<snapdata remixID="9176588"><project name="Dealing With Complexity" app="Snap! 5.4, http://snap.berkeley.edu" 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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" codify="false" inheritance="true" sublistIDs="false" scheduled="false" 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</pentrails><costumes><list 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Triangle"></custom-block><block s="turn"><l>120</l></block></script></block><block s="turn"><l>120</l></block></script></block></script><script x="275.00000000000034" y="10"><block s="receiveKey"><l><option>space</option></l></block><block s="setHeading"><l>90</l></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="clear"></block><block s="down"></block><custom-block s="Red Triangle"></custom-block><block s="doRepeat"><l>3</l><script><block s="forward"><l>100</l></block><custom-block s="Blue Triangle"></custom-block><block s="doRepeat"><l>3</l><script><block s="forward"><l>50</l></block><custom-block s="Green Triangle"></custom-block><block s="turn"><l>120</l></block></script></block><block s="turn"><l>120</l></block></script></block><block s="forward"><l>175</l></block><block s="doRepeat"><l>3</l><script><custom-block s="Nested Triangle Size %s"><l>12.5</l></custom-block><block s="turn"><l>120</l></block><block s="forward"><l>25</l></block></script></block><block s="turn"><l>180</l></block><block s="forward"><l>25</l></block><block s="turnLeft"><l>60</l></block><block s="forward"><l>75</l></block><block s="doRepeat"><l>3</l><script><custom-block s="Nested Triangle Size %s"><l>12.5</l></custom-block><block s="turn"><l>120</l></block><block s="forward"><l>25</l></block></script></block><block s="turn"><l>180</l></block><block s="forward"><l>25</l></block><block s="turnLeft"><l>60</l></block><block s="forward"><l>75</l></block><block s="doRepeat"><l>3</l><script><custom-block s="Nested Triangle Size %s"><l>12.5</l></custom-block><block s="turn"><l>120</l></block><block s="forward"><l>25</l></block></script></block><block s="turn"><l>180</l></block><block s="forward"><l>25</l></block><block s="turn"><l>120</l></block><block s="forward"><l>125</l></block><block s="doRepeat"><l>3</l><script><custom-block s="Nested Triangle Size %s"><l>12.5</l></custom-block><block s="turn"><l>-120</l></block><block s="forward"><l>25</l></block></script></block><block s="turn"><l>180</l></block><block s="forward"><l>25</l></block><block s="turnLeft"><l>120</l></block><block s="forward"><l>75</l></block><block s="doRepeat"><l>3</l><script><custom-block s="Nested Triangle Size %s"><l>12.5</l></custom-block><block s="turn"><l>120</l></block><block s="forward"><l>25</l></block></script></block><block s="turn"><l>180</l></block><block s="forward"><l>25</l></block><block s="turnLeft"><l>60</l></block><block s="forward"><l>75</l></block><block s="doRepeat"><l>3</l><script><custom-block s="Nested Triangle Size %s"><l>12.5</l></custom-block><block s="turn"><l>120</l></block><block s="forward"><l>25</l></block></script></block><block s="turn"><l>180</l></block><block s="forward"><l>75</l></block><block s="turnLeft"><l>120</l></block><block s="forward"><l>175</l></block><block s="doRepeat"><l>3</l><script><custom-block s="Nested Triangle Size %s"><l>12.5</l></custom-block><block s="turn"><l>-120</l></block><block s="forward"><l>25</l></block></script></block><block s="turn"><l>180</l></block><block s="forward"><l>25</l></block><block s="turnLeft"><l>120</l></block><block s="forward"><l>75</l></block><block s="doRepeat"><l>3</l><script><custom-block s="Nested Triangle Size %s"><l>12.5</l></custom-block><block s="turn"><l>120</l></block><block s="forward"><l>25</l></block></script></block><block s="turnLeft"><l>180</l></block><block s="forward"><l>25</l></block><block s="turnLeft"><l>60</l></block><block s="forward"><l>75</l></block><block s="doRepeat"><l>3</l><script><custom-block s="Nested Triangle Size %s"><l>12.5</l></custom-block><block s="turn"><l>120</l></block><block s="forward"><l>25</l></block></script></block></script><script x="521.0000010000003" y="432.00000100000045"><block s="forward"><l>75</l></block></script><script x="146.00000000000009" y="337"><block s="doRepeat"><l>10</l><script></script></block></script><script x="524.0000010000001" y="481.0000010000008"><block s="doRepeat"><l>3</l><script><block s="setColor"><color>0,55,219,1</color></block><block s="forward"><l>12.5</l></block><block s="turn"><l>120</l></block></script></block></script></scripts></sprite></sprites></stage><hidden></hidden><headers></headers><code></code><blocks><block-definition s="Red Triangle" type="command" category="motion"><header></header><code></code><translations></translations><inputs></inputs><script><block s="down"></block><block s="setColor"><color>255,42,15,1</color></block><block s="doRepeat"><l>3</l><script><block s="forward"><l>100</l></block><block s="turn"><l>120</l></block></script></block><block s="up"></block></script></block-definition><block-definition s="Blue Triangle" type="command" category="motion"><header></header><code></code><translations></translations><inputs></inputs><script><block s="down"></block><block s="setColor"><color>10,90,255,1</color></block><block s="doRepeat"><l>3</l><script><block s="forward"><l>50</l></block><block s="turn"><l>120</l></block></script></block><block s="up"></block></script></block-definition><block-definition s="Green Triangle" type="command" category="motion"><header></header><code></code><translations></translations><inputs></inputs><script><block s="down"></block><block s="setColor"><color>255,42,15,1</color></block><block s="doRepeat"><l>3</l><script><block s="forward"><l>25</l></block><block s="turn"><l>120</l></block></script></block><block s="up"></block></script></block-definition><block-definition s="Nested Triangle Size %&apos;Size&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="down"></block><block s="doIf"><block s="reportGreaterThan"><block var="Size"/><l>0</l></block><script><block s="doRepeat"><l>3</l><script><block s="forward"><block var="Size"/></block><block s="turn"><l>120</l></block></script></block></script></block></script></block-definition></blocks><variables></variables></project><media name="Dealing With Complexity" app="Snap! 5.4, http://snap.berkeley.edu" version="1"></media></snapdata>