<snapdata remixID="12594636"><project name="modern art Lia" app="Snap! 9.0, https://snap.berkeley.edu" 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select="1"><scene name="modern art Lia"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="polygon %&apos;sides&apos; %&apos;size&apos;" type="command" category="pen"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="down"></block><block s="doRepeat"><block var="sides"/><script><block s="forward"><block var="size"/></block><block s="turn"><block s="reportQuotient"><l>360</l><block var="sides"/></block></block></script></block></script></block-definition><block-definition s="flower %&apos;size&apos;" type="command" category="pen"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doForever"><script><block s="doFor"><l>i</l><l>1</l><l>20</l><script><block s="down"></block><block s="forward"><block s="reportVariadicSum"><list><block var="i"/><block var="size"/></list></block></block><block s="turn"><l>15</l></block></script></block></script></block></script></block-definition><block-definition s="pinwheel %&apos;branches&apos; %&apos;size&apos;" type="command" category="pen"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doRepeat"><block var="branches"/><script><block s="forward"><block var="size"/></block><block s="forward"><l>-60</l></block><block s="turn"><block s="reportQuotient"><l>360</l><block var="branches"/></block></block></script></block></script></block-definition><block-definition s="asterisk %&apos;branches&apos; (2) %&apos;size&apos;" type="command" category="pen"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doRepeat"><block var="branches"/><script><block s="forward"><block var="size"/></block><block s="turn"><l>180</l></block><block s="forward"><block var="size"/></block><block s="turn"><block s="reportQuotient"><l>360</l><block var="branches"/></block></block></script></block></script></block-definition><block-definition s="spiral square" type="command" category="pen"><header></header><code></code><translations></translations><inputs></inputs><script><block s="down"></block><block s="doFor"><l>i</l><l>1</l><l>300</l><script><block s="forward"><block s="reportVariadicProduct"><list><l>2</l><block var="i"/></list></block></block><block s="turn"><l>90</l></block></script></block></script></block-definition><block-definition s="forever square" type="command" category="pen"><header></header><code></code><translations></translations><inputs></inputs><script><block s="doForever"><script><block s="doFor"><l>i</l><l>1</l><l>200</l><script><block s="down"></block><block s="forward"><block s="reportVariadicSum"><list><block var="i"/><l>4</l></list></block></block><block s="turn"><l>90</l></block></script></block></script></block></script></block-definition><block-definition s="square" type="command" category="pen"><header></header><code></code><translations></translations><inputs></inputs><script><block s="down"></block><block s="doRepeat"><l>4</l><script><block s="forward"><l>100</l></block><block s="turn"><l>90</l></block></script></block><block s="up"></block></script></block-definition><block-definition s="pinwheel b %&apos;branches&apos; (2)" type="command" category="pen"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doRepeat"><block var="branches"/><script><block s="forward"><l>50</l></block><block s="forward"><l>-30</l></block><block s="turn"><block s="reportQuotient"><l>360</l><block var="branches"/></block></block></script></block></script></block-definition></blocks><stage name="Stage" width="480" height="360" costume="0" color="5,0,11,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="false" hyperops="true" codify="false" inheritance="true" sublistIDs="false" 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</pentrails><costumes><list 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collapsed="false">EXPERIMENT!  Change the inputs (arguments) to the repeat, move, and turn blocks.  Observe the impact each change has on the drawings on the stage.</comment><script x="183" y="50.33333333333334"><block s="receiveGo"></block><block s="bubble"><l>click here for a drawing</l></block></script><script x="51.33333333333334" y="125.91666666666686"><block s="receiveInteraction"><l><option>clicked</option></l></block><block s="doSayFor"><l></l><l>1</l></block><block s="setColor"><color>38,54,255,1</color></block><block s="doRepeat"><l>12</l><script><block s="changePenColorDimension"><l><option>hue</option></l><l>10</l></block><block s="up"></block><block s="forward"><l>75</l></block><block s="down"></block><custom-block s="pinwheel b %s (2)"><l>18</l></custom-block><block s="up"></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="turn"><l>30</l></block></script></block></script><script x="239" y="330.4999999999999"><custom-block s="polygon %s %s"><l></l><l></l></custom-block></script><script x="360" y="419.4999999999999"><custom-block s="flower %s"><l></l></custom-block></script><script x="276" y="491.4999999999999"><custom-block s="asterisk %s (2) %s"><l></l><l></l></custom-block></script><script x="291" y="139.33333333333334"><block s="clear"></block></script><script x="270" y="428.66666666666663"><block s="down"></block><custom-block s="pinwheel %s %s"><l>11</l><l>100</l></custom-block></script></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="modern art Lia" app="Snap! 9.0, https://snap.berkeley.edu" version="2"></media></snapdata>