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s="doStamp"></block></script><script x="629" y="50"><block s="clear"></block><block s="up"></block><block s="gotoXY"><l>0</l><l>100</l></block><custom-block s="Draw Inverse Triangular Number %s"><l>3</l></custom-block></script><script x="852.6666666666665" y="60.666666666666686"><custom-block s="Draw Dot Triangle"></custom-block></script><script x="861" y="112"><custom-block s="Draw Row of Dots Rows: %s"><l>10</l></custom-block></script><script x="350" y="42.33333333333337"><block s="clear"></block><block s="up"></block><block s="gotoXY"><l>0</l><l>100</l></block><custom-block s="Draw Triangular Number %s"><l>9</l><comment w="90" collapsed="false">My Own Custom Blocks with abstraction</comment></custom-block></script></scripts></sprite><sprite name="Prob 1 a-c" idx="1" x="0" y="-2.842170943040401e-14" heading="90" scale="0.6" volume="100" pan="0" rotation="1" draggable="true" hidden="true" costume="1" color="66.29999999999994,0,255,1" pen="tip" id="44"><costumes><list id="45"><item><costume name="Untitled" center-x="54.5" center-y="97" 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id="46"/></item></list></costumes><sounds><list struct="atomic" id="47"></list></sounds><blocks></blocks><variables></variables><scripts><script x="16.666666666666657" y="10"><custom-block s="%s factorial"><l>2</l><comment w="172" collapsed="false">A few minutes ago, we used a script variable when creating a factorial block.... 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