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s="receiveKey"><l><option>5</option></l><list></list></block><block s="doSayFor"><l>parrallelogram</l><l>6.5</l></block></script><script x="979" y="564.3333333333334"><block s="receiveKey"><l><option>6</option></l><list></list></block><block s="doSayFor"><l>Five-Pointed Star</l><l>7</l></block></script><script x="20" y="364.33333333333337"><block s="receiveKey"><l><option>space</option></l><list></list></block><block s="clear"></block></script></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="Lab 1.3 Squares triangles stars" app="Snap! 7, https://snap.berkeley.edu" version="2"></media></snapdata>