﻿<?xml version="1.0" encoding="utf-8" standalone="yes"?>
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      <fractions>decimal</fractions>
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ljg7pX2Ih+Tc35mI3syzNL/f7pNjA3zZbp2ejPq7Dh3c2PyavSy1dj3TxucDfyrPNr9Ta050yP+8DLWBXyyeWqbZk+ZkO7NfmzakMY7HE9/DkjB5oN8DTdPS6XmxXyGd6jya/XhjIPzDX4L23SZH38nLKtMJzzcj8v9euVtrxfG+XtNqJHnT+Pdpjlz66xrwxsCu3U09t4aM8mG9az1J8z1Zb39iLPvl7ebrl5Ic0y3Wv83nIb1c9Cnt28rYf2pg3rPXh7UmcPgz3ffrlPnWazvNyESs833xY5f84Iz3eA3zOsW53n+4kN6TnNBnefacN6fert+4L9bOt3beIkV2bOB7XNugu+CLK+yPE571MpQv4wKbL2hbNgFweM5yEpssWD2iCMdNBM4eTzwDY8dNi5JWY//+lVLiz/Yee5p/H4s2ZPPm/2yqv++6TZ7fdNt8efM3vsaRe2g06yXPdj7JrrzCZ43ONPNdm4hyvsocfq7Um/79mX8OIarFvvo92z+sge9XsefcLs6afMnhhvNt4D53yEeaWv3G0rLHer3fagnz9Xbw9PaLKHHvd0fn3sWLMXXjO74IpZ1r/v2faN9R+y2+80e4pnvOjXHy23ex+otRf+nU+/0w6P2vDhZ9mVV/szXjC7a1yNPeFlv+e+Bhs7vspeesPsPPd4evY5zYYMPcf+7eUc62V4xJ/36GMN9sijDfaw5zP+GbO9/vqG9R5wku2193v2mOcx3tvikfHV9jjHnuYFv5c6rL3mHbbSStfZbQ94+SfQFnwKxtM8ZvbQuMbQXvv8/U0b0Ps6++nW79sTnmbCf8zG+b13ja22ex+dZ097Xk/5M7+21vnWv8fZdqp7kuR//7iK0F4PPezlf8TsP17+m25zRd7vEPv2pjfb037Pffd7u3qeT4yvtCcnVNmTHve0l/Vy99oGDjrBaTnbJniZKPcTXpZxT9bbo880hnae4G3UPXeyDexznE18o8k9c+9nTS7RXbxX15RZY0PyyBKWDpIiaxa4SZEtDuq9/gwrervQRC29mpO8wCKq3v8wl73T9lfaMsP2s2dcwPG6cIXNsvK68tD2tX4PQ4/lLu36DfyNLbvMQVbiyq/W86v3aw2eF78Iw2rP/o67zfr0+4NdddPL4UkVLjHYuo7nYfUjQOaVmq084mob2vdcm+OJKq3c05Z6PnVB5jR43tz7ymT3uAYeatv+8G4r93LyDGRMTVND+CVf8jz0Hw/ZcsMPtLfezA+VVfvVcD0cN4XyP+OKd+jgI2zokP2D8FL5eSY1IO8az+/UMyZZzx5/tIMOet5qPJKp/orG2SGvWq9EqKf/+c4G/7IVlj3b5lTwjHw8daSdqQNxl1/zvg3seabtssNEq/RyEke9CLX+l3sQpht/62D3mA62227wNKHu9Z4Xbevnfh3+nzrNyz98D9t55zH5cnkmXK/3dqtpmJsvn6flK/sD++1q99472byZrM7jqvzZtEuV51nq1K30uKF9L3Av9Cxj45sarnvhGj2TOgpHxl6OYsbnVfDKJkXWYUiKDMbzkBTZEoBGoJ1CW9E753jUJx6muxAtD21Y64L4Nzs8YwNyZ9q9bvXPc4FW5klRcoAsqlxwzp7lCqr772xE32PtVVcKlX4fGzM3uiVf31hjc+ZVWmm5K7J/mQ0bcIiNuWxiEKS8zoeAhFSSJyWe19e+Mt765MZYtaepdvVZXv+J5zfLmvz5lfNccVY12ptvmQ3KnWDbfOdRa/B8Kl3TlFe4AqhrCsKmxrVMlSvFow/+tw3MHWiTUMR+P0qiwiUzz5pXUWmz57q34p7NSsMut6F9jrbSmV52Lz8LOurqq1yZV1hVdX2IO+mYyTak9xF24N6vWb3zGYqgMah36tIUmrLa031/vae9bJcaCx4rvSyVXr4qtBVtRxv6vZdcOsP6566wX2z5TjAYSrzsFa6p2AgbI+OzabOtztt2i01G2/BuZ9q157uH7I+qaapzxZJ/ZpnXb+4cs08/Mlt+xGH2+93usHmz/Rl+H+1bWek0bfLy+wPmePzkV8xGDjzA7rjBNZqXybMKNKDc9a7Kqpz2Xg1XYqc5za+wl93DZWiR67SFl86P6FeE4gX1gf5fYLxQpTwzJkXWPkiKDMbzkBTZ4oB2wZfwduEwdGC6bom3y0wPc7yj14SdvlEav9j2X9Yr9ze7/y5va09VGSb+a6xk7kz3QspD16/1P/377mwrDD3JPnIFQ/uzmKTRLXy8P44RDLffzLDVn+zyi58P0gQhWleTp0+TS14oM8O9i9WG3+Ppzg2KzMW7J+UdLpfa7o4xygV535rMfM9+tsnXbrIGz4IyowCgb029P9ef1+BK44C9HvF0v7YP3/bnUf7Gea5gOcLTwrM0e+FJ5qFGuwDfJygo7g2SPgT3BL38eCXHHP6yK9gD7IC9nwsKCQWVV2SusOuqXLFVBCXyzTXu9PxOD94RTwreL3mhOWhX/zn/wg+8jmfYTzd/LrQffiQtgOKnpVGe1GuDtQ7y9j/Cbrnac/B7a5vbNF8u0rshMZ123d1+us15QanzjDxNXas2B8oy+VWzAd12t1uv8wO/jIfFQl2e7arajQb3tj2ul5drlUF322uu+FhwhxccvDHPN8yTFTngn7wMoEKE/GFSZO2LpMhgPA9JkS0OkEh8TgLlkO/Ezc0Z5szCkJMnqXIlVu8y+g+/fNpG9j/Jnn/cz/3aDEz7kLbBBUKFC9bG4Kn16rOlDe9/hL35H3+CC8fqhsqg6CrrS6y07lP3qsz+dVOtDR24r1115Qt5+cHz/A+Dj/lhSLNpXrS1VrnB+nYfbZX+vLmuIBCyTa50GuvcrfP7EDJvuWIa3OMI+/H3bg7CvMbmuhAuDfM5VQyned61Lu+POeQFG9zv9/bGa14njytrcKFeV+n51Vl5w7TwjCcfdU9l8IU2YvAhVg3/UC7Psbqm3Ko8NKDwvGyjT55og/vva/vv83BQAM062IMXIJS/LJRl042useUGn2Kui2x2FcOELOsv9fJ75n690m86/7L3bMigM+wnP74/eG0l1TOt1MufV+d1Vlbm+Xn8Ruv/04b2PdyuvoJWoJ4MLuJRkm95GF787FOz4YP/ZNtv78rTaUeob3BDwjX5nLmfeTlmhrZ9/79ucHTfxQ2KiaFr8IYB5a/3vPyJ/rcklKW7K/RhvY+2l16hPautwtup3r21PN+UeEDUFy8QD9Q7z/+E/GFoFD9Iiqx9kBRZXnokRba4oGloo+aQb07mxvCeWJpfb/PK3I/wHv27Xa9072J3e/i+fMdGyDMciLeAcHcdFuZu+vTf3gb1Os7ef8Os3CUu/Z20/Nb6X9LddKN7Pt33szFXvGXVrmQCabwsKATSBaHs8nLFZS+3/n3OCnNoFV4+noPSqy7zIz+v9vhX3FsYkDvettj0lnA/CpU8WoLnVeHK+OB9XwrDni+/lC+nVyGUi6pXeanwch4dazao58U2fMBxVuP8Q/m5TtlIS95lfuOxR71mfXr+3Q7Y78mgLPCkUDaV1MXTVbhmoCzrrH6+jRxxZvC85nk6yuOXrdr1MHWmTied8a4N6H+6bbfNuFBv4qgeCjg804/xWNdd+1gb0vdou2qMX/c8UGbkRxvwy1Dg1KmuoPr8ybba6vQwLxi+m+W/VIJyUZcKz+8/L5otM/ivdutN7s76zVVOFJ5Fu5R7emiE5zm4x2hv25Ptzdf9OuVisxMeFh7owdMXM2iPfBW8oZIi6zC0iyKLdzyI30bXi6L61fe8QPu8UAwn+TNdIiAMGcr575tmKyx7lA0d8nsrc2FBR55Xoi7vwrnWLUmq4GmbGJX5vDqdEtoWB8Q0ydPK7W+30INEonlccAdN4aRuqJvjB+VBqKJEEGq7/2as5XI72mPutYShLe6B9J4mzNf44WyPzw3c1kYsd7q9iMLwa/PctM97XGbTy2YGIXntTa7wBh5o19452aZ7UVCU5FPlRKtz7wGf4AN3XpYbdY8/8yIr83yrvXDldTM9WbnNrZ3hKRqDZ/XOuwwtnmLf/tb9QcDPqSnLCyee6d7PLOcDPMW/7PeZp9vL3vD0CCaIH7gi5O3Bf5/wug3ufbYtN+Jkm+vPn+MXqBfXS10jchuK4/gjX3VFfKDtfeBEm9fcPvBSg3sqNTbDS+jP9Pqsv/4E69X98rDwg2extydlIx/Yj9vOOf8NG9DrTtv2x+/bXM9jbtPUoBS5gbQlnrjED1bd4J/WZ8Bou+Fafx570npayEX55jW6R+a/n35m1q/vbrbTzmeE+vAMnqVQ1jQv/L7kimzwgD/Z1bd+aKXQj4Sip99HXrM9YS53jg0ccLFN+PcMv+xedR3Du/nrDBhzLL4qKSkJcqKYdsWh/OIV6h0i+PVzDF3q6Q5xMET+b0948ad2xx2zrcLbpuXeAoZevIZGepE/lgkgfsEfcBzvVCL5Ht+ruKW1IUCbKzJtyxNXXgprfspKO4e3Oby9WAJcXYXgqrPZLns/+ygviEYMOd6qvIczBEZR6qgGFpd5T7dPrNE7dJ5j26GcHQwYCwEjmnwuaBpDVy0tm21NrvErSpx5/VJ1aV6i1TWWuaD09vWzD6eY/XKne22VUafY3bc77T2rMIzGRFUd6qMuL1SdJrncj6x/7+PsPffI8vZPqZWVve2/DEmV2KzZZg/ckx+2OveC5/OWLezFg5oF6Vyn3fufmq204p2uMC4JiyXyxfZyVc8LRgv0xYt49tlZ/szdbNutb7ZyTxce2egPqfvED0oD2VkcceChL9pXRu1vz7sQD0WvK7G62orQHtxT5Wz9xMNuCA070kYMODh4cfBPeU2FVTYwJDcvCK65rvvPG/0f65P7lf1lH1eelJuyYTU1fOwHvDxeZdNdEW64wc3WK3dUUNS1aM/6eVZZ+pkbEGXhmeR/+ikT3fi6xH74vQfCEGQof5MXuB5LzJWUKy2U1Yab7Wf9Bv3FLj7feZjGrmMRSnn4ph7eW2mJ2TR/fP/ue9suP7/JymbRV6GTZ9U0wxXwtLAAhmnBdya659nLPeKr3gq0ZD7QanneND+Y7tUpCbTslXMvsM859uE7XgZGRb08NRUMx+ZfomfOr7XtmSToCh20Ne0T4O3QEpzPqFtgTU/wsXu6v//dHbbcMn+1MZe9G+hW5VZay70FDD5JJOUimS2ZIDoRz641clgEXZ9ffNEoMhUqq5imTJliV111VctWPjBzlnmlBNsMFM2LVVNdbvPq3wmy8P0PzIYMPD9Y3ljJCESYEUXG5HdjPfM609wiR6hKAnVuZA0ObYJ77/332S133G633Pkvu/r6i+z++2+1akxPb9N5Lj0ZWqx2gYaYYsXajttjkf7dHnQlVOrtWslSQCaW/JammvySeD7jNWTgn61n7jCb8lZeQDZhBIVVGO7ZM6bm6W+6AoPjULv+uvddMPoDPEndjHxerPtGMM9ywbzKijfbyKGXWwmOo+ffVOn0ayRx/h7i/v3MbBs57HDbfJNrrBKd6tk0wpeuPepY9+5pWTq+x563efl3sonuKdbDtjQLeTgb1LCaxYs48WmzkX3OdwH+Z2ugXDyHPkw6P66rqg6e/AWnTLZh3f9mRx32UlBs5NWIa0ZjVTHPVxM8vW9vcJsN7nFSUB5BY4RfD1TV26baldTVF5bbMFcWW242NiwcoVkDW4ZxPn79Fj9fe729rFtuF7v5Gm8Yf07VdL9AOm/40lJXQH482w255focaz/d/Lw8e/sjq8s8PXXw48YG53v/fWac2ZojT7Rb/jU1DKGGepZ44/GgCpRsVRiq7+Z0HN7rQnv1Gb9O3ZgW89/KEk/XLK/eeOMN23TTTb1tczZs2DA7/vjjv/AZk0IFxadZCPm5Terkv4z5hsrWWJnzLote8Kj3+O3dXscd7V/XzQgGGoqs0MF386655hq76aab7MYbbwzf0wOxbI4NEeT5pEmTwjEfG/7gAxeojvG83Ol488037eWXXw7HjzzySPEoMqzVWBBKcf3qV78KjLvbbruF87hhpL3byyqDCWvcWp7n/DfVrdCvjDreho7cNwyZ0EcZzKFECInAvc6r4ZjIRW/zogKMJiNEvxpK2GTT71quZx/Ldetp3fv0CPTM5brb/ffd401TFrwQtiWaMrcuzKvs8qtHrG/vf9obzufME4Wmox0De1TYLHcJ8Ci69/qljVrhOJvifQD9Fdq5OV2NaxQcl3FjLbyHdcXV74f3rsKywibnrTBZA83qbab3r5VXusnLdGTQAWUVH1p9jbtptS5N/eH0lyrPf47rIBTsJt++NT/kWecZUCYUUSPDzk2Gs3nQkeNt4PC/2gznEZwPhHfYacmTw6t4TU97f11myCk2pN8/wisHYciTZmv0h/mzOKdORx02wfr0+D/bZ98nwoKWkIaKofAQfM556NT11/+XDR1wloUN8z2LeZ/4RdL7Md2Deazrrq62/q4sdvr5s0F3hQEt2oR0yBhPw5zZtzc/2voP2sduv8XzZ0CB++dhKbBCs8ZKypus1MuMR/zbP1ycn3sMZfdfv7+hBiLUGM0z3dsgl/uB3T3uAwsj76Tz/DTSTDmIzuUOcO/6MHvvXT+hTM31CzTyxt9777/ZoEGDbOWVV7Z9993XfvnLX/o98FHuf4awCg1exVAlAsctjRAqiLcJF+a9eZzpv+75uA3qu5c9NrbJvRfdU9jYb7/9rG/fvi00GTBgQPj905/+FOS0lE68t+hpp51mO+ywg91+++3h/Be/+IU999xzQcH96Ec/CnG77rqrXX/99cWjyIAseAqoXeJpjO985zvhN1ZYNI4EZtuDV1XdHfaj9z9x1vNivOtybsAyR9jA5Q6zD72zlnmbfuQSkaXKVQ1TPOVsFx7TXZjL7G2vsnY8GBKWkQF69+lnX1t3o/yCAmScX/rqyqtbrnvOO+kn3jqf2fSaOUEgl7og/NmO91nfgfvb7XezEN5sRsU8v6XCW7A8zEuRDjs8l9vKBo88zCby4rE37zS39Hk3iRVxs1zYMmd1l3sEfYcdYOdcXmaMZE4vrXLlONMdghqbXd7oZonZ65+Zrf71pyzX44owT4Fcx1OorisJx5+4cpjm5Z7wmj+zz+G23U5P21TXcVSlKoxXVtmcsg+CWJrl9//1iDctN2xvu9+9iwq//PFU95vCe1hz7OOSt0L5n/6P59XjOOs17DD71POC26eVTg/PZZkKC9NxRo4a/ab1X+5oO8DzpPxzKrxec6d6u9XbnMoaw7n82AuyweZ32rBR59pcVyoo4wq34j+bPtXLX2PTKz2tl+sfx0+0AcueY1v/Ypx96hWbWT/DnzLd27U0CMvZzqpz/WCNjU+xXN8D7Nb7vL3m+DO9sVlsQ5pP5s0O5Z/j9+fcm9z2lzeGdsbBLvHGZAUqdC6tb7BPPf61jz3doAPs2rvnWamXa64TtNqNDJqN1Yq0/0de+dzgvaz/yAPDriEsmplb+pmL+o+touk9e+ipm63vgO7B4o+FFzLioosuso8/Zpi1cEGJaRPsj1D68McbLFgPrFCtcdkxKwyxlnibbb+De9dD9rPLL//YSp22M52vwy0FjO233z7IaAEZcO6559qQIUPcyFr/C8aGvoq+zz77BKWFwfuHP/zBXnrpJZs6dartvPPOLdfvvPPOcFxUikzCT79oahoHT43f+++/P1QoO5S4OBVaJDgDskvOnGlmO279nvXLPWf9u30W9pvL5ebZGisyD3On7fdXZzynESvKgt6iGt7h83NBnRuxUSF66HfwkH622lrL+pFLMY+aPb3WzjzlQhs8YDljtIFRJnfOvC0vsWE9p9myvdibkL0Eq21Yt5ne3vfYLFc2DE39ZucZ3taPWc/uk2zQwNlhf8MRA+f5vTfa8ce7sHTWYJulgb1vthWHMKeVD316llu/3pNs2MAr7eXnnSb+3P0OcIWTu86WXxH+muueT40N6THDeufuts03uzY8b5obLquudLctM/QtG9C3xLrl2JOw3Ab2ZF/Bp23MpTXhheQLziy3AT2vtQH9PrNeveCLWTZs2Bzr3eM5W2mZ263B+WKe1+EPu8z1a/fZ0GU/ci/1Y/cWq211558eudvs1BN5V85s0kT31gbebYN6vmvdvTy53KfW35+Xy020Ef1utmcec/Hn+f397+973MM2cnnabp717FUV9oTskXvCNtnw5jCUOukVs5VWuNX693nVlhlOPT/1dDNszdXY//ACe/ABz8sV2LWXkMcNtuYa9date5kfl1kf/x3Y41XbaM3xVuNpprl9tvH6r/m1FzyPd9zDnmL9etXZCsNqbEBurJ15gvvXnu5NV0a9cpfaskM+9rSfeR0ZOqzw/vKx9c1dY6+zOMfl2t/2f8Gv32kjV2zw3089zLWhTvc+3r+22+JO94qdY5xOuW5r2KiVvx54CcjgFWKjqTDBYpW8N6v38YJmQuk772PcXXxhk/PVlTaku9M68H6TjcjV2fJ959iI3s4/XxR5BYe//OUv4UOwACWG4kJBvfLKK07XnD3xxBP/Mwx86qmnBlr+9a9/tRdeeCEML8oT23PPPcNX0j/99NOg2IpGkVGh7BDhuuuua1/72tfC8ciRI23NNdcMx0JrlWsLMKSI1YRN8fh4F5IDr7f+vRAiFTaoNwLgVevZ9zwb/1yzlW5TrbRmsh9NbQ7N4yidGAiTLC2IwwhZZZVV7JsbfcuqXMt89O7HNvW9qbb6SqvYDddc6e2aX+Qx1/+MWu1Eb8trrV+fN1wB/Nd69XjBuve9wg4+4o38yjg3Cu6522zEkGdskCsMhPeAnhgRbztNrrZ3P3JPwIUD02nbbTPJhno+IwbW2eC+0OgjGzTkOdv0u/8KnkCZp/nIPem+Q272a/9x+pW4sK9yQTvdRg541O64Y2Z+FaU/95Aj3/Y0D1jfXgj4auvTu84V6BRbbtj9YU6MeTZ2u9hw3QdcYE/2NJXWzcvVp99MP77RLrvYeRX55XV84H735AcxB/K+9fA03Vxg8fwBfS+1F571vDB8PO02P37Kevd62PoNLLW+Xv6+3dg8+RXbcvNxLiTcGHBZ/pEbVgOH/tvvd4XYr95/p9vQXpWe7gF7ZoLn4/Wc6y7PXn9BYY+zYcNphxJXjhX++4GtPGp8mIP0R1qJe50bb/Skxz8VFOLAQaSdZgP7P2vHHVWVn3r0Nrvb2z/X/Ubr2ecD692vxvr3R8E+6Yr2NCtzOUU65oy/+4Orrf/gO61nf+iEoqp2hfeJbfrtO8KWYCxQeccVY48BGKsf2YChPK/MFWKDrTr0v/b4Qwzx5suW69PfLrjQG7EZeGKahtBHSQsd3nRBd7W8qO58zzlnDK/OcHoOXd75v+ct1m/Aq9aj2yTr19cNhv5XBv4Lw+IFjN13393pl2tZoBdj4MCBwSsTUHI4IyeffHJQXMyBAeY9wWOPPWabb755yGuLLbYISrCoPDIBTQ569uxpt956azi+7777QkMBKkUaeQFK31bIrypyK8OPWZ79o20ftgF93nYhVOdCtM47+zu2429esFJv15neiXkHKLSxF4uXfMONi97mRQlokV30scnGm7qX0MuFf3cXeDnr1yPnxzm3MvOr+Gieua4QnnrRrN+gcU7n19zSr3Gva4p173+7zXZhiyKDygxhfWezu7z9WZY+2wb1/cA7/R121HFTbKa3NUKBufFnXCmMGHKj5/W8e04l7o3hmd0bNrhldRizEgwH7//PKuvR62XnNTylWW4Jf2rfW/eN4KVgRYey+fN7D7zErz/l+ZS7h4ERc5497soC06u2sSQMh510yn9dSYy1wYMR7tXWs/dkG7nqFUFxNvKCVhOvIZht/bNHrd/gdz0NCmWKDR02wfbb/99hXkxrAKa695brMdq9kbc8TY17OHO8Hvfaux/wTF4QKAnDe7/78yfeRhM9rXudffFMH7XvbvxgUPr5dG4he37Dl3nAr71pffvUW++etMU4e3Ccl532aiwP5b/2OspzlfXr/4H/fmDderxoo1a6NayyrGE0yPNhMc7a691mvfu+5e3G8153z/oxO/mYkvyiFed/vId5nr5H3zOsR8ir1J851X8vt1kezwpV2rXCn/mTnf9tPQZO8GsfWv++pTak13P2k82fsioX7GFOusmf4Tzz8KNjA2/FozHq/8UAun9+oQeNhEeZX4kZ2sHDXG/bcy6H5g9Y917vuSE0LU/7fvfYHOc/FsQUMljLgCLSgg6MWHlgW265pdP3c9ktuh1zzDEtCzqYHwNjx461v//97+H4z3/+c1j0AbinaBRZrJAYRqTyKqyGF5n4AxpzJb6tFRlcWDGP951CP7WnvO279bnfLQ23Nrs/7wLrcitz+oVPT1CUsGcP8zpsPovQzFtkXQnyrmHolUatYGsz/lpfaXNmzc0PEe72F6dnL5tZ8a535M881AYvad01J9gyvT90yxzBd6uddfV7NtP5Hi5o9CxpyxcnOUPmsOTfspHDP3EleY1N+dif1ZyuoqY2zDfsuOu97mm5h+EKcWCvifbjzd8Im9vmuaUmKI2Zn7ol3Oda69/9Y8/HPa/+59vYf7tn5ymCOuaBTtsrxvDMy21I989sWPfJ9rWvXRY8P/gBX73GE7Ekf4WBDwdl2Bsvo+dYu+L2qWFOieZQ+ceOd+PHFXaP3LvWp9tkV+w32SesLfH8GH6aPa885P2nvSe6QEPIT7JB/e+2n2z9kFUg4IMcIEO/x6Vgj9zx1t89wT7dPnTBd6WNe94NLk+BmGxkGZyX69BDP3HD687wGZm+rnzWWfvGYBQ4KWx69Sfe/vPC9lfrrfRfW9aNswE5hjTvtAtumBHmIyk3PDy9ttzzr3O+v8P69vjE8/rQ+rkhgX4pJzN/Kvs10hd23+1Zz+MRG9TnfVfE4+y3u072/urlD126MZQdQ69X7mT3JD/0/Fy59zvTnnzNvc1SXml3Svn/PrkB9shDj3/BQJKQhM/gsYIG9cU6gW6BkfNtQKnrw/uAM50OjcFLXX74OG/7d71d4et77Yo7p4d5xM9rXpj47W9/67TOqwnJYymtrbbaKjgl8tagF7RkaJHhw0022STQc8yYMWHRCDT95je/abNnzw564Ne//nWrimxx0OaKLJ4MZJgRl7Nfv36hcbp37x7GX/v372/f+ta3Qhoao80VmBAYMR8o5SzvsFv/bLL17PWQ9ep9h+222xv5PfDynJln2DAWzuKPPBMuOQkKG7KWY6ECQzIMtNyyI2yDDdYixoMLsCpnSm+jXK6PnXru8d4+pd6Rq4MnNe5+c0Vwlw13BdS356U2z9MhlGtZJuj/S6qabIb37B1+7p29uwvJfg/aAfvODTtShFBXaQ2eOV7X5Pd5xjU2aNDz1qfnVfbs01yng/kvkzT+POaa9t97kqfz5/WYZJtuc6994kJ5lidiJ/ogbTwpCx6WGX65rTj4bRcyD9ndd3q0X5vrLiC7dcypmR4U0fWXUv5HbUSP52y1UffYLCf+PIjvzySvMne7ePl7ix++5ApsvPXu9qDt9ccZ3snzPFJbVxY2GKa6r79N+cfYSiu/6uU/1z51ZQ3LhxWOlMvz5gXj4w7/yJXBkzZy2Lv2o+0fDYqHZ1axZJbnevnzqwyPthUG/9eV8VN2+x15T7OkLj9oHj5m6XmPuYjvkT1uqwx725YbdqtN8fZBkJa5i0f50FWz/bmbff95W3aZFz3P2+ycM7x9Znv5SeCtVunl5/2nz6bxzOts2SHP28C+V9gr7nGji1hRWs/EoqfhG3T/2Nc9WS//0H6v27e3uCOUH5E3o8Qr7OXv4wbPX/bam8xt5syZLYIQZOfLCxKhXbwi/DYH2opDvhYA/8+tLQ1DwTddw+4xD9hXBr5oK37lttDWGFXtJOkWG6xOlCID8XwY8bw2AeJVi0cddZT9/Oc/D8f33ntvWByCwtp///3DkPGjjz5qe+21V7heNIqMQiIMpZxQXkwC4nryXsLjjz8eXM64sYTWxmWXKrz9Gp3LaitqXJCWhM7Mt5Z69DrWRo46zSq8L4ViIzT4JYR3RNxa9EhkzpKToPCBgInnL4TBgwfadzbeyGbO4MXhOmtkUsnbKueW9pHHHuPtU2fl9fPCXBMrt7/37atdsP3DLj6vIngNgSNo22ZZgJB//gXuP8gGDzzSpn7IvIlfCI3M3EN+D0WW7v98+wnWq+fJtvVPLg3DeszPhHROFJaKM9wzY6bZcoNutG7uceFtozhZL8luHTWsGfd03HvW2QwpHmPbfO/xsNs+HgjKK09j9lP0srrHtMHqV3m6A+zSCyuCQC738rJwgULVN7mS8udPeIb5sRNs5IgLrcyVQDPbO6iIq1C/hyHJv/ztDc9rH/vVzvcGRR3qiWaiPWhm/2X3/qG9x3i60+xB9/Z4Jo8LQ1mk8ROU7kmnTrL+3c6zdVa5MdSHSzw2/+GY0qDIeMbXVz8jtO3ZZ/CRFW5noQLX8jM8DPPeHhbn7G+DBh8e2oL9InlcU111CPA87bHv3u4l5g6xPX73YFBi+aX6+aeSPiyi8vbv7Up2+NBzbbx7wzyzpL7E83Biedrdtt/ZenTrHoRZbChh/DKUpRXOBQ0aMPCn113HHhi+zu/56VTwqjFasfYq54Y2O/+ssmDcQafPa12Y4HUI5sJiYMjiUXXr1i2sSBTYmQU5P3r06CC7b7nllvBO4IwZM8LqxcmTJ9tTTz1lRx55ZFjhePfddxePIgMSgHfddZcTMveFF+hUCRrr7LPPDseffIJgbAfwaDiJjur29zx3vxCwI0f9xjb/0eFh1R3La7keerpfC8dBmeW/kpWP6LyIaQUdYVTRc6211rDV11jFj2iYGvv44w/tB9/bxgb2H2nTPsXep11rbJZLNJZvP/zA+7baCjvnP6HiHTsISY+vZ7LH27O0wr06P9zsuwfbttse8bkR4dfqa1z5VOeXK7N12KuvupAfupu98tqsQIU6dicmLfm5Z1hdVRqeucUPzrG1Vj8yKI/ZVQhi6lNhDdTLr3Mvy9qHDtjerrnsXReo8KRHesADcXXl3kFlUFgXnT3BrelfhoUbfDeNz6SEDEIZK8LQIZ7hOmsfaNtvd2FeyXGdnerDc+v8eoO3h9mn0836DfiJvT3ZYz0dH5rkWfBWI9rJ82aj4j12v8u+tuahYaiT7aHY5im0N3n79XneZhgAo0b+yS49/51gNNT68xiOhT9R2rxuAB+fd85YG7Xir8LKQvLjdXVAOSkmQ6gowlVW/ZUdfOjlYX4tXAh1gBjsyj/bZsyqto8+MFtt5YNt4itVLXOAgTj+W+8PqCjP74iyxx8us1GjdguLa0KRWebJkRO6yV3Ybi4Phg8fbv/973+DwEPAnXXWWdajR4+wZLt4AI29jZrbIPyGH1dlHs2GCqccd7etvfLvjf2qcWzgs+ZkBQve9xo8eHDo9xgYvBJxyCGHhFG0P/7xj0ERgdiDPuGEE8Lc2IknnhjOf/Ob34QXq3nxneFIsMcee7R4akWhyCiohCFKjFWKgHgqL09tmWWWCRpe51ho8bBkm6CZ6fDI8p2UjW75qu/L3lndA1D78ssFihY6tnfCxtoQ8lzbeYH1Ja86VmoYGzBzrlvOuvfIhV/oy/zYa6++H5QIcyr1YaVA3v6fMW26PfPkK2HrptCONB1t6r98DiXMi/jphx/PsVcmvuFHgE+Q5JUAobKGT8R4rN93ztl3h+PqWoY7nH61lWGhiWhV5TJz0sRP7cOPXHH5MxCsCN06VjbwTDeTS8s/8zzq7bln33TPknmg5n3imnmjpqY5b1dAKJwbrr/Hebf5sg7q8d1wCfMvC7/66sywWjCUw8HO8fW4dF5HBvy4BY9v7EPP5xVOsydTWekuGC91exq+OYaCee212fbE+Des2p+BsTW7lDeLPS+/H4MgPN7/3HLzo8EwIKsKVi55XL4vlbsSK3fF4grS6z527JOh/BSt2hVmGPXwtNgmtA3K6+77HraSMjcQGqtDewQ6eeM1NUC4/Epdhm6feOiT0KYVrKWnIKTjkaHeLNOuDcvs773vuRCFJ0my2uo6K2PHFMrhLiqLCeAdjFl+e/XqZQcccEDbj8gsVTQrMkAlm0NVeM+wzmlTZTOnzbW7b38sn9TrDj0KHTvttFNzv85PBSGjOT7zzDPDdXnSeGOAIUZWLT7JZ98dDCG+/fbb9u6777Ys9sA7e/55532/t2gUWTxkMH369DBPFgSAgwpwrBfp0NpCPOba1qiurrUaZqidEeN3WfLlai6r/4Tg1WFfwbwig3Hz1zsrRCuAYUGQsfHRRx/ZO/990157/RV7+T8vuJU528Kcl/Mly7Xz8DatQKrTvgg8F2KMA3qaOk+Lt4MgR4jWVDc4v9C7CRWuFEpdmOV5I9/OeMEVVsF2UJw6LaoY/3VvgT0Puc52Y+EaWXgZKsrzMzOlc10oow+hH2ULZSSiwkpKPwuJ8SLCTQS/jvAJ+bUIKfdGa/ikicpIXB586oTzMNfTnP/cufNC/XQvn3LRfXmvttGVF4uNakK9GTqtqkFR0E7hsoPhP0/LuaOmZrb3m2YB79d5Vl4OkK97ZxQj3OcqrMI9sUae7xHEhXheWvZy+D3wM5EYEHpefjgPw67U2z8/VKRn573G/B5TJXxym65NHn69rDRf5hbvLORLPo7m+4OH2/yc8OuhilU6Dgyj1157LbxIK+tefFYcCJX+HM11jukf0jTXuyUUOOAH3hmDPtDm/fffb74C7WA257NmmamhYBTZs88+axtssEHwqu+4446wjB+w7B7FxhAjnlrRKLJYEOpNfSm3rMelcw1dtYcyw5amGcPKRHUw/62qcKL4MaeE/HxJfjiRhg+Nn+HdzgjqGRsjAIZFyOSVjDqptxnjso48zXmVIi+sAcIyCMxw3uhGTV55hO+QNVTmhTGP8d+ysDEiwjrvvXBtTmmFVVYzv8XciQt/LnhWQX/4b74TNfq/Wiuv9LSsvAiPdvoyruPHdXxfJGTIf5RJfhFLvZalupLlo5bl4VsjzWX1tDWVTnO/XO/eSUPY8aPe5oUyep3ci6+uZQNcR3PeSHN561Xu9REF/+SH+rxmjI36WW3Y2JHn1HmZ88OmbDBc2+gK3R+NUkDJB8Xv1Ql19UQNDaH0foiRkBcmtXW0V77MtH9FJQrH2xert7ldy8vyi3RIU9O8XT0eYrkbBjzbo0O62rBZo7dN+JKz1782v8t/PhuvO7sQc+yRwavw+0rLoA1pWJPYEIZQBQy/cJH8HSwKmdW8q0Vds8UDP9HvJdTmzMmvJi4a5IvtoJLUiYbJ1626ytvCr1cxvhoAfeAxriuucAFdsjJAHhjxktfQkMCQ4fe+970Q9/TTT7d4YgcffHAYXmSujEUkoGgUGYiHCFTpeEwVBRY3VF7gtT1oPjpeGRu5+gmLwWpYK05RPNRU55Ucp7wjw7JnJm81RJL/03UA08kwkVLKfyHZrW+GoPL/PXibVvKFaG8vF7q0LQHS05Y1Lrxod5YvVNqc0K58twvZL2+ppoaODpP7PR6I5t5y9kn09GHfP49ohI38F6GPUMwbHCjAvOcQbgoyBSPJPbOyT6y+kU1t88OYnjykYbVjQ1C8eeS9D3+qP5vrCGw54I31Xnp27PX8KXupe23KK6Txexobary+fLTS8/L0c8NGuvniENnExJz/rwsbLRJVH7bF4owsyDMs6mh+/pxp/rzmDHiXiy27qmxuSEPdQZ0rngavN1/m5gOY+R0nPK1nCB2CDg7P9Gy84fjAaP6zNjVhRSUrDbmhmndOuJFy+k+le84t5WI+s/kaeVEedCLlqGqY5y08N5StxBUmSfJemSdkuaNH4HnmlZ0bQm40hL7ULMhiGVBU3pjaw0NeNtDu+b0Ww9cCIKNXDUeeGvIaCfyXT0cjFi5EBzkZ81M68bTD6aefHn7Zhor5NGTFgQceGDYcfvXVV+0f//hHGO1i9WLRKDIpLgCjxoVmrHSNNdYIS+/Z7WO99dazr3/962EPRs4JuKcpFG6AZtBv4403tg033DDQjLf9OeaXc94dIZCWwPE3vvGNcA16b7bZZiFunXXWCb/kRzxpW3tmCoUTNtpoo0BrAsf0Z/qv+jGBXXzgBdGVY+KhNfd8WWjtmSm0X2iNJnGAntCVtNCTd8eYR2Nrq+OOOy7IeYYV2dXjvffes5/85CdBB/zud78L82wcKywJ2sUjQ/vKkscT44U4oMldTfDyfhmrlXTO5GIKhR1EPwIMDP169+4dXpTkXJPDBOIUzzlp2flc14cOHdpyTB5cb+2ZKRROgEa8CwrN2Bldu6PHdKdf65zr3Kdr4pH5hezzUmjf0BpN4qB3gunX9FnRlfk0lBOLPTjGifn9738f4njPjO2rNJRcFIosHiKIhxM5Zt8tGgCFFn8qgI6hBkqhsAOKCKMjjoPBdSyDhLi4g0B30Zw0nHOs69l8UijMIFqNGDGiJY6d0fmlDyPcZJToOnSP+3sKxR206lRGKfKcTYG32WabsIDnoYceanlB+mc/+1lQbLxHjNdWNIpMYDWXoA1BGY6g4hJiYTl3dC7rLYXCDaIVAWElpYTwiq014mXFxYqLgCcmaw4jRp56VvmlUHghpiXvG6kPK4iu0BI6yzihb3ONe78stPbMFNovtEaTbJAXHo+ooKQACzu0i8fhhx8e5sUYYmTrK3RCUSkyTeIyISivjNVTjJfC2PEQI0ENk0LxBJQYggnmj+NRTGJ4hF6s0Egb05prrR2nUNhBNJTSIojeHPPCc2v01JBkCsUbRFf1e87p24Bl++zihNxnsce///3vsIwfxcZIHSsYi0aRsWJFyosKUWCW4X/44Yct1hmBiX8+56JzXpzWcQqFG+SFxUNHCDG8MQwUJv8l6GB20Rwh9tWvfjVY8BpqivOIeSOFwg2iGbRFkWGVswhA1zXMSBg1apSxKIDNDxSXQvEHKTH6MMOL9P/zzz/frrrqqqCw2GORxR68d8qO+eBvf/tb2PmjaBSZwIKPq6++2i6++OKwBQ07JLPnFp83P+KII8KWJVQcsDAE7c17ZLxQl0LhBj6ah1HCcAFv73/22WeBbmw3xLACwwns0gDjQmsCx7xbwrUHH3zQpk2bFjYj5WVLXpqfNWtWYHqst9aemULhBGjPVAH9m3eLGDpiRRrCi36NRc77Q//85z/DZD9018YHU6ZMCTT+stDaM1Nov9AaTeJA36WvMifGNmPwAh4XigzlxK73LLlHTtD3wSmnnGLXXnttOC4qRXbdddeFz1vzqRY2m1ShUVh4bPyisR944AE77LDDWt5JaK/3yRKWLnjTn82gecN//PjxgeGzQGE988wzwbCBJzSHCi/Er2wkFD7oz7xnhIGKgHruuedCvHZ6AFxH4DHxf9FFF4W+DmJB1lpI6Fi0RpM4xO/+AeJ4IRrwDtm4ceNaXoBmZO7YY48N36LEiMGQjfNaEiwVRSbBo0ohjFQwCs77AlQGcI239nlJGqsd6xugtGB89uDiUy+vv/56iNfL1MobV1WKjriODtSHctNR1Q7EAcoetwXn6tzauYA8ABatjsmLe0gbP6sQg5bQxqtT8cCgu+hEGiw1lBWBY7UVzP2vf/0rbFcjXiA/8ibP7PPaO8CXBNWPOmmonF/KKmOMNHpxVHxLnAwyXSNf4rlHvKLPY6hdAAZBtjztHShzfCzEW80Rv/XWW4ePJ1J+1Rkel4fNsfoBnjvCTosAAG2p/OF7tXFclkIMom1cfhDvSkS86iP60t9Ba3kWU5B8o17UkXoh7/HKcVyI32677cIOH/AMw878stgDg0Y8JIhHJAMWFkusyLQCUQWgYCLoOeecE97yVqdGCyPIYFSYm4rD4AxJ4MYKnLMQRPkgPPQcKqdnAY47MmRB+ahXTATFCbFwk7AHxAPyVXz2eYUWgOoCE0PzCy64IJwDmJZ4OjY0JHBMHNcAvMCH+FCAgPZSh2/tme0ZBJUnRhwX01d8q/qJroDjmOY8I86HvqL2BNnytHcQ4mPqoDpRdpZU44XR96ErNKZf08/pyzLg6OMyVkh3xhlnhJ3SoXesBGJky1NoQdA5bUCbxP1fgEe0tZMEeJxXMYaY74Wjjz46jLIAvhZ98803h2M+CQNvX3755UGJcUwgH8BvrNji4wVhqQ0txh2QXzwwBBMMChPL+1JHlmWuOAk74mECxlR32WWXkF8MVU6N0NGQsALq3EDCSQQHWYWm49YIpjYpdEBbgY1AYVyBF98RaHgbUl6iM3Gy2NVWWOl8wwjE7daRkBEGoBP1Fc055zgWWnF6AVq2JtjoB4qnLWK0JiA6ApSdENNZ/Ap99DVg+jn9mTjoK7rSv4mXMoP+8IV4m/mziRMnhmMwP4VWyICGcR8WTeM+jFyLgeziemeAeJU6UXecF1Yk8kt/hqbsok99kQ9aBMJ8KfdyD3xDG8btuCj9f6kospjJxYhM7r711lvhmDkSWSJMDtJpKSTKjYITB7NDbDo3lSTNNddcExpCgo74WHEsSkXbGtQjVqy0CeUjSGDxK8IJpKNeSsP1QhFiCwvVB8ucssMDdGDoi1AjQN84KB46U3cWiQA2G6U9YobuSIimlCmLOA5BrXN+4VnxLVBnFX8D8lb+akPapjVl2FEQHeJyqo+zdx6KDBoq7p133gl1hK/pq6oPfVvpUHIEgIxgUYjA9ULq14sC9W/RDzqLrlwD1C2Wl50FqhP8wl6KDDVj2FJvtq4CeGGsVKRd+LI0vAK9xWO0TdzvF4UPlliRiUCCxvo1/s1qFohL4bmGcBNzI+xgaBgeRUfBGX6UFcPKRSYE1YloLB0XKqinBBWgrlmo02frEhORa3E+hQp11Ntvv92uvPLKcA6doSHH0JbjWJlxTBzXoDlKjLoi+JlnueSSS0KesSLoaIjPoRECWWXjGHBd9FMfAPB5a4ZJax0225cKgf4qg8qresOfLOzA2ISfZZTQR6kz/V5tglcmnsAbIz35svgDMD8aTy0UE6ijjGu1kfqEIPpraz6uc182XTFCShuonsyP0xbUUaNqjLZcdtlloc6Kw4jJysBYebWrIhNgcBH0xhtvDKtVYGqYlwoirPC8AIzMMekRbCgxjiE0FYOpuY/3zdDiHANVjDRSBh0N6p1VOionX8S+5557wiodfhkr5phPfF9xxRUhDUOwzCshwLlGPG1FHotCyI4CzAp9GUbACIFRpagQXtA2Vl4EKTWuUVdoCa+IpnvuuWdo10IQ5JQ1FjgxTTC0+JQ778mxcSrDJ9mOSUeHrvDCDTfcEL7NxDEreVEEvDQKNETHdQwCfQa+oyGa0AaURzSB7qw41QcUMUihJ/XFWAWMxEBv+jX9m3v55TpKj7S012233RZWMwpq42Lgf8CoETu907/vvffecIwMhL5PPPFESINxxvF9990X0sMDnQVxX4Vf8LpYzKHPt7DLByuYweqrrx7SMj960EEHfWkfXxT6L7Eiizu5CsW+WlJqCDN5UggFhhi4RoVhfBiaazA38TA3HUadGAZACXBN1mDcoQoBNHgsdCgbHZ2dobMv9vICKS8L8xIxCpsvAMQ7HPBCIat+sgKxkIGwYiNQhppoCwkv6C1lllVkxOkaNCeeY3jlpz/9aXPOhQUZLQAPNLtbBS+GEgdPww8oa4Qa12Ia6yVyjhmOBbpGIB+UYyFC/f3NN98Mu5vTHsRpTkwKCt7mGgYr16E1hin9gnR4afCBzk866aSQL2mJA8WgyHhHSnQTTeNdTZZffvnAC0oTh9Y89WJDXAcdwxesRIauKDC9cvWrX/0q8ASGHQYgx6SR7CTN4tJ8iRWZCo8QAjDhaaedFuJRViggmJbrxHEOs9PJNQwh4ca9MDydQt4ZE4O8nwKoZFzpQlBmWQUWn2sTTXZ6xjrDIr/00kuD94LnRXuweeaYMWNCOnY8YKgGzwbQToUOaAQYSmaDUICXBYNCV+gdKy+ClBrXJOyIA/DD//3f/4VjeKQQoDoCeJa68XrIn//85xaPBd7lhX92t9CcAGCeAGPm0EMPDUoNTwzjDL7GE2e1H20Bb+y8886BD7BW8dCVd0dDfVyg7/EOoBb20GcJ9FnoR1vEigrjlTrSbqSRMct16kj+CDn1Z9IVC6g39MUgxYvGm8ZTZRjt7LPPDiNT4KabbrK999470JftmqBvLCuKGaqH+BWjBEPmwgsvDHIPOu+www7hGisWR48eHY71ig50l2xf3DZZKkOLsULBosKl1MKNWJghxBDOEJ/KwfQcEydFyH1cQ2CQF4xBg8SQYFlc7b20oXJQXoE20Y7ggDTZ8kI0xZOO7zYpPv4tZFBG6s3Lj+xqDSSoUEQLCtAdenLMPeTHGDq/hVT/LyuP6IoAXnXVVYNHBagXQ2/QVv1BgL8F5YtyY5sf9aeYnzoasTKjHsxvsGsDYAiRutJv1X8RavRt+jjn3IOBA52pL4qOPEkDUOJx/yBdoUJ9lkDdoC+KCXqJrtQRftAvYEcTRmP0pfzOgtjwoA0YJud7g2xyQRvx7TnkP8OtbHgB3bmOMci9orvaVIiPF4SlosgQQACiQUgsVXVaBBUTvzAscTAoaagMnhdKjMpzzuSvBKCIrXkEKkwHj5VmoUANHgse2uIrX/lKGEYCEFLIdlLupzOsvfba4Zh7FV8sYFwc7xJ6Q0PoKaH2ZQEBqAVA3AM/YLnGgr4QAW1i+si4Wm211QItdQ2PjKEmzRvJahWNBc4ZUubeQhLisZAClJ8+iGfF+4Lq+2xVhXICMky5Rh9HmXFM/5A8gL6MPNBubG3EUC0gLci2TyFBtCdQZ/YUxeP6MtCOCHboyxC8+KDYIT5HttN/AdMMwrbbbhvSMNSIgqPeW221Vbim4WjloTYV4uMFYakoMkFMj7WGWw3zwqgwPpWEeRHoWGZ0bAoq4cU1LdOXUHj77bfDfoxUXoyta4UENXhWAbFJKoxLe7zwwguBkZnQZ9umLDOTbq211gp5FHInnh/wyLQKDQFF3RB2COUvCzCz+IJ6c8wqNiBjqCPRWmcSjUSnmCeh4w9+8IPmMwtDcMQxnIjHymIOvLRnn302DCnD+4A+wpA8aWkDhP6idOS2ggxHlUW/9G2GidgrE0Bv+jQygF/6sbwx8sAwhR9AbOwAXtWhP4Bi4H3aQAGZBc0YhcLDYBqBOSHojhFOXyAdPIJRg2FLXYuhngsLaAxkyLOXIjt7sM8m9TzvvPPCnBh9HO8MMMWCwVpQiozCZoWOtC7zHzAuHhnWCwxM4WFyzhFmMDjXKTiVxZIHbEDKm/8xVDkpzY4GdVeZxJw6Z3d3hpmwyJnszy78iAnFOYoMZog9u0IHdKCTIsh4AR56Un552rH31VoAstDJg3kjhACQEO1IxDQSsnHiRVZbQkf4FyFNPCvVoD+01yIO0mgxAMYa6WgrPDL4hGPqXkj1p0xxvaEXK/CgF31ZIy7quxg1pKFvyxul7xMPj5AOulNHNpGOl9/Tj+AF9adCA+2ggFEOHQn6HBV01idt8ERoB9Ky/yhxL730UsiH+GJH1rGgTsyBsWkwYGqIuTB4hHl0rjNvCM0BvC++UpsK8fGCsMSKDAYXdIyAYp8tJr+BhhApGNdgYJQblaDDo9BQYHQEdvQAnOOi0tGBmFugAyxKRdsKC1JkMC5twUufeKladoo1G4N0xajIYjCkDL2gDcILgYXw+rKAQIOu8AI8svvuu4e8ClmIxdA5S69RQloAoXhW3EJbJvjp3Cxcgq/5JU6CH2DJkpZ+UCgjD1k6IIigFUA4UQf6MkCoc53+DagbvMw5ik78QN+WcmNxE8JekJcGCpkHFOSR7bbbbsHr5r1X5vShL4KbvWMFXjEgLa9tgEKh8ZIAHhCgK8D54Bi5R1tARxbDEMeKRRY+AfpBwSiyGLFXBgNDXDE1TKyhJ67BAFSMiqDoOIbJYWQEG64ngh+o48QW6qJUsq2hsmQVGUOLWGYC8UqTVVZSZFwv1A48PyC8oC/YcccdWxgaowQh92UBnlFn4AsJfA4GHigEbyQGtGuN5ygrm+DyHS42u+Yc2qr8rErEC8PjEB8D1TmO09Ai17L80ZGIjUbKFZeNlXoIbwAtCdAVfsBoRWHRJvRtrmG0otQA3hpePMYPeSLYY8FYqBAvEDC+mAvHkIn7rYaMBerH1AKeOXPJnQniYehM34ePV1llleCxI8u/+93vBv7niwd//OMfQ1oWe2jtg3hLbSrExwvCUlFkMB/CTBCzo6x+/etfh44OGC9GaVFhCTHOYWAaQEKAMVUtwQakE6gc6Relkm0NlYWyCzA1DI5gAtnycl1txjXSFeNij9iqpD7sscaqQ71CoCHE+QXqSLsx1ICXqk5BXKFYrCpjTA/O4VeEPLTTilMBfiYNK9W4rj4gJQ/Ij/pCbwJ8T1rxu/igo0EZs4YFdRP/Um7mRAA0o0+THo+McxQW9UaZacQFRcf7phpGzvI692WfWSigrAooLGiGZwkQ3PBFDNqPtooXe9AW4vViBn0Y0BbwBGDUScCw5RrrAphHh67SCdxLG3AdqE2F+HhBWGJFlu1sqozABCgfVNOYKUDxUUiUGb8iKB9WZAiO3ZNBPJRIOhohzr9QGEENHpeNTsjye+ZChLitdMy9hFgY6lqhCLIFQVa0yktH5ftD7NhAO3xZQNCzuIN3rIRY2BcCqBdljYGwwrOAbuuvv35z7BeHWgDCC4+M4STxCXwcCzv4Bl5mGx/yU/2VvlBAueM+CWgb4hDkLHhgKE18QJvRx6kf9wosgsBQZfFLXEf1H/KL+1KhQX2WQP3wsphGUV3iegDVfcKECYG+vG9ZLH17YSDDS/WGD5gbY5UiBgsrUlnYAbbZZpvglTPMivHabopMhcOCADxYq4/iCkC07IMhlgiGRmana5bs4qkB8qKi7BLAGCqV17J7WXu6P0t4lSv7TJhGCq49mCV+Ph2XczEwb/XDuFlQLtVPoDOwYS6QIIs7f0eBdlZba/hQUD1BLMDV/gwtMA6OgMZKF6g775Qwv8ILwoL4SvUmXZaWcZuoXG0NlQFIobHykEn9eI5I6WKe4DtMvDskyzXOKwZ1YbUbeVLH9qobZY2VNP2cOILaWvUhncof3yNwL/REQDHvpTrAJ8gKpgsYSkSpi3eyfTTmI56fvR4/N27njgKL2RhWxmARsrST0cIoRWyodCZAK/EL7xfyUjT0gR80usa2VRgv9Ak+6UI7EaDxktJyoTyy2H3kI2m8vMj7ASuuuGJgTBY18GY+WpdOyxYlK620UtgBmQUA66yzTngRjopASIYihg8fHoYWSEsck+TsiMCWPQi/wYMHh7j11lsvzB3h0ZGOfbvQ+EysI0T4bhnzULxJH3eC9hIEAsSIOxlthjfGclutYCIQRxshsHj3Bs9F1wi8EMsE6fwEXkeAcmFd4XlssMEGgS7EMamLF8lWXLQ/dWUpNQqZdCgr0mGk8BoFx9CMLah434qhBniHcXOYnaFY7md8/fvf/36YMxsyZEiYHCY/ns/em+TD3oZ0iLaGOpuAskVx8fKyVqHCy9Czf//+4Zc4+BQBxgotzqE5v/At7cQxfKHVvZzHgTwlGNoSsQDRwhPmcKgL/ZA+Tj+lzw8bNiy8Lzhy5MgwZMRw4nLLLRf6/Zprrhk86/333z/UkaXXCDTqwpAxNEUm0HfJh3kUPrK4wgortLw/B52ZT2E/PrY2Ip/f//73QXbQVsgHlVHzbB0NKScFbYJAgD8wZkGcRteySroYEcs8KTPmhaEPho0W/LFzjTZMwJlBvjFv1m6KTA/gwRROb7AjiJjIxbpAGFEhBA0TeBQMKwXA8KrMHnvsEVY2EVBA3EOHZziCTo9yBHQGrWSio6MUeA+BVUGARSRY+5QJpgBY7xI4NGBHMzpKleXYUmIwOMJJS3QRAHg4LFXlnM6L8uZYL4fKC+5IQF8UBkwnjxFrixdAsbJRSqTBOEHIwS8//OEPA83YHBVhyDGCiaXaWOJrrLFGoBV8oPdKMFZ43w6g0MAmm2wS3sshTxQBYEgC/pBx1R6AN7NDgRgbKC1ohsCFbgwhQl+UAIqbcqPIOOcaBh3pOGcHEI5ZKME8C0v0EeoIPo5ZONIeikx9RoDnNMzLyAnbpgH6NsvHAbxL38NAUZ+kfoBPeNA2KHsMEebAyHPLLbcM1zGINJ+0xRZbhF9WayLokBsYLKSn/zMlAZAR9Hcgb6ZQDD0WsEFP2klz4vAqBgDKShtJE49MxPCDb5gP7wyKDNA3VBdkumgDHZERMY9pFC/2yAltrsji4SMeBlGwtPiWDIpMk7xY5zAt1/W+AMKNXZ6pKJ4HQAAx2Qdwx2FiKsqwIxVnHJk5Mp4LA/McOhQdBOABasdtrDXAkk7iaaR4yK49BAGIn0O5ZaUwnCYCE69OSJyG6UibvR+orQsBtCm04JdhIb3ICJ140Zs64FHxyz6S2l9OK5Tw1uAFIN4hYJ1zD8oOK476kg9tgDDkPUJ4B28foDz1WR+UvZa6tyViGsCnMX+1BuimzhoDZaV48smmEZ9IYWbn2toKEjLxKjvi6HN6FQI6a+iMONqEYUJoAK1QWIA9BrUv6q677tpiTLL4B6OFuSHJAYxa5sTxcPHkSIshRBraAH4DGHooNdrnF7/4RTCqRIP2aqMFAVrSH5Bfguoe92cgIS9Z0FkQ8zN1np9iivsT6aTE5pd+YbFQQ4tADY/CwEpGacGsAOGE9Q3zY6FTKYYMWZIKs2mHb84RSqTTHAkVYbhSux7gxQCGJNn9gK/HYvlRaX6xzGAYLDcUBXnqHkAnVGMtSOgsLdDxpLyyoCzqcDER4/km7qV+cVx7lX1hwJAO2whhZOANA5QZ3hFLp/EeAEOF0Ed8QL0wUPTO3I9//OOw+AfewQiBeRFyeOQMs4pP8LjYVJl84BdoisGDoAMYQvHHGNsSohl8KqEPxGfwIsfUld84DUYb5+qk/NI3lKd+RWspMYDAW9LOvajQUnlohBHCMUO9vA/EXBD0A4pjWI2+i/eFx42xQjtBRzx4hiiZ3MdowZtTP0WJoRjhKYYtAe9WwjusZkOuIG/w/JETtBkjMzJggeZTOxrQP+7XoiW0k8wUXfmN+YO2KnbExoTagbpLgVNn8b1kpK5xzrWlwecLpchEADomhMOdxrKiAAgXCSp2OOY6ykWfZYBRYXheDEXQkReWNsIKIBix1rDsNSmIoGIrJ5h1++23D89BWRIHo2y++eYhHQKQeMCwlUCDdhST6LkSbIA2yaI15cYx9eNXlltHg3rwbhf0YZgYIHR4f4iyQit+8cgROliiGkZiXpMhI+qCMqRjY7Aw3wJ4459hLOY9yJu2Y+kulj1AmCIkef+E+RPyYb6Ebz7RRhqCbUvEnUz05DemGyAdcXTS+Bp1kiCLoU4tiEdI255KTOUQP1I3eWd4QyzUAQyRAeiJ1w3orxhfjIhgaAD4AQMEDxuviuX2yAuUE/XCAOIaaVBy8A4GLQtdKAvTC7SZnk17IAPgK9JoVST3ZduwIyHhnO234oV4KLw1fihWQIvW+siCICXPva3x+vzi54eF9sjENFhRrDhBw8JoCBWIKEudSXCW13IdpgVYWoyNE4dVJYXGsCQWPcxJHJVDwSE4CcoT4UUeVAwLECDc8A55NtexEAGMBPMsakMsLuLOxDHPjompMkBw4umAAmlji0bQPYXQUSkLljXWNHVgiJd5UoCAAXjfWn0o+mBYsAqVe/QJB4QR1jhAYSGY4AMNYZFedOR5KDGMIhkpeOl8iJR2Q2Dyzlp7Avpleao1WoMsH9AO4kvipbiIA7qXdKA146etIOErBQrfMZwoQ0HDgQz3SonRd6Enw8goMRQaQ8V41ozYYOwAvDEWeVEfvHM8M2hOHGDRB/s1SmEB8Q7Qt+mgNYqR58Tt2tFQ24mOgDaUspKCU/8X4O3OAmgrvgVqi7jOcTsA5CDtJL7P4suutYYFKjIRBObmGIVDYVBSzH3gNbHSCDA5ywok0jKJT+GxyhFAACHG0lzygUFhchQUCosK473xXhGelyxArHc6CwsBWCDCs/HCGJfnHphfX1tVWYEarj1AfSmLiCQCEMdxXBaliRlfyoy0cXyhAG+JDovwwoBAsbEiFRDHkDCvTbAKDSDEGGbCst9ss81C/eALeWrwDl48Q1msPqT9sMoRYDC4vueFVa5dI+AnhpLxDFlchEHFfW0NdUQg2gmxEuJafF0Gi+L0izEn6Dju+BKM2fzaCjwvW0a8ZGjKcCL0oZzQAq+burLoB4XC8K/6NqMkGJ946prTpI9quJghZIYTUUisSFUc857s/qNRFvJjVRs8Ax/Q/njuGDsoybj92rOPzw+0mfo7iGWQ+rV4AX4lfVyHzoSsnFO7KD424hcE7o3bdUFYKI+MDNXBAEKIZdAABoNAGv4BWHAMJzKEoEUaCC+EEMCTQmHBmFhZ3M/EPQoMFxxrjYbA0mO4CtA5KAfKkwllGJyVYbyfRj4aqsSrk4ArBEZfWpCQEWJ6tDXokAgTDe1qd3o8cjwx4pi/pN3xqLCyAemwPDFEUG7QDAWHxw5tUILQlMl8PDSu44nBA3h9ejGe+TTmXPgaL1Y96Zif05B2wuIDvor7ieZpMUJQKghmPCYW5ACW1WO0MM9Jf4d+WsCDsalRGPomMgFaQUcMVnhWvMMIDbyCUJd3Bm/AT9yDZ0/evFQPP1FOyqCVk1ISCQlggYosZnIEFgyFBcW8FpYkCgvAxJzTEfSuB6uSAOdY34B7iUfoodhgWvJFsQEWFADy0hvwGk4i6HMP5Mk4O3HkB2PHwzGdxeqhfWgD2otjQAfXcVtDRgHtjoJh8Q3lgWbQB+GEdwQdgDZEhS9QPoChY8oMeD0DcA1e4X6GqKAdSg+vi7R4AzwDOvJc+JD5Fgla+KS92qCzI+7jKC76EgGFBX3YiYFz6ARdAH0P+kADRmUwIDEoAfcwLwbvwBeSDfCBoIUb3EM+kgHco+28eCYLT8ib+3l23Me5JyEBLJRHJoEBk0kgAbnRsTsNEHQARgS6hw6ja+SVdcO5JoEINEEaMyz36ZwOA3RPXLa4c3YWUD/aiMBxXN+2hIyCLH2gg8oAXQC8Ere9eCCmYSyMSC/+Ulqg/ID4AFAW5d9e9e8KEG8B2l59K6vkQEwbHfMrPomvA9FbeQLlK8MEaJGJ+AEoT90b55F9TkLXxUIpMoSQmByGF0PDcGJSGFNMhkDKMmqstGLmlfcGFM+98Xst8b0wL89RebT6BasRxGljodtZQJ0kwNUGbQ2eEysiLX2WIIFeHOuc9KI/EE1i2nCs9PCLaCUegLdk3IivJNRAfJyw+IhpEtMMesQGh/ojfCC6acGC+iBgpAZAM9LFxoaUZazwpLTiPMg3Llds0IoX4usJCQtUZFllACMqxBCzxQJGTEwecT5iRl2P79G1mLFBLEizQkydJrbkyDvuRMUK6qQ2AVl6tDUktCTkROds28Y00T3QLJuO87gOMc1ixHUW7bN013MSlgzQI6ZT9lw0os8rXkqOa4qL7xFiOkrxxfcA9fXYwI2fGR8DKbGsDErouligIhMTwdwx48QMKgEDc8ZWHcc6RxjFQ0fKF3AtzlsMr/QSZLFyiy2yuCyAcmTjihlxXWIBELdhWyFWFvNTHDHNRTtBvCH66le0FR2pS8wDonnMM8pL15IiWzqgXdX29PNsHxZi+ogu0E08GfdJxXMPeRJAzB9ch4a6Hz5XekAe4n3FAcVlDZuErouFGloEWabReVZhSLjEAigGDClBRCeB+WOBLKZWGqDjeKhDjK3nx+PwBOXTGYACjzty3PHbGhJe8VAvz42ViMrGrwRfVslwTywI4/qArNECuCfmDSEWmAlLD7R1TKO4v2k4OeY5yYBY2eme1pRMHJelq4xU+IYytEZ3ML/4hK6NRR5ajL2iWFnEwkUMK6bLnoNYYAHyEhMD/WYZV52G63GnA6SNy9QZlBltx/s5+gwKdZpf27QV1I6xAhO9YxqIppQr5puYN6CfrpEuvl/HsbAEEo5x3bNpEhYPscER0yKOV1sTJ17QddEypnG2b2eNE/Vh7uWZ8bOA8iRe17hH5ZPRE/NYQtfGQntkSwoYMha8sZLhWEHnWdAB4vs5Jl2s2HRfVpB+GXQP+ajTqOPGHbsjwc7ivDOFsJDAKBZBrjaM6a/f1uhcjBAP8p4bL/jGPJXwv6Mzap/OQv8FAb7QVwJAZ1LA6t/UKVsvydP2QJsrMlUmZlqE8MJWMlYm3COBKGEIsivdhNaGN7LIKgTy4JmFIoQoH5+C0YasgLIViyITYHLRrDN1ZCC6sPsIn3RR/WLe7apQG8CvyICuorwEDE82jeA7g/HwPHKsM7RFVk6K99tbPrWLRwbBYsUVD0MsCLHQy+YDEI68VMlLuSguKS8aMlZ284OYKctUhSRs+ZYRL49TJrb4KSZLf37CnPjO0JGBXiFBkfENqqxBldD5jJdFAdvt0YcBw6zwR7EZovMDfTju4x3Vp9t9aJGKShmxO0BWMbUG3ZcFzKCP2RHwXDjPjtEvCOSNctAzeCdtUfNoK1AOPsrJnnXsFq66skHrwijqjkZMX4wMCX2YvxjKvyAgoFUPtlXiQ5vio4Xh7a4AdvPJ9t/W+nNnBdu3YeCA+OX+zsIf8D91EU31LmF7os0VWWvCigojoPk4HxP5MUFbs+BRMkrDL+fkS2BOAm8M0IAoM3ZG51p2KXhryFqKnI8ZMyZsz1Mo4IuyDFmxRyHgsxkoMzZoLRbQrmxzxf57xeRRLgixwcMXj6GL6teZ6rm4oA/Sz9VfuyKQR/BFZ6x/Vl7D82z6jFxvTZa3FdrNIwOxwsI65wN97N8mNxsFFxNbGj4eiqShYrecNLGVw0ce+dz8wkKNrbJxzoanrBTU8zsSKAA6AQoAaD6Qz+Kvu+664bgYAF3ZdJgd0zvLsIqg4Wy+YDxo0KDAQ4syfN6ZwbJ9beitvlYI/aq9QP/lix/MkQkMO3dWpY4cZRNpDLz2rGO7KTKYN9u52RUbRRZ7RbEW13Es+OK0WHtnn3229ezZMzAKAp+AZQzitAtCbFmz27Y2QO1o0GbDhw8P34KKGWPjjTe2IUOGNJ8VLmBsCS52TOd7dYC6dJbOLD794Q9/GPgPxPXuysDI5HuBWUD7rtA+GDl8RQC+wAiPeb6zeOzwelwX6N3e9G0XRZZVKKo0n6tHGcXEjRWZ4hXHr/LCM8FLgUH40Cfj8GCvvfYKcXE+X4ZsOhQan4lp7482fhmoDwobiGn4WGWvXr1CXKGDMgMUGR4Z6CxemfiH+vA9PYa2FbcohlRnBXOiGIYI9Lg9FrZ/dgbwWSsZOLSDeL+zeO3q3wBvE7ne3oud2lyRxQyb7eB8X4gKt/aStXYSACK8Gow0hA033DAs7gAaXmQYA2GiZ7SmJPUMeWGcx+U88cQTg0dGvPLRscqgfIlvywCYH+ObXkAvB7OogMUfrd3TniFrVRIHaCvaSO3F+dNPP93yPk1MF9LEaYFonn1eoQUg/uXjkLzzB8Q3IE4r6FzXCjXMD/F1aEd9s4IZ3oBf+f6gzmMaa0hW98W8AoiPy1KMgbr88Y9/bFFkqmMsiwo5ZBErKMki1YVf+i1Di+2NdvHIAI0iIuqXL85qUYUWZsQKJRZ2AMYnH37Jg0/s9+jRo0WQ3HPPPUGJrbjiiuFcwpDf7JitiABUHtJxzGQlHwpUWShbzHh6HulF8LYKgGFTvq6s+uAxsgqK73O1dk97BsDwMJifFaaViny/TB/DjNtf9aKNY8XIcWvPLKQgYQxvMTKAgQEQwggx6q46wVsck1Z1bS3PQgrzg65Tf+qjtNCS81g56SvSAu2ivijaA/XDmI/0nGINgA/DMnoCvdUuWqDW2j2FFEBr812sOAeiFfysL5Cw9kH9or3Q5opMzBkDRib+kEMOCYwsJSYQx/JyiE1DqaNIIAgI0A022CBYOwQ+i69jgedICQGOUUR8eZavDMd50vgEvlasj4LGHQ0mvOuuu8KXkUGWuG0F6sN8GKsXVT/KEderoyAlJabn44gM7wLaWWWkrXgXTitVBTE8nQWa67iYoPp8+9vfbqEPBpWOqZc+SAla6xPFCGhO/2D+9uabb26OzfcT0Z16n3TSSeEYiF8Ai3+YJ4cHxD9A98Z9r1gB3++6666BD1Bm/fr1C8fM63/rW99qTlXYEG3gW3hdMpIdS2K6yZPed999/0dWtzXaXJHFwl6VpsIwK4pHWlw4/fTTrX///kEQ6GvQWZCnGo1jVhgiQImD+fk6LccSkgDhGHeMrbfeOjAUS2P5enXc8Hh6zJHRIVX+J554wtZZZ53gCX3ve9/7H+XbVoB5UNgEXi8YP35885XCgWiB0YHXRbuyqvKyyy4L8WpDvgosjwz6yzrl8/ncQxCN+JVAK2TA09SP8qK48eQZloZ34UN+4S/SQUvVj7rFOz0UKih3LKx0TvlFn0022STQjv6hL70D2oU2gb6x8qYNfvKTn4TRFIS58ic/rolf9FvMoG/Qb+ELeIEvqL/55puhneTVFDqgHSHmg+WXXz7QnGHTeIU39WVqJivX2xrtNrQIk0pZqAOgtACVx1KXMFMQI8dKRgIOxaR8EIikUWNyn+6NlRnWhKzn3XbbLXg5etb222/fMi8nAUx+DH1+9atftWHDhgUlRufTUAnlJk1bBiDhF4P6Uu/W7mnPQDlgcrX3K6+80tKmtBW/119/fVByzGPGipjVTUpLwHgRfchbv4UcYmiYRR4G9c16l7GgBtn8Ci3Qx7JB/Qu6Q38scPUNXj9AyLHJtfrelVdeGX7pX3qpX6uM8WIBzxIfqX14VrY8xRbmBxlxrd1TSEHlFE10vummmwb6QXccD4ZP4QVkIh4497YnOswj45jVLXvuuWdwuQm42xJqzDWwwIEOgQWDRcOcEMONWDisUmT4j/ipU6cGawfLACsHr4C0eFVvv/12SMc56cgPYrBThp4VL91nnoOhIDwHFpOoTBoqYnhv2223DQIJJUe+bRneeuutUH7ceI6x8qkf9acurd3T3gEPhIAV9sgjj7S0mYZREHDLLLNM8H7PPPPMMIYeGxHywDlGeDEc9fLLL4c8W3teIYWJEycGfqSs8Bq0IY5r8Ae0g2cJxJEOPiUt9IzzKsSgvpONow4EsOOOO7bQHMFGf6KfrL/++nbLLbeEyX8MRa6RTnxB2GqrrcJwI30c3uaYZ9BerT272AJ0pi6TJk0KMgre5pi6vvvuu63eU0gBOcMv8gfZKhoxKiUaKtCHGUblfUrQnlMEba7I0NJZEIe1BoNjwcUKjIDgo1GOOeYYu/jii+2cc86x0aNHh8Uhp556atD4J598crjOMCDXGKfn/JRTTgmLNXipGaHJ0l/uIQ3XcHvZuSNWUpSBlYEcMzzCNZZS0xnlVfCLcuV3tdVWs7FjxwaPgnK0ZaDsjEfjveIpUh/qTDyrPlu7pz0DC0+OPfbY0P5sbHzQQQe1WGmip5QUnu1vf/vblmFd0ikNARqcf/75ob7kSX1be2YhBcoLXzHXQ7lpDwJx8Bz0gl+PP/748Ms5tCRw3FqehRaoSxyIoy6EO++8M/QH+ooMQv3Sv373u9/Z17/+dRs5cmSI0zwvIxykYwiaHWtoC/om+cPf/NJG2bIUW6BOyDDJKPoscolrkmOFHCi/5CflhiZ42MhC6IjsxDCRLB01alSgLQZpe6JdhxY1RCYvjcYBWCa77LJL2JEjVmpArixenDQ8x1loWAdIecoDZMgiew/DITwLT5BnrbrqqnbDDTeE5+FVqIy8v8X1WDAjrNvT2tAQDWWKdzEpBNC2QHRi3kfKnzZDcGnxB23Gu2Tg8ccft5133jkoM4KUXTyMGg8LFzKyfBnXITvEEp+3d2dvK/DKC7SD1upTF110UQtP6CV4FoSsueaaLf2IwBC/0oG4fVozgosR6rOidzHVKx5Ri2XeZpttFl41ER3XWmutYNQAaN+ajG5LtIsiy3ZYCT+GFiGyKs1LzmywScPQKVBwNOSShLhBOVZHYTk7nW6VVVax22+/PaRVObFAGJbUHADAmqJcdNLvf//7IS77rK4Y1L60ExP7DEHQTiimQw89NLSp0mixB3G0Lb8MuzC8hPKD5qIBSqy156VQWAE6MrQIzTFE9Z4g9IOWGDYMJaOs1O9RaHhp3LPeeuuFOPolPCQjQHOlrT0zhfYL0ER0A5KfvL/LCArb5N17770hXv0cerenoQ86XJGhvGSRabEF48goCxYG0EBLEgDP1zGEoZNpaER7FwLtMsIwEPMXAnMgAmXWGLDy7cpBtJVHjFGAYhK4HisydvbgPiky3c9cwhprrBHoo/Qg+7wUCisAViAyrA9NUUSiKX0JQ5W9BgV5Jxg9DPHvscceod/FXizgnH7a2jNTaL8A6I8yLADGyd577x2mEuKVt5IBBx544BdGyNoDHa7Isi/TxkIstgSWBCjKbBni93oAHYeOBxifnzx5cjhWeeJyqaztbXUUKmSIxG0EaCfaXfGtKTLQGp3buyMkLD5EP+iMIRIDOmqvRZRX3GdQatnXWDhfWv0+YckhAyNL16z8jD23gw8+uOt5ZFOmTAnHMbKNtqSQZQEoS1weOlPWGmTuTuUSQeiQshC5P3W2POK2w2pDmGlIAtBWUmRPPfVUiyIjDb8KgHTx1mQJhQ/1g7hPQXu9RwQ9WbwBbaW04Jl4lCPmIQ1JJhQGYlkMbQgxOFf/pk9zzKpv9en2QocrMjUCYDm5kNX4iws1aNywemY8rAiIx7tgjoznq5xZxUrHI8Rl76pQ28izBmoXfml3tSOKjOEk4qTIgK5LoGG5Z2mTUJiAhgQMPQUB+qO8sNCBRjxiQHOGp8QLAjKjtfQJ7Q+NuEiO019RYPFwI+A6NGeODLSnV9bhikxfiY6VghpIDbg0EFt9cQcRUVQmwDJ/FppQJo3pgyxhUkf7Imgr0VEWOQJKbStFBqTI4usg3u0gtW9xAh6QoUefYYWwQJ8WXbOCMKZ3LA8SOhaxkZoFfRcax7TDI4N+7dl/O1yRSTlQaVlhss5i5bOkkOfAs7H4Oc+WS6BcmiMDWJmkVxlV/qyn1hUBw8YCKW5T2jlWVOx+L0WmdDGzZ+kRW/cJhYuY/rExA/C2NNSkfg3Ut0XjLO05b09BmLBgIO8wRES7WD6LvvR1Xrdpb9nY4YqMMXQYNsu0S8sb07MWZOFxXYRhjoxdBUBr7nEsnBP+F9lx9C9TZELcKeCF+DyhsCFaxjSlP9FPGCJmT1WAwsvSXZDgi/vpgvpsQttDcjmWz+rP0JJjKTEC0O737dmH21yRqXJATKyG4C13hqBIQ5wYl0ZL3k5xIKZTdgWaAD2xvHkZWpsGExfzRkJCQsLiosMVmSb1Y0UmKF1CYSNrZaPcsL5llQvs/M12PdB1fpZ5QkJCwqKiwxVZdvk9AjA7NJVQ2ICe8qqzxgfzZMQxzPDcc8+F5fdCGjpKSEhYGuhwRSbLPZ7Y14RistqLA/FYOIqLCf/s0DBpGFrkcz0g0TYhIWFpocMVmd4XY84EpZbmxjoPWCiDkaLA502uvvrqcIzXHfNGQkJCwuKiwxWZ9uoiTteJu/XWW8PGvQmFDZQSgH540qz2fOCBB76w8AMewON+/vnnW3ZC577klSUkJCwNdLgi4wXYeFjxnnvuCd8EY2fseOPehMIF9NTw4oMPPhhot8MOO9hjjz32BQ+boUW+35UUWEJCwtJEhysywPl1110XPukQf4+ML+wmFAe0QIfhQ2gnOm633XZ21113hWszZsywm266KfABii+eW0tISEhYXLS5IgPZuRANR/EVZz7/sNJKK7V8pI1v3OiT6K1tjUJecehoxMIYAR2/ONgVPA/Rkl/owafRZYjwTbJYofEBRoaMaRc8Nd2bkJCQsCTocEWGkJOw01eC9YXh/fbbL2w4yheZ+cYNW90ccMABXwik6chAmQiU8x//+EcQ1nyrh/3leMO9tXs6U9hnn31szz33DHXls+h8Xyr+cixhxIgRLcfXX399WATSFZR8QkJC+6DDFRn44IMPWubF8Mb4RZlpN3x5X/J44lAIoBx4ZrFwpo4sRe9KoA00tKiAkcLn7QELQfDIAItB0tBiQkLC0kCHKzKscwLK4MUXX7SNNtqoRQi29q0yKTXlGZ93RNB8H6Be8cIV0No9nSkA6q0dWt55550W+m2xxRb26quvhnjo+/LLL4ctqkT/hISEhKWBDldkWtVGGimB+++/P3z2nuXaxQZ5jXgbvBfX2RGvSmRO85FHHrGVV1450C6+RruwapHPowO81a7QPgkJCW2PDldkvBCtne5j4a9hQ+5FCMbDijrP5ttRoPxZT6yrQp5Z3B5SaBMmTAhzZBpSLBT6JSQkFDc6XJHNnDkzHLOtkQQcS7kX9pP3UmodGQSO46FGjrNpO2MADA/Hc4IcyxjR0vzx48eH1yz0sdKk/BMSEpYGOlyRSWEpjebLAIqAeAWEpo4LBSorZZNniVd50kknWa9evcJ5Z0e8aCM7XEi7SLnzgrQ+46IdXRISEhKWFO2iyOY3F3L00UeH75HF82Sy8EHs3RQyWivzmWeeGRY8dHWg6OV5Pfvssy2736f5sYSEhKWFdpG08lrwWORNMdzE+1csEJCHllVkuq/QkRTZlwM6Qtv77rvPzjrrrHBeLEZKQkJC4aPNJW0ssOJVbMRfc801wVqXIsgqMim9QkdSZF8O6IjymjRpUthQmHOFhISEhCVFuyiyrMCSQmN+TN4YIF2sFIoFC6vIuqrwlkcGtCCEOEJCQkLCkqJdXQYJ/Hi1WizYi1XQL4wiU92KtY5LinhBCOiKbZCQkNA2aHNFFgt5LcMWJPSFYhXySZHNH2obvC+879gDTx5ZQkLC0kCbK7JYWMVCDEjoF7uAX5AiU91IRyjmui4q4nlR6B/XO2vIJCQkJCwO2lyRgVhgIcg41ztXIBbwxYikyBYOsVGTlFhCQsLSQrsosq4CeZwIab6EjCLbeOON7Rvf+Iatttpqtuqqq9pvf/vbkAZFlp03SkhISEhYdCRFthQQexooKOYC2fh4p512sg033NDWXXddW3311cMXsPleFy+Bp/mhhISEhKWDpMiWAvDEpJjiITPtKQgYUiQdW3ABFF4aXktISEhYciRFtoRAgcULGlBQ8ZxZa55XfD0hISEhYcmQFNlSQKyY8LJYyIJy41fXdM717GsICQkJCQmLj6TIlhIYNkRBLcrcV/zZk4SEhISExUNSZEuI+c1z4YFJUWl+jLRpXiwhISFh6SIpsqWE7NwY50Lspek4fo8uISEhIWHxkRRZQkJCQkJRIymyhISEhISiRlJkCQkJCQlFjaTIEhISEhKKGkmRJSQkJCQUNZIiS0hISEgoaiRFlpCQkJBQ1EiKLCEhISGhqJEUWUJCQkJCUSMpsoSEhISEokZSZAkJCQkJRY2kyBISEhISihpJkSUkJCQkFDWSIktISEhIKGokRZaQkJCQUNRIiiwhISEhoYhh9v/Z5p6IOzqj4wAAAABJRU5ErkJggg==</raw>
    </picture>
  </region>
  <region id="1" left="477" top="18" width="74" height="99" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <description active="true" position="Right" lang="eng">
        <p>mmmkNkN/m</p>
      </description>
      <input>
        <e type="operand">L</e>
        <e type="operand">10</e>
        <e type="operator" args="2">:</e>
        <e type="operand">a</e>
        <e type="operand">3</e>
        <e type="operator" args="2">:</e>
        <e type="operand">b</e>
        <e type="operand">L</e>
        <e type="operand">a</e>
        <e type="operator" args="2">-</e>
        <e type="operator" args="2">:</e>
        <e type="operand">P</e>
        <e type="operand">10</e>
        <e type="operator" args="2">:</e>
        <e type="operand">q</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">5</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="7">mat</e>
      </input>
    </math>
  </region>
  <region id="2" left="477" top="117" width="53" height="45" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <description active="true" position="Right" lang="eng">
        <p>modulus of elasticitysecond moment area</p>
      </description>
      <input>
        <e type="operand">E</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">I</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">2</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="4">mat</e>
      </input>
    </math>
  </region>
  <region id="3" left="477" top="162" width="280" height="46" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <description active="true" position="Top" lang="eng">
        <p>Local bending moments</p>
      </description>
      <input>
        <e type="operand">M1</e>
        <e type="operand">3</e>
        <e type="operand">E</e>
        <e type="operator" args="2">*</e>
        <e type="operand">I</e>
        <e type="operator" args="2">*</e>
        <e type="operand">L</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">M2</e>
        <e type="operand">4</e>
        <e type="operand">2</e>
        <e type="operand">E</e>
        <e type="operator" args="2">*</e>
        <e type="operand">I</e>
        <e type="operator" args="2">*</e>
        <e type="bracket">(</e>
        <e type="operator" args="2">*</e>
        <e type="operand">L</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">M3</e>
        <e type="operand">4</e>
        <e type="operand">E</e>
        <e type="operator" args="2">*</e>
        <e type="operand">I</e>
        <e type="operator" args="2">*</e>
        <e type="operand">L</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">1</e>
        <e type="operand">3</e>
        <e type="function" preserve="true" args="5">mat</e>
      </input>
    </math>
  </region>
  <region id="4" left="27" top="243" width="474" height="24" color="#000000" bgColor="#ffffff" fontSize="10">
    <text lang="eng">
      <p>https://en.wikipedia.org/wiki/Moment_distribution_method</p>
    </text>
  </region>
  <region id="5" left="36" top="288" width="126" height="273" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <description active="true" position="Top" lang="eng">
        <p>Fixed end moments</p>
      </description>
      <input>
        <e type="operand">M.AB</e>
        <e type="operand">P</e>
        <e type="operand">b</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">a</e>
        <e type="operator" args="2">*</e>
        <e type="operand">L</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="1">-</e>
        <e type="operator" args="2">:</e>
        <e type="operand">M.BA</e>
        <e type="operand">P</e>
        <e type="operand">a</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">b</e>
        <e type="operator" args="2">*</e>
        <e type="operand">L</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">M.BC</e>
        <e type="operand">q</e>
        <e type="operand">L</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="operand">12</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">M.CB</e>
        <e type="operand">q</e>
        <e type="operand">L</e>
        <e type="operand">2</e>
        <e type="operator" args="2">^</e>
        <e type="operator" args="2">*</e>
        <e type="operand">12</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">M.CD</e>
        <e type="operand">P</e>
        <e type="operand">L</e>
        <e type="operator" args="2">*</e>
        <e type="operator" args="1">-</e>
        <e type="operand">8</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">M.DC</e>
        <e type="operand">P</e>
        <e type="operand">L</e>
        <e type="operator" args="2">*</e>
        <e type="operand">8</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">6</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="8">line</e>
      </input>
    </math>
  </region>
  <region id="6" left="216" top="288" width="111" height="201" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <description active="true" position="Top" lang="eng">
        <p>Distributionfactors</p>
      </description>
      <input>
        <e type="operand">D.AB</e>
        <e type="operand">1</e>
        <e type="operator" args="2">:</e>
        <e type="operand">D.BA</e>
        <e type="operand">M1</e>
        <e type="operand">M1</e>
        <e type="operand">M2</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">D.BC</e>
        <e type="operand">M2</e>
        <e type="operand">M1</e>
        <e type="operand">M2</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">D.CB</e>
        <e type="operand">M2</e>
        <e type="operand">M2</e>
        <e type="operand">M3</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">D.CD</e>
        <e type="operand">M3</e>
        <e type="operand">M2</e>
        <e type="operand">M3</e>
        <e type="operator" args="2">+</e>
        <e type="operator" args="2">/</e>
        <e type="operator" args="2">:</e>
        <e type="operand">D.DC</e>
        <e type="operand">0</e>
        <e type="operator" args="2">:</e>
        <e type="operand">6</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="8">mat</e>
      </input>
    </math>
  </region>
  <region id="7" left="378" top="351" width="270" height="168" color="#000000" bgColor="#ffffff" fontSize="10">
    <math>
      <input>
        <e type="operand">M.AB</e>
        <e type="operand">M.BA</e>
        <e type="operand">M.BC</e>
        <e type="operand">M.CB</e>
        <e type="operand">M.CD</e>
        <e type="operand">M.DC</e>
        <e type="operand">6</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="8">mat</e>
        <e type="operand">D.AB</e>
        <e type="operand">D.BA</e>
        <e type="operand">D.BC</e>
        <e type="operand">D.CB</e>
        <e type="operand">D.CD</e>
        <e type="operand">D.DC</e>
        <e type="operand">6</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="8">mat</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
      </input>
      <result action="numeric">
        <e type="operand">14.7</e>
        <e type="operator" args="1">-</e>
        <e type="operand">6.3</e>
        <e type="operand">8.3333</e>
        <e type="operator" args="1">-</e>
        <e type="operand">8.3333</e>
        <e type="operand">12.5</e>
        <e type="operator" args="1">-</e>
        <e type="operand">12.5</e>
        <e type="operand">6</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="8">mat</e>
        <e type="operand">1</e>
        <e type="operand">0.2727</e>
        <e type="operand">0.7273</e>
        <e type="operand">0.6667</e>
        <e type="operand">0.3333</e>
        <e type="operand">0</e>
        <e type="operand">6</e>
        <e type="operand">1</e>
        <e type="function" preserve="true" args="8">mat</e>
        <e type="operand">1</e>
        <e type="operand">2</e>
        <e type="function" preserve="true" args="4">mat</e>
      </result>
    </math>
  </region>
</regions>