In this project, we explore using the For loop in a variety of applications. 8-30-21: Today we animated our nexted polygon using a Forever loop. We also nested for loops to create a binary counter. Finally, we added a drawing similar to those of Josef Albers. Inspiration: I would like to create more picture similar to Albers. 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E3fmaFBKA9E2jLANb5WbA9B8zefLMbAJNcgWK+t0uHpBRoWAG0Uu/9U91yK76mweQJqZJSnYw1TgEC0DidKJWFFCAALSQsZWucAjYP4EvG+UGpJKrADgN2W2A2TN36gBLVlcw2UQEC0EQB6XLTFCAATdOPrjZRAVEBpH6fidGT/OUcKuGC3Xr9qPO74ozrA0peO3LAwgoQgBYWmLJ/uAIEIBEiqgIEoKjyU+FmB5AkJQXMpcBD35Rk6CbEXIVTPqTAwwD8P0h7zBqtozyVAAAAAElFTkSuQmCCdata:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAeAAAAFoCAYAAACPNyggAAAAAXNSR0IArs4c6QAAIABJREFUeF7tnXt8HGW9/7+TNE3btE3a9N4U2spFDmAREMrFClXaqoCCCMhFEcQL/rzh5XgXRQUVPcoRjyIgKAgioKKeVuEABRGxlYsglVsppUnvSdukaS7dzO/1TDvp7mY3s5vPpLubfecvXnS+szPv7/eZ9zzPPPOM15OY71vE31Iza/KituLfIQABCEAAAkOTQL1ntqAnvnPzPH+5h4DjA8qeIAABCEBgaBJAwEMzr5wVBCAAAQgUOQEEXOQJ4vAgAAEIQGBoEih6AT/om63jWfHQrD7OCgIQgEAJERjrmS2KnOGU+wmVhIDXIODcM8qWEIAABCAwKATGI+BB4cpOIQABCEAAAv0SQMAUCAQgAAEIQKAABBBwAaDzkxCAAAQgAAEETA1AAAIQgAAECkAAARcAOj8JAQhAAAIQQMDUAAQgAAEIQKAABBBwAaCX+k/6Pb61PbTFNt7QaNuXbbOu1R1WObrSRs4ZYzOu3N9GvXZMQU5x7ZWrrOnrK1N+e9Sho232TYdY9QGjMh5T86/W2UsXPWOzrv8PG3/WlIIcd7H9aMjx1fccYTXH1Bbb4XE8EBgyBBBwTKnc2dxtL134L9t2b3PGPUaJIKbDGPTd+Dt9W3/1amv88ovBb9UcNdYqxwyzno4e2/Fkq+3/m8Niu2j7Cd/WXr7S1l71cvBb+/7gQJtw0fSs57h1yWbb8Uxb8O/ueFru3GAVwz0EnGdVlIKAtz+y1f590j/6PbOh0ubyTN+ANvc7e2zr4s228aYm2/7Ill1t+5g6qz97itWdPMEqaioHtN9sQV1rO23jdY3mfnfaF2ZbxciKWPdfKjtDwDFlKrFlp6354gvW9UpHyh79bt/an2qz6obqfkUQ02EM+m7a/9lmL579T6uaPNxmXHWA1Rw+1mz3wiauZ2w9Zt6weFY6cY101YXPWOtDLcF5jX/XFNvnewda5Zjoi0F4Q7RzfRcCzrMqSkHA7Y+3WuNlu24C3V/n6g7rfL49GIWpmlAV/L/KumE2/bJXWfWskXkSKK/Nuzd02Sufes5a7tpgleOqzN24uJtfd0OdaEvYuNMnBW29atLw2MCEN1DuhtqNmiHgeNCyElYax1xFEA/+wd9LOGQ79fOzbNrnZvXKdzB+edt9zfb8qU9Y3SkTrXtdp+1s2Wmzbz7ERh0yOvLncuXOEHRflKUg4PSjDo+ZRwmRTSNlg57tCVvzpRds47WNNulDDUFv1N24uL/uxk5bc9mL1nzrOpv0wQabfvl+sYkSAe9KAz3gLPXa7R+UXyVn2TrR3GEvX3iPJTa02z43LrTqA+pi2W+hdrLl9uds9UX32Ixr32Tj3nXgoB2GuwNff/mjtuG7/7BZd51s2x9eG/x3ww9OsPEXHhz5u7lyD89nn+tPsrozD4jcbzlssOFby23d1x+1/f58uo06ZmpJnHJ4zOQxv3S13feKvXzuYqs5cYY1XH2CDZuQOlrQ9XKrrb74Hut8apPte9tbbPQbGvL7gSxbtz+y1l5YcFfQlqdfebx5I3dJvxT+qrwVsR0mAs6Cssufawlvmgw60bzd1lx4oyXWb7OGmy604QdM7rNPN3S74+EXrOXnj1jbkqct0dJuw/efbGMWHWzjP/gGq9q3PuNx+J07rW3x07bllr9Z+99WBnEVo0fYiDnTbcxbXmPjP3SCecP7Dtf2bO+y1j/807b84hHb/sCzVjlulNWceKCNu+j1Nur1+5tXkX0IeeuvllnjRTfZ9OvfY7VnvU7mk20H3Wu3WtOFN1pPd8IabrjAOp5qtFfO+onVnTfXpnz3TKuo6X84LBfu7reTz2fMyXNs6y8fta13Pmbtf3k+yMH4i19v4957nHkjdw1rpvz5vnU+t95abvyrtf7uCete3Wwj5jTY2NMPt3HvOdYqJ/TtqYe/N+ueS23E0bOs/aHnrfnHD9j2+5+zYVNrre7dx9j49x1vFWNG9Pk5lzd3fNt+94TtWP6y9bR1BLkbcWhDEFd7djz52HTlYtvw9T+aO8bh+0+ylpv+atvuesw6nlxjI18308ZfcqKNPe215g3b9dyuZ0u7NV5yi7Xe/aTtc/f/s9HzX52R1aZv/8k2XP4Hm/Slk23CZxaaefE8qnA/Fh5zTnXp+9bxdJO1/GSpbX/4Ret6fn1wvC53I+bMsIlfOtmqpqZOPvN39ljHk69Y6/8+Zdvvf9Z2/P2lIGbU8fvb2LcfZrXnHGWVY/sOdfs7uq192Spr/cOT1v7wCwFD10ZHHTPbat91lI09ZU7m2nI7311fW1x9LflXcJxV+4y30a6tfvAEG3HINImhu36s/9JvrflHD9iMW95nY952WN55y6cmwxzlctFwtTfymNlyewswdu607Q8+Zy03/CVoZ0HejpkdtNHRbz7EvOpU+Xc9t97WvOcGG/u2w6z+M4ts+9LnbPN3/xxcK6v2qbPxp421yR/dJ3gMp/4h4AIL2BXw5qv+ZBu/86deeVYMH2adL24MLuiuwU254nQbc+qclMbm4lzjabn2wd6LsFVVmt/RZR1PNlrtWUfalCvf0adx79zQaus+dbttu+txG/PmQ2zEUbOCC+i23zwe/N6kr73N6j/6xt6LqxN1808f6qWU2NQaXETcxapyQups5+Ezxtnkr7/dKuoyzzjOp1jb7vu3rT71hzb+I/Nt8lffZt2rNgWNwu9KWMPNF1n1Qf33zPIVsDvvjidWB1yCc6sdZR1PrQluatxN0OTL357K0vdt6x2P2bpLfxXI0gnJnXfH31+y1sVPB6Ka9uPzrPrA1JnVoYCn/eR8S2xstY1XLgnE6y744e85/pO+ckrKhcHlbe1Hbw1unFxNVL9qovkVFdbT2hHIYNIX32oTPvvmfBBn3Ta8UE79wdm25ba/245HVtrIo2aZV1UR1JYTv8uzy41XuUvCLTc9Yms/fIuNv+SEXazSLmo71221pot/bh0r1tmM295vI4/cN5ZjDXeSs4Bd3m7/h6392G3BebjzcvnzenqCNldZOzLjjbJj8NJJ3+sVtav9sK25/Yw5+TU29ep32bBJqW0izLcLDH8rzJn7f+PePy/glX5D6YTf/MP7gvpw+3c3gy7v4W+OnDsruDGtHF8zYI7hTa5rKw2/uChj58DtPGyL7oZh6vfO7L05zLcmm/9nqbUueXrXTdvuuk2u5eQTmXzZKTbitfvs+V8DbG/uOrnxa3fb5msesFHHvcpGn/hq6+naaW1/fMo6/tWUkX8o4JFHz7KKmmrb/IP/C/gPb6izzhfXW/fqLVZ36kTb9+pX27Dd8w0GmgQEXEgB+75t/tFSW/+fd9joRYfYlO+cYcNnTQiOyN21bbltma3/zztt+Kz6PhcF1+N65dzrbNzFr7fJX3tbao/J961nR7dVuF5bUi/D3Y0Hd7w/XtpHtN1NW2zdpbfb9gees+nXvTu4oLi/5AtIVJHVvOkg+aIQnHuixzZe/gfbdNWfe3va7tjXffZOa7n+Lzb1mnNt3HuO6fdw8hWw29mIQ6fbpG+cZjUnHBiMAnQ+02RNH/6ldQbSuDj4/+GfuyCvuehGGzZ5bIpo3WjGttuX29qP/8pGLzjIpl39rpQbkpDnsCm11tPWGYh23IXHBcLqfHadNX3wZku0bLeGm99nIw7ZPePb1cl/32/rP3+XTbrsVKt34ksSnPtNv6PbKkbpd+Tu/JJ7KjVvPMgmf/XU4KbE/W1/8Hlr+tDNVjFyeMqNUOeKtbbmvOuDbTLdILnewytn/zToLeYyghFVa+n/nquAu1Zttsb3/iwIn3bNOVb9H6mjXI6jDavsvQENf8flpvvlZht13H4psux6caOt/eTttv3eFRnrsv3hF4N5EiOPnLlnNMr3gxEMd0PV9dLmPrXler7hTYK7OZtyxWlWs+Dg3pGpxLaOoDftjqVybN+RklzZBaI5//rgpmH6z96bccTG7avj8dW2+p0/sepDpu1p32JNhjc04y46PmNHIf0cBtLe3HWk+b/vs/Vf/G0f0bobgPVf/p21/PQhm/ytM6z+kjf0XitDAbtRNzdaMflb77C6s18XtLmeJpe3G8y9cbH/3YfZ2Pnjc8WdcTsEXEABux6nG57uaWm36Te9d88Fd/cxubvgTd/4Y9A7dr1g1+MI/5ycNlx2t03+5ulW/5ETcxqKco3+lbOvtZFHzbTpPzq3T081vEhm6z0nCzmnob4BlmbvnfmW9pQbDydf13PJZRg6XwEHPdb0C3LyRSZp2DRq6M7dda/75O227bdP2L6/uSRlKC0UcG/DPvfo3ot9yo3HjRda7RmH77oZ6+i2dZ//TTDakXWocICsM4WFMnM3YVO+d6ZVTdszbyH53JNrIPn/p9eqG7VY/5XfBRfDwaqbXAXsRgtePvUaq5l/YMY2MBCM7rFA4/t/kd8ohO/bxisW28Zv/m8fJsmjBY5XzRsGZ25CKMGoG+dQSJWTx/YKWK3JfAQ80PaWfLPlbjCGz0x9lBfeNLpeuOt0VNbvemQUnq+7OXKjQLVnHtF7fa3wWqz1upvt5Y89azOu2N8mfWTGQEqmNwYBF1DA4dBOf3eB2bYJZemGBSd8coHVnnu0DZvY/wIY7gK47nN39ZF5iMDdza+54GdWObrapt1wQZ/nYHtLwNmGvDqebrQ15123q/eV5Xl6eC75Cnj6tedb7TlH96mG9r+8YKsWfd+ScxTeOAW9Pcdpn753weENkmvALjb8CwU84RNvsolfObVPTyubSMIhXjcUNuHSk4LndUrvp7+rRngMM5d83EYdv1+fTbMJJ6zJdLlFXQilK9ju4FwFHMqt7f5ng3xP+Pgbbfirp/Y77yHq+EKZ5PsYINt8imz1H3Uc+f67ImD3W0pN5iPggba31j8+FcwbCR9jpc+HcY/e1rzv59b1wvqUEafeIegj9rXJ3z4jZWTJCXj7bbcGi/dM++Jsm/rZmfliT9keARdQwGED7K/hhsNElVNrU4Z3Xe/Yxa//7J3Bc0r35yaEjDlljo097bCUXkt4iuFFyk3WSR96C3ta2+58LBgqyya4wZ6EldwLTJdXYtsOW/vhXwbPq6N6UnkLOMuksvBC4Z7xTr3mnGCiTdhAXc9u7DsON29E3wlabvh6623L+vSKcsl5ppJ0Q/Cbr/4/2/Rf9wbPBHsn8px5pI1eeLD0LDD995InYfWZCJP0WCL9whZOxtp+37Mpw6rh4xL3jHri597c+9xYunKlBecqYBfW8cQrtvbTvw6ebbu/cMJj7ZlHWvWcGVll7Npc98qNtuPxV6y7cde76e5vZ9OWXY91sjyHd3XS+e+1QVxi866FYtxfWCPptTzQGsmXZ3hDWzVzQr+PjjIOQbuRGaEm8xHwQNtbyNG1Dzdc3+evO2Gt9z4T1EHypK9eAR81q8/wOALOUmVLzawph0mVD/pma3LYbm/Mgs6loYWNZPh+k63hunf3GTZ2omm7Z4Vt++1jwQy/8OLseljBZKqk2bu5zkJ0z0ILJeBw+Lnz+Q22z68/0GciRvgsNOrZUdwCHnfBsb13w8nPiKIueukX5Vxy3t8+3bN6N4HEzYR2PU7352ZCT77yHcGs9HBmctRx9ffvuQp44uffEgg1eZ5B+mQs6/GDZ/euNzIYk6/Sby6jbszC7d2wZvujL1nr758Ijs31styfm+zoJi+mj2qkSzsTvz4C9n1ru3eFrfvMnb0zrTPFFUrAYc/Sb+3odxJW2JPM1uYGUpMDEbB7Jhv1l5yDfOavIODMZD3PX+71JOb7UeBLUcBRQyTunHuHoN8/z6Z887SMva2QjZuc4Xobm753T9DgZ/zqAzbmrYf2oguHRbMNt0Yxdv8+2D3g8HyjjqW/mwQXG5eA02dju9GBcKh+WN3IfievZDoHVcDJ+9y5sdW23vKobfrun82rrup7wxIFMcu/Rwk4fBaf/qzX7S59uNnf0RVMzhp+4OTYnrlmOux8esDp8a5nu+PRl2zz9+8JZrCn9+zDYev2ZS/bpK+eanVnHZlyI5xtCDp8xtizo8smf+M0G73g4JQJXNnakptd33jBDSmPPQaYyn7D3ESktZfebltv/Xufa0XvjYqbEHnF4mBiXvqIVKad51qTeQl496OxfNtbyDHTjWJ/YOgB76FT8gLu7cHOmpjyoN+dYthAsw35urv0DV/9fTD0mOudvdtveIFMvyPP5ZlzVEMfTAEnDz9HHYf79/6YxCHg5ElwyZOfwguXex+04cb3ZnxOmu344xSw+41MM8ZzYdffNv0J2N3krfvUr237ff/O2KMNjie8YF9zrtnORDBxLpeZ68pxKwIOfzfbkGwoi/TXcMI4957oy2+9OuvjhgmfWhC8Wxy+shXE+b5tueXRYNZ7eh2Hx+FVVmacnKlwSo91Q+cun+55+JSr3tlnXoGb/d14wc9yfv0v15oMJ8ONOeU1Ka82ZTq3gba3kKN7FXDqD8+JnCMT/jYCLkEBB68pNG21muP2633dIHmqe/D6yCfelNIIkwXrGvfky061YdN3zTh1/9Zyw8OBgN2kFvc6S7iwg7vIBe8IT6nt855v8JufuytYHCK9YSc2tVnTR28194zOTT4Zd8mJKQ3OPavasXyVmW/BO3OZ/gZTwDm9K+r7Fi7okO2dU3fcsoDd8OE9K2ztx2+zEYfNSOHv9r/11/+wtR+51aoPnWZTvnm6jThi3z3PDn3f3DuS7pWd4Pls0qsiAxGwqwU3zFc1fVyfhVV2Nm6xpo/dZm6yWPqM64FeqLMJ2N2QOGm4V+Pqzju677vRu38wnG0/4qAplnCv9ezsCUYK0mehDvT4MsXlKmD3iKOielgwbJ/yil6PH/QEmz7wiz49z1AWboGbaf9zvg2fvetVQXczsvWmv9rGby8J5mH0edywuydb+84jbMp33tnbfl2du8Uvmq99KHhklN5Ok68LKa+B7X6lMK7XkNw5dL+82da876bgOajrKdZ/7E29vfSulzbZuk/fESwOlP6qjlqT4fB359NNNvX7Z9nYM4/sfwGgAbS35Ncu3fvWEz+z0Nzrf+Gfq+fgur1qc8pIIQIuQQGHd8nhSlTJi2mMPf21NuWqM/u8pO9OM/ll9kyxbhLM9GvOTXlJPvmd2OQX2ZMXBqg792ibfMXpfSbnuAkVbthpx7JVAeVwcYDk2OlJr8CkX+wGU8DZZtGmH0N4ga+aMa73wu4mALn3/bpe2T05pjsRLGzhd/cEK4N5I3a9I+sWgJj46YW9Q/nJrwW51XFGHT0r2G77X14InrFm4h/cIO3otk3/dU/wGon7S86Du7i4RwDu3e705/YDEXB4M+HeNQ0XZHC/mbyggzunCZ9ZlH1VpTxsF8osXCGt+tAGc0PJwQpQy1ZZf/UcHNfu17C23Py34Ff7u1HK47BSNnV1vP6y3/f+v5B58gIxlXUjg/emw3frgxun3Su5hW3N1UW4CEewktmh04Pe0sgj9iwU4mrL3bi6RVrClcf8RCJYlMT91bxhf9vxj9XBCmbJi6Ekyy2sj8T2rmDhFLcft+qcWz0s00hO8oI57jcGYyGOEJ57Fr7u47cFq82ln5+7QXC1Vf+phSnD53JNJq2BkHx+4TGlL8Qx0Pbmcuqud+4mwv311sfu60Nw43TZqeZGKcI/BFyCAnYzdFvveMxaFz/Vuyykm5Vc+47Dg+Gd/pZODJeG3Hrb3639kZXBXXEYO/as1/UZFnI91a2/Xh4sb9f57/W9EzxcI3fvs7r3ZGvmHdBnNaIQq2s8W2938f/sXdLQFaYThjve/l7LGCwBpw9d9rfQRvJs6HBoOPmC0N9FPX0iSTiJrW3JU7bjiTUBy3CG8Zi3v9Zqzzgia+6CJUSXrbKtbknP3UsahtIac8phfXq/yQLI55UVt2CHe6zgltNzjy3CCUPuolxz3Kus9vxjgrz3t4RoPqILJ9W03ftMcFF2vxeeV+0Zu2Zdp690lb7/ZNGlL2KSz7Fk2zZ5Zaps22SaJ+Dk50aW3BKi4XKSLt/uxsy99+xmQmdaXcqNHrklObfc/GjqkpAXzwtuetwwrVu6MH01MifhzT9e2rtUaTjj2vXIEuu2BatrZXuUEiw1+6d/2dY7lgc3P8lL1NZdcKxVu2VtY1rOMzy/cMnRcMnL2ncfm7G24qhJ1wNtf+BZa/n5X3vPL8xlpqUoB9LewhtCd63bdsfy3muzy8Pokw6y2tMOtxGu7exeVtVtj4BLScD+PDOPD7nHcVFlH0OHQMtNt9jaD3/Cas8506ZcdYVVju3/HfWhc+acSVER8LaZ+UtiOyT3GlK1f39s++M94Cwoc34NKRBwPF8IiS2r7AgCBSTQ+cKL1nTxB61zxbM245abrOaNJxbwaPjpsibgNSNgoQCKfxY0AhbSS+hQI9D10ipb/4UvW+vdf7CJn77UJnzhs+YNK51PzQ21fJT9+SBgqQQQsISPYAgMPoGOx5+w9Zddbn5Hh3U8+ZT1tLXZ+A+93yZ9+YtWMabvJxkH/4j4BQjsJoCApVJAwBI+giEw+AR2PPKovXTSm61y3DirOXGe1Z1/ntXMO9686urB/3F+AQL9EUDAUn0gYAkfwRCAAATKmAAClpKPgCV8BEMAAhAoYwIIWEo+ApbwEQwBCECgjAkgYCn5CFjCRzAEIACBMiaAgKXkI2AJH8EQgAAEypgAApaSj4AlfARDAAIQKGMCCFhKPgKW8BEMAQhAoIwJIGAp+UNHwM/zTqRUCQRDAALlQWD/zvjOEwFLLIeOgJfXmG2okmAQDAEIQGBIE6hLmB3bGt8pImCJJQKW8BEMAQhAoIQIIGApWfWe2YIeaRcpwQg4PpbsCQIQgEBxE0DAUn4QcDZ8DEFLhUUwBCBQBgQQsJRkBIyApQIiGAIQKGMCCFhKPgJGwFIBEQwBCJQxAQQsJR8BI2CpgAiGAATKmAAClpKPgBGwVEAEQwACZUwAAUvJR8AIWCoggiEAgTImgICl5CNgBCwVEMEQgEAZE0DAUvIRMAKWCohgCECgjAkgYCn5CBgBSwVEMAQgUMYEELCUfASsCvgB32yDJyWBYAhAAAJ7hUCtZ7bQj++nELDEEgHHIeAmBCxVIcEQgMDeIeCu+Ah4wKzHe2aLYrx/QcAIeMDFSCAEIFBiBBCwlDAEnAVflz/XEt60aLj+PDOvIXq7XNeCdkPQ9ICjebIFBCBQeAIIWMoBAkbAUgERDAEIlDEBBCwlHwEjYKmACIYABMqYAAKWko+AEbBUQARDAAJlTAABS8lHwAhYKiCCIQCBMiaAgKXkI2AELBUQwRCAQBkTQMBS8hEwApYKiGAIQKCMCSBgKfkIGAFLBUQwBCBQxgQQsJR8BIyApQIiGAIQKGMCCFhKPgIuUQHPbItx/TKphAiGAARKicCq0TEudYuApdQj4BIV8JwW3yZ0xtiQpDIiGAIQKAUC26o8W1Yf4807ApbSjoARsFRABEMAAqVDAAFruarwWqzav1/bSVI0AkbAsRUTO4IABIqbAALW8oOAs/Bbarl9w+BB32xNDiO3xf4xBoagtYZENATKkQAC1rKOgBFwQAABaw2JaAiUIwEErGUdASNgBKy1IaIhULYEELCWegSMgBGw1oaIhkDZEkDAWuoRMAJGwFobIhoCZUsAAWupR8AIGAFrbYhoCJQtAQSspR4BI2AErLUhoiFQtgQQsJZ6BIyAEbDWhoiGQNkSQMBa6hEwAkbAWhsiGgJlSwABa6lHwAg4LwHPM9+mWA4rj2h1STQEIDAIBFrNs8UW39rNCFhLEgJGwHkLuAEBa62OaAgUiEALAtbIe81m/hJtH0nRCBgBI+DYmhM7gkBxE0DAYn4QsATQ8/zlXk9ifuQYDGtBZ+bshqDpAUs1SDAECkYAAYvoEbAEEAFnwZfrWtAIWKo/giFQUAIIWMSPgCWACBgBSwVEMARKmQACFrOHgCWACBgBSwVEMARKmQACFrOHgCWACBgBSwVEMARKmQACFrOHgCWACBgBSwVEMARKmQACFrOHgCWACBgBSwVEMARKmQACFrOHgCWACBgBSwVEMARKmQACFrOHgCWACBgBSwVEMARKmQACFrOHgCWACHgvCXisrZYSRTAEILCLwDbbJzYUCFhEiYAlgAh4Lwl4oq2wUdYsJYtgCJQ7gW4bbU02JzYMCFhEiYAlgAgYAUsFRDAE9iYBBCzSrkuYHdsq7iQpHAFLLBEwApYKiGAI7E0CCFikjYAlgPWe2YIeaRcpwQgYAcdXTewJAoNMAAGLgBGwBBABZ8O3vMZsQ1U03Ad8syYvcru4P8bAM+BI5GwAgUgCCDgSUf8bIGAJIAJGwFIBEQyBUiaAgMXsIWAJIAJGwFIBEQyBUiaAgMXsIWAJIAJGwFIBEQyBUiaAgMXsIWAJIAJGwFIBEQyBUiaAgMXsIWAJIAJGwFIBEQyBUiaAgMXsIWAJIAJGwFIBEQyBUiaAgMXsIWAJIAJGwFIBEQyBUiaAgMXsIWAJIAIe4gL2bal5tl4qEoIhUCwEPKs13xbGdjgIWESJgCWACLgsBNwoFQnBECgWAp7VI2AlGe6Kv9BX9pAai4AllggYAUsFRDAE9iYBBCzSRsASwPGe2aIY718QMAKWCpJgCOxNAghYpI2AJYAIOAu+Ln+uJbxp0XD9eWZeQ/R2Q2Qt6F3PgBmCjk44W5QCAQQsZgkBSwARMAIOCOT6MQYELLU3gouMAAIWE4KAJYAIGAEjYKkJEVzKBBCwmD0ELAFEwAgYAUtNiOBSJoCAxewhYAkgAkbACFhqQgSXMgEELGYPAUsAETACRsBSEyK4lAkgYDF7CFgCiIARMAKWmhDBpUwAAYvZQ8ASQASMgBGw1IQILmUCCFjMHgKWACJgBDwoAvanbpYKk2AIZCPgra2PDQ4CFlEiYAkgAkbAgyPg/RrNq2uTipNgCKQT8NqrzX9mZmxgELCIEgFLABEwAkbAUhMieG8SQMAa7W08HgW1AAAWhklEQVRVni2rj3nxYT7GMOCkIGAEjIAH3HwI3NsEELBGHAFr/Cq8Fqv279d2khSNgBEwAo6tObGjwSaAgDXCCFjjh4Cz8FtqZk1eNNwHfbM1OWzHxxgys8x1LWifZ8DRxcgWeRNAwHkjSwlAwBo/BIyAAwJzWnyb0Bl9JzHPfGuw6O3i/hgDAtYaOtGZCSBgrTIQsMYPASNgBKy1IaJLmAAC1pKHgDV+CBgBI2CtDRFdwgQQsJY8BKzxQ8AIGAFrbYjoEiaAgLXkIWCNHwJGwAhYa0NElzABBKwlDwFr/BAwAkbAWhsiuoQJIGAteQhY44eAETAC1toQ0SVMAAFryUPAGj8EjICHlID9eWbeFK1REF28BLxWM39xfMeHgDWWCFjjh4AR8NATcIPWKIguXgJeCwJWstNini22+NZuRsBKNswQMAJGwFobInovEkDAGmwErPEzr9nMXyLuZE84AkbACDi25sSOBpsAAtYII2CNHwLW+Hmev9zrScyPHINhLejMoIt9KcrgGTBD0ForKeJoBKwlBwFr/BCwxg8BZ+E3VNaCRsBaAyn2aASsZQgBa/wQsMYPASNgrYKILigBBKzhR8AaPwSs8UPACFirIKILSgABa/gRsMYPAWv8EDAC1iqI6IISQMAafgSs8UPAGj8EjIC1CiK6oAQQsIYfAWv8ELDGDwEjYK2CiC4oAQSs4UfAGj8ErPFDwAhYqyCiC0oAAWv4EbDGDwFr/BAwAg4IbJikFRLRuROYtCH3baO2RMBRhPr/dwSs8UPAGj8EjIADAqv2NWur1YqJ6GgCozrMZj8XvV2uWyDgXEll3g4Ba/wQsMYPASNgBKy1obyiEXBeuPps3G2jrcnmaDtJikbAIkrWgpYAImAEjIClJpRfMALOj1f61ghY42d1CbNjW8WdJIUjYIklAkbACFhqQvkFI+D8eCFgz2xh5FL9uUNFwLmzyrBlvWe2oEfaRUowAkbACDi+9hS5JwQciajfDegBa/zoAWv8EHA2fstrzDZURdN9wDdr8iK3K7ePMTAJK7IkYtkAAWsYEbDGDwFr/BAwAg4I+Ps1mlfXFllNuX4NCQFHooxlAwSsYUTAGj8ErPFDwAgYAWttqKDRCFjDj4A1fghY44eAETAC1tpQQaMRsIYfAWv8ELDGDwEjYASstaGCRiNgDT8C1vghYI0fAkbACFhrQwWNRsAafgSs8UPAGj8EjIARsNaGChqNgDX8CFjjh4A1fggYARdUwEt9s/XRb3FpVV5E0bUxr4OAgLXkImCNHwLW+CFgBFxwATeWkYBdg4tzISIErF0AEbDGDwFr/BAwAkbAWhvKKxoB54Wrz8ae1ZtvC7WdJEUjYBElS1FKABEwAkbAUhPKLxgB58crfWsErPGzuAsQAUsJQcAIGAFLTSi/4LivfwxB58c/fWt6wBo/hqA1fggYASNgrQ3lFY2A88LFEHSVZ8vqY/x6UdwFSA9YKmgEjIARsNSE8guO+/pHDzg//vSAY54FiIClAkTACBgBS00ov2AEnB8vngHTA1YqpsJrsWr/fmUXKbHjPbNFMQ9I8D3gTOnhc4QZizburyG594B5DWng1wd6wANn5yJ5Bqzx4xmwxo8eMD1gesBaG8ormh5wXrh4BswzYKlg6AFnwbfUcvqOvT3om63JYaGGLn+uJbxp0cnKtQtHD5gecHQ15b0FAs4bWUoAryFp/HgNSePHEHQWfgg4MxjflppnjZFV5+/XaF5dW/R288y8hsjNbNW+Zm210dsxBB3NqL8tGILW+DEErfFjCFrjxxA0Q9AlMQTd6NdrlS5ET/c2C9GpofSANZT0gDV+9IA1fvSA6QEHBCbaChtlzZHVNFR6wM/7U63FGx15vnFvUON12sH+6th2i4A1lAhY44eANX4IGAEjYK0N5RWNgPPC1Wdjr73a/GdmajtJikbAIsq47wB5D1hKCEPQDEGXxBA0PeDMhcozYOn6x2tIGj7jGbAGEAEjYATcTxuiB6xdYOgBa/y28RqSBJDXkLLg4zWkzGDmmW8NFv3eFc+ApXaZczACzhlVxg0RsMYPAWv8EDACDgjMafFtQme0WBFw5oJhCJohaEeAZ8CakJiEpfFjElYWfrwHnBkMs6C1BkcPWONHD1jjRw9Y40cPmB4wPeB+2lCuC3HQA6YHTA9Yk1EQzSxoCSI9YHrAAQGeAUvtKOdgesA5o+IZsJm1mGeLLb7P5dAD1uqPHjA9YHrA9IB7CcTdAeE1JO0CzVKUGj9eQ9L48RpSNn58jCEjmVy/ZRH3WtAMQTMEzRC0drFnCFrnxxA0Q9AMQevtKOc9MASdMyqGoBmC1ooluMNqNvOX6PvZvQeGoBmCZgiaIWiGoGO6pPIakggy7mcgLEUpJYQhaIagAwLF/jlChqAZgmYIWrrW7wpGwBJEhqAZgmYIWmpC+QUzBJ0fr/SteQ9Y48csaI0fQ9AMQTMEzRA0Q9DadbQ3miFoESQ9YAkgPWB6wPSApSaUXzA94Px40QPmPWCpYpiEpeHz/OVeT2J+5JvofIwhM2fWgs7MhWfAmbnwHrB0veJzhBo+Pkco8mMSVjaAvAeckQzvAWstLu4RQASs5YOFODR+LMSh8UPACDggwCzozIXAELR2gWESlsaPSVgaPyZhZeHHEDRD0I4AH2PQLjD0gDV+9IA1fvSANX70gOkB0wPupw3RA9YuMPSANX70gDV+9IDpAQcE5rT4NqHTi6wmJmFlRsQkrMxc6AFHNql+N6AHrPGjB6zxowdMD5geMD3gXgJei5m/WLuoJEfTA9ZY0gPW+NEDpgdMD7ifNpTPM+C2ipFaaxxA9HDbaQf7qwcQmTmEWdAaShbi0PixFKXGj4U4svDr8udawpsWTTfX92h4DSkjy1zxxf05wujElsYWCFjLEwLW+CFgjR8CRsABgYm2wkZZc2Q1+bbUPGuM3m6/RvPq2qK3m2fmNURuZgiYHrAjwBB0dFvpbwuGoDV+DEEzBM0QdAxD0FozLJ5oesBaLugBa/zoAWv86AHTA6YHrLWhgkYjYA0/Atb4IWCNHwJGwAhYa0MFjUbAGn4ErPFDwBo/BIyAEbDWhgoajYA1/AhY44eANX4IGAEjYK0NFTQaAWv4EbDGDwFr/BAwAkbAWhsqaDQC1vAjYI0fAtb4IWAEjIC1NlTQaASs4UfAGj8ErPFDwAgYAWttqKDRCFjDj4A1fghY44eAETAC1tpQQaMRsIYfAWv8ELDGDwEjYASstaGCRiNgDT8C1vghYI0fAkbAQ0rAK7X2UJLRs2M8aj5HqMHkc4QaPz5HqPHjc4TZ+PExhoxk4v4Yg1a+RCNgrQYQsMYPAWv8EDACDgj4BfoYg1a+RCNgrQYQsMYPAWv8EDACRsBaGypoNALW8CNgjR8C1vghYASMgLU2VNBoBKzhR8AaPwSs8UPACBgBa22ooNEIWMOPgDV+CFjjh4ARMALW2lBBoxGwhh8Ba/wQsMYPASNgBKy1oYJGI2ANPwLW+CFgjR8CRsAIWGtDBY1GwBp+BKzxQ8AaPwSMgBGw1oYKGo2ANfwIWOOHgDV+CBgBI2CtDRU0GgFr+BGwxg8Ba/wQMAJGwFobKmg0AtbwI2CNHwLW+CFgBDxoAu4YrRUn0dEEhnebzX4uertct/BazPzFuW4dvZ3XXm3+MzOjN8xxCz7GkCOobJvF/TWQuoTZsa3iQSWFe81m/pLY9lfhtVi1f39s++NjDFlQdvlzLeFNiwad62LGrAWdkWWu+KITwRbFSAABa1lpMc8Wm6/tJCl6W5Vny+rj2x9fQ9JSg4ARcEBgoq2wUdYcWU2+LTXPGqO3i3kt6MgfZIOiJICAtbQgYI2f0QOWAHqev9zrScyPvGVbamZNXvRvPeibrclhO3rAmVki4OgaY4s9BBCwVg0IWOOHgDV+CDgLvzktvk3ojL6TmGe+NVj0dvSAtUIlOjMBBKxVBgLW+CFgjR8CRsBaBRFdUAIIWMOPgDV+CFjjh4ARsFZBRBeUAALW8CNgjR8C1vghYASsVRDRBSWAgDX8CFjjh4A1fggYAWsVRHRBCSBgDT8C1vghYI0fAkbAWgURXVACCFjDj4A1fghY44eAEbBWQUQXlAAC1vAjYI0fAtb4IWAErFUQ0QUlgIA1/AhY44eANX4IGAFrFUR0QQkgYA0/Atb4IWCNHwIe4gK22VqBEF0CBFbGd4x8jEFjyVrQGj8+xpCFH0tRZgZT7Cthac2B6HIjgIC1jCNgjR8CRsABgaGyFKXWHIguNwIIWMs4Atb4IWAEjIC1NkR0CRNAwFryELDGDwEjYASstSGiS5gAAtaSh4A1fggYASNgrQ0RXcIEELCWPASs8UPACBgBa22I6BImgIC15CFgjR8CRsAIWGtDRJcwAQSsJQ8Ba/wQMAJGwFobIrqECSBgLXkIWOOHgBEwAtbaENElTAABa8lDwBo/BIyAEbDWhoguYQIIWEseAtb4IWAEjIC1NkR0CRNAwFryELDGDwEj4JIRcMXoHVq1Ew2BdAJdw8x/ZmZsXDyrN98Wxra/bhttTTYntv3xMQYRpdds5i8Rd7InHAEj4JIQcGwVz44gMIgEELAIt94zW+iLO0kKr0uYHdsa3/4QsMSSryFlwVfsa0FLWScYAnuJAAIWQSNgCeB4z2xRjPcvLh0LeqRDSglGwAg4vmpiTxBII4CAxZJAwBJABJwFX5c/1xLetGi4/jwzryF6u+U1Zhuqord7wDdr8iK3owcciYgNIBBJAAFHIup/AwQsAUTACDggMNFW2Chrjiwm35aaZ42R27EBBEqBAAIWs4SAJYAIGAEjYKkJEVzKBBCwmD0ELAFEwAgYAUtNiOBSJoCAxewhYAkgAkbACFhqQgSXMgEELGYPAUsAETACRsBSEyK4lAkgYDF7CFgCiIARMAKWmhDBpUwAAYvZQ8ASQASMgBGw1IQILmUCCFjMHgKWACJgBIyApSZEcCkTQMBi9hCwBBABI+C8BGy2Uio4giFQfARmx3ZIfIxBRMla0BJAlqLMhm+IrIQlVQfBEBjiBBCwmGAELAFEwAhYKiCCIVDKBBCwmD0ELAFEwAhYKiCCIVDKBBCwmD0ELAFEwAhYKiCCIVDKBBCwmD0ELAFEwAhYKiCCIVDKBBCwmD0ELAFEwAhYKiCCIVDKBBCwmD0ELAFEwAhYKiCCIVDKBBCwmD0ELAFEwAhYKiCCIVDKBBCwmD0ELAFEwAhYKiCCIVDKBBCwmD0ELAFEwAhYKiCCIVDKBBCwmD0ELAFEwAhYKiCCIVDKBBCwmD0ELAFEwCUs4BHWJiWfYAiUO4GEDbcmmxMbhhbzbLH5se1vW5Vny+rj25/xMQYpN3yMIQu+Ln+uJbxp0XD9eWZeQ/R2Rb4WdPQJsAUEILC3CSBgkbjXbOYvEXeyJ7zCa7Fq//7Y9oeAEXBsxcSOIACBeAkgYJEnApYAep6/3OtJzI8cM1lqZk1e9G896JutyWE7esDRLNkCAhAYXAIIWOSLgCWACDgLvjktvk3ojL6TmGe+NVj0dlKWCIYABAaFAAIWsSJgCSACRsBSAREMgVImgIDF7CFgCSACRsBSAREMgVImgIDF7CFgCSACRsBSAREMgVImgIDF7CFgCSACRsBSAREMgVImgIDF7CFgCSACRsBSAREMgVImgIDF7CFgCSACRsBSAREMgVImgIDF7CFgCSACRsBSAREMgVImgIDF7CFgCSACRsBSAREMgVImgIDF7CFgCSACFgU8W8JPMAQgUGgCK2M8AD7GoMFkLegs/FiKUissoiEAgaFPAAFrOUbACDggkOtSlFq5EQ0BCAwlAghYyyYCRsAIWGtDREOgbAkgYC31CBgBI2CtDRENgbIlgIC11CNgBIyAtTZENATKlgAC1lKPgBEwAtbaENEQKFsCCFhLPQJGwAhYa0NEQ6BsCSBgLfUIGAEjYK0NEQ2BsiWAgLXUI2AEjIC1NkQ0BMqWAALWUo+AETAC1toQ0RAoWwIIWEs9AkbACFhrQ0RDoGwJIGAt9QgYAfcKuLa7QqsmoiEAgbIisKPSbFm9H98513tmC2PcX13C7NjW+I6PjzFILPkYg4SPYAhAAAKDSAABS3DHe2aLYrx/celY0CMdUkowAo6PJXuCAAQgEC8BBCzxRMBZ8HX5cy3hTYuG688z8xqit1teY7ahKnq7B3yzJi96O7aAAAQgUGgCCFjKAAJGwFIBEQwBCJQxAQQsJR8BI2CpgAiGAATKmAAClpKPgBGwVEAEQwACZUwAAUvJR8AIWCoggiEAgTImgICl5CNgBCwVEMEQgEAZE0DAUvIRMAKWCohgCECgjAkgYCn5CBgBSwVEMAQgUMYEELCUfASMgKUCIhgCEChjAghYSj4CRsBSAREMAQiUMQEELCUfARebgFdK+SQYAhCAwN4lMDvGn+NjDBJM1oLOhi/XpSgl/ARDAAIQKGECCFhKHgJGwFIBEQwBCJQxAQQsJR8BI2CpgAiGAATKmAAClpKPgBGwVEAEQwACZUwAAUvJR8AIWCoggiEAgTImgICl5CNgBCwVEMEQgEAZE0DAUvIRMAKWCohgCECgjAkgYCn5CBgBSwVEMAQgUMYEELCUfASMgKUCIhgCEChjAghYSj4CRsBSAREMAQiUMQEELCUfASNgqYAIhgAEypgAApaSj4D7E/DWKgkuwRCAAASGNIGRCbNjW+M7Ra/ZzF8S2/4qvBar9u+PbX98jCELyi5/riW8adGg/XlmXkP0dmwBAQhAAAJ7lwAClnh7nr/c60nM96P2stTMmryorcwe9M3W5LAdAo5myRYQgAAEipoAApbSg4AlfARDAAIQKGMCCFhKPgKW8BEMAQhAoIwJIGAp+QhYwkcwBCAAgTImgICl5CNgCR/BEIAABMqYAAKWko+AJXwEQwACEChjAghYSj4ClvARDAEIQKCMCSBgKfkIWMJHMAQgAIEyJoCApeQjYAkfwRCAAATKmAAClpKPgCV8BEMAAhAoYwIIWEo+ApbwEQwBCECgjAkgYCn5xS9gmy2dIMEQgAAEIDCYBFbGtnM+xpAFZcHWgo4ttewIAhCAAASKmQACRsDFXJ8cGwQgAIEhSwABI+AhW9ycGAQgAIFiJoCAEXAx1yfHBgEIQGDIEkDACHjIFjcnBgEIQKCYCSBgBFzM9cmxQQACEBiyBBAwAh6yxc2JQQACEChmAggYARdzfXJsEIAABIYsAQSMgIdscXNiEIAABIqZAAJGwMVcnxwbBCAAgSFLAAEj4CFb3JwYBCAAgWImgID3ooB7KuqLuRY4NghAAAIQ2IsEPGu3av/+2H5xvGe2yI9td1bvmS3oiW9/BfsYQ3ynwJ4gAAEIQAACfQkgYKoCAhCAAAQgUAACCLgA0PlJCEAAAhCAAAKmBiAAAQhAAAIFIICACwCdn4QABCAAAQggYGoAAhCAAAQgUAACCLgA0PlJCEAAAhCAAAKmBiAAAQhAAAIFIICACwCdn4QABCAAAQggYGoAAhCAAAQgUAACCLgA0PlJCEAAAhCAAAKmBiAAAQhAAAIFIFB2Al5ZAMj8JAQgAAEIQCATgdkxYin6jzHEeK7sCgIQgAAEIFA0BBBw0aSCA4EABCAAgXIigIDLKducKwQgAAEIFA0BBFw0qeBAIAABCECgnAgg4HLKNucKAQhAAAJFQ2AwBPz/AUoWzkl45jOTAAAAAElFTkSuQmCCbinary counter up to 1524,10,0,1-200150Josef Albers by Isaac Osteen25