<snapdata remixID="9651867"><project name="2021 U2L4p1 The Mod Operator (solution file)" app="Snap! 6, https://snap.berkeley.edu" version="1"><notes></notes><thumbnail>data:image/png;base64,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</thumbnail><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" scheduled="false" id="1"><pentrails>data:image/png;base64,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</pentrails><costumes><list struct="atomic" id="2"></list></costumes><sounds><list struct="atomic" id="3"></list></sounds><variables></variables><blocks></blocks><scripts></scripts><sprites><sprite name="Sprite" idx="1" x="167.886605755485" y="5.468603910737077" heading="90" scale="1" volume="100" pan="0" rotation="1" draggable="true" costume="0" color="230,168,34,1" pen="tip" id="8"><costumes><list struct="atomic" id="9"></list></costumes><sounds><list struct="atomic" id="10"></list></sounds><blocks></blocks><variables></variables><scripts><comment x="18.18181818181818" y="18.18181818181818" w="524.5454545454545" collapsed="false">Updated by Firstname Lastname on 10/2/20&#xD;2021 U2L4p1 The Mod Operator (solution file)&#xD;Unit 2 Lab 4: Making Computers Do Math, Page 1 &gt; The Mod Operator</comment><comment x="18.18181818181818" y="94.81818181818156" w="524.5454545454545" collapsed="false">1.0 Start a new project. Save it as &quot;U2L4-MathLibrary&quot;</comment><comment x="18.18181818181818" y="147.4545454545449" w="112.72727272727272" collapsed="true">U2L4-MathLibrary</comment><comment x="18.18181818181818" y="178.09090909090835" w="524.5454545454545" collapsed="false">2.0 Experiment with the () mod () block.&#xD;2.i Try various inputs.&#xD;2.ii Keep the second number constant, and try various inputs for the first number.&#xD;2.iii Form a hypothesis. What do you notice?</comment><script x="18.18181818181818" y="266.72727272727235"><block s="reportModulus"><l>17</l><l>5</l></block></script><script x="18.18181818181818" y="298.36363636363575"><block s="reportModulus"><l>15</l><l>5</l></block></script><script x="18.18181818181818" y="329.99999999999955"><block s="reportProduct"><l>3</l><block s="reportSum"><l>5</l><l>4</l></block></block></script><script x="18.18181818181818" y="365.636363636363"><block s="reportSum"><block s="reportProduct"><l>3</l><l>5</l></block><l>4</l></block></script><comment x="18.18181818181818" y="401.2727272727265" w="524.5454545454545" collapsed="false">3.0 Use mod to build a is () divisible by () ? predicate that tests for divisibility.</comment><script x="18.18181818181818" y="453.9090909090902"><custom-block s="is %n divisible by %n ?"><l></l><l></l><comment w="174.66666666666666" collapsed="true">1.3, look inside for definition.</comment></custom-block></script><script x="18.18181818181818" y="487.5454545454534"><custom-block s="is %n divisible by %n ?"><l>15</l><l>3</l></custom-block></script><script x="18.18181818181818" y="519.1818181818172"><custom-block s="is %n divisible by %n ?"><l>15</l><l>6</l></custom-block></script><comment x="18.18181818181818" y="550.8181818181811" w="524.5454545454545" collapsed="false">4.0 Use this divisible by? predicate to build a predicate that tests whether its input is even (divisible by 2).</comment><script x="18.18181818181818" y="603.4545454545447"><custom-block s="even? %n"><l></l><comment w="53.333333333333336" collapsed="true">1.4</comment></custom-block></script><script x="18.18181818181818" y="637.0909090909088"><custom-block s="even? %n"><l>-22</l></custom-block></script><script x="18.18181818181818" y="668.7272727272726"><custom-block s="even? %n"><l>7</l></custom-block></script><comment x="18.18181818181818" y="700.363636363636" w="524.5454545454545" collapsed="false">5.0 Save you work</comment><comment x="18.18181818181818" y="752.9999999999997" w="524.5454545454545" collapsed="false">6.0 Self-Check Question&#xD;Algorithms that look the same may have different results. The following incomplete code fragment was designed to test if number is odd:&#xD;&#xD;IF (MISSING CONDITION)&#xD;{&#xD;  DISPLAY &quot;It is odd.&quot;&#xD;}</comment><script x="18.18181818181818" y="889.6363636363634"><block s="reportModulus"><l>23</l><l>1</l><comment w="429.09090909090907" collapsed="false">MOD returns the remainder when the first input is divided by the second. Whether a number is odd or even depends on divisibility by 2.</comment></block></script><script x="18.18181818181818" y="957.2727272727273"><block s="reportModulus"><l>23</l><l>1</l><comment w="429.09090909090907" collapsed="false">MOD returns the remainder when the first input is divided by the second. Whether a number is odd or even depends on divisibility by 2.</comment></block></script><script x="18.18181818181818" y="1024.9090909090905"><block s="reportModulus"><l>23</l><l>2</l><comment w="429.09090909090907" collapsed="false">Correct! number MOD 2 returns the remainder when number is divided by 2. If number MOD 2 is 1, then the number is odd.</comment></block></script><script x="18.18181818181818" y="1092.5454545454547"><block s="reportModulus"><l>23</l><l>2</l><comment w="429.09090909090907" collapsed="false">number MOD 2 returns the remainder when number is divided by 2. If that remainder is zero, is the number odd or even?</comment></block></script><script x="18.18181818181818" y="1160.181818181818"><block s="doIf"><block s="reportEquals"><block s="reportModulus"><l>23</l><l>2</l></block><l>1</l></block><script><block s="doSayFor"><l>It is odd</l><l>2</l></block></script></block></script><comment x="18.18181818181818" y="1235.8181818181813" w="524.5454545454545" collapsed="false">7.0 Self-Check Question&#xD;What&apos;s the value of 11 mod (2 + 3)?</comment><script x="18.18181818181818" y="1300.4545454545453"><block s="reportModulus"><l>11</l><block s="reportSum"><l>2</l><l>3</l></block></block></script><comment x="18.18181818181818" y="1336.0909090909092" w="524.5454545454545" collapsed="false">8.0 Talk with Your Partner&#xD; Is it true that (12 MOD 2) &gt; (11 MOD 2)? Explain your reasoning.&#xD;&#xD;&#xD;&#xD;</comment><script x="18.18181818181818" y="1448.727272727273"><block s="reportModulus"><l>12</l><l>2</l></block></script><script x="18.18181818181818" y="1480.3636363636367"><block s="reportModulus"><l>11</l><l>2</l></block></script><script x="18.18181818181818" y="1512.0000000000005"><block s="reportGreaterThan"><block s="reportModulus"><l>12</l><l>2</l></block><block s="reportModulus"><l>11</l><l>2</l></block></block></script><comment x="18.18181818181818" y="1547.6363636363644" w="524.5454545454545" collapsed="false">If There is Time...&#xD;9.0 Build a predicate that tests whether its input is an integer. You may find round () useful.</comment><script x="18.18181818181818" y="1612.272727272728"><block s="reportRound"><l>4</l></block></script><script x="18.18181818181818" y="1643.9090909090917"><custom-block s="integer? %n"><l>4</l><comment w="67.33333333333333" collapsed="true">1.9 (ITIT)</comment></custom-block></script><script x="18.18181818181818" y="1677.5454545454554"><custom-block s="integer? %n"><l>4.1</l><comment w="67.33333333333333" collapsed="true">1.9 (ITIT)</comment></custom-block></script><comment x="18.18181818181818" y="1711.181818181819" w="524.5454545454545" collapsed="false">Take it Further...&#xD;A.0 Invent Boolean expressions for these pictures:&#xD;a.&#xD;b.&#xD;c.&#xD;d.&#xD;e.&#xD;f.</comment><comment x="18.18181818181818" y="1847.8181818181833" w="180.9090909090909" collapsed="false">when up arrow pressed show apple&#xD;when down arrow pressed hide apple</comment><script x="18.18181818181818" y="1912.4545454545464"><block s="clear"><comment w="232.66666666666666" collapsed="false">This is the script for TIF A; the actual TIF is to build the Boolean expressions that go in the IF block:</comment></block><block s="up"></block><block s="doForever"><script><block s="doGotoObject"><l><option>random position</option></l></block><block s="doIfElse"><block s="reportEquals"><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="xPosition"></block><l>10</l></block></block><l>10</l></block><l>0</l><comment w="72.72727272727272" collapsed="true">Picture a.</comment></block><script><block s="setColor"><color>143,86,227,1</color></block></script><script><block s="setColor"><color>230,168,34,1</color></block></script></block><custom-block s="make a point"></custom-block></script></block></script><script x="18.18181818181818" y="2136.5454545454554"><block s="clear"><comment w="232.66666666666666" collapsed="false">This is the script for TIF A; the actual TIF is to build the Boolean expressions that go in the IF block:</comment></block><block s="up"></block><block s="doForever"><script><block s="doGotoObject"><l><option>random position</option></l></block><block s="doIfElse"><block s="reportEquals"><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="xPosition"></block><l>10</l></block></block><l>10</l></block><l>0</l><comment w="72.72727272727272" collapsed="true">Picture a.</comment></block><script><block s="setColor"><color>143,86,227,1</color></block></script><script><block s="setColor"><color>230,168,34,1</color></block></script></block><custom-block s="make a point"></custom-block></script></block></script><script x="18.18181818181818" y="2360.6363636363644"><block s="clear"><comment w="232.66666666666666" collapsed="false">This is the script for TIF A; the actual TIF is to build the Boolean expressions that go in the IF block:</comment></block><block s="up"></block><block s="doForever"><script><block s="doGotoObject"><l><option>random position</option></l></block><block s="doIfElse"><block s="reportEquals"><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="xPosition"></block><l>100</l></block></block><l>2</l></block><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="yPosition"></block><l>100</l></block></block><l>2</l></block><comment w="74.48484848484843" collapsed="true">Picture b.</comment></block><script><block s="setColor"><color>143,86,227,1</color></block></script><script><block s="setColor"><color>230,168,34,1</color></block></script></block><custom-block s="make a point"></custom-block></script></block></script><script x="18.18181818181818" y="2611.4848484848494"><block s="clear"><comment w="232.66666666666666" collapsed="false">This is the script for TIF A; the actual TIF is to build the Boolean expressions that go in the IF block:</comment></block><block s="up"></block><block s="doForever"><script><block s="doGotoObject"><l><option>random position</option></l></block><block s="doIfElse"><block s="reportEquals"><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="xPosition"></block><l>100</l></block></block><l>3</l></block><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="yPosition"></block><l>100</l></block></block><l>3</l></block><comment w="72.72727272727272" collapsed="true">Picture c.</comment></block><script><block s="setColor"><color>143,86,227,1</color></block></script><script><block s="setColor"><color>230,168,34,1</color></block></script></block><custom-block s="make a point"></custom-block></script></block></script><script x="18.18181818181818" y="2862.3333333333344"><block s="clear"><comment w="232.66666666666666" collapsed="false">This is the script for TIF A; the actual TIF is to build the Boolean expressions that go in the IF block:</comment></block><block s="up"></block><block s="doForever"><script><block s="doGotoObject"><l><option>random position</option></l></block><block s="doIfElse"><block s="reportEquals"><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="reportRelationTo"><l><option>direction</option></l><l>apple</l></block><l>20</l></block></block><l>2</l></block><l>0</l><comment w="91.2058179450755" collapsed="true">Picture d.</comment></block><script><block s="setColor"><color>143,86,227,1</color></block></script><script><block s="setColor"><color>230,168,34,1</color></block></script></block><custom-block s="make a point"></custom-block></script></block></script><script x="18.18181818181818" y="3090.5757575757575"><block s="clear"><comment w="232.66666666666666" collapsed="false">This is the script for TIF A; the actual TIF is to build the Boolean expressions that go in the IF block:</comment></block><block s="up"></block><block s="doForever"><script><block s="doGotoObject"><l><option>random position</option></l></block><block s="doIfElse"><block s="reportEquals"><block s="reportModulus"><block s="reportRound"><block s="reportQuotient"><block s="reportRelationTo"><l><option>distance</option></l><l>apple</l></block><l>20</l></block></block><l>2</l></block><l>0</l><comment w="86.30303030303035" collapsed="true">Picture e.</comment></block><script><block s="setColor"><color>143,86,227,1</color></block></script><script><block s="setColor"><color>230,168,34,1</color></block></script></block><custom-block s="make a point"></custom-block></script></block></script><script x="18.18181818181818" y="3318.818181818182"><block s="clear"><comment w="232.66666666666666" collapsed="false">This is the script for TIF A; the actual TIF is to build the Boolean expressions that go in the IF block:</comment></block><block s="up"></block><block s="doForever"><script><block s="doGotoObject"><l><option>random position</option></l></block><block s="doIfElse"><block s="reportGreaterThan"><block s="reportRelationTo"><l><option>distance</option></l><l>apple</l></block><block s="reportRelationTo"><l><option>direction</option></l><l>apple</l></block><comment w="89.03030303030297" collapsed="true">Picture f.</comment></block><script><block s="setColor"><color>143,86,227,1</color></block></script><script><block s="setColor"><color>230,168,34,1</color></block></script></block><custom-block s="make a point"></custom-block></script></block></script></scripts></sprite><sprite name="apple" idx="2" x="0.5801541425814781" y="-1.9130470685385006" heading="90" scale="0.75" volume="100" pan="0" rotation="1" draggable="true" costume="1" color="0,150.45,132.39599999999996,1" pen="tip" id="328"><costumes><list id="329"><item><costume name="apple" center-x="31" center-y="31.5" image="data:image/svg+xml;base64,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" id="330"/></item></list></costumes><sounds><list struct="atomic" id="331"></list></sounds><blocks></blocks><variables></variables><scripts><script x="35.66666666666668" y="30.666666666666654"><block s="receiveKey"><l><option>up arrow</option></l></block><block s="show"></block></script><script x="39.33333333333334" y="90.00000000000001"><block s="receiveKey"><l><option>down arrow</option></l></block><block s="hide"></block></script><script x="42.33333333333333" y="171.33333333333337"><block s="setScale"><l>75</l></block></script></scripts></sprite></sprites></stage><hidden></hidden><headers></headers><code></code><blocks><block-definition s="is %&apos;big&apos; divisible by %&apos;small&apos; ?" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportEquals"><block s="reportModulus"><block var="big"/><block var="small"/></block><l>0</l></block></block></script></block-definition><block-definition s="even? %&apos;number&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><custom-block s="is %n divisible by %n ?"><block var="number"/><l>2</l></custom-block></block></script></block-definition><block-definition s="integer? %&apos;number&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportEquals"><block var="number"/><block s="reportRound"><block var="number"/></block></block></block></script></block-definition><block-definition s="%&apos;a&apos; ≤ %&apos;b&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportOr"><block s="reportLessThan"><block var="a"/><block var="b"/></block><block s="reportEquals"><block var="a"/><block var="b"/></block></block></block></script></block-definition><block-definition s="%&apos;a&apos; ≥ %&apos;b&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportOr"><block s="reportGreaterThan"><block var="a"/><block var="b"/></block><block s="reportEquals"><block var="a"/><block var="b"/></block></block></block></script></block-definition><block-definition s="%&apos;a&apos; ≠ %&apos;b&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportNot"><block s="reportEquals"><block var="a"/><block var="b"/></block></block></block></script></block-definition><block-definition s="is %&apos;mid&apos; between %&apos;low&apos; and %&apos;high&apos; ?" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportAnd"><custom-block s="%s ≥ %s"><block var="mid"/><block var="low"/></custom-block><custom-block s="%s ≤ %s"><block var="mid"/><block var="high"/></custom-block></block></block></script><scripts><comment x="14.666666666666664" y="88.8" w="304.6666666666667" collapsed="false">As the lab says, it&apos;s okay to use &quot;&gt;&quot; and &quot;&lt;&quot; instead of &quot;≥&quot; and &quot;≤.&quot;</comment></scripts></block-definition><block-definition s="odd? %&apos;number&apos;" type="predicate" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportNot"><custom-block s="is %n divisible by %n ?"><block var="number"/><l>2</l></custom-block></block></block></script></block-definition><block-definition s="divisors of %&apos;number&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportKeep"><block s="reifyPredicate"><autolambda><custom-block s="is %n divisible by %n ?"><block var="number"/><l></l></custom-block></autolambda><list></list></block><block s="reportNumbers"><l>1</l><block var="number"/></block></block></block></script></block-definition><block-definition s="number of divisors %&apos;number&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportListLength"><custom-block s="divisors of %n"><block var="number"/></custom-block></block></block></script></block-definition><block-definition s="maximum of %&apos;a&apos; and %&apos;b&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportIfElse"><block s="reportGreaterThan"><block var="a"/><block var="b"/></block><block var="a"/><block var="b"/></block></block></script><scripts><comment x="16" y="87.46666666666665" w="246.66666666666669" collapsed="false">The &quot;reporter IF&quot; used here is the simplest and most elegant solution, and you should show it to students when you debrief this lab, but you&apos;re more likely to get commands, e.g. this:</comment><script x="23" y="172.46666666666667"><block s="doIfElse"><block s="reportGreaterThan"><block var="a"/><block var="b"/></block><script><block s="doReport"><block var="a"/></block></script><script><block s="doReport"><block var="b"/></block></script></block></script></scripts></block-definition><block-definition s="minimum of %&apos;a&apos; and %&apos;b&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportIfElse"><block s="reportLessThan"><block var="a"/><block var="b"/></block><block var="a"/><block var="b"/></block></block></script></block-definition><block-definition s="maximum of list %&apos;data&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportCombine"><block var="data"/><block s="reifyReporter"><autolambda><custom-block s="maximum of %n and %n"><l></l><l></l></custom-block></autolambda><list></list></block></block></block></script></block-definition><block-definition s="minimum of list %&apos;data&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportCombine"><block var="data"/><block s="reifyReporter"><autolambda><custom-block s="minimum of %n and %n"><l></l><l></l></custom-block></autolambda><list></list></block></block></block></script></block-definition><block-definition s="sum of list %&apos;data&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportCombine"><block var="data"/><block s="reifyReporter"><autolambda><block s="reportSum"><l></l><l></l></block></autolambda><list></list></block></block></block></script></block-definition><block-definition s="average of list %&apos;data&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportQuotient"><custom-block s="sum of list %l"><block var="data"/></custom-block><block s="reportListLength"><block var="data"/></block></block></block></script><scripts><comment x="14" y="88.8" w="289.3333333333333" collapsed="false">Important note:  It does NOT work to make a block that takes the average of two numbers and then do</comment><script x="19" y="151.13333333333333"><block s="doReport"><block s="reportCombine"><block var="data"/><block s="reifyReporter"><autolambda><custom-block s="average of %n and %n"><l></l><l></l></custom-block></autolambda><list></list></block></block></block></script><script x="14.999999999999998" y="273.8"><block s="reportCombine"><block s="reportNewList"><list><l>5</l><l>100</l><l>200</l></list></block><block s="reifyReporter"><autolambda><custom-block s="average of %n and %n"><l></l><l></l></custom-block></autolambda><list></list></block></block></script><script x="15.333333333333332" y="306.46666666666664"><block s="reportCombine"><block s="reportNewList"><list><l>200</l><l>100</l><l>5</l></list></block><block s="reifyReporter"><autolambda><custom-block s="average of %n and %n"><l></l><l></l></custom-block></autolambda><list></list></block></block></script><comment x="18.333333333333332" y="190.80000399999997" w="303.3333333333333" collapsed="false">This will tempt students because it follows the pattern of the other exercises so far on this page.  But COMBINE can be used only with associative operators, which AVERAGE isn&apos;t.  The last number to be averaged in will have too much influence.  Try these:</comment></scripts></block-definition><block-definition s="average of %&apos;a&apos; and %&apos;b&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportQuotient"><block s="reportSum"><block var="a"/><block var="b"/></block><l>2</l></block></block></script></block-definition><block-definition s="greatest common divisor of %&apos;a&apos; and %&apos;b&apos;" type="reporter" category="operators"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportListItem"><l><option>last</option></l><custom-block s="intersection %l %l"><custom-block s="divisors of %n"><block var="a"/></custom-block><custom-block s="divisors of %n"><block var="b"/></custom-block></custom-block></block></block></script><scripts><comment x="12" y="88.8" w="410" collapsed="false">The expected, and perfectly correct, solution would be</comment><script x="8" y="136.13333333333333"><block s="doReport"><custom-block s="maximum of list %l"><custom-block s="intersection %l %l"><custom-block s="divisors of %n"><block var="a"/></custom-block><custom-block s="divisors of %n"><block var="b"/></custom-block></custom-block></custom-block></block></script><comment x="12" y="173.73333333333338" w="411.3333333333333" collapsed="false">But DIVISORS OF reports a list of the divisors /in order/, and INTERSECTION doesn&apos;t change that, so we already know that the biggest value is at the end of the list.</comment></scripts></block-definition><block-definition s="intersection %&apos;lista&apos; %&apos;listb&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%l"></input><input type="%l"></input></inputs><script><block s="doReport"><block s="reportKeep"><block s="reifyPredicate"><autolambda><block s="reportListContainsItem"><block var="listb"/><l></l></block></autolambda><list></list></block><block var="lista"/></block></block></script><scripts><comment x="10.666666666666666" y="92.8" w="314.6666666666667" collapsed="false">This solution is a little counterintuitive, because it treats the two lists asymmetrically.  We start with LISTA and keep items from it that are also in LISTB.  So, expect students to have trouble thinking of this solution.</comment></scripts></block-definition><block-definition s="make a point" type="command" category="looks"><header></header><code></code><translations></translations><inputs></inputs><script><block s="setSize"><l>5</l></block><block s="down"></block><block s="forward"><l>0</l></block><block s="up"></block></script></block-definition></blocks><variables></variables></project><media name="2021 U2L4p1 The Mod Operator (solution file)" app="Snap! 6, https://snap.berkeley.edu" version="1"></media></snapdata>