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s="down"></block><block s="doSetVar"><l>number</l><l>3</l></block><block s="doRepeat"><l>4</l><script><block s="doRepeat"><block var="number"/><script><block s="forward"><l>25</l></block><block s="turnLeft"><block s="reportQuotient"><l>360</l><block var="number"/></block></block></script></block><block s="doChangeVar"><l>number</l><l>1</l></block><block s="changePenColorDimension"><l><option>hue</option></l><l>20</l></block><block s="up"></block><block s="forward"><l>50</l></block><block s="down"></block></script></block></script></scripts></sprite></sprites></stage><variables><variable name="number"><l>7</l></variable></variables></scene></scenes></project><media name="U1L3-AngleExperiments2" app="Snap! 10, https://snap.berkeley.edu" version="2"></media></snapdata>