<snapdata remixID="11838068"><project name="Geometry Slider" app="Snap! 7, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAB4CAYAAAB1ovlvAAAAAXNSR0IArs4c6QAAFstJREFUeF7tXQd0VNW6/qekkUKABEICCSICSpXelKYUQeEBC1T06sulLRdLelPpgihe1sV3BUOTa+FJ0be8IlgoAQEXJfTQAyQkEHrAEAgkmbe+Hc7OOZOZOefMTKYk+1+LRebMrt/+5j977//f/zZYLBYL6ZSMjAyKj4/Xmav8JU8cPpJ1atXypPLXOQ/1yCAI6CGkRTU2EbBLwJ07d1L16tUpODiYoCQNBgP/32g0UqDZSDeuXnEIK1RrpfBIspCBLly4QF27diWz2Wwzz5EjR+ju3btOa1bk3bNnD40cWayVPC3QhkwTzjIUVz3r8YvF6rPh8dfSewef5e8g6+95uZ7ukIfqs0nAnJwcunbtGoFotqR6dDQVzG1MAcbHaDpobMCI9ZRJ1ViKo0eP0oABA0qlPnToEEVERCieg/TZH3ai+lUDVKEICgqiG8N+ZemOHTtG/fv3V83jTAKJLNakQVl2iWJNSJWKrQnoTDtdzeOqMkD9ly9fpps3b1Lfvn0dNscmAb/88ktq164dH9AOHTrQX3/9xQuKialBpo+ak5x/wW+tICIjPfh3opJIry6lzOC6/NnTTz9dqkFbtmyh2rVrl3oevrQ7RQSV/AhChq+hotuZlL9hcqm0WYm/82cNGjRwdQzs5rdFPgUBVTSgdcFywsnLlv72tAa0pwyio6LozszGFGxSVzoRU3ZSVm4R6yreSm+++aZ9PG3NAWfPnk0DBw5kmY4fP04rVqygfv360cGDB2nSpElUMyaGTAuUBAwZsZYebJhIlluXlAQcspTSAxP4s8aNG5dqTGpqquL7vLw8On/+PFVZ3lNBQCQK7DGBHv72j1JlpP9tM38GbWqL0O5gpT0CuqNsXyjDWhnMnDmTwIfYmjXJME85dqFzUsmSk00Fxzcpx2T4BsoqrKxJIdjUgB988AEn4KNHj9hcEK85/EtPT6eE+Hgyf/ysQgMaq8aTpSCfLHevKnAsHLyEzhvj+Bzy2WefLYUzVL4k48ePp0WLFrGP0V/2KaUBDeE1KG9R91JlpL3+E39WpUoVp+eSvkACb7ZBrgzeeecdwnRszZo1VLtWLTLOb8KbFjToEzI37UP0IJcoOIzuzWjEv7MMW08ZD8P450aNSr4r9QawpQGnTp1KgwYNUqTFfBD/CgoKyGw2Ub0f3yLKy1HFqmDMDjp3+SZP16pVq1J5UlJSSi10MAeM+7Y/hQfanocqCjEH0qn/+o6TPDo6mhISSrSuaiNFAo6AXBl89tlndOvWLZo1axbVqZNApvlNFUjZ04BFf19HF+6H8LTNmjWzi7BNDThx4kSuAZEzLi6OQkNDnRqms2fPMnJJ0r59+1Ll7N2716my7WWKiYkRBHQSUXvKICy0EtVa3UtTqcZxyXQy6zZXKi1bttRHwAULFlCnTp1YJsyl8ErbvHkzLV68mBYuXEhNmpSoYrUWgXxYmUoilSvPt2vXLvYRWz3ysrOzs6mwsJC99rEQciRYYUtbRbVq1aI6deqoNU18bwMBdysDVNG2bVt9BMzKyqLTp0+zAa1Xrx5VrlyZ8MvAAuLEiRNkax7naDSRFwJtOGLEiFJJly9fTvXr12fP5WVjBYV9yAcPHqgSEKs3STp37izI5SQC9pSBVNzhw4cJUxyTyUR409iS3Nxctu8r7R937NhRHwGR+quvvmIVYN6HrZOAgAC6ffs21axZU1fXDhw4wLTYpUuXaMiQIXZf5Vh9gfDQuPKO9ejRg7fFXsWYKJ85c4bl3759O3344Ye62igSlyBgTxlIKfbt28eMCWpKQVIIIGOfPn30ExA5UAkKsBZsMsbGxmoeN5AXWyMgiCNZvXo12zdyRrBSx35TWe4BOtMuf8xjTxmgL9u2bSNM0X777Te7XcN0KD8/n2lAvEEdTYeELdgfGeKBNruiDNC8pk2b0ujRo1VbKgioCpFIUJYIKAi4adMmeuaZZ1RflXobBDPe7t27veYooLe9Ir3nEOAETEtLs1urtJqRJ7gyt6M2R4HAALo+7DdGapj1YNITIhCQEGAE3LhxIz311FOqqGC1GRkZydJZOwpUGr+VmcjC5qdR7ntPKsrylKOAagdEAp9DgBFwzpw5CsvHa6+9xjaehw4dyrY1sDL94YcfmCtVw4YNCRvE1o4CICDEGFWnFAHljgLh4eHCTutzNPBegxgBZ8yYwQmIeSD24mCRGDt2LPOEmD59OiUlJRGICmsItmGsHQUcaUC5owA0qLDTem/Afa1mRsBp06Yx5wNrz2dHnzU7ChjNdGrgOm4mi4qKEmYyX2OBF9vDCDh58mTFK7gs24MN4yeeeKIsqxBl+xECjIDjxo3j7ld4RTpy5sR8UHqFanESABaSowD+himvbt0SD2k/wko0tQwQYATcsWMHL1rN0UByEEAGNXugVKhwFCiDkSsnRfJ9wJUrV3LN1qZNG7vdwwq4d+/e7HuslO15REgF3Llzh3vWwI44b968cgKd6IY7EFBYQmCEXrdunTvKVZSBed8bb7zBtnCECATkCBjS09N1R0YQEAoE3IWAcEZwF5KiHKcQEAR0CjaiPbuIOhSfWhDiAgKMgHAulB/Hc6E8RVbYl9VOxrurLk+UA9JJIsjnHsQNaWlpFnncF0fWDywmVgyIp3BZtAJ7zRjw7zOUc+cOs65gXxFe0eVBhOZz7ygaTp8+rboIkUgZGR5Glf5ZHLKjWCQXewuOtCmi7JjfP0QZ2cXnga9cuUL+elBI0nrQePK/3TsMFbc0Q2pqKtOAS5cuJWwYw+kA54JxhgPEwwk5aK/PP/+coqpEcgKGTttLBWeTyRTfkgzBEfTowFoyRFSn/A1TGJrm9w7S+axrxTQ1GNjBJn8WofnKZvQMR44cYRoQp+CmTJnCtBU2jxEd4d69e9S6dWsWGwYn5mtEV6PQf5YcLA8a9DGZ63chy/2/qPDSQbLcyaaHvxeH1TBNS6GzGSXh23BGQIhAwBoBQ0pKCtOAOL0ONyv8szcnjI2pTmGLHR8Q5y/nKfvpTPpl7mGjZuITQ1MxETDs3btXdQ4ohwavUjiVOhJoTutVtSPzXsWEXvSaTc92797NCAibLnz1XJGTJ0+yQ01wUkAUBLmohdZwpV6R138RMOzYsYMRsHnz5i73Ap4yN27c4ESuVKkSKxOn4hydjne5YlGA3yJg2Lp1KyOgrbBpenu1YcMGQugGyPDhw9liBnL16lXCORMhAgFrBAzJyckWRCNFCDZ3C1bUYWFhHvO2dnf7RXllj4CwBZc9xqIGBwgIAgp6eBUBQUCvwi8qFwQUHPAqAoKAXoVfVC4IKDjgVQQEAb0Kv6hcEFBwwKsICAJ6FX5RuSCg4IBXERAE9Cr8onJBQMEBryIgCOhV+EXlgoCCA15FgBNQz83cGRkZuuI86ynbq2i4ULmrfXQ1vwtNt5u1LNpkXSYjoOIhrpyfZSGS/rfVPPl3sr+lo8G+cPV8WQyIvTLt4ocMwFImcozwWHaTrSebrFqXZk64yAX7BLTXRFQoB9YGAW0BXha/JlUUPZTA5mAxjB7/mG0QEI+szvJ7qLXaqrHbJ3l2N3DBLXPA8kwubcOlnkoNI7Xv1WvwjRR6++EWAvpG10Ur/BEBw38PG2FZtTxJV9v1LkJ0Fe5HifFrh+jFz4+6WKZNBX6CgC5ALAjoAnhExAiIVbCmYg6uLk7W4m3yqgaUtUNTu8tzImDR4m3v9VCq34V26CMgOntwNWVEddO1D+h2hFzosNvb4q0CvY2BvH6tbbG1K6BJA1ox3eMaUF6/NODe/OV7i3RSvVoHvKza6Yrms9q6sa8BHVTicQL6CvBlNaBaynVl0LWUryWNfPrj7FRIMwHRIDu/NI8R0NlOagFTpHEOAVfGRMsrGFFSk5OTnWucSi5cUti/f3/9ZXv7laO/xe7P4SsYuLkdilcwouVLN6druboVcQJXvvY0RYeo4z1gVSrl5OaxhEFBQRQbG+s4k5s7qt5CkcIbCHAC7t+/nypXrqxog0RCew2LialBxnlNlF8zAyceWe3u/H0dXaaqLC0CWIqIqd4Ybt+rkxNw7ty5/NLq+/fvEyKaIqRar1692AWDiPG8fv16FksaIdhGjRpFcXGxZJqvjP0c9nEG3V/2KhWm7VGSOXEtZRZFspC9EASyFCIQ4AScOXOmIoza3bt3acmSJSy23wsvvMBuvOzatSt9++239Ouvv9KxY8coPr42mT9qpkAxZPj/Mh+j+yteVzwvSvyOLuaH8WciaLkgHxDgBHz//fe5BrQVpHzhwoU0adIkHnQcmuypevXIMK+xJiSNY36n01fzRNByTWhVnEScgLiiYeDAgbp7riVoeVFRER0+fJgKCgp4+SJouW6oy2UGTsAJEyYoCNi4sbpmy8/Pp+DgYBaUHCtbR4Kg5UgviQhaXi75pLtTnICY2+FON4iWgOUISA6RByVXIxW0oCTPP/+87saKDOUPAcU+4LZt21gPq1WrRtg0diTZ2dm0aNEido3Xo0ePaPz48eyqB3uCSPlYyEAOHDhAkydPLn9oih7pRqCULRh3wtXD4gL7eW4W3MIEsiKCvhCBABDQ7o4lw8tjtmAxRuUeAUHAcj/Evt1BQUDfHp9y3zpBwHI/xL7dwVIE3LRpE7PTunMRkpeXRwcPHqShQ4f6NhqidR5HQEHAtLQ0uw2w9ow5MrU9dartePMZhQWYiG6NSmYmuIsXLzK7shCBgIQAJ+DGjRu5L6AcHmiuFi1alEIs+PPuVC3EyJ9LXjDBb62gezOUni5Zib/zdNjslm7RFMMgEOAEnDNnDjfFwSt67969NHXqVNq+fTu7brVz585Mg/Xu3ZtOnDhBYUk9FQQMfW8f3ZvfhqT/5dCm/20z/4iy2rVrJ5AXCDAEOAFnzJihsAUfP36cYA+G+QwOpPCUhsMqHApCQ0MpcmUfTkBTgy4UkvgV8wMMGfEd5U6JV8Cb9vpP/DPKUjPZibGpOAhwAk6bNk3hjoWFCDSdPdf86K/6UdXgklewI8hOD/4/Xg6cXTt16lRxEBY9dYgAJyBss864Y+nF9+HDh/Tcc8/pzSbSl1MEOAHHjRvHNCAkMjKSe8bgMzxfEhIS2Hfp6em6X6HwnpY0KV7hmE8KEQgo5oA7duzgiFgfGAIB4fcHge+f3jkcFjWSCPIJ4skRUOwDrly5kms6uccyXK+w+oVs3rzZoduVNbxwQj169CjTgD/99BMtXrxYjIBAgCNQyhKyZcsWWrdunVshwit9yJAh1LJlS7eWKwrzfwSELdj/x7DMe4C3WEpKCtWoUYNMJlOpnZHIypUp8+I51XbAJBsdG8+OZuCcEDP5aoqOZVW08AdUxbpcJfjjjz+oZs2advuU80kXahCpYUvOQHR9ZDIjX2FhIT355JOCgM4wZc+u4lwdKsh2JvaDJecUs9msON3IgPifHlQ7vNiD3lj9KTLWbkbGmIZkimtM91e8QVRUchoSZlkQEIKyhAZ0hoHYmtpVcQgIq5gk7du3ZwaKvn37skgZ2Nc1LenNCYh0YfPOUcHpZLLczab8jXOICh7y/Blv/cIJmJOTU0JAfPj555/p2rVrTg6J42xYgPjzSTiJcJL2q0gaUL6NhnkbzvVAixmNRjp37hwFLXu5hIDmIDKER5El5woZKtckS06Wghgwy0oaEH4BTAOCeChYS0QsKWpCSFAA/WdkczKrHF4ym4zU7bMDVFBYSAj30aRJE9Zwf5WKpPmkMcIpRoi9YFX1bv1J5q0LVYfU2HMqnYhow9Pl5uYWE/DUqVO6SfGvmWNofnxqSaW27ul6/G3BlEN07cZN9unHH39kIT78RSrafM/WuPz555/8MULyOVqQOBrX8+fPK+aP8AtgBJQmmWA4rB5YnWDJDW8YHFjHccqJEydSt27daPr06VS9enVaMms8LXjihKK+wN5T6OHmT8jcZggV7PuOf/dwUgpdvX6D/YKuXLlC3bt39xf+8XZWRM0ndR6rYGkR4kxQKRB42LBhtGzZMoqIiOAR0sLCwooJCEuFJLAJ48A5KkQQyV27drHD5y+++CIL0zZ79mxm2Uj6cBJ9/MRJni9o8CIyRsZR4aVDZAiPpvx1E/h3Dybsp8vZV9lnzDH9xSu6IpNOriG+//57qlq1OLajM8YEEBDz/507d7IQLlKIvo4dOxYTEF7PtiJiOZoTrvrkA1qQULI6cqTSCqYepgsX01nF169fp549e/qdBqzIDcaYIWwzLFqIfiE5pmjFBHt+UDz4h01o8ADPEHuSERABJ/UK9nCwoIB2dCRYeGCOKQk606dPH73VifReRgCEwaJBHuHMmSZhAYojGVIwK0ZAKdAQCmzUqBF/34M4CL8GwTzQ2clnamoqV7s3b96kl19+2Zm2izzlEAFGQLhiSZNMeWQsEBOECQkJYazV64Yl13pZWcX7QSgTZ02ECASAACPgggULWExoSKtWrTgymHzicBKkX79+hEmjM4I5prT5iBN2mEsI8U0Evv76a+axbj3/j6pWlc6fVu562OpB7r17FJvwJMsP44ZaMHpuihszZgzBzCKtdtwNDzypsfiIj1ceWHJ3PaI85xH49NNP7d7jkvPRc9QwyvF8X6o5e3hxmD8IIq05EmELdn68yl1OTI+qVKnC+jV48GD29oMWu3PnDlVa+qLiGG7QoE8of8Nkwnlw61OQl97+lWMDW3GzZspA9nLgFATcvXs3u4KhLARBL7Hsxia2EN9EQO50gCs68BnneSDhy3opCCjdhmCMb0b3ZjRSdOjim5v4Zyxee/ToYbfDnIC4qCYqKool1GITxjbMZyN60tMB11XR7DJhKRkTiueWZ86cEfuAqoh5J4HkdIAFaa1atejSpUvMGgYiVv3yZQUBeQslE6ysyede+w/f9ZAf57DVK0ZARD+Ii4vT1WusjAMWtaewQMmxAP5gFiLeoMefUWr9bnT5ufd4+ZgX+LNDgi6g/Cix5HQgb7KkjJ4xZlLR2ndVe2N8aQadCG3O0+GeGUf7voyAa9euZTchobIvvviCbRImJiYy+y/stohwn5SURN988w3hOgdcVIPoCCGLO1GlAAMFtH6VArqMosITW8ncchBZcm8QFT6kvMXFB5ks9btRZocp/FeBX5awhqiOpccTyJ0OUDn2hPUKuIJ5nyQIYu9o35cREA4HsGpAsGkMkwluRUIojtWrVzP/L5wJGD16NL300kssMj58ucL+1ZkREFJpUjJZbmdS0V83yBTTgMgUSHmLip0OLPW70oXWJbbhzMxMVo4Q30IApxalRYgWpwMsWjCOCOkn3yOW+xYEBgbyLT67r2Dc/wYCQgPixiScioOjoaO5IMgZ/nkXTkBHUBqa9qMzzyTy8rApDY9aIb6FwNixY9l+L0SL0wEIiIXlL7/8oiAglJUkUGQOuQENiPPAkgbUA0ndunX5wsVRPkTVkntaY2L6yiuv6KlKpPUQAri0EvvBUD5t27ZVrdXaSRXBrPAKxnOcoIMLnyoBMb+TCIi5ndodIaqtImKh3KRyYFPGa1wSkNGpi6u1VOylNInDR9Kq5UlEVlfSW3+WHMgfXxpqs7XyhaX0Ny/fQ/2TXKacrU5rhF02B1yzZg1bdkO03JKk1iiEYDty5AizIyOkB0gtD0pZp06dcmcRsUsQK0LqIaCNHQ416P3ue0ZALAqwPwfBa9Ud5jjMI6VlPaJuQR1DsKf07rvqy3l/Q1KrBtTaLy1E1VqWL6fjG9HYGkHcFzgbalWfejoGkw7qwKWIQvQj4OlXsP4WOpdD2IKdw43lAikgbO4nxCkE/h95/nkv9RMApQAAAABJRU5ErkJggg==</thumbnail><scenes select="1"><scene name="Geometry Slider"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="circle, radius: %&apos;r&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="up"></block><block s="doFor"><l>i</l><l>1</l><l>360</l><script><block s="down"></block><block s="gotoXY"><block s="reportVariadicProduct"><list><block var="r"/><block s="reportMonadic"><l><option>cos</option></l><block var="i"/></block></list></block><block s="reportVariadicProduct"><list><block var="r"/><block s="reportMonadic"><l><option>sin</option></l><block var="i"/></block></list></block></block></script></block><block s="up"></block></script></block-definition><block-definition s="Lissajous a: %&apos;a&apos; b: %&apos;b&apos; kx: %&apos;kx&apos; ky: %&apos;ky&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input><input type="%s"></input><input type="%s"></input></inputs><script><block s="up"></block><block s="doFor"><l>i</l><l>1</l><l>360</l><script><block s="down"></block><block s="gotoXY"><block s="reportVariadicProduct"><list><block var="x size"/><block s="reportMonadic"><l><option>cos</option></l><block s="reportVariadicProduct"><list><block var="kx"/><block var="i"/></list></block></block></list></block><block s="reportVariadicProduct"><list><block var="y size"/><block s="reportMonadic"><l><option>sin</option></l><block s="reportVariadicProduct"><list><block var="ky"/><block var="i"/></list></block></block></list></block></block></script></block><block s="up"></block></script></block-definition><block-definition s="Hypotrochoid R: %&apos;R&apos; r: %&apos;r&apos; d: %&apos;d&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="hide"></block><block s="up"></block><block s="doFor"><l>i</l><l>0</l><l>2880</l><script><block s="down"></block><block s="gotoXY"><block s="reportVariadicSum"><list><block s="reportVariadicProduct"><list><block s="reportDifference"><block var="R"/><block var="r"/></block><block s="reportMonadic"><l><option>cos</option></l><block var="i"/></block></list></block><block s="reportVariadicProduct"><list><block var="d"/><block s="reportMonadic"><l><option>cos</option></l><block s="reportVariadicProduct"><list><block s="reportQuotient"><block s="reportDifference"><block var="R"/><block var="r"/></block><block var="r"/></block><block var="i"/></list></block></block></list></block></list></block><block s="reportVariadicSum"><list><block s="reportVariadicProduct"><list><block s="reportDifference"><block var="R"/><block var="r"/></block><block s="reportMonadic"><l><option>sin</option></l><block var="i"/></block></list></block><block s="reportVariadicProduct"><list><block var="d"/><block s="reportMonadic"><l><option>sin</option></l><block s="reportVariadicProduct"><list><block s="reportQuotient"><block s="reportDifference"><block var="R"/><block var="r"/></block><block var="r"/></block><block var="i"/></list></block></block></list></block></list></block></block></script></block><block s="up"></block></script></block-definition><block-definition s="Ellipse x radius %&apos;x radius&apos; y radius: %&apos;y radius:&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="up"></block><block s="doFor"><l>i</l><l>1</l><l>360</l><script><block s="down"></block><block s="gotoXY"><block s="reportVariadicProduct"><list><block var="x radius"/><block 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" 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