<snapdata remixID="10611162"><project name="Polygon Fractial Creator" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><stage name="Stage" width="480" height="360" costume="0" color="255,255,255,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="false" hyperops="true" codify="false" inheritance="true" sublistIDs="false" scheduled="false" id="1"><pentrails>data:image/png;base64,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</pentrails><costumes><list struct="atomic" id="2"></list></costumes><sounds><list struct="atomic" id="3"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites><sprite name="Sprite" idx="1" x="0" y="-5.115907697472721e-13" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="13,8,0,1" pen="tip" id="8"><costumes><list struct="atomic" id="9"></list></costumes><sounds><list struct="atomic" id="10"></list></sounds><blocks></blocks><variables></variables><scripts><script x="142" y="64"><block s="receiveGo"></block><block s="setHeading"><l>90</l></block><block s="clear"></block><block s="up"></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="down"></block><block s="setColor"><color>13,8,0,1</color></block><block s="doSayFor"><l>Shift click the flag to activate turbo mode!</l><l>3</l></block><block s="doAsk"><l>How many sides do you want per shape? (Anything less than 7 is reccomended)</l></block><block s="doSetVar"><l>sides</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>How big do you want the fractial to be? (anything near 100 is reccomended)</l></block><block s="doSetVar"><l>size</l><block s="getLastAnswer"></block></block><block s="doAsk"><l>How deep do you want the fractial to go? (3 or 4 is reccomended)</l></block><block s="doSetVar"><l>depth</l><block s="getLastAnswer"></block></block><custom-block s="Make a polygon with %n sides size %n fracial depth %n"><block var="sides"/><block var="size"/><block var="depth"/></custom-block></script></scripts></sprite><watcher var="sides" style="normal" x="10" y="10" color="243,118,29" hidden="true"/><watcher var="size" style="normal" x="10" y="31.000001999999995" color="243,118,29" hidden="true"/><watcher var="depth" style="normal" x="10" y="52.00000399999999" color="243,118,29" hidden="true"/></sprites></stage><hidden></hidden><headers></headers><code></code><blocks><block-definition s="Make a polygon with %&apos;sides&apos; sides size %&apos;size&apos; fracial depth %&apos;fractial depth&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input><input type="%n"></input></inputs><script><block s="doRepeat"><block var="sides"/><script><block s="forward"><block var="size"/></block><block s="doRepeat"><block var="fractial depth"/><script><custom-block s="Make a polygon with %n sides size %n fracial depth %n"><block var="sides"/><block s="reportQuotient"><block var="size"/><l>2</l></block><block s="reportDifference"><block var="fractial depth"/><l>1</l></block></custom-block></script></block><block s="turn"><block s="reportQuotient"><l>360</l><block var="sides"/></block></block></script></block></script></block-definition></blocks><variables><variable name="sides"><l>3</l></variable><variable name="size"><l>75</l></variable><variable name="depth"><l>5</l></variable></variables></project><media name="Polygon Fractial Creator" app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>