<snapdata remixID="10135194"><project name="Rose Golick &amp; Thomas Fuller - U2L13 - Tic-Tac-Toe (Part 3 )" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><stage 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%s"><l>x</l></custom-block><script><block s="goToLayer"><l><option>front</option></l></block><block s="doSetVar"><l>Game over</l><block s="reportBoolean"><l><bool>true</bool></l></block></block><block s="doSayFor"><l>X won!</l><l>2</l></block></script></block><block s="doIf"><custom-block s="won? %s"><l>o</l></custom-block><script><block s="goToLayer"><l><option>front</option></l></block><block s="doSetVar"><l>Game over</l><block s="reportBoolean"><l><bool>true</bool></l></block></block><block s="doSayFor"><l>O won!</l><l>2</l></block></script></block><block s="doIf"><custom-block s="tie"></custom-block><script><block s="goToLayer"><l><option>front</option></l></block><block s="doSetVar"><l>Game over</l><block s="reportBoolean"><l><bool>true</bool></l></block></block><block s="doSayFor"><l>Tie game!</l><l>2</l></block></script></block></script></block-definition></blocks><variables><variable name="X&apos;s turn?"><bool>false</bool></variable><variable name="y&apos;s turn?"><bool>true</bool></variable><variable name="board"><list struct="atomic" id="900">X,O,O,O,O,X,X,X,9</list></variable><variable name="possible winning triples"><list id="901"><item><list struct="atomic" id="902">1,2,3</list></item><item><list struct="atomic" id="903">4,5,6</list></item><item><list struct="atomic" id="904">7,8,9</list></item><item><list struct="atomic" id="905">1,4,7</list></item><item><list struct="atomic" id="906">2,5,8</list></item><item><list struct="atomic" id="907">3,6,9</list></item><item><list struct="atomic" id="908">1,5,9</list></item><item><list struct="atomic" id="909">3,5,7</list></item></list></variable><variable name="Game over"><bool>false</bool></variable></variables></project><media name="Rose Golick & Thomas Fuller - U2L13 - Tic-Tac-Toe (Part 3 )" app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>