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+ {
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+ "nbformat": 4,
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+ "nbformat_minor": 0,
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+ "metadata": {
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+ "colab": {
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+ "provenance": [],
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+ "mount_file_id": "17NySOZHXz-Z8fGG-i6zpH1BGn8MGsPF_",
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+ "authorship_tag": "ABX9TyNj0zZ+MNSd0XgS6OnnIvik",
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+ "include_colab_link": true
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+ },
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+ "kernelspec": {
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+ "name": "python3",
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+ "display_name": "Python 3"
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+ },
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+ "language_info": {
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+ "name": "python"
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+ }
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+ },
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+ "cells": [
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+ {
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+ "cell_type": "markdown",
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+ "metadata": {
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+ "id": "view-in-github",
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+ "colab_type": "text"
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+ },
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+ "source": [
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+ "<a href=\"https://colab.research.google.com/github/pravincoder/Tensorflow_models/blob/main/Loan_Approval_Prediction_Model.ipynb\" target=\"_parent\"><img src=\"https://colab.research.google.com/assets/colab-badge.svg\" alt=\"Open In Colab\"/></a>"
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+ ]
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+ },
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+ {
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+ "cell_type": "markdown",
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+ "source": [
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+ "# Loan Approval Prediction Model\n",
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+ "This is the link of the dataset :- [gdrive](https://drive.google.com/file/d/1LIvIdqdHDFEGnfzIgEh4L6GFirzsE3US/view?usp=sharing)\n",
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+ "\n",
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+ "![LOAN 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a9ImS3+mmA+yi+G+7sp3k1DUQYww/En7mf0S7qeLRZ+7/WIovGDfb38fVdW78r8n6zU/op7ZigtX22y7N+FnPxf26fjGNNeL37k37URTe6OfPkTN54j21hE147+nz0emblFS9S2rl9CzmquM3N8ioN8AKu/v+7DhFtMp8v1xY/jntqwuvdLn08PZ8BAk/ghRe8X8Cm7wgRMg/ht2ek54SdVVo6oX9BA+CoQHiBr4BN3xEivGpr2Yk9IwUAvGsgvMBXwKYAgKAD4QW+AjYFAAQdCC/wFbApACDoQHiBr4BNAQBBB8ILfAVsCgAIOhBe4CtgUwBA0IHwAl8BmwIAgg6EF/gK2BQAEHQgvMBXwKYAgKAD4QW+AjYFAAQdCC/wFbApACDoQHiBr4BNAQBBB8ILfAVsCgAIOhBe4CtgUwBA0Dl14UVBQUFBQTnv5W1BxgtODNgUABB0ILzAV8CmAICgA+EFvgI2BQAEHQgv8BWwKQAg6EB4ga+ATQEAQQfCC3wFbAoACDoQXuArYFMAQNCB8AJfAZsCAIIOhBf4CtgUABB0/CO8e3+mx32f0OVLV+gCl4v/9T49/qrsfq0qCNLBAzYFAAQd/whvfoV+M7NCX+W/p+Jfv6aZn12jCz/7N/rW7VpVEKSDB2wKAAg6/hFeR/lq6mMI7zkENgUABB1/Ce8PX9PvP/s1JX7xKV2++gn945+w1XzegE0BAEHHZ8L7Df0hycL72TB92naNfvzZH2nf7TpVEKSDB2wKALAo7VXVp2DhL+HVy9owXbh0n36/6/KdKoc1vrjQT32fl9WRxsEWJW9PUlodHo8cTd1J0PK+OmyF7DSFpyAszTjMpulkFyVfqwOdvRfUd3+RiuqwJbKzFBpcpZJ8PlDlENLJHkptqwMHlewcDdwJUVunlCjFF3JUUd+1UrdBq9e9DfubNHU/SuGx1cbx0p//apLCTwrq4CzZpfn7o7SmYnBpJUGhmROeR+9g3Jv5yqmh+7jNnvYx1Xmbdhefx6j3mcNnCovUa7XhKOwtUt+jLXWg2OW6Hr5w1FWmpYfuffErvhHe/c1/o9/87o/0l7/Kj6u+oy/GP6ELV4fpix/cr5dyqPA+7aELH01SxjGpSs/76eKl0bcUXg60+2WqHGXCpkfpwsimOgBuHCq8I1fowr3FhkmcSXbShbtzRxPegyqV9tVsZduEn+6an5sgz4+7Oc4+C38nT35rIXZQpszCC8oY1e9S6m4r/tbqdW9DldYGI+S+/tukuD6GvvFXGRcWgx11KHZ7oz6fCO9m3D195TRx+Hjdno4x1Xirdh8UKNXN9Vra6zw+AiVOnBrasTNH4asfUuSpXqF3X/yKb4S3+s1z6v///IgF0fx3ogvXP6XfvOU7XhHegZFR6tUDapWDS3SUA4w20ThIZtMbtLyySumclSFXKf8qR8X9HKUXVjmAOo+5/te5ugAc7FJmfZXr2KSsngXL9Vzvcpqv/RLCexiHC28PxUdkQmrLW56MvWznAU00KoUtWpNxX9+iorU42mNbFMpUzKzSfJp9QmyW5cVTYZPWpqLUNrRIa+ublJegzgErnzF9Yi1T9x/PoPRqgi662pZ9a32R4reilFzfoLXXqi5pi81fXK6rFijN7bOQdmb31EHN3zYo4xVwLN+rjQH3KV1/RnpbG0N51vo0RW6N0rz1nRGoN6iU2zTGwfmcohqf+pxx0GRelaT90jaZFzb7sFBYz+PPJo7A+qagfccBWl1fs5OH7UpZsa20ScbNGhMP+zSg2q2OhMr2Vuu+0syWjOtYHmLjUlbzbcO2jngkz7P+CkcR3i+tcXLEM+ZQu+8sUrhTEp4qpcdC1PtcXVfrj6POHZe5Klnsg1FK144VIrwjfG0sROO1nS9HX7ye4yP8I7xa2S+7n3eWVoQ3ni7TfDRR24YoPpWgnWNDsVGNM+wcT6dpPlOgEjvAVDdnA8Y2ixizk0Ijs7TM31XYmI3Hytiydd3NASu3a9bxcJIMXWCRH+7soSmejKXtDRq+fQ3CewitCG+KRXW8e5byxhm2HwtxakfL1nZXKZnaoOxOmfIrCWob3DC3fDnwfNDZT+MLKujJJJZ7qmW1fblFpT1zF6O4Mk1T67zQ2ivQ8mCIBtZNB/IUXrb1eChC8afmc/WdkMoe+0Q4Qctct5F98LWpx4uU2ZZFwCyFw2ZfGq4zgkzdX0x/lk8SlKKmX+3kaDn1Qo2FhhH8uC7jGbwwuT1h+KTtGXrWKJnR3ioNcFsy1ncSqK+zIKV5bmzzd+1RmldikXnMbVmQ8eEgNxOj8Vfm+NRpNq+6KPJojsVE2adbvSLg57WFua51654QDRv1OgKrJiDFZz1s30Ue813Kss1SfL237W5S28NpXlSYz72hdk4axt2DzKMuGs+oAyoY90hcaclXPG3pNZaH2zifitSeRduz1HEpVN/JyExSWLbjLR+Xc0cQ3st3JmnN8s9O03eEw+1uUuEko+NOhOPlpjn3vGKkvCK6xz7HvlDMrdLU5yqTlR0kbbxqWOP4huf7HY7hhg9rfXHE3PjtHpp36eNZ40vhbbW0Jrz84fUkRcQJ33DweCDvB8RQlvDWqfDEy8xw8DS+kGsi2haJ27Fp7MrLBEUWtNUfO93Ay6pxPqS/I0PGeygtCS+Peel5zBhjys1SJCnvgRzbpIIIqoiJHniGNoyvDBxByW2rWV4niChb33kKr2BkeIs0Ncb+0Bmi8KMNtYJ39zdT7CToW985rvMM1jlK3h6l5V33oCdkZ0KctagDJv8kojIPj7YYNN9qNuqUG6s8pvp2/wEHuNhq/X22g8Z5pQf8qpG9GILBz7PtGrBt24x6HffU2pWjqVssmB7D0Nx2cq/HuHvB4hayFnEsbB2O949Nn+dlS8+xPNzGenvyqR4af8oiacwFebZa6BxLeK9p42Ta3ZhrR7J7gVLherz0ipHyu5eOoVVe/KrzCmN+W4sKHX0c2T9CUSue12OxM+Z+oMbET5wP4ZXJPRij4ZGo2p7QJ1qZlod6qHdo1thimx9SwaXBMb2P5TmRx6u0JltVqsiWmZy3BXNHIAONtCq8dMCB894oDbNdl4wsTBMNnpDh7hgln4pNpiniGniYJsKb5UAW5uwotcL2nIq2JrwO0mOdnLHJJ93fGF4MxLv7KZ6SrW3Z5vQQAE/hZXYlax6lXskeH281BD9nO+u+6HiGjebCW3u+tKt3mpY1f197VXC0odm8GqU1bUeg1lZ+ni1o1uxTn2sGtXZxe11+q9Ga7fRxaDYmOmWavydZv3pPrn6A1NLzvGzZbCwPsbHRHmM3j+fCfdk14Sy8e5Iy1Q0a6FZ2rI0hY7OnY0w1RLT1d7I132nJ7hb2+qUOtxhpfPdqjpJD/RS+HaWk8aMIidf1XUobjnHMP41S5OlG7Vl1P1c4fNgvnBPhZXYWqXdErVZtE40nb3iuto2TeXRT3eN0zCbHnFF3jGnGlaAiRc5zhmU5Zv5Jjy+dwE+0LLxM5dUk9T6xrq+LhmF3K9vbW2xZeNtqv5Q1/cMSh9KCFkzH7NlAjd0tx3s4Ds5DXdpCT8vM+Fk1gTnYovGPdAHQrttdpHAtw5DMUHu2Jlxrg7pfmsgPCOu/YFVtMbZJzb65dcEYw1uzlFVHzvGqzyduc2jC/v5N/2zQbF7drG/ZygIq1E9L8i5OnqdlVJK93DCylV2alx/oWH2statMS9Eu+w/FjFdAHrZrKryOzJnjixuVdc6oRkYpUmtnk+fpvuJpyyZjqZ1zs7Egz+sb4kWjUkrjVdpIgnqt7FL3cdvvEBxjqiHjVM9Opa2dyo9bsbuFjItWv1eMtNXFCwZpq2TWXpm0Q3jN9n1IF6+qZ7nEXFum7RPOj/Da0CddldKPunjFOsHZU4IGHnTVAsQ8ZyVGQDBodlzlVW8/tfUmaFi2Ge8kaMlwOPlxQRd1RM3MbIBXdTd05wMNHEV47dSF1/j3hdscgMZGaeCzBGe/9cBjBnKFBENjq4ox3tF2UjiWoOTLMuWf9Zt2G2KbxuqraBH7jvYeGtD/VUjY4/t71b8S3TL/hrUspcgB8gYLzIC8j3zD197uob6xCT5OUF+oLoS264ys0fSfgXsxGue+G75Z3aJkb4SzSfZZblvHwxdm/3QOCrT0kP06NkFxFqd6W3Tfd2LOhRvdPA84OymxwOnbdPp8qmRnqfdWlAakD9yWgc+1LMPAe16l7oaoNxZjweB7u/mz9e8nIqh3eZ484DHnudIh//Kn3kNb4zK+zs/R7Vh4QX23u3gsODO8EzX+DcbLdvKO1/6DHK9xZ/tc9/AzWSi1yyKiLsyt+YqHLeU6t7FsxcaCvAu1REeQhebVWD1Oufo495GbbxtTDZlj8cfsl4NO32nF7hamsM/XvnaPkZXX0/xZ5qr4Qhf1cX2y4DK2od1oEF5G3ve212OxvIc27KHGLe+5ODg7Ai284P0DNg06jkxIx5FhnyXZmcn36v9Cg0TxpfVveMEFwgt8BWwadER49Z0jDUeGfZZUILrgHQLhBb4CNgUABB0IL/AVsCkAIOhAeIGvgE0BAEEHwgt8BWwKAAg6EF7gK2BTAEDQgfACXwGbAgCCDoQX+ArYFAAQdCC8wFfApgCAoAPhBb4CNgUABB0IL/AVsCkAIOhAeIGvgE0BAEEHwgt8BWwKAAg6EF7gK2BTAEDQOXXhRUFBQUFBOe/lbUHGC04M2BQAEHQgvMBXwKYAgKAD4QW+AjYFAAQdCC/wFbApACDoQHiBr4BNAQBBB8ILfAVsCgAIOhBe4CtgUwBA0IHwAl8BmwIAgg6EF/gK2BQAEHT8Kbz5f6NPrl6jxH+4fKcVBOngAZsCAIKO/4T3h29o5mfX6MKlK/TLL1y+1wqCdPCATQEAQcd3wvuX33XT5f91nz6F8J5LYFMAQNDxl/B+84Q+uXqffv/XP9IvIbznEtgUABB0/CO8P3xNjz++Rv3LZT6G8J5XYFMAQNDxjfD+ZeYTunDpQ/rb//4x/fi//5Qus/BebvuU+pe+c71eymGNL60kqO1WqFYisVla3q6qb8+I7DSFp95i0A/U34BymE3TyX6a31UHzcaipXHapfn7o7SmXCKd7KHUtvn5xHg1SeEnBXXQIra229t4Iuj1H6d97wh9/GXuhmZOeBHm5RO7i9Q7skEVdfje8Lax5C0RGw18XlZHx6ClOXoGnEK7fCO8+9/8kf795boqvzXe8X76eJ2++EYyYPd7Dmt88WkPxdPqQNjboqnuEJ87Q/FNj9KFkU11cFR2KXV3lPQuBY1DhXeEg/OO+bnBvhrNvqsj41mvLz1ypYV7jsgx7G1vu72Nb88mxe/OUVEdvZ0/niy28T+oUumN+nwiNJk7O3MU1sfkfeGMbSd+Gn5qrYKPisMPfcPpxFjfCK+9/JESJ/DvRK7B1znJDnYps75KyyublN1X56oFSmd5JbezxedXKZ2zr+pKuU3j/Fqm7nSl7Cbl35Qpm5a6tqior5r2c5Tm65fTOSp9aZ8srdfFx+uLFL8VpeT6Bq29VtdzG9ek7nXHM99TWhXeUnaD5odCFJnisXD03fU7NzsfIrw124jdnGPLPpLRd092tyhdqB9XtrcoL4dGcNyo1ZVxCGgxs2Gct3ysse2qjdvcfrGzsy2Wb+ljsMfnCmWue5Xm01pgFL9en6bIrVGaZx9KS/uP2L4GDsRPnddUKf9K2unSZqNtLKrW87Qxs43/Gx5f7Tu3eVIpuPi+s36jPx5zx0LFhLzbfOcFQF6Ngf5ss9/iTzyOXmMjbWk1tqh215Cxc7ZTaBJLvH3BfbyFRvs2sZ1gxRsei7xDeFuuy80PmZqNnc+0kHoa5rDMGY6X+/KMRUo7/LdpXG6o7xA/OUF8KrytlWMJL23R+Eej5ormYIuS3Wz83C6V2KGmHk6SkQzLRAxFafwpG2qvQMuDIQo/M41Q+jxGvUk25l6Z8iuj1KfOp0duUtvDaXYiOZ+gG/cWqSRfVDdpuLOHpthRS9sbNHz7Wm2yHLWuimTs4QQt8/WlfW7o3gvquzfLwYWDbG6Vpj73x5bh29Cq8BJPpsxMhAZWeCx4PCr6hHJ+V/WwczPhfT1JocFV0zbpORYwR3CtbtBAeJby5gGtDbJdY6tqu7JM8/fYTvIMEbbrPJHTBbb/Kg20R2l+z7iIMo/ZPxdy7GMcAGZiNP6Kb2jol7TxGrUNLVJ2R67roRuPtswKxP5R7gv7idQdf7hoLij5mR909tP4AgcU9SwDySL3uA3c7oz4kGSUR22fjSqln07TfIbvlXHtjtCUsVUsbe6iyKM5wzfFh9u6621rC3Nd69Y9IRpW9drG31gQmPOk+KyH2gbN/mdXpikl1++uUjK1wedU/YNqq9joe6yhPw1zR0fm+9WQ2VejTZ00njG/KvLzptZlDMw4MLBu3ptJio34GXw+/ZQDviYEBjzvU48XeXEmC6BZClu+Is9qj7BtHM/anqUOK2YwlfUEhVKO+dwkljTzBa/xdrev2K6TQo9c/G1nkcKdPIZGn+aor/1aTXiPVJebHx463+x9j9/uofnavOV4yX2fdxHsVuOyVV9TPzlBzqHw5miKV1pyuvIyQZEFzcC8ghx4yYPtzIqr7CS3Zikr996dpEzNuAVKPZDzYmA9W7I/I6S/Q6utUo9el+nI1mcmO00dQ6tUfHf+ceq0LLyMu31N9O887dxEeGVRFE7l7IJuQ8RWCY2I8IM5SsX6aUkCsPiPJgR6VpKdkVcd/EF8Sgu0dMCTXwm3vV/2Nhr3Kd/MciCzBELIP4mR8cpPnjm0YZ5soPlWcyvtc6PCgUoWDGa7HW3msVqOhWptu6g9j3Kz1KbqdRde8X+1iHGjygFSgrjVJ6/+OOeOjmO+i784t1Ar+/wcDtzm+TItPeCgnW1h4hkiI8FcPdvzWZo/GQu3+gLIwjuWNPcF1/H2tG8zf+Ox/NI8LeSfRMy2H6Mupx8eNt/c+v5B0lwQGH6jtUvnKHHZrK+Jn5wg50949xYpYoio+X3k8SqtybaCKsZ2j0wOW+BiJ7kkxuC/f5cwtkfq9/Aqi6+wG7huPHmGbRLXAsPR63JziuKrOUoO9VP4Nmctmfdfgd+F8Hra2REY7ONe5RXyLA3HotRxN0FLjuTDIDPJwaJgTGLJhCRL6XvOK+uUJUCMQwhq7RIf652mZa1Na6+4Lv0aA3sb9YCVHumkgWfa/VyMDNfxTDv2gHec9tUp0/JQD/UOzRp+LFvkZrtNP13TgmhtbPl5toCnCZFt/PV5Ysw9Bywg4W7ObJ+KXacpYvXJqz8uc6eGQwylDmvOZlM8fzljSq1w/6ei9bn8hjPg1AQLTheFYy8o7xQMXgzEu/spnlrk9sn2pXp2k2eJP3VIRsjZb8hauGlIX9xjCX9s4guu4+1p32b+ps8PrT3HqKvBDw+Zb837bm+Xjv27ug9419fET06Q8yW8B7vGdlEvB0eD1+zoY/VJavyaTYo40kdaNsqTvCP6gkWRV7pRXolq9rJ+AedlYOMZLOLWJMo/6VEGPkZdxmdt9W+1T+BVZn01+f5yVOE1M9dGbN952ZnHc75bE96xa/Vx18dWtgG1YF7jYIvG2TbxaML81fEBB5MoH3drvqMFCKHuk3xvaILSNhuaf+z9Epu7B6/S836KqNcTBh7PtMP3q4WnwTHaV4frCs+p7XbWjUc31b3S5pv1DOyAM42Q2g2Q52nZkSxabliZiz7+tXbJPOkyszcLbofRTivLkcW05fue/XHMHR1PMTTnnrWAKC1owquNRT7VVW+3BddREzzxE+v1luezhIKxzRkf6qLx1+qUjmcsOcQXXMfby77N/a3+C3jO0IduqrYfva4GP9TvdZtvLn23drGOI7ze9bn4yRs3p3k7gi28z3rocnv934na7vRTcl1zTnaebKqf2noTNDyWoMgdXmmJk8jkuNVPAw9iFOfz4c5+mrf8bZdXsncivMqfoPj9CEWmtgzjybuE+mTRDMzPSI91sXCP0vBgjAY4O71hicCR6+I+8eS/wUFsYHCR/p/XvNLnPsXHeOXd3UV9n+t9ez85ivDKO6dIexf1xhI077zN9p2HnRlrPMfZLyqveDK2s+gt5KjweYJCxvWj1Hu7h5Kv3Sdf9nGnbStPxOfGY60xHPisLTGhLgQcBLOz1HsrSgNiv94IDVj2s7Vd7K9Ey0ALXrKQHIlQ6D77FvtViLMOY9Pj1URNzBphf3zURTe6OUt/vEql47SvhllX+OEE+zbX98ASIGkzL3BjMepj3x7o5s/P1AQSIbjL8+ABjy23ueP2JKXVr5f18a/ofSi8oL7bPB5DbIs7UfNfjgqLbBfx/VEa+IznaLcakyb90edOLeALMt+NhbWC67DEMP+M2yhzd4jbG7OypF1aivF8jXG/pQ/datx13mzSOPtNn4wdj01fSBNej2cJIu66UNppEku8fKHZeLvat5m/FWj+XieFuN9xjo3GeCixP3JdDj/8y6HzrWq8Rzb6zs/teFjfZUiPdbovVJhmcdmrPrufsB2v99gTpBMg0MJ7bJyrUnBqvDObglNEApye6WiIEDizGVBDXlNYP+A6ETDevgTC64ZzVQpODQhvEHBmOhosBHpGCnRky1b/weUJgPH2JRBe4CtgUwBA0IHwAl8BmwIAgg6EF/gK2BQAEHQgvMBXwKYAgKAD4QW+AjYFAAQdCC/wFbApACDoQHiBr4BNAQBBB8ILfAVsCgAIOhBe4CtgUwBA0IHwAl8BmwIAgg6EF/gK2BQAEHQgvMBXwKYAgKAD4QW+AjYFAAQdCC/wFbApACDonLrwoqCgoKCgnPfytiDjBScGbAoACDoQXuArYFMAQNCB8AJfAZsCAIIOhBf4CtgUABB0ILzAV8CmAICgA+EFvgI2BQAEHQgv8BWwKQAg6EB4ga+ATQEAQcdHwvtHSly9QhcuaeWnv6WvXK81C4J08IBNAQBBx1fC+0sW2/7/+z0V/6rKbtnlunpBkA4esCkAIOj4Tnh/+YXbd+4FQTp4wKYAgKDjO+H9259+TBdlm/nqj+gf/uVr2ne91iwI0sEDNgUABB1fCe8//rSb/vHlN8Y281f/0s0C/Ak9/k+3a82CIB08YFMAQNDxkfA6y+Fbz4c1vrSSoLZbIVuJvyyrbzWy0xSeOuGAf6D+GuRo6k6ClvfVIfDkMJumk/00v6sObGN8VMq0PBihqax83qX5+6O0VjW+IHo1SeEnBXXgoJVn7i5S78gGVdRhOtlDqW11cJo42tES0j+tjyfedn38jtO+d4Vu8+wshQZXqWQenQyefnOM2LC7Qcn7EbrR/hGXEEVGFinzlrFFYuXA5y6xsRUcPtMaPP9iCVo6y5h45DafHP4R3t11+s1nT+iL/zR/WHUSGW/xaQ/F0+qgGelRujCyqQ5OBuezK/tlqpyhod8XDhXeERaCHfNzy/b14o1lk11K3a3X6+0Pct0oHfrInTkK352jojpMj1x5u3YeF0c7WoL7Hn5qrWxOuu2O8TtO+94Vus0PqlTat1ZhJ0MzXz1SbNhZpHAnC7Xlq0wlt0pTL+s2Ow7SPt3uR8LhM63hmHOnTotz+R3hH+Etf03/+otP6LK835Vy/RPqX/jG/VpV3kp493OUXlml5XSOSl9qk26Pzxfqk66U3aS8dXiwS5l1vmdlk7LWSu2gTNn0Bp9bpXTOXDGWshs0P8Qr0akNWlvfoiJPquJrfo7xLeNWD1Up/4qvke+sdp1DoW5VeN3GuEa1QJltLXDubtlsWtneMmxq/W0IAq7Cy3ZeX6T4rSgl1/mZr1WgcbNlq8Lbkq9tUKYhOHFbrOcLbwqUzmrZCvc3u8d/VTvyO1s2/7Qo5TaN82sZs65KYZPWpqLUNrTIY8pteaPa/qX4uLTFMc5ufeexT2d3jbrnX25p2azL+B2xfQ2wQOYz5tzTrzHGkRdVVptrY2q0jZ/h9jyb8HK/9PG0YoXuZ2I717431t/UVxlbbOB715zP0sgkb1LfSt1nnBh935cYskhp5TeVgked1rN47PI14VVxyLyi3ifBZbzdfEbwsl1R3Z/ZKdjnnI6bX6l2FcUWC3y/YwicNrf1s8F+Lr54yvhHeLWyv9f834is0orwms5uFTaOGKy6ScOdPTTFTlHa3qDh29fqk65hxa+cQ90zni7wPZs0NbXKgbVK6afTNJ/hc+zEU90RmpJtOXaAzEyEBlbKVOK+VNiRak7meHb8dg/NG84n13RS6NEiZXfY8WZ66MajLfniXNGq8DaOsfm9QXWDBsKzlDcPaG2Q7RtbVSJQpvl7nDGwH9QFsRXh5SCzxzYO8738PCMjOtiiZPcozefYlmL/h5OUFv9qVXi9fI3buPQgavrITo6WUy9UXywKRjusrfF8qosu3JolY9ecyTxi/5JhlHZcDVF8gQOW4Z+dNJ4xryl9HqPeJM8H7kt+ZZT6nnE7qtyvlQSFZrZqYyptv3xvmtLbcl2CbtxbNINys763Ryie4uCoLSqEhvE7avscFFemaWqd790r0PJgiAbWzeelR0IU4vascZuLmVnOECfqbQtFafwpB2B1T9iqV7e5bj+VYUo/i5xZJp9uUoXncOrxIi/uVP2Wr6m+jzv708xXdd/be0F992ZZlLheyWI/d77u2KX5bs1PXUiP3KS26CTNWwv3XW5zaoNjimm/tkG1tW9lzkYf5qiv/ZryRWnPqH1XQo2L63i7+IyX7YrPevj5q3ye49uTGN246tKXw+LjyCwvFAqOMVT9fujip45+9t42faHBF08ZXwpvq+VYwssrsspLdhT9HZ6e8XoEQ7mnbcb7eRU2oEwuK8Das+365HJ79gdJEVhH8K+u0oAWvM8LLQsv472jIWKrFkEiwg/mKBXrN98nSSBRweeowusMSmLLyILKBgS25cBLnsR64GaOLrw5St4epeVd74CQT3EgN4SGRbh7klK8UBt/zYcHmxTXhUBrh7TXfF6Opu5OUqYWvDj7eKCEu6FNetv5vltm/5v2PcxZrDptxz5+x2qfC7JVK8Hfand65JptvLMzLBIudjHmmLVg8RDe2r1uyJa0EcBVnzz708xXNd/LTlPHEC/oPc3ujBE5mh+boOHBHvpAtd2w15fGRzsikHv1mCL90q/LP4motrrYyDEXnONt9xkv25m+s6afD2t9UciYecfHCKWcaxGFl5+69bP3ufito5+nTOCF183Z5XzdURh90nkEw4Z7DMq0PNRDvUOzNM/CLttJ1vPsz65PGO9nOyYVcQDVg8Q54WSEl8lMUphnqUxkEajKeoL6eMKJYFn3vK3wyvMjj1e1hd2GuXXsCMBHF15mV7KqUeq928XP0LdsFXuL1CsLiNws9Uo02ubMiwOU9LNWp1Noas9j3/o7zuK0dq9xJmNkCA1t0tte73+rfbdjH79jtU8jm+K5xFlOaoW/n4rW2p0esQfo2pyT5w1tqLMCP+eSao9uc61drrZjAYt393NWL9ursmWp6vDsTzNftfte8dUcJYf6KXw7SknnfiqTHvuwsR55rmp7Q3vZP8LdMc7UxVbTFPHoV22M3Gyk6vYab7vPeNlOG2sDe78t6u1Q1Ozifr2Fl5+23M9T5lwKL72e5JVl/deU+Sc99Un3aqK+xXvAK6eQMjbfc6O2XckYKzd2Jm11n3l0s/Y8eXZ9paw5jcuzzczB6Vhct2cACy5HFV7vbGSLxnlixaNqS1YywSgfc3Zorcbrk9Kxhcc+cNHyBxtio4SxTW0gthzTrpN6pewu2gJwesyegdXw8jXjWP1l1jijqfuFhWyZxyjOCz8js5e2Sf84s5+X97uCpxCUaSkarf86XLCex9foOzteAc2z785n2nCM33HaV8Nsi5VBlRZ04b2iZeNVWo51mrsB8ryPtGyMRakj+sIUdN3mWrtKz/upQ9/pknu5nbWsTPzsIzUmnv1p5qvSD2VfvY8HG+47XtLmu9OUVe9SDeS5qu1uQlPL+HixZgmv9Kv+y/0qrQ3drAnSfDePvfIhWbia4+I93naf8bKdnOd+Wo98s0Hxj1z8uuX4aMfLTxv72aVeZ8g1mi8Kb9zs824ItvA+66HL7W7/TlTlYNjFk26UhgdjNMArzBtWEJEAeKeTQrFR6rs3ScMxy9hVyjzuobbuBJ+LUuizDZ6wXM+jLl4FynYPZ1YPuurG32Enb++i3pj5fmieV8jmT+fNeoxnc90dD19Q3nBMcQTrGgHC64YtK7SNsTqnkX3caRNQWRjdeFy/MD2mAjJT5EByI9RP4+scMaqbNB7qpHBskbKOuWhdNzDI37Ets6l+autlnxhLUOROgpaMtrG973VSx/1JWuPqKq84mLRz4F3I2TNXL1+rblGyN0K9Q+xXykfc/EDepV3UfESC4cUHSkgECciWsAiaEMi7v/gd8xnx+xGKTKmsutb3BCV5rsi7M2uM9IAmfuzad1l06M90YBu/47RPI/+MRVHm0ZDMyXqmJEE4/CBBfYN8b5Tn+aNN81553i1+9gNesHCbw528SKnFZM3m32l9OCjQ0kOu4z4vaqQdT/mGN3zt7R7qG5vgfvBzQprwevXH01frsaHymjPSO/3cNq63u4v6Plf3Oii9mqXe21pc6wyZ7WJ0nzYoLPK1UucoDXzGfe5W/sL9Eh8NxXiMeDyM8VPvYksvR6mDbRTnONeX5D6oOeQ13k6f8bQdtyXSHqEBbkvfA+4jC6lNoA2842M9hjbi6afKfmHpJ/tCWNs9ss9l7sN1t/a8GwItvOD9AzYFb4sz66shwngOF7PAf0B4ga+ATcHbYs9+NJwZKQBnBIQX+ArYFAAQdCC8wFfApgCAoAPhBb4CNgUABB0IL/AVsCkAIOhAeIGvgE0BAEEHwgt8BWwKAAg6EF7gK2BTAEDQgfACXwGbAgCCDoQX+ArYFAAQdCC8wFfApgCAoAPhBb4CNgUABB0IL/AVsCkAIOhAeIGvgE0BAEEHwgt8BWwKAAg6py68KCgoKCgo5728Lch4wYkBmwIAgg6EF/gK2BQAEHQgvMBXwKYAgKAD4QW+AjYFAAQdCC/wFbApACDoQHiBr4BNAQBBB8ILfAVsCgAIOhBe4CtgUwBA0PGX8O79mX7zsx/RxUtX6MKla/RffvZb+tOey3WqIEgHD9gUABB0fCS839G//uwaXf9fT+hP+e+p+Ndv6N9n+DOE91wBmwIAgo5/hPfrf6YfX+qmmTx//qFM+z84vncpCNLBAzYFAAQd/wjvF8N04dKv6B8ff0qXja3mD+nTf/ma9t2uVQVBOnjApgCAoOMz4b1CPxn/IxU52y2+HKbrVgbsdj0XBOngAZsCAM6MgzKV9tXnd4h/hHfzn1hor9Avv7DO/ZF+aTtuLIc2/mCX1h5Fqa0zZJTQ/Wla21XfeZBO9lBqWx0I26sUv9dDkSdb6oSTHE3d4fpvaeXuLGXVt2/Fq0kKPymog3dFjpLd0yfT3hOgmU0zU132cbbK7WnK0C7N3x+ltaq6WKO0kqDQzPEcXe4d+LysjrzJr4xS5G6UUq/FHxK0/C4n74H6KxzHR/T7ndi+8x7TU2d3kXpHNqhiHLyDMZZ+u45LmZYHIzT1TiZI4/jW/UidOCUa4t47wH0uva0td2npYT/NO6ZA/lk/DawcPm8byExS34L9vuJCP/U5273/gvqGLH88Ov4R3h/+TP/YpmW8y5Lx/i/617+6XKvKYY3PPg7Zg9LOBqVeNlfe9MgViqfVARVoKsxO8UYdurJJ8btzVFRHJ0p6lC6MbKqDdwW3/9Io1bp8xrTmkLuUusuBYkcdGridUxxUqdTUht4Un/ZQ+Okhq7XtWQrFVmuTsLJfpkozcXsrHP52DB+RPtV93I79uyZjetrszFFY6/eJjzGPo6ed37wrezrG1+FHp4k97r0bvObSW9uywL7RPUd5qw7n8RHIPOpv8Hdp98XrvBjSxd3hj0fFP8Ir5ZvnFP3pNWPL+cLVjym68I37dao0bzyvJrubB41SbpOWV1ZpLVN3hpoDcracWZ+myK1Rml/fIO0SB02E902BMoUyFTOr/JxNysqqbj9HaX7mcq3CKuVf5agkz5PzafmsvnIJqsXMhtHmdE6twKoFSmf11RjXlynUJm/D9cJBmbJpq00bwRLebZdxNOyg0opa3zfsY6Kzs0VrykZ5R7Bo8JldvnYqSm1Di7S2vkVFfmaRs96SfGfZhutrsAHT3DYu7ZP6NJ9Mb3OfDB/ZqLUro4+JUZf9GaXsBs0PhSgytVFrr0Xjd03GVLB82VGPTqWgxlK/Zo/vY3vU2mzZptlccAS62hgLxlyVMVNzzDjX2Hev+iuFTc2Gm5R3LNIq21uUt5pYexbHBI/YUvMRx3g12lvzYxc/8sLNb2Q8io7YYos7gue4uwivi21LWR6b+i1Gm2thzMsXmswlC5stNVznhwfFZz3UltxiE2/ScGc/Le2pLzza5W6jLRqPNsZyYzHK1w50TlLGutYpvC3MBR1/Ca9V9sru5x3lsMYXF6LU0TtN8yxEzoyn9HmMepPsSPws2d7pe2Y6RF142UH3eLDDs5Tha0q6w9lg4VWBcM0qlhBKUOSV0hQ7XTEzTeFQhHqHVvmZBVqKddF4Ri6SyddFkUdzPJGlLQlq6140DWoT3iqlxziDn2HD8v1rI10UljZXN2igXXMIWTUPmlsgmcfsMAs8Ifc4WMzEaPyVdMJRz1gXXQyM8F4zAld2R/rbQzceqdcD2jhmkhEaWGF/4L6nny5S2rnFtbNI4c4ELW/LgmmO+tqv1YKFq89U2TeMrewtrlNW7lrbZHK2R2hcbMABaKq7U9ncyzaHtM/pk+LTyseSab5nm79rj9K8EXTYzk+V7xvPjtCUbCVy9paZkWfw/UZ75VpFw3dNxnTvBfVFJ1n8+Vp5HfNQ+azO7iolUxt8r/Jr5ZfS5rYw93ndaluIho3+N5kLtkCnjbERaHto3Oj/Jk1NrfI1Hn037uuk0CNHfxpsKNfWqYtSmZYemPO5tJOj5dQLyhtXaLye5Pknc5zbn56j+bQZC9ztrfejeRssvOsRO1mxhft4Z7Qed+4tmsLmOe56HxnHHOi9PUFpviyfYtvUtmGrtCZb8DKuXr7QZC7V0cZAw2t+eMPtGerifke4H+par3Z52EjO97otDER4eWwqPH4hjiOGD+v+6DFezfCn8LZYWmm8rLiXeRLG73dR2+0EpbIyIjmauquJFRUo9cB8L2tf+bWyjewivK+V8bSAbzoYr8SsQPqltbXldLwqLcdCNCVd0++vSsCdq0/0A85UP+I+8Md8ioPlumnpzCMl6HK9NeEEuV62sdzqCeJWs/TTsl1tHCVw9tCU4QPuZGdCFP9SHTD5JxFlJ2+fkfrrAUVrh2NVXHmZMK/zsk0L7Ttsq9lov8OYFQ4wIqjWeft2sh37d95jmmXRshYRQv5JzPRZN0RUZMGg2eOi1mbKzVKb0f8mc8FDeGVM25q8v7f3vbmPNIqCST0m5Ch5e5SWd73tI4uzcCpnF05Pezva42iDZHxmTFFZ+BHq+UCyPwP207Ca357jrvfRfQ70PmdxkkU+L/qM2LG3SBHVFi9f8J5LOk6bM579PITCHIW02ObVLlcbMZkkzz2X99z6nMiyLxljofmj53g1IfDCa2OXncVYQXPw+ruEXSzXze2OYwmv1zXs6Hbh1QSuNsnM82uaE9TaoN/vCOLGcy3BtCaBPjHkes72l/U+vipQpVk9PuDEhFe3iz6ObwqcqUzwxO6icIwzFsfks9vfnHSmnbg+D5+p21LQ2uEca+s6L9vINYe0r8Hf9L4x9SBRpuWhHuodmjXaLFvIVr+OLbzas9MjnTTwTGs/l6y1vWfBgT3cHaPk01X+fpoimj1Ctt9eWOPUZC7YxrLerrp9dLz63txHGusxsfnE7ialHo9Sr2Tmj7dcxKDKmfosDcei1HE3QUvSTU97O9pjawPXk7auV8J7rHrMMTWa7znu9j56z4H6wl5f7Hv5QrN66jhtwnj28xBsPuLdLlcbycL6voqdDmxz4oAXMveilPrSfewE937aCbDw8uBm7O9YjJfu0RccLDmziEZpXh8bdV167Jo2iI4g50qTa9jRWxPem/WV2QE7QEhlxq8mtBXqFo2HOChZW+bSl9qq0Nz2iY/0aystuX6C0nr/jc8u9Zwn4dXGQ7bO9AkjlJ73az/Ik+2rm8pO3j7TGOhUOxyBoH6dl220v4xb+4x+3dJ+NW/zMT1I8HXa6j/z6GatLrlm4KV71mb/zntMZZwi6vWMgd4XhdEWKxOQxaFuDy2jkaz1hpGhNZkLvGh2E17ZHryhZ0NGO7z63txHvDJnW2DV+rk2qNel0Mdhe5Y6DNt42dvxOxSbH7nhXY+tX7Z65Lu68LqPO3+lxb3GOWC9FmOMH4CNUvx2fffHyxe855KOve0VIy41mR9vmuwGOeabp4/q9Vo24kVixMP+9TmleMMZ+fVrdFGbC57j5UGghTf7LEEd8q9EtX87sVY3zO4qxe/IO9cJit+PUGTKXL1WXk1SRzsHn4UcH2sT05NNGr7+kf3fW6x/J2LhvDxmBUVtAgi1ySHnQ9Qbi1Eft2Wgmz8/U42sbrIDdnLms0iy+1iR9zW3+yk+luC/sXpfhMwkfSBbz5pTVbKz1HsrSgNjXG8vr1A/N52wkp6gDg5oUk/fIK/e29nJjW/OnlaFVwKWTQSNcdS28nXbsR2swL4UY1vHJmh4qJ86uqcp45zHvKKdv9fJwYX94kGMV8W8erUmr4fPOAPdfLdqhwQCY6Gn0K5zt00L7WO/TnPWcaM7QQOPV6nEdda3FfUgYV4Xfsh1DfK1DzQR32ERbO9in+MM3jnctu+ajOnBLi2PRCh0f9Roa4gzlIa2Fhap1/DXURr4jH22W90rAnA3xm1KmP3kIJ42Am6TuSDjynbpuD9Ja7vaGHM/5X1gG4+HZDChzzZ4vL363qQ/tbmWoORL+zZheqyTxuXfe6pblGRbif3FLzoevmiIDcXPEzwW3Bbuc+/tHkq+NgfFay7K71Bu8FwcX+djmx+54+U3tvng8Eeb8LqOO9erxz2eA0sPZceF/TzKf22ZfZntcEV718t4+UKzuVRDsyW34bJ6p+/eT7bRdee815DFmfWbAMGjXW42ys5EPV+VNAgvI+97b1hzu+l4uRNg4T1htl+woXjC6SW1WQ+qx0YmhsvK+YhU1tmZbL93fz85VZuCs0EEQMvS65zMXAAeeI77UTD/xdIX/9t9YvDi7bn8KO/0gPCeOc5V+HFQ26DOd2zvIRDecwALgJ6l1zmJuQA88Rz3I/CaM2Prl+3g2EB4ga+ATQEAQQfCC3wFbAoACDoQXuArYFMAQNCB8AJfAZsCAIIOhBf4CtgUABB0ILzAV8CmAICgA+EFvgI2BQAEHQgv8BWwKQAg6EB4ga+ATQEAQQfCC3wFbAoACDoQXuArYFMAQNCB8AJfAZsCAIIOhBf4CtgUABB0ILzAV8CmAICgc+rCi4KCgoKCct7L24KMF5wYsCkAIOhAeIGvgE0BAEEHwgt8BWwKAAg6EF7gK2BTAEDQgfACXwGbAgCCDoQX+ArYFAAQdCC8wFfApgCAoAPhBb4CNgUABB0IL/AVsCkAIOj4RniLS7+gi5eu0AVb+ZRmvnG/XgqCdPCATQEAQcc3wlv9oUzFv36vynf0xWc/pQs/+if60w8u16qCIB08YFMAQNDxj/Dq5a/P6R+uXqN/WPje/XtVEKSDB2wKAAg6vhTeP42304W25tmuFATp4AGbAgCCjv+EN/+EPrl0jfqXy+7fa6Xlxh9sUfJ2jJb21PHbsLtIvSMbVDEOcjR1J0HL+8bByXGg/gryvOSmOgg+Ldt07wX13Z6mjD5WxySd7KHUtjrIzlJocJVK6vBE8GzjO/IfAICv8Znwlunf//c1uvDxP9NXh2S7UlptfOl5P/U+jFE4VVBn3oKdOQrfnaOiOqzsl6lyAsG/zibFtfqN541AeJ1kkl3U97CfBtar6szxSY9coXhaHRxUqbT/9nXqFJ/21Ot3cPL+AwDwO/4S3q//mX4i2e7Lw7NdKa01vkBT4QStVflv96Q9Q9rLUbrAgTa3Scsrq5ThzyZVyr/KUelglzJ8fjktn9VXDuEtvubv1GeS69f5+pVNylpZzEGZsukNo/50rqxOetTPbUyvT1Pk1ijNr29QepvbowlvKbtJ+TdSnzxji4p6X9yezRQzzmdzsN/eovy+/dm1MdhRFwkedb5LWrJpdYMGwrOUl7/RRVt26hyjfM2kPLZZHoOdrYbxsAsv91mus9hnH5FxWtfGW/zGOS4e9ZeyGzQ/FKLI1Aat6XUoav7TpH2CZZ+1zK46436O3hTYj8tsd619Vh/06xjX+wEA7xxfCe8X4x/SxZ/9G33r8p1baanxmclaplta4AzppZbNpEepLRyj8fUClTjgTXWHaPiVfL9LqbtdFHk0x0JUpvxKgtq6F02xtQmvXNdDKRGr6iYNd/bQeJrr2t6kqalVvqZK6afTNJ+x6o/QlLGlKfd1UujRImV3ONDP9NCNR1sc9HkRsLdqiEpmr0ylN3ypJrzpkZvU9nCaBdls0417SnS8nj0WovAMB/u9Aq2NdFH4mRlgRWgu3+NnyLOneqgj3E/xFbn3BQ2E1OJEtue7eQGQ2zXb/nCS0trQvStasalhR5XpZh710JR2S3okRCFu6xqPUTEzS+HOCbPdMo6hKI0/NcdjeZDHRhuPmvDq9t1Z5PsTxhgUc6uUfLpJFR7r1ONFylj1ywLAuq89QuMLOSoatu6k8Qyf50VAZiZCAytsT7apPbvV/Mfrfqb4rIfaBk1fya5MU4p91Dy3Svk9tuGTfuoY47bJxezTF65HaYrFtJiZ5j5HqHdIrivQUqyrVmfp85jxCiPPbcqvjFKfGgsAwLvHV8J71HJ446u0HOuneevdblVlSupQgtRFfRs3N0ttsVUOYFpANJB6QmaA1wOzdl3lJYvzjHd7KhzgJACbAd5Rf5XFtlan91azTSDk/SBnxnLo+mypMzxX7+vBBsU/YlHljw1CE31RyxrXhur9iSxoWdeXo/ZFyzviUJsecL/1nYtteSdrvXOXvl3TxogoOxMy222zGyPjc2uWsvzRS3hr97phLJJYIMOmDZz1y/iFn5pi5r3V7BBe1/vFzglatjXDtP1aTcQLlOLF05JktyK8NZ+W+tV5gW1Yq/OuvvvD9z8wxwIA8O4JtvByUO64+hG13QrVyt9cvVlb9UuQCj3R3vvWgp8ELD2wacHZFiDrgVOCqxVo65RpmYWsd2jW2DqWLUczADuE1ya2rQqv2UY5dH22I5Ab9V4yr28QGm3xkR6p9yfyeJXWuN1WkW35d81hNq2sJ+ji9U7Npp10+VK0trhKj0RIf5VfGxvp59CGOis0GQ81bvbxVuytUry7n+KpRR6TRYqrxU/DeLNvWTY5jvDW76+3s47znFZPg/Bq1+l1/h1n8ppt19a1VyYAgHdKoIU386i+tVZDz5AkSFnbtYxkGTeSW/xJApYm0JJlhVTmsLvoKrz0epJuGNmywhBtDnBa1pl5dFMFYO0+A76uVid/VpmYgSaMXsLr/uwtGg/x4kG2q4UC16P62orwSp2yfVlD6tQWIu+K5jYt0/y9ushaiBiHlNpK3+qZuuxUdNL4a/4o/ZSM3+pDjhdlKtNPj2lZsiaA8qO8Dn0nQe5ln6kt1g54jD9qTXjdM2fNDzzvL9NStMu2nS6/G1iK8n3WAuPNBsWtVwTi04cKr9zP42g2z+QUbAsAMAmu8FY5GOnbyjW0oCNB6m6MBh4kaHiIg+ztSUobQiUBK0S9sRj1DU3QQDd/fmZFuV0O/p3UcX+S1nb5M2c/5lZelTKPe6itm+uKRSn02QYH9SqlWfzDDydoeDDBz+nShFfbArQJr3nPDa5ngDPOkiaM8o7XEBEDPai6PZsFSd7x3e6n+FiC/8ZoSXUhPfYhDb8yP3sKL9eZTfVTWy/XyfdH7iRoqbZQeHc0tSkvHvRt5RoigPIulz+K8IbZnn2DExRnwep4pN59Sj9v9bMNYuZ4dPbTvBqPyiteZLSzOC7kqCILK2vr/aBASw+5jvujFL8fochTvuHNJo3f7qG+MfYLtmkfL25qwqtt2evCK++KI+1d7E/yvtg8ZaL5T7P7C/KvU3z/0Cj13oma//pknOM2j/E5/pvMKGF/NUGXawsmL+FldjlzvyPvf3mcpG9TW43jCgB4JwRXeFtBhFcTnToSsPSMFJwWb2tT1+1hQYRNzygBAOCMOPfC+4GxtezEmZGC0+LthVffFdBwZpQAAHBGnG/hBb4DNgUABB0IL/AVsCkAIOhAeIGvgE0BAEEHwgt8BWwKAAg6EF7gK2BTAEDQgfACXwGbAgCCDoQX+ArYFAAQdCC8wFfApgCAoAPhBb4CNgUABB0IL/AVsCkAIOhAeIGvgE0BAEEHwgt8BWwKAAg6EF7gK2BTAEDQgfACXwGbAgCCzqkLLwoKCgoKynkvbwsyXnBiwKYAgKAD4QW+AjYFAAQdCC/wFbApACDoQHiBr4BNAQBBB8ILfAVsCgAIOhBe4CtgUwBA0IHwAl8BmwIAgg6EF/gK2BQAEHQgvMBXwKYAgKDjI+Et05+S3fRfrl6hC5e4XP+E+he+cbmuXhCkgwdsCgAIOv4R3s1/ouuXPqHfbJaN42/n79PFS/fp97su16qCIB08YFMAQNDxj/D+x69ZaIfp339Qx1//M/0YwnvugE0BAEHHP8L7wzf0+59/TP/l4/v0y89+RZ/81x/R3z/+M+27XasKgnTwgE0BAEHHP8Kb/zf69Po1+snPf02Jz35N/f/jQ7r4syf0FysDdikI0sEDNgUABB3fCO+3v+umC5+w0FrnflinX166Qr/8wn6dXlpq/M4GJe9H6Mb1K3Txv4Uo8miDigfqu3fOLs3fH6W1qnwu0/JghKayxhcnh60vmzR+f5GK6uh9pBWbll4vUrw3RH9z9Qpdbo/QwNMtKp2aTV14NUnhJwV1kKOpOwla3leHJ4H0zbV/78inAADvFN8Ib3HhPl340TD94a/q+D/+iX5yqZ3+cbPxWqsc2vidRQp3chDcUcdMKT1H868NJTwFdil1t4dS1vPflKlyogIh9Y9SWh2J8MbvzgVaeCuvJqite5YylrAdVCm7Mmuz8amTHqULI5vqgNu4f8J25vrDT3fVgYMT9ykAwLvGN8JrvOP9xSd0Wf6VSMrVH9Enybd7x5tJ3qS+lSYiu5+j9MoqLa9v2bPgPT6/zudXNilrBfhqgdLZMov5Fp9fpXSOP1vI9YUqlXKbxncZ/mxiF97K9hblteYUMxv2ulhE8urcWqYeaEvZTcpzgM2mpU1WW/l4nTO/W1FKrm/Q2mu5XhNeZ5scwtTwbMa6Vn82vSlwf8p8vTYe1rjp1zFudR6V5jYt01I0RMkmGZ5rHzyoFLZoTfqh29/TlmybVznOrHcpI/ek5bP6yiG8xdf8nfpMcr3Tlw7Els6xcq+/UtiktakotQ0t0tq6+IG6XFH3qSbtE9x83e2c3J/dtfvNUeoEAByKf4RXK/t77uedpXnjHdmmEysb3hZRmaPe2xOUlgBW3aTU40XKGOdnKRyepbxx/RyFQ1Eaf8pBZq9Ay4MhCj9TwZ0Db1s4RuPrBSqxME91h2j4lVRmb0N65ArFjfS0Sukxvj/JgZTrSqemaZmrKq5M09R6rlb/wLoZ9NMjN6nt4TSluU35lQTduLdoBPbKHj8rzH3YK1NpX67VhJfb9EFnjJJpbtP2Kg20R2l+T77wePazHmobXOVzHGSf9FPH2CZVVD0XrkdpioWsmJnmMYhQ75BcV6ClWBeNZ+QiXuQ87qH4grSd75/hsTD6f3Sa25T7d0nP8O149sGN3VVKpjYou2OOadvgRq2/3rbsosijORYjdU+32ta3Ca9mc/al4c4eGjdssElTU6t8PY//02maz1j1R2hq27qvk0KPFrlNMoY9dOPRFtfBtuVnhWa2qMR2dma3dZ/yuF9Qvj6fYxvmuN9PeVy8/F/8/GqI4ivS5hfsNxEKDc1yn7nOqR6KLKiFwt4L6otOGj4p/hV/+H6/4gDgNPGl8LZa3kZ4szMcXL5UB0z+CQvKcy1T4+yzZAibCvQSkPRt3CqL2a1ZMpIvDrwXtYyHcrPUFlvlQG5vQy1I6ve6IFuVEmyt7cV6cBVyNHXLEh+pXxciu/DqWZjRX89nm3Wu1YJ6gVLhflqSDK1BVNR54Uu1BSp1qsWAwcEGxY3+H53jC2+TPhhZ5wZnjFxYBG3tEmHb4/Zr49aKLflGWo6FaEqa6yG8lZcszjPe/amwkGZmIppwavXLmGpt8tpqtguv+/1i+4GX9oWQp/87/FwWfeOv1UFhjkKqn1kWdmvRJeSfxMyxAAAcSoCFl4PG2LWGgGNhFzPOlp72mMGNg3C8u5/iKdnak61cTXiHNoxrTTQR4MAYqv24hqkFL3swrD3TKeKKbIrbwJltaoUFYirqIbxS59GFV/rn/WynoGntbhAV7TpLEKTOXs6cLXGT8sohcC1y2GJqnjNQ9wDfpA9vOLN3Ci8Larg7xtnfKp+fpog2bt621IVds0vDGJnPrfmUjTItD/VQL2eR89ye+SG1INLba2C35ZGFV7vf6euC81ytrQ7/SI9odcp3qp/pkU4aeKbZm0vW2FEBABxGoIVXgmtHaJIy+nuxnS3zHd7zfu2XqFVaG1LbpnrgPdii8Y9UMJeg8xHXZQVeqTv6wszyJPBqGZ9kOjeSss0nQlEPXPVgx/W2J2jZapdRpz2wlxZaFV6up7a2aEF4XZ8t7065ndZwvOGMVcZNvmsQFRfhlTpDE5S2xkbQPx+Bw2wqY3tZfrmt1S/vI7OcPXr2wQVjPKyMb2/RJrxetkzd5ezPyvIOOMMOqYz61YSWJct1yuavJ+mGnvkbbWEbhefM1xdM5tFNZRftPgO7Lb0y51aEV3y9Q7+f2+Hp/y0Kr9wfsV61CMe0NwDnkWALL1N6NU3h9k5quxWits5OutE9SWsSLw4KtPSwi8KxCYpH+e/jLTNAvtmk8ds91Dc2QQODCeoLacJ7q58GHsQoPpagcGc/zVtxS4L13Rh/l6DhIQ5ytycprYStyAJ6gwP0+PouZ+CdtW27irwv7eyhAa4rcmeC1jiA55/xvdFRroPridWzJdt2n0P8rPoHBhcp6wjWHxiCYVIXXvdnU+EF9XG/B8ZGqZf/JjNKzVlULo8dJrxcZ3aWem9F+X4et94IDXyuBeUj0IpN8wsJ6rBsyn87YnOUlfH26oMbhUW+pp9tOUoDn7E9uzXhdbWl9D1EvbEY9Q1xHznz7n2mHKDKPhPqZF9iG1RlsWVtx1eNd99t3WLPKIU+22BBr1L6EfvbwwkaZv8aeNClCae2ja/bslZ/gpIv7T9cq/tUk/uVr3fcH6X4/QhFnnK7vfx/d5HHov6+1kt4Zft+eSRCIa5TxinUO03NhhsAUCfwwntiODIBGxKstewSHJ9TtakbnrYUYdMzSgAAOB4Q3lYR4bW2lp04sktwfPwgvO62dGaUAABwPCC8wFfApgCAoAPhBb4CNgUABB0IL/AVsCkAIOhAeIGvgE0BAEEHwgt8BWwKAAg6EF7gK2BTAEDQgfACXwGbAgCCDoQX+ArYFAAQdCC8wFfApgCAoAPhBb4CNgUABB0IL/AVsCkAIOhAeIGvgE0BAEEHwgt8BWwKAAg6py68KCgoKCgo5728Lch4wYkBmwIAgg6EF/gK2BQAEHQgvMBXwKYAgKAD4QW+AjYFAAQdCC/wFbApACDoQHiBr4BNAQBBB8ILfAVsCgAIOhBe4CtgUwBA0IHwAl8BmwIAgo6PhLdMf0p+SpcvXaELXC7/j9/Sn/bcrqsXBOngAZsCAIKOf4T3i2G6eKmbHn9dpuoP39DMz67Rxf+9Tvtu16qCIB08YFMAQNDxjfB++7tuuvA/n9C3+vGlX9Efyo3XWgVBOnjApgCAoOMb4d1/+Ssz4/1PPlYZ7wU+nsk3XmsVBOngAZsCAIKOb4RXxPb3P/+YxfcKXbj6MSV+91v6BMJ77oBNAQBBxz/Ca5W972n/B86Al3/FAjxMX/Bn1+u4HNb44vMYJV+pg3fN3gvquz1NmQN1fJb4oQ3H5DCbph/HaGlXHZw3mtn19SQNLMjA5GjqToKW983TLeGoN53sodS2OvAlOUp2T1NWHTWw+4IGHm1SRR0C4Df8I7xfP6ffzP+Zvv3r91T8zxXqb7tCf/ubP7tfq8qhwvu0h+JpdfCOySS7qO9hPw2sV9WZs+M0+33SHCq8IywKO+rgXLFJ8btzVFRHdqq0Nlgfl8p+mSpHWHw5/SU9csXn/sNjcWmUvJu4S6m7/bR0lMUHAKeIf4T3m+cU/am815V/J/qQfvKL5/SXJtmulLcS3v0cpVdWaXl9i4p6kNrj8+t8fmWTstbErRYonS0T7Wzx+VVK5/izTnWDBsKzlJe/0UUqqdNCZXuL8vu7lJFnpXNU4meVcptGPRmHgBQzGw31l7KbXK86oDJlXxXMlby0s1BtqKuU3aD5oRBFpjZozdm394C3EV638aODKuXV+bVMPVU2xvUNj2dabN1knNz84YDtmd21j72c48+WjS2sa/Rn1/xJUSlw3Xvyidv6Su531CXXr09T5NYoza9vUHrbsbirrtLArdlaBlh8zffJh8P8lnHzF0N4v/QYG7d549kf5sCqh9utP/+o86xWj1y/YRdevn7N0absTIgGXp79IhgAN/wjvFYpl93Pu5RjC+/OIoU7E7S8XeZgPUe9tycoLXO0ukmpx4uUMc7PUljE1Lh+jsLtERpfyFGRJ/lUdyeNZ+QLk9JCPdPNPOqhKa1ZEsQu35vl4MzBdKqHOsL9FF8pUGn7BQ2EJtXWdJXSYyEKz3Dg2CvQ2kgXhZ+ZgdouNFrWkx6lDzpjlExLXRx426M0L8GOxSQzE6GBlTKV9o6W+fiB4wmv9/gVV6Zpap3txueXBzkYKzulR25S28NpFrEy5VcSdOOefcFk0MwfrobqdmTfCA3VbRxZMAWj+KyH2gZXKb/H55/0U8eY2v6U+0c2jWuEup9KptZJoUeLlJW6ZnroxqMtY/FQ2mMb8/MzbNPSG+O2OrlZahvaUAdShxqjQ/zWwMVfTJ91GRuveePZH9kJkrp5nHj8008XKS0ie+R55rDvWBddtIRXXvEY84vryq3S1OcFOUv0Jc+PJI8dAD7Ef8J7hHJc4ZXVcPxLdcDkn0So97m+upZAxxM/rCa3BARtm6/yMkHhpyqDOchxgLAElNmepdDgRu39km3bTuqJvqgF+LUhFSAlYwnPmcFHOOAV/UdcJ39sJrwXtGBn9Ek9p2mm73OOJbxNxs9Ctl9LLCKW3ezbqWxDziY9h+wQfxARH3+tDgpzFDLsYta5Vlv4FCjFiy5j+9NTqDTRFKRftec02Wq2+YJDeL38VsPpL15j4zlvPPtTpqUHvBDNemSerc4zN/tawpudpo6hVSo6HyGLEa1NAPiJcym89sBiXmdMcM4q4t39FE8t0tr6IsWtYOwICBLorABWWU/Qxeud1HYrpEonXb6ksk+mQXi1YFATEWf92jusVoVX76tXv98HjiW8TcYvm2LbcmabWtmgtamoh/CKWClb67ToD7Y21Wxcb4OJQxBdbecQXpvY6p8dtCi8ut/qOP3Fa2w8541nf5g3BVpOTdDAvS4Kx15QXhYiR51nzvOOsS2+mqPkUD+Fb0cpmVEKXFsAAeA/zqXwlp7zJH2itqTkhylDXeaWFk/0kHX+YIvGPzokIPCKfv5eXWQtRIxDKbOeloSX+Fkhzo6sLUQOGmG1vZce07YHeRXfYbXDFmztfZXP7+v7rWMJr+f4maJhZZ2lhSMKb4v+4C68nO1F+bzlZm84S7NeLewu1uwr/rccu6bacojwau9xbbyepA9qvnA84dX9xWtsPOeNZ3+YWsbPGXKqyzx/5HnmYl9LeLX6JROu7RDwvRfHILzAnwRbeJ/10OV2KxM1S/xlmSdogZYeygp8guJR/vt4y9wafrNJ47d7qG+MV+iDCerjyV4LCNoWcS0gyKpa21auIcGkc8K4Nz32IQ1b/9JUC8omesCuZKZ5xd5P8bEE/43RkhXfWGxD7REaGIpRJMnt6q4HFv0dlm2RsbNIkfYu6o0laP7t7XuqHCq8PJ5/06nb1Hyn7jV++Wf91BEdpeGhBA3HVIbG2LaHvYTXyx9EaLoXawLhLrxMQf7FjEVtbJR6+W8tG2NRXmbRknYN3IvRON9fF17917i68FYp/aiLbnQnaODxat0XBdtW7C7NczZZ29J281snDn/xHBuvedOkP0uxCEX4+mHOSDu6p8kYgqPOM6aSnqCOkGnfvkEez3ZzflVeT1PkjpyXudFFfZ+b1ze8PgLARwRaeMH7B2x6HCS7btx5Ob9gPIC/gfACXwGbHg95vdGHDM9k/wVnxS47UQD4BAgv8BWwKQAg6EB4ga+ATQEAQQfCC3wFbAoACDoQXuArYFMAQNCB8AJfAZsCAIIOhBf4CtgUABB0ILzAV8CmAICgA+EFvgI2BQAEHQgv8BWwKQAg6EB4ga+ATQEAQQfCC3wFbAoACDoQXuArYFMAQNCB8AJfAZsCAIIOhBf4CtgUABB0Tl14UVBQUFBQznt5W5DxghMDNgUABB0IL/AVsCkAIOhAeIGvgE0BAEEHwgt8BWwKAAg6EF7gK2BTAEDQgfACXwGbAgCCDoQX+ArYFAAQdCC8wFfApgCAoHP2wrv7Z5r5+cd08eqv6Qv9/N4f6R8//pAuXLpCF65+TNGFb+z3cUGQDh6wKQAg6Jyt8H71W/rx1Wt0+fo1FthhTXjL9O//+xpd/NkT+mr3e/r25TD97aVP6PF/avdyQZAOHrApACDonK3w/vAdffX19/SX33Xbhbe8Qv2c6f5yzbr2a3r836/QJ7/7rn4vFwTp4AGbAgCCztkKryrfOoU3/4Q+ufQpzXxjXfMdzfzPK3Rh6I+1e6QgSAcP2BQAEHQgvMBXwKYAgKDjT+H12mr+P0fbai4+j1HylTo4K/ZeUN/tacocqOOz5JA2ZKa6qO1WqLFI+9U175pmNvVD+1ohvzJKkbtRSr1WJwx2af7+KLFLv3NK7Pfj4vfZWQoNrlLJPH22iO9p/pdO9lBqWx0cxu4LGni0SRV1CMD7ztkK7w9lKv71e/rT1KcsvL+iP/DnYlm+035cVeZrjvnjquLTHoqn1cEZkUl2Ud/DfhpYP4WI25RdSt0dpdaGQ67lwLijDk+R1hzy7Np3KNssdrFVF5E4rTYXaCrMdjaErkql/bP2O0V6lMJPd9UBH45cOcLclLHrp6V9dQjAe87ZCu9//Jouyr8LaeXiz1eoKN+dwL8TNRXe/RylV1ZpeX2LinomuMfn1/n8yiZlrYleLVA6Wyba2eLzq5TO8edWqG7QQHiW8vI3umjLPCrbW5Tf36WMtCGdoxK3oZTbNOrP6MH5gK9xtoeqlH/F96ijWvsEaX+BA66trjJl1xcpfitKyfUNWntdD4DuuItEMbPh6L/ZjqKM5QI/i2N88bU6ln5lzOcUM872e/M2wnui7WNbr8k1Tv/QaHjeLt8zFaW2oUVaa7jPpc3vwgdzs9RmCb/4TlO/cGBcv2u/Rs5JG5WP1nBru0cbK4VNbVw2Kf9GCe+X7Jdp6ae9/9bz17RnZmdCNPDSJ4sIAN6SsxXeVgpnvK7nuRxbeHcWKdyZoOVtzqYzc9R7e4LSMqerm5R6vEgZ4/wshUU0jevnKNweofEFDtocVKa6O2m8hb3N0kI908086qEprbkSeC7fm+XgxoFtqoc6wv0UXylQafsFDYQmza1pbs9wJ9/HAlHa3qD47R6aNwKmBHEte5X2jWyanzmz+KAzRsm01LVKA+1Rmt/j4LfH7Q5zn/fKLWRBjSKRecxjKf3f4/bOyFam1CHXdVJoZJZFrEAVDtKpu9c4wK5Sfq9ASzH+7s6o0f5iZprC9+yLDzeOK7wn2j55PWDYhv0gt0pTnxfkrEaV0mMhCs+wYHA9ayNdFH7GIl7lsV1JUIjPl3icK7pQOdv8jnyw8pKf/0S1V+65O0dF+ezhFzbk+quhuh/y80JDdR+NLCgR92q7VxtdxsX0/2lKcx15/u6GNfavJ43t8Txfl0/P0XxaPfNLbn9yy/wMwHuO/4W3STmu8MrqOf6lOmDyTyLU+1xNcEG26AyhUuKmBzBGgpu+bebKQY4DjxJQQbYgBzdqW5C2rTapP/qiJkprQ2aAtgVRoRZ8JIh7C+8F6zNj9NW40HFPUxwiUeVArYvmAS8CjKxKrotQqtZEx30S7GvBskApazybcCzhPen2Zaepg8W56LU+keeF50xBFOR5H7Gt5TPX6e4b9me/Kx8Un6+d1+/x9AsNxzPSIzdp3HpPXZjjBYx5v2fbm7XRMS72rWaeK7fMfpY+j1E4lXMsWhjJ5LX2A/A+cy6F1z7ptWC1t0rx7n6Kp2RLTLZm3YOed3CtU1lP0MXrndqPgDrp8qV6ltEgvFpQSY+YAdoWRIVa8JQgromYfr8jwNbHwHFPUxwCJfX3TtOybFNb5RVnkM7rnMe2cWrt+ccS3nfQvuKrOUoO9VP4dpSSsket4/QH2qT4JXWvp2/Yn/2ufNDmM/o9nn6h4XiG5YcG8p2637PtzdroaK+9Dn3sq5wBz9JwLEoddxO0ZC2aNOEH4H3nXApv6TkH1FomWeUMs8vcEuPgUMswD7Zo/KOjBb06ZZq/17iVJ2IcUulXK8Ir224dQ/UsOf/E2u7bpfnuev2SWVy07vcMsBLcErTslcXZcAgU8ViEJswf7FgYn53XOY5t46QHV2+OJbwn3T5bPRs0oNveQJ43Smtv1CGLQm2b2tM3xGb1Z78rHzTqtc7r9/D1JyW8nm1v1kb+3DZTt62n8Opjvz1LHZpfXxyrtx+A95lgC++zHrrcrv3bCZf4SxaugwItPeyicGyC4lH++3jLFLc3mzR+u4f6xiZoYDBBfRxca0FP2wr2Cno1ZHWubSvXkEDayQLBH9NjH9Kw9a9OWlAT6gGvary77IiOcgbAfx++oLwKTKWXo9QR6qc4ZwZ9SW6PFqD0d2F6gC0uROkG3zMwuEhZ85QHpkjMa12sZGep91aUBmRseiM08Ll8KdfpvzZ13GcbJy24NqFV4X2X7au8nqbIHR5bqau7i/qMuuxU5J3wbbkmwX9j9cysiW9Y4z++zt+/Kx+ULVlerBnsLtbvaeIXNeT67sVDhdez7c3aWOV+hTr5ngQleQ7atrG1sS9+zovT3gQNj41SL49D8rW5UmzYigfgPSbQwvuuKaVnOUBM2EvDD3H8iV/bftY2ff+RbFz7bUEgKNNS1OXHYAC8p0B4ga+ATd+efKpHyyYDwP4L6nPbQQLgPQXCC3wFbAoACDoQXuArYFMAQNCB8AJfAZsCAIIOhBf4CtgUABB0ILzAV8CmAICgA+EFvgI2BQAEHQgv8BWwKQAg6EB4ga+ATQEAQQfCC3wFbAoACDoQXuArYFMAQNCB8AJfAZsCAIIOhBf4CtgUABB0ILzAV8CmAICgA+EFvgI2BQAEnVMXXhQUFBQUlPNe3hZkvODEgE0BAEEHwgt8BWwKAAg6EF7gK2BTAEDQgfACXwGbAgCCDoQX+ArYFAAQdCC8wFfApgCAoAPhBb4CNgUABB0IL/AVsCkAIOicvfDu/plmfv4xXbz6a/rC+V1+nf7xf3xIF372b/St8zsuCNLBAzYFAASdsxXer35LP756jS5fv0YXLg3bhLf4f39Bly99yN9doQv/8wmE95wAmwIAgs7ZCu8P39FXX39Pf/ldd4PwVve+oa/yVfpiCMJ7noBNAQBB52yFV5Vv3YRXFQjv+QI2BQAEHQgv8BWwKQAg6ARfeHc2KHk/QjeuX6GL/y1EkUcbVDxQ3x2LHCW7pynLn0orCQrNqDZInS3Um0720/yuOrDYX6WB+4tU5I+2Or14q/b7m1ZsWnq9SPHeEP3N1St0uT1CA0+3qPQWYyJjPvB5mT+VaXkwQlNiXMGrzt1F6h3ZoIo6rOO4340W/eTEOShTOtVPke4JWtb9LztLocFVKqnD1vCYA67kaOpOgpb31aFOdprCUy3MYTdeTVL4ScH42NKcCSLH8SMvPxD0+jx93IsWfN+Vui95otm6gbOYSyfA2QrvD2Uq/vV7+tPUpyy8v6I/8Odi2f7dH/43C+8n/0x/4s/7P2j3cjm08TuLFO7kSb+jjplSeo7mX1fV0XHYpPilUUrLx4Mqld4YJ1lRRyn81OnJjaRHeiiltcdgZ47Cd+cM4bXV6coupe6q5weQw2xaeTVBbd2zlLECOY9XdmXWZuOjUnzaU7fdmzJVjMncZJx1ezmp3e9Bi35y0lTWPcRJ/G3/qPPBYw54UNn3GBMeiwsjm+rgiOj37r+ggeSW+fnccLw44OkHzvqa+bgXh/m+K5ovedHET2Tuxo86CD7gbIX3P35NFy+xsGrl4s9XqMjffft/JAu2f/fjx1/b7j+s8ZnkTepb8QoqVcq/ylFxP0fphVXKqMuKmQ1aXlmldE4yIAWvErPpVT6/Sdn9jbqjvClQplClSmGT1qai1Da0SGvrm5RvEogOFV5Vp0HtuRuqPXy8ztnerSgl1zdo7bUK4NIHbvPy+paWzTv6Vy5QOqv1Sb7PFI6woj0dmtu0TEvRECW9lsd73NcCL9gyqzSfbjY2zM4Wrcn5zC7lNeGtbG9RvuoxzhbKXnmuw+kr5v3q4GCXMuum/TJscy8/KeU2jXrWuC01nH0xjjVflrqd7RJqzxRfNU9VtjdpfihEkSnuS9phc7ne8gv1DKs90uYah8wBqnr7V/F1rp5RW/ZI87kv6wG1lOXxqHWPn/Wq3s5KQdlKt6EejNkOmT3zo3PMnRjP2edrVhYprb53G3/jOhYSs8+aTQVjLOxxwt5+ZpfbJNUZ47trH1M5Z42B5pOttMPsPx8380/hSH7gUl8THxfc2lr3fffYWsPLlwS3+WrYeqP2zPqYb9T7Y11/iP39wtkK71uW5o2XFZyLyNWQ7zspNMLZkgQINlrmMa+eFthh9th4MzEafyUeU6X0WIjCM2zYvQKtjXXxYkE5ijX5OVCb211bVNprvupLj4T4GeIoWlkYpTZLeLWAkklGaGClwHVyUHvKgYInUGVvi6bCnMXzc4xMxcrqtyVIz1Hv7QlKG47u6N8PGzTQPkkZq23bssV4lK2k06G5TQ9ZHfPYfdDZT+MLPKElEO+9oL7oJKV5bErbqxR/aG7nO8esr/1aTXjTI1eMFXTDOOtIULoqdmRf4cA01d1J4xnzK+t+Y5HwIEpTHJhKOzlaTr3goNToJ8VnPdQ2uEp58bkn/dQxtmnaxNkXtlfHvcWagBmZS8qx/VbdpOHOHvOZ2xzQbvfQvPg/B+7MjPgSP3/PpS+a733QGaMkB2UZr4H2KM0bgtbCHDjYovGQm39p89DRvuHb12q+bl+Qsp2tNu2uUjK1QdmdMuV57Nosn9XmSR2XMVffWKRHblIb+8S8Er3S5zHqTbK4sT3yK6PU98zygxCFHk7SmuEjs+wv1rzisXg6TfM8p0qG7SM0tU2UT3VRZMESpyqtybYrn6/5iszjbc7M2yMUGpplUWB7T/XU7vFuB7f34bThw9L/G8oHmvrnMfygMa54+7h3Wy3fb4ytdZr4ktd8FVtfj9D4ujXmIRqW2Gzrj8ynw+3vF8658EaoFruqHGi0wEYH7LCxVarI+TCv/NRp47wz6KjPrW01tyq84kQ8ebKOSWW0uy4+2Rmu70t1wOSfRKj3uUxmR/+YfIqddN2sL/OoqzaR/MTbCu+FoQ11IGPTY+tj/kmM5JWi25g5hdc5zjZ0sWIqLxMu9+coeXuUlncd9rP5SY6mbo3SWi0wFSgV7qclyVAcfbEFc/aN+XuWKNaRdoT0d2GcUX6gtmA9t+QcwquLmTFOck+Lc8Ddv+rz0K191r2ewmshi5Y9bodHW008xlzDsE/N9jz+d7XFgoz/g1njfWN65JptvGQsBl7a661wsJfAb44RL2zDs+YY7S1SxIolDl8RIR1/rQ4KcyxO0odm7bD8STD9xTz09s9j+YGzPk8fb6WtjbGnRhNf8pqvYuuLuq1zs9QmsZk/2vtzuP39QoCFl+01dq1hstSpBwQDcbTeaVrWBVG2uxwOaAv++uTnz60Jr8tiwCv4vSnwqm2CFwRdFI7x6s1wdvsEsU9M0xHNdjj6J1gBQQ8SPuOwxdQ8r3Y9f4/jCMbpkU4aeKbZk4tkj95jpn/nCEQ6Tp/QbG+re3eTUo9HqfcuZ0OPt2qZWt1PnAsJzWaOvhhkJqnjEQdQj90KvR8GWh2eAdfL95jaPa3OAVf/qvepWfs8hZeDbLibs/Cnq2y/aYp4tLWG25hr2G3Pz/m7BM1r/rG2bm6Lp0fswlFve5mWh3qol7NWuU+2Oq36rMWGvgBxjp2tn/Kd0Ydm7dDbq/ukt38eyw+c9Xn6eCtt1fzYSRNf8pqv8mzbQkKro6E/h9jfLwRaeGXSdsj2l/7OdWdLvStzOodslU1QuraSY4zPcp6zEqsOXqWGPYS3rYVfVh5JeLW2yFZW3akTtKzmdel5v/aLP86KhhozjTpm1hQf6VdZsf84zKay8r4svwDXxkbe/VgTVA/GMjYRtQ1moO5pHLObtUBlDx71cbbhGZT0+xmtjWuDyhY2P5F31nzeasobXv1b27WOvpgUjO3AuNjYypp0XrMwc5ZsBZv8k/pWpmfA9fI9pn5Pi3Og5l9RbdtV80OX9ln3psfqW5nGvNUDq5WhirBbbX01Yc+CLNzGXMMuZDL+Uft/Gaj75Tp963g5xu0zxpyFQsvYMo9u1uuTBVFslOK3tYzQ4Svuwtu8HfX2ylha4tjEP4/jB876PH28lbZqNm/A25e85qvhY9pupMSAG1oGb0uurHsYN/v7hWALL1N6NU3h9k5quxWits5OutE9SWuGbSV7Utt6ikp2lnpvRWlgjLPMXl61fm46QSU9wQLeT/GxBPUN8mqqnQVavuDJbzmAvFcZD3VyZpqg5EtvUXMV3v0X1Nut3mfU6tylpViEIrEJGh7qp47u6foPwBaidIPbMzC4SNmDAi09lIx4guJR/ltb5TX2z4Czpg8+0reK/EUrNs0vJKjDsin/7YjNUVYmsm4P4WCXljlzCd0fNcYw1KvGkMds/l4nB0keswcxGo5xhmC9pxIBUKJmG2fzlIkEpeiLWiCoByXt/uoWJdmHeofYflx/x8MXpn2dflJ4QX23OXiMsV/x36RlZGdfFCVukx6E7FSN3yl0RLm/6pnmLkmTgLu7WO8L98PakhT0e1qaAwIH/RsfcSCtxULdD+X9XpfZvsEYDbBNbowp8WSxDcm/hg3FKJLk+detgn5hkcdFnjtKA58lOPtV52vjyLaxnuU15hq6fQ12Vyl+x7wnfp/n25Q5f0REwg+kr+a86nik3r1LHzizDT/kZwwmaOCBtSAW5BWALtiMjK81txl34WU826FtTRuCZglvE/88jh8wtvqa+LhnW2tj6xF7FJ6+5DVf5dkj0zzWiXostIR7hxdj7V3Uy/Np/uvD7e8XAi+8Z8L2Cxpm8baV1KZHsDxdXH+U4yN8a1OfYNvGBO8Me6bZKuaOxBrMAw4BwnuuUNtEjh/l+AnYtBmOXw6Dd4Y902wR2eKVd/AAHAKEF/gK2BQAEHQgvMBXwKYAgKAD4QW+AjYFAAQdCC/wFbApACDoQHiBr4BNAQBBB8ILfAVsCgAIOhBe4CtgUwBA0IHwAl8BmwIAgg6EF/gK2BQAEHQgvMBXwKYAgKAD4QW+AjYFAAQdCC/wFbApACDoQHiBr4BNAQBBB8ILfAVsCgAIOqcuvCgoKCgoKOe9vC3IeMGJAZsCAIIOhBf4CtgUABB0ILzAV8CmAICgA+EFvgI2BQAEHQgv8BWwKQAg6EB4ga+ATQEAQQfCC3wFbAoACDoQXuArYFMAQNCB8AJfAZsCAILO2Qvv7p9p5ucf08Wrv6YvaufL9Kfk/6K/vX6FLlzicvVH9A8zX9O+fh8XBOngAZsCAILO2QrvV7+lH1+9RpevX2OBHdaE9zv6/We/pT98/R0V//o9ffUv3XTxUjf963favVwQpIMHbAoACDpnK7w/fEdfff09/eV33Q7hdZRvntDfs/DO5O3nEaSDB2wKAAg6Zyu8qnzbVHjL9MXQT+nCx/9Mf3F8hyAdPGBTcFRKe1X16YzZL1PpQH0GoAm+F17Jhi9e5Wz3m8bvDmt88XmM2m6F6qV3lJa31ZenzQlMyNLnMep4vKWOgknLDrn3gvpuT1PmrALd9irF7/VQ5IlP7XHkccnR1J0ELe+rw2OxSUl9vt2KUO/jDSqelI1eTVL4SUEdKPYWqe8R2yA7TR3JTXXSYpfm709SWh3Z2F2k3pENqqjDkyDzKEbze/zhTY5SsQi1dfIYcImMLFL2jXnNW5GdpdDgKpXU4bF5B30HR8PXwvuXhV/Q3179mBJflG3nrXKo8D7tobg+6/Y3KB6aPINgvUnxu3NUVEfH4mCLxm/HqC+aoDWfLPDfBa06ZCbZRX0P+2lg/SwGo0BTYRapkwim74gG32+BCmdslbeaG41+nk/1UPjprjp6S9KjdGHELq6lhX6zny7fifCm7o66C+/OHIXfdk7qyPyMSn1lWnoQoviXZfUFt/H1Ii29PgE/PahSaf8E6jnpvoMjc7bC+0PZ+PHUn6Y+ZeH9Ff2BPxfL5nf7XwzT3176EUUXvjGuMYr6zipHFl5mbbCHUjs8GbKblN/fpczKIqX5WCjlNml5ZZXWMlqgqBYoneVJtLNlfJfO1SeU4HaPre48378+TZFbozS/vkHpbZ488r0+f3a3SH+kG5X1BIVSBeNv74LehirlX+WouJ+j9MIqZVS9xcxGY3sPypRNu5z3ES05ZHWDBsKzPIb8N7poywBatisHsbwaI9t5Bw33HnDdmj2dtxrPfyPjvMr3bdXtbPjRrlHf/MstM9sw6pLrNilbyzRNe5bkO37uclo+q68Et3scdf//shs0P8SZ1tQGra1vUfEH5cM1pO/sS+rIovian6U+67j6kisuC8zCHIWUINr9nsfolWrDHvtugWNBZpXm0+aAVgpbtCb9l/Zb/W8QVxE5Flb5/jDhdY6/Ep+8mtdOH3B9vtFOnr/KJzLKvwxeT1KvscDYpOGrHmKvcBtPGXtjDsszVVtkPGx2Ftvb7Gin5fFt1nePeeH06xPbxTinnK3w/sev6aL8u5BWLv58hYrV7+hff2Y/L+XHj7+23X9k4ZWMt92cqOmRm9QWnWRHNANb8VkPtQ2uUn6PnftJP3WMbZpOK04aitL4U3a2vQItD4Yo/Mx0SNn67U2yQ+6VKb8ySn3qvK1ubmdpb9UQigxfV+IsKZ/qokhNPKu8GIjQVNMt8DLNW5murKy7Zylbc3wJLp0c3GZ5wvJE4/OZx9zvBZ7I0peZGI2/khurlH46TfN8TYkn3FT3Yc88G1pxSMlyrEw386iHprRbnHb1slFxZZqm1mWMTJu6Zc6uPiFZh25Px23pkRCFHk7S2rYEulkKd05QWq4RP2qPUDzFAZuDN1U5QHdy2zm4lbbZL2/30LwRyMWe7B+P5jiwS5sT1Na9aIoZ2z7ZzYKf43vEhvwc17o5QGZmIjSwwu3jNlZ+4AVKu7bTsy1bls6tRnmuuSjVcfclLxzCywu9NR6P3uemr6dH9Pq1a1k0P+jsp/EFFhnZqt1dpWRqg7JW/622OsV1/wX1WceHCa9zjOT4aoj6XOZ1s+d/0BmjZJrn0Db7QHvU3FpmMsl+1TeeZ4+6KDQ0R2tiJ8dwuY+ntPMatQ2JrxVoKcbz+c6o4RvFzDSF76nFpbTZubDRaHl8m/Tda14Y8+rhNCcO5pjcsNoEjsXZCu9bllaE90a4n3qjXFho5B3vfNZypCsU/9L4yORoijOYtZqYFSjF9y3JStPp7FWecLdY+OSeu/q2Nd/zQM476xYcAamqMjb5vLdIkcOcOMcBXN5jKfIpDqo1oZBJGyFOhk2kfXp9BxzUY6u2IFvhYCyB+ahbkafBoQ55wOPe7S0iDXb1sJGFbK+WOJA0boc28QmnPTXSI9ds45qd4eD1km0lfhTmLEOdr7xMUEh/X/klB8ek2NgpgFVajoWMxYXcU1+wMXyPW92Cc9Gp+0yGhWE8Y3zUcBHeFnzJDo/LRz00MDZBw7Eo3bjeyeJfH9dmwnBhaMM4a6MqCwdug36dJq6l57H6PGhFePUx8pzXGoc8X2xrjrG5GNbH38isUxM00BvihRMvxGQYPMfTMfYilIYvCOJ3Wh+stkh2vC47Glxem2Pc8vi20HfnvDDmVc2fzLmhuRc4IoEXXi9xsTsSO+kl3ZG0iSBOagsK1rX89+8Sxnaj4fxGMbfq7HUL2iRQWMHPLqJuSEZ8jS63az9aaf+QLtQmsGPSSnt7p2lZb5ex5VSm5aEe6h2aNdosW5FeY3OWHGZT2Wq/yAG9/gOeTrp8qZ55NNjVw0ZZeffIK/jUCp+biroIbxOfcLGnRXpEWwQx4oNG3Y5gVztvUQvqpljUBb/eJ7kn8nhV68uGsfXZEEiZBt+3Fnj6os+Gw48ET1/ywjEuvGAMRV/UhKapMOiiKQvNbs4sn0pfpynieh0vSAa13zvIlnaDeG/S8PWJRtES5Nh1XjMtPV8bY76+Vze6k1cTdGOM7/McT8fY83PqvmH6Q0MfdrfqdbQivPr4Num717ywzyutTeBYQHgNyrQUZae15s4bXolaP8ISJ/1Iy5p4knUYwUTu4YCvxU7rl6SuwutcTUumFhul+G09I3PBNSPWt6edAZNX3yEONnqdxmdug7bizzy66Tk2Z0lzm5Zp/l5dZC2s999Co13dbGQGDkvcSgtuwtvEJ/Sg5kCer79GWI510vhr/qgHTeH1JHVw8LNELP+ERdW4T9p2s56RSoYfUpm23CMB3ELaIsVZNyO+b2TDNUyfiY/017Z+7Wh+dFClinGrly8xb9wWi85xqfJ4dLE9zGvTYzwWVr9kHnkIgzFvrV0L8X/rOhawi9Z1kqXp2be8gmm3/yq78uUo3bB2Q5xj5DmvmzzfQ3izM9H66w55D6u/M2WkHR1GBus1no453IrwutDq+Hr33XteQHhPlvMrvOKkEhAtCvLvKbJNNkq9/Ddp/UpJnPRWPw08iFF8LEHhzn6at4Lx7irF70Q4i5yg+P0IRabMH8001C0BiDPcG90JGuCMxRRRERE9SLuTf+KREXMQbjOC8C7Nd1tboCaVLK/Ab0WNLb+BXr7/c5k8ZhvCDydomDOFgQcSEM3r/URTm0pW0/BukpGgK+9S+WPD2HvYKP+sn4PNKA0PJWg45vHLWy+fOER4ww8S1DfIz4t2Uccj9VuB3UUKa9mf2EPe9xlt4Od3PHxB+VoQDlFvLEZ93OaBbv78zHK4Kmck/dTWy21mX4zcSdCSBOuGupkdFoz2Lq6HM35rSDOT9IEecG3U/ajIAfeiEnh3X9qk8es99gWNgcu4cDvCD1TbOMCH2rmOoRhFktI3da1khLWtVaawyOPdz/NtlAY+4zlnXVfl54Y6KRxbpP9nmX3YtrCQts5RH39f2w3pnqaM9ctz5xjJvI5N0pQ1r2/HaMkaZq/ns4DVt4Ct+MILo3v6orrM8yxq/iuRSzvcx1PGXhtPL+F1s7NOq+PbpO9e80Le8dbnFYT3bQm08J4Ih6wyj4/5LynWVlkpPcvBlEVRL59bkeD8cCo2fYc07nYcFQlq+g7GyaHvDLzvFF++qP2C/0ypbtHSy4YVCABNgfAehghvs1XmcZFtQ+0HU8Dk/RdePTM4DiK89h2Mk0Ftuzu26QEApw+EF/gK2BQAEHQgvMBXwKYAgKAD4QW+AjYFAAQdCC/wFbApACDoQHiBr4BNAQBBB8ILfAVsCgAIOhBe4CtgUwBA0IHwAl8BmwIAgg6EF/gK2BQAEHQgvMBXwKYAgKAD4QW+AjYFAAQdCC/wFbApACDoQHiBr4BNAQBBB8ILfAVsCgAIOqcuvCgoKCgoKOe9vC3IeMGJAZsCAIIOhBf4CtgUABB0ILzAV8CmAICgA+EFvgI2BQAEHQgv8BWwKQAg6EB4ga+ATQEAQQfCC3wFbAoACDoQXuArYFMAQNCB8AJfAZsCAILO2Qvv7p9p5ucf08Wrv6YvaufL9KeZ+/ST61fowiUuV39E/zDzNe3r93FBkA4esCkAIOicrfB+9Vv68dVrdPn6NRbYYU14v6M/JP+Z/vD1d1T86/f01b9008VL3fSv32n3ckGQDh6wKQAg6Jyt8P7wHX319ff0l991O4TXUb7+Z/oxhPdcAJsCAILO2QqvKt96CO9XC7+mxGe/or/njPgnv/kztprPAbApACDo+Fp4//J/f8vC+2v65T/8lC7+9Nf0xZ79ewTp4AGbAgCCjq+Ft1Z+WKdfXrpC/7Dwve38YY0vPo9R8pU6OGUq2TkauBOitk4pUYov5KiivqMD9fcwWr0uQBzqkG9ylIpF1LiGKDKySNk36js/jetBmdKpfop0T9DyrjpnsEnJhy+oqI5Ok8zjLur7vKyO3gOy0xSeOsOFmPiJq6+UaXkwQlNZdXgMJDb1PiuoI0VhkXoHV6mkDt047n2tkk52UfK1OrBgO0RSjmdqHOee887ZCu8PZePHU3+a+pSF91f0B/5cLPP58p/pX5NP6Iv/5GM+9+0X/0Q/uXSNfvmFdi+XQ4X3aQ/F0+rgNNl/QX2do7S2r445CGcWXlCmKge7lLo7Soc3q9XrgkVzm5Zp6UGI4l/WxaP0epGWXhsD27K9T8MvKusJCs249WWT4nfnTl94915QbzRGfd2zlFenfE96lC6MbKqDM4CfH35qWzXVeVOmytss4A4KlOruoZo2OY+9OO59LZIeuUYXOXalrcWscIgdjnPPeedshfc/fk0X5d+FtHLx5ytU/OEb+v0vPqH/ctU6/yH9ffLo73ibBtj9HKVXVml5fYuK+gTa4/PrfH5lk7KWcFYLlM5ysN/Z4vOrlM4dkjW8mqCLrk5Xpuz6IsVvRSm5vkFrr9Wkbnimy3VWGxSVAl+7pw4Odilj3L9BmR117j2luU03afgqT3B1pFPKbtD8EGfAUzxelk15wZNNb9hs1nhdlfKvcvVsQR9n435zXD1tXhv7ur9Utjfrz0gX6jsdBk2E16UuA5d+cEPNdss94sdp+ay+ciGfitDAOt+T6qHxjDopNPHtUnaT8iww5hhsUd5c36h7dqmU436+3DL759Z28euCdRMj11g+79VXa15Kf770Dt7ybGnvWkYTRrd2WTTpp1DM2MdX5tfaVJTahhbZT2QcjNM1KtvaeOh4xRU3dhYp3DlJGfbB9FiIep/b2+SJ132e/mOdPzw+pEdYxF/OUij6oj4nDhXeFu45yricA85WeFsp5bL7eS7HFl7DcRO0vM0Zd2aOem9PUFomUXWTUo8XKWOcn6VwWGUHO3MUbo/Q+EKOijxxp7o77cHLCdczHopQ/OkGZXfsK+PKHt8f5mfvlam0zw/1eGbDddIGzZHrfZMsMEpTHIBKOzlaTr14fzIaF5rblAPNoy4KDc3RWo77qwc+FojMDIvLCo8Xj1lFgtLTaZrPFHhcxGYRmtp2u86xs6CNcyYp1/H9exy0ny5SWg9mAttuuLPHHPvtDYrf7qF5CWy2Zzijs4fwetUlfXbrh7Ej0kmhR4vsYxxYZ3roxqMt+aKRgy0atzLdvUXqja3WRUn6G4rS+FMOiNzP5cEQhZ+ZYpYeCVHo4SStWb7ZqeaJmg/x1CplRFi92s7PitxbrAVjYxdAUjNuT7J7lObFhtInfoY1//R6hm9fcw34xWc91Da4Svk97veTfuoY2zT742yXjvqucQ6b4hWeMfu/NtJl9r/KtluRXYst5SdGLTXSI1caY8veC+qLcl94vErbqxR/uHjozkaFFxcddyIU4n7aF2jNabjPa0yPGB8MEWXb5Z9GKfJUpdGtCG+ze7zi7TnG/8LbpBxXeLMzsl2pDpj8k4h9tclBu2QInwrIMmm1YFl5mfDegrIwspRFmhpLUKSTJ/ajDbXS89hCdj7TeZ20QXP+et9ylLw9Ssu7wfDkVhzSyGhSEzTQG6K2bhYGZQove1c4cIoQWt/Zr/MaZwlYLAJZ73EVPwg90fb4OBh+kDTFz6stXsLbrC4Lez+k3WbAM6iu0oBHJi119y5Y/l2lNXk/aYg34/Bto55bsySvL2ULUe+DzJuBlzweck94rhbAvduuP6tM8/eiNL9nXh+ptYfh66Vet3oaA36Opm6N0lpNCAuUCvfTkiyKHO2y4einPMuYw9Jf/Z4DXjh8xNmkfGbx8JrnbsKb5cWPviDPP4nR4a+opf0R21ax+Pea7HRxYb30wH6f15geNT5YIiq2W46FaFze3Woi6ta2w+45NN6eQ86l8DonjVxnTLA9XqV29/OKWbaXZKvXXXibTUgv0mOdNGz80MsR6L2e2bLwMruSNY9S790uijx2bLG9ZxzZIV9N0A3OeAS7vcu0PNRDvUOzNM9BQrZ+re/s1zUZ5zecAYrA3+MsKMaZgiPrqfmNhRZs7M/QcRde77q8+uEQXs8t7AJNha7R38iP0W6p8t+u0QdWdiz9HdowPxtwPZfM8UiP2AWh1kbHfGg2DpSZpA551vYshQY3DN+U6yOPV2sBXIpsSTetp0a9fSbaODjnqY7zO2sON9yj1W9d44Kb8KZHOmngWb1PUmqvgzxx2pHH53X9fm/htd/nNaYGR4gPdRFl3vBY3OGxWNH82qVth93jGW/PMedSeEvP+ylcW1nzqnyoy1yp8kSrrbhle+4jNQG9Jq0Xu1uOdynqGcYv/2TCJGjZWoB6PdN53e4ihWvbdrKy1LIRTRDWBu2T+H2jqU3lXZUjEhlbblqWaa7yBQ4AWiaTeXSzNl7263ZpvtvMxATJHGrv57Vxzae6Gn3pNYsKi5YVyPJPOPiprMPL9zwF0rMur344A7ZHvZbw2WAxDidoTYZAfFsyPKuvuVnqUO/qJGDWsyjxuU7Th53zock4WM+KW3NMkOvVYslAni3FpZ5G4S3TUpT7bU3fN5yhhlT7G0RUw3MO85wLcQZtvcMt8HXWPONr2lx/IGeOTc2+b0xfkrgSUdv0BtaYHnA2b7lbA43C2xqO+7zGVLD+MrX4wPHTDZuICuwPoavuW/4Wh93jGW/PMcEW3mc9dLldW+lzib/kgHBQoKWHksVMUDzKf61VIK/Wxm/3UN8YZzmDCerjCWnMLZm0jh8ONBXePa5HtkGtLEO2mrWVZnEhSjdC/fwM+VcYj2c6rzMyny4OiqOcgcVonJ3dmPjVLUr2RjgjmqDhWA91nNG/qpwUzW1apvSjaH1cpXRPU8YKmjuLFGnvot5YguZz5vvg8EMeFx7XgQeacNqu48DwksWbxzkei1Jfkm1rBIxdWopFKMI+MjzUTx3ynIZYVaXMYx5ztok19lZW3Ex4h69/VG+/lLuytetVl1c/JPCqLVYDN+GVIKdtK2vUREJ8+xb72IMYxccSFO7sp3kVI0Vcwg/YJwfNedLxSL1PlEWgPh+ajIMgz7poa1uVsql+autN0LC8irmToCUjcMv7VtPHhwdjNMDjbu1m2Ci8oD6eMwNjnMXx36RlmIZ2aTSZw5XMNIVvs/2l/7djtFTTCPmtRifHiQQlJW5oyA6WuZDma6730LxUxQvD5ZEIhe5z+7ntoV7TZ2QeX3Trh4Es/NT9R8J5n8eYusYHvvdeY8YuNIgok2dfvuF47aFz6D1e8fYcE2jhfdeU0rPs5OzQevncmrXgOJy1Tc8dTbJEt+1UEAwqK5OuCzJwOkB4ga+ATU8ZZyaokR65qbI6EDg4foKzA8ILfAVsCgAIOhBe4CtgUwBA0IHwAl8BmwIAgg6EF/gK2BQAEHQgvMBXwKYAgKAD4QW+AjYFAAQdCC/wFbApACDoQHiBr4BNAQBBB8ILfAVsCgAIOhBe4CtgUwBA0IHwAl8BmwIAgg6EF/gK2BQAEHQgvMBXwKYAgKBz6sKLgoKCgoJy3svb0rLwAgAAAODtgfACAAAApwiEFwAAADhFILwAAADAKQLhBQAAAE4RCC8AAABwikB4AQAAgFMEwgsAAACcIhBeAAAA4NQg+v8DsNAfjrarXwYAAAAASUVORK5CYII=)\n",
37
+ "\n",
38
+ "_Source GeeksforGeeks_ "
39
+ ],
40
+ "metadata": {
41
+ "id": "Aixd9CsjS4-Z"
42
+ }
43
+ },
44
+ {
45
+ "cell_type": "markdown",
46
+ "source": [
47
+ "## Importing the Modules & load the data\n"
48
+ ],
49
+ "metadata": {
50
+ "id": "3u3IKHW6jYA5"
51
+ }
52
+ },
53
+ {
54
+ "cell_type": "code",
55
+ "execution_count": 3,
56
+ "metadata": {
57
+ "id": "IJNJ5pJBYlTd"
58
+ },
59
+ "outputs": [],
60
+ "source": [
61
+ "# Imports\n",
62
+ "import pandas as pd\n",
63
+ "import numpy as np\n",
64
+ "import seaborn as sn\n",
65
+ "import tensorflow as tf\n",
66
+ "from sklearn.model_selection import train_test_split"
67
+ ]
68
+ },
69
+ {
70
+ "cell_type": "code",
71
+ "source": [
72
+ "# Load csv\n",
73
+ "data = pd.read_csv('/content/drive/MyDrive/LoanApprovalPrediction.csv')"
74
+ ],
75
+ "metadata": {
76
+ "id": "naFm6bzI9lXw"
77
+ },
78
+ "execution_count": 4,
79
+ "outputs": []
80
+ },
81
+ {
82
+ "cell_type": "markdown",
83
+ "source": [
84
+ "## Data Cleaning"
85
+ ],
86
+ "metadata": {
87
+ "id": "F0pZVXIJjmCW"
88
+ }
89
+ },
90
+ {
91
+ "cell_type": "code",
92
+ "source": [
93
+ "# Read the data\n",
94
+ "data.head()"
95
+ ],
96
+ "metadata": {
97
+ "colab": {
98
+ "base_uri": "https://localhost:8080/",
99
+ "height": 288
100
+ },
101
+ "id": "3DB0GLEgnXpd",
102
+ "outputId": "a9fd2529-d4c7-4efd-f69a-560ba74f1873"
103
+ },
104
+ "execution_count": 5,
105
+ "outputs": [
106
+ {
107
+ "output_type": "execute_result",
108
+ "data": {
109
+ "text/plain": [
110
+ " Loan_ID Gender Married Dependents Education Self_Employed \\\n",
111
+ "0 LP001002 Male No 0.0 Graduate No \n",
112
+ "1 LP001003 Male Yes 1.0 Graduate No \n",
113
+ "2 LP001005 Male Yes 0.0 Graduate Yes \n",
114
+ "3 LP001006 Male Yes 0.0 Not Graduate No \n",
115
+ "4 LP001008 Male No 0.0 Graduate No \n",
116
+ "\n",
117
+ " ApplicantIncome CoapplicantIncome LoanAmount Loan_Amount_Term \\\n",
118
+ "0 5849 0.0 NaN 360.0 \n",
119
+ "1 4583 1508.0 128.0 360.0 \n",
120
+ "2 3000 0.0 66.0 360.0 \n",
121
+ "3 2583 2358.0 120.0 360.0 \n",
122
+ "4 6000 0.0 141.0 360.0 \n",
123
+ "\n",
124
+ " Credit_History Property_Area Loan_Status \n",
125
+ "0 1.0 Urban Y \n",
126
+ "1 1.0 Rural N \n",
127
+ "2 1.0 Urban Y \n",
128
+ "3 1.0 Urban Y \n",
129
+ "4 1.0 Urban Y "
130
+ ],
131
+ "text/html": [
132
+ "\n",
133
+ "\n",
134
+ " <div id=\"df-5b22b868-a97e-44cc-a69e-b64d305d232d\">\n",
135
+ " <div class=\"colab-df-container\">\n",
136
+ " <div>\n",
137
+ "<style scoped>\n",
138
+ " .dataframe tbody tr th:only-of-type {\n",
139
+ " vertical-align: middle;\n",
140
+ " }\n",
141
+ "\n",
142
+ " .dataframe tbody tr th {\n",
143
+ " vertical-align: top;\n",
144
+ " }\n",
145
+ "\n",
146
+ " .dataframe thead th {\n",
147
+ " text-align: right;\n",
148
+ " }\n",
149
+ "</style>\n",
150
+ "<table border=\"1\" class=\"dataframe\">\n",
151
+ " <thead>\n",
152
+ " <tr style=\"text-align: right;\">\n",
153
+ " <th></th>\n",
154
+ " <th>Loan_ID</th>\n",
155
+ " <th>Gender</th>\n",
156
+ " <th>Married</th>\n",
157
+ " <th>Dependents</th>\n",
158
+ " <th>Education</th>\n",
159
+ " <th>Self_Employed</th>\n",
160
+ " <th>ApplicantIncome</th>\n",
161
+ " <th>CoapplicantIncome</th>\n",
162
+ " <th>LoanAmount</th>\n",
163
+ " <th>Loan_Amount_Term</th>\n",
164
+ " <th>Credit_History</th>\n",
165
+ " <th>Property_Area</th>\n",
166
+ " <th>Loan_Status</th>\n",
167
+ " </tr>\n",
168
+ " </thead>\n",
169
+ " <tbody>\n",
170
+ " <tr>\n",
171
+ " <th>0</th>\n",
172
+ " <td>LP001002</td>\n",
173
+ " <td>Male</td>\n",
174
+ " <td>No</td>\n",
175
+ " <td>0.0</td>\n",
176
+ " <td>Graduate</td>\n",
177
+ " <td>No</td>\n",
178
+ " <td>5849</td>\n",
179
+ " <td>0.0</td>\n",
180
+ " <td>NaN</td>\n",
181
+ " <td>360.0</td>\n",
182
+ " <td>1.0</td>\n",
183
+ " <td>Urban</td>\n",
184
+ " <td>Y</td>\n",
185
+ " </tr>\n",
186
+ " <tr>\n",
187
+ " <th>1</th>\n",
188
+ " <td>LP001003</td>\n",
189
+ " <td>Male</td>\n",
190
+ " <td>Yes</td>\n",
191
+ " <td>1.0</td>\n",
192
+ " <td>Graduate</td>\n",
193
+ " <td>No</td>\n",
194
+ " <td>4583</td>\n",
195
+ " <td>1508.0</td>\n",
196
+ " <td>128.0</td>\n",
197
+ " <td>360.0</td>\n",
198
+ " <td>1.0</td>\n",
199
+ " <td>Rural</td>\n",
200
+ " <td>N</td>\n",
201
+ " </tr>\n",
202
+ " <tr>\n",
203
+ " <th>2</th>\n",
204
+ " <td>LP001005</td>\n",
205
+ " <td>Male</td>\n",
206
+ " <td>Yes</td>\n",
207
+ " <td>0.0</td>\n",
208
+ " <td>Graduate</td>\n",
209
+ " <td>Yes</td>\n",
210
+ " <td>3000</td>\n",
211
+ " <td>0.0</td>\n",
212
+ " <td>66.0</td>\n",
213
+ " <td>360.0</td>\n",
214
+ " <td>1.0</td>\n",
215
+ " <td>Urban</td>\n",
216
+ " <td>Y</td>\n",
217
+ " </tr>\n",
218
+ " <tr>\n",
219
+ " <th>3</th>\n",
220
+ " <td>LP001006</td>\n",
221
+ " <td>Male</td>\n",
222
+ " <td>Yes</td>\n",
223
+ " <td>0.0</td>\n",
224
+ " <td>Not Graduate</td>\n",
225
+ " <td>No</td>\n",
226
+ " <td>2583</td>\n",
227
+ " <td>2358.0</td>\n",
228
+ " <td>120.0</td>\n",
229
+ " <td>360.0</td>\n",
230
+ " <td>1.0</td>\n",
231
+ " <td>Urban</td>\n",
232
+ " <td>Y</td>\n",
233
+ " </tr>\n",
234
+ " <tr>\n",
235
+ " <th>4</th>\n",
236
+ " <td>LP001008</td>\n",
237
+ " <td>Male</td>\n",
238
+ " <td>No</td>\n",
239
+ " <td>0.0</td>\n",
240
+ " <td>Graduate</td>\n",
241
+ " <td>No</td>\n",
242
+ " <td>6000</td>\n",
243
+ " <td>0.0</td>\n",
244
+ " <td>141.0</td>\n",
245
+ " <td>360.0</td>\n",
246
+ " <td>1.0</td>\n",
247
+ " <td>Urban</td>\n",
248
+ " <td>Y</td>\n",
249
+ " </tr>\n",
250
+ " </tbody>\n",
251
+ "</table>\n",
252
+ "</div>\n",
253
+ " <button class=\"colab-df-convert\" onclick=\"convertToInteractive('df-5b22b868-a97e-44cc-a69e-b64d305d232d')\"\n",
254
+ " title=\"Convert this dataframe to an interactive table.\"\n",
255
+ " style=\"display:none;\">\n",
256
+ "\n",
257
+ " <svg xmlns=\"http://www.w3.org/2000/svg\" height=\"24px\"viewBox=\"0 0 24 24\"\n",
258
+ " width=\"24px\">\n",
259
+ " <path d=\"M0 0h24v24H0V0z\" fill=\"none\"/>\n",
260
+ " <path d=\"M18.56 5.44l.94 2.06.94-2.06 2.06-.94-2.06-.94-.94-2.06-.94 2.06-2.06.94zm-11 1L8.5 8.5l.94-2.06 2.06-.94-2.06-.94L8.5 2.5l-.94 2.06-2.06.94zm10 10l.94 2.06.94-2.06 2.06-.94-2.06-.94-.94-2.06-.94 2.06-2.06.94z\"/><path d=\"M17.41 7.96l-1.37-1.37c-.4-.4-.92-.59-1.43-.59-.52 0-1.04.2-1.43.59L10.3 9.45l-7.72 7.72c-.78.78-.78 2.05 0 2.83L4 21.41c.39.39.9.59 1.41.59.51 0 1.02-.2 1.41-.59l7.78-7.78 2.81-2.81c.8-.78.8-2.07 0-2.86zM5.41 20L4 18.59l7.72-7.72 1.47 1.35L5.41 20z\"/>\n",
261
+ " </svg>\n",
262
+ " </button>\n",
263
+ "\n",
264
+ "\n",
265
+ "\n",
266
+ " <div id=\"df-b37c8fa9-dbcd-450f-9341-50c75e7abbf6\">\n",
267
+ " <button class=\"colab-df-quickchart\" onclick=\"quickchart('df-b37c8fa9-dbcd-450f-9341-50c75e7abbf6')\"\n",
268
+ " title=\"Suggest charts.\"\n",
269
+ " style=\"display:none;\">\n",
270
+ "\n",
271
+ "<svg xmlns=\"http://www.w3.org/2000/svg\" height=\"24px\"viewBox=\"0 0 24 24\"\n",
272
+ " width=\"24px\">\n",
273
+ " <g>\n",
274
+ " <path d=\"M19 3H5c-1.1 0-2 .9-2 2v14c0 1.1.9 2 2 2h14c1.1 0 2-.9 2-2V5c0-1.1-.9-2-2-2zM9 17H7v-7h2v7zm4 0h-2V7h2v10zm4 0h-2v-4h2v4z\"/>\n",
275
+ " </g>\n",
276
+ "</svg>\n",
277
+ " </button>\n",
278
+ " </div>\n",
279
+ "\n",
280
+ "<style>\n",
281
+ " .colab-df-quickchart {\n",
282
+ " background-color: #E8F0FE;\n",
283
+ " border: none;\n",
284
+ " border-radius: 50%;\n",
285
+ " cursor: pointer;\n",
286
+ " display: none;\n",
287
+ " fill: #1967D2;\n",
288
+ " height: 32px;\n",
289
+ " padding: 0 0 0 0;\n",
290
+ " width: 32px;\n",
291
+ " }\n",
292
+ "\n",
293
+ " .colab-df-quickchart:hover {\n",
294
+ " background-color: #E2EBFA;\n",
295
+ " box-shadow: 0px 1px 2px rgba(60, 64, 67, 0.3), 0px 1px 3px 1px rgba(60, 64, 67, 0.15);\n",
296
+ " fill: #174EA6;\n",
297
+ " }\n",
298
+ "\n",
299
+ " [theme=dark] .colab-df-quickchart {\n",
300
+ " background-color: #3B4455;\n",
301
+ " fill: #D2E3FC;\n",
302
+ " }\n",
303
+ "\n",
304
+ " [theme=dark] .colab-df-quickchart:hover {\n",
305
+ " background-color: #434B5C;\n",
306
+ " box-shadow: 0px 1px 3px 1px rgba(0, 0, 0, 0.15);\n",
307
+ " filter: drop-shadow(0px 1px 2px rgba(0, 0, 0, 0.3));\n",
308
+ " fill: #FFFFFF;\n",
309
+ " }\n",
310
+ "</style>\n",
311
+ "\n",
312
+ " <script>\n",
313
+ " async function quickchart(key) {\n",
314
+ " const containerElement = document.querySelector('#' + key);\n",
315
+ " const charts = await google.colab.kernel.invokeFunction(\n",
316
+ " 'suggestCharts', [key], {});\n",
317
+ " }\n",
318
+ " </script>\n",
319
+ "\n",
320
+ " <script>\n",
321
+ "\n",
322
+ "function displayQuickchartButton(domScope) {\n",
323
+ " let quickchartButtonEl =\n",
324
+ " domScope.querySelector('#df-b37c8fa9-dbcd-450f-9341-50c75e7abbf6 button.colab-df-quickchart');\n",
325
+ " quickchartButtonEl.style.display =\n",
326
+ " google.colab.kernel.accessAllowed ? 'block' : 'none';\n",
327
+ "}\n",
328
+ "\n",
329
+ " displayQuickchartButton(document);\n",
330
+ " </script>\n",
331
+ " <style>\n",
332
+ " .colab-df-container {\n",
333
+ " display:flex;\n",
334
+ " flex-wrap:wrap;\n",
335
+ " gap: 12px;\n",
336
+ " }\n",
337
+ "\n",
338
+ " .colab-df-convert {\n",
339
+ " background-color: #E8F0FE;\n",
340
+ " border: none;\n",
341
+ " border-radius: 50%;\n",
342
+ " cursor: pointer;\n",
343
+ " display: none;\n",
344
+ " fill: #1967D2;\n",
345
+ " height: 32px;\n",
346
+ " padding: 0 0 0 0;\n",
347
+ " width: 32px;\n",
348
+ " }\n",
349
+ "\n",
350
+ " .colab-df-convert:hover {\n",
351
+ " background-color: #E2EBFA;\n",
352
+ " box-shadow: 0px 1px 2px rgba(60, 64, 67, 0.3), 0px 1px 3px 1px rgba(60, 64, 67, 0.15);\n",
353
+ " fill: #174EA6;\n",
354
+ " }\n",
355
+ "\n",
356
+ " [theme=dark] .colab-df-convert {\n",
357
+ " background-color: #3B4455;\n",
358
+ " fill: #D2E3FC;\n",
359
+ " }\n",
360
+ "\n",
361
+ " [theme=dark] .colab-df-convert:hover {\n",
362
+ " background-color: #434B5C;\n",
363
+ " box-shadow: 0px 1px 3px 1px rgba(0, 0, 0, 0.15);\n",
364
+ " filter: drop-shadow(0px 1px 2px rgba(0, 0, 0, 0.3));\n",
365
+ " fill: #FFFFFF;\n",
366
+ " }\n",
367
+ " </style>\n",
368
+ "\n",
369
+ " <script>\n",
370
+ " const buttonEl =\n",
371
+ " document.querySelector('#df-5b22b868-a97e-44cc-a69e-b64d305d232d button.colab-df-convert');\n",
372
+ " buttonEl.style.display =\n",
373
+ " google.colab.kernel.accessAllowed ? 'block' : 'none';\n",
374
+ "\n",
375
+ " async function convertToInteractive(key) {\n",
376
+ " const element = document.querySelector('#df-5b22b868-a97e-44cc-a69e-b64d305d232d');\n",
377
+ " const dataTable =\n",
378
+ " await google.colab.kernel.invokeFunction('convertToInteractive',\n",
379
+ " [key], {});\n",
380
+ " if (!dataTable) return;\n",
381
+ "\n",
382
+ " const docLinkHtml = 'Like what you see? Visit the ' +\n",
383
+ " '<a target=\"_blank\" href=https://colab.research.google.com/notebooks/data_table.ipynb>data table notebook</a>'\n",
384
+ " + ' to learn more about interactive tables.';\n",
385
+ " element.innerHTML = '';\n",
386
+ " dataTable['output_type'] = 'display_data';\n",
387
+ " await google.colab.output.renderOutput(dataTable, element);\n",
388
+ " const docLink = document.createElement('div');\n",
389
+ " docLink.innerHTML = docLinkHtml;\n",
390
+ " element.appendChild(docLink);\n",
391
+ " }\n",
392
+ " </script>\n",
393
+ " </div>\n",
394
+ " </div>\n"
395
+ ]
396
+ },
397
+ "metadata": {},
398
+ "execution_count": 5
399
+ }
400
+ ]
401
+ },
402
+ {
403
+ "cell_type": "code",
404
+ "source": [
405
+ "# Get data info\n",
406
+ "def table_info(data):\n",
407
+ " print(f'Num Rows :- {data.shape[0]} , Num Colm :- {data.shape[1]}')\n",
408
+ " print(\"\\nTable DataTypes :\\n\",data.dtypes)\n",
409
+ " print(\"\\nColumn names :\",data.columns.values)"
410
+ ],
411
+ "metadata": {
412
+ "id": "FWR-opXwC29t"
413
+ },
414
+ "execution_count": 21,
415
+ "outputs": []
416
+ },
417
+ {
418
+ "cell_type": "code",
419
+ "source": [
420
+ "table_info(data)"
421
+ ],
422
+ "metadata": {
423
+ "colab": {
424
+ "base_uri": "https://localhost:8080/"
425
+ },
426
+ "id": "DsI9WjmDpGU8",
427
+ "outputId": "cebad37b-3013-4c83-89e8-82c6b6baa0d9"
428
+ },
429
+ "execution_count": 22,
430
+ "outputs": [
431
+ {
432
+ "output_type": "stream",
433
+ "name": "stdout",
434
+ "text": [
435
+ "Num Rows :- 598 , Num Colm :- 13\n",
436
+ "\n",
437
+ "Table DataTypes :\n",
438
+ " Loan_ID object\n",
439
+ "Gender object\n",
440
+ "Married object\n",
441
+ "Dependents float64\n",
442
+ "Education object\n",
443
+ "Self_Employed object\n",
444
+ "ApplicantIncome int64\n",
445
+ "CoapplicantIncome float64\n",
446
+ "LoanAmount float64\n",
447
+ "Loan_Amount_Term float64\n",
448
+ "Credit_History float64\n",
449
+ "Property_Area object\n",
450
+ "Loan_Status object\n",
451
+ "dtype: object\n",
452
+ "\n",
453
+ "Column names : ['Loan_ID' 'Gender' 'Married' 'Dependents' 'Education' 'Self_Employed'\n",
454
+ " 'ApplicantIncome' 'CoapplicantIncome' 'LoanAmount' 'Loan_Amount_Term'\n",
455
+ " 'Credit_History' 'Property_Area' 'Loan_Status']\n"
456
+ ]
457
+ }
458
+ ]
459
+ },
460
+ {
461
+ "cell_type": "markdown",
462
+ "source": [
463
+ "### Problem :-Now that we have seen the data we can clearly see an issue of 2 datatypes in the dataset , so we"
464
+ ],
465
+ "metadata": {
466
+ "id": "X8R0kj4NpmAd"
467
+ }
468
+ },
469
+ {
470
+ "cell_type": "code",
471
+ "source": [],
472
+ "metadata": {
473
+ "id": "iu_jXgwSplk1"
474
+ },
475
+ "execution_count": null,
476
+ "outputs": []
477
+ },
478
+ {
479
+ "cell_type": "code",
480
+ "source": [
481
+ "# Dropping Loan_ID column\n",
482
+ "data.drop(['Loan_ID'],axis=1,inplace=True)"
483
+ ],
484
+ "metadata": {
485
+ "id": "dKQsm4QLF0KF"
486
+ },
487
+ "execution_count": null,
488
+ "outputs": []
489
+ },
490
+ {
491
+ "cell_type": "code",
492
+ "source": [
493
+ "#"
494
+ ],
495
+ "metadata": {
496
+ "id": "0oocAPzrXinS"
497
+ },
498
+ "execution_count": null,
499
+ "outputs": []
500
+ }
501
+ ]
502
+ }