<snapdata remixID="8845863"><project name="U2L4-FractalArt" app="Snap! 5.1, http://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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name="Stage" width="480" height="360" costume="0" color="255,255,255,1" tempo="60" threadsafe="false" volume="100" pan="0" lines="round" ternary="true" codify="false" inheritance="false" sublistIDs="false" scheduled="false" 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struct="atomic" id="2"></list></costumes><sounds><list struct="atomic" id="3"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites><sprite name="Sprite" idx="1" x="-104.05548843239967" y="-18.62717464465908" heading="247" scale="1" volume="100" pan="0" rotation="1" draggable="false" hidden="true" costume="0" color="249,4,0,255" pen="tip" id="8"><costumes><list struct="atomic" id="9"></list></costumes><sounds><list struct="atomic" id="10"></list></sounds><blocks></blocks><variables></variables><scripts><script x="22.666666666666686" y="1121.6666666666665"><block s="clear"></block><block s="up"></block><block s="gotoXY"><l>-50</l><l>-50</l><comment w="90" collapsed="false">Here is how you draw a &quot;nested&quot; square using recursion</comment></block><block s="setColor"><color>249,4,0,255</color></block><block s="down"></block><custom-block s="nested square %s"><l>100</l></custom-block></script><script x="317.33333333333337" y="1180.3333333333333"><custom-block s="nested square %s"><l></l></custom-block></script><script x="291.6666686666666" y="1658.111113111111"><block s="clear"></block></script><script x="365.66666666666663" y="939.3333333333333"><block s="up"></block></script><script x="263.66666666666663" y="1693.3333333333333"><custom-block s="animate nested square %s"><l>100</l></custom-block></script><script x="98.33333333333337" y="10"><block s="clear"></block><block s="setColor"><color>252,29,0,255</color></block><block s="down"></block><custom-block s="for %upvar = %n to %n %cs"><l>i</l><l>1</l><l>3</l><script><block s="forward"><l>100</l><comment w="90" collapsed="false">draw a red equilateral triangle of length 100</comment></block><block s="turn"><l>120</l></block></script></custom-block></script><script x="16.666666666666686" y="172.33333333333326"><block s="clear"></block><block s="setColor"><color>19,6,255,255</color></block><block s="down"></block><custom-block s="for %upvar = %n to %n %cs"><l>i</l><l>1</l><l>3</l><script><block s="forward"><l>50</l></block><block s="turn"><l>120</l></block></script><comment w="90" collapsed="false">draw a blue equilateral triangle of length 50</comment></custom-block></script><script x="10" y="348.33333333333326"><block s="clear"></block><block s="down"></block><custom-block s="for %upvar = %n to %n %cs"><l>i</l><l>1</l><l>3</l><script><block s="setColor"><color>252,29,0,255</color></block><block s="forward"><l>100</l></block><block s="setColor"><color>19,6,255,255</color></block><custom-block s="for %upvar = %n to %n %cs"><l>i</l><l>1</l><l>3</l><script><block s="forward"><l>50</l></block><block s="turn"><l>120</l></block></script></custom-block><block s="turn"><l>120</l></block></script><comment w="90" collapsed="false">draw blue and red triangles together.</comment></custom-block><block s="gotoXY"><l>0</l><l>0</l></block></script><script x="115.33333333333337" y="971.9999999999998"><block s="clear"><comment w="90" collapsed="false">Here is how you draw a &quot;nested&quot; triangle using recursion.</comment></block><block s="up"></block><block s="gotoXY"><l>0</l><l>-50</l></block><block s="setHeading"><l>0</l></block><block s="setColor"><color>249,4,0,255</color></block><block s="down"></block><custom-block s="nested triangle %s"><l>100</l></custom-block></script><script x="371.0000000000001" y="1446.4444464444443"><block s="clear"></block><block s="up"></block><block s="gotoXY"><l>0</l><l>-50</l></block><block s="setHeading"><l>0</l></block><block s="setColor"><color>249,4,0,255</color></block><block s="down"></block><custom-block s="nested triangle %s"><l>100</l></custom-block></script><script x="109" y="1493.6666666666665"><block s="clear"></block><block s="setColor"><color>252,29,0,255</color></block><block s="down"></block><custom-block s="for %upvar = %n to %n %cs"><l>i</l><l>1</l><l>3</l><script><block s="forward"><l>100</l></block><block s="turn"><l>120</l></block></script></custom-block></script><script x="449.3333343333335" y="1734.888889888889"><block s="doForever"><script></script></block></script><script x="413.0000020000001" y="1612.4444464444443"><block s="turn"><l>10</l></block></script><script x="235.02213841666685" y="1863.2222252222223"><block s="reportProduct"><l>36</l><l></l></block></script><script x="27" y="1618"><block s="hide"></block><block s="clear"></block><block s="up"></block></script><script x="253.0000020000001" y="1730.5333353333335"><custom-block s="nested square %s"><block s="reportQuotient"><block var="size"/><l>2</l></block></custom-block></script><script x="57.00000200000002" y="1902.888890888889"><block s="doWait"><l>.1</l></block></script><script x="47.00000200000002" y="1693.5555575555557"><block s="gotoXY"><l>-50</l><l>25</l><comment w="90" collapsed="true">experimenting with animation</comment></block><block s="clear"></block><block s="setHeading"><l>180</l></block><block s="setColor"><color>249,4,0,255</color></block><block s="down"></block><block s="doWarp"><script><custom-block s="for %upvar = %n to %n %cs"><l>i</l><l>1</l><l>360</l><script><block s="clear"></block><custom-block s="animated nested triangle %s %s %s"><l>100</l><l>1</l><block var="i"/></custom-block><block s="up"></block><block s="gotoXY"><l>-50</l><l>25</l><comment w="90" collapsed="true">experimenting with animation</comment></block><block s="down"></block></script></custom-block></script></block></script><script x="116.66666666666663" y="1647.2222252222223"><block s="down"></block></script><script x="46.66666666666666" y="625.6666666666667"><block s="clear"></block><block s="down"></block><custom-block s="for %upvar = %n to %n %cs"><l>i</l><l>1</l><l>3</l><script><block s="setColor"><color>252,29,0,255</color></block><block s="forward"><l>100</l></block><custom-block s="for %upvar = %n to %n %cs"><l>i</l><l>1</l><l>3</l><script><block s="setColor"><color>19,6,255,255</color></block><block s="forward"><l>50</l></block><custom-block s="for %upvar = %n to %n %cs"><l>i</l><l>1</l><l>3</l><script><block s="setColor"><color>28,255,20,255</color></block><block s="forward"><l>25</l></block><block s="turn"><l>120</l></block></script></custom-block><block s="turn"><l>120</l></block></script></custom-block><block s="turn"><l>120</l></block></script><comment w="90" collapsed="false">draw blue and red and green triangles together.</comment></custom-block></script><script x="65.33333333333334" y="1288"><block s="clear"></block><block s="up"></block><block s="gotoXY"><l>-50</l><l>-50</l></block><block s="setColor"><color>249,4,0,255</color></block><block s="down"></block><block s="doWarp"><script><block s="doForever"><script><custom-block s="nested square %s"><l>100</l></custom-block><block s="clear"></block><block s="turn"><l>1</l></block></script></block></script></block></script><comment x="263.66666666666674" y="1376" w="90" collapsed="false">Experimenting with Animation</comment></scripts></sprite></sprites></stage><hidden></hidden><headers></headers><code></code><blocks><block-definition s="label %&apos;text&apos; of size %&apos;size&apos;" type="command" category="pen"><comment x="0" y="0" w="90" collapsed="false">LABEL will stamp text on the stage at the given font size. 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