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-<simple>
- <titre>Développement</titre>
-</simple>
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--- /dev/null
+%!
+% 12 octobre 2011
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+%% === Capture de commandes de systemdict --------------------------------------
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+/LINETO { systemdict /lineto get exec } def
+/MOVETO { systemdict /moveto get exec } def
+/CURVETO { systemdict /curveto get exec } def
+/CLOSEPATH { systemdict /closepath get exec } def
+/RLINETO { systemdict /rlineto get exec } def
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+%% === Transformation des commandes de construction des path(s) ----------------
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+%% 12/10/2011 : version incomplète et un peu brute !
+/tx@anamorphosisPathDict 50 dict def tx@anamorphosisPathDict begin
+/moveto {
+ /s@y ED /s@x ED /c@x s@x def /c@y s@y def
+ s@x s@y Anamorphose MOVETO
+} bind def
+/lineto {
+ /c@yt ED /c@xt ED /dx c@xt c@x sub 50 div def /dy c@yt c@y sub 50 div def
+ 1 1 50 {dup dx mul c@x add exch dy mul c@y add Anamorphose LINETO} for
+ /c@x c@xt def /c@y c@yt def
+} bind def
+/closepath {
+ s@x s@y lineto CLOSEPATH
+} bind def
+/curveto {
+ /c@yt ED /c@xt ED
+ /c@yb ED /c@xb ED
+ /c@ya ED /c@xa ED
+ 1 1 20 {
+ 20 div /s ED 1 s sub /t ED
+ t c@x mul 3 s c@xa mul mul add t mul 3 s s c@xb mul mul mul add t mul s 3 exp c@xt mul add
+ t c@y mul 3 s c@ya mul mul add t mul 3 s s c@yb mul mul mul add t mul s 3 exp c@yt mul add
+ Anamorphose LINETO
+ } for
+ /c@x c@xt def /c@y c@yt def
+} bind def
+/curvetoinv {
+ /c@ya ED /c@xa ED
+ /c@yb ED /c@xb ED
+ /c@yt ED /c@xt ED
+ 1 1 20 {
+ 20 div /s ED 1 s sub /t ED
+ t c@x mul 3 s c@xa mul mul add t mul 3 s s c@xb mul mul mul add t mul s 3 exp c@xt mul add
+ t c@y mul 3 s c@ya mul mul add t mul 3 s s c@yb mul mul mul add t mul s 3 exp c@yt mul add
+ Anamorphose LINETO
+ } for
+ /c@x c@xt def /c@y c@yt def
+} bind def
+/rlineto {
+ c@y add exch c@x add exch lineto
+} bind def
+end
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+%% === L'anamorphose cylindrique -----------------------------------------------
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+/pst-cylindrical {
+ /Yp exch s@@y mul t@@y add def /Xp exch s@@x mul t@@x add def
+ /a Xv Xp sub dup mul Yv Yp sub dup mul add def
+ /b Xv Xp mul Yv Yp mul add Xv dup mul sub Yv dup mul sub def
+ /c R neg Xv dup mul add Yv dup mul add def
+ /d b dup mul a c mul sub 0.5 exp def
+ /rho b neg d sub a div def
+ /alpha 2 1 rho div sub def
+ /xi Xv dup Xp sub rho mul sub def
+ /yi Yv dup Yp sub rho mul sub def
+ /k 2 Xv xi mul Yv yi mul add mul R div def
+ /xv k xi mul Xv sub def
+ /yv k yi mul Yv sub def
+ xv dup xi sub alpha mul sub
+ yv dup yi sub alpha mul sub
+} def
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+%% === L'anamorphose conique ---------------------------------------------------
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+/pst-conical {
+ /Yp exch s@@y mul t@@y add def /Xp exch s@@x mul t@@x add def
+ /rP Xp dup mul Yp dup mul add 0.5 exp def
+ /k Rmirror Zs Zv sub mul Zs rP mul Zv Rmirror mul sub div def
+ /Xi k Xp mul def
+ /Yi k Yp mul def
+ k 0 eq {/Zi Zs def}{/Zi Zv 1 k sub mul def} ifelse
+ /BETA rP Zv Atan def
+ /THETA Rmirror Zs Atan def
+ /ALPHA 90 2 THETA mul sub BETA add def
+ /rI Xi dup mul Yi dup mul add 0.5 exp def
+ /KP' Zi ALPHA sin ALPHA cos div div def
+ /rP' rI KP' add def
+ rP' Xp rP div mul
+ rP' Yp rP div mul
+} def
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+%% === L'anamorphose spherique ---------------------------------------------------
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+/pst-spherical {%
+ /Yp exch s@@y mul t@@y add def /Xp exch s@@x mul t@@x add def
+ /rV Xv dup mul Yv dup mul add Zv dup mul add def
+ /rP Xp dup mul Yp dup mul add def
+ /A rP rV add Xv Xp mul Yv Yp mul add 2 mul sub def
+ /B rP neg Xv Xp mul add Yv Yp mul add def
+ /C rP R sub def
+ /Discriminant B dup mul A C mul sub 0.5 exp def
+ /solution1 B neg Discriminant add
+ A div def
+ /solution2 B neg Discriminant sub
+ A div def
+ solution1 0 gt {/Coeff1 solution1 def}{/Coeff1 solution2 def}
+ ifelse
+ /Xi Xp 1 Coeff1 sub mul Coeff1 Xv mul add def
+ /Yi Yp 1 Coeff1 sub mul Coeff1 Yv mul add def
+ /Zi Coeff1 Zv mul def
+ /Coeff2 2 Xv Xi mul Yv Yi mul add Zv Zi mul add mul R div def % k+2
+ /Xv2 Coeff2 Xi mul Xv sub def
+ /Yv2 Coeff2 Yi mul Yv sub def
+ /Zv2 Coeff2 Zi mul Zv sub def
+ /Coeff3 Zi Zi Zv2 sub div def
+ /Ximage Xi Coeff3 Xv2 Xi sub mul add def
+ /Yimage Yi Coeff3 Yv2 Yi sub mul add def
+ Ximage Yimage}
+ def
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+%% === La perspective ---------------------------------------------------
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+/pst-perspective{
+ /Yp exch s@@y mul t@@y add def /Xp exch s@@x mul t@@x add def
+ Xp xD mul
+ Yp ua add xD add div % x'
+ ua yH xD add mul Yp yH mul add
+ Yp ua add xD add div % y'
+ } def
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+%% === La perspective inversee --------------------------------------------------
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+/pst-inverseperspective{
+ /Yp exch s@@y mul t@@y add def /Xp exch s@@x mul t@@x add def
+ Xp ua yH sub mul
+ Yp yH sub div % x'
+ ua yH xD add mul ua xD add Yp mul sub
+ Yp yH sub div % y'
+ } def
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+%% === Les commandes -----------------------------------------------------------
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+/Image {
+ gsave
+ /showpage {} def
+ t@@x t@@y translate s@@x s@@y scale
+ fichier run
+ grestore
+} def
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+\definecolor{gris}{cmyk}{\teinte,\teinte,\teinte,0}
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+ \FPmul{\yc}{\SIN}{\Rmirror}
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--- /dev/null
+%@PATRON:pstricks
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+showpage
+%%BoundingBox: -72 -126 94 70
+%%Page: 1 1
+% normal end reached by pstoedit.pro
+%%Trailer
+%%Pages: 1
+%%EOF
--- /dev/null
+\RequirePackage{pstricks}
+\ProvidesPackage{pst-anamorphosis-add}[2011/10/12 package wrapper for
+ pst-anamorphosis-add.tex]
+\input{pst-anamorphosis-add.tex}
+\ProvidesFile{pst-anamorphosis-add.tex}
+ [\filedate\space v\fileversion\space `PST-anamorphosis-add']
+\endinput
+%% End of file `pst-anamorphosis-add.sty'.
\ No newline at end of file
--- /dev/null
+%% This work may be distributed and/or modified under the
+%% conditions of the LaTeX Project Public License, either version 1.3
+%% of this license or (at your option) any later version.
+%% The latest version of this license is in
+%% http://www.latex-project.org/lppl.txt
+%% and version 1.3 or later is part of all distributions of LaTeX
+%% version 2003/12/01 or later.
+
+\csname PSTANAMORPHOSISAddLoaded\endcsname
+\let\PSTANAMORPHOSISAddLoaded\endinput
+% Requires some packages
+\ifx\PSTANAMORPHOSISLoaded\endinput\else \input pst-anamorphosis \fi
+\ifx\PSTnodesLoaded\endinput\else\input pst-node \fi
+\ifx\MultidoLoaded\endinput\else \input multido.tex \fi
+\ifx\PSTXKeyLoaded\endinput\else \input pst-xkey \fi
+\def\fileversion{0.2}
+\def\filedate{2011/10/13}
+\message{`PSTANAMORPHOSISAdd' v\fileversion, \filedate}
+
+
+\edef\PstAtCode{\the\catcode`\@} \catcode`\@=11\relax
+\SpecialCoor
+\psset{dimen=middle}
+%
+\pst@def{optionsanamorphosisAdd}<%
+\psk@Anamorphose@translate
+ /t@@y exch unit def
+ /t@@x exch unit def
+>
+
+% Built from \psline
+\def\pslineA{\pst@object{pslineA}}
+\def\pslineA@i{%
+\addto@pscode{
+ \tx@optionsanamorphosis
+ \tx@optionsanamorphosisAdd
+ }%
+ \pst@getarrows{%
+ \begin@OpenObj
+ \pst@getcoors[\pslineA@ii%
+ }%
+}
+\def\pslineA@ii{%
+ \ifx\pslinestyle\psls@@symbol\addto@pscode{ \psls@symbol SymbolLine }%
+ \else%
+ \addto@pscode{
+ ] /lespoints ED
+/n1 lespoints length 2 div cvi def % nbre de points
+/i 0 def
+/TableauPoints [
+n1 {
+ [ lespoints i get
+ lespoints i 1 add get
+ ]
+ /i i 2 add def
+ }repeat
+ ] def
+% Tableau general des points
+/TAB [
+0 1 n1 2 sub {/i ED
+ TableauPoints i get aload pop
+ /Y1 ED /X1 ED
+ TableauPoints i 1 add get aload pop
+ /Y2 ED /X2 ED
+0 0.01 1.0 { % k
+ /K exch def
+ [
+ K X2 mul 1 K sub X1 mul add
+ K Y2 mul 1 K sub Y1 mul add
+ tx@anamorphosisPathDict begin Anamorphose end
+ ]
+ } for
+} for
+] def
+/n2 TAB length def
+[0 1 n2 1 sub {
+ /compteur exch def
+ TAB compteur get aload pop
+ } for
+% \ifPst@noCurrentPoint\else\pst@cp\fi % current point?
+ \pslineA@iii % arc and lineto type
+ \tx@Line % .pro function
+ }%
+ \fi%
+ \end@OpenObj%
+}
+\def\pslineA@iii{
+ \ifdim\pslinearc>\z@
+ /r \pst@number\pslinearc def
+ /Lineto { \tx@Arcto } def
+ \else
+ /Lineto /lineto load def
+ \fi
+ \ifshowpoints true \else false \fi
+ \tx@setlinejoin %
+}%
+%
+\def\pscircleA{\def\pst@par{}\pst@object{pscircleA}}
+\def\pscircleA@i{\@ifnextchar({\pscircleA@do}{\pscircleA@do(0,0)}}
+\def\pscircleA@do(#1)#2{%
+ \begin@ClosedObj
+ \pst@@getcoor{#1}%
+ \pssetlength\pst@dimc{#2}%
+ \def\pst@linetype{4}%
+ \addto@pscode{
+ \pst@coor /yC exch def /xC exch def
+ \ifPst@SpecialLength \pst@SpecialLength \else \pst@number\pst@dimc \fi
+ \psk@dimen CLW mul sub /rayon exch def
+ rayon xC add yC
+ tx@anamorphosisPathDict begin Anamorphose end
+ moveto
+ 0 1 360 {/iA exch def
+ iA cos rayon mul xC add
+ iA sin rayon mul yC add
+ tx@anamorphosisPathDict begin Anamorphose end
+ lineto
+ } for
+ \ifPst@variableLW \pst@flattenpath \fi
+ closepath
+ }%
+ \showpointsfalse
+ \end@ClosedObj
+ }%
+%
+\def\psbezierA{\pst@object{psbezierA}}
+\def\psbezierA@i{%
+\addto@pscode{
+ \tx@optionsanamorphosis
+ \tx@optionsanamorphosisAdd
+ }
+ \pst@getarrows{%
+ \begin@OpenObj
+ \pst@getcoors[\psbezierA@ii%
+ }%
+}
+\def\psbezierA@ii{%
+ \addto@pscode{
+ ] /lespoints ED
+ [0 2 lespoints length 2 sub {/iP ED
+ lespoints iP get
+ lespoints iP 1 add get
+ tx@anamorphosisPathDict begin Anamorphose end
+ } for
+ \ifPst@noCurrentPoint\else\pst@cp\fi
+ \ifshowpoints true \else false \fi
+ \ifx\pslinestyle\psls@@symbol \psls@symbol OpenSymbolBezier
+ \else
+ \tx@OpenBezier
+ \ifshowpoints \tx@BezierShowPoints \fi
+ \fi
+ }%
+ \def\pst@linetype{1}%
+ \ifx\pslinestyle\psls@@symbol\def\pslinestyle{none}\fi%
+ \end@OpenObj}
+%
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+\def\pscurveA{\pst@object{pscurveA}}
+\def\pscurveA@i{%
+\addto@pscode{
+ \tx@optionsanamorphosis
+ \tx@optionsanamorphosisAdd
+ }
+ \pst@getarrows{%
+ \begin@OpenObj
+ \pst@getcoors[\pscurveA@ii% \pst@coors on stack
+ }%
+}
+\def\pscurveA@ii{%
+ \addto@pscode{
+ ] /lespoints ED
+ [0 2 lespoints length 2 sub {/iP ED
+ lespoints iP get
+ lespoints iP 1 add get
+ tx@anamorphosisPathDict begin Anamorphose end
+ } for
+ \ifPst@noCurrentPoint\else\pst@cp\fi % current point
+ \psk@curvature\space /c ED /b ED /a ED
+ \ifshowpoints true \else false \fi
+ \ifx\pslinestyle\psls@@symbol \psls@symbol OpenSymbolCurve \else \tx@OpenCurve \fi
+ \ifPst@variableLW \pst@flattenpath \fi
+ }%
+ \ifx\pslinestyle\psls@@symbol\def\pslinestyle{none}\fi%
+ \end@OpenObj%
+}
+%
+%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
+\def\psccurveA{\pst@object{psccurveA}}
+\def\psccurveA@i{%
+\addto@pscode{
+ \tx@optionsanamorphosis
+ \tx@optionsanamorphosisAdd
+ }
+ \pst@getarrows{%
+ \begin@OpenObj
+ \pst@getcoors[\psccurveA@ii% \pst@coors on stack
+ }%
+}
+\def\psccurveA@ii{%
+ \addto@pscode{
+ ] /lespoints ED
+ [0 2 lespoints length 2 sub {/iP ED
+ lespoints iP get
+ lespoints iP 1 add get
+ tx@anamorphosisPathDict begin Anamorphose end
+ } for
+ \ifPst@noCurrentPoint\else\pst@cp\fi % current point
+ \psk@curvature\space /c ED /b ED /a ED
+ \ifshowpoints true \else false \fi
+ \ifx\pslinestyle\psls@@symbol \psls@symbol ClosedSymbolCurve \else \tx@ClosedCurve \fi
+ \ifPst@variableLW \pst@flattenpath \fi
+ }%
+ \ifx\pslinestyle\psls@@symbol\def\pslinestyle{none}\fi%
+ \end@OpenObj%
+}
+%
+\def\pnodeA{\def\pst@par{}\pst@object{pnodeA}}
+\def\pnodeA@i(#1)#2{{%
+\pst@@getcoor{#1}%
+\pnode(!
+ \tx@optionsanamorphosis
+ \tx@optionsanamorphosisAdd
+ \pst@coor
+ tx@anamorphosisPathDict begin Anamorphose end
+ \pst@number\psyunit div exch
+ \pst@number\psxunit div exch
+ ){#2}}%
+\ignorespaces%
+}
+%
+\def\movetoA{\def\pst@par{}\pst@object{movetoA}}
+\def\movetoA@i(#1){{%
+\pst@@getcoor{#1}%
+\addto@pscode{
+ \tx@optionsanamorphosis
+ \tx@optionsanamorphosisAdd
+ \pst@coor
+tx@anamorphosisPathDict begin Anamorphose end
+ moveto}}}%
+%
+% choix de la police et de la taille des caracteres en cm !!
+\define@key[psset]{pst-anamorphosis}{PSfont}{\def\pst@Anamorphose@PSfont{/#1 }}
+\define@key[psset]{pst-anamorphosis}{fontsize}{\def\pst@Anamorphose@fontsize{#1 }}
+%\define@key[psset]{pst-anamorphosis}{RotationAngleText}{\edef\psk@Anamorphose@RotationAngleText{#1 }}%
+\psset[pst-anamorphosis]{PSfont=Times-Roman,fontsize=35}%,RotationAngleText=0}
+
+\def\pstextA{\def\pst@par{}\pst@object{pstextA}}
+\def\pstextA@i{\@ifnextchar({\pstextA@do}{\pstextA@do(0,0)}}
+\def\pstextA@do(#1)#2{% #2 = texte à transformer
+\begingroup%
+ \begin@SpecialObj%
+ \pst@@getcoor{#1}%
+\addto@pscode{
+ \pst@coor /t@@y ED /t@@x ED % Translate
+ \tx@optionsanamorphosis
+/fontsize {\pst@Anamorphose@fontsize } bind def
+/PSfont {\pst@Anamorphose@PSfont} def
+%/RotationAngleText \psk@Anamorphose@RotationAngleText def
+%% D'après un fichier original de
+%%(c) P. Kleiweg 1997
+%% adapté par :
+%% Manuel Luque
+%% Arnaud Schmittbuhl
+%% Jean-Paul Vignault
+%% les commentaires sont de Jean-Paul Vignault
+%% juin 2006
+%% Caractères accentués
+/ReEncode { exch findfont
+dup length dict begin { 1 index /FID eq {pop pop} {def} ifelse
+}forall /Encoding ISOLatin1Encoding def currentdict end definefont
+pop }bind def
+/Font PSfont /ISOfont ReEncode /ISOfont def
+%% decalage en picas du texte en
+%% dessous de la ligne y=0
+%% la procedure de base pour la transformation des points du chemin
+ /warp {
+3 dict begin
+ tx@anamorphosisPathDict begin Anamorphose end
+end
+} bind def
+%% pour remplacer 'move'
+/warpmove{
+ %% on teste le booleen place 2 tokens plus en avant sur la pile
+ %% si c'est 'true', alors on en est au 1er appel => on initialise
+ %% le chemin
+ 2 index {
+ newpath
+ } if
+ %% puis on applique warp a notre point
+ warp moveto
+ %% on enleve le 'true' pour mettre un 'false' a la place
+ pop false
+} bind def
+%% pour remplacer 'lineto
+/warpline {
+ warp lineto
+} bind def
+%% pour remplacer 'curveto'
+/warpcurve {
+ 6 2 roll warp
+ 6 2 roll warp
+ 6 2 roll warp
+ curveto
+} bind def
+%% 'warpit' declenche la transformation du chemin courant
+/warpit {
+true
+{ warpmove } { warpline } { warpcurve } { closepath } pathforall
+pop
+} bind def
+%% definition des differentes constantes
+% taille de des caracteres
+Font findfont fontsize scalefont setfont
+/warptxt (#2) def % texte a deformer
+/warpwidth warptxt stringwidth pop def % largeur horizontale du texte
+/warphalf warpwidth 2 div def % demi-largeur horizontale
+%% le chemin constitue avec la chaine de caracteres
+warptxt warphalf neg 0 moveto %% on se deplace (init chemin)
+true charpath %% on cree le chemin
+%% maintenant on y va
+warpit %% on applique le pathforall
+gsave
+\pst@usecolor\psfillcolor
+ fill
+grestore
+stroke
+% le texte dans le cercle
+t@@x t@@y translate
+s@@x s@@y scale
+warptxt warphalf neg 0 moveto %% on se deplace (init chemin)
+true charpath
+gsave
+\pst@usecolor\psfillcolor
+ fill
+grestore
+stroke
+ }%
+ \end@SpecialObj%
+\endgroup%
+}
+
+
+
+%% =============================================================================
+%% AFP : Anamorphose à partir d'un Fichier PST.
+%% Le code de pscustom est évalué après reroutage de la macro. Il est exécuté
+%% dans le contexte tx@anamorphosisPathDict
+%% =============================================================================
+%% Début et Fin
+\def\pst@begin@AFP{\xdef\pst@code{\pst@code
+ tx@anamorphosisPathDict begin
+ \tx@optionsanamorphosis
+ \tx@optionsanamorphosisAdd\space}}
+\def\pst@end@AFP{\xdef\pst@code{\pst@code end\space}}
+%% pscustom adapté à la tâche
+\def\pscustomAFP{\def\pst@par{}\pst@object{pscustomAFP}}
+\long\def\pscustomAFP@i#1{%
+ \begin@SpecialObj%
+ \pst@begin@AFP%
+ \the\pst@customAFPdefs
+ \setbox\pst@hbox=\hbox{#1}%
+ \psk@fillstyle%
+ \pst@stroke%
+ \pst@end@AFP%
+ \end@SpecialObj}
+%% pscustomdefs associé
+\newtoks\pst@customAFPdefs
+\pst@customAFPdefs{%
+ \def\moveto(#1){\pst@@getcoor{#1}\addto@pscode{\pst@coor moveto}}%
+ \def\psline(#1){\pst@@getcoor{#1}\addto@pscode{\pst@coor lineto}}%
+ \def\closepath{\addto@pscode{closepath}}%
+ \def\newpath{\addto@pscode{newpath}}%
+ \def\stroke{\def\pst@par{}\pst@object{stroke}}%
+ \def\fill{\def\pst@par{}\pst@object{fill}}%
+}
+\def\AFP#1{%
+ \begingroup
+ \def\curvetoinv{\pst@getcoors{\space}\fcurvetoinv}
+ \def\fcurvetoinv{\addto@pscode{curvetoinv}}
+ \let\SAUVEpscustom\pscustom
+ \let\SAUVEpsbezier\psbezier
+ \let\pscustom\pscustomAFP
+ \let\psbezier\curvetoinv
+ \input{#1}
+ \let\psbezier\SAUVEpsbezier
+ \let\pscustom\SAUVEpscustom
+ \endgroup%
+}%
+%%%% Fin de AFP %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
--- /dev/null
+\documentclass[12pt]{article}
+\usepackage{pst-anamorphosis-add,pst-plot,pst-3d}
+\usepackage{pst-grad}
+\usepackage[nomessages]{fp}
+\usepackage[T1]{fontenc}
+\usepackage[ansinew]{inputenc}
+\usepackage{amsmath,amssymb}
+\usepackage[a4paper]{geometry}
+%\pagestyle{empty}
+\definecolor{sepia}{rgb}{1,0.8,0.8}
+\definecolor{grisclair}{rgb}{0.8,0.8,0.8}
+\definecolor{BleuCiel}{cmyk}{0.2,0,0,0}
+\definecolor{OrangePale}{cmyk}{0,0.2,0.4,0}
+\title{Les anamorphoses : présentation théorique}
+\author{Jürgen Gilg, Manuel Luque, Jean-Michel Sarlat}
+\date{15 octobre 2011}
+\begin{document}
+\maketitle
+\section{L'anamorphose cylindrique}
+\input{fig3d-anacyl.tex}
+\begin{center}
+\begin{pspicture}(-4,-1)(6.5,7.5)
+\pnode(6,7){V}
+\uput[0](V){$V$}
+\pnode(3,6.5){S}
+\pnode(-3,6.5){S'}
+\pnode(3,2.8){I}
+\pnode(1,0){P}
+\pnode(5,0){P'}
+\uput[45](P'){$P'$}
+\pnode(3,0){G}
+\pnode(-3,0){G'}
+\pspolygon[fillstyle=solid,fillcolor=lightgray!30](G')(G)(S)(S')
+\psaxes[ticks=none,labels=none]{->}(0,0)(-4,0)(6.5,7.5)
+\uput[135](P){$P$}
+\uput[-45](G){$G$}
+\uput[135](I){$I$}
+\psline(V)(P)
+\psline(S)(G)
+\rput(I){%
+\psline[linestyle=dashed](3;0)%
+\uput[0](3;0){$N$}%
+\psarc[doubleline=true](0,0){1}{-90}{-54.46}%
+\psarc[doubleline=true](0,0){1}{54.46}{90}
+\uput[72](1.2;72){$\alpha$}%
+\uput[-72](1.2;-72){$\alpha$}%
+\rput{-90}(0,0){\psframe(0.3,0.3)}
+}
+\psline[linecolor=red](V)(I)(P')
+\pcline[nodesepB=1.5,linecolor=red,arrowsize=0.175,arrowinset=0.075]{->>}(P')(I)
+\pcline[nodesepB=2.5,linecolor=red,arrowsize=0.175,arrowinset=0.075]{->>}(I)(V)
+\qdisk(I){2pt}
+\qdisk(P){2pt}
+\qdisk(V){2pt}
+\qdisk(P'){2pt}
+\qdisk(G){2pt}
+\psline[linewidth=0.5\pslinewidth]{|<->|}(0,-0.2)(1,-0.2)
+\uput[-90](0.5,-0.2){$r_P$}
+\psline[linewidth=0.5\pslinewidth]{<->}(0,2.8)(3,2.8)
+\uput[-90](1.5,2.8){$r_I=R$}
+\end{pspicture}
+\end{center}
+On place à l'intérieur du cylindre l'image telle qu'elle doit
+être vue par un observateur regardant dans le miroir cylindrique
+(on peut la placer à l'extérieur, mais il faut que les rayons lumineux rencontrent toujours le cylindre, il faut donc veiller aux dimensions). L'objet anamorphique est «~l'objet déformé~» dont le miroir reconstituera les proportions réelles.\par
+Objet et image obéissent aux lois de la réflexion de l'optique
+géométrique :
+\begin{itemize}
+ \item rayon incident et rayon réfléchi appartiennent à un même
+ plan ;
+ \item rayon incident et rayon réfléchi sont symétriques par
+ rapport à la normale au miroir au point d'incidence.
+\end{itemize}
+L'image non déformée (celle qui est vue dans le miroir) est
+placée, dans cet exemple, au centre du miroir. Un rayon incident partant de
+l'objet anamorphique se réfléchit sur le miroir et après réflexion
+parvient à l'{\oe}il de notre observateur. L'observateur a
+l'illusion que le rayon provient du point image.
+Il faut donc reconstruire mathématiquement la marche d'un tel
+rayon lumineux en partant de l'image dans le miroir.\par
+L'observateur est suffisamment éloigné du miroir pour pouvoir être
+considéré comme ponctuel.
+
+Soit $P$ un point de l'image(noté $A'$ dans le schéma ci-après), $V$ l'{\oe}il de l'observateur. Traçons un
+droite $PV$ et déterminons le point d'intersection $I$ avec le
+cylindre : c'est le point d'incidence.\par
+$V(x_V,y_V,z_V)$ et $P(x_P,y_P,0)$\par
+L'équation paramétrique de la droite $(PV)$ s'écrit $\overrightarrow{IV}=\rho\overrightarrow{PV}$:
+$$\left\lbrace
+ \begin{array}{lcl}
+ x_V-x_I&=&\rho(x_V-x_P)\\
+ y_V-y_I&=&\rho(y_V-y_P)\\
+ z_V-z_I&=&\rho(z_V-0)
+ \end{array}
+ \right.
+ \Longrightarrow
+ \left\lbrace
+ \begin{array}{lcl}
+ x_I&=&x_V(1-\rho)+\rho x_P\\
+ y_I&=&y_V(1-\rho)+\rho y_P\\
+ z_I&=&z_V(1-\rho)
+ \end{array}
+ \right.
+ $$
+Le point $I$ appartenant au cylindre, ses coordonnées vérifient la
+relation :
+$$x_I^2+y_I^2=R$$
+Après développement, on obtient l'équation du second degré en
+$\rho$:
+$$a\rho^2+2b'\rho+c=0$$ avec :
+ $$\left\lbrace
+ \begin{array}{l}
+ a=(x_V-x_P)^2+(y_V+y_P)^2\\
+ b'=x_Vx_P+y_Vy_P-x_V^2-y_V^2\\
+ c=x_V^2+y_V^2-R^2
+ \end{array}
+ \right.
+ $$
+La résolution de cette équation nous donne les solutions
+classiques:
+$$\left\lbrace
+ \begin{array}{l}
+ \rho'=\dfrac{-b'+\sqrt{\Delta'}}{a}\\
+ \rho''=\dfrac{-b'-\sqrt{\Delta'}}{a}
+ \end{array}
+ \right.
+ \qquad \Delta'=b'^2-ac
+ $$
+On retiendra la plus petite valeur positive des deux, que par la suite j'appelle $\rho$.
+\par
+$IV$ représente le rayon réfléchi par le miroir. Le rayon incident est
+défini par la droite symétrique de $IV$ par rapport à la normale
+au miroir en $I$. Je cherche le symétrique de $V$, nommé $V'$ par rapport à
+cette normale $IN$. Ce point $V'$ remplit deux conditions :
+\begin{enumerate}
+ \item $\overrightarrow{IV}+\overrightarrow{IV'}=k\overrightarrow{IN}$
+ \item $\overrightarrow{VV'}.\overrightarrow{IN}=0$
+\end{enumerate}
+La normale $(IN)$ a pour vecteur directeur
+$\overrightarrow{IN}(x_I,y_I,0)$\\
+La première condition se traduit par :
+$$\left\lbrace
+ \begin{array}{l}
+ x_V-x_I+x_{V'}-x_I=kx_I\\
+ y_V-x_I+y_{V'}-y_I=ky_I\\
+ z_V-z_I+z_{V'}-z_I=0
+ \end{array}
+ \right.
+ \Longrightarrow
+ \left\lbrace
+ \begin{array}{l}
+ x_{V'}=kx_I+2x_I-x_V\\
+ y_{V'}=ky_I+2y_I-y_V\\
+ z_{V'}=2z_I-z_V
+ \end{array}
+ \right.
+ $$
+La deuxième par :
+$$(x_{V'}-x_V)x_I+(y_{V'}-y_V)y_I=0$$
+En remplaçant $x_{V'}$ et $y_{V'}$ tirés de la première condition
+dans la deuxième :
+$$k(x_I^2+y_I^2)+2x_I^2-2x_Vx_I+2y_I^2-2y_Vy_I=0$$
+$$kR^2+2R^2=2(x_Vx_I+y_Vy_I)$$
+$$k+2=\dfrac{2}{R^2}(x_Vx_I+y_Vy_I)$$
+Les coordonnées de $V'$ s'en déduisent :
+$$ \left\lbrace
+ \begin{array}{l}
+ x_{V'}=(k+2)x_I-x_V\\
+ y_{V'}=(k+2)y_I-y_V\\
+ z_{V'}=z_V(1-2\rho)
+ \end{array}
+ \right.
+ $$
+Il reste à trouver l'intersection de $(IV')$ avec le plan
+horizontal $z=0$.\par
+\'Equation paramétrique de $IV'$, M étant un point courant :
+$\overrightarrow{MV'}=\alpha\overrightarrow{IV'}$
+$$ \left\lbrace
+ \begin{array}{l}
+ x_{V'}-x=\alpha(x_{V'}-x_I)\\
+ y_{V'}-y=\alpha(y_{V'}-y_I)\\
+ z_{V'}-z=\alpha(z_{V'}-z_I)
+ \end{array}
+ \right.
+ $$
+$z=0\Longrightarrow \alpha=\dfrac{z_{V'}}{z_{V'}-z_I}$ soit
+$$\alpha=\dfrac{1-2\rho}{-\rho}$$
+En remplaçant $\alpha$ par son expression, nous obtenons les coordonnées du point de l'objet
+anamorphique.
+$$ \left\lbrace
+ \begin{array}{l}
+ x=x_{V'}-\alpha(x_{V'}-x_I)\\
+ y=y_{V'}-\alpha(y_{V'}-y_I)
+ \end{array}
+ \right.
+ $$
+Cette série de calculs doit être appliquée à tous les points de
+l'image « normale » afin d'obtenir l'objet anamorphique (déformé)
+dont le miroir « redressera » la forme.
+
+On notera que \textit{la cote de l'observateur $z_V$ n'intervient pas}. On le comprend aisément en faisant un dessin du plan vertical passant par l'\oe{}il et l'axe du cylindre miroir. La position de la projection horizontale étant fixée $(x_V,y_V)$, quelle que soit la valeur de $z_V$, $A$ et $A'$ étant symétriques par rapport à la génératrice du miroir appartenant au plan vertical choisi, si $A'$ est donné alors $A$ est fixé quelque soit~$z_V$.
+\section{L'anamorphose conique}
+Le principe est identique à celui de l'anamorphose cylindrique :
+imaginons un rayon lumineux provenant de l'objet « anamorphique »,
+se réfléchissant sur le miroir conique et parvenant à l'{\oe}il de
+l'observateur placé au-dessus et dans l'axe du cône à une position
+suffisamment haute pour que l'observateur puisse être considéré
+comme ponctuel. Ainsi l'observateur aura l'illusion d'observer
+l'image reconstituée par le miroir conique. Image et objet sont
+dans le plan horizontal.
+\input{fig3d-anacon.tex}
+Il s'agit de d\'{e}terminer en premier, l'intersection de $(VP)$ avec
+le c\^{o}ne, qu'on appelle $I$ (point d'incidence). Les coordonn\'{e}es de
+$V$, $S$ et $P$ sont not\'{e}es : $V(0,0,Z_V)$, $S(0,0,Z_S)$ et
+$P(X_P,Y_P,0)$.
+
+L'\'{e}quation param\'{e}trique de la droite $(PV)$ s'\'{e}crit $\overrightarrow{IV}=\lambda\overrightarrow{PV}$:
+\[\left\lbrace
+ \begin{array}{lcl}
+ 0-x_I&=&\lambda(0-x_P)\\
+ 0-y_I&=&\lambda(0-y_P)\\
+ z_V-z_I&=&\lambda(z_V-0)
+ \end{array}
+ \right.
+ \Longrightarrow
+ \left\lbrace
+ \begin{array}{lcl}
+ x_I&=&\lambda x_P\\
+ y_I&=&\lambda y_P\\
+ z_I&=&(1-\lambda)z_V
+ \end{array}
+ \right.
+\]
+On pose :
+\[
+ r_I^2=x_I^2+y_I^2\quad\textrm{et}\quad r_P^2=x_P^2+y_P^2\quad\textrm{et}\quad |\overrightarrow{OG}|=R
+\]
+Le point $I$ appartenant au c\^{o}ne, ses coordonn\'{e}es v\'{e}rifient la
+relation (th\'{e}or\^{e}me de Thalès):
+\[
+ \frac{R}{z_S}=\frac{r_I}{z_S-z_I}
+\]
+%
+\[
+ \frac{R}{z_S}=\frac{\lambda r_P}{z_S-(1-\lambda)z_P}
+\]
+\[
+ \lambda=\frac{R(z_S-z_V)}{r_Pz_S-R z_V}
+\]
+\begin{center}
+\begin{pspicture}(-4,-1)(6.5,10)
+\pnode(0,10){V}
+\uput[0](V){$V$}
+\pnode(0,5){S}
+\uput[0](S){$S$}
+\pnode(1.5,2.5){I}
+\pnode(2,0){P}
+\pnode(4.545,0){P'}
+\uput[45](P'){$P'$}
+\psdots[dotstyle=|](P')
+\pnode(3,0){G}
+\pnode(-3,0){G'}
+\pspolygon[fillstyle=solid,fillcolor=lightgray!30](G')(G)(S)
+\psaxes[ticks=none,labels=none]{->}(0,0)(-4,0)(5.5,10.5)
+\uput[45](P){$P$}
+\uput[-45](G){$G$}
+\uput[70](I){$I$}
+\psline(V)(P)
+\psline(S)(G)
+\rput(I){%
+\psline[linestyle=dashed](4;30.96)
+\uput[15.5](4;30.1){$N$}
+\rput{-59.036}(0,0){\psframe(0.5,0.5)}
+\psarc[doubleline=true](0,0){1}{101.31}{120.964}
+%\psarc[doubleline=true](0,0){1}{-79.09}{-59.036}
+\psarc[doubleline=true](0,0){1.2}{-59.036}{-39.38}
+\pnode(1.2;-50){I1}
+\pnode(1.2;112){I2}
+\uput[-50](I1){$\alpha$}
+\uput[112](I2){$\alpha$}
+}
+\rput(P'){\pswedge[fillstyle=solid,fillcolor=lightgray](0,0){1}{140.175}{180}
+\uput[160](1;160){$\alpha'$}}
+\rput(S){\psarc[linecolor=gray,linewidth=2\pslinewidth](0,0){1}{-90}{-59.036}
+\uput[-75](1;-75){$\theta$}}
+\rput(V){\psarc(0,0){2}{-90}{-78.69}
+\uput[-80](2;-85){$\beta$}}
+\psline[linecolor=red](V)(I)(P')
+\pcline[nodesepB=1.5,linecolor=red,arrowsize=0.175,arrowinset=0.075]{->>}(P')(I)
+\pcline[nodesepB=4,linecolor=red,arrowsize=0.175,arrowinset=0.075]{->>}(I)(V)
+\qdisk(I){2pt}
+\qdisk(P){2pt}
+\qdisk(S){2pt}
+\qdisk(V){2pt}
+\qdisk(P'){2pt}
+\qdisk(G){2pt}
+\psline[linewidth=0.5\pslinewidth]{|<->|}(0,-0.2)(2,-0.2)
+\uput[-90](1,-0.2){$r_P$}
+\psline[linewidth=0.5\pslinewidth]{|<->|}(0,-0.8)(3,-0.8)
+\uput[-90](1.5,-0.8){$R$}
+\psline[linewidth=0.5\pslinewidth]{<->}(1.5,2.5)(0,2.5)
+\uput[-90](0.75,2.5){$r_I$}
+\psline[linewidth=0.5\pslinewidth]{<->|}(-0.2,0)(-0.2,5)
+\uput[180](-0.2,2.5){$z_S$}
+\psline[linewidth=0.5\pslinewidth]{<->|}(-1,0)(-1,10)
+\uput[180](-1,5){$z_V$}
+\psline[linewidth=0.5\pslinewidth,linestyle=dashed](1.5,2.5)(1.5,0)
+\end{pspicture}
+\end{center}
+Pour construire le rayon incident, $(P'I)$, $(IV)$ est le rayon
+r\'{e}fl\'{e}chi, d\'{e}terminons~$\alpha'$.
+
+Un raisonnement g\'{e}om\'{e}trique \'{e}l\'{e}mentaire nous montre que :
+\[
+ \alpha'=90^\circ-2\theta+\beta
+\]
+avec
+\[
+ \beta=\arctan\frac{r_P}{z_V}
+\]
+et
+\[
+ \theta=\arctan\frac{R}{z_S}\quad\textrm{demi-angle au sommet du c\^{o}ne }
+\]
+Dans le plan horizontal, les coordonn\'{e}es de $P'$ sont :
+\[
+\left\lbrace
+ \begin{array}{lcl}
+ x_{P'}&=&x_I+\dfrac{z_I}{\tan \alpha'}\\[0.5cm]
+ y_{P'}&=&y_I+\dfrac{z_I}{\tan \alpha'}\\
+ \end{array}
+\right.
+\]
+\section{L'anamorphose sphérique}
+\begin{center}
+\begin{pspicture}(-4,-1)(8,5)
+\pswedge[fillstyle=solid,fillcolor=lightgray!30](0,0){2}{0}{180}
+\psaxes[labels=none,ticks=none]{->}(0,0)(-3,0)(7.5,5)
+\pnode(1.5,0){P}
+\pnode(0,0){O}
+\pnode(!/alpha 15 def /xI 2 alpha cos mul def /yI 2 alpha sin mul def /beta yI xI 1.5 sub atan def xI yI){I}
+\psline(P)(I)
+\rput(I){\pnode(!beta cos 5 mul beta sin 5 mul){V}}
+\psline[linecolor=red](I)(V)
+\rput(I){\psarc[doubleline=true](0,0){1}{!alpha}{!beta}
+ \psarc[doubleline=true](0,0){1.2}{!2 alpha mul beta sub}{!alpha}}
+\pnode(!yI neg xI 2 alpha mul beta sub tan mul add 2 alpha mul beta sub tan div 0){M}
+\psline[linecolor=red](M)(I)
+\pcline[nodesepB=0.5,linecolor=red,arrowsize=0.175,arrowinset=0.075]{->>}(M)(I)
+\pcline[nodesepB=2,linecolor=red,arrowsize=0.175,arrowinset=0.075]{->>}(I)(V)
+\psline[linewidth=0.5\pslinewidth]{<->}(O)(I)
+\uput[75](1;15){$R$}
+\psline[linewidth=0.5\pslinewidth]{<->}(O)(V)
+\uput[75](3,2.7){$r_V$}
+\psline[linewidth=0.5\pslinewidth]{|<->|}(0,-0.3)(1.5,-0.3)
+\uput[-90](0.75,-0.3){$r_P$}
+\rput(I){%
+\psline[linestyle=dashed](5;15)
+\uput[15](5;15){$N$}
+\psline[linewidth=0.5\pslinewidth,linecolor=gray](1.5;105)
+\uput[105](1.5;105){$T$}
+\psline[linewidth=0.5\pslinewidth,linecolor=gray](1.25;-75)
+\rput{-75}(0,0){\psframe(0.3,0.3)}
+}
+\uput[-45](P){$P$}
+\uput[-45](M){$P'$}
+\uput[70](I){$I$}
+\uput[u](V){$V$}
+\psdot(P)
+\psdot(I)
+\psdot(V)
+\psdot(M)
+\end{pspicture}
+\end{center}
+
+On place à l'intérieur de la demi-sphère l'image telle qu'elle doit
+être vue par un observateur regardant dans le miroir sphérique.
+(on peut la placer à l'extérieur, mais il faut que les rayons lumineux rencontrent toujours la sphère, il faut donc veiller aux dimensions). L'objet anamorphique est «~l'objet déformé~» dont le miroir reconstituera les proportions réelles.\par
+Objet et image obéissent aux lois de la réflexion de l'optique
+géométrique :
+\begin{itemize}
+ \item rayon incident et rayon réfléchi appartiennent à un même
+ plan ;
+ \item rayon incident et rayon réfléchi sont symétriques par
+ rapport à la normale au miroir au point d'incidence.
+\end{itemize}
+L'image non déformée (celle qui est vue dans le miroir) est
+placée, dans cet exemple, au centre du miroir. Un rayon incident partant de
+l'objet anamorphique se réfléchit sur le miroir et après réflexion
+parvient à l'{\oe}il de notre observateur. L'observateur a
+l'illusion que le rayon provient du point image.
+Il faut donc reconstruire mathématiquement la marche d'un tel
+rayon lumineux en partant de l'image dans le miroir.\par
+L'observateur est suffisamment éloigné du miroir pour pouvoir être
+considéré comme ponctuel.
+
+Soit $P$ un point de l'image, $V$ l'{\oe}il de l'observateur. Traçons un
+droite $PV$ et déterminons le point d'intersection $I$ avec la
+sphère : c'est le point d'incidence.\par
+$V(x_V,y_V,z_V)$ et $P(x_P,y_P,0)$\par
+L'équation paramétrique de la droite $(PV)$ s'écrit $\overrightarrow{IV}=\lambda\overrightarrow{PV}$:
+$$\left\lbrace
+ \begin{array}{lcl}
+ x_V-x_I&=&\lambda(x_V-x_P)\\
+ y_V-y_I&=&\lambda(y_V-y_P)\\
+ z_V-z_I&=&\lambda(z_V-0)
+ \end{array}
+ \right.
+ \Longrightarrow
+ \left\lbrace
+ \begin{array}{lcl}
+ x_I&=&x_V(1-\lambda)+\lambda x_P\\
+ y_I&=&y_V(1-\lambda)+\lambda y_P\\
+ z_I&=&z_V(1-\lambda)
+ \end{array}
+ \right.
+ $$
+Le point $I$ appartenant à la sphère, ses coordonnées vérifient la
+relation :
+$$x_I^2+y_I^2+z_I^2=R^2$$
+On pose :
+\[
+ r_V^2=x_V^2+y_V^2+z_V^2\quad\textrm{et}\quad r_P^2=x_P^2+y_P^2
+\]
+\[
+\left(x_V+\lambda(x_P-x_V)\right)^2+\left(y_V+\lambda(y_P-y_V)\right)^2+\left((1-\lambda)z_V\right)^2=R^2
+\]
+\[
+x_V^2+2\lambda x_V(x_P-x_V)+\lambda^2(x_P-x_V)^2+y_V^2+2\lambda y_V(y_P-y_V) +\lambda^2(y_P-y_V)^2+(1-2\lambda+\lambda^2)z_V^2=R^2
+\]
+Après développement, on obtient l'équation du second degré en
+$\lambda$:
+\[
+\lambda^2\left((x_P-x_V)^2+(y_P-y_V)^2+z_V^2\right)+2\lambda\left(x_V(x_P-x_V)+y_V(y_P-y_V)-z_V^2\right)+x_V^2+y_V^2+z_V^2-
+R^2=0
+\]
+\[
+\lambda^2\left(x_V^2+y_V^2+z_V^2+x_P^2+y_P^2-2x_Px_V-2y_Py_V\right)+2\lambda\left(-x_V^2-y_V^2-z_V^2+x_Px_V+y_Py_V\right)+x_V^2+y_V^2+z_V^2-
+R^2=0
+\]
+\[
+a\lambda^2+2b'\lambda+c=0
+\]
+Pour le coefficient $a$ de $\lambda^2$
+\[
+a=x_V^2+y_V^2+z_V^2+x_P^2+y_P^2-2x_Px_V-2y_Py_V
+\]
+Pour le coefficient $2b'$ de $\lambda$ :
+\[
+2b'=-x_V^2-y_V^2-z_V^2+x_Px_V+y_Py_V
+\]
+Pour le coefficient $c$ :
+\[
+c=x_V^2+y_V^2+z_V^2-R^2
+\]
+\[
+a\lambda^2+2b'\lambda+c=0
+\]
+avec :
+\[\left\lbrace
+ \begin{array}{l}
+ a=x_V^2+y_V^2+z_V^2+x_P^2+y_P^2-2x_Px_V-2y_Py_V\\
+ b'=-x_V^2-y_V^2-z_V^2+x_Px_V+y_Py_V\\
+ c=x_V^2+y_V^2+z_V^2-R^2
+ \end{array}
+ \right.
+\]
+\[\left\lbrace
+ \begin{array}{l}
+ a=r_V^2+r_P^2-2x_Px_V-2y_Py_V\\
+ b'=-r_V^2+x_Px_V+y_Py_V\\
+ c=r_V^2-R^2
+ \end{array}
+ \right.
+\]
+La résolution de cette équation nous donne les solutions
+classiques:
+$$\left\lbrace
+ \begin{array}{l}
+ \lambda'=\dfrac{-b'+\sqrt{\Delta'}}{a}\\
+ \lambda''=\dfrac{-b'-\sqrt{\Delta'}}{a}
+ \end{array}
+ \right.
+ \qquad \Delta'=b'^2-ac
+ $$
+On retiendra la valeur positive.% et \texttt{Coeff1} dans le programme.
+\par
+$IV$ représente le rayon réfléchi par le miroir. Le rayon incident est
+défini par la droite symétrique de $IV$ par rapport à la normale
+au miroir en $I$. Je cherche le symétrique de $V$, nommé $V'$ par rapport à
+cette normale $IN$. Ce point $V'$ remplit deux conditions :
+\begin{enumerate}
+ \item $\overrightarrow{IV}+\overrightarrow{IV'}=k\overrightarrow{IN}$
+ \item $\overrightarrow{VV'}.\overrightarrow{IN}=0$
+\end{enumerate}
+La normale $(IN)$ a pour vecteur directeur
+$\overrightarrow{IN}(x_I,y_I,z_I)$\\
+La première condition se traduit par :
+$$\left\lbrace
+ \begin{array}{l}
+ x_V-x_I+x_{V'}-x_I=kx_I\\
+ y_V-x_I+y_{V'}-y_I=ky_I\\
+ z_V-z_I+z_{V'}-z_I=kz_I
+ \end{array}
+ \right.
+ \Longrightarrow
+ \left\lbrace
+ \begin{array}{l}
+ x_{V'}=kx_I+2x_I-x_V\\
+ y_{V'}=ky_I+2y_I-y_V\\
+ z_{V'}=kz_I+2z_I-z_V
+ \end{array}
+ \right.
+ $$
+La deuxième par :
+\[
+(x_{V'}-x_V)x_I+(y_{V'}-y_V)y_I+(z_{V'}-z_V)z_I=0
+\]
+En remplaçant $x_{V'}$, $y_{V'}$ et $z_{V'}'$ tirés de la première condition
+dans la deuxième :
+\[
+k(x_I^2+y_I^2+y_I^2)+2x_I^2-2x_Vx_I+2y_I^2-2y_Vy_I+2z_I^2-2z_Vz_I=0
+\]
+\[
+kR^2+2R^2=2(x_Vx_I+y_Vy_I+z_Vz_I)
+\]
+\[
+k+2=\dfrac{2}{R^2}(x_Vx_I+y_Vy_I)+z_Vz_I
+\]
+Les coordonnées de $V'$ s'en déduisent :
+$$ \left\lbrace
+ \begin{array}{l}
+ x_{V'}=(k+2)x_I-x_V\\
+ y_{V'}=(k+2)y_I-y_V\\
+ z_{V'}=(k+2)z_I-z_V
+ \end{array}
+ \right.
+ $$
+Il reste à trouver l'intersection de $(IV')$ avec le plan
+horizontal $z=0$.\par
+\'Equation paramétrique de $IV'$, M étant un point courant :
+$\overrightarrow{MI}=\alpha\overrightarrow{V'I}$
+$$ \left\lbrace
+ \begin{array}{l}
+ x_I-x=\alpha(x_I-x_{V'})\\
+ y_I-y=\alpha(y_I-y_{V'})\\
+ z_I-z=\alpha(z_I-z_{V'})
+ \end{array}
+ \right.
+ $$
+$z=0\Longrightarrow \alpha=\dfrac{z_{I}}{z_I-z_{V'}}$.
+
+En remplaçant $\alpha$ par son expression, nous obtenons les coordonnées du point de l'objet
+anamorphique.
+$$ \left\lbrace
+ \begin{array}{l}
+ x=x_I-\alpha(x_I-x_{V'})\\
+ y=y_I-\alpha(y_I-y_{V'})\\
+ z=0
+ \end{array}
+ \right.
+ $$
+Cette série de calculs doit être appliquée à tous les points de
+l'image « normale » afin d'obtenir l'objet anamorphique (déformé)
+dont le miroir « redressera » la forme.
+
+\textbf{Remarque} : l'image doit se former du côté de l'observateur à l'intérieur du miroir, plus près du bord du miroir que du centre.
+Si on déplace le point $P$ vers $O$, il arrive un moment où le rayon réfléchi part au-dessus de l'horizontale et ne rencontre plus le plan
+horizontal. L'anamorphose n'est plus possible et pour les calculs c'est le CRASH !
+
+\section{La perspective}
+Dans le livre de Jurgis Baltru\9aaïtis\footnote{ \textit{Anamorphoses : les perspectives dépravées} en livre de poche chez Flammarion.}, on trouve le principe de la « \textit{costruzione legittima} » avec un schéma de Léonard de Vinci (1492) et des schémas anamorphiques de Niceron (1658). Je cite page 58 :
+
+<< Rappelons en quelques mots quels ont été le procédés utilisés par les artistes pour l'ordonnancement de leurs tableaux en perspective normale. La première ligne tracée est celle de l'horizon à la hauteur de l'\oe{}il. Deux points y sont ensuite fixés : au milieu le point principal vers où convergent toutes les lignes droites parallèles qui s'éloignent en profondeur ; sur la même horizontale et à la même distance du point principal que l'\oe{}il, en face de la composition -- le point de distance, vers lequel convergent les diagonales.
+>>
+\begin{center}
+\begin{pspicture}(-5,-3)(5,15)
+\psset{ua=2,F=10,D=4,type=perspective}
+\psframe*[linecolor=BleuCiel](-5,10)(5,13)
+\psframe*[linecolor=OrangePale](-5,2)(5,10)
+\psline[arrowinset=0,arrowsize=2mm]{->}(0,14)
+\psline[arrowinset=0,arrowsize=2mm]{->}(7,0)
+\uput[0](7,0){$x$}
+\uput[90](0,14){$y$}
+\psline(-5,2)(5,2)
+\pnode(4,10){F'}
+\pnode(0,10){F}
+\uput[ul](F){${F}$}
+\uput[ur](F'){${F'}$}
+\rput(0,12){\multido{\n=22.5+45.0}{8}{%
+\psline[linecolor=yellow](1;\n)}%
+\pscircle[linestyle=none,fillstyle=gradient,gradmidpoint=0,gradend=yellow,gradbegin=gray]{0.5}}
+\multido{\i=-2+1}{5}{%
+ \pnode(! \i\space -2){A}
+ \pnode(! \i\space 2){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }%
+\multido{\i=-2+1}{5}{%
+ \pnode(!-2 \i){A}
+ \pnode(!2 \i){B}
+ \pslineA[linecolor=blue](A)(B)
+ \psline[linecolor=blue](A)(B)
+ }%
+\pnode(0,0){O}
+\pnodeA(0,0){O'}
+\pnode(-2,2){A}
+\pnodeA(-2,2){A'}
+\pnode(2,2){B}
+\pnodeA(2,2){B'}
+\pnode(-2,-2){C}
+\pnodeA(-2,-2){C'}
+\pnode(2,-2){D}
+\pnodeA(2,-2){D'}
+\pnode(-1,-1){M1}
+\pnodeA(-1,-1){M1'}
+\pnode(-1,1){M2}
+\pnodeA(-1,1){M2'}
+\pnode(-1,0){N1}
+\pnodeA(-1,0){N1'}
+\pnode(-1,2){P}
+\pnodeA(-1,2){P'}
+\pnode(-2,0){N2}
+\pnodeA(-2,0){N2'}
+\pnode(-2,1){N3}
+\pnodeA(-2,1){N3'}
+\pnodeA(-2,-1){S'}
+\pnode(0,2){Q}
+\pnode(1,2){R}
+\psline(A)(F)(B)
+\psline[linecolor=red](A)(F')
+\psline[linecolor=red](P)(F)
+\psline[linecolor=lightgray](P)(F')
+\psline[linecolor=lightgray](Q)(F')
+\psline[linecolor=lightgray](R)(F')
+\psline[linecolor=lightgray](S')(F')
+\psline[linecolor=lightgray](N2')(F')
+\psline[linecolor=lightgray](N3')(F')
+\uput[dl](A){${A}$}
+\uput[dr](B){${B}$}
+\uput[ul](A'){${A'}$}
+\uput[ur](B'){${B'}$}
+\uput[dl](C){${C}$}
+\uput[dr](D){${D}$}
+\uput[ul](P){${P}$}
+\uput[u](P'){${P'}$}
+\uput[ul](C'){${C'}$}
+\uput[ur](D'){${D'}$}
+\uput[dl](O){${O}$}
+\uput[dr](O'){${O'}$}
+\psline{<->|}(-3,2)(-3,10)
+\uput[l](-3,6){$f$}
+\pcline{|<->|}(F)(F')
+\uput[u](2,10){$e$}
+\psdots(A)(B)(C)(D)(A')(B')(C')(D')(P)(P')(F)(F')(O)(O')
+\psdots[linecolor=blue](N1)(N1')
+\uput[dl](N1){$\blue {N_1}$}
+\uput[dl](N1'){$\blue {N_1'}$}
+\psdots[linecolor=gray](M2)(M2')
+\uput[dr](M2){\tiny $\gray {(X,Y)}$}
+\uput[dr](M2'){\tiny $\gray {(x',y')}$}
+\psdots[linecolor=red](M1')
+\uput[dr](M1'){\tiny $\red {(\alpha_1,\beta_1)}$}
+\end{pspicture}
+\end{center}
+Exemples :
+\begin{itemize}
+ \item $A\longrightarrow A'$
+ \item $B\longrightarrow B'$
+ \item $C\longrightarrow C'$
+ \item $D\longrightarrow D'$
+ \item $O\longrightarrow O'$
+ \item $M_1\longrightarrow M_1'$
+ \item $M_2\longrightarrow M'_2$
+\end{itemize}
+Déterminons les coordonnées $(\alpha_1,\beta_1)$ de l'intersection
+de $(PF)$ avec $(AF')$.
+
+Posons que les coordonnées des points essentiels sont :
+\begin{itemize}
+ \item $F(0,f)$
+ \item $F'(e,f)$
+ \item $A(-a,a)$
+ \item $B(a,a)$
+ \item $C(a,-a)$
+ \item $D(-a,-a)$
+ \item $P(X,a)$
+\end{itemize}
+\'Equation de $(AF')$ :
+$$\frac{y-f}{x-e}=\frac{a-f}{-a-e}\Longrightarrow
+x(a-f)+y(a+e)-a(f+e)=0$$
+\'Equation de $(PF)$ :
+$$\frac{x-0}{y-f}=\frac{X-0}{a-f}\Longrightarrow x(a-f)-yX+fX=0$$
+Intersection $(PF)\bigcap (AF')$
+$$\alpha_1=\frac{Xe}{X+a+e}\qquad\beta_1=\frac{a(f+e)+fX}{X+a+e}$$
+Si on prend maintenant, un point d'ordonnée $Y\neq X$ par exemple
+$N_1$ dont l'image $N'_1$ se situe toujours sur $(PF)$, mais à
+l'intersection de $PF$ avec la parallèle à $x'Ox$ menée par le
+point-image du point de coordonnée $(Y,Y)$ (ici $O'$ qui est
+l'image de $O(0,0)$).
+
+Il s'agit de déterminer l'intersection de $(PF)$ avec la droite d'équation :
+$$y=\beta_2=\frac{a(f+e)+fY}{Y+a+e}$$
+Après calculs et simplifications, on trouve pour l'abscisse :
+$$\alpha_2=\frac{Xe}{Y+a+e}$$
+En résumé si dans le repère $Oxy$, on appelle $(X,Y)$ les
+coordonnées d'un point-objet et $(x',y')$ les coordonnées du point
+image dans la transformation \textbf{anamorphose oblique} ou
+\textbf{perspective}, les formules qui permettent de passer de
+l'objet à l'image s'écrivent :
+\boldmath
+\[\left\lbrace
+ \begin{array}{l}
+ {\blue x'}=\displaystyle\frac{{\red X}e}{{\red Y}+a+e}\\[0.5cm]
+ {\blue y'}=\displaystyle\frac{a(f+e)+f{\red Y}}{{\red Y}+a+e}
+ \end{array}
+\right.
+\]
+
+\end{document}
\ No newline at end of file
--- /dev/null
+\documentclass[12pt]{article}
+\usepackage[T1]{fontenc}
+\usepackage[ansinew]{inputenc}
+\usepackage[french]{babel}
+\usepackage{pst-anamorphosis-add}
+\usepackage{amsmath,amssymb}
+\usepackage[a4paper]{geometry}
+\usepackage{url}
+\title{Liste des macros et des options de `\textsf{pst-anamorphosis}'}
+\author{Jürgen Gilg, Manuel Luque, Jean-Michel Sarlat}
+\date{16 octobre 2011}
+\begin{document}
+\maketitle
+\begin{abstract}
+Le package `\textsf{pst-anamorphosis}' est composé, actuellement, de \mbox{deux~parties~:}
+\begin{itemize}
+ \item \textsf{`pst-anamorphosis}' qui permet d'afficher l'anamorphose d'un fichier au format .eps ;
+ \item \textsf{`pst-anamorphosis-add}' qui est son complément et qui adapte certaines macros de \textsf{PStricks} comme \verb+\psline+ et d'autres détaillées par la suite, au tracé d'anamorphoses personnelles dessinées avec ces commandes. De plus, cette partie permet l'affichage de texte anamorphosé et de dessins au format \textsf{.pst} c'est-à-dire composé de commandes \textsf{PStricks}.
+\end{itemize}
+Ce package permet de calculer et dessiner les images anamorphiques planes obtenues par les anamorphoses suivantes :
+\begin{enumerate}
+ \item cylindrique ;
+ \item conique ;
+ \item sphérique ;
+ \item perspective ;
+ \item perspective inversée.
+\end{enumerate}
+\end{abstract}
+\section{\textbackslash{}psanamorphosis}
+\verb+\psanamorphosis[options](x,y){fichier.eps}+ dessine l'image et l'image anamorphique au point de coordonnées $(x,y)$. Si les coordonnées ne sont pas précisées l'origine est $(0,0)$.
+
+Les \textbf{options}, avec leurs valeurs par défaut :
+\begin{itemize}
+ \item Le type d'anamorphose \textsf{[type=cylindrical] }, voici les autres :
+%
+ \begin{itemize}
+ \item \textsf{conical}
+ \item \textsf{spherical}
+ \item \textsf{perspective}
+ \item \textsf{inverseperspective}
+ \end{itemize}
+%
+ \item le rayon du cylindre, de la sphère et de la base du cône : \textsf{Rmirror=3} ;
+ \item la hauteur du cône, la cote du sommet : \textsf{Zs=5}
+ \item l'abscisse de l'observateur (du point de vue, d'où la lettre \textsf{v}) : \textsf{Xv=0} ;
+ \item l'ordonnée de l'observateur : \textsf{Yv=-10} ;
+ \item la cote de l'observateur : \textsf{Zv=10} ;
+ \item L'ordonnée du point de fuite principal $F$ : \textsf{F=10} ;
+ \item la distance de $F$ à $F'$ : \textsf{D=4} ;
+ \item l'unité du quadrillage ou plutôt le demi-côté du carré : \textsf{ua=2}.
+ \item un booléen \textsf{[drawanamorphosis=true]} qui dessine l'image anamorphique et qui positionné à \textsf{[false]} permet de faire des essais de dimensions et de cadrage par rapport au \textit{cercle} de base du miroir ;
+ \item un facteur d'échelle \textsf{[scale=1 1]} suivant $x$ et $y$ pour adapter les dimensions de l'image au miroir~;
+\end{itemize}
+\section{pst-anamorphosis-add}
+\subsection{Les macros \textbackslash{}pscircleA, \textbackslash{}pscurveA, \textbackslash{}psccurveA, \textbackslash{}psbezierA, \mbox{\textbackslash{}pnodeA} et \textbackslash{}movetoA}
+Ces commandes sont calquées sur celles de PStricks, elles ont donc les mêmes options, elles s'adaptent automatiquement au type d'anamorphose choisi.
+\subsection{Un texte}
+\verb+\pstextA[options](x,y){texte}+ permet de placer le texte centré au point de coordonnées~$(x,y)$.
+
+Les options de texte :
+\begin{itemize}
+ \item le type de fonte \textsf{[PSfont=Times-Roman]} ;
+ \item la taille en pts \textsf{[fontsize=40]} ;
+ \item un facteur d'échelle \textsf{[scale=1 1]}, comme pour les images.
+\end{itemize}
+\subsection{Un fichier .pst}
+Une commande spécifique permet le calcul et l'affichage des fichiers au format \textbf{.pst} : \mbox{\textbf{\textbackslash{}AFP\{fichier.pst\}}.} Cette image peut être mise à une échelle différente ou déplacée si le type d'anamorphose choisie le nécessite, comme dans l'exemple suivant :
+\begin{verbatim}
+ \psset{Rmirror=3,scale=-0.5 -0.5,translate=0 1.5,type=conical}
+ \AFP{tiger.pst}
+\end{verbatim}
+\section{Exemples}
+\subsection{Anamorphose cylindrique}
+L'anamorphose cylindrique est celle qui est tracée par défaut si aucun type n'est spécifié. Comme options, elle ne nécessite que le rayon du cylindre, l'abscisse et l'ordonnée du point de vue, comme nous l'avons vu dans la partie théorique la cote du point de vue n'intervient pas. Comme tous les autres types d'anamorphoses, le dessin pourra être mis à l'échelle, si nécessaire, avec l'option \textsf{[scale=sx sy]}.
+\begin{center}
+\begin{pspicture}[showgrid](-8,-4)(8,10)
+\pscircle[doubleline=true]{3}
+\psset{Yv=100,linestyle=dotted}
+\psanamorphosis[scale=1 -1]{mickey.eps}
+\multido{\n=-2.00+0.50}{9}{%
+ \pnode(! \n\space -2.00){A}
+ \pnode(! \n\space 2.00){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }
+\multido{\N=-2.00+0.50}{9}{%
+ \pnode(!-2.0 \N){A}
+ \pnode(!2.0 \N){B}
+ \pslineA(A)(B)
+ \psline(A)(B)
+ }
+\pstextA[fontsize=25,scale=1.5 -1,fillcolor=black](0,-3){Mickey}
+\end{pspicture}
+\end{center}
+\begin{verbatim}
+\begin{pspicture}[showgrid](-8,-4)(8,10)
+\pscircle[doubleline=true]{3}
+\psset{Yv=100,linestyle=dotted}
+\psanamorphosis[scale=1 -1]{mickey.eps}
+\multido{\n=-2.00+0.50}{9}{%
+ \pnode(! \n\space -2.00){A}
+ \pnode(! \n\space 2.00){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }
+\multido{\N=-2.00+0.50}{9}{%
+ \pnode(!-2.0 \N){A}
+ \pnode(!2.0 \N){B}
+ \pslineA(A)(B)
+ \psline(A)(B)
+ }
+\pstextA[fontsize=25,scale=1.5 -1,fillcolor=black](0,-3){Mickey}
+\end{pspicture}
+\end{verbatim}
+\subsection{Anamorphose conique}
+Comme options, l'anamorphose conique ne nécessite que le rayon de la base du cône \textsf{Rmirror=3}, la hauteur du cône et la cote \textsf{Zv=10} du point de vue.
+\begin{center}
+\begin{pspicture}[showgrid](-6,-6)(6,6)
+\pscircle[doubleline=true]{3}
+\psset{type=conical}
+\psanamorphosis[scale=0.25 0.25](0,-1.5){parrot.eps}
+\psanamorphosis[scale=-0.25 -0.25](0,1.5){parrot.eps}
+\psset{linestyle=dotted}
+\multido{\n=-1.50+0.50}{7}{%
+ \pnode(! \n\space -2.50){A}
+ \pnode(! \n\space -0.50){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }
+\multido{\N=-2.50+0.50}{5}{%
+ \pnode(!-1.50 \N){A}
+ \pnode(!1.50 \N){B}
+ \pslineA(A)(B)
+ \psline[linecolor=green](A)(B)
+ }
+\multido{\n=-1.50+0.50}{7}{%
+ \pnode(! \n\space 2.50){A}
+ \pnode(! \n\space 0.50){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }
+\multido{\N=2.50+-0.50}{5}{%
+ \pnode(!-1.50 \N){A}
+ \pnode(!1.50 \N){B}
+ \pslineA(A)(B)
+ \psline(A)(B)
+ }
+\pstextA[fontsize=10,fillcolor=green,scale=1.5 1](0,-0.75){Le perroquet}
+\pstextA[fontsize=10,fillcolor=green,scale=1.5 -1](0,0.75){Le perroquet}
+\end{pspicture}
+\end{center}
+\begin{verbatim}
+\begin{pspicture}[showgrid](-6,-6)(6,6)
+\pscircle[doubleline=true]{3}
+\psset{type=conical}
+\psanamorphosis[scale=0.25 0.25](0,-1.5){parrot.eps}
+\psanamorphosis[scale=-0.25 -0.25](0,1.5){parrot.eps}
+\psset{linestyle=dotted}
+\multido{\n=-1.50+0.50}{7}{%
+ \pnode(! \n\space -2.50){A}
+ \pnode(! \n\space -0.50){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }
+\multido{\N=-2.50+0.50}{5}{%
+ \pnode(!-1.50 \N){A}
+ \pnode(!1.50 \N){B}
+ \pslineA(A)(B)
+ \psline[linecolor=green](A)(B)
+ }
+\multido{\n=-1.50+0.50}{7}{%
+ \pnode(! \n\space 2.50){A}
+ \pnode(! \n\space 0.50){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }
+\multido{\N=2.50+-0.50}{5}{%
+ \pnode(!-1.50 \N){A}
+ \pnode(!1.50 \N){B}
+ \pslineA(A)(B)
+ \psline(A)(B)
+ }
+\pstextA[fontsize=10,fillcolor=green,scale=1.5 1](0,-0.75){Le perroquet}
+\pstextA[fontsize=10,fillcolor=green,scale=1.5 -1](0,0.75){Le perroquet}
+\end{pspicture}
+\end{verbatim}
+\subsection{Anamorphose hémisphérique}
+L'anamorphose sphérique possède comme options le rayon du la sphère et les 3 coordonnées du point de vue. C'est la plus délicate à mettre au point pour que tous les rayons réfléchis par le miroir parviennent à l'\oe{}il.
+\begin{center}
+\psscalebox{0.75}{
+\begin{pspicture}[showgrid](-7,-19)(7,5)
+\pscircle[doubleline=true]{5}
+\psset{type=spherical,Rmirror=5}
+\psanamorphosis[scale=0.4 0.4](0,-4){tiger.eps}
+{\psset{linewidth=0.5\pslinewidth}
+\multido{\n=-1.00+0.20}{11}{%
+ \pnode(! \n\space -4.80){A}
+ \pnode(! \n\space -3.20){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }%
+\multido{\N=-4.80+0.20}{9}{%
+ \pnode(!-1.0 \N){A}
+ \pnode(!1.0 \N){B}
+ \pslineA(A)(B)
+ \psline(A)(B)
+ }%
+}
+\psbezier[linecolor=red,showpoints=true](-2,-4)(-1,-3.2)(1,-4)(2,-3)
+\psbezierA[showpoints=true,linecolor=red](-2,-4)(-1,-3.2)(1,-4)(2,-3)
+\end{pspicture}
+}
+\end{center}
+\begin{verbatim}
+\begin{pspicture}[showgrid](-7,-19)(7,5)
+\pscircle[doubleline=true]{5}
+\psset{type=spherical,Rmirror=5}
+\psanamorphosis[scale=0.4 0.4](0,-4){tiger.eps}
+{\psset{linewidth=0.5\pslinewidth}
+\multido{\n=-1.00+0.20}{11}{%
+ \pnode(! \n\space -4.80){A}
+ \pnode(! \n\space -3.20){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }%
+\multido{\N=-4.80+0.20}{9}{%
+ \pnode(!-1.0 \N){A}
+ \pnode(!1.0 \N){B}
+ \pslineA(A)(B)
+ \psline(A)(B)
+ }%
+}
+\psbezier[linecolor=red,showpoints=true](-2,-4)(-1,-3.2)(1,-4)(2,-3)
+\psbezierA[showpoints=true,linecolor=red](-2,-4)(-1,-3.2)(1,-4)(2,-3)
+\end{pspicture}
+\end{verbatim}
+\subsection{Anamorphose oblique ou perspective}
+Les options sont particulières :
+\begin{itemize}
+ \item L'ordonnée du point de fuite principal $F$ : \textsf{F=10} ;
+ \item la distance de $F$ à $F'$ : \textsf{D=4}
+ \item l'unité du quadrillage ou plutôt le demi-côté du carré : \textsf{ua=2}.
+ \item Un booléen \textsf{perpsective=true} qui représente l'objet traité en perspective et qui positionné à \textsf{false} donne la représentation inversée c'est-à-dire l'anamorphose oblique.
+\end{itemize}
+\begin{center}
+\begin{pspicture}(-4,-3)(4,12)
+\psgrid[subgriddiv=0,gridcolor=lightgray,griddots=10,gridlabels=4pt](-3,-3)(3,3)
+\psset{ua=3,F=12,D=2}
+\psanamorphosis[type=perspective,scale=0.75 0.75](0,0){parrot.eps}
+\psset{type=perspective}
+\multido{\i=-3+1}{7}{%
+ \pnode(! \i\space -3){A}
+ \pnode(! \i\space 3){B}
+ \psline(A)(B)
+ \pslineA[linecolor=red](A)(B)
+ }%
+\multido{\i=-3+1}{7}{%
+ \pnode(!-3 \i){A}
+ \pnode(!3 \i){B}
+ \pslineA[linecolor=blue](A)(B)
+ \psline(A)(B)
+ }%
+\pstextA[fontsize=35,fillcolor=green](-2.5,2){P}
+\pstextA[fontsize=35,fillcolor=green](-2.5,1){A}
+\pstextA[fontsize=35,fillcolor=green](-2.5,0){R}
+\pstextA[fontsize=35,fillcolor=green](-2.5,-1){R}
+\pstextA[fontsize=35,fillcolor=green](-2.5,-2){O}
+\pstextA[fontsize=35,fillcolor=green](-2.5,-3){T}
+\end{pspicture}
+\end{center}
+\begin{verbatim}
+\begin{pspicture}(-4,-3)(4,12)
+\psgrid[subgriddiv=0,gridcolor=lightgray,griddots=10,gridlabels=4pt](-3,-3)(3,3)
+\psset{ua=3,F=12,D=2}
+\psanamorphosis[type=perspective,scale=0.75 0.75](0,0){parrot.eps}
+\psset{type=perspective}
+\multido{\i=-3+1}{7}{%
+ \pnode(! \i\space -3){A}
+ \pnode(! \i\space 3){B}
+ \psline(A)(B)
+ \pslineA[linecolor=red](A)(B)
+ }%
+\multido{\i=-3+1}{7}{%
+ \pnode(!-3 \i){A}
+ \pnode(!3 \i){B}
+ \pslineA[linecolor=blue](A)(B)
+ \psline(A)(B)
+ }%
+\pstextA[fontsize=35,fillcolor=green](-2.5,2){P}
+\pstextA[fontsize=35,fillcolor=green](-2.5,1){A}
+\pstextA[fontsize=35,fillcolor=green](-2.5,0){R}
+\pstextA[fontsize=35,fillcolor=green](-2.5,-1){R}
+\pstextA[fontsize=35,fillcolor=green](-2.5,-2){O}
+\pstextA[fontsize=35,fillcolor=green](-2.5,-3){T}
+\end{pspicture}
+\end{center}
+\end{verbatim}
+
+\subsection{Perspective inversée}
+Ceci est extrait de la page 59 du Baltru\9aaïtis :
+
+<< L'arrangement peut fonctionner dans les deux sens. Si le carré en perspective se présente comme un trapèze, le trapèze y apparaît comme un carré.
+Un renversement du point de vue ramené au dessus du point principal (à une hauteur égale à l'éloignement de la distance) et installé en quelque sorte dans le tableau, aboutit à un effet contraire. Les mêmes rétrécissements corrigent les formes et les rapprochent au lieu de les éloigner et de les altérer, comme dans un film à l'envers. La perspective est à rebours.
+>>
+\begin{center}
+\psscalebox{2}{
+\begin{pspicture}(-3,-8)(3,3)
+\psgrid[subgriddiv=0,gridcolor=lightgray,griddots=10,gridlabels=6pt](-3,-3)(3,-6)
+\psset{ua=3,F=14,D=3,type=inverseperspective,linewidth=0.5\pslinewidth}
+\multido{\i=-3+1}{7}{%
+ \pnode(! \i\space -3){A}
+ \pnode(! \i\space 3){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }%
+\multido{\i=-3+1}{7}{%
+ \pnode(!-3 \i){A}
+ \pnode(!3 \i){B}
+ \pslineA(A)(B)
+ \psline(A)(B)
+ }%
+\psanamorphosis{tiger.eps}
+\psset{fillcolor={[cmyk]{0.2 0.55 0.85 0.0}},linecolor={[cmyk]{0.2 0.55 0.85 0.0}},fontsize=40,scale=1.32 1}
+\pstextA(0,2){TIGRE*}
+\pstextA(-2.48,1){I}
+\pstextA(-2.48,0){G}
+\pstextA(-2.48,-1){R}
+\pstextA(-2.48,-2){E}
+\pstextA(-2.48,-3){*}
+\end{pspicture}
+}
+\end{center}
+\begin{verbatim}
+\begin{pspicture}(-3,-4)(3,3)
+\psgrid[subgriddiv=0,gridcolor=lightgray,griddots=10,gridlabels=6pt](-3,-3)(3,-6)
+\psset{ua=3,F=14,D=3,type=inverseperspective,linewidth=0.5\pslinewidth}
+\multido{\i=-3+1}{7}{%
+ \pnode(! \i\space -3){A}
+ \pnode(! \i\space 3){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }%
+\multido{\i=-3+1}{7}{%
+ \pnode(!-3 \i){A}
+ \pnode(!3 \i){B}
+ \pslineA(A)(B)
+ \psline(A)(B)
+ }%
+\psanamorphosis{tiger.eps}
+\psset{fillcolor={[cmyk]{0.2 0.55 0.85 0.0}},linecolor={[cmyk]{0.2 0.55 0.85 0.0}},fontsize=40,scale=1.32 1}
+\pstextA(0,2){TIGRE!}
+\pstextA(-2.48,1){I}
+\pstextA(-2.48,0){G}
+\pstextA(-2.48,-1){R}
+\pstextA(-2.48,-2){E}
+\pstextA(-2.48,-3){!}
+\end{pspicture}
+\end{verbatim}
+\section{Les fichiers pst}
+\begin{center}
+\begin{pspicture}[showgrid](-5,-6)(5,3)
+\rput(0,-1.3333){%
+\psscalebox{0.6667}{%
+\begin{pspicture}(-6,-8)(6,4)
+\psset{Xv=0,Yv=-100}
+\pscircle[doubleline=true,linecolor=black]{3}
+\input{luckyluke.pst}
+\AFP{luckyluke.pst}
+\psset{linewidth=0.5\pslinewidth}
+\multido{\n=-2.00+0.50}{9}{%
+ \pnode(! \n\space -2.00){A}
+ \pnode(! \n\space 2.00){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }
+\multido{\N=-2.00+0.50}{9}{%
+ \pnode(!-2.0 \N){A}
+ \pnode(!2.0 \N){B}
+ \pslineA(A)(B)
+ \psline(A)(B)
+ }
+\end{pspicture}
+}}
+\end{pspicture}
+\end{center}
+\begin{verbatim}
+\begin{pspicture}(-6,-8)(6,4)
+\psset{Xv=0,Yv=-100}
+\pscircle[doubleline=true,linecolor=black]{3}
+\input{luckyluke.pst}
+\AFP{luckyluke.pst}
+\psset{linewidth=0.5\pslinewidth}
+\multido{\n=-2.00+0.50}{9}{%
+ \pnode(! \n\space -2.00){A}
+ \pnode(! \n\space 2.00){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }
+\multido{\N=-2.00+0.50}{9}{%
+ \pnode(!-2.0 \N){A}
+ \pnode(!2.0 \N){B}
+ \pslineA(A)(B)
+ \psline(A)(B)
+ }
+\end{pspicture}
+\end{verbatim}
+Les fichiers \textsf{pst} sont des fichiers de commandes PStricks obtenues par conversion d'un fichier \textsf{.eps} au moyen d'un script écrit par Jean-Michel Sarlat.
+
+L'anamorphose d'une telle image est obtenue à l'aide d'une seule commande \verb+\AFP{luckyluke.pst}+. De tels fichiers pourront donc être obtenues au moyen du script ou bien directement sur le serveur de \textsf{syracuse} (adresse à préciser).
+
+En fonction de la complexité du fichier (du nombre de lignes de commandes qu'il contient) il sera nécessaire d'allouer un supplément de mémoire à \TeX. Par exemple, sous Windows, à partir de MikTeX 2.8, Alexander Grahn donne la procédure à suivre dans la documentation de son package : `\textsf{The animate}'
+\begin{verbatim}
+1. Open a DOS command prompt window (execute \91cmd.exe\92 via \91Start\92! \91Run\92).
+2. At the DOS prompt, enter
+initexmf --edit-config-file=latex
+3. Type
+main_memory=10000000
+into the editor window that opens, save the file and quit the editor.
+4. To rebuild the format, enter
+initexmf --dump=latex
+5. Repeat steps 2\964 with config
+
+initexmf --edit-config-file=pdflatex
+main_memory=10000000
+initexmf --dump=pdflatex
+
+initexmf --edit-config-file=xelatex
+main_memory=10000000
+initexmf --dump=xelatex
+\end{verbatim}
+\section{Normalisation d'une image au format eps}
+Il est souvent nécessaire de ``préparer'' l'image à anamorphoser. Voici le détail de la procédure suivie à partir d'une image de Donald Duck capturée sur un site de coloriage.
+
+\url{http://www.waouo.com/wp-content/uploads/2011/06/coloriagedonaldduck.jpg}
+
+\begin{enumerate}
+ \item Transformer l'image au format \textsf{bmp} avec \textsf{The Gimp}(par exemple).
+ \item Vectoriser l'image avec \textsf{Potrace}, en ligne de commande : \textsf{potrace donald.bmp donald2.eps}
+ \item Avec \textsf{pstoedit} convertir au format vectoriel ps simplifié avec courbes. On peut opérer en ligne de commande : \textsf{pstoedit -f ps donald2.eps donald1.eps} ou bien avec \textsf{GSview} dans le menu Edition, cliquer sur \textsf{Conversion vers un format vectoriel} et choisir \textsf{ps : Simplified Postscript with curves}, on enregistre sous le nom \textsf{donald1.eps}.
+ \item Avec votre éditeur de texte rechercher à la fin du fichier la ligne qui donne les dimensions de la boîte : \verb+%%BoundingBox: 4 7 453 640+ .
+ \item La hauteur de l'image eps est 640-7 =633\,pts, c'est la plus grande dimension. Supposons que votre image finale doive posséder une longueur de 4\,cm dans sa plus grande dimension. Sachant que 1\,cm vaut 28.45274 pts, il faut donc lui appliquer un facteur d'échelle égal à $\dfrac{4\times28.45274}{633}$.
+\item Ensuite il faut déplacer cette image pour que le centre de celle-ci soit à l'origine $(0,0)$, il faut donc appliquer la translation $-\dfrac{453+4}{2},-\dfrac{640+7}{2}$, ce qui convertit en postscript se traduira par l'ajout de ces deux lignes dans le fichier \textsf{donald1.eps}, au début du fichier juste après la ligne : \verb+%%Page: 1 1+
+\begin{verbatim}
+ 4 28.45274 mul 633 div dup scale
+ 4 453 add 2 div neg 640 7 add 2 div neg translate
+\end{verbatim}
+ On enregistre ce fichier.
+\item \textsf{pstoedit} intervient à nouveau, avec les mêmes options, et on enregistre le fichier final sous le nom : \textsf{donald.eps}.
+\end{enumerate}
+\begin{center}
+\begin{pspicture}[showgrid](-8,-4)(8,10)
+\pscircle[doubleline=true]{3}
+\psset{Yv=100,linestyle=dotted}
+\psanamorphosis[scale=1 -1](0,0){donald.eps}
+\multido{\n=-2.00+0.50}{9}{%
+ \pnode(! \n\space -2.00){A}
+ \pnode(! \n\space 2.00){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }
+\multido{\N=-2.00+0.50}{9}{%
+ \pnode(!-2.0 \N){A}
+ \pnode(!2.0 \N){B}
+ \pslineA(A)(B)
+ \psline(A)(B)
+ }
+\pstextA[fontsize=25,scale=1.5 -1,fillcolor=black](0,-2.5){Donald}
+\end{pspicture}
+\end{center}
+\begin{verbatim}
+\begin{pspicture}[showgrid](-8,-4)(8,10)
+\pscircle[doubleline=true]{3}
+\psset{Yv=100,linestyle=dotted}
+\psanamorphosis[scale=1 -1](0,0){donald.eps}
+\multido{\n=-2.00+0.50}{9}{%
+ \pnode(! \n\space -2.00){A}
+ \pnode(! \n\space 2.00){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }
+\multido{\N=-2.00+0.50}{9}{%
+ \pnode(!-2.0 \N){A}
+ \pnode(!2.0 \N){B}
+ \pslineA(A)(B)
+ \psline(A)(B)
+ }
+\pstextA[fontsize=25,scale=1.5 -1,fillcolor=black](0,-2.5){Donald}
+\end{pspicture}
+\end{verbatim}
+\end{document}
\ No newline at end of file
--- /dev/null
+\RequirePackage{pstricks}
+\ProvidesPackage{pst-anamorphosis}[2011/10/10 package wrapper for
+ pst-anamorphosis.tex]
+\input{pst-anamorphosis.tex}
+\IfFileExists{anamorphosis.pro}{%
+ \ProvidesFile{anamorphosis.pro}
+ [2011/10/10 v. 0.1, PostScript prologue file]
+ \@addtofilelist{anamorphosis.pro}}{}%
+\ProvidesFile{pst-anamorphosis.tex}
+ [\filedate\space v\fileversion\space `PST-anamorphosis']
+\endinput
+%% End of file `pst-anamorphosis.sty'.
\ No newline at end of file
--- /dev/null
+%% This work may be distributed and/or modified under the
+%% conditions of the LaTeX Project Public License, either version 1.3
+%% of this license or (at your option) any later version.
+%% The latest version of this license is in
+%% http://www.latex-project.org/lppl.txt
+%% and version 1.3 or later is part of all distributions of LaTeX
+%% version 2003/12/01 or later.
+
+\csname PSTANAMORPHOSISLoaded\endcsname
+\let\PSTANAMORPHOSISLoaded\endinput
+% Requires some packages
+\ifx\PSTricksLoaded\endinput\else \input pstricks \fi
+\ifx\PSTXKeyLoaded\endinput\else \input pst-xkey \fi
+\def\fileversion{0.21}
+\def\filedate{2011/10/14}
+\message{`PSTANAMORPHOSIS' v\fileversion, \filedate}
+
+\pstheader{anamorphosis.pro}
+
+\edef\PstAtCode{\the\catcode`\@} \catcode`\@=11\relax
+\SpecialCoor
+\psset{dimen=middle}
+
+\pst@addfams{pst-anamorphosis}
+
+\define@key[psset]{pst-anamorphosis}{Rmirror}{\edef\psk@Anamorphose@Rmirror{#1 }}%
+\psset[pst-anamorphosis]{Rmirror=3}
+%
+%% === Options spécifiques à l'anamorphose cylindrique -------------------------
+\define@key[psset]{pst-anamorphosis}{Xv}{\edef\psk@Anamorphose@Xv{#1 }}%
+\define@key[psset]{pst-anamorphosis}{Yv}{\edef\psk@Anamorphose@Yv{#1 }}%
+\psset[pst-anamorphosis]{Xv=0,Yv=-10}
+%
+%% === Options spécifiques à l'anamorphose conique -----------------------------
+\define@key[psset]{pst-anamorphosis}{Zs}{\edef\psk@Anamorphose@Zs{#1 }}%
+\define@key[psset]{pst-anamorphosis}{Zv}{\edef\psk@Anamorphose@Zv{#1 }}%
+\psset[pst-anamorphosis]{Zs=10,Zv=50}
+%
+%% === Options spécifiques à l'anamorphose spherique -----------------------------
+\define@key[psset]{pst-anamorphosis}{Zv}{\edef\psk@Anamorphose@Zv{#1 }}%
+\psset[pst-anamorphosis]{Zv=10}
+%
+%% === Options spécifiques à la perspective -----------------------------
+\define@key[psset]{pst-anamorphosis}{ua}{\edef\psk@Anamorphose@ua{#1 }}%
+\define@key[psset]{pst-anamorphosis}{F}{\edef\psk@Anamorphose@H{#1 }}%
+\define@key[psset]{pst-anamorphosis}{D}{\edef\psk@Anamorphose@D{#1 }}%
+\psset[pst-anamorphosis]{ua=2,F=10,D=4}
+%
+%% === Options scale pour placer une image EPS ---------------------
+\define@key[psset]{pst-anamorphosis}{scale}{\edef\psk@Anamorphose@scale{#1 }}%
+\psset[pst-anamorphosis]{scale=1 1}
+%
+%% === Options translate pour placer une image PST---------------------
+\define@key[psset]{pst-anamorphosis}{translate}{\edef\psk@Anamorphose@translate{#1 }}%
+\psset[pst-anamorphosis]{translate=0 0}
+%
+%% === Option pour ne pas dessiner l'image anamorphosée---------------------
+\newif\ifPst@Anamorphose@draw
+\define@key[psset]{pst-anamorphosis}{drawanamorphosis}[true]{\@nameuse{Pst@Anamorphose@draw#1}}
+\psset[pst-anamorphosis]{drawanamorphosis=true}
+%
+%% Reservation des noms de macros
+% adaptation de la macro de pst-solides3d
+% #1=type de reservation associee a une liste qui
+% doit forcement etre du type pst@anamorphosis@list@#1
+\def\pst@anamorphosis@reservednames#1{%
+\edef\@tempa{\csname pst@anamorphosis@list@#1\endcsname}
+\@for \name:=\@tempa\do{%
+ \expandafter\def\csname pst@anamorphosis@#1@\name\endcsname{}%
+}}
+% nature de l'anamorphose
+\def\pst@anamorphosis@list@type{%
+ cylindrical,conical,spherical,perspective,inverseperspective}
+%
+%% Reservation de macros correspondants aux types
+\pst@anamorphosis@reservednames{type}
+\define@key[psset]{pst-anamorphosis}{type}{%
+ \ifcsname pst@anamorphosis@type@#1\endcsname
+ \def\psk@anamorphosis@type{pst-#1}%
+ \else
+ \@pstrickserr{The anamorphosis #1 is not defined, the anamorphosis by default is
+ drawn}{}%
+ \fi}
+% anamorphose par defaut
+\psset[pst-anamorphosis]{type=cylindrical}%
+%
+\pst@def{optionsanamorphosis}<%
+/unit {\pst@number\psunit mul } def
+/Xv \psk@Anamorphose@Xv unit def
+/Yv \psk@Anamorphose@Yv unit def
+/Zv \psk@Anamorphose@Zv unit def
+/Zs \psk@Anamorphose@Zs unit def
+/Rmirror \psk@Anamorphose@Rmirror unit def
+/R Rmirror dup mul def
+/ua \psk@Anamorphose@ua unit def
+/yH \psk@Anamorphose@H unit def
+/xD \psk@Anamorphose@D unit def
+/Anamorphose {\psk@anamorphosis@type} def
+\psk@Anamorphose@scale
+% pour tenir d'un changement d'échelle global
+ /s@@y exch \pst@number\psyunit mul 28.45274 div def
+ /s@@x exch \pst@number\psxunit mul 28.45274 div def
+>
+
+\def\psanamorphosis{\def\pst@par{}\pst@object{psanamorphosis}}
+\def\psanamorphosis@i{\@ifnextchar({\psanamorphosis@do}{\psanamorphosis@do(0,0)}}
+\def\psanamorphosis@do(#1)#2{% #1 = fichier.eps à transformer
+\begingroup%
+\use@par%
+ \begin@SpecialObj%
+ \pst@@getcoor{#1}%
+ \addto@pscode{
+ \pst@coor /t@@y ED /t@@x ED % Translate
+ /fichier (#2) def
+ \tx@optionsanamorphosis
+ Image
+\ifPst@Anamorphose@draw
+ tx@anamorphosisPathDict begin
+ gsave
+ /showpage {} def
+ fichier run
+ grestore
+ end
+\fi
+ }%
+ \end@SpecialObj%
+\endgroup%
+}
\ No newline at end of file
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+ 9.48828 -13.0625 moveto
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+ 10.0586 -17.418 9.07032 -19.9609 7.89454 -19.9609 curveto
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+ 8.48046 -12.3711 9.15625 -12.5039 9.48828 -13.0625 curveto
+ closepath
+ 4.58594 -19.1094 moveto
+ 4.76563 -20.0547 5.48829 -21.0039 6.1875 -21.2148 curveto
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+ 4.20312 -20.9688 3.89062 -18.9102 4.09375 -18.582 curveto
+ 4.26172 -18.3086 4.47266 -18.5352 4.58594 -19.1094 curveto
+ closepath
+fill
+restore %}
+restore %}
+showpage
+%%BoundingBox: -56 -27 56 25
+%%Page: 1 1
+% normal end reached by pstoedit.pro
+%%Trailer
+%%Pages: 1
+%%EOF
--- /dev/null
+\documentclass{article}
+\usepackage{pst-anamorphosis-add}
+\usepackage[a4paper]{geometry}
+\pagestyle{empty}
+\begin{document}
+\begin{center}
+\begin{pspicture}(-7,-8)(7,4)
+\psgrid[subgriddiv=0,gridcolor=lightgray,griddots=10,gridlabels=0pt]
+\pscircle[doubleline=true]{3}
+\psset{Yv=-100,linestyle=dotted}
+\psanamorphosis{DScitroen.eps}
+\multido{\n=-2.00+0.50}{9}{%
+ \pnode(! \n\space -2.00){A}
+ \pnode(! \n\space 2.00){B}
+ \psline(A)(B)
+ \pslineA(A)(B)
+ }
+\multido{\N=-2.00+0.50}{9}{%
+ \pnode(!-2.0 \N){A}
+ \pnode(!2.0 \N){B}
+ \pslineA(A)(B)
+ \psline(A)(B)
+ }
+\pstextA[fontsize=25,scale=1 1,fillcolor=black](0,1.5){DS Citroën}
+\end{pspicture}
+\end{center}
+\end{document}
\ No newline at end of file
--- /dev/null
+DScitroen.png
+DScitroen.eps
\ No newline at end of file
--- /dev/null
+<simple association="png:pdf:tex" wi="80">
+ <titre>Série 1</titre>
+</simple>
Projets / pst-anamorphosis.git / commitdiff
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