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</pentrails><costumes><list struct="atomic" id="7"></list></costumes><sounds><list struct="atomic" id="8"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><sprite name="Sprite" idx="1" x="11.535615681889112" y="-65.85490833040728" heading="330" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="80,80,80,1" pen="tip" id="13"><costumes><list struct="atomic" id="14"></list></costumes><sounds><list struct="atomic" id="15"></list></sounds><blocks></blocks><variables></variables><scripts><script x="61.910569105691025" y="67.22764227642278"><block s="receiveGo"><comment w="89.99999999999999" collapsed="false">This almost makes. a square but the angle would have to be fixed to 90 degrees. This test case needs to be corrected.</comment></block><block s="down"></block><block s="doRepeat"><l>4</l><script><block s="forward"><l>50</l></block><block s="turn"><l>80</l></block></script></block></script></scripts></sprite></sprites></stage><variables></variables></scene></scenes></project><media name="testCasesStarterForAssignment_SYDNEYINCE" app="Snap! 11.0.5, https://snap.berkeley.edu" version="2"></media></snapdata>