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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 Grant Weber 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><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="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><script x="27" 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></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 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var="size"/></block><block s="turnLeft"><l>25</l></block><custom-block s="tree 3 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 3 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 5 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 4 size: %n"><l>50</l></custom-block><block s="turn"><l>25</l></block><block s="turn"><l>35</l></block><custom-block s="tree 4 size: %n"><l>50</l></custom-block><block 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