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K0mAAAECBASwPUCAAAECBAIEBHAAupIECBAgQEAA2wMECBAgQCBAQAAHoCtJgAABAgQEsD1AgAABAgQCBARwALqSBAgQIEBAANsDBAgQIEAgQEAAB6ArSYAAAQIEBLA9QIAAAQIEAgQEcAC6kgQIECBAQADbAwQIECBAIEBAAAegK0mAAAECBASwPUCAAAECBAIEBHAAupIECBAgQEAA2wMECBAgQCBAQAAHoCtJgAABAgQEsD1AgAABAgQCBARwALqSBAgQIEBAANsDBAgQIEAgQEAAB6ArSYAAAQIEBLA9QIAAAQIEAgQEcAC6kgQIECBAQADbAwQIECBAIEBAAAegK0mAAAECBASwPUCAAAECBAIEBHAAupIECBAgQEAA2wMECBAgQCBAQAAHoCtJgAABAgQEsD1AgAABAgQCBARwALqSBAgQIEBAANsDBAgQIEAgQEAAB6ArSYAAAQIEBLA9QIAAAQIEAgQEcAC6kgQIECBAQADbAwQIECBAIEBAAAegK0mAAAECBASwPUCAAAECBAIEBHAAupIECBAgQEAA2wMECBAgQCBAQAAHoCtJgAABAgQEsD1AgAABAgQCBARwALqSBAgQIEBAANsDBAgQIEAgQEAAB6ArSYAAAQIEBLA9QIAAAQIEAgQEcAC6kgQIECBAQADbAwQIECBAIEBAAAegK0mAAAECBASwPUCAAAECBAIEBHAAupIECBAgQEAA2wMECBAgQCBAQAAHoCtJgAABAgQEsD1AgAABAgQCBARwALqSBAgQIEBAANsDBAgQIEAgQEAAB6ArSYAAAQIEBLA9QIAAAQIEAgQEcAC6kgQIECBAQADbAwQIECBAIEBAAAegK0mgDoHJyc1lVRT+D9eBWdMaZVFU4wvTQU3LWabjAv7zdnzADq+bApPR1iPFoLilqqpuHuCaHlVZlkWxrB4bz6a3rOkhaLtFAQHcIrZSBOoSmJzaqoqq8t1WXaA1rXPlrkRRluX4/K5za02mXV7GJunydB1bJwX2wrcoCif5nOM1n5xzydiVAM44FT0ReAYB32Gtx9Zwh2I95hTdpQCOnoD6BA4osB++xbK6OJ5NTxzwY74sQGAy2rxYDMrjHhME4K9RSQG8RsPSan8FJqOt/ysGxfOc0NdnD1y/YCoeHc92n7s+neu0LQEB3Ja0OgRWEHBLcwW8wI96ZBCIvwalBfAaDEmL/RbwUs96z9/81nt+TXYvgJvUtTaBFQV8B7UiYJKPu4ORZBDJ2hDAyQaiHQL7Aje8dHVpPJveTGZ9BSYbpy8Vw8FNnuGv7wyb6FwAN6FqTQIrCuxsbH2tHBYvcMJeETLRx/cvqKpF8Y3t+e6tiVrTSpCAAA6CV5bAdxJwy7Kb+8MjhW7O9ahHJYCPKudzBBoS8NJOQ7BJljXfJINI0IYATjAELRB46nPfh8+/7Md+p3j/P5HpnsB7ine+/tZT//VJjxe6N9vDHpEAPqyYryfQkMC1l64W1eXxfHpTQ2Usm0BgsrF5uRiWQyGcYBiBLQjgQHylCVz7zne09UAxKG53Qu7Pnrj+lnv50Hj2sRf258gd6b6AALYXCCQQ8NJVgiEEtOClrAD0RCUFcKJhaKWfAl7K6efcr9398Ocle7sBBHBvR+/AMwjsfwe0fOjRd9z1+D9+IENPemhXYOfE699Z3vac93n80K57hmoCOMMU9NBLgRt+09ViPJse6yWCg94T2BltLspBORDC/doQArhf83a0SQTObmzdXw2LU064SQaSoI3rb8EX8/F8d5SgJS00LCCAGwa2PIGnE/DSlX3xtPvi5OayKMtyfH7XubkHW8SQezBkh5hLwEtXueaRrRv7I9tEmutHADdna2UC3yZw7TbjpcvvHj/48XsQEXiqwM4L3/i75c3Hfsvjie7vDQHc/Rk7wiQC+y/aVMtquT2bDpO0pY2EAvZKwqE00JIAbgDVkgSeKjAZbX65GJTf67sae+OgAvt3S8pl8T9nZrsvO+jnfN36CAjg9ZmVTtdYwHO9NR5eYOv2TSB+C6UFcAvISvRbwEm03/Nf9ejtn1UF835eAOedjc46ILB/G7FaLP90e37uVztwSA6hZYGdjdPvL4eDd3h80TJ8C+UEcAvISvRTwIs0/Zx7E0dtLzWhGr+mAI6fgQ46KDAZbf1bMShe5buWDg436JBueCnrC2dmuz8Q1IayNQoI4BoxLUVgX8BzO3uhCQH7qgnVuDUFcJy9yh0VcJLs6GCTHJb9lWQQNbQhgGtAtASBa9/5Pvm7fKtq+aHtC+d+lgyBugV2Rqc/Wg4Gb/Z4o27Z9tcTwO2bq9hRAS/KdHSwCQ/LXks4lCO0JICPgOYjBJ4qcHa0+c/VoHyd70rsjbYErv/5wurT4/n0h9uqq059AgK4Pksr9VjAc7keDz/w0O27QPwaSgvgGhAt0W8BJ8F+zz/66O2/6Akcvb4APrqdTxIort0GXFb3jmfT00gItC0wGW3eVwzKOzz+aFt+9XoCeHVDK/RUwIswPR18wsO2FxMO5QAtCeADIPkSAk8VODs6Pa0Gg9O+67A3sghcvxuzvG88O/cTWfrSxzMLCGC7g8ARBDx3OwKajzQuYF82TlxrAQFcK6fF+iDgJNeHKa/vMdqf6zM7Abw+s9JpAoEbbvN9ajw797oELWmBwLcITDZOf7oYDl7r8Uj+jSGA889Ih0kEvOiSZBDaeFYBe/VZiVJ8gQBOMQZNZBfYOXnn35Tl8G2+q8g+Kf3tC+zframWi49sz+59C5l8AgI430x0lFDAc7WEQ9HSswrYt89KFPoFAjiUX/F1EHASW4cp6fGZBOzfvHtDAOedjc4SCFx/6ar4/Hi2+6oELWmBwKEEJhtbXyiGxSs9PjkUWytfLIBbYVZkHQW8yLKOU9Pz0wnYyzn3hQDOORddBQv84ej0Hy0Hg3f5riF4EMrXJrB/N6dcLN93Zn7uV2pb2EJHFhDAR6bzwS4LeG7W5en299js61yzF8C55qGbBAJOUgmGoIXGBOzvxmgPvbAAPjSZD3RZ4IY/L/if49n05V0+VsfWT4Gzo63/rgbF93i8Ej9/ARw/Ax0kEfCiSpJBaKNxAXu9ceIDFRDAB2LyRV0XmNx+528Xx4fv8V1B1yft+PYFrv2mrEuL92w/eO/dZNoXEMDtm6uYUMBzsYRD0VLjAvZ948TfsYAAjvVXPYHA/ncC4/O7/j8kmIcW2hXYC+GqqsYXpoN2K6vmhGMP9Frg2ktXi+LCeL57qtcYDr6XAjsbW/NyWLxYCLc/fgHcvrmKSQQmo83LxaAcOvEkGYg2wgSu/+Wkark9mw7DGulZYQHcs4E73KsCO8fv+IXy9pv/UvjaEQSuCly7G/TApbePn7jvg1yaFxDAzRurkFDAyycJh6KlcAH/L9odgQBu11u1BAJeukowBC2kFfBSVnujEcDtWauUQOCGPy/44Hi2+6IELWmBQCqByehN/1sMqts8nml+LAK4eWMVkghMNjafKIblMSeWJAPRRlqB6z8dUC3G8+mxtI2ueWMCeM0HqP2DCfx68Ws/8tJT//4p4XswL19FYD+E7z///T/6B8Wf/AuR+gUEcP2mVkwo4OWShEPRUnoB/2+aHZEAbtbX6gkEvHSVYAhaWFsBL2U1NzoB3JytlRMI3PCbrr4+nu9+d4KWtEBgrQQmG1sPF8Pi+R7f1D82AVy/qRWTCExGmxeLQXnciSPJQLSxtgLXL2SXT4zn546v7YEka1wAJxuIduoTcOusPksrEfAop/49IIDrN7ViAgEvjyQYghY6J+D/Vb0jFcD1elotgYAr9QRD0EJnBdxZqm+0Arg+SyslELjhN119czzb/a4ELWmBQKcEJqOtR4pBcYt3K1YfqwBe3dAKSQTOjjYfqwblCSeGJAPRRmcF9i90y2V18cxseqKzB9rwgQnghoEt356AW2PtWatEwKOe1feAAF7d0AoJBLwckmAIWuidgP93q41cAK/m59MJBFyJJxiCFnor4M7T0UcvgI9u55NJBK6cAKpltdyeTYdJWtIGgd4I7Iw2F+WgHIzP78qTQ04d2CHBfHk+AVfg+Waio/4IuAN19FkL4KPb+WQSASeAJIPQRi8FXAAffewC+Oh2PplEYGdj62vlsHiBW2BJBqKNXgnsPQJaFF/f9sdODj13AXxoMh/IKLB3Fb7wi+IzzkZP3RWYbJy+VAwHN7n4PdqMBfDR3HwqmYDbYMkGop1eCHj8s9qYBfBqfj6dRMCJIMkgtNErARe+q41bAK/m59NJBPwoRJJBaKNXAn4EcLVxC+DV/Hw6kcDe1fiy+NfxbPfVidrSCoFOCkxGW58rBsUPef579PEK4KPb+WQyAbfDkg1EO50W8Nhn9fEK4NUNrZBEwO+lTTIIbfRCwP+31ccsgFc3tEISAVfkSQahjV4IuOO0+pgF8OqGVkgiMBlt3lcMyjs8k0oyEG10WuDqOxfVJ8az6Rs6faANHpwAbhDX0u0LeCuzfXMV+yfgpw7qmbkArsfRKkkE3BZLMghtdFrA4556xiuA63G0ShIBJ4Ykg9BGpwVc6NYzXgFcj6NVkghMRpuPF4PyZs+BkwxEG50UePL578XxbHqikwfY0kEJ4JaglWlP4Mm/zvLI9nz3ee1VVYlAPwR2Nra+WQ6L57rIXX3eAnh1QyskE3B7LNlAtNMpAY956hunAK7P0kpJBJwgkgxCG50UcIFb31gFcH2WVkoi4EckkgxCG50U8KN+9Y1VANdnaaUkAncXL33Nbad+8DPV5eUHtr967h1J2tIGgbUX2Hnx6T8vjw3e/tD5z7/2nuIrn137Awo+AAEcPADlmxFwm6wZV6v2W8DjnXrnL4Dr9bRaEgEBnGQQ2uiUgACud5wCuF5PqyURcKJIMghtdErAhW294xTA9XpaLYnAZGPrK8WweImfVUwyEG10QmAvgBfF/eP57ks7cUDBByGAgwegfHMC3tZsztbK/RPw0wX1z1wA129qxSQCbpclGYQ2OiHgsU79YxTA9ZtaMYmAE0aSQWijEwIuaOsfowCu39SKSQQmo83LxaAceg6cZCDaWGuBJ/8Aw2I8mx5b6wNJ1LwATjQMrdQvcOWkUS6K82fmuy+pf3UrEuiHwNmNrfurYXHKxWy98xbA9XpaLZmA22bJBqKdtRTwOKeZsQngZlytmkTAiSPJILSx1gIuZJsZnwBuxtWqSQQEcJJBaGOtBQRwM+MTwM24WjWJwGTjzvcVw+E7Hzp/y2vvKT7il8cnmYs21kfg7uJnXnPbqUc/UywWfzae3/vL69N5/k4FcP4Z6XBFAb+QY0VAH++1gF/A0dz4BXBztlZOIuD2WZJBaGMtBTzGaW5sArg5WysnEXACSTIIbaylgAvY5sYmgJuztXISgZ2NrW+Ww+K5foYxyUC0sVYCe49wFsUj2/Pd561V42vQrABegyFpcXWBJ3+Lz8XxbHpi9dWsQKAfApPR5uPFoLzZxWsz8xbAzbhaNZmA22jJBqKdtRDw+KbZMQngZn2tnkTAiSTJILSxVgIuXJsdlwBu1tfqSQT8KEWSQWhjrQT8CF+z4xLAzfpaPZHAk8+BPzmeTe9I1JZWCKQUmIw2P1EMyh/3/Le58Qjg5mytnEzA7bRkA9FOagGPbZofjwBu3liFJAJ7AVwUhSv6JAPRRmoB/1+aH48Abt5YhSQCruiTDEIbayHgjlHzYxLAzRurkERgsrH52WJYvtp3wEkGoo3UAnsBvKg+N55PX5O60TVuTgCv8fC0fngBb3Ue3swn+ifgpwbambkAbsdZlSQCbqslGYQ2Ugt4XNPOeARwO86qJBFwYkkyCG2kFnCh2s54BHA7zqokEZhsnL5UDAc3eQ6cZCDaSClw9fnv8onx/NzxlA12pCkB3JFBOoyDC1w5uSwXxcN3zXdfcPBP+UoC/RB478bW1wfD4lYXqc3PWwA3b6xCMgG315INRDupBDymaW8cArg9a5WSCDjBJBmENlIKuEBtbywCuD1rlZII+BGLJIPQRkoBP6rX3lgEcHvWKiUR2Bm+4RfLjeMfXF66/O67Hvz4PUna0gaBcIH33v7GuwfHj727ml/6pe3FfX8R3lDHGxDAHR+ww3t6gb2r/Kqqti9MB4wIELgqsHNyc1mWZekFrHZ2hABux1mVZAKecyUbiHZSCHg/ot0xCOB2vVVLIuBEk2QQ2kgl4MK03XEI4Ha9VUsiMBltPVAMitvdaksyEG2kENgL4GXx4Hi2+6IUDXW8CQHc8QE7vGcW2HsOvFhe3p6fu4kTgb4L7GycfqIcDo65KG1vJwjg9qxVSibgdluygWgnVMBjmfb5BXD75iomEXDCSTIIbaQQcEHa/hgEcPvmKiYR8As5kgxCGykE/AKO9scggNs3VzGRwJWTTrkovnRmvvvKRG1phUCrAmc3tr5YDYtXeP7bKnshgNv1Vi2ZgNtuyQainRABj2NC2AVwDLuqWQQmJzeroiwLV/5ZJqKPCIEnL0SL8YWpb8paHADsFrGVyifgyj/fTHTUvoA7Qe2bX6kogGPcVU0isDM6/fflYPCTvgNOMhBthAhcfQFr+Q/bs3M/FdJAT4sK4J4O3mFfF/D2p93QZwE/DRA3fQEcZ69yEgG335IMQhshAh7DhLDvFRXAcfYqJxFwAkoyCG2ECLgADWEXwHHsKmcSmIw2Hy0G5XM8B840Fb20JXD1DzBUj41n01vaqqnOVQHfAdsJBIqicBKyDfoo4OIzduoCONZf9SQCbsMlGYQ2WhXw+KVV7m8rJoBj/VVPIuBElGQQ2mhVwIVnq9wCOJZb9awCfhQj62T01aSAH8FrUvfZ1/Yd8LMb+YqeCOx9N7BYfHg8v/etPTlkh9ljgcnGnR8qhsO3ePkwbhMI4Dh7lZMJuB2XbCDaaVTAY5dGeQ+0uAA+EJMv6oOAAO7DlB3jvoAAjt8LAjh+BjpIIuCElGQQ2mhFwAVnK8zfsYgAjp+BDpIITEZb/1EMipd7JpZkINpoVODqz74XXx7Pdr+v0UIWf0YBAWxzELhBwFuhtkMfBLz1n2PKAjjHHHSRRMBtuSSD0EajAh63NMp74MUF8IGpfGEfBJyY+jBlx+hCM8ceEMA55qCLJAKTjc3LxbAceg6cZCDaaETg6s+8V4vxfHqskQIWPZCAAD4Qky/qk8CVk1O5LL96ZvaxjT4dt2Pth8DZ0Zvm1aB6sYvM+HkL4PgZ6CCZgNtzyQainVoFPGaplXOlxQTwSnw+3EUBJ6guTtUx7Qu4wMyzFwRwnlnoJInAzsnNZVmWpVt0SQaijVoF9n7Urqqq7QvTQa0LW+zQAgL40GQ+0HWB977ozt8b3DT8jep8+fPbxcf+uuvH6/j6I7BTvOnnylPVXy2fWPz+XQ/c+5v9OfKcRyqAc85FV8ECfiFH8ACUb0TAL+BohPXIiwrgI9P5YJcFPCfr8nT7e2zeb8g1ewGcax66SSLgRJVkENqoVcCFZa2cKy8mgFcmtEAXBXY2th4uh8XzvYjVxen295j2Hq0sim9sz3dv7a9CniMXwHlmoZNkAlf/Wkx1aTyb3pysNe0QOLTAZLR5sRiUx11UHpqusQ8I4MZoLbzuAnsBfOXfsro4nk1PrPvx6L+/ApPR5uPFoNy7kBTAefaBAM4zC50kEzi7sfXFali8Yr+talktt2fTYbI2tUPgGQX233re/4JyUXzpzHz3lchyCAjgHHPQRWKBycbpvy0G5VuLstz7/yKIEw9La3sC3xK8VXXlUcqHxvNzb8OTS0AA55qHbhIL/HHx5p++ePKxDwvixEPqeWtPDd6bLzznLe8q/u6jPWdJe/gCOO1oNJZZYP/HlPZ6rKpq7Nf6ZR5X53uzH9dzxP8Pt2s54cl+RLsAAAAASUVORK5CYII=Jaden Ordonez, Angelina Lee1005This code is to make a pinwheel. The number you input is the number of branches and how many times it rotates,