<snapdata remixID="11222899"><project name="Geometric Puzzles" app="Snap! 7, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,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select="1"><scene name="Geometric Puzzles"><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" 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" 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