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s="down"></block><block s="doRepeat"><block var="numberSides"/><script><block s="forward"><block var="sideLength"/></block><block s="turn"><block var="Angle"/></block></script></block></script></scripts></sprite></sprites></stage><variables><variable name="sideLength"><l>30</l></variable><variable name="Angle"><l>60</l></variable><variable name="numberSides"><l>6</l></variable></variables></scene></scenes></project><media name="Shapes and Variables" app="Snap! 11.0.4, https://snap.berkeley.edu" version="2"></media></snapdata>