<snapdata remixID="11292014"><project name="U3Lab1-Dealing_with_Complexity" app="Snap! 7, https://snap.berkeley.edu" 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select="1"><scene name="U3Lab1-Dealing_with_Complexity"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="Nested Triangle size %&apos;size&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doIf"><block s="reportGreaterThan"><block var="size"/><l>9</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><block-definition s="Recursive nested triange block size %&apos;size&apos;" type="command" category="motion"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doIf"><block s="reportGreaterThan"><block var="size"/><l>9</l></block><script><block s="doRepeat"><l>3</l><script><block s="forward"><block var="size"/></block><custom-block s="Nested Triangle size %n"><block s="reportQuotient"><block var="size"/><l>2</l></block></custom-block><block s="turn"><l>120</l></block></script></block></script></block></script></block-definition></blocks><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" 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</pentrails><costumes><list 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