<snapdata remixID="11871497"><project name="Lab 2.1 - Squares and Triangles Redux" app="Snap! 7, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><scenes select="1"><scene name="Lab 2.1 - Squares and Triangles Redux"><notes></notes><hidden></hidden><headers></headers><code></code><blocks></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" id="5"><pentrails>data:image/png;base64,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</pentrails><costumes><list struct="atomic" id="6"></list></costumes><sounds><list struct="atomic" id="7"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="133.3870195104364" y="-39.84019883213949" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="243,85,255,1" pen="tip" id="12"><costumes><list struct="atomic" id="13"></list></costumes><sounds><list struct="atomic" id="14"></list></sounds><blocks></blocks><variables></variables><scripts><script x="19" y="13.333333333333343"><block s="receiveKey"><l><option>enter</option></l><list></list></block><block s="clear"></block></script><script x="21" y="85.33333333333334"><block s="receiveKey"><l><option>1</option></l><list></list></block><block s="changeSize"><l>5</l></block><block s="setColor"><color>145,26,68,1</color></block><block s="down"></block><block s="doRepeat"><l>10</l><script><block s="forward"><l>80</l></block><block s="turn"><l>36</l></block></script></block><block s="doSayFor"><l>Decagon!</l><l>2</l></block></script><script x="233" y="90.33333333333334"><block s="receiveKey"><l><option>2</option></l><list></list></block><block s="changeSize"><l>2</l></block><block s="setColor"><color>0,27,217,1</color></block><block s="down"></block><block s="doRepeat"><l>36</l><script><block s="forward"><l>10</l></block><block s="turn"><l>10</l></block></script></block><block s="doSayFor"><l>Circle!</l><l>2</l></block></script><script x="430" y="93.33333333333334"><block s="receiveKey"><l><option>3</option></l><list></list></block><block s="setSize"><l>1</l></block><block s="setColor"><color>243,85,255,1</color></block><block s="down"></block><block s="doRepeat"><l>4</l><script><block s="forward"><l>50</l></block><block s="turn"><l>90</l></block></script></block><block s="doSayFor"><l>Square</l><l>2</l></block></script></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="Lab 2.1 - Squares and Triangles Redux" app="Snap! 7, https://snap.berkeley.edu" version="2"></media></snapdata>