<snapdata remixID="13028998"><project name="Unit 3 Lab 1 Fractal Art" app="Snap! 9.0, https://snap.berkeley.edu" 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select="1"><scene name="Unit 3 Lab 1 Fractal Art"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="q. 4 nested triangle, size: %&apos;size #&apos;" type="command" category="looks"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doIf"><block s="reportVariadicGreaterThan"><list><block var="size"/><l>9</l></list></block><script><block s="doRepeat"><l>3</l><script><block s="forward"><block var="size"/></block><custom-block s="q. 4 nested triangle, size: %s"><block s="reportQuotient"><block var="size"/><l>2</l></block></custom-block><block s="turn"><l>120</l></block></script></block></script><list></list></block></script></block-definition><block-definition s="q. 4 nested triangle, size: %&apos;size&apos;" type="command" category="looks"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doIf"><block s="reportVariadicGreaterThan"><list><block var="size"/><l>9</l></list></block><script><block s="doRepeat"><l>3</l><script><block s="forward"><block var="size"/></block><custom-block s="q. 4 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><list></list></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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