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</pentrails><costumes><list 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s="down"></block><block s="forward"><block var="sideLength"/></block><block s="turn"><block var="angle"/></block><block s="up"></block></script></block><block s="forward"><block var="sideLength"/></block><block s="doChangeVar"><l>numSides</l><l>1</l></block></script></block></script></scripts></sprite><watcher var="numSides" style="normal" x="10" y="10" color="243,118,29"/><watcher var="angle" style="normal" x="10" y="31.000001999999995" color="243,118,29"/><watcher var="sideLength" style="normal" x="10" y="52.00000399999999" color="243,118,29"/></sprites></stage><variables><variable name="numSides"><l>8</l></variable><variable name="angle"><l>51.42857142857143</l></variable><variable name="sideLength"><l>20</l></variable></variables></scene></scenes></project><media name="Row of PolygonsRow of Polygons" app="Snap! 10, https://snap.berkeley.edu" version="2"></media></snapdata>