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fLqRJwhMVUCApzr5Hd9bfDcHFOHNrTxJYEoCAjylaUd6V/FtDynC7c18gsDYBQR47BOO/H7iuz2oCG9v55MExiggwGOcakfvJL67w4rw7oZWIDAWAQEeyyQ7fg/xjQcswvEsrUQgZwEBznl6PZ1dfONDi3B8UysSyE1AgHObWM/nFd/uwEW4O1srE8hBQIBzmNJAZxTf58MvFot7yrL8sqZpnq6q6vKuoxHhXQV9nkC+AgKc7+w6Pbn4Psd77ty5M/v7+68uy/LVTdO8uiiKzy2K4qeLovi0uq7vjTEEEY6haA0C+QkIcH4z6/zEU4/vhQsXXr63t/eqoihOwvvjRVFcXa1WV4+Ojn50Pp//raIo/t9yuXxTrGGIcCxJ6xDIR0CA85lVLyedYnxDCPeuv8JdrVbPBrcoiv9RluXVdXSfeuqpJ5944on/fT1+COGdZVl+Y1VVPxJzKCIcU9NaBNIXEOD0Z9TbCacS3/Pnz7/47Nmz69A++23lsiw/aR3bpmmu7u3tXb1y5cr7bod+4cKFT9nb2/vFuq4/sYvBiHAXqtYkkKaAAKc5l95PNfb4Hh4evmr9Fe5xdL/g5Cvc428r/8Sm4CGEP1aW5VdWVTXf9DNtnxPhtmKeJ5CngADnObeopx5jfEMI9930beWfPIluVVVPFkXRbIMYQvhHRVH8+7qu/+42n9/0MyK8qZTnCOQrIMD5zi7KyccS3wcffPAzz5w5c/23lf/PybeV77rrrquXL1/+UAywEMJ7mqY5XC6X65+E7vQvEe6U1+IEBhcQ4MFHMNwBco7vwcHBJ545c+bj31Ze/2dB6+Be99PK740tu1gsPqdpmh+s6/qzYq99u/VEuC9p+xDoX0CA+zdPYscc4zufz195/FPK6/9E6BVFUTy5/rby+oen6rp+V9ewi8XizzZN88V1Xb+2672uX1+E+9S2F4H+BAS4P+tkdsolvg899NBLr1279uy3lY//959Ovq38kpe85OojjzzydJ+oIYTvb5rm8eVy+V197rveS4T7Frcfge4FBLh746R2SDm+h4eHv3n9nwUd/8apdXRXJ1/hHv+08i8PiRlC+J+z2ey+K1eufGCIc4jwEOr2JNCdgAB3Z5vcyqnF99y5c7/hRS960atns9mrjqP724+/wn1yNptdrarq51JBPDw8/H2r1eof1nV935BnEuEh9e1NIK6AAMf1THa1VOK7Dtn628rH/y53/f/+8Prf4a7/t1wu/3WqgPP5/K8URfEpy+Xy64c+owgPPQH7E4gjIMBxHJNeZcj4rn9y+OQ3Th3/e9wPnPz3uM8888zVxx577KNJ4x0fLoTwL8qy/Laqqh5P4bwinMIUnIHAbgICvJtf8p/uO74PPPDAp951110f/wq3KIq7Tr6tfPxrHgf596e7DGr9rfL9/f2PXrt27RNS+j8YRHiXqfosgeEFBHj4GXR2gj7ie/Hixb1nnnnm+j/I4Hef/ODU8beVO/+FFZ0BHi88n8//yGw2+4aqqtY/GJbUXyKc1DgchkArAQFuxZXPw13GN4Twe2/6NY/vWsf2+Aenov4JQSmIhxC+tSiK/1XX9d9I4Tw3n0GEU5yKMxE4XUCATzfK7onY8T08PPzs1Wr18T8ftyiKDzZN8+Q6use/5vFXs0NqceD5fP7viqL484n/kNjjZVm+v67r17d4NY8SIDCggAAPiN/F1jHiG0LYv+kr3PX//9lf83j8W6f+cxdnT3HN9X+bvFqtfrau609O8XzXn8lXwqlPyPkI3CggwCO6EbvEN4Rwbv1TyuvwNk3zhTf9+bjrrwAn+ddisfjKpmkWdV3/0RwARDiHKTkjgecEBHgkN6FtfB966KHPv+7XPP6hsix/6uTbyi972cuuPvzww6uR0Oz0GiGEf9I0zb9dLpffsdNCPX5YhHvEthWBHQQEeAe8VD66SXzn8/lvnc1m1/+08kdPfnBq/dVuVVUfTOV9UjpHCOEX9/b2Hnj00Uf/Q0rnOu0sInyakL9PYHgBAR5+Bjud4Hbxvf/++3/jC1/4wme/pXz8beVPP/m28pkzZ64++uij79lp4wl8+MKFCy/d29s7quv63hxfV4RznJozT0lAgDOe9s3xPTw8fMVqtTr5k4Neuf7j+k6iu1wu35nxqw5y9BDCX2ia5vOXy+VXD3KACJuKcARESxDoSECAO4Ltetl1fJumecXe3t73Nk3zpcd/mMF7T76t/NRTTz35xBNP/N+uzzHm9UMIVVEU31/X9ffk/J4inPP0nH3MAgKc4XRDCI8WRXFQFMX61zr+0HX/Pe5/z/B1kj1yCOFXV6vV5xwdHQ36xyDGAAoh/GxZlh+pquqLYqxnDQIEdhcQ4N0Ne1/h8PDwzavV6o1lWb6pqqq/3vsBJrDhfD5/ZVmWb63r+uW5v+58Pv+69bsURfELRVG8wy/ryH2izj8WAQHOdJKHh4cPr1arN4lwNwMMIbypKIq767r+S93s0M+qJ/FdB7iqqjf4dnQ/7nYhsImAAG+ilOgzItzdYObz+fp3Wn/zcrl8R3e7dLvyzfE92U2Eu3W3OoFNBQR4U6lEnxPh+IO5ePHiJzz99NMfvueee+5+5JFHno6/Q/cr3i6+Ity9vR0IbCogwJtKJfycCMcdzuHh4cFqtfpzdV1/edyV+1nttPiKcD9zsAuB0wQE+DShTP6+CMcbVAjh25qm+W/L5fLvxFu1n5U2ja8I9zMPuxC4k4AAj+h+iHCcYYYQfmo2m/2ZK1euvDvOiv2s0ja+ItzPXOxC4HYCAjyyuyHCuw30wQcf/MwzZ868u67rl+y2Ur+f3ja+ItzvnOxG4HoBAR7hfRDh7YcaQnhNWZZfXlXVV2y/Sr+f3DW+ItzvvOxG4ERAgEd6F0R4u8GGEL6rLMsfq6rqO7dbod9PxYqvCPc7N7sRWAsI8IjvgQi3H+5isfjAtWvXzh0dHb23/af7/UTs+Ipwv/OzGwEBHvkdEOHNBxxCuK8oiu+t6/pzN//UME92FV8RHmaedp2mgABPYO4ivNmQF4vF1zdN8ztS/13JXcdXhDe7L54isKuAAO8qmMnnRfj0Qa1/RWNRFJeWy+XbT396mCf6iq8IDzNfu05LQIAnNG8RvvOwQwgfPXv27Gdcvnz5Qylei77jK8Ip3gJnGpOAAI9pmhu8iwjfGung4OBVs9nsb9Z1/Qc2YOz9kaHiK8K9j9qGExIQ4AkN++RVRfj5Qw8hvLlpmnK5XL4xtSsxdHxFOLUb4TxjERDgsUyy5XuI8I1gIYR/VZblX62q6mpLyk4fTyW+ItzpmC0+UQEBnujg168tws8N//z58y8+e/bsf63r+u6UrkNq8RXhlG6Hs4xBQIDHMMUd3kGEiyKE8FBZlq+tqurBHSijfjTV+Ipw1DFbbOICAjzxC+Ar4WcD/O1lWf58VVVvTeE6pB5fEU7hljjDGAQEeAxTjPAOU/5KeLFY/FzTNF9R1/VPRqDcaYlc4ivCO43Zhwk8KyDALsLHBaYY4RDCvWVZ/khVVZ8x9FXILb4iPPSNsX/uAgKc+wQjn39qEV4sFl/dNM0r67r+qsiUrZbLNb4i3GrMHiZwg4AAuxDPE5hShOfz+fcURfHPl8vl24a6CrnHV4SHujn2zV1AgHOfYEfnn0qEQwi/PJvNvujKlSvv64jyjsuOJb4iPMTtsWfuAgKc+wQ7PP/YI3xwcPCFs9nsbXVd/54OGW+79NjiK8JD3CJ75iwgwDlPr4ezjznCIYRvbJrmtyyXy6/tgfKGLcYaXxHu+ybZL2cBAc55ej2dfawRDiG8oyzL76iqatkT5bPbjD2+ItznbbJXzgICnPP0ejz72CJ87ty5M/v7+x9brVaffHR09Gt9UU4lviLc142yT84CApzz9Ho++5giHEK4vyzLb6qq6g/2xTi1+IpwXzfLPrkKCHCukxvo3GOJ8GKx+NtN03ysruu/1gflVOMrwn3cLnvkKiDAuU5uwHOPIcIhhHc1TfOG5XL5Y11TTj2+Itz1DbN+rgICnOvkBj53zhFeLBb3NE3znrquX9Q1o/jeKDyfzx8vy/L9dV2/vmt76xNIXUCAU59QwufLNcKLxeJPNE3zx+u6XnTJK7631hXhLm+dtXMSEOCcppXgWXOM8Hw+f6Qsy5+u6/rvd0UqvneWFeGubp51cxIQ4JymlehZc4twCOG9ZVmGqqp+pgtS8d1MVYQ3c/LUeAUEeLyz7fXNconwwcHB75rNZu+o6/q3dQEkvu1URbidl6fHJSDA45rnoG+TQ4RDCF/TNM3Ll8vln46NJb7biYrwdm4+lb+AAOc/w6TeIPUIhxDeXhRFXdf1d8eEE9/dNEV4Nz+fzlNAgPOcW9KnTjnCIYQPrVarzzs6OvqlWIjiG0dShOM4WiUfAQHOZ1ZZnTTFCC8Wi9/fNM2313X9BbEwxTeW5HPriHBcT6ulLSDAac8n69OlFuHFYvFNTdO8uK7rb4gBK74xFJ+/hgh342rV9AQEOL2ZjOpEKUU4hPBDTdO8Zblc/sCuyOK7q+CdPy/C3fpaPQ0BAU5jDqM+RQoRvnjx4guffvrpj+zv79996dKlp3YBF99d9Db/rAhvbuXJPAUEOM+5ZXfqoSN8cHBwfjabfV1d11+2C5747qLX/rMi3N7MJ/IREOB8ZpX9SYeMcAjhLU3TfHC5XH7ztpDiu63cbp8T4d38fDpdAQFOdzajPNlQEQ4h/MRsNvuaK1eu/Pg2sOK7jVq8z4hwPEsrpSMgwOnMYjIn6TvCBwcHnz6bzdZ/+MJv2gZZfLdRi/8ZEY5vasVhBQR4WP/J7t5nhEMIf6osy4Oqqi62BRfftmLdPi/C3fpavV8BAe7X227XCfQV4RDC24qieFdd1/+gzQDEt41Wf8+KcH/WdupWQIC79bX6KQJ9RDiE8L7VanX/0dHRf9x0IOK7qdQwz4nwMO52jSsgwHE9rbaFQJcRXiwWn9c0TVXX9e/c9Gjiu6nUsM+J8LD+dt9dQIB3N7RCBIGuIrxYLP5i0zQvrev6dZscU3w3UUrnGRFOZxZO0l5AgNub+URHAl1EeD6fL4ui+GfL5fL7Tju2+J4mlObfF+E05+JUpwsI8OlGnuhRIHaEQwi/dvbs2c++fPnyr9zpNcS3xyF3sJUId4Bqyc4FBLhzYhu0FYgV4YODgy+dzWbfUtf1F4tv2ynk97wI5zezqZ9YgKd+AxJ9/xgRDiE83DTNC5bL5V++3Wv6yjfRC7DlsUR4SzgfG0RAgAdht+kmArtGOITwo2VZvrmqqh+81X7iu8kU8ntGhPOb2VRPLMBTnXwm771thB944IFPesELXvArZ8+evfvy5cvXbn5d8c3kAmx5TBHeEs7HehUQ4F65bbaNwDYRDiGEsixfV1XVA+K7jXr+nxHh/Gc49jcQ4LFPeCTv1zbCIYS/V5blf6mq6luuJ/CV70guxIavIcIbQnlsEAEBHoTdptsItInwfD7/maZpXnN0dPRvTvYS323U8/+MCOc/w7G+gQCPdbIjfa9NInx4ePhZq9XqnXVdf5r4jvQitHwtEW4J5vFeBAS4F2abxBQ4LcKLxeK1TdP84bqu/+R6X1/5xtTPdy0Rznd2Yz25AI91siN/rztFeD6ff3dRFD+8XC7/sfiO/CK0fD0Rbgnm8U4FBLhTXot3KXC7CIcQfmk2m33JtWvX5mVZvnX9v6qq3tDlWaydj4AI5zOrsZ9UgMc+4ZG/380RPjg4eNlsNvunTdN8p/iOfPg7vJ4I74Dno9EEBDgapYWGErg+wk3TfKQoilAUxZf4yneoieSxrwjnMacxn1KAxzzdCb3bSYSLolj/qUefKr4TGv4OryrCO+D56M4CArwzoQVSETiO8BuLoniirusLqZzLOdIWWP/MwPrnBR577LF3p31SpxubgACPbaITf5/Dw8Pzq9XqsaZpHlwulz8wcQ6vf4pACOH7iqL4WF3Xr4FFoG8BAe5b3H6dC4hw58Sj2EB8RzHGrF9CgLMen8PfTkCE3Y07CYiv+5GCgACnMAVn6ERAhDthzX5R8c1+hKN5AQEezSi9yK0ERNi9uF5AfN2HlAQEOKVpOEsnAiLcCWt2i4pvdiMb/YEFePQj9oJrARGe9j0Q32nPP9W3F+BUJ+Nc0QVEODppFguKbxZjmuQhBXiSY5/uS4vwtGYvvtOad25vK8C5Tcx5dxYQ4Z0Js1hAfLMY06QPKcCTHv90X16Exz178R33fMfydgI8lkl6j9YCItyaLIsPiG8WY3LIoigE2DWYtIAIj2v84juueY79bQR47BP2fqcKiPCpRFk8IL5ZjMkhrxMQYNeBgP9OOPs7IL7Zj3CSLyDAkxy7l76VgK+E87wX4pvn3JzavwN2BwjcICDCeV0I8c1rXk57o4CvgN0IAjcJiHAeV0J885iTU95eQIDdDgK3EBDhtK+F+KY9H6fbTECAN3Py1AQFRDjNoYtvmnNxqvYCAtzezCcmJCDCaQ1bfNOah9PsJiDAu/n59AQERDiNIYtvGnNwingCAhzP0kojFhDhYYcrvsP6270bAQHuxtWqIxQQ4WGGKr7DuNu1ewEB7t7YDiMSEOF+hym+/XrbrV8BAe7X224jEBDhfoYovv0422U4AQEezt7OGQuIcLfDE99ufa2ehoAApzEHp8hQQIS7GZr4duNq1fQEBDi9mThRRgIiHHdY4hvX02ppCwhw2vNxugwERDjOkMQ3jqNV8hEQ4Hxm5aQJC4jwbsMR3938fDpPAQHOc25OnaCACG83FPHdzs2n8hcQ4Pxn6A0SEhDhdsMQ33Zenh6XgACPa57eJgEBEd5sCOK7mZOnxisgwOOdrTcbUECE74wvvgNeTlsnIyDAyYzCQcYmIMK3nqj4ju2me59tBQR4WzmfI7CBgAjfiCS+G1waj0xGQIAnM2ovOpSACD8nL75D3UD7piogwKlOxrlGJTD1CIvvqK6zl4kkIMCRIC1D4DSBqUZYfE+7Gf7+VAUEeKqT996DCEwtwuI7yDWzaSYCApzJoBxzPAJTibD4jufOepNuBAS4G1erErijwNgjLL7+ASBwuoAAn27kCQKdCIw1wuLbyXWx6AgFBHiEQ/VK+QiMLcLim8/dc9LhBQR4+Bk4wcQFxhJh8Z34Rfb6rQUEuDWZDxCIL5B7hMU3/p2w4vgFBHj8M/aGmQjkGmHxzeSCOWZyAgKc3EgcaMoCuUVYfKd8W737rgICvKugzxOILJBLhMU38uAtNzkBAZ7cyL1wDgKpR1h8c7hFzpi6gACnPiHnm6xAqhEW38leSS8eWUCAI4NajkBMgdQiLL4xp2utqQsI8NRvgPdPXiCVCItv8lfFATMTEODMBua40xQYOsLiO8175627FRDgbn2tTiCawFARFt9oI7QQgRsEBNiFIJCRQN8RFt+MLoejZicgwNmNzIGnLtBXhMV36jfN+3ctIMBdC1ufQAcCXUdYfDsYmiUJ3CQgwK4EgUwFuoqw+GZ6IRw7OwEBzm5kDkzg1wViR1h83S4C/QkIcH/WdiLQiUCsCItvJ+OxKIHbCgiwy0FgBAK7Rlh8R3AJvEJ2AgKc3cgcmMCtBbaNsPi6UQSGERDgYdztSqATgbYRFt9OxmBRAhsJCPBGTB4ikI/AphEW33xm6qTjFBDgcc7VW01c4LQIi+/EL4jXT0JAgJMYg0MQiC9wuwiLb3xrKxLYRkCAt1HzGQKZCNwcYfHNZHCOOQkBAZ7EmL3klAVOIlwUxb8siuIX6rp+zZQ9vDuBVAQEOJVJOAeBDgXWEb527dr9y+XyazvcxtIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHL7GZAAAAA9UlEQVTlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBAQ4lqR1CBAgQIBACwEBboHlUQIECBAgEEtAgGNJWocAAQIECLQQEOAWWB4lQIAAAQKxBP4/0ByfSkRAjG8AAAAASUVORK5CYII=Equilateral Triangle3Diomond-454