<snapdata remixID="11028291"><project name="L-Systems" app="Snap! 7, https://snap.berkeley.edu" version="2"><notes>See inside this project for a whole lot of L-System rules that generate a wide range of fractals and patterns.&#xD;&#xD;This was fun to make!</notes><thumbnail>data:image/png;base64,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</thumbnail><scenes select="1"><scene name="L-Systems"><notes>See inside this project for a whole lot of L-System rules that generate a wide range of fractals and patterns.&#xD;&#xD;This was fun to make!</notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="draw L-System axiom %&apos;axiom&apos; with rewrite rules %&apos;rules&apos; for %&apos;iterations&apos; iterations with step size %&apos;step length&apos; angle %&apos;angle&apos; and length factor %&apos;factor&apos;" type="command" category="pen"><comment x="0" y="0" w="334" collapsed="false">I implement the following rules:&#xD;   F	         Move forward by line length drawing a line&#xD;   f	         Move forward by line length without drawing a line&#xD;   +	         Turn left by turning angle&#xD;   -	         Turn right by turning angle&#xD;   [	         Push current drawing state onto stack&#xD;   ]	         Pop current drawing state from the stack&#xD;  &gt;	         Multiply the line length by the line length scale factor&#xD;   &lt;	         Divide the line length by the line length scale factor&#xD;   |	         Reverse direction (ie: turn by 180 degrees)&#xD;&#xD;I don&apos;t implement these:&#xD;   #	         Increment the line width by line width increment&#xD;   !	         Decrement the line width by line width increment&#xD;   @	         Draw a dot with line width radius&#xD;   {	         Open a polygon&#xD;   }	         Close a polygon and fill it with fill colour&#xD;   &amp;	         Swap the meaning of + and -&#xD;   (	         Decrement turning angle by turning angle increment&#xD;   )	         Increment turning angle by turning angle increment</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%mult%s"></input><input type="%n"></input><input type="%n"></input><input type="%n"></input><input type="%n"></input></inputs><script><block s="doDeclareVariables"><list><l>stack</l><l>commands</l><l>steps</l></list></block><block s="doSetVar"><l>steps</l><block var="step length"/></block><block s="doSetVar"><l>commands</l><block s="reportNewList"><list><block s="reportNewList"><list><l>+</l><block s="reifyScript"><script><block s="turnLeft"><block var="angle"/></block></script><list></list></block></list></block><block s="reportNewList"><list><l>-</l><block s="reifyScript"><script><block s="turn"><block var="angle"/></block></script><list></list></block></list></block><block s="reportNewList"><list><l>F</l><block s="reifyScript"><script><block s="down"></block><block s="forward"><block var="steps"/></block><block s="up"></block></script><list></list></block></list></block><block s="reportNewList"><list><l>f</l><block s="reifyScript"><script><block s="up"></block><block s="forward"><block var="steps"/></block></script><list></list></block></list></block><block s="reportNewList"><list><l>[</l><block s="reifyScript"><script><block s="doAddToList"><block s="reportNewList"><list><block s="xPosition"></block><block s="yPosition"></block><block s="direction"></block><block var="steps"/></list></block><block var="stack"/></block></script><list></list></block></list></block><block s="reportNewList"><list><l>]</l><block s="reifyScript"><script><block s="doDeclareVariables"><list><l>popped</l></list></block><block s="doSetVar"><l>popped</l><block s="reportListItem"><l><option>last</option></l><block var="stack"/></block></block><block s="doDeleteFromList"><l><option>last</option></l><block var="stack"/></block><block s="doGotoObject"><block s="reportListItem"><block s="reportNewList"><list><l>1</l><l>2</l></list></block><block var="popped"/></block></block><block s="setHeading"><block s="reportListItem"><l>3</l><block var="popped"/></block></block><block s="doSetVar"><l>steps</l><block s="reportListItem"><l>4</l><block var="popped"/></block></block></script><list></list></block></list></block><block s="reportNewList"><list><l>&gt;</l><block s="reifyScript"><script><block s="doSetVar"><l>steps</l><block s="reportVariadicProduct"><list><block var="steps"/><block var="factor"/></list></block></block></script><list></list></block></list></block><block s="reportNewList"><list><l>&lt;</l><block s="reifyScript"><script><block s="doSetVar"><l>steps</l><block s="reportQuotient"><block var="steps"/><block var="factor"/></block></block></script><list></list></block></list></block><block s="reportNewList"><list><l>|</l><block s="reifyScript"><script><block s="turn"><l>180</l></block></script><list></list></block></list></block></list></block></block><block s="doSetVar"><l>stack</l><block s="reportNewList"><list></list></block></block><block s="doForEach"><l>symbol</l><block s="reportTextSplit"><custom-block s="expand L-System axiom %s with rewrite rules %mult%s for %s iterations"><block var="axiom"/><block var="rules"/><block var="iterations"/></custom-block><l><option>letter</option></l></block><script><block s="doDeclareVariables"><list><l>command</l></list></block><block s="doSetVar"><l>command</l><block s="reportFindFirst"><block s="reifyPredicate"><autolambda><block s="reportEquals"><block s="reportListItem"><l>1</l><l/></block><block var="symbol"/></block></autolambda><list></list></block><block var="commands"/></block></block><block s="doIf"><block s="reportNotEquals"><block var="command"/><l></l></block><script><block s="doRun"><block s="reportListItem"><l>2</l><block var="command"/></block><list></list></block></script><comment w="90" collapsed="false">ignore unknown symbols</comment></block></script></block></script><scripts><script x="581" y="722.0000000000007"><block s="doSayFor"><block var="command"/><l>1</l></block></script></scripts></block-definition><block-definition s="expand L-System axiom %&apos;axiom&apos; with rewrite rules %&apos;rules&apos; for %&apos;iterations&apos; iterations" type="reporter" category="other"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%mult%s"></input><input type="%s"></input></inputs><script><block s="doWarp"><script><block s="doIfElse"><block s="reportEquals"><block var="iterations"/><l>1</l></block><script><block s="doReport"><block s="reportJoinWords"><block s="reportMap"><block s="reifyReporter"><autolambda><custom-block s="apply rules %mult%s to symbol %s"><block var="rules"/><l></l></custom-block></autolambda><list></list></block><block s="reportTextSplit"><block var="axiom"/><l><option>letter</option></l></block></block></block></block></script><script><block s="doReport"><custom-block s="expand L-System axiom %s with rewrite rules %mult%s for %s iterations"><custom-block s="expand L-System axiom %s with rewrite rules %mult%s for %s iterations"><block var="axiom"/><block var="rules"/><block s="reportDifference"><block var="iterations"/><l>1</l></block></custom-block><block var="rules"/><l>1</l></custom-block></block></script></block></script></block></script></block-definition><block-definition s="apply rule %&apos;rule&apos; to symbol %&apos;symbol&apos;" type="reporter" category="other"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportIfElse"><block s="reportEquals"><block var="symbol"/><block s="reportListItem"><l>1</l><block var="rule"/></block></block><block s="reportTextSplit"><block s="reportListItem"><l>2</l><block var="rule"/></block><l><option>letter</option></l></block><block var="symbol"/></block></block></script></block-definition><block-definition s="apply rules %&apos;rules&apos; to symbol %&apos;symbol&apos;" type="reporter" category="other"><header></header><code></code><translations></translations><inputs><input type="%mult%s"></input><input type="%s"></input></inputs><script><block s="doWarp"><script><block s="doForEach"><l>rule</l><block var="rules"/><script><block s="doSetVar"><l>symbol</l><custom-block s="apply rule %s to symbol %s"><block var="rule"/><block var="symbol"/></custom-block></block></script></block></script></block><block s="doReport"><block var="symbol"/></block></script></block-definition></blocks><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" 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</pentrails><costumes><list struct="atomic" id="340"></list></costumes><sounds><list struct="atomic" id="341"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="-100" y="-130.00000000000074" heading="162" scale="1" volume="100" pan="0" rotation="1" draggable="true" hidden="true" costume="0" color="80,80,80,1" pen="tip" id="346"><costumes><list struct="atomic" id="347"></list></costumes><sounds><list struct="atomic" id="348"></list></sounds><blocks></blocks><variables></variables><scripts><script x="27" y="272"><block s="gotoXY"><l>-100</l><l>-100</l><comment w="111" collapsed="true">square Koch curve</comment></block><block s="clear"></block><block s="setHeading"><l>90</l></block><custom-block s="draw L-System axiom %s with rewrite rules %mult%s for %n iterations with step size %n angle %n and length factor %n"><l>F+F+F+F</l><list><block s="reportNewList"><list><l>F</l><l>F+F-F-FF+F+F-F</l></list></block></list><l>3</l><l>3</l><l>90</l><l></l></custom-block></script><script x="42" y="89"><block s="gotoXY"><l>-200</l><l>-50</l><comment w="90" collapsed="true">branches</comment></block><block s="clear"></block><block s="setHeading"><l>90</l></block><custom-block s="draw L-System axiom %s with rewrite rules %mult%s for %n iterations with step size %n angle %n and length factor %n"><l>X</l><list><block s="reportNewList"><list><l>F</l><l>FF</l></list></block><block s="reportNewList"><list><l>X</l><l>F-[[X]+X]+F[+FX]-X</l></list></block></list><l>5</l><l>5</l><l>22.5</l><l></l></custom-block></script><script x="620" y="68"><block s="gotoXY"><l>-200</l><l>0</l><comment w="232" collapsed="true">spiky bushes</comment></block><block s="clear"></block><block s="setHeading"><l>90</l></block><custom-block s="draw L-System axiom %s with rewrite rules %mult%s for %n iterations with step size %n angle %n and length factor %n"><l>Y</l><list><block s="reportNewList"><list><l>X</l><l>X[-FFF][+FFF]FX</l></list></block><block s="reportNewList"><list><l>Y</l><l>YFX[+Y][-Y]</l></list></block></list><l>6</l><l>3</l><l>25.7</l><l></l></custom-block></script><script x="630" y="263"><block s="gotoXY"><l>60</l><l>40</l><comment w="232" collapsed="true">Triangle</comment></block><block s="clear"></block><block s="setHeading"><l>90</l></block><custom-block s="draw L-System axiom %s with rewrite rules %mult%s for %n iterations with step size %n angle %n and length factor %n"><l>F+F+F</l><list><block s="reportNewList"><list><l>F</l><l>F-F+F</l></list></block></list><l>6</l><l>6</l><l>120</l><l></l></custom-block></script><script x="634" y="437"><block s="gotoXY"><l>0</l><l>-160</l><comment w="232" collapsed="true">Square Sierpiński</comment></block><block s="clear"></block><block s="setHeading"><l>90</l></block><custom-block s="draw L-System axiom %s with rewrite rules %mult%s for %n iterations with step size %n angle %n and length factor %n"><l>F+XF+F+XF</l><list><block s="reportNewList"><list><l>X</l><l>XF-F+F-XF+F+XF-F+F-X</l></list></block></list><l>5</l><l>2.5</l><l>90</l><l></l></custom-block></script><script x="629" y="613"><block s="gotoXY"><l>-160</l><l>-160</l><comment w="232" collapsed="true">Crystal</comment></block><block s="clear"></block><block s="setHeading"><l>90</l></block><custom-block s="draw L-System axiom %s with rewrite rules %mult%s for %n iterations with step size %n angle %n and length factor %n"><l>F+F+F+F</l><list><block s="reportNewList"><list><l>F</l><l>FF+F++F+F</l></list></block></list><l>4</l><l>4</l><l>90</l><l></l></custom-block></script><comment x="10" y="10" w="235.9499969482422" collapsed="false">All L-Systems taken from http://paulbourke.net/fractals/lsys/</comment><script x="42" y="642"><block s="gotoXY"><l>-200</l><l>0</l><comment w="90" collapsed="true">fractal tree</comment></block><block s="clear"></block><block s="setHeading"><l>90</l></block><custom-block s="draw L-System axiom %s with rewrite rules %mult%s for %n iterations with step size %n angle %n and length factor %n"><l>FX</l><list><block s="reportNewList"><list><l>X</l><l>&gt;[-FX]+FX</l></list></block></list><l>10</l><l>100</l><l>40</l><l>0.68</l></custom-block></script><script x="607.3000049591064" y="772.6666666666665"><block s="gotoXY"><l>-150</l><l>-90</l><comment w="90" collapsed="true">Koch snowflake</comment></block><block s="clear"></block><block s="setHeading"><l>90</l></block><custom-block s="draw L-System axiom %s with rewrite rules %mult%s for %n iterations with step size %n angle %n and length factor %n"><l>F++F++F</l><list><block s="reportNewList"><list><l>F</l><l>F-F++F-F</l></list></block></list><l>5</l><l>1.25</l><l>60</l><l></l></custom-block></script><script x="42.300004959106445" y="787.8333333333331"><block s="gotoXY"><l>-190</l><l>160</l><comment w="90" collapsed="true">sierpiński curve</comment></block><block s="clear"></block><block s="setHeading"><l>90</l></block><custom-block s="draw L-System axiom %s with rewrite rules %mult%s for %n iterations with step size %n angle %n and length factor %n"><l>YF</l><list><block s="reportNewList"><list><l>X</l><l>YF+XF+Y</l></list></block><block s="reportNewList"><list><l>Y</l><l>XF-YF-X</l></list></block></list><l>7</l><l>3</l><l>60</l><l></l></custom-block></script><script x="28" y="438"><block s="gotoXY"><l>-200</l><l>0</l><comment w="141" collapsed="true">tree</comment></block><block s="clear"></block><block s="setHeading"><l>90</l></block><custom-block s="draw L-System axiom %s with rewrite rules %mult%s for %n iterations with step size %n angle %n and length factor %n"><l>a</l><list><block s="reportNewList"><list><l>F</l><l>&gt;F&lt;</l></list></block><block s="reportNewList"><list><l>a</l><l>F[+x]Fb</l></list></block><block s="reportNewList"><list><l>b</l><l>F[-y]Fa</l></list></block><block s="reportNewList"><list><l>x</l><l>a</l></list></block><block s="reportNewList"><list><l>y</l><l>b</l></list></block></list><l>10</l><l>5</l><l>45</l><l>1.28</l></custom-block></script><script x="48.300004959106445" y="955.6666666666665"><block s="gotoXY"><l>-100</l><l>-130</l><comment w="90" collapsed="true">Pentaplexity</comment></block><block s="clear"></block><block s="setHeading"><l>90</l></block><custom-block s="draw L-System axiom %s with rewrite rules %mult%s for %n iterations with step size %n angle %n and length factor %n"><l>F++F++F++F++F</l><list><block s="reportNewList"><list><l>F</l><l>F++F++F|F-F++F</l></list></block></list><l>4</l><l>4</l><l>36</l><l></l></custom-block></script><script x="596.3000049591064" y="948.5"><block s="gotoXY"><l>80</l><l>-45</l><comment w="90" collapsed="true">dragon</comment></block><block s="clear"></block><block s="setHeading"><l>90</l></block><custom-block s="draw L-System axiom %s with rewrite rules %mult%s for %n iterations with step size %n angle %n and length factor %n"><l>FX</l><list><block s="reportNewList"><list><l>X</l><l>X+YF+</l></list></block><block s="reportNewList"><list><l>Y</l><l>-FX-Y</l></list></block></list><l>12</l><l>3</l><l>90</l><l></l></custom-block></script><script x="48.300004959106445" y="1152.5"><block s="setSize"><l>.1</l><comment w="90" collapsed="false">My own Sierpiński</comment></block><block s="gotoXY"><l>-150</l><l>-130</l></block><block s="clear"></block><block s="setHeading"><l>90</l></block><custom-block s="draw L-System axiom %s with rewrite rules %mult%s for %n iterations with step size %n angle %n and length factor %n"><l>F+F+F+F</l><list><block s="reportNewList"><list><l>F</l><l>F+F+F+FF</l></list></block></list><l>5</l><l>10</l><l>120</l><l>2</l></custom-block><block s="setSize"><l>1</l></block></script><script x="684" y="1176.333333333333"><block s="gotoXY"><l>0</l><l>0</l></block><block s="clear"></block><block s="setHeading"><l>90</l></block><custom-block s="draw L-System axiom %s with rewrite rules %mult%s for %n iterations with step size %n angle %n and length factor %n"><l>F</l><list><block s="reportNewList"><list><l>F</l><l>F+&gt;F</l></list></block></list><l>5</l><l>10</l><l>120</l><l>1.2</l></custom-block></script></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="L-Systems" app="Snap! 7, https://snap.berkeley.edu" version="2"></media></snapdata>