<?xml version="1.0" encoding="UTF-8"?> <!DOCTYPE html PUBLIC "-//W3C//DTD XHTML 1.0 Strict//EN" "http://www.w3.org/TR/xhtml1/DTD/xhtml1-strict.dtd"> <html> <head> <!-- Generated by HsColour, http://www.cs.york.ac.uk/fp/darcs/hscolour/ --> <title>src/Haddock/Utils/BlockTable.hs</title> <link type='text/css' rel='stylesheet' href='hscolour.css' /> </head> <body> <pre><a name="line-1"></a><span class='hs-comment'>{- | <a name="line-2"></a> <a name="line-3"></a> Module : Text.Html.BlockTable <a name="line-4"></a> Copyright : (c) Andy Gill, and the Oregon Graduate Institute of <a name="line-5"></a> Science and Technology, 1999-2001 <a name="line-6"></a> License : BSD-style (see the file libraries/core/LICENSE) <a name="line-7"></a> <a name="line-8"></a> Maintainer : Andy Gill <andy@galconn.com> <a name="line-9"></a> Stability : experimental <a name="line-10"></a> Portability : portable <a name="line-11"></a> <a name="line-12"></a> $Id: BlockTable.hs,v 1.2 2002/07/24 09:42:18 simonmar Exp $ <a name="line-13"></a> <a name="line-14"></a> An Html combinator library <a name="line-15"></a> <a name="line-16"></a>-}</span> <a name="line-17"></a> <a name="line-18"></a><span class='hs-keyword'>module</span> <span class='hs-conid'>Haddock</span><span class='hs-varop'>.</span><span class='hs-conid'>Utils</span><span class='hs-varop'>.</span><span class='hs-conid'>BlockTable</span> <span class='hs-layout'>(</span> <a name="line-19"></a> <a name="line-20"></a><span class='hs-comment'>-- Datatypes:</span> <a name="line-21"></a> <a name="line-22"></a> <span class='hs-conid'>BlockTable</span><span class='hs-layout'>,</span> <span class='hs-comment'>-- abstract</span> <a name="line-23"></a> <a name="line-24"></a><span class='hs-comment'>-- Contruction Functions: </span> <a name="line-25"></a> <a name="line-26"></a> <span class='hs-varid'>single</span><span class='hs-layout'>,</span> <a name="line-27"></a> <span class='hs-varid'>empty</span><span class='hs-layout'>,</span> <a name="line-28"></a> <span class='hs-varid'>above</span><span class='hs-layout'>,</span> <a name="line-29"></a> <span class='hs-varid'>beside</span><span class='hs-layout'>,</span> <a name="line-30"></a> <a name="line-31"></a><span class='hs-comment'>-- Investigation Functions: </span> <a name="line-32"></a> <a name="line-33"></a> <span class='hs-varid'>getMatrix</span><span class='hs-layout'>,</span> <a name="line-34"></a> <span class='hs-varid'>showsTable</span><span class='hs-layout'>,</span> <a name="line-35"></a> <span class='hs-varid'>showTable</span><span class='hs-layout'>,</span> <a name="line-36"></a> <a name="line-37"></a> <span class='hs-layout'>)</span> <span class='hs-keyword'>where</span> <a name="line-38"></a> <a name="line-39"></a><span class='hs-keyword'>import</span> <span class='hs-conid'>Prelude</span> <a name="line-40"></a> <a name="line-41"></a><span class='hs-keyword'>infixr</span> <span class='hs-num'>4</span> <span class='hs-varop'>`beside`</span> <a name="line-42"></a><span class='hs-keyword'>infixr</span> <span class='hs-num'>3</span> <span class='hs-varop'>`above`</span> <a name="line-43"></a> <a name="line-44"></a><span class='hs-comment'>-- These combinators can be used to build formated 2D tables.</span> <a name="line-45"></a><span class='hs-comment'>-- The specific target useage is for HTML table generation.</span> <a name="line-46"></a> <a name="line-47"></a><span class='hs-comment'>{- <a name="line-48"></a> Examples of use: <a name="line-49"></a> <a name="line-50"></a> > table1 :: BlockTable String <a name="line-51"></a> > table1 = single "Hello" +-----+ <a name="line-52"></a> |Hello| <a name="line-53"></a> This is a 1x1 cell +-----+ <a name="line-54"></a> Note: single has type <a name="line-55"></a> <a name="line-56"></a> single :: a -> BlockTable a <a name="line-57"></a> <a name="line-58"></a> So the cells can contain anything. <a name="line-59"></a> <a name="line-60"></a> > table2 :: BlockTable String <a name="line-61"></a> > table2 = single "World" +-----+ <a name="line-62"></a> |World| <a name="line-63"></a> +-----+ <a name="line-64"></a> <a name="line-65"></a> <a name="line-66"></a> > table3 :: BlockTable String <a name="line-67"></a> > table3 = table1 %-% table2 +-----%-----+ <a name="line-68"></a> |Hello%World| <a name="line-69"></a> % is used to indicate +-----%-----+ <a name="line-70"></a> the join edge between <a name="line-71"></a> the two Tables. <a name="line-72"></a> <a name="line-73"></a> > table4 :: BlockTable String <a name="line-74"></a> > table4 = table3 %/% table2 +-----+-----+ <a name="line-75"></a> |Hello|World| <a name="line-76"></a> Notice the padding on the %%%%%%%%%%%%% <a name="line-77"></a> smaller (bottom) cell to |World | <a name="line-78"></a> force the table to be a +-----------+ <a name="line-79"></a> rectangle. <a name="line-80"></a> <a name="line-81"></a> > table5 :: BlockTable String <a name="line-82"></a> > table5 = table1 %-% table4 +-----%-----+-----+ <a name="line-83"></a> |Hello%Hello|World| <a name="line-84"></a> Notice the padding on the | %-----+-----+ <a name="line-85"></a> leftmost cell, again to | %World | <a name="line-86"></a> force the table to be a +-----%-----------+ <a name="line-87"></a> rectangle. <a name="line-88"></a> <a name="line-89"></a> Now the table can be rendered with processTable, for example: <a name="line-90"></a> Main> processTable table5 <a name="line-91"></a> [[("Hello",(1,2)), <a name="line-92"></a> ("Hello",(1,1)), <a name="line-93"></a> ("World",(1,1))], <a name="line-94"></a> [("World",(2,1))]] :: [[([Char],(Int,Int))]] <a name="line-95"></a> Main> <a name="line-96"></a>-}</span> <a name="line-97"></a> <a name="line-98"></a><span class='hs-comment'>-- ---------------------------------------------------------------------------</span> <a name="line-99"></a><span class='hs-comment'>-- Contruction Functions</span> <a name="line-100"></a> <a name="line-101"></a><span class='hs-comment'>-- Perhaps one day I'll write the Show instance</span> <a name="line-102"></a><span class='hs-comment'>-- to show boxes aka the above ascii renditions.</span> <a name="line-103"></a> <a name="line-104"></a><span class='hs-keyword'>instance</span> <span class='hs-layout'>(</span><span class='hs-conid'>Show</span> <span class='hs-varid'>a</span><span class='hs-layout'>)</span> <span class='hs-keyglyph'>=></span> <span class='hs-conid'>Show</span> <span class='hs-layout'>(</span><span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span><span class='hs-layout'>)</span> <span class='hs-keyword'>where</span> <a name="line-105"></a> <span class='hs-varid'>showsPrec</span> <span class='hs-keyword'>_</span> <span class='hs-keyglyph'>=</span> <span class='hs-varid'>showsTable</span> <a name="line-106"></a> <a name="line-107"></a><a name="TableI"></a><span class='hs-keyword'>type</span> <span class='hs-conid'>TableI</span> <span class='hs-varid'>a</span> <span class='hs-keyglyph'>=</span> <span class='hs-keyglyph'>[</span><span class='hs-keyglyph'>[</span><span class='hs-layout'>(</span><span class='hs-varid'>a</span><span class='hs-layout'>,</span><span class='hs-layout'>(</span><span class='hs-conid'>Int</span><span class='hs-layout'>,</span><span class='hs-conid'>Int</span><span class='hs-layout'>)</span><span class='hs-layout'>)</span><span class='hs-keyglyph'>]</span><span class='hs-keyglyph'>]</span> <span class='hs-keyglyph'>-></span> <span class='hs-keyglyph'>[</span><span class='hs-keyglyph'>[</span><span class='hs-layout'>(</span><span class='hs-varid'>a</span><span class='hs-layout'>,</span><span class='hs-layout'>(</span><span class='hs-conid'>Int</span><span class='hs-layout'>,</span><span class='hs-conid'>Int</span><span class='hs-layout'>)</span><span class='hs-layout'>)</span><span class='hs-keyglyph'>]</span><span class='hs-keyglyph'>]</span> <a name="line-108"></a> <a name="line-109"></a><a name="BlockTable"></a><span class='hs-keyword'>data</span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span> <span class='hs-keyglyph'>=</span> <span class='hs-conid'>Table</span> <span class='hs-layout'>(</span><span class='hs-conid'>Int</span> <span class='hs-keyglyph'>-></span> <span class='hs-conid'>Int</span> <span class='hs-keyglyph'>-></span> <span class='hs-conid'>TableI</span> <span class='hs-varid'>a</span><span class='hs-layout'>)</span> <span class='hs-conid'>Int</span> <span class='hs-conid'>Int</span> <a name="line-110"></a> <a name="line-111"></a> <a name="line-112"></a><span class='hs-comment'>-- You can create a (1x1) table entry</span> <a name="line-113"></a> <a name="line-114"></a><a name="single"></a><span class='hs-definition'>single</span> <span class='hs-keyglyph'>::</span> <span class='hs-varid'>a</span> <span class='hs-keyglyph'>-></span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span> <a name="line-115"></a><span class='hs-definition'>single</span> <span class='hs-varid'>a</span> <span class='hs-keyglyph'>=</span> <span class='hs-conid'>Table</span> <span class='hs-layout'>(</span><span class='hs-keyglyph'>\</span> <span class='hs-varid'>x</span> <span class='hs-varid'>y</span> <span class='hs-varid'>r</span> <span class='hs-keyglyph'>-></span> <span class='hs-keyglyph'>[</span><span class='hs-layout'>(</span><span class='hs-varid'>a</span><span class='hs-layout'>,</span><span class='hs-layout'>(</span><span class='hs-varid'>x</span><span class='hs-varop'>+</span><span class='hs-num'>1</span><span class='hs-layout'>,</span><span class='hs-varid'>y</span><span class='hs-varop'>+</span><span class='hs-num'>1</span><span class='hs-layout'>)</span><span class='hs-layout'>)</span><span class='hs-keyglyph'>]</span> <span class='hs-conop'>:</span> <span class='hs-varid'>r</span><span class='hs-layout'>)</span> <span class='hs-num'>1</span> <span class='hs-num'>1</span> <a name="line-116"></a> <a name="line-117"></a><a name="empty"></a><span class='hs-definition'>empty</span> <span class='hs-keyglyph'>::</span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span> <a name="line-118"></a><span class='hs-definition'>empty</span> <span class='hs-keyglyph'>=</span> <span class='hs-conid'>Table</span> <span class='hs-layout'>(</span><span class='hs-keyglyph'>\</span> <span class='hs-keyword'>_</span> <span class='hs-keyword'>_</span> <span class='hs-varid'>r</span> <span class='hs-keyglyph'>-></span> <span class='hs-varid'>r</span><span class='hs-layout'>)</span> <span class='hs-num'>0</span> <span class='hs-num'>0</span> <a name="line-119"></a> <a name="line-120"></a> <a name="line-121"></a><span class='hs-comment'>-- You can compose tables, horizonally and vertically</span> <a name="line-122"></a> <a name="line-123"></a><a name="above"></a><span class='hs-definition'>above</span> <span class='hs-keyglyph'>::</span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span> <span class='hs-keyglyph'>-></span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span> <span class='hs-keyglyph'>-></span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span> <a name="line-124"></a><a name="beside"></a><span class='hs-definition'>beside</span> <span class='hs-keyglyph'>::</span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span> <span class='hs-keyglyph'>-></span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span> <span class='hs-keyglyph'>-></span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span> <a name="line-125"></a> <a name="line-126"></a><a name="above"></a><span class='hs-definition'>t1</span> <span class='hs-varop'>`above`</span> <span class='hs-varid'>t2</span> <span class='hs-keyglyph'>=</span> <span class='hs-varid'>trans</span> <span class='hs-layout'>(</span><span class='hs-varid'>combine</span> <span class='hs-layout'>(</span><span class='hs-varid'>trans</span> <span class='hs-varid'>t1</span><span class='hs-layout'>)</span> <span class='hs-layout'>(</span><span class='hs-varid'>trans</span> <span class='hs-varid'>t2</span><span class='hs-layout'>)</span> <span class='hs-layout'>(</span><span class='hs-varop'>.</span><span class='hs-layout'>)</span><span class='hs-layout'>)</span> <a name="line-127"></a> <a name="line-128"></a><a name="beside"></a><span class='hs-definition'>t1</span> <span class='hs-varop'>`beside`</span> <span class='hs-varid'>t2</span> <span class='hs-keyglyph'>=</span> <span class='hs-varid'>combine</span> <span class='hs-varid'>t1</span> <span class='hs-varid'>t2</span> <span class='hs-layout'>(</span><span class='hs-keyglyph'>\</span> <span class='hs-varid'>lst1</span> <span class='hs-varid'>lst2</span> <span class='hs-varid'>r</span> <span class='hs-keyglyph'>-></span> <a name="line-129"></a> <span class='hs-keyword'>let</span> <a name="line-130"></a> <span class='hs-comment'>-- Note this depends on the fact that</span> <a name="line-131"></a> <span class='hs-comment'>-- that the result has the same number</span> <a name="line-132"></a> <span class='hs-comment'>-- of lines as the y dimention; one list</span> <a name="line-133"></a> <span class='hs-comment'>-- per line. This is not true in general</span> <a name="line-134"></a> <span class='hs-comment'>-- but is always true for these combinators.</span> <a name="line-135"></a> <span class='hs-comment'>-- I should assert this!</span> <a name="line-136"></a> <span class='hs-comment'>-- I should even prove this.</span> <a name="line-137"></a> <span class='hs-varid'>beside'</span> <span class='hs-layout'>(</span><span class='hs-varid'>x</span><span class='hs-conop'>:</span><span class='hs-varid'>xs</span><span class='hs-layout'>)</span> <span class='hs-layout'>(</span><span class='hs-varid'>y</span><span class='hs-conop'>:</span><span class='hs-varid'>ys</span><span class='hs-layout'>)</span> <span class='hs-keyglyph'>=</span> <span class='hs-layout'>(</span><span class='hs-varid'>x</span> <span class='hs-varop'>++</span> <span class='hs-varid'>y</span><span class='hs-layout'>)</span> <span class='hs-conop'>:</span> <span class='hs-varid'>beside'</span> <span class='hs-varid'>xs</span> <span class='hs-varid'>ys</span> <a name="line-138"></a> <span class='hs-varid'>beside'</span> <span class='hs-layout'>(</span><span class='hs-varid'>x</span><span class='hs-conop'>:</span><span class='hs-varid'>xs</span><span class='hs-layout'>)</span> <span class='hs-conid'>[]</span> <span class='hs-keyglyph'>=</span> <span class='hs-varid'>x</span> <span class='hs-conop'>:</span> <span class='hs-varid'>xs</span> <span class='hs-varop'>++</span> <span class='hs-varid'>r</span> <a name="line-139"></a> <span class='hs-varid'>beside'</span> <span class='hs-conid'>[]</span> <span class='hs-layout'>(</span><span class='hs-varid'>y</span><span class='hs-conop'>:</span><span class='hs-varid'>ys</span><span class='hs-layout'>)</span> <span class='hs-keyglyph'>=</span> <span class='hs-varid'>y</span> <span class='hs-conop'>:</span> <span class='hs-varid'>ys</span> <span class='hs-varop'>++</span> <span class='hs-varid'>r</span> <a name="line-140"></a> <span class='hs-varid'>beside'</span> <span class='hs-conid'>[]</span> <span class='hs-conid'>[]</span> <span class='hs-keyglyph'>=</span> <span class='hs-varid'>r</span> <a name="line-141"></a> <span class='hs-keyword'>in</span> <a name="line-142"></a> <span class='hs-varid'>beside'</span> <span class='hs-layout'>(</span><span class='hs-varid'>lst1</span> <span class='hs-conid'>[]</span><span class='hs-layout'>)</span> <span class='hs-layout'>(</span><span class='hs-varid'>lst2</span> <span class='hs-conid'>[]</span><span class='hs-layout'>)</span><span class='hs-layout'>)</span> <a name="line-143"></a> <a name="line-144"></a><span class='hs-comment'>-- trans flips (transposes) over the x and y axis of</span> <a name="line-145"></a><span class='hs-comment'>-- the table. It is only used internally, and typically</span> <a name="line-146"></a><span class='hs-comment'>-- in pairs, ie. (flip ... munge ... (un)flip).</span> <a name="line-147"></a> <a name="line-148"></a><a name="trans"></a><span class='hs-definition'>trans</span> <span class='hs-keyglyph'>::</span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span> <span class='hs-keyglyph'>-></span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span> <a name="line-149"></a><span class='hs-definition'>trans</span> <span class='hs-layout'>(</span><span class='hs-conid'>Table</span> <span class='hs-varid'>f1</span> <span class='hs-varid'>x1</span> <span class='hs-varid'>y1</span><span class='hs-layout'>)</span> <span class='hs-keyglyph'>=</span> <span class='hs-conid'>Table</span> <span class='hs-layout'>(</span><span class='hs-varid'>flip</span> <span class='hs-varid'>f1</span><span class='hs-layout'>)</span> <span class='hs-varid'>y1</span> <span class='hs-varid'>x1</span> <a name="line-150"></a> <a name="line-151"></a><a name="combine"></a><span class='hs-definition'>combine</span> <span class='hs-keyglyph'>::</span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span> <a name="line-152"></a> <span class='hs-keyglyph'>-></span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>b</span> <a name="line-153"></a> <span class='hs-keyglyph'>-></span> <span class='hs-layout'>(</span><span class='hs-conid'>TableI</span> <span class='hs-varid'>a</span> <span class='hs-keyglyph'>-></span> <span class='hs-conid'>TableI</span> <span class='hs-varid'>b</span> <span class='hs-keyglyph'>-></span> <span class='hs-conid'>TableI</span> <span class='hs-varid'>c</span><span class='hs-layout'>)</span> <a name="line-154"></a> <span class='hs-keyglyph'>-></span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>c</span> <a name="line-155"></a><span class='hs-definition'>combine</span> <span class='hs-layout'>(</span><span class='hs-conid'>Table</span> <span class='hs-varid'>f1</span> <span class='hs-varid'>x1</span> <span class='hs-varid'>y1</span><span class='hs-layout'>)</span> <span class='hs-layout'>(</span><span class='hs-conid'>Table</span> <span class='hs-varid'>f2</span> <span class='hs-varid'>x2</span> <span class='hs-varid'>y2</span><span class='hs-layout'>)</span> <span class='hs-varid'>comb</span> <span class='hs-keyglyph'>=</span> <span class='hs-conid'>Table</span> <span class='hs-varid'>new_fn</span> <span class='hs-layout'>(</span><span class='hs-varid'>x1</span><span class='hs-varop'>+</span><span class='hs-varid'>x2</span><span class='hs-layout'>)</span> <span class='hs-varid'>max_y</span> <a name="line-156"></a> <span class='hs-keyword'>where</span> <a name="line-157"></a> <span class='hs-varid'>max_y</span> <span class='hs-keyglyph'>=</span> <span class='hs-varid'>max</span> <span class='hs-varid'>y1</span> <span class='hs-varid'>y2</span> <a name="line-158"></a> <span class='hs-varid'>new_fn</span> <span class='hs-varid'>x</span> <span class='hs-varid'>y</span> <span class='hs-keyglyph'>=</span> <a name="line-159"></a> <span class='hs-keyword'>case</span> <span class='hs-varid'>compare</span> <span class='hs-varid'>y1</span> <span class='hs-varid'>y2</span> <span class='hs-keyword'>of</span> <a name="line-160"></a> <span class='hs-conid'>EQ</span> <span class='hs-keyglyph'>-></span> <span class='hs-varid'>comb</span> <span class='hs-layout'>(</span><span class='hs-varid'>f1</span> <span class='hs-num'>0</span> <span class='hs-varid'>y</span><span class='hs-layout'>)</span> <span class='hs-layout'>(</span><span class='hs-varid'>f2</span> <span class='hs-varid'>x</span> <span class='hs-varid'>y</span><span class='hs-layout'>)</span> <a name="line-161"></a> <span class='hs-conid'>GT</span> <span class='hs-keyglyph'>-></span> <span class='hs-varid'>comb</span> <span class='hs-layout'>(</span><span class='hs-varid'>f1</span> <span class='hs-num'>0</span> <span class='hs-varid'>y</span><span class='hs-layout'>)</span> <span class='hs-layout'>(</span><span class='hs-varid'>f2</span> <span class='hs-varid'>x</span> <span class='hs-layout'>(</span><span class='hs-varid'>y</span> <span class='hs-varop'>+</span> <span class='hs-varid'>y1</span> <span class='hs-comment'>-</span> <span class='hs-varid'>y2</span><span class='hs-layout'>)</span><span class='hs-layout'>)</span> <a name="line-162"></a> <span class='hs-conid'>LT</span> <span class='hs-keyglyph'>-></span> <span class='hs-varid'>comb</span> <span class='hs-layout'>(</span><span class='hs-varid'>f1</span> <span class='hs-num'>0</span> <span class='hs-layout'>(</span><span class='hs-varid'>y</span> <span class='hs-varop'>+</span> <span class='hs-varid'>y2</span> <span class='hs-comment'>-</span> <span class='hs-varid'>y1</span><span class='hs-layout'>)</span><span class='hs-layout'>)</span> <span class='hs-layout'>(</span><span class='hs-varid'>f2</span> <span class='hs-varid'>x</span> <span class='hs-varid'>y</span><span class='hs-layout'>)</span> <a name="line-163"></a> <a name="line-164"></a><span class='hs-comment'>-- ---------------------------------------------------------------------------</span> <a name="line-165"></a><span class='hs-comment'>-- Investigation Functions</span> <a name="line-166"></a> <a name="line-167"></a><span class='hs-comment'>-- This is the other thing you can do with a Table;</span> <a name="line-168"></a><span class='hs-comment'>-- turn it into a 2D list, tagged with the (x,y)</span> <a name="line-169"></a><span class='hs-comment'>-- sizes of each cell in the table.</span> <a name="line-170"></a> <a name="line-171"></a><a name="getMatrix"></a><span class='hs-definition'>getMatrix</span> <span class='hs-keyglyph'>::</span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span> <span class='hs-keyglyph'>-></span> <span class='hs-keyglyph'>[</span><span class='hs-keyglyph'>[</span><span class='hs-layout'>(</span><span class='hs-varid'>a</span><span class='hs-layout'>,</span><span class='hs-layout'>(</span><span class='hs-conid'>Int</span><span class='hs-layout'>,</span><span class='hs-conid'>Int</span><span class='hs-layout'>)</span><span class='hs-layout'>)</span><span class='hs-keyglyph'>]</span><span class='hs-keyglyph'>]</span> <a name="line-172"></a><span class='hs-definition'>getMatrix</span> <span class='hs-layout'>(</span><span class='hs-conid'>Table</span> <span class='hs-varid'>r</span> <span class='hs-keyword'>_</span> <span class='hs-keyword'>_</span><span class='hs-layout'>)</span> <span class='hs-keyglyph'>=</span> <span class='hs-varid'>r</span> <span class='hs-num'>0</span> <span class='hs-num'>0</span> <span class='hs-conid'>[]</span> <a name="line-173"></a> <a name="line-174"></a><span class='hs-comment'>-- You can also look at a table</span> <a name="line-175"></a> <a name="line-176"></a><a name="showsTable"></a><span class='hs-definition'>showsTable</span> <span class='hs-keyglyph'>::</span> <span class='hs-layout'>(</span><span class='hs-conid'>Show</span> <span class='hs-varid'>a</span><span class='hs-layout'>)</span> <span class='hs-keyglyph'>=></span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span> <span class='hs-keyglyph'>-></span> <span class='hs-conid'>ShowS</span> <a name="line-177"></a><span class='hs-definition'>showsTable</span> <span class='hs-varid'>table</span> <span class='hs-keyglyph'>=</span> <span class='hs-varid'>shows</span> <span class='hs-layout'>(</span><span class='hs-varid'>getMatrix</span> <span class='hs-varid'>table</span><span class='hs-layout'>)</span> <a name="line-178"></a> <a name="line-179"></a><a name="showTable"></a><span class='hs-definition'>showTable</span> <span class='hs-keyglyph'>::</span> <span class='hs-layout'>(</span><span class='hs-conid'>Show</span> <span class='hs-varid'>a</span><span class='hs-layout'>)</span> <span class='hs-keyglyph'>=></span> <span class='hs-conid'>BlockTable</span> <span class='hs-varid'>a</span> <span class='hs-keyglyph'>-></span> <span class='hs-conid'>String</span> <a name="line-180"></a><span class='hs-definition'>showTable</span> <span class='hs-varid'>table</span> <span class='hs-keyglyph'>=</span> <span class='hs-varid'>showsTable</span> <span class='hs-varid'>table</span> <span class='hs-str'>""</span> </pre></body> </html>