<snapdata remixID="12227539"><project name="ParineetSahota-rock paper scissors game" app="Snap! 7, https://snap.berkeley.edu" 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</thumbnail><scenes select="1"><scene name="ParineetSahota-rock paper scissors game"><notes></notes><hidden></hidden><headers></headers><code></code><blocks><block-definition s="reshape as %&apos;shape&apos; $⍴-1-255-255-0 items of %&apos;data&apos;" type="reporter" category="lists"><comment x="0" y="0" w="180" collapsed="false">The first input is a shape list as in&#xD;SHAPE OF.  The output is an array with those dimensions containing  the atomic items of the second input,&#xD;repeating values if more are needed.</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input><input type="%l"></input></inputs><script><block s="doReport"><block s="reportReshape"><block var="data"/><block var="shape"/></block></block></script></block-definition><block-definition s="shape of $⍴-1-255-255-0 %&apos;data&apos;" type="reporter" category="lists"><comment x="0" y="0" w="310" collapsed="false">Reports a flat list of the maximum size of the input array along&#xD;each dimension: number of rows, number of columns, etc.&#xD;&quot;Maximum&quot; because it works even if the array isn&apos;t uniformly shaped.</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportListAttribute"><l><option>dimensions</option></l><block var="data"/></block></block></script></block-definition><block-definition s="max %&apos;a&apos; $⌈-1-255-255-0 %&apos;b&apos;" type="reporter" category="operators"><comment x="0" y="0" w="150.66666666666666" collapsed="false">Reports the greater of its two inputs. Works on strings too.</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportVariadicMax"><list><block var="a"/><block var="b"/></list></block></block></script></block-definition><block-definition s="flatten (ravel) $,-1-255-255-0 %&apos;data&apos;" type="reporter" category="lists"><comment x="0" y="0" w="216" collapsed="false">Reports a flat list of all the atomic elements &#xD;of sublists of the input list.</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportListAttribute"><l><option>flatten</option></l><block var="data"/></block></block></script></block-definition><block-definition s="rank of $⍴⍴-1-255-255-0 %&apos;array&apos;" type="reporter" category="lists"><comment x="0" y="0" w="240" collapsed="true">Reports the number of dimensions of the input.</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportListAttribute"><l><option>rank</option></l><block var="array"/></block></block></script></block-definition><block-definition s="inner product helper with %&apos;plus&apos; . %&apos;times&apos; %&apos;a&apos; $nl transposed %&apos;tb&apos;" type="reporter" category="other" helper="true"><header></header><code></code><translations></translations><inputs><input type="%repRing"></input><input type="%repRing"></input><input type="%l"></input><input type="%l"></input></inputs><script><block s="doIf"><block s="reportListIsEmpty"><block var="a"/></block><script><block s="doReport"><block s="reportNewList"><list></list></block></block></script></block><block s="doIf"><block s="reportNot"><block s="reportIsA"><block s="reportListItem"><l>1</l><block s="reportListItem"><l>1</l><block var="a"/></block></block><l><option>list</option></l></block></block><script><block s="doReport"><block s="reportCONS"><block s="reportMap"><block s="reifyReporter"><autolambda><custom-block s="generalized dotproduct %l %l with sum %repRing product %repRing"><block s="reportListItem"><l>1</l><block var="a"/></block><l/><block var="plus"/><block var="times"/></custom-block></autolambda><list></list></block><block var="tb"/></block><custom-block s="inner product helper with %repRing . %repRing %l %br transposed %l"><block var="plus"/><block var="times"/><block s="reportCDR"><block var="a"/></block><block var="tb"/></custom-block></block></block></script></block><block s="doReport"><block s="reportCONS"><custom-block s="inner product helper with %repRing . %repRing %l %br transposed %l"><block var="plus"/><block var="times"/><block s="reportListItem"><l>1</l><block var="a"/></block><block var="tb"/></custom-block><custom-block s="inner product helper with %repRing . %repRing %l %br transposed %l"><block var="plus"/><block var="times"/><block s="reportCDR"><block var="a"/></block><block var="tb"/></custom-block></block></block></script></block-definition><block-definition s="transpose $⍉-1.5-255-255-0 %&apos;array&apos;" type="reporter" category="lists"><comment x="0" y="0" w="168" collapsed="false">Takes a multidimensional array, and&#xD;reports an array whose dimensions&#xD;are reversed (as reported by&#xD;SHAPE OF).  In the case of a&#xD;two-dimensional array, does the usual transposition of rows and columns.</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportApplyExtension"><l>dta_transpose(list)</l><list><block var="array"/></list></block></block></script></block-definition><block-definition s="reverse row order (column contents) $⦵-1.5-255-255-0 %&apos;list&apos;" type="reporter" category="lists"><comment x="0" y="0" w="286" collapsed="false">Reverses the order of the (toplevel) items of the input.&#xD;&#xD;If the input is a matrix, this means it reverses the order of the rows, which is a reflection through a horizontal axis, as the ⦵ symbol suggests.</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportListAttribute"><l><option>reverse</option></l><block var="list"/></block></block></script></block-definition><block-definition s="multimap %&apos;function&apos; %&apos;data&apos;" type="reporter" category="other" helper="true"><comment x="0" y="0" w="215.33333333333334" collapsed="false">Like MAP, but can take any number of lists&#xD;as inputs.  The lists must all be the same size.&#xD;The function input must take a number of inputs&#xD;equal to the number of lists.  MULTIMAP calls&#xD;the function with all the first items, then all the&#xD;second items, and so on.</comment><header></header><code></code><translations></translations><inputs><input type="%repRing"></input><input type="%mult%l"></input></inputs><script><block s="doWarp"><script><block s="doDeclareVariables"><list><l>lengths</l><l>cols</l></list></block><block s="doSetVar"><l>lengths</l><block s="reportMap"><block s="reifyReporter"><autolambda><block s="reportListAttribute"><l><option>length</option></l><l/></block></autolambda><list></list></block><block var="data"/></block></block><block s="doFor"><l>i</l><l>2</l><block s="reportListAttribute"><l><option>length</option></l><block var="lengths"/></block><script><block s="doIf"><block s="reportNot"><block s="reportEquals"><block s="reportListItem"><l>1</l><block var="lengths"/></block><block s="reportListItem"><block var="i"/><block var="lengths"/></block></block></block><script><custom-block s="error %txt"><l>Non-conforming shapes.</l></custom-block></script></block></script></block><block s="doSetVar"><l>cols</l><block s="reportListAttribute"><l><option>columns</option></l><block var="data"/></block></block><block s="doReport"><block s="reportMap"><block s="reifyReporter"><autolambda><block s="evaluate"><block var="function"/><custom-block s="%s"><l></l></custom-block></block></autolambda><list></list></block><block var="cols"/></block></block></script></block></script></block-definition><block-definition s="generalized dotproduct %&apos;a&apos; %&apos;b&apos; with sum %&apos;sum&apos; product %&apos;product&apos;" type="reporter" category="other"><header></header><code></code><translations></translations><inputs><input type="%l"></input><input type="%l"></input><input type="%repRing"></input><input type="%repRing"></input></inputs><script><block s="doReport"><block s="reportCombine"><custom-block s="multimap %repRing %mult%l"><block var="product"/><list><block var="a"/><block var="b"/></list></custom-block><block var="sum"/></block></block></script></block-definition><block-definition s="inner product %&apos;a&apos; %&apos;plus&apos; $.-1-255-255-0 %&apos;times&apos; %&apos;b&apos;" type="reporter" category="lists"><comment x="0" y="0" w="252.66666666666666" collapsed="false">Computes a generalized matrix multiplication.&#xD;&#xD;In normal matrix multiplication, each cell of the result&#xD;is computed by multiplying individual numbers within&#xD;a row of the left input and a column of the right input,&#xD;and then adding those products.  In APL terms this is&#xD;+.× (&quot;plus dot times&quot;)&#xD;Any dyadic functions can replace addition and multiplication in this algorithm; a common case is&#xD;∨.∧ (&quot;or dot and&quot;)</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input><input type="%repRing"></input><input type="%repRing"></input><input type="%l"></input></inputs><script><block s="doIf"><block s="reportNot"><block s="reportIsA"><block var="a"/><l><option>list</option></l></block></block><script><block s="doSetVar"><l>a</l><block s="reportNewList"><list><block var="a"/></list></block></block></script></block><block s="doIf"><block s="reportNot"><block s="reportIsA"><block var="b"/><l><option>list</option></l></block></block><script><block s="doSetVar"><l>b</l><block s="reportNewList"><list><block var="b"/></list></block></block></script></block><block s="doIf"><block s="reportAnd"><block s="reportEquals"><block s="reportListItem"><l><option>last</option></l><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="a"/></custom-block></block><l>1</l></block><block s="reportGreaterThan"><block s="reportListItem"><l>1</l><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="b"/></custom-block></block><l>1</l></block></block><script><block s="doDeclareVariables"><list><l>ta</l></list></block><block s="doSetVar"><l>ta</l><custom-block s="transpose $⍉-1.5-255-255-0 %l"><block var="a"/></custom-block></block><block s="doSetVar"><l>a</l><custom-block s="transpose $⍉-1.5-255-255-0 %l"><block s="reportAtomicMap"><block s="reifyReporter"><autolambda><block var="ta"/></autolambda><list></list></block><block s="reportNumbers"><l>1</l><block s="reportListItem"><l>1</l><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="b"/></custom-block></block></block></block></custom-block></block></script></block><block s="doIf"><block s="reportAnd"><block s="reportGreaterThan"><block s="reportListItem"><l><option>last</option></l><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="a"/></custom-block></block><l>1</l></block><block s="reportEquals"><block s="reportListItem"><l>1</l><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="b"/></custom-block></block><l>1</l></block></block><script><block s="doSetVar"><l>b</l><block s="reportAtomicMap"><block s="reifyReporter"><autolambda><block var="b"/></autolambda><list></list></block><block s="reportNumbers"><l>1</l><block s="reportListItem"><l><option>last</option></l><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="a"/></custom-block></block></block></block></block></script></block><block s="doReport"><custom-block s="inner product helper with %repRing . %repRing %l %br transposed %l"><block var="plus"/><block var="times"/><block var="a"/><custom-block s="transpose $⍉-1.5-255-255-0 %l"><block var="b"/></custom-block></custom-block></block></script></block-definition><block-definition s="min %&apos;a&apos; $⌊-1.2-255-255-0 %&apos;b&apos;" type="reporter" category="operators"><comment x="0" y="0" w="211.33333333333334" collapsed="true">Reports the smaller of its two inputs.</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportVariadicMin"><list><block var="a"/><block var="b"/></list></block></block></script></block-definition><block-definition s="combine in rows (reduce by column vectors) %&apos;func&apos; $/-1-255-255-0 %&apos;stuff&apos;" type="reporter" category="lists"><comment x="0" y="0" w="288.6666666666667" collapsed="false">This function has two names because there are two ways&#xD;to understand it.&#xD;&#xD;Lisp way:  A matrix is a list of rows.  This block combines the numbers in each row, producing one value for the entire row.&#xD;&#xD;APL way:  A matrix is made of vectors.  This block takes each column as a vector, and does vector arithmetic on the columns, producing one column as the result.</comment><header></header><code></code><translations></translations><inputs><input type="%repRing"></input><input type="%l"></input></inputs><script><block s="doIfElse"><block s="reportGreaterThan"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="stuff"/></custom-block><l>1</l></block><script><block s="doReport"><block s="reportMap"><block s="reifyReporter"><autolambda><custom-block s="combine in rows (reduce by column vectors) %repRing $/-1-255-255-0 %l"><block var="func"/><l/></custom-block></autolambda><list></list></block><block var="stuff"/></block></block></script><script><block s="doReport"><block s="reportCombine"><block var="stuff"/><block var="func"/></block></block></script></block></script></block-definition><block-definition s="%&apos;howmany&apos; deal helper %&apos;data&apos;" type="reporter" category="other" helper="true"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%l"></input></inputs><script><block s="doWarp"><script><block s="doIf"><block s="reportEquals"><block var="howmany"/><l>0</l></block><script><block s="doReport"><block s="reportNewList"><list></list></block></block></script></block><block s="doDeclareVariables"><list><l>choices</l><l>index</l></list></block><block s="doSetVar"><l>choices</l><block s="reportNewList"><list></list></block></block><block s="doRepeat"><block var="howmany"/><script><block s="doSetVar"><l>index</l><block s="reportRandom"><l>1</l><block s="reportListAttribute"><l><option>length</option></l><block var="data"/></block></block></block><block s="doAddToList"><block s="reportListItem"><block var="index"/><block var="data"/></block><block var="choices"/></block><block s="doDeleteFromList"><block var="index"/><block var="data"/></block></script></block><block s="doReport"><block var="choices"/></block></script></block></script></block-definition><block-definition s="signum $×-1-255-255-0 %&apos;num&apos;" type="reporter" category="operators"><comment x="0" y="0" w="159.99999999999997" collapsed="false">Reports 1 if the input is positive,&#xD;0 if the input is zero,&#xD;or -1 if the input is negative.</comment><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doIf"><block s="reportIsA"><block var="num"/><l><option>list</option></l></block><script><block s="doReport"><block s="reportMap"><block s="reifyReporter"><autolambda><custom-block s="signum $×-1-255-255-0 %n"><l></l></custom-block></autolambda><list></list></block><block var="num"/></block></block></script></block><block s="doIf"><block s="reportListContainsItem"><block s="reportNewList"><list><l>0</l><block s="reportBoolean"><l><bool>false</bool></l></block></list></block><block var="num"/></block><script><block s="doReport"><l>0</l></block></script></block><block s="doReport"><block s="reportQuotient"><block var="num"/><block s="reportMonadic"><l><option>abs</option></l><block var="num"/></block></block></block></script></block-definition><block-definition s="reciprocal $÷-1-255-255-0 %&apos;num&apos;" type="reporter" category="operators"><comment x="0" y="0" w="102.66666666666667" collapsed="false">reports 1 divided&#xD;by its input.</comment><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportQuotient"><l>1</l><block var="num"/></block></block></script></block-definition><block-definition s="roll $?-1-255-255-0 %&apos;num&apos;" type="reporter" category="operators"><comment x="0" y="0" w="180.66666666666666" collapsed="false">This block reports a random integer between 1 and its input.  To roll more than one die, use (for three dice)&#xD;roll (reshape as 3 items of 6)&#xD;APL:  ?3⍴6&#xD;Don&apos;t use reshape as 3 items of (roll 6), because that would roll one die and report 3 copies of the same random roll. </comment><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportRandom"><l>1</l><block var="num"/></block></block></script></block-definition><block-definition s="scalar? %&apos;x&apos;" type="predicate" category="other" helper="true"><comment x="0" y="0" w="199.33333333333334" collapsed="false">Reports True if the input is an APL scalar,&#xD;i.e., either an atomic (non-list) value, or&#xD;an array (list of lists) of any depth with only&#xD;one atomic item, e.g., (list (list (list (3)))).</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doIf"><block s="reportNot"><block s="reportIsA"><block var="x"/><l><option>list</option></l></block></block><script><block s="doReport"><block s="reportBoolean"><l><bool>true</bool></l></block></block></script></block><block s="doReport"><block s="reportEquals"><block s="reportAtomicCombine"><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="x"/></custom-block><block s="reifyReporter"><autolambda><block s="reportVariadicProduct"><list><l></l><l></l></list></block></autolambda><list></list></block></block><l>1</l></block></block></script></block-definition><block-definition s="scalar-value helper %&apos;x&apos;" type="reporter" category="other" helper="true"><comment x="0" y="0" w="200.66666666666666" collapsed="false">The input must be a value for which SCALAR? reports true, i.e., either an atom or a list of any depth but only one scalar item of item of... etc.  This function returns the underlying scalar (number, etc.).</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doIf"><block s="reportNot"><block s="reportIsA"><block var="x"/><l><option>list</option></l></block></block><script><block s="doReport"><block var="x"/></block></script></block><block s="doReport"><custom-block s="scalar-value helper %s"><block s="reportListItem"><l>1</l><block var="x"/></block></custom-block></block></script></block-definition><block-definition s="NAND %&apos;a&apos; $⍲-1.4-255-255-0 %&apos;b&apos;" type="predicate" category="operators"><comment x="0" y="0" w="198.66666666666666" collapsed="false">Reports the not-and of its inputs, in the form&#xD;0 for false, 1 for true.</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><custom-block s="NOT $&#126;-1-255-255-0 %s"><custom-block s="LCM (and) %n $∧-1.2-255-255-0 %n"><block var="a"/><block var="b"/></custom-block></custom-block></block></script></block-definition><block-definition s="NOR %&apos;a&apos; $⍱-1.4-255-255-0 %&apos;b&apos;" type="predicate" category="operators"><comment x="0" y="0" w="198.66666666666666" collapsed="false">Reports the not-and of its inputs, in the form&#xD;0 for false, 1 for true.</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><custom-block s="NOT $&#126;-1-255-255-0 %s"><custom-block s="GCD (or) %n $∨-1.2-255-255-0 %n"><block var="a"/><block var="b"/></custom-block></custom-block></block></script></block-definition><block-definition s="%&apos;a&apos; ≤ %&apos;b&apos;" type="predicate" category="operators"><comment x="0" y="0" w="151.33333333333334" collapsed="true">Reports True if the left input is&#xD;less than or equal to the right input.&#xD;&#xD;Reports a Snap! Boolean, not an integer 0 or 1.</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportLessThanOrEquals"><block var="a"/><block var="b"/></block><comment w="176.66666666666666" collapsed="true">This is the primitive version.</comment></block></script></block-definition><block-definition s="%&apos;a&apos; ≥ %&apos;b&apos;" type="predicate" category="operators"><comment x="0" y="0" w="152.66666666666666" collapsed="false">Reports True if the left input is&#xD;greater than than or equal to&#xD;the right input.&#xD;&#xD;Reports a Snap! Boolean, not an integer 0 or 1.</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="reportGreaterThanOrEquals"><block var="a"/><block var="b"/></block></block></script></block-definition><block-definition s="XOR %&apos;a&apos; $≠-1-255-255-0 %&apos;b&apos;" type="predicate" category="operators"><comment x="0" y="0" w="190" collapsed="false">Reports False if its inputs are equal;&#xD;reports True if its inputs are not equal.&#xD;The inputs can have any non-list values.&#xD;(Lists are hyperized.)  If the inputs are&#xD;Booleans (True/False or 1/0), this is&#xD;also the exclusive-or function.</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><custom-block s="%s scalar %s %s"><block var="a"/><l>≠</l><block var="b"/></custom-block></block></script></block-definition><block-definition s="zero? %&apos;n&apos;" type="predicate" category="other" helper="true"><comment x="0" y="0" w="202.66666666666666" collapsed="true">reports True iff the input is 0 or False.</comment><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doReport"><block s="reportListContainsItem"><block s="reportNewList"><list><l>0</l><block s="reportBoolean"><l><bool>false</bool></l></block></list></block><block var="n"/></block></block></script></block-definition><block-definition s="truth %&apos;n&apos;" type="predicate" category="other" helper="true"><comment x="0" y="0" w="198.66666666666666" collapsed="false">Reports a Snap! Boolean False if the input&#xD;is False or 0; reports True otherwise.</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doIf"><block s="reportIsA"><block var="n"/><l><option>list</option></l></block><script><block s="doReport"><block s="reportMap"><block s="reifyReporter"><autolambda><custom-block s="truth %s"><l></l></custom-block></autolambda><list></list></block><block var="n"/></block></block></script></block><block s="doReport"><block s="reportIfElse"><block s="reportIsA"><block var="n"/><l><option>Boolean</option></l></block><block var="n"/><block s="reportNot"><block s="reportEquals"><block var="n"/><l>0</l></block></block></block></block></script></block-definition><block-definition s="make scalar %&apos;value&apos;" type="reporter" category="operators" helper="true"><comment x="0" y="0" w="242.66666666666666" collapsed="false">Turns list of list of ... a single scalar (e.g., ((((x)))) ) into just the scalar.  Error if called with anything else.</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doIf"><custom-block s="scalar? %s"><block var="value"/></custom-block><script><block s="doReport"><custom-block s="scalar-value helper %s"><block var="value"/></custom-block></block></script></block><custom-block s="error %txt"><block s="reportJoinWords"><list><l>Make scalar called with non-singleton input </l><block var="value"/></list></block></custom-block></script></block-definition><block-definition s="$⍳-1.5-255-255-0 %&apos;n&apos;" type="reporter" category="lists"><comment x="0" y="0" w="290.6666666666667" collapsed="false">If the input is a positive integer, reports a list of the numbers&#xD;from 1 to that input.  (If the input is 0, reports an empty list.)&#xD;&#xD;If the input is a list of positive integers, reports an array with&#xD;the shape specified by the input (as in ⍴ reshape) in which&#xD;each item is a list of the indices of that item in the array&#xD;(so technically the shape has one more dimension&#xD;than the input, whose size is the size of the input).&#xD;&#xD;If the input is a list that includes 0, the result is an array whose shape is the part of the input list before the 0, in which every element is empty.  If you&apos;d like some other value in every element, MD-MAP a constant function over the result.&#xD;&#xD;For list inputs, the size of the result grows very quickly, more or less the factorial of the size of the input.  Snap! will not attempt to compute a result bigger than a few million atomic items.&#xD;⍳(⍳ 9) will work (≈ 3 million atoms) but ⍳(⍳ 10) will give an error.</comment><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doIfElse"><block s="reportIsA"><block var="n"/><l><option>list</option></l></block><script><block s="doIfElse"><block s="reportEquals"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="n"/></custom-block><l>1</l></block><script><block s="doIfElse"><block s="reportListContainsItem"><block var="n"/><l>0</l></block><script><block s="doReport"><block s="reportReshape"><block s="reportNewList"><list></list></block><block s="reportListItem"><block s="reportNumbers"><l>1</l><block s="reportDifference"><block s="reportListIndex"><l>0</l><block var="n"/></block><l>1</l></block></block><block var="n"/></block></block></block></script><script><block s="doReport"><block s="reportReshape"><custom-block s="crossproduct %mult%l"><block s="reportAtomicMap"><block s="reifyReporter"><autolambda><block s="reportNumbers"><l>1</l><l></l></block></autolambda><list></list></block><block var="n"/></block></custom-block><block s="reportConcatenatedLists"><list><block var="n"/><block s="reportNewList"><list><block s="reportListAttribute"><l><option>length</option></l><block var="n"/></block></list></block></list></block></block></block></script></block></script><script><custom-block s="error %txt"><l>Input to ⍳ can&apos;t be a list of lists.</l></custom-block></script></block></script><script><block s="doReport"><block s="reportIfElse"><custom-block s="zero? %n"><block var="n"/></custom-block><block s="reportNewList"><list></list></block><block s="reportNumbers"><l>1</l><block var="n"/></block></block></block></script></block></script></block-definition><block-definition s="where in %&apos;vector&apos; is $⍳-1.5-255-255-0 %&apos;items&apos;" type="reporter" category="lists"><comment x="0" y="0" w="334.6666666666667" collapsed="false">If the rank of the left input is one more than the rank of the right input,&#xD;reports the index of the right input in the left input, or if not found,&#xD;reports one more than the length of the left input.&#xD;&#xD;If the rank of the left input is equal to the rank of the right input,&#xD;reports a vector of the indices of the items of the right input&#xD;in the left input (mapping this function over the right input).&#xD;&#xD;If the rank of the left input is more than that of the right input by 2 or more,&#xD;reports a vector, the location of the right input in the left in each dimension.&#xD;&#xD;It is an error if the rank of the left input is less than that of the right input.</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input><input type="%s"></input></inputs><script><block s="doDeclareVariables"><list><l>result</l></list></block><block s="doIf"><block s="reportLessThan"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="vector"/></custom-block><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="items"/></custom-block></block><script><custom-block s="error %txt"><l>Left input to ⍳ must have greater or equal rank to right input.</l></custom-block></script></block><block s="doIf"><block s="reportEquals"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="vector"/></custom-block><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="items"/></custom-block></block><script><block s="doReport"><block s="reportMap"><block s="reifyReporter"><autolambda><custom-block s="where in %l is $⍳-1.5-255-255-0 %s"><block var="vector"/><l></l></custom-block></autolambda><list></list></block><block var="items"/></block></block></script></block><block s="doIf"><block s="reportEquals"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="vector"/></custom-block><block s="reportVariadicSum"><list><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="items"/></custom-block><l>1</l></list></block></block><script><block s="doSetVar"><l>result</l><block s="reportListIndex"><block var="items"/><block var="vector"/></block></block><block s="doReport"><block s="reportIfElse"><custom-block s="zero? %n"><block var="result"/></custom-block><block s="reportVariadicSum"><list><block s="reportListAttribute"><l><option>length</option></l><block var="vector"/></block><l>1</l></list></block><block var="result"/></block></block></script></block><block s="doSetVar"><l>result</l><block s="reportFindFirst"><block s="reifyPredicate"><autolambda><custom-block s="%l deep contains %s"><l/><block var="items"/></custom-block></autolambda><list></list></block><block var="vector"/></block></block><block s="doIf"><block s="reportEquals"><block var="result"/><l></l></block><script><block s="doReport"><block s="reportVariadicSum"><list><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="vector"/></custom-block><l>1</l></list></block></block></script></block><block s="doReport"><block s="reportCONS"><block s="reportListIndex"><block var="result"/><block var="vector"/></block><custom-block s="flatten (ravel) $,-1-255-255-0 %l"><custom-block s="where in %l is $⍳-1.5-255-255-0 %s"><block var="result"/><block var="items"/></custom-block></custom-block></block></block></script></block-definition><block-definition s="crossproduct %&apos;lists&apos;" type="reporter" category="lists"><comment x="0" y="0" w="305.3333333333333" collapsed="false">This isn&apos;t an APL function, although it&apos;s related to the outer product.&#xD;&#xD;It takes any number of lists, and reports a list of all possible tuples with one item from each of the lists.  The length of the result is the product of the lengths of the inputs.&#xD;&#xD;The result gets very big very quickly.  Snap! will refuse to do this computation if the result would be more than a few million atomic items.  (crossproduct (⍳(⍳9))) makes about 3 million atomic items; (crossproduct (⍳(⍳10))) gives an error message.</comment><header></header><code></code><translations></translations><inputs><input type="%mult%l"></input></inputs><script><block s="doReport"><block s="reportApplyExtension"><l>dta_crossproduct(list)</l><list><block var="lists"/></list></block></block></script></block-definition><block-definition s="%&apos;array&apos; deep contains %&apos;value&apos;" type="reporter" category="other" helper="true"><header></header><code></code><translations></translations><inputs><input type="%l"></input><input type="%s"></input></inputs><script><block s="doIf"><block s="reportNot"><block s="reportIsA"><block var="array"/><l><option>list</option></l></block></block><script><block s="doReport"><block s="reportBoolean"><l><bool>false</bool></l></block></block></script></block><block s="doIf"><block s="reportListContainsItem"><block var="array"/><block var="value"/></block><script><block s="doReport"><block s="reportBoolean"><l><bool>true</bool></l></block></block></script></block><block s="doReport"><custom-block s="combine in rows (reduce by column vectors) %repRing $/-1-255-255-0 %l"><block s="reifyReporter"><autolambda><block s="reportOr"><l/><l/></block></autolambda><list></list></block><block s="reportMap"><block s="reifyReporter"><autolambda><custom-block s="%l deep contains %s"><l/><block var="value"/></custom-block></autolambda><list></list></block><block var="array"/></block></custom-block></block></script></block-definition><block-definition s="which of %&apos;items&apos; $ϵ-1-255-255-0 contained in %&apos;array&apos;" type="reporter" category="lists"><comment x="0" y="0" w="214.66666666666666" collapsed="false">Reports an array of Booleans the same shape&#xD;as the left input, indicating which of the atoms&#xD;in the left input appear anywhere in the right&#xD;input.  &#xD;(The structure of the right input doesn&apos;t matter.)</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%l"></input></inputs><script><block s="doIfElse"><block s="reportIsA"><block var="items"/><l><option>list</option></l></block><script><block s="doReport"><block s="reportAtomicMap"><block s="reifyReporter"><autolambda><custom-block s="which of %s $ϵ-1-255-255-0 contained in %l"><l></l><custom-block s="flatten (ravel) $,-1-255-255-0 %l"><block var="array"/></custom-block></custom-block></autolambda><list></list></block><block var="items"/></block></block></script><script><block s="doReport"><block s="reportListContainsItem"><custom-block s="flatten (ravel) $,-1-255-255-0 %l"><block var="array"/></custom-block><block var="items"/></block></block></script></block></script></block-definition><block-definition s="catenate %&apos;left&apos; $,-1-255-255-0 %&apos;right&apos;" type="reporter" category="lists"><comment x="0" y="0" w="190.66666666666666" collapsed="false">Like append, but:&#xD;&#xD;A scalar input is treated as an array the same shape as the other input except that the last item of the shape is 1.&#xD;&#xD;If the two inputs are of different ranks,&#xD;the function is mapped over the larger ranked input.&#xD;&#xD;Catenate adds new columns, by appending to each row.</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doIf"><block s="reportNot"><block s="reportIsA"><block var="left"/><l><option>list</option></l></block></block><script><block s="doIfElse"><block s="reportGreaterThan"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="right"/></custom-block><l>1</l></block><script><block s="doSetVar"><l>left</l><custom-block s="reshape as %l $⍴-1-255-255-0 items of %l"><block s="reportConcatenatedLists"><list><custom-block s="drop %n $↓-1-255-255-0 from %l"><l>-1</l><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="right"/></custom-block></custom-block><block s="reportNewList"><list><l>1</l></list></block></list></block><block s="reportNewList"><list><block var="left"/></list></block></custom-block></block></script><script><block s="doSetVar"><l>left</l><block s="reportNewList"><list><block var="left"/></list></block></block></script></block></script></block><block s="doIf"><block s="reportNot"><block s="reportIsA"><block var="right"/><l><option>list</option></l></block></block><script><block s="doIfElse"><block s="reportGreaterThan"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="left"/></custom-block><l>1</l></block><script><block s="doSetVar"><l>right</l><custom-block s="reshape as %l $⍴-1-255-255-0 items of %l"><block s="reportConcatenatedLists"><list><custom-block s="drop %n $↓-1-255-255-0 from %l"><l>-1</l><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="left"/></custom-block></custom-block><block s="reportNewList"><list><l>1</l></list></block></list></block><block s="reportNewList"><list><block var="right"/></list></block></custom-block></block></script><script><block s="doSetVar"><l>right</l><block s="reportNewList"><list><block var="right"/></list></block></block></script></block></script></block><block s="doIf"><block s="reportEquals"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="left"/></custom-block><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="right"/></custom-block></block><script><block s="doIfElse"><block s="reportEquals"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="left"/></custom-block><l>1</l></block><script><block s="doReport"><block s="reportConcatenatedLists"><list><block var="left"/><block var="right"/></list></block></block></script><script><block s="doReport"><custom-block s="multimap %repRing %mult%l"><block s="reifyReporter"><autolambda><custom-block s="catenate %s $,-1-255-255-0 %s"><l></l><l></l></custom-block></autolambda><list></list></block><list><block var="left"/><block var="right"/></list></custom-block></block></script></block></script></block><block s="doIfElse"><block s="reportLessThan"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="left"/></custom-block><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="right"/></custom-block></block><script><block s="doReport"><block s="reportMap"><block s="reifyReporter"><autolambda><custom-block s="catenate %s $,-1-255-255-0 %s"><block var="left"/><l></l></custom-block></autolambda><list></list></block><block var="right"/></block></block></script><script><block s="doReport"><block s="reportMap"><block s="reifyReporter"><autolambda><custom-block s="catenate %s $,-1-255-255-0 %s"><l></l><block var="right"/></custom-block></autolambda><list></list></block><block var="left"/></block></block></script></block></script></block-definition><block-definition s="scalar value %&apos;value&apos;" type="reporter" category="lists"><comment x="0" y="0" w="221.33333333333334" collapsed="false">If the input is a nesting of length=1 lists, which&#xD;APL treats as a scalar (the innermost item)&#xD;for many purposes, report that innermost scalar.&#xD;Otherwise, report the input as is.&#xD;&#xD;Exposing this block for users is important because Snap! /does not/ treat such a nesting&#xD;as a scalar, so you might need to use this in&#xD;translating an APL program to Snap!.&#xD;(But the functions in the APL library already use&#xD;this block as needed.)</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doReport"><block s="reportIfElse"><custom-block s="scalar? %s"><block var="value"/></custom-block><custom-block s="scalar-value helper %s"><block var="value"/></custom-block><block var="value"/></block></block></script></block-definition><block-definition s="grade up $⍋-1.5-255-255-0 %&apos;array&apos;" type="reporter" category="lists"><comment x="0" y="0" w="190.66666666666666" collapsed="false">Reports a vector of indices of the items of the input, in order of the values of the items, so that&#xD;&#xD;item (grade up (foo)) of (foo)&#xD;&#xD;reports the items in sorted order, smallest to largest.  For a matrix, sorts the rows based on their first items, or if those are equal, based on their second items, etc.</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportAtomicMap"><block s="reifyReporter"><autolambda><block s="reportListItem"><l><option>last</option></l><l/></block></autolambda><list></list></block><custom-block s="$flash sort %l ordering with %predRing"><custom-block s="multimap %repRing over %mult%l"><block s="reifyReporter"><autolambda><custom-block s="catenate %s $,-1-255-255-0 %s"><l></l><l></l></custom-block></autolambda><list></list></block><list><block var="array"/><custom-block s="$⍳-1.5-255-255-0 %n"><block s="reportListAttribute"><l><option>length</option></l><block var="array"/></block></custom-block></list></custom-block><block s="reifyPredicate"><autolambda><custom-block s="sort helper %l %l"><l/><l/></custom-block></autolambda><list></list></block></custom-block></block></block></script></block-definition><block-definition s="sort helper %&apos;rowA&apos; %&apos;rowB&apos;" type="reporter" category="other" helper="true"><comment x="0" y="0" w="166" collapsed="false">Compares two vectors for sorting.&#xD;Compare first items; if those are equal compare second items; etc.</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input><input type="%l"></input></inputs><script><block s="doIf"><block s="reportListIsEmpty"><block var="rowA"/></block><script><block s="doReport"><block s="reportBoolean"><l><bool>true</bool></l></block></block></script></block><block s="doIf"><block s="reportListIsEmpty"><block var="rowB"/></block><script><block s="doReport"><block s="reportBoolean"><l><bool>false</bool></l></block></block></script></block><block s="doIf"><block s="reportLessThan"><block s="reportListItem"><l>1</l><block var="rowA"/></block><block s="reportListItem"><l>1</l><block var="rowB"/></block></block><script><block s="doReport"><block s="reportBoolean"><l><bool>true</bool></l></block></block></script></block><block s="doIf"><block s="reportGreaterThan"><block s="reportListItem"><l>1</l><block var="rowA"/></block><block s="reportListItem"><l>1</l><block var="rowB"/></block></block><script><block s="doReport"><block s="reportBoolean"><l><bool>false</bool></l></block></block></script></block><block s="doReport"><custom-block s="sort helper %l %l"><block s="reportCDR"><block var="rowA"/></block><block s="reportCDR"><block var="rowB"/></block></custom-block></block></script></block-definition><block-definition s="grade down $⍒-1.5-255-255-0 %&apos;array&apos;" type="reporter" category="lists"><comment x="0" y="0" w="190.66666666666666" collapsed="false">Reports a vector of indices of the items of the input, in order of the values of the items, so that&#xD;&#xD;item (grade down (foo)) of (foo)&#xD;&#xD;reports the items in sorted order, largest to smallest.  For a matrix, sorts the rows based on their first items, or if those are equal, based on their second items, etc.</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportAtomicMap"><block s="reifyReporter"><autolambda><block s="reportListItem"><l><option>last</option></l><l/></block></autolambda><list></list></block><custom-block s="$flash sort %l ordering with %predRing"><custom-block s="multimap %repRing over %mult%l"><block s="reifyReporter"><autolambda><custom-block s="catenate %s $,-1-255-255-0 %s"><l></l><l></l></custom-block></autolambda><list></list></block><list><block var="array"/><custom-block s="$⍳-1.5-255-255-0 %n"><block s="reportListAttribute"><l><option>length</option></l><block var="array"/></block></custom-block></list></custom-block><block s="reifyPredicate"><autolambda><custom-block s="NOT $&#126;-1-255-255-0 %s"><custom-block s="sort helper %l %l"><l/><l/></custom-block></custom-block></autolambda><list></list></block></custom-block></block></block></script></block-definition><block-definition s="select rows (compress columns) %&apos;Booleans&apos; $/-1-255-255-0 %&apos;array&apos;" type="reporter" category="lists"><comment x="0" y="0" w="210.66666666666666" collapsed="false">The left input must be a vector of Booleans&#xD;(either Snap! form or APL form); the right input must be an array whose first dimension is equal to the length of the left input.  The block reports an array of the same rank as the right input, containing only those items (rows, for a matrix) for which the corresponding Boolean is True (or 1).</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input><input type="%l"></input></inputs><script><block s="doReport"><custom-block s="rowize vector %l"><block s="reportAtomicKeep"><block s="reifyPredicate"><autolambda><custom-block s="truth %s"><block s="reportListItem"><block var="index"/><block var="Booleans"/></block></custom-block></autolambda><list><l>value</l><l>index</l></list></block><block var="array"/></block></custom-block></block></script></block-definition><block-definition s="rowize vector %&apos;vec&apos;" type="reporter" category="other" helper="true"><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportIfElse"><block s="reportAnd"><block s="reportEquals"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="vec"/></custom-block><l>2</l></block><block s="reportEquals"><block s="reportListItem"><l>2</l><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="vec"/></custom-block></block><l>1</l></block></block><block s="reportMap"><block s="reifyReporter"><autolambda><block s="reportListItem"><l>1</l><l/></block></autolambda><list></list></block><block var="vec"/></block><block var="vec"/></block></block></script></block-definition><block-definition s="select columns (compress rows) %&apos;bool&apos; $⌿-1.5-255-255-0 %&apos;array&apos;" type="reporter" category="lists"><comment x="0" y="0" w="219.33333333333334" collapsed="false">The left input must be a vector of Booleans&#xD;(either Snap! form or APL form); the right input must be an array whose last dimension is equal to the length of the left input.  The block reports an array of the same rank as the right input, containing only those items (columns, for a matrix) for which the corresponding Boolean is True (or 1).</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input><input type="%l"></input></inputs><script><block s="doReport"><custom-block s="columnwise %repRing %l"><block s="reifyReporter"><autolambda><custom-block s="select rows (compress columns) %l $/-1-255-255-0 %l"><block var="bool"/><l/></custom-block></autolambda><list></list></block><block var="array"/></custom-block></block></script></block-definition><block-definition s="columnwise %&apos;function&apos; %&apos;data&apos;" type="reporter" category="control" helper="true"><comment x="0" y="0" w="212" collapsed="false">Turns a row-wise (in Lisp terminology) function&#xD;into a column-wise one.</comment><header></header><code></code><translations></translations><inputs><input type="%repRing"></input><input type="%l"></input></inputs><script><block s="doReport"><custom-block s="rowize vector %l"><custom-block s="transpose $⍉-1.5-255-255-0 %l"><block s="evaluate"><block var="function"/><list><custom-block s="transpose $⍉-1.5-255-255-0 %l"><block var="data"/></custom-block></list></block></custom-block></custom-block></block></script></block-definition><block-definition s="reverse column order (row contents) $⏀-1-255-255-0 %&apos;array&apos;" type="reporter" category="lists"><comment x="0" y="0" w="206" collapsed="false">Reverses the order of the columns of the input, which is a reflection through a vertical axis, as the ⏀ symbol suggests.</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><custom-block s="columnwise %repRing %l"><block s="reifyReporter"><autolambda><custom-block s="reverse row order (column contents) $⦵-1.5-255-255-0 %l"><l/></custom-block></autolambda><list></list></block><block var="array"/></custom-block></block></script></block-definition><block-definition s="combine in columns (reduce by row vectors) %&apos;function&apos; $⌿-1.5-255-255-0 %&apos;array&apos;" type="reporter" category="lists"><comment x="0" y="0" w="285.3333333333333" collapsed="false">This function has two names because there are two ways&#xD;to understand it.&#xD;&#xD;Lisp way:  A matrix is a list of rows.  This block turns it into a list of columns, and combines the numbers in each column, producing one value for the entire column.&#xD;&#xD;APL way:  A matrix is made of vectors.  This block takes each row as a vector, and does vector arithmetic on the rows, producing one row as the result.</comment><header></header><code></code><translations></translations><inputs><input type="%repRing"></input><input type="%l"></input></inputs><script><block s="doReport"><custom-block s="columnwise %repRing %l"><block s="reifyReporter"><autolambda><custom-block s="combine in rows (reduce by column vectors) %repRing $/-1-255-255-0 %l"><block var="function"/><l/></custom-block></autolambda><list></list></block><block var="array"/></custom-block></block></script></block-definition><block-definition s="catenate vertically %&apos;left&apos; $⍪-1.5-255-255-0 %&apos;right&apos;" type="reporter" category="lists"><comment x="0" y="0" w="190.66666666666666" collapsed="false">Like append, but:&#xD;&#xD;A scalar input is treated as a vector&#xD;of length 1.&#xD;&#xD;If the two inputs are of different ranks,&#xD;the function is mapped over the larger ranked input.&#xD;&#xD;Catenate vertically adds new rows, by appending to each column.</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doIf"><block s="reportNot"><block s="reportIsA"><block var="left"/><l><option>list</option></l></block></block><script><block s="doIfElse"><block s="reportGreaterThan"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="right"/></custom-block><l>1</l></block><script><block s="doSetVar"><l>left</l><custom-block s="reshape as %l $⍴-1-255-255-0 items of %l"><block s="reportConcatenatedLists"><list><block s="reportNewList"><list><l>1</l></list></block><custom-block s="drop %n $↓-1-255-255-0 from %l"><l>1</l><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="right"/></custom-block></custom-block></list></block><block s="reportNewList"><list><block var="left"/></list></block></custom-block></block></script><script><block s="doSetVar"><l>left</l><block s="reportNewList"><list><block var="left"/></list></block></block></script></block></script></block><block s="doIf"><block s="reportNot"><block s="reportIsA"><block var="right"/><l><option>list</option></l></block></block><script><block s="doIfElse"><block s="reportGreaterThan"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="left"/></custom-block><l>1</l></block><script><block s="doSetVar"><l>right</l><custom-block s="reshape as %l $⍴-1-255-255-0 items of %l"><block s="reportConcatenatedLists"><list><block s="reportNewList"><list><l>1</l></list></block><custom-block s="drop %n $↓-1-255-255-0 from %l"><l>1</l><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="left"/></custom-block></custom-block></list></block><block s="reportNewList"><list><block var="right"/></list></block></custom-block></block></script><script><block s="doSetVar"><l>right</l><block s="reportNewList"><list><block var="right"/></list></block></block></script></block></script></block><block s="doIf"><block s="reportEquals"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="left"/></custom-block><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="right"/></custom-block></block><script><block s="doIfElse"><block s="reportEquals"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="left"/></custom-block><l>1</l></block><script><block s="doReport"><block s="reportConcatenatedLists"><list><block var="left"/><block var="right"/></list></block></block></script><script><block s="doReport"><custom-block s="transpose $⍉-1.5-255-255-0 %l"><custom-block s="catenate %s $,-1-255-255-0 %s"><custom-block s="transpose $⍉-1.5-255-255-0 %l"><block var="left"/></custom-block><custom-block s="transpose $⍉-1.5-255-255-0 %l"><block var="right"/></custom-block></custom-block></custom-block></block></script></block></script></block><block s="doIfElse"><block s="reportLessThan"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="left"/></custom-block><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="right"/></custom-block></block><script><block s="doReport"><block s="reportMap"><block s="reifyReporter"><autolambda><custom-block s="catenate %s $,-1-255-255-0 %s"><block var="left"/><l></l></custom-block></autolambda><list></list></block><block var="right"/></block></block></script><script><block s="doReport"><block s="reportMap"><block s="reifyReporter"><autolambda><custom-block s="catenate %s $,-1-255-255-0 %s"><l></l><block var="right"/></custom-block></autolambda><list></list></block><block var="left"/></block></block></script></block></script><scripts><script x="254" y="497.7777777777774"><custom-block s="multimap %repRing %mult%l"><block s="reifyReporter"><script></script><list></list></block><list><l/><l/></list></custom-block></script></scripts></block-definition><block-definition s="%&apos;a&apos; scalar join %&apos;b&apos;" type="reporter" category="operators"><comment x="0" y="0" w="219.33333333333334" collapsed="false">A hyperblock version of JOIN.  The regular JOIN isn&apos;t hyperized because it can accept a list as input, representing it as text.</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s"></input></inputs><script><block s="doReport"><block s="evaluate"><custom-block s="scalar -&gt; hyper %repRing"><block s="reifyReporter"><autolambda><block s="reportJoinWords"><list><l></l><l></l></list></block></autolambda><list></list></block></custom-block><list><block var="a"/><block var="b"/></list></block></block></script></block-definition><block-definition s="take %&apos;howmany&apos; $↑-1-255-255-0 from %&apos;array&apos;" type="reporter" category="lists"><comment x="0" y="0" w="272" collapsed="false">A positive left input selects the first n items of the right input.&#xD;A negative left input selects the last abs(n) items&#xD;of the right input.&#xD;&#xD;If the right input is a matrix, a numeric left input selects rows;&#xD;the left input may also be a two-item vector, in which case&#xD;the first number is applied to the rows&#xD;and the second number is applied to the columns.&#xD;Similarly for higher-dimension arrays. </comment><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%l"></input></inputs><script><block s="doIf"><block s="reportIsA"><block var="howmany"/><l><option>number</option></l></block><script><block s="doReport"><block s="reportIfElse"><block s="reportLessThan"><block var="howmany"/><l>0</l></block><block s="reportListItem"><block s="reportVariadicSum"><list><custom-block s="$⍳-1.5-255-255-0 %n"><block s="reportMonadic"><l><option>abs</option></l><block var="howmany"/></block></custom-block><block s="reportVariadicSum"><list><block s="reportListAttribute"><l><option>length</option></l><block var="array"/></block><block var="howmany"/></list></block></list></block><block var="array"/></block><block s="reportListItem"><custom-block s="$⍳-1.5-255-255-0 %n"><block var="howmany"/></custom-block><block var="array"/></block></block></block></script></block><block s="doIf"><block s="reportGreaterThan"><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="howmany"/></custom-block><l>1</l></block><script><custom-block s="error %txt"><l>Left input to take can&apos;t be a matrix.</l></custom-block></script></block><block s="doIf"><block s="reportGreaterThan"><block s="reportListAttribute"><l><option>length</option></l><block var="howmany"/></block><custom-block s="rank of $⍴⍴-1-255-255-0 %l"><block var="array"/></custom-block></block><script><custom-block s="error %txt"><l>Length of item vector &gt; rank of array in take.</l></custom-block></script></block><block s="doReport"><block s="reportListItem"><block s="reportMap"><block s="reifyReporter"><autolambda><block s="reportIfElse"><block s="reportLessThan"><block var="value"/><l>0</l></block><block s="reportVariadicSum"><list><custom-block s="$⍳-1.5-255-255-0 %n"><block s="reportMonadic"><l><option>abs</option></l><block var="value"/></block></custom-block><block s="reportVariadicSum"><list><block s="reportListItem"><block var="index"/><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="array"/></custom-block></block><block var="value"/></list></block></list></block><custom-block s="$⍳-1.5-255-255-0 %n"><block var="value"/></custom-block></block></autolambda><list><l>value</l><l>index</l></list></block><block var="howmany"/></block><block var="array"/></block></block></script></block-definition><block-definition s="drop %&apos;howmany&apos; $↓-1-255-255-0 from %&apos;array&apos;" type="reporter" category="lists"><comment x="0" y="0" w="306" collapsed="false">A positive left input selects all but the first n items of the right input.&#xD;A negative left input selects all but the last abs(n) items&#xD;of the right input.&#xD;&#xD;If the right input is a matrix, a numeric left input selects rows;&#xD;the left input may also be a two-item vector, in which case&#xD;the first number is applied to the rows&#xD;and the second number is applied to the columns.&#xD;Similarly for higher-dimension arrays. </comment><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%l"></input></inputs><script><block s="doIf"><block s="reportIsA"><block var="howmany"/><l><option>number</option></l></block><script><block s="doReport"><custom-block s="take %n $↑-1-255-255-0 from %l"><block s="reportVariadicProduct"><list><block s="reportMonadic"><l><option>neg</option></l><custom-block s="signum $×-1-255-255-0 %n"><block var="howmany"/></custom-block></block><block s="reportDifference"><block s="reportListAttribute"><l><option>length</option></l><block var="array"/></block><block s="reportMonadic"><l><option>abs</option></l><block var="howmany"/></block></block></list></block><block var="array"/></custom-block></block></script></block><block s="doReport"><custom-block s="take %n $↑-1-255-255-0 from %l"><block s="reportMap"><block s="reifyReporter"><autolambda><block s="reportIfElse"><block s="reportLessThan"><block var="value"/><l>0</l></block><block s="reportVariadicSum"><list><block s="reportListItem"><block var="index"/><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="array"/></custom-block></block><block var="value"/></list></block><block s="reportDifference"><block var="value"/><block s="reportListItem"><block var="index"/><custom-block s="shape of $⍴-1-255-255-0 %l"><block var="array"/></custom-block></block></block></block></autolambda><list><l>value</l><l>index</l></list></block><block var="howmany"/></block><block var="array"/></custom-block></block></script></block-definition><block-definition s="error %&apos;msg&apos;" type="command" category="control"><comment x="0" y="0" w="268.6666666666667" collapsed="false">Throw an error.&#xD;&#xD;Makes a red halo appear around the script that runs it,&#xD;with the input text shown in a speech balloon next to&#xD;the script, just like any Snap! error.&#xD;&#xD;This is useful to put in the second script of SAFELY TRY&#xD;after some other instructions to undo the partial work of&#xD;the first script.</comment><header></header><code></code><translations>pt:lança o erro _&#xD;</translations><inputs><input type="%txt"></input></inputs><script><block s="doApplyExtension"><l>err_error(msg)</l><list><block var="msg"/></list></block></script></block-definition><block-definition s="simple log base %&apos;b&apos; of %&apos;n&apos;" type="reporter" category="other" helper="true"><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="reportMonadic"><l><option>ln</option></l><block var="n"/></block><block s="reportMonadic"><l><option>ln</option></l><block var="b"/></block></block></block></script></block-definition><block-definition s="simple permutations of %&apos;r&apos; items out of %&apos;n&apos;" type="reporter" category="other" helper="true"><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="reportEquals"><block var="r"/><l>0</l></block><l>1</l><block s="reportAtomicCombine"><block s="reportNumbers"><block s="reportVariadicSum"><list><block s="reportDifference"><block var="n"/><block var="r"/></block><l>1</l></list></block><block var="n"/></block><block s="reifyReporter"><autolambda><block s="reportVariadicProduct"><list><l></l><l></l></list></block></autolambda><list></list></block></block></block></block></script></block-definition><block-definition s="simple combs %&apos;r&apos; out of %&apos;n&apos;" type="reporter" category="other" helper="true"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="reportQuotient"><custom-block s="simple permutations of %n items out of %n"><block var="r"/><block var="n"/></custom-block><custom-block s="factorial $!-1-255-255-0 %n"><block var="r"/></custom-block></block></block></script></block-definition><block-definition s="numbers from %&apos;from&apos; to %&apos;to&apos; ascending" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="evaluate"><custom-block s="scalar -&gt; hyper %repRing"><block s="reifyReporter"><autolambda><custom-block s="simple numbers from %n to %n ascending"><l></l><l></l></custom-block></autolambda><list></list></block></custom-block><list><block var="from"/><block var="to"/></list></block></block></script></block-definition><block-definition s="simple gcd %&apos;a&apos; %&apos;b&apos;" type="reporter" category="other" helper="true"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doIf"><block s="reportEquals"><block var="b"/><l>0</l></block><script><block s="doReport"><block var="a"/></block></script></block><block s="doReport"><custom-block s="simple gcd %n %n"><block var="b"/><block s="reportModulus"><block var="a"/><block var="b"/></block></custom-block></block></script></block-definition><block-definition s="de-boolean %&apos;n&apos;" type="reporter" category="other" helper="true"><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doIfElse"><block s="reportIsA"><block var="n"/><l><option>list</option></l></block><script><block s="doReport"><block s="reportMap"><block s="reifyReporter"><autolambda><custom-block s="de-boolean %s"><l></l></custom-block></autolambda><list></list></block><block var="n"/></block></block></script><script><block s="doReport"><block s="reportIfElse"><custom-block s="zero? %n"><block var="n"/></custom-block><l>0</l><block s="reportIfElse"><block s="reportEquals"><block var="n"/><block s="reportBoolean"><l><bool>true</bool></l></block></block><l>1</l><block var="n"/></block></block></block></script></block></script></block-definition><block-definition s="simple lcm %&apos;a&apos; %&apos;b&apos;" type="reporter" category="other" helper="true"><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doIf"><block s="reportEquals"><block var="b"/><l>0</l></block><script><block s="doReport"><block var="b"/></block></script></block><block s="doReport"><block s="reportVariadicProduct"><list><block var="a"/><block s="reportQuotient"><block var="b"/><custom-block s="simple gcd %n %n"><block var="a"/><block var="b"/></custom-block></block></list></block></block></script></block-definition><block-definition s="simple numbers from %&apos;from&apos; to %&apos;to&apos; ascending" type="reporter" category="other" helper="true"><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="from"/><block var="to"/></block><block s="reportNewList"><list></list></block><block s="reportNumbers"><block var="from"/><block var="to"/></block></block></block></script></block-definition><block-definition s="$flash sort %&apos;data&apos; ordering with %&apos;function&apos;" type="reporter" category="lists"><comment x="0" y="0" w="161.14285714285708" collapsed="false">Reports a sorted version of the list in its first input slot, using the comparison function in the second input slot.  For a list of numbers, using &lt; as the comparison function will sort from low to high; using &gt; will sort from high to low.</comment><header></header><code></code><translations>ca:ordena _ segons criteri _&#xD;</translations><inputs><input type="%l"></input><input type="%predRing"></input></inputs><script><block s="doReport"><block s="reportApplyExtension"><l>lst_sort(list, fn)</l><list><block var="data"/><block var="function"/></list></block></block></script><scripts><script x="12" y="147.55555555555554"><block s="doDeclareVariables"><list><l>even items</l><l>odd items</l><l>merge</l><l>split</l><l>copy of data</l><l>id</l></list></block><block s="doSetVar"><l>id</l><block s="reifyScript"><script><block s="doReport"><l></l></block></script><list></list></block></block><block s="doSetVar"><l>copy of data</l><block s="reportMap"><block var="id"/><block var="data"/></block></block><block s="doSetVar"><l>split</l><block s="reifyScript"><script><block s="doSetVar"><l>even items</l><block s="reportNewList"><list></list></block></block><block s="doSetVar"><l>odd items</l><block s="reportNewList"><list></list></block></block><block s="doUntil"><block s="reportListIsEmpty"><block var="copy of data"/></block><script><block s="doAddToList"><block s="reportListItem"><l>1</l><block var="copy of data"/></block><block var="odd items"/></block><block s="doDeleteFromList"><l>1</l><block var="copy of data"/></block><block s="doIf"><block s="reportNot"><block s="reportListIsEmpty"><block var="copy of data"/></block></block><script><block s="doAddToList"><block s="reportListItem"><l>1</l><block var="copy of data"/></block><block var="even items"/></block><block s="doDeleteFromList"><l>1</l><block var="copy of data"/></block></script></block></script></block></script><list></list></block></block><block s="doSetVar"><l>merge</l><block s="reifyScript"><script><block s="doIf"><block s="reportEquals"><block var="#1"/><block s="reportNewList"><list></list></block></block><script><block s="doReport"><block var="#2"/></block></script></block><block s="doIf"><block s="reportEquals"><block var="#2"/><block s="reportNewList"><list></list></block></block><script><block s="doReport"><block var="#1"/></block></script></block><block s="doIfElse"><block s="evaluate"><block var="function"/><list><block s="reportListItem"><l>1</l><block var="#1"/></block><block s="reportListItem"><l>1</l><block var="#2"/></block></list></block><script><block s="doReport"><block s="reportCONS"><block s="reportListItem"><l>1</l><block var="#1"/></block><block s="evaluate"><block var="merge"/><list><block s="reportCDR"><block var="#1"/></block><block var="#2"/></list></block></block></block></script><script><block s="doReport"><block s="reportCONS"><block s="reportListItem"><l>1</l><block var="#2"/></block><block s="evaluate"><block var="merge"/><list><block var="#1"/><block s="reportCDR"><block var="#2"/></block></list></block></block></block></script></block></script><list><l>#1</l><l>#2</l></list></block></block><block s="doIf"><block s="reportEquals"><block var="data"/><block s="reportNewList"><list></list></block></block><script><block s="doReport"><block s="reportNewList"><list></list></block></block></script></block><block s="doIf"><block s="reportEquals"><block s="reportCDR"><block var="data"/></block><block s="reportNewList"><list></list></block></block><script><block s="doReport"><block var="data"/></block></script></block><block s="doRun"><block var="split"/><list></list></block><block s="doReport"><block s="evaluate"><block var="merge"/><list><custom-block s="$flash sort %l ordering with %predRing"><block var="odd items"/><block var="function"/></custom-block><custom-block s="$flash sort %l ordering with %predRing"><block var="even items"/><block var="function"/></custom-block></list></block></block></script></scripts></block-definition><block-definition s="☠︎ linked? %&apos;data&apos;" type="predicate" category="lists" helper="true"><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doReport"><block s="reportApplyExtension"><l>lst_linked(list)</l><list><block var="data"/></list></block></block></script></block-definition><block-definition s="☠︎ link %&apos;data&apos;" type="reporter" category="lists" helper="true"><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doIf"><block s="reportListIsEmpty"><block var="data"/></block><script><block s="doReport"><block var="data"/></block></script></block><block s="doReport"><block s="reportCONS"><block s="reportListItem"><l>1</l><block var="data"/></block><block s="reportCDR"><block var="data"/></block></block></block></script></block-definition><block-definition s="printable %&apos;data&apos;" type="reporter" category="lists"><comment x="0" y="0" w="188.66666666666666" collapsed="false">Takes a (possibly deep) list as input,&#xD;and reports a human-readable text form &#xD;of the list (namely, Lisp notation).&#xD;&#xD;Will not work on circular lists.</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input></inputs><script><block s="doIf"><block s="reportNot"><block s="reportIsA"><block var="data"/><l><option>list</option></l></block></block><script><block s="doReport"><block var="data"/></block></script></block><block s="doIf"><block s="reportListIsEmpty"><block var="data"/></block><script><block s="doReport"><l>()</l></block></script></block><block s="doReport"><block s="reportJoinWords"><list><l>(</l><block s="reportAtomicCombine"><block s="reportMap"><block s="reifyReporter"><autolambda><custom-block s="printable %l"><l/></custom-block></autolambda><list></list></block><block var="data"/></block><block s="reifyReporter"><autolambda><block s="reportJoinWords"><list><l></l><l> </l><l></l></list></block></autolambda><list></list></block></block><l>)</l></list></block></block></script></block-definition><block-definition s="%&apos;x&apos;" type="reporter" category="lists"><comment x="0" y="0" w="105.33333333333333" collapsed="false">The identity function reports its input.</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doReport"><block var="x"/></block></script></block-definition><block-definition s="multimap %&apos;function&apos; over %&apos;lists&apos;" type="reporter" category="lists"><comment x="0" y="0" w="267.3333333333333" collapsed="false">Takes as input a function of N inputs and N lists.&#xD;The function is called with item 1 of all the lists as its inputs, with item 2 of all the lists as its inputs, and so on.  (The lists should all be the same length.)</comment><header></header><code></code><translations></translations><inputs><input type="%repRing"></input><input type="%mult%l"></input></inputs><script><block s="doReport"><block s="reportMap"><block s="reifyReporter"><autolambda><block s="evaluate"><block var="function"/><custom-block s="%s"><l></l></custom-block></block></autolambda><list></list></block><block s="reportListAttribute"><l><option>columns</option></l><block var="lists"/></block></block></block></script></block-definition><block-definition s="scalar -&gt; hyper %&apos;func&apos;" type="reporter" category="control" helper="true"><comment x="0" y="0" w="218" collapsed="false">Takes a dyadic scalar function as input, and&#xD;hyperizes it, so that it can take lists as inputs.&#xD;&#xD;Don&apos;t use on slow functions (this has compiled map calls).  Meant for use on primitives.</comment><header></header><code></code><translations></translations><inputs><input type="%repRing"></input></inputs><script><block s="doDeclareVariables"><list><l>hyper func</l><l>scalarized</l></list></block><block s="doSetVar"><l>hyper func</l><block s="reifyReporter"><script><block s="doWarp"><script><block s="doIfElse"><custom-block s="scalar? %s"><block var="a"/></custom-block><script><block s="doIfElse"><custom-block s="scalar? %s"><block var="b"/></custom-block><script><block s="doReport"><block s="evaluate"><block var="func"/><list><custom-block s="scalar-value helper %s"><block var="a"/></custom-block><custom-block s="scalar-value helper %s"><block var="b"/></custom-block></list></block></block></script><script><block s="doSetVar"><l>scalarized</l><custom-block s="scalar-value helper %s"><block var="a"/></custom-block></block><block s="doIf"><block s="reportEquals"><l></l><block s="reportAtomicFindFirst"><block s="reifyPredicate"><autolambda><block s="reportIsA"><l></l><l><option>list</option></l></block></autolambda><list></list></block><block var="b"/></block></block><script><block s="doReport"><block s="reportAtomicMap"><block s="reifyReporter"><autolambda><block s="evaluate"><block var="func"/><list><block var="scalarized"/><l></l></list></block></autolambda><list></list></block><block var="b"/></block></block></script></block><block s="doReport"><block s="reportMap"><block s="reifyReporter"><autolambda><block s="evaluate"><block var="hyper func"/><list><block var="scalarized"/><l></l></list></block></autolambda><list></list></block><block var="b"/></block></block></script></block></script><script><block s="doIfElse"><custom-block s="scalar? %s"><block var="b"/></custom-block><script><block s="doSetVar"><l>scalarized</l><custom-block s="scalar-value helper %s"><block var="b"/></custom-block></block><block s="doIf"><block s="reportEquals"><l></l><block s="reportAtomicFindFirst"><block s="reifyPredicate"><autolambda><block s="reportIsA"><l></l><l><option>list</option></l></block></autolambda><list></list></block><block var="a"/></block></block><script><block s="doReport"><block s="reportAtomicMap"><block s="reifyReporter"><autolambda><block s="evaluate"><block var="func"/><list><l></l><block var="scalarized"/></list></block></autolambda><list></list></block><block var="a"/></block></block></script></block><block s="doReport"><block s="reportMap"><block s="reifyReporter"><autolambda><block s="evaluate"><block var="hyper func"/><list><l></l><block var="scalarized"/></list></block></autolambda><list></list></block><block var="a"/></block></block></script><script><block s="doIf"><block s="reportAnd"><block s="reportEquals"><l></l><block s="reportAtomicFindFirst"><block s="reifyPredicate"><autolambda><block s="reportIsA"><l></l><l><option>list</option></l></block></autolambda><list></list></block><block var="a"/></block></block><block s="reportEquals"><l></l><block s="reportAtomicFindFirst"><block s="reifyPredicate"><autolambda><block s="reportIsA"><l></l><l><option>list</option></l></block></autolambda><list></list></block><block var="b"/></block></block></block><script><block s="doReport"><custom-block s="multimap %repRing over %mult%l"><block var="func"/><list><block var="a"/><block var="b"/></list></custom-block></block></script></block><block s="doReport"><custom-block s="multimap %repRing over %mult%l"><block var="hyper func"/><list><block var="a"/><block var="b"/></list></custom-block></block></script></block></script></block></script></block></script><list><l>a</l><l>b</l></list></block></block><block s="doReport"><block var="hyper func"/></block></script></block-definition><block-definition s="log base %&apos;b&apos; $⍟-1.5-255-255-0 %&apos;x&apos;" type="reporter" category="operators"><comment x="0" y="0" w="212" collapsed="false">Computes logarithms in any base.&#xD;&#xD;The base is the left input.  It&apos;s usual in APL that if there&apos;s a main data input and some sort of control input, the latter comes on the left.  This is because APL syntax, unless you use parentheses, groups computations from right to left.&#xD;&#xD;APL has a monadic version of this function that computes natural logs (log to the base e).</comment><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="evaluate"><custom-block s="scalar -&gt; hyper %repRing"><block s="reifyReporter"><autolambda><custom-block s="simple log base %n of %n"><l></l><l></l></custom-block></autolambda><list></list></block></custom-block><list><block var="b"/><block var="x"/></list></block></block></script></block-definition><block-definition s="combs %&apos;r&apos; at a time $!-1-255-255-0 of %&apos;n&apos;" type="reporter" category="operators"><comment x="0" y="0" w="218.66666666666666" collapsed="false">Computes the number of combinations of right-input things taken left-input at a time, otherwise known as the elements of Pascal&apos;s triangle.  This block shares the ! symbol with the monadic factorial function, because the formula for computing this function uses factorials.</comment><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="evaluate"><custom-block s="scalar -&gt; hyper %repRing"><block s="reifyReporter"><autolambda><custom-block s="simple combs %n out of %n"><l></l><l></l></custom-block></autolambda><list></list></block></custom-block><list><block var="r"/><block var="n"/></list></block></block></script></block-definition><block-definition s="factorial $!-1-255-255-0 %&apos;n&apos;" type="reporter" category="operators"><comment x="0" y="0" w="172.66666666666666" collapsed="false">The factorial of a positive integer n is the product of the integers from 1 to n.&#xD;&#xD;In real APL, the domain of this function is extended beyond integers to compute the gamma function.</comment><header></header><code></code><translations></translations><inputs><input type="%n"></input></inputs><script><block s="doIfElse"><block s="reportIsA"><block var="n"/><l><option>list</option></l></block><script><block s="doReport"><block s="reportMap"><block s="reifyReporter"><autolambda><custom-block s="factorial $!-1-255-255-0 %n"><l></l></custom-block></autolambda><list></list></block><block var="n"/></block></block></script><script><block s="doReport"><block s="reportIfElse"><custom-block s="zero? %n"><block var="n"/></custom-block><l>1</l><block s="reportAtomicCombine"><block s="reportNumbers"><l>1</l><block var="n"/></block><block s="reifyReporter"><autolambda><block s="reportVariadicProduct"><list><l></l><l></l></list></block></autolambda><list></list></block></block></block></block></script></block></script></block-definition><block-definition s="%&apos;a&apos; scalar %&apos;pred&apos; %&apos;b&apos;" type="predicate" category="operators"><comment x="0" y="0" w="190" collapsed="false">Acts just like the function selected from&#xD;the pulldown menu, but hyperized, so&#xD;comparing two equal-sized lists reports&#xD;a list of the same length as the inputs,&#xD;with the results of item-by-item comparisons.</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input><input type="%s" readonly="true">﹦<options>﹦&#xD;≠&#xD;identical to&#xD;and&#xD;or&#xD;is _ a _?</options></input><input type="%s"></input></inputs><script><block s="doReport"><block s="evaluate"><custom-block s="scalar -&gt; hyper %repRing"><block s="reportListItem"><block s="reportListIndex"><block var="pred"/><block s="reportNewList"><list><l>﹦</l><l>≠</l><l>identical to</l><l>and</l><l>or</l><l>is _ a _?</l></list></block></block><block s="reportNewList"><list><block s="reifyPredicate"><autolambda><block s="reportEquals"><l></l><l></l></block></autolambda><list></list></block><block s="reifyPredicate"><autolambda><block s="reportNotEquals"><l></l><l></l></block></autolambda><list></list></block><block s="reifyPredicate"><autolambda><block s="reportIsIdentical"><l></l><l></l></block></autolambda><list></list></block><block s="reifyPredicate"><autolambda><block s="reportAnd"><l/><l/></block></autolambda><list></list></block><block s="reifyPredicate"><autolambda><block s="reportOr"><l/><l/></block></autolambda><list></list></block><block s="reifyPredicate"><autolambda><block s="reportIsA"><l></l><l></l></block></autolambda><list></list></block></list></block></block></custom-block><list><block var="a"/><block var="b"/></list></block></block></script></block-definition><block-definition s="GCD (or) %&apos;a&apos; $∨-1.2-255-255-0 %&apos;b&apos;" type="reporter" category="operators"><comment x="0" y="0" w="230.66666666666666" collapsed="false">Reports the greatest common divisor of its inputs.&#xD;If the inputs are values in {0,1} then this is equivalent to the logical OR of the values, with 0=False, 1=True.  Hence the APL symbol ∨.&#xD;Also accepts Snap! Booleans as inputs.</comment><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="evaluate"><custom-block s="scalar -&gt; hyper %repRing"><block s="reifyReporter"><autolambda><custom-block s="simple gcd %n %n"><l></l><l></l></custom-block></autolambda><list></list></block></custom-block><list><custom-block s="de-boolean %s"><block var="a"/></custom-block><custom-block s="de-boolean %s"><block var="b"/></custom-block></list></block></block></script></block-definition><block-definition s="LCM (and) %&apos;a&apos; $∧-1.2-255-255-0 %&apos;b&apos;" type="reporter" category="operators"><comment x="0" y="0" w="230.66666666666666" collapsed="false">Reports the least common multiple of its inputs.&#xD;If the inputs are values in {0,1} then this is equivalent to the logical AND of the values, with 0=False, 1=True.  Hence the APL symbol ∧.&#xD;Also accepts Snap! Booleans as inputs.</comment><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="evaluate"><custom-block s="scalar -&gt; hyper %repRing"><block s="reifyReporter"><autolambda><custom-block s="simple lcm %n %n"><l></l><l></l></custom-block></autolambda><list></list></block></custom-block><list><custom-block s="de-boolean %s"><block var="a"/></custom-block><custom-block s="de-boolean %s"><block var="b"/></custom-block></list></block></block></script></block-definition><block-definition s="NOT $&#126;-1-255-255-0 %&apos;p&apos;" type="reporter" category="operators"><comment x="0" y="0" w="167.33333333333334" collapsed="false">Reports 1 if the input is False or 0;&#xD;otherwise reports 0.</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doReport"><block s="reportDifference"><l>1</l><custom-block s="signum $×-1-255-255-0 %n"><block s="reportMonadic"><l><option>abs</option></l><block var="p"/></block></custom-block></block></block></script></block-definition><block-definition s="permutations of %&apos;r&apos; items out of %&apos;n&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="evaluate"><custom-block s="scalar -&gt; hyper %repRing"><block s="reifyReporter"><autolambda><custom-block s="simple permutations of %n items out of %n"><l></l><l></l></custom-block></autolambda><list></list></block></custom-block><list><block var="r"/><block var="n"/></list></block></block></script></block-definition><block-definition s="identity $+-1-255-255-0 %&apos;x&apos;" type="reporter" category="operators"><comment x="0" y="0" w="210.00000000000003" collapsed="false">Reports its input.&#xD;This is useful to fit a value into a different-type input slot, e.g., number into list slot.</comment><header></header><code></code><translations></translations><inputs><input type="%s"></input></inputs><script><block s="doReport"><block s="reportMonadic"><l><option>id</option></l><block var="x"/></block></block></script></block-definition><block-definition s="deep map %&apos;function&apos; over %&apos;data&apos;" type="reporter" category="lists"><header></header><code></code><translations></translations><inputs><input type="%repRing"></input><input type="%l"></input></inputs><script><block s="doIfElse"><block s="reportIsA"><block var="data"/><l><option>list</option></l></block><script><block s="doReport"><block s="reportMap"><block s="reifyReporter"><autolambda><custom-block s="deep map %repRing over %l"><block var="function"/><l/></custom-block></autolambda><list></list></block><block var="data"/></block></block></script><script><block s="doReport"><block s="evaluate"><block var="function"/><list><block var="data"/></list></block></block></script></block></script></block-definition><block-definition s="%&apos;howmany&apos; deal $?-1-255-255-0 %&apos;range&apos;" type="reporter" category="operators"><comment x="0" y="0" w="177.33333333333334" collapsed="false">Report a list with left-input random integers in the range 1 to right-input.&#xD;No number appears more than once&#xD;in the result.  The left input must be less than or equal to the right input.</comment><header></header><code></code><translations></translations><inputs><input type="%n"></input><input type="%n"></input></inputs><script><block s="doReport"><block s="evaluate"><custom-block s="scalar -&gt; hyper %repRing"><block s="reifyReporter"><autolambda><custom-block s="%n deal helper %l"><l></l><block s="reportNumbers"><l>1</l><l></l></block></custom-block></autolambda><list></list></block></custom-block><list><block var="howmany"/><block var="range"/></list></block></block></script></block-definition><block-definition s="outer product %&apos;a&apos; $○.-1-255-255-0 %&apos;function&apos; %&apos;b&apos;" type="reporter" category="lists"><comment x="0" y="0" w="297.99999999999994" collapsed="false">Given two arrays A and B, reports an array whose dimensions are&#xD;APPEND(SHAPE OF (A), SHAPE OF (B))&#xD;in which each atomic item of the result is computed by applying the dyadic function input to an item of A and an item of B.</comment><header></header><code></code><translations></translations><inputs><input type="%l"></input><input type="%repRing"></input><input type="%l"></input></inputs><script><block s="doIfElse"><block s="reportIsA"><block var="a"/><l><option>list</option></l></block><script><block s="doIf"><block s="reportListIsEmpty"><block var="a"/></block><script><block s="doReport"><block s="reportNewList"><list></list></block></block></script></block><block s="doReport"><block s="reportCONS"><custom-block s="outer product %l $○.-1-255-255-0 %repRing %l"><block s="reportListItem"><l>1</l><block var="a"/></block><block var="function"/><block var="b"/></custom-block><custom-block s="outer product %l $○.-1-255-255-0 %repRing %l"><block s="reportCDR"><block var="a"/></block><block var="function"/><block var="b"/></custom-block></block></block></script><script><block s="doIfElse"><block s="reportIsA"><block var="b"/><l><option>list</option></l></block><script><block s="doIf"><block s="reportListIsEmpty"><block var="b"/></block><script><block s="doReport"><block s="reportNewList"><list></list></block></block></script></block><block s="doReport"><block s="reportCONS"><custom-block s="outer product %l $○.-1-255-255-0 %repRing %l"><block var="a"/><block var="function"/><block s="reportListItem"><l>1</l><block var="b"/></block></custom-block><custom-block s="outer product %l $○.-1-255-255-0 %repRing %l"><block var="a"/><block var="function"/><block s="reportCDR"><block var="b"/></block></custom-block></block></block></script><script><block s="doReport"><block s="evaluate"><block var="function"/><list><block var="a"/><block var="b"/></list></block></block></script></block></script></block></script></block-definition></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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" mediaID="Sprite(4)_cst_paper"/><costume name="rock" center-x="134.5" center-y="93.5" 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" 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" 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