%% xynecula.tex from $Id: xynecula.doc,v 3.4 2011/03/14 20:14:00 krisrose Exp $ %% %% Xy-pic ``Necula extensions'' option. %% Copyright (c) 1998 George C. Necula %% %% This file is part of the Xy-pic package for graphs and diagrams in TeX. %% See the companion README and INSTALL files for further information. %% Copyright (c) 1991-2011 Kristoffer H. Rose %% %% The Xy-pic package is free software; you can redistribute it and/or modify %% it under the terms of the GNU General Public License as published by the %% Free Software Foundation; either version 2 of the License, or (at your %% option) any later version. %% %% The Xy-pic package is distributed in the hope that it will be useful, but %% WITHOUT ANY WARRANTY; without even the implied warranty of MERCHANTABILITY %% or FITNESS FOR A PARTICULAR PURPOSE. See the GNU General Public License %% for more details. %% %% You should have received a copy of the GNU General Public License along %% with this package; if not, see http://www.gnu.org/licenses/. %% \ifx\xyloaded\undefined \input xy \fi \xyprovide{necula}{Necula's extensions}{\stripRCS$Revision: 3.4 $}% {George C. Necula}{necula@cs.cmu.edu}% {School of Computer Science, Carnegie Mellon University, 5000 Forbes Avenue, Pittsburgh, PA 15213-3891, USA} \def\expandbeforenext@#1{% \DN@ e|##1|{\edef\tmp@{##1}\expandafter\xyFN@\expandafter#1\tmp@}% } \xylet@\xy@oldOBJECT@=\OBJECT@ \xydef@\xy@newOBJECT@{% \ifx \space@\next \expandafter\DN@\space{\xyFN@\xy@newOBJECT@}% \else\ifx e\next \expandbeforenext@\OBJECT@ \else \DN@{\xy@oldOBJECT@}\fi\fi \next@}% \let\OBJECT@=\xy@newOBJECT@ \xylet@\xy@oldCOORD@=\COORD@ \xydef@\xy@newCOORD@{% \ifx \space@\next \expandafter\DN@\space{\xyFN@\xy@newCOORD@}% \else\ifx e\next \expandbeforenext@\COORD@ \else \DN@{\xy@oldCOORD@}\fi\fi \next@}% \let\COORD@=\xy@newCOORD@ \xydefcsname@{*stylechar@P@}#1{\Pshape@#1@} \xynew@{count}\c@poly@count \c@poly@count=\z@ \xydef@\Pshape@:#1@{% \addtotoks@{% \def\poly@list{@}% \poly@parse #1,\relax,%Sets the poly@list \def\poly@cache{}% \edef\poly@id{\the\c@poly@count}% \global\advance\c@poly@count\@ne \poly@setEdge \edef\poly@saveLcshape{\the\L@c}% \polygonEdge@Outer% Set U,R,D,L \poly@setEdge \dimen@=\poly@saveLcshape\advance\dimen@-\L@c \advance\R@p -\dimen@ }} \xydef@\poly@setEdge{\expandafter\poly@setEdge@\poly@list\poly@id} \xydef@\poly@setEdge@#1@#2{\Edge@c={\polygonEdge#1@#2@}% \expandafter\xdef\csname poly@cache#2% \endcsname{\poly@cache}} \xydefcsname@{frm[P]{-}}{\expandafter\draw@polyframe\the\Edge@c{-}} \xydefcsname@{frm[P]{.}}{\expandafter\draw@polyframe\the\Edge@c{.}} \xydefcsname@{frm[P]{=}}{\expandafter\draw@polyframe\the\Edge@c{=}} \xydef@\draw@polyframe\polygonEdge#1@#2@#3{% \def\poly@dir{#3}% \def\poly@list{#1@}% \def\poly@id{#2}% \edef\poly@cache{\csname poly@cache\poly@id\endcsname}% \draw@polygon} \xydef@\poly@empty{} \xydef@\poly@map#1#2,#3;#4@{% #1{#2}{#3}% \def\tmp@{#4}% \ifx \poly@empty\tmp@ \else \poly@map@next#1#4@% \fi } \xydef@\poly@map@stop#1@{} \xydef@\poly@mapExpand#1#2{% \edef\tmp@{\noexpand\poly@map\noexpand #1#2}% \tmp@} \xydef@\poly@parse #1,{% \ifx #1\relax \poly@close \let\next@=\relax \else \save@ \POS #1% \edef\tmp@{{\the\X@c}{\the\Y@c}}% \expandafter\poly@append\tmp@ \restore \let\next@=\poly@parse \fi \next@ } \xydef@\poly@append#1#2{\expandafter\poly@append@\poly@list{#1,#2;}} \xydef@\poly@append@#1@#2{\global\def\poly@list{#1#2@}} \xydef@\poly@close{\expandafter\poly@close@\poly@list} \xydef@\poly@close@#1,#2;#3@{\poly@append{#1}{#2}} \xydef@\draw@polygon{% \save@ \X@origin=\X@c \Y@origin=\Y@c \poly@setp \U@c=\z@\R@c=\z@\D@c=\z@\L@c=\z@\U@p=\z@\R@p=\z@\D@p=\z@\L@p=\z@ \Edge@c={\zeroEdge}\Edge@p={\zeroEdge}% \let\poly@map@next=\poly@map \poly@mapExpand\poly@drawseg\poly@rest \restore } \xydef@\poly@setp{\expandafter\poly@setp@\poly@list} \xydef@\poly@setp@#1,#2;#3@{% \X@p=#1\advance\X@p\X@origin \Y@p=#2\advance\Y@p\Y@origin% \global\def\poly@rest{#3@}} \xydef@\poly@drawseg#1#2{% \dimen@=#1\X@c=\the\dimen@\advance\X@c \X@origin \dimen@=#2\Y@c=\the\dimen@\advance\Y@c \Y@origin \expandafter\connect@\expandafter\dir\poly@dir% \X@p=\X@c\Y@p=\Y@c} \xydef@\polygonEdge#1@#2@#3{% \def\poly@list{#1@}% \def\poly@id{#2}% \edef\poly@cache{\csname poly@cache\poly@id\endcsname}% \ifcase#3\relax \DN@{\polygonEdge@Inters }% \or \DN@{\polygonEdge@Under}% \or \DN@{\polygonEdge@Dist}% \or \DN@{\rectangleProp@}% \or \DN@{\polygonEdge@Inner}% \or \DN@{\polygonEdge@Outer}% \else \DN@{}\fi \next@} \newif\ifpoly@badinters \xydef@\polygonEdge@Inters{% \ifx\poly@cache\poly@empty \poly@intersdoit \else \expandafter\poly@intersprobecache\poly@cache @% \fi } \xydef@\poly@cachehit#1#2{% \X@c=#1\Y@c=#2} \xydef@\poly@cachehitdisable#1#2{\poly@intersdoit} \xydef@\poly@intersprobecache#1,#2,#3,#4,#5@{% \dimen@=#1\advance\dimen@-\d@X \ifdim\zz@\dimen@ \dimen@=#2\advance\dimen@-\d@Y \ifdim\zz@\dimen@ \poly@cachehit{#3}{#4} \else \poly@intersdoit \fi \else \poly@intersdoit \fi } \xydef@\poly@intersdoit{% \edef\polyoldA@{\the\A@}\edef\polyoldB@{\the\B@}% \def\poly@intersneg{}\def\poly@interspos{}% \save@ \poly@setorigin \def\zeroDivide@{\poly@badinterstrue}% \let\poly@map@next=\poly@map \poly@mapExpand\poly@interseg\poly@rest \ifx\poly@intersneg\poly@empty \poly@badinterstrue \else \ifx\poly@interspos\poly@empty \poly@badinterstrue \else \poly@badintersfalse \fi \fi \restore \A@=\polyoldA@\B@=\polyoldB@ \ifpoly@badinters \else \edef\tmp@{\poly@interspos,\poly@intersneg @}% \expandafter\poly@intersfinish\tmp@ \fi } \xydef@\poly@intersfinish#1,#2,#3@{% \X@c=#1\Y@c=#2\relax \xdef\poly@cache{\the\d@X,\the\d@Y,#1,#2,#3}% \poly@setEdge } \xydef@\poly@setorigin{\expandafter\poly@setorigin@\poly@list} \xydef@\poly@setorigin@#1,#2;#3@{% \X@origin=#1\advance\X@origin\X@c \Y@origin=#2\advance\Y@origin\Y@c% \global\def\poly@rest{#3@}} \xydef@\poly@interseg#1#2{% \dimen@=#1\advance\dimen@\X@c \edef\poly@saveXcinters{\the\dimen@}% \dimen@=#2\advance\dimen@\Y@c \edef\poly@saveYcinters{\the\dimen@}% \save@ \poly@badintersfalse \R@c=\poly@saveXcinters \advance\R@c -\X@origin \U@c=\poly@saveYcinters \advance\U@c -\Y@origin \intersect@ \A@=\X@c \B@=\Y@c \restore \ifpoly@badinters \else \poly@isonseg\X@origin\Y@origin\A@\B@\poly@saveXcinters\poly@saveYcinters \ifpoly@badinters \else \poly@isonray\X@c\Y@c\A@\B@\X@p\Y@p \ifpoly@badinters \edef\poly@intersneg{\the\A@,\the\B@}% \else \edef\poly@interspos{\the\A@,\the\B@}% \fi \fi \fi \X@origin=\poly@saveXcinters\Y@origin=\poly@saveYcinters } \xydef@\polygonEdge@Dist{\xyerror@{Dist is not yet implemented for polygons}} \newif\ifpoly@closedrange \xydef@\poly@isinrange#1#2#3{% \ifpoly@badinters \else \dimen@=#1\dimen@i=#2\dimen@ii=#3\relax \advance\dimen@ii -\dimen@ \advance\dimen@i -\dimen@ \ifdim\dimen@ii<0pt\relax \ifdim\dimen@i>100\almostz@ \poly@badinterstrue \fi \dimen@i=-\dimen@i \dimen@ii=-\dimen@ii \else \ifdim\dimen@i<-100\almostz@\relax \poly@badinterstrue \fi \fi \ifpoly@closedrange \advance\dimen@ii 100\almostz@ \ifdim\dimen@i>\dimen@ii \poly@badinterstrue \fi \fi \fi} \xydef@\poly@isonseg#1#2#3#4#5#6{% \poly@closedrangetrue \poly@isinrange{#1}{#3}{#5}% \poly@isinrange{#2}{#4}{#6}% } \xydef@\poly@isonray#1#2#3#4#5#6{% \poly@closedrangefalse \poly@isinrange{#1}{#3}{#5}% \poly@isinrange{#2}{#4}{#6}% } \xydef@\polygonEdge@Under{% \edef\polysaveA@under{\the\A@}\edef\polysaveB@under{\the\B@}% \edef\poly@saveXcUnder{\the\X@c}\edef\poly@saveYcUnder{\the\Y@c}% \polygonEdge@Inters \ifpoly@badinters% p is very close to c \Inside@true \else \A@=\X@c\B@=\Y@c \X@c=\poly@saveXcUnder\Y@c=\poly@saveYcUnder \poly@isonseg\X@c\Y@c\X@p\Y@p\A@\B@ \ifpoly@badinters \Inside@false \else \Inside@true\fi \A@=\polysaveA@under\B@=\poly@saveB@under \fi } \xydef@\polygonEdge@Inner{% \enter@{\basefromthebase@ \pfromthep@ \DirectionfromtheDirection@}% \L@c=\X@c \D@c=\Y@c \polygonEdge@Inters \ifpoly@badinters \czeroEdge@ \else \expandafter\poly@getinterspoints\poly@cache @% \ifdim\X@c>\R@c \L@c=\R@c \R@c=\X@c \else \L@c=\X@c \fi \X@c=0.5\L@c \advance\X@c 0.5\R@c \advance\R@c -\X@c \L@c=\R@c \ifdim\Y@c>\U@c \D@c=\U@c \U@c=\Y@c \else \D@c=\Y@c \fi \Y@c=0.5\D@c \advance\Y@c 0.5\U@c \advance\U@c -\Y@c \D@c=\U@c \Edge@c={\rectangleEdge}% \fi \leave@ } \xydef@\poly@getinterspoints#1,#2,#3,#4,#5,#6@{% \R@c=#3\U@c=#4\X@c=#5\Y@c=#6} \xydef@\polygonEdge@Outer{% \enter@{\basefromthebase@ \pfromthep@ \DirectionfromtheDirection@}% \czeroEdge@ \let\poly@map@next=\poly@map \poly@mapExpand\poly@findextent\poly@list \Edge@c={\rectangleEdge}% \leave@ } \xydef@\poly@findextent#1#2{% \dimen@=#1\dimen@=\the\dimen@% it fails if I remove the second assign \ifdim\dimen@>\R@c \R@c=\dimen@ \fi \ifdim -\dimen@>\L@c \L@c=-\dimen@ \fi \dimen@=#2\dimen@=\the\dimen@% it fails if I remove the second assign \ifdim\dimen@>\U@c \U@c=\dimen@ \fi \ifdim -\dimen@>\D@c \D@c=-\dimen@ \fi } \xydef@\Fshape@#1:{\def\whichframe@@{{#1}}\let\whichoptions@@=\empty \DN@{{}}\ifx\whichframe@@\next@ \def\whichframe@@{{-}}\fi \expandafter\xyFN@\expandafter\Fshape@whichframe\the\Edge@c} \xydef@\Fshape@whichframe{% \ifx\next\circleEdge \edef\whichframe@@{[o]\whichframe@@}% \DN@##1{\xyFN@\Fshape@i}% \else \ifx\next\polygonEdge \edef\whichframe@@{[P]\whichframe@@}% \DN@\polygonEdge##1@##2@{\xyFN@\Fshape@i}% \else \DN@##1{\xyFN@\Fshape@i}% \fi\fi \next@ } \xyendinput