<snapdata remixID="13647849"><project name="L03 Pinwheel 9/11" app="Snap! 10, https://snap.berkeley.edu" 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var="i"/><l>4</l></list></block></custom-block></script></block></script></block-definition><block-definition s="nest squares" type="command" category="motion"><header></header><code></code><translations></translations><inputs></inputs><script><custom-block s="asterisk,branches: %s branch length: %s"><l>4</l><l></l></custom-block><block s="down"></block><block s="doFor"><l>length</l><l>1</l><l>10</l><script><block s="forward"><block s="reportVariadicProduct"><list><l>2</l><block var="length"/></list></block></block><block s="turn"><l>90</l></block></script></block></script></block-definition><block-definition s="polygon %&apos;number of sides&apos; %&apos;size&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s" initial="1"></input><input type="%s" initial="1"></input></inputs><script><block s="doRepeat"><block var="number of sides"/><script><block s="forward"><block var="size"/></block><block 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