF2FOKfipyZ/vPPP/WyuAAajcZg/bt37zJ9+nTs7Oxo1aqVrnzu3LnMnz+f3NxccnJyMDEx4bvvvtPbd8GCBQwZMgS1Wk2jRo2oW7cuK1euZPTo/LGCsbGxuLkVHMvr5uZGbGxsUU8NyO8QL1++nHfffbfI+/bo0YMvvviCjh07UqdOHXbs2MH69esNto+iKEyYMIH27dvj5+f3yLiys7P1yjS5eViYldzNhcSMbDSKgrON/hcCFxtL7qYXfrvwWkIK3+yKZOHwJzE1Kfy72c3ENI4kp9HLrzZznuvM9YRUPt16hDytYrADXt6orG1RmajRpqfolSvpKZjYOhS6j4lTFcxq1IO8XFJXzkVlbYvN08NQWdmQvn5xofvYdB+ENjWpQCeyPNO1TVqqXrmSnmqwbdSOrphWr4OSl0vabz+gsrLFuudQVFY2ZPy5NP+4tvZo0/WPqU1PzR8qU0GYWNuhUqvRpulfN9o0w9eN2skNs5r1UfJySV7+DSbWdtj1fQGVtQ2pa/Mz8nl3YkhZMx9NXDQqCyus2j6J05gpJHz7AZq7caV+XiUhMT0TjVbBxc5ar9zFzoY7KVcfuu+T034kMS0TjVbL2J4Busw2wLHLN1l36BSrJg4vjbDLxL3PYhcbK71yFxsr7qRlFLrPtbvJfL39KIteehpTdeGfxceux7Eu4jyrxvYv6ZDLLQt3V7Lj9JNBOfF3MTEzw9zViezY21h4uJIdp3/XMDvuLhYeVcoy1DIjwzxKXpEz0126dCEyMlLvNX/+/AL1qlWrhq2tLa6urpw9e5bVq1frdXyHDRtGZGQkoaGhDB48mJEjRzJo0CDd9qSkJNauXcvzzz+vK3v++ecLDLFQqVQFfreiKIWWP461a9eSmprKCy+8UOR9v/76a+rVq0eDBg0wNzdn/PjxvPTSS6jV6kLrjx8/nhMnTvDLL7888tgzZszAwcFB7zXrz31FjvFxPNhyCqAqUJp/u3Dy+gOM7diYmi6GOzha8jvo7/dqRUNPF3o2qsWotn78FvGQCVjlVYH1OVXkt1AhVCpQFNLWzCfv5hVyL5wkY8sqLJq1LTQ7bdmuJ+aNW5O6ci7k5ZV46KXvgXZQUUh73duW3zbp6xeiuXWNvEunydz+G+ZN2ui3zQP7F+9dXQ482A4P+XzK/+xSSFn1I3nRV8g5f4K0Tb9g2by9rm3yblwi+3goebE3yL12npRf55J3Nw6rNhVnItk9D35WKygPax4AFr02hF8mDOO9Z7uzfE8Ef0WcBSA9K4fJyzcx9blAnGytH36QCqDQtjHwWTxpzR7GdfanlmvhX9LSs3OZvHYPU/u2w+mBhMl/nqH33z/LC6sj6zGLx1TktKaNjQ116+rfnoyOji5Qb9++fdjb21OlShXs7Qt2tBwcHHTHWbZsGY0aNWLBggWMGjUKgBUrVpCVlaU3hENRFLRaLWfOnKFhw4Z4eHgQF1cwC3P79m3c3Ys3sWL+/Pn07t1bN567KKpUqcLvv/9OVlYWd+/excvLi3fffZfatWsXqPvaa6/xxx9/sHfvXqpVK3zm+j9NmjSJCRMm6JVpVs0qcowP42RtgVqlKjCBMCE9q0C2GiAjJ48zMQlExSby2ZajAGgVBQVoOWMFc4d2pVUtD1xtrDBVm6D+R+a6tqs9d9KzyNVoMDPwZaM8UTLSULSaAtlElY1dgazjPdrUZLSpSSjZ97P6mtsxqFQmmNg7oU24f7vWsm0gVh2eIuXn2WjiCr6fyrP7bWPPP+/BqKztCmTy79GmpeRPsMy+f61p7sTmt42dI9rE2yhpKZjY6n92qGwMH7M80makomg0mNjpXzcmNnYGxztrUpMwSUnUu27ybt9CZWKC2sG58MyzopAXfQW1a8WZUOZkY4XaRMWdFP0hTQmpGbjYPXwydjWX/Pas51WFu6kZfL85lF7+vty4m8SthBRC5q/T1dX+3SHyf+sL1k8aSXVXx5I9kVJw77P4wSx0QnoWLrZWBeqnZ+dy+tYdzsXc5dNN+XMt7n0W+09fxPfDe+BgZcGtpDRCVtxfoULXNtMXsf61QVR3rjh3fR5XdtydAhlm8yrOaHNzybmblF8n9g4WHq56dSzcnAtktP8rJDNd8kptAmLt2rX1lqd7GDMzMyZPnsykSZMYOnQo1tbWLFiwgLfeeosRI0bo1Q0JCWHhwoXMmjWLgIAAkpOTOXz4sG4IyaFDh0hOTqZt27ZFjvnKlSvs2rVLt8xecVlaWlK1alVyc3NZs2YNgwcP1m1TFIXXXnuNdevWsXv37kI72oWxsLAosGxgRgkO8QAwU6vx9XQm7EoMXX2q68rDrsTQuX7BDr+NhRmrRz+tV7Yq4jxHrsbx+cAOVP17xnmz6lX46/RVtIqCyd8Zget3U3G1taoQHWkANBrybl3DrE5Dcs4d0xWb1WlI7rnIQnfJu3ERi0YtwNwCcvKH6Ji4uKNotWj/scKFZdseWHV8mtRlX6G5da1UT6NUaDVoYq5jWttXb9k6s9q+5JwvfBm7vOhLmPv6g5kF5Oa3jdrFLb9t/l7FJO/mZcxq+5J9eOf9Y3o3RBN9ufTOpaRpNOTduop53UbknInQFZvXbUT22WOF7pJ7/QKWfk+gMrdA+fu6Ubt6oGi1aAys/gFg6lmdvAr0RczMVI1vNXfCzl+jW5N6uvKw89fo7Ff4ePLCKCjk5uV/javt5sxv77yot/27TftJz87lnQFd8HC0K5ngS5mZqRpfLxfCLt2im28tXXnYpVt0blBwbLythTm/jRugV7bqyFkOX4lh1uCuVHWyRa1SFajz3c5w0nNyeadnGzzsjb+aVGlICovE7ekuemVVnmxPcvgplL/vACaGReLarR1Xvl6iq+PavT2JoYW/R4V4ULl5AmJQUBAqlYq5c+cSGRlJREQEo0ePxs/PT+81dOhQfv75Z3Jzc/H19aVnz54EBwcTFhZGWFgYwcHB9O7dW2/d5osXLxIZGUlsbCyZmZm64Sk5OfqzmBcuXIinpye9evUqNMZ7+6WlpXH79m0iIyM5c+b+2NZDhw6xdu1aLl++zL59++jZsydarZZ33nlHV+fVV19l2bJlrFixAjs7O2JjY3VxlQfPt2rAushL/H78EpfvJDNrWzixKRk845//x+6bXcd474/8yZ0mKhV13Rz1Xs7Wlpibqqnr5oiVeX5n/1n/eiRnZjNz61Gu3U1h38WbLDh4mudaVKwJMFmh2/LXhW7eDrWrJ9Y9nkPt4EzW0d0AWHcbiO2Akbr62ScPoc1Ix7bfS6ireGJasx42gc+QfWy/bgkzy3Y9se7an/T1i9Ek3UFla4/K1j6/A16BZB3agUWzdpg3DcDExQOr7s9g4uBEzt8rn1h27od1n/udnJxTR1Ay07DpMxwTVw9Mq9fFqutAco4f1LVN1uFdmHr7YhEQiImLOxYBgZjWakDWPzrXFUHGgS1YteiEZYsOqKt4YvvUUEwcXMg8vAsAm8BnsHsmWFc/+3gY2ow07AaORl3FC7Na9bHt+Vz+GtN/t411136Y1/XDxKkKpp41sBs4ElPPGrpjVhTDO7dgbdhJ1h06yeW4u3y+bhcxiak82zb/mQRf/7mPKcv/0tX/df8xdp+6xLXbiVy7ncjvh07x866jPN3SFwALM1PqebrqveysLLGxMKOepytmphXkyzswPMCPtRHnWRdxnsu3k/h88yFiktN4tmUDAL7efpQpa/Of12BioqKeu5Pey9nGEgtTNfXcnbA2N8tvmwfq2FmaY2NuRj13pwrTNmoba+ybNsC+aX47WNeuhn3TBlhWz5847/PxBJou+kxX/9pPv2JV0wvfz9/FtoE31UYMovpLg7j8xf0ho1e//RnXJ9vhPTEYGx9vvCcG49otgKtzlvBfpChKqb0qq3LzBMR7Y4xnzpzJ6dOnadiwIQ0aNChQr3///owbN44NGzYwcOBAli9fTkhICIGBgUD+Q1u+/VZ/7cnRo0frHhID6NZ8vnLlCrVq1QJAq9WyePFiRowYYXCM8739AMLDw1mxYgU1a9bk6tWrAGRlZfHee+9x+fJlbG1teeqpp1i6dKlehv77778H8h9c80+LFi0qkIU3hh4Na5GcmcNP+09yJy2TulUcmfNcZ91SdnfSsohNKdpKEx72Nswd0pXZ28MZPH8jbnbWBD3hw4iAhqVxCqUm5/QR0q1t8h8iYuuAJv4WKcu/1q0VrLJzwMTB5R87ZJOy9AtsegXhMOY9tBnp5Jw+SsbO+7egLZ/ojMrUDLvnXtH7XRm7/yBz97+7Q1KWcs+Gk2ltg2X7p/OHe9yOIe3X79Cm5LeNia0DJg7/WLEmN5vUFd9gHfgc9iMnoWSmkXMmgsw9989Zc/My6esWYNWpL1ad+qBNvE36uvkVao1pgOyTh0mztsWmSz9M7BzIi7tJ8s9f6JZJNLFzRP2P60bJySZp0Szs+gzD+ZWpaDPSyD51hLRta3R1TCytses/AhM7B5SsTHJjrpE4bwZ50RXrYT89mzcgOT2Ln7aEcTslnbqeLnw3ZiBefw83uJOSTmzi/WE9Wq3CNxv3cTMhGVMTE6q5OPJ67w48E9DUWKdQanr6eZOckc1PeyK5nZZBXTcnvhsWiNffd/zupGYQm1yBVv0pIQ4t/AjYsVT3c8NZkwG48fNaToyahIVnFayq31+RKvNqNEf6jKHh7EnUHDeM7FvxnH7zE92yeACJocc4NmwCPtPfwGd6CBmXbnAs6M3/5BrTonSolMr8VaKCy1jyobFDKJcyrxRcW1XkMzGrWA/KKUu5GeXj7lB5ZN+u6MPmKo3kwh9KJGDHCxVnPfiy9nRulNF+d5+Xz5basTf86Ftqxy7Pyk1mWgghhBBClC6ZgFjyys2YaSGEEEIIISoayUwLIYQQQlQSijxOvMRJZloIIYQQQohiksy0EEIIIUQlIWOmS55kpoUQQgghhCgmyUwLIYQQQlQSkpkueZKZFkIIIYQQopgkMy2EEEIIUUloZTWPEiedaSGEEEKISkKGeZQ8GeYhhBBCCCFEMUlmWgghhBCiklC0MsyjpElmWgghhBBCiGKSzLQQQgghRCUhY6ZLnmSmhRBCCCGEKCbJTAshhBBCVBKKLI1X4iQzLYQQQgghRDFJZloIIYQQopLQypjpEiedaSGEEEKISkKWxit5MsxDCCGEEEKIYpLMtBBCCCFEJSFL45U8yUwLIYQQQghRTJKZFkIIIYSoJGRpvJInmWkhhBBCCCGKSTrTQgghhBCVhKJVSu1VWj755BPatm2LtbU1jo6Oj3eeisK0adPw8vLCysqKzp07c/r0ab062dnZvPbaa7i6umJjY0Pfvn2Jjo4ucnzSmRZCCCGEEOVWTk4Ozz77LOPGjXvsfWbOnMkXX3zBt99+y5EjR/Dw8ODJJ58kNTVVV+eNN95g3bp1/Prrr+zfv5+0tDR69+6NRqMpUnwyZloIIYQQopIozXWms7Ozyc7O1iuzsLDAwsLiXx13+vTpACxevPix6iuKwldffcWUKVMYOHAgAEuWLMHd3Z0VK1bw8ssvk5yczIIFC1i6dCndu3cHYNmyZVSvXp3t27fTo0ePxw9QEeJfysrKUqZOnapkZWUZO5RyR9rGMGkbw6RtCiftYpi0jWHSNmVn6tSpCqD3mjp1aokdf9GiRYqDg8Mj6126dEkBlIiICL3yvn37Ki+88IKiKIqyY8cOBVASEhL06jRp0kT54IMPihSXSlEUWXBQ/CspKSk4ODiQnJyMvb29scMpV6RtDJO2MUzapnDSLoZJ2xgmbVN2Siszfc/ixYt54403SEpKemi9gwcP0q5dO27evImXl5eufMyYMVy7do0tW7awYsUKXnrppQLxBgYGUrt2bX788cfHjkvGTAshhBBCiH/NwsICe3t7vZehjvS0adNQqVQPfR09evRfxaNSqfR+VhSlQNmDHqfOg2TMtBBCCCGEKFPjx49nyJAhD61Tq1atYh3bw8MDgNjYWDw9PXXl8fHxuLu76+rk5OSQmJiIk5OTXp22bdsW6fdJZ1oIIYQQQpQpV1dXXF1dS+XYtWvXxsPDg23bttG8eXMgf0WQPXv28NlnnwHQokULzMzM2LZtG4MHDwYgJiaGU6dOMXPmzCL9PulMi3/NwsKCqVOnltiYqP8SaRvDpG0Mk7YpnLSLYdI2hknbVHzXr18nISGB69evo9FoiIyMBKBu3brY2toC0KBBA2bMmMGAAQNQqVS88cYb/O9//6NevXrUq1eP//3vf1hbWxMUFASAg4MDo0aN4q233sLFxQVnZ2cmTpxI48aNdat7PC6ZgCiEEEIIIcqtESNGsGTJkgLlu3btonPnzkD++OhFixYxYsQIIH/s8/Tp0/nxxx9JTEykdevWfPfdd/j5+en2z8rK4u2332bFihVkZmbSrVs35s6dS/Xq1YsUn3SmhRBCCCGEKCZZzUMIIYQQQohiks60EEIIIYQQxSSdaSGEEEIIIYpJOtNCCCGEEEIUk3SmhRBCCCGEKCbpTAshhBBCCFFM0pkWQgghhBCimKQzLYrktddeY9++fcYOo9w6e/YsixYt4ty5cwCcO3eOcePGMXLkSHbu3Gnk6Izn2LFjXLlyRffzsmXLaNeuHdWrV6d9+/b8+uuvRoyufElMTOSrr77i1Vdf5eOPP+bGjRvGDsmooqOjmTJlCl26dMHX15eGDRvSpUsXpkyZUunbJiYmhg8++ICuXbvi6+uLn58fffr0YcGCBWg0GmOHZ1SZmZns37+fM2fOFNiWlZXFzz//bISoxH+VPLRFFImJiQkqlYo6deowatQoXnzxRTw8PIwdVrmwefNm+vXrh62tLRkZGaxbt44XXniBpk2boigKe/bsYcuWLXTt2tXYoZY5f39/Zs+eTZcuXZg/fz4hISEEBwfj6+tLVFQU8+fP5+uvv2bkyJHGDrXMeXl5cfLkSVxcXLhy5Qpt27YFoHHjxpw9e5bU1FTCwsJo0KCBkSMte/v376dXr15Ur16dwMBA3N3dURSF+Ph4tm3bxo0bN/jrr79o166dsUMtc0ePHqV79+7Url0bKysrDh06xLBhw8jJyWHLli34+vqyZcsW7OzsjB1qmTt//jyBgYFcv34dlUpFhw4d+OWXX/D09AQgLi4OLy+vSv+FQ5QgRYgiUKlUyvbt25XXX39dcXV1VczMzJS+ffsqGzZsUDQajbHDM6qAgABlypQpiqIoyi+//KI4OTkpkydP1m2fPHmy8uSTTxorPKOytrZWrl27piiKojRv3lz58ccf9bYvX75cadiwoTFCMzqVSqXExcUpiqIoQ4YMUTp37qykp6criqIoWVlZSu/evZVnnnnGmCEaTcuWLZU33njD4PY33nhDadmyZRlGVH60a9dOmTZtmu7npUuXKq1bt1YURVESEhKUZs2aKSEhIcYKz6j69++v9O7dW7l9+7Zy4cIFpU+fPkrt2rV1n0GxsbGKiYmJkaMU/yXSmRZF8s8//Dk5OcrKlSuVHj16KGq1WvHy8lImT56sXLhwwchRGoe9vb3u3DUajWJqaqqEh4frtp88eVJxd3c3VnhG5eLiohw9elRRFEVxc3NTIiMj9bZfvHhRsbKyMkZoRvfP91Tt2rWVHTt26G0PCwtTqlWrZozQjM7S0lI5d+6cwe1nz55VLC0tyzCi8sPKykq5dOmS7meNRqOYmZkpsbGxiqIoytatWxUvLy9jhWdUbm5uyokTJ/TKXnnlFaVGjRrKpUuXpDMtSpyMmRbFZmZmxuDBg9m8eTOXL18mODiY5cuX4+PjY+zQjM7ExARLS0scHR11ZXZ2diQnJxsvKCPq1asX33//PQCdOnXit99+09u+atUq6tata4zQygWVSgVAdnY27u7uetvc3d25ffu2McIyOk9PTw4ePGhwe2hoqO7WfWXj5uZGTEyM7ue4uDjy8vKwt7cHoF69eiQkJBgrPKPKzMzE1NRUr+y7776jb9++dOrUifPnzxspMvFfZfroKkI8Wo0aNZg2bRpTp05l+/btxg7HKGrVqsXFixd1ncLQ0FBq1Kih237jxo1K+4f/s88+o127dnTq1ImWLVsye/Zsdu/erRszHRYWxrp164wdptF069YNU1NTUlJSOH/+PI0aNdJtu379Oq6urkaMzngmTpzI2LFjCQ8P58knn8Td3R2VSkVsbCzbtm1j/vz5fPXVV8YO0yj69+/P2LFj+fzzz7GwsOCjjz6iU6dOWFlZARAVFUXVqlWNHKVxNGjQgKNHj+Lr66tXPmfOHBRFoW/fvkaKTPxXSWdaFEnNmjVRq9UGt6tUKp588skyjKj8GDdunN6EFj8/P73tf/31V6WcfAj5k+yOHTvGp59+yoYNG1AUhcOHD3Pjxg3atWvHgQMHaNmypbHDNIqpU6fq/Wxtba3384YNG+jQoUNZhlRuvPLKK7i4uPDll1/y448/6t5farWaFi1a8PPPPzN48GAjR2kcH3/8MTExMfTp0weNRkNAQADLli3TbVepVMyYMcOIERrPgAED+OWXXxg+fHiBbd9++y1arZYffvjBCJGJ/ypZzUMIIUS5l5uby507dwBwdXXFzMzMyBGVD1lZWeTl5WFra2vsUISotKQzLUpEXl5egTFq4j5FUXTjYoUQQgjx3yETEEWRbN68mZMnTwKg1Wr5+OOPqVq1KhYWFlSrVo1PP/2Uyvr9LDs7m7feeotOnTrx+eefA/m3Ym1tbbG1tSUoKIiUlBQjR2kcffr0YenSpWRmZho7lHJp27ZtTJ06Vfdgn71799KrVy+6du3KokWLjBydcR0/fpwXXngBb29vrKyssLW1pXHjxrz//vuV9v30OC5dulRph5WBXDeibElnWhTJW2+9RWpqKpA/qeyrr75i4sSJbNy4kbfffpuvvvqKmTNnGjlK45g0aRK//vorTzzxBIsWLWL8+PHMmzePH3/8kfnz53PkyBHee+89Y4dpFBs3bmTkyJF4enoybtw4wsPDjR1SubFs2TKeeuop/vzzT/r168fixYvp168f1apVw9vbm7FjxxZY/aSy2LJlCwEBAaSmptKmTRtMTEx46aWXePrpp/n111/x9/cnNjbW2GGWS2lpaezZs8fYYRiFXDeirMkwD1EkVlZWnD9/nurVq+u+5f9zAtDGjRt54403uHDhghGjNI4aNWqwcOFCunfvzuXLl6lXrx5r166lX79+QH72MTg4mKtXrxo3UCMwMTHh1KlTbN26lYULF3L69Gn8/PwIDg5m2LBhODk5GTtEo2nevDkvvfQSISEh7Nixgz59+vDJJ5/w5ptvAvDFF1+wdu1a9u/fb+RIy17z5s15+eWXGTt2LJD/HgoJCeHs2bPk5ubqno5YGbP333zzzUO337x5k1mzZlXKp/zJdSPKmnSmRZF4eXmxdu1a2rRpg4eHB3/99RfNmzfXbb9w4QJNmzYlIyPDiFEah7W1NefOndMth2dubs6xY8d0y5xdvXqVRo0akZ6ebswwjcLExITY2Fjc3NwAOHz4MAsWLGDlypXk5OTQv39/Ro8eXSlvS9va2nLy5Elq164N5F83R48epUmTJkD+Emft2rXTTb6rTKysrDh79iy1atUC8uceWFhYcO3aNTw9Pdm3bx+DBg0iPj7euIEagYmJCZ6enpibmxe6PScnh9jY2ErZmZbrRpQ1GeYhimTAgAF88sknaDQa+vXrx9y5c/XGSH/77bc0a9bMeAEaUY0aNQgNDQXgyJEjqFQqDh8+rNt+6NChSrvu64NatWrFjz/+SExMDHPnzuXGjRuVdklFMzMzcnJydD9bWFjorcxgbm5eaceaV61alaioKN3Ply5dQqvV4uLiAkC1atVIS0szVnhGVbNmTb788kuuXLlS6Gvjxo3GDtFo5LoRZU2WXxBF8r///Y/u3bvToEEDAgICWL16Ndu2baN+/fpcvHiRu3fvsnXrVmOHaRRjx45lxIgRzJ8/n/DwcGbPns3kyZM5d+4cJiYmfP/997z11lvGDrNcsbKyYsSIEYwYMaJSDg0CqFu3LufOndM9OfTmzZvY2dnptl+6dIlq1aoZKzyjeuGFFxg9ejRTpkzBwsKCL774gr59++qysZGRkbqMfmXTokULwsPDDa6zrVKpKu1kcLluRFmTYR6iyHJzc1mwYAEbNmzg8uXLaLVaPD09adeuHePGjau0f/gBli9fTlhYGO3bt+e5555j9+7dfPDBB2RkZNCnTx/ef/99TEwq3w2hLl26sG7dOr3Hq4t869atw8XFhY4dOxa6/dNPPyU9PZ2PPvqojCMzvry8PKZMmcKyZcvIzs6mR48efP3117onQh4+fJisrCyDbfdfdubMGTIyMgw+7Cg3N5dbt25Rs2bNMo7M+OS6EWVNOtNCCCGEEEIUU+VLkQlRBjQaDXFxccTHx1fKCUCPKy4uTpao+ge5bh7P7t27K+048sLIdSOEcUlnWhRJ48aN+eijj7hx44axQymX1q1bR7t27bC2tsbLywtPT0+sra1p164dv//+u7HDM5qEhAQGDRpEzZo1efXVV9FoNIwePRpPT0+qVq1K27ZtiYmJMXaYRiPXTdEEBgZWyiUmHyTXTfGcPXsWb29vY4ch/kNkmIcoEhMTE5ydnUlKSqJ79+4EBwfTr18/eZQ48OOPPxISEsLIkSPp0aMH7u7uKIpCfHw8W7ZsYdGiRcyZM4fg4GBjh1rmRo4cyZEjR3j55Zf57bffcHJy4vLly8ydOxcTExNef/11fH19WbJkibFDLXNy3Rjm7+9faHlkZCQNGjTA0tISgIiIiLIMq1yQ66b4jh8/jr+/v2TxRYmRzrQoEhMTE6Kjozl8+DALFy7kr7/+wsnJiRdeeIFRo0bh6+tr7BCNpm7dukyaNIlRo0YVun3hwoV88sknXLp0qYwjMz4vLy9+++032rZtS1xcHJ6enmzZskW3HN6BAwd47rnniI6ONnKkZU+uG8PMzMzo3r07bdq00ZUpisJHH33E2LFjdeuWT5061VghGo1cN4ZNmDDhodtv377NihUrpDMtSox0pkWRPPjwjdjYWBYtWsSiRYu4dOkSrVu3ZvTo0YwcOdLIkZY9KysrIiMjdUucPejcuXM0b968Uo71tLGx4cyZM7qVBczNzYmIiMDPzw+AK1eu0Lhx40q59qtcN4YdOHCAF198kWHDhjF16lTdSjhmZmYcP36chg0bGjlC45HrxjC1Wk2zZs2wt7cvdHtaWhoRERHSmRYlRsZMiyJRqVR6P3t4eDBp0iTOnz/Pjh07qFOnDiEhIUaKzrgaNWrETz/9ZHD7vHnzdE9DrGzq1avHn3/+CcBff/2FpaWl3nrkW7ZsqbTrvsp1Y1i7du2IiIjg/PnzBAQEVMosqyFy3RhWr1493nzzTXbt2lXoa968ecYOUfzHyEBXUSQPu5HRuXNnOnfuTEpKShlGVH7Mnj2bp59+ms2bNxMYGIi7uzsqlYrY2Fi2bdvGtWvX2LRpk7HDNIq3336bF198ka+++oro6GiWLVtGSEgIhw4dwsTEhLVr1/LFF18YO0yjkOvm4ezt7fnll19YtGgR7du3Z/r06QW+1FdGct0Ydu+BNs8//3yh2yvzA21E6ZBhHqJIXnrpJb755hu9J7SJ+65evcr3339PWFiYbsk3Dw8PAgICGDt2LLVq1TJugEa0f/9+Dh06RNu2bQkICODMmTN8+umnugfavPjii8YO0Wjkunk8Fy5cYNiwYRw9epRTp05V6mEeINeNIbGxsWRnZ1fKB9YI45DOtBBCiApDq9WSmpqKvb29ZKiFEOWCdKZFsV27do3Y2FhUKhXu7u6SBTBg8eLFDBgwAAcHB2OHUq5cuHCB69evU6tWLerUqWPscMqF69evExMTg1qtplatWrrHHwt9iqKgKIpuQqIQQhiTfBKJIvvyyy+pXr063t7eBAQE0KZNG7y9valevTpfffWVscMrd8aMGcOtW7eMHYZRffrpp+zcuROAxMREunfvjo+PD08++ST169enV69eJCUlGTdII5o7dy41a9akdu3atG3bltatW+Pu7k779u0JDw83dnhGk5eXx3vvvUenTp10y999/vnn2NraYmVlxYsvvkhOTo6RozSejRs3Mnr0aN555x3Onj2rty0xMZGuXbsaKTLjsrOzY9SoURw8eNDYoYhKQjrTokg++ugjpk2bxvjx4wkPD+fmzZtER0cTHh7O+PHjmTZtGh9//LGxwzQKZ2fnQl95eXkEBATofq6Mvv/+e12W9Z133iEhIYHw8HAyMjKIiIggKSmJiRMnGjlK45g1axYff/wxEyZMYO7cufj4+DBt2jQ2btyIt7c3HTt25OjRo8YO0yimT5/O/PnzadmyJb/99hvjxo1jzpw5/PTTT8yfP5+dO3dW2i/wK1asoF+/fsTGxhIaGoq/vz/Lly/Xbc/JyWHPnj1GjNB40tPTOXToEO3bt8fX15fZs2cTHx9v7LDEf5kiRBFUq1ZNWbduncHta9euVby8vMouoHLE1tZWefrpp5XFixfrXosWLVLUarXyySef6MoqIwsLC+Xq1auKoihKrVq1lD179uhtP3r0qOLp6WmM0IyuVq1ayqZNm3Q/R0VFKS4uLkpubq6iKIoSEhKiPPnkk8YKz6i8vb2VDRs2KIqiKBcuXFBMTEyUX3/9Vbd91apVip+fn7HCM6rmzZsr33zzje7n1atXK7a2tsr8+fMVRVGU2NhYxcTExFjhGZVKpVLi4uKUyMhIZfz48Yqzs7Nibi3f4GMAAA6SSURBVG6uDBw4UNm0aZOi1WqNHaL4j5HOtCgSKysr5cyZMwa3nzp1SrGysirDiMqPCxcuKE888YTywgsvKKmpqbpyU1NT5fTp00aMzPjq16+v/Pnnn4qiKErt2rWVAwcO6G0/duyYYm9vb4zQjM7a2lq5cuWK7metVquYmpoqt27dUhRFUSIjIxVbW1sjRWdclpaWyvXr1/V+Pnv2rO7ny5cvK3Z2dsYIzehsbGyUy5cv65Xt2rVLsbOzU77//nvpTMfF6X7Ozs5WVqxYoXTr1k0xMTFRqlWrprz//vtGjFD818gwD1EkrVq14pNPPiEvL6/Atry8PP73v//RqlUrI0RmfHXr1uXgwYN4eHjQrFkzDhw4YOyQyo3g4GDefvttLl68yPjx45k4caLuARxXrlzhzTffJDAw0MhRGkf9+vXZtm2b7uddu3Zhbm6Oh4cHAJaWlpV21QoHBwe9sfT+/v56y3JmZ2dX2raxt7cnLi5Or6xz585s2LCBt99+mzlz5hgpMuN78JowNzdn6NChbN++nUuXLjFixAgWL15snODEf5I8tEUUyZw5cwgMDMTNzY1OnTrpPShg7969WFhY6HUMKhtTU1M+++wzevToQVBQEMOGDau0f+z/aeLEiVy/fp2GDRtSp04drl69Sv369TE1NSUvLw9/f39++eUXY4dpFJMmTeL5559n+/btWFpasnbtWkJCQnTXze7du3WPXa9sGjZsSEREBI0bNwYo8AX15MmT1KtXzxihGV2rVq3466+/aNOmjV55p06d2LBhA7179zZSZManPGSRslq1avHRRx/x4YcflmFE4r9OlsYTRZaamsqyZcsKfVBAUFAQ9vb2Ro6wfLh79y7BwcHs2rWLsLAwfHx8jB2S0Z09e5Y///yTy5cvo9Vq8fT0pF27dnTv3r1Sf+n466+/WLZsGdnZ2fTo0YPg4GDdtrt37wLg4uJirPCM5vz585iZmRl81PyKFSswNTVl8ODBZRyZ8e3Zs4eDBw8yadKkQrfv3r2bJUuWsGjRojKOzPimT5/O22+/jbW1tbFDEZWEdKaFEEIIIYQoJhnmIYolLS2N8PBw3UNbPDw88Pf3x9bW1tihlTtxcXFkZ2dTo0YNY4didA9eN+7u7rRo0UKum4fIy8vj1q1blfr6ketGlCR5T4kSZ9Tpj6LCyc3NVUJCQhQrKytFpVIpFhYWirm5uaJSqRQrKyvl9ddfV3JycowdplGkpKQow4YNU2rUqKG88MILSnZ2tvLKK68oKpVKMTExUTp27KgkJycbO0yjkOum+CIjIyvtqgw5OTly3TzEd999p3Tr1k159tlnlR07duhtu337tlK7dm0jRVa+Veb3lCgdspqHKJK33nqLNWvWsGjRIhISEsjKyiI7O5uEhAQWLVrE2rVrefvtt40dplFMnjyZ8PBw3WS7wYMHs3fvXvbt28fu3btJSEjgs88+M3aYRiHXjSiOiRMnynVjwDfffMPbb79NgwYNsLCw4KmnnmLGjBm67RqNhmvXrhkxQiEqDxkzLYqkSpUqrFy50uBjanfs2MGQIUO4fft2GUdmfDVq1GDJkiV06dKFW7duUa1aNdavX0+fPn0A2LRpExMmTODcuXNGjrTsyXVjmL+//0O3Z2Zmcv78eTQaTRlFVH7IdWNYo0aNmDJlCkFBQQCEhobSv39/Xn75ZT788EPi4uLw8vKqlNeNvKdEWZMx06JIMjMzdY+FLoyLiwuZmZllGFH5ER8fT926dQHw8vLCyspKbwWPRo0acePGDWOFZ1Ry3Rh25swZhgwZYnDFipiYGM6fP1/GUZUPct0YduXKFdq2bav7OSAggJ07d9KtWzdyc3N54403jBeckcl7SpQ16UyLIunSpQsTJkxg+fLluLu7622Li4vjnXfeMZhF+q9zcXHh9u3bVK9eHYB+/frh6Oio256WloaFhYWRojMuuW4M8/Pzo3Xr1owbN67Q7ZGRkcybN6+Moyof5LoxzNXVlRs3blCrVi1dWaNGjdi5cyddu3bl5s2bxgvOyOQ9JcqadKZFkcydO5ennnqKatWq4efnp/fQllOnTtGwYUM2btxo7DCNokmTJhw5ckR3i3HFihV6248cOYKvr68xQjM6uW4Ma9++PVFRUQa329nZ0bFjxzKMqPyQ68aw9u3bs2bNGjp06KBX3rBhQ3bs2EGXLl2MFJnxyXtKlDUZMy2KTKvVsmXLlkIf2hIYGIiJSeWc15qQkICJiYleNvqf/vrrL6ysrOjcuXOZxlVeyHUjikOum8KdOHGC8PBwXnrppUK3nz59mt9++42pU6eWcWRCVD7SmRZCCCGEEKKYZJiHKJYLFy5w8OBBvYcotG3blnr16hk7NKOTtjFM2sYwaRvDpG0Mk7YxTNpGlBljLnItKp6kpCSlb9++ikqlUhwdHZX69esr9erVUxwdHRUTExOlX79+lfbBJNI2hknbGCZtY5i0jWHSNoZJ24iyVjkHm4lie+2117hy5QqhoaEkJiYSFRXF+fPnSUxM5ODBg1y5coXXXnvN2GEahbSNYdI2hknbGCZtY5i0jWHSNqLMGbs3LyoWBwcHJSwszOD20NBQxcHBoewCKkekbQyTtjFM2sYwaRvDpG0Mk7YRZU0y06LIVCpVsbZVBtI2hknbGCZtY5i0jWHSNoZJ24iyJJ1pUSR9+vQhODiYo0ePFth29OhRxo4dS9++fY0QmfFJ2xgmbWOYtI1h0jaGSdsYJm0jypyxU+OiYklMTFR69uypqFQqxcnJSfHx8VEaNGigODk5KSYmJkqvXr2UxMREY4dpFNI2hknbGCZtY5i0jWHSNoZJ24iyJutMi2I5d+4coaGhBR6i0KBBAyNHZnzSNoZJ2xgmbWOYtI1h0jaGSduIsiKdaVGiNBoNGzZsoH///sYOpdyRtjFM2sYwaRvDpG0Mk7YxTNpGlDR5aIsoEefOnWPhwoUsWbKExMREcnJyjB1SuSFtY5i0jWHSNoZJ2xgmbWOYtI0oLTIBURRbeno6CxcupF27djRq1IiIiAg++eQTbt26ZezQjE7axjBpG8OkbQyTtjFM2sYwaRtRJow7ZFtURAcPHlRGjhyp2NraKs2bN1dmzZqlqNVq5fTp08YOzeikbQyTtjFM2sYwaRvDpG0Mk7YRZUmGeYgiadiwIRkZGQQFBXHo0CEaNmwIwLvvvmvkyIxP2sYwaRvDpG0Mk7YxTNrGMGkbUdZkmIcokosXL9KxY0e6dOmCr6+vscMpV6RtDJO2MUzaxjBpG8OkbQyTthFlTTrTokiuXLmCj48P48aNo1q1akycOJFjx47JE6WQtnkYaRvDpG0Mk7YxTNrGMGkbUeaMPc5EVFw7duxQhg0bplhZWSkqlUp5++23laioKGOHVS5I2xgmbWOYtI1h0jaGSdsYJm0jyoKsMy3+teTkZJYvX87ChQuJiIjAz8+PEydOGDusckHaxjBpG8OkbQyTtjFM2sYwaRtRmqQzLUpUZGQkc+bMYcGCBcYOpdyRtjFM2sYwaRvDpG0Mk7YxTNpGlDQZMy1KTFZWFjt37mTjxo3GDqXckbYxTNrGMGkbw6RtDJO2MUzaRpQG6UyLIsnJyWHKlCk88cQTtG3blt9//x2ARYsW4e3tzezZs3n99deNG6SRSNsYJm1jmLSNYdI2hknbGCZtI8qccYdsi4pm0qRJir29vTJo0CDFw8NDMTU1VcaMGaPUr19fWbx4sZKTk2PsEI1G2sYwaRvDpG0Mk7YxTNrGMGkbUdakMy2KpE6dOsratWsVRVGUyMhIRaVSKUOGDFFyc3ONHJnxSdsYJm1jmLSNYdI2hknbGCZtI8qaTEAURWJhYcGlS5eoVq0aAJaWloSFhdGsWTPjBlYOSNsYJm1jmLSNYdI2hknbGCZtI8qajJkWRZKbm4u5ubnuZzMzMxwcHIwYUfkhbWOYtI1h0jaGSdsYJm1jmLSNKGumxg5AVDwffPAB1tbWQP5Ej48//rjAB9UXX3xhjNCMTtrGMGkbw6RtDJO2MUzaxjBpG1GWZJiHKJLOnTs/8pGsKpWKnTt3llFE5Ye0jWHSNoZJ2xgmbWOYtI1h0jairElnWggh/r+du0dpZQHjOPzGKviVQkmhYOEaxEWktHYBbsMFuAPXYGljYWubTtegIppGEJlTHVGu/8udOZyZXHyeKhNSvPyK8DJfANCR2zxobbFY1M3NTb29vdXh4WFtb28PPdLS0CbTJtMm0ybTJtOGXg35KhH+f+bzebOzs9OMRqNmNBo1k8mkubq6GnqspaBNpk2mTaZNpk2mDX1zmwetzGazenp6qrOzsxqPx3V6elp3d3d1e3s79GiD0ybTJtMm0ybTJtOGvlmmaWU6ndbl5WUdHBxUVdXj42NNp9N6fn6u9fX1gacbljaZNpk2mTaZNpk29M17pmnl4eGh9vb2Po63trZqdXW17u/vB5xqOWiTaZNpk2mTaZNpQ988gEgro9GoFotFjcfjqqpqmubju5eXl4/fbW5uDjXiYLTJtMm0ybTJtMm0oW9u86CVlZWVf7y/8/cf1efP7+/vQ4w3KG0ybTJtMm0ybTJt6Jsz07RyfX099AhLS5tMm0ybTJtMm0wb+ubMNK18vkT2b37i5TNtMm0ybTJtMm0ybeibZZpWvrt89p2fePlMm0ybTJtMm0ybTBv65jYPWvl8+axpmprNZnV+fl67u7sDTrUctMm0ybTJtMm0ybShb85M80c2NjZqPp/X/v7+0KMsHW0ybTJtMm0ybTJt+Nu8ZxoAADqyTAMAQEeWaf7Yf3nQ46fSJtMm0ybTJtMm04a/yQOItHJ0dPTl+PX1tU5OTmptbe3L9xcXF32OtRS0ybTJtMm0ybTJtKFvlmlamUwmX46Pj48HmmT5aJNpk2mTaZNpk2lD37zNAwAAOnLPNAAAdGSZBgCAjizTAADQkWUaAAA6skwDAEBHlmkAAOjIMg0AAB39AgnPHkd0wuQFAAAAAElFTkSuQmCC", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(8, 6))\n", + "sns.heatmap(slice_1[significant_cols].corr(), annot=True, cmap='coolwarm', fmt=\".2f\", vmin=-1, vmax=1)\n", + "plt.title('Correlation Matrix of Significant Features')\n", + "plt.show()\n" + ] + }, + { + "cell_type": "markdown", + "id": "13f6e649", + "metadata": {}, + "source": [ + "We can make a scatter matrix to visualize the pairwise relationships between these features and see if there are any clear separations between the two groups in the feature space." + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "id": "499aa028", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "scatter_matrix = pd.plotting.scatter_matrix(slice_1[significant_cols], figsize=(15, 15), c=slice_1['group'], cmap='seismic', diagonal='kde')" + ] + }, + { + "cell_type": "markdown", + "id": "38ccf061", + "metadata": {}, + "source": [ + "Motivation for using this data for classification:\n", + "\n", + "- The 7 significant protein fragments were identified as being associated with XFG in the original study, so they are likely to contain relevant information for distinguishing between XFG and healthy controls.\n", + "- There is no clear separation between groups across any one or two features, which is good because it will let us demonstrate the capabilities of the decision tree and mlp.\n", + "- The features are not highly correlated with each other, which means they may provide complementary information for classification.\n" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "intro_ds", + "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": "3.14.4" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/assignment/inspect_data.py b/assignment/inspect_data.py new file mode 100755 index 0000000..c19c0ec --- /dev/null +++ b/assignment/inspect_data.py @@ -0,0 +1,16 @@ +import pandas as pd +import numpy as np + +# Let's inspect the files +antigen1 = pd.read_excel('xmap_biomarkers/data/02a.AP0211_GLA02_SBA01_Antigen_list.xlsx') +antigen2 = pd.read_excel('xmap_biomarkers/data/02b. AP0211 GLA02_SBA02_Antigen_list.xlsx') + +data1 = pd.read_excel('xmap_biomarkers/data/12a. AP0211 GLA02 SBA01_Data Intensity.xlsx') +data2 = pd.read_excel('xmap_biomarkers/data/12b. AP0211 GLA02 SBA02_Data_Intensity.xlsx') + +print("Antigen 1:") +print(antigen1[['BeadID (Analyte)', 'Antigen name', 'Gene name']].head(5)) + +print("\nData 1 columns:") +print(data1.columns[:10]) +print(data1[['Internal LIMS ID', 'Tube label']].head(3)) diff --git a/assignment/make_notebook.py b/assignment/make_notebook.py new file mode 100755 index 0000000..1c23eb6 --- /dev/null +++ b/assignment/make_notebook.py @@ -0,0 +1,110 @@ +import nbformat as nbf + +nb = nbf.v4.new_notebook() + +text1 = """\ +# Part 1: Exploratory Data Analysis + +In this notebook, we explore the preprocessed datasets generated from the autoimmunity profiling study on Exfoliative Glaucoma (XFG). + +We will focus primarily on `slice_1_significant_7.csv`, which contains the 7 protein fragments found to be significantly associated with the condition. +""" + +code1 = """\ +import pandas as pd +import numpy as np +import matplotlib.pyplot as plt +import seaborn as sns + +# Load the slices +slice_1 = pd.read_csv('slice_1_significant_7.csv') +slice_2 = pd.read_csv('slice_2_sig7_plus_33_random.csv') +slice_3 = pd.read_csv('slice_3_all_proteins.csv') + +print("Slice 1 (Significant 7) shape:", slice_1.shape) +print("Slice 2 (Sig 7 + 33 random) shape:", slice_2.shape) +print("Slice 3 (All proteins) shape:", slice_3.shape) + +slice_1.head() +""" + +text2 = """\ +### Class Distribution + +Let's check the distribution of our target variable `group`, where `1` represents Exfoliative Glaucoma (XFG) and `0` represents Healthy Controls. +""" + +code2 = """\ +plt.figure(figsize=(6, 4)) +sns.countplot(x='group', data=slice_1, hue='group', palette='Set2', legend=False) +plt.title('Distribution of Target Variable (Group)') +plt.xlabel('Group (0 = Healthy, 1 = XFG)') +plt.ylabel('Count') +plt.show() + +print(slice_1['group'].value_counts()) +""" + +text3 = """\ +### Feature Distributions + +We will examine the distributions of the 7 significant protein fragments across the two groups. This helps us visualize how well individual features might separate the classes. +""" + +code3 = """\ +# Extract the feature columns (excluding identifiers and target) +significant_cols = [c for c in slice_1.columns if c not in ['Internal LIMS ID', 'Original ID', 'group']] + +fig, axes = plt.subplots(nrows=2, ncols=4, figsize=(18, 10)) +axes = axes.flatten() + +for i, col in enumerate(significant_cols): + sns.histplot(data=slice_1, x=col, hue='group', kde=True, ax=axes[i], palette='Set2') + axes[i].set_title(col) + +# Remove the empty subplot +fig.delaxes(axes[7]) + +plt.tight_layout() +plt.show() +""" + +text4 = """\ +### Correlation Analysis + +Let's look at the correlation matrix to see if these 7 significant protein fragments are highly correlated with each other. If they are highly correlated, they might carry redundant information for our Decision Tree. +""" + +code4 = """\ +plt.figure(figsize=(8, 6)) +sns.heatmap(slice_1[significant_cols].corr(), annot=True, cmap='coolwarm', fmt=".2f", vmin=-1, vmax=1) +plt.title('Correlation Matrix of Significant Features') +plt.show() +""" + +text5 = """\ +### Motivating the Data for Classification + +This dataset is highly suitable for a binary classification task for the following reasons: +1. **Clear Target Variable:** We have a well-defined, discrete target variable (`group`), which represents the presence or absence of Exfoliative Glaucoma (1 vs 0). +2. **Numeric Features:** The autoantibody reactivity levels (median fluorescent intensities transformed via Box-Cox) act as continuous numeric features. +3. **Biological Relevance:** The selected features (the 'Significant 7') have demonstrated statistical significance in separating the groups based on a Moderated t-test, providing a solid biological foundation that they contain predictive signal. +4. **Iterative Model Building:** The slices provided (7 features, 40 features, and all features) will allow us to experiment with varying degrees of dimensionality and find the optimal representation to avoid underfitting or overfitting our Decision Tree and MLP classifiers. +""" + +nb['cells'] = [ + nbf.v4.new_markdown_cell(text1), + nbf.v4.new_code_cell(code1), + nbf.v4.new_markdown_cell(text2), + nbf.v4.new_code_cell(code2), + nbf.v4.new_markdown_cell(text3), + nbf.v4.new_code_cell(code3), + nbf.v4.new_markdown_cell(text4), + nbf.v4.new_code_cell(code4), + nbf.v4.new_markdown_cell(text5) +] + +with open('EDA.ipynb', 'w') as f: + nbf.write(nb, f) + +print("EDA.ipynb created successfully.") diff --git a/assignment/preprocessing.py b/assignment/preprocessing.py new file mode 100755 index 0000000..dfb080b --- /dev/null +++ b/assignment/preprocessing.py @@ -0,0 +1,192 @@ +import pandas as pd +import numpy as np +import re +from sklearn.preprocessing import PowerTransformer + +# 1. Load Data +antigen1 = pd.read_excel('../xmap_biomarkers/data/02a.AP0211_GLA02_SBA01_Antigen_list.xlsx') +antigen2 = pd.read_excel('../xmap_biomarkers/data/02b. AP0211 GLA02_SBA02_Antigen_list.xlsx') +data1 = pd.read_excel('../xmap_biomarkers/data/12a. AP0211 GLA02 SBA01_Data Intensity.xlsx') +data2 = pd.read_excel('../xmap_biomarkers/data/12b. AP0211 GLA02 SBA02_Data_Intensity.xlsx') +layout = pd.read_excel('../xmap_biomarkers/data/layout.xlsx') + +datasets = [data1, data2] +antigens = [antigen1, antigen2] +controls = ["Anti-human IgG", "EBNA1", "Bare-bead", "His6ABP"] + +# Helper functions +def handle_background(df): + # Empty sample is "EMPTY-0001" + empty_df = df[df['Internal LIMS ID'] == 'EMPTY-0001'] + if empty_df.empty: + return df + + # Calculate background noise + # We only care about Analyte columns + analyte_cols = [c for c in df.columns if c.startswith('Analyte')] + empty_means = empty_df[analyte_cols].mean() + median_mean = empty_means.median() + sd_mean = empty_means.std() + + # subset of empty_means < median + sd + inset = empty_means[empty_means < (median_mean + sd_mean)] + if len(inset) < 0.95 * len(empty_means): + calset = empty_means + else: + calset = inset + + cutoff = calset.max() + calset.std() + + # Keep columns where at least one sample is > cutoff + bgmap = df[analyte_cols] > cutoff + keep_cols = bgmap.sum() > 0 + keep_analyte_cols = [c for c in analyte_cols if keep_cols[c]] + + return df[['Internal LIMS ID', 'Original ID'] + keep_analyte_cols] + +def emptyadjust(df): + empty_df = df[df['Internal LIMS ID'] == 'EMPTY-0001'] + if empty_df.empty: + return df + + analyte_cols = [c for c in df.columns if c.startswith('Analyte')] + emptyvector = empty_df[analyte_cols].mean() + + df = df[(df['Internal LIMS ID'] != 'EMPTY-0001') & (df['Internal LIMS ID'] != 'MIX_2-0029')].copy() + + # Subtract empty vector + df[analyte_cols] = df[analyte_cols].sub(emptyvector, axis=1) + + # set <0 to 0, then add 1 + df[analyte_cols] = df[analyte_cols].clip(lower=0) + 1 + return df + +def compress_duplicates(df, layout_df): + # Layout merges based on Tube label having a hyphen + # Find base names before hyphen + tube_labels = layout_df['Tube label'].dropna() + hyphen_labels = tube_labels[tube_labels.str.contains('-')] + + base_names = [] + for lbl in hyphen_labels: + base = lbl.split('-')[0] + if base not in base_names: + base_names.append(base) + + analyte_cols = [c for c in df.columns if c.startswith('Analyte')] + + for base in base_names: + # Find sample ids in layout matching base$ or base- + pattern = f"^{base}$|^{base}-" + matching_layout = layout_df[layout_df['Tube label'].str.contains(pattern, regex=True, na=False)] + mergerows = matching_layout['Sample id_LIMS'].dropna().tolist() + + if not mergerows: + continue + + # Find these sample ids in df + regex_pattern = '|'.join(mergerows) + matching_idx = df['Internal LIMS ID'].str.contains(regex_pattern, regex=True, na=False) + + if matching_idx.sum() > 0: + # calculate mean + mean_vals = df.loc[matching_idx, analyte_cols].mean() + # replace first occurrence + first_idx = df[matching_idx].index[0] + df.loc[first_idx, analyte_cols] = mean_vals + # drop others + drop_idx = df[matching_idx].index[1:] + df = df.drop(drop_idx) + + return df + +def set_colname_adapter(df, antigen_df): + mapping = {} + for col in df.columns: + if col.startswith('Analyte'): + num = int(col.split(' ')[1]) + match = antigen_df[antigen_df['BeadID (Analyte)'] == num] + if not match.empty: + antigen_name = match.iloc[0]['Antigen name'] + mapping[col] = antigen_name + df = df.rename(columns=mapping) + # Remove controls + drop_cols = [c for c in df.columns if c in controls] + df = df.drop(columns=drop_cols) + return df + +# Apply stage 1 +processed_datasets = [] +for i in range(2): + df = datasets[i] + df = handle_background(df) + df = emptyadjust(df) + df = compress_duplicates(df, layout) + df = set_colname_adapter(df, antigens[i]) + # Extract Group based on Original ID (GC -> 1, HD -> 0, else NaN) + df['group'] = df['Original ID'].apply(lambda x: 1 if 'GC' in str(x) else (0 if 'HD' in str(x) else np.nan)) + processed_datasets.append(df) + +# Stage 2: Merge down +df1, df2 = processed_datasets +# Align columns: Internal LIMS ID, Original ID, group +common_keys = ['Internal LIMS ID', 'Original ID', 'group'] +all_cols = set(df1.columns).union(set(df2.columns)) +analyte_cols_all = list(all_cols - set(common_keys)) + +# Since df1 and df2 have same rows, we can merge on Internal LIMS ID +merged = pd.merge(df1, df2, on=['Internal LIMS ID', 'Original ID', 'group'], how='outer', suffixes=('_1', '_2')) + +# Average common columns +final_cols = {} +for col in analyte_cols_all: + if col + '_1' in merged.columns and col + '_2' in merged.columns: + merged[col] = merged[[col + '_1', col + '_2']].mean(axis=1) + merged = merged.drop(columns=[col + '_1', col + '_2']) + elif col + '_1' in merged.columns: + merged = merged.rename(columns={col + '_1': col}) + elif col + '_2' in merged.columns: + merged = merged.rename(columns={col + '_2': col}) + +# Drop rows with NaN group +merged = merged.dropna(subset=['group']) +merged = merged.reset_index(drop=True) + +# Separate features and target +X = merged.drop(columns=common_keys) +y = merged['group'] +meta = merged[['Internal LIMS ID', 'Original ID']] + +# Box-Cox transformation + Standardization via PowerTransformer +pt = PowerTransformer(method='box-cox', standardize=True) +# Ensure strictly positive values for Box-Cox +min_val = X.min().min() +if min_val <= 0: + X = X - min_val + 1e-5 + +X_transformed = pt.fit_transform(X) +X_transformed_df = pd.DataFrame(X_transformed, columns=X.columns) + +# Final dataset +final_df = pd.concat([meta, y.astype(int), X_transformed_df], axis=1) + +# Now, create the slices! +# 1) Significant 7 +sig_7 = ['HPRA000767', 'HPRA034083', 'HPRA006876', 'HPRA019035', 'HPRA003490', 'HPRA022019', 'HPRA017192'] +# Filter out any that might have been dropped during background removal +sig_7_present = [c for c in sig_7 if c in final_df.columns] +slice_1 = final_df[common_keys + sig_7_present] +slice_1.to_csv('slice_1_significant_7.csv', index=False) + +# 2) Significant 7 + 33 random proteins = 40 total +np.random.seed(42) +other_proteins = [c for c in X.columns if c not in sig_7_present] +random_33 = np.random.choice(other_proteins, size=min(33, len(other_proteins)), replace=False).tolist() +slice_2_cols = sig_7_present + random_33 +slice_2 = final_df[common_keys + slice_2_cols] +slice_2.to_csv('slice_2_sig7_plus_33_random.csv', index=False) + +# 3) All proteins +final_df.to_csv('slice_3_all_proteins.csv', index=False) + +print("Preprocessing complete. Slices saved.") diff --git a/assignment/slice_1_significant_7.csv b/assignment/slice_1_significant_7.csv new file mode 100755 index 0000000..a9ea946 --- /dev/null +++ b/assignment/slice_1_significant_7.csv @@ -0,0 +1,61 @@ +Internal LIMS ID,Original ID,group,HPRA000767,HPRA034083,HPRA006876,HPRA019035,HPRA003490,HPRA022019,HPRA017192 +GLA_02-0001,HD1,0,0.35232875412743836,-0.07466323693315602,0.44245110715157626,0.2108019944690416,-0.02567836198464133,-0.9237625501741185,0.0282527608663072 +GLA_02-0002,GC1,1,2.1848650359762796,0.46707545924824756,1.272994791325173,1.8575994781015295,2.7092902566946657,1.367954769004817,0.22004125911044942 +GLA_02-0003,HD2,0,0.5199692144152579,-0.3586975666356526,0.12417658064200883,1.3830033043092367,1.2274931203578958,-0.12888872297595116,-0.3437917008541735 +GLA_02-0004,GC2,1,1.1551891187702465,0.46707545924824756,0.630671183129744,0.08084688608241689,-0.02567836198464133,-0.41699532362966957,0.7531636406708422 +GLA_02-0005,HD3,0,-0.590506967188477,-0.07466323693315602,-1.423605220494033,-1.5912144786342457,-0.3750248736958534,-0.16584910275474768,-1.2920292458737959 +GLA_02-0006,GC3,1,0.5199692144152579,0.27318288197579516,0.261582721027003,-0.4313446602894372,0.3757493952089582,-0.24366563974217237,0.13856283104764291 +GLA_02-0007,HD4,0,-0.2902160584137654,-0.9045879980206282,-0.400547912982761,-0.6717769904412173,-0.4381684293524799,-1.1432728016416078,-0.5582503491075028 +GLA_02-0008,GC4,1,-0.1261809533964279,0.27318288197579516,0.02364907656915124,-0.0848796984566102,0.08086097914728763,0.15566455478357288,-0.042994478034408284 +GLA_02-0009,HD5,0,-0.2902160584137654,-1.1328513210042335,-1.5778713598477223,-0.7720934214376011,-0.02567836198464133,-1.1432728016416078,1.4401229700242133 +GLA_02-0010,GC5,1,-0.8599660630370055,-0.5218015293190893,-0.8916775265538579,-0.1295964012824051,-0.5028907123219312,-1.9321891028613036,-0.8089945764162757 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+GLA_02-0017,HD9,0,-0.46598113040907496,-1.3940213631312095,-0.4361509291649099,-0.7720934214376011,-0.3750248736958534,-1.4932787680904613,-0.523117080076437 +GLA_02-0018,GC9,1,2.5810825499648566,1.7919674328221287,1.748142257507378,0.9956827535056035,1.0934343198935665,1.2007661538537067,1.7411450057609106 +GLA_02-0019,HD10,0,-0.07385793134159248,0.16581886941762303,-0.36576173515743865,-0.020369908386339404,-0.6373772221993065,-0.0931399283385384,0.1697801973386287 +GLA_02-0020,GC10,1,0.5995767331336967,0.27318288197579516,0.5658743084429582,0.1930070355178175,-0.13689854766454324,0.15566455478357288,0.180005962489681 +GLA_02-0021,HD11,0,-1.5980391294454694,-0.2828461181917133,-1.795129435817047,-1.7025434570017213,-2.060727174739533,2.1043358759870756,-2.3907516085189187 +GLA_02-0022,GC11,1,0.5995767331336967,-0.21039226897561197,0.5658743084429582,-0.32379579678588893,0.28127508298013165,-0.24366563974217237,-0.3437917008541735 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+1,61 @@ +Internal LIMS ID,Original 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diff --git a/assignment_details.md b/assignment_details.md new file mode 100755 index 0000000..4c64c79 --- /dev/null +++ b/assignment_details.md @@ -0,0 +1,32 @@ +This assignment consists of a small project. The task is to classify data. What you need is a dataset that is suitable for classification. You can use your own dataset (from your studies, interests, hobbies, etc.) or a publicly available dataset, e.g. form scikit-learn.org, uci Links to an external site. or Kaggle Links to an external site.. +In the first part of the assignment you will explore and describe the dataset and build a decision tree classifier and analyze its performance. In the second part of the assignment you will build an MLP classifier for the same task, analyze its performance and compare the performances and other pros and cons of the decision tree classifier and the MLP classifier. +Part 1: Exploratory Data Analysis and Decision Tree Classifier + + Find the right dataset for your task + Identify and motivate your objective + Do an exploratory data analysis with jupyter notebook and report your findings. + Motivate why the data in the dataset is the right data for your task (classification task) + Iteratively find the best decision tree classifier for the task. + Steps to consider include but are not limited to + Restricting the depth of the tree using different options to ovoid overfitting and underfitting + Preprocessing the data in different ways + +Always motivate what you do, why and how. + + Present your best decision tree model and motivate why you think this is the best model for your task and show and describe how you evaluated this. + Your report in Jupyter notebook should report your step by step investigation of the problem and the iterative development of the decision tree classifier and its evaluation. + +Part 2: MPL Classifier and comparison of Decision Tree and MLP classifier + + Iteratively find the best MLP classifier for the task + Steps to consider include, but are not limited to + Data preprocessing + MLP hyperparameter tuning + + Compare the performance of the Decision Tree Classifier from part 1 with the performance of the MLP classifier from part 2. + Investigate + The performance of the model + The difficulty of building the model + The transparency of the model + +You need to hand in your notebook as an HTML. To create HTML file, you go to File/Save and export notebook as… and choose HTML. Check the created HTML before you upload it on CANVAS \ No newline at end of file diff --git a/xmap_biomarkers/.gitignore b/xmap_biomarkers/.gitignore new file mode 100755 index 0000000..77ce89d --- /dev/null +++ b/xmap_biomarkers/.gitignore @@ -0,0 +1,7 @@ +.vscode/ +.archive/ +plots/ +reports/ +to_do/ +data/ +.Rproj.user diff --git a/xmap_biomarkers/count_genes.py b/xmap_biomarkers/count_genes.py new file mode 100755 index 0000000..332eafb --- /dev/null +++ b/xmap_biomarkers/count_genes.py @@ -0,0 +1,8 @@ +import pandas as pd +antigen_list = pd.read_excel("data/02a.AP0211_GLA02_SBA01_Antigen_list.xlsx") +gene_names = antigen_list["Gene name"].tolist() +#remove nans +gene_names = [gene for gene in gene_names if pd.notna(gene)] +gene_names_split = [gene.split(",") for gene in gene_names] +gene_names = [gene for sublist in gene_names_split for gene in sublist] +len(set(gene_names)) diff --git a/xmap_biomarkers/scripts/backend/data_handling.R b/xmap_biomarkers/scripts/backend/data_handling.R new file mode 100755 index 0000000..9bdfce2 --- /dev/null +++ b/xmap_biomarkers/scripts/backend/data_handling.R @@ -0,0 +1,118 @@ +#fill out useful info +fill_analyte_info <- function(df, antigens=I00_Antigens){ + lookup_df <- bind_rows(antigens)[-1] + # Remove duplicates from lookup_df based on Antigen.name + lookup_df <- lookup_df %>% + distinct(Antigen.name, .keep_all = TRUE) + # Create a new column with the row names in main_df + main_df <- df %>% + rownames_to_column(var = "RowName") + # Check if most RowName values are not found in Antigen.name + rowname_matches <- main_df$RowName %in% lookup_df$Antigen.name + proportion_matches <- sum(rowname_matches) / length(main_df$RowName) + + if (proportion_matches < 0.5) { + warning("Most RowName values are not found in Antigen.name") + } else { + message("Most RowName values are found in Antigen.name") + } + # Merge the main dataframe with the lookup dataframe based on the Antigen.name column + result_df <- main_df %>% + left_join(lookup_df, by = c("RowName" = "Antigen.name")) + return(result_df) +} + +# Function to subset the dataframe based on the lowest (n) values +subset_top_n <- function(df, n) { + if ("Q.Value" %in% colnames(df)) { + subset_df <- df %>% top_n(-n, Q.Value) + } else if ("adj.P.Val" %in% colnames(df)) { + subset_df <- df %>% top_n(-n, adj.P.Val) + } else { + return(df) + } + #subset_df <- rownames_to_column(subset_df, var = "RowName") + return(subset_df) +} + +excel_subset_export <- function(dflist, n=15){ + # Apply the function to the dflist + subsetted_dflist <- lapply(dflist, subset_top_n, n) + subsetted_dflist <- lapply(subsetted_dflist,fill_analyte_info) + # Get the name of the dflist + dflist_name <- deparse(substitute(dflist)) + # Write the list of subsetted dataframes to an Excel file + excel_file_name <- paste0(dflist_name, "_Top_", n, ".xlsx") + # Create a new workbook + wb <- createWorkbook() + # Add worksheets for each subsetted dataframe and write data + for (i in seq_along(subsetted_dflist)) { + sheet_name <- names(dflist)[i] + addWorksheet(wb, sheet_name) + writeData(wb, sheet_name, subsetted_dflist[[i]]) + } + + # Save the workbook + saveWorkbook(wb, file = file.path("stats", excel_file_name), overwrite = TRUE) +} + +#Final Modifications +full_analyte_info <- function(df, antigens=I00_Antigens){ + lookup_df <- bind_rows(antigens)[-1] + # Remove duplicates from lookup_df based on Antigen.name + lookup_df <- lookup_df %>% + distinct(Antigen.name, .keep_all = TRUE) + # Create a new column with the row names in main_df + main_df <- df %>% + rownames_to_column(var = "RowName") + # Check if most RowName values are not found in Antigen.name + rowname_matches <- main_df$RowName %in% lookup_df$Antigen.name + proportion_matches <- sum(rowname_matches) / length(main_df$RowName) + + if (proportion_matches < 0.5) { + warning("Most RowName values are not found in Antigen.name") + } + # else { + # message("Most RowName values are found in Antigen.name") + # } + # Merge the main dataframe with the lookup dataframe based on the Antigen.name column + result_df <- main_df %>% + left_join(lookup_df, by = c("RowName" = "Antigen.name")) + return(result_df) +} + +excel_export <- function(dflist, name = deparse(substitute(dflist))) { + file_path <- file.path(getwd(), "reports", paste0(name, ".xlsx")) + + # Create a new workbook + wb <- createWorkbook() + + # Iterate through the list of dataframes and add worksheets + for (setid in seq_along(dflist)) { + sheet_name <- paste0("Dataset_", setid) + addWorksheet(wb, sheet_name) + writeData(wb, sheet_name, dflist[[setid]]) + } + + # Save the workbook + saveWorkbook(wb, file = file_path, overwrite = TRUE) +} + +replace_antigen_names<- function(vector, antigens=I00_Antigens, replacement_col = "Gene.name"){ + lookup_df <- bind_rows(antigens)[-1] + # Remove duplicates from lookup_df based on Antigen.name + lookup_df <- lookup_df %>% + distinct(Antigen.name, .keep_all = TRUE) + + # Create a lookup dictionary with Antigen.name as the key and the specified column as the value + lookup_dict <- setNames(lookup_df[[replacement_col]], lookup_df$Antigen.name) + replaced_vector <- lookup_dict[vector] + return(replaced_vector) +} + +untransform_subset <- function(restriction_df, df, subset_method = limma_subset, ...){ + subset <- do.call(subset_method, c(list(restriction_df), list(...))) + df_subset <- df[,colnames(df) %in% colnames(subset)] + colnames(df_subset)[-1:-2]=replace_antigen_names(colnames(df_subset[-1:-2])) + return(df_subset) +} \ No newline at end of file diff --git a/xmap_biomarkers/scripts/backend/data_import.r b/xmap_biomarkers/scripts/backend/data_import.r new file mode 100755 index 0000000..6b2b504 --- /dev/null +++ b/xmap_biomarkers/scripts/backend/data_import.r @@ -0,0 +1,148 @@ +#Takes a list of package names and automates the process of checking, installing, and loading them. +#Handles both CRAN and Bioconductor packages, ensuring that the necessary packages are available in the user's R environment. +load_dependencies <- function(pkg_list) { + # Load or install packages from list + for (pkg in pkg_list) { + if (substr(pkg, 1, 11) == "BiocManager") { + pkg = substr(pkg, 14, nchar(pkg)) + if (!requireNamespace("BiocManager", quietly = TRUE)) { + install.packages("BiocManager") + } + if (!require(pkg, character.only = TRUE)) { + BiocManager::install(pkg) + } + } + else{ + if (!require(pkg, character.only = TRUE)) { + install.packages(pkg) + } + } + library(pkg, character.only = TRUE) + } +} +# This function checks the integrity of a set of dataset files in a specified directory, filtering them by keyword, +# and ensures that each Data Intensity file has a corresponding Antigen List file. +# If any files are found to be missing an Antigen List, the function returns a list of these files, otherwise it returns TRUE. + dataset_file_integrity_check <- function(keyword) { + # Get the list of files in the "sample_data" subdirectory + file_list <- list.files("data", pattern = "\\.xlsx", full.names = TRUE) + + # Filter the file list to include only files containing the specified keyword + keyword_files <- grep(keyword, file_list, value = TRUE, ignore.case = TRUE) + + # Replace any space or hyphen in each of the names in keyword files with an underscore + keyword_files <- gsub(" |-", "_", keyword_files) + + # Remove characters in the file names up to one after the dataset keyword + keyword_files <- gsub(paste0(".*", keyword, "[ _-](.*)\\.xlsx$"), "\\1.xlsx", keyword_files) + + # Find the non-dictionary tags present in the names of several files + non_dict_tags <- unique(gsub("(_Antigen_list.xlsx|_Data_Intensity.xlsx)", "", keyword_files)) + + # Identify Data Intensity files that don't have a corresponding Antigen List file + missing_antigen_list_files <- character() + for (tag in non_dict_tags) { + antigen_file <- paste0(tag, "_Antigen_list.xlsx") + intensity_file <- paste0(tag, "_Data_Intensity.xlsx") + if (intensity_file %in% keyword_files && !(antigen_file %in% keyword_files)) { + missing_antigen_list_files <- c(missing_antigen_list_files, intensity_file) + } + } + + # Check if the list of data files with no antigen file is empty + if (length(missing_antigen_list_files) == 0) { + return(TRUE) + } else { + #print(paste("Some files are missing antigen lists:", missing_antigen_list_files)) + return(missing_antigen_list_files) + } + } +# Function to filter out data frames with a given keyword in their name +# keyword: the keyword to search for in the data frame names +# e: the environment to search in (default is parent frame) + filterclean <- function(keyword, e = parent.frame()) { + + # Get list of data frames in the specified environment + dflist = Filter(function(x) is (x, "data.frame"), + mget(ls(e),envir= e)) + # print(dflist) + # Filter out data frames without the specified keyword + dflist = dflist[grepl(keyword,ls(dflist))] + # print(dflist) + # Return filtered list of data frames + return (dflist) +} +## This import function first brings all excel documents in the sample_data directory which include the dataset string and imports them as dataframes +# The dataframes are then grouped according to _Data and _Antigen keywords in the file naming convention (filterclean function) + import <- function(dataset){ + ## Import all libraries needed for downstream + pkg_list = c("rlang", + "gridExtra", + "ggplot2", + "ggfortify", + "MASS", + "BiocManager::lumi", + "BiocManager::limma", + "readxl", + "dplyr", + "broom", + "BiocManager::qvalue", + "openxlsx", + "tibble", + "pheatmap", + "pROC", + "tidyverse", + "msigdbr", + "BiocManager::clusterProfiler") + load_dependencies(pkg_list) + # set path to sample data directory + sample_data=paste(getwd(),"/data/", sep="") + # get names of all files with .xlsx extension in sample_data directory + names = list.files(path=sample_data, pattern = ".xlsx", recursive=TRUE) + + # check if any required files are missing + no_missing_files <- dataset_file_integrity_check(dataset) + + # if files are missing + if (no_missing_files != TRUE) { + # if files are missing + # ask user if they want to halt the function or continue without missing files + stop_message <- paste0("Some files are missing antigen lists: ", no_missing_files, "\n") + cat(stop_message) + choice <- readline("Do you want to halt the function? (y/n) ") + # if user chooses to halt the function, stop and print error message + if (choice == "y") { + stop(stop_message) + }} + # read all files in sample_data directory and assign to variables with shortened names + for (file in names){ + shortindex = gregexpr(pattern=dataset,file)[[1]][1] + shortname = substring(file,shortindex+6) + shortname = gsub(" |-", "_", shortname) + assign(paste0(shortname), read_xlsx(paste(sample_data,file,sep=""))) + } + # assign cleaned data and antigen data to variables with dataset name and appropriate suffixes + assign(paste(dataset, "_A00", sep=""),filterclean("_Data")) + assign(paste(dataset, "_Antigens", sep=""), filterclean("_Antigen")) + # clean and format data + A01_Input = lapply(get(paste(dataset, "_A00", sep="")),function(df){ + df = data.frame(df) + names(df)[2] = "group" + # assign group value of 1 if it contains "GC", 0 if it contains "HD", and "NA" if neither + df$group =ifelse(grepl("GC",df$group), 1, + ifelse(grepl("HD",df$group), 0, "NA")) + df + }) + # format antigen data + AA_Antigens = lapply(get(paste(dataset, "_Antigens", sep="")),function(df){ + df = data.frame(df) + names(df)[1] = "analyte" + df + }) + # assign cleaned and formatted data to global environment variables + assign("I01_Import", A01_Input, env=globalenv()) + assign("I00_Antigens", AA_Antigens, env=globalenv()) + } +# + + diff --git a/xmap_biomarkers/scripts/backend/display_division.R b/xmap_biomarkers/scripts/backend/display_division.R new file mode 100755 index 0000000..32ee441 --- /dev/null +++ b/xmap_biomarkers/scripts/backend/display_division.R @@ -0,0 +1,54 @@ +# These functions are used to calculate the optimal number of columns and rows for a display of n items. +# The display_division function takes an argument n +# which represents the total number of items to be displayed. +# It then calls two other functions h_display_division and v_display_division +# to calculate the optimal number of columns (h) and rows (v) for displaying the items. + +h_display_division <- function(n, max_div = 5){ + divisors = 4:max_div + if (n>max_div){ + valid_divisors = divisors[n %% divisors ==0] + if (length(valid_divisors) > 0){ + return(max(valid_divisors)) + } + else{ + remains = list() + for(i in seq_along(divisors)){ + remains[i] = n %% divisors[i]} + return(divisors[length(divisors)-which.max(rev(remains))+1]) + } + } + else{ + return(n) + } +} + +v_display_division <- function(n, h, max_div = 4){ + divisors = 3:max_div + if (n/h< max_div){ + return(ceiling(n/h)) + } + else { + valid_divisors = divisors[n %% divisors*h ==0] + if (length(valid_divisors) > 0){ + return(max(valid_divisors)) + } + else{ + remains = list() + for(i in seq_along(divisors)){ + remains[i] = n %% divisors[i]*h} + return(divisors[length(divisors)-which.max(rev(remains))+1]) + } + } +} + + + +display_division <- function(n){ + h = h_display_division(n) + v = v_display_division(n,h) + d = ceiling(n/(h*v)) + return(c(h,v,d)) +} + + diff --git a/xmap_biomarkers/scripts/backend/fancy_roc.R b/xmap_biomarkers/scripts/backend/fancy_roc.R new file mode 100755 index 0000000..cde1e06 --- /dev/null +++ b/xmap_biomarkers/scripts/backend/fancy_roc.R @@ -0,0 +1,81 @@ +fancy_roc <- function(df, report, P.Val = 0.05, validation = "none") { + library(pROC) + library(ggplot2) + lrep_sigs <- report[report$adj.P.Val < P.Val,] + analytes <- row.names(lrep_sigs) + df_selected <- df[, c("group", analytes)] + df_selected$group = as.numeric(df_selected$group) + logistic_model <- glm(group ~ ., data = df_selected, family = "binomial") + + logistic_model_stepwise <- NULL + auc_stepwise <- NULL + predicted_probabilities_stepwise <- NULL + if (length(analytes) > 1) { + logistic_model_stepwise <- step(logistic_model, direction = "backward") + predicted_probabilities_stepwise <- predict(logistic_model_stepwise, type = "response") + roc_obj_stepwise <- roc(df_selected$group, predicted_probabilities_stepwise) + auc_stepwise <- auc(roc_obj_stepwise) + } + + predicted_probabilities <- predict(logistic_model, type = "response") + roc_obj <- roc(df_selected$group, predicted_probabilities) + auc <- auc(roc_obj) + + roc_data <- data.frame( + FPR = roc_obj$specificities, + TPR = roc_obj$sensitivities, + Model = "Logistic Regression" + ) + + if (!is.null(logistic_model_stepwise)) { + roc_data_stepwise <- data.frame( + FPR = roc_obj_stepwise$specificities, + TPR = roc_obj_stepwise$sensitivities, + Model = "Logistic Regression (Backwards Step)" + ) + roc_data <- rbind(roc_data, roc_data_stepwise) + } + + plot <- ggplot(data = roc_data, aes(x = FPR, y = TPR, color = Model)) + + geom_line(size = 1) + + labs( + x = "1 - Specificity", + y = "Sensitivity", + title = "" + ) + + + + theme( + panel.background = element_rect("white"), + legend.position = c(0.75,0.15), # Change legend location + #legend.justification = "bottom", + plot.title = element_text(hjust = 0.5), + legend.text = element_text(size=14), # Change legend text size + legend.background = element_rect(color="black"), + axis.text = element_text(size = 14) # Change axis tick text size + ) + + coord_cartesian(xlim = c(1, 0), ylim = c(0, 1)) + + scale_color_manual(values = c("red", "blue")) + + annotate( + "text", + x = 0.4, + y = 0.3, + label = paste("AUC: ", paste0(round(auc, 3))), + color = "red", + size = 6 #AUC text size + ) + + if (!is.null(logistic_model_stepwise)) { + plot <- plot + + annotate( + "text", + x = 0.4, + y = 0.25, + label = paste("AUC: ", paste0(round(auc_stepwise, 3))), + color = "blue", + size = 6 #AUC text size + ) + } + + print(plot) +} diff --git a/xmap_biomarkers/scripts/backend/gsea.R b/xmap_biomarkers/scripts/backend/gsea.R new file mode 100755 index 0000000..523999b --- /dev/null +++ b/xmap_biomarkers/scripts/backend/gsea.R @@ -0,0 +1,33 @@ +msigdb_workflow <- function(signif.genes, category = "C2") { + library(msigdbr) + library(ggplot2) + + msigdb_data <- msigdbr(species = "Homo sapiens", category = category) + # signif.genes <- reports_P03_Transformed_bcrsn$Set_3_limma + # top_genes <- head(signif.genes[order(signif.genes$adj.P.Val),], 25) + top_genes <- signif.genes[order(signif.genes$adj.P.Val), ] + top_genes <- fill_analyte_info(top_genes) + top_genes <- top_genes$Gene.name + + msigdb_genes <- select(msigdb_data, gs_name, gene_symbol) + enrich_msigdb <- enricher(top_genes, TERM2GENE = msigdb_genes) + + enrich_msigdb_df <- enrich_msigdb@result %>% + separate(BgRatio, into = c("size.term", "size.category"), sep = "/") %>% + separate(GeneRatio, into = c("size.overlap.term", "size.overlap.category"), sep = "/") %>% + mutate_at(vars("size.term", "size.category", "size.overlap.term", "size.overlap.category"), as.numeric) %>% + mutate("k.K" = size.overlap.term / size.term) + + enrich_plot <- enrich_msigdb_df %>% + filter(p.adjust <= 0.05) %>% + ggplot(aes(x = reorder(Description, k.K), y = k.K)) + + geom_col() + + theme_classic() + + coord_flip() + + labs( + y = "Significant genes in set / Total genes in set \nk/K", x = "Gene set", + title = paste("Differentially expressed genes enriched in", category, "Gene sets (P<0.05)") + ) + + return(list(data = enrich_msigdb_df, plot = enrich_plot)) +} diff --git a/xmap_biomarkers/scripts/backend/modeling.R b/xmap_biomarkers/scripts/backend/modeling.R new file mode 100755 index 0000000..1cc432a --- /dev/null +++ b/xmap_biomarkers/scripts/backend/modeling.R @@ -0,0 +1,95 @@ +loocv_validation <- function(df, logistic_model) { + n_samples <- nrow(df) + predicted_probabilities <- numeric(n_samples) + + for (i in 1:n_samples) { + test_set <- df[i,] + test_prob <- predict(logistic_model, newdata = test_set[-1], type = "response") + predicted_probabilities[i] <- test_prob + } + + return(predicted_probabilities) + +} + +roc_curve <- function(df, report, P.Val = 0.05, stepwise = FALSE, validation = "none") { + lrep_sigs <- report[report$adj.P.Val < P.Val,] + analytes <- row.names(lrep_sigs) + df_selected <- df[, c("group", analytes)] + df_selected$group = as.numeric(df_selected$group) + logistic_model <- glm(group ~ ., data = df_selected, family = "binomial") + + if (stepwise) { + logistic_model <- step(logistic_model, direction = "backward") + } + + model_summary <- summary(logistic_model) + accuracy <- NULL + if (validation == "LOOCV") { + predicted_probabilities <- loocv_validation(df, logistic_model) + true_labels <- as.numeric(df$group) + threshold <- 0.5 + predicted_labels <- ifelse(predicted_probabilities >= threshold, 1, 0) + correct_predictions <- predicted_labels == true_labels + accuracy <- mean(correct_predictions) + roc_obj <- roc(true_labels, predicted_probabilities) + } else { + predicted_probabilities <- predict(logistic_model, type = "response") + roc_obj <- roc(df_selected$group, predicted_probabilities) + } + + auc <- auc(roc_obj) + plot(roc_obj, main = paste("ROC Curve (AUC =", round(auc, 3), ")"),asp=1) + roc_plot <- recordPlot() + + logistic_regression <- list(model_summary = model_summary, logistic_model = logistic_model) + validation_results <- list(validation_method = validation, predicted_probabilities = predicted_probabilities, accuracy = accuracy) + roc_results <- list(roc_obj = roc_obj, auc = auc, plot = roc_plot) + + if (validation == "none") { + results <- list(logistic_regression = logistic_regression, roc = roc_results) + } else { + results <- list(logistic_regression = logistic_regression, validation = validation_results, roc = roc_results) + } + + return(results) +} + +fancy_roc <- function(df, report, P.Val = 0.05, validation = "none") { + library(pROC) + lrep_sigs <- report[report$adj.P.Val < P.Val,] + analytes <- row.names(lrep_sigs) + df_selected <- df[, c("group", analytes)] + df_selected$group = as.numeric(df_selected$group) + logistic_model <- glm(group ~ ., data = df_selected, family = "binomial") + + logistic_model_stepwise <- NULL + auc_stepwise <- NULL + predicted_probabilities_stepwise <- NULL + if (length(analytes) > 1) { + logistic_model_stepwise <- step(logistic_model, direction = "backward") + predicted_probabilities_stepwise <- predict(logistic_model_stepwise, type = "response") + roc_obj_stepwise <- roc(df_selected$group, predicted_probabilities_stepwise) + auc_stepwise <- auc(roc_obj_stepwise) + } + + predicted_probabilities <- predict(logistic_model, type = "response") + roc_obj <- roc(df_selected$group, predicted_probabilities) + auc <- auc(roc_obj) + + par(cex.axis = 1.5) + plot(roc_obj, col="red", main = "", xlim=c(1,0), ylim=c(0,1)) + + if (!is.null(logistic_model_stepwise)) { + predicted_probabilities_stepwise <- predict(logistic_model_stepwise, type = "response") + roc_obj_stepwise <- roc(df_selected$group, predicted_probabilities_stepwise) + auc_stepwise <- auc(roc_obj_stepwise) + lines(roc_obj_stepwise, col="blue") + legend("bottomright", legend=c("Logistic Regression", "Logistic Regression (Backwards Step)"), col=c("red", "blue"), lty=1, cex=0.8) + } + else { + legend("bottomright", legend="Logistic Regression", col="red", lty=1, cex=0.8) + } + text(x=0.4, y=0.4, labels=paste("AUC: ", paste0(round(auc, 3))), pos=1, cex=1, col="red") + text(x=0.4, y=0.35, labels=paste("AUC: ", paste0(round(auc_stepwise, 3))), pos=1, cex=1, col="blue")} + diff --git a/xmap_biomarkers/scripts/backend/preprocessing_stage_1.R b/xmap_biomarkers/scripts/backend/preprocessing_stage_1.R new file mode 100755 index 0000000..b43c62c --- /dev/null +++ b/xmap_biomarkers/scripts/backend/preprocessing_stage_1.R @@ -0,0 +1,144 @@ + +detect_background_noise <- function(set, empty_id = NULL){ + # Get list of unique Internal.LIMS.ID values containing the word "empty" + empty_ids <- unique(grep("empty", set$Internal.LIMS.ID, value = TRUE, ignore.case = TRUE)) + + # If empty_id is not specified by the user, prompt the user to choose from the available options + if (is.null(empty_id)){ + if (length(empty_ids) == 0){ + stop("No empty samples found in dataset") + } else if (length(empty_ids) == 1){ + empty_id <- empty_ids + message(paste0("Using empty ID: ", empty_id)) + } else { + message("Multiple empty IDs found in dataset:") + for (i in seq_along(empty_ids)){ + message(paste0(i, ": ", empty_ids[i])) + } + empty_id <- readline(prompt = "Enter the number corresponding to the desired empty ID: ") + if (!as.numeric(empty_id) %in% seq_along(empty_ids)){ + stop("Invalid input. Aborting.") + } else { + empty_id <- empty_ids[as.numeric(empty_id)] + } + } + } + # Filter the data frame to include only the chosen empty ID + emptyset <- set[set$Internal.LIMS.ID == empty_id, ] + + # Calculate the background noise + inset = emptyset[-1:-2][colMeans(emptyset[-1:-2])<(median(colMeans(emptyset[-1:-2]))+(1*sd(colMeans(emptyset[-1:-2]))))] + if (length(inset) < 0.95*length(emptyset)){ + calset = emptyset[-1:-2] + }else{ + calset = inset + } + return(max(colMeans(calset))+sd(colMeans(calset))) +} + +purge_background <- function(set, cutoff){ + bgmap = set[-1:-2]> cutoff + above_cutoff = set[-1:-2][,colSums(bgmap)>0] + below_cutoff = set[-1:-2][,colSums(bgmap)==0] + keep_set = cbind(set[1:2],above_cutoff) + remove_set = cbind(set[1:2],below_cutoff) + return(list(keep_set, remove_set)) +} + +# The handle_background function takes a list of dataframes dflist, +# applies the purge_background function to each dataframe using detect_background_noise to determine the cutoff, +# and replaces the original dataframe with the keep_set. +# The remove_set is added to a new dflist in the global environment called X01_bg_purge. +# The function returns the new dflist. +handle_background <- function(dflist) { + new_dflist <- list() + scrap_dflist <-list() + for (i in seq_along(dflist)) { + df <- dflist[[i]] + cutoff <- detect_background_noise(df) + keep_set <- purge_background(df, cutoff)[[1]] + remove_set <- purge_background(df, cutoff)[[2]] + new_dflist[[i]] <- keep_set + scrap_dflist[[i]] <- remove_set + } + names(new_dflist) <- names(dflist) + names(scrap_dflist) <- names(dflist) + assign("X01_bg_purge", scrap_dflist, envir = .GlobalEnv) + return(new_dflist) +} + +# This function takes a dataframe "set" and adjusts it by subtracting the average value of an "EMPTY-0001" sample from all other samples. +# It then sets any values less than 0 to 0, and adds 1 to all values to avoid breaking the log() function. The adjusted dataframe is returned. +emptyadjust <- function(set){ + emptyset = set[set$Internal.LIMS.ID=="EMPTY-0001",] + emptyvector = colMeans(emptyset[-1:-2]) + set = set[set$Internal.LIMS.ID!="EMPTY-0001" & set$Internal.LIMS.ID!="MIX_2-0029",] + labels = set[1:2] + set = cbind(set[1:2],sweep(set[-1:-2],2,FUN="-",emptyvector)) + ### This sets anything with less read than the empty to 0, then adds one to everything, so that it doesn't break the log() + set[-1:-2][set[-1:-2]<0] <- 0 + set[-1:-2] = set[-1:-2]+1 + return(set) +} + +# The compress_duplicates function takes a dataframe "set" and an excel file "layout" as input +# and combines rows in the dataframe based on a shared identifier in the "layout" file. +# It identifies matching rows, averages their values, and keeps the first row while removing the rest. +# If any technical replicates have a deviation greater than either item, it prints notifications. +compress_duplicates <- function(set, layout){ + outlist = c() + ### Reads the layout from excel file + slayout <- read_excel(layout) + ## Looks through the column named Tube Label for any items containing a hyphen, then uses any name preceding a hyphen as the for item + for (n in strsplit(slayout$`Tube label`[grepl("-",slayout$`Tube label`)],"-")){ + # Filters the layout to only hold items either ending in or containing the for item immediately before the hyphen + mergerows = ((slayout %>% filter(grepl(paste0(n[1],"$|",n[1],"-"),`Tube label`)))$`Sample id_LIMS`) + # Returns the sample id for those samples, which is present in the main data set + mergeset = set[grepl(paste(mergerows, collapse = "|"), set$Internal.LIMS.ID),] + # Checks that both technical replicates are close enough together that their deviation is not greater than either item (like if one was 1000 and one was 10, this would print notifications) + outlierflag = colSums(sweep(mergeset[-1:-2],2,apply(mergeset[-1:-2], 2, sd ), '-')<0) + if (sum(outlierflag)>0){ + #print(mergerows) + #print(outlierflag[outlierflag>0]) + #tupsum = c(mergerows, colnames(outlierflag[outlierflag>0])) + #print(tupsum) + } + # Reassigns the first row in the set of matches so that it is equal to the mean of all matching sets, for each variable + set[grepl(paste(mergerows, collapse = "|"), set$Internal.LIMS.ID),][1,][-1:-2] = colMeans(set[grepl(paste(mergerows, collapse = "|"), set$Internal.LIMS.ID),][-1:-2]) + # Eliminates all matching samples except the first (which is now the average of all matching) from the dataset + for (i in 2:length(mergerows)){ + set = set[row.names(set) != row.names(set[grepl(paste(mergerows, collapse = "|"), set$Internal.LIMS.ID),][i,]),] + }} + return(set) +} + +# This function takes a list of data frames dflist and a list of antigen names antigens. +# It loops over each data frame in dflist and renames the column names of the data frames according to the antigen list. +# If mode=1, the column names are set to the Antigen name +# If mode=2, the column names are set to the Gene name. +# The function then returns a list of data frames with updated column names. +set_colname_adapter <- function (dflist, antigens = I00_Antigens, mode=1, controls=get("controls", globalenv())){ + lapply(1:length(dflist), function(setid){ + set = dflist[[setid]] + antigens = antigens [[setid]] + for (i in 3:length(set)){ + analytenum = as.numeric(strsplit(colnames(set[i]), split='.', fixed = TRUE)[[1]][2]) + if (mode == 1){ + colnames(set)[i] = antigens[antigens$analyte == analytenum,]$Antigen.name + } else if (mode == 2){ + colnames(set)[i] = antigens[antigens$analyte == analytenum,]$Gene.name + }} + set = set[,!(names(set) %in% controls)] + return(set) + }) +} + + +### Automatic Processing +stage_1 <- function(dflist, name){ + T01 = handle_background(dflist) + T02 = lapply(T01,emptyadjust) + T03 = lapply(T02,compress_duplicates, layout="data/layout.xlsx") + T04 = set_colname_adapter(T03) + assign(name, T04, envir = .GlobalEnv) +} diff --git a/xmap_biomarkers/scripts/backend/preprocessing_stage_2.R b/xmap_biomarkers/scripts/backend/preprocessing_stage_2.R new file mode 100755 index 0000000..a3ce3b1 --- /dev/null +++ b/xmap_biomarkers/scripts/backend/preprocessing_stage_2.R @@ -0,0 +1,40 @@ +# The function adds a prefix "Set_" to the index of each data frame to create the name for that data frame. +# The function returns a list of these generated names. +simple_names <- function (dflist){ + namelist = list() + for (i in 1:length(dflist)){ + namelist[i] = paste0("Set_", i) + } + return(namelist) +} + +# The function mergedown takes a list of data frames dflist and merges them into a single data frame by +# taking the row mean of columns with the same name in each data frame. It returns the merged data frame. +# If there are columns in a data frame that are not present in any other data frame, they are included in the merged data frame as is. +mergedown <- function (dflist){ + outputdf = dflist[[1]] + for (setid in 2:length(dflist)){ + originlist = colnames(dflist[[1]])[-1:-2] + mergelist = colnames(dflist[[setid]])[-1:-2] + uniquelist = mergelist[!(mergelist %in% originlist)] + mergelist = mergelist[mergelist %in% originlist]} + for (name in mergelist) { + #print(name) + outputdf[,name] = rowMeans(data.frame(dflist[[1]][,name], dflist[[setid]][,name]), na.rm = TRUE) + } + if (length(uniquelist) != 0){ + for (name in uniquelist) { + #print(name) + outputdf[name] = dflist[[setid]][,name] + } + } + return(outputdf) +} + +#Automatic Processing +stage_2 <- function(dflist, name){ + set3 <- mergedown(dflist) + dflist <- c(dflist, list(set3)) + names(dflist) <- simple_names(dflist) + assign(name, dflist, envir = .GlobalEnv) +} \ No newline at end of file diff --git a/xmap_biomarkers/scripts/backend/pretty_pictures.R b/xmap_biomarkers/scripts/backend/pretty_pictures.R new file mode 100755 index 0000000..2139312 --- /dev/null +++ b/xmap_biomarkers/scripts/backend/pretty_pictures.R @@ -0,0 +1,158 @@ +pp_dflist_wrapper <- function(dflist, pp_function){ + dflist_name = deparse(substitute(dflist)) + plot_name = paste(strsplit(deparse(substitute(pp_function)), "_")[[1]][-1], collapse = "") + dir_path = file.path(getwd(),"plots",dflist_name,plot_name) + dir.create(dir_path, recursive=TRUE, showWarnings = FALSE) + for (setid in seq_along(dflist)){ + set_name = paste("Set",setid,sep="_") + name = (file.path(dir_path,set_name)) + pp_function(dflist[[setid]], name) + } +} + +pca_plot <- function(data, show_ellipse = TRUE) { + library(ggplot2) + library(ggfortify) + + data$group <- factor(data$group, levels = c(0, 1), labels = c("Healthy", "Diseased")) + pca_data <- prcomp(data[-1:-2], center = TRUE, scale = TRUE) + + # Extract PCA scores + pca_scores <- as.data.frame(pca_data$x) + pca_scores$group <- data$group + # Calculate percentage of variance explained by each PC + var_exp <- round(pca_data$sdev^2 / sum(pca_data$sdev^2) * 100, 2) + + # Update axis labels with percentage of variance explained + x_label <- paste0("PC1 (", var_exp[1], "%)") + y_label <- paste0("PC2 (", var_exp[2], "%)") + + plot <- ggplot(pca_scores, aes(x = PC1, y = PC2, color = group)) + + geom_point() + + theme_classic() + + labs(x = x_label, y = y_label, title = "PCA Plot") + + scale_color_manual(values = c("Healthy" = "blue", "Diseased"="red")) + + if (show_ellipse) { + plot <- plot + stat_ellipse(aes(fill = group), geom = "polygon", level = 0.95, alpha = 0.2) + + labs(title = "") + + scale_fill_manual(values = c("Healthy" = "palegreen", "Diseased"="palegoldenrod")) + } + + return(plot) +} + + + +pp_box_plot_multi <- function(data, name){ + # Set up plot area and device + dim = display_division(ncol(data)-2) + if ((ncol(data)-2)<=(dim[1]*dim[2])){ + filename = name + col_range = 3:ncol(data) + png(filename = paste0(filename,".png"), width = 1200+300*dim[1], height = 900+100*dim[2], res=250) + par(mfrow = c(dim[2],dim[1])) + for (i in col_range) { + plot = boxplot(data[,i] ~ data$group, main = colnames(data)[i], xlab = "Group", ylab="") + } + dev.off() + } + else{ + modifier = dim[1]*dim[2] + for (d in seq(dim[3])){ + filename = paste(name,d,sep="_") + png(filename = paste0(filename,".png"), width = 1200+300*dim[1], height = 900+300*dim[2], res=250) + col_range = 3:(modifier+2)+(modifier*(d-1)) + col_range = col_range[col_range<=ncol(data)] + par(mfrow = c(dim[2],dim[1])) + print(col_range) + for (i in col_range) { + plot = boxplot(data[,i] ~ data$group, main = colnames(data)[i], xlab = "Group", ylab="") + } + dev.off() + } + } +} + +library(ggplot2) +#library(ggbreak) + +pp_gg_box_plot_multi <- function(data, name){ + + data <- data[,-1] + # Transform data to long format + data_long <- tidyr::pivot_longer(data, -group, names_to="Variable", values_to="Value") + + # Calculate upper limit for normal scale before break + upper_limit <- quantile(data_long$Value, 0.95) + + # Create the plot + p <- ggplot(data_long, aes(x=group, y=Value)) + + geom_boxplot(aes(group=group, fill=factor(group)), outlier.shape = NA, color="black") + # Set the boxes to neutral color and outline them in black + geom_point(aes(color=factor(group)), position = position_jitter(width = 0.3), alpha=0.7) + # Keep the points colored + facet_wrap(~Variable, scales="free_y") + + coord_trans(y="log10") + # Implement log transform + theme_bw() + + scale_fill_manual(values = c("white", "white"), guide=FALSE) + # Use white color for box fill and disable its legend + scale_color_manual(values = c("#E57373", "#4DB6AC"), + labels = c("Healthy Controls", "XFG Patients"), + name = "") + # Return to the preferred colors + theme(strip.background = element_blank(), + strip.text = element_text(size=12, face="bold"), + axis.title.x = element_blank(), + axis.title.y = element_blank(), + axis.ticks.x = element_blank(), + axis.text.x = element_blank(), + legend.position = c(0.9, 0.1), + legend.justification = c(1, 0), + legend.background = element_blank(), + legend.key = element_blank()) + + # Save the plot to a file + ggsave(filename = paste0(name, ".png"), plot = p, width = 10, height = 6) +} + + + +pp_heatmap <- function(df, subset = "full", show_row_names = TRUE, show_col_names = TRUE){ + # Apply the appropriate subset function based on the 'subset' parameter + if(subset == "limma"){ + df = limma_subset(df) + } else if(subset == "compstat"){ + df = compstat_subset(df) + } + # Remove the first two columns to create the 'subset' dataframe + subset = df[-1:-2] + # Standardize the columns of the 'subset' dataframe + subset = apply(subset, 2, function(x) (x - mean(x)) / sd(x)) + # Create row names for the 'subset' dataframe based on the 'group' and 'Internal.LIMS.ID' columns + rownames(subset) = paste0(ifelse(df$group == 0, "Healthy", "Diseased"), "-", substr(df$Internal.LIMS.ID, start = nchar(df$Internal.LIMS.ID)-3, stop = nchar(df$Internal.LIMS.ID))) + # Order the columns of the 'subset' dataframe by decreasing column means + subset = subset[, order(colMeans(subset), decreasing = TRUE)] + # Transpose the 'subset' dataframe + subset = t(subset) + + pheatmap(subset, + scale = "none", + cluster_rows = TRUE, + cluster_cols = TRUE, + show_rownames = show_row_names, + show_colnames = show_col_names, + treeheight_row = 0, + clustering_distance_cols = "euclidean", + clustering_distance_rows = "euclidean", + clustering_method = "complete") +} + +pp_multipca <- function(df, name){ + datalist <- list(base_data=df,limma_data=limma_subset(df),compstat_data = compstat_subset(df)) + plots <- lapply(names(datalist), function(name) { + plot <- pca_plot(datalist[[name]]) + plot + ggtitle(name) + }) + combined_plot <- do.call(grid.arrange, c(plots, ncol = 3)) + ggsave(paste(name, "multipca.png", sep="_"), combined_plot, width = 12, height = 4, dpi = 300) + } + + + \ No newline at end of file diff --git a/xmap_biomarkers/scripts/backend/transformation.R b/xmap_biomarkers/scripts/backend/transformation.R new file mode 100755 index 0000000..0e8defc --- /dev/null +++ b/xmap_biomarkers/scripts/backend/transformation.R @@ -0,0 +1,171 @@ +##Basic-ish Maths +geometric_mean <- function(numbers){ + gm = prod(numbers)^(1/length(numbers)) + return(gm) +} +##Diff Analysis +limma_funct <- function(data) { + t_set=t(data[-1:-2]) + design <- model.matrix(~0 + group, data=data) + colnames(design) <- c("case", "control") + contrasts = makeContrasts(Diff= control - case, levels=design) + fit<-lmFit(t_set, design, method="robust", maxit=1000) + contrast_fit <- contrasts.fit(fit,contrasts) + ebay_fit <- eBayes(contrast_fit) + DE_results <- topTable(ebay_fit, n=ncol(data), adjust.method = "fdr", confint = TRUE) + print(summary(decideTests(ebay_fit))) + return(DE_results) +} +sig_test <- function(data){ + sigtestlist = data.frame() + for (name in colnames(data[-1:-2])){ + #print(name) + # print(head(data)) + setC = data[data$group==0,][[name]] + setE = data[data$group==1,][[name]] + ShapE = shapiro.test(setE) + ShapC = shapiro.test(setC) + if (ShapE$p.value >0.05 & ShapC$p.value >0.05){ + testrow = cbind(tidy(t.test(setC, setE))[c("statistic", "p.value", "method")],ShapC$p.value, ShapE$p.value) + } else { + testrow = cbind(tidy(wilcox.test(setC, setE))[c("statistic", "p.value", "method")],ShapC$p.value, ShapE$p.value) + } + testrow$analyte = name + sigtestlist = rbind(sigtestlist, testrow) + } + return(sigtestlist) +} +comparative_statistics <- function(df) { + sigtest <- sig_test(df) + sigtest$bh_p.value <- p.adjust(sigtest$p.value, method = "BH") + qobj <- qvalue(p = sigtest$p.value) + sigtest$q.value <- qobj$qvalues + setC <- df[df$group == 0, ] + setE <- df[df$group == 1, ] + FC <- apply(setE[, -c(1:2)], 2, function(x) mean(x, na.rm = TRUE)) / + apply(setC[, -c(1:2)], 2, function(x) mean(x, na.rm = TRUE)) + log2FC <- log2(FC) + P.Value <- sigtest$p.value + Method <- sigtest$method + BH_P.Value <- sigtest$bh_p.value + Q.Value <- sigtest$q.value + ShapE <- sigtest$'ShapE$p.value' + ShapC <- sigtest$'ShapC$p.value' + comp <- data.frame(FC, log2FC, P.Value, Method, BH_P.Value, Q.Value, ShapE, ShapC) + row.names(comp) <- colnames(df)[-c(1:2)] + return(comp) +} +## Wrappers +differential_reports <- function(dflist){ + output <- list() + for (i in seq_along(dflist)) { + #print(head(dflist[[i]])) + df_name = paste0("Set_", i) + limma_output <- limma_funct(dflist[[i]]) + limma_name <- paste0(df_name, "_limma") + output[[limma_name]] <- limma_output + comp_output <- comparative_statistics(dflist[[i]]) + comp_name <- paste0(df_name, "_comparative_stats") + output[[comp_name]] <- comp_output + } + return(output) +} +limma_subset <- function(df, mode = "default", n=15, P=0.05){ + lim <- limma_funct(df) + + if (mode == "default"){ + lim_sigs <- row.names(lim[lim$adj.P.Val% arrange(adj.P.Val) %>% head(n) %>% row.names + lim_data <- cbind(df[1:2], df[lim_sigs]) + } + return(lim_data) +} +compstat_subset <- function(df){ + comp <- comparative_statistics(df) + comp_sigs <- row.names(comp[comp$Q.Value<0.05,]) + comp_data <- cbind(df[1:2],df[comp_sigs]) + return(comp_data) +} +clustering_dflist_wrapper<- function(dflist, clust_function){ + dflist_name = deparse(substitute(dflist)) + plot_name = deparse(substitute(clust_function)) + dir_path = file.path(getwd(),"plots",dflist_name,plot_name) + dir.create(dir_path, recursive=TRUE, showWarnings = FALSE) + for (setid in seq_along(dflist)){ + set_name = paste("Set",setid,sep="_") + name = (file.path(dir_path,set_name)) + clust_function(dflist[[setid]], name) + } +} +##Transformers +#BoxCox +transformer_boxcox <- function(df, weighted = TRUE){ + t_df = df + for (colname in colnames(df)[-1:-2]){ + #print(colname) + lambda = determine_lambda(colname, df) + if (weighted == TRUE){ + t_df[[colname]]=bc_weighted_transform(df[[colname]],lambda) + } + else{ + t_df[[colname]]=bc_transform(df[[colname]],lambda) + } + + } + rm(dataf,column,envir=globalenv()) + return(t_df) +} +##Boxcox Modules +determine_lambda <- function(colname, df) { + dataf <<- as.data.frame(df) + column <<- df[,colname] + # column <<- column + model <- lm(column ~ group, data = dataf) + bc <- boxcox(model, lambda = seq(-5, 5)) + lambda <- bc$x[which(bc$y==max(bc$y))] + return(lambda) +} +bc_transform <- function(y, lambda=0) { + if (lambda == 0L) { log(y) } + else { (y^lambda - 1) / lambda } +} +bc_weighted_transform <- function(y, lambda=0) { + geom = geometric_mean(y) + if (lambda == 0L) { log(y) } + else { (y^lambda - 1) / lambda*geom^(lambda-1)} +} +#RSN +transformer_rsn <- function(df){ + subset = as.matrix(df[-1:-2]) + sink(nullfile <- tempfile()) + rsn_transform = lumiN(subset, method= "rsn") + sink(NULL) + na_cols <- which(colSums(is.na(rsn_transform)) > 0) + if (length(na_cols) > 0) { + cat("Columns with NAs:", colnames(rsn_transform)[na_cols], "\n") + rsn_transform <- rsn_transform[, -na_cols] + } + return(cbind(df[1:2],rsn_transform)) +} + + + +##Automatic Processing +stage_3 <- function (dflist, name){ + trans_list <- lapply(dflist, transformer_boxcox) + trans_list_rsn <- lapply(trans_list, transformer_rsn) + bc_report_name <- paste0("reports_",name,"_bc") + bcrsn_report_name <- paste0("reports_",name,"_bcrsn") + assign(bc_report_name, differential_reports(trans_list), envir = .GlobalEnv) + assign(bcrsn_report_name, differential_reports(trans_list_rsn), envir = .GlobalEnv) + assign(name, trans_list_rsn, envir = .GlobalEnv) +} + + diff --git a/xmap_biomarkers/scripts/importer.R b/xmap_biomarkers/scripts/importer.R new file mode 100755 index 0000000..9b4e420 --- /dev/null +++ b/xmap_biomarkers/scripts/importer.R @@ -0,0 +1,15 @@ +import_libs <- function() { + function_files <- list.files(file.path("scripts", "backend"), full.names = TRUE) + + for (file in function_files) { + import_env <- new.env() + source(file, local = import_env) + function_names <- ls(import_env) + function_list <- mget(function_names, import_env) + assign(basename(file), function_list, envir = .GlobalEnv) + } +} + + + +worklib = import_libs() \ No newline at end of file diff --git a/xmap_biomarkers/scripts/workflow_frontend.R b/xmap_biomarkers/scripts/workflow_frontend.R new file mode 100755 index 0000000..406f9a6 --- /dev/null +++ b/xmap_biomarkers/scripts/workflow_frontend.R @@ -0,0 +1,61 @@ +dataset <- "GLA02" +controls <- c("Anti-human IgG", "EBNA1", "Bare-bead", "His6ABP") +for (file in list.files(file.path("scripts", "backend"))) { + print(file) + source(file.path("scripts", "backend", file)) +} +source(file.path("scripts", "importer.R")) + + +### Pipeline +import(dataset) +stage_1(I01_Import, "P01_Preprocessed") +stage_2(P01_Preprocessed, "P02_Merged") +stage_3(P02_Merged, "P03_Transformed") + + +# export_excel(P03_Transformed) +# Report with good names +report <- reports_P03_Transformed_bcrsn$Set_3_limma +anti_names <- row.names((report)) +gene_names <- unname(replace_antigen_names(anti_names)) +report["Gene_Names"] <- gene_names + +# ROC with P.Value 0.1 +fancy_roc(P03_Transformed$Set_3, report = reports_P03_Transformed_bcrsn$Set_3_limma, validation = "LOOCV") +roc_breakdown <- roc_curve(P03_Transformed$Set_3, report = reports_P03_Transformed_bcrsn$Set_3_limma, validation = "LOOCV", stepwise = TRUE) +roc_breakdown$roc +roc_breakdown$validation$accuracy +roc_breakdown$validation + + +# Heatmap +lim <- limma_subset(P03_Transformed$Set_3, mode = "raw") +names <- replace_antigen_names(colnames(lim[-1:-2])) +colnames(lim)[-1:-2] <- unname(names) +pp_heatmap(lim) +# Boxplots +pp_box_plot_multi(lim, "Boxplots") + +#PCA +pca_plot(P03_Transformed$Set_3) + +# GSEA +sig_adj <- reports_P03_Transformed_bcrsn$Set_3_limma %>% + filter(adj.P.Val < 0.05) +sig_raw <- reports_P03_Transformed_bcrsn$Set_3_limma %>% + filter(P.Value < 0.05) +# C2 = msigdb_workflow(reports_P03_Transformed_bcrsn$Set_3_limma, category = "C2") +C2 <- msigdb_workflow(sig_adj, category = "C2") +C2 <- msigdb_workflow(sig_raw, category = "C2") +C3 <- msigdb_workflow(sig_adj, category = "C3") +C3 <- msigdb_workflow(sig_raw, category = "C3") +C2$plot +C3$plot + +# OTHER +#pp_box_plot_multi(limma_subset(P03_Transformed$Set_3), "Limma_Subset") +untrans <- untransform_subset(P03_Transformed$Set_3, P02_Merged$Set_3, subset_method = limma_subset, P = 0.05, mode = "default") +limma_funct(untrans) +#pp_box_plot_multi(untrans, "untrans_limma") +pp_gg_box_plot_multi(untrans, "untrans_limma") diff --git a/xmap_biomarkers/stats/P02_Merged.xlsx b/xmap_biomarkers/stats/P02_Merged.xlsx new file mode 100755 index 0000000..717e4af Binary files /dev/null and b/xmap_biomarkers/stats/P02_Merged.xlsx differ diff --git a/xmap_biomarkers/stats/P03_Transformed.xlsx b/xmap_biomarkers/stats/P03_Transformed.xlsx new file mode 100755 index 0000000..ae8eee5 Binary files /dev/null and b/xmap_biomarkers/stats/P03_Transformed.xlsx differ diff --git a/xmap_biomarkers/wf00_antigen_selection_workflow.ipynb b/xmap_biomarkers/wf00_antigen_selection_workflow.ipynb new file mode 100755 index 0000000..110debd --- /dev/null +++ b/xmap_biomarkers/wf00_antigen_selection_workflow.ipynb @@ -0,0 +1,1414 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "%load_ext rpy2.ipython" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "import rpy2.robjects as ro\n", + "from rpy2.robjects import pandas2ri\n", + "from pathlib import Path\n", + "pandas2ri.activate()" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "NULL\n" + ] + } + ], + "source": [ + "%%R\n", + "#install.packages(\"BiocManager\")\n", + "#BiocManager::install(\"DESeq2\", update=FALSE, ask=FALSE)\n", + "#BiocManager::install(\"limma\", update=FALSE, ask=FALSE)\n", + "#BiocManager::install(\"lumi\", update=FALSE, ask=FALSE)\n", + "#BiocManager::install(\"qvalue\", update=FALSE, ask=FALSE)\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Initialization of Study 1 dataset\n", + "First, we will use our existing methods in R to read in our dataset from the first study and split it into healthy and controls as separate dataframes which we will hand off those dataframes to our Python code for further analysis. \n", + "We then will select the top 25 genes based on the mean expression values in our glaucoma group. We further will adjust these in a separate list by subtracting the mean expression values of the control group to prioritize those which are not expressed in the control group." + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "R[write to console]: \n", + "Attaching package: ‘dplyr’\n", + "\n", + "\n", + "R[write to console]: The following objects are masked from ‘package:stats’:\n", + "\n", + " filter, lag\n", + "\n", + "\n", + "R[write to console]: The following objects are masked from ‘package:base’:\n", + "\n", + " intersect, setdiff, setequal, union\n", + "\n", + "\n", + "R[write to console]: \n", + "Attaching package: ‘MASS’\n", + "\n", + "\n", + "R[write to console]: The following object is masked from ‘package:dplyr’:\n", + "\n", + " select\n", + "\n", + "\n", + "R[write to console]: Loading required package: Biobase\n", + "\n", + "R[write to console]: Loading required package: BiocGenerics\n", + "\n", + "R[write to console]: \n", + "Attaching package: ‘BiocGenerics’\n", + "\n", + "\n", + "R[write to console]: The following objects are masked from ‘package:dplyr’:\n", + "\n", + " combine, intersect, setdiff, union\n", + "\n", + "\n", + "R[write to console]: The following objects are masked from ‘package:stats’:\n", + "\n", + " IQR, mad, sd, var, xtabs\n", + "\n", + "\n", + "R[write to console]: The following objects are masked from ‘package:base’:\n", + "\n", + " anyDuplicated, aperm, append, as.data.frame, basename, cbind,\n", + " colnames, dirname, do.call, duplicated, eval, evalq, Filter, Find,\n", + " get, grep, grepl, intersect, is.unsorted, lapply, Map, mapply,\n", + " match, mget, order, paste, pmax, pmax.int, pmin, pmin.int,\n", + " Position, rank, rbind, Reduce, rownames, sapply, setdiff, sort,\n", + " table, tapply, union, unique, unsplit, which.max, which.min\n", + "\n", + "\n", + "R[write to console]: Welcome to Bioconductor\n", + "\n", + " Vignettes contain introductory material; view with\n", + " 'browseVignettes()'. To cite Bioconductor, see\n", + " 'citation(\"Biobase\")', and for packages 'citation(\"pkgname\")'.\n", + "\n", + "\n", + "R[write to console]: Setting options('download.file.method.GEOquery'='auto')\n", + "\n", + "R[write to console]: Setting options('GEOquery.inmemory.gpl'=FALSE)\n", + "\n", + "R[write to console]: No methods found in package ‘RSQLite’ for request: ‘dbListFields’ when loading ‘lumi’\n", + "\n", + "R[write to console]: \n", + "Attaching package: ‘limma’\n", + "\n", + "\n", + "R[write to console]: The following object is masked from ‘package:BiocGenerics’:\n", + "\n", + " plotMA\n", + "\n", + "\n", + "R[write to console]: Using empty ID: EMPTY-0001\n", + "\n", + "R[write to console]: Using empty ID: EMPTY-0001\n", + "\n" + ] + } + ], + "source": [ + "%%R \n", + "library(\"readxl\")\n", + "library(\"dplyr\")\n", + "library(\"MASS\")\n", + "library(\"lumi\")\n", + "library(\"limma\")\n", + "library(\"broom\")\n", + "library(\"qvalue\")\n", + "dataset <- \"GLA02\"\n", + "controls <- c(\"Anti-human IgG\", \"EBNA1\", \"Bare-bead\", \"His6ABP\")\n", + "for (file in list.files(file.path(\"scripts\", \"backend\"))) {\n", + " source(file.path(\"scripts\", \"backend\", file))\n", + "}\n", + "\n", + "\n", + "### Pipeline\n", + "import(dataset)\n", + "stage_1(I01_Import, \"P01_Preprocessed\")\n", + "stage_2(P01_Preprocessed, \"P02_Merged\")\n", + "stage_3(P02_Merged, \"P03_Transformed\")\n", + "full_dataset = P02_Merged$Set_3" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], + "source": [ + "%%R -o nameslist\n", + "antigen_names = colnames(full_dataset[-1:-2])\n", + "gene_names = replace_antigen_names(antigen_names)\n", + "nameslist = list(\"antigen_names\" = antigen_names, \"gene_names\" = gene_names)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "This next code block is just an extension of the previous one, separated for ease of reading." + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "[1] \"There are 14 antigens in the top 50 expressed antigens that are also in the top 50 adjusted antigens\"\n" + ] + } + ], + "source": [ + "%%R -o top_50 -o adj_top_50\n", + "healthy_dataset <- full_dataset[full_dataset$group == 0, ]\n", + "gc_dataset <- full_dataset[full_dataset$group == 1, ]\n", + "gc_averages <- colMeans(gc_dataset[-1:-2])\n", + "hc_averages <- colMeans(healthy_dataset[-1:-2])\n", + "adjusted_gc_averages <- gc_averages - hc_averages\n", + "gc_averages <- gc_averages[order(gc_averages, decreasing = TRUE)]\n", + "adjusted_gc_averages <- adjusted_gc_averages[order(adjusted_gc_averages, decreasing = TRUE)]\n", + "\n", + "top_50 <- names(gc_averages)[1:50]\n", + "adj_top_50 <- names(adjusted_gc_averages)[1:50]\n", + "\n", + "#check how many of the top 25 expressed genes are in the adjusted top 25 expressed genes\n", + "overlap = sum(top_50 %in% adj_top_50)\n", + "print(paste(\"There are\", overlap, \"antigens in the top 50 expressed antigens that are also in the top 50 adjusted antigens\"))" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Correlated Genes\n", + "We will also check our glaucoma dataset from our first study for any genes which were strongly correlated with any of our significant seven genes. For this we will use the Pearson correlation coefficient and select those genes which have a correlation coefficient of greater than 0.75 with any of our significant genes. \n" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [], + "source": [ + "%%R -o correlated_antigens\n", + "gc_corr_dataset <- P03_Transformed$Set_3\n", + "gc_corr_dataset <- gc_corr_dataset[gc_corr_dataset$group == 1, ]\n", + "significant_antigens <- c(\"HPRA034083\", \"HPRA000767\", \"HPRA019035\", \"HPRA006876\", \"HPRA003490\", \"HPRA022019\", \"HPRA017192\")\n", + "\n", + "correlation_threshold <- 0.75\n", + "# Revised function to ensure names are preserved in the strong correlations vector\n", + "calculate_and_filter_correlations <- function(gc_dataset, significant_antigens, corr_threshold = correlation_threshold) {\n", + " # Filter out non-antigen columns (keep only antigen data)\n", + " antigen_data <- gc_dataset[ , !(names(gc_dataset) %in% c(\"Internal.LIMS.ID\", \"group\"))]\n", + " \n", + " # Initialize a list to store strong correlation results\n", + " strong_correlation_results_fixed <- list()\n", + " \n", + " # Calculate the full correlation matrix once\n", + " full_correlations <- cor(antigen_data, use = \"complete.obs\", method = \"pearson\")\n", + " \n", + " # Iterate over each significant antigen\n", + " for(significant_antigen in significant_antigens) {\n", + " if(significant_antigen %in% names(antigen_data)) {\n", + " # Extract correlations for the current significant antigen\n", + " current_correlations <- full_correlations[, significant_antigen]\n", + " # Ensure names are preserved\n", + " names(current_correlations) <- rownames(full_correlations)\n", + " # Filter for strong correlations (absolute value greater than the threshold)\n", + " strong_correlations <- current_correlations[abs(current_correlations) > correlation_threshold] \n", + " # Remove the correlation of the antigen with itself, ensuring names are used for filtering\n", + " strong_correlations <- strong_correlations[names(strong_correlations) != significant_antigen]\n", + " \n", + " # Store the strong correlations in the list with the antigen name as the key\n", + " strong_correlation_results_fixed[[significant_antigen]] <- strong_correlations\n", + " } else {\n", + " cat(paste(\"Warning: Antigen\", significant_antigen, \"not found in dataset.\\n\"))\n", + " }\n", + " }\n", + " \n", + " return(strong_correlation_results_fixed)\n", + "}\n", + "correlation_dataframe <- calculate_and_filter_correlations(gc_corr_dataset, significant_antigens)\n", + "# Initialize an empty vector to store all unique antigen names\n", + "all_strongly_correlated_antigens <- c()\n", + "# Iterate over the list of strong correlations for each significant antigen\n", + "for(significant_antigen in names(correlation_dataframe)) {\n", + " # Extract names of strongly correlated antigens for the current significant antigen\n", + " current_antigens <- names(correlation_dataframe[[significant_antigen]])\n", + " \n", + " # Combine with the existing list of antigen names\n", + " all_strongly_correlated_antigens <- c(all_strongly_correlated_antigens, current_antigens)\n", + "}\n", + "# Remove duplicates to get a unique list of antigen names\n", + "all_strongly_correlated_antigens <- unique(all_strongly_correlated_antigens)\n", + "# now replace the names with the corresponding genes and save to a list for export to python\n", + "correlated_antigens <- all_strongly_correlated_antigens\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "This part just confirms that there are not outliers in the correlation dataset." + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "R[write to console]: \n", + "Attaching package: ‘patchwork’\n", + "\n", + "\n", + "R[write to console]: The following object is masked from ‘package:MASS’:\n", + "\n", + " area\n", + "\n", + "\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "`geom_smooth()` using formula = 'y ~ x'\n", + "`geom_smooth()` using formula = 'y ~ x'\n", + "`geom_smooth()` using formula = 'y ~ x'\n" + ] + }, + { + "data": { + "image/png": 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+ "text/plain": [ + "" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "%%R -w 1640 -h 500\n", + "library(dplyr)\n", + "library(patchwork)\n", + "library(ggplot2)\n", + "# Initialize an empty list to store pairs\n", + "pairs_list <- list()\n", + "\n", + "# Loop through each list in the correlation_dataframe\n", + "for (antigen in names(correlation_dataframe)) {\n", + " # Get the vector of correlations for the current antigen\n", + " correlations <- correlation_dataframe[[antigen]]\n", + " # Loop through each item in the vector\n", + " for (correlated_antigen in names(correlations)) {\n", + " # Append the pair (antigen, correlated_antigen) to the pairs_list\n", + " pairs_list <- append(pairs_list, list(c(antigen, correlated_antigen)))\n", + " }\n", + "}\n", + "# Now let's convert the list to a dataframe for easy handling\n", + "pairs_df <- do.call(rbind, lapply(pairs_list, function(x) {\n", + " data.frame(antigen1 = x[1], antigen2 = x[2], stringsAsFactors = FALSE)\n", + "}))\n", + "\n", + "# Sample 3 random rows (pairs)\n", + "set.seed(123) # Setting a seed for reproducibility\n", + "random_pairs <- pairs_df[sample(nrow(pairs_df), 3), ]\n", + "# Assuming gc_corr_dataset is a data frame with columns for each antigen\n", + "# Generate scatter plots for the 3 random pairs\n", + "# Store the plots in a list\n", + "plot_list <- list()\n", + "\n", + "for (i in 1:nrow(random_pairs)) {\n", + " pair <- random_pairs[i, ]\n", + " plot_data <- data.frame(\n", + " Antigen1 = gc_corr_dataset[[pair$antigen1]],\n", + " Antigen2 = gc_corr_dataset[[pair$antigen2]]\n", + " )\n", + "\n", + " p <- ggplot(plot_data, aes(x = Antigen1, y = Antigen2)) +\n", + " geom_point(alpha = 0.6) +\n", + " geom_smooth(method = \"lm\", se = FALSE, color = \"blue\") +\n", + " labs(\n", + " title = paste(\"Scatter Plot with Regression Line:\", pair$antigen1, \"vs.\", pair$antigen2),\n", + " x = pair$antigen1,\n", + " y = pair$antigen2\n", + " ) +\n", + " theme_minimal()\n", + "\n", + " plot_list[[i]] <- p\n", + "}\n", + "\n", + "# Combine the plots side by side\n", + "combined_plot <- plot_list[[1]] + plot_list[[2]] + plot_list[[3]] + \n", + " plot_layout(ncol = 3)\n", + "# Print the combined plot\n", + "print(combined_plot)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Filtering and Ordering\n", + "We then will have five lists:\n", + "1. The seven genes which were significant in the limma testing after adjusting for multiple testing\n", + "2. The top 50 genes based on the p-values from limma testing\n", + "3. The top 50 genes based on the mean expression values in the glaucoma group\n", + "4. The top 50 genes based on the mean expression values in the glaucoma group, adjusted by the mean expression values in the control group\n", + "5. The genes which are correlated with any of the seven significant genes\n", + "\n", + "We will then prioritize as follows:\n", + "1. Genes which are significant in the limma testing after adjusting for multiple testing\n", + "2. Genes which are significant in the limma testing and in the top expression values\n", + "3. Genes which are strongly correlated with any of the seven significant genes\n", + "3. Genes which are in the top expression values, and adjusted for the control group, sorted by the adjusted mean expression values\n", + "4. Genes which are in the top expression values, sorted by the mean expression values" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [], + "source": [ + "import pandas as pd\n", + "def read_list(file):\n", + " with open(file, 'r') as f:\n", + " return f.read().splitlines()\n", + "#top_list = read_list(Path(\"data\", \"antigen_selection\", 'top_60.list'))\n", + "limma_results = pd.read_excel(Path(\"data\", \"antigen_selection\", 'report.xlsx'))\n", + "p_val_top_50 = list(limma_results['Antigen_Names'][:50])\n", + "significant_seven = list(limma_results['Antigen_Names'][:7])\n", + "for item in p_val_top_50.copy():\n", + " if item in significant_seven:\n", + " p_val_top_50.remove(item)" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [], + "source": [ + "expression_top = []\n", + "top_50 = list(top_50)\n", + "adj_top_50 = list(adj_top_50)\n", + "#first remove the significant seven\n", + "for item in top_50.copy():\n", + " if item in significant_seven:\n", + " top_50.remove(item)\n", + "for item in top_50.copy():\n", + " if item in p_val_top_50:\n", + " expression_top.append(item)\n", + " top_50.remove(item)\n", + " elif item in adj_top_50:\n", + " expression_top.append(item)\n", + " top_50.remove(item)\n", + "expression_top.extend(top_50)\n", + "\n", + "#we will also make sure we remove the significant seven from the correlated antigens\n", + "for item in correlated_antigens.copy():\n", + " if item in significant_seven:\n", + " correlated_antigens.remove(item)" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [], + "source": [ + "#step 1 - organize our three sources into dictionaries\n", + "from rpy2.robjects import r, StrVector\n", + "from rpy2.robjects.packages import importr\n", + "def replace_antigen_names(antigens): \n", + " r_vector = StrVector(antigens)\n", + " r.source(\"scripts/backend/data_handling.R\")\n", + " r_result = r.replace_antigen_names(r_vector)\n", + " gene_names = list(r_result)\n", + " return gene_names\n", + "\n", + "p_val_top = {\n", + " \"name\": \"p_val\",\n", + " \"antigens\": list(p_val_top_50),\n", + " \"genes\": replace_antigen_names(list(p_val_top_50))\n", + " }\n", + "exp_top = {\n", + " \"name\": \"expression\",\n", + " \"antigens\": expression_top,\n", + " \"genes\": replace_antigen_names(expression_top)\n", + " }\n", + "adj_top = {\n", + " \"name\": \"adjusted\",\n", + " \"antigens\": list(adj_top_50),\n", + " \"genes\": replace_antigen_names(list(adj_top_50))\n", + "}\n", + "corr_top = {\n", + " \"name\": \"correlation\",\n", + " \"antigens\": list(correlated_antigens),\n", + " \"genes\": replace_antigen_names(list(correlated_antigens))\n", + " }\n" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [], + "source": [ + "def discover_highlights(dictionary_list):\n", + " highlight_list = []\n", + " for dictionary in dictionary_list:\n", + " for idx, gene in enumerate(dictionary[\"genes\"]):\n", + " #flatten the gene entry into a list\n", + " genes = gene.split(\",\")\n", + " for gene in genes:\n", + " highlight_entry = {\n", + " \"origin\" : dictionary[\"name\"],\n", + " \"antigen\" : dictionary[\"antigens\"][idx],\n", + " \"gene\" : gene\n", + " }\n", + " highlight_list.append(highlight_entry)\n", + " \n", + " #get all the genes from the highlights\n", + " gene_list = set([highlight[\"gene\"] for highlight in highlight_list])\n", + " antigen_highlights = []\n", + " for gene in gene_list:\n", + " #if the gene appears in three different sources, it is a highlight\n", + " highlights = [highlight for highlight in highlight_list if highlight[\"gene\"] == gene]\n", + " sources = [highlight[\"origin\"] for highlight in highlights]\n", + " if len(set(sources)) >= 3:\n", + " #add any antigens that correspond to the gene from the highlights list\n", + " antigens = [highlight[\"antigen\"] for highlight in highlights if highlight[\"gene\"] == gene]\n", + " antigen_highlights.extend(antigens)\n", + " antigen_highlights = list(set(antigen_highlights))\n", + "\n", + " return antigen_highlights\n", + "\n", + "consensus_highlights = discover_highlights([p_val_top, exp_top, adj_top, corr_top])\n", + "consensus_highlights_genes = set(replace_antigen_names(consensus_highlights))\n", + "\n", + "#remove consensus highlights from other lists\n", + "for dictionary in [p_val_top, exp_top, corr_top]:\n", + " for idx, analyte in enumerate(dictionary[\"antigens\"]):\n", + " #print(dictionary[\"name\"], idx, analyte)\n", + " if analyte in consensus_highlights:\n", + " dictionary[\"antigens\"].remove(analyte)\n", + " dictionary[\"genes\"].remove(dictionary[\"genes\"][idx])\n", + "# def expand_list_items(names_list):\n", + "# # Split apart multiples into sublists and flatten the sublists\n", + "# flattened_list = [item.strip() for sublist in names_list for item in sublist.split(\",\")]\n", + " \n", + "# # Use a dict to remove duplicates while maintaining order\n", + "# unique_items = dict.fromkeys(flattened_list)\n", + " \n", + "# # Convert the keys of the dictionary back into a list\n", + "# top_list_ordered_unique = list(unique_items.keys())\n", + "# return top_list_ordered_unique\n", + "\n", + "\n", + "# # r_vector = StrVector(expression_top)\n", + "# # r.source(\"scripts/backend/data_handling.R\")\n", + "# # r_result = r.replace_antigen_names(r_vector)\n", + "\n", + "# # python_result = list(r_result)\n", + "# check_highlights([p_val_top, expression_top, correlation_top])\n" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [], + "source": [ + "def expand_list_items(top_list):\n", + " # Split apart multiples into sublists and flatten the sublists\n", + " flattened_list = [item.strip() for sublist in top_list for item in sublist.split(\",\")]\n", + " \n", + " # Use a dict to remove duplicates while maintaining order\n", + " unique_items = dict.fromkeys(flattened_list)\n", + " \n", + " # Convert the keys of the dictionary back into a list\n", + " top_list_ordered_unique = list(unique_items.keys())\n", + " return top_list_ordered_unique" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [], + "source": [ + "# def read_list(file):\n", + "# with open(file, 'r') as f:\n", + "# return f.read().splitlines()\n", + "# top_list = read_list(Path(\"data\", \"antigen_selection\", 'top_60.list'))\n", + "# significant_seven = [\"DGCR2\", \"LOX\", \"FUT2\", \"LGSN\", \"ANXA10\", \"TMEM9B\", \"CDH5\"]\n", + "# #remove the significant seven from the top_list\n", + "# top_list = [x for x in top_list if x not in significant_seven]\n", + "# p_val_top_50 = top_list[:50]\n", + "# #some of the items in this list are actually multiple genes, so we need to fix that\n", + "\n", + "\n", + "# p_val_top_50 = expand_list_items(p_val_top_50)\n", + "# expression_val_top_50 = expand_list_items(list(top_50).copy())\n", + "# adjusted_top_50 = expand_list_items(list(adj_top_50).copy())\n", + "# correlated_gene_list = expand_list_items(correlated_genes.copy())\n", + "# combined_list =[]\n", + "# #remove the significant seven from the expression_val_top_50\n", + "# expression_val_top_50 = [x for x in expression_val_top_50 if x not in significant_seven]\n", + "# #remove the significant seven from the adjusted_top_50\n", + "# adjusted_top_50 = [x for x in adjusted_top_50 if x not in significant_seven]\n", + "# #check if any items appear in exp_top_50 and p_top_50 and adjusted_top_50\n", + "# highlight_list = list((set(expression_val_top_50) & set(p_val_top_50) & set(adjusted_top_50)))\n", + "# # highlight_list = []\n", + "# for item in highlight_list:\n", + "# expression_val_top_50.remove(item)\n", + "# p_val_top_50.remove(item)\n", + "# adjusted_top_50.remove(item)\n", + "\n", + "# #In order to prioritize the items which appear in two metrics over the items which appear in one metric, we will do some list sorting\n", + "# #First we will sort the items which appear in two metrics\n", + "# p_e, a_e = [], []\n", + "# for item in expression_val_top_50:\n", + "# if item in p_val_top_50:\n", + "# p_e.append(item)\n", + "# p_val_top_50.remove(item)\n", + "# expression_val_top_50.remove(item)\n", + "# elif item in adjusted_top_50:\n", + "# a_e.append(item)\n", + "# adjusted_top_50.remove(item)\n", + "# expression_val_top_50.remove(item)\n", + "# #Then we will compile our expression list as a \"zipper\" of the two lists, followed by anything remaining in the expression_val_top_50 list (which only appears in one metric)\n", + "# #Note that appearing in p_val_top_50 is prioritized over appearing in adjusted_top_50, but only by one index position in our final list\n", + "# expression_list = []\n", + "# for i in range(max(len(p_e), len(a_e))):\n", + "# if i < len(p_e):\n", + "# expression_list.append(p_e[i])\n", + "# if i < len(a_e):\n", + "# expression_list.append(a_e[i])\n", + "\n", + "# expression_list += expression_val_top_50\n", + "\n", + "# #Finally, since our correlation genes are lower priority than the highlight list, but higher priority than the expression list, we will remove them acccording to the same logic\n", + "# for item in highlight_list:\n", + "# if item in correlated_gene_list:\n", + "# correlated_gene_list.remove(item)\n", + "# for item in correlated_gene_list:\n", + "# if item in p_val_top_50:\n", + "# p_val_top_50.remove(item)\n", + "# elif item in expression_list:\n", + "# expression_list.remove(item)\n", + "# print(set(expression_list) & set(p_val_top_50))\n", + "# ##For some reason SGK494 wants to overlap in our sets so we are just gonna remove it from the expression list\n", + "# expression_list.remove(\"SGK494\")\n", + "# print(set(expression_list) & set(p_val_top_50))" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Result \n", + "These two we definitely want because every metric we use here identifies these in the top" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "['HPRA022890',\n", + " 'HPRA024016',\n", + " 'HPRA022891',\n", + " 'HPRA042866',\n", + " 'HPRA045993',\n", + " 'HPRA020522',\n", + " 'HPRA021736',\n", + " 'HPRA046255',\n", + " 'HPRA019334',\n", + " 'HPRA020521',\n", + " 'HPRA013060',\n", + " 'HPRA022506',\n", + " 'HPRA019333',\n", + " 'HPRA013851',\n", + " 'HPRA013573',\n", + " 'HPRA042751',\n", + " 'HPRA017982',\n", + " 'HPRA021737',\n", + " 'HPRA045372',\n", + " 'HPRA029223',\n", + " 'HPRA001197',\n", + " 'HPRA004387',\n", + " 'HPRA002363',\n", + " 'HPRA026116',\n", + " 'HPRA011757',\n", + " 'HPRA037260']" + ] + }, + "execution_count": 15, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "consensus_highlights " + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Summary of Lists\n", + "Now we have three lists containing:\n", + "1. The genes which were highlighted by all metrics\n", + "2. The genes which were highly correlated with the significant genes\n", + "3. The genes which were highlighted by the top expression values\n", + "4. The genes which were highlighted by the top p values\n", + "\n", + "All of these list are ordered by their respective values, so we can easily drop from the end of the list based on the number of genes we want to keep. \n", + "\n", + "We actually have two more things to add to this set of lists.\n", + "\n", + "5. Genes which are interesting based on other studies, but not necessarily in our lists\n", + "6. Genes which are highlighted by network analysis using our graphnet package\n", + "\n", + "After that, we can adjust the number of genes we keep from numbers 2,3, and 5 here. Numbers 1 and 4 will be kept in their entirety." + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [], + "source": [ + "#These genes are highlighted by the corresponding journals for their connection with xfg\n", + "other_studies_dictionary = {\n", + " \"CACNA1A\": \"https://journals.lww.com/glaucomajournal/fulltext/2018/07001/mechanisms_of_glaucoma_in_exfoliation_syndrome.17.aspx\",\n", + " \"AGPAT1\": \"https://pubmed.ncbi.nlm.nih.gov/31687947/\",\n", + " \"CYP39A1\": \"https://pubmed.ncbi.nlm.nih.gov/34763023/\",\n", + " \"POMP\": \"https://www.nature.com/articles/ng.3875\",\n", + " \"TMEM136\": \"https://www.nature.com/articles/ng.3875\",\n", + " \"RBMS3\": \"https://www.nature.com/articles/ng.3875\",\n", + " \"SEMA6A\": \"https://www.nature.com/articles/ng.3875\",\n", + " \"LOXL1\": \"addurllater\",\n", + "}\n", + "#We will double check that these genes do not appear in any of the lists, if they do, they can be removed from the dictionary\n", + "for gene in other_studies_dictionary.keys():\n", + " if gene in expand_list_items(exp_top['genes']) or gene in expand_list_items(p_val_top['genes']) or gene in expand_list_items(corr_top['genes']):\n", + " print(f\"{gene} appears in one of the lists\")\n", + " other_studies_dictionary.pop(gene)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Network Interaction\n", + "\n", + "### Determining counts\n", + "Before we start the interaction analysis, we need to know how many we will keep from each list.\n", + "We know that we will keep all of the significant seven, and all of the other studies genes.\n", + "We also will definitely keep the genes that are in our consensus highlights.\n", + "We have 92 total to choose, so lets work from there.\n", + "We will choose a ratio of 40% from the network interaction list, and 60% from the other lists, divided evenly among metrics." + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "We will choose 21 genes from the network interaction list, 10 genes from the expression list, 10 genes from the p_value list, and 10 genes from the correlation list\n" + ] + } + ], + "source": [ + "ratio = [0.40, 0.20, 0.2, .2]\n", + "reserved_count = len(significant_seven) + len(other_studies_dictionary) + len(consensus_highlights) \n", + "remaining_count = 92 - reserved_count\n", + "\n", + "#now we can multiply each ratio by the remaining count to get the number of genes we will choose from each list\n", + "network_interaction_count = int(remaining_count * ratio[0])\n", + "expression_count = int(remaining_count * ratio[1])\n", + "p_value_count = int(remaining_count * ratio[2])\n", + "correlation_count = int(remaining_count * ratio[3])\n", + "#if the sum of these counts is less than the remaining count, we will add the difference to the network interaction count\n", + "difference = remaining_count - (network_interaction_count + expression_count + p_value_count + correlation_count)\n", + "#distribute any difference evenly across the lists\n", + "for i in range(difference):\n", + " if i % 4 == 0:\n", + " network_interaction_count += 1\n", + " elif i % 4 == 1:\n", + " expression_count += 1\n", + " elif i % 4 == 2:\n", + " p_value_count += 1\n", + " else:\n", + " correlation_count += 1\n", + "\n", + "print(f\"We will choose {network_interaction_count} genes from the network interaction list, {expression_count} genes from the expression list, {p_value_count} genes from the p_value list, and {correlation_count} genes from the correlation list\")" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [], + "source": [ + "import json\n", + "import time\n", + "import collections\n", + "import pandas as pd\n", + "from pathlib import Path\n", + "from modules import Graphnet\n", + "\n", + "keychain = Path(\"keys\", \".keychain\")\n", + "keys = json.load(open(keychain))\n", + "graph = Graphnet(\n", + " uri=keys[\"graphnet\"][\"uri\"],\n", + " username=keys[\"graphnet\"][\"username\"],\n", + " password=keys[\"graphnet\"][\"password\"],\n", + ")\n", + "#Now we will set our limits for the number of genes we will choose from each list\n", + "expression_aggregate = expand_list_items(exp_top['genes'])\n", + "p_value_aggregate = expand_list_items(p_val_top['genes'])\n", + "correlation_aggregate = expand_list_items(corr_top['genes'])\n", + "s7_aggregate = set(replace_antigen_names(significant_seven))\n", + "highlight_aggregate = set(replace_antigen_names(consensus_highlights))\n", + "\n", + "# #Then we will join all of the items we are keeping, except the other studies genes, into one list for use by our network interaction model\n", + "aggregate_top_list = []\n", + "aggregate_top_list.extend(s7_aggregate)\n", + "aggregate_top_list.extend(highlight_aggregate)\n", + "iteration = max(len(expression_aggregate), len(p_value_aggregate), len(correlation_aggregate))\n", + "for i in range(iteration):\n", + " if i < len(expression_aggregate):\n", + " aggregate_top_list.append(expression_aggregate[i])\n", + " if i < len(p_value_aggregate):\n", + " aggregate_top_list.append(p_value_aggregate[i])\n", + " if i < len(correlation_aggregate):\n", + " aggregate_top_list.append(correlation_aggregate[i])\n", + "aggregate_top_list = expand_list_items(aggregate_top_list)[0:50]\n", + "# aggregate_top_list.extend(significant_seven)\n", + "# aggregate_top_list.extend(highlight_list)\n", + "# aggregate_top_list.extend(correlated_gene_list)\n", + "# current_length = len(aggregate_top_list)\n", + "# target_length = 92 - (len(other_studies_dictionary) + network_interaction_count)\n", + "# #zipper in expression and p_value lists up to 40 items total. This prevents the network interaction list from being too long based on the lower content of our lists\n", + "# #subtracted 4 additionally because the numbers are not working out perfectly\n", + "# for i in range(0, int((target_length-current_length)/2)-4):\n", + "# #print(i)\n", + "# if i < len(expression_list):\n", + "# aggregate_top_list.append(expression_list[i])\n", + "# if i < len(p_value_list):\n", + "# aggregate_top_list.append(p_value_list[i])\n", + "\n", + "\n", + "#Just to double check, we should expect a length of 92 - (the length of the other studies dictionary+the length of the planned network interaction list)\n", + "# print(len(aggregate_top_list) == 92 - (len(other_studies_dictionary) + network_interaction_count) ) #True" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Building Interaction Dictionaries for Nodes\n", + "\n", + "In this analysis, we aim to explore the interactions between a set of proteins. For each protein (or \"node\") in our list of interest (`aggregate_top_list`), we construct an interaction dictionary. This dictionary maps out the shortest paths between the start node and each node of interest, highlighting the key proteins (or \"intermediates\") involved. Particularly, we focus on identifying proteins that appear across multiple paths, referred to as \"prime_duplicates.\" These prime duplicates may suggest significant roles in protein interaction networks.\n", + "\n", + "### Function Overview\n", + "\n", + "The core of our analysis relies on the `build_interaction_dictionary` function. This function generates a dictionary of proteins along the shortest paths between a start node and nodes of interest, using our graph network based on Neo4j.\n", + "\n", + "\n", + "This function processes a given start node against a list of nodes of interest, identifying all relevant proteins along the shortest paths between those nodes and pinpointing any significant overlaps as prime duplicates." + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [], + "source": [ + "def build_interaction_dictionary(start_node:str, nodes_of_interest:list):\n", + "\n", + " \"\"\"\n", + " This function takes a start node and a list of nodes of interest and returns a dictionary of the proteins appearing along the shortest paths between the start node and each node of interest.\n", + " Additionally, identifies any proteins that appear in multiple paths as \"prime_duplicates\"\n", + "\n", + " Args:\n", + " start_node: The protein_ID of the start node\n", + " nodes_of_interest: A list of protein_IDs of the nodes of interest\n", + "\n", + " Returns:\n", + " node_dict: A dictionary containing the start node, the intermediate interactions, and any prime_duplicates\n", + "\n", + " \"\"\"\n", + " node_paths_list = []\n", + " for end_node in nodes_of_interest:\n", + " if end_node == start_node:\n", + " continue\n", + " #print(f'Finding path from {start_node} to {end_node}')\n", + " path = graph.find_shortest_path(start_node=start_node, end_node=end_node, min_strength=50)\n", + " actual_path = path[0][\"path\"]\n", + " path_nodes = [node[\"protein_ID\"] for node in actual_path.nodes]\n", + " #remove the start and end nodes from the list\n", + " path_nodes.remove(start_node)\n", + " path_nodes.remove(end_node)\n", + " #if the path is not empty, print the path\n", + " if path_nodes != []:\n", + " #print(f'Path from {start_node} to {end_node} is {path_nodes}')\n", + " node_paths_list.append(path_nodes)\n", + " #else:\n", + " #print(f'The nodes {start_node} and {end_node} directly interact')\n", + " #flatten the list\n", + " node_paths_list = [item for sublist in node_paths_list for item in sublist]\n", + " #print any duplicates in the list\n", + " prime_duplicates = [item for item, count in collections.Counter(node_paths_list).items() if count > 1]\n", + " node_dict = {\n", + " \"node\": start_node,\n", + " \"intermediate_interactions\": node_paths_list,\n", + " \"prime_duplicates\": prime_duplicates\n", + " }\n", + " return node_dict" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Implementation\n", + "\n", + "First, we need to check that all the items in our `aggregate_top_list` are available in our database and remove any that are unsupported. We will print these out so that we know what has been excluded. We then iterate through each node in `aggregate_top_list`, applying `build_interaction_dictionary` to uncover the network of interactions. The following code snippet demonstrates this process, with a status update displaying the progress of this computation.\n", + "\n", + "Finally we can a quick description of the dataframe just to see that we have results here." + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "SGK494 is not in the database\n", + "AC005726.1 is not in the database\n", + "PALM2-AKAP2 is not in the database\n", + "PALM2 is not in the database\n" + ] + } + ], + "source": [ + "unfound_items = []\n", + "for idx, item in enumerate(aggregate_top_list):\n", + " #print(idx, item)\n", + " checklist = (graph.execute_query(f\"MATCH (p:protein) WHERE p.protein_ID = '{item}' RETURN p.protein_ID, p.annotation\"))\n", + " if checklist:\n", + " pass#print(f\"{item} is in the database\")\n", + " else:\n", + " print(f\"{item} is not in the database\")\n", + " #print(f'{idx}, {item} not found')\n", + " unfound_items.append((item, idx))\n", + "#remove the unfound items from the list based on the index\n", + "for item in unfound_items[::-1]:\n", + " #drop the item from the list\n", + " aggregate_top_list.pop(item[1]) " + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + " node intermediate_interactions \\1\n", + "count 46 46 \n", + "unique 46 46 \n", + "top LOX [MFSD2A, HSPB6, MRI1, VEGFB, ACTB, HYOU1, ARPC... \n", + "freq 1 1 \n", + "\n", + " prime_duplicates \n", + "count 46 \n", + "unique 45 \n", + "top [HSPB6, CFTR, ARF5] \n", + "freq 2 \n" + ] + } + ], + "source": [ + "interaction_df = pd.DataFrame()\n", + "total_nodes = len(aggregate_top_list)\n", + "for index, start_node in enumerate(aggregate_top_list):\n", + " percentage_complete = (index + 1) / total_nodes * 100 # Calculate completion percentage\n", + " print(f\"Percentage complete: {percentage_complete:.2f}% | Currently processing: {start_node}\", end='\\r')\n", + " node_dict = build_interaction_dictionary(start_node, aggregate_top_list)\n", + " # Note: It seems there might be a typo in your code `_append` should be `append`\n", + " interaction_df = interaction_df._append(node_dict, ignore_index=True)\n", + " time.sleep(0.1) #added to prevent lockup of the database due to too many requests\n", + "print(interaction_df.describe())" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Looking for overlaps in the interaction dictionaries \n", + "\n", + "Next we will iterate through our interaction dictionaries and look for overlaps in the proteins that are found in the shortest paths between the start node and the nodes of interest. We will then identify the proteins that are found in the most interaction dictionaries and consider these as potential antigens for the xMAP assay. \n", + "\n", + "We chose to first select the significant proteins from our previous study which had adjusted p-valuse less than 0.05 and highlight the overlapping proteins in these interaction dictionaries over the rest of the list.\n", + "\n", + "We also note whether any of the proteins in the prime duplicates appear in multiple entries in the top list. This may suggest that these proteins are especially significant and should be considered for the xMAP assay.\n", + "\n", + "#### Clarification on Primes\n", + "As a definition, herein we refer to \"prime duplicates\" as proteins which appear in the shortest path from a given starting node to other nodes within a given subset. These prime duplicates are of particular interest, as they may suggest significant roles in protein interaction networks.\n", + "\n", + "\"significant primes\" is meant to reflect an added value, such as if these prime duplicates are derived from a starting node from our \"significant seven\" list, or if they are \"prime duplicates\" that appear based on multiple starting nodes. Note: this is not a formal term, but rather a way to distinguish between prime duplicates that are of particular interest." + ] + }, + { + "cell_type": "code", + "execution_count": 22, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "\n", + "Duplicate prime duplicates: ['HSPB6', 'CLTC', 'ACTB']\n", + "Prime duplicates for the significant seven: ['SOD3', 'CLTC', 'S100A2', 'TMEM59L', 'SOX5', 'HYOU1', 'ENDOV', 'HSPB6', 'PDK4', 'ACTB', 'SERPINH1', 'VCP', 'BBS10', 'CFTR', 'AUP1', 'PHGDH', 'RNF150', 'MAPK8IP3']\n", + "Total number of significant primes: 18\n" + ] + } + ], + "source": [ + "#check the prime_duplicates for the significant seven\n", + "significant_primes = []\n", + "for node in list(s7_aggregate):\n", + " #print(f\"Prime duplicates for {node}: {interaction_df[interaction_df['node'] == node]['prime_duplicates'].values[0]}\")\n", + " significant_primes.append(interaction_df[interaction_df['node'] == node]['prime_duplicates'].values[0])\n", + "#flatten the list\n", + "significant_primes = [item for sublist in significant_primes for item in sublist]\n", + "#print any duplicates in the list\n", + "multi_sig_primes = [item for item, count in collections.Counter(significant_primes).items() if count > 1]\n", + "print(\"\")\n", + "print(f\"Duplicate prime duplicates: {multi_sig_primes}\")\n", + "#remove duplicates\n", + "significant_primes = list(set(significant_primes))\n", + "#double check that none of the significant primes are in the aggregate_top_list\n", + "for gene in significant_primes:\n", + " if gene in aggregate_top_list:\n", + " print(f\"{gene} is in the aggregate_top_list\")\n", + " significant_primes.remove(gene)\n", + "print(f\"Prime duplicates for the significant seven: {significant_primes}\")\n", + "#add the multi_sig_primes to the significant_primes\n", + "significant_primes.extend(multi_sig_primes)\n", + "#remove any duplicates\n", + "significant_primes = list(set(significant_primes))\n", + "print(f\"Total number of significant primes: {len(significant_primes)}\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Expanding to the full list\n", + "\n", + "We repeat the process again for the rest of the proteins in the top list with the exception that we also will count the number of times that the proteins in the prime duplicates appear in the interaction dictionaries. This will allow us to select the most likely candidates for the xMAP assay.\n", + "Here we exclude any proteins already in the top list from the previous step, and select an \"n\" value for how many additional proteins we would like to include, which will be the remainder of our network interaction count, minus the number of prime duplicates already discovered.\n", + "The printed value shows the protein names as well as the number of starting nodes they appear as prime duplicates for. This will allow us to select the most likely candidates for the xMAP assay." + ] + }, + { + "cell_type": "code", + "execution_count": 23, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "The top 3 prime duplicates are:\n", + "ARF5 : 9\n", + "CTNNB1 : 7\n", + "GRIA3 : 4\n" + ] + } + ], + "source": [ + "# Number of top items to print\n", + "n = network_interaction_count- len(significant_primes)\n", + "\n", + "secondary_significant_primes = [item for item in interaction_df['prime_duplicates']]\n", + "secondary_significant_primes = [item for sublist in secondary_significant_primes for item in sublist]\n", + "secondary_multi_sig_primes = [(item,count) for item, count in collections.Counter(secondary_significant_primes).items() if count > 1]\n", + "new_additions = [item for item in secondary_multi_sig_primes if item[0] not in significant_primes]\n", + "new_additions.sort(key=lambda x: x[1], reverse=True)\n", + "#double check that none of the new additions are in the aggregate_top_list or the significant_primes\n", + "for prime, count in new_additions:\n", + " if prime in aggregate_top_list or prime in significant_primes:\n", + " print(f\"{prime} is in the aggregate_top_list or the significant_primes\")\n", + " new_additions.remove((prime, count))\n", + "\n", + "print(f\"The top {n} prime duplicates are:\")\n", + "for prime, count in new_additions[:n]:\n", + " print(f\"{prime} : {count}\")\n", + "\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Final Answer\n", + "\n", + "Finally, we will combine our lists:\n", + "1. The significant proteins from the previous study\n", + "2. The proteins that appeared in the most interaction dictionaries based on the significant seven\n", + "3. The proteins that appeared in the most interaction dictionaries based on the rest of the top list" + ] + }, + { + "cell_type": "code", + "execution_count": 45, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "AGPAT1 is in other_studies at index 1\n", + "DCUN1D4 is in new_additions at index 4\n", + "DCUN1D4 is in new_additions at index 4\n", + "PHGDH is in significant_primes at index 8\n", + "PHGDH is in significant_primes at index 8\n", + "TMEM59L is in significant_primes at index 3\n", + "ENDOV is in significant_primes at index 17\n", + "POMP is in other_studies at index 3\n", + "POMP is in other_studies at index 3\n", + "VCP is in significant_primes at index 11\n", + "VCP is in significant_primes at index 11\n", + "AUP1 is in significant_primes at index 14\n", + "AUP1 is in significant_primes at index 14\n", + "GAS7 is in new_additions at index 6\n", + "GAS7 is in new_additions at index 6\n", + "RBMS3 is in other_studies at index 5\n", + "ACTB is in exp_top at index 49\n", + "ACTB is in significant_primes at index 15\n", + "ACTB is in exp_top at index 49\n", + "ACTB is in significant_primes at index 15\n", + "CYP39A1 is in other_studies at index 2\n", + "PDK4 is in significant_primes at index 7\n", + "CACNA1A is in other_studies at index 0\n", + "CACNA1A is in other_studies at index 0\n", + "HSPB6 is in significant_primes at index 6\n", + "HSPB6 is in significant_primes at index 6\n", + "S100A2 is in significant_primes at index 2\n", + "CFTR is in significant_primes at index 13\n", + "CFTR is in significant_primes at index 13\n", + "HYOU1 is in significant_primes at index 5\n", + "SEMA6A is in other_studies at index 6\n", + "CLTC is in significant_primes at index 1\n", + "KIF1A is in new_additions at index 3\n", + "KIF1A is in new_additions at index 3\n", + "SERPINH1 is in significant_primes at index 9\n", + "CRYAB is in new_additions at index 5\n", + "LOXL1 is in other_studies at index 7\n", + "LOXL1 is in other_studies at index 7\n", + "SOD3 is in significant_primes at index 0\n", + "CTNNB1 is in new_additions at index 1\n", + "CTNNB1 is in new_additions at index 1\n", + "MAPK8IP3 is in significant_primes at index 10\n", + "MAPK8IP3 is in significant_primes at index 10\n", + "SOX5 is in significant_primes at index 4\n", + "BBS10 is in significant_primes at index 12\n", + "GRIA3 is in new_additions at index 2\n", + "GRIA3 is in new_additions at index 2\n", + "RNF150 is in significant_primes at index 16\n" + ] + } + ], + "source": [ + "new_additions_genes = [n[0] for n in new_additions]\n", + "exp_top_genes = expand_list_items(exp_top['genes'])\n", + "p_val_top_genes = expand_list_items(p_val_top['genes'])\n", + "corr_top_genes = expand_list_items(corr_top['genes'])\n", + "other_studies_genes = list(other_studies_dictionary.keys())\n", + "significant_primes = list(significant_primes)\n", + "final_list_genes = final_list_genes\n", + "\n", + "##I want to build a quick tool that will allow me to check which lists a given gene is in and give me the indexes in those lists\n", + "def gene_checker(genecol):\n", + " for gene in genecol:\n", + " for listname, genes_list in {\n", + " \"new_additions\" : new_additions_genes, \n", + " \"exp_top\" : exp_top_genes, \n", + " \"p_val_top\": p_val_top_genes, \n", + " \"corr_top\": corr_top_genes, \n", + " # \"final_list\" : final_list_genes,\n", + " \"other_studies\" : other_studies_genes,\n", + " \"significant_primes\" : significant_primes\n", + " }.items():\n", + " if gene in genes_list:\n", + " #find the index of the gene in the list\n", + " index = genes_list.index(gene)\n", + " print(f\"{gene} is in {listname} at index {index}\")\n", + "\n", + "genecol = [\"AGPAT1\", \"DCUN1D4\", \"DCUN1D4\", \"PHGDH\", \"PHGDH\", \"TMEM59L\", \"ENDOV\", \"POMP\", \"POMP\", \"VCP\", \"VCP\", \"AUP1\", \"AUP1\", \"GAS7\", \"GAS7\", \"RBMS3\", \"ACTB\", \"ACTB\", \"CYP39A1\", \"PDK4\", \"CACNA1A\", \"CACNA1A\", \"HSPB6\", \"HSPB6\", \"S100A2\", \"CFTR\", \"CFTR\", \"HYOU1\", \"SEMA6A\", \"CLTC\", \"KIF1A\", \"KIF1A\", \"SERPINH1\", \"CRYAB\", \"LOXL1\", \"LOXL1\", \"SOD3\", \"CTNNB1\", \"CTNNB1\", \"MAPK8IP3\", \"MAPK8IP3\", \"SOX5\", \"BBS10\", \"GRIA3\", \"GRIA3\", \"RNF150\"]\n", + "gene_checker(genecol)" + ] + }, + { + "cell_type": "code", + "execution_count": 40, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "The final list contains 81 unique antigens and genes\n", + "We will add 11 items evenly from the different metrics\n", + "Added 3 items from p_val_top\n", + "Added 4 items from exp_top\n", + "Added 0 items from corr_top\n", + "Added 4 items from new_additions\n", + "The final list now contains 92 unique antigens and genes\n" + ] + } + ], + "source": [ + "# Adding it all together now\n", + "final_list_antigens = []\n", + "final_list_genes = []\n", + "#First we add our reserved items\n", + "final_list_antigens.extend(significant_seven)\n", + "final_list_antigens.extend(consensus_highlights)\n", + "final_list_genes.extend(other_studies_dictionary.keys())\n", + "#Then we add from each of our metrics the intended amount of items\n", + "final_list_antigens.extend(p_val_top['antigens'][0:p_value_count])\n", + "final_list_antigens.extend(exp_top['antigens'][0:expression_count])\n", + "final_list_antigens.extend(corr_top['antigens'][0:correlation_count])\n", + "final_list_genes.extend(significant_primes)\n", + "final_list_genes.extend([item[0] for item in new_additions[:n]])\n", + "\n", + "#Now we check the length of the final list, after removing any duplicates\n", + "final_list = list(set(final_list_antigens))+list(set(final_list_genes))\n", + "print(f\"The final list contains {len(final_list)} unique antigens and genes\")\n", + "addition_length = 92 - len(final_list)\n", + "print(f\"We will add {addition_length} items evenly from the different metrics\")\n", + "# Initialize counters\n", + "p_count = 0\n", + "e_count = 0\n", + "c_count = 0\n", + "n_count = 0\n", + "i=1\n", + "while len(set(final_list_antigens)) + len(set(final_list_genes)) < 92:\n", + " final_list_antigens = list(set(final_list_antigens))\n", + " final_list_genes = list(set(final_list_genes))\n", + " position_add = i // 4\n", + " if i % 4 == 0:\n", + " if len(p_val_top['antigens']) > p_value_count + position_add:\n", + " antigen = p_val_top['antigens'][p_value_count + position_add]\n", + " if antigen not in final_list_antigens:\n", + " final_list_antigens.append(antigen)\n", + " p_count += 1 # Increment counter\n", + " elif i % 4 == 1:\n", + " if len(exp_top['antigens']) > expression_count + position_add:\n", + " antigen = exp_top['antigens'][expression_count + position_add]\n", + " if antigen not in final_list_antigens:\n", + " final_list_antigens.append(antigen)\n", + " e_count += 1 # Increment counter\n", + " elif i % 4 == 2:\n", + " if len(corr_top['antigens']) > correlation_count + position_add:\n", + " antigen = corr_top['antigens'][correlation_count + position_add]\n", + " if antigen not in final_list_antigens:\n", + " final_list_antigens.append(antigen)\n", + " c_count += 1 # Increment counter\n", + " else:\n", + " if len(new_additions) > n + position_add:\n", + " gene = new_additions[n + position_add][0]\n", + " if gene not in final_list_genes:\n", + " final_list_genes.append(gene)\n", + " n_count += 1 # Increment counter\n", + " i += 1\n", + "\n", + "# Print the counts\n", + "print(f\"Added {p_count} items from p_val_top\")\n", + "print(f\"Added {e_count} items from exp_top\")\n", + "print(f\"Added {c_count} items from corr_top\")\n", + "print(f\"Added {n_count} items from new_additions\")\n", + "\n", + "final_list = list(set(final_list_antigens))+list(set(final_list_genes))\n", + "print(f\"The final list now contains {len(final_list)} unique antigens and genes\")" + ] + }, + { + "cell_type": "code", + "execution_count": 29, + "metadata": {}, + "outputs": [], + "source": [ + "# final_list = significant_primes + highlight_list + list(other_studies_dictionary.keys()) + significant_seven + new_additions + correlated_gene_list + expression_list + p_value_list \n", + "# #One last check that we don't have any duplicates\n", + "# print(len(set(final_list)) == len(final_list)) #True\n", + "\n", + "items_per_line = 10 # Set the number of items per line\n", + "#sort final_lists alphabetically\n", + "final_list_antigens.sort()\n", + "final_list_antigens_gene_names = replace_antigen_names(final_list_antigens)\n", + "final_list_genes.sort()\n", + "#create a table of the final list antigens with their corresponding genes\n", + "final_list_table = pd.DataFrame(list(zip(final_list_antigens, final_list_antigens_gene_names)), columns=['Antigen', 'Corresponding Gene'])\n", + "with open('selection.txt', 'w') as f:\n", + " print(final_list_table.to_string(index=False), file=f)\n", + " print(\"\\n\\n\", file=f)\n", + " print(\"Selected additional genes to target (need antigens for):\", file=f)\n", + " for i in range(0, len(final_list_genes), items_per_line):\n", + " print(', '.join(final_list_genes[i:i + items_per_line]), file=f)\n", + "# for i in range(0, len(final_list), items_per_line):\n", + "# print(', '.join(final_list[i:i + items_per_line]))\n", + "# print(f\"Total selected: {len(final_list)}\")\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": 30, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Overlap between final_list_genes and final_list_antigens_gene_names: set()\n" + ] + } + ], + "source": [ + "#check if any items in the final_list_antigen_gene_names are also in the final_list_genes\n", + "final_list_genes = set(final_list_genes)\n", + "final_list_antigens_gene_names = set(final_list_antigens_gene_names)\n", + "overlap = final_list_genes.intersection(final_list_antigens_gene_names)\n", + "print(f\"Overlap between final_list_genes and final_list_antigens_gene_names: {overlap}\")" + ] + }, + { + "cell_type": "code", + "execution_count": 31, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "['ADK',\n", + " 'ANKRD6',\n", + " 'IQSEC1',\n", + " 'PTGES3L-AARSD1',\n", + " 'PTGES3L',\n", + " 'BTBD6',\n", + " 'SELE',\n", + " 'CAPZA2',\n", + " 'CAPZA1',\n", + " 'VAV2',\n", + " 'CCDC83',\n", + " 'IL6R',\n", + " 'AARSD1',\n", + " 'TBC1D9B']" + ] + }, + "execution_count": 31, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# #join our three dictionaries\n", + "# final_dictionary = {**expression_dict, **p_val_top_50_names_dict, **correlation_dict}\n", + "# final_antigens = []\n", + "# for gene in final_list:\n", + "# matches = [antigen for antigen, gene_name in final_dictionary.items() if gene_name == gene]\n", + "# print(matches)\n", + "expand_list_items(consensus_highlights_genes)" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "xmap_study_2", + "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": "3.12.1" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/xmap_biomarkers/xMap.Rproj b/xmap_biomarkers/xMap.Rproj new file mode 100755 index 0000000..3af27f6 --- /dev/null +++ b/xmap_biomarkers/xMap.Rproj @@ -0,0 +1,13 @@ +Version: 1.0 + +RestoreWorkspace: Default +SaveWorkspace: Default +AlwaysSaveHistory: Default + +EnableCodeIndexing: Yes +UseSpacesForTab: Yes +NumSpacesForTab: 2 +Encoding: UTF-8 + +RnwWeave: Sweave +LaTeX: pdfLaTeX