<snapdata remixID="14929884"><project name="U3L2 Fractal Art" 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="U3L2 Fractal Art"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="triangle size %&apos;size&apos;" type="command" category="pen"><header></header><code></code><translations></translations><inputs><input type="%s" initial="1"></input></inputs><script><block s="down"></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>188,92,255,1</color></block><block s="forward"><block var="size"/></block><block s="turn"><l>120</l></block></script></block></script></block-definition><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"><comment w="90" collapsed="false">When the pen starts to draw the program checks the size of the triagnle, if the triangle will have a size larger than 9 it will continue to draw. It repeats the following 3 times to create a triagnel. Set the color, change the hue of the pen to create distinct triangles as well as create a triangle half it&apos;s size then turning 120 degrees to the right. This repeats until the size of the triangle is under 9. JC</comment></block><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="setColor"><color>82,255,251,1</color></block><block s="changePenColorDimension"><l><option>hue</option></l><block var="size #"/></block><block s="forward"><block var="size #"/></block><custom-block s="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="nested squares, 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"><comment w="90" collapsed="false">When the pen starts to draw the program checks the size of the sqaure, if the square will have a size larger than 9 it will continue to draw. It repeats the following 4 times to create a square. Set the color, change the hue of the pen to create distinct triangles as well as create a aquare half it&apos;s size then turning 90 degrees to the right. This repeats until the size of the square is under 9. JC</comment></block><block s="doIf"><block s="reportVariadicGreaterThan"><list><block var="size #"/><l>9</l></list></block><script><block s="doRepeat"><l>4</l><script><block s="setColor"><color>82,255,251,1</color></block><block s="changePenColorDimension"><l><option>hue</option></l><block var="size #"/></block><block s="forward"><block var="size #"/></block><custom-block s="nested squares, size: %s"><block s="reportQuotient"><block var="size #"/><l>2</l></block></custom-block><block s="turn"><l>90</l></block></script></block></script><list></list></block></script></block-definition><block-definition s="nested triangle [size] %&apos;size&apos; [angle] %&apos;angle&apos;" type="command" category="looks"><header></header><code></code><translations></translations><inputs><input type="%s" initial="1"></input><input type="%s" initial="1"></input></inputs><script><block s="down"><comment w="90" collapsed="false">This is the same procedure as Nested Triangles but the angle of every triangle changes by 1 very 0.001 secnds. Each small triangle will go slightly to the right in sync so it looks animated. JC  </comment></block><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="setColor"><color>82,255,251,1</color></block><block s="changePenColorDimension"><l><option>hue</option></l><block var="size"/></block><block s="forward"><block var="size"/></block><block s="turn"><block var="angle"/></block><custom-block s="nested triangle [size] %s [angle] %s"><block s="reportQuotient"><block var="size"/><l>2</l></block><block var="angle"/></custom-block><block s="turnLeft"><block var="angle"/></block><block s="turn"><l>120</l></block></script></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" 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</pentrails><costumes><list struct="atomic" id="121"></list></costumes><sounds><list struct="atomic" id="122"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="8.744791557546705e-10" y="1.2727241482934915e-10" heading="66" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="81.99999999999999,114.9775000000001,255,1" pen="tip" id="127"><costumes><list struct="atomic" id="128"></list></costumes><sounds><list struct="atomic" id="129"></list></sounds><blocks></blocks><variables></variables><scripts><script x="60" y="291.1666666666666"><block s="doForever"><script><block s="doFor"><l>i</l><l>1</l><l>360</l><script><block s="doWarp"><script><block s="clear"></block><custom-block s="nested triangle [size] %s [angle] %s"><l>100</l><block var="i"/></custom-block><block s="doWait"><l>.001</l></block></script></block></script></block></script><comment w="90" collapsed="true">The program will forever change the angle of the triangles drawn by 1 every 0.001 seconds. The drawing will also clear every 0.001 seconds to give an animated feel. JC</comment></block></script><script x="58" y="244"><custom-block s="nested triangle, size: %s"><l>111</l></custom-block></script><script x="56" y="197.26666666666665"><custom-block s="nested squares, size: %s"><l>100</l></custom-block></script><script x="250" y="211"><block s="gotoXY"><l>0</l><l>0</l></block><block s="clear"></block></script></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="U3L2 Fractal Art" app="Snap! 11.0.8, https://snap.berkeley.edu" version="2"></media></snapdata>