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s="setVolume"><block var="i"/></block><block s="doChangeVar"><l>i</l><block s="reportMonadic"><l><option>neg</option></l><block s="reportQuotient"><block var="max volume"/><block var="release"/></block></block></block></script></block><block s="stopFreq"></block></script></scripts></sprite></sprites></stage><variables><variable name="attack"><l>8</l></variable><variable name="release"><l>100</l></variable><variable name="frequency"><l>283</l></variable><variable name="hold"><l>132</l></variable></variables></scene></scenes></project><media name="Harmonic Series - Random instrument" app="Snap! 10, https://snap.berkeley.edu" version="2"><costume name="Untitled" center-x="156" center-y="139" 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