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select="1"><scene name="11/5/24 - 3.16 Concentric Squares"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="Concentric Squares %&apos;Cycles&apos;" type="command" category="pen"><header></header><code></code><translations></translations><inputs><input type="%s" initial="1"></input></inputs><script><block s="doSetVar"><l>Cycles</l><l>1</l></block><block s="doRepeat"><block var="Number Of Squares"/><script><block s="doRepeat"><l>4</l><script><block s="down"></block><block s="forward"><block s="reportVariadicProduct"><list><block s="reportVariadicProduct"><list><l>2</l><block var="Cycles"/></list></block><block var="Side Length"/></list></block></block><block s="turn"><l>90</l></block></script></block><block s="up"></block><block s="forward"><block s="reportDifference"><l>0</l><block var="Side Length"/></block></block><block s="setYPosition"><block s="reportVariadicSum"><list><block s="yPosition"></block><block var="Side Length"/></list></block></block><block s="doChangeVar"><l>Cycles</l><l>1</l></block></script></block></script></block-definition><block-definition s="Green Flag" type="command" category="looks"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doHideVar"><l>Side Length</l></block><block s="doHideVar"><l>Number Of Squares</l></block><block s="doHideVar"><l>Bigger than</l></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="setHeading"><l>90</l></block><block s="setColor"><color>255,8,2,1</color></block><block s="clear"></block></script></block-definition><block-definition s="Concentric Squares %&apos;Cycles&apos; Bigger than" type="command" category="pen"><header></header><code></code><translations></translations><inputs><input type="%s" initial="1"></input></inputs><script><block s="doSetVar"><l>Cycles</l><l>1</l></block><block s="doRepeat"><block var="Number Of Squares"/><script><block s="doRepeat"><l>4</l><script><block s="down"></block><block s="forward"><block s="reportVariadicProduct"><list><block s="reportVariadicProduct"><list><l>2</l><block var="Cycles"/></list></block><block var="Side Length"/></list></block></block><block s="turn"><l>90</l></block></script></block><block s="up"></block><block s="forward"><block s="reportDifference"><l>0</l><block s="reportVariadicProduct"><list><block var="Bigger than"/><block var="Side Length"/></list></block></block></block><block s="setYPosition"><block s="reportVariadicSum"><list><block s="yPosition"></block><block s="reportVariadicProduct"><list><block var="Bigger than"/><block var="Side Length"/></list></block></list></block></block><block s="doChangeVar"><l>Cycles</l><l>1</l></block></script></block></script></block-definition><block-definition s="Concentric Squares 2" type="command" category="pen"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doRepeat"><block var="Number Of Squares"/><script><block 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