<snapdata remixID="15154690"><project name="U5L4: Unsolvable &amp; Undecidable Problems" app="Snap! 11.0.8, https://snap.berkeley.edu" version="2"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><scenes select="1"><scene name="U5L4: Unsolvable &amp; Undecidable Problems"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="num %&apos;num&apos; odd?" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s" initial="1"></input></inputs><script><block s="doIf"><block s="reportVariadicEquals"><list><block s="reportModulus"><block var="num"/><l>2</l></block><l>0</l></list></block><script><block s="doReport"><block s="reportBoolean"><l><bool>false</bool></l></block></block></script><list></list></block><block s="doReport"><block s="reportBoolean"><l><bool>true</bool></l></block></block></script></block-definition></blocks><primitives></primitives><stage name="Stage" width="480" height="360" costume="1" 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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id="31"><item><ref mediaID="U5L4: Unsolvable &amp; Undecidable Problems_Stage_cst_Untitled"></ref></item></list></costumes><sounds><list struct="atomic" id="32"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites select="1"><watcher var="num" style="normal" x="13.59773371104825" y="13.597733711048136" color="243,118,29"/><sprite name="Sprite" idx="1" x="-62" y="-0.5" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="1" color="80,80,80,1" pen="tip" id="38"><costumes><list id="39"><item><ref mediaID="U5L4: Unsolvable &amp; Undecidable Problems_Sprite_cst_Untitled"></ref></item></list></costumes><sounds><list struct="atomic" id="40"></list></sounds><blocks></blocks><variables></variables><scripts><script x="93" y="47.33333333333334"><block s="receiveGo"></block><block s="doAsk"><l>What number do you want to determine if it is even or odd?</l></block><block s="doSetVar"><l>num</l><block s="getLastAnswer"></block></block><block s="doIfElse"><block s="reportVariadicEquals"><list><custom-block s="num %s odd?"><block var="num"/></custom-block><block s="reportBoolean"><l><bool>true</bool></l></block></list></block><script><block s="doSayFor"><l>It&apos;s odd!</l><l>2</l></block></script><script><block s="doSayFor"><l>It&apos;s even!</l><l>2</l></block></script></block></script></scripts></sprite></sprites></stage><variables><variable name="num"><l>8</l></variable></variables></scene></scenes></project><media name="U5L4: Unsolvable & Undecidable Problems" app="Snap! 11.0.8, https://snap.berkeley.edu" version="2"><costume name="Untitled" center-x="240" center-y="180" 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" mediaID="U5L4: Unsolvable &amp; Undecidable Problems_Stage_cst_Untitled"/><costume name="Untitled" center-x="77" center-y="92.5" 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" 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