% Graph representing BAWL term [1]++[2]. [XY-pic & -*-tex-*-]
% by Kristoffer H. Rose <
[email protected]>
%
\def\n#1{\llap{{\sevenit#1\/}:\,}}
\def\op#1{(\mskip-.5\thinmuskip{#1}\mskip-.5\thinmuskip)}
\def\concat{\mathbin{\text{\rm+\kern-.5em+}}}
%
\def\du#1#2{%
% #1: slidesign, #2: #rows to go down.
\save\aftergo{\go="p",[0,0]!<#1\jot,0pt>%
\xto`d[#2,0]+<-2.5pc,-.8pc>`"p" "p"\restore}}
%
\def\dul#1#2#3{%
% #1: slidesign, #2: #rows to go down; #3: #columns to go left.
\save\aftergo{\go="p",[0,0]!<#1\jot,0pt>%
\xto`d[#2,0]+<-2.5pc,-.8pc>`[#2,-#3]+<-2.5pc,0pc> `"p" "p"\restore}}
%
\spreaddiagramrows{-1.4pc}
\spreaddiagramcolumns{-1pc}
%
$$
\displaylines{\quad
\left\lceil\openup-\jot\eqalign{
[1]\concat[2] \quad\text{where}\qquad
[\,] \concat ys &= ys \cr
(x:xs) \concat ys &= x:(xs \concat ys)}\right\rceil
\hfill\cr\hfill
=\qquad
{\diagram&& & & &&\n1\@\dlto\xto[2,2]\\
& & & & &\n2{!\@}\xto[3,-2]\drto\\
& & & & &&\n3\op:\dlto\dto&&\n4\op:\dlto\dto\\
& & & & &\n51&\n6[\,] &\n72&\n8[\,]\\
& & &\n{10}\lor\dlto\drrto \go+<-3em,0em>="10"\\
& &\n{11}\lambda \dlto\ddto&&&\n{12}\lambda \dlto\drto\\
&\n{13}\@\dlto\drto&& &\n{14}\@\dlto\drto
&&\n{15}\op:\du04[3,-2]\drrto\\
\n{16}{!\@}\dul000"10"\drto&&\n{17}{?}&\n{18}{!\@} \dul023"10" \drto
&&\n{19}{?}&&&\n{20}\@\ddlto\du00[0,-3]\\
&\n{21}[\,]& & &\n{22}\op:\dto\drto&& & &\\
& & & &\n{23}{?}&\n{24}{?}
&&\n{25}\@ \dul-27"10"\du+3[0,-2]\\
& & & & & & &\\
& & & & & & &\\
& & & & & & &\enddiagram}
\quad\cr}
$$
