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qk4M72H2f3hW+zrCV1cByF6D+/mnVff48xoHKRZBk9/xK//6RXePtLDrUITvptEQnVPSEgzOXIZC0a9CuVtrtX4XJyEpMO34VlefGYHHscV1yyGYtY//SLPbvfgvOpSJs3wqff44vgQKZUJo6OQpQ89wzp9I7v2HqZjco4sYPCv4+kXn+WhfBeWiRjKgjoaltdTW7WUzdtXEu76glMXxgin5tscPPor/vUPTch123ls2zoaaiqpXb2DjaV2wpocsSsiCLbv45V/O8KUZwUbNiylxOUgr3gljzxeB+ff4fcfHaMvmLh58bOuiNWPP8/Lz22kKG+EGclLbe1GHvsPf8NfvbCdKneKC3t/ya9Px/Cv38T6Wh9ubyUbn1iPuflT9nxymoCmmCWr1lLvd2ByFVG9Yg0bN29iU0MxTvP8JXSw8zAfH2lmJKFFb3FTtmonD5XHadz9BSc6p4jdcog+xIVPXuXnn/WhadjCI5vXsLSqmiUbN1JXZMGivKILtVex7fGXeOmpMnyey//sqNjKE3/8Ek+XF5MZm0Ppq2DpQ8/xn//yz3h2fQmW4BneenUv7Ypq1m5eQ3WBG1/9drZWwbl9B/iyOYq5tJ7VK6txO4y4SqpYsX4TmzavpabQiVFlp2LTTv7opWeo9MuMxhXkV9Tz0DM/5Sd/9hwbyyuov/h5lf+KKulMhmT5Rh5++U/40bOPsmlpAcqR4xwdUFHz1As8tbWKvOuGJS/TOEqoWb6WZRVurAXFVCxfx6bNyyjzwsiRt/jNFx1IZSvZsrqaApeLwiWbeajBxvjB99j9cRMBYy1bn3yJH+6ooTgSRjIWU7r+MX70l/+BHz256qajUwDWknU8/MMf8Vx9BT6tlcL6daxft5Zl9cvZ8vjTbPbHOf3Bm7x3oItAEsL9Z/ny6CkuBEFvdlNcv5WttXqGD3/JgZNDhGXQeGrZ9Pgf88LDSyiNRZC0BfjXP8Yf/8Wf8ydPr6XMriYycI7DR0/SOZ1DZ3HjW7KFLXVGxo5+yefHBhfuJDNTtO97m4+OTeFcuoUtDX48BVWs37AE+/hxDu09QG/wJilZdIjmY0c40T6FrDPjLqpj4+Z6bNMn+fKTQ/TP3kbvPDdM67EjHG+dJKu14C6qZeOmehyh0xzaf5De0HwbcyNNfPjmPk5MOFi6dSNLi924PFWs2bIcX7aZ/e+/x+G+0IIXI3MjZ/nonU9oChayescm6oq8+JZsZE2ZxOiJ99h7KoilfjNP/+gF1tZXXPyWGmtBLesff5GXX36Oh+rzMCamiafSZCQjRdUbef7P/pwf/+kf8ej6OtzJXo7v2sOn5zL412xjfU0+rrwi6tZtYEneJKf2vcbus6Ms9EBsKjBM+4Vueqw+ipZWULjA/g4ppsf7GOubosReSK3HQnhwgPHpNK6aKrxykMnRANHE/JqRw+Nc6BxiJGKjJM8KSiPemk0889IL7BSjUw8skVDdEwYMRSpUuijxpHTbdToGuwWz+k5f9KmiYPXT7NywlHyLDjmdJh5RoitUMNMywvBs8vpH1ktWUFfqxHKx+l2rN6BUjZNIxudrSRKDHH5rPyeNS6mrKcBpuHzD0mxxodFcOQ4epH3/Lg7OFlJSWYLTfPmuscpTw1J/kHMfHaZ1KEjyFkuiVoBC4WZFdSkem5OSjT/k5We3UKMZ5uDHJwkX5OHzGFBnkvM1VOYiqipCtI0PMBG+9bsDzGXbeGTzeuq8ZtTZNKloCpXFTWZ4gqGx8K1fAxFs56MPDzDi9VNdnY/9q9WgwmQ1o9Fde+9Dg1avQnWDG+kqIFVRjc+fR563mh3PPc/ja4vJdnzK0VZwuPw4jJBMJkkmwV28BGksRE//9MURpVtQqECRorzah9/jxlO9jWeff4L1lW4MCtDo9KjUVwQmGfFuaqCixotZKRPsPMDr750kXLGTF364gzrvXb5rJ9zLkU++ZEBppbSqEMdX60yJo6SS4uQwx441cn4sNr9WFEpw1VBa6sfjLWT5Yz/kuUdXU+q49X0lJaD0uLC7rHxVZ28oZMXGjbgY5uDxRroCKYxFq9m0cSur/A60cob0XBKl3o4UjDA6OMVs+ooWFUpwVlFSWkq+t4ClDz/LczvXUeHUYChcycaN21hd6kQnZ0nPJVHobEihKGODk4TSN44TIBvo5OjxJoKYKM93oErO79OyzUuFOorc18nozYZ+DAUsX7eR7WvKcOlksuk5UmiwSrPEJwaYWGjGV7TRsG4jO9aWkaefbyOJBosUJjHZz3goDcwx3HSIQ21hcr6llHkvZxhKWxElfg2RzpMcO9ZP+KYzmmOk5QQnLkTJFlThsWTn9+m0Flt+Ccq5DD2tw4QBtUaLWnvtPTY97uodvPDcdspCjXzwb6/wzpc9JAqWsXFrLR4DQJZQ30mOHeoiqqqlrtx+eV/V5VFYY0YZP83xL5sZX+A0EQ0NMhq4gNptx1/kvmntFADJKUY6LtA94sBXuYqqQiM5YyEl/hoqlWO0Nk8Tz9WzptQOQHx6kP6RELJrCeVFRlDZKVn7FD/5P37KS1sqsYqe94EkNus94cW/vgCddZTJmTDpzMIZVXR2gGwGVpT5cBl1d7gRtBRv+DEvPl7AdMsRTp3vYyosg16BYiJBIiFd//oArx2zXnPzgrmZbk63RQkZ7Zj12lsU1gUYaRwmYTFhs+rQXFUs5sTt15Lrv0D/aOQWt/0ucWM26tFcOdPpUc6Mx9Fr9RiQ5gvvk0mSSTPVL/wpf7RzDUW2BS8nAXDUPsKLT6/FNNnM6cZWhqbDKNQGlKo0yVTmloW2mdEezgyF0Bqs2PUL1cXdJpsJ/VXrN8n4cDfRsAK9Tk1OvrScSVSeFTz/pzvZvtyL+Q52EIdRh0F7G6WRGi/LlpfjLzQjTTTz0evv0phcwlNPP8nmUgd3/ULo0BTtIxEktQWX8ZqkzOakwKhmenCYgUCIr/JEpxGjRcu9embKWlBCqVPB8PgA/TNzWMvW88QTW/FJAzSdPEPPRAhJqUGtlkllUmSu3U8dBgxW3XXxWEvXsfOJbfjlIc6dOE33eAhJqZ1vJ50ivUDim5qZoH82QFKvwaDMfbWdkwo71Y/+kCd+sAW//SajcpYSVj3yBDvK1YyeO8GprjGCGSVqpZZcJkvyugW4AXMxKx9+nIcqtYyfP87JC6MEM0o0Si1ksiTSWSBCsHeYmYiM0Wvh6hIkM9Y8M4b4GKPdowRuetsvQrBvlJlZGa1Lhyp9eZ/WetfwyFN/wg9W+bAsFKvKQvGqp3h8UwXRU7v4sCmCsaSa/K8yngyhqUHGxiOoDE5Mxiu/rMZs8WIhynR/G+M3z/zIpGZIJyax6LTYDQvtfTJzoxc4e7aV6byVbNy+gTKrCntpGZVLS5CH22idTqNfvoE6rwZIMTPex9hcmry6GoqtCy2s8CARRen3hIWa9ZspszXR1DNIMLGMQov+Jh3wFF0nu4irl/HC2gryLHf6wp4ofYff5JdfjGEsqGJDqRajIx+PTcdN+1GjFq1KefPE7dKtr9vtuHPc9MnD+XcsSGSl3KLfLaNWG9DpjOj1l5InPdU7fkK1QnuxTu36y89QVzcpjxuH3UK07RNe232GabWPVevK0FnzMOdZMOhub0G/il+p4ut9d4QKjVaH3qBHf2k2Rcv40U+WodJoUN+on01O0BdQYbM5cFnv4jBW6bFbgfgIJ3b/lj2tsPKHz/PU2hIc8X7aRvQ48jwUWu/02f/5yq6MzM1f7yBJ83Vgdx71nYZCDpnZnmN88NERuuYcNKwtQGt2YHHZMRtU3P67amVm+46z+6NDdEbsLF3jRWt2YHXasBjVzN1OMIBSrUar16PXX9oH86l54iVqlGrUajXcICI5PMCpD/dysDWIdelq3FozdqsLu9WIOnCb0UcGafxoLweapzHXryZPa8Zuc2G3mVB/FfzFYzYrc9PHIBUSsnwbo/DK+do5o17/1QMtet8ynviTFajV6lt2PEqjnbyaespKmzgzcYHO/lHWFpdx9Z3gi09hylx97lIAZJFz2QXrAHWGPAymApiTIbfA1VUywIXjhzjUlaX66Wd4fmPJ/C07lRKkEEPt7QTiGpasrcStATIhxnuHCWWs1Cwvxn6LZRUeHGKE6h7JW/4cL26vZ/L4Ec72h4hnITF8kuNnWzl//AtO9c0wl86RHjrGJ8dUFG//cx5aXoTt0kuoVCpcCgVK+co8RSKbuToxkcbP8vrPfsaJmJ8dP3iG7avK8dhySHMychYgQd/BJgamw7f/tuq8EpaVG7El5phLZ25RXOumaHUBhugc4UiKzFUnrCCBoRQKXyX+AgvGu03X8wpZ5TOSmIswJ+cudkAX/zQJJiamicRv/Kb56dY2hmdmSMz18eWrv+KDVqjd8QMe39qA32WFZBApM5+IzbQdpXN4lMhNFlhb4GdpnpVkPEZ0oeGHu6Yn31+D254mEU8h565YTr0eohNMz95kpC8xTGffBFO3dT/wZuKMnH6b33/SgWHtMzy3cwVFNhXx4VO09PYzEbt1C9dxeKkvsKLKzDETT15daxMOMh7PYisuwueyfm1Xc4npcUbCEoX5Pkp1IRo/eJ33jk2Rt2YnTz2yhsp8B8psFCk9n0nM9jbR3dvF9EJ3zuKjnN31Ju8dnsCxaidPPbKWqgIHquwc2dT8wwnhvvN091y4YTs6VxHlHg+adIJoWrpqO+sVcYLBIDPRGwWQYOz8R7z9/kGGLct59KnHWF9diFOVJZZNEgGIDNLa00N74GYLkGS8eR/vvH+AAeMyHn16JxtqinCqM5fbiA7S1jPFhCUPpxXik3PErtp4c0Sm50hoCsgvL1zgiUQrznIfLgfEp2KkVFfu01qy0TDBwMw1bV8fb6C7lYEpHauef4FtRWMc2fUOX3ROXzw3aXC4i8nLN5NIBpm7+okZorOTzKZNOH21eBZ4L5rFW01V8QqM8QQT0bkb14VJc4w1f8K+z86SrnqKl//oUWrzrug252boHwwQUnhY4nOjAeTwJL1904SVfpb63de/00p4YImE6l5xLeO5v/5P/Ng7zK59R2mZDNDR2MVEOE42l6L/6Gm6+pvY/+puegsf4sf/8VGWeyyXDza7izqNlmQ0QfrSvajkAF2NCWJhiUtXuNL4BU60BfD5Sim0muY7pcw4A+1J4lGAOH2HzjI0HeGr02vmJu+3usRQwubntlA32UNPX4jwFeflcHCKdDpFOJYgLUmAk/onnmNH3gB9PQPMzF3u7aXxdhoHHdT9YDvLy1wY7nZQx1HH489sp2Csj57ewFU1RHMDjZzrmyCYyAFa9BYj6mSGZFoiyxyRUJJ0MgfRAVrP9KF2FFLmsTH/VHiMsYF+YpH5DnC67RjdI2NEb5ZBOpfw+MOrsARG6B2evvwTM2QIhaZIJoeJJRNX3DKSkLJ38q4rDQWrnuKRDXrGRrsYnIpd3kbZIJ1nO+kfm50fs9Dq8ao0aNIZslkJYkGi6RSp3O0dwlImgyxfeRUuE+46yBu/+5gB22aefOph6gpMKIkz0tNNIhpBc8tfwpaRMjlyWS6Pctoq2LJzO5XJEMOdI1fUFclM97cxpHWzfssalvus9+bkMxUiEp67/BSqNEPn6UYiFLNjw2qqTTP0NPeQVDoo83mYH3BLEBgdZHY6CMBsz3l6+noWflouPkZfazcJbJT5PNjUF9sZHyJ0qZ2+Fnp6u5hJy8jS/AWOnAMZULtr2bF9E4XpMF2dQ1z+9R+ZcF8H3V19BJLz/y9nZOTMpXWaZKKvje45CXOZn3z7fBqamJlgOBRgGiA8QFtPD503TagSTA600x1JYyrzU3CxjWRwiuHgJAGA8CDtPeNEizawrcGIPHae3snLVZByaITugRSa2o1s2lyB46Ybz4xvxVa2LreSGzlH15XvTUsG6O3qoqM/jMz8O6pk6dqDL0t0+CyNTW1ErTVse/pH/PiHj1ATPcf+tz+ldSIBqHGUr2fj1lrMUhcXLrY3P48pRi5EyBo2shXFk9gAACAASURBVGnbKnxGbkrjqmLDlodZaUzSdbrj+refSzHG2w/y4d5DTHg28+Of/ohHa11X77fZNKmMGoXehdWkA2QiE/10jcwiFzbM108ByHOMnv+Ut3/+G/acHJxPYoUHjvhx5HtGibmgnFqflsmhbgaHxrhwZgLf5i2saqgic+ItXjt6jr6ol4d+9DJPbyjDqgaFUoFCoQCdntxIK0fGTfgqfeSpQ3Sdb+fcwQ851hPDXO7BaHaSb1MTGuygJ2Ijv7gAl2aWnrZeQrNxxgYmUHgUZHT5VBXmCPY3se8Pn3Fm1kipz4zV4SA52kvryY9497MzREzlFBktODx5FJWW4giPMzgaJGt24NQlmehoo7XlOHu+PMeUwk2B1YGnwE6erwy/dYbR3iGmkioMBjWxsVYOf9HEiGk1Tz/7KCtL7Nz0zlo6QE9HC41fvMfeIwMo3F6cGhm12YLJoEOtMOAq9GENBxganSCi0KLXpAkONNPcE0BXWEVZgQOjWoUmG6DjRCdJSz4u5SjdExq8FRUUOfXERrvpGE1jzi+iwCYT6O5gJBghMDJOwqghg53ymiWU5jtvHKvSjKvQjSY8xfh4mJzJhlkVZaSjnfNnD/DZySamtR68Dg/5uijDg20c/nA3B0/HMNnz8Hjz0YRHGGg9wt7dX3ByRkNBvhWN2oDJaMCoU6GyuMh3K5gNDDM+mUSh10J8ku7mdoZjVnzlfrx2PSqVgvRgG23jKsxeG6nBASKGfErLbKSHe2g+uo/dB04wpcqnwKpFqzViMJrQqWNMdvdw/vCH7DlwkrDOistTQH5ujCO/+xmvnpRZ8vBTbKtxIAWH6Ty7n7ffPEXUtZwVKyoXfA9Vb/tpDnzwMUfaYxgtdvRaAyajE1+JD3s8xNjAKLM5LXptmunuUxw504NUvpXHd26mWjfDQEcjX+75mMNtUXQONxaNFr1ej8movY1ka5aevZ9ysC+K2uOh0GFGnQ3SfeIzDp0J4F73FM89sZ5yl5rY5CBdwxGw5ePLUxMZ7mZ4fJqpyWliComM1oHHakQZH+X0vk84dD6Eyu7GptOi1ekxmXQokZmbGqJ7eJacNR+fW0N0uJuh8QCBiRliZMnoHRQ47aiz05z9bB8HDo+R1blxe5yYzR6KfPlo01HGhkeJyBq0qgzBgTY6+mdQuf34rFkC3Y0c/PBTDjWF0FqdFLrt6EgyMzhIUDLj9XnQzo3SOzDORGCKYEwmndHh9ORTUVlG0Q3fgq9AjgcY6R0gmDXh9XnQxcbpGxhjIhAgNCeRyuhxerzUrlrLar+K1HQ/g1NplHodcmSY8ycaaQ3lseLhJ3l0dQkL3WXWmh14nUqk2WGGJlLIGi2KZIDe9i76ozryy/IxxSdoO/IpHx84SF9MgcfvRR0ao+vYp7z75m/Z0xLDufwhNtY40aaCdB76hA/3nWE0rUCl1WFwFlFVakEVG6FveJasRo86M0NP4ykau2RK1j/JDx6px6tf4KpOacDqzsOmiDDW3kdA0uPyurBoZKKTPZw/eYyjZ/rJuJay45kXeXiF7/p6RkWW2MQIk9NZzKWlOJNdfPHeG7x3JkzB9hd4aVvx/M92ybNc+OI1/v3f9jDgWMWGDaWIHxV48IiE6p7SYSuuZnmRnlRURqfLoLY50GSTEDvPq4cVPPrjv+CPtlXhNMTpPNGHwjpfqKxU2fCUe1GrzeTlu7CpM8zFzfhq7ORXluDz+/F6CikuraCmvAidxojD48Khk4nFDVRtXEdtmQmT1YlvxVrq8pQkoilkTyn1tdVUlbrJ83jRpeeIpCQ8JUuprKykJC8Pb6ETi9NH9ZJCtLk0SqMNuyFHMhoFiwdHQTlVFRWUFeRTWOTCYrRTULEEtzJNWqnDbDZCMkpQLmDzY9tYXeFa+HafFCc4E2Iuraawsoaa6lIK7Bbs7jxsRh1qBSiNHsrq8tHKKXJqIxaTCjkVIeNaQkN5IS6jClBidhbhMakw2D3Y9DrMZTVU+txYLU4K/IVYDHrMLhcuiw55Loujbh1La/Kx2yw4y9eworqEPLPmphVSapuPygonOklCZbRi1uVIRZNorG7yiispL6+grKCAQoeaZDJGUnJRUlhFZVkh+YWFWBUJ4pEYGWcxtTU1VJd4sNpduO1mjDoVoMVWWEG5XYuUUaI2m9ArJRIxDb4llZQUOefrqrQ23AV5aPVWHE4Tar2b8vISfB4tqeAsoVgah6+a6poaStw2HE43dosJnTpDLBhmNiHh9BdSVVlGUX4RhWaZubiS/FXb2LG+mgKzipyUJhaeJa4tZcnq1dSVOG76sko5GWY2FCWl8lDqr6DC78XuzMPjsGK2e/BVejGoZXIKHSazimwsRNbewKbNm1jms6FMhpmdDZMkD395DTXlRbjsDlxOK5Y7SagSFirXrGZ1gR2dKkUkGMdUtZEdD2+kymtCqbGSV1SI02bCaLPjshtRJrOYS+pZUl+Ox2nCVryMJSVeTLk4iZyL4tIaaip9l+Mx6VBqLOQVFsy3Y7XhtJtQpiTMxXXUNVTidRqx+Rqor/BhVsaZy1jI91ZSU16Mt8BLnt2K3ZVPSYkHi0ZGRofZqCWXnEOZV0ppZQVu5Rzh2TBxXBT7KqkpL8CT78NfVk2514bZaMHmdGBWppCMRdQsWUZVvgOjtYil9TXUFN/kwgA1Zmc+BXl2LAYLVqcDsypN1lBAVd0yagqcGKyF1C+poa60EG9hGV67BYWURWWyoMulCKeMlK7YwI71lQu+gBQApQ5bfimFeTaU2QwKgxmDWiae1uMuLqem3IIUiRCKJDF63VRWV+AvLMCuyZGanWE2Z8blr2dFXQX+fBNyIkFKacBZVIwvPw+nNx+Py01hcQmF7vknNyW9BbNaIhYFW/VKNj+0HL/l1nuR2uigsMSHx6okncqg1ORIx+YIz84Smkujz1/Gloe2s9xvu+YBnIs0RqwuJ3l5NixWM6bMMGc++Yxz0062vPQSj5RbmD+EFChVOqwF5SxZuZJan/2ePYQhfHsocrn7+rOUDy5ZIhGZZjqSICvl0MUa+Ye/a2LF//YTnt9egW7yC/7xtTBPvvwQDaXOy/UkskQ6k0XOKdFq1SilDGlJRqHVolYqL3f8106nnP9EkkCpvP5n5u6ElE6TlWWUWi1qRY5MJous0KBVK1Fe266UJp2VkZkvFL/dd3DddTxXroPLU5BOZ5FzmhvEcPEzebHrSSKTySJJSjQaNSqyZLISqDSoVapFre+v5C7OI6dGo1GhutG6zGbISBKoL873Hsz26yRnMmSviPe6/eeu9bP/b/4bfzdYyo//9v/ir1e45uejuTif6yO5uP2Y334XV+6l27O3v9/KZLNZslnmi6vVd9eOnM2Szcoor2jj9r6TBdV8AbtSceczvqM25Plps7n5aW/4cMStZzjfBhfb+DqKTHIXt4l09Ta50zZSsTCh2VkSGTU6kwWHw4phoZc0p2cZ6mqhc1qFv3YVVQ6Ij53ijZ//hs9nG/ivf/s3bCsUFVTfJ+Ipv6+LUoXB7qX40iMeaYl1+n/lrX+fovlgEZqJ0/SW/O88rdNfffJXqtBe+TtwSi3aGx2T1053keoe/O6tSqvlyma02gUaVWlZ6ON74dp4bjDFAjHe+LM7X08qNBoVmq+2hQaN6h6fLBUqNFrVwkWsag0a9XfnJK3UaNBqvv54bz0fJRqNlmsnufMLACVqtRb1NWfOO21HqVbf/KncBb+zuBnfURtKNWrtrZ/Iu8UMF9/GrSiU8++0WsxuplCiMzvINztu+yuZmW5OffYu+6Zreal4NbWOOYaa2+kOe1nxg6dYlv/dOU6Fe0MUpX9TtH42vbwRXf/H/OK//w9+f1rBqjWVFNj1YiMIwh2IT/XTefwIJ4fGmBrsofPESZqHA1c8NCAI34QcksqG1erBlh3h/LEDHOuWqdn+HH+8rRK7OLF/74hbft+kuQEO7/2ckz2z2Gq38egjDRTb9GKYUBDuQHyqn6HeNs409zIY0uKrrmHF2gbKC93csCZbEL4O6RD9vYOMRnUUuZUEh0aIaoqoXVl7xUtIhe8TkVAJgiAIwl2RkaQsmQyoVGo0C9VcCQ88kVAJgiAIgiAskkinBUEQBEEQFkkkVIIgCIIgCIskEipBEARBEIRFEgmVIAiCIAjCIomEShAEQRAEYZFEQiUIgiAIgrBIIqESBEEQBEFYJJFQCYIgCIIgLJJIqARBEARBEBZJJFSCIAiCIAiLJBIqQRAEQRCERRIJlSAIgiAIwiKJhEoQBEEQBGGRREIlCIIgCIKwSCKhEgRBEARBWCSRUAmCIAiCICySSKgEQRAEQRAWSSRUgiAIgiAIiyQSKkEQBEEQhEUSCZUgCIIgCMIiiYRKEARBEARhkURCJQiCIAiCsEgioRIEQRAEQVgkkVAJgiAIgiAskkioBEEQBEEQFkkkVIIgCIIgCIskEipBEARBEIRFEgmVIAiCIAjCIomEShAEQRAEYZFEQiUIgiAIgrBIIqESBEEQBEFYJJFQCYIgCIIgLJJIqARBEARBEBZJfb8DEIQHmZROk5VBrdGgUinudziCIAjC10QkVMLXIM3USBiTw4rRpOOBTCNiE4zFdVgsVix61fWfpyZpOzdANKdBr5yhrzOKtX4Nq5YW49Q9kGsEkIiOT5M2GDDbrejudzhft8QMgVgOldGO0yhOpQ+kTJRQNE1G6cBjFzd07pn0HJFohJg6jwKb9n5Hc8+IPUS4x6L0Hj5Iy8A0c9KDmjgACgi2Haaxc4BAPHfNh2nGzhyiuW+CmMqI0WwmPfwlr/36Az5vnWDu2sm/haRMhlQywszEJMHZOBn5lt8g2Hmcsx09TMR5MJPoaylyhHvPcr6ljeHoLVfQd5+cJjo5QMfZRs5dGGQ6nr3fEX29UgF6WpppbBkneWVPKWfJppPEI0GmAgGm5zL3LcTvLAUkAgN0Nh6hfUa639HcM+Ky6hrxnk945f2TJLRlVNcV4dKrUWZC9J5qZiBqpWJNHT6XHnU2wmhPFxdGZ1j6zH/hseVFWB+cRPsuSUyd28/hjjSlW1ZgMmof3I7V6KYw38iFo0c5L2tYs9SP/avtH2O46TMOza7h+XU7KK+oxTF5iN//bSOnWjexqaEA87dgX4kNneTTES2V5TUszTde/kBKEh4fpLXxIz4/IlH7g+d5/KEqnAu1NdzIF2c6yBVvpNZu4VuweF8/vRO3x0r30XOcT2rRra/Do7/fQX1NkgE6jx6jZTSDRjtLZ/sE5mVP89KzK/B8Gze2PEdgZJiejgu093bRGzNQWllDnctweZpMjMnRHrr6oXTVI+x8qo68S4mTFGXk/DnOngtiW1eB23o5o8omIkwOnOf04WO0hPNY9ezLPFWn+WaX77tOY8LqcmPoPErzwROYnthMiel+B7V4YoTqGom+z9l1epiorEKn06HV6dDpZml/9RX+5f/5jI5gGoVWh06nx2DSEGx9h/3NA4QSD06WfbekqfPs3tdNtnw5taV5mB/odF2Fs3YjK/NTnD3eRPvILJev13UUrXmEDQ0VeA3zh5harUapUqFQKL4dSWZsiFO7fsM/f/AlzVPxqz9TKFDrJELtn7P/9Dl6ohkUC50pEsOc2nOa/mQxVTUVeI3fiiX8BiixlS2nwW9gqOUspy9Mkb7fIX0tZEJ9R/hg/35OhEyUVhXjUkvMReOk7ndoN6VEqVIjh/s5uudX/Hb3AYbmNOh0uqv+DPIsPSfP8OWRAea++q5MdKSJE+eamXVWs7o+nyvSMBQqDdrsLB2nD7D3aBsRWSRTd06BwV1KdV0lyrEz7D8+SPJ+h3QPPNBd3t2IzUZY//xP+Ksn11Dm0Fzs/PS0mg3oKKZ65SrWri7ABLBlK6ttPfx/ETVZSQZuUEvzvZGg98tXucAGXqjwk2f8PuTqJko2rsLR+Aeaz3so8W6gyKQAjPjWv8R/vDRZaoyWE6Pk169ifUMxtvt+/k0yev5zPt11kA6Xm3TumnuQSh1Wpx51RImrtJzyEjeWm+ZIEsELBzg+AaU76qj0GG424QPKQOGKBrzN79LdeJLqkqeoeuBqbdJM9Z+nJZbEX1VJba2dPFs5KaMb97dxdApAacRVVEZ5iQmLQklV2QYee2Q76wqv2TarfCiyx+mNWTFf+igV4MKhdnqHTaz+QS151xyvKr0Fo0GHJJuxuOqoLFrkPp8J0tc1ynTSwbLVPh7UQc7raXD4yyktaabz6G5aGv6atd7vdh/6oB35ixaNaFhW7cFm1NzGSIIWX/1GdFkg+z0foZppZd+uWQoqy/F7Ld+bTF3lrGNTRYqzHe20jYa5bi/IRug9/hnnYiU89uITbK91Y7rPAziZsSZaJ2dIxrQYb1YGMzNIY28MQ56fUrft5tszM0nz3jYyVg8VtQWYvy+DU1dQWktZUaZhfKyd4z0zPHiVRVkyiThppQKtSY/e5MZXWUVFof1b3vlHmeruZ3TYQn7lUvyuG3R3Wj1mfwGFPhfWi/8UG2/jeP84M3nLWVF4o2QpycxED+NzWdw1S/BZbzDJnUiH6Dt6lsMf9RBaZFPfNQqDm1J/AXa5g12NI9/5EV6RUF1FAstqyj0W9Lc7ipBXRoVZi0F58So/kyKVTJBIycg3Kj6WJSQ5R+7if6eyueuny6SQJJl7W7sskU6nSCQSZGSZXCaNJF87j2umuYPWo91H+FKux1tchN1wg15VSs8v07elIFtKI0nSPYjHSNnSpWTaR+jumSJ6VUY1x8DJI5wfVlD5g6fZujQPI2my93MdpMZpahoj46ygpqiAm/UFs4MddMyYcRWX4nVeHIbISWQkGemK+mtpqoNDvSpUdh9FrpsPV0iZDFlJQr78D0iSdONj5BsiZ2Tk7BULk80gS1nuvLzcQFFlDZqpGL3nBgjdYUYlZzKkEgnSmexN14eczZK+xTTIMrIsz8cvZ+eX5Zpp5WyWbPZulnFhtxXftdMuEMelaVKZzN3HGptiqHuEQWUhRXWl5F987HRufJShvj6ms0BOidXtxON3Xqz7SzLV18J0eob81RU4b9RDZmeZ6hkkkjBSvqyES3manJWRb/30xg3ISDMJYuMJEneznAA5GSkrkbli35MlGSnzNV3oyxJyNnP9BeQd0+Dw+skzWuk70ML4dzyj+r4MJNy2/DUPo/TY0N9uqmmq5LG1Chz6MC0ff8iAspzaei9y/1maw/ms3tCA35lj9Mh+TrT20DESpOHxlylXpVFaDKiyM5w/PUH+xh2sdk3R3JvAatWSmejkXNzHts0rqXCbUC/iyj86eIIzYxq8hT48JolA8ymOH5vBv/MHrKspwKKen+bLs0EslbVUWOa40NSNunItK6p92HS3WhkJhtpPItU8RqHXytX5lMRMeyP9SZlg3xCaqg2sqPHj0CuABINHdvFFspIdqxsoc3wTD9pLBDvPMhDPMN0/iqZsNcvqynAZ5uMZOv4hB+f8bFy5nKq827v+NvqrWTr7KdM9w8xsrcZuAZhj4PSXnO+NYF2ykaVVHuJNJxjPr6S0sgzHfTnyJKZazzGacVFZbiNrVkL0RtPFGOltIWTwsLTch8uYYaannZFwgsjMBEFjGQ31Syh3aAgPNNFh07K6zMsNN198gva2ESKSRDY4RspZhleXJZPNkE2FGUs7qKytp67Q/I1d3cmRAVq7p5hL58hMz6LOL8CmzpJJpkknp5hVeyivW3Hb2x9An19CTWY/7d2djEXW4l6ogv9SHLExOs+0MBQ3Uljtx5qdZiSkxl1cQdXF9ZENj9Da0kNAtlFe7kEz20/PtBJXeT31fhtqIgydOUPj8dNcmFZRvGwt1WVO1Nk0OvUsXQNhVN4GVhVDYCpAAiPqYA/DMQMlyzeyosyxYCeQDY8xONjBmY5hpscjDDaf5LAigNvvp6Q0D010jI7WbsbTFsrKveijg/RMydhLl9JQar+q7Wx4mNZznYwmrVRW5aNNTTAe1+AurqPq4q3iZHCQ9tY+Qko3VWV2MoF+hiJqvFUN1Bbc2T6SDIzSPT5AqrCOmrKCi3VQc4x39zIYVFFXUg5KB2VlBrI58/yX0kHGLgQh5Kah2Hnj+UUD9PRNMq3M56kSL+rEDCNDY4wHIsxFYsj2UtZsqMb2jezQMvGpAfr7Bwnm9KSiSTC58bkkpiZTqNNR4pKduq2rKTLeurVbSxOZGGaob4hANE066aR+51p8BkBOMNV9lvMdAexrnmCt7/aOH409jxKLDufhY3RNP01J4b2I8/74jidUKYI9TZw63cW40kPtynWsLHOg19xt9qHCVVF8h19xUu4P0PTGv/B6i54VO2oxGozkzDC25+e0R/+Cnzy5DJXOiDHWzWu/eRdvv43//KOtNDgdmDQKZs7+ine72tm0pJ6q4lJcXhNq1RRnfrWLifR/46dPLSfffJf3lmM9fPbzYwRWr6egwoDBIGPQZxg8dox47QaWVhagGz3K7/5lP+MFy9lZb8RoBEOsm10/HybyFy/x0IrCWxSYB+k/N0xegRGHXnvVSUgaP8OJnhn0BRYmTrzGvkH4Pz0e1hYYIDHEkd/+O7vyfsySmrpvJKGSJs5xqieAym1mqvEt9vcm+S8eL5t9JkgMc+L13/CB4VlKK5fcfodq8+AvmOTI7Dizc1mwZBg+8T6v/PPvOB/PI//kKSxamcCEgYd+WoCvaoH44iECwTCx1J1c+6kwudw4rSa0C5zEpclWGgfTOCrrKS1MM3CzCTOTDJ4bQZW3gvISA5HW80wEIqCY4sC7r3Pa8jh/4ymn3CExOdxFSp+Py2HhuvN1NkB7Yyd9Mzn+f/beM7iRNL3z/CET3huCBEAQAEHvq4plWF2mu6tttRvNtEZjVprRaGRWK61CF7dx9+nitLdnYu92QyudzJzMaFqjHdMa0767uru6vHesKrJoQe9AAgQJQ3jgPpDlWa5ZprsnfxEVUcFMZD6Z+Zr/+7zP+7z2qhKEQDdvv/sm2bKNPLO9muTen/GjATsv/nEZfpeehxJ9lRjj/MVBxhZVlJebiE39nD3vBFH7n2LnOjMTH/2UD6LVvPqHfqpK1HffgRusOJwxzs2PEVzIgPUOwUXRYY6/8Tb7ejNUbHuCGq0WdXSJqc4TXBqPIH96J5WMcOydjzk+IadqxzY0Wi3ytJr0xFE+6B1j9vGneLxBg1ypRowPcfCd40ydnuVb336RnfWlKOXzhC58wOGxjzi/dTtNXi++cg2K4jxdHxzj7GgB82+/RLXpNnYKInKlCqVCjiAKyBUqVColCrlAcXGEUx/s5XCggG/HdjRaLaqchuz0ET68NMr0jqd5qqUMFZAL9XPgzfc5EBCo3/UEGp0WeSLG8InzdI8l0Ty3jZJ4D598dICzQT3t2ytQa7XINSKxc59woa+f8K4vs63KeJffJEckOMjoxDQa1Wa06RCBwCzxmU4+OR1E7X+WbSKAFpP5mpKbCDM+kSGYrsZqXL3RS8yNMzgRJ2/bRqUxwlB/gKGIiDh7nD1vH2Oh9rfwttdiegjjw/TcCIFLnQwXHJSX5Amd2M8H++Zx7N7FBneeoX1vcizcwB80rKPcs/b4pEx4hJG+TkbyJeT6j3Ns3xLxhhbctWpIBuk5+DN+8HGU3VW72eS+y4uqdZgcInr5JUaCKXB9tieSb8fnespv9uxP+a//+X/nz/63/8R/+k//kf/1f/lL3uqcJZ59uPMI6cB+vvd3+5h3b2f7lnrKLVbcbc/whD/OR/+8l1NDaWztz/Pyc49hM+sIZlWUNzbTWFdNZX0H21oW6PvoPbpiZbRuXEdjbQ3NO7bSErrAeyd6mY6twQ8ausB7H42QUNixWoxodWa8bc/x3M4qyi1yRFmIC2/+Hf98qUjNY1vZUO3AWupny+4tGDo/4M2PzzG5eIe1PPkF5oYyWBR6tMpr50ozTJzsImb1UefWkA5OEQknyeeXv09+6hIHulMYDXZM2ofhncoweaabmNFNTYWe3Nw086EEuRU3eX6ml0PdCbTaEiy6lUqdy5BJZa7YvCqiEUuFiul0hMhSChCQq0po2LGbHR1t1HgcOBwuWh7fQXOlC8Nt2jVZMU8+vzwtc/f/sqtM395ALkzPuVEylkp83tvbQGglfsrmQDs7zPDoPIqKZpraNrD5yZd4cXsrfqsSWGIxHMUiaLBp1DfFHMYCx+kJxrE2rGN9awsNfhNzl0aZzpTia17Puo6neeWpDlrKDQ9pOUeWYPdFhuaKuJo3sKGtmWp3ivGhPmbkZVRv2MCGHbt57vEOau3XNOq5LNlUhlzuNtM5gh6DU8OCEGM2mriDHWmmzr/LT989ypS1ha07N1DlsGPTiEQHTnPs5EVGI/OMnPwlP/rkHIuuFrZvrMNltVBatYFtbS7S5z/grTePMBzR4mrZylMvPE59RYFkMYvNW09rSz01DRtY71UQO3eUzoCAt7WdDY21tLSvx6dYZPDUGfpnb9+2yA1leOvX0VLtxFpqp7xhHZu3NFPlVjB79h1+8tEJZkub2bGpAbfNgr2yja1tHuj5mLd+cYDAfAEKi4yeeoeffHSakGsdu7a34CmzY1QVmOs+xdFjPUwthBk89Abv7etC5t/ItvZqSi1WXHXtbGkoY/bUJ/zkrbOML93W3GuIMds/zOSYHntlA05jgVRijsCJjxkYCyB3O1cV8IWlGHOxAotqG/pVl/GnCE8PMpXIY/OUkAn20hdUUFHbyPqNW9j59DPs6qjD/DAKdH6BsaFB+oNaajd00N5cTYUmRaSnhzmlh62b17N55y6efmYjFdcEbhbyeTLpLPc+G7jE7PgU4+NyvHUedOl5xmIx0tnla2ciUwz2jDOZ9lBeqrp8M/LpNJnMbW4mU6OxGClaUgzPfb6jyD7HHqpZzvzgH/jh68cZj2aBQYa7h5iv2UiL/2nqbPcwulwTacaO/JzDg3a+4S5D+0fzkwAAIABJREFUKeRIJpd7aFfVOpb6+xmcjpNqKr1SgStb6/FYdChlAEqUGgHZvJPmhgrMhpXcTSoNekFkKh4nmV9DmKvBhsczwsc//DtiM5vZ3OjH763Ct+s5XKVl6BbOs2fPGZIV7bitCmTplXl8bTk1NfO8NT3GXDxNne02giexSDieRa1Uo5Bf25LIEMvWscXnQDX5Ovt77DRuq8ZpWu6swoET9EfL2F7pxmy4RVFcnKBrcJL5+N0v0Na66qmtsGNU39jFyxBLW9lY7kIbfJODPWaqf6MGt3X5y8wPnWZg0Uarz4PVlGby9CGGMlbsJSLh4SBqbzO1fgeGm5wPatR6OcHYErFMBtDjXL+b31y/+65tvoygMVHqNFByj2MCQS5HfssCnyd86RxDKRP+Bh9u0+2r/cLYJXrCS8zKZ5hZqMHT3kKVpxS9soSnXvUtey1EEZgjNpZBnVPdIKSXkcnLaFpvw1ZuQUmKseAocb2X1qY6KmxlWHb/OjXIEERx9bqamWc0MMrkbOyuA71FcwVVPjeOVZdSypDpPbQ0GbC7dAhECI0mSBka2djsx2V343/x67TKLtu0xOyl8wTCAnq7gdRMkILJR01DJdabBtFKVBolC8Uk86k7lNV0kK7DJzm9qOHZpio8huWnl+ns1O34EgZFFZXiBKcOHKF/yc3X6j2UXKl+AkanF7dsgb0nT3D8+Seos5hXjqmpcFdQ5SpZyVKvRKlRgtmF0+PDc1kkKpSoFZBLx4mnM/BpsobFJug8fJhLESMvN/quyb8lYHBU4JbHee/UMQ4NPU1jzRSnTxynN2Xg1XXVV84VjS5ad72ES9eEIxlgz9EjBBI1PFHrw3ilGVFR4qxBy7t8fOIAXS9vxlt9F3NX8SBjgxOMij62bdnIhlofirSZTEU97fIideWGVX+WTSWIL2UpGnSoVnstuQVmA6OMj06RqZ4hFKuivq6KOpcJobCV3e4OiqIc+SqCqpAIMTU2xNDsDQkCkhN0DQ0yNhvn5AEdE9cdlGOwu/BW+1ZxespQ231Ua01UmQWIR5mNLJCq8LGxrYbSEgO2F7xsLgooFAKkFxnvHyQwV6C0QkNsJkLaWE1728qq9btAYfXgqa/EvtTL3uExFitfpK5CBWRZmBthNBRFW7sRnzVDdHKAgb4Z8mUedEtBwkt6qjeuw3XTzeTIlWoyigyRxF0r5s8kn2NBFWb84hSZpWuz1M5yZnCMSDpL8aGtP0kyPtRHOtmMVl0kl0tzebZG4dnJ7/9JNQ1+E9eGIbmsBlSKG2ucA5NBhfxTfJGlwT380xsnGA9dXxg3/dof8NT6Vr72b79M7hd76frwp5x/u4jaUkbV9lf52pcVlEemOBNMoq/RoioWyKQvdwYGGr/+e3yrsJ5y4x28R+kUiXx+lU5PgbO9DUFMcO6Xh+graebxJg82nQDEGLnURcxRR5XPdl+TohaKslt4axQ41rUgiEtceO8IfaZavt5cSaleAOKM9nYTLSmnstKOfGIf/3hsBFf9TrxeLfFoDz99P8ZzLz/BjmrLql1Qqpgnt9Yod0GB4j4vRc/P93BuJI7Buw6vy3iHSp9gItBFRNRj0aWZDnRySlCh0xvQO/QorjMuTSacI3cLIaf3baReJlv2g+dDjJwbIaOrwFdZgkkEAfntBz0yKMI9LY4oFrnNQgM5JXVNlMhAEIDEFIHeEAp9GzXu0uUpS/lVm5bGT/HLYxdIW9t5waeF5Ci/PDfJaFHDKxscq7YwmWKBTPEOgcnRGQJDc4zl/aiN2itb9MitNez40sp88MQBfjwVIU4dJTrt9e/JYKJUp2Fpcoqh6RCZdZcFlR2DthT9jSlLSnRo7Xo093OEGYswPDXPQsGBXa+73j69kRKDluz0NIOTcyRKZgiMTbFYXI9df/VZNI5mdr3aDMBS3zuMB6eJy1sw665/s6LeiNMIsaERLgUXefEuBFVqbupK/FRztRezSgUqG46a7bSUpHGttuIPyOXS5DK3CQ1fiZ8KZvTUFhYZOH+GNAoMtibcehHxtnX31oVTtnL85pJTBNktCrRoxF1poLwoIADp8AwjEwukbFuoqzCCDES5fMX7myY0eJDjn5wmVv1VfFo1i/PnOXvhNCnT7/Os724klYYStw+rM87Qnm4GhpJ4Xl1PtREoxAmPjjA9U8DznBdLdIgjJ/ZyJOzna34t6niE7rPnOLFk5N/t9q8q4HIUSd+p7nzG+RwLqlIqN3pQnhuDxcuiSkd7lQ+rSvlQ5zJlMgARpVqNRqO5GpTt2ch3fh8EheI674FGpUQU7p+FMrkGo9mMJX+98NGp5QjRGLKml/iWu5nJwAhDgTEmBo7yyWt/icpm5bv+AgIgl2tQqTVoNJcbMw21T3yLWplieXRzO3QGzHIF6VXaC1EhQmKEM4f6MdftoK7CglYAkmN0nw5hqn0OX6nh1vLX6KSupZTCvQgVQYHiFlH8okKEpVHOHelH5/8qdV4bOgFIjtN7dg5d5VYqnSJT+9+kK7GNzX4/nnID5Rt9/PCXR+h0V9LisayaHdqqENGscQPkTCjAwOgM4fi9xVBZvLX4yu0YVnHMJIKjzMbiiOMBzkfHlv+YHebM5ByR7Cj9Z49xsNBMnb+cMu1K/JS9hee+8hJN8eO8/eb3CceyfOMrT1JpgjwyZDIBATValwJlKg+rNYTiNeVmYYwLA3F0lkr8ZdblhqeYv+Zaq6Aw467R4/Tfw7eXyZGv5h5YQbjGpvTMMN3TRbQ+P177SlByYeU5hBQTpz/m4rSeLe0NVFdYKAiVvPfBR1yQu9jS4MC7ypyRURTRi3eoLzIBUSa7o5iUAfl8kdyNy+aKRQrFIsVigQLFawSnGqVCheJhtOoykCEjXyiSu3E6fMW+QnHZuqJMQJAJt01DI0MGMtnyKsVCgeuiUYrF5fsUZRSLd1O/ckSCA4yOh7HZq6l1XQ4Sk2Hw1OB3ym45gFOqtKg0WrjF+rXE3DgDE3H0DS/w1S9tJ33uDT78WTdTyT/iuy/UYLhcfFb5uILGirPGiL3qhgNxG7GT8yzKKljXsYUbD8tE8RYDbdlyomAZQJaF2SHGFmLoa5vwrGjsQmG5TRZzYQZOnqfzUpEnv9qMz1XEEHFy7Px7vHd0lG2+xrvwUskQBRni0hxjfYNMpEp5aX01JoDkPBPDI0ylzLxQU0Zy+EPOn7tIbsdXafE5KZpiuE908rO3DzG8w0+z/uarawQZllu72T8XfI4FlY0N3/4j/l2uhD37upjK66nc8Dzf/bV2KgwPc8sTLd66dVi1cyxGC8gE1XWu4qXJS8xovTiMuge2WazGt5Pf+t2dqx8MvMNfdLn46tYWdjZsYid5UlNP4vyPv8PbPX282FDGZo+WHy1GSBRAoVJdbcryYQZHcpSUWTDpb/NOtUbsZQoCmSTpXJ6bEpyGRjg2WsDZ5qHMsDxCzU/1cWxYjvslP06T7tadi0xEobzPAQmhMU6OZrE/WYHTtLxyKD8zwPFhGWU7Kyk3pwmcGkZn34ZhZSpLNJgpj1wkMv440eSN220kic9m8aiMWNVr84zKBIF73wlPQLyVKAHk1gbam8JErw2XyeRZKuRIC3IUShUapRxRkEFohNOBPDpvGxvWdbBVJeP8L97m6JlLbN+1HctMN1NKG6VuHyVKPSavishogkg6DTc2ybkseZmATBRJTgzQG9Zgaa7GZdMAeea6O5lVW3H4KrGt2hIJyOXKT+W1vRWFbAFkIMghPH6ekZQCs8+P3SwCS4ydGyKlM+GqF5nsGoFgDRbN8scWtAbKloYJjQ0Rju+6QVClWZrPUFq04NTfwYNiLKWysgT3SJzkYoIUXB1QFKJMzaYQcwZq3TZ0PQlm40sUuCYYO77IXCKN1uXFX2ZFATz03eSMNqrcJZinl5iJJShgusa+KOF4EqXDRZWzBK0lh99Vhn4qwXQsfv256QjBxQwZmQWvzYl+JMV8LMm1ZSkXX2Q2msNo81BfaubOxAgODDM5bsSxtYWKK94oEb3Vyip9+RUUGj1WnQJVapGl6z4MXI6fmk4VcW/aRkfHVrKy0xz+6HVOHB7l1WeshEbDxLIlrGtYZZmnICIK4s3xgjklcoUcUVSiVqnuoZ8okM8XKRRFFEKM2eFhZufA84qHUgWQmmNofJZQrpyO0jBjI1F6F728rAGQodZYYFHFSOckkW/ejaBaJrsYYnw6QtzcRF35sljNRIKMjodJWFtp9CqIHBsj0hXB+cJyXZAp1ZiIoRk5y/j8t28QVFkyiSSqmJoy81qTej1aPseCCmzNL/Nv/9TP1ieHmC3oqGjaTJvPguZTr/L7NChxb/smL2/5PzjbPcBcRwXWEtVyl5id4czhPlRbSrGbrhbXVDZPoVDkoWwhm45w+IMhqssdeGwutKKI2tXM+vVlnJGpEW3NvPiVp9j3gz76AmHWuU1XMnnHBo7ROe1jk8XC7RYCgQ1nk4rJzDzRZBpuXO+VTpEqGLEYjCtTnXmmLx2nN13OzhrPreOnHhSZZXv0ehPqFXtmek/Ru1TGhmofVsUihyeTxK99DBkgmyOdXro5h2smQmhUi73ViUm3NkGlsHip1Zffm0cOAblcjngL3akt81NX5r/+j/M5jlsNKArlVDZvYFOTHYCFSz30hHXYtnuX80+lFcgFEYNKgVIRZ7BznHipirIKAC3WMjfx/iKz0SRZ4IqDbGGA/W+8x2mhlqeeaUPsPMvYqIImcwkGHbA0wcW+SXIuAy7fvbyhT0925iJ73vmIScM6ntpZxfjJS4xHFfhdVoxKKMwPcml0EnmFCXdqgbmZOJFr00rIAFmETCZ6Xb6f5YtHWZgS0RWdlBjv0DUpS2nc0cGmMx8yfa6Loa1VNFqWO/3kdC99IzmM7ho2PfEEbUNdTJ8fIrjegVMNUGB+rIeRgobm7Y+xxX+NOCFHoZC74mS7fxTI5wrkM3BlTkrnZv2Ox2nvPUXw3ADTm1wsJwwvEJnoZyQjp3bbDrZXmxH0CjZ0dNB08ST9p3qZaC/Ho10+Nzo6wOBMGn11HVt37KRzfpi+ngALTa0rgd0pZkYvES3oeGzHTtaX30X9igeX80+JTh5v9OK8l5GszoTTlMcaniC8yPWCaiV+KpbUUNXswSYIhOQCCpMSpVGNIjLO+Ng4i9Yy1t3DLT8deRZGTrHv/ZMETdt44Uklvd099CcMfNlhQ0WB+PQo4z1DJKsqyC4tEl4IEsZ75QqCDIREjlwmvbKFUIHE1EWO7N9Hv9DGs8/tpNZyc6NSyOdIZTTIlE6Wu7UM4ZkAg1Nx9HUbqTIkmJ6bZyYEzss/kgGyBPn8Aukb10HkkyyF0uQXnVTclWD+7PK5FlSgxOxdz+Pe9Q/g2mmmL11kNLxEJLifg/MLJDjPx3s+wBrxYTa6aWryYtEpUVZs5Tf/5Jtw5Ax73hWIbW/EUZxnuG+UsM5Lu1lOpO8Mx4+cYCGWoOvMEQ6Va9nZYSI8NsyRUxFiiYucPnIQp3oH61QzzEwe5cj8IrGLpzl6sBLLM1vx2/TcMSXUKgjJaS4cPIhDvZWWci3xoTNcyD3O81taqDCXYdj9e/zRzHtcOPEhe8SttNeYyQUHGZhMUVJjw6y7U9Z4C5VNtUQOLjATWyKLlutmnkpreXqjhzMLQYLTwyQunuPNH3/CqGEXVV7rw99U2l7Nk+1ejsfnmJkeIttzkbd+8jFD6g5erSzBrJileC+CJjzNQKoSfXk5JsMaXdYyAYXyAb6QbJih/lGGL+zl+MQUC0vdnD+0n735dpr9NuYC3USMVtqqndg0gFCKp9bJsDxLsPssotyOz1WBWQGgoKyimbLZAAsTEWKF8quJEONjnDp8gjM2Fb6yAqqshdrGJNpCiKlAF+MTY8ybfLRVVXCHGPn7Ri48wOGjpwj5TLjNKZIyL7XuFOp4kPH+HNGxMbJlVdRXO9AWovdWBhbmGIvboLwKu/VOHlU1zraX+De/keeTs5188r6J7LZ6LNlZRganydtqcNhsOC2v8JuzGg5eOsmHewQ2tzkR5/s4e2oa46Yv8fQT26gyZ5kbvsT5I2cITPUzUzzG4cO16BpMFJeGOXomwFRvEI4e5qBfjk8DycBhjgbG6ZopUnHoBI2GNqq8JauuesstTjEaOMuRY4OMn40guvbyvqaDhiovnvUv8PUvKdnfeYYPP1CweV05ysVBOk+Nolr3Et/YuZMaqxww4e14hd+KKNl37jjvva3g8ceq0cWnCARmkTmrcNpKMT3xZb6c+5ijQwd5d2+OjXVWCjNddF6Yx73jK3Ts2kj5bbRqLjrD+OgAfReO8v7JcwQyZdQEznPkWA5vhRe/23TnUBBtCa5KNdrpMcbnlqDsmlFVPMzgcJR5vLzisSMHdJZKPJX1pGXTDAxYSFNKY9Xth5/3hzyxqS7OntjLTFU5teVqZuUV1KzPk5kZI9A3yWT/JMXSRtqrjBRnWRnE344iyblBjrz7fV6L7QJfK7UdtpvOkpsc1DR78ScnGRwaxSS7xN5//TknZgo0fMlLmbzI1L0khl6KEQoXmDO24XU+8n251sTnXFA9SGTIlWrUmiI6fTU7/4f/iZakAkOlA7NWi0alQBAuyww9ldu/ye+YTnJhWoVQyJFFgcpQwYamOpwmOQthNVrfdv7kP9SSt9XitKiQiwpUKi2V2/+E/1CTx1rjwKySI1epUGkr2f7v/0fq8jZqHSaU4u1jEG6JvY3vftuHMQsGWYFcJkNRrsPX8TWa6iowqWTIVE08+zsaSs4MkFDJKGRzyBQqSmq3UO+1Y1Ld6c4ijuYnqX+ti9nxCPHakusTV5rr2f3db+MM6zCJOQqZICM9EZybq6mymx7+9hWmWp757d+kdFaNRZ6HTJCx3nlKm/1Ul1nQaFKUlKrQXNvDFIGiA41af9MKnvnABaZ8HnbVurjdYsjPBsLyFF9JPU/99h/TljLj99vRqhWIooC15im+9ftG6teXL28joy5n81d/F92CEq2oxeRy43SZrkxbaLxNbNCcZHZ6jFCiGevlxVPmGp745u+yUWenVJ1H9FfibZ5jsWBEWxBJGX20lbvxlmoeWryjwtHCC//GQsFow64Cufeb+B9bICHXIxRFVPY6WlwVeCwKKOgwl6gxXNsrFIFiCSqlmRsXNUYnBpgyGyhpqcJ1F4vQBIOH9pe+hsXbxXBUtZylHRGjuxG7y0O5XgA8bHhpN1rvALMpkWIuR1FQ42jaxTp/A9UuA3JSiAoVRn8Hr/6Om6TGgc+qQqFQUFSa8G/+Ct9xJdE4fJhUSpRKKFj8dHzlO5QvaanwGVHKxVu3LYKIQmXBv/UrfLcyicbtQqtWohBlCAY3bc8/j7ain6m4HHI5ijIlpfWP01jZSJ376gIIha2GrV/SY/N2M76kWH5emQKrvx57hY9SFaCqZtszSmy9AeZyy8+LqMe9/nk21TbhL9XetqzIBBGFUo22tIbHXv19KrNGXF4XWrXqhtXHt/swRsobalAFztM9NEW6ufrqFJzCgn/nK/zGhhK2uJcbB51rE8/vNtO0KMNgsePSl+FdfQHhfUbE5NvCC992kDJW4dQWsb78Hbbl54lk5BRkAiZvNRZfA2VqKKp1WAxWzHNXr1AoQt6gQCFXr7TBAnpXK89943dJ9MnIz0WBmwWVaCyn/bmXUPuCyIQ8hUSC8EycmMzP+joPKkUGndWA7VpnUxEoGpDLVWhuaCOT80GmUgvItzxN7cPQog8QSVDdEiX26maWJ0I2sfP5O5wu01PeuovyljyZbI4iCnzVApc1l72qCXtVEx3PXf+zMqubuuYOrr+8A0dVCy3b7sNjlDTx5ccFBEFGIZMhXywiK3Hiu0GgKa1+Op7xk798jqKSGuHuRZzau53nqj/k9MQooagPi3Wlx0mMc+LwcUKWdjZvdGFWy4gtCKRKN/DkthYqS27fSN53liY4ffQEQUMrG9srsGpkxGNyMqVt7NzaSk2ZHkF04NtQwcJ8jsV0FlCTX5xn1FiHp6IMw7UdZn6Gi4cmcFY9Tr1v9VH+ZwqFhYoaCxU1TTy22vENr/ANBGTC5U5WRVnLU9izWXIIiHKR6+LuzTVs327itclJAtNRqg0rsT56D5uedJPL5SjKltMsyGpWtj4pyJav85DjT+W2GnY+WUkul6coyhFFEYECuVyOfHHZxis2CTbKGzzkCgKhpeX4sEJ8kSlVOTKPD8u1nWYhxMCZcVR6O63N7tvG6FyLoC2lessu/LkcuXwemejGI4pX2gwAucFF82Ou5feWzyMTvdSI8mvOUWN117HZXcfmm+7gwVu36eYbV/lpvsu2RW4ow9NUhqdp9R/I9Q4atjioy+WWt3ISvFTL5dc9w9VrOWnc4aT+8rliOR759Ss9VVYPbY95KOTz5HM5il4fdfI7rAZdQdTbcdfZca/2zHeNAltVG3WWSTovdjP+VDXVl71iOgftu3azoShciesTtGXUbSqhOp+nKJMj/zRB1XIN1gY31SV27l6LiRhdLXSUNZLL5ZGJK/cuLr+3vExEfs17kxmseHw6qqcniSYAS4HUUoiCLoanpozliC8ZansNjz0pILcOMJi6eahbWJpjpPssvSE91Zufo1KfJTo0gNJegrPkcbZVG0GWwuz2YqwdZmIxDpgopJeYz6tZrKjDcW14WSHOzNAIoWkFm79Vh+Xe395nis93SP1nEZmIUqlCpRRWbVQeOjIRUZAhA0SlEqVKheI23q4r59yDmAJA5WbrVzeQ7+kjMBpmaSXWIjm8n1/88j32984RLypQZCc4/E4XtL3EEx31lOoebhFMjhzmzTff5ZPuGRYLchTZKY6+f5Fc3bPsfKwZh14ATNQ99TINuSCjAwGm5ic4f7gbRes6WlsvT3ddvt4RTibKaWhopPKz7566M6ICQRRXVg5dRVAoUCpuEFMAGPFv30V5NsR47yCha1PsyATkCiUK+dXrCXI5SuXDF1NXEOTIlSoUV3JfLQe+qxQ32mTAu+VpmkxFQr1djMxN0XOmh2SZl5at9ZRe86nTU52cjyiw+zfQ7Lz3/T0EuXy5zsnFW7YZV89ZXaw8agS5HIVqJaP6Hey7cu5thJIginc850Ehmv1saXJTmh/icE/omlQGAqK4imgSRESF8tOJKQCFjeptG9n5QvU9CwqZKKJQXXNvmYioWOW9aUqp27SORn+eS6cuMTM3Rm//FEuqRp7f4r1mIFggHlwgE4lT6r85sD4R7ObYhz/g7eN9zGdFxGyYwIULBJZ8PP9rT1JlBFBjr9rIuuZqit3H6J6ZY6K/j/FFkcaXtnNthobcwihDE+NEHTt4ouZz7p4CxD/7sz/7s0dthMQXAQGdzY1iuJPTMQ2u8jJsWjn5cDf7LubxNDZTqZrkzL4j9C55eOKlp9laZ0e/lk0KPwX5+UscvJjBUdNMtS5I58Ej9ERdbHvhabY1ODCsLGhQW5y4FUoMFgsGnYx0WkN9ezvr/GVXbY4Pc/Ct4wTd7Wx7rIkKg/whri797KAwlGBPjNM9HKdodVBu134hXN8qYwlOjR6LXo/OqKKQkVNR30J7oxfL5YUvS5Oc+fgkAdFD+5NbqLXeKd5Q4jOPTIXOqiUZG2N8KorFW0PJahu+37f7KdDo9BiNDzIZtQKtyY6xpAyVQo3FKKeACUdVB5sbHVdic/OxSQb6+5nCw6aWCnQ3zJTmomMMDI8QNq6jvaLI6OmjnBwRqN26mxe3VV8ZbMo1RuymEhxKBSqrEUWhiMFexdatzTgvh5BkIgyfO82x/gI1L+1mi+vm3RY+b8iK9xR5KSFxe7JTZ3nv4Dlijg6ebq/FIZ/l9IVZVLYSTMU5hoeimGpbqa2won0UvW5yirNdQeQmG2ZhntGhRXT+Jmq9JehXiYfMZ5e3dZGJCuSicNVzk5vj4of7OD2po+nJDlr8tvubOPHzRmyEo4dOciHpZFvHeprKH95mxw+aq9NtK9OEV8pAhIGjRzjZm8G1uYNNLS4+7ZabEp818iyOnufs0fMs2NrYvH3Dfdpc+BFTLC5vbZUvIgjym3IM5hNBJoNzxNR+mlYJBiwmw4yPjzGRNOI25wiOh0hp3LS1ejGu0n4W8/nlaX9BQC5XXK07hQTB3nMcOTgMtR08ubPmEW0Yf3+RBJXEfScxeprORRu1lW7sBgWQJ5vNUyjIUCjk1wTzPyrugz3ZOXrOjCFzePFUlKCVOlJykSHOD2ewOt34nPrP/WjzjuQiDHePkVCW4Kkp5xZ76Up8XimmmR8dYjpSwFLbtMqWKb+iXBFlIMgV3LTpx92QTzA3Nsb4rIBnfR0lD3ul9wNCElQSD4R8Lo8gCMgeuXh6QBQLFIrXZiqWACBfWN464Iv63a+lWGA5ndxnJF5S4gFQWMnrJaya/VziU1IsUixezqL/qI25f0iCSkJCQkJCQkJijUiaW0JCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijUiCSkJCQkJCQkJijcgftQESEl9k8pkMuTzIlXJEURq/SEhISHxRkQSVhMSDID3NhTPDxIpKNEKIwUuLGFu2sKnVg00tCSsJCQmJLxpSyy7xAEgTHJslnkhTfNSmPCji00zMzhNN5Vc5mGHi1EG6xkJk1EZMVhuyuWP8+J9+yUcXZ4jU8ny+AAAgAElEQVQVHrq1nxvysWlmQhEW04/akofAUojZuVnCidyjtkTiQZGNEQmHmIms1k5IPDqKJGOLBCemSd7H9lgSVBL3mRgD+/dyYSxMIi971MY8OASBhe4DnLo0RHDpRtmYYLLzY/b3T5MyleGp28STHS7CXWc50z1JNPtILH6o5LNZ0slFQlMzhCMJsnfRaOXDPRw93cPATBLZF7joXEEQiA2fo/P8eUYWfwVUdjFHYn6c/s5TnDofYHLhC66aU3MMXujkxPlpMvL7WKALOXKZJInoPMHZILO/Cg3KA0DIxwgGLrL/8BCx+3RNacrvBhJ97/JXrx9hSVVFQ5MHu0aOkJln4Ng5AlEjtR3NeEo0yLNRxgd66Bmfo+0rf8ru9RWYVI/a+kdNnuCZdzg0ANXbS9BrlXxh+0WtnXK3mf4DRzhfULCp1YdFefmgioqtL7Fr1kqFXkQGiKKAIFcgiMIXRiwkRo/x/picKn8j68t1Vw/kUyxMjXDx5Ft8eDBL/Quv8uKz9dhue7ExTn5ylr6im44mMwbl7U7+gqA2U+q0ETjYxYWkEvW2FhzqR23UAyK/yPDpfRzvi6DUKZnuvkTUsY3f+NoLVJsetXGrUSA+O85Ifxc9XQP09sVQVdbR1GxHe+WcDPHZMQZ6AhQ8G3n25S/TWiouH8pHGT9/jrPn5jFvraXUcP98F7lUlOBQJycOHKIzZGLdV77DV1o+ky/xM4wMld5EmU3BpdPH2GPU8+V1pYhrvKrkobqB1MhBPupZRNSbsVlMmEwmTOYUwz/9F77/344ykhTRmEyYzBbsDhv5kffY2z1KJCm5dPPBs/zygxGK/jbqfTZ0X2i5LmCp2cIGd46zxzrpHotwdeJGi6v9S3x99w6aHXrk6Qk6j07ibG5na6sHs+IRmn2/SIxy4o3X+Ns3DnBxbun6YzIBpVZGPHCEfRe6GV7KI9y2pUkxdvIdzowu4a5poKpU+8UV4tchYKhoprnSwOSlTo53z5B51CY9IJJTF9jz1ifsHxRx1lVRblJRyGZIf4ZjAkSFCq0iS/DcJ/zo5x9yLFTAaFrpE0wmTCYzFpuOwlwPPceOMx6/XGoLRMc7OXH+PPMl9bQ3lnE/dbJMVKJmieGLx9hzvJcl2a/C6OMBIDdQ6m+gyZ1lbN87nJ9dex/+he7yPg3xhSgdr3yb33q+HZ9ZsdKwy+nUq1FSTlVLK+vbnegAOjpo0/byfy8qyBcKsGZ9+3lmiYF9rzEk385Xqiqwan4VtLoWT0c79hM/5uJ5Oz7HY7j1N0iB3CIDhz/iQtrPc7++m511JWg/92ohxUTnXva+c4Bes5VM8YZeUVBiMCsQFsBW4cPvs2O4zTPnw33sPxmGim001NjRPFjjP2OocbQ04Tr/rwydOcqQ/9eot3zx6k5s+gKXQiFkG+qorWmgWl9Kq2jAYXjUlt0KAY3FgcdTjlpbAL+PzU89wbZ2xw1eiFacxTSO3ggm/cqR9Bz9h3oYHDGw8cV6bPd5ACWq9KjVKvI5NTprEzXlv1o15n4i09rxVtbg6vyAX+4boOZr9aylSH7xau4aiceUNNeUYtQo7mKUrMTVuAVlpgi5X/HA0tBF3n8rgaPKT0WZ/ldGqQvmOrbW5Dnb20PX1CLXj3HiDB05xIVpJXUvvsT2BjPqYvqu4ok+y2Qmz9I9FyGd1KC7VbEPjXJ6KIHS5sFXar5Necgyc+E9etJqSvwNOG8UpL8CCAYvrX4NwWAfR/rn+CK2JNnMAlnVEiqjGpXKSKnPT1WFHd1nfAwamxtgeGIEY2kVrRXWVTpMBSqtmzKHG9vKrFt8upvjoxPMlbWx3vkg5nDTzAcDTMbS2BqaqZBm+9aAiMFZgafcTHTfR/TMr+1qkqC6jhwyw0b8pXrUdzuqKKmkxqjmikMmmyadTJJMFyis5s4u5MgVisur3wo50rnizedl0+TyBW4c+K+NPOl0imQySaZQoJhNky8UbliFd8M593D16MBhDgiNlFW4sKhX6RTzafL3/ZnWQD5DPp+/D/Zo8TU1k++eJNAfJHZFUcUZOv4JF0YTmBu2sq66hOjFk/SMTH2+V/mlpzjXGSRr8VPndmK8xWmR8V76Qjqs7kqc1pUpiWKebK5A7trnz8/Rd2gEoWjGXW7jVpMX+WyWbC5H4eofyOdzq9exh0QhW6Bw7cPkshTy19h416hx+utQh5YYPjdM+F4VVSFLNp0kmcqRu9WsxV2dU6BQKCzbX8hRyGdver+FXI5sNvspnvH2FHI50skk6czN97zlubex427OuTNxZscHmRgRcLga8TlXSmd8iomRQQZm80ARwViKtcyHTQWQYm64m3AyRHl7FQ/E2ZhbJDQ0ykJUTVWbj5KVexRyBfLZRxd6UsjnyWYyVweVhTyFXIb8A6mjBfKFPJn7MPqQaayUu004Ckc43Bte07V+VRwJd4kM5+ZdyOxm7jpVkLaaZ7fIsKoX6HznFwTEWppbnRQDJzgbcbF5exs+W5HxA+9wuLOP7vF51r34LarlGQSDFnlujjPHpnDueJot9iDn+pOYTCqy012ciXt48omN1JbqWcsikejwYU5OKHFWeHHocgTPHeXgwTCVL7zC1kYXRjlEh4+w91QIU20zNaYYPad6EWs7aK/3YL7jy1hitPsEstrnKS81cr2eyhO6eJxAqkhoYARl/TbaG31Y1TJgieH9P+PDZB1Pb26jyvYwInLzhLtPEVjKEgqMo6jaxPrmako0MiDJyKFf8lHMy45NG6i3350rXeuppSX6AaHAOOFEHWZjktHDr/O9v/whnQkrZY796JV5wiEzz/yhG2/dg33CB0ee4MXzTOfNVPmtFPQirLpQK8FkoIt5TQlbqyqwabOEB7oYm0+wMD/DvKaSlpZWam0KiAzT2WdAbPXhtK0ipxLTdF0cZSFXIBeZJG2ppExdIJ9Lk00vMpk2U9XQSmuF8aGNDvOLQ1zsm2ExDblQBHmZE4uqQGYpRSY1R0Qsoap5I/Wldz8Vo3Z4qC28w4WBS0wudlB22wj+FXJxpnpOc240htbdQKUxz9x4GMFWQU1DBUYRyEYZ7zpP30wWc3U1DsUiQ32zFG1VtLX6MCujjJ46yYmDR7k0J1LR1kFDjR15No1asUDfcARZaSubfSJzwRni6FDODzAWVeHZsION1TZuO/ZcCjE6MsyJs8NMTs4h7z7FgU+ilJf78PkrMCQn6b7Qy0TKQHWtC010hP6ZLMbKdayvslx37dzCGBfOdjG2ZKK2oRx1aprJuEiJt5kGx3KoeCo8wsUL/YQpo77GSm42wEhEoLRuPU1uw70FZaTCTA9MM5x2UdNUhWvlc8anBxkemoVGPzXIsfgq0ZQXlsNAMvNM98+TD5XSvKpH6z4Qn2NoeJppHDxT6UCenGdidIzxmSiJWIysvpKOnY1YHpb3L73IZCBA32QCtSJONA5mnx/9wigLgoqlWJxi+Waebrbfl6CYQjLExOgAPWMJyCYpeB/j2WYbIpBdHOfisdN0JWp48dXm2y+EuYxMi6nUhd6R41j3GLHHbJ962u9z7qFKEe4/wtuv/T3f+5d3ONQbIrmm+RQRS2U5ZrXy7j+8aMFbnqHrF3/Oa0fHyKl0GPV6jDYt88e+x2sfnGJyMYfKWEKpbJpf/PSH/MX/9z49iwUUOgMmk4Zk7w/52x/8v3zvvX6Wikp0JhMmXYzuH/41r+/tZS6xhlFHvI89f3OCkbk8Sr0WjU6PwSQn1HmGwFSEZB7Swwf4p794j3PTBdQGA3qDGXNhjA++93P2n58mdsdRwDwjnZPYFBosauV1hSo/eZKjwzGWBIHIuZ/y93uPMzifXD64NMrhH77G+4d6CC09nJFVfvoMJ4YXiCGwcOHnfH/vUXpCK0HVyTGO//iHvL+/i7n4PQx9THbcrjnCi9NEEllAQGX0sHH3V3nx2Z1sbK2nvr6JbS88zfqqcm634Ce/NM/U2BADAwP38G+I6fk46Qfs+crPXOTMeBaTr4pKl/7WdSQbZKxzAtHiwO/TsHjhHAPjC+RSUxx+85/5/puHGZxbLgOp2XEG0iJ5mxn9jfojN0vXqT5GZ1KoLRa0yQDv/8uf8zdvH2c8ucTIR2/yT997k8MDodV13YMgMUrnxQCj4SJGi4ni/CHe/P7/ww/3dBNOLtDz4c/5x//+AafGFu/NM6IzU+ZYIpsZJxi5m9D0KEPHXuf1X+yhZ0GB2WTAYBDIhS7wyYHDHB+Yp5CPMHj4Dd796AhjGQ0mgwG9wYBJCHJhz9u8tecCwZSIWm/GIIQ5t/9n/PkP3uPI8CJykwm9UUGi/xPe+v5/4e/fP8FYVIHZZMSsTDK4/03e+OUBhhbuYKagQKXVY9SrUSqX/28yGdFpVAjRYU68+x4fHBgipTFh0OvRGU0I85f45L03ePfc9JXvmgv1sf/1n/OLPQFSOjNGgwGtLM3kmYPsP3iKsQSkgpf4+L13ef/sHDKjAZ1ej8GkJTNxiL1v/5gD/TdOyd+eXGSWwdFxJlUKDOolZgcG6Dl3gLfePM6pPhklJQIgQ2M0YrGZl72riXkmJ1JMp91YjQ/GX5EITREYWyBna6LKFGG47yJdMynS4XPs/de/5ycfX2LuYWVSKESZDPTReX4OhdWMjiiXPvk+//UffsKpcI5Y/1F+9t9e4+fHR0ncl/vFmBkb5OL5CEoW6Tmwhx+9fok5ALJEJ8+w9+3X+OX5GVJ3fVEBja4UvcxB8Nw0a/FRfa49VMFT/53/8tf/yr5jA4QEK5X1z/J7//Mf88oGB3rlw4vFSA/s42//8Siyb/yfbG2vxWmSg+lJdlb/M3/4L3tpbaznxbaneE4xhvXv3mFepqeioYl6vwmFzE1H0yJ//b2PsFbt5hvrW/BalMjcm2kO/w2vne7jlScbceq1dzZkNULd7Nk/QsP2lzAbDWiVoG16mqd39BK0yBFlc5x/4x/4UcDHv//mZtZVlqIVoP3ZzXz0V/8Xb+2tpb6qhPqS2+SEyC8SGs5g8RnQqK4dU6YZO9lDqnQrG5xx+qemiCkzFAvL3yY/dYn9vWlMNaWYtQ8j50SGidO9LJnW0VSeZXRmmmguRXGl58tP93KoN4n2cTsW/Yq3LJshkwdRoUAUb1GmBBOWChXTqQUWEinAgKP1aX6j9el7tlBWLABFivc04Vqk+KCLey7Epc4JciYffp8LvTh663Mvx085HWiDw4wU8hjr1lFnixKbT1KuqKbWvvy9k9EwcYtIeYkOzQ3PEA2coD8EZc07aK03k4h9QmRghqi1DG/TBnSZBJkqFTU+80NaDpIl2NXNaEhORfs62io0jIxnmBofRl1Xhn9DG65CEnnURJPzmjQSuSzZXAGZXIFcfgs1LegwOLQszMUIRuOA9baWpKc6ef/nH3AsvYnvfHM7bZV6hGyGYmSQMyfyiLVb2KAY5M2f7mPA8gS/89gGauwqwIKxI8Hwqb/ijXcjaCr/iFebN7IjF2Dvkf30LuUp8dTR1FiKCjsL3jd45+f76XY8xZe+vJ62MhXYo/jefpc3z56lf/ZF6sy3qbtqEw6fiZZaJ/bOCZSVDaxrb8NAjJF9r/P6x52IHd/ltzfWUaYCrEY2J8c59zev805Qib/iG7RaY4ycfpfXPzmLsP0PePKxJspUEF/IErx0ijNKPeu3NRM9/iYf7Buj7OU/Zes6/7KHzryOjfM9HP+Hj/lJrJLKP3qGSt2tzb2W5fipYQz2Z2gptyDLJZkfOcuB4QkUbbuueKyupZCMMxcvsqi2YbjL+9wbV+OnrDV2csFeesIaqlobcGYFchkDEXsL1ofUs6dmhxgJdJFy72ZXu5PiUIgDiUWGJouU/ulWNsQMLC1VIF/nuOptLOTJ53LkkaNU3lvNzUenmZkaYdG2hbaSU+ydGSXszizHOxcShEcGCPREsP52GRYAiuTzWbI5UCiU3Gr3L4VKi16uJTU+RSQJvk8Z5/85FlRBTv/gB/zkF8eZiOWAIUZ7R4jUb2FdzbPU29QPyf2WZuTIzzgesPMNVwlyWZZkcnl44PK3kQz0MjSdINXMlfwlvuZa3GYtChmAAoVaQBYpp7m+HJNxJXeTSoNOEJmJJ0jl1+C9Mdnx+0b56Ad/TWRiC1uaq6nx1eDbtZtyuwN95Cx7PjpLyrsZl1kB6SRJAI2LmtoIbwQnCMXTcDtBlVgklMiiVKpQiNdWEAGlu50tXgeqsR+zv9dB485qnCsNcDhwgkDUwY5KN2bDLYriwhgX+icIx+/eB6Etb6TeW4rpplguGcry9WxyutBM/4KDvTaqv16D27Jce+aHThFYtNHm82A1phg/sY9AtoSyEpG5wAzqylbqq50Yb5qZUqHWyQlGE8SyaxsaChoTdocB2z3GHQgKBbfqqwGITtIzOMbMwt2P2zSOGmp8LmzaIqHuc4yk9fgafJTfYeQdGeulLxxnJj/FTLSeyk0tVLnt6JQ2dr5cwQ6ZiHylnCTiE6TVSyh1ipsaI7nKTcsGE2anGSUpxoKjRPVuGpvq8NjsWJ56hSpkCKJ4iwUkWcLDg4yMzxC9W4ejYKKiphJPuWWVeC4ZormSVpuWEqcOgQihkThJXT1tzVWUlzhRP/1lGmUyZKKIwBLBrnMMhEBfaiY9M03O4KW+pYabZ7eVKDUKFospwqk7lfU0wUtHOHUmguqJRqor9MttnUyPs+UpvmoT8dbKmTh5iKODCRy/Xo/XdrX+CgYnFW4FsQ9OcfL4CE81X45d01DuqsDvKmH5bAUKtQKsDhweH97/v737fI7jvBM8/u00g8kBM4OZwURkgggkwRzEJCpZliVZtmxpfeuz1y777F2/uLqt2ypXnWv/hXtzV36xdbfhqs4r28pykESRIsUgMRMkQOScc5jBzHTfiwEDSICECJKWdM/nJdDT3dPT/fTv6ef3/HoxCEY1YVYhl55jJpUB7qMzNN3D+ePHuTJm4ZnqBP4bq5CxB4opNqV4/dNPONL2FHVaP2dOneTKnJUX6ktvLKu6YzQ89U1i5kqK02388cRxrs0meawing+mFo9rYbAUu/I6Z059xMXnd5GsWE3n9Hr+lEJ0+zYaNpUTNy3gWUiwfpNCqjyy7LBQJjXL7GwKw2zDtMwI9txYL52tzQysupKkCVcoSrIilh/CW8yf6mzpZTLaz/B0OeuqSqkMuZD1Bva/tAlDVlFXiFPmx/vpar1K39Rqt6/hLIpQUpVYdghRVr3ESmspjoawkGFosp/hFIRqt1IX8RCQd/F81Q4kVUVGZ26ojaYrzYzbSwjJo/QNZSnespsq7+oCK0l2EIpWYLGaGf7oAl0DGTa9XJ7vfsyP09feTue8i6cr4ljmR2hrbqRxxEpZscpYzwDp8BYeqy68owMmKwqqCTLZCebm4X6nGn+JA6oxehv7yczf2lKOcL69h4l0BuOBVv64m3l621tIp2qwFkjkcukbQy9qbB8//89VVFS4ubWKQMjjwKzdfugDOO3mFS+Eu5lrepv/8doxuoaW1gPa/q2/5cmGWl7+2csYv/0jFz98jctvZVFdPkr3fJtXv1VGcKKfM0MpHJUWzIbOQvp6Y+5k/av/iR/p9UTd9ziW6RRzudwyj9M1ghtqkJUZzvzmKM1F6zlYE6PQKgNTtDVeZjq8jtKEd+VCjrKKajJhMq0+wlBXvMFqFNWuR1JmOPfmMZo95bxSk8Rvl4FpOq40MumPkkz6UTrf59cne0isD1HmcpBKH+Vf3p3hya/vZ1+Fd9nk6bShk11rlrusoT2MsjKyiqqZMJlWPxClqioSErmxy5ztmsMWqycedt6j0Zilt+0SY7Idn0dnsPk0x7ISpv02KsMOVHXpl1tIj5NZIQi1Ruspl6R8YkJuhM6znSyYgySSPlwKyPdsviRkRUXTTJhW27uSTaiyvML5o+Itq8Qrka+rNdtHW9MwqrWaimgg32FSb+7TXNdpfnfyPCnvFp4rd5LqPcNrR3vpMGy8uDW8bJu9YOhkjHv9RtMMtXcx3GkQLXBiuX55qh6S254mCUAvR/9PHxNTBiU+G0urmDhw+e1YFvroa+tjJNVAGAAfdqsfh+22g+W1YfHfvo41mpmgs3+MUb0Mv826tPNrc+Jz2NAHB2jtGWI2MER7dz/jRg1+u+3GsgWBSnY/m09InG9+h56hfmaUKjy2pe2VYnMQdMjMX+ni0sAEz60moEqN3Myfqqsg7jZjxownUMrO9S7mwsvnR+WyC2QzqRVjTEVSMGmmZYOt5amoqoR8/YRczJ/qXXBRpc7Q/NknTC2A1VNP3Kms+ATmOlmW0dTPu/2VixGbvFGinki+YpA+w2hnBwN9BvGn4wRUkJBRFovQ6dN9XDh9nHdbTDz+NSeOzCDDjee50GXH/YMGgqu498n2IoI2H+7hi7xxsZ0heQuv1ofQgIXJEbo6h5hy17M+LtN/6VOOvXkV+fFncTpzDI83c/58B3bPj9gSWm5jBgb6mpLov8QBVRGl2xKYz3XDxPWcAxtby5MUFpgfaXKYrJAvZlhgxmKx3By6iG7k1e+DYjJx62iRxayhyA9ujEa2eCmOJFBs80v+7ncWoE5PkC1/gu/+bB37O7ro7Oihp+lj/vCv/x2r38ePygw0QFEsFBRYsViutwQWynZ/lzJJQ9PucTTtTjyaRtrgjhk6iqbATAefHW3BW7GPishicDnXRePpUTzlCRIB58rhryNI+Xof+ueZziVraCtk8cuanM+DOdaCI/ltKuOF2GRgvpsrZ0ZwJHaRDMn0Hn6D5rk97E4miYTshDcm+N+/OcLFaAn1cW9+eOI2hZqC9V4t2j0sDF/jans/ozOf56mkgjdRRUkksHJgavOTrPIQ+1zHMd+Yz3b2MDo1id7exJnx9sUdbedU1wBj8w6aTn/Mh7laqkpjhGyL+VOFNTz54nNsSJ3ijd//L16bzvDKy4coc0vkkJAkGRkosBVjMk2TM7gz5+jWYznRxcXWaSyeHZQGC/MNl5Fbsq47qbjCSexFsc+RzySjqsqKQ4jyLfuUHujgcr9BQXEp8YA9/0d9cUtyip4z73Olz8ymTZWUFHvRpSS2d97j8sdhdtaGSS4TUblUBcddHzXm91FWZWTVgLsNDStSfgg5d/u319FzBnpOQlrycTOaauaOvt5DIaEgYeTgjolpRn4GVza/GMj5m7Js3O37SkjI+c/ldJakB+s6GV1nYXGZ1biePzXs9fNMZTHXKxNIrihl5UGwL3+hmcxWzBYbrJCtZXb5SVR7iHyOy1BSlBtPn6/nT1kqnuFbLx7EOP86b//+1/TN/S0/faEalw6GAcoKJ7DZ4SNe7ab4Prd/B1mC692PuVF62nvoz4R4riyajykNHR0DQ5KY6T/PiYtHaA39Hf+1LIwlAyXeE3z6+m+58PQGgpHVRFQyEjmmB1tp7B3CqP8rqoo0IMPUaCedQ+NYqrYSNw1y+cQ5Pmgq4hf/UEbYkkEu9XPy1L/xf88/y6ZQZJlrXEORLZjWcP5/iQMqL5u+/3f8wiji3T9foDfnoHTL1/jhCw1EHKupIfWg2IhXNVBo7WdiMockmzHfcq3Ndl+kz5ok5LY/tGdmBbEdvPwfdiz/z5Y3+beLIb6zaz07KzexkxypgT0E/vH7/La5ma/XBtmasPLPE2NM5ww08y3BaG6Y5rYs/lAhbvtdXiNjceAr0mhZmCOdyXLHaTXSwfFuneCmGEWOfG8019fEsU6V4roSQk7rys2cJKM96Ec2o12c7M7iOxAh5Mz3eHP91zjRIRPYl6TYneba6U4sgT3YF+8ussNFaOIi4937mUpxW0A1x/RAhpjFhbdgbblgsmpCM5kxmT/PfGATBZp6996pJKNqpvu64DV/NZvrx5i+NVd6UiUj6aQ1MxaHE7fdgkmVYLST0205LJE6NtZvYWcBnP331zl67grdT+6ncOAivaqXQLyUgAnszhgFo23MjaZJA/ZbN5zNkJMkJEVlvqeFppECXDvLCPssQI6hS2cYNLkJlpTjX2GqmayqyOqDa+ZymRySJCGrBqM9F+hMyTiTpQQ8CjBH55kW5iwuIutN9DV2keuL4V48J2SrDX+qg77uCKPTh24LqNLMjS7gy3kI2++VfOMgkEjijzYxPTfOzBw38wnQmeobYl7KYi+P4bOPM9M/xYwOzhvnxwyTIzOkbWFKKsIsN7nyoXMVUhIL4O2apW96Bh3XzTZgdorRmXnMwRAVxX4sHoPScAhXxxw9kzPouG8umx5ncCJFCi8JfxhXU4rR6TluPZOyM5MMT2VxFsapDrpXtXvTQ/n8KWdg85L6U4rVg/suD7hUiw2vXaNgYoLZ5YaOZAXFtHLAfncpxgZb6J1dILx1F9s2b0GXznL03T9x6mgXrzwbZLxzkJE5P1vrfMuvYk3bX4aeQ9dzGKqJ7PgQnV2jzHoaWBd3AjrTvR109w1ird+IOtZFd283RqUlf1g0E1ZTGnmkibaBFERWm3Q2z2RfNwOdWfyH4gQ1QJ9lrLud3q4c8QMJClPjfNTVS6dejiW/MUwWExl5lKttfcwTWdLWZDNp5nNpzEV+XPeZrgxf6oAKPFVP8cOfJ9m2v5MR3UJx1SZqom4KtEdZHFAjsvsVnt/xj5y61MzQ9ihef0E++Mj08enHLVh2hCjy3Pz5Ugs5croBjyLsW5jgxLutVBSHiRdasCoKBcF11NYV8aliRSus5dmXnuTwr69ytXWEDVHXjVejTDV9wrnBErYVFnL3ZshHuMZMT3qMqdQCd5xWmTQZ3YXH7sSkKkCO3sZPaE5H2FceXTl/6mFZSJPRnThsLsxafn/6r56ieb6IhvIEXnWC/v55Zm+94iRAGiW9MMcdKW0L44x22/DVhXDa1hY2q+4o5fbQ4vmxWjKapt7j9S73z+KLU+aLL/3j+AKfeB2YUkFiVXVsrArk/9x4heZRC95tCYJeE6Q1VKBIku8AABGUSURBVFnBUWDCrE3TeqGf2UILoUR+NVZvEdHUFRicYG6Bmzf3iSbe//c3OGFUcOjpBsznztDZLlP5tD+f7DvbzaWWQbJFLiKlD+d73y4zcJ53fv8unbaNPHGgkv6TjXSOq+wKeXFqoI+2cLWnFznsIT4/wcjANOO35qpIgDTJQmaKzO3xcmaKyX4Fqx7G57rXjUXDv24PO7ed5s3Bs5xv3UN57eJNf76Pq80dpO1R1jXs48DGZj7rO8O1vgbCkfzdXR/p4ErrAubqPezZUYpbJp83SQZdz975QGvNdHJZnVwm/wRbB7AWU79nP1svH2P49FV6txYTteaXHetupj0tU757L3vK3cg2Mxu276Du/MdcO3GZri0RErb8spOd12jpm8NaUcO2vfs4O3yVpsvXGKvZuJiYnWKgq5HJTAG79u6nIbKa6zOfP9XdoRDcXU08+DkiTpuLkNvA19vN6CT3nYuzrFvrT9UlKJQlxlQZzWPG7LGgjffS3d3KoDv8ADd6F3MDXDnyLm+cm6PsuW+wdbyRy58OoEUT+DxAeoze7jYu9ljYs2Ge6aEJRq8CB26uQiJfv2p+YXHYPz1G26cf8M7xHnw7X+Abu+LLHMIsudwCsqzhc1kwA/rMCN1NrXSngzxTFUeeO87E6BVg39KP5rLoc+k7iuem5qcY18exVIbwraGy/Zc6oAITrmgtu6K1D2HdafounqN9ZJaxgQ/5YHScGc7w3ltv4RxO4nZGqa1PUGgzo4W38cov/hrp6BnefRMm99QQMkZpu9LNpCtBqUdjtPEUH390nPGpGS6cPsLhoJl9u9yMdrRx9MQYU7PnOPnRhwS0vWwq6KOv+xgfjU4wdf4kRz6I4npqN2U+B+b7uGnKmUEuHvmQIvNO6qM2pltOcza7n6e21BF1+bE/8Tf8fOgdzpx8l3ekXWypcJMdaOZaf4ZglQ+P/V5P/Nwkq6uYODzBwNQsGaxLa9MEqnhiW4yT4/0M9LUyfe4zfvsvH9DhPERp3LtMkvdDFqjg4NY4x6YH6e9tIXXpPK//659osezmpYQPl2notqGQexjppymVxBEpxr3Wl6Cu4UnSI7EwQmtzOy1n3+Pjjm7Gpp2cO/xn/pDdQm2Zn7G2RsacHqrLwxRaACVAvCpMq75A/8UzmFUv8cjN9xmqRcVUFw1ydaKTsamdRK9XKZzt4/ynF7nsslNxUaEgV0hV/TxWY5Ceaxfo6ulh3BGjviyK+xEdrOx4O6fPXGIg4qfkYo60kqA6OYd1up+Oqxmmu3pY8JdRVx7ESgvwObpMEyN0znjRi8ooWkWCrjlQw9PfeYXs+ye49MGbuDJ7WO/LMtTWQn/GR3moEG/Qy9defRHz4XN89t7byNs3EtHGufrZZ/Q7t/HCob3sSpoZazvPmSOnuNbdTE/qYz46XI612oM038bRk830NPaycPQjPkgqJK0S862HOdLcyfmeFMHDx1hn30hFSYBlO/ZzI3S0N/LhkSu0nGpB0f/A24EcDZVJknVP8p1vqnxw+izvvaWyrSGOebKZc592Yq7/Bq/u3UuZRwUcRLZ+ne9NmvjzqVO89TuNfXsqcMz20dI6hBIuJ1Low7X7eV7M/ImjV4/w5h8ybKn2Qf9Fzp4bo3jvt9mxv4Hw3Z4+ZKfo72rnauMFPnnrEz5rWaAw0cKZI8dYiMVIlq/iXLMWEkxasHV20TU0C8EHONVvZoy2jgkGjQRPx/yogM2dIJGsYVzv41pLhnQ2SN2jett0epzupot88pmEta6NtqkJPHU1VEoDtF9rwZhspXHERrKhlqDJYFqSMe51amdnGbjyMb/7nx/gG42xaVOcijsiKhuFiWrWNzRzrf0aTZ0LjH3yGr95+wJT7q+xPuFEmpRYKRFgmY0yOzVIamaCyh2Jezw8uLsvbLv9lydhsjlxZk1Iej1P/8N/Y3tKwxFPEvS6sdgsaMr15FUb8e3f5q+dn3F5wIxZNjAMG05/CWXrSgk6NSZtTrzrDvH3v9yA7i0jGXJgNlmwOzxUH/p7frkhh6ckTpHDjNnkwOFdzxP/5Zc05DyUJQNYtZUSre8hsJGf/KAMZxbcZolcJoti9VK1+2WqyopxmiUkcxUHv1eA73wbsxYNSTfQbC7C1TWUR3w471mCQqGodj/V/3Se4e5xpiv9S6ftuip56m9+QPGoFa/JQGec/pYpYtvKKPW77meO0No4y3n8+98nOGzCbwaJCQZapyiuKaGsyIPFkqKwyLT4qHiRDhghLAWOO3JMRlsvMFAS42BliMJH/mUeMVnDYnPgjW7k2Z8UsT3lJF4Sw+OwYFZVfFVP8cOfWCmtK8YuAeYwm1/6MbZxhQLVirsoRCDkvDnkYIlR3eDkk55BOoenqfct3gzcFRx49UdsLvDit+goFeWU1I8ylbXhlM0s+ErZEAwTDVge2fC+Fqzn2b8qJGPz4CuQUEuSlO+ZZFayYFY0CK8jFiwm6tFAt+L2W3DcOkxqAIYPs8mL6bZe8GRvCwMuC766MopXM+Qg2yiuf4KX3BGudE2imgx0Q6PAW0JNYRGRsB1ZguL6J3nSFqN1cBaLCoZUgCu2gcc3xagsC2FX00xYbATW7eW7Py1n3uwnFnJgtVhADrDuse/y09J5TP4oRQ4bNjNoRevY+92fUjZXQDjmx363un2KRoHNQ8nmF/mPgb3gjRHx2LGaVWRbiPUHn8ASaaFvyoRm6CgmJ9Ha/dTFqigvdty4QWmeJFueeQFvrInumQJUQ0fSrBRVVFNYHMvP/DMn2HbgGbyRdoYzFlTDwLD6KNn6NIHSdST9d0ktAJAUTAV23IUx6g++grc6gyMYJeF1YreaV1dcWXJSXFmBpWmKS629pOoqHlyqh8lL2d7n+V6tm53xfONkDW7k0NccVIwaeAr92CJ+4o/q/YjWIFUHXuZnNRKhqAdz5hDf2igzMziJIimojggVhUWUlziRSWHxOnAnYeSWVeiAoirYr+fJmD2U7PwmP/5RgBHzFKMplnnKZ8ab3Mkzr3hom7IjkSO1MMnowjy2zRsp84Ap7cHpLoHbZ1OqGorDsnRSUXaK8c5RZrtLeezHwbsXqr0HEVCtyISvZB35keiN7Dx4j8UlG6H1jxGqzpHJ5NDRiJdKN2ZHFCarKExWsfnA0o8F3GHK1m1m6eoDBJLVVG97AF+jcB3P7pKRZQk9kyGn68i+IDFl6UwmzZNg874EuevLaAmUFWc73akgtpunqt7jRG8nI1NJvN7F03Kmk+MfHWPIu5WdG6J4LDA9ajATaGDfrjqSvns0cg/abDcnjx6j37GBbfUJfFaJmUmDOf8Gdu+sp6zIhiwHSTbEGB/JMpleAArITY7Q7qwkEQssLUCZ6+fCR72ES/ZRFfc9srmlfzGqi3DSRThZxZbl/l/3FC8iIcnXOwAm/Ov2UJjNkjUkFFVhaTkvF6U7duH9pw56r/UxWenCJQO2YjbsDpHN5jAkOT9zU8q/UiSnS8jqvWc0PWiqJ8n23VGyuRyGrKIoCjI62WyOnJHfxxv7JPsIV8XJphWG5+YBG/r0JD2mEMQTeG99Z48+QstnXZgKAtTXRlj1Mw3Fgq+kgT2JLNlcjpyhUhy97bioNoJVmwlW5MjlsmQNlXipckvSshl3qIyNoTI23rGBCJGyO/9KMkHVatsms4tgopZgYoVRBFuA8k0BSnP52kQoMUoUleXm7Cj2Iiq2F1F2Y9kwEVVd0n6Y3MWs31qMfn2ZWJzy25ZZkWKjMFxKYbh0mWOxWiqeZB3rCrs4feESnYcqqLTf+1OrYg1Qs+sQ6w3pxmRSyeKjZIOHeDaHIakr1zl7GMweYjVbieTy17aq5n83o1wnm9WRlFvLN5hw+eJEQzF6x2aYAezpFDMpEwv+GkqCiy2naidYvZPHdSuNl1ux3hFMZZjqu8aZ083Mhhs4uDuINDfIlObE46pm46F6ijRQnF6ikQiJ1lFmZgD7AqmZFEo6QG2yeEk7vTDRR0tfH0OlB/lhZI05sGv6tHAnSUEzmTCbpBWnmj5SkoIiS0jki1OazGZUZeVA6cYynyOYAsAUZttLWzAuN9HSMcLcYh7GXNthfvfGnzh2bZRZQ0VLd3H49UuoG55l//ZK/NZHewrOdxzljbf+yNGmEWZ0FS3dw9G3L2Gse5J9O9cTtMmAk8qD36A2209Hcwu9I12cOdJIwYaNbKi7OVwFMN/+MafTEarXVZP0ftUfT62CoubrQt128siqikm7PZjKcyR3ciCpM9HbRPPgLXWyJBlV09DUm+uTVRXN9OiDqRtkFVXL11vL74KMqmqYtdv3yUZ860E2eGTGrlygdaiXxk+vkPbHqN+1fsmkhnTvOS5MqHjKGqi765jU3ffJfLfjIiso15f5Ar6QWFYUNLMZTV0+mFpx2TUs87Ao7gSba+MUye0cvTz0uaqz352Eoih3Bk2SgqKZHm0wdWPbErKqYdJu/m6SLKOZbq+FJeMormFH7QbK+k9xsnWQgWtXaRtME3z2Ger8t+z7wjjDM5MMqEnit/dQMxN0XTjC7187TGPfLCgGcwONXLrYhm3zN3mpIV9CQbYHqd5ez+aKQU4cb2VwsJWmlh7mAl/n6xt8N88JY47hjnZ6+mTqn99CaI3pJ8qvfvWrX61tFYIAIGPzRrD0nOPkhJlwcRGFNg1j4iqHL+rEq2uIa52c/PNxWvUyDj57kG1lPmxreUnhfdAnm/n4coZQeTUlBX18+sExmhcSPPbM4+ysCmBf3B+zJ0TUasft9WC3yuR0J9UNm6hL3FyGmVY++N0pxuJb2LVzHcV29RHOLv0K0ez4Amn6LrcwkXERjAawfQWenZscPsIONz6nE5ujAIkCYlW1bKqO4rk+cWauh0/fP02bFKPh4DYqPI9yhrLwUEgmbB4bCzPddHeP4YxVEHjEHccvIslkw+spJOIsoMDhxqrKmApj1O6oJ+5c7KUaaUY6W7h6bRhX/Waqbu+kGmlGOzvo6pojurUG1/gljh49y1RgM0889zi1ocUUANmExePBF3VhKbDjtirImpvi2l1sSDgWh/UM5gavcubEJ/S7HuObB6pY6/woyTDWWolQEG7KDFzgTx+dYti/jSc2VxHSRjjXOIzJ7cVhjNLdNYOjtJrSYg/Wv8RNMzXAhSvDyA43LmmCnq4pbIkqSqOFy97E9UyGrK4jq1p+CPT63S4zxLn3PuDckIua/dupSXhW/0JtYRkzdJ8+zokzU/i3bKOhPorjC/gk5X7o2Sy5XA6UxWHC6+dQdozmY8c53ZyheNt2ttSEuL2mpvBllWO65zJnj3/GiH09m/duJfZQXkXz5WPoOtlMBl1SUFR1aY0rI8PU8BBDw2l8VSW472gDcswM9dHTPgjBIgrmBugby+Etq6eqaJkplYaOns2Q0SVkWV1SU3FhoovLp97n9JifhscO0HA/T4dvIwIq4YGb6z7LhSkP5fFiCu0aoJPJZNF1GU1TkB9gUdP78wD2JzNC87leKIoSLfZi+Yrc/P+islN0Xu4iZfdTnCjC/lU/ptlJupq6mVG9REvDa+4dC18wxgITPR0MjOVwla0jJAKqB+Z6UGbI+bSA++mHLEwN0tPVyYyrmprrr29aIxFQCQ+FntWRFAnpC5FI9hAYOrqR/35f1a/4F/H/03E19PybBST5nnlDwpeVgWEYGIb80OrECffH0PO/jfwAEzJFQCUIgiAIgrBGImYWBEEQBEFYIxFQCYIgCIIgrJEIqARBEARBENZIBFSCIAiCIAhrJAIqQRAEQRCENRIBlSAIgiAIwhqJgEoQBEEQBGGNREAlCIIgCIKwRiKgEgRBEARBWCMRUAmCIAiCIKyRCKgEQRAEQRDWSARUgiAIgiAIayQCKkEQBEEQhDUSAZUgCIIgCMIaiYBKEARBEARhjURAJQiCIAiCsEYioBIEQRAEQVgjEVAJgiAIgiCskQioBEEQBEEQ1kgEVIIgCIIgCGskAipBEARBEIQ1EgGVIAiCIAjCGv0/BbQWSw0BBkIAAAAASUVORK5CYII=[/img]
[size=150][size=200]Dada a equação (y − 3)²= 10(x − 9); , determine foco, vértice e a reta diretriz .[/size][/size]
[size=150][size=200]Deduza a equação da parábola onde o foco tem coordenadas F(3,0) e diretriz x= -3.[/size][/size]
[size=200][justify]Mostre que a equação 4y²+24x-20y+16=0[br]Representa uma parábola e determine as coordenadas de seu vértice, foco e equação da diretriz[/justify][/size]