<snapdata remixID="15054522"><project name="ConcentricSquares" app="Snap! 11.0.8, https://snap.berkeley.edu" 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select="1"><scene name="ConcentricSquares"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="DrawSquares %&apos;numSquares&apos; Enlarge by how much? %&apos;SquareDistance&apos;" type="command" category="pen"><header></header><code></code><translations></translations><inputs><input type="%n" initial="1"></input><input type="%n" initial="1"></input></inputs><script><block s="doFor"><l>Counter</l><l>1</l><block var="numSquares"/><script><block s="down"></block><block s="doRepeat"><l>4</l><script><block s="forward"><block s="reportVariadicProduct"><list><block s="reportVariadicProduct"><list><l>2</l><block var="Counter"/></list></block><block var="SquareDistance"/></list></block></block><block s="turnLeft"><l>90</l></block></script></block><block s="up"></block><block s="forward"><block s="reportVariadicProduct"><list><block var="SquareDistance"/><l>-1</l></list></block></block><block s="setYPosition"><block s="reportVariadicSum"><list><block 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</pentrails><costumes><list 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