<snapdata remixID="9860868"><project name="U3L1-FractalArtKM/AC" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes>This program was done by Alan Chen and Ken Mori</notes><thumbnail>data:image/png;base64,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</thumbnail><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" scheduled="false" id="1"><pentrails>data:image/png;base64,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</pentrails><costumes><list 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="0" y="-5.684341886080802e-14" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="255,0,216,1" 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="20" y="19.999999999999773"><block s="doRepeat"><l>3</l><script><block s="setColor"><color>255,13,10,1</color></block><block s="forward"><l>100</l></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>0,62,199,1</color></block><block s="forward"><l>50</l></block><block s="turn"><l>120</l></block></script></block><block s="turn"><l>120</l></block></script><comment w="90" collapsed="false">I predict that this will make a base red triangle and 3 blue triangles half the size of the base triangle on the ends of the base triangle(Page 2 Section 4) </comment></block></script><script x="20" y="228.00000000000023"><block s="doRepeat"><l>4</l><script><block s="setColor"><color>255,13,10,1</color></block><block s="forward"><l>100</l></block><block s="doRepeat"><l>4</l><script><block s="setColor"><color>11,14,255,1</color></block><block s="forward"><l>50</l></block><block s="doRepeat"><l>4</l><script><block s="setColor"><color>10,255,11,1</color></block><block s="forward"><l>25</l></block><block s="turn"><l>90</l></block></script></block><block s="turn"><l>90</l></block></script></block><block s="turn"><l>90</l></block></script><comment w="90" collapsed="false">Will make 3 nested squares with each a different color. It will draw 4 blue squares.(Page 2 ITIT)</comment></block></script><script x="20" y="531"><block s="doRepeat"><l>3</l><script><block s="setColor"><color>255,13,10,1</color></block><block s="forward"><l>100</l></block><block s="turn"><l>120</l></block></script><comment w="90" collapsed="false">Will make 1 red triangle size 100(Page 2 Section 2)</comment></block></script><script x="20" y="644.0000000000003"><block s="doRepeat"><l>3</l><script><block s="setColor"><color>0,62,199,1</color></block><block s="forward"><l>50</l></block><block s="turn"><l>120</l></block></script><comment w="90" collapsed="false">WIll make 1 blue triangle size 50(Page 2 Section 2)</comment></block></script><script x="20" y="757.0000000000003"><block s="setColor"><color>255,59,20,1</color></block><custom-block s="nested triangle, size: %n"><l>9</l><comment w="90" collapsed="false">Will draw nested triangle based on the size of the triangles. Cannot be less than 8 or else it would not work since 9 is the minimum number to make a triangle(9/3 = 3). Each triangle made has a different color. (Page 3 Section 5)</comment></custom-block><block s="setColor"><color>0,21,245,1</color></block><custom-block s="nested triangle, size: %n"><l>18</l></custom-block><block s="setColor"><color>72,255,31,1</color></block><custom-block s="nested triangle, size: %n"><l>20</l></custom-block><block s="setColor"><color>255,15,228,1</color></block><custom-block s="nested triangle, size: %n"><l>100</l></custom-block></script><script x="20" y="991.0000000000001"><block s="gotoXY"><l>0</l><l>0</l><comment w="90" collapsed="false">Clear function</comment></block><block s="setHeading"><l>90</l></block><block s="clear"></block><block s="down"></block></script><script x="20" y="1086.6666666666667"><custom-block s="nested triangle modification 1, size: %n"><l>100</l><comment w="90" collapsed="false">Uses recursion to make 3 nested tirnagles inside of  3 triangles(Page 3 ITIT)</comment></custom-block></script><script x="20" y="1191.6666666666665"><block s="doRepeat"><l>3</l><script><block s="setColor"><color>255,13,10,1</color><comment w="90" collapsed="false">Will created 3 nested triangles with each triangle a different color. (Page 2 Section 7)</comment></block><block s="forward"><l>100</l></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>0,62,199,1</color></block><block s="forward"><l>50</l></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>29,255,20,1</color></block><block s="forward"><l>25</l></block><block s="turn"><l>120</l></block></script></block><block s="turn"><l>120</l></block></script></block><block s="turn"><l>120</l></block></script></block></script><script x="20" y="1494.666666666666"><custom-block s="nested triangle modification 2, size: %n"><l>100</l><comment w="90" collapsed="false">Makes 3 nested triangles inside on the edges of a base triangle(Page 3 ITIT)</comment></custom-block></script><script x="20" y="1599.666666666666"><block s="doRepeat"><l>3</l><script><block s="setColor"><color>42,255,5,1</color></block><block s="forward"><l>25</l></block><block s="turn"><l>120</l></block></script><comment w="90" collapsed="false">Will make a green triangle with the size of 25.(Page 2 Section 2)</comment></block></script><script x="20" y="1712.6666666666665"><custom-block s="nested square, size: %n"><l>20</l><comment w="90" collapsed="false">Makes nested squares based on the size(Page 3 ITIT)</comment></custom-block></script><script x="20" y="1805.6666666666665"><block s="doRepeat"><l>3</l><script><block s="setColor"><color>255,13,10,1</color></block><block s="forward"><l>100</l></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>0,62,199,1</color></block><block s="forward"><l>50</l></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>29,255,20,1</color></block><block s="forward"><l>25</l></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>255,0,216,1</color></block><block s="forward"><l>12.5</l></block><block s="turn"><l>120</l></block></script></block><block s="turn"><l>120</l></block></script></block><block s="turn"><l>120</l></block></script></block><block s="turn"><l>120</l></block></script><comment w="90" collapsed="false">Makes 4 nested triangles with each a different color(Page 2 ITIT)</comment></block></script><script x="20" y="2203.666666666668"><custom-block s="nested triangle modification 3, size: %n"><l>100</l><comment w="90" collapsed="false">Makes  3 nested triangles on the edges of the base triangle but the angle of the triangles is shaped towards 150 degrees(Page 3 ITIT)</comment></custom-block></script></scripts></sprite></sprites></stage><hidden></hidden><headers></headers><code></code><blocks><block-definition s="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="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><block-definition s="nested square, 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="reportGreaterThan"><block var="size"/><l>8</l></block><script><block s="doRepeat"><l>4</l><script><block s="forward"><block var="size"/></block><custom-block s="nested square, size: %n"><block s="reportQuotient"><block var="size"/><l>2</l></block></custom-block><block s="turn"><l>90</l></block></script></block></script></block></script></block-definition><block-definition s="nested triangle modification 1, 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="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><custom-block s="nested triangle, size: %n"><block s="reportQuotient"><block var="size"/><l>2</l></block></custom-block></script></block></script></block></script></block-definition><block-definition s="nested triangle modification 2, 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="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>60</l></block><custom-block s="nested triangle, size: %n"><block s="reportQuotient"><block var="size"/><l>2</l></block></custom-block><block 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