<snapdata remixID="14854051"><project name="Dealing with Complexity" app="Snap! 11.0.8, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><scenes select="1"><scene name="Dealing with Complexity"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="nested triangle, size: %&apos;size #&apos;" type="command" category="looks"><header></header><code></code><translations></translations><inputs><input type="%s" initial="1"></input></inputs><script><block s="down"></block><block s="doIf"><block s="reportVariadicGreaterThan"><list><block var="size #"/><l>9</l></list></block><script><block s="forward"><l>50</l></block><block s="turn"><l>120</l></block></script><list></list></block></script></block-definition></blocks><primitives></primitives><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" id="24"><pentrails>data:image/png;base64,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</pentrails><costumes><list struct="atomic" id="25"></list></costumes><sounds><list struct="atomic" id="26"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="0" y="0" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="0,214,18,1" pen="tip" id="31"><costumes><list struct="atomic" id="32"></list></costumes><sounds><list struct="atomic" id="33"></list></sounds><blocks></blocks><variables></variables><scripts><script x="66" y="61"><block s="receiveInteraction"><l><option>clicked</option></l></block><block s="bubble"><l></l></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>250,25,0,1</color></block><block s="forward"><l>100</l></block><block s="turn"><l>120</l></block><block s="down"></block></script></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>0,17,230,1</color></block><block s="forward"><l>50</l></block><block s="turn"><l>120</l></block><block s="down"></block></script></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>0,214,18,1</color></block><block s="forward"><l>25</l></block><block s="turn"><l>120</l></block><block s="down"></block></script></block></script><script x="312" y="68"><block s="receiveGo"></block><block s="bubble"><l>Click me for nested triangles</l></block></script><script x="316" y="190"><custom-block s="nested triangle, size: %s"><l>4</l></custom-block></script><script x="320" y="319.1666666666667"><block s="down"></block></script></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="Dealing with Complexity" app="Snap! 11.0.8, https://snap.berkeley.edu" version="2"></media></snapdata>