<snapdata remixID="9680372"><project name="U3L1-FractalArt bruce" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></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" 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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="4.547473508864641e-13" y="-5.684341886080802e-14" heading="330" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="0,224,14,1" 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="20"><block s="receiveGo"><comment w="90" collapsed="false">hier kan je een  nested triangle maken met de draai animatie.</comment></block><block s="gotoXY"><l>0</l><l>0</l></block><block s="clear"></block><block s="down"></block><custom-block s="nestged triangle, size: %n"><block s="reportQuotient"><l>100</l><l>1</l></block></custom-block></script><script x="20" y="154.66666666666666"><block s="doForever"><script><block s="doFor"><l>draai</l><l>1</l><l>500</l><script><block s="clear"></block><block s="doWarp"><script><custom-block s="driehoek met zijde van %s %s"><l>100</l><block var="draai"/></custom-block></script></block></script><comment w="90" collapsed="true">triangle met animatie .</comment></block></script></block></script><script x="20" y="300.83333333333337"><block s="clear"></block><custom-block s="nested triangle"><comment w="90" collapsed="true">de normale nested triangel.</comment></custom-block></script></scripts></sprite></sprites></stage><hidden></hidden><headers></headers><code></code><blocks><block-definition s="nestged triangle, size: %&apos;size&apos;" type="command" category="motion"><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="nestged 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 triangle" type="command" category="other"><header></header><code></code><translations></translations><inputs></inputs><script><block s="clear"></block><block s="down"></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>214,0,40,1</color></block><block s="forward"><l>100</l></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>41,0,255,1</color></block><block s="forward"><l>50</l></block><block s="doRepeat"><l>3</l><script><block s="setColor"><color>0,224,14,1</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></block-definition><block-definition s="driehoek met zijde van %&apos;maat&apos; %&apos;eerstedraai&apos;" type="command" category="pen"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="gotoXY"><l>0</l><l>0</l></block><block s="doIf"><block s="reportGreaterThan"><block var="maat"/><l>10</l></block><script><block s="doRepeat"><l>3</l><script><block s="forward"><block var="maat"/></block><block s="turn"><block var="eerstedraai"/></block><custom-block s="nestged triangle, size: %n"><block s="reportProduct"><l>0.4</l><block var="maat"/></block></custom-block><block s="turn"><block s="reportDifference"><l>120</l><block var="eerstedraai"/></block></block></script></block></script></block></script><scripts><comment x="282.3299980163574" y="173.5" w="90" collapsed="true">de maat van de nested triangels worden hier bepaald. deze wordt 3 keer keer 0,4 gedaan.</comment></scripts></block-definition></blocks><variables></variables></project><media name="U3L1-FractalArt bruce" app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>