CONTABILIDADE PÚBLICA
O quadro a seguir foi extraído da lei Orçamentária Anual 2018 de determinado município mineiro.
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAMCAgMCAgMDAwMEAwMEBQgFBQQEBQoHBwYIDAoMDAsKCwsNDhIQDQ4RDgsLEBYQERMUFRUVDA8XGBYUGBIUFRT/2wBDAQMEBAUEBQkFBQkUDQsNFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBT/wAARCAKQAtUDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD9Uto9KNo9K5P/AIW14N/6GTT/APv8KT/hbXg3/oZNP/7/AAoA63aPSjaPSuS/4W14N/6GTT/+/wAKP+FteDf+hk0//v8ACgDrdo9KNo9K5L/hbXg3/oZNP/7/AAo/4W14N/6GTT/+/wAKAOt2j0o2j0rkv+FteDf+hk0//v8ACj/hbXg3/oZNP/7/AAoA63aPSjaPSuS/4W14N/6GTT/+/wAKP+FteDf+hk0//v8ACgDrdo9KNo9K5L/hbXg3/oZNP/7/AAo/4W14N/6GTT/+/wAKAPHfEn7TGteG/Evi23fSLOfS9AnjjlfcwkZHxyOcZFS+Hv2kdU8VePrvw/ZWljGqxpLb+bu3yBhnFZ+r/Dn4ea54j1/Urr4hK9trUyTXVkGjCHb0UHGcVJp/gPwFovijUNb0v4iRWU10ixrGqxMIlUYG0kZpQvaPN2/G3+Zc7a8pq6f+07C3iTWdL1FLfT7rSt7TWMwKyvGozvjJ+9XReD/id4n8aeA4fFtlp9klhch5I4GJ3LEM4Yn14rkdS8E/DfxFqlpea74xstVe23hJG2JIwYYKswGSK2PBsfhLwT4XPhuy+INudGRXSGJihaNWz8uccgZo15X3/r/gfiS7X02OY+HP7VWreNNa0zTjpVlNJdtcLKtqzF7YR5wzA9jipPB/7U2peLF8OaWmmWqeINd1e8sIVyfKihtz88h9TjtWX4Z+Dvw48I6hpuo6X8Rvs2pWjzF7hTFmeOTqjjGCKZb/AAx8B+E9D0650TxxDc+JNF1C51PT7uaSNTvmzviYAY2H86pWTTlt/wAH/IHrdR+X3P8AWx6r8WfEGraD8M/El3qrz2c1rzayaPO0U0wC54IOQc56elc3D8fIbPwz8LrDQ2bVtS8XMsMNzfSFzGApaVnPUkYIrWl1rwx4ptdOfxJ4zsLrYhaexyhiLsuPTtziuE0D4V/Djw5pek29t8QEe40XVX1TSrh2jzabyd0IAGChBIwaUdJNS2uvw3+/9AbTimt7P8Vp9z/M9U+GHxZl8XeNfGHhHUrWOHV/Dk8aPJDnZNHIoZG9jjrXp+0eleM/D+T4f+Btb8Q64fFlnf63rs4nvLuSRRnaoVEAHQKBiu5/4W14N/6GTT/+/wAKf2Y33sr+vUXV22vodbtHpRtHpXJf8La8G/8AQyaf/wB/hR/wtrwb/wBDJp//AH+FIDrdo9KNo9K5L/hbXg3/AKGTT/8Av8KP+FteDf8AoZNP/wC/woA63aPSjaPSuS/4W14N/wChk0//AL/Cj/hbXg3/AKGTT/8Av8KAOt2j0o2j0rkv+FteDf8AoZNP/wC/wo/4W14N/wChk0//AL/CgDrdo9KNo9K5L/hbXg3/AKGTT/8Av8KP+FteDf8AoZNP/wC/woA63aPSjaPSuS/4W14N/wChk0//AL/Cj/hbXg3/AKGTT/8Av8KAOt2j0o2j0rkv+FteDf8AoZNP/wC/wo/4W14N/wChk0//AL/CgCD4veKdX8D+A9S1zRbKG/urJPNaCbOGQfe6d8VmeB/ic3jTSYNZgEB0k2K3Err95ZCMla0tQ+JngfVLG4tJ/EWnPDMhjdTKOQRg1wXh2w+HfhLwS/hnSPF9rZ2kkxld/MV2ILZK89u1JX1/D+vxG7afiVf+GmBqfwi8ceKtNsI11Pwy0wexnJwwQZUn2YVteLvjq3gz4J6B4yu7KObUtYFpFBaqSE86fGAT1wMn8q8/1n4V/Di/uPGX2L4gR6VY+KLEWV3ZW5j8tSBjzFyPvYrU1Twb4D8QeD7Hw3q/xDS/07T7a3islJjQwSwkFJhgctwOvFNba/3fwvzffpYel/v/ABtb7tRPiJ+0rrHwzv8AVtI1HT7SfUodH/ta0kXIRwMbkb6Z610fwO+PF58VfEmo6ZLYWzW1pZW9yb6zYlBJIuTE2f4hXJeKvh78PvHDatc6z4/hn1O+04aYl2pjBghHXaMYycck1o/DHwn8PfhT4qn1fR/HcSw3VnFbXdizp5U8iDAmPHDY64pw3fN/W9vwt8yZbLl8v/bb/r8vke9XuoRR2N3LbyxSywxs21WBwQM4OK+a/Bf7Wer+ItZsrD+xbS9lnlnjkt7NmMsQjzhiM9DivUdO1r4Z6KNTbTda06ym1AN50qT5JJGM815Fofwb+HPhnUbHU9M+JH2PVrWaST7ZG0QaRXOSjDGCKmPxa7W/Ep25dN7/AIHe/DH42XHxa0rxKktra2f2OOaN7cMRPEwBGGU/zrqf2f1H/Ct7Lj+N/wCdefeD/C3g/wAO+IPEWvQ+LrXVtb1K1eLbGVTeME5IXqa6f4NeNtB8N/D6wh1TVbWxlZnIWZ9pI3GrdrIjq+x7FtHpRtHpXJf8La8G/wDQyaf/AN/hR/wtrwb/ANDJp/8A3+FSM63aPSjaPSuS/wCFteDf+hk0/wD7/Cj/AIW14N/6GTT/APv8KAOt2j0o2j0rkv8AhbXg3/oZNP8A+/wo/wCFteDf+hk0/wD7/CgDrdo9KNo9K5L/AIW14N/6GTT/APv8KP8AhbXg3/oZNP8A+/woA63aPSjaPSuS/wCFteDf+hk0/wD7/Cj/AIW14N/6GTT/APv8KAOt2j0rzL4/fE6/+E/g2PWdPtILuZrmKDy5yQvzsFzx9a6D/hbXg3/oZNP/AO/wrhPjFJ4G+L/hdNFufG1vpkSzxz+bbujNlGBA+Ye1S76W7r7r6/gVG2t/M4rxV+1hqfhqx8S202k2q6zok1sHG5jFJFNjDeuRmt7xB+0RfeF/Bul+Ir+1t30i/nWP7fbozLApH3nHpniud174V/DTxBpesxXHj1P7S1aaGW51DdGXIixsQLjAHFdCNN8JiwSxf4jWtxYqnl/Y5Y4fJK7cEFcfjmnrbz0/4IaXXbUu+G/j7deOPHNh4V0NLC5uGsP7Rur5GLRCMthAnucc+lYnxL/aM8RfDPxNa6RqdhpcLyae94WkdgCytgIOe9VvCXw7+Gvw+13Tta8NeNLbTdRt7Z7SYh0ZJ42cvgqRxgk4xUvxC8B/Dr4neIYNV13x3DctHYtZGEGMKcnO/OMgg05dOXzv+Nv0CNrvm8rfhf8AUkvf2oNQ0vU/Dv2/R4rOx1DTJNRuAxO+PYM4H1rvPhx4+8SfEDwzpXiSGxs49N1Bt4hyd8cXZs+teYQ/C/4fS3ujTan8R/7Vi02yksFhnaICSJxjDEDPStr4fXul+C7K68M2/jmzg8NWqbLCXzEaXaw5B47dqrTX8Pvf6W/Ejt+P3f53JPDPxU0/Tfif4ztLrU9Vn/s6A3KW91dM8LKBk+Wh4FRRftK6hb+GtA8V3mnW40DV78WaxoT5kalsK3vVXVPAPw11LxLputr42t7a6t4Gt7kRGMC8Ruofj+VFr4D+HMdjpOk3Hje3udA0u8+229gzoBuzkAtjJANKP2U+lvz1+9FS6tdb/lp+J9HxMs0SSKPlYBh+NP2j0rkV+LHgyNVVfEenhVGAPOFL/wALa8G/9DJp/wD3+FIR1u0elG0elcl/wtrwb/0Mmn/9/hR/wtrwb/0Mmn/9/hQB1u0elG0elcl/wtrwb/0Mmn/9/hR/wtrwb/0Mmn/9/hQB1u0elG0elcl/wtrwb/0Mmn/9/hR/wtrwb/0Mmn/9/hQB1u0elG0elcl/wtrwb/0Mmn/9/hR/wtrwb/0Mmn/9/hQB1u0elG0elcl/wtrwb/0Mmn/9/hR/wtrwb/0Mmn/9/hQB1u0elG0elcl/wtrwb/0Mmn/9/hR/wtrwb/0Mmn/9/hQB1u0elIy/KcDntXJ/8La8G/8AQyaf/wB/hR/wtrwb/wBDJp//AH+FAHnvhv426zqni/xP4Wv7G0s9a027WO2jGcTwtyH/ACrd1/42Wnhr4kaN4TvIAH1CP/j5B+VZP7tZ903wzufiQnjX/hIbFNWW2+zHbMNpAPBI9a5fxr4R+Hvjb7NPc+O4INUt7wXcWoRGPzVwfu9OlKP2b/P8v+COVryt8v6/A7P4efFq+8WeOPF+j3lrBBaaHJtSWPO5xjOTXGzftLajN4b1fxVaabbnQdOvvshRyfMdQ2C1R6D4X8I+HdY1zULT4oASaw6tcqRDyAMYBxxmqv8Awr/4dR6Ze6ND46hi0K8uftU9lvQ7mzkjdjOCaNdPRffdX/C49Lv1/C3+ZmWv7YWoXWvTWkGl2VwouY4YbcMwmkV8cge1fT8N9CYYGmZLeSVQRHIwByR0r5Zn+CPwtfUrm/h8era3jXCXFvNG0Ya3K9AvHI+tev3mtfDfWH0yfVde0/Ub2wA8q5km2tuHfA4q1blXch/F5HGfF79pDUPhp4+udCS1sHgjsftcbXDMGkbONgx3NLD+0tqNx4y8O6DNosOlS6rapcL9uZlDk9URumaofEj4e/DL4neLLjXNU8awKZbT7Ktujptj5yHBxnINUtR+H/g3Wl8P2+q/EmLVLTSGR4mn8sSgr0wwHFTT6c3f8Nf+AVO2vL2/Gy/W5zn7UX/JUz/14Q/+hPRVb9pK/ttU+IsV1ZTpc2smnQmOWM5VhucZBooEekeLfGHwo8GeJtV0bUPCSmbTIFurmWKzDIsbHG7OadN4q+Fn/CUf2FbeEFvLw2kd8phtF2tE/wB0jJ6+1cx8ZP2ZvFXxC+JOv+ILC5t7WCezijtVaYjzHRt22Rf7pq5/wozxlcfFa18YXGn6evkaXDbJbw3RVRKvXjH3aVPVR5vn+P8AwCpWTfL/AFt/wTr0uPhreaxc6bp/hCPUbq0jEl0kFqD5OR9089fasq38UfDG78SXGhw+CWkv7dFkkj+xqCA3TvWn8O/hf4m+HfjjxDqwht7+21thM48zBifuPcVhP8FPFUPxo1LxolpZyxyRILeP7SVww65GOlNbxv8AP1E9pW+RP/wl3wwk1DWbOLwQ002kjNyEsh8oxn1rW8H3nwz8YeHZ9ci8Ix2emQoZDPdWgUEDrjms/wAN/BvxVY614/vryOzB16IrbhJc4YrjnjitLwb8KPEWj/Cqy8J3q26lmZbl4Zc/IT245pa8vnZffrcbtzeV/wABb7UPhJaeGdO1xdG06Wz1CXybcrCo3N6c9K0rzTfhrpfhKXxDqHhyzsLGPqJrcbiewA75rzfRf2dPENn4V1Xwhq9jZ6v4be7aazzPiWJT0I44INdFcfs+61qHwR/4RC51Vpb2GYS2zzOWwqnKoTTeza8v0v8ANCW6T8y9eah8NNJ0carqng9NOsGi85JprQYZew69T6VTbxL8LLWTyb7wnFYTyWR1C3jmtQDPCBkleevtWx42+GOu/Ej4VL4XvYYNPuoYowkyybgzpjH4HFcp4o+A/ibx1qml6heJbWb6Ro0mnwRrJnzZGXGT6ClK6vb+lZ/rZDjZ2v8A1qv0uS6J8QPhBrgUJ4VWCR7RryNZrMDzIx1I560vh/x98IfEDxRx+FVgknt5LmFZrMDzET72OevFcd4F/Zh8beB5nlRrG+F1pz2k0c0+fIcg4KHHSn/D79mPxt4DvortWsb0T2M1rPDNOSIWbOGjOPenLrbt+Ov/AABLz/rb/gnaaF4t+GHiLw8+tWXgh5bBY3l3iyUnCnBGM9am0DxR8KvFehwano3hOPUYpCQ0UVoPMjYdQy54NUPg38FvF3w18ItpEtlZSS3G83En2ospycgAY44rb8Lfs/T+DfiFceINLmW2sr62IudPVvkExH3hVO13bb9Q6eZjaf44+FupaHq2rx+CJBY6YZBcSNZL8pT7w69auW/ir4VSeHo9bm8Jx2mnTIjxTTWqhW3dBnPB+tV9A+B/ijTvhL468OTLZ/2hrVxNLbFZflw/TJxxUPhv4H6/pfwzg8HX+jWN9p7xKLpZLksXfgEqccVP+Ufve/3D0uvV/ctvvPR/C/gnwN4qs3uIfClpAqnH72BcN7gjqK2v+FQ+DP8AoWtP/wC/IrnvgH8NdR+F/hy90u8vJJ7RrgvZwyyGRoI/7ua9QqpWvoQr9TkP+FQ+DP8AoWtP/wC/Io/4VD4M/wCha0//AL8iuvoqRnIf8Kh8Gf8AQtaf/wB+RR/wqHwZ/wBC1p//AH5FdfRQByH/AAqHwZ/0LWn/APfkUf8ACofBn/Qtaf8A9+RXX0UAch/wqHwZ/wBC1p//AH5FH/CofBn/AELWn/8AfkV19FAHIf8ACofBn/Qtaf8A9+RR/wAKh8Gf9C1p/wD35FdfRQByH/CofBn/AELWn/8AfkUf8Kh8Gf8AQtaf/wB+RXX0UAch/wAKh8Gf9C1p/wD35FH/AAqHwZ/0LWn/APfkV19FAHIf8Kh8Gf8AQtaf/wB+RR/wqHwZ/wBC1p//AH5FdfRQByH/AAqHwZ/0LWn/APfkUf8ACofBn/Qtaf8A9+RXX0UAch/wqHwZ/wBC1p//AH5FH/CofBn/AELWn/8AfkV19FAHIf8ACofBn/Qtaf8A9+RR/wAKh8Gf9C1p/wD35FdfRQByH/CofBn/AELWn/8AfkUf8Kh8Gf8AQtaf/wB+RXX0UAch/wAKh8Gf9C1p/wD35FH/AAqHwZ/0LWn/APfkV19FAHD6p8M/Cuk6VfXVnoNlbXEcEhSSOIAg7T0ry3w7L4S8OfBm38Q+J9Fj1OC2dlLeSJHALdhXvHiT/kX9S/695P8A0E14Lb+CdU+IX7ObaLpAhN5NIdvnPtXhs9amV7aFRs3qD+Pvg/HpN/eSeGEhlsrdbqS1kswJTGejKM8irq+JPhYujQanceE4rS1uBGYJJ7ZVWTf0Gc8GuM1z9l7xTr1jqt3K9pHqU2lJp0NusvycDli2K6ax+CGt/wDCurXwhqOi2V5pixIJg10WcuByVPbFV0fy/X9BLp/Xb9SbxR4u+FvhGHT5NQ8G7ftrlIhHZq2SBnPXpVLTfiN8Ita1S1sNN8JC8nubZrmPZZqPlU4I5PXPasWP9l/xI0fhexubiO/0nTb5pmjubgl0hPRAe9bfiP8AZ31Nfi9pviDRdPs00OwsWght1uDGfMzkZGOlNbq+1391g6O29v1Ohsbz4Y6lrr6TbeFbeW8iKCaIW674iwyNy5zW02lfC5PFcnhxtG00arHB9oaHyR9z1rhvEnwJ8QeJPGVj4pjtoNH8RQSqz3lncELLGP4HHel8T/A3xhceNtF8Y6ZLbnWYJSt3DLNhHhPGM45pLpf5/oJ9bHU+FY/hr4x1J7XTfDFrPGsjRGdYFKqy9Q3PH41DK/w2k1zUNM0/wlDqk2n/APH01rahljPpnPJrJ8E/AfUvDvxRTxRaouix3Cv/AGha28xaKdj0YL2NbPgP4Ya98OPGnia6to4dR03WJvPVmkw0ZPUGhdL9n943bW3dfcY914n+FcUl95PhOO5i09A97JHaDEAPY89azLz4l/BuzvpoB4YS4hit0uXuIbMMgjboc5qxN8C/EekyeNbfT1t7i28SjO+STBhYjB+orzm//Yz8UpflrG+t1ht7KGKBmmOJZEOSrr/dNJX0v/W9/u0HZa/12/4J6Jq3xA+EGkahLbS+FVkWK3W6eaKzBURt0PWrMni74VN4gi0e18Ire3UtkL+PybRcNGemMnr7Vw3jL9l/xt41159UdrHTZFsY4UjhnOxnX+Fhj7prch+A/jKb4maX4qu9P0/FlpiWywQ3RUeapBHb7vFUrde7+7X/AIBL8vL9P+CdCvir4Tr4zu/C1x4Wjs9YhthdJFcWgUTKRnCHPJHpUereKPhro2vaXo9x4Dl+26kWFqq2S4k2jJxzVj4i/ATUfihYz3d6IdK8RW80dxZX1s+SpCgMp9jg1d8VfCXxFrHxC+G2tQfZpLXw/Gy3jPJhmJXGVHelHon3/p/oD2bXb8exl6X4o+GWreJNT0O38EM1/prwpcx/Y1+TzQCp684B59K2vC7fDLxhqjWmmeGLW4VZXhaZYFIVlOCGGcj8a5zTfgn4q0b43eLvG0VpaTpqEsBsgbkrtUKFcsuPTkVY8K/AbVdH+Klp4ut400SWTedTitZiYbono2zsaIa8t+q18mOWnNbpserf8Kh8Gf8AQtaf/wB+RR/wqHwZ/wBC1p//AH5FdfRQI5D/AIVD4M/6FrT/APvyKP8AhUPgz/oWtP8A+/Irr6KAOQ/4VD4M/wCha0//AL8ij/hUPgz/AKFrT/8AvyK6+igDkP8AhUPgz/oWtP8A+/Io/wCFQ+DP+ha0/wD78iuvooA5D/hUPgz/AKFrT/8AvyKP+FQ+DP8AoWtP/wC/Irr6KAOQ/wCFQ+DP+ha0/wD78ij/AIVD4M/6FrT/APvyK6+igDkP+FQ+DP8AoWtP/wC/Io/4VD4M/wCha0//AL8iuvooA5D/AIVD4M/6FrT/APvyKP8AhUPgz/oWtP8A+/Irr6KAOQ/4VD4M/wCha0//AL8ij/hUPgz/AKFrT/8AvyK6+igDkP8AhUPgz/oWtP8A+/Io/wCFQ+DP+ha0/wD78iuvooA5D/hUPgz/AKFrT/8AvyKP+FQ+DP8AoWtP/wC/Irr6KAOQ/wCFQ+DP+ha0/wD78ij/AIVD4M/6FrT/APvyK6+igDkP+FQ+DP8AoWtP/wC/Io/4VD4M/wCha0//AL8iuvooA5D/AIVD4M/6FrT/APvyKP8AhUPgz/oWtP8A+/Irr6KAPjP9pPTrbSfiNHZ2cCW1rDp8KxxRjCqN0nAoqx+1J/yVQ/8AXhD/AOhPRQB9iUUUUAFQteQRyeW0yK/90sAamr5g+Pj3h+IpSzjkdPsimWSN3DQru5dQOCRSvql3KSumz6Ya+t0k2NPGH/ulhmiS9t4WCvNGpPQFhXzfaX8M3xAmMNzDe24sYsS3cjjJx1AHetzwBJp+vXOv2/iaVhfediFHdlIj7bfaqJPcl1G1YkC4jJ/3hSf2paDH+kxf99ivnDwfLb28/iKOYwm3juZFjeWR/O+7xgVSttNspPBvhS5bzDNPqBSRi75Zc9DzQtbedvxG9L/P8D6jE0bKpDqQ3Q560yS7hikEbyornopYA14P8X9Q1K1ksH8PGdLXQGS5uFhfhh3VvXisrxNr08/i6y8QWUya1pN6bcT6ezMk1sx6PGR1HqKUfe+/+vvBqx9HTXEVuoMsixj/AGjimtfW6KrNPGFbodw5rx/XNQWX4tw2+vO0OhtYg2yyEhC565x3rGs7W0sfGHiG0vpZBpCWW7TvMdtvIOSp9c0r6X9fwC36fie9NeQLIEM0Yc9FLDNH2yDzPLM0Yf8Au7hmvivULjxDNeWQvFneX7Ghkl3uJIo95w4A6nFbXi67luPGQayuJp7BYrczX6O/mRDjLAdPrVLW3mD0ufXDahbLIUM8YcdV3DNO+2QeWX85NgOC24Yr5z0G+t5/iJr5M1vc2P8Ao/724kcNjHVQOM1VvY9S8N32oS2xuNT8N6rf+XLCGYm1kyPmH+yaS1su/wDwA7n0mNStGbaLmIn03ilj1C2lzsnjbHPDCvDNI8P6YPidr9rscQwaSkiLvbCtnr161y3g0JqHwwa3n1CHS5Zo72OK9R3adH899pYH+Hbn9KV9L/11/wAh21/rtc+n4biK5UtFIsg9VOalryX4CaleXEeu2epWUcGo2s6LLc2rs0Fz8gw6Z6cdR6161VNWITuFFFFIYUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBFdXUVnbvPPIsUSDLOxwAKo6T4m0vXLOS6sL6G6gjJDyRsCFx60eJLu3sdFup7q3e6hRCWhRN5b2x3rzn4Y6lo9rZapdw6feWS3kpZ4JLQxqPYLS7j6I9Cs/Fuj6hZ3N3b6hBLb2xKzSK4whHrSr4r0l7iGFb+EyTAFFDDnPSvnzWPDviu80rxamj2EF3pV5J5y5hNvI42/c2jrg4+tU9N8OeIIPFfh29k0+aFIY4FubHBKSYH3wexHpVR95q/l+KFLRO3n+Fj6auNWs7S8trSa4jjubkkQxM2GfAycD6CoG8RaYhvQb2EGyIW4G8fuiQCAfTqPzrg/GG7VPH3w/vba0meGK7mMknlH92PJkX5j2GSK5TxLot1d3fxYjWwutt5NaGGSNCu4iOEF1PfaQT/wGpvpf1KS1t6Ht2n6raatbme0nSeIEgspzgjqDVQeKtIa1S4/tCDyGm+zrJvGDJnG0e+RXkvw5h8Rab8O77SY4fN12SeQrdTKUW4XODJ/skjtXK6L4e1yz+FtrZX2jSQ3MXijzUjiUufL+0MS/PbnrVW95L0/Fpfhcj7N/X8E3+h9ISapax3iWpnT7QwyIwfmx64qG48Qada3y2ct5FHct0jZhmvC4YvE2h/FLUtUZp3SS9YPG8W6MWgUbSp7EVieO9C1vxPqesnSo7h7i/uY5rK6VSAkYHPPapvon/X9f5Mu2rTPftU1yw1bQ9WS0uo53jt5Ayo2SPlNcx+z/AP8AJN7L/ff+deffDvw/qtpcTzTW81tBa6K9vcmRSA83Jz7/AFr0H9n/AP5JvZf77/zq2rEdT0iiiipGMkkSFSzsEUdSxwKibULZYw5uI9h6NuGK5b4uNt+H+sHJB8k4IJB/SvnTUvCmqaD4L0vWJ74NBfz2oitFlk2LhuWY9ee9EdXb0/EprS/r+B9aG/tlUMZ4wpOAdwpTe26sqmaMM3QbhzXzn42a4ja3u9MubGWa23NcaVvfypkPdG6hqztS1DULPUrXUrJBqFlcJGrafI7C4tH7FT3GaVw5ex9Pfa4PO8rzU8z+7u5qTzF3Ebhkds180i+ul+H/ANqaWZfFi6nkglvMA3dMemKst4u1fT/iBZ69dvP/AGJfIbRgW+QMB1x2p9bf1tf/AIAmtL/1ufRcVxHPny5FfHB2nNMa+t0k8tp4w/8AdLDNeTfBHxBp8NtqsMl3+/mv3CIxJJ54xmuevLhV+NGvq/2doBHCT9okcY9doHGaOqXcXRvt/me9zXkEGBJKiFum5sZojvIJc7JkbAycMK8W+M1wE8UeEPJMZVi3yzOyoRjviuf1i3v7PXDr/huUzz2Nrm602F2MVxGT8wUHuOxpJ6X9R2/Q+iGvrdI1dp4wjdG3DBp4mjZVIdSG+6c9a+cfh3qkOo+Lok8RCS10ibSo3sIrgsqlmJ3/APAqufFa7vrG1sf+EVkuWs/DbLezCOQ/OueUbPUbc09rX/rXUS1vb+ux9ANeQLL5TTRiT+6WGaJryC3YCWZIy3QMwFfJnxM12XxF48nv9PMp0+fT9OnnuoXcPar5zlpFUcE8AH2NdZZ+Io1uPHF1rQOozW+Dp8c7sqywYGwrjuaNbNvpf8B9bLy/E+h5LyCMqHmRS33csOaHvII5BG0yK56KWGTXzd4f1KbVNN8Yza8klpdfZgdNhLt8i7Mrs9TmsnTLrXtL1TR9Q1ORdaS4e3ju7KRmS4tZNuAy46qR1FNLW3p+Iulz6oluoYWAklRC3QMwGaRryBJFRpkDt0UsMmvCPjJLfWHiaDU7OWO/gWFBcaTMzK+3PDxkd6wrS/uL3wX4wn1E3EGviQHT42ZvMVeNgWpT0bKtt5n0pLeQQMFkmRGPQMwFLHdQzbtkqPt67WBxXz18I5m13+3LXx/Iya4zIqRyMykR7Rgpiqmk3z21t4w0fS5Z2vbu7+z2+HO9RjqCab008riWp9ISXUMSqXlRQ3CknGaRbyCSQxrKjSD+EMM18vS+JZ77wP4d0jU5pl1XSdajtLhmY72XPDEjrkV0vw/nvNL+JkNpO0es2F1LK9rqEbMJYT3SRehHoael/wCuyf6i6f13a/Q+gqKKKQBRRRQAUUUUAFFFFABRRRQAVnSeIdNh1AWL3kS3TcCMsM/StGvnn4m/DvxHd+LJ20C6aQzym8aRo+YWVCAob3NS3ZlJXR7pL4j0yGG4le9iWK3/ANbJuG1PqaF8R6a2l/2kLyI2OM+du+XH1r5z8NaFqaeHLvRtYuNSTTZI0czRQ/vluecjOPmXPrXqOj3L6b8PxpurIxuBCVV1tNw54BK9M1T0TEt0dlH400SSOB01K3ZJv9WwcYNSWPizR9S1KXT7XUIJryLl4UcFh+FfMd54R8QxzaO6Wki+Q2WSOEql1HvzgqPunvXpfhvU9GvPHxvF0a906e0h8rIs2VX9SW701r+InoekzePfD8GqNp0mrWqXq9YWkG4VL/wmWi/Z2n/tGAxq2wneOvpXA+NPAtp4y1yQR2q2SJbl/tiQgPvPv1NeRax8O/EzWN1cs00LPcJHazwxYwEBG5k9+lRfuVZX0PqW417T7WxS8lu4ktn+7IWGDUf/AAlGledBF9vg8ycZjXePmrw3Wmu7rw/4VtGs5llsAWvLREJzlSA3vzzXGaN4F8U2kN5bXNvcPeX0sT2Mm0kQoJASM9uK0SvK3mT9m/kVP2pP+SqH/rwh/wDQnopP2oAV+KABOT/Z8OfzeipA+xaKKKACq8mn2s0hkktonkI2lmQEkelWK+fPjR8Sdd8JeOo7HT7+WCKWBTGgj3JvLY+Y9hS6pdyktG+x7sui6erbhY24PTPlL/hSto9i84mNnCZRwH2DNeLnxj4gPjqXT57q5aNLSOUpZxb1DEckn0rV8G65rfxC/tmVNUbTzZzGGJAo7dzT/r9CT1P+x7AMSLK3yxyT5S8/pTv7LshGiC0h2IcqvljAPqK8P8K+LNf1C41uG51C8d7SeREmWH90AB0JqhF4n8TzeGvD+oHXpRJfXhgcBB0zTWtreX4jel7+f4H0E1jbMJAbeMiQYfKD5vr61Auh6esiutlbqy9CIwMV5P8AFH4lan4Am0OC2uFuEjkRr+RxyYycZrs/iFeXknga41bStQa0aG3NwroAd3HFS3aLl2Hb3lHudTd6baX+z7TbRT7fu+YgOPpSTaTZ3GwSWsL7fu7kHFfOPjD4geJPCuh+HL861cyfb4Wkk8uENhscfhmtDWvHvimGz0eR9TWOWfTJbh/JAIZgPlNN6X8v6/QS1t5nv7aXZs242sJbbtyYxnHp9KaujWC7gLK3G4YOIl5Hp0r5r034t+JWtZbeW+njd9KF0j3UOwmTuU9RXpaX2s6tpegGPVZIJJ7XzZXVQdxxmm1b+vX/ACEv6/D/ADPSF0XT1YsLG3BPcRL2/CphY26oUEEYQncVCDGfWvJvh/4m1WLwdq2u6pqrXX2eWaJI3UAZU4WuSj+MWt6h8KdauZbn7Pr+mXQSQwpklCcggfQ/pUt2/MaX52PoYWNsszSi3jEjDaz7Bkj0JqD+w9O8vYLG3Cc/KIlxz17V88WfxO8UX/w9utWXUiAuowwQSMgEu0kBw69utdhrHxau9J+M2kaQ0iHw9MDp8rEci6Zd6En0+Xb9XFVbVLv/AJJ/rb1F0b7f52/Q9etLG3sUK28KQqTkhFAzU9FFIAooooAKKKKACiiigAooooAKKKKACiiigAooooAKbtU9VH5U6q2o+YbGcRSLDJsO2Rzwpx1NJjJgUVcAqBSlVyCQM9jXzxHZ6pH4b8V2N9LJc6pbt58Vxa32I5s5I2kngj0qvffEzUJ9e8CW5j1K1tvOiWQvGcTErzuPenHVpd7fiJ6Jv1/A+j/lXHQUfLyOPcV4b8aviDd6f4n8NWVsL2GzTU7QyTQRkpNulAKbh2xninQ2+vQ+MvFdrJqVu02pWzy2OorcEwQLv2iN1/hYDAyKSfMrrz/BJ/qU1bfy/F2PcFCY+ULgelG5cdRjNeUeAX1GX4Y6jpxuY9P1mFpbf7RcXBeMuDjerHnaa8vbxBrWn28Wk3Us9mLPT9Tme4Wcuk9zEEMbKx6jngUNpNryv+okrpPzsfUskccwZHVW3DBB7imw28NqqxxIsaqMKo7V8xeCfHniPUNS0691CeVL99Ua2kt2OB5AUYYj9c+9XfiR441+x1zW7mwuJGu7W6jitLeNsh0I5OO9N+7/AF6f5gve/r1/yPoLxFt/4R/U9uP+PeTOP901xf7P/wDyTey/33/nXn/w88SarfXE8M1xLdQXOivcXO9shJuRj24r0D9n/wD5JvZf77/zqmrf18ibnpFFFFSMjmhjuIzHKiyIeqsMg1FJptpNCkMlrC8SfdRkBUfQVX8QTSW2iXssT+XIkTMrehxXivw38aeINX8T6Jb3upPNBc2tzJIpUDLKflNC1dh9Lntsmh6dIQWsbckdP3Ypf7FsPOEv2OHzB0bYM185eP8A4meIvC+o2KxarcBJhLjbEGG4Nhc+grrtB8aa/wCJ9Xl024vFs3s9PW5aSHBEjkZz9KE7q4Ncrsz2H+ybIzGY2sJlPVtgzSvplnJGsbWsLIpyFMYIB9a+cV+MXiaaKyvtRFxbaOXa3e+tY94jkD4DOOykd67n4i+LtS0/WvDMVhe3DW14mZPsse9n44IFHRB1aPVIdJsbdt0VnBG2c5WMA5/KlfS7KSZpXtIWlbq7Rgk/jXmfxJ8SapoPw8tr20u7iO7MyKWaP95gnpj1rG8R+JPFWn6Rp1/pFxcSzLPultbuLa0kYGSAKO9+gW28z2efTrW6KGa2ilKfd3oDj6UQ6fbW5Jit4oyRg7UA4rwHSvjBf+LPGGn6TYXzwW99IfMZl+aEgcp9c123jzWNa8B+C9S8nUlvdUnfbYtKv3eOhx6Um+WPMwSu+U9Dn0awuRGJbOGTy/ubox8v0qX+z7Xa6/Z4tsgw42D5h6H1r5w8ZfG7UpPC3hDWbK9mtftcEwu0t4t5EqADkdgGrpvDPj3XvE2vaPoN/eLbMdL+33E9vgmY54C1Vt1/XX/IXZ/12PZV0awTcFsrdQy7DiJeV9OnSmzaJp9xt8yygfaMDMY4HpXi/hL4kXvjTxpa+GrTU5/scdrPcSXkkWySVlmMYQD/AGdtc9dfFzxVHYi5uFnfSrO4ms7q9s03ujJIVErL/dIFTfbz/wA7fmVyvXy/4c+jJdJspmRpLSF2XhSUHFI2j2LXAmNpCZRzv2DNeaePvFGoR+G/CdxpWqFft93FE9wij50YE9KyYPidq+h6l4z0W8uVvZtNWP7HdFcZaRchWx3BNN6X8r/hb/Mla287fiexXGlWd1MJZrWKWRejMgJok0myklEr2sLSL0YoM1518LviFd+Nfh3eXV1IqavaLJHNtGMOoPOK4W3+IHiXSvDPh3VZtUN6NSu3tJrdkAOCSAw+lD9129Px2HFc39dj3mO00zUpvtaQ29xIh2+aFBII7ZqdNLs45TKlpCsmc7xGAc+ua+ddG8a654Z8M6D4in1AnSPt81vfRhABgsQrVs+I/FniKzutEnh1WRLfUnlcJtHCBSVFAHt7aPYO5drK3ZmbcWMS5J9enWlt9JsrWYyw2sMUn95UANeE6P8AEPxFomm+C9TutSOoxaveG0uLdkAIBJww+mK6Dwb8WrvVvivqOiXbp/Zs6E6eQMElDhhTtrZef4Ce1/63sew0UUUgCiiigAooooAKKKKACiiigApNoHOMUtQ3iq1rKHk8pCpy+cbR60gHhY2zgKRnngUMI2XJCkV8265q1/4ZbUj4Z1lr2z1C9SFPNuRJ5eB85zn5QSK9D0PxHZeKPhvI2qTvpIjBSVvP2sSOMhvej7LY7WaR6ftRsHCn0pfkJI+UnvXgtm95o8fhCFNZkullvJFB8/flccBj3o8Oan4nsPifFYXolOBJJcSeZuiKE/J9OKrrYXS5718uSPlzSHYy87Sv6V8teM/HniTT57y7sbiZ743kkPkKxIEY74qqPGWu/wDCS2mlfbp/7FlRJJrjeeJNhO3d9alO6uVazsfVQs7eOZp/KQSMMF8dRU3ybh93Pavny78Y6veeC/CyXN08IuJZFuJQ2G2rnbn64Fcbo/j/AMT3UN5c3FzOt3ZyRJYx5P75DKATjvxVJXlyk9LlL9qT/kqh/wCvCH/0J6KT9qAlvihkjB/s+HP/AH09FID7FooooAK5XXPhl4f8R6pLqGoWZnuZIvIYlzjb9K6qvPPGXxm0/wAE642nXdlcylIvOaSLGAucUtLjV+hctfg/4cs7w3UMNyk5jERb7S/KjoOtWbf4X6HZ6k97bRzW8kn+sWKVlV/cjNZ0fxctbrW2062sLiZlhSfzOANrdOtTL8UYLyS7/s7Trm/S0O2ZoscN6D1piJYPhH4dtWuTFDOguXMkqi4fDMevGakj+FPh2PTbCxW1kFtZS+dCvmt8revWsvSPjBDrS3jwaVdBLV2jk3EA5Az0qivx2t2sbK7XRb1oLuXyYm45bNP08v8AgB/wf+CdffeAdG1KLUI7m3aVL5PLmDOTlfQen4VY/wCEP03/AIRf/hH/AC3OmeV5HlmQk7PTPWsrXPiZpnho6OmppJazanKIo42HKsfWoNR+KVjZ+J5NDht5Lq7i2eYEIyA3QgdxS307/oPVak9x8KfDl1Fp0c1m0kdghjgVpGICnqDzzVJ/gj4UkVAbObakbRKPPfCq3UDmrHiP4mReH/EMOkf2bc3c8sBnHk4+6OtZNv8AHLS9RvrO1sbO4uJblGbHA2FTgg+9G4bGtp3we8L6Z/q7FpMQfZl86Rn2x+gyeK0tH8B6Xoq7YFkZQhjUPITsU9h6VFrnj6z0HT9PnuYpBc3ziOC1GC7Me1Zdx8VobPUItOuNMuYdSmbbDAQP3nuD6UCNOz+Guh2Ol/2dDBItobj7SU81uXznPX17VT1j4P8AhnXL69u7qzcy3gRZtkrKH2/d4BrH1H49aLo8ipewXELLdLaXHGfIZuhb296va58WoNHtb+6XTbi7tbMbnmhIKlSM5FLpf+un/AHrsSXnwU8KXqzo9lIsczI7okzKpZfunAPWrt/8LfD+p6ONNuLV5LcXa3oPmtv81WDBt2c9QK5nUPj1aaTJZLdaNeoLqBrhDx9xV3E9fSrV18cNMimtlisrmaO40d9ZRwAP3KFQR9fnFO/Lr/Wmv6fgCu7Jdf8Ahv1/E9IjQRoqjoowM06vKG/aE0iPTpLmTT7tJFsU1FYsDLxMcZHPWt7xJ8Urfw3pv22awnlhGmPqjbMZEahSV+vzCiXu3b6f8H/JijrZL+tv80dzRXn9n8XLbWBcjTNOub97OCOa5WPGYy6Bwnu20g/jWFqHxcvZr+TUdOK/8I7YMI9Q8yDLo3cA57d6b0dmC1V0eu0V57pPxgs9b1S8tLKxnnS1ZA8wIwQwyCPwq54a+KFn4p1RrSytpXjV2jM2RhWXqCO1AHbUUUUgCiiigAooooAKKKKACiiigAqK5t4ryB4ZkEkTjaysMgipaZMxWJyvDAcUmMxf+EH0IWsVsNMtxBG29U2DANaE2i2NwsAltIXEBzFuQfIfb0rxxvi9rjRw2n7gXs+oXFuswT5VjjUt0z1OKt6R4/8AFeuHw1qlrJamwvpRFPY+Ud+P4nDZ4xTXvfh+In7t7+Z6s2g6fJBFC9nC8UTiRFZAQrA5BHvmqS+CNCS1urYaZbiC6bdMmwYc53c/jzXmvxQ+L+p+CfEU8CRKlvbi3aON4yftReQIyg9iAf1qn4U+Ol1deJdftNW8q3TTvNDRONuT5pSLY38QIAz6Gktfx/Abuvw/E9an8I6PcWgtZNPga3CeWI9gxt64om8I6NcWkFrJptu8EBzHGYxhfpXmnh/4tatqnwjvvEnlRXWoQ3DxbLddwRQ+M4HXArkJv2htYWPUox5Yt9PF0w1LyTsmaJEdYz6E7iPwp31/H9f1C352PebrwhpF1NJMbGFbh08szBBuxjH8qjsfBOjWRgcWMUk0K7VlkUFvzryDw/8AHjVdU8Q6VDc2wtlvbk24s2jIYptBEgPoc1d8cfHDUPC+ratNHDG2n6ZOlvJEV+ZywzkGh+7/AF/XcS97b+v6sem6l4f07R9D1eSys4bZ5YJC7RoAT8prmf2f/wDkm9l/vv8AzrnfC/xS1HxOt1Y36Rlb3SnvojGMeWORtNdF+z//AMk3sv8Aff8AnTaa3EekUUUUhmdr2h2/iLTZbG6MghkGG8typ/MViP8ADHQ/LsBDA1u9ipSGSJyrAHqCe+a2vEOv2nhnSZ9QvX8u3hGWNcZqPxnsNHgWS+sp7dprdrm3U4zKoGSB74pXSHqa198KfDmpXFvNc2RleCJoU3OcbT1yO9RxfCXw/brGIIJYGRPLDpK24r/dJz0pG+JCtp2lXcOmXEw1GHzo41xkDGcGueb482yaVd6g2i3ot7aXyXPH3s4x1p7XQL3rNHRzfCfw/Kixi3kjgChDCkhCMAc8jvzVvWfh1omu3FjNcwSCSyXbAY5WTYPwNVfCnxP0zxVpeo3sUc1sNPOJ0lHI4zx61nr8atCm8Mw61CzvbzTGBVbg7s4wfSh9v61FvqbmrfD3Rtb0VNKvIpZbRXDgea27cDnOc5ot/h7pFvNDKEmd4W3IZJmbBxjuar3HxAitfCNzr0tlMsUAJMXG4/SsGX456Za2qvd2F1ayyW32qGOQD96vsfWja497GvffCHwzeSPKLAW87S+f5sDFGD+oIrVh8E6ZFcWk7LLNLa58tpJWbqMEnJ5rmZfjNY2ujwajc2M1vBcbfKZyMEt0B9Kq6x8c7PQ/sYuNKvCbkOyhMHhRknr6UfDoHxGlD8EfCUN4LlbBy4llmCtKxQNJ9/5c45qeL4P+HLVbX7NbyW8truEMqStuRT1XOentWV4b+OGn+LLyeLTdPuZo4ljcyHAyHAIwPoa0/D/xTsvEmsNZWdrK6LK0LzZHyMvXcOop26Cv1Jbb4S+HrGG0S1tntpbXzPLnjkIk+c5cE98nmiT4T+H2t44EgkhiWMxsschAdScnd65NMsPi5oWpQ+J5YZHYeH3ZbtdvPyruyPUVb8JfEC28VW9xcRwPDbRIJBOSCjKRnII9KX/D/ePYl1r4d6Jr2m6fYXVu32awdZLdY5CmxgMA8VFa/DHw/ZyLJHaN5gm89pGkJZ36ZY9/xrNi+LVrcWR1KGwuZdIEjI14oG0Bc5b6cVXm+NGnWunWuoz2k8WnXgb7NO2MSFRnHtkdKL21FbodFp/w/wBG0u81S5trdopNSz9pxIcNkY6dqzdL+EHhnSRAIbN2WDcYlllZwhbqQCeDWL4e+POk+IPNSOxuoZUtjdKrgfMg9PemaT8ftI1W1vJFsbqKS3tWvPLYD5kBwce9G39dP6uPVnUWvwy8PWvhiXw+tlv0uRzI0MjFvmJyTz70utfDXQdeOnm7tWP2FdkASQqEGMdj6Vz1z8bLSx8Nxa7caXdJp8iJJvXDFVbuRWjc/FS18ozWVjPqFv5AuBJDjG3GaH1v0EvIk034P+GdLS3SG0kK24YQiSZm8vd1K5PB561ck+GugyTaTKbVhLpbFrZ1kIKk9cnv+NctH8dLaS00e4/sa8WPVZhDbs2MFjnr+VaF58YLOz1KLTmsZjfOhk8jIyVBxxzzT1uB6FRUdvN9ogjl2ld6htrdRmpKQBRRRQAUUUUAFFFFABRRRQAVHPDHcwvFKiyRuCrKwyCD2rj7nxRqEPxQttDzGdPlsjPjb84YNjr6VHq/ijVLb4iWuiQND9kntHlG5fmDjpznpS3t53/C/wDkPa/l+v8Aw5qWfw38MadDNFa6FY26THdII4FXcfU8VYuvA+g31p9luNJtZ7bG3ypIgVx9K85k+IviDwn/AMJKut3NndpbD/Qp44/LBcrkoeecGuh8M+JtZ8Y/DeDU7O8tbbUZI9xmZN8a/hmjpf0DZ2Oms/BOg6fDbxW2kWkEdu2+JUiACH1HpVz+w7DdKfssZab77beW+tfP9x8avFnhuF21iW3lERDRzR2xVbgFsYHJwa7L4c/GxPHOvNBMrWMMmRbRsn+tx1OfrVL3thP3dz0dfCmkLcNcDTrfzmG0vsGSKi/4QvQ/sjW39mW3kM28p5Yxn1ryfV/jnfaD401PT7uNVhtFZwm3h1A4w3rVzTfiVrXjDwnfXWl30Gnatbr5zwXMBIVTyoAzzn1qU7q6Ks72Z6LJ4B0Wa6eWWzjkVkCCJlGwAdMCrn/CKaQbi3m/s63823GIm8sZXHpXA6/8Rda0vw74cV4Y4NW1PiRivyoQuTxXFab+0RquqRXV4sEaW+myRxXMZXmVmfaSPSqS97lRPS5wn7Un/JVD/wBeEP8A6E9FJ+1C2/4o7h0Onwn/AMeeikB9i0UUUAFeK/FD4K6r488ZDVoLi3ghhgAh3SNkyA5AZcYK17VWBqvjzw/oeoCx1DVbWzuiNwjmkCnHrzS6p9RpuzPMovhb4mn8VSave2ulybrZIQkdzIu1h1OAta/gnwR4l8C6hqMFulld6ffSeaZGkYPGT1GMciu1m8e6Bb3xs31O3FyAGMYcE4PQ/SnXnjrQtPlMc+pQIwGW+cfLn19KYjzPRvhT4i0q91i4MGmyTXk7yRy/aZBtVhj7u3Gafb/CjxFH4X8Paez2Pn2F4Z5iJG2lc54+XrXoVv8AEfw5dFxDq1vJsOGKuCAfSoG+KvhRUjf+27TbIcK3mDBPpQtLW8vw2G9b38/xOT+IXwp1Px59tkluI4Joo1+wbJDhXHOW+Xjn0rG1j4T+IvEd9pN7ew2NprFn5WNUs53D7V+8rDHzA+9ev/8ACRaasdrIb2FUujthLOB5h9B60mveJNM8M2qXGqXkVlA7BFkmbaCx7UL3f66hq9DhfFHgnxJdeNrLWtN+wyxQ2Zt2+0yMrFiOuAprjLP4Baxpms2F6psr5VEr3CyTPH87nPy7R0Fe0w+LtGuNOS/i1O1ks2bYsyygqW9M+tQa1460Lw/Ikeoanb2rvjaJHAznpR8LDc5Hxn8PtW16w8PXlq1tHq+kSiVYGdvKcYwV3Yz+OKbr3grX9c1rRfERjtIdT08kG2EhKMp6/Njr+FdLF8UPCs14LUa5Zi4JA8tpQDk9KlufiL4bs5Zo59XtYmhYJJvkA2segP1o/wA7i8vkefx/Bu9vtXvtR1BLSb+1LkSXUBY4SMDAC8cmnWvwe1jSfA/iTQbfUIr37YxFm1ySPLj7KxAPSvTL3xZo+nXdna3Oo28NxeAtBG0gDSADJIHeq8fjrQZXdV1OAlQW++MEDqR64pWVrdP6/wAiru9/meVeOPgbq/jaTw4ks9tbw6dYvBK8crBvMKYBUY5GfWkvPhT4v1S+t7m4/smN4/Dtxo5WGRwpkdkKsBt4GE5+tesr400SSxt7yPUreS2uG2xSo4KsfQH1pbfxlot1o66rHqVu2nNJ5QufMGwvu24z654oa5rp+f43X6ii+WzXT9Lf5Hh2n/s6635DJLPZ2OdFXTpFgleUTSA5DHcPlAI7etdl4g8AeIvFHhC+sZUs7a+OiSaVD+8YozsFBYnHA+X9a9FuPEumWmsWuly3kaX90peG3LfM6jqQO9alOXvpp9f+D/mwj7jTXT/gf5I8N8I+E/EXwp8TPBb21vqNr4h8l5m3t/o00cCRv25UhAR0q+3wo1qx0rxJolo9tJp+tXDTtO7ENFv+8MY59q9i2gkHHNLTfvb/ANLsKPu7f0+54d4X+DOteFNev7qGKwuYWaL7M8lxIrKFUKSVAwTWn4Z+Fup6f4/i8QNDbaYxDC7WzlYpc56EoRgGvXqKL6p9gCiiikAUUUUAFFFFABRRRQAUUUUAFNdfMUqeARinUUAcFJ8GtFe0MImulf7S90s28b1ZxhgOOmKitfgzYafqlpd2esarax2qBEtYpl8rA9iuf1rqPFXiyx8H6Yb2+8xk3BFjhjLu5PYKOTWU3xM0yPVtMsJbe+gk1ADynktnVckZ2k44NC8hvzLGo+AbHWriwk1OSS/FlJ5say4wXByCeOcHp9KytP8Agz4es9Se7lha8B8wJHcYZUEjmRh05+Y8Zre8T+NNL8IyadHqM/lyX9ylrAoBJZ2OB+FZlh8VtB1C6uIYppCYoZbhG8s4mjjYq5T+9gjt7etK639fy1/Aeu3p/wAD8Q8N/DHTPCGnS2GkSTWlpIXZosggsxyT0prfCnQ20FdG8php5lM80fGZ3JySxx3Nbek+KrHWvDUeuWzO9jJEZgdh3bR7de1ZT/E7RE8OaXrZkm+walNHBA3lNks5wuRjj8aqzvbrov8AIm+l/V/5jr74e6fc6guoquL2CExWpwAsPGMjjrWO3wa0vUrhbrVZZbudyGnTICSsBgMRjrV67+K2lWfiyHw/Ja6iLmZzHHN9jk8hiByBJjb+tWdV+JuhaNrB066uvLlUhXfB2Ix6AnoDU+Y9djMt/hnpPg/TdVu7QyyTfY5IozK2fLTBO0e1Vv2f/wDkm9l/vv8AzrRX4haP4s0rVraxnZpVtZHVXUrvXBG5c9RWd+z/AP8AJN7L/ff+dVr1JPSKKKKQzmviF4RHjbwvd6V5vkvKPlfsCORXn+t/CPV/Gn9mjVpLe0Gm2b28JhYt5jldoY8cCvZaKVlqO70PPfCfhPWbW10q31FLeMaZb+QjROW8w4wD04rk774O+IL3wTrWjM9kJr6989WErABM55OOte3UU372/wDWtxL3bWPGfDPwr8SeG9AvPD8Utk+m3Eqt9o81hMFP3gfl59qzo/grrWknVdMhgsNU8OXj+YILqVhIpxyRheK93ooeu4LTY8rsPhrrFj8LL7w6lxHLdS7hALiVmWNT0UtjPFc9rXwX8R+JrGxW+ksIZtPsDa28cUjFXYjksdvAr3Wih63uO+x4rb/CvWofC8ejz6VpVzAyKk6vcyNvx3BI+U/Ss3SfgLqy6hoKajJBeaPZSys9vNO5dI2GAgOOce9e+UU763F0seM2nwj1TR/HGrapZWWnfYZmhFpH58iGJUULyoGDVZvhR4ij8WDX7CGx0zUdsi3DQTuIroEYXcuOCPWvb6KnsO+tzxO1+DuueF/Er6lostrcwX+mG21G3vpCRJMDlSAF5HLA59q1Phz8J7vwvca+rldP0vUo9q6fDK0iRMVwzLkcAntXrFFPy+Qv6/r7jyfwr8Pdf0jwne+ELtbN9IkSSJLxJG8zY2eq468+tZGpfCDX9a8I6P4buHtEtdKLNHcK5zKwUqmRjjrzXt9FJ+9v1t+Gw0+XVf1fc+f/AAX8C/EfguG5FvJp85vbRoLhJJXOxuxQ7entUHh34D+JvC+k6jbWkunzNqVk8E6zSv8Au3PQo23OPavoeim9d/T+vvBO2vzPGtD+Fmuaf4as9JktNNCLHHHcN9okcSY68FeKv+HfhHfeFZtfjs71JbC9hK21vKTiBiORn0r1ainL3r363/ES0SXb9DxC++D/AIgufCfg3TSLCWbR7sT3CmZ1V1BPCkLnPNHir4R6x4lt7eB7CwtpLbm0vLe5cS25zn72PmHsa9vopefncdyppNtNZ6ZawXEvnzxxqryf3iByat0UU27u5K0VgooopDCiiigAooooAKKKKAOevvBVpfeJk103FxFfJbm3XYw2hSc5xjrUF14BtLzWoNVkvLsXsNu1usiuBwe/TrXUUUv6/r7xnn+l/BnSbOzvLW9vr/W4Ljd8moSK4QkYJXCjmtfRPh7p/h3R/wCytPlmgsPLMYiBGBnv0611NFMRy198O9K1O3sbe6RprWzIZITjBYdz61n2Pwi0fS9Q+12sk8LKzNEisNsRY5OOK7mijzA8/vPgroWo3stxdtPceYSSrsPvHqc4qrcfAvS5rUxRarqllISuZraVVcqvRTlTxXpVFA7nn158KRqjQw3uqXc9rbKPId3BlVuhOcd6bF8DfDlvNC8aTJGu3zYgw2zFTkFuOua9Dop7ai8j47/aj4+KZH/ThD/6E9FH7Un/ACVQ/wDXhD/6E9FID7EooooAK+cvjd4N8QeIvHrTaZYXE1mtoBNthysqg5KBuxr6NphmQNtLqG9M0rap9ik7JnzxYabqX/CbS3lvpmqafZGyijUGzLZIGNpJFbnw6trjQLzXLDXNHu7iW8mMkUxgLKynoM9q9qM0attLqD6ZoaaNWAZ1B7ZNV/X6knz54X0nVNJuPEG/TdRjhmuZDFbCy+VwRwd2KitfC+or4M8KxNod0LmK/LzIbc7kXPVuOlfRH2iLp5i/mKT7TF/z1T/voULS3y/Ab1v8/wATw/4veF9b8VTLc6XZyxnQ9txbJ5bAyOOSEx14rV+KsGqeMPh14faHTrxb2S6gklhEBZ4sfeJX2r17cvByMHpzSNKisFZ1DHoCam2nL53C+t/Kx8/eJfhFd/8ACOnw7pa3EiLm+e4mQhWm6gDHfParWu2ur+IfAfhX7Tod2dSt76FbhDAdwVTgsfaveSwHU4pJJEjXLsFHqTiqWn3p/d/Vhf8AB/H+rnzF4+8D65ffEi/vbXSLmXRo2t3lhjgI84D+4fUGrOqeD7zxI3ia3fQ7+G3vZIvJZ7dh0HX8K+kvtEXH7xeenNK8iRgFmVR7mptpYq+tz5N1PwD401q+0U3mn3S3tvb3FlFOqEqi7cKxPbNdbeeGtU1rw94O0220y5tr3Shm8doiOAuCM98mvoXzkDAF1yegzSCaLdgOu70yKf8Aw5P/AAx88aP4B13wtfaQNPsZpdAu5POuLaRTvtZRk5A9DVG18Da34y+F9j4RfTrnTRG17eSvcwsg3+c5iAPrlgw+lfSrTxq20yKG9M0vnRkAh1weBzStpb+vL7ir9T5/0HUddvvFfgDWdW0DU457LTri3vW+ysdsmFUdu+OK950u+OpWENyYZLcyDPlTLtZee4qOPV7eTVJrBS3nxRiR+PlAJ45q2sqMpKupA7g1bd19/wCLbItYfRTVkRl3BgV9QaRpUjwGdVz0yakY+iiigAooooAKKKKACiiigAooooAKKKKACiiigDi/ih4fTxPo0VhJov8Aa6yPwwcIYGxw4J9DXL3HgrXLm+8MRYulk0dlZ7szjZKuOVK9zXrlFC0G9dDxn4lfDbxN401nR9Vs7tYEgvbeR7OVVPlokoZmB9wKj0X4Lz6T4o1HUbYypp1vY3Nrp1nLJn55mLufYZwAK9qoqeVWt6/irMfM739PwdzgfA+j6vofw/stDurDbdLZOjlZAVDnIC/rXMyeAdfb4U+GNFFkv9o2V9bzTx+auFRHyTnvxXsUkixozuwVVGSx6Cs6PxJpclus6X9u0LNsDiQEE+laOV5c3W6f3O5CVo8vqvvVjC1nTLqTxLbalJBvs9PtWZFBGWlPX9MV5P4o+FWteOrjUzDA1tZ6vOlyZnYBosDG3Fe+jVbNroWwuYjORkR7hk0smqWkNyts9xGkx6RlgD+VRZf195V7bHi3g/4a6v4fNxe6jGsEdjpD2KBXB83qd1dX+z//AMk3sv8Aff8AnXW61qVrfaDqq29xHMyQSBgjA4+U1yX7P/8AyTey/wB9/wCdU23uTY9IooopDCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiobq7hsoWlnlWKNerOcCgCais1vEemLam5a+gEAON5cYz6UxvFWjpai5bUrZYM7fMaQAZ9KANWis+XxBpsNxbwSX0CzXAzFGZBuf6DvVuO5illeNJFaRPvKDyPrQBLRRRQAUVnN4h0xdUGmm+txfkbhbeYN+PXFTvqlnHeC0a5iW5YbhCXG7HrigC1RVOHWLG5jmeK7hkSE7ZGVwQpHY+lDavZR2bXbXMa2yjJlLAL+dAFyislPFmjSLCy6nass3EZEo+b6VNb+INNu7xrSG9gluV6xq4LUAaFFVpNRtorgQPPGsx58vcM/lVebxFplvG7yX0CIh2sxcYB9KANGiqdxrFla2i3U11FHbt92VnAU/jUZ8QaaJoIvt0HmTDMa+YMt9KAPkv9qT/AJKof+vCH/0J6KP2pP8Akqh/68If/QnooA+xKKKKACvmL496pfWfxEEVlJcKhtVLyQXLL5A3f6zYDzivp2qNxoen3Vw081lBLMy7DI8YLFfTPpStqn2KTsmj58t9VM3xAmRL6PU4FsYm82W+aJc4+8FHU1teAZ7XxdNr8fiDUJIbyOfbBH9pZCqDptGea9hXwnosb710qzV8Y3CFc4/Knt4Z0proXJ0+388DAk8sZpknz74Pu1WbxCk9wslvDcyKlxLqD+YMKcAJVC3t4ZfB/ha8a/uWmur8xSN9rf5lz0619IDwvo6szDTLUMx3MfJXk+vSnjw7pawxRDT7YRRNuRPKXCn1AxxTWlr+X4f5jet/n+J4r8Xtf1PRZNNPh+a4+yaIyXF4I3DBkzyrknPSszxX4ouf+EwstdhuV1rw9em3DW9vcmO4s3PQgA4ZT3FfQT6PYyLMr2cLCYYkBQfOPQ+tVY/CejRSI6aZaoyY27YgMY6Uo6W9b/5g3dHm3xv1zVJtDgsfD8twl8ii7fyCN4RecHJ6Gua0fx8fGfivRxqczR6S2nGRY/NKJJOOGDEd697bTbV5mla3jaRl2FyoyR6fSqbeFdHeBYTptsIlOVURAAE9xSX9fl/XoHRHyn4y8WT38mmSaTbXkMey4TyV1ByygPjzBjGcdcV3HhXWJNW1wWmr6vJdadDpga3maQoHfHJJz1Fe6x+F9Ii8spptqpjBVT5S8A9R0obwvpDxoh0622L91RGBimtFb+uv+YN3dz5XtV8S+MNc0/TYb2VL6W3uFgkku3iwqt8j4H3jiui8D3F/p+reIre7ukv7mzuQn2iW+ZW3hB92Pvk9q+jI9D0+G4juEsoEnjXYkixgMo9AajHhvSluHnGnWomdt7SeUuS3qTjrQtNP63Bvmd/62PGvAMFl4w8CyXep6jOPEQnleRFuWWRWBOF256e2Kf8AD+6Sb4e+EI5rySS8i1KYzBpiZAFlkzu5zgADr7V7FB4c0u1vHu4rC3juHOWkWMAk+tEHh3TLaZ5YrGBJHyWKoOc9fzp31uvL8Bbq3r+J4ND481Cx+KVxfX800fhvxDbyWlmZGAjSSPO0qQf4hXNfAnWru51qIahqFxZW7aVeCFJrlpU1BvPb5gSflZAOg5wfavp+bw7pdzDBDLp9tJFbnMSNECEPqB2psfhnSIVgVNNtUWDd5QWJRs3dcccZqErK3lb8/wDMpu/33/r7j5otfEms33wN8M2egXl1PqsEH9pXMsUm+Qojk7WJOcNgj8K1vGfjO71qLR/E1hcx6npjWaC90tLkxTxcjMkZB5IPavoOz8O6Xp6lbXT7a3Up5ZEcQUbefl47cmoB4P0Rdm3S7VAv3QsQAFW3rfzv+n5WF/X9fiWtDuUvNHs5ow6pJErASfewR396vUiqEUKoCqOABS0PclaKwUUUUhhRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBheOI7WbwrqUN7eTWFtLEY3ubdd0iA8ZAwf5V833Oh6vplrbw3MRu9Hj07U7azuILbyzNMwTyXZFHDnkZwOnavqt0WRSrKGU9QRSGGNlClFKjoMdKm2r8yubY+VfB2meItK1CwXVluBq0OptcSzsrEC12jHPpjHFWviBa61rmsay+k+dNf3VzHJp9witgRheee1fT01rFcKyyRqwYbTx1HpTLWxt7OJI4YVREGFAHSqfvb/1t/l+Yl7u39f1c+evhvp+pxXVw7RTRQQ6K8V55ilQ0/Pr1OK9F/Z//AOSb2X++/wDOu08RRqnh/U9qhc28mcD/AGTXF/s//wDJN7L/AH3/AJ1TdybHpFFFFSMKKKje4ijcI8iKzdFZgCaAJKKh+2Qc/vo+OvzDihbuByQs0bEdcMKAJqKgW+t26Txn6OKfHcRTf6uRX/3WBoAkoppkVcksAB156VH9rg2hvOj2+u4YoAmoqv8Ab7bGftEWP98U/wC0w+X5nmps/vbhigCWimJMki7kdWX1U5FNhuobhmEUySFTghWBxQBLRUU11DAyrJNHGzcKrMAT9KGuoVk2GVA/90sM0AS0VHLcRQqGkkWMHgFmApwkRlDBlIPQ5oAdRUZmjEgQyKHPRc8017y3jYq08akdQXAoAmoqEXkBXImjIzjO4UPeQRnDzRqfdgKAJqKh+2QeWZBNHsXq24YFPhmjuIw8TrIh6MpyKAH0VEbqFZPLMqCTrt3DP5Un2yATeV50fm4zs3DP5UATV5r8ftEPiLwBcWKX9zpk8jr5V1bxmTy3zwWXuM9a9FW6hkYqsqMw6gMKb59vMSnmRue65BqZLmViovldz4n02x8c3GpeFm8S2CT6RpupMl7dWMLLHdjHyytHV3Vfh7qPjK48cwLDc2+gXs6/YF8tgPMH8SjHAr7I86zwYt8OO6ZH8qcslssfyvEEHoRiqeu/9Xt/kJOz08vwv/mfDuh6f4m034g/DTUfE1hd+fppmt3ZIndRGg+VjgcZr0jwXrPiTwp+0E13qEN3PoPimHem1XdLd16Z+Ubcj1r6YN1Zs2DLCW/3hmnLcWsjALJEzDoAQTVKWqb8/wAdyWtGvT8NixRRRUjPmf4hax4Wj/aC0u7lsNQgvdJieSa6tbKRvPJ/hLgYIH1q/qN4mt/tI+GtWtbW6+wTaRJula3dVyTwG4wDX0K0MbEkxqT6lRTd0CyiPMYkxwvGcfSiPu8q7X/G/wDmOXvX87fgfEdxb+JbXwf4ui0m2vLeGXxPI0+IXBMGSQQMcqT6V6l4f+LME3wu/svxXpk1heyQmNBFp8kkeCMKxWvovELb0IjPdl4/Wm/Z7aZMiON1+gIpW9zkfl+CSG5Xlz+bf3u58Fj4P+J7zQtPl0+Z2u7icRwW0cDoFjD7vNGT8nHatP4S2eu+Afi5PqWq2+oXOjqJPleNmkt3zgkkD5gT0r7hVrdV3gxhRxuGMCjy7bf92Pc/sMmqTcXdf1cl+8rM+KNW8V/EOLxj4luNL06e8nvt6wmaBt0MWPlZD2rmbhvHeseG9NsJtMnOlWM++a4WB1klkZDneO+D3r79X7N520eV5uPu8bsUjfZY0YHyVUH5gcYB96hKyt6fgW5Xbf8AWp8T+JNS1y8+GvhHwzJDqD6pp582+jaFsFGB289+1clovgv4hQ6lpSXcN613JJbNZttb92gmywJ7fLX3+1hYQzPdtHEsjgAyNjpU+638yMEx7z9zkZ/CtIvllz+dyHrHl8j5B/agyPih83X+z4c/99PRS/tSf8lUP/XhD/6E9FSB9iUUUUAFeOfEz413/gPxYulxW1nOjQiRElkKyStnG1R3Nex15p44+CVl468RNqt5fyxsIfLjjRF/dsDkODjORS1uuxStZ3M1vjBqH/CVNpcsdlp6/Z45wt1IVclhyuPWtHRfiFrfjD+0pdEtLVobGTyj5zkeYw64pLP4PXdtrcmqP4jmnuJIFgYyW0RyB3+71q54f+F914V1K7k0vW5oLO7bzJrdokbLdyCRxVEnPeH/AIv6rrFxqUEo02C6s5Gj+zGU722jOcVUj+L/AIol0XSdQXT7AR39x9nVTI3BzjPSui034Pz6W2peTr8wW+laV828ZYZGCA2M0kPwXWHQtH03+2bgrp1x9oEnlJlznODxQul/L/gjfW3n/wAAk8bfFWXwJJoUN7ZrPJeyrHcvCflgU/xH2rS+J3jW88IaHYXunQw3L3N1HBiYkDD9+KqeKvg/Y+Ml1D+0rkzy3EYjhkaJS1vjoV49al8QfDGbxB4Q0nRJdanSTT5I5BeeUhaQp0yCMVPTXuvuDS/y/E4nxJ8edV8N6s2k3lhZwXySxgymQ+UY26NnFd/H4yu18FX2tLHDqTwIzxpZEuHx6VzOsfAOLWr46hca3cNqZmSRrkxIchei7cYArtbXwveW2h3Vj/a0hmlGEnWJF8v6KBijXlfcNOZW2PLP+GgLu40O11SzfTLi1muVt2bzSphJ6hx1Uj3qbxd8ddR8LyacR/ZVzDdKzLL5xCtjoAcck1fvP2eYb/UH1BtXe3vZJ0nkeG3jCuVHGVxjJq54g+A8Piu8tZdV1iW5it1ZRCII1Xn6DjFP+vwGrXGyfF7U7O68KT6hpsdhpesqVkklYhoZMZVfoaz9S+N2p6DqkJv7K3GmywTXCujHftQ4HGO9dLq/wgt/EPgOHwzqmpXF4kDq0N0QFkTacgAj24pviP4M2PiPULGWa8lS0tbNrP7KFUh1IxknGc0S3dvP7v8AhxLpcztS+KGt6H4Rg8VXthbNpEsPnNHG58yMH7n1zxUOv/F7VvCLabHqGlreT6rYTXVpFa5ZvMSPzPKI7/KDz7VPofwz1PUPD2peF9fvXudBjXyLP5VDsnYkgZ4q9N8JZ76awubvW5pbzS7R7XT5ljUGEsuwyYxy23jn1NEuvL8vSz/HYI205vn+H4blv4U/EM/ETT576KezubRdoV7ZyWVsfMjqeVYHsa7yuL8D/DeDwfrWrat54mvdSCCYxxrGp2jG7aoxk+tdpVO3QlBRRRUjCiiigAooooAKKKKACiiigAooooAKKKKACoLxZmtZRA6xzFSFdhkA+tT1W1CyXUbKa2eSSJZVKl4XKOM+hHINJ7DW54rqHif4gaPpevLG7a1HbXChL61gQPGmMvhCcNiul03xtqF14m8JW0V8Lqw1G0eSVmhCszADB9vpWhpfwesdHtzBBrmvPEz7mWbU5ZARzleW6HPStpvAGlf2ppt+izRT6fE0UAjlKqFI5yOhqlpa/wDWn+Ynr/Xmcz8UpvE+nX2m3Gj65HZxTXEUAsTbBzLlhvO49MLk/hXnL/HTxH/ZcF9EI5G1S1u7mCDaAYhDcKm0erFG6f3hXu7eF7aa50+eeSa5ksmZ4mlctywIyfXgmuab4J+Gna6zBLtl3eWvmnEG6XzW8v8Au5fB49BUa/n+X+epV1+RQ+GvizVfiJ8Pbm+tr9bS7eV44ZpYgZIAO0if3h6GuCX4leL9LaWwuNVjvXW31DUI7w24TfHbbQEwPUlufTFeyaD4CsfDqTraTXAFwXaYNKSJGbqx96p6r8KdC1ewsLWWOVFs4Xt0kjkKs0bgB0YjqGwM1Ut7rt/X4ijtZ9zy/wAI/HbV/El5YX7IsdjPqB042u3ngD5s/XNWvHnxs1XwzqusXMKqbHS7hLdrfbkyZGc5rvW+D2g294buyie1mXLRokhEaSYxvC+vHWmr8H9HvLiO61PzL664M25zslYdGYdzQ9dv62/4P3gtN/6/rT7jjPCfxM1XxF9ostQKyJfaQ98m1ceX1G2uo/Z//wCSb2X++/8AOrsXw50fwhperXVjHJ5zWkkamRy2xME7Vz0FUv2f/wDkm9l/vv8AzqnboTrc9IoooqRhXyn8ar/XvDvxQGsadNb6/pGYoL3RpJClxFlhh4vWvqyq0mm2s0wle3ieQch2QE0vtKXYd9Gu58sfC6Tf4p+JNnfGSK4mv45Le2nYhtpAPAPb6VyeheBdR8b/ABQ8YPa6wdPt9LmWZisrbiAvKgdMV9p/2bafaftH2aLz8Y8zYN3509LOCNnZII1Z/vFVAJ+tFtn2Vvy/yC+/m7nxN8E9VtP+ES8SSaxe2/mLLdpZt9oJnLc9RnpWF8AfGE2l+MtDn1q7k0qwEEphuPNJS7OT8rE8A195LpdmvS0gH0jH+FH9l2e1R9kgwvQeWOP0qlo+bysEveTXd3Pl/wAPeONUh+NN9pGu3Eh0LxRbsLEtICqnpgYNP+E+i6tYt4q8I6zbzmx0Kaa4tbyUnDowJUA98V9QGxtmZGNvEWT7p2DK/Sn+THljsXLcNx1+tTbS3lb/AC+4G7u/mn+j+8+EIbe2l/Zy1jVGnka/j1Jo1l807gvmdBzXuXxKsbXQ/wBlfV5rJ2habSxKZFc537ByDXvH9nWnlGL7ND5ZOSnljH5VI9tDJD5LxI0WMbGUFfypTXNCUO9vwVioy5Zxn2v+LufAF1qni6HT2bwJNd3Fm/haF9Ra3ZnVZsjJB/vbc16n4furpfid8K18LTSTRSacx1lY3LLt29ZPQ59a+qorK3gUrHBHGrDBCoADTbbTbSzdngtooWbqyIATWvN73N53/PT01M/s8vlb8tfXQ+S9dvLqTxV8b/8AhK55IbqGzX+xFdyv7vyz5Zi9T5np3rx7xdrXi+K6sTqEE13q58MwtdRmRlki55kAHVgOa/RS40y0vJFkntopXXozoCac1hbO+9reJnxt3FBnHpWSjZJdrfgmvxvr6Gjldt9/80/00Pkb4beIBrHxP0GHXdVkvfDQ0VDYXFy+2OSTHz5PTcK6349aldaX4HWx8CXjM+jldUm8mYE+WGztOTnBGa938Q+CtJ8TWUNpeWw8mGRZUWL5MEHI6dq1Y9Pto49iwR7du0/KOR6Grl7y001/W6/H8iY2i9df+Gt+R8e/ErxJfeNI/B/j/wAK3MlxqVjHE89lBIcyK3DAqOuDXlXjXVr2OH4kzXF9Kt891ZyKskxGwswyOvA9a/ReOwtoRiO3iQeioBTX0uzk3F7SBi33sxg5+vFLS7a8/wAbf5Anor+X4HzHdaDpPjf4ZxaM+qwWOu3EkbPNY3JxHJt+TnPXpxXPafDrN58OfG1t4ytJYtb0G3MMN8WIE6gfK4Privr9dPto/u28S9+EAp72sMm4NEjBuGyoOfrRL3ua3UIe7y+R8WQ2t1aeDfg9eI8y+H764jGtTrISrYzt3n0zXpfwku9aHxC+JaaS0k3huNQbE5Jj8/byEP1x0r6FawtpLfyGt4zD/wA89g2/lTra0gs4/LgiSFP7qKAKbd2/O/42/K2hKVkl2t+Df53Pmj4ILbeIvAOtP4juGHi/7fN5iTyFZVcMfLAHpXm0l/q3/Cn9QnknuB8Qx4kZRHuPn48wbQB127a+3F0y0W4M4tohMerhBmj+y7M3Hnm1hM3/AD02DP50ut/T8Lf5F3/Nv77/AOZ+eGm+IdVt/GlwdQmmtLFdaT7TqcUrEwHA+UjspNT6h4kuo/iNq8i3Mseif21B5mrwysxgX6dNpr9CTpto24G1hIY5b92OT6mk/suz2sPskGG5I8sc/pRH3eXy/wCB/kS9b+f/AAf8z4z8A6xY3Pxo8bHUdQtZNEW4jKSTXBDk7eNgz3q7Joet+C/G0eoaRJNrng7XLzy7qBZC/wBlfPDDngV9fjSrJWJFpACep8sf4VKLWELtESBc5xtGKI+7y+St6jbvfzPleDw7pTftN3mksT9hXRWmEPmnAk6569axv2ZdStW8Sa0NWu7cxJq0yWe6cmYvu4GPTFfYH2ODzjL5Mfm4xv2jdj0zTI9NtIm3Jawo2c5WMA59acPdt5K343/4Ape8mvNP8LFmiiikAV8w/FHWPC8f7QGifYdUEfiayjeSW1jmPmXJK/LFtzX09VZtNtGuBcG1hM//AD18sbvzpfaT7Dvo13PijSfiX4z/ALY+Kch0XWnvJONvGbZfL7DPFd78OfivdW3wJhtbaG7vPErWzM1rkGdVIPz8mvp77NEGdhEgZ/vHaPm+tMj0+1ik8xLeJXxjcqAHHpSt7rj3SX3Dv7yl5t/fY/Pfwf8AFzxbp8ukyXtleXFnbM0iWl4SDcyF8dupFem/CX44ala/EDULjxVbeTFcyOXeYkGyQH5Vx2FfXD6VZSFC1pCxQ5XMY4PtSNo9i7u7WcDM/wB4mMZP1rRSs7kvW58ueIvF1te/Gi013wYYfEAW3dJ7exmPmq2OCy9MV45ceL/F+q/2w11FqVrbnWW+0/aCRt/dnavB4Ga/Qa10exsZWlt7SGCRurRxgE1JJp9rMrK9vEyscsCg5PrWajZJf1vcty3/AK6WPinxP8RNTvvhV4P0Z9QlOrQMH1GHJDrGQdhb9K4vR9Z8ftqmkfbJLwXu+2+wqS2Wj87nA7/LX37/AMIvpbX8l41lC87oELMgPyjtV3+z7UyRubePfHwjbBlfpWkXyy5/O5EtYci7HyF+1Bn/AIWh833v7Phz/wB9PRS/tSf8lUP/AF4Q/wDoT0VIH2JRRRQAVxvin4nWXhPUrayurC9le5k8qJoowVZvTrXZVwPxK8Kar4i1bw3Pp0UEkVjdiacyylDtx24OaXVD6Mqx/HbQf7WbT7i1v7SVZVhLSRDaHPQHmul1Tx9o+k67Y6RcXG2+vV3Qpjhq8i1b4NeJbj4h3viaCK0cC5WSG2luTslUDncNvB/OtPxh8LfEvii4GtqILbWbWVXtrcXGY9o6gtsyKa2TfzB7tL5HbW/xc0S6n1W2j877ZprBZrdlwxBOMr6io7f4vaTd3E0dvb3U4hJEjRqDsIGSCM8VxOtfB7Xdeg/tNDb6T4gSZWLRSmRJo8jcrcCq9/8ACbX5/Eg1SwtIdLvCrJcSw3R8u5Xbgbk29felqGmtjsZPjlpMei/2qdO1D7Fu2iQRjrnHr61c1j4u6foVjb3N3p98iXEoijVYwSSRkd64L/hS+tR/DC50tIITrU0gLK143lbd+eDt4P4U7xh8J/EXiXw5Y6RBZw2ccd0kskn9oOzgbcEg7fXtTfl5foCt18/+Adovxu0K4tbCe2hvLgXkrQxosYDBx1B5q2vxc0ePXrfR7uK5sb24jaSFZ0AV8dQDnrXmX/CofFken6FpzWFjNBplyzmaO8aJ5VPQnCferodW+E+o+K4zDe2sOn+TCfstzHcmWSGTqpyVGaPT+tAXZ/1qdcnxW0y4uI7W3trm4vnUyfZkUblUHGTzT9D+KOna5rn9lJa3dtdeUZiLiMKAo/GvPvCfw08W+B/Edprey11meS1FtdIZTHggnDLwevpWzqnhHxXP41udZtrOySOay8gf6SQVY9f4afb5/rb9Bd/l+h1Efxa8OzaTq2oJdFoNLl8m445Vs4rR0XxtZ6xYXV4YpbSC3G53mAClcZyCDyK8mj+D/iDw3qmpixtLTWdI1a0C3lteXGz97nnACc8Z5rd8D/CvU9K8K+ItEuJ3t9OvQy2dvJMZmtwR03EDjNTrZvrb8f62Hpdev4HTL8WtK+yQ3z213HpcxIS+aMeXgdzzwKT/AIW7pEa2rXENzbJewPcWTSKB9oVV3EL77QSB6VzFh4F8Ran8NZPBWpWdtaxxwG3S+jnLbx/Cdu0YP41R1r4aeI/Fdj4Vtru2trX/AIR2B9rJOT9ol8hoVH3flU7sn8qUrpPl+X4/8AcdbXOk0v49+HdV065uo4ryMwWA1IwyRAM8Bz8y8+xpF+PnhxtC1fUzFeIul2kV7cQNEA/kyAlWHPPANebeF/gd4u8J+GL/AE6K3sb2TU9HFpKZrtt1tMFxtRtnKHrjjBpsXwL8XaT8P/E/h21t7G8OtaXFEtxPdsJIZlTYY92wkp3HpzxVy3dv61f6f1qKPS/9LT/g/wBI9a1j4waV4dhtZ9VtLyxtriZIBO8YKqzjKk4PAqbWvitp+ireSNZ3lzDaqHklgQMu0jIIOa5qX4d6nqVrBpt1pFt/ZzTpJcCW+aUkeUUYjK/7uBVTT/hR4g0Xwj4q0ZLuLUhdjZp5mcqVjxwrHB6VMutv62COvLf5nSQ/GfTprnTYF03UBLqCM9upjA3KACT196uXHxW0yHUEsRbXT3exXeFVG9AehIzXE618MfEF/ceDX+xW80el2rxXSretEdxUD5SF5HFQ+KvhjrniG+sbqPTIdO1G12CC/tr1t6gHlX+X5hVu1/n+Alqvl+J7fDIJo0cAgMM4PWn1BZRyQ2cKStvlVAGb1OOanpAFFFFIAooooAKKKKACiiigCG8uDa2sswXeUUttzjOK5/wr4xfxR4fm1GKxaORHZBb78kke+K6C8hNxazRK21nUqGIzjIrjvDfg/WvC3h+Sws9RtXneR5POkgOBnpxupdx9jlm+PVxZ6lcaVqWgfYNUjlKojXIaJ12ls7sDnAPFaFr8Zrm+m0K4g0B5NH1R1hF2JxuRz/sY5Hvmqi/CTWtX0e9s/EF/pV/PPJvS6t7No3jzkE8ucnHFWrL4Y6/oepaVFpeqabHoOnxhIrWezZ5QQOWDhwM/hVR6X8v+CJ9beZ0Pjj4i2/g2+0a0Ns13PqN5Fa4U48oOwXefzqmfigLrxhrXh/T7D7VNp9lHdCZ5QiSMzupXOOANhyayPG3wRTxzqGn6ldalNbahBdQzyGBmEbLG+7aFzwSO9Rab8D/+EV8WX+vaLqLO9xYJZra3xaRM+Y7sx55yH/nUq9tfP8lb8Ru3Ty/PX8DpfCvjy88VeCf7at9JU3uWRbNbgMrMDj74HT8K5KD4/MbXy7jQ3t9WhW6luLXztyrHb48xlbHPUYrb0P4e6z4S8L3el6Ff2VlNcNJNve3Zo4pHOflUMPlHpmuem+CetX1rbyXer2H9pra3VjJLbWrIjQzhd5wXJ3ZGc570O93bt+P/AA+/kCt17/gdPb/F6wv/ABJoOl2du866pCZvPDcRcA7T6nmqfib43ad4Z1e7t57ZmsrORYbi5DfcYjIGKxof2fbXw/rWk6xpOoXCz6ajn7PIzMsrEADjPA4pmqfA+48YTXM2pXMdtb6hIs93bIhJ3gY4OeBTfl5/np+ALzNjS/ivbeMrPULL7I1rJNp8l1bktnfHgjPsan/Z/wD+Sb2X++/86zdC+EreD7e+v7m9W6a3017O2VE27Y8E888mtL9n/wD5JvZf77/zqnbp/X9InW56RRRRUjCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAGTK0kLqjbHIwGx096+ap/F3jOy+Mmt6AfE1xNY2OnNfJH9ni+Zgc7fu9O1fTFcrH8MvD0Xi+48TizJ1ieLyJJjIxDJ6bc4qbO9/X8tPxK+y16fn/kfNsfxu8ZN8MLLx1/ahNzc6obQ6d5S7Fj3bcAYznvmuo8J+LPGOrfGibw/ceKLhdPjsUvNht4hyeSp+XpXrEfwS8JQ3CuunfuluDdLb7z5QkPO7b0q8nwr8OR+KLnxClmyarcQ+RJMsrDKemM4q07O/wDW3+epMtU0v61v+Wh5lZ/Hm8X423HhK92RaXc2jCxuNuC0yjkZxWj+zd481jxhpPiG41/Uvtb2+qS20JdVTaitgDgDNdfq3wT8Ja3Npc13p7STabIZbaUTOGRj1OQeab4f+CPhPwvIz6bZzW+65N2yi5cqZCcliM0R037W/FO/5oJa7d0/wat+TO9opKWkB4t4p1XxZpvxy0S3sPEay6JcRs17pcsUYSFR91g2N2T9ax/jL8Stc+HnxE0C8g1W5l8PzpKLi1jgjeElVLBdwG4E49a7zXPgH4Q8Q+KZ/EN5a3T6pMuxpVu5FXHsobFGnfAXwlp2pG9FrPcPt2iO5uHkQcYztJxnFSr8qXVXLdrt97HzzcftW6xe+G4mjuZbfXdQuFKQiFfKt7dlJXaccngda7Bvjl4mvP2e38RwTQrrkcvl4YAPKAcfKMdT9K9Qt/2dfAttb3ESaOu2YryzklccAKc8AZqab4B+DZ7dIDp7rCihVjWZgox3xnr71T2aXkK/vJ9j5t8C/tdavqc2nWerXU0NqjeZfTLCvnoC2Ah4x17ivQfAvxN8V3nxourTX7nU9P0K4jMmnQPHC1tMg6HeEDg+xNejH9m3wEWib+xlDxnJYOcvzn5ueea1k+DPhpYZYjDcOjnK7rhyY/ZTngfSqvqn6kPZo+bfGf7Ufi3w94w1QW+JbOOaS3jtvLBAwOGzjNYS/tU+Nzt0r7R+9mkSQXvlLlFKFivTHUV9VR/Avwal8922krJM6bGMjFs8Yzz3qD/hn/wSNOez/shfLaQS7tx3ZAwOevSs4ppJM0bTbaPIfE37QXiD/hUvhHUrWVLfVdUk2XEiqpKgA847ZxXB6T+1j4z1O+0+ZsRx27wRSw+UMXG+XYT09PSvo6b9nTwjc37SyWbfZhGscdusjBU29xz1rUX4G+DEvLG5XR41kswoiAJx8pyMjvzWkWlPme17mb+DlW9j54/agbd8Ud2MZ0+E/wDjz0Uv7Un/ACVQ/wDXhD/6E9FSM+xKKKKACmSTRwgGR1QE4G44p9eL67ctN8TNZg16Ro9OSw3WW8kIWwc496V9bDtpc9l86MNtLrnrjNMN5AvWaMf8CFfNPw1vNQg8WWtzr8skcMlnIkLzMQGUE4/HFanjPQ7K30/QbhgySXN/tLbz8yk1Xbz/AM7C7+X+R9CJcRSNhJFY+gINP3DpnmvkXxWraX8TrmG1d7bS4J4DLdxSMWgH09DXa+O/GmoQ+LNL8QadcyzaFp8i287xv8jhupIpLVJ9xvRtdj6C8+MSbDIu/wDu55pfOj37N67/AO7nmvne31SaH4mWd0s8Wt6Tf3S+WyORNauR0I7rWP8AHqe6X4pSpahjGLKJppI3IaBd/LgClf4fMfLv5H081zErbTKgb0LDNK1xEjBWkVWPIUsM181QanBcfEDUTDd215AtnEVkuZSMnHUD1rc+GraV4m0vU08Q3ONZW7YhHch1Ufd2j0p9Lknu/wBrgOcTR8f7QoN3AvWaMf8AAhXzD4RurceF9e8+W22rNdLHI0redwTjj0qzcabYN4Y8DXBdjJc3CpI28/MPQ01rb5fiD0v8/wAD6ZDq2CCDnpzTWnjWQIZFD/3c818/fFHXtQ0XW9N1PRGmGj+HJYxdJG/yMrHDBh3wDVfU9YlX4iW2pwXEWuaNfXMQ8tXIntXIGCPVaUfet6/1942rf1/Wx9FSTRwrukdUX1Y4FI9xFGqlpFUMcKSwGTXj+u6gknxoFn4hm8nRvsBNmJGKxtLnn8cVhaPb2Vl448U6dqk7rotvpcbaR5rnYVZpDKVPc52fpU30v6/hf/IdtWu1vxt/me/edH5mzeu/+7nmgTRmTYHUv/dzzXw2moa/dXkbak86SLp9q1xdh2862i85sSY9doGfrXV/EvUXuPihqktndudLEGlyT6nBIS9snmMTKB0wcDPsatK7S7uxL0T8l/l/mfW5uoVYqZUDem4ZpTNGqhi6hT0OeK+dNP1Czuvip42Lz2k1h9rtCHmlOcGBD8g6cmqGn/2j4fks7QtPqnhvVtQBjcMWNrJu5X/dNKOtvMHpc+mPtkGcedHn/eFKt1CwJWVCB1ww4r58m0HS08ceNrbkR2mlpJEu8/I2G5rF8OsL74c2iLqdpp19JEvlTCRmZiD0kz2NJO6v/XX/ACKtrb+un+Z9QRyJKuUZXHqpzTq8w+BOozXuiX0d1aLa3cM2yVonLRyH+8vtXp9U9CfUKKKKQBRRRQAUUUUAFFFFABTXcRqWbgAZNOpkwLROAMnB4oGc3/wsbQf7HuNU+1n7FBP9nkk8tuHzjGMZ60+6+IGj2Wt2OlzSyJc3uPJPktsYkZA3YxmvNz4L13/hXuv2H9mt9suNSaeKPePmQsDnP4Vs+I9D1bWPEHhtrS3urVtNdHlbePKddvIx60Lpfy/LUH1t5/np952eseO9F0HU4rC9u1iuH2kjBIQMwVSx7ZJA5pmk+PtH1rXNR0mCaRb2xQSyrLEyDYSQGBIwRlW5HpXlHxB+H+u+J9d1mW2s5Fi1qC3gEjMM2/ly5Y/iDn8K07rwZ4j1/wAW6vqOnz3Gk29zZR2bpdkOpKO33B2BB5+tJbL5g+vy/wCCej6X450jWtAm1myuGubCJmUvGjMSVOCAAMmsqP4v+GZtKgv1vG8mXzDtMTB0EZxIWXGQFPWuU+E+i+IPAPge50zV7B7qcyzSJ9k2rhS3GPfvXLXnwb1q88LOsU12mrTPd29u0kgJS2uGG/zD3I60/Tsvv/4f8Bq3Xv8Age4Wvi7TL7UI7K1uBc3DxiXbEMhVIyCT2zVXUPiBoelat/Z1zerFcZAbIO1SegJ6A14p4b+FviLwD4me7ge4lEVx5klysnyy24UAJj1FN8WfDfXPHF1qv2O3kht9WuEuVuHYAxADBFD6W/r+v0El3PYJPHGj+JtH1eCwuhLLHbSNtwRuXB5GeorH/Z//AOSb2X++/wDOuO8E/D/WdEkuLu/gNrDY6O9l94HzW5O6ug+B/iHTNJ+HdjHe39vauXchZZAp+971TSWxJ6zRWH/wm/h//oM2X/f5f8aP+E38P/8AQZsv+/y/41IzcorD/wCE38P/APQZsv8Av8v+NH/Cb+H/APoM2X/f5f8AGgDcorD/AOE38P8A/QZsv+/y/wCNH/Cb+H/+gzZf9/l/xoA3KKw/+E38P/8AQZsv+/y/40f8Jv4f/wCgzZf9/l/xoA3KKw/+E38P/wDQZsv+/wAv+NH/AAm/h/8A6DNl/wB/l/xoA3KKw/8AhN/D/wD0GbL/AL/L/jR/wm/h/wD6DNl/3+X/ABoA3KKw/wDhN/D/AP0GbL/v8v8AjR/wm/h//oM2X/f5f8aANyisP/hN/D//AEGbL/v8v+NH/Cb+H/8AoM2X/f5f8aANyisP/hN/D/8A0GbL/v8AL/jR/wAJv4f/AOgzZf8Af5f8aANyisP/AITfw/8A9Bmy/wC/y/40f8Jv4f8A+gzZf9/l/wAaANyisP8A4Tfw/wD9Bmy/7/L/AI0f8Jv4f/6DNl/3+X/GgDcorD/4Tfw//wBBmy/7/L/jR/wm/h//AKDNl/3+X/GgDcorD/4Tfw//ANBmy/7/AC/40f8ACb+H/wDoM2X/AH+X/GgDcorD/wCE38P/APQZsv8Av8v+NH/Cb+H/APoM2X/f5f8AGgDcorD/AOE38P8A/QZsv+/y/wCNH/Cb+H/+gzZf9/l/xoA3KKw/+E38P/8AQZsv+/y/40f8Jv4f/wCgzZf9/l/xoA3KKw/+E38P/wDQZsv+/wAv+NH/AAm/h/8A6DNl/wB/l/xoA3KKw/8AhN/D/wD0GbL/AL/L/jR/wm/h/wD6DNl/3+X/ABoA3KKw/wDhN/D/AP0GbL/v8v8AjR/wm/h//oM2X/f5f8aANyisP/hN/D//AEGbL/v8v+NH/Cb+H/8AoM2X/f5f8aANyisP/hN/D/8A0GbL/v8AL/jR/wAJv4f/AOgzZf8Af5f8aANyisP/AITfw/8A9Bmy/wC/y/40f8Jv4f8A+gzZf9/l/wAaAPlf9qT/AJKof+vCH/0J6Ki/aauob34mLPbyrNC+nwlZEOQRufoaKAPsmiiigAqtdaba3xU3FvHMV6F1BqzXz98ZviXrvhHxyljp+oSwRyQKYoxErJvLY+YnoKV9Uu40tGz3afSbO5VBLaxOE+7uQcfSnyWNtKqK8EbqnKhlBx9K8U/4TTX28cS6fc3lx5aWkcpSzjVlDEc8ntWr4P17XPiF/bM0WqtpxspvJijVAends0xHqj6XZyM5a1hYv94lB831o/suz8kw/ZYfKJyU2DB/CvEPCvjDXtQuNahutSu3ls5pESRYV8rCjuaoReKvFM3hvQNQOvSB767MDgRrgDOPSha2t5fiPb8fwPe49FsIZhLHZwpIOjKgBqWTT7WaRpJLeJ5GXaWZASR6V5H8TviVqngGbQoLeZbpEkQ6hI6c+WTjIxwKqeLviPquk+ObWO4mms9AvPJ+yX1ugkjyeqSdxn1oWtvWwPT8z2JdF09W3Cytw3qIxSjR7EXHni0hE3TfsGa881HxXqOufEkeGbW7NjbRWguGmUDdIT0xntWPp3iLxDfeJtd0ObVSn9kW3mrOqAGViCQT7DFK+l/X8At+n4nrS6NYLkCygAPX92Oaf/ZlpsjT7NDtjOUXYML9K+V7348eJ7i8sXju5LWSaBQsaxAxtJvK5YnoDit3xZ8VPFOj+NItOi1EpNKkOyMRqYdzY3ZbtVLW3mD0ufRrafayRyI1vEySffUoMN9ahTRLCOZZVs4VkXowQZFeO6b4w1y+8e6zplxfXQjgMIj+zxKUQsMtkntWdN8TPEOiapqWj6veGOG5utmm6iqD15jbtmkuluodz3e80u01Aobm2inKnKmRQcUk+k2V1s821ik2DC7kBwPSvIdMvvEc3jrVdKfX5mgs9PW6X92vLE89qx/CvjXxXrXgGa/tLq4udaEN2YxcRqkMjJMyKqn1wB+VLpf+v60C2v8AXqe7tpdmzOxtYSWXYx2DlfQ+1N/sexw4+xwYddjfux8yjsfavPPhH8QE8Q6Tq91fXlzHJZSAXFnexbZbQhQWBx94ZyQasfFTxwYvg7r/AIi8N3+Jbe1klguFQ/eUZ6MKcvdCK5nY7oaNYKzMLOAM2Mnyxk46VMtjbrGEEEYQHcFCjAPrXguofErxD4R1nWoNVujLoU6RxWd+EG62uPJR9rezFuDWvcaj4iHjjQdMXX5fs9/aNcN+7Xgjp2prUlaq57F/Z9sZJJPs8e+QbXbYMsPQ1D/Yen+Xs+xW+3+75YxXz/4S+KHiW9+KI0L+0WniW/kjljuIlVDCo/hbu2e1dYvxeubf4vNpFwyLoUqGOKTac+av3smlH3uW3UqXutrseuWtnBYx7IIkhT0QYqaszRvEmm+IFlbT7oXIiba+FYYPpyBWnQIKKKKACiiigAooooAKKKKACiio5/8AUyc4+U80APyKTcpOARn6182XnjnXrPRksrC5ac3GszxyTSyn5Y0Xds3ds4xW/b6pbeKdU8L6pZatLpmpM6vPYyXY2iIcEFc85+lEfet8vxVwl7t/n+DPdSQOvFJvXkbhnvzXh/xo+IV1p/ibw1Y2rXkNqup2vmzW6ZSbdKAVznpjNUPG2hz6Hqnim+0nWb6N7ayj3mednjNxLKG2Yz8o27Rx0D1N9ObpqvuSf6lcutvT8XY+gAwYZBBHrSblwDkYr580vxxrC/BPVbsySW+sLeGGaEvuNupcBtp7gDvXKTeNtdPiXW9Ja+nTRbG1vrizud5/eSpDEyLu74Zm4pvRteV/wuJK6ufV7ANwQD7Ui7VwowPQV474J8RahfePtJN/dSIZ9Cjnlgd8KH3HLY9a4/4kePNf0/XNcutPuJGubS6jitLdGysiEcnHenL3XZ+f4Owo+8rr+tLn0D4jYHw/qWDn/R5P/QTXgfh/SvA1j8IbbxD4v0eG/ht2ZTI0e9gC1Wfh74n1XULieCe4kuYbnRXubnechJuRj247VTbwhq3jn9m19I0aBLi+mkO1JH2Dhs9cUp3itP61sVC0pWY5rr4GLpV7fN4etUFnCtxLC9tiQRnowGeRVuOz+DLaXFfyeF7aC3mCGJpbfaJN33QDmuB179m/xlrtjq9+bWCC9l0hNOhs1n4ZgOWLY/pXVWfwd1qf4aWXhDVfDv2mzWJPNmN9mVXA5KHHGDT6P5fr+gl0v/W36l3xCPgt4Xjsn1DwrDELtykYFrkkj8aq2epfA3VNRt7Kx8NW93PPA1zGI7bqinB79c1zbfs6+MLuPwpp9+W1PS9Pvmd2nucSpAeik45OK2tf+AGqab8Y9M1jQtHVfD1hYNFHHDd+WxkJzgjHINC3V9rv7rB0dt7fqdPa+Hvg/fasdOt/C9pLcqVEiLBzGWGQCM1sN8O/hGviJ9DOg6YNTSLzzD5fO31rhfEXwb8Sa344s/FthYNoOvpKpme2uswzxD+F1x196XxT8I/Gx8e6L420yCOfU1kMV7aSTBUMJ4645oXS/wDXYH1t/Xc6rw94O+EnijUDa6f4Xs58O0fmrCCu5eoPpWDeS/BDTtcv9LuvDdvDNYyCKeQ23yIx6ZOak8AfBfWvDHxUTxFp8cui2N1vbUbD7R5kMjnoyDHBrl/FnwH8ZeIvE3jVUsLeKw1q4jaK6afJVQeTtx1/Glr7vp+I9NTqre3+DF5r1zpFt4Wt7m6twrP5VtkYboQa6DxP4D+EvhSWwgvPDNi15fnbb20cOXf8K888E/AzxZ4J+Jd5rX9nC9tkgihgYXm0OVABLLivQPiX8N9d1T4keD/GVhEl1/ZislzYl9vDDqp9qrS0fPcnv6aBN4G+E1no95qV74Xs7C2tDiZriDbiszxfpHwZ8F2Wj3d74atJLfVmC2rwQbt5IyK6j4leEdX+Juivo0lgNPsbhGMsiygtnHAxj1rxmT4H+P8AWvCvgfQtWsIZI9B1bdJMt3hmtRnB6dcHpUq7dvNf8ErRK/r/AMA6ax1T4Gatf2FnYeG4Lya9ga4hWO1ySqttbv1BrV8H6V8H/HGr3Wnad4RiM9rMYJjJa4WNwMkE0kfwPu/Dvxy8M6roWlQQeF9O0yW2f978wkZt3THP1qb4XfD7xZ4Jn+Il1Lp0Pn6tftcWO2cHKnjJ44pq2/k/vTsvvWon5d1+K1+5lxfCfwcm0PX9Vt9A065tdDaRL7y4smMoMsMfStPwX8L/AIXeO/DlnremeFrJrG7QSRNJDglT7V5jF8DfGnhHXfiDaaPBHf6D4p0Zt3nThDHfFCp4A6EEZPtXqPwL0XxV4N8G+HPDuqaTDax2doEnnW435cdgMCnHVa9l9+t/yVvUUtHp3f3aW/PX0Nj/AIZ/+Hv/AEKun/8Afuj/AIZ/+Hv/AEKun/8AfuvQqKQHnv8Awz/8Pf8AoVdP/wC/dH/DP/w9/wChV0//AL916FRQB57/AMM//D3/AKFXT/8Av3R/wz/8Pf8AoVdP/wC/dehUUAee/wDDP/w9/wChV0//AL90f8M//D3/AKFXT/8Av3XoVFAHnv8Awz/8Pf8AoVdP/wC/dH/DP/w9/wChV0//AL916FRQB57/AMM//D3/AKFXT/8Av3R/wz/8Pf8AoVdP/wC/dehUUAee/wDDP/w9/wChV0//AL90f8M//D3/AKFXT/8Av3XoVFAHnv8Awz/8Pf8AoVdP/wC/dH/DP/w9/wChV0//AL916FRQB57/AMM//D3/AKFXT/8Av3R/wz/8Pf8AoVdP/wC/dehUUAee/wDDP/w9/wChV0//AL90f8M//D3/AKFXT/8Av3XoVFAHnv8Awz/8Pf8AoVdP/wC/dH/DP/w9/wChV0//AL916FRQB57/AMM//D3/AKFXT/8Av3R/wz/8Pf8AoVdP/wC/dehUUAee/wDDP/w9/wChV0//AL90f8M//D3/AKFXT/8Av3XoVFAHnv8Awz/8Pf8AoVdP/wC/dH/DP/w9/wChV0//AL916FRQB8YftGaRZ6D8QodP0+3S1s7fToUihjGFUbpDgUVb/ak/5Kof+vCH/wBCeigD7EooooAK4jxZ4H8J6nqz3+siP7VNF5P7yTHy+w/rXb14zrUM1l8TNauNYhkm06ax22h2FlDYOR9al7/eUtv67m5H4D8E6XqSzfblhupIlQFrvBZB078irp8F+FtD1I3q3QsnmGWVZ9qv7kZr5q1Hwz4ma6tEktJ5gICzBo2LCLfkAHscV6T4HvrPT/Fk66/HcNY3NskdkbmNj25Xp1q1qS9D0y1+GvhaHzWgkIW+kMhC3BxIxHOOeadb/Dzwm1ra6TEysNNl89IRNlo265IzXmfxNt9Tubuz1PQLadLPw9IkixKGBcE/MAMc8Vna5Nq6+OD4k0O0unF9Atvcx+Wwxkfex7VKfb+rbFNf1+Z69qek+DdSW/iu7u2l+3DyZQ04JOOw54qnZ/D/AMH3HlwQ3S3EduEfyDcbgAn3TjNeB+H9JvLGbQ0+z3CSR6jOzyzW7MBnueOldtrnh+91DVn1vw+sq6rYWYBjETIlyhzuXFPaz/rYW91/W9j0/X9L8H6vqVrfT6hb297Cvlxyx3ARivp15pmteFtCe+sZIomkmvB5BmhlwXTHc96851bSVutL8DTzaVJFcTXIa4TyiSvHO6pvi3Bq1zqNtqWiW8q2/h10l8tAw38/MAO/FG2/f/h/zDfbt/wx29x8O/AVxqTQSG1W7WEWxg88AheoGM9aWP4V+Cru4u1G24nEaxy7p9zIB078V4dq8d9rvxGudYFjdDR2uoJpmWBlkX5RyOOmetdjb3U/9u+LbeytrkSaiUhhkaJlGCOTnFLW1+uv9fiGl/LQ9Ig+G3hTSmn1NJmjFwFDzfaTh9vTnPNaMXgXw1rWm+WsUd7bGf7Qrb9+JAeoPavD7G01D/hC7rwnqM95p+o6Vfq1peLGzoc8rk45HrXsHwVur658Hj+0bNLS6SZkYxqVWTB++B2zVLW7/roLaxuw+A9Jt9cvNWSJheXcAtpX3HlB2xWTZ/B/w/p+lpp9ulxFbIXKoszcF2LMfzJruKKQzB8O+C9N8NtevbRbpbxg08khyXwMDP4Cn+JPB+l+KvDd3oV9bg6bdIY5Yo/lyp6jituih67iWmqOWk+G+hXGn39lPa/aLe9ZGlSVi2SqhVI9OFFTyeAtIk1qw1Qwt9rsYfIhYMcKvpiuiooDpY4Y/Brwz5zzC1dZ2uTdeashDCQjBINWrn4WeH7q1soJLZmFnL50T7zu3epPeuvoo2AhtbOGzTbDEsY77RjNTUUUAFFFFABRRRQAUUUUAFFFFABSMAykHkGlooAxX8G6M9u0B06DymkMpXYPvnqfrVZvh54ca/ivTpFt9qjACS7BkYro6KAM6Tw/p00MMUlpFIkMgljDLnawOQR75pbjQbC6jvElto5FuyGmDD75AABP5D8q0KKAMaLwjpENu0K2MXlMpVl28EHrmmN4J0R7WO3bToDFGxZV2Dqev51uUUAZVz4Z024keb7LGlw0Pkecq/ME9M+lVbPwPo9oYXNnHLNEu1ZJFy1b9FAHOah4d07RtD1aSztI7d5LeTcyLgn5TXNfs/8A/JN7L/ff+ddt4k/5F/Uv+veT/wBBNcT+z/8A8k3sv99/50AekUUUUAIzBRknA96RZEbJDKQPQ1yvxSl8nwJq7iQxFYWIZTgjivDbS81jRYrDX9Jupr+GHS1N9YByxkQnBYD1FTzb+X/B/wAirbf12/zPptZkbgOpPsaTz4+nmL/30K+cLrULvwyfDXia0+1T2WrQG0khJY7WYna2OxqXU4ZNH+IljYmcOhsTJIk9wVAY85q7a29V9xPmfRfnJu2713dcZ5pPtEX/AD0T/voV85R311a+ObaOecato19OscctvMfMtmx90jutE1jbx3njkLdzD7EuYf3x+T9am+l/X8ClHWx9HrIr/dYN9DSNNGvV1H1Ir5S0bxTqXhHVrDVba6mvbO5tlt5YQ5fa5HDY+tUNP1a9XSbI3F+1xdPrjq4knKgjGdufSqtrb+t7frcnp/Xa59erIjdGU/Q037RGOsij/gQr551v+0rbVLXU9Bu911aRM89jDMXSVe4+tU9euINS8B6DrSy3FrPeapFG6vIVIBkAK4pdvW33uwf1+Fz6TMyLty6jd0560rSIrBSyhj0BPNeARsYdX8e2mpXMtuLCEf2YrSEfL5eQy+p3Vyun+IPEFpdaNqeryHUrWdreO4t1kKz2z5wrAdwe9Efea87fiNqyb7H1XRTImDRow6EA80+gQUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVQk1/TYdQFi9/bpeEbhA0qh8euM1frxD4hw6D4k8dQaYq3FnqkYbN5HbvyzKQBvxjFK+qQ0tG2evL4h0xopJBf25SM4dvMHympZNXsobE3j3cKWgGTMzgJ+dfMcfw/8STX19em58uz05Ujj+Q7bxlXByO9d74XkTwn8MXg8VQyXErbpPsyxM+AegwBT+y2FtUj1dfFGjuLcrqdowuDiIiZfn+nPNXft1v8AahbefH55G4R7hux64r51axsZvDOkJoERmvI71ZxBPbOp256KSOK1fD7+IrX4wNqGs6Y8Fs1rgzKSyqOwppa2/ra5PS/9b2Pb49asJL5rJLyBrtRkwiQbx+FJJrmnxLIz3sCrG2xyZB8reh968g8SC8uPiHFqHhy2ju3EDI4MRRlb1LV5pp+l+JLfVbqTVNNuIbFdRZ5wNzh2KHB+mahO/wDXnYu39fI+r5tStLa2FxLcxRwHpIzgKfxqP+2LESwx/bId8wzGu8Zb6V883T6gPCvhiyu/Oke2keS6g2ksEbOzI/KuV0fQfFEMd3DdRXJv7iSFtOYqfkj80EjPbitEryt5k/ZuQftSf8lUP/XhD/6E9FJ+1BkfFDDdf7Phz/309FSB9i0UUUAFRyRxyY3qrEf3hmpK+bvjl4u1bQvH621he3cEb26kGGTCRNu+8w9KV9Uu5SV02fR22PP3Vz06Cs/VPD+n6tLbvdQJI0Db489j614hH4g1GTx7LbPfTX0S2UUhMFwEQNjlq1vA+oXPjxtca/1aayntpvLhjSXaVUd8d6fn/W5P9fee0bY8YwuPTijbGvZR+Ar578Ja1f3E+vx3N9dSrbXEiJcm5AAwvAxVCG81Gbwp4avm1y8868vTDIfO6rmmtbfL8Qel/n+B9J+TH/cX8hS7UT+FV/CvEfix411XwjLo6aRcSy22nukt+cbi0ZIBBPat34xeIHk8F6Jf6ffvapdXsA82F8ZRjyM0t1dd7DtrbyueolU4yF46cUu1GB+VSD14r5c8beMNa0bxVJpFpqt1daetxCVkEvzfMOU3V6nq3iS+8PfC3V9TsxK19EhZUkk8xk98ilf3XIfK+ZR7npwji5AVPfgUBIuoVc+uBXh3ia+vdF+H9h4g0zWZ7i9kjjWZfM3A7yMtjtis7xnrOq6XqFlp+l6pM0V9YGSWbfnyn7NntTeja+RK1Sfc+gXhibO9EOeuQKcmxFwu1V9BXgPhfxFq3iHV7Pw9rd5dWuqWds7ySwsVW4TblXzXP3er6pa/B3+3E1i+lvPt5hO2bllEpGB+FLz/AK3sNL+vlc+oNw9aNwPQ5r5dtvGGs3XgezupdamSSTWo4RE0mJYoyQCjGqel+O9ctNR0/wD0+78ibxJc2Ek7TB1Mez5E29fvEc9qq2tv66f/ACQul/66/wCR9Xbh60bhjORivDvA+qX2pfDfw5JcajPJevqTpMxk+cqGYYPtwK5f4feM9U1jXvDOh3+pzLp15calLNctJgyNE+I4t3pgk49qFrLlDZX/AK6/5H0ZqmtWGiW6z391FawswUPI2ASegq1FcRzRrIjqyMMhgeCK8NvLFr34nL4R1LUJLzQVsJNQikmbO+RpGG3d/sADH1rjtH8aa3feINGspri4kt0lubdUilEfmohwrGpTvbz/AE0/NFOO/l+u34H1NuHrRXzxq/ijVtD8V2RvLi4uNDneGJJ7Wfc9tISPlcdwfWvTrjxLcXXxKttDViltHa/aGP8AfJOKpa2+f4EvS53OR60teX+FdXuD8UPEsE13LNbW8askG7IX6CtPxZ46abwNq2oaTFcRz2/yDzoihznBIqb+7zFcvvcp3maWvIfhb4g1HVJNYs57mS4gihWRJmOSGIyRmuu+GXiS48RaLcNc8yW9w0O7+8AetVbWxPS52FFFFIAooooAKKKKACiio7j/AFMmem00DAXETIziRSi9WzwKZ9tg3qnnJuYZUbhzXznf61q9r8N/Edvp9rdXSvf3AkkhY7o1HpmsjS9U1b/hLPDU5FyNP8uAXMMmfNRscFfUetOPvNfL8VcJe6m/X8GfU8k0cOC7qmeBuNMjuoZZHRJUZ0+8oPIrwP4i+MNctfiP9sswLvTdPt4nt7Mg4uGeQK5H+0o/nXCS694m0y58UtZvO4nMq2VwAd8UbXm2XzB6qGO0+lSne3nf8B23+X4n1x9qh8tpPNTy1+824YH41EuqWbxh1uoWQnbuDjGfSvMfhtfr4h8JaloetRIY7WR4Q8ZI+0xr/H+Nea694P1Lw/4UOr6Oha0vEvFj08u27zJCqwOvuNo/Om9GKPvH079pi8zy/MXzMZ255oa4iWQRmRRIeik818veFbvxHYa1YjVZphrEeqMs27OBbBRg/TFTfEXWNcn1vWp9Mllk1D7TH9g8snBj2849qHpb+u3+f4MEr/1/XY+ivEFxFNoGqCORXK28gO05x8prjf2f/wDkm9l/vv8Azrzr4b3WpyXVwrPM8DaK7Xm/OBPk+vfFei/s/wD/ACTey/33/nVNWJuekUUUVIyK5tYbyFop41liYYKOMg1Bb6PY2oIhtIYgV2HagHy+n0qW+uksbSWdzhI1LE14v4b+LmreJbTxjZlo7bUrJGnsGA4aPoCQfepvv6XHbZnszabaNDHCbeMxRnKJtGFPtUNxoWnXlx589lBLNjb5jxgnHpmvnq8+P2uyeCdDMPlprq3Kw6kNn3R7D3rdj+KOuzeB5/FonURxXPk/Y9vVQcH8avu+39fqGui/r+tD2SHw1pdvcCeOxgSUHIZUAqU6Hp7NMTZQEzf6w7B8/wBfWvnvwj8ZPE/iDxwmkw3aMJbhlMMsIUJHtyCG7kZrqYde8Ut4n8RWJ1hTHp0Pmp+6HJxmk9Fdh1sesx6BpsK7Y7G3Qeixio28MaQwwdNtSN2//VD73r9a8Qm+IniabwzpH2TU1l1zUZPLihWIYA3YLH2AroviD8UtS8B3nh21Z4rrJQalJjoDxkenNP8AzsL/AIc9Ut9GsLV98NnDG2MZVADUc+l6XIsdvNb2zKrb0iZRw3qB615z4f8AF+r/ABE1jXE02+XT7fT3EcQ2A7yRnJ9q53xj4vXRfit4XW9jjmiUi3u7oEjbI33eOmM0lq0u4PZvse1XehaffTLLcWkMsg43MgJx6Ux/DumSXK3DWMBmXBDbBnjpXk1x8Sta1LSPF+u2k628Gh3TwxWpXPmBD82fr2rU8ZeNtXktvA02m3Asf7ZmVZgyBsApniha2t1t+Ow2t79L/huer0V4rD8WNYsdN8cadctDc6zo9wLWzuAuEmeRAyZA7jPP0rqfAfxAl8bfC862CsWoJbOZVA+5KoORj6ilf3XJbJJ/eFtUvkegUyG4juE3xOsi5xlTmvAbf4m+JtL8P+G9TvL2O9h1aVraSERAMjYJDDH0qh4V+I+t+HNO8LarqF0n9hags0UwWMDZMCdvPvT6tC6H0jRXhereNfE+m6tp8R1BfKurKa52mMZGPu0zRvid4g0eDwjfaneR31prErQTR+WFaMjOGBHaha/18v0Bnu9FeUfDn4s3Hijx7rui3qxxwqfNsCvV4+h/WvV6OifcOrXYKKKKACiiigAooooAKKKKACiiigAooooAKjMEbNuMalvXaM1JWf4g1JtH0O/vkjMr28DyhB3IBOKTfKrsaV3ZFzy4wu3auB2xStFG3LIrfUCvnzwv42uvFGiahaa/e3Gm3csP2pLqGbaMNnag9CD2rpNU1LWNF+D4kXVBdakmNr+ZlpBnoSO9OXuptgtWkj11beFWDCOMHsQop7KrdQCa+S9P+KHiK5s72VrqeKexhWSK3Y8mTdgr711nw1+IWu6prGjXF5PI0l95ouLdjxHtPHHamldieiufQyQxRsSqKrd8DmlaONlO5VI9xXzF4y+J3iTSZru9tJ5HuPtb2/2cchYx0OKrD4ieIP8AhJLXRft039mzos0l1u5VyhOzP1qU7q5TVnY+nhpdoty9x5Kea42sxHarHlx7lO1cjpxXgl1491m+8G+F1luWt3vJZEnmBw21c7SfriuP0f4p+J76C9u5p5UuNPkijtounnqZApYjvxVJXlyk9LmT+1J/yVQ/9eEP/oT0Un7UDFvihkjBOnwn/wAeeikB9i0UUUAFYeo+C9F1a+kvLvT4p7mSPymkcZJX0rcrzrUvHl/feMdR0LSwkbafbfaJZJB949gKWg1c3ofhr4ct5/Oj0yJZdoTcOuB0FTL4C0OO/N4liiTkYLLxn615x4G+M2o+MvEq2SRRxQC2Z3453qcflUuvePvFOmwWE8bWpS6uvIAK8jnGart/XkLujv4/h34eieZk02JTMxd8fxE9zUi+AdBS0tbVdNhEFs/mRJjhG9RXkOp/GzxDonjZtBkS1uZxLGiwqCGcN1I+ldj4o+Ln/CO+ONH0Z4FNvdgLNKW/1bnoKUdbW6g9G79DtrjwnpN1HdpNZRyLdrtmDDO8ehqG88E6LfaRbaXPYRyWNsQ0ULDhSOmK4G2+K17N8RG8PzmOxbzQI451I86P1VuhNZvxS+MureCPHH9kWot5EaCOSKKQHdIzNgqKXbzKs9fI9Im+HHhy4hEUmlwsgfzORzu9a07Xw7p1nZTWkVqgt5sh4yMhs15bJ8VtVXxddaZM0NpHDBHKFZCxJIyRxWl4Z8beIfHGm3epaWLeOCGcxLHIOWC9TT6E9TsrHwHoem20tvBYxrBIMGM8jH0pYfAuiQq6ixjIddp3c8eleYeH/i1rWsaTqlw8tut1aPOohCHohIzmnT/ErxSuk+Hb1TagapKIiNp4Jp7/AIfjsH/B/Dc9ZHhvTVuI7gWkYmjjMKyY5CHtmqP/AAr/AED+yRpn9mw/YVl84Q4+XfnOfzrjfGHxan8E+IvDumXcccqXcix3kynAi3cKfzqvffFe8t/iMfD8xjsA0ii389SFuEPXa3TPtSXvWt1/Qb93c7Sf4a+G7iRnk0qFi0iynj+Jeh+tLZ/Dbw3YXCTQaVAkiTm5U46SHq31rG1Hxtf6h8QH8LaUI4pILX7VNNIPU4AH41jaR4+8Ra1r+t6Gq28N7odqk91Jj5ZHdn2Ae21OfrSvpf8ArT/hga3v/V/+HO7sfBOj6fcNLb2aRku0m0dAx6kD3rE8QfCXQ9V8NvpVpax6eQ7SwzRDDQyN1ZfevHY/2ndVv72H7FBbkzW8LxWjg75JWlKOgP4E10PjX44a34a+IF3odvDbzSKtkbe0YHzJWlch1B9QATVJXaS66A/du301/r7z1ubwTpFzBapLaq7W6lEk/iAPXn3qKT4d+HppLZ20yHfbKViYDBUHrXCQ/EvVrnx94i0LzoIBY3EMUClCS4eJXOT7ZNUNH+M2rXks2k30MVlrAuQkBb7k8RbG4e9Je9quuovhPSV+HegLMsosI8hlbHbI6GrV14Yt59et9XT93dRJ5ZI/iX0rzZ/HXixPEOv6cWtMaXZrdZ2n5sg8fpVLTfjBrVx4LGsqsd5L5QeWGGMkoM8n3pX0uVZ7Hrtp4b06x1S41CC1SO8uBiSUDlvrVy6s4Ly3kgmiV4pBhlI4NcD4T+Jaan4LvdenuYbmCEEgxDBHsw7Gl8W+OtR0fwDa65bLH587oQrDjaxptW0fl+Ilrr/Wh1lj4XsNHsp7fT4FtRKPmKipPDvh+38OWH2a3HBYuzerHqadb6xbx2dm13cwwzTopCu4UsSO2a858V/F650XxJc2sEKNaWbRrMW6ncccU+thbq56xRXLal4wGl+ItJspV/cakv7tu4bGcV1NIAooooAKKKKACk68GlooAgjsbeKN40gjVHOWUKMH61E2k2TSrIbWLeowG2jiua+K+sXug+D57ywn8i4SRAGxngsARXOeKvEGp6L4q8Jy/bbhLO+dYpY1jzHyO57Ghau3nYHor/M9IbSbJnjc20RaP7p2jjvQuj2KtKRaxAy/f+QfNn1rgPijb67HqOlTaTrc1m9xcxQJZooKuC2XJ+ig1xfhr4leJbjxRcaTe+dDeHTr24uY3TAt3jkIiI9iv8qnm0+/8Fcrlf5fi7HusOl2luAIreNAAV+VQODTjYW7LEphQrH9xccL9K4zwXqWoeJvhbYXc199nvriDL3eOV5OTXFyeIvFGh+BrKe61FppjrsdtHcMo3S27SYGfqK0cWp8j7pfe7fqQtY839bX/Q9iudHs7ppGkt4zJIu1n2jOPrUdn4fsLFIlitowYxhWKgkVyg1/UF+LSaUbgnT301Z/Jx0fcRn9K88+IXxe1rw7rGtXNsSYNNuUt1tsf6wEZJrO60/rZ2Ltc9l1vT7az0HVWggSJmt5CxVQM/Ka5H9n/wD5JvZf77/zrkfBvxD1bXmns76Qzx32jve9P9W3I21137P/APyTey/33/nWjVv6+RFz0iiiipGUdY0mLWrCS0nZ1ikGG2HBrmLz4SaFdalFfBZYJ0tza5hfaGQ+vrXa0UgPPrr4H+GLosxt3V3dJHZXwWKjAzVpfhHoiq0IEos2k81rbd8hb1xXb0UwOAt/gn4ctbv7VDHNHcfaPtIkV8MG9B7VrR/DnS4tS1K+Bm8/UI/KmO/gjGOK6mijpYDznTfgV4e0m9ju7eS7WaNCiN5x+UHritS5+FWi31je2tystwt2oV3kfLADpg9q7KigPM8zg+DsOi65Z3OjXU1pb7Qt0nmH96B0/GtjVvhNoWtaXdWV0kjrcTLM0m/5wwORg9uldpRQBxEnwl0VvtSL5yW92Va4hV/llIxyfrir3iT4d6V4mXSRP5sI0x/MtvJfbtOMfyrqaKAOOsfhXoenzRTJHI0i3DXTs7Z82QjGW9cCrGifDnSfD8OsQ2Yljh1SR5Jo93ygv97aO3Wupoo8gOD034M6BpsdrGBPNHahhAsshYIT1I96sR/CXQF8J2/h14Gm06CYTosjZIYHPWu0ooA5LXPhnpGvahbXdwJVlt7draMRvgBCOazbX4KeH7W3toP9IlS2Vlh8yQny89SPeu/ooA5FPhhosOsaVqcUckN1p0ZiiZGxuU9m9a66iimAUUUUgCiiigAooooAKKKKACiiigAooooAKZJGs0bRuoZGGCp7in0UAcpcfC/wzeWslvNpcTxOclfp0q1H4C0OGwFkligtlG0R9hiuhooA5tfh34fUxH+zYcxnIOP51NF4H0WC6kuI7GOOWTqyjFb1FAGB/wAILof2p7g6fE0rjBYjNRf8K88P/ZTb/wBnReWW39Oc10lFAHKyfDjRri4ZpbdXh2hVh/hXHcVb/wCEF0L7RbzDToRJAAEO3pjpW/RQB8d/tSf8lUP/AF4Q/wDoT0UftSf8lUP/AF4Q/wDoT0UAfYlFFFABXHaz8O4L7XptXtLqSxvLiHyJmj/jX3rsa5fWfiNo2g6w2m3crrdLH5pVUJwvrS0uNXMO0+Den6PcWtxpdxJZTwxmJnX+ME5Oa0dZ+GdrrFnpsDXU0QsphMGTqze9O/4Wt4fkuoLeG5NxJNH5qeUpOV9aYfi54dS5nge4kRoMeYTGcLn1qhGPrHwL0zWdcu9WkvbhL2ZkeORcAxMvQrU2q/BfT9a0+WK8vJprx5VlW9bHmIR0wa37H4i6LqU1/HbXBmNkgklKjICkZBqJ/iZooyEleYqgdxGpJQH1pbaDMlPhJFNqWn3V7qE16bKUTRGQDcGHv6U3xh8F9M8Z+Ip9XvbmYTPAsKKuMRlTkMPemap8Xo7fVoEs4I7nSxj7TdliDDnpkVsw/FDQ7jULmzimeWW3KiUopIXcMg5o8wu1oYtp8HEtdWuNQ/tm6knniWFy4Byoq34b+Fo8K3Fyun6pcRWE7mRrbjG49SK2tH8faTr18LazlaVjnawX5TjrzVK5+K3h6z1C8tJ7lo5LRgkzFDtQnpk0CMXT/gvDpum3ljFq90ILqSSR+mcuSTz+NW3+Edq2l6HY/b7jZpUgljbjLEetdNdeMNJsrvT7aa8jWW/Gbdc/f+lV/FXjrSvBpthqUrRfaG2x7Vzk0bf12Hv/AF3MLxJ8H9N8U2upx300kk14ystxgb4dvTae1QS/CGK9uLJr7Upr1LWZJo/NALBlAxg/hWo3xX8PbdOMd00wv9wg8tSdxXqKtz/ELSIWij8x3nkQyCFVJcKOpIo2DUp658Oo9Q8VQeIbG9l03UVi8iR4ukiehqC4+GES6zd6rZ381pe31strdyL/AMtlUkqT7jcfzqa2+LGg3l6bSGSWSdYvOZBGchc4z+dNk+Lvh+OHUZDNIU0+Ty7kiM/Idm/n/gNLRLy/q4atnLt+zb4fWSRop54R9ljt4dpGYWRiwdT/AHsk1a1f4C6frmqXup3mpXUmoXEFvGlxkB4XhJKSKexya6yP4jaI3huXXZLkwabGFLTSrtGGAIP610VtcR3dvFPEweKRQ6MOhBGQarVP0Ff8f+AcDZ/CMWWt6tqiazdG41J4pJiQOqIqDH1C1LcfB3Sb2PSzcySTXOnXH2iG4Jw45ztz6V31FIDi5Phnbvrmuan9tnEmq2wtZE7IoB5HvzWdpvwjOk6Pbafba1dLFbjavA5+vrXotFAzg7L4U2Wn+G9X02OQltRJeRsADcfapb74f/8ACReCbPQr6eS3FuVG+E8naeK7eij/AIH4BdmRL4V027Sy+120d1LaACKSQZIx3rndd+E+m65r39oySPGHKmWFfuybTkZruaKOtxdLHJ614RbWvFWj3r/Ja6aCyD1YjFdZRRR0sAUUUUAFFFFABRRTZH8uNmxnAzQBm+IvDtl4p0x7DUIzLbOQxUHHQ5FUJPAmmzahDdy+ZIYQPLjZyVUgYBA9azV+Kmmf8IzqetSRyRQWMrwtGw+ZmX0rOh+NujzXFsnlyCORo0eQ/wADOMqDQt9PL8dhvbXz/wCCdgvhq0+0WMzhpJLNmaJnbOCwIJ/ImoY/B2mpc6jctDvub+MxTzN94pgjaD2HJrE8afEpvB99awnRbu9t5njjNxDjarOwVR+ZqSz+JEVxrWt6bLp1xBLplqLvLY/eRnd09/kNS7Wu9tf+CGt9PL/gE7/DPR28PpoiieLTkhMAjjlK/KTnrUFr8JdAttCg0jy55rOG5S6QSzMxDqcqcn0rY8O+KrXxF4Zt9cjDQ2s0fm4k6ge9czb/ABk0u68N2+sx207Ws+pf2avHIfzCm4+2RWmvNbrp999PxJ+zfp/wP8job7wXYXmrSaqqsmpNbfZVmDHhKyofhTosk8VzexG7uVA3vIchyOhI7mm33xKex8XWuiPot4Y7lykd5x5ZIHNR678XtG8P6vNZ3O4R27COaf8AhRiMgGo6X/r+tStdif8A4QLR/Cuk6vcWFv5csltIu4nO1cE4HoKy/wBn/wD5JvZf77/zqa1+Jmm+L9O1O0t1eKRrKSeLf/y0jwRuFQ/s/wD/ACTey/33/nVa9RHpFFFFIAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAoopKAFopNwxnPFG4etAC0UmRS0AFFFFABRRSZ7d6AFopNwHeigBaKTcPWigBaKTI6d6Nw9aAFopM0ZFAHx5+1J/wAlUP8A14Q/+hPRR+1J/wAlUP8A14Q/+hPRQB9iUUUUAFeQ+LNH1pPiZNqdtokl/ZtYNAJFZcbj25r16qs+qWltJ5ctzHHJ12swBpW1GmfOHh74VeJPDeu2E0tldTRLAxdrZwNrFs7Oa1m8L+JJ7nxNEfD0u3Uo1jikkdcL7mveF1WzkR2W5iZU+8Q44pU1K0kjaRbiNkXqwYYFPpYL63PEvBPgTWvAdxqdnNZSXy31qkazxkYDAYINHhfTr/4Z+ML+21DT5L+HWCPIljwQpxypr2uLV7GdtqXcLN6BxmoprzTZrhfMmgeaM8ZYEqafW/8AVhdLHi48Da3pmj+K9GXTWnOryF4J1I2oG9fpWf4T8AeIPDPiDVnn028uISkCRNFIuybamDn2r3+HU7S5k2RXMUj9NquCatUlpr8ht3VvmeIfDvwZq+h+OheW1pc2GlTqzXFpcMGVJCeqGqeteEvEN1qPja2i0J5I9X2xwXDMu0dix+le90UraW+Q+Z7nztr3wt8TXWm2NxDHI1/oXlLaISMzbcbiD2zzW/8AGDwj4h8d6V4aSztJre6Rt07qwzCdvevaqKb97fvclabdrHzZH4F8SRt4StzoVzbrpcky3E1vIvzZHDj610uj6Hrvhv4gf27Lo9xe2V5ZrbGPcC8LKep+te3UU763/rUPL+u54ZqXhXWpPiXfatHo93DYyWCxp9mdRl9wODRYeEddk8P/ABQWbRnjuNWffZRllJkzAF49Ocivc6KhxvFw8mvvdylJqSl5p/doeN6p4F1XxR4I8OeF7izaztvsQ+2yNggOqYCEd+f5V1XwXt9b07wHaaZr9q9ve6ezWqu5B82NSQj/APfOPyruqK0cruT7kJWSXYKKKKkYUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVian4dkv9Vgvk1C5hEQI+zo2I3+orbpGYKpYnAHJoGeMXvwT1TV/C+q6fNqQtJ5rqaeHyDlTuHG6mwfAUtLofnSDNkI3upAx/wBIdB8oxXqkXirSptNub9L2JrO2Zllm3fKpHUGoE8baLJcW8C6hCZJwDGN3XPT86cdNvL8Ngeu/n+O5S1bQr7XrrRDcJHHBa3HnzRg53FQdn64P4Vz1v4D1O88Wa7r8yR2c95p7WAiSQsshBba59ODXUeIPiH4f8L6hBZanqcNpdTY2RueTk4H61NZ+ONEvrzULWHUInn09d9ymeY155PtwfyqGk19/+T/AabT+787r8TltG8BapH8P7DwvdzrbhIdstzbtyGDZwPY1zGmfBTW9H8Dx6Kl/FdzLrv8AaW+U4Ai80vj64Nexabqlrq1hFe2kyz2sq7klU5BHrWcvjbRGso7sajD9nkuPsiybuGl3Fdo98g1o2+fm63X53X4kfZt0/wCA1+Vyhq2i3cniCLVdqyw2VqRDF6yHqf5V5lr3wa1TxvPfSTFLOz1SVbmdSfnRgMYFeqTfETw9B4gXRJNThXU2O0W5PzE+lXrrxRpVlqC2M17FHcnpGzYNRZf195d2jy7wx8K7/wAKx3d9fyxlbPS3soBGfvLydxrf/Z//AOSb2X++/wDOujvvEum63omrxWV3HcSRW8m5VbJ+6a5z9n//AJJvZf77/wA6ptvcg9IooopDCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACvPfjlea9Y+A7ubw26DVFIMcbtt8znlQfU16FVDWdDs9ftRb3sXnRBgwHuO9TJNqyKi7O58iaX8ctc8Tah4X0Yfb9G+137Qamtx96FlH3A3oak8Q+M/Gl43jXQtH1Wcf2ZKr2d2Dye5TPevp2T4Y+G5LXyG0yEjzPN3Y+bf/AHs+tS2fw78P2MLRxadEod/Mc45ZvU1T1/r0/Kwlo/68/wAz5V8O/GrxJ4o+IHw1a5vprGwmEkF9bt8olkQck/lXpfgL40aldfHbVfDmrts0u+i83S2YYDbeCBXql58J/CmoXVrczaPbma1LNCwGChbqR9asy/Dfw5NqOnX76ZEbvTxttpv4ox6CqT1Tfn+P+RLWjS8vwOmoooqRhXzl8bvHOp+CviRoWoade3NzYBZVuraBwyBghKqV6jpX0bXKf8Kw8ONr8+svp0cl/N9925B4x0qWndNFJqzTPnHwj8ZJ/HngrXotX1a60fWDbi8S4jYKqh87EX0rpfEHxA13wv8AAnTZP7XS/wBbkdI5J43DOEJ6nFerzfA3wVcWdxayaHA0E5BdemcdKs2/wd8J2tuLePSYlhCCMIckBRVPZpdbfgCeqb8/xPl21+KnibUPBen6m2p3bXNjqyxSrC43NDuxkr3rvfC/x3m8Q/HpNMkvZLXSEsQ3kzIUG71JNeww/Bbwfb30F3HpESSw/dx0/Ed60NU+GfhrWLx7u50qBrlo/KMqrhtvpmqTs0/X8rf8Enpb+t7ni/jX4h3nhP4yWV1Bf3V7oU1u5dLdhJHvA6YHIrx24/aK8U6w+ppbX8ypJqrR7whXyowhIXn3r7D0T4T+GPD9/JeWemRrO4wWb5v50TfCXwnPHcodGtgtxL58m1Mbn9azSskv63uW2rv+ulj518TfG/XpvhH4OlivPK1W9fbdsh+dVAOCR2ziuC0f9oXx1qF9p0s0k0bQSW8axY4nDS7SffivriT4I+FJ9Qe5k02NlMaxiLHygDpWn/wq7wx9rs7kaRbiW0AER29MHI/WtIu0+Z97mb+DlXY+Zf2oGLfFDJGCdPhP/jz0Uv7Un/JVD/14Q/8AoT0VIz7EooooAK8Q8V6Zcat8booII0kjaz+cTA7evb3r2+o/Jj8zzPLXzOm/aM/nR1T7D6NHhHh+zj0uXxbplwjRyy3amKNs/MPb2rB1TSdU8NXWp6lpaTXlhM6xXVkMnb/tAV9JNY27zCVoIzJ/eKjNP+zxYYeWuG6/KOaXbyDufKlvFbyaB4oWGOddYM8ZswoYOG46VqfD9riHXtX/ALVEe8Sr5nnBi5bb/DX0otjbK24W8QbrnYM0fYbfcW+zxbjyTsGaYPU+TPDbX0fijSpbdGMf9suGWMMJNpPf/Zr65HQVCljbxtuS3iVuu5UANT0/spCesuYKKKKQBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFYeqf22dThFoLY6btPneZnzPwrcooGfO2oeE/E994B1+x0+x2CS+nkaCYFTIp+7j8ap23wu1+SbQQjPC0zQT3qbeIfLHQH3r6VpKI+7t5fgEve38/xOA8XaPB4qutBiGnh43u1knmkiG5Vi+YDJ9SoH41zlvpN3eePPFOqWls50y50g2pjeAIwkUyYUf3s7ifxr2LHtQAF6DFS43TXr+KsNSs7+n4O55V4Ut9Zt/hLpmjWVs9pqzW2NsykBBu5B9DiuB0Xwj4gsPhhbWF7pLC5i8TidY4lJIi89mL/TBr6Tpa0crz5/NP7nci3u8n9bNfqef63osEvjSxvnsEW3sLdrh5xGNzOe2foK8k8b+Fdb8WajrB0yGcvqNzHPa3WCBGgHIz2r6ZkjWRWVlDKwwQe9JFDHAgSNFRV4AUdKixd7Hz78P/AArq2nzz3FxbS2sFpoz2s/mDHmS8nPvXe/s//wDJN7L/AH3/AJ123iT/AJF/Uv8Ar3k/9BNeb/BHxJpej/DuxjvtQt7Ry7kLNIFJ+Y+tW3f+vmRY9aorB/4Tzw7/ANBux/7/AK/40f8ACeeHf+g3Y/8Af9f8akZvUVg/8J54d/6Ddj/3/X/Gj/hPPDv/AEG7H/v+v+NAG9RWD/wnnh3/AKDdj/3/AF/xo/4Tzw7/ANBux/7/AK/40Ab1FYP/AAnnh3/oN2P/AH/X/Gj/AITzw7/0G7H/AL/r/jQBvUVg/wDCeeHf+g3Y/wDf9f8AGj/hPPDv/Qbsf+/6/wCNAG9RWD/wnnh3/oN2P/f9f8aP+E88O/8AQbsf+/6/40Ab1FYP/CeeHf8AoN2P/f8AX/Gj/hPPDv8A0G7H/v8Ar/jQBvUVg/8ACeeHf+g3Y/8Af9f8aP8AhPPDv/Qbsf8Av+v+NAG9RWD/AMJ54d/6Ddj/AN/1/wAaP+E88O/9Bux/7/r/AI0Ab1FYP/CeeHf+g3Y/9/1/xo/4Tzw7/wBBux/7/r/jQBvUVg/8J54d/wCg3Y/9/wBf8aP+E88O/wDQbsf+/wCv+NAG9RWD/wAJ54d/6Ddj/wB/1/xo/wCE88O/9Bux/wC/6/40Ab1FYP8Awnnh3/oN2P8A3/X/ABo/4Tzw7/0G7H/v+v8AjQBvUVg/8J54d/6Ddj/3/X/Gj/hPPDv/AEG7H/v+v+NAG9RWD/wnnh3/AKDdj/3/AF/xo/4Tzw7/ANBux/7/AK/40Ab1FYP/AAnnh3/oN2P/AH/X/Gj/AITzw7/0G7H/AL/r/jQBvUVg/wDCeeHf+g3Y/wDf9f8AGj/hPPDv/Qbsf+/6/wCNAG9RWD/wnnh3/oN2P/f9f8aP+E88O/8AQbsf+/6/40Ab1FYP/CeeHf8AoN2P/f8AX/Gj/hPPDv8A0G7H/v8Ar/jQBvUVg/8ACeeHf+g3Y/8Af9f8aP8AhPPDv/Qbsf8Av+v+NAG9RWD/AMJ54d/6Ddj/AN/1/wAaP+E88O/9Bux/7/r/AI0Ab1FYP/CeeHf+g3Y/9/1/xo/4Tzw7/wBBux/7/r/jQB8s/tSf8lUP/XhD/wChPRUX7TV1DffExZ7eVZoZNPhKyIcqw3P0NFAH2TRXjzftTeC1JGzV/wDwVz//ABNJ/wANUeC/7mr/APgrn/8AiaAPYqK8d/4ao8F/3NX/APBXP/8AE0f8NUeC/wC5q/8A4K5//iaAPYqK8d/4ao8F/wBzV/8AwVz/APxNH/DVHgv+5q//AIK5/wD4mgD2KivHf+GqPBf9zV//AAVz/wDxNH/DVHgv+5q//grn/wDiaAPYqK8d/wCGqPBf9zV//BXP/wDE0f8ADVHgv+5q/wD4K5//AImgD2KivHf+GqPBf9zV/wDwVz//ABNH/DVHgv8Auav/AOCuf/4mgD2KivHf+GqPBf8Ac1f/AMFc/wD8TR/w1R4L/uav/wCCuf8A+JoA9iorx3/hqjwX/c1f/wAFc/8A8TR/w1R4L/uav/4K5/8A4mgD2KivHf8AhqjwX/c1f/wVz/8AxNH/AA1R4L/uav8A+Cuf/wCJoA9iorx3/hqjwX/c1f8A8Fc//wATR/w1R4L/ALmr/wDgrn/+JoA9iorx3/hqjwX/AHNX/wDBXP8A/E0f8NUeC/7mr/8Agrn/APiaAPYqK8d/4ao8F/3NX/8ABXP/APE0f8NUeC/7mr/+Cuf/AOJoA9iorx3/AIao8F/3NX/8Fc//AMTR/wANUeC/7mr/APgrn/8AiaAPYqK8d/4ao8F/3NX/APBXP/8AE0f8NUeC/wC5q/8A4K5//iaAPYqK8d/4ao8F/wBzV/8AwVz/APxNH/DVHgv+5q//AIK5/wD4mgD2KivHf+GqPBf9zV//AAVz/wDxNH/DVHgv+5q//grn/wDiaAPYqK8d/wCGqPBf9zV//BXP/wDE0f8ADVHgv+5q/wD4K5//AImgD2KivHf+GqPBf9zV/wDwVz//ABNH/DVHgv8Auav/AOCuf/4mgD2KivHf+GqPBf8Ac1f/AMFc/wD8TR/w1R4L/uav/wCCuf8A+JoA9iorx3/hqjwX/c1f/wAFc/8A8TR/w1R4L/uav/4K5/8A4mgD2KivHf8AhqjwX/c1f/wVz/8AxNH/AA1R4L/uav8A+Cuf/wCJoA9iorx3/hqjwX/c1f8A8Fc//wATR/w1R4L/ALmr/wDgrn/+JoA9Q8Sf8i/qX/XvJ/6Ca8K8I6J4Kj+FNprni20ikgt2ZTNICdo3e1dM37RHhTxRbXWm2a6mLieF1TzdPmRc7T1JXArirvwvqvjL9mWbStGtHvL6dyEjQgH73Xmpk2ldFxSbszYWL4Jvpt5ei2tPJtIxLNlWBRD0OPSrMOkfB24sVuxp9usLhWRmVhv3dMeua8Zsfgh490vwp4r0u60GbUrzUrCOO2vFZcrgf6s89q7a3+Fer33wusPCmq6FqRZIoy16rKJYXA/hwexquj+X/BJXT+ux1mpad8HNJezS606CKS8fy4VKNlm9KZqFr8GNLuLSC6sIIZbpXaJGjbJC/eP4V5Xq/wAFviHeQeEbe6t7vUU02+Zzdx7RKIexbJ61r/Fv4UeOfH/iPw5NpGlXGlrZ208LXLlcglcAtz3pPbTu/usNJX1/rU9CtdN+DF9faZaW9pZzS6khktdobEgHXBrXm8A/Cu2097640y1t7ZZfJ8yXKjdnGK83PwU8R6p8KvBy2mk/2F4p0G4AKsww65+ZgR2PWux+L3wx1vxx4PXw/aQyRGGDzhOuMPOOQBz61Uvdvbo/w3v934kx95q50HiL4Y/DPwroM2s6jo9tDp8S73m5IC+tYOl6X8FtWtpp4ILEJFGJnEmVIQ9Dg1FqugeMPFH7NE+h6hpEw8S/ZRbm2LDLlTgHOe4ryLVv2bPGnjKOG4Fq+ita6ZHbeS7gGZ1xkcUnpKS6L/IcdYpvf/hv+Ce16H4X+EniDUYbG1022+0zLvhSQFfMX1XPWqWuWHwY8Oa3c6TqFla295bKryoythFPAJNZGj/DLxDrnjnwPfSafJpVtoNvsuZGIG9gMYGOtcd8bvgn458XfFTXtX0ewkOnyW0SgErtutrZKe1EtGvn+Gz+YR1Tv5fjujv7pvgfY6p/Z88NnHcYVsENjDfd596RZfgadWk05orKK6jkELK4YDeRkDP0rkvCPwF1DxR8Sbi/8SeH7nTNG+xwiOIsuDIg6HB9as+Ff2d5bzxp4z1PxBoszWa3K3GmQlhslKrgGj/Jv8QWv4fkejeG/Afwt8WS7NN0i3nynmKwB2sucZBrof8AhQ3gX/oAW/615z8Bfhb4g+Hfja/EL3aeFJ4A6Wl8QWt5SSSiH+7X0NVO1k0T1aPP/wDhQ3gX/oAW/wCtH/ChvAv/AEALf9a9AoqRnn//AAobwL/0ALf9aP8AhQ3gX/oAW/616BRQB5//AMKG8C/9AC3/AFo/4UN4F/6AFv8ArXoFFAHn/wDwobwL/wBAC3/Wj/hQ3gX/AKAFv+tegUUAef8A/ChvAv8A0ALf9aP+FDeBf+gBb/rXoFFAHn//AAobwL/0ALf9aP8AhQ3gX/oAW/616BRQB5//AMKG8C/9AC3/AFo/4UN4F/6AFv8ArXoFFAHn/wDwobwL/wBAC3/Wj/hQ3gX/AKAFv+tegUUAef8A/ChvAv8A0ALf9aP+FDeBf+gBb/rXoFFAHn//AAobwL/0ALf9aP8AhQ3gX/oAW/616BRQB5//AMKG8C/9AC3/AFo/4UN4F/6AFv8ArXoFFAHn/wDwobwL/wBAC3/Wj/hQ3gX/AKAFv+tegUUAef8A/ChvAv8A0ALf9aP+FDeBf+gBb/rXoFFAHn//AAobwL/0ALf9aP8AhQ3gX/oAW/616BRQB5//AMKG8C/9AC3/AFo/4UN4F/6AFv8ArXoFFAHxh+0bpNroXxChsLGFbe0g06FY416KN0nFFW/2pP8Akqh/68If/QnooA+wfLT+4v5UeUn9xfyrL/4S7Q/+gvY/+BC/40f8Jdof/QXsf/Ahf8aANTyk/uL+VHlJ/cX8qy/+Eu0P/oL2P/gQv+NH/CXaH/0F7H/wIX/GgDU8pP7i/lR5Sf3F/Ksv/hLtD/6C9j/4EL/jR/wl2h/9Bex/8CF/xoA1PKT+4v5UeUn9xfyrL/4S7Q/+gvY/+BC/40f8Jdof/QXsf/Ahf8aANTyk/uL+VHlJ/cX8qy/+Eu0P/oL2P/gQv+NH/CXaH/0F7H/wIX/GgDU8pP7i/lR5Sf3F/Ksv/hLtD/6C9j/4EL/jR/wl2h/9Bex/8CF/xoA1PKT+4v5UeUn9xfyrL/4S7Q/+gvY/+BC/40f8Jdof/QXsf/Ahf8aANTyk/uL+VHlJ/cX8qy/+Eu0P/oL2P/gQv+NH/CXaH/0F7H/wIX/GgDU8pP7i/lR5Sf3F/Ksv/hLtD/6C9j/4EL/jR/wl2h/9Bex/8CF/xoA1PKT+4v5UeUn9xfyrL/4S7Q/+gvY/+BC/40f8Jdof/QXsf/Ahf8aANTyk/uL+VHlJ/cX8qy/+Eu0P/oL2P/gQv+NH/CXaH/0F7H/wIX/GgDU8pP7i/lR5Sf3F/Ksv/hLtD/6C9j/4EL/jR/wl2h/9Bex/8CF/xoA1PKT+4v5UeUn9xfyrL/4S7Q/+gvY/+BC/40f8Jdof/QXsf/Ahf8aANTyk/uL+Vcv8QPFx8EaLLqQ0176KFGeTywPlAGc1qf8ACXaH/wBBex/8CF/xrnviBfaX4q8H6ppNrrenRT3cDRK8k67RkY55qJ83K3HcuFuZc2xxVn+0lptxoOjahJo88Law6x2MTAZlJ/wq9/wvq0+0a1YDR5m1XSU8y5tRjITGdwrhl+D9mvgnwVaHxLpf9teGpvNSRZ18uQZ5HWtbTPh7Z/2t4w1688Q6X/a+uWxtkRZ18uNcYGea0qac3L52/C363Ijsr+X56/gdn4J+M1p4s8FXHiiXS5bDS4oWmEkgHzBc5A/Kqes/tBaFYfD/AErxZaWzX1jfzrAqxgblYnHNc/4O8Fx6F8MNL8IXniLSZYY5G+1PFcgb0JJwOa89b4E3ln4VvPDll4t0U6UNVF/ZrNcAmNN2dp5olbmaW2n56/h+Q1sm/P8A4H9eZ9ZadMmoWMFyIgglQPtI6ZFWPKT+4v5Vw/hDXzp8Zi1bXNIaKNFSJbecdhjJya6T/hLtD/6C9j/4EL/jQ99CY3tqWdWuf7N06e5jtTcyRqWWJAMsfSuK+GfxUh+Imm6rMukT2F1p8zQy20yjJYelbXiPxRaXGi3cWla1psd+8ZWJpp12hvU4NeSeDbfxf4T0SaAeIPCzXc8zSSOkgw2e5OeTU9XfsX0Xqbdr+0poajVItQsJLG8s75bBIGwTLI3IxVnUv2iNB0nxZbaFcwESu0Ucki4KxtJ90V41rn7PCeJL2XXrjxDotnrM1ys8trb3H+jsdhUtgnhjnP4U/T/2a7TT9Sspz4v0+5CNBNM0twCxki6Ac9KqPTm8r/hf9RS68vmeyfED9oTQ/APja18NXNq8t3Mkcg2gDcryKg2+pBbP0FWZfj14fbTfFGpW6rNp2gF4558gCSRTtKr9G4zXkfxE+DNz8TvE2m63q3ijR4r60MX2ee3nAa1KShiV553KMc1V8L/AVfB+qXk8PiDRNTs1S6jjtLucGO6E1yZv3ozyVDEA1Cu42e+v6WG7XuvL/gnsehfHbTdQ+FN146vdPawsIc7YyyuX5wMEetczdftb+F7bT95tZGvI5LhZ7cAZjWEKXb8mFc3P8HbZfBus+E7DXdHsNA1RnujbJcA/Z5twZVTnha5S8/ZdsJ7ee7TxVpg1S9e8W5zOuwRzqi8c9QEH51T3bW1vx/4f8AjbS/f8D2jR/wBpbwvrni210a2jZ0uJfs6XGBt8zaG2/kan8XftGeGvB/i6XRLyNsQusc04A2ozAkD9K8hs/wBnmw8K69HqOleJ9NMVnMb6BZJlJM3lhcHnpkUat8Co/iDrTatrniPS4GvnSe7jinXO9QRxz0o7W+f9ff8AgKO3vf1/Wh614U+Ouh/E2HWtOsYWhnjsnuI9wHzxkEZFbX7P/wDyTey/33/nXl3wq+DunfDi81fUH1+xvZf7Nayt4oZlJKAE5Iz1r1H9n/8A5JvZf77/AM6p2srEq93c9IoooqRlXUtSttIs5Lq7lWC3jGWkY4AFZNv4+0C6sJ7yHVLeS3gXfK6uDsX1NU/ipazXngPVoLeFp5pIWVY0XcSfpXz94Z8K6xo/g/xLbajpN1Lqd7pipbyxQ4UqP4Cv94Gpv8XkXZaef/APo5fHehyW4nGoQmMgEHd1z0xUX/Cw/D/mxxjUoTJICVXdycda8WuvD8+qeC9OsLr+0YL2KGFobiG0CGB1UcEdxmsnR9O8SyeJtHuNQsJLdoIZI3uoLMMr+hI7E1f2miPspn0BJ8Q/D0N4LWTVbeOcgEIzgHnpVmLxlo88t1Gl9Cz2ozMob7n1r5v8beFNb1zxtLe2+l3EmmLDCbiPyNrSgNztPY967XXPB+pR+M9Nv9FsXTTNVhWK+R1wUx3NJapef9Ib0Z7IPEGnf6N/pcYNz/qQWA3/AEpmteJtM8O+R/aN3Ha+c22PzDjcfQV4r8UfDetarfQajpVpIo0BkaCMKQZMddoHXitz4nSXOtQeC7/+y7mcLcLLPEIdzRjbzkUbpPz/AAD/AC/E9JXxhozWZuk1CB4N23crg8+n1qzZa9Yahay3FvcpLFFnzCp+7j1r5vXwTrsfxGHiZbCeLw59sDmx289Pv7K9J8FaPeprfjXVfs8kOm3yAW8DLgswU5IX3qb+7zeQ7a2O0sfiF4d1KGWS21W3mWKMyvtccKOrfSol+JnhlrNroaxamFSoZvMHGen5183eA/COt6LaXE+q6RdS/aNJnt7PyoNpiYlso4HXORgmtG8+Ed1a/Di11ZYbqbWLlrWI2ogA8pVcEkr3x6mr/wCB+LYutv66H0MfiD4e+zrMuqW7xtnlXBxg4Ofoa34ZkuIkkjYOjDKsO4r5l8UfCOXwixvdCub1tfMUl2S0G+2uvMbLQMnRenGPWvo3w+0zaLZG4iEE/lLvjUYCnHIo6CNCiiikAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABSUtZviSO6m8P6jHYnbeNbuIT/tbTj9amTsmxpXditfeM9G062nuJ7+JIIDtkk3cKfSp4/E2mSaSupJeRNYsMrMGG018/eE/7X8H6JeW+o6beatp7wgNE9t5jrOwO8j1FdgNBtNW+HNvp1il5p8kJFxGskBBLddpX+lU9E/69Q6o9Ebx9oCtaqdTgBuW2RfOPmb0rTtdasry+ms4bmOS5hAMkanJXPrXz5Y+Ddbs9Es7aVN2ryagt35bWwZNmemf4a9A8P29zpvxD1+9ns5o4XhjAkWP5WbHOPWn/AF+Av6/E7uTxVpUd5JavfQrPGMspYZFQf8Jton2Vrj+0YfKVthO4da+dPF3gXxJrUl1bWVvcJdm7e4+0YIzGe2f6VWHgvXv+EktNZ+wXH9kQosUlrsOWkCEbtv1qVqr/ANf10Ktr/X9eZ9P3XiLTrOwjvZbuNLaT7khbhvpUP/CX6P51vF9vhLzgGMbxznpXg82l6lD4d8NafNDPPPYO81zbhCflbO364rmtH+HfiizhvLW4tp3ur+WKS0lwSIVEgJGe3FWl71vMn7Nyh+1J/wAlUP8A14Q/+hPRSftQAr8UME5I0+HJ/wCBPRUge/n9nf4ck5/4ROx/8f8A/iqP+Gdvhx/0Kdj/AOP/APxVejUUAec/8M7fDj/oU7H/AMf/APiqP+Gdvhx/0Kdj/wCP/wDxVejUUAec/wDDO3w4/wChTsf/AB//AOKo/wCGdvhx/wBCnY/+P/8AxVejUUAec/8ADO3w4/6FOx/8f/8AiqP+Gdvhx/0Kdj/4/wD/ABVejUUAec/8M7fDj/oU7H/x/wD+Ko/4Z2+HH/Qp2P8A4/8A/FV6NRQB5z/wzt8OP+hTsf8Ax/8A+Ko/4Z2+HH/Qp2P/AI//APFV6NRQB5z/AMM7fDj/AKFOx/8AH/8A4qj/AIZ2+HH/AEKdj/4//wDFV6NRQB5z/wAM7fDj/oU7H/x//wCKo/4Z2+HH/Qp2P/j/AP8AFV6NRQB5z/wzt8OP+hTsf/H/AP4qj/hnb4cf9CnY/wDj/wD8VXo1FAHnP/DO3w4/6FOx/wDH/wD4qj/hnb4cf9CnY/8Aj/8A8VXo1FAHnP8Awzt8OP8AoU7H/wAf/wDiqP8Ahnb4cf8AQp2P/j//AMVXo1FAHnP/AAzt8OP+hTsf/H//AIqj/hnb4cf9CnY/+P8A/wAVXo1FAHnP/DO3w4/6FOx/8f8A/iqP+Gdvhx/0Kdj/AOP/APxVejUUAec/8M7fDj/oU7H/AMf/APiqP+Gdvhx/0Kdj/wCP/wDxVejUUAec/wDDO3w4/wChTsf/AB//AOKo/wCGdvhx/wBCnY/+P/8AxVejUUAec/8ADO3w4/6FOx/8f/8AiqP+Gdvhx/0Kdj/4/wD/ABVejUUAec/8M7fDj/oU7H/x/wD+Ko/4Z2+HH/Qp2P8A4/8A/FV6NRQB5z/wzt8OP+hTsf8Ax/8A+Ko/4Z2+HH/Qp2P/AI//APFV6NRQB5z/AMM7fDj/AKFOx/8AH/8A4qj/AIZ2+HH/AEKdj/4//wDFV6NRQB5z/wAM7fDj/oU7H/x//wCKo/4Z2+HH/Qp2P/j/AP8AFV6NRQB5z/wzt8OP+hTsf/H/AP4qj/hnb4cf9CnY/wDj/wD8VXo1FAHnP/DO3w4/6FOx/wDH/wD4qj/hnb4cf9CnY/8Aj/8A8VXo1FAHml58D/Avh+wvL/TvDdpa3kMEjRypuyp2n3p/7P8A/wAk3sv99/5123iT/kX9S/695P8A0E1xP7P/APyTey/33/nQB6RRRRQAUUUUAIQG6jNHTpS0UAFFFFABRRRQAnXrzR04HApaKACiiigBCobqM0tFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAmAOgxRtB6ilooATaM5xzRS0UAJgelG0dMcUtFAEK2kKzNMIlErDBbHJqXA9KWigD47/ak/5Kof8Arwh/9Ceij9qT/kqh/wCvCH/0J6KAPaD/AMLkzwug4/3jSf8AF5P7ug/99GvXaKAPIv8Ai8n93Qf++jR/xeT+7oP/AH0a9dooA8i/4vJ/d0H/AL6NGfjJ6aB/30a7D4qXGr2vgjUZNClSHVAn7kyHAJ9M+9fLGofGXxJd+FY0Nxquh65bX8UN3BI+5cE4JVsdDSTu7en4lW0ue75+MnpoH/fRo/4vJ/d0D/vo1598dvFeveHfBct9pWs3kFwbi1jVopBnDYyB9a4TxN4q+J/g+48Jx6vrN5MNRuW2W8UiiRoj0DHFNau3nYXS/lc98z8ZPTQP++jR/wAXk/u6D/30a8T+NXxK17wJrnh+Oy1zVZ7eWzllnht5AzhgOM8djXWX/wAWvFVj+zrpGrWWpJq3iWWIXTzxLuJiU5YEDvjildcrl2dgs+ZR7noH/F5P7ug/99GjPxk9NA/76Ned+OPivq50HwN8QNK1G5bRZisOpWUJypLcZI9Qad8QNe1+x8Z+ALa116+tbfXJ2M0YcfdIyB07VXK78vnb5i0tzeVz0LPxk9NA/wC+jR/xeT+7oH/fRrjPhvca5qHx78W6DceJdRn07SRC8MLyAg5XkHiue+LPjrxJpPxW8UWlj4iu7G2sNK+1QQRuNnmD2x3qOZJRfdXKUW212t+J6p/xeT+7oH/fRo/4vJ/d0H/vo1438NPi34s+KmuX9vr17caLFY6GLuFYj5fmykH5z64xWm3xw8Zf8M0w+IPnGrtefYzebOfL8zb5n5VbVv67u35iWv8AXlf8j1HPxk/u6B/30aP+Lyf3dB/76NeS+N/iD4k8HeKl0XTdXurywvfDsl7LKz7mgmVMhwe2TXD/AA1/aF8af2Zql8up3V5Lp3hH7e9jqGGa5uSx2yxYHIAHNTdWb7fpzf8AyI1Fu3nb8bf/ACR9Jf8AF5P7ugf99Gj/AIvJ/d0H/vo034UC61L4feF/FN94luZ7me1W9vQ8g2SllyVx2ArgPDPxq1zW/GHxF8KavcvYSzWB1LQZgNjCEAqwUnqQdrfjVSTjJw6q/wCH9P7iYe+lJbO34/1+J6D/AMXk/u6D/wB9GjPxk9NA/wC+jXzRe/Gf4h6f8ND4fv8AWbyDxF4f8RR2N9qfAe6t5JAYjnHRkb9K73wh408Q6z8avEmh3Ws6gNKt/KZJlmASD5ATn6miK5np/Wif6ieiu/61setf8Xk/u6B/30aM/GT00D/vo15HrXjnxp8O/HBh1LVbzVfCOvXi29rdJy1jLuA25H8JFbGtX/iDT/jlH4fh8S6lJY/2WbvyvMHzSDkdqla2fe/4K7Katddv87fmeiZ+Mn93QP8Avo0f8Xk/u6D/AN9GvFk+J/itvhzqnixtYuRrVrqf2eOzz8uwNjaV969E+JnxL18a58PNGjlk0q21wq17cR8EfLnZntmqSvZLq0vvVxPS/lf8NDpc/GT00D/vo0Z+Mn93QP8Avo1yHxS1zXvCPjTwzoFlrd2dJ1a4xNcM4JjUfwhu2a8j+JHxk8YeG9U1zSbTVr57CwvoVhuImG8qTyme9Smnbz/4H+ZXL/X3/wCR9F/8Xk/u6D/30aP+Lyf3dB/76NfO138ZvFtx8LbzWE8Q3m9NaWCKHcBdRx90bjvRd/GXxddfCnVtWh8QXgli1WOCCFnAuY0J5VuO9Pv8vxt/mK23z/C/+R9E5+Mn93QP++jRn4yemgf99GuB8S/8Jnqnw/0678N+I72y8RFxcfZJpA24AZ8s+zVlD4j6341+EPiLxKmpaloesaaDHLbK20JKOG6jpmk9ObyCK5uW3U9Tz8ZPTQP++jR/xeT+7oP/AH0a8T8beMPFPh3wj4A1G18QandT6rKguIxKMvkcjpX1D8O2c+HYTLezXkzfM/nuGZCf4SR6VfLo/J2Jvt56nFf8Xk/u6D/30aP+Lyf3dB/76Neu1V1Rd2n3A882o2HMwOCnHWoeiuUjyz/i8n93Qf8Avo0f8Xk/u6D/AN9GvGL34t678O/B/jqZfE9xrUT3DLpdzNiV4QF+YkgcDPSpG/aN1C61D4X6dFqM8SXckX2+RoiPPyuevpVR95pLy/H/ACCXupt9L/gex/8AF5P7ug/99Gj/AIvJ/d0H/vo1xH7RHx7m8M+JPCOk6NfPBFPq1qLuaJCwljaQAoG6djmuD/4ay1e30rxTqU8NwdWuGuBo8GP3FvFHdfZvmH97PzHPrUJ3V15/hb/Mbjbfy/G/+R7n/wAXk/u6D/30aP8Ai8n93Qf++jVD4WfE2y8ZfD/ULe51S4tNYtme3uZp5gsjSgclD6ZPFeI6t+0D4i8GfAvXLW41C/XxFb6lNbre3SeYY4lnUABwME7WHP1qno2vR/194ormSfnb+vuPff8Ai8n93Qf++jR/xeT+7oP/AH0a8P8AD3x68U3HxQsFmvpRprah9jeGThPJESnefxJOfen/ABa+PfizRfiRqB0a6eWztZ4ooLeLlJVZSSfel28/+B/mCV72PbJP+FpfZbr+1xo39n+RJ5vkE78bT0rnfhv8SLrwd4F063g8K6xriuXYy6fEGVfmPBya4r4DfFjxR4x1bWrHWLmW6tptHa7YSdI5DuGB6V2uh+P7j4Z/s+nX7e3juntnb93I2Act605e4k3/AF0FH3m4o6P/AIX1qP8A0TjxT/4Dr/jR/wAL61H/AKJx4p/8B1/xrh7b9q+/uvDPiDUo9Gt5v7LtUufOilLRMW6oT2IrXk/aQvbH4fweLLnT7eTTZhHma3JcQluu72FHf5fiPex0P/C+tR/6Jx4p/wDAdf8AGj/hfWo/9E48U/8AgOv+Ncn4i/agn0eHw1PbQ6feWmsT+Ut0sp2KOx/+tU3jz9o7VvAer6HZXmn2CrqMEs/nSTFUAQZGD70tt+9gSvsdN/wvrUf+iceKf/Adf8aP+F9aj/0TjxT/AOA6/wCNc3b/ALS2oj/hDb2/0NdO0jX1ZWnkc5ikHQfQ11vjX40H4f8Ag4a7qlmsiPOERITn5CcbjVPTf0EtdEVv+F9aj/0TjxT/AOA6/wCNH/C+tR/6Jx4p/wDAdf8AGug8ffEv/hG/hZc+MNNijvUS3W4jjZsBgcd68pk/awu7GzmjvtGhh1A6euoQBJCUdSOh9KluzafQaXMk11/r9Ttv+F9aj/0TjxT/AOA6/wCNH/C+tR/6Jx4p/wDAdf8AGrvwg+Kt98R9BXWJ7e1isTD5jNA5JVu4NUfCHxi1X4hQ65qGh6bA2maZctbAzOQ8pX7x9qprldmJaq4v/C+tR/6Jx4p/8B1/xo/4X1qP/ROPFP8A4Dr/AI1zDftMX03h3WvElvpUR0bSbn7PMrOd7YOGI+lV5P2rJbHxVHp+oaSlnpmoW4k0zUnY7JZCMiNvQ0lrt/Wl/wAUNq39fL8Dr/8AhfWo/wDROPFP/gOv+NH/AAvrUf8AonHin/wHX/GsjUPjT4ssPiNonhM6PYtNqlpJdxyeacBVIAH4g1kn9ozxRNp/jZ7Pw7b3d94cu1tharIcz56496V1a/8AWjt+YWu7en47HW/8L61H/onHin/wHX/Gj/hfWo/9E48U/wDgOv8AjXLt+1tpjeBm8TQ2yyo/2e1Sy3YkW8kcp5T+mCDXQfEL4leKPB/gbVNXuLGzkiisPP8A3UpDqx4249getEvdTb6BFczSXUn/AOF96genw58UH/t3X/Gl/wCF9aj/ANE48U/+A6/41wXgf4keIfDvwmutf0SzHiGPCzpBNcs7lm5ZAT6Vqw/taadP4JfxHHbKy/urf7GWxIly5wY29MGqas2u36iWqTOo/wCF9aj/ANE48U/+A6/40f8AC+tR/wCiceKf/Adf8aj8d/FTxV4F8CzeI7jSLSeFIFm2rIRgt/DR4h/aEtPCekeDbvU7XB1541kKH5YN44JPpmjrbzt82HS/q/uJP+F9aj/0TjxT/wCA6/40f8L61H/onHin/wAB1/xr1uORZY1dDuVhkEdxTqQHkX/C+tR/6Jx4p/8AAdf8aP8AhfWo/wDROPFP/gOv+Neu0UAeRf8AC+tR/wCiceKf/Adf8aP+F9aj/wBE48U/+A6/4167RQB5F/wvrUf+iceKf/Adf8aP+F9aj/0TjxT/AOA6/wCNeu0UAeRf8L61H/onHin/AMB1/wAaP+F9aj/0TjxT/wCA6/4167RQB5F/wvrUf+iceKf/AAHX/Gj/AIX1qP8A0TjxT/4Dr/jXrtFAHkX/AAvrUf8AonHin/wHX/Gj/hfWo/8AROPFP/gOv+Neu0UAeRf8L61H/onHin/wHX/Gj/hfWo/9E48U/wDgOv8AjXrtFAHkX/C+tR/6Jx4p/wDAdf8AGj/hfWo/9E48U/8AgOv+Neu0UAeRf8L61H/onHin/wAB1/xo/wCF9aj/ANE48U/+A6/4167RQB5F/wAL61H/AKJx4p/8B1/xo/4X1qP/AETjxT/4Dr/jXrtFAHkX/C+tR/6Jx4p/8B1/xo/4X1qP/ROPFP8A4Dr/AI167RQB8V/tB6s+ueOra/ksp9OefTYWNrdDEkfzScMPWitD9qT/AJKof+vCH/0J6KAPaD+0EQSP+EK8Q/8AgPSf8NBH/oSvEP8A4D165tHpRtHpQB5H/wANBH/oSvEP/gPR/wANBH/oSvEP/gPXrm0elG0elAHi+qfGy11qza1vfAniCeBuqNb1hSeM/DE9jNZy/DPWpYJiGcPbZJI6HNfQu0elG0elAz58v/HHhvVdKj029+GmtXdlG6yLFLbkjcvQ9e1P1zx34b8SSWT6n8M9avHshi3aS3OYvpzX0BtHpRtHpQI+c28SeD3uobl/hXqzzwhhHI9sSVDdep71No/jDwr4fhki0/4X6xaxOjRtGludu1vvDGehr6G2j0o2j0oA+f8ATfHnhvSND/sez+GWsQaZv8z7KtrlN2c5wTUuqfEbQNb1DT72++G2tXN1p5zayvbcxf7vNe97R6UbR6UdbgeDab8StD0jXrzWrP4b61b6reYFxdLbfPJjpnmqOqeLvCmt6zJq198LtXudRkUI9w9sdzKOx5r6H2j0o2j0o7eQHz9qXjrw5qkkck/w01rzI4vJVkttp8v+7x2q83xV0dtBGin4c6z/AGXt2C1+yDZj6V7ntHpRtHpR5AfPEPjDwvDFcxj4Za063EXkSb7ckmP+5nPSobPxF4NsLixmt/hRqkUtjbtaW7Lacxwt1TryD6Gvo3aPSjaPSj+v6+8D5n8N+ItH8PNqcQ8EeIZ9Oum/c2Jt8R26YwVUA9D1rR1Hxd4U1bU7TUbv4XaxNe2lu1pBO1sdyREYKA56EV9D7R6UbR6UAfPWr+MvCuvW7wX/AMLtWuYnkjmZXtfvOgARjzyQAPyqv/wkXg4X1zeD4Wawt1c486VbcgyY6Z5r6N2j0o2j0oDyPCP+FmaJ9h+x/wDCt9aNt5gm8trbI3g5Dc96Y/xI0GTxEmvN8NtaOrrH5S3ZtvnCenXpXvW0elG0elHmB89SeMvDEt8103wy1kytJ5rf6N8pf+8R0zWjr3xT0jxPBBFqfw71y6SBg0W625jI6EHtXum0elG0elHkHmeBXnxC0HULNLW5+HOuTxI25d9vlgfUHOaoT+JPCF1ai3n+FmrTRCQTYe1yS46MTnk19GbR6UbR6UAfNk+r+B7mSaST4TaozTSLNJ/opAZx0YjPWku9V8D33n+f8JdUfz2Dyj7KQHYdCeetfSm0elG0elAHgGn+PvDulzxzWvw11uGWNgysIDkEcetS3nxI0HULG+s7j4bazJa3zbrmL7LhZT6nFe9bR6UbR6UbhtsfO994s8J6lZ2FpdfC7WJrewObWNrY4i/3ea29F+MWn+HbZrfTvAGvWsLNuKrBnJ9eTXtu0elG0elAHkf/AA0Ef+hK8Q/+A9QX3x0h1KzltbnwN4glt5VKOht+CD1Fex7R6UbR6Ub6MD5v0XXPBXh3Tr6w0/4T6rb2l9/x8RfZSwk+uSav3Pjjwxd29hDL8LtWeOw/49R9jH7rjHH4V9A7R6UbR6UAfPbeNPC8ljZWknww1eW3s5xc26yWu7y5AdwYE981W/4SLwf5+oTH4VaqXvwy3GbThgzbm+mW54719G7R6UbR6UAfM0154GuLcwP8KtZ8sqUO2BgTk5PQ9c1rf8Jr4XPhttAf4X6vJpDfetpLTcG5BySeTyBX0HtHpRtHpQB86X3irwtfTTTt8MdXFxJF5Rk+ycgY2/yAqHSPEHhTR/srp8M9aknt12pLJbZNfSO0elG0elAHguh+MdDs11KDSvAOqaNNeQuJLl7fao+U9T2FO8K/D1fih8BV0CS9bT47h23TIgcjDehr2bxIB/wj+pcf8u8n/oJriv2f/wDkm9l/vv8AzpNcysxpuLujz2L9kC30/SdY0vTfE9xZafqtssFxbi2RlLj+MZPBrqdL+BN9pOg2ujx+Ilk0+CJYvszWMYjkwMEsO+a9hop+Qj56uP2Q9O3aS1nrDWS2F214IFtleIsewUngVe8XfstwePNV0y717X5L6Oyjli8j7MqqyuMADnjFeyeIteg8M6Pc6ldK7QQLvcRjJx9K5Cw+OHh3UdL1C9iF0v2GAXM0LwkP5Z6EDvS0tbsVrv3Ofj/Z1s7z4bab4Q1jV7jVYdOmWS1unQJIiqcqvHoOK3fF3wbsvGVi1hfXW/Txa/Zo4DEDsOMb8561bk+Lukw6fb3c8F1BHchTB5kePM3DIxUa/GLS31G3sFsr43U6s6x+SQcDrVS966fX87Ex92zRiw/AuVfgzL4Am8QzzxNH5SXzQrvRM5AxnHFc1/wydY3Gnzpea7Pc3zWQsYrowKPLjA7LnBNdzqPxx0DSNUaxvYryCRFVnYwEqoY4GT9a0LX4raPd3mpWqLOJrFA8itHjcp6FfWk/eu31Grxsl0Mr4Z/CKX4d6bDp39sm+0+OHyvIFssW7/aJHU1D4L+DL/D+61eLRtWaLSNSuGuXtJIg2xm+8A3oa6e6+I2jafPpMF3M1tNqZxbxyLgk+/pT/GHjyx8FvYJeRXErXsnlRLBHuJam227vrp/wBLay9Tze5/ZotWsNW0i31eWDQtUuftNzaeWCc5yQG9DWr4g/Z40PxR4TuPD+oyedZbka0ZYwr2zJjaVbv0rXn+N3h+FUCi6edp/s7W/lESI56AiukbxhY22g3OrXvmWNpbgmQzrtIxS2Xl/lt9w9W/M46++Cq3nxK8O+LRrEsb6PYmyS18pSJAcfMW654rP8N/AN/Det+I9Rg8QSSNrV+l9JG9suE2n7o55FdNN8WtJsYY576C7sreWPzYppYiFcE4AHucjiq2sfGzQvD8MraklzaPGizGNoiWMZON4HcUbO/r+d3+KFv+H4aI5XXP2VfCmrHxL5XmWQ1q4gvSsP3YbmI5WVR7nqKoeJf2Y5/GFzq1zqPiq5Et9p6WG2OIeWgX+PbnGTXpdz8TNMjaP7NFcX8clut0klsm9SjZwc/wDATWLD8ddEm0a01QWl+LO6lWGF2gI3M3T+VLlVuX+u3/AK5nv/AF3/AOCUPC/wTvfDGk2emQ+I91lbLGFiWyRQ23qTg8k1l65+yp4W1d/ETRGSyOsTRXTCHhYp06SKPc9q7LSvjFoOs2N3cWrTM9pOLeeBkxIjE46envViH4nafeNI1lbXV7bRS+RJcQRblD9Me4HrVP3nf+un/AJWiMHxV8I9S8afD+48L6j4iZYpI1iE8dsuQF74z1rD8Rfsz2virwXNoOpay87iCOG1vPs6h7YpjDKM8nitnT/itNqHiO/kginl0m1JhkjW3O5XHU5rc0v4vaBrOlwX9pLJJbySmF8rgxMOu4dqn4te+v8AkPWNl2/pnQeE9FuPDvhvT9Nur5tSntYVia6kQK0mBjJArXrhT8XNLazW9htb24092ZUuo4SUbb1P096nb4saDD4VtvENzM9tp9w4jRpVw2ScdKptybb/AKuSlypJHZ0UyGZLiFJY23I6hlYdwafSGFFFFABRRRQAUUUUAFFFFABRRRQAUUUh4BNAC0V5ne/GiCx0TU9QnsHgWzv2sW3uNuQSNxPYcVpP8UraLwdb649s4+0OI4osj52PTB9KXS/p+I7a2O6orx5P2i9NkmuIRZSeZY83w3D9yM4/Gtrwv8aNP8T6rbQQ27pa3e77PcEjD7evFPfYT03PR6K8s1f49aXot5OLi3cWUcjQi4yPmkHbFVv+GgbPz0sfsEn9qykNHbbh8yEZ3Z+lK91cdtbHrlFefXnxfsY/Dul6jbW7zy6gxSKDIByv3ufbFYtr+0NpV6weG1ka2hKrdyZH7lmbbj35qra2F0ueLftSf8lUP/XhD/6E9FH7UTBvikSOhsIf/QnopAfYlFeEXvwZ+G9jqElnc+INRguowGeKTWZgVB6EjfTbj4M/De0vDaS6/qSXIUOYzrM2dp6HG7pQB7zRXhlx8Dvh7aSrFLreqJIy7gv9sTZx6/eqv/wp74afaDB/wkOo+coBKf2zNkA9P4qAPe6K8Df4QfDOOSZG8RagHh/1i/2zNlfr81WdL+Bvw91qJ5LHW9TuY0GWaPWJiAP++qAPc6K8TuP2f/AtraLdS6tqyQMcLIdXmwfp81RzfAnwBb6adQl1nVI7IdZm1eYKPx3UAe4UV4OvwX+G7WUt2viDUGtohueQa1NhR6n56s6V8BfAOuZFhrGq3RADHy9XmPB6H71AHt9FeGSfA74exXTW7a3qgmU7WX+2JuD6H5utXv8AhnHwZ9o8gajrBm27vL/tabOPXG6gD2WivBF+D/wza4lgHiO/86MlXj/tqXII6jG+o2+EvwwjtRcN4kvxAeBJ/bU2Pz30Ae/0V4hbfAXwDeWRu4dY1R7YHBlGsTbeffdRffAfwDpt5bWtzrGqw3Fx/qY21eYGT6DdzR5Ae30V5D/wzH4U/wCfvW//AAaz/wDxVL/wzH4U/wCfvW//AAaz/wDxVAHrtFeRf8Mx+FP+fvW//BrP/wDFUf8ADMfhT/n71v8A8Gs//wAVQB67RXkX/DMfhT/n71v/AMGs/wD8VR/wzH4U/wCfvW//AAaz/wDxVAHrtFeRf8Mx+FP+fvW//BrP/wDFUf8ADMfhT/n71v8A8Gs//wAVQB67RXkX/DMfhT/n71v/AMGs/wD8VR/wzH4U/wCfvW//AAaz/wDxVAHrtFeRf8Mx+FP+fvW//BrP/wDFUf8ADMfhT/n71v8A8Gs//wAVQB67RXkX/DMfhT/n71v/AMGs/wD8VR/wzH4U/wCfvW//AAaz/wDxVAHrtFeRf8Mx+FP+fvW//BrP/wDFUf8ADMfhT/n71v8A8Gs//wAVQB67RXkX/DMfhT/n71v/AMGs/wD8VR/wzH4U/wCfvW//AAaz/wDxVAHrtFeRf8Mx+FP+fvW//BrP/wDFUf8ADMfhT/n71v8A8Gs//wAVQB67RXkX/DMfhT/n71v/AMGs/wD8VR/wzH4U/wCfvW//AAaz/wDxVAHrtFeRf8Mx+FP+fvW//BrP/wDFUf8ADMfhT/n71v8A8Gs//wAVQB67RXkX/DMfhT/n71v/AMGs/wD8VR/wzH4U/wCfvW//AAaz/wDxVAHrtFeRf8Mx+FP+fvW//BrP/wDFUf8ADMfhT/n71v8A8Gs//wAVQB6X4k/5F/Uv+veT/wBBNcT+z/8A8k3sv99/51kyfADw54btbrUbW51Z54YJGVZtRmdfunqpbBrW/Z//AOSb2X++/wDOgD0iiiigDm/iHo934g8H6lp9kivczxFEDNtGT714z4f+Dfinw74V1zSVtoLxtSshGs0k43xuP4M/3a+iqKnl38yuZ6eR4bJ8MtUn8JW+jXmiLcxeTGsjNd5ZXVcbkPasfSPhD4ttNY0ue8Q31taRSRqxutsgB+6Ce9fRVFXfXmJ6cp87+Jvgz4n8QeLjrSwRRLDFF5cDT5WUqeVYf1rrvEHwx1TWPFWi6zbeXYjyxHqECtkMB0A9a9aopLS1ugPW7PGviJ8Lda8XzS3luVgubEodPQOMEqe57Vq+OPDPiTxBa+E7iGyhkvLCZZbqNpgBkDBwe9eoUULTTzuG/wCR88678GPEeqa1JrBt4jPc3qTSW8c+3Yi+h9a7vxN4B1DxX8MdT8PlfsNzID5O6Xfkg5GT9a9LopW93lHf3uY8j8SeEPEHjvwLa6XdWEWnXti0MiHzQyyNGRx9Dis7xN8Ndb8ZeJLPWbixiiW0tVtRbNIP3mWBYn24r22iq63+f4W/IWyseTeDfhbqngvXtfEE63GiXFmEsbd2+aBzvLJn+7luPrWPH8M/Ekfwt8NaJ9lgOo2N7HPMvmjbtUnOD+Ne40Uv+B+Gof196seF6h8F9YuWttRsjHp2om5/0uNXys8O7PPuKZp/w48W+H/CsnhqyAKjUftEV/HNtJiLFiG9693ooWn9en+QHhvhT4a+I9BvtVnmsFlkuLlpI2+1/LtI6kVBefAvVZbq2nspU0+O6R01G1VsqSQQHX35r3milbSw7vVnk/g3w34k0PwCfCtzpkLG1geCK680YkHO047GsJPhFruu+D7LQdURLWG2hcgxyBsyE8V7rRTfvXb6gvdskct8NLHWNK8G2FjriKt/bL5RZH3BlHQ5+ldTRRTb5ndkpWVkFFFFIYUUUUAFFFFABRRRQAUUUUAFIehpaKAPJ774PXt5ous2Mt5BKl/qD3hjKHaVYn5T+dPHwjvR4PtdD+2RlLVxLC5BO1gen0r1Wilayt6fhsO/X+tTwaP9m2WO41Cf+0I9+q4F98p5Gc/LWz4X+B8/he+tGgu45LWw3m2Rgc/Mec17BRTWmwnrueJ61+z42vyTQ3V7GLJ5muAig5Eh/pUP/DPl1/aEWsfb4v7XhCxRttOzywuMfWvcqKNtB3PGX+EmpC103TLaSONNLzJDcuD8zNncP1qlY/s4DT/Mt4r5fsl4ySXgIO5mV93y17nRTTs7i6WPjr9qJQvxS2joLCEf+PPRS/tSf8lUP/XhD/6E9FIDA/aF8MeJ9S+L/jC40jSZrqwk02BJ2EJJdA+W8tv7wFXo9NuZfjnZ6nBY3qaCmhW6SG6tWcyY6oT/AHq+0/LQkkqpJ9qTyY/7i/lSguRLy/4P+ZUnzXv1/wCB/kfNXwrsZtP+JPi6XxPp072t8VawaSIsohxwo9K5WLQ59O/aG1m+/s+ePw+sEY8s2hdZQOynsa+v2hjZgSikjocUmyPdyq5+gprRxfZWE9VJdz5L8L+G3vvE3xSuZtFuFhmhLWnmwHn5eNtb3wy0W5sfgXb6ZDp01nrF+HgLNEUZQSeSe1fS+2NcjCgnr0owi4GFHoKVvd5fJL7r/wCY7+9zedz4v0rSfEeufDmbwhqU+paTrei37NZaksTPG4HK5z1Fdh4gh8Sat+zFf2uraX/xN1cJstIj++w33wvbNfTxSFs5VD68Cl/dbdvy7fTjFOXvJp9bfh1BPlkmuh8Ha94L8RXmka9daZpt5Bph0JIJYPKIMs2B0X1r339nm3uLHwTHp9xbyLrZsFPntbmLYNuFU+pBr3Xy024Crg+1AVI24Cqfyp30a7/8H/Mi23l/wP8AI+dPgHpg0fRNasPF+nzS6z9vkkeSWIsZBuJUg1i+Lr7xNofxj8P+M7S0u59EuJTp09rGjEpH2Yr2r6k8uLzN21d/rgZpWWPowX8cUusZdv8AhvyKeqku/wDX5nxf4U+Dk/jDxN451m/S8so7O/uLi1iERRpsrxz3HtUa+DLpv2XrmFtFuG1ZbvCoYD5u3f6da+1dqKDhVAPXikCxsuAFK/QYpJWjyrsl9xXN73M+7f3nzp8R/DOoeIfhHZ+GdAtpbC9ksFupZI1KfOiggZHckVwLa9rPizVvhFqup6Pfx3Wnu8V+Wt2+VlGMn64r7Kwg6hRTfLiH8KD8BVp2lzeaf3f8Azt7ih5NfeZ3h3Xo/EVi11FDLDGHKATIVJx3wa1aau3ouMe1KWA6nFSMWiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKSgBaKrtqFskZka4jCA7S24Yz6Ufb7bzEj8+Pe3KruGTQBYoqOW4jg2+ZIqbiFG44yT0FRjULYtIBcR5j++Nw+X60AWKKhjuoZofOSVGi67wwx+dM/tG1ESyG4j8tjhW3DBNAFmioftkBm8oTJ5uM7NwzQ13DHMImlRZDyELDNAFPxJ/wAi/qX/AF7yf+gmuJ/Z/wD+Sb2X++/867HXrqG40DVBFKkhW3kDBWBx8prjv2f/APkm9l/vv/OgD0iiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigD47/ak/5Kof8Arwh/9Ceij9qT/kqh/wCvCH/0J6KAPsSiiigAr5r+OvijVdG+ICwWN3dQxtbKS0MmFhO777D0r6UrHvvCGjaneSXd1p8E9xJH5TSOoJK+lK2qfYpOyZ4lDrd/P4+mt/tsl/CtlFIWjuAqbsctWv4FvZfHT66dT1SW0uLefy4Y1l2lVHQ+9elRfDnw3BN5sekW6ybQu4LzgdBU3/CC6H9v+2DT4VuMYLqMZqif+AeJeEdTvZptfW4vJ5Yra4kRLlrkDbheBiqEFxeTeE/DN82sXZlu74wyHzuq5r3hfh/4ejeV10q3DSNvchfvH1NSr4H0JbW3thpluILd/Mij2cI3qKF0v5fhuN9bef4nlPxZ8Xar4Vl0ldGnnkttMdJr4qN26MnBDHtVDxf4w1G18YWeq/aHvfDV4YAr2co32znsy91Ne2zeF9LuEukksonW6XbMGXO8ehqjD8PPD1u8bR6ZCnl7dqheOOnHtSjpa/cHqed+Nrxrn4madaHVJrOzk09pCFl2DOODXnmheMte1bxFpcFzcXFzEFnRQJhH5qq2AxzX0hqfgzRdYvEurzTobi4RdiyOvIX0qKbwHoFxJBJJpduzwqUjbZ91T2FEdPx/UGcB8QvEd5pdr4RsYLl4LK+uBHc3IfJAx0LVY8avL4X8O30Wi6lNc318Ntuqt5hQ46ivQb3wtpWoaWmnXFlFLZp92Jl4XHpTLXwjpFmYDFZRhof9W2OVpPVNAnaz7Hz3q3j3VfEfgvwikd3NHrC6kLG7jjk8t3YZHP1rS0Ox8RQ+NNM0bxBq8/2j+zZZpEjl9G+XPvivaP8AhXvh37V9p/sm28/zvtG/YM+Z/e+tX5vDemXGqDUZLOJ74RmITFfm2nqM+lPz7/5W/MXl/W/+R5F8OdYk0zwBq2tz6hPdXSXM9vGrybs4OFAHrXGf8LB1l/hrqmkatfzW3iHSdZtVeRjsd4JplIP05dfwr6Jt/Bui2tmLSLToUtxL53lqvG/Od31qtqnw88Oa1eXF3e6TbXFxcBBLI6ZL7Dlc/Q0+t/T8LP8AzDobGn3kFxEqQzJM0agNtbOOO9W6o6XotloyyCyt0txIdz7R1OMVeoYkFFFFIYUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVHcY8iTPTaakooGfNMllqNx4Vvr2zm3x2Wq3G+1kLAyhlwAPxNYmhxeItJ8VeHv7RaaREEIu4GJ3qexX1HrX1V9ht+nkRgZ3Y2jr60j2NvJMJWgjaQDAYqM04+618vwVgl7ya73/Fnhfxp1zWL3X/DJsbG5n0qLU7QpPbt8rsZQDn6CuUm8G+LrnxBd6bBeqkenW8kl3qG47LgtciREb32Bgf96vqIWsQRU8tdqnIGOAfWkFnAEdBEgVjlhjr9alLl+9v70kNu/wCH4M+dLO416H4UeI2cPay3l+09tbKTuW13gMR7YzXKXFxq3/CRa0ztcDw19mv/AOziN2DceTFsx779+Pxr62azgbAMSEBdo+UdPSmHTbUxJGbeLy1OVXYMA+tFtflb8Lf15iT/ADv/AF/Wx8ueDbzxDb6np76q8yaumps0u/OBa7Rgn2xirfxE1DWrzXNZk0uWWXUXuYzp7R5wY9vOPavpa40u1ud++BCXXYW2jOPrTLPRbKxjjSG3jURjCnaMim9f69P8vxYL3f6/rufP/wANZdSkurkEytANFf7bvzjz8nr74q98N/AWreKPAunT2Hia60aNS4MUABB+Y817Tr1pDb6BqhiiSMtbyElVAz8prjv2f/8Akm9l/vv/ADqm7k2Mr/hTPiX/AKH/AFH/AL5FH/CmfEv/AEP+o/8AfIr12ipGeRf8KZ8S/wDQ/wCo/wDfIo/4Uz4l/wCh/wBR/wC+RXrtFAHkX/CmfEv/AEP+o/8AfIo/4Uz4l/6H/Uf++RXrtFAHkX/CmfEv/Q/6j/3yKP8AhTPiX/of9R/75Feu0UAeRf8ACmfEv/Q/6j/3yKP+FM+Jf+h/1H/vkV67RQB5F/wpnxL/AND/AKj/AN8ij/hTPiX/AKH/AFH/AL5Feu0UAeRf8KZ8S/8AQ/6j/wB8ij/hTPiX/of9R/75Feu0UAeRf8KZ8S/9D/qP/fIo/wCFM+Jf+h/1H/vkV67RQB5F/wAKZ8S/9D/qP/fIo/4Uz4l/6H/Uf++RXrtFAHkX/CmfEv8A0P8AqP8A3yKP+FM+Jf8Aof8AUf8AvkV67RQB5F/wpnxL/wBD/qP/AHyKP+FM+Jf+h/1H/vkV67RQB5F/wpnxL/0P+o/98ij/AIUz4l/6H/Uf++RXrtFAHkX/AApnxL/0P+o/98ij/hTPiX/of9R/75Feu0UAeQt8G/Eqgk/EDUQB/sis9fh3qTTeSPifcGX+5uXP5Zr2uSNZo2RhlWGCK+V5fCSN+0P4itbS0kEP9ks0HDbPN6gg9M5qb629fwVyre636fi7HoH/AArXVftBg/4WZdecP4Mrn+dMX4d6lJN5K/E+4aX+4GXP5ZrwyDS9Zk+Fen2Qhuv+E1/ttvObDb9u/qT/AHdtdt4S8NwWX7Ql9He2kn2WHS1ckhtnmAZOD65q0tdf60v/AMAmWif9dbf8E9K/4VD4h3Ff+Fh3+5RkjAyB61FZ/CvW9Q3m2+I97cBThvL2tg+hwa86uPGGveGfjjZ6rcrcS+GdeheyVVBZYio+Vsdq1P2X/EkGg6b4gt74Trc3WtTLEkiNkgtwee1Efe+78bpW/G4S9371+Td/wsd1/wAKZ8S/9D/qP/fIo/4Uz4l/6H/Uf++RXrlLSA8i/wCFM+Jf+h/1H/vkVFN8JNft3RJPiJfI0hwqsACx9q9ir5X+NGu+MV+OXhM2+jXcun28snk+WT5ch28E/jSv7yj3HbRvsd/c/DHV7MSmf4lXcIixv3lRtz0zzT/+FV639lFz/wALHvPs5GRL8u38814Np+uXf9ofFGXxxpN7HDcOixJKGZQ5TA247DrXfW8On658FbLw3per3MN1BGtyGmRhvUfw0fZ5vT8f8h297l9Tul+FutNAsw+JF4Ym4VwVwfpzTI/hnq0t4bVPiZdNcgZMIZd/5Zr5k8P3XxD8C61p8l/a3FzYRt51naOrFH3Pj9BzXp3geO78L/Fa68WXc8eqadeITOwiYS2jf3PcVSV2u2pD0v3PUF+F2steG0HxJvDcgZMOV3flmkl+GGsQrIZPiTeIIztbcVGD6HmvPPEGuSa18YrTX/B9q2oPHbvHNCEZGDY4Jrx24k8b6h/az3ljqFvB/bDNcCTceqHAHtmoTul/XWxo42v/AF0ufVE3wp1y3txPJ8Rr1IT0kbaAfxzTD8L9ZEkUZ+JN5vl5RcrlvpzXhXibxNrV98MfCHh92u21SzIkvo9rZ2EHZn9K5DR9L+IC6npK3a3huy9sbMkNwnnfN/47WkVzT5fOxD0hzeR2/wC0Fps+j+OrWyubt7+eHTYVe5kHzSHdJyaK0P2oM/8AC0Pm6/2fDn/vp6KkD7FooooAK4fVviFIviS70XTLYXNzZwefOWOAB6fWu4rg9W+Hdx/wlF5rmlXaW1xeQfZ50kXII9RS1uNWscVeftKRxzQ/ZtM86Jo97gvhgQcEAd619B+NVz4gu7yKGwih+z4wssmGbIz0o8OfAW10HxBaX5uIrm3hiKtDLFnc5OS2frU0HwevbPXNVv7fULVRevuVWt8mMegNP/ggQeB/jo3irxLFpMmmiMyNIPMjfds2n+Idq2bT4yaZN4j1zS5UaI6ZH5vmHpIAOcVzPhv4B33hPUP7S07Wo49QkMgmcw5V1btjPUVa1D4BpdXtneQ6gIbjy3ivG2k+erdfpR0Xp+IaXZpP8Vr1PDY8RHTB/YzBmMgf5lUd8Vz1r8SdV8KyQanq88tzYa1G81hC+MRELu2nHqK0vD/w91n+x9R8IalOr6AsZjgmCYdlPb8Kkvfg3d61p+mWOoalHJb6VC8dptj53FdoZvoKT6uP9f8AB2Bdn/XYitfjfLJ4UGuSWMZhKBikb7mTJxk+1dNoPj+XWvCN/rSwxOkEbSR+VJuDgDP4Vzuh/CDVNA0GHTYNRsnVE2OzW3+sHo1afhP4VN4Z8O63p8V0qHUt5Cop8uIsMcCnLaXL8gjvG/zOff493Fhoem6lf6QIYdQiZ4GWTPzAZ2mut8A+P5/GNnHdSQQwxNF5hCSbivsa5CT4B3moaBpul6hrUc0OnQslvshx8xGNx5rqvAHw6uvBtrFay3lvPAsXlt5UOxn9yael5fgJ7L8SGy+JGoeIIdQutE0xbq0s7g25LPguQcMR9K53w78fpda13+zH0oLIZZosxybihTuw7A10Phf4d6p4PvdRh07UohpF5M1x5MkeXRm6gGua0X9n+50HV5NWtNYjTUJZpWkfyfleN/4SM9R61Pb0/Ep2s/X8A0P4sX1xpeq6/wCQkqqJcWpm5Xy/Qe9XJPjjcWFrpbX+k+RJqumPf2RV8q5WPzDGfQ7c/lUWn/BDUtP8M3ekJq1qDcedunFv8/z9utSSfA681C00pNR1hJpdJ0x7CyKRYVWaPyzIw7nbn86Ur8r5d7fo/wBbFR5eZc23/BX/AAR0nxh1cWXhW5XR49mvtGkOZPulk3c1Yb4yTvo3iDV4tND2GgO0V783zFlUNIF+gIqw3wluzpnga0/tNP8Aim5I5Hbyv9ftXbj2qG++D8/2PxRpdjqCwaR4ilaa5jZMvGXULJtPuAKuW8uXzt+Fv1M42tHm8r/jf9D0fStSh1jS7S/tm3291Es0beqsAQfyNW6qaTpsOi6XaWFsu23tYlhjX0VQAP0FW6crXfLsTG9lfcKKKKkoKKKKACiiigAooooAKKKKACiiigApkzFYnK9QMin0118xGXpkYoGeUQ+NfFGteEdWvrGWzt7uxu5Yt0iEqyr0GPU1gN8cdZs9QsYtQtFtpGkgie3KHMm8clT7Gu0vPg5by6XLY2ut6hYpLdtdu0LDJY9uR0rT/wCFaWFxc6bPfTSX0tgB5TygZLD+I+9Ed035flqEutvP/gHKfEL4sX/hPx3pOjIiJDeeX5bsPlYlwGBPbgnFR+F/i5deP7zVLTS5YrC6ZpV01bhCVlSKTY8h9eQfzFdHrnwi0/xFqMV3fXU0zjaHDY+ba+5cenNLoXwh0rw/fG5tZZQY0uEtl4xAJm3vj8f5UltZ+f8AwAe+nl/wTn7X4ja9ovw11PXNXNveXcd0be2eBCqOC21WIrm5Pj1q/wDbWp6CkUP9oaXBdXU0xHyukUccgA9yJMfhXqd98ObHUPDqaJJLINPWLy/LH97OQ/1zWBL8B9FlDy+fOL2bzVnugRvlSRVV1PthVH4Ua3f9en+bBWscv4X+Pl54jvrK6W3RNNuL46f5ePm3ADLfnmrPjb44XfhfVtUkSBW0/TZ1glQj5mLDORXSR/BPSNPuvtFg8kHlsZooBjYspGN/1pJPgvp+rXAudVme4llIe4jH3JHAwCab8v62/wCD94LTf+v60MHwz8U73xTHd2N9GgF5pT3sJQfdXkbTW9+z/wD8k3sv99/51LZ/DHTfB2napd2zyTSiykhj8w/6uPBO0VF+z/8A8k3sv99/51Tt0J1uekUUUVIwooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAqP7PEJPMEaCT+9tGfzqSigCD7DbibzfIj8z+9tGaf9ni8wv5SbzwW2jNSUUAQtaQPt3Qxtt6ZQcULZ28ZysEanOchAKmooAKKKKACmNGjsrMisy9CRyKfRQBDJZ2827zII33ddyA5pg061GMW0IxxwgqzRQBDJZwTbS8Mblfu7lBx9KYum2q78W0Q38t8g5+tWaKAK8Gn2trIXht4onbqyIATTmtIJFIaGNgxyQVHJqaigDP/sHT/tj3RtIjM6hSxUHgdqtfZINyN5Me5PunaMj6VNRQB8d/tSf8lUP/AF4Q/wDoT0UftSf8lUP/AF4Q/wDoT0UAfYlFFFABWP4i8V6Z4Vhgl1O5W2SaQRIW7segrYryn4teA9U+IjTWqIYbe2i8y3fg75RyPpSbsUlc7eXxtpsXiSHQy7G+mj81VC8FfXNZGq/FzQdHur23uJZBJZsFlxGTgnpXC6DpHi+38UaPq19oju9vYC3lw45YVk+KPAfinXLrX510h0N48bRhXGeDzTelvn+f+Qlrv5f8E9Rm+LegWc1nHdyyWn2txHE00ZVSx6DNazeNtLjtdQuZZvKt7H/XSMMAV5rc/D2/8QWNlpl/ps5tlOWmmkBZGxwR9DVbTfh34p/sG58P6ifPgnuGDXYOcxdsih9bCXS56fdeP9FttJs9R+1LJBeEC32cmQnsBWVrnxIit/DOp6lZKsclgwWVbwGNR+NeRQ+AfFPhO2025uLRrmy8PXbSxoGH72E9wPavQ/E2n33xQ0KztorBrLTr4GSeRgM4x8oIpS2bj/X9ajW65jp4fH1pbaLpt1fOn2m+UNFDbnfv47VbsfHGl6hpN5fwzEx2Ybz0x8yYGSCK8b8L/D/xXot5oV1eWjTporyQKm4fvIyflYV1vh7wPqlnZ+Mr+WEpPrG8w2ueny4FOWzcfP8A4ARWqT8v+CbVr8bPDFzaR3H2mSJJIjNGZIyu9R1x61teGfHWneKo0eyExjdN6uyEAivEtQ+GHijXvB/h/S30v7JLpcDlmLjLsRgKK7/4R+G9X8NWFvbX1ncRMIdrmWQMoPoKrS7E9kzXX4y+G/7Qls3uJI5I7j7KWaMhfM7LmnWvxe0O+huZofPeG3d45HWI4DL1rx/VvhN4pv8AWr+eKxmQtrCXkW+QeUUHUkVv+C/BHiLQ7fVFuNMuGkuLqZ1TzB5ZVuhxWevLfrb/AC/zZTSvZd/8/wDgHpVt8UvD95pdnqEF35tndbtkijgY659Ku+GPHWm+LJnjsTI2IlmVmUhWQnAIPevJ9P8AhLrHh/VLOeytw+kXETtd6czfclweV+tbXwX8E6x4P17UFKzW/h6W2Uw2ly25oJs5ZUP93FaJK7RL0WnkewUUUVIBRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAYXjLxTF4P0STUpoHnjRlUrH15OM1j3nxMt4fFWnaFBbNPc3UYlY7wPLU/XrV34jeGrrxZ4Xn06zeOOaRlIaTpwQaw9V8CXmta1pc01taxLp5R47uPiUkDlfpRHfXuN7aGt4s8eHwrrGlWsunzTW17OtubhCMIzHA4rl5f2g9Et8NLHIsVwGNo/H77bMIiPb5iPwNaPjHwXqfja80hbqKGCOxuo7pbiNzvUo4JAHuBj8awz8BNOm17UtSmtY2tmhaG0scnahaTzGf2JYA/hSV+vn91tPxHp08v+D+B01v8AFrTG8M6rq06NCdNnNtPD1PmA4wPrWRL8etLjeW2FtK2o24mkubUfejjiVWdj/wABdT+NZ8PwTntPA9/oUcyvNfTm+luHJz527IH04rFk+AWqHV9R1xLmEanqkN1a3CE/KscscceR7gRj86Nb/L8bf5/gCtb5/h/w34nbaV8bNG1jVILe2DvbTTfZ1uf4fNwCV/WpvEHxk0jw7rE9pcK3kWziOe4H3UYjIBriNH+A954VkhjtpkmsLW6bUFBPztIV+79M0/W/gtqHjSa9e5ZLW01OVbi4TPzKwGMCm/L+tv8Ag/gJef8AX9aHW2PxQsPGGn6nZwxvDI9jJcQ7/wDlpHgjIpP2f/8Akm9l/vv/ADrE8N/Cq88KR3l9ezRuLTS3soBH3Xk5Nbf7P/8AyTey/wB9/wCdU7dP6/pE63PSKKKKkYUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQB8d/tSf8lUP/XhD/wChPRR+1J/yVQ/9eEP/AKE9FAH2JRRRQAVQutcsLGUR3F3FFIeiswBq/XkHxk0e1k8ReFJPszO0l+BKygnK4747UuqXcfRvsenQ+IdNuJvKjvoGk6bQ4zVx7qKORY2kVXbkKTya+UtX0uez+Kl68dtLDokN7GXmhDb047e1dX8QtV1W48TWHiXThcPpmmSLG6qT86nqSvenHVRfcGrNrse9jVrNo5HFzGVjOHO4fKfemHXdPWTYbuIP1xuFfOmq2ep2E9/r2ixT3umahOqXllg5TJGHUVHPDe6L4mkltx/a2mXYfdDIjCa1fb2PcUg7n0RJ4i0iWFvMvbdojwdzjBp/9vaXbwoftcEcWdq/MAPpXzQ+h3n/AAp25u5YE3eaBFtR/MH7zvV34irc3XhHSobOKG41IXsZCxRuExs4DU3p+H42/wAwSv8Aj+B9HSa9p8UcbteQhJPutvGD9KdDrNjcSbI7qJ3xu2hhnHrXyzbxyW+jeFbbEy30V65uY7lGKRn04/hrqPEGi3t9qlvqvh+Qrq2n27OYolZYrhc8pg0bf15XBK/9eZ77JrdjHGsjXUQRuAdw5pbfWrG8mEUN1FJIRkKrAnFfO/ge8m/4TKzuvEdpNa6Vc2X7iGRTtSQk7gfetrzrLwz8TLq4sLeVbVdPPlgKxG4mnta/n+Fxd7eX42Pc/t1v5cknnJsjOHbcML9abb6paXULyxXEckafeZW6fWvmixTU9JbxP4f1u5u7SHWIRfW10mX8tyeR9OnFdv8ACu41H/hFfEtnqltH9ot1ZftluCEuRt4YA9DU/Zb8v+HH1t5nrdvrmn3QzDeQycE/K4PSnWetWOoMFt7qOYnONjA5x1r5hsbWS48L+D00WGePV47xmumCsMQ7ju3e2K7T9nxnh03S0uRGHJvBGvlsJQ3nuQWJ7bc/pVW38hPZf13/AMj2q41qxtJvKmuoo5O6swGKsfaovOEPmL5pXeEzyV9f1rxHwCtpNqfjHT/FsbvqcuqO8XmA/NBnMew+mMVkeItY1bS/iZpHjWKO4bQIbtdFljBJHkv8pfb7OUOfRTSjry+dvx/4LSG1bm8r/h/wLs96TxBpskkiLewl4yQ67xkY6/lUf/CUaThT9vgw33fnHNfOHh/wJdeItY8YawLhrS107Vr6VYwrB5w0YAH+73qew0W2Phf4cO9pJ5sl1tnJVs7efvUR95Rv15f/ACYclyt26c34H0qt7AxiAmQmQZQZ+99KbDqFtcXEkEcyPNH99FPK/WvAvifd6rb+JLDX9IimGm+HZ44nijJw6tw/y98Aj8q2vAfiSyt/iN4qvZhLHHcmExlkbnKjpRH3vx/S33il7v4f18j2yimxuJEVh0YZFOoEFFFFABRRRQAUUUUAFFFFABRRRQBn65r1j4dsWvNQnW3gU43N6msr/hYmg/2lZ2JvlW5vADCrcbs9Kyfi5o9pr2hQ2dxDeyStJmB7MZ2SAcFvauMkM8mreG9M1TQLy4nstkz38NuNrSAcfN2FEdXZ9we2nY9K8QfEPQvC+oQWWpXq29xMQEVgecnA/WpP+E70X7bf2gvFaexXdOqjO2sPxZpaeLLvQYxp+YWu1muJJIxuVY8sBn3YAfjXK6Jow0bxXr+r2FtqCaRdxv8Aare4j3t9oMh+ePPbnOPpSX+f/A/yH/wP+CemWHjDSdS0E6zBeI2nAEmbOAMdarN8QtBS1SdtQjCMzLjPI2/eyPbNeSp4T1xfhDe6AIppLlrlrmA+XsMkIkztYDoSK5Kb4feIh4k1rXTYTvp+pW19a21pt5ikkhiRGI7ZKNzT6u3b9P12HbT5/wBf5n0fD4y0efUksY72N7hvuqD14zj8qdeeLtJsdRFjPeRx3P8AdY9K+d/Cvw98ReGbizt76GaSW21Fr+S8AyPK2j5c/pj2qx4z8G654uvtX/s2GfOp3Ec9vdEY8tAOR7UPy/rb/g/cJef9f1+p7jeeKdM13RdWisrpJpI7eQlVPbaea5/9n/8A5JvZf77/AM64XwD4Q1fTZp7m6tpLWGz0Z7SXeMeZJyc+9d1+z/8A8k3sv99/51TSWxPU9IoooqRhRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAHx3+1J/yVQ/8AXhD/AOhPRR+1J/yVQ/8AXhD/AOhPRQB9iUUUUAFMeFJCC6KxHI3DOKfXmmpeNNS1XxvqmhafItqunWv2hpHGd57D6Urjtpc9GNrC2cxRnd1+Uc0fZodpXyk2nqu0YrxH4f8Axc1jxl4oS0cpDAts7Ou3kupIyParPiHxd4p0+306eG+gC3V35G0p0Gafbz/zsLv5Hsy28SqVEaBT2CjFMFjbiTeII9/97aM18+at8XvE+h+Pz4fFzb3U/mxIkOwjeG+9z2rs/F3xcn8N+PNG0oxx/YZ8R3MhPKOegoXvWa6jel12PUvs0Pl7PKTZ/d2jH5Un2SDj9zH1z9wV5DD8T9SX4kjQr6QacskwFuJUOy4T/Zb1rL+LXxc1vwZ4+GlWU8ISSCN4IZEJ3uzYIz24pfy+Y+V6+R7kbO3Y5MEZPX7gpy28Uf3Y0X6KBXi8nxK1pPGl5p1xcLbxw28cojWMsdxGSM1qeEPFPiLx/pV5qljdQ2qQ3BiSJ16qp5z70+lxHqUlnbzKoeGNwvI3KOKX7LCTkwxk9PuivDfDfxM17VtH1aaW9QXdq9woQRHbhCQOadceOPFf9j+Gb1b6BTqcoiddnT3prX8PxF/wfwPb5LSCb78Mb8Y+ZQaWO2ihQpHGqKeqqOK8o8c/Fi88DeJPDunS+XcW8six38/TZu4U/nVfU/ifqVj8SV0W7kGnW00qC0kkQmO4U9QG/vUo+9a3XQb03PX0tYY/uQxr/uqBRHawxEFIo0I6bVArzbxV4l16P4lWeh6ddQwW81lJOfMTPzKMivPPDvx21rxF4mt7KeVbOJLO887y4i+6aGZEyMdiHpL3mkut/wAL/wCQNWv8vxPotrOB5hK0MZl/vlRn86VraFk2GJCmc7Soxn1rgPHnji+8PzeE9Itin2/W7lbf7Qw+VBtyxpvi/wAQa74G8La1cyzw3t422PTFPy5kbIAb8cUNqKb7f8D/ADBK7S7noS28SBgsaKG5YBQM/Wk+zQ4UeUmF+6No4+leGa58aNR1DwP4H1zSZY4JNWl8i7QoXKSCNiy4HcOpFJ4M+IHjPxNrUtjfeXpsq6eLkxuhyDnr+Iqno2u3+VxbpPv/AJ2PdWt4mVlMaFW6gqMGmizgByIIwfXYK8m8H+PNbbwHqPiHU7qGYxtLFFEq4y6sVX8+Ky7X4x6prXw70/VITFb6qL5bS6iPIU5wRR1t6fiH/B/A9zoqCzkaS1hZzl2QE/lU9AgooopDCiiigAooooAKKKKACiiigBKWiigBOKT5eRx714v8ZvihN4f8TeH9MtbmS0X+0bUXDbCRIjSAFc/TNef3XxY8SWOpa9A1xID9o8q3m6pNG155ZdPTYp2n3pRfNa3Vtfdb/Mpq2/l+P/DH1TxRxjtivCH+IWs6f4F8XeXM002n6l9jt7k9fLLAbvwzXJzfE7xCfEmt6CL2RLPTLa+uobvvK0cMToue+C5ov+V/wuK352/Q+onRZFKsAwIwQaSOJIVVEVUUcAAV82eC/it4h1q/06/upHjebUzZNaEceWFHzY/X8aufET4n69ous63dWcjH7BcpBDar0kUjJNN+7v8A1t/mEfe2/rf/ACPePEmP+Ef1LH/PvJ/6Ca4n9n//AJJvZf77/wA64nwL421fVpZ7W8na5ivNGe7k3f8ALN+Riu2/Z/8A+Sb2X++/86bVv6+RNz0iiiikMKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA+O/2pP+SqH/AK8If/Qnoo/ak/5Kof8Arwh/9CeigD7EooooAK5XWvh7Y6tq76nHLLZ3kkfkyyQnG9PQ11VFAzho/hHpFlLay6e0tjNAhj8yI8sp65q7q3w303WLXT4JpJkWzlEyFGwS3vXWUUCPPtV+Cmhaxql3qE8lz9ruCjeYr4MbL0K+lTX/AMH9G1TS5rS6kuJ3kkEv2pyDKGHTDYru6KPId+pw0Hwn09byznnvLq8W0lE0STsG2sO+cUvib4Q6J4t1y41S/MzzzQLBtVsBQDkEehzXcUUBdnAWfwd0+y1Ga9j1LUPPmjWJ2MgO5R26VZ0X4V2Ph26nfT727t7adt72yv8AIW7mu2ooEcBZ/BvTLDT7qxhv79ba4eSR4/MGMv17e9WG+E+lNpuj2RnuvK0uQSQnfySPWu3oo2/rsH9fecXrnwp0bxFZ6nb3vmTG+Ks0pxvjx02nHFQf8Kk0+SS2+03l1eQ28qTJHOwbDL0PT2ru6KNhnIa/8NbHXvEUWtPeXdteRwNAvkOANrde1ZVj8D9D0nVLW/0+a6spre1ktB5TjDLI4d2PHJLKDmvRKKNtv6/q4bnK+Jfh3p/ijS9PtLmSZZtPdZba7RsSxuvRs07/AIQK1uJ9Pmvrq4v3s2Zws5DK7FSvIx2zXUUUCPObH4G6Hpt1BLb3F3HHBqcmqRQBxsSV87gBjhfmPHvW+3gGxbxVda950/2y4t/szLu+Xb7D1rp6KPL+trfkPrf+t7/mcXpvwr0vTNJt9NSa4ktIblrrZIwIdiSSDxyMmsy++BehXlxeyJPdWqXVwty8UDhUDjuBjivR6KP6/r7hGXoegrocbqLq4ui38U7ZI9hWpRRQAUUUUAFFeK/Eb4+HwN8RLbw5cxx2UVxGHhurrIjlYnld3QGsJv2jtU1LS/FOtabY27aZ4fkEcqux3THuRSTTXN0K5Xe39an0PRXzRov7WF1ceMbeyvtLjg0jULE3Njc7jueQLnYa2fAn7Rl/rvwt1zxXqemxwzWNxJFHawsSX2nHem9E2+n+dhdUu/8Alc9+orlvhr47tfiN4PsdctcKlwmWTP3T3FdTTknF2ZKaaugooqK6kaK3ldAC6qSAelIZLRXzJf8A7U+tW/hua+GjQiZNUnsSwYmNVjXOScdTWfov7Y15rfi/w/pI0hLb+01iKCRj8+77xB9qcfeaS8vx1CXuq78/w0PpnVvDmm66YDf2cVyYZVmjLr911OVP4Gslfhr4dDXJOnRsLjduVskDc25semW54rj/AIxfG6P4b6h4c063hS6vNU1C3tZFL48pHcAtXk0v7ZGq299e20nh7dK0MssEK53xbLw253jHTGGqE09vP8lf8Cmmt/L9bfqfR0Pw+0KCxktFsV+zyKyvGSSG3HJJ9T71BJ8MfDclnHbNpsZjjZmByckt97J6kHA/KvKdC/aae8+EXiXxVdWCC70a6azMcbHZKwYAEH05rjLz9tC5t7ae1TS4m1Oze8a4+Y7DHAqMce5Dj8qrr8r/AC3Ek3a3dr57H0ZcfDnQpLqS6jsY4rlkKiRcjbxjIHrimWvw10SGSCee1W6uYhjzZCSW9z614t4X/a2XxN42sNPi09U026uvsQkLfOJNisT9OatfET9qgeBfHV5pZsFl0+ylSCaTPzbmBORRtbz/AK/US97Y9duPB2keHNF1ebT7NIJJbeQMw9Np4HoKw/2f/wDkm9l/vv8Azrg/hp+0RJ8Upda0q4sltt2mteQMhJ+Q5GD713n7P/8AyTey/wB9/wCdNpq1xXV2ekUUUUhhRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAHx3+1J/yVQ/8AXhD/AOhPRR+1J/yVQ/8AXhD/AOhPRQB9iUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAHnPxA+DNl8RLl/wC07rzLRipELQhihU5yrdQawT+zVpNrZ6tp9hqM9npeqlTd2wUHdj0Oe9eyUUrJKw7s8muP2cfDd2mmpK8jJprh7UBQDHgYxnvUXhP9nTTfC2nTaf8A2rNfWE08k7280QALP9D2r16in38xHB/Cn4T23wn0+8sbHUZruznmaZIZUAEWT90c9K7yiine4BUc8fnQvHu27lI3elSUUgPJNL/Z7sNM8MatoR1SW5s9TvHu52khXcN/VV54+tZOpfso+HbvWrW9t7ua0jtjE0MaqCYygwNp7CvcaKNndf1Yf9ffueNeJP2ZdE8YyaNeazqN1darpt5HdC8AwZQj7lQjPTtmuhh+DOmx+IdX18yI+sahB9lEzQrsgiyTtVe5yScnrXolFHS39a6MPP8ArTU8ek/Zt0j/AIRuXw/BqE0Oj3ET/abcICZpmbd5pOeoPasS6/Y/8NXVj5ZvZ1vJJLhri6CDMqzBQ647cKK98ooC7PDZP2VdBs9UbUdMu57SWMmWCNFHyTbAu/P4VGv7LOmaxfRajr2ozX12xV7ldoxK6ggE/nXu1FAvQ8e8KfAXRvhfb63qVlPJcTyWL28e8AeXGATitn9n/wD5JvZf77/zrtvEn/Iv6l/17yf+gmuJ/Z//AOSb2X++/wDOndiPSKKKKQwooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigD47/ak/wCSqH/rwh/9Ceij9qT/AJKof+vCH/0J6KAPsPcPUUbh6ivIG/Z5mJJ/4WR4yH/b3B/8ZpP+Gd5v+ikeM/8AwLg/+M0Aewbh6ijcPUV4/wD8M7zf9FI8Z/8AgXB/8Zo/4Z3m/wCikeM//AuD/wCM0Aewbh6ijcPUV4//AMM7zf8ARSPGf/gXB/8AGaP+Gd5v+ikeM/8AwLg/+M0Aewbh6ijcPUV4/wD8M7zf9FI8Z/8AgXB/8Zo/4Z3m/wCikeM//AuD/wCM0Aewbh6ijcPUV4//AMM7zf8ARSPGf/gXB/8AGaP+Gd5v+ikeM/8AwLg/+M0Aewbh6ijcPUV4/wD8M7zf9FI8Z/8AgXB/8Zo/4Z3m/wCikeM//AuD/wCM0Aewbh6ijcPUV4//AMM7zf8ARSPGf/gXB/8AGaP+Gd5v+ikeM/8AwLg/+M0Aewbh6ijcPUV4/wD8M7zf9FI8Z/8AgXB/8Zo/4Z3m/wCikeM//AuD/wCM0Aewbh6ijcPUV4//AMM7zf8ARSPGf/gXB/8AGaP+Gd5v+ikeM/8AwLg/+M0Aewbh6ijcPUV4/wD8M7zf9FI8Z/8AgXB/8Zo/4Z3m/wCikeM//AuD/wCM0Aewbh6ijcPUV4//AMM7zf8ARSPGf/gXB/8AGaP+Gd5v+ikeM/8AwLg/+M0Aewbh6ijcPUV4/wD8M7zf9FI8Z/8AgXB/8Zo/4Z3m/wCikeM//AuD/wCM0Aewbh6ijcPUV4//AMM7zf8ARSPGf/gXB/8AGaP+Gd5v+ikeM/8AwLg/+M0Aewbh6ijcPUV4/wD8M7zf9FI8Z/8AgXB/8ZqK4+AP2Vd03xN8YRL6teQD/wBo0Aey7h6ijcPUV4svwLieMyL8UvFxQdWF9b4/9FUD4FxGLzf+Fo+LvL/vfbbfH/oqgD2ncPUUbh6ivGLf4DLdKTD8T/F8oHUre25x/wCQqWb4CCBFeT4neMERuAzXsAB/8g0Aezbh6ijcPUV48v7PMrKCvxJ8ZEHoRdwf/GaX/hneb/opHjP/AMC4P/jNAHsG4eoo3D1FeP8A/DO83/RSPGf/AIFwf/GaP+Gd5v8AopHjP/wLg/8AjNAHsG4eoo3D1FeN/wDCgf8AWD/hZvjDMf3/APTIPl+v7mox8CYzKkQ+KPi7zHGVX7bb5I9v3VAHtG4eoo3D1FeMyfAMQzJE/wATvGCSP91WvYAT/wCQaV/gF5bMrfE3xgrKNxBvIOB6/wCpoA9l3D1FG4eorxiH4DpcQmaL4oeL5Il6ut7bkD8fKoj+AyyW/wBoT4n+L2g/56C9tyv5+VQB7PuHqKNw9RXjK/AQNKIh8TvGBkIzt+2wZx/35pW+AWyYRN8TvGCyHohvIM/+iaAPU/EjD/hH9S5/5d5P/QTXFfs//wDJN7L/AH3/AJ1hR/BsaPb3l6nxA8Tar9nhkLWt1dQvG3ynhgIwf1rd/Z//AOSb2X++/wDOgD0iiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigD47/AGpP+SqH/rwh/wDQnoo/ak/5Kof+vCH/ANCeigD7Eorx7/hoK5/6J74w/wDBRL/hR/w0Fc/9E98Yf+CiX/CgD2GivHv+Ggrn/onvjD/wUS/4Uf8ADQVz/wBE98Yf+CiX/CgD2GivHv8AhoK5/wCie+MP/BRL/hR/w0Fc/wDRPfGH/gol/wAKAPYaK8e/4aCuf+ie+MP/AAUS/wCFH/DQVz/0T3xh/wCCiX/CgD2GivHv+Ggrn/onvjD/AMFEv+FH/DQVz/0T3xh/4KJf8KAPYaK8e/4aCuf+ie+MP/BRL/hR/wANBXP/AET3xh/4KJf8KAPYaK8e/wCGgrn/AKJ74w/8FEv+FH/DQVz/ANE98Yf+CiX/AAoA9horx7/hoK5/6J74w/8ABRL/AIUf8NBXP/RPfGH/AIKJf8KAPYaK8e/4aCuf+ie+MP8AwUS/4Uf8NBXP/RPfGH/gol/woA9horx7/hoK5/6J74w/8FEv+FH/AA0Fc/8ARPfGH/gol/woA9horx7/AIaCuf8AonvjD/wUS/4Uf8NBXP8A0T3xh/4KJf8ACgD2GivHv+Ggrn/onvjD/wAFEv8AhR/w0Fc/9E98Yf8Agol/woA9horx7/hoK5/6J74w/wDBRL/hR/w0Fc/9E98Yf+CiX/CgD2GvPfjlpNtffDvWbiYP5tvbSNEyOykNjrwawP8AhoK5/wCie+MP/BRL/hTZPj9NNGUk+HXi6RDwVbR5SD/47UTjzxcS4S5ZKR4RZ2Go2/w5+GN7C10umXVyq6tKJXJIB43c8CuksdNudS8U/EgxGeTwpb2Ze1bzHCLNt/hOa9NPxyBt/s//AArPxX5H/PP+xZNv5baIfjkLeFoYvhp4rSJuqLosgB+o21dT3+bzv+NvytoRH3Ul2t+Df5nDfCM/Yf2f7Q2Uk48QaqslsjtKS+cnB+Y9RXm2qePtV1L4MW2ha1PcR6/omtJbXD7iGdQ3ByDyMV9Bx/HIRKip8M/FSKhyqrokgA+ny1G3xqhkLFvhf4oYsdzZ0Jzk+p+WnJ3k5d7fg7/5/eNaJL1/H+l9x6L4H8TadrWmwW1lcLcSW8KCQqcgHHrXT14zB8eGtc+T8NvFkWevl6NIufyWpf8AhoK5/wCie+MP/BRL/hQ3d3JirKx7DWd4gvrjTtHu7i1tnu7iOMlIY8ZY46CvL/8AhoK5/wCie+MP/BRL/hR/w0Fc/wDRPfGH/gol/wAKl6qxS0dz5pHxD8b/ANlfFRf7G17z5phvkwu62XYeFG7p9K6zTNa8OX2ufDB7zU7rSfEFrbxz3Rllcs67eEKg4Oa9k/4Xsf3n/FtfFn7z7/8AxJZPm+vy81A3xmtnlWVvhb4mMijAc6E+4fQ7aqPu28rfgmgl71/O/wCNjy/48WHiDxV4w0zXPBusf2gNSktreyggdw9u8c6tJIRjG3arA5rmvC/jrxVr6+LtF1q4j0vUNZF4ZtXuy+3TvLujFHCVGMKyBcEHPJr3m3+NyWrBofhl4qiK9CmiyDH0+Wo5PjNbzecX+F3ihzN/rN2hyHf9fl5qFFJcvTX8bf5FOXXrp+FzjPg14m0z4f8Aw01Hwx4yks7C7illUXEM0rwXaZwJQxJYKcivK9c8Q+LfDf7PGvaZY6bfzWf9pzOuqabMZEeI3CFQpYhgpDEd+lfQs3xitbiMJL8LPE8iBdgD6HIfl9Pu1OnxyEdqLVfhp4rW2Ax5I0WTZ+W3FU7ybb62/Bkx92yXe/8AX3nz5oviTxTp/wAVLPUL57y2hi1AvKshYhbMQpgkdMUvxQ8VeKfEPxIvdQ8M3NzcCWeE6e0Rba0W07uPrXv1x8aorrzPM+GXistImxm/sWTO30ztqLT/AIw22mRxJbfDDxVGIhhCNFkyPx20dvL+v0/ME7HlH7ON14nm1zXRqL3L2v8AYzG584sQJ/mz174r6B/Z/wD+Sb2X++/865TUfjZI2lX8Nr8NfFkUtxEy/Jo0q5JBHPy1gfCf4u6p4T8G22nXvw78Xi4RmJC6TKRyfpVN3SJSs2+59JUV49/w0Fc/9E98Yf8Agol/wo/4aCuf+ie+MP8AwUS/4VIz2GivHv8AhoK5/wCie+MP/BRL/hR/w0Fc/wDRPfGH/gol/wAKAPYaK8e/4aCuf+ie+MP/AAUS/wCFH/DQVz/0T3xh/wCCiX/CgD2GivHv+Ggrn/onvjD/AMFEv+FH/DQVz/0T3xh/4KJf8KAPYaK8e/4aCuf+ie+MP/BRL/hR/wANBXP/AET3xh/4KJf8KAPYaK8e/wCGgrn/AKJ74w/8FEv+FH/DQVz/ANE98Yf+CiX/AAoA9horx7/hoK5/6J74w/8ABRL/AIUf8NBXP/RPfGH/AIKJf8KAPYaK8e/4aCuf+ie+MP8AwUS/4Uf8NBXP/RPfGH/gol/woA9horx7/hoK5/6J74w/8FEv+FH/AA0Fc/8ARPfGH/gol/woA9horx7/AIaCuf8AonvjD/wUS/4Uf8NBXP8A0T3xh/4KJf8ACgD2GivHv+Ggrn/onvjD/wAFEv8AhR/w0Fc/9E98Yf8Agol/woA9horx7/hoK5/6J74w/wDBRL/hR/w0Fc/9E98Yf+CiX/CgD2GivHv+Ggrn/onvjD/wUS/4Uf8ADQVz/wBE98Yf+CiX/CgD2GivHv8AhoK5/wCie+MP/BRL/hR/w0Fc/wDRPfGH/gol/wAKAPYaK8e/4aCuf+ie+MP/AAUS/wCFH/DQVz/0T3xh/wCCiX/CgD2GivHv+Ggrn/onvjD/AMFEv+FH/DQVz/0T3xh/4KJf8KAPYaK8e/4aCuf+ie+MP/BRL/hR/wANBXP/AET3xh/4KJf8KAPYaK8e/wCGgrn/AKJ74w/8FEv+FH/DQVz/ANE98Yf+CiX/AAoA9horx7/hoK5/6J74w/8ABRL/AIUf8NBXP/RPfGH/AIKJf8KAPYaK8e/4aCuf+ie+MP8AwUS/4Uf8NBXP/RPfGH/gol/woA9horx7/hoK5/6J74w/8FEv+FH/AA0Fc/8ARPfGH/gol/woA9horx7/AIaCuf8AonvjD/wUS/4Uf8NBXP8A0T3xh/4KJf8ACgDxz9qT/kqh/wCvCH/0J6K5r41eMn8afEGa7k0XU9FKWkKeTqds0Mh5fkBh0ooA+6aK4v8A4XN4I/6GbTv+/wCv+NH/AAubwR/0M2nf9/1/xoA7SiuL/wCFzeCP+hm07/v+v+NH/C5vBH/Qzad/3/X/ABoA7SiuL/4XN4I/6GbTv+/6/wCNH/C5vBH/AEM2nf8Af9f8aAO0ori/+FzeCP8AoZtO/wC/6/40f8Lm8Ef9DNp3/f8AX/GgDtKK4v8A4XN4I/6GbTv+/wCv+NH/AAubwR/0M2nf9/1/xoA7SiuL/wCFzeCP+hm07/v+v+NH/C5vBH/Qzad/3/X/ABoA7SiuL/4XN4I/6GbTv+/6/wCNH/C5vBH/AEM2nf8Af9f8aAO0ori/+FzeCP8AoZtO/wC/6/40f8Lm8Ef9DNp3/f8AX/GgDtKK4v8A4XN4I/6GbTv+/wCv+NH/AAubwR/0M2nf9/1/xoA7SiuL/wCFzeCP+hm07/v+v+NH/C5vBH/Qzad/3/X/ABoA7SiuL/4XN4I/6GbTv+/6/wCNH/C5vBH/AEM2nf8Af9f8aAO0ori/+FzeCP8AoZtO/wC/6/40f8Lm8Ef9DNp3/f8AX/GgDtKK4v8A4XN4I/6GbTv+/wCv+NH/AAubwR/0M2nf9/1/xoA7SiuL/wCFzeCP+hm07/v+v+NH/C5vBH/Qzad/3/X/ABoA7SiuL/4XN4I/6GbTv+/6/wCNH/C5vBH/AEM2nf8Af9f8aAO0ori/+FzeCP8AoZtO/wC/6/40f8Lm8Ef9DNp3/f8AX/GgDtKK4v8A4XN4I/6GbTv+/wCv+NH/AAubwR/0M2nf9/1/xoA7SiuL/wCFzeCP+hm07/v+v+NH/C5vBH/Qzad/3/X/ABoA7SiuL/4XN4I/6GbTv+/6/wCNH/C5vBH/AEM2nf8Af9f8aAO0ori/+FzeCP8AoZtO/wC/6/40f8Lm8Ef9DNp3/f8AX/GgDtKQ1xn/AAubwR/0M2nf9/1/xoPxm8Ef9DNp3/f9f8aAPBYf2qfEZ8f3vh1LfT7u5i1uTTY7NNwmaFf+Wn4VvfDj4++J/HHiTxBpgjsRcaXdSRi1CtueNR69M1k3Xwv+EV1ql3qn/CdNFqk2ptqiXkd1EJIZD1VTt+6fQ5rS8N+Ffh14V/tI2PxMuEbULg3M7faINxY9QGCZA+lTC/KlLe342X63LlbmfLtf8Lv9LFPTv2pr7VvD3iieF7S213RoHkm0m7RklRg2BweqkdxXbW/xO8Uah4C03WbZLM3t1p5uvJKnbvxnH0rn77w98KdXubi61fxda6jcyWTWRuJJYlk8s+rKASfrWr4bv/h7o/h2DTI/HcFzBBF5MErTxbkT06YNN6prr/w//AZP2k+n/Df8E87m/bA16XwNpd5Dp1omuDUFs9RhfO2IFsZFdPH+0Vr2saL4u13Tra2TTvDsoheGQHfOQAWPt7VBrnw++DmsRzBfFcNlLPcx3U0tvcRBpHQ5Gcgj8qt3Hhf4WMurQW3jSKz0/VmV760iuI9krDv0yM98U+j7/wDDfhuPS67f8P8Ajse3+A/FUfjbwjpetxRmJLyFZdh7ZHSt+vPdE+Jnw+8PaTa6bY+IdNhtLaMRxoJ14A/Gr3/C5vBH/Qzad/3/AF/xqpW5ny7Gcb2XNudpRXF/8Lm8Ef8AQzad/wB/1/xo/wCFzeCP+hm07/v+v+NSUdpRXF/8Lm8Ef9DNp3/f9f8AGj/hc3gj/oZtO/7/AK/40AdpRXF/8Lm8Ef8AQzad/wB/1/xo/wCFzeCP+hm07/v+v+NAHaUVxf8AwubwR/0M2nf9/wBf8aP+FzeCP+hm07/v+v8AjQB2lFcX/wALm8Ef9DNp3/f9f8aP+FzeCP8AoZtO/wC/6/40AdpRXF/8Lm8Ef9DNp3/f9f8AGj/hc3gj/oZtO/7/AK/40AdpRXF/8Lm8Ef8AQzad/wB/1/xo/wCFzeCP+hm07/v+v+NAHaUVxf8AwubwR/0M2nf9/wBf8aP+FzeCP+hm07/v+v8AjQB2lFcX/wALm8Ef9DNp3/f9f8aP+FzeCP8AoZtO/wC/6/40AdpRXF/8Lm8Ef9DNp3/f9f8AGj/hc3gj/oZtO/7/AK/40AdpRXF/8Lm8Ef8AQzad/wB/1/xo/wCFzeCP+hm07/v+v+NAHaUVxf8AwubwR/0M2nf9/wBf8aP+FzeCP+hm07/v+v8AjQB2lFcX/wALm8Ef9DNp3/f9f8aP+FzeCP8AoZtO/wC/6/40AdpRXF/8Lm8Ef9DNp3/f9f8AGj/hc3gj/oZtO/7/AK/40AdpRXF/8Lm8Ef8AQzad/wB/1/xo/wCFzeCP+hm07/v+v+NAHaUVxf8AwubwR/0M2nf9/wBf8aP+FzeCP+hm07/v+v8AjQB2lFcX/wALm8Ef9DNp3/f9f8aP+FzeCP8AoZtO/wC/6/40AdpRXF/8Lm8Ef9DNp3/f9f8AGj/hc3gj/oZtO/7/AK/40AdpRXF/8Lm8Ef8AQzad/wB/1/xo/wCFzeCP+hm07/v+v+NAHaUVxf8AwubwR/0M2nf9/wBf8aP+FzeCP+hm07/v+v8AjQB83/tSf8lUP/XhD/6E9FZn7QnifSvFHxKkudJv4L+BbKFWkgcMAdz8cUUAfR19pHwo03UJbG70vwvbXcQDPDLaQKyg9CQV4outI+FFlfGzn0rwvHdKgkMLWcG7aejY29K+Z/2g/Bni3WPi94wutF0S6vNPk02FJtto589A+XWJ8Y349KvR6PfSfHCz1iDSNYttAj0K3jcXOlTSNJt6xk7eGFKm+ZRb0v8A8H/IqS5W7f1t/mfSF14b+F9nMsU2i+GkkZd4X7FBnb6/d6VV/s/4S/amt/7M8L+eoBMf2ODIB6H7tea/CzTrrRfiT4tn8UaRdva6ltewke1d1EWOE4B2n2rlotAvNN/aE1nVP7I1CLw+IIwIxpcsizY/hUheKa1cU+q+7yE9pNdPxPcpLH4SRyTRtpvhYPD/AKxfskGU+vy8Vb0fw38L9fheXTtF8M3kSDLPFZQMAPX7teG+F/C9zd+Jvildz+Hb2OG6hLWfnWTjf8vRcjk/St34Z6De2XwNtdHTSLqw1e+3wM0lrJGyAk8sQuRSv7t+tk/vuNpc1ulz1658F/Dizsku5vD/AIdS2c4WQ2MOGPt8vNOh8DfDufT2vk8O+HTaKMmb7DDtH47a+ZdI8O+I9W+H9x4L1ga1o+q6Lfs1hq8VlLJEw6qTlfmXtXY6zoPj3xF+zpJZS2YTWoZwZFtUMZuY1blgp5BI7U3s2vL7nb8uoktUn5nrkHh/4W3Ks0ejeGSqqWLfYoANo7/d6Uy20X4V3iTNFpHhlxCnmP8A6FBwn977vT3rzb4l+HZfGnwTis/Del3EGtW9tHvT7M0TlRjemSBknmuL8aeFdY8Ta5ot34f0m+tbPTvDctvqA+yunmSFcLHjHzMD6Upe7fy/ybv+FhxXMl5/5pW/E97stL+E2oxu9tpvhWcKnmNstYDhfX7vSix0r4TamrG10zwtPtQyER2kBO0dT93pXyZ8N/CPifRLhJNe8O6o0MujSQWUlrYyDYxB+WVcZz9af8LfCfibQtSspde8O6mbR9LuIbJ7axkUxuc/LMuM89s05e7f0/z/AMhLX+vQ+rLey+Ed1btPFpvhaSFVLGRbSArgdTnbU/8AYvwq+xw3Q0nww1tMMxyrZwFW+h214F8BdDuNJ+G8mmeIdF1Gaa6WVEt5NKlRoELHILFec1ufDf4S654A8ZzaY1q2peCbi3a5tPPjJa2kI5TBFU1ZtC6XPWIbX4Q3EM0sWn+FXihBMjraQELjrn5eMVYttH+FN5AZodJ8MSRBQ25bODGD0P3a8E8K+C72L4G/EuKTw/eR6lLc3P2WNrJxK6t02DGSD7UnhzwrLqHwZsvDuqQazZ6u8MbJf2+lyxtaYxtVsj5sHrU/5Rf3/wCQ7berX3f5n0fpvgH4faxCZbLw14fuY1OC0dhCcH0Py1b/AOFVeC/+hR0P/wAF0P8A8TXF/s3Q+J7PwrfWnieOKS4t7jy4b+OExG7jA4cqehr16qkknoSnfc5X/hVXgv8A6FHQ/wDwXQ//ABNH/CqvBf8A0KOh/wDguh/+JrqqKkZyv/CqvBf/AEKOh/8Aguh/+Jo/4VV4L/6FHQ//AAXQ/wDxNdVRQByv/CqvBf8A0KOh/wDguh/+Jo/4VV4L/wChR0P/AMF0P/xNdVRQByv/AAqrwX/0KOh/+C6H/wCJo/4VV4L/AOhR0P8A8F0P/wATXVUUAcr/AMKq8F/9Cjof/guh/wDiaP8AhVXgv/oUdD/8F0P/AMTXVUUAcr/wqrwX/wBCjof/AILof/iaP+FVeC/+hR0P/wAF0P8A8TXVUUAcr/wqrwX/ANCjof8A4Lof/iaP+FVeC/8AoUdD/wDBdD/8TXVUUAcr/wAKq8F/9Cjof/guh/8AiaP+FVeC/wDoUdD/APBdD/8AE11VFAHIXXw18CWNvJPceFtBhhjG5pH0+EAD1J21naL4V+GXiOxkvNM0Tw1fWsZIeWCygZVI65IWun8YXsGn+G7+4ubSS/ijiYm3hiMrPx0CgZNfP3wb8X6R4N0HV7geFvEVt/aV28j27aTKgX6KV6Ur6vyRVtFbqz1Sw0L4V6pb3Nxa6T4Xnhtn8uZ0tICI29D8vBqX/hGfhj9sgtDofhsXMwBjiNlCGbPTA218k694Z8YXGqahrGg2F9/wjN9qqXZzp0kM24IcK0RGSobHOKsN4X+I2teMrDVtV0q6gu5pbS4UwQsFjjT744+79KqPvNX02v8Ah/XyFLS9tdz6u1Lwv8MdHvorO90Tw1bXMuNsUllAGOTgfw9yQKkuPB/w2tJLlJdB8No1qnmTg2UH7peuW+Xj8a+X/jdpPiLx98TtK8ReHtH1VIY0to5bO5t5FW+UXC5XkfJtxuyeoqLwrp3jVE8V6J4mg1Wz0/VDeSatqFvZPLNDJ9rIh8ogHepj28DoBUK7jfrr+FrfeNpJ+Wn4/wCR9PaT4f8AhbrmkS6rp+j+GLvTosh7qKzgaNcdcnbUbaL8Ko7KK7bSfC620rmNJDZwYLDqPu9q8D/sLxNo/wAD9d8AQW15fXrs89hqFvYNCLi3VwfnwMByO3evMtU+FfjxrW8vRpt++l3cmppZ2wibcjyRxLGxXHygsrYNU93ba39f5eoRV7X6u39fmfaSeE/hnJqS6emh+GmvWG4Qiyg3EYz020658I/DWz1JbCfQvDcV4wyIXsoAx/DbXyZ4b8B+OfCPjuyvtUstQuXsb03s00UbPm3EK/KD3PGMe1T+P/DXi/4j+O7rVdCstRiTUJ4prSaSJk8tApDAntz2o7W/r+v0Yo676f1/X3n07e+EPhxrGjaumnaD4duZoIH3iGyhJQ7T6LXIfB/wf4B0r4X2uoaxoOgwQq7Bri6socD5u5K15z+zz4H8UaDrOuXOqWt1a2sWjNbzGdCoeYbiSM9eO9bviPTrrVv2Wp7aysri/uHkO2G2haVz8/oATRP3Ypr+tQh70nFnrg0f4UNp8t6ul+FmtIhmSVbSAqgPc/LxRDovwquIGmi0jwy8YAO5bODoen8NfKviD4f+J77S9fvtO0TUYNNbQ47Y232Rw8s+B0jxkkeuK7S28KTav8KdM0G7XWLDXFiiddTg0qRPIYD5VYEfMAetHRvtb9f+HBdPP/gf52PcrrTfhLYpE9zpnhaBZTtQyWkC5PpytNax+EaTJCdO8KmR08xVFpASV/vD5elfNeteC/GXiyPwbput6bM0sOoNHLqVpYOUePGPMZcfLn3rR1D4U3XgL426Nbadb6lNodnpbrLeNp8lwspLZKZUEAmhbq/Vv8FcOj8l+tj6PHhn4YtcRwDRPDZlkxtUWUPOen8NaH/Cu/AP2o2//CM+H/PC7jH9gh3Y9cba+eNX0TXbP4jQeKPCkN8tncTRreaBqNg+3aOkkbY4IHarPipvFuk/FbR/GkOm6jdaTfbrK6s7eCVnjQjG4rt4+tC1t5/0gel/L+me5WvhH4a316bSDQPDktwCR5a2MJPHX+GmX3hj4Y6bdG2udD8NxXCjLRtZQ5X6/LxXjfwr8N+JvDPxVVrCS41PwvfmWZodRtHinsHPo5HINbHw40a88PfETxsnizTrm6N9PvtLg27So8fYAgHFC1t5pv5roDsr+q/HqejXWifCuzlWObSPDKOwBwbODgHoT8vFR3Gm/CW1vDazab4ViuAAxje1gBweh+73rwqbwfquiN8RrO/0i8up9UT/AIlbpbs42kcKCB8uK8p1T4Y/EKz1GaJtHvL4xaZbrdn7K7NIoOSsb4xuApJ3t/Xf8upXLv8A12/O59mXWl/Cazuzaz6b4VhnChij2sAOD0P3elF1pfwns7v7LNpfheO48vzfLNnBnZ/e+7096+S/H/hHxPrniOe58P8Ah3Uzp/8AZUKSx3VjIJGUY3KrEffrpbHRb6T4waNqkOj6xZ6HDoccc32rSppS+0jdEfl+9VJd/P8AX/Ih6fh+n+Z9Jw6F8K7m7uLWLSPDElzboJJYVs4C6KejEbelVp7T4RWtwkEuneFo5n+7G1pAC2OuBtrxz4lfDLVdf1i58d+CLG507xBZmOOWyuIGiW7tioDIQRyRWl468Iz3Hxa+Et0vh+drdEkbUHitGaONmTHzsBgc+tKN3ZPR3sD0Tflf/gHqcen/AAkmupLZNM8LvPGyq8YtIMqW+6D8vGe1Xrbwn8NLy9+yQ6D4cluMkCNbGEkkdcfLXz/4f0C90H9ojx9qdxpF+vh9p7QRQLpckiXJCBQUcLgBW61q/Dbwz4j8M/Fq1udJN1feF9RklnmsdUtHSbTnJydrkYKmiHvcvmhy93m8j6A/4VV4L/6FHQ//AAXQ/wDxNH/CqvBf/Qo6H/4Lof8A4muqooEcr/wqrwX/ANCjof8A4Lof/iaP+FVeC/8AoUdD/wDBdD/8TXVUUAcr/wAKq8F/9Cjof/guh/8AiaP+FVeC/wDoUdD/APBdD/8AE11VFAHK/wDCqvBf/Qo6H/4Lof8A4mj/AIVV4L/6FHQ//BdD/wDE11VFAHK/8Kq8F/8AQo6H/wCC6H/4mj/hVXgv/oUdD/8ABdD/APE11VFAHK/8Kq8F/wDQo6H/AOC6H/4mj/hVXgv/AKFHQ/8AwXQ//E11VFAHK/8ACqvBf/Qo6H/4Lof/AImj/hVXgv8A6FHQ/wDwXQ//ABNdVRQByv8AwqrwX/0KOh/+C6H/AOJo/wCFVeC/+hR0P/wXQ/8AxNdVRQByv/CqvBf/AEKOh/8Aguh/+Jo/4VV4L/6FHQ//AAXQ/wDxNdVRQB54/hz4XR6+uiNo3hldXZdwszZweaR67duatSeCfhxDqa6c/h/w2t+ylxbmyg3lR3xt6V5J8QtY0n/hfWm3UnhfXHfR42kN9ZaXKyTMeo8wLggemavXzT69+0V4a1230jUI9Ok0mQPNJZyKqMTwrHGAfY0o+8o+d/1/yHJct/K36HpNr4R+Gl9DczW+h+GZobZik0iWcBWNh1BO3g0+TwX8OYdNbUJPDvh6OyUZM7WEITHrnbXy7d+G/Fq+EfFkOm6ZqVrFL4mknlX7K6tJBkkMox8y5x0r0zw/8T7+3+Gn9k+LPD+qpeSQmNZLTSpJUVSMKxUDr7UX9y63svxSY2rT5el3+DseiR6f8JJkt3j07wq63HERFrB830+WrVn4Z+GGoag1hbaJ4anu16wpZQFv/Qa+Uh8B/EWo6HYPY/avt91OESE2jRKkIfd5jE/cOO1XPhX4Z8S/Dn4rXGr3uland6UgcNb+Q7vA2cblOPmB61atzWfmTLRNrU+rJPAfw8hvBaP4c8PC5Iz5X2CHdj1xtqnceG/hfawvNLovhpIUbY0hsoNob0zt618z6rJ8Tv8AhLvEs+kaZeyTalv2tPbsNkRHy7WPQ+1c5N4d+IureHNNtJ9JvG0fTptzH7MyyvIyHduHVgD3rNNtX9C3FJtH2FeeDvhtYael/caB4bis5MbJmsoArZ9DtqH/AIRv4Xi4toP7G8M+bcgGFfscGXz0x8tfMfiGDxJefD/wn4UfTNUfUtKxPdqbdyrIwO3BxzjiuY0f4SfEOz1HS4rm0vXuJ3tntpNrEQos25gT/Dx61pFc0+XpexD0hzdbHY/tF+H9L8O/Ex4NK02002BrKFjHaQLEpO5+cKBzRV/9qAFfihg8n+z4c/8AfT0VIH1zJq1jFcGB7qFJh1RnAP5U2bWNPgm8qS7gSXGdrOAa+HP2jLTVpPjN4yk0/TWu7U6bAJ5ERjJEu8bnjP8AeA5rRLW958ebS5Rxc6F/YFsJpr6JmMgHXt96lTfOovv/AMH/ACKkuVvy/wCB/mfak+pWMDIJbiFGbldzDmmHW9OEmw3lvv8A7vmDNfNnwvjt7z4meLh4tgY20oVdN+0ISn2fHAT0rkYbC00/9ojWt8MK+Ho7ePcJ4mbKjoEPrTWriu+onopPsfYLa5pqswN7bgr94eYOKltdSs71Sbe5imC9TG4OK+QfDWh6fq3ij4qTS2LSQLCXtfMjOPu8bc10nwns4tN+BUMNhbtba7qIeBZACj9T3xSv7vN5J/eO3vcvnY+nJru3hh82WWNYv7zEYprahaR23nm4iWD/AJ6Fht/OvjLS9S8Q+J/hrJ4WutWm0rxToOoMIZrqMvFOByA/HINdZ4kvtT1j9lvUBqekrYagr7HjtlO2QhuWUeholpFyXS33MIq8lF9T6fXU7FYGmFzCIR1cOMfnTrO+tLzd9mnil7ny2B/lXwPrWl6sNC8Qvo8FwmhNoSLcKqMEafA6D1r6D/ZwMVv4LjhKQf8ACRNp6ndBGVwoX5A2e+au277f8H/Ii+3n/wAD/M90fVLKOfyWuYVl/uFxmp/Mj3bdy7sZxntXzZ8BrOyuNH1yPxrAx8Q/2jI8rXKnecNlSp9MVm+LPGWueGvjP4f8Tx/aJPC1450x4lJZV9G2445qesV3/wAv89CntJ9v0/q59OLrGnszKt5AWX7wDjIpja9pixhzfW4Ts3mDFfFvhX4WzeNvFfjvWjdSWFvp2oXE0YRGV5gV4Gf7tRf8I3byfst3FzJYu+ppdlEZo28wDf8AnST93mfZP7yuX3uVd2vuPt+G+triEyxzxvF0LKwIpJ760t5UilmiSST7qswBb6V85fEHSbq4+Dtp4f8ACStY6pPYpeyNAShyig/qRXB3Xjx/G+ufB3Wb+GaG4t3eO+3xt8jqMEtx6irtefL5pf8AB+9Gd/c5/Jv/AIB9oqABwMClrL8O+IrTxLYtdWTM8CuYwxBGSK1KkYUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABTWVccgY96dVfUArWM4cZXY2fypN2VxkUmpWEMJd7iBYlbaSWGAfSlbU7FZ44jcwiWQZRd4yfpXxHbeD7/Xvhxrk9rdyQPY69duljIjf6SGG1QB9TxXNWOg+L/C/j7w1JqIvbmG3+yrfW0mS/HIaM9gO9VH3mk9L2/FXCS5U2tbX/B2P0HmmgtgrStHGCwVSxA5PAAqD+0rBmnH2iAmL/WjePl+tfK/7QfjbXfFes+BZdE02+uPDy61aMLiBiqu4lAIYY7Y78Vxn/ClfFFz4w17T4NfeLS7Oyla71fDBJ5HvTcLG/wDeKqSpx61Kbevr+CT/AFG1b8PxbX6H2/Dd2s1t9oilieDH+sUgrj61H/alh9njlNzB5LNtRt4wT6CvjXSW8RaD8BfFWiM1xb6vqlxLe2FmqtlbQOA2PTI5xXm+q6X4zNjdsY7w6C02qDT0AbAlKReWQP8Ae3Y/Gn1+V/8Agfp6go3t5tr/AIP6+h+islzZzTNbNLE0rLzHuGSPpSRy2VlIlqrwxPj5YsgHH0r4S8Kt4y0H4jaff639sFxbXxmuJNrHFqIUx+FWviZqHifxf8RrvVPDbXUv2ieF7CRVYfutp3fSjt5/1/XoxR95dj7V1u8trrQdVEEschWCQMEYHB2nrXFfAm6gs/hnZyXEqQx73+aQgDrXgf7OFl4kt9c15r9bhbUaMVufNBAM/wA2evfFdB4ujM37Kdwio0jmQ4VFJP3/AGon7iT/AK3sEPek4n0//alkLczfaofJHV94x+dMXV9PljZ1uoGReSd4IFfBmvaZqw0XxE+kwXCaA2hxiVQjbGuMDoPWu2sdJGqfCXTLK31KHSfFJihdLiGBvLIA+VZQRz70dG+3/B/yBdPP/gf52Pr1tZ06NUJvLdQ33cuBn6USa3p8bhHvIAxGcGQZxXw14jsdb8aQeDNO1LS4dP1A6g8E00EbGGTjHmAdgav3ngGXwD8btE0eS6F/Y2+kyC5ub2NnVlLZKj3x0oWrSfVv8FcOjfZfrY+2f7RsvOSP7RD5jDKruGTVjzE3bNy7uu3PNfIGrSajofxIt9d8PtHrXhm5njjm0q6iImtsDAeNvTHatDxR4217Qfi/pPiVzdf8IxqQaweNCWEfHDbccc0LW3n/AF+IPS/l/X4H1RFfWklw0Uc8TTDqqsM00apYSTmIXMBmU4K7xuFfMHwmXX/D/wAW0tpDD4i8P3zyzW18YytxaEnlXPcV55460+a58dfEH7BbTnV2u4jYvEjbt2eSppX+HzQ7brsfb76xpwm8pruDzVP3S4yKsXF3b2kfmTSpEn95yAK+Jfh/bXVv8YtTfxHHGbcW8H2n7RExZnwPun1zXrXxmN7L8VPAElzHK/g75jMu0mMSY+XeKq2kfMnv5I9/ivLaaMyRzRundlYEU251Gzs9nn3EMO/7u9gM/SvFPita29z4R1DRvBhNtfagGk325KY2jPBrwzxZ4gv/AIl+B/hnaXUEg1i01YWN358TEDaCu5vUVKbk7Ja3X4/5FWsrvz/DX8T7afWdPjYI15ArMNwBkHI9aW31iwvJfLgu4ZZOm1HBNfImj/CeHwV8ePBvhu9lm1izj0afzZplJTJk3BfoOwrc+A9npvh7XPiXq1xY7HsNUka0ZoyCARgBeOlNWf3N/c7Cen3r8Vf9D6mkuoI43leVFjj+8xIwv1otbiC6jE0DpKjdHQgg/jXxvY+IPEHhl/i74P8AEX2i4TVtJm1jTZGzIAXjIaMEDjDYwPevYf2Y/E9jB8L/AAnomX/tA2Su8ZQgrjjnNOK5lfyX43uvk0KXuu3m/wBLffc9tooopAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAm0elV21C0jultmniW4YZERYBiPpVmvlf423g1L4saTe+FYIrrXtLEqXEIiZZslDtbd3ANS5WaKSumz6duNUsrZZDNcwxqn397gAfWn/AGm1a28/zIjBjPmZG3H1r4j8KeNB/wAID4h03xxpX223mgEr3c0TM5uJM5VvXbXVaxrFvH8CNM8P+G7y6up0MckimNgfKzyPpVPRP5fj/kCV2l6/gfVp1bT4/KzdwL5pxH84+b6VOZoBMIi8fmsMhcjJFfBenLc33hfTrCWETeILXVVuLS2uIm8x4d3RG7V6Fo/jLxDpf7QJ1LxNpV9p2nRacBksXiUdsAVSWtvX8r/8Ajpf+t7f8E+rlvrM3RtxPD9oAyY9w3Y+lJJqFlCrl54UVDhssBg+9fLev60mtfGa08Q+C7OPVJo7d454UjaOUNjgk9/xrx24bxrqX9sPfafqNtb/ANss9yJiWzmM7R9M1mnon/W9jRxtf+ulz9BJPsFruvHMMe8AGZiBkduaedQtBLEhni8yT7g3DLfSvinxN4m1e++F/hDw7K90+p2ZEl/CyNnyyDsz69q47R9K8frqmkC8W9N6XtjYk7srH53P0+WtIrmny+diHpDm8j039qT/AJKof+vCH/0J6KT9qDP/AAtD5vvf2fDn/vp6KkD7Ba3iZiTGhJGCSo5pv2WD/njH6fdFTUUAQvaQSMrNDGzL0JUcUptYS2TFGT67RUtFAEYt4lziNBnr8o5oWGNQAI1AHTCipKKAIWs4JM7oYznrlRTvs8fl+X5a7P7u0YqSigCP7PFtK+Um09RtGKVIY4+UjVT/ALIAp9FAEP2SDzPM8mPzP720ZpzW8TKAY0IHIBUVJRQAxYY0ztjVd3XCjmk+zxbNnlJt/u7RipKKAGeUn9xemOlN+ywcfuY+OnyipaKAGqixjCqFHoBinUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUARfZYf8AnknXP3R1pGtIJJBI0MbOOAxUZqaigCNbeJUCCJAqnIXaMCk+zRbCnlJtPJXaMVLRQBE1rCzBjEhIG0EqOnpSfY4PLVPJj2KchdowKmooAgmsbe4VxJCjb12k45I9M1HZ6TZ6fFHHb20caxjC7VHFW6KAMrxBBHD4f1MpGqFreQnaMZ+U1xXwDjST4a2auqsu9+GGR1ruPEn/ACL+pf8AXvJ/6Ca+d9S8Raj4V/Zhn1PS7qSzvIXYpJFjd973qZS5VdlRjzOx9LfZ4tpXyk2nqNoxTWs7dlwYYyP90V8T6P8AG3xdrHgPxlqEOuXEY0+yjaKO5VVuUlI5YDGNprtoPGXjib4R2evaXPdXerSxxNJpl1IiSzKBlmjPqap6Jvtb8RLW3nf8D6jW2hUKBFGAvT5RxStBFI25o0ZumSoJr4w174663qUHg6bSbvWIGu74297p8iKsykdU54OPWtH41fFLX/h7r/hmKDWtTntbi1nluI7dUaQMFyoI9jSbsrvvb8LjUbuy/rWx9d/Y7fcG8mPcOh2jNPa3iZQDEjAdAVFfJdx8SvGXh3wv8PPGd/rZ1LS7z9xqEdqAVO4/Ix46jjNd38V/iHr/AID+HceoaTNJeajM4uisiFisOckcDjiql7t79Hb+vzJj7zSXVXPeI7WGFi6RIjH+JVANH2eLdu8pN397aM1498QPiRPq37Otz4s0O8a2upLNZkmjxlG4yPzrwy++NXjPRrWWxXV575Z9FW9FwQN8MmPUCpk+VyT6f8P+g4rmSkuv/A/zPtT7PCzFjFGT67RSyQRTrtkjWRfRgCK8V/Z08Rat4p8JW+qatf3huZbf/U3RX5z/AHxivDNO+N/i4/E6bQ01y6iZtca3R7lVFt5I6puxnd6Vbjaap9Sb+459v6/Q+3VhiUALGoA6YApPssPaKPrn7or480fxd8T/ABF428Sx6Tq8z6dpl46zGXb5SRgdBxnNQ/DvxV8YfEnh/UdX0/VPPso4riINfsih5g2ECYHH41Cd1fyuW1Z287H2X5UbOHKKXHRsDNILeIZxGg3dflHNeLfs3fEy78dW+rWur2+o6brtg6x3enX4B8psdUYfeU9a9tq2uUhO5G1vEzbmiRjjGSo6elCQRR4KRqp/2VAqSipGFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFQrZwLMZhDGJW4L7Rk/jU1ZviTVv7B8P6jqOwyfZYHm2DvtUnFTKSinJjS5nZFv7DbAMPIiwxyRsHNH2O3/54R9MfcHSvlfwj8Zrz4heDNejv9cvdC137P8AbIpYQoRUbPlohP65rsLnXvG0fwPspLTUI9R8QqFaeSKRPM8rueuM4qn7qbfS34/5dQSu0u9/6+Z7v9htRIri3i3r91tgyPpUklvFNnfGr/7yg18a2PxT8a3vgfS9Ym1LUFlt9WWCUQhCWhLYy6nk/hXrnw/8earffGLxRp19qbzaVa28UkMc2FCZXJp2/r5J/qTf+vnY9rhs7e3ctFBHG56sqgE05reGRSGiRgTkgqK+KvG37R3jLQ/GOqtZyPLAk0kCWwXICgcNWCv7R/jrcul/a5vLldJDebRlcoWK5+tRF8yujRxcW0z7q/sOw+2PdG1jM7KFLsueB2qz9nh3K3lpuX7p2jI+lfKfiX47+IZPhH4Pu4LvydV1CTbdOhG9QAcEjtnFcDpH7THjnUr7T5pZJI/s8lvF5Ozi4DS7ST+FaJXlyLvYh6R5zq/2pP8Akqh/68If/QnopP2oG3fFDJGM6fCf/HnoqQPsWiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigDN8Sf8AIv6l/wBe8n/oJrzL4T+FdL8ZfCG203WLRb2ykkbdC/Q/NXpviT/kX9S/695P/QTXgJ8Yan4E/Zrl1nSZhBeW7sVYru/i9KmTSV2VFNuyPULn4DeBbvzhJoFuRNCLeQDI3IOgNW4Pg54TtY4kh0xYliVUTa5+UDoBzXzhpP7R/jDWPA/izVbW+hmi0u0jkjnaEK6ykcgr3FdVH8XPGn/CqbbxVaedqbyJGZrUQBZgMZdkHeq2Tb6W/ES1t/Wx7Dd/BPwbfNavcaLDJJayGWJ+QVc9Tn1pz/BfwdLe213JosMtxbhxE7ksV3cN19a+e9e/aU1iS18JXejatJLbaldmC5jNsPOT/ZIx1FX/AIufHHxL8Nta8OQSa1i0vbaaaWQWwZgQuUBGOPek9Fr3t+A0nLb+tT6B074XeGNJ0BdEtdKhj0tZPNW2xlQ2c5APvV++8E6NqTyNc2SSmSHyGDdCmMYxXzvN8bPGmh6P4B8TazcQLourDyr1YUBAZvuNkdM8cV2fxO+LesfDnwAmsRut/dzSiRUZQNsOeT+VVLS/N3t/Xy/AmOrXL6nokHwr8L23hGTwxHpUa6HJndZ5O05OTVW3+C/g2206exj0S3FtNGInU5OUHbPpXkvxC/aG1LQ5PDWrQRzJ4W1O2V5NQtY/MEEhx98dhW58afibrfh3w34SvNB1KNTqdxHG8/lhgysOoBpPz72/Qa6W7XPTvDfw38PeEtv9laetqFj8pQrEgL6CsiX4E+B5vPL6Dbs09x9qducmX+9n1r5y8UftOeL9M0/ULUTqLzT9SjtmuIoQfNjb29a93/4T7UfDfwn1PxReTNqEsUBnijePYy8cAgUm/ddR7L/gMLPmUO//AAx1ehfDLw34aXUV07TI7Yah/wAfO0n959aXTfhr4d0fw9Lodlp0dvpkrmRoEJALE5J/OvL7Hx74pT4Qx+O5NQSdmtzdPZiMbduOFFchc/HLxXovh/wHrs12t0nia5+zy2yxj9zuztK/SqejcXvovv2QlspdNX9259G+H/B+leGZLiXT7VYZrggyydWbAwMn6VtV8teBPjX4zm8Vp4J8U3CWetXEpm0+/jhAjurcg446ZXjNaXhvx5431Px18QNHl11DD4dRXi/cL8+UJOaluy5nta/3b/cPl1a80vv2PpOivjyw+OXxKHw18K+NreSPVrZGml1mySEbnt1kK7kx0Kjmup0v9oLUfF3ijwfoekXwW11uCS9kv2QZWMHAQe9XbW3Xb+vx+4Wyv/X9f5n0ne31vptq9zdTx28EYy0krBVX6k0+3uIrqFJoZFlicZV0OQR6g18q/Hr4kXmm+F7SCDX7TxFZXGsJZ3EcMayMI+6ED+LitbxZ4n8ceAfAugal4WmjvbS3JnudOaABzbD+EDsQKhNNNva9vwuU4u6XW3/APpiivl21/aR1DxRfeEtP0a62jX523XEkYzCo6pj1ro/jB4z8Y/DnWPCVvBrEc9vqmqx2r7ohu8s9R9aqzul3die/kr/19x7/AEV4jqnx5k0f46ab4SnWMaPexGNLnuZx/DXttJaxUlswej5WLRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABUc8Md1C8MqB45FKsrdCD2qSmyZ8ttpwccGkM88uP2ffAl1Y3NpLoULQXBBkUEjOOg47Ve034N+FNHhWKz00QRLH5OxXbG30614Jrn7QXjHTPBHirUlkiubjTdbkskWOMBzCpPCjua6KH4+ax/woey8TiWOfU7qZYQwUZTJ7j1oT91yXl+K0/MbT5uV+f4b/AJHrM3wZ8Izapa350mMT2wAjCkheOmR0NWLj4T+F7jUL++bS4xd3wC3EqkguB0FfJNv+2N4skmniKJnTWXzW8v8A14L4/lXffCX9pbXfGfxAtLO9jVdPvRJti2YMe0+tVFczsvMl+7ds91h+EHhKG8a6GjwGZk2FmGeMYqL/AIUv4OGnPZf2Lb+Q0gkIxzuHfNfOvjH9q7xF4b8WanHFEkljDNJBHDs5G0cNmsQftceLcrpnyfapXR1uvLHyqULbf0qE1JXRbi02mfS0vwF8IXGovcy6ZG0ZjWNYRwqhehrV/wCFR+ExeWVyNGtxLZhRCQvTByP1rxfxJ+0TrUXwp8JavahIdS1ZykrbQduAcnHviuE0v9r7xPql5Yy+SiQwvBFPFs/1xeXYT+VaRTcuVbp2Ifw8z2saH7Un/JVD/wBeEP8A6E9FJ+1A274o7vXT4T/489FSB9ibh6ijcPUV5K37Nfh9iT/bfiX/AMG8v+NJ/wAM1eH/APoOeJv/AAcTf40Aet7h6ijcPUV5J/wzV4f/AOg54m/8HE3+NH/DNXh//oOeJv8AwcTf40Aet7h6ijcPUV5J/wAM1eH/APoOeJv/AAcTf40f8M1eH/8AoOeJv/BxN/jQB63uHqKNw9RXkn/DNXh//oOeJv8AwcTf40f8M1eH/wDoOeJv/BxN/jQB63uHqKNw9RXkn/DNXh//AKDnib/wcTf40f8ADNXh/wD6Dnib/wAHE3+NAHre4eoo3D1FeSf8M1eH/wDoOeJv/BxN/jR/wzV4f/6Dnib/AMHE3+NAHre4eoo3D1FeSf8ADNXh/wD6Dnib/wAHE3+NH/DNXh//AKDnib/wcTf40Aet7h6ijcPUV5J/wzV4f/6Dnib/AMHE3+NH/DNXh/8A6Dnib/wcTf40Aet7h6ijcPUV5J/wzV4f/wCg54m/8HE3+NH/AAzV4f8A+g54m/8ABxN/jQB63uHqKNw9RXkn/DNXh/8A6Dnib/wcTf40f8M1eH/+g54m/wDBxN/jQB63uHqKNw9RXkn/AAzV4f8A+g54m/8ABxN/jR/wzV4f/wCg54m/8HE3+NAHre4eoo3D1FeSf8M1eH/+g54m/wDBxN/jR/wzV4f/AOg54m/8HE3+NAHre4eoo3D1FeSf8M1eH/8AoOeJv/BxN/jR/wAM1eH/APoOeJv/AAcTf40Aet7h6ijcPUV5J/wzV4f/AOg54m/8HE3+NVNQ+APhLSYxJe+JfEFqh/il1qVR+poA9m3D1FG4eorw6L4LeBZrZriPxhrbwr1kXXZCP/Qqd/wpPwP9lNx/wl2ueSDgv/bkmB+tAHt+4eoo3D1FeKaf8C/BmrRvJZ+K9euUUZZotckYAevBp158B/B2n28dxc+KdfhgkOFkfW5QrH0BzQB7TuHqKNw9RXkUf7N3h2aNXTXfEjIwyGGsS4P607/hmrw//wBBzxN/4OJv8aAPW9w9RRuHqK8hn/Zx8N2sLSza/wCJIo1GWdtZlAA/Oqum/AXwfrFs1xY+Kdeu4FJDSQ63IyjHuDQB7RuHqKNw9RXhH/Co/h75M8v/AAm+reVbttlf/hIHwh9Cd3FWIfgn4HuZoYovF2uSSTDMarrshLj2+bmgD2/cPUUbh6ivFbz4E+DdOvLe0uvFWvW9zcHbFFJrkis59ACeanX9nvws121qviPxE1woy0Q1mUsB7jPFAHse4eoo3D1FeMxfAHwlNay3EfibxA8ERIeQa3LtUjrk5qu3wR8Erax3J8W64IJG2JJ/bkmCfTrQB7duHqKNw9RXi6/AXwg16LQeKNfN0RuEQ1uXdj6ZpZvgH4Qt7xbWXxPr8dywyIm1uUMfwzQB6r4kYf8ACP6lz/y7yf8AoJr510zXvC8/wltfDviXT9WvLW5ZmYadCxHDf3ga7W1+DvhfTob+903xDrN9cWsMhMUmrSSpnafvKTzW78AYY5PhvZbkVjvf7wz3pWvuNOz0PF57H4STR3ka+H/FUEd5brbTpDFKgkQdMgHk+9a1nr/w+0+3tobey8YoluixxApKQiqMADmvpj7LD/zxj/75FH2WH/njH/3yKYj5avJPhXfTWMz6F4ojntJzcRyQ28iHzD1Y4PNSX118LtU1Kzvr7Q/FV7cWqyKhuIZHBDjDAgnnivqH7LD/AM8Y/wDvkUfZYf8AnjH/AN8igd2fNuneI/hnpvg+Hwwvh7xFcaPDL50UFzaPJ5bZyACTwM9q1tW+JXgPW/NW70XxHLFJb/ZjF9jfYExjgZ4Ne+fZYf8AnjH/AN8ij7LD/wA8Y/8AvkUP3txLTY+XdMvPhpo+kppdrpfiwaeqlPs8kMjoVJzjBNa3i7xd8OvGml6Xp+oaH4lS101le2W3tpI9pHToa+jPssP/ADxj/wC+RR9lh/54x/8AfIo33DY+W9Qf4Ualpa2Mvh3xMsYuBctJHbyLI8g6Fmzk11Wm/E7wPp+k32nNpHiW8tLwFZkvLV5cjGMDJ4Fe9fZYf+eMf/fIo+yw/wDPGP8A75FHSwHztofjjwHoOltpcOleJ5NLIZRZy2rtGFPUYJ6VnWWsfDSzmsW/sPxLLFYMzWkElq7JAzdSozwfT0r6a+yw/wDPGP8A75FH2WH/AJ4x/wDfIo8w8jwD/hYnw/abRppPD+vzXOkkm0uJbFmkTPUbs5Iqlp/jD4eabrniLVoNG8Tre68uy9Y28hDDGOBnjj0r6M+yw/8APGP/AL5FH2WH/njH/wB8ik9d/wCr7j/r7j5w8GeKvhz4D0+1sdL0XxOLK3ikhS3nt5JEKucsCCeeagOufDCO302O08N6/YvprMbWa2snR4g3JUEHp7V9LfZYf+eMf/fIo+yw/wDPGP8A75FN67iPlKS0+E0thHatoPikKl9/aO9IJFYz/wB4kGuq0r4heBtJuknj07xXO6lji4gkkU7uoIJ6V9B/ZYf+eMf/AHyKPssP/PGP/vkUBvufNFzrPwumt7aOHwzr1m1rcG5glt7F0eJyckgg8D2qXxL4o+H3jAaWdW03xZdSabcC6t5PJkBWQdDwa+kvssP/ADxj/wC+RR9lh/54x/8AfIoGfNGta58NPEFtp0V7oviiRrC6+2QTC3kEokznJbOSPavQIv2jvDkMaINK18hRgbrBif516v8AZYf+eMf/AHyKPssP/PGP/vkUdLC8zyv/AIaS8O/9AnXv/Be3+NH/AA0l4d/6BOvf+C9v8a9U+yw/88Y/++RR9lh/54x/98igDyv/AIaS8O/9AnXv/Be3+NH/AA0l4d/6BOvf+C9v8a9U+yw/88Y/++RR9lh/54x/98igDyv/AIaS8O/9AnXv/Be3+NH/AA0l4d/6BOvf+C9v8a9Rmt40idkt43cDIXaBmvFz8dL6Hx5f+GpvCscctnbG7ll89f8AVg+mOuKV1ew7aXNf/hpLw7/0Cde/8F7f40f8NJeHf+gTr3/gvb/GuaX9pe1bw7D4m/sAf8I7NeGyjm3rvLA43Yx0zWhonxwv9a+ID+F4vCsYlSBbky+euPLPfpVJXdv67/kJ6K7/AK1t+Zq/8NJeHf8AoE69/wCC9v8AGj/hpLw7/wBAnXv/AAXt/jWnY/FzQ774hX/hBbcJqdra/aRuUBX9VHuKb8HfiZH8VLLVrg6SlgLG8e0wSG3lTjPSktdu1/xt+YP3d/T8L/kZ3/DSXh3/AKBOvf8Agvb/ABo/4aS8O/8AQJ17/wAF7f416p9lh/54x/8AfIo+yw/88Y/++RQB5X/w0l4d/wCgTr3/AIL2/wAaRv2kPDrqVOla9gjHGnt/jU+vfFG88P8AxT0nwvceGN2m6kGEOpJIpO5euUxkD3rF8UftAWeg/FaPwdBpVrPtjMtxcSziNkAGTtQr834GldO3nf8ADcdmr+X6nCm5+F32O+t10PxQFvLxr6Rmt5CRK2ckc8dabDP8L4LE2a6J4o+yFQvk/Z5Nmc53Yz196v2P7XlpeWWoXY8PW5t4bv7JAY7pWZmAJy67Rt6V6Z4V+LFv4z+GsvijS9KR3jRibeV1UAr1+bFG0W+it/wPwHrzW6s8hWP4SL9lx4X8QAwkMT9jfMmDn5ueeasLe/C6G+ubu38P+JLWeYY3QWrpsycnbg8V13hn9pXR/EX9j2h06G11a/Zt0LzLsiUHG4tiutt/ixpd18TR4Pgs1lmW28+S5UDYPYetVZ3t6/8ABJ7/ANeh5It58Kv7QkvJfDXiC4mkQq3m2bsDkYJ69feoMfCYaa9p/wAIz4h+aQS+d9jfzAQMABs9MV1mvftVeHfD/iW+06500/ZrZnj+0DHzOo6YxWUP2wtCNqY/7G/4mTSKI7fIwUKlt2cegqFZq6Lad7M52eH4aXV7mTR/EwsUjWOK1W2k2oR/EBng1ppefCiO+sLlPC2vI1mFCIti+1tpyCwzzzzXe65+0Joul+AdD8Rwad551ZtkNvwMEdcnHauZtf2vPDd9eWCQaWWt5DGtzIcfumd9gGMc81pG/NZbp/iQ/hu9jzf9oTWofEXjq21K3jliguNNhdEnTY4G6Qcjt0oq/wDtQbf+Fo/KAF+wQ4x/vPRUgfYtFeQ/8Lo8V/8ARLPEX/kP/Gj/AIXR4r/6JZ4i/wDIf+NAHr1FeQ/8Lo8V/wDRLPEX/kP/ABo/4XR4r/6JZ4i/8h/40AevUV5D/wALo8V/9Es8Rf8AkP8Axo/4XR4r/wCiWeIv/If+NAHr1FeQ/wDC6PFf/RLPEX/kP/Gj/hdHiv8A6JZ4i/8AIf8AjQB69RXkP/C6PFf/AESzxF/5D/xo/wCF0eK/+iWeIv8AyH/jQB69RXkP/C6PFf8A0SzxF/5D/wAaP+F0eK/+iWeIv/If+NAHr1FeQ/8AC6PFf/RLPEX/AJD/AMaP+F0eK/8AolniL/yH/jQB69RXkP8AwujxX/0SzxF/5D/xo/4XR4r/AOiWeIv/ACH/AI0AevUV5D/wujxX/wBEs8Rf+Q/8aP8AhdHiv/olniL/AMh/40AevUV5D/wujxX/ANEs8Rf+Q/8AGj/hdHiv/olniL/yH/jQB69RXkP/AAujxX/0SzxF/wCQ/wDGj/hdHiv/AKJZ4i/8h/40AevUV5D/AMLo8V/9Es8Rf+Q/8aP+F0eK/wDolniL/wAh/wCNAHr1FeQ/8Lo8V/8ARLPEX/kP/Gj/AIXR4r/6JZ4i/wDIf+NAHr1cD8btJt9Q+HWtPJbG4njtZDEFUs27HYCuf/4XR4r/AOiWeIv/ACH/AI0h+M/io8H4V+ISPpH/AI1E488XHuXCXLJSPCrXwnqcXw1+GGoQ2FylhDcr/asYiYPgHguuM4FdHpvhm61TxP8AEjVI7OZvDLWZFojRsA023qi16ifjJ4oZdp+FXiAr6Yjx/OhfjJ4ojXavwq8QKvoBHj+daVPf5vO/42/y0Ij7qS7W/B3PP/hRZPZ/AGw0+2tJrXXNUElrueN0cZJ5JI4/GvMNQ1nXZPhBH4V1izv5tV0LW0iMogkfzIg3DAgcjHevo/8A4XN4pGMfCrxAPwj/AMaT/hcnij/olPiD8o/8aG7ycu9vwd1+v3jWiS/rX+vwO18BeKrPXbCK1tVmzbQortJEyDOBxyK6yvIF+M3ipenwr8Qj6CP/ABpf+F0eK/8AolniL/yH/jQ3d3JSsrHofjO+stN8M6hc6hE09pHExkjRCxYY6YHJr50+DvirwxpPhPX4rRtS05dXuJNgNjKFhyD0BWvRz8Z/FTDB+FfiEj6R/wCNMPxg8THr8KNf/wC+Y/8AGotv5qxd9vJ3Pmxfhjff2NqOjf8ACQL9hu7hbqw1T+z3/wBKkwx8qVcfqa2n+GHij/hIPDF7E7RXjtBPdwQRsFtI4h8xB6YYdq94/wCFveJNoX/hU+vbQcgbY/8AGnj4yeKASR8KvEAJ9o/8atPlaa6W/AmXvXv1/U82+Mniqx+JGueEl8MwzTa9p+p210ILiykQzosm1sPjAxyTn0rmPhf4m+Jdh4g8R2KaJNqOq38l7NeSTAo1uy3TJGqueNpiAIx6V7avxf8AEquHHwn18MOAwWPP86cvxj8UKzMvwp8QBm6kCPJ/WpSsrev42/yKbv8Ah+F/8z598H6t4h/4Zv17wtJp+pWfia4ubi4jjeNyzxCX5vmx1x+dcRqnhTxubO8ufs182i3EuqLYxhH4lZIhGcdssGwa+uf+FxeJ85/4VT4gz06R/wCNJ/wuLxPtC/8ACqPEG1eQMR8frT3d/K36f15jUrW8nc+a/C+k+NfDHxBsL3WYb5pbO9N1cSKjN/owhXj3+lWfiMvirx38QbvU/DiXzLezwy2Mnlsu2MKd305r6Km+L3iadXV/hR4gYMNp4j5Hp1plr8WfEVnEkcPwm1+NEGFCrHx+tD1tfp/X6fmTH3djx79nPQvE1jrWuzajFcxWsejGK4MysA0/zZ69Tivf/wBn/wD5JvZf77/zrnNU+LXiu70u8t4vhX4gV5omQHEY5Ix61z/wv8feNPBvhK30y7+F2vvNGzElPLI5P1qnK6RKVm33PouivIf+F0eK/wDolniL/wAh/wCNH/C6PFf/AESzxF/5D/xqRnr1FeQ/8Lo8V/8ARLPEX/kP/Gj/AIXR4r/6JZ4i/wDIf+NAHr1FeQ/8Lo8V/wDRLPEX/kP/ABo/4XR4r/6JZ4i/8h/40AevUV5D/wALo8V/9Es8Rf8AkP8Axo/4XR4r/wCiWeIv/If+NAHr1FeQ/wDC6PFf/RLPEX/kP/Gj/hdHiv8A6JZ4i/8AIf8AjQB69RXkP/C6PFf/AESzxF/5D/xo/wCF0eK/+iWeIv8AyH/jQB69RXkP/C6PFf8A0SzxF/5D/wAaP+F0eK/+iWeIv/If+NAHr1FeQ/8AC6PFf/RLPEX/AJD/AMaP+F0eK/8AolniL/yH/jQB69RXkP8AwujxX/0SzxF/5D/xo/4XR4r/AOiWeIv/ACH/AI0AevUV5D/wujxX/wBEs8Rf+Q/8aP8AhdHiv/olniL/AMh/40AevUV5D/wujxX/ANEs8Rf+Q/8AGj/hdHiv/olniL/yH/jQB69RXkP/AAujxX/0SzxF/wCQ/wDGj/hdHiv/AKJZ4i/8h/40AevUV5D/AMLo8V/9Es8Rf+Q/8aP+F0eK/wDolniL/wAh/wCNAHr1eVN8FZZvirqniyfUY3tb6xNk1mIzuAPfNVv+F0eK/wDolniL/wAh/wCNH/C6PFf/AESzxF/5D/xpW1v/AFqPpb+u5z8P7Mckfhu28LNqqN4ct783qR+WfM+9u2Z+tdNpfwWutH+J954rttUiWKWyFpHamI5TA4Oah/4XR4r/AOiWeIv/ACH/AI0f8Lo8V/8ARLPEX/kP/Gq/r8LfkJ6/153/ADMrWP2c7u68ZaJ4p0/WorLWLN3NzIY2YXCN1XGeK0fhj8Gdf+G8V7bw6/bTW13qD3soEBDYY52g5qT/AIXR4r/6JZ4i/wDIf+NH/C6PFf8A0SzxF/5D/wAaS93b+uv6A/e3/rf/ADPXRS15D/wujxX/ANEs8Rf+Q/8AGj/hdHiv/olniL/yH/jQAeJvhd401b4jN4isvE9jbWccRit7WS1LPH/wLNQat8E9S8VanbX2t3OmT3lowlgvIbYrLvAIwx7r7VP/AMLo8V/9Es8Rf+Q/8aP+F0eK/wDolniL/wAh/wCNJKyS7Dbvcz4f2d45hqV1cppqalqESxStb2+2IYGN4X+9jvVm3+DXiHwr4ej0PwrrNnZ6aqbXiuoC/mE/eJ+tT/8AC6PFf/RLPEX/AJD/AMaP+F0eK/8AolniL/yH/jT8g8zzy6/YujkuI7iHWEt5pgPtXlxkL97dmP0ro7D9l1/DPjb/AISTQfEE0NyLUQCO6zIM9z1roP8AhdHiv/olniL/AMh/40f8Lo8V/wDRLPEX/kP/ABo22FvucbqX7IFtr2s3N5qOqLJHOWkZEQj94w5P0qiP2L7YQ+f/AGsv9pq67JfLO0IFK4x9DXoH/C6PFf8A0SzxF/5D/wAaP+F0eK/+iWeIv/If+NK1lZDcm3dnE337Mer31lp2hDWI10bS0DWhaLkSHO76g5ptl+xjp2n3li0Op4tlaJ7pCnMjI+8EenNdx/wujxX/ANEs8Rf+Q/8AGj/hdHiv/olniL/yH/jVJ8rutxPVW6HjH7UShfilgdBYQj/x56Kf8SvDfjv4reMp9Xh8DalpcCW0UKrdlAWILkkYPuPzopAf/9k=)
É correto afirmar que o quadro resume as despesas do Município conforme a classificação:
Funcional da despesa.
Administrativa.
Por categoria econômica.
Institucional.
Financeira.
Em 2 de outubro do exercício de 2017, o Departamento de Contabilidade da Prefeitura Municipal de Pedra Afiada empenhou o valor de R$ 30.210,00 correspondente ao valor de um contrato para a realização de reforma em uma escola da zona urbana. Em 12 de dezembro o serviço foi recebido pela Prefeitura Municipal e a empresa contratada emitiu a fatura de serviços no valor de R$ 30.210,00. Ao encerrar-se o exercício financeiro, o Departamento de Contabilidade inscreveu a fatura em restos a pagar. Em 9 de janeiro de 2018 a Tesouraria da Prefeitura pagou o valor da fatura à empresa contratada.
É correto afirmar que, de acordo com art. 35 da Lei 4.320/64, o dispêndio realizado em 9 de janeiro de 2018 tipifica-se como:
Um dispêndio de serviços.
Um dispêndio capital.
Um dispêndio extraorçamentário.
Um dispêndio financeiro.
Um dispêndio orçamentário.
A classificação da receita orçamentária segundo o critério da natureza da receita visa identificar a origem do recurso segundo o fato gerador. No âmbito da União, a atual estrutura de codificação associa a receita principal com as receitas que delas se originam: multas e juros, dívida ativa, multas e juros da dívida ativa. A associação é efetuada por meio de um código numérico de 8 dígitos, cujas posições ordinais têm um significado. Quando, por exemplo, o imposto de renda pessoa física é recolhido, aloca-se a receita pública correspondente na natureza de receita código “1.1.1.3.01.1.1”.
Considerando o código da receita do exemplo, assinale a alternativa que indica a sequência correta de significados de cada dígito.
1 categoria econômica; 1 origem; 1 tipo; 3.01.1 desdobramento da receita; 1 espécie.
1 origem; 1 categoria econômica; 1 espécie; 3.01.1 desdobramento da receita; 1 tipo.
1 origem; 1 espécie; 1 categoria econômica; 3.01.1 desdobramento da receita; 1 tipo
1 espécie; 1 origem; 1 categoria econômica; 3.01.1 desdobramento da receita; 1 tipo.
1 categoria econômica; 1 origem; 1 espécie; 3.01.1 desdobramento da receita; 1 tipo.
A Contabilidade Aplicada ao Setor Público é regida por instrumentos normativos, que necessitam ser de conhecimento dos gestores públicos e dos profissionais da área de contabilidade pública. Assinale a alternativa que indica os dois instrumentos.
Lei nº 6404/76 (Lei das Sociedades por Ações) e Lei nº 11638/2007 que revoga e altera dispositivos da Lei nº 6404/76.
Lei Complementar nº 101/2000 (Lei de Responsabilidade Fiscal) e Lei nº 6404/1976 (Lei das Sociedades por Ações).
Constituição da República Federativa do Brasil e Lei nº 6404/76 (Lei das Sociedades por Ações).
Lei nª 4.320/1964 (Lei dos Orçamentos Públicos) e Lei nº 6404/1976 (Lei das Sociedades por Ações).
Lei nª 4.320/1964 (Lei dos Orçamentos Públicos) e Lei Complementar nº 101/2000 (Lei de Responsabilidade Fiscal).
Segundo a Norma Brasileira de Contabilidade Aplicada ao Setor Público T 16.1, do Conselho Federal de Contabilidade, a Contabilidade Aplicada ao Setor Público é o ramo da ciência contábil que aplica, no processo gerador de informações, os Princípios Fundamentais de Contabilidade e as normas contábeis direcionados ao controle patrimonial de entidades do setor público.
Depreende-se desse conceito, que o objeto da Contabilidade Pública é:
A informação gerada.
Os princípios fundamentais de contabilidade.
O patrimônio público
A entidade pública.
As normas contábeis.
Assinale a alternativa que preenche corretamente as lacunas com os termos que completam a definição de Administração Pública.
A administração pública é o conjunto de serviços e entidades dos governos federal, estaduais e municipais incumbidos de concretizar as decisões____ e ____ com o propósito de gerir____e interesses qualificados da comunidade.
Políticas, legislativas, bens.
Políticas, econômicas, serviços.
Legislativas, econômicas, bens.
Econômicas, legislativas, serviços.
Administrativas, financeiras, bens.
Suponha que a União aumente sua participação no capital social da Petróleo Brasileiro S.A. — Petrobras, mediante a compra de ações ordinárias da empresa.
Para a Contabilidade da União, o dispêndio feito com a compra das ações é uma despesa que se classifica como:
Despesa corrente, investimentos.
Despesa corrente, inversões financeiras.
Despesa de capital, investimentos
Despesa de capital, inversões financeiras.
Despesa corrente, custeio.
Entre as funções econômicas do Estado, a campanha de vacinação contra a poliomielite levada a efeito com recursos do orçamento público cumpre a função:
De prevenção.
Distributiva.
Estabilizadora.
Alocativa.
De saúde.
O demonstrativo contábil que demonstra a receita orçamentária realizada e a despesa orçamentária executada, por fonte / destinação de recurso, discriminando as ordinárias e as vinculadas; os recebimentos e os pagamentos extraorçamentários; as transferências financeiras recebidas e concedidas, decorrentes ou independentes da execução orçamentária, e o saldo em espécie do exercício anterior e para o exercício seguinte constitui
O Balanço Orçamentário
A Demonstração de Resultado do Exercício.
O Balanço Financeiro.
A Demonstração do Fluxo de Caixa.
O Balanço Patrimonial.
Uma das funções do Balanço Orçamentário é prestar informações à Administração, servindo de suporte no controle e tomada de decisões. A informação pode ser obtida por meio da análise de quocientes, dentre os quais se destaca o Quociente de Execução da Despesa.
Assinale a alternativa que corresponde ao Quociente de Execução da Despesa.
Resulta da relação entre a despesa fixada e a despesa empenhada.
Resulta da relação entre a despesa empenhada e a despesa executada.
Resulta da relação entre a despesa executada e a despesa fixada.
Resulta da relação entre a despesa executada e a despesa empenhada.
Resulta da relação entre a despesa fixada e a despesa executada.
Funcional da despesa.
Administrativa.
Por categoria econômica.
Institucional.
Financeira.
Em 2 de outubro do exercício de 2017, o Departamento de Contabilidade da Prefeitura Municipal de Pedra Afiada empenhou o valor de R$ 30.210,00 correspondente ao valor de um contrato para a realização de reforma em uma escola da zona urbana. Em 12 de dezembro o serviço foi recebido pela Prefeitura Municipal e a empresa contratada emitiu a fatura de serviços no valor de R$ 30.210,00. Ao encerrar-se o exercício financeiro, o Departamento de Contabilidade inscreveu a fatura em restos a pagar. Em 9 de janeiro de 2018 a Tesouraria da Prefeitura pagou o valor da fatura à empresa contratada.
É correto afirmar que, de acordo com art. 35 da Lei 4.320/64, o dispêndio realizado em 9 de janeiro de 2018 tipifica-se como:
Um dispêndio de serviços.
Um dispêndio capital.
Um dispêndio extraorçamentário.
Um dispêndio financeiro.
Um dispêndio orçamentário.
A classificação da receita orçamentária segundo o critério da natureza da receita visa identificar a origem do recurso segundo o fato gerador. No âmbito da União, a atual estrutura de codificação associa a receita principal com as receitas que delas se originam: multas e juros, dívida ativa, multas e juros da dívida ativa. A associação é efetuada por meio de um código numérico de 8 dígitos, cujas posições ordinais têm um significado. Quando, por exemplo, o imposto de renda pessoa física é recolhido, aloca-se a receita pública correspondente na natureza de receita código “1.1.1.3.01.1.1”.
Considerando o código da receita do exemplo, assinale a alternativa que indica a sequência correta de significados de cada dígito.
1 categoria econômica; 1 origem; 1 tipo; 3.01.1 desdobramento da receita; 1 espécie.
1 origem; 1 categoria econômica; 1 espécie; 3.01.1 desdobramento da receita; 1 tipo.
1 origem; 1 espécie; 1 categoria econômica; 3.01.1 desdobramento da receita; 1 tipo
1 espécie; 1 origem; 1 categoria econômica; 3.01.1 desdobramento da receita; 1 tipo.
1 categoria econômica; 1 origem; 1 espécie; 3.01.1 desdobramento da receita; 1 tipo.
A Contabilidade Aplicada ao Setor Público é regida por instrumentos normativos, que necessitam ser de conhecimento dos gestores públicos e dos profissionais da área de contabilidade pública. Assinale a alternativa que indica os dois instrumentos.
Lei nº 6404/76 (Lei das Sociedades por Ações) e Lei nº 11638/2007 que revoga e altera dispositivos da Lei nº 6404/76.
Lei Complementar nº 101/2000 (Lei de Responsabilidade Fiscal) e Lei nº 6404/1976 (Lei das Sociedades por Ações).
Constituição da República Federativa do Brasil e Lei nº 6404/76 (Lei das Sociedades por Ações).
Lei nª 4.320/1964 (Lei dos Orçamentos Públicos) e Lei nº 6404/1976 (Lei das Sociedades por Ações).
Lei nª 4.320/1964 (Lei dos Orçamentos Públicos) e Lei Complementar nº 101/2000 (Lei de Responsabilidade Fiscal).
Segundo a Norma Brasileira de Contabilidade Aplicada ao Setor Público T 16.1, do Conselho Federal de Contabilidade, a Contabilidade Aplicada ao Setor Público é o ramo da ciência contábil que aplica, no processo gerador de informações, os Princípios Fundamentais de Contabilidade e as normas contábeis direcionados ao controle patrimonial de entidades do setor público.
Depreende-se desse conceito, que o objeto da Contabilidade Pública é:
A informação gerada.
Os princípios fundamentais de contabilidade.
O patrimônio público
A entidade pública.
As normas contábeis.
Assinale a alternativa que preenche corretamente as lacunas com os termos que completam a definição de Administração Pública.
A administração pública é o conjunto de serviços e entidades dos governos federal, estaduais e municipais incumbidos de concretizar as decisões____ e ____ com o propósito de gerir____e interesses qualificados da comunidade.
Políticas, legislativas, bens.
Políticas, econômicas, serviços.
Legislativas, econômicas, bens.
Econômicas, legislativas, serviços.
Administrativas, financeiras, bens.
Suponha que a União aumente sua participação no capital social da Petróleo Brasileiro S.A. — Petrobras, mediante a compra de ações ordinárias da empresa.
Para a Contabilidade da União, o dispêndio feito com a compra das ações é uma despesa que se classifica como:
Despesa corrente, investimentos.
Despesa corrente, inversões financeiras.
Despesa de capital, investimentos
Despesa de capital, inversões financeiras.
Despesa corrente, custeio.
Entre as funções econômicas do Estado, a campanha de vacinação contra a poliomielite levada a efeito com recursos do orçamento público cumpre a função:
De prevenção.
Distributiva.
Estabilizadora.
Alocativa.
De saúde.
O demonstrativo contábil que demonstra a receita orçamentária realizada e a despesa orçamentária executada, por fonte / destinação de recurso, discriminando as ordinárias e as vinculadas; os recebimentos e os pagamentos extraorçamentários; as transferências financeiras recebidas e concedidas, decorrentes ou independentes da execução orçamentária, e o saldo em espécie do exercício anterior e para o exercício seguinte constitui
O Balanço Orçamentário
A Demonstração de Resultado do Exercício.
O Balanço Financeiro.
A Demonstração do Fluxo de Caixa.
O Balanço Patrimonial.
Uma das funções do Balanço Orçamentário é prestar informações à Administração, servindo de suporte no controle e tomada de decisões. A informação pode ser obtida por meio da análise de quocientes, dentre os quais se destaca o Quociente de Execução da Despesa.
Assinale a alternativa que corresponde ao Quociente de Execução da Despesa.
Resulta da relação entre a despesa fixada e a despesa empenhada.
Resulta da relação entre a despesa empenhada e a despesa executada.
Resulta da relação entre a despesa executada e a despesa fixada.
Resulta da relação entre a despesa executada e a despesa empenhada.
Resulta da relação entre a despesa fixada e a despesa executada.
Um dispêndio de serviços.
Um dispêndio capital.
Um dispêndio extraorçamentário.
Um dispêndio financeiro.
Um dispêndio orçamentário.
A classificação da receita orçamentária segundo o critério da natureza da receita visa identificar a origem do recurso segundo o fato gerador. No âmbito da União, a atual estrutura de codificação associa a receita principal com as receitas que delas se originam: multas e juros, dívida ativa, multas e juros da dívida ativa. A associação é efetuada por meio de um código numérico de 8 dígitos, cujas posições ordinais têm um significado. Quando, por exemplo, o imposto de renda pessoa física é recolhido, aloca-se a receita pública correspondente na natureza de receita código “1.1.1.3.01.1.1”.
Considerando o código da receita do exemplo, assinale a alternativa que indica a sequência correta de significados de cada dígito.
1 categoria econômica; 1 origem; 1 tipo; 3.01.1 desdobramento da receita; 1 espécie.
1 origem; 1 categoria econômica; 1 espécie; 3.01.1 desdobramento da receita; 1 tipo.
1 origem; 1 espécie; 1 categoria econômica; 3.01.1 desdobramento da receita; 1 tipo
1 espécie; 1 origem; 1 categoria econômica; 3.01.1 desdobramento da receita; 1 tipo.
1 categoria econômica; 1 origem; 1 espécie; 3.01.1 desdobramento da receita; 1 tipo.
A Contabilidade Aplicada ao Setor Público é regida por instrumentos normativos, que necessitam ser de conhecimento dos gestores públicos e dos profissionais da área de contabilidade pública. Assinale a alternativa que indica os dois instrumentos.
Lei nº 6404/76 (Lei das Sociedades por Ações) e Lei nº 11638/2007 que revoga e altera dispositivos da Lei nº 6404/76.
Lei Complementar nº 101/2000 (Lei de Responsabilidade Fiscal) e Lei nº 6404/1976 (Lei das Sociedades por Ações).
Constituição da República Federativa do Brasil e Lei nº 6404/76 (Lei das Sociedades por Ações).
Lei nª 4.320/1964 (Lei dos Orçamentos Públicos) e Lei nº 6404/1976 (Lei das Sociedades por Ações).
Lei nª 4.320/1964 (Lei dos Orçamentos Públicos) e Lei Complementar nº 101/2000 (Lei de Responsabilidade Fiscal).
Segundo a Norma Brasileira de Contabilidade Aplicada ao Setor Público T 16.1, do Conselho Federal de Contabilidade, a Contabilidade Aplicada ao Setor Público é o ramo da ciência contábil que aplica, no processo gerador de informações, os Princípios Fundamentais de Contabilidade e as normas contábeis direcionados ao controle patrimonial de entidades do setor público.
Depreende-se desse conceito, que o objeto da Contabilidade Pública é:
A informação gerada.
Os princípios fundamentais de contabilidade.
O patrimônio público
A entidade pública.
As normas contábeis.
Assinale a alternativa que preenche corretamente as lacunas com os termos que completam a definição de Administração Pública.
A administração pública é o conjunto de serviços e entidades dos governos federal, estaduais e municipais incumbidos de concretizar as decisões____ e ____ com o propósito de gerir____e interesses qualificados da comunidade.
Políticas, legislativas, bens.
Políticas, econômicas, serviços.
Legislativas, econômicas, bens.
Econômicas, legislativas, serviços.
Administrativas, financeiras, bens.
Suponha que a União aumente sua participação no capital social da Petróleo Brasileiro S.A. — Petrobras, mediante a compra de ações ordinárias da empresa.
Para a Contabilidade da União, o dispêndio feito com a compra das ações é uma despesa que se classifica como:
Despesa corrente, investimentos.
Despesa corrente, inversões financeiras.
Despesa de capital, investimentos
Despesa de capital, inversões financeiras.
Despesa corrente, custeio.
Entre as funções econômicas do Estado, a campanha de vacinação contra a poliomielite levada a efeito com recursos do orçamento público cumpre a função:
De prevenção.
Distributiva.
Estabilizadora.
Alocativa.
De saúde.
O demonstrativo contábil que demonstra a receita orçamentária realizada e a despesa orçamentária executada, por fonte / destinação de recurso, discriminando as ordinárias e as vinculadas; os recebimentos e os pagamentos extraorçamentários; as transferências financeiras recebidas e concedidas, decorrentes ou independentes da execução orçamentária, e o saldo em espécie do exercício anterior e para o exercício seguinte constitui
O Balanço Orçamentário
A Demonstração de Resultado do Exercício.
O Balanço Financeiro.
A Demonstração do Fluxo de Caixa.
O Balanço Patrimonial.
Uma das funções do Balanço Orçamentário é prestar informações à Administração, servindo de suporte no controle e tomada de decisões. A informação pode ser obtida por meio da análise de quocientes, dentre os quais se destaca o Quociente de Execução da Despesa.
Assinale a alternativa que corresponde ao Quociente de Execução da Despesa.
Resulta da relação entre a despesa fixada e a despesa empenhada.
Resulta da relação entre a despesa empenhada e a despesa executada.
Resulta da relação entre a despesa executada e a despesa fixada.
Resulta da relação entre a despesa executada e a despesa empenhada.
Resulta da relação entre a despesa fixada e a despesa executada.
1 categoria econômica; 1 origem; 1 tipo; 3.01.1 desdobramento da receita; 1 espécie.
1 origem; 1 categoria econômica; 1 espécie; 3.01.1 desdobramento da receita; 1 tipo.
1 origem; 1 espécie; 1 categoria econômica; 3.01.1 desdobramento da receita; 1 tipo
1 espécie; 1 origem; 1 categoria econômica; 3.01.1 desdobramento da receita; 1 tipo.
1 categoria econômica; 1 origem; 1 espécie; 3.01.1 desdobramento da receita; 1 tipo.
A Contabilidade Aplicada ao Setor Público é regida por instrumentos normativos, que necessitam ser de conhecimento dos gestores públicos e dos profissionais da área de contabilidade pública. Assinale a alternativa que indica os dois instrumentos.
Lei nº 6404/76 (Lei das Sociedades por Ações) e Lei nº 11638/2007 que revoga e altera dispositivos da Lei nº 6404/76.
Lei Complementar nº 101/2000 (Lei de Responsabilidade Fiscal) e Lei nº 6404/1976 (Lei das Sociedades por Ações).
Constituição da República Federativa do Brasil e Lei nº 6404/76 (Lei das Sociedades por Ações).
Lei nª 4.320/1964 (Lei dos Orçamentos Públicos) e Lei nº 6404/1976 (Lei das Sociedades por Ações).
Lei nª 4.320/1964 (Lei dos Orçamentos Públicos) e Lei Complementar nº 101/2000 (Lei de Responsabilidade Fiscal).
Segundo a Norma Brasileira de Contabilidade Aplicada ao Setor Público T 16.1, do Conselho Federal de Contabilidade, a Contabilidade Aplicada ao Setor Público é o ramo da ciência contábil que aplica, no processo gerador de informações, os Princípios Fundamentais de Contabilidade e as normas contábeis direcionados ao controle patrimonial de entidades do setor público.
Depreende-se desse conceito, que o objeto da Contabilidade Pública é:
A informação gerada.
Os princípios fundamentais de contabilidade.
O patrimônio público
A entidade pública.
As normas contábeis.
Assinale a alternativa que preenche corretamente as lacunas com os termos que completam a definição de Administração Pública.
A administração pública é o conjunto de serviços e entidades dos governos federal, estaduais e municipais incumbidos de concretizar as decisões____ e ____ com o propósito de gerir____e interesses qualificados da comunidade.
Políticas, legislativas, bens.
Políticas, econômicas, serviços.
Legislativas, econômicas, bens.
Econômicas, legislativas, serviços.
Administrativas, financeiras, bens.
Suponha que a União aumente sua participação no capital social da Petróleo Brasileiro S.A. — Petrobras, mediante a compra de ações ordinárias da empresa.
Para a Contabilidade da União, o dispêndio feito com a compra das ações é uma despesa que se classifica como:
Despesa corrente, investimentos.
Despesa corrente, inversões financeiras.
Despesa de capital, investimentos
Despesa de capital, inversões financeiras.
Despesa corrente, custeio.
Entre as funções econômicas do Estado, a campanha de vacinação contra a poliomielite levada a efeito com recursos do orçamento público cumpre a função:
De prevenção.
Distributiva.
Estabilizadora.
Alocativa.
De saúde.
O demonstrativo contábil que demonstra a receita orçamentária realizada e a despesa orçamentária executada, por fonte / destinação de recurso, discriminando as ordinárias e as vinculadas; os recebimentos e os pagamentos extraorçamentários; as transferências financeiras recebidas e concedidas, decorrentes ou independentes da execução orçamentária, e o saldo em espécie do exercício anterior e para o exercício seguinte constitui
O Balanço Orçamentário
A Demonstração de Resultado do Exercício.
O Balanço Financeiro.
A Demonstração do Fluxo de Caixa.
O Balanço Patrimonial.
Uma das funções do Balanço Orçamentário é prestar informações à Administração, servindo de suporte no controle e tomada de decisões. A informação pode ser obtida por meio da análise de quocientes, dentre os quais se destaca o Quociente de Execução da Despesa.
Assinale a alternativa que corresponde ao Quociente de Execução da Despesa.
Resulta da relação entre a despesa fixada e a despesa empenhada.
Resulta da relação entre a despesa empenhada e a despesa executada.
Resulta da relação entre a despesa executada e a despesa fixada.
Resulta da relação entre a despesa executada e a despesa empenhada.
Resulta da relação entre a despesa fixada e a despesa executada.
Lei nº 6404/76 (Lei das Sociedades por Ações) e Lei nº 11638/2007 que revoga e altera dispositivos da Lei nº 6404/76.
Lei Complementar nº 101/2000 (Lei de Responsabilidade Fiscal) e Lei nº 6404/1976 (Lei das Sociedades por Ações).
Constituição da República Federativa do Brasil e Lei nº 6404/76 (Lei das Sociedades por Ações).
Lei nª 4.320/1964 (Lei dos Orçamentos Públicos) e Lei nº 6404/1976 (Lei das Sociedades por Ações).
Lei nª 4.320/1964 (Lei dos Orçamentos Públicos) e Lei Complementar nº 101/2000 (Lei de Responsabilidade Fiscal).
Segundo a Norma Brasileira de Contabilidade Aplicada ao Setor Público T 16.1, do Conselho Federal de Contabilidade, a Contabilidade Aplicada ao Setor Público é o ramo da ciência contábil que aplica, no processo gerador de informações, os Princípios Fundamentais de Contabilidade e as normas contábeis direcionados ao controle patrimonial de entidades do setor público.
Depreende-se desse conceito, que o objeto da Contabilidade Pública é:
A informação gerada.
Os princípios fundamentais de contabilidade.
O patrimônio público
A entidade pública.
As normas contábeis.
Assinale a alternativa que preenche corretamente as lacunas com os termos que completam a definição de Administração Pública.
A administração pública é o conjunto de serviços e entidades dos governos federal, estaduais e municipais incumbidos de concretizar as decisões____ e ____ com o propósito de gerir____e interesses qualificados da comunidade.
Políticas, legislativas, bens.
Políticas, econômicas, serviços.
Legislativas, econômicas, bens.
Econômicas, legislativas, serviços.
Administrativas, financeiras, bens.
Suponha que a União aumente sua participação no capital social da Petróleo Brasileiro S.A. — Petrobras, mediante a compra de ações ordinárias da empresa.
Para a Contabilidade da União, o dispêndio feito com a compra das ações é uma despesa que se classifica como:
Despesa corrente, investimentos.
Despesa corrente, inversões financeiras.
Despesa de capital, investimentos
Despesa de capital, inversões financeiras.
Despesa corrente, custeio.
Entre as funções econômicas do Estado, a campanha de vacinação contra a poliomielite levada a efeito com recursos do orçamento público cumpre a função:
De prevenção.
Distributiva.
Estabilizadora.
Alocativa.
De saúde.
O demonstrativo contábil que demonstra a receita orçamentária realizada e a despesa orçamentária executada, por fonte / destinação de recurso, discriminando as ordinárias e as vinculadas; os recebimentos e os pagamentos extraorçamentários; as transferências financeiras recebidas e concedidas, decorrentes ou independentes da execução orçamentária, e o saldo em espécie do exercício anterior e para o exercício seguinte constitui
O Balanço Orçamentário
A Demonstração de Resultado do Exercício.
O Balanço Financeiro.
A Demonstração do Fluxo de Caixa.
O Balanço Patrimonial.
Uma das funções do Balanço Orçamentário é prestar informações à Administração, servindo de suporte no controle e tomada de decisões. A informação pode ser obtida por meio da análise de quocientes, dentre os quais se destaca o Quociente de Execução da Despesa.
Assinale a alternativa que corresponde ao Quociente de Execução da Despesa.
Resulta da relação entre a despesa fixada e a despesa empenhada.
Resulta da relação entre a despesa empenhada e a despesa executada.
Resulta da relação entre a despesa executada e a despesa fixada.
Resulta da relação entre a despesa executada e a despesa empenhada.
Resulta da relação entre a despesa fixada e a despesa executada.
A informação gerada.
Os princípios fundamentais de contabilidade.
O patrimônio público
A entidade pública.
As normas contábeis.
Assinale a alternativa que preenche corretamente as lacunas com os termos que completam a definição de Administração Pública.
A administração pública é o conjunto de serviços e entidades dos governos federal, estaduais e municipais incumbidos de concretizar as decisões____ e ____ com o propósito de gerir____e interesses qualificados da comunidade.
Políticas, legislativas, bens.
Políticas, econômicas, serviços.
Legislativas, econômicas, bens.
Econômicas, legislativas, serviços.
Administrativas, financeiras, bens.
Suponha que a União aumente sua participação no capital social da Petróleo Brasileiro S.A. — Petrobras, mediante a compra de ações ordinárias da empresa.
Para a Contabilidade da União, o dispêndio feito com a compra das ações é uma despesa que se classifica como:
Despesa corrente, investimentos.
Despesa corrente, inversões financeiras.
Despesa de capital, investimentos
Despesa de capital, inversões financeiras.
Despesa corrente, custeio.
Entre as funções econômicas do Estado, a campanha de vacinação contra a poliomielite levada a efeito com recursos do orçamento público cumpre a função:
De prevenção.
Distributiva.
Estabilizadora.
Alocativa.
De saúde.
O demonstrativo contábil que demonstra a receita orçamentária realizada e a despesa orçamentária executada, por fonte / destinação de recurso, discriminando as ordinárias e as vinculadas; os recebimentos e os pagamentos extraorçamentários; as transferências financeiras recebidas e concedidas, decorrentes ou independentes da execução orçamentária, e o saldo em espécie do exercício anterior e para o exercício seguinte constitui
O Balanço Orçamentário
A Demonstração de Resultado do Exercício.
O Balanço Financeiro.
A Demonstração do Fluxo de Caixa.
O Balanço Patrimonial.
Uma das funções do Balanço Orçamentário é prestar informações à Administração, servindo de suporte no controle e tomada de decisões. A informação pode ser obtida por meio da análise de quocientes, dentre os quais se destaca o Quociente de Execução da Despesa.
Assinale a alternativa que corresponde ao Quociente de Execução da Despesa.
Resulta da relação entre a despesa fixada e a despesa empenhada.
Resulta da relação entre a despesa empenhada e a despesa executada.
Resulta da relação entre a despesa executada e a despesa fixada.
Resulta da relação entre a despesa executada e a despesa empenhada.
Resulta da relação entre a despesa fixada e a despesa executada.
Políticas, legislativas, bens.
Políticas, econômicas, serviços.
Legislativas, econômicas, bens.
Econômicas, legislativas, serviços.
Administrativas, financeiras, bens.
Suponha que a União aumente sua participação no capital social da Petróleo Brasileiro S.A. — Petrobras, mediante a compra de ações ordinárias da empresa.
Para a Contabilidade da União, o dispêndio feito com a compra das ações é uma despesa que se classifica como:
Despesa corrente, investimentos.
Despesa corrente, inversões financeiras.
Despesa de capital, investimentos
Despesa de capital, inversões financeiras.
Despesa corrente, custeio.
Entre as funções econômicas do Estado, a campanha de vacinação contra a poliomielite levada a efeito com recursos do orçamento público cumpre a função:
De prevenção.
Distributiva.
Estabilizadora.
Alocativa.
De saúde.
O demonstrativo contábil que demonstra a receita orçamentária realizada e a despesa orçamentária executada, por fonte / destinação de recurso, discriminando as ordinárias e as vinculadas; os recebimentos e os pagamentos extraorçamentários; as transferências financeiras recebidas e concedidas, decorrentes ou independentes da execução orçamentária, e o saldo em espécie do exercício anterior e para o exercício seguinte constitui
O Balanço Orçamentário
A Demonstração de Resultado do Exercício.
O Balanço Financeiro.
A Demonstração do Fluxo de Caixa.
O Balanço Patrimonial.
Uma das funções do Balanço Orçamentário é prestar informações à Administração, servindo de suporte no controle e tomada de decisões. A informação pode ser obtida por meio da análise de quocientes, dentre os quais se destaca o Quociente de Execução da Despesa.
Assinale a alternativa que corresponde ao Quociente de Execução da Despesa.
Resulta da relação entre a despesa fixada e a despesa empenhada.
Resulta da relação entre a despesa empenhada e a despesa executada.
Resulta da relação entre a despesa executada e a despesa fixada.
Resulta da relação entre a despesa executada e a despesa empenhada.
Resulta da relação entre a despesa fixada e a despesa executada.
Despesa corrente, investimentos.
Despesa corrente, inversões financeiras.
Despesa de capital, investimentos
Despesa de capital, inversões financeiras.
Despesa corrente, custeio.
Entre as funções econômicas do Estado, a campanha de vacinação contra a poliomielite levada a efeito com recursos do orçamento público cumpre a função:
De prevenção.
Distributiva.
Estabilizadora.
Alocativa.
De saúde.
O demonstrativo contábil que demonstra a receita orçamentária realizada e a despesa orçamentária executada, por fonte / destinação de recurso, discriminando as ordinárias e as vinculadas; os recebimentos e os pagamentos extraorçamentários; as transferências financeiras recebidas e concedidas, decorrentes ou independentes da execução orçamentária, e o saldo em espécie do exercício anterior e para o exercício seguinte constitui
O Balanço Orçamentário
A Demonstração de Resultado do Exercício.
O Balanço Financeiro.
A Demonstração do Fluxo de Caixa.
O Balanço Patrimonial.
Uma das funções do Balanço Orçamentário é prestar informações à Administração, servindo de suporte no controle e tomada de decisões. A informação pode ser obtida por meio da análise de quocientes, dentre os quais se destaca o Quociente de Execução da Despesa.
Assinale a alternativa que corresponde ao Quociente de Execução da Despesa.
Resulta da relação entre a despesa fixada e a despesa empenhada.
Resulta da relação entre a despesa empenhada e a despesa executada.
Resulta da relação entre a despesa executada e a despesa fixada.
Resulta da relação entre a despesa executada e a despesa empenhada.
Resulta da relação entre a despesa fixada e a despesa executada.
De prevenção.
Distributiva.
Estabilizadora.
Alocativa.
De saúde.
O demonstrativo contábil que demonstra a receita orçamentária realizada e a despesa orçamentária executada, por fonte / destinação de recurso, discriminando as ordinárias e as vinculadas; os recebimentos e os pagamentos extraorçamentários; as transferências financeiras recebidas e concedidas, decorrentes ou independentes da execução orçamentária, e o saldo em espécie do exercício anterior e para o exercício seguinte constitui
O Balanço Orçamentário
A Demonstração de Resultado do Exercício.
O Balanço Financeiro.
A Demonstração do Fluxo de Caixa.
O Balanço Patrimonial.
Uma das funções do Balanço Orçamentário é prestar informações à Administração, servindo de suporte no controle e tomada de decisões. A informação pode ser obtida por meio da análise de quocientes, dentre os quais se destaca o Quociente de Execução da Despesa.
Assinale a alternativa que corresponde ao Quociente de Execução da Despesa.
Resulta da relação entre a despesa fixada e a despesa empenhada.
Resulta da relação entre a despesa empenhada e a despesa executada.
Resulta da relação entre a despesa executada e a despesa fixada.
Resulta da relação entre a despesa executada e a despesa empenhada.
Resulta da relação entre a despesa fixada e a despesa executada.
O Balanço Orçamentário
A Demonstração de Resultado do Exercício.
O Balanço Financeiro.
A Demonstração do Fluxo de Caixa.
O Balanço Patrimonial.
Uma das funções do Balanço Orçamentário é prestar informações à Administração, servindo de suporte no controle e tomada de decisões. A informação pode ser obtida por meio da análise de quocientes, dentre os quais se destaca o Quociente de Execução da Despesa.
Assinale a alternativa que corresponde ao Quociente de Execução da Despesa.
Resulta da relação entre a despesa fixada e a despesa empenhada.
Resulta da relação entre a despesa empenhada e a despesa executada.
Resulta da relação entre a despesa executada e a despesa fixada.
Resulta da relação entre a despesa executada e a despesa empenhada.
Resulta da relação entre a despesa fixada e a despesa executada.
Resulta da relação entre a despesa fixada e a despesa empenhada.
Resulta da relação entre a despesa empenhada e a despesa executada.
Resulta da relação entre a despesa executada e a despesa fixada.
Resulta da relação entre a despesa executada e a despesa empenhada.
Resulta da relação entre a despesa fixada e a despesa executada.