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</pentrails><costumes><list struct="atomic" id="33"></list></costumes><sounds><list struct="atomic" id="34"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="0" y="-5.684341886080802e-14" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="41,255,68,1" pen="tip" id="39"><costumes><list struct="atomic" id="40"></list></costumes><sounds><list struct="atomic" id="41"></list></sounds><blocks></blocks><variables></variables><scripts><script x="39" y="61"><block s="receiveGo"></block><block s="clear"><comment w="90" collapsed="true">clear before it starts the drawing again, so it is easier to see and doesn&apos;t overlap</comment></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="doRepeat"><l>3</l><script><block s="down"></block><block s="setColor"><color>229,0,54,1</color><comment w="90" collapsed="true">red triangle</comment></block><block s="forward"><l>100</l><comment w="90" collapsed="true">more steps, so bigger triangle</comment></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>7,7,255,1</color><comment w="90" collapsed="true">blue triangle</comment></block><block s="forward"><l>50</l><comment w="90" collapsed="true">medium sized triangle because medium number in steps out of all the triangle steps</comment></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>41,255,68,1</color><comment w="90" collapsed="true">green triangle</comment></block><block s="forward"><l>25</l><comment w="90" collapsed="true">the smaller the steps in the triangle the smaller the lines in the triangle. So overall smaller triangle</comment></block><block s="turn"><l>120</l></block></script><comment w="90" collapsed="true">9 overall triangles but in this it repeat creates 3 lines. Since there is 3 other repeat it creates those 9 triangles</comment></block><block s="turn"><l>120</l></block></script><comment w="90" collapsed="true">This creates the 3 blue triangles it does the 3 lines as one triangle and then overall creates 3 triangles</comment></block><block s="turn"><l>120</l><comment w="90" collapsed="true">turns in order to create the triangles</comment></block></script><comment w="90" collapsed="true">This is the overall the drawn red triangle this gets done throughout the code. This is drawn 3 times, for the 3 sides.</comment></block></script><script x="308" y="66.16666666666666"><block s="clear"></block><custom-block s="nested triangle, size: %s"><block s="reportQuotient"><l>150</l><l>2</l></block><comment w="90" collapsed="true">The size of the triangle is different depending on the number inside this function </comment></custom-block></script></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="U3L1-FractalArt" app="Snap! 9.0, https://snap.berkeley.edu" version="2"></media></snapdata>