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s="down"></block><block s="setColor"><color>0,12,127,255</color></block><custom-block s="DrawPolygon %n"><l>4</l></custom-block><block s="up"></block><block s="doWait"><l>1</l></block></script></block></script></block></script></block></script></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="xyPositionColorChangeDebugProblemForStudents" app="Snap! 8.2, https://snap.berkeley.edu" version="2"></media></snapdata>