<snapdata remixID="9356861"><project name="U7L2-TriangleFractal" app="Snap! 5.4, http://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" codify="false" inheritance="true" sublistIDs="false" scheduled="false" 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Usee the Boolean to switch.</comment></custom-block></script><script x="26" y="564"><custom-block s="Take it Further A Level %n Size %n Scale Factor %n With Angle Increments of %n Degrees &amp; turn a total of %n Degrees"><l>3</l><l>50</l><l>0.5</l><l>2</l><l>60</l><comment w="90" collapsed="false">Take it further A animation</comment></custom-block></script><script x="28" y="441"><custom-block s="If there is time (3) STF Level %n Size %n Scale Factor %n"><l>4</l><l>50</l><l>0.5</l><comment w="90" collapsed="false">Third if there is time experiment.</comment></custom-block></script><script x="22" y="357"><custom-block s="If there is time (2) STF Level %n Size %n Scale Factor %n"><l>4</l><l>50</l><l>0.5</l><comment w="90" collapsed="false">Second if there is time experiment.</comment></custom-block></script><script x="15" y="197"><custom-block s="Draw a Triangle Fractal Level %n Size %n Angle %n Scale Factor %n"><l>4</l><l>50</l><l>0</l><l>.5</l><comment w="193" collapsed="false">Original Fractal Block. Angles are based on the unit circle, and not Snap! 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