<snapdata remixID="9270676"><project name="1920 U7L2p4 Fractals in Nature" app="Snap! 5.4, http://snap.berkeley.edu" 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name="Stage" width="480" height="360" costume="1" color="255,255,255,1" tempo="60" threadsafe="false" penlog="false" volume="100" pan="0" lines="round" ternary="true" codify="false" inheritance="false" sublistIDs="false" scheduled="false" 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</pentrails><costumes><list id="2"><item><costume name="Untitled" center-x="240" center-y="180" 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id="3"/></item></list></costumes><sounds><list struct="atomic" id="4"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites><sprite name="Sprite" idx="1" x="0" y="-111" heading="0" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="102,61,0,1" pen="tip" id="9"><costumes><list struct="atomic" id="10"></list></costumes><sounds><list struct="atomic" id="11"></list></sounds><blocks></blocks><variables></variables><scripts><comment x="20" y="10" w="636" collapsed="false">Updated by Alexander Perez on 02/12/2020&#xD;1920 U7L2p4 Fractals in Nature (starter file)&#xD;Week 10B: Recursion I &gt; Unit 7 Lab 2: Recursion Projects &gt; Fractals in Nature</comment><comment x="20" y="88" w="627" collapsed="false">1. In nature, gravity affects how plants grow. Here is an example of the tree fractal that uses a gravity block to weigh down the branches roughly the way gravity would. </comment><comment x="20" y="154" w="635" collapsed="false">This tree&apos;s branching structure looks like</comment><script x="20" y="208"><block s="clear"></block><block s="gotoXY"><l>0</l><l>-111</l></block><block s="setHeading"><l>0</l></block><block s="down"></block><custom-block s="branches along the trunk level: %s size: %n"><l>5</l><l>50</l></custom-block><block s="up"></block><block s="turnLeft"><l>15</l></block></script><comment x="20" y="366" w="650" collapsed="false">For example, trees can have branches along the trunk tree with two branches at different locations along trunk and three branches at top or even a BENT TRUNCK.</comment><script x="20" y="432"><block s="clear"></block><block s="gotoXY"><l>0</l><l>-111</l></block><block s="setHeading"><l>0</l></block><block s="down"></block><custom-block s="bent trunk level: %n size: %n"><l>5</l><l>50</l></custom-block><block s="up"></block></script><comment x="20" y="567" w="662" collapsed="false">The image below shows what happens when we add gravity.&#xD;Experiment with this idea or work on whatever alternative you find interesting and beautiful.</comment><script x="20" y="633"><custom-block s="gravity %n"><l></l></custom-block></script><script x="20" y="672"><block s="clear"></block><block s="gotoXY"><l>0</l><l>-111</l></block><block s="setHeading"><l>0</l></block><block s="down"></block><custom-block s="gravity trunk level: %s size: %s"><l>5</l><l>50</l></custom-block><block s="up"></block></script></scripts></sprite><watcher scope="Sprite" s="xPosition" style="normal" x="10" y="10" color="74,108,212" hidden="true"/><watcher scope="Sprite" s="yPosition" style="normal" x="10" y="31.000001999999995" color="74,108,212" hidden="true"/><watcher scope="Sprite" s="direction" style="normal" x="10" y="52.000003999999976" color="74,108,212" hidden="true"/></sprites></stage><hidden></hidden><headers></headers><code></code><blocks><block-definition s="tree 1 size: %&apos;size&apos;" type="command" category="looks"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="forward"><block var="size"/></block><block s="forward"><block s="reportProduct"><l>-1</l><block var="size"/></block></block></script></block-definition><block-definition s="tree 2 size: %&apos;size&apos;" type="command" category="looks"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="forward"><block var="size"/></block><block s="turnLeft"><l>25</l></block><custom-block s="tree 1 size: %n"><block s="reportProduct"><block var="size"/><l>0.65</l></block></custom-block><block s="turn"><l>25</l></block><block s="turn"><l>35</l></block><custom-block s="tree 1 size: %n"><block s="reportProduct"><block var="size"/><l>0.85</l></block></custom-block><block s="turnLeft"><l>35</l></block><block s="forward"><block s="reportProduct"><l>-1</l><block var="size"/></block></block></script></block-definition><block-definition s="tree 3 size: %&apos;size&apos;" type="command" category="looks"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="forward"><block var="size"/></block><block s="turnLeft"><l>25</l></block><custom-block s="tree 2 size: %n"><block s="reportProduct"><block var="size"/><l>0.65</l></block></custom-block><block s="turn"><l>25</l></block><block s="turn"><l>35</l></block><custom-block s="tree 2 size: %n"><block s="reportProduct"><block var="size"/><l>0.65</l></block></custom-block><block s="turnLeft"><l>35</l></block><block s="forward"><block s="reportProduct"><l>-1</l><block var="size"/></block></block></script></block-definition><block-definition s="tree 4 size: %&apos;size&apos;" type="command" 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