<snapdata remixID="9765376"><project name="U1L3pp3-5-Pinwheel" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAB4CAYAAAB1ovlvAAAAAXNSR0IArs4c6QAAHY1JREFUeF7tXQl0FUW6/qq7L0kIyKIsAVnDvgmEHWSTHVEQZVfEfZnR0Tfz3hvnvXnOPI8z54yjjjqoCKIsyr7JKoRNIOyGVXYhskOA7Mm93V3v/NWQ5CY393bf28kAr+qcnHDov/6q+vtLddW/Ms45h2xSAjcloK9YAqVFaygN4stCJm8zCcCykPOdMwa/lgpjxRJoTz5bFpOWACwLKd9pY/imfw7PpBfLYtoSgGUh5TttDH3qP6E992qpTVtfMh/awyMATZMALDUp38GM9W++gtp3IFjNONdXYezZCeRkQ+3Rm3hLALou4buAIf/lDIykH6CNmuD6avQv/gnt+fzdVQLQdQnfJQx9n/0Dnpded3U1+qxp1s5a6/5bfCUAXZXwXcRMn/0VtPFPu7YifuEczN07oA57rDBPCUDXJHyXMdK/mgJ1xCiwSpVdWVkJFxsJQFekexcyMY8ehnnkMLRHH494dcbGtWD3VoPSum1RXhKAEUv3Lmbg++f78Lz6ZsQr9M2YCs9TzwXiIwEYsXTvYgakjtHGRXYO1L/8DOrwx8Gq3icBeBdjpVSW5iOF9IRnwaKjw+JvnjgGfvIY1IEPl9Rf7oBhSfb/SSdzVxLM1KvQBg0La8W+Tz+E5+XfBOsrARiWZG+TTjwtDcaC2VAeGgSlfsNSmZVv8gfwvPKGY976d4ugNG8FpVETCUDH0rvDOpBtFRnppeLBos+dBW20M4sIz8mBsXIptJFjQklS7oChJHSnPOdXr8D4bhFYoyZQH+zj2rR9Uz6G54VfO+JHoFWHPgpWoWKofhKAoSR0pz039+6CeXAf1CGPgt1XLeLpG5sSAc6h9u5ni5eZvAf8+jWoffrboZcAtCOlO42Ge70w1q4Ev3EdnvGTIpu+YcD3xSe27cK+aZPhefYVu2NKANqV1J1IR14t+prlUBM6Q2nXIewl6HNnQhv9ZMj++pwZULr1hFK3fkjamwQSgHYldSfTGRvWwkw5Dc/YiUC5co6X4pv8PjyvBLeI8MuXYGzdBG3EKCf8JQCdSOtOpuUZ6TBWfwdUqAht8COOlmKsWgZWrQaUDp1L7KfPnApt7NPk5eyEtwSgE2ndDbRknaDzIVknlIaNbC2J1Cr6rC/hKXAk9etHzqusXBSUhE62+BUikgB0KrG7hV5ftQz8wnl4nnnJ1pL0ebOhjRofkFafNhma/YtHYR4SgLakf5cSCd3h8kVg8aF1h/rkD6AFsIgIL+eBw8CqVQ9HShKA4UjtbutjHtpvXSCGjgCrne8u7/+ZXboArGkLKM1a5P+/eeoEOOkcHxkZrkgkAMOV3G3XzzQhlNA/nwA/fw7eqEooh1wotesIfSB5NptnU8DKx4LfuCbstKxRUyjxja2lcA7j+xUwz/4Cz7MvF1se2Z31xXPhefqF/Ge+KZ/A88KvwhdFdqYEYPjS+9f25NlZMBbOAWJjwWIrCvUKgYw1bASvV8OsP51Au+F1oWhAToaB1PO5iIpR0aJbZdRqGA1cvgTzxFHA0IHMLHhr1Ub0A+2B9Bswt28FI0eCIg4OdBHRJjwjFq6v+k5cYpSmzW0LwkjeA3PdSrCKlYGK9wBVq0gA2pbebUAoVClk7723mgAe5XBhVe8tNrNT61NgZuSg0aNN/Z5lpflw4WQO0q56oWgMho/j2vk85OUaSDm/DBfP7kL7Pn3RuF171IiJRuUqVeCpUhVQFMHHN+1Ta3fkHPq3X4d0VjXWr4GxfaulmFYUsHoNoDyQAFahwq15SQDeBrgKOQXzp4MiPoNsu0pCZ7Dy5YP22THrJBKG3w+tQlRQOvP0KZgb18KbkYsZ67YgbsNC6JzjQLkY6G0SYLRNQEL3HujevTvi4uJgnjwOdn9d0Ufp+iDYPZX8+OtL58M8sA9Kw8aAqoA1iLcAF1XiPCQAQ779fyGBefiAAB751Clt2tmeya6P9qDjawkB6bmuw5gxFYitABZXC0r7jsJr5eLFi/jL6JF4ft821FOAHA7cALBbjUZy+XvgadUWtXv0RLPOXRBfrx7i6tSDlpUBHDkE89pVwOsVn3+V5nlzx7QxYQlAG0IqcxIya9FuonbvJT6zTtveWUfQfkKzYt3IViui0xI6Fft0+3w+/P3tt9Hi43fRz2N1NQmEHEjlwI5ysVgWWwUx7TthzLhxGDRoEGJjY2EaHGlXvDh3Mhtnj2TBMDiadaqE+q0qQNWsT3eQJgEYSkJl/ZxumqxOPagduoQ99Ma3NqH3u73y+/PUqzCWLYQ6eBhYzVoB+W5ITMSmMcPxayMTeRzYowPbmYa8Fm1QsXtPtOzaHe3atUODaveB3bgO89xZqF17FOOVl23g4s85OJmcjmp1otG6Z1UJwLDfZBl25OfPwvxxN5SefcHohhhmM3O8WPnBMTz8VitrFzv6E/jVy2I3DdZmvf3fuDj5H0ivH4/0Rk3R+aF+4vxXvWZNlM9Mh5aeLtQ3/NwvUB8aBDo/GovmQHvqeShNiu+225ZeRvMulVClRtBzqNwBw3zPrnYz9/8ozlDClspYRLzPbz+LKycy8MCE5uL8CNMI+BknR1Nj0zqwWnXAKlfG4XLlcaNSFTSMj0fNmjWh3XQqMBLXiCxZxEsdOhwixUbybmgjRoOnp8H3yd9Ftqty//ue37xXTPkFQ1+oE2otEoChJFTaz42N68DurwOlkb/KJNxxdy8+i5adKiCKZYLv2wv1pucLfYKNvTutG2qFCmD146G0bA0WVXLIpfCCqXU/eG4uoPvyd1HhoPp8gQJaX7YQFEPsefG1fE/obUsuodvwGqGWIQEYSkKl+ZzOexS/we4Ly44acGq7P01GwtNN4f23l8HuvQ9q63bg0dEi57PSso3tGyrp+ZQevaHUqQd9ysfQCsWF0GVGG/OU3/jGvj0wt2wCsjKhjp2IfccqoN1DxXWURSYtAViaAAvGW585DeqI0YWVsmFPhT6F5LXMU07jghKPuPRkaC++BqVZy7B4+j79ANqoJwWA9W++htpvIFj1mvm8fJ9/JM5+LCbGjz+dC/mRQ4Bp4sqGvaj5tz+FGl8CMJSESuM5fdrEZSM23yLgaBi6sOjzZ4Pss2r7jkBUFJSmLcDq1kfSH9ejY9Mz0MKIBaELhrFuFdQxE4XymGzH5rbNxRJVUpo1CjxivCr48RSwtk2gdH/AuvScOoGcy2n4KdmHNleXiyOAWrKfoASgozfvAjGZpyhLFHkYO208KxPGmhVChyecCWoU7Eq3eC3p+g4eXfcGWGysI/YmKZT3J/v5/Pm+ngLPxALnA2LIL1yFMWsVzDO7oL36BpTmDYqNc3LWJlStWxFVeraHvnwx6JLlef0/As1JAtDRW4qQ2NixTZiylBJcniJkj7RjV3Hxoy/R9JN/d8SKdj0B6vYFHs0ipdp91aG0ekB8Uo0ZK8Vv1rA2WKeWMJbNK3YOvDXois9/Qf96B6A1bSrOnrf8DlGpsrg9F2oSgI7eVATEFBREblHCVFVK7dr6PSifsg/RT1seKyEbuWCtXQVUrwG1bYHpjhsG9OmfQUvoB3P9LrAm9cRnltUp2LVF6jZyUA2gNtqy6BJ6PFYD+sJvLcDdNM2RTlJk3BrzFJTm4nwqARjyJblAIFJVLF8E7fFxEev5gk0nbcoMVJo0FvDctKUFISaQGXQRGvRwgXWEc/Dr6fD96c9QmiRA6dLOAp6qFuNE6iMCltqzb7FnB7dcR6seVUDrNjeuExaYwo3UNuS7WO6tP0sAuoCvkCxEqorHRoPZAEZIZkEI9n+yEW1+JcofBG08Lw/GV59DHTUBjNytdAPm2h0wD/8MxBhAXAy0EU8EZ2Ka0Kd/Di2A8+ru76+iwwArH6B58hh4airUTl39+PFLF2BsWCsBGOplRfqcotDg84pLg/8buFmiL0LLR2Geq97dj8FvtQk6ZfPMzzA3JUIlPd75qzDmrAWrHwelfVPxqXWSCyZQoBI5IyQtpU9wwQVJX/ANtOFPAFqxnVkCMFKABe2v6/DNnArP0y8W+/Ty6xkwpiyC9uZ4wOMolrbEIb+YtB3PTy/ZicE8fBB8fzKQVRHw+sBaxoN1bAEWY9lrhZdzo8ZQGhe37QYa1PfhX8XttvA58MyhTHhzDTROKPAV5Hm5FugHDC3KRgKwNAFICR5Zo2ZgVaoEHIZfS4P5xRIoTz8MViOk1SDoVNNS0rF21iU8/tbNGI/C1HSLXbkM5pyNQPV60H47AayWf+Iinp0NY95MaPTHYrOJypo14vwC1tfPOo/uj9VAVHn/c6Px/UqRHqRI9JwEoE1ZOyajcxZZJ0pIzp3Pj3t9ML9aDtayYb4y1/FgAA4mXkLOhXR0nFAQZMTTs2DOXwfjyB6oj/SH2uNB8JNnYe4+DHV0fz+znL5orghWd6I/FGuc87WfrnDDtxfQZ2zgEl+UtFKTdULCeb3O+4jAHorZuMeGaxXnMNdsB79yHeqEwWHdlH+YeRpdHqsFT7QKc9Ne8BNnwRrXgfFjIrRxT/r5AdI45rLNUMYOACsfA3PfXtClIMAnMuTCCbjaYwW6vT1rryKhf8CE5CI1iNKhS+G0cXIHDCnhcAg4tw7zL77mqLd58CTMNUnQ3hhn22ng1gCr301GvwpHwRrUgtKyIVCzsqVzGznWuukWaTzXK3ZHpUsrGJtXBLzN2pm8OAf+5j/zSXevuYoOAwMDUIR+rl0FdcCQW/QSgHaE7JSGTE9UloDcrJw22p2ML5dBfWEEWBUbu+fNATZ/cRw9J9YHynlg/nwS5ub1VsreYPEZ9Ify9/ehxDWCOv5Rp1MV9PqiOVYu6OatCF/YuthSQpfURDTdyLG3snRJAIYl9RCdhNrhsTGOd7FbbHluHsxpy8C6tYHSzp6f4JfP7cAzUzvDPJAsUrFpQ4eHXJp56QLMxDVQ2/aCuf841Cf6iWg2J41nZsJYtkCEaF75JRcXTmWjTa+S3fAp3sU8tA9qnwE0jASgE2HboSVzm0jQHWGBF2F/Xb4FyPNBfeKhoEN7M71Y8LefMarHKShVqohzlp2mz55u2XNVFfxiKswFidaNvELwsM+ivG8lsExadhnNu1ZG5WrBcxAaSxdAtUqASQDaeVFOaIy9u6DUayB86dxoZvJR8M0/Qnn1iYAmMRrjxNbLODdtKbolZNgurUUp1VAuys9Vyli2GTh9AcrQ7mDxgXPEBFqT76O/wfPa77B2xjn0f6p2yGXrM6ZCHf0kuXxJAIaUlkMCcjQVvnj2Y2NDjiBcoGauhEogjPV3AqU435/emY2GkwbAc+qgreTg1EenLAcv+me/N5ZugjrsQRhz14LVqAqlb8eQcxPnwNnThff0roOx6Dw0tHc3T70C89gRqF0flAC0JWG7RJSy4svPwr5RBhuGZ+fCnLoUypDuYI2s3Ukoj1cvw9qfmmLwH9oJZ1ARAdepW9AZ6/NmWTq/wqVY6YY6/Tuoz1jZU82tyeAnz1lqoRB/TPzKZVCQ0/7KA9C+nz2FOjkzqL37SQDaxZYdOvOXMzAP7odWxPvDTl9bNIYJY/46cTtmbesLR0+1/2AkzU1B19F1BQvKcBVMnyfScexKgvaEf7JJfu4KePJRKEMLYn1JaS12xVeeAIsOfq6jz+rOSsPQ7VF7jrb6F59Ae/5XEoC2XrxNIqqRQflQ3CryXNKwxuyFMI//DM8f3xS70+zXdmH8R9bn0tiy0fK4LqHQtO+rzy3bdJFmrtsJ1qJBcRPdjQzLXEhK6/tLBlfe5H9gX71x6DTUXm0SoSd95mUJQJvYskVmkG203+BgyXhs8QlGZO7ZaYVVxlSFOT8RyksjMeN/TmDie5a3Ddd9MBbPK7bDCXCu/17E+AZK92EsSIQ6sm9gK4xOvoMrhWVF6VGs6LQYN2/aZ0hLGIrqbe3pPmmn5pkZEoARI6IQA3K01MLPFhp8KqSW2bweSpPmYLWsmybPzMaZv67EJl9zjPhdY0RXUFEuWoWIO+ndH6zQ2Y37fNApxuO5VwOOY6xOgjrI32ev2C6ZuAv84lWoYwcWOxfunb4bbe49Y3v94vz64V8kAN0EYFGzlFu8CTwis333XsU+rb5cA1fnJiHTqyGtbiNkpPqgnz+POt6jMHoPRlyD8oipqCJK9YExVmLtX3PlVnHBCdXMI6fB1ySJnZdFFZwLyQLS6foi+qyGYpH/3Pv8eAlA29KyQShuwDazzttgd3OXy4CZuBrKoEeCftrNnYdAFwl1eC/xGfWuWoGs9v2QnurDjUtekZSSEgeRwyglDardqDwqVi2H6FgVKiWrnLUS6oR8G23Q6fHUNBhfLIE6qcCN7MfEVLROmQ9tkr2s+zSA/t47EoB2gRCKjpOLOh2sX3o9FKnt5+ShQgkf1X6DbPXhKRdhbtgjLgzmvt1Q4mqLKLzCzTQ5stJ0sVPeuOzF9RPXkL3tCHxejkrDOuD+JrGoEheFmFgVnqiSzXI8zwfji8VQupO5sBl2LL+M9ufmCB2ojSqZYkr6n38vAWjrzdohIuXu7C+hFYmjtdM1EA1lRaWMB2rn0J/Fwv15eibMeYlQhveC8cOaomGQFqlPB3ne8G37LZ1idh5QPw7eJvFix6R8f9cveZF5wwdfrgmtnILaTWJRo140YipqiIpRxOdceLcs3QxD59ilNkfX+PMieRHpGO00ffL7EoB2BGWHRiQNp6J+Dj5BwfhS9oRbiYXsjO8HQgLYog3gl09Affl5MMp0RRFvl6+J4CNS3Sjkih9fB1AYjK+XQxk3CKyE0ACf1xQ7ZnqqBUwCqTfHEMkpa9SPge9wCipdTkHj/xoC5OXYTi+nf/ahBKDTl1sSvbgozPka2pPPucKSgoeo3EKgJJC2BiAn13XbYB5LhtKyC/jRM2Ct4sHaNRFOqIWbMed7qGOEd4qjRgCkXZJAWTMmG9qclVBeHAFW1T93dElM9ckSgI4EHpSY6upSrVyH1cWD8QxbraPr4IdPw9y4G+bpQ9B+9zpYXMnOEebC9VBIBxhhE+bCKYuh9OskwB6q6e/8Qe6AoYTk5Llv6mR4nrNdrDkka1I6C8tKgFIMgTrzy9fB1+0Av3QNrFd7AQJ+6jiQmwOlUOaDon2NaUuhPhueQ2qxeYjwgiQog4Lbo6mf/v67EoAhUeCAwPf+X+B58/cOegQnFSkyZkyFZ1LJkWo8zwu+5wjMrfvAGteF0rs9WOWKfowpQZD28IiAg9GuZXz1HbRXQgSiu7aqAkbelydKALopV51MYM4KNoccnmy7aree/pYHk4OfuSDytlB8r/jk3bxQBGJobE6E0q5jwMuBufcIkJkDpWfp5awJuEjSGrwrP8EhAeCEQF+6wHKFd1a0OegQIrNU0mZow0YK0xv/IRn80CmRoYp1bA4WU3KK3XzGZIZbPLdYnj96bny7BsqQbmCV/HdNJ+sOh9bYsRX8wD65A4YjvJL6GLuSrPJZYSaeDLxTUKaqr8DyKgKVKkAZ2AWsetDSBwHZULJxte+AYs4GxjeroY6zp+h2U1a+6Z/BM2KMBKCbQjWPH7VSsHW0F5MRbGwRu7t+N3DlOlDdA5bQGkq8vQrngfiav6SAnzoGtVc/v8fm4g1QRvRxUwy2ePk+fg+eX/9WAtCWtOwS0aeOEnhTOGQYTVwoko+BJx0Aa1QH7EHy66sgEkOKwJ+xE8PgWtAlkLOqMWMF1KeK5WyJaBw7ncmzR+3ZVwLQjrCc0IgSBuTy5DTrVXYOjG/XQumTIILLi/Y3tv0ApWOXiFK8GUlbRMZS8gkUjVy8Pp4H9fUxTpYYOa3XK1z41f6DJQAjl6Y/B4o2I50bi3EW2hhqHiI/NF1yIgn3pJ2UfBYpVRr5Ex47A37kDJRHeoYa3tXnNAdKbMkqy3rBrgpWvFTKNJ+8x1ZguNPBxa7RK3iMcCieRuJq6xyoaTCWbISS0Nwv9W6o/m48J92m9pQwWcod0A2BFuVxK1Dbbd6UcgPXr4kSq+E2Kq9gbN8CbfAjwglBnWjPcyXc8Yr2I5u5uTlR1JuTAHRLqkX4UNZ5pWPXUglOKpRVIOzZG+tWCx9DY+F6Kw6kDBvlhqFdnEqASQCWkuB5TrZ1XitSzsqN4Yxtm62ot0gqaibvAaJjwPemlLkOsMhNXH6C3QBFIB6iGhJFyLmcmFy4fc2bFVYlpMLzpOym7LQX6qujSksExfiKqqBA4ervEoClJX1+LdU6aw1xycuk0ERvZhWIaOr68iVgqQrUiVYmBFebNw88Owc8NxvIyRHlXHlWFsy1K6C07QCemwPoOqmBJABdFXwRZjp5NZfGLkjFrY8cgtp3YNjTN7/fBvPKcWjjQyi3ybcwN0ekAWH0OycbyMoCeYCTagjZ2aKUqwCUYYDyzjCKW65yr+VGVvVeYZqkcg2UhUtt26GwrVwCMOw3aKMjz8wA2WA1KxWZq41qxqkDw7dg0A0YNZlIl0tZ7JGXl//71r9ZXi64pom6dvk/VataAFI1y9WfitjYULrrS+bn6x8LCUIC0FVUBGBm7EyC0rhpwDS5kYxt7NkJJa7WrdukY1aUY0YZ3lMAzw9QNsDkdDARKN/qAb+Srzd5SAA6FaZjerI+UCJIl1O2UZCR0DeGedM2dxyE0rlI8RzHiwvdgWekw9y6Ceog/3JdEoChZecaBb90Eebh/bfS0rrG1/hhA5QuPVy/abs2QXK7JyddOoIETvEmd0A3hR2Ml7kzCahbD0rNWq4NSQWrSemtjSxjZwKbKyDTIWvSTATIl9AkAG3KMnIyCuL+bhEUSgwZZZXGcqNRxivhaHqbNfPwAXFDVjp0DjYzCcCyfG+iRCq5xlOZApcO++ZPhwBDtwpL3yaNX74oSkXYyOogAVjW70xk0acaHlSyyiUQlkYwVLhyoXQi5q7tAd3/A/CUAAxX0JH042k3LP0gRdC5AEJj6ybLB9HNWJQwFkjrMrdvgdp/SMi80jfZSwCGIWdXutBOIUIuBw3zSyQZDnPuzYOx4NvInFXDGbhQH0pUTuc+UUHd/h+VBGCEco+ouwDhulWWue4ee/lUShrQDWfVcBcj8ticOGb3s1t4GAnAcIXuWj9SVM+ZAeXBPlDq1AubrXk2Bfzk8Yg9pp1OgDxcyMk1TE9tCUCnAi8VelLRbNsMFhUdSm0RdHgqh1qCxcH1aZN3i7FkHpReD0EpkgTTwWASgA6EVeqkouALma26PghWo6bj8Yxd26HUrR9WXyeDkeqHznsiuImcEcJvEoDhy66UetJu+MMGkVBS6dwNLNo/l1/QUck+THHJEcYPlzSGefE8TArtbPWAcLBwoUkAuiDEUmHBc3NhLPwWrG59K74k2kYOGMr1QpFzPXpHujP5rYlKrFK4KRW+Frzdq4MnAVgq6HGRqThrzZ0pbKqsfsOQ5y2eehWU+McNT2xRe/jwQbBq1aD06lditc4IlisBGIHwyrwrVWIicx7tRCIJUgklYUXsrxX26LiJgof0k3IaSufuUFq2dszDQQcJQAfCun1IvV7oKxaDX7kCpYXl06fENwYjTxvGYO7dBVSqLP4vWONerwAaZbYXaTq2bIQ28OGIbuIOhSQB6FBgtyU5xWaY2zbD3LdX1AVh5WNhHNoPldLyVrwHZCKj4oXkHErhnOSfiIx08OupUPoMgNqmnZvnOicykgB0Iq07iZYi58Qt2uUcNS7LQALQZYHeNuxEcPzKpZbr1+3bJABv33cT+czciB+OfBZBOUgAlrKA/6XszZPHQTmm1c6hSyaU9URJz8mysyUAy1rwZT2esXIZ1CGlkP2g0EIoGF1catLTxIUHmRniVu3XKJg9PQ3ISLN+R8eAVa8hAVjWgCjr8YSzatMWIgDdVqOacgSmG9eBG9et3wQwhQFMsW7LlC0hMx3IyKCq5yIjArsZo6zUrgNWI85upQAJ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name="Stage" width="480" height="360" costume="0" color="255,255,255,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="true" hyperops="true" codify="false" inheritance="false" sublistIDs="false" scheduled="false" 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</pentrails><costumes><list struct="atomic" id="2"></list></costumes><sounds><list struct="atomic" id="3"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites><sprite name="Sprite" idx="1" x="184.0190864484119" y="81.71009246550824" heading="121.50000000001364" scale="1" volume="100" pan="0" rotation="0" draggable="true" costume="0" color="245,18,0,1" pen="tip" id="8"><costumes><list struct="atomic" id="9"></list></costumes><sounds><list struct="atomic" id="10"></list></sounds><blocks></blocks><variables></variables><scripts><script x="20" y="20"><block s="down"></block><block s="setColor"><color>145,26,68,1</color></block></script><script x="20" y="76.83333333333348"><block s="clear"></block></script><script x="20" y="112.66666666666697"><block s="doRepeat"><l>21</l><script><block s="forward"><l>100</l></block><block s="forward"><l>-70</l></block><block s="turn"><block s="reportQuotient"><l>360</l><l>21</l></block></block></script></block></script><comment x="20" y="227.666666666667" w="242.66666666666666" collapsed="true">You will need 5 copies of this script.&#xD;To duplicate a script, right-click (or control-click) on its&#xD;TOPMOST block.  (In this case, the REPEAT block.)&#xD;You will see a menu of options. Choose &quot;duplicate.&quot;  &#xD;Move the copy where you want it.</comment><script x="20" y="259.66666666666697"><block s="up"><comment w="53.333333333333336" collapsed="true">3.5</comment></block><block s="gotoXY"><l>100</l><l>0</l></block><block s="down"></block><custom-block s="pinwheel, branches: %s"><l>6</l></custom-block></script><script x="20" y="355.3333333333335"><block s="doGotoObject"><l><option>center</option></l><comment w="160" collapsed="true">TIF 3.B.  As always with TIFs, this isn&apos;t The Official Solution.  It embodies a bunch of aesthetic judgments, e.g., the problem doesn&apos;t say to use a thicker pen, but it looks better.</comment></block><block s="setHeading"><l>0</l></block><block s="hide"></block><block s="setSize"><l>2</l></block><block s="setColor"><color>0,17,6,1</color></block><block s="down"></block><block s="doForever"><script><block s="doFor"><l>i</l><l>3</l><l>12</l><script><block s="clear"></block><block s="doWarp"><script><custom-block s="pinwheel, branches: %s"><block var="i"/></custom-block></script></block><block s="doWait"><l>.1</l></block></script></block><block s="doWait"><l>.1</l></block><block s="doFor"><l>i</l><l>11</l><l>4</l><script><block s="clear"></block><block s="doWarp"><script><custom-block s="pinwheel, branches: %s"><block var="i"/></custom-block></script></block><block s="doWait"><l>.1</l></block></script></block><block s="doWait"><l>.1</l></block></script></block></script><script x="20" y="807.5000000000003"><block s="up"></block><block s="gotoXY"><l>-100</l><l>0</l></block><block s="down"></block><custom-block s="pinwheel, branches: %s"><l>8</l></custom-block></script><script x="20" y="903.166666666667"><block s="setColor"><color>248,6,0,1</color><comment w="166" collapsed="true">TIF 3.A.&#xD;The PINWHEEL block makes huge pinwheels, so I made a SMALL PINWHEEL block for use here.</comment></block><block s="doRepeat"><l>12</l><script><block s="down"></block><custom-block s="small pinwheel, branches: %s"><l>12</l></custom-block><block s="up"></block><block s="forward"><l>40</l></block><block s="turn"><l>30</l></block><block s="changePenHSVA"><l><option>hue</option></l><l>8</l></block></script></block></script><script x="20" y="1094.8333333333335"><block s="setColor"><color>248,6,0,1</color></block><block s="doRepeat"><l>12</l><script><block s="down"></block><custom-block s="small pinwheel, branches: %s"><l>21</l></custom-block><block s="up"></block><block s="forward"><l>50</l></block><block s="turn"><l>30</l></block><block s="changePenHSVA"><l><option>hue</option></l><l>8</l></block></script></block></script><script x="20" y="1286.5000000000005"><block s="down"></block><block s="setColor"><color>71,0,184,1</color></block><custom-block s="polygon, branches: %s branch length: %s"><l>4</l><l>100</l></custom-block><block s="forward"><l>50</l></block><block s="turn"><l>1.5</l></block><block s="setColor"><color>245,18,0,1</color></block><custom-block s="circle, radius: %s"><l>50</l></custom-block></script><script x="20" y="1450.333333333334"><block s="down"></block><custom-block s="pinwheel, branches: %s size: %s backup: %s"><l>3</l><l>30</l><l>20</l><comment w="115.33333333333333" collapsed="true">4.3-5.  See inside.</comment></custom-block></script><script x="20" y="1507.1666666666674"><custom-block s="pinwheel, branches: %s size: %s backup: %s"><l>120</l><l>2</l><l>0</l><comment w="170" collapsed="true">ITIT 4.9.  Any large number of branches, small size, and 0 backup will do.  Even 30 branches is enough for all but the most eagle-eyed user of retina displays.</comment></custom-block></script><comment x="20" y="1546.1666666666674" w="206.66666666666666" collapsed="true">Page 4 TIF solutions are in separate projects:&#xD;U1L3p4-Kandinsky&#xD;U1L3p4-pinwheel</comment><script x="20" y="1578.1666666666674"><block s="down"></block><custom-block s="asterisk, branches: %s branch length: %s"><l>8</l><l>100</l><comment w="90" collapsed="true">5.2 see inside</comment></custom-block></script><script x="20" y="1635.0000000000005"><block s="down"></block><custom-block s="polygon, branches: %s branch length: %s"><l>5</l><l>150</l><comment w="71.33333333333333" collapsed="true">5.3 ditto</comment></custom-block></script><script x="20" y="1691.833333333334"><block s="down"></block><custom-block s="simpler polygon, number of sides: %s side length: %s"><l>5</l><l>100</l><comment w="69.33333333333333" collapsed="true">5.4 ditto</comment></custom-block></script><script x="20" y="1748.666666666667"><block s="down"></block><custom-block s="circle, size: %s"><l>6</l><comment w="146" collapsed="true">5.5 (ITIT). Big note inside.</comment></custom-block></script><comment x="20" y="1805.5" w="413.3333333333333" collapsed="true">TIF A.  Getting this just right is very subtle.  The note on 5.5 just above explains how to write a block that draws a circle of a given radius.  If the side of the square is 100, then the diameter of the circle should also be 100, and so the radius should be 50.  And the circle has to start at the midpoint of a side, not at a corner.&#xD;&#xD;That makes the first, second, and fourth block in the following script straightforward, but drawing the picture without the third block makes the circle seem just slightly too big.  Students who try it, and who care about that small inaccuracy, will probably try a smaller approximation of π, and will be very frustrated that they can&apos;t get it right that way.  The secret is that the starting /angle/ of the sprite when drawing the circle is also important, and shouldn&apos;t be the same as the angle for the square.  It should be tilted by half the angle that the circle procedure turns between sides of the polygon that approximates the circle.&#xD;&#xD;Why?  Well, imagine a really coarse approximation, say a pentagon.  How would you inscribe a pentagon in a square?  You really don&apos;t want an entire side of the pentagon colinear with a side of the square; you want just one point, a vertex of the pentagon, to touch the square.  To make the figure symmetrical, you&apos;d turn half the turning angle of a pentagon before starting.&#xD;&#xD;In the script below, the 1.5 degree turning is the result of experimentation and probably isn&apos;t exactly mathematically correct.  Probably you have a hotshot geometry student who&apos;d be glad to figure out the correct value for you.</comment><script x="20" y="1837.5"><block s="down"></block><custom-block s="circle, radius: %s"><l>100</l></custom-block></script></scripts></sprite></sprites></stage><hidden></hidden><headers></headers><code></code><blocks><block-definition s="pinwheel, branches: %&apos;number of branches&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doRepeat"><block var="number of branches"/><script><block s="forward"><l>100</l></block><block s="forward"><l>-70</l></block><block s="turn"><block s="reportQuotient"><l>360</l><block var="number of branches"/></block></block></script></block></script></block-definition><block-definition s="small pinwheel, branches: %&apos;number of branches&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doRepeat"><block var="number of branches"/><script><block s="forward"><l>20</l></block><block s="forward"><l>-15</l></block><block s="turn"><block s="reportQuotient"><l>360</l><block var="number of branches"/></block></block></script></block></script></block-definition><block-definition s="pinwheel, branches: %&apos;number of branches&apos; size: %&apos;size&apos; backup: %&apos;backup&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input><input type="%s"></input></inputs><script><block s="doRepeat"><block var="number of branches"/><script><block s="forward"><block var="size"/><comment w="53.333333333333336" collapsed="true">4.5.</comment></block><block s="forward"><block s="reportDifference"><l></l><block var="backup"/></block><comment w="53.333333333333336" collapsed="true">4.4.</comment></block><block s="turn"><block s="reportQuotient"><l>360</l><block var="number of branches"/></block></block></script></block></script></block-definition><block-definition s="asterisk, branches: %&apos;branches&apos; branch length: %&apos;length&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><custom-block s="pinwheel, branches: %s size: %s backup: %s"><block var="branches"/><block var="length"/><block var="length"/></custom-block></script></block-definition><block-definition s="polygon, branches: %&apos;branches&apos; branch length: %&apos;length&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><custom-block s="pinwheel, branches: %s size: %s backup: %s"><block var="branches"/><block var="length"/><l>0</l></custom-block></script></block-definition><block-definition s="simpler polygon, number of sides: %&apos;sides&apos; side length: %&apos;length&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doRepeat"><block var="sides"/><script><block s="forward"><block var="length"/></block><block s="turn"><block s="reportQuotient"><l>360</l><block var="sides"/></block></block></script></block></script></block-definition><block-definition s="circle, size: %&apos;size&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><custom-block s="pinwheel, branches: %s size: %s backup: %s"><l>120</l><block var="size"/><l>0</l></custom-block></script><scripts><comment x="7.333333333333333" y="87.46666666666665" w="476.6666666666667" collapsed="false">The problem is (deliberately) vague about what the &quot;size&quot; of a circle means.  The solution above takes the simplest possible view, namely that the measure of size is arbitrary as long as a size-2 circle is twice the (linear dimension) size of a size-1 circle.&#xD;&#xD;To get a more conventional size unit, remember that the circle is really a 120-gon.  (Any large enough number would work.)  Its perimeter is 120 times the length of a side.  That&apos;s close to the circumference of the circle we&apos;re approximating.  So if we want &quot;size&quot; to be the circumference, we should say</comment><script x="10" y="211.46666666666667"><custom-block s="pinwheel, branches: %s size: %s backup: %s"><l>120</l><block s="reportQuotient"><block var="size"/><l>120</l></block><l>0</l></custom-block></script><comment x="10" y="248.13333333333333" w="474" collapsed="false">If we want &quot;size&quot; to be the radius, the circumference should be 2π times that:</comment><script x="12.666666666666666" y="306.1333333333333"><custom-block s="pinwheel, branches: %s size: %s backup: %s"><l>120</l><block s="reportQuotient"><block s="reportProduct"><block s="reportProduct"><l>2</l><l>3.141592654</l></block><block var="size"/></block><l>120</l></block><l>0</l></custom-block></script><comment x="13.333333333333334" y="366.2666666666667" w="471.3333333333333" collapsed="false">Note, though, that if you make one of those choices, the word &quot;size:&quot; in the title text should really be &quot;circumference:&quot; or &quot;radius:&quot; as desired, so that the user of the block knows what to expect.</comment></scripts></block-definition><block-definition s="circle, radius: %&apos;size&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><custom-block s="pinwheel, branches: %s size: %s backup: %s"><l>120</l><block s="reportQuotient"><block s="reportProduct"><block s="reportProduct"><l>2</l><l>3.14159</l></block><block var="size"/></block><l>120</l></block><l>0</l></custom-block></script></block-definition></blocks><variables></variables></project><media name="U1L3pp3-5-Pinwheel" app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>