From 146790b73eb20d2272e00296cfff3d2539dae7a1 Mon Sep 17 00:00:00 2001 From: Christophe Poulain Date: Wed, 23 Nov 2011 22:40:55 +0100 Subject: [PATCH] Refonte de la documentation. Ajout d'une option de coloriage en z dans les surfaces en z. --- doc.pdf | Bin 3144151 -> 3685913 bytes doc/Christ5.tex | 674 + doc/figures/Choixvue.1 | 1487 ++ doc/figures/Choixvue.log | 15 + doc/figures/Choixvue.mp | 71 + doc/figures/Choixvue.mpx | 41 + doc/figures/Couleurs.1 | 7531 ++++++ doc/figures/Couleurs.2 | 19237 ++++++++++++++++ doc/figures/Couleurs.log | 14 + doc/figures/Couleurs.mp | 17 + doc/figures/Couleurs.mp~ | 17 + doc/figures/OFF1.1 | 23551 +++++++++++++++++++ doc/figures/OFF1.log | 19 + doc/figures/OFF1.mp | 2 +- doc/figures/OFF1.mp~ | 15 + doc/figures/OFF2.1 | 7687 ++++++ doc/figures/OFF2.log | 19 + doc/figures/Surfz1.1 | 36223 +++++++++++++++++++++++++++++ doc/figures/Surfz1.log | 15 + doc/figures/Surfz1.mp | 6 +- doc/figures/Surfz1.mpx | 69 + doc/figures/Surfz1.mp~ | 25 + doc/figures/Surfz2.1 | 36212 +++++++++++++++++++++++++++++ doc/figures/Surfz2.log | 15 + doc/figures/Surfz2.mp | 4 +- doc/figures/Surfz2.mpx | 64 + doc/figures/Surfz2.mp~ | 24 + 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+%========================================= + +\RequirePackage{xlop,fancybox,color,ifthen,amssymb} +\input{xlopsqrt} +\newtheorem{ppte}{Propri\'et\'e} +\newtheorem{theo}{Th\'eor\`eme} +\newtheorem{defi}{D\'efinition} +\newtheorem{lemme}{Lemme} +\newtheorem{coro}{Corollaire} +\newtheorem{prop}{Proposition} +\newtheorem{reg}{R\`egle} +\newtheorem{conj}{Conjecture} +\newtheorem{remar}{Remarque} +\newtheorem{exem}{Exemple} + +\newcommand{\rema}{\underline{Remarque} } +\newcommand{\exe}{\underline{Exemple} } +\newcommand{\pre}{\underline{Preuve}} +\newcommand{\cas}{\underline{Cas particulier}} +\newcommand{\cass}{\underline{Cas particuliers}} +\newcommand{\Not}{\underline{Notation} } +\newcommand{\Si}{\underline{Si} } +\newcommand{\si}{\underline{si} } +\newcommand{\alors}{\underline{alors} } +\newcommand{\cons}{\underline{Conséquence}} +\newcommand{\Comme}{\underline{Comme} } +\newcommand{\comme}{\underline{comme} } + +\def\qed{\hfill\raise -2pt\hbox{\vrule\vbox to 10pt{\hrule width4pt\vfill\hrule}\vrule}} +\def\cqfd{\hfill\unskip\kern 6pt\penalty 500\qed\par} + +\catcode`\@=11 +\def\Eqalign#1{\null\,\vcenter{\openup\jot\m@th\ialign{ +\strut\hfil$\displaystyle{##}$&$\displaystyle{{}##}$\hfil +&&\quad\strut\hfil$\displaystyle{##}$&$\displaystyle{{}##}$ +\hfil\crcr #1\crcr}}\,} +\catcode`\@=12 + +\newcommand{\vecteur}[1] +{\overrightarrow{\strut #1}} + +\font\tenbb=msbm10 +\font\sevenbb=msbm7 +\font\fivebb=msbm5 +\newfam\bbfam +\textfont\bbfam=\tenbb +\scriptfont\bbfam=\sevenbb +\scriptscriptfont\bbfam=\fivebb +\def\bb{\fam\bbfam\tenbb} +\let\oldbb=\bb +\def\bb #1{{\oldbb #1}} + +\def\tvi{\vrule height 12pt depth 5pt width 0pt} +\def\tvj{\vrule height 12pt depth 5pt width 1pt} +\def\hfq{\hfill\,\,} +\def\cc#1{\hfq #1\hfq} +\def\tv{\tvi\vrule} +\def\tw{\tvj\vrule} +\def\traithorizontal{\noalign{\hrule}} +\def\traithorizontale{\noalign{\hrule height 1pt}} + +\newcommand{\encadre}[1] +{\begin{center} +\fbox{\begin{minipage}{\linewidth} +{#1} +\end{minipage}} +\end{center} +} + +\def\pgcd{\mathop{\rm PGCD}\nolimits} +\def\ppcm{\mathop{\rm PPCM}\nolimits} + +\def\cut{{}\hfill\cr \hfill{}} + +\newcommand{\biindice}[3]% +{ +\renewcommand{\arraystretch}{0.5} +\begin{array}[t]{c} +#1\\ +{\scriptstyle #2}\\ +{\scriptstyle #3} +\end{array} +\renewcommand{\arraystretch}{1} +} + +\newlength{\ltxt} +\newcommand{\compo}[4]{ +\setlength{\ltxt}{\linewidth} +\setbox#1=\hbox{\includegraphics[scale=#3]{#2.#1}} +\addtolength{\ltxt}{-\wd#1} +\addtolength{\ltxt}{-10pt} +\begin{minipage}{\wd#1} +\includegraphics[scale=#3]{#2.#1} +\end{minipage} +\hfill +\begin{minipage}{\ltxt} +#4 +\end{minipage} +} + +\newlength{\lntxt} +\newcommand{\Compo}[4]{ +\setlength{\lntxt}{\linewidth} +\setbox#1=\hbox{\includegraphics[scale=#3]{#2}} +\addtolength{\lntxt}{-\wd#1} +\addtolength{\lntxt}{-10pt} +\begin{minipage}{\wd#1} +\includegraphics[scale=#3]{#2} +\end{minipage} +\hfill +\begin{minipage}{\lntxt} +#4 +\end{minipage} +} + +\newcommand{\Compog}[4]{ +\setlength{\lntxt}{\linewidth} +\setbox#1=\hbox{\includegraphics[scale=#3]{#2}} +\addtolength{\lntxt}{-\wd#1} +\addtolength{\lntxt}{-10pt} +\begin{minipage}{\lntxt} +#4 +\end{minipage} +\hfill +\begin{minipage}{\wd#1} +\includegraphics[scale=#3]{#2} +\end{minipage} +} + +\newlength{\ecart} +\setlength{\ecart}{-20pt} + +\newcommand{\compog}[4]{% +\setlength{\ltxt}{\linewidth} +\setbox#1=\hbox{\includegraphics[scale=#3]{#2.#1}} +\addtolength{\ltxt}{-\wd#1} +\addtolength{\ltxt}{\ecart} +\begin{minipage}{\ltxt} +#4 +\end{minipage} +\hfill +\begin{minipage}{\wd#1} +\includegraphics[scale=#3]{#2.#1} +\end{minipage} +} + +\newlength{\appui} +\setlength{\appui}{-20pt} + +\newlength{\lnttxt} +\newcommand{\dispo}[3]{ +\setlength{\lnttxt}{\linewidth} +\setbox#1=\hbox{#2} +\addtolength{\lnttxt}{-\wd#1} +\addtolength{\lnttxt}{\appui} +\begin{minipage}{\wd#1} +#2 +\end{minipage} +\hfill +\begin{minipage}{\lnttxt} +#3 +\end{minipage} +} + +\newcommand{\dispog}[3]{ +\setlength{\lnttxt}{\linewidth} +\setbox#1=\hbox{#2} +\addtolength{\lnttxt}{-\wd#1} +\addtolength{\lnttxt}{\appui} +\begin{minipage}{\lnttxt} +#3 +\end{minipage} +\hfill +\begin{minipage}{\wd#1} +#2 +\end{minipage} +} + +\newcounter{num}[section] +\newcommand{\exo}{\addtocounter{num}{1} +\par\underline{\bf Exercice~\thenum} } + +\newcommand{\titrage}[2]{ +{\Large #1}\hfill#2 +\par\rule[+6pt]{\linewidth}{0.5mm} +\par +} + +\newcommand{\titragedossier}[1]{ +{\small #1}\hfill{\small www.melusine.eu.org/syracuse/poulecl/} +\par\rule[+6pt]{\linewidth}{0.5mm} +\par +} + +\newcommand{\partie}[2]{ +\begin{center} +\begin{minipage}{#1pt} +\begin{center} +\boxput*(0,0){\colorbox{white}{#2}} +{\rule{\linewidth}{0.5mm}} +\end{center} +\end{minipage} +\end{center} +\par +} + +\newenvironment{myenumerate}{ +\renewcommand{\theenumi}{\arabic{enumi}} +\def\labelenumi{{\bf \theenumi /}} +\begin{enumerate}}{\end{enumerate}} + +\newenvironment{Myenumerate}{ +\renewcommand{\theenumi}{\arabic{enumi}} +\def\labelenumi{$\rhd${\bf \theenumi /}} +\begin{enumerate}}{\end{enumerate}} + +\newenvironment{Enumerate}{ +\renewcommand{\theenumi}{\arabic{enumi}} +\def\labelenumi{\textbf{\theenumi.}$\blacktriangleright$} +\begin{enumerate}}{\end{enumerate}} + +\newdimen\shadeshift\shadeshift=1pt +\def\shadedtext#1{{\setbox0=\hbox{#1}\leavevmode + \vtop to 0pt{\rlap{\special{color push rgb 0.75 0.75 0.75}% + \kern0.1em\lower0.1em\copy0 + \special{color pop}}\vss}\box0}}% +\long\def\shadedparagraph#1\par{{\setbox0=\vbox{\hsize=\hsize#1}% + \noindent\leavevmode + \vtop to 0pt{\rlap{\special{color push rgb 0.75 0.75 0.75}% + \kern0.1em\lower0.1em\copy0 + \special{color pop}}\vss}\box0\par}}% + +\newboolean{exact} +\setboolean{exact}{true} +\newboolean{racine} +\setboolean{racine}{false} + +\opcopy{2}{pres} + +\newcommand{\pythahypo}[5]{% +\opset{decimalsepsymbol={,}}% +\opcopy{#4}{A1}% +\opcopy{#5}{A2}% +Dans le triangle $#1#2#3$ rectangle en $#2$, le th\'eor\`eme de Pythagore permet d'\'ecrire :% +\[\Eqalign{ +#1#3^2&=#1#2^2+#2#3^2\cr +#1#3^2&=\opprint{A1}^2+\opprint{A2}^2\cr +#1#3^2&=\opmul*{A1}{A1}{a1}\opprint{a1}+\opmul*{A2}{A2}{a2}\opprint{a2}\cr +#1#3^2&=\opadd*{a1}{a2}{a3}\opprint{a3}\cr +#1#3&=\sqrt{\opprint{a3}}\cr +\ifthenelse{\boolean{racine}}{}{\ifthenelse{\boolean{exact}}{#1#3&=\opsqrt[maxdivstep=3]{a3}{a4}\opunzero{a4}\opprint{a4}}{#1#3&\approx\opsqrt[maxdivstep=3]{a3}{a4}\opround{a4}{pres}{a4}\opunzero{a4} +\opprint{a4}}}\cr +}\] +} + +\newcommand{\egapythahypo}[5]{% +\opset{decimalsepsymbol={,}}% +\opcopy{#4}{A1}% +\opcopy{#5}{A2}% +Comme le triangle $#1#2#3$ est rectangle en $#2$, alors l'égalité de +Pythagore est vérifiée : +\[\Eqalign{ +#1#3^2&=#1#2^2+#2#3^2\cr +#1#3^2&=\opprint{A1}^2+\opprint{A2}^2\cr +#1#3^2&=\opmul*{A1}{A1}{a1}\opprint{a1}+\opmul*{A2}{A2}{a2}\opprint{a2}\cr +#1#3^2&=\opadd*{a1}{a2}{a3}\opprint{a3}\cr +#1#3&=\sqrt{\opprint{a3}}\cr +\ifthenelse{\boolean{racine}}{}{\ifthenelse{\boolean{exact}}{#1#3&=\opsqrt[maxdivstep=3]{a3}{a4}\opunzero{a4}\opprint{a4}}{#1#3&\approx\opsqrt[maxdivstep=3]{a3}{a4}\opround{a4}{pres}{a4}\opunzero{a4} +\opprint{a4}}}\cr +}\] +} + +\newcommand{\egapythahyposansrac}[5]{% +\opset{decimalsepsymbol={,}}% +\opcopy{#4}{A1}% +\opcopy{#5}{A2}% +Comme le triangle $#1#2#3$ est rectangle en $#2$, alors l'égalité de +Pythagore est vérifiée : +\[\Eqalign{ +#1#3^2&=#1#2^2+#2#3^2\cr +#1#3^2&=\opprint{A1}^2+\opprint{A2}^2\cr +#1#3^2&=\opmul*{A1}{A1}{a1}\opprint{a1}+\opmul*{A2}{A2}{a2}\opprint{a2}\cr +#1#3^2&=\opadd*{a1}{a2}{a3}\opprint{a3}\cr +\ifthenelse{\boolean{racine}}{}{\ifthenelse{\boolean{exact}}{#1#3&=\opsqrt[maxdivstep=3]{a3}{a4}\opunzero{a4}\opprint{a4}}{#1#3&\approx\opsqrt[maxdivstep=3]{a3}{a4}\opround{a4}{pres}{a4}\opunzero{a4} +\opprint{a4}}}\cr +}\] +} + +\newcommand{\egapythahyposansracd}[5]{% +\opset{decimalsepsymbol={,}}% +\opcopy{#4}{A1}% +\opcopy{#5}{A2}% +Le triangle $#1#2#3$ est rectangle en $#2$ donc l'égalité de +Pythagore est vérifiée : +\[\Eqalign{ +#1#3^2&=#1#2^2+#2#3^2\cr +#1#3^2&=\opprint{A1}^2+\opprint{A2}^2\cr +#1#3^2&=\opmul*{A1}{A1}{a1}\opprint{a1}+\opmul*{A2}{A2}{a2}\opprint{a2}\cr +#1#3^2&=\opadd*{a1}{a2}{a3}\opprint{a3}\cr +\ifthenelse{\boolean{racine}}{}{\ifthenelse{\boolean{exact}}{#1#3&=\opsqrt[maxdivstep=3]{a3}{a4}\opunzero{a4}\opprint{a4}}{#1#3&\approx\opsqrt[maxdivstep=3]{a3}{a4}\opround{a4}{pres}{a4}\opunzero{a4} +\opprint{a4}}}\cr +}\] +} + +\newcommand{\egapythahypod}[5]{% +\opset{decimalsepsymbol={,}}% +\opcopy{#4}{A1}% +\opcopy{#5}{A2}% +Le triangle $#1#2#3$ est rectangle en $#2$ donc l'égalité de +Pythagore est vérifiée : +\[\Eqalign{ +#1#3^2&=#1#2^2+#2#3^2\cr +#1#3^2&=\opprint{A1}^2+\opprint{A2}^2\cr +#1#3^2&=\opmul*{A1}{A1}{a1}\opprint{a1}+\opmul*{A2}{A2}{a2}\opprint{a2}\cr +#1#3^2&=\opadd*{a1}{a2}{a3}\opprint{a3}\cr +#1#3&=\sqrt{\opprint{a3}}\cr +\ifthenelse{\boolean{racine}}{}{\ifthenelse{\boolean{exact}}{#1#3&=\opsqrt[maxdivstep=3]{a3}{a4}\opunzero{a4}\opprint{a4}}{#1#3&\approx\opsqrt[maxdivstep=3]{a3}{a4}\opround{a4}{pres}{a4}\opunzero{a4} +\opprint{a4}}}\cr +}\] +} + +\newcommand{\pythadroit}[5]{ +\opset{decimalsepsymbol={,}} +\opcopy{#4}{A1} +\opcopy{#5}{A2} +Dans le triangle $#1#2#3$ rectangle en $#2$, le théorème de Pythagore permet d'écrire : +\[\Eqalign{ +#1#3^2&=#1#2^2+#2#3^2\cr +\opprint{A1}^2&=#1#2^2+\opprint{A2}^2\cr +\opmul*{A1}{A1}{a1}\opprint{a1}&=#1#2^2+\opmul*{A2}{A2}{a2}\opprint{a2}\cr +#1#2^2&=\opmul*{A1}{A1}{a1}\opprint{a1}-\opmul*{A2}{A2}{a2}\opprint{a2}\cr +#1#2^2&=\opsub*{a1}{a2}{a3}\opprint{a3}\cr +#1#2&=\sqrt{\opprint{a3}}\cr +\ifthenelse{\boolean{racine}}{}{\ifthenelse{\boolean{exact}}{#1#2&=\opsqrt[maxdivstep=3]{a3}{a4}\opunzero{a4}\opprint{a4}}{#1#2&\approx\opsqrt[maxdivstep=3]{a3}{a4}\opround{a4}{pres}{a4}\opunzero{a4} +\opprint{a4}}}\cr +}\] +} + +\newcommand{\egapythadroit}[5]{% +\opset{decimalsepsymbol={,}}% +\opcopy{#4}{A1}% +\opcopy{#5}{A2}% +Comme le triangle $#1#2#3$ est rectangle en $#2$, alors l'égalité de % +Pythagore est vérifiée :% +\[\Eqalign{ +#1#3^2&=#1#2^2+#2#3^2\cr +\opprint{A1}^2&=#1#2^2+\opprint{A2}^2\cr +\opmul*{A1}{A1}{a1}\opprint{a1}&=#1#2^2+\opmul*{A2}{A2}{a2}\opprint{a2}\cr +#1#2^2&=\opmul*{A1}{A1}{a1}\opprint{a1}-\opmul*{A2}{A2}{a2}\opprint{a2}\cr +#1#2^2&=\opsub*{a1}{a2}{a3}\opprint{a3}\cr +#1#2&=\sqrt{\opprint{a3}}\cr +\ifthenelse{\boolean{racine}}{}{\ifthenelse{\boolean{exact}}{#1#2&=\opsqrt[maxdivstep=3]{a3}{a4}\opunzero{a4}\opprint{a4}}{#1#2&\approx\opsqrt[maxdivstep=3]{a3}{a4}\opround{a4}{pres}{a4}\opunzero{a4} +\opprint{a4}}}\cr +}\] +} + +\newcommand{\egapythadroitsansrac}[5]{% +\opset{decimalsepsymbol={,}}% +\opcopy{#4}{A1}% +\opcopy{#5}{A2}% +Comme le triangle $#1#2#3$ est rectangle en $#2$ alors l'égalité de % +Pythagore est vérifiée :% +\[\Eqalign{ +#1#3^2&=#1#2^2+#2#3^2\cr +\opprint{A1}^2&=#1#2^2+\opprint{A2}^2\cr +\opmul*{A1}{A1}{a1}\opprint{a1}&=#1#2^2+\opmul*{A2}{A2}{a2}\opprint{a2}\cr +#1#2^2&=\opmul*{A1}{A1}{a1}\opprint{a1}-\opmul*{A2}{A2}{a2}\opprint{a2}\cr +#1#2^2&=\opsub*{a1}{a2}{a3}\opprint{a3}\cr +\ifthenelse{\boolean{racine}}{}{\ifthenelse{\boolean{exact}}{#1#2&=\opsqrt[maxdivstep=3]{a3}{a4}\opunzero{a4}\opprint{a4}}{#1#2&\approx\opsqrt[maxdivstep=3]{a3}{a4}\opround{a4}{pres}{a4}\opunzero{a4} +\opprint{a4}}}\cr +}\] +} + +\newcommand{\egapythadroitd}[5]{% +\opset{decimalsepsymbol={,}}% +\opcopy{#4}{A1}% +\opcopy{#5}{A2}% +Le triangle $#1#2#3$ est rectangle en $#2$ donc l'égalité de % +Pythagore est vérifiée : +\[\Eqalign{ +#1#3^2&=#1#2^2+#2#3^2\cr +\opprint{A1}^2&=#1#2^2+\opprint{A2}^2\cr +\opmul*{A1}{A1}{a1}\opprint{a1}&=#1#2^2+\opmul*{A2}{A2}{a2}\opprint{a2}\cr +#1#2^2&=\opmul*{A1}{A1}{a1}\opprint{a1}-\opmul*{A2}{A2}{a2}\opprint{a2}\cr +#1#2^2&=\opsub*{a1}{a2}{a3}\opprint{a3}\cr +#1#2&=\sqrt{\opprint{a3}}\cr +\ifthenelse{\boolean{racine}}{}{\ifthenelse{\boolean{exact}}{#1#2&=\opsqrt[maxdivstep=3]{a3}{a4}\opunzero{a4}\opprint{a4}}{#1#2&\approx\opsqrt[maxdivstep=3]{a3}{a4}\opround{a4}{pres}{a4}\opunzero{a4} +\opprint{a4}}}\cr +}\] +} + +\newcommand{\Recipytha}[6]{ +\opset{decimalsepsymbol={,}} +\opcopy{#4}{A1} +\opcopy{#5}{A2} +\opcopy{#6}{A3} +Dans le triangle $#1#2#3$, $[#1#3]$ est le plus grand côté. +\[\left. + \begin{array}{l} + #1#3^2=\opprint{A1}^2=\opmul*{A1}{A1}{a1}\opprint{a1}\cr + #1#2^2+#2#3^2=\opprint{A2}^2+\opprint{A3}^2=\opmul*{A2}{A2}{a2}\opprint{a2}+\opmul*{A3}{A3}{a3}\opprint{a3}=\opadd*{a2}{a3}{a4}\opprint{a4}\cr + \end{array} +\right\}#1#3^2=#1#2^2+#2#3^2 +\] +Comme $#1#3^2=#1#2^2+#2#3^2$ alors le triangle $#1#2#3$ est rectangle +en $#2$ d'après la réciproque du théorème de Pythagore.} + +\newcommand{\Reciegapytha}[6]{ +\opset{decimalsepsymbol={,}} +\opcopy{#4}{A1} +\opcopy{#5}{A2} +\opcopy{#6}{A3} +Dans le triangle $#1#2#3$, $[#1#3]$ est le plus grand côté. +\[\left. + \begin{array}{l} + #1#3^2=\opprint{A1}^2=\opmul*{A1}{A1}{a1}\opprint{a1}\cr + #1#2^2+#2#3^2=\opprint{A2}^2+\opprint{A3}^2=\opmul*{A2}{A2}{a2}\opprint{a2}+\opmul*{A3}{A3}{a3}\opprint{a3}=\opadd*{a2}{a3}{a4}\opprint{a4}\cr + \end{array} +\right\}#1#3^2=#1#2^2+#2#3^2 +\] +L'égalité de Pythagore est vérifiée donc le triangle $#1#2#3$ est rectangle en $#2$.} + +\newcommand{\Recipythacol}[6]{ +\opset{decimalsepsymbol={,}} +\opcopy{#4}{A1} +\opcopy{#5}{A2} +\opcopy{#6}{A3} +Dans le triangle $#1#2#3$, $[#1#3]$ est le plus grand côté. +\[\Eqalign{ + #1#3^2&\kern0.15\linewidth#2^2+#2#3^2\cr + \opprint{A1}^2&&\opprint{A2}^2+\opprint{A3}^2\cr + \opmul*{A1}{A1}{a1}\opprint{a1}&&\opmul*{A2}{A2}{a2}\opprint{a2}+\opmul*{A3}{A3}{a3}\opprint{a3}\cr + &&\opadd*{a2}{a3}{a4}\opprint{a4}\cr +}\] +Comme $#1#3^2=#1#2^2+#2#3^2$ alors le triangle $#1#2#3$ est rectangle +en $#2$ d'après la réciproque du théorème de Pythagore.} + +\newcommand{\Reciegapythacol}[6]{ +\opset{decimalsepsymbol={,}} +\opcopy{#4}{A1} +\opcopy{#5}{A2} +\opcopy{#6}{A3} +Dans le triangle $#1#2#3$, $[#1#3]$ est le plus grand côté. +\[\Eqalign{ + #1#3^2&\kern0.15\linewidth#2^2+#2#3^2\cr + \opprint{A1}^2&&\opprint{A2}^2+\opprint{A3}^2\cr + \opmul*{A1}{A1}{a1}\opprint{a1}&&\opmul*{A2}{A2}{a2}\opprint{a2}+\opmul*{A3}{A3}{a3}\opprint{a3}\cr + &&\opadd*{a2}{a3}{a4}\opprint{a4}\cr +}\] +Comme l'égalité de Pythagore est vérifiée alors le triangle $#1#2#3$ est rectangle en $#2$.} + +\newcommand{\Thales}[5]{% +Dans le triangle $#1#2#3$, $#4$ est un point de la + droite $(#1#2)$, $#5$ est un point de la droite + $(#1#3)$ ; les droites $(#4#5)$ et $(#2#3)$ sont parallèles. + Le théorème de Thalès permet d'écrire : +\[\frac{#1#4}{#1#2}=\frac{#1#5}{#1#3}=\frac{#4#5}{#2#3}\]% +} + +\newcommand{\Thalesd}[5]{% +Dans le triangle $#1#2#3$, $#4$ appartient à la + droite $(#1#2)$, $#5$ appartient à la droite + $(#1#3)$. Comme les droites $(#4#5)$ et $(#2#3)$ sont parallèles + alors le théorème de Thalès permet d'écrire : +\[\frac{#1#4}{#1#2}=\frac{#1#5}{#1#3}=\frac{#4#5}{#2#3}\]% +} + +\newcommand{\Thalesa}[5]{% +Dans le triangle $#1#2#3$, $#4$ appartient à la + droite $(#1#2)$, $#5$ appartient à la droite + $(#1#3)$ ; les droites $(#4#5)$ et $(#2#3)$ sont parallèles. + Le théorème de Thalès permet d'écrire : +\[\frac{#1#4}{#1#2}=\frac{#1#5}{#1#3}=\frac{#4#5}{#2#3}\]% +} + +\newcommand{\Thalesf}[5]{ +Dans le triangle $#1#2#3$, $#4$ est un point du + segment $[#1#2]$, $#5$ est un point du segment + $[#1#3]$ ; les droites $(#4#5)$ et $(#2#3)$ sont parallèles. + L'égalité des 3 rapports permet d'écrire : +\[\frac{#1#4}{#1#2}=\frac{#1#5}{#1#3}=\frac{#4#5}{#2#3}\] +} + +\newcommand{\ThalesF}[5]{ +Dans le triangle $#1#2#3$, $#4$ est un point du + segment $[#1#2]$, $#5$ est un point du segment + $[#1#3]$. Comme les droites $(#4#5)$ et $(#2#3)$ sont parallèles + alors, d'après l'égalité des trois rapports, on a : +\[\frac{#1#4}{#1#2}=\frac{#1#5}{#1#3}=\frac{#4#5}{#2#3}.\] +} + +\newcommand{\ResolThales}[6]{% +\opset{decimalsepsymbol={,}}% +\opcopy{#3}{a3}% +\opcopy{#4}{a4}% +\opcopy{#5}{a5}% +On utilise % +\[\Eqalign{% +\frac{#1#2}{\opprint{a3}}&=\frac{\opprint{a4}}{\opprint{a5}}\cr% +#1#2&=\frac{\opprint{a3}\times\opprint{a4}}{\opprint{a5}}\cr% +#1#2&=\frac{\opmul*{a3}{a4}{a6}\opunzero{a6}\opprint{a6}}{\opprint{a5}}\cr% +\ifthenelse{\boolean{exact}}{#1#2&=\opdiv*[maxdivstep=4]{a6}{a5}{a7}{a8}\opunzero{a7}\opprint{a7}\cr}{#1#2&\approx\opdiv*[maxdivstep=4]{a6}{a5}{a7}{a8}\opunzero{a7}\opprint{a7}\cr}% +}\]% +\ifthenelse{\boolean{exact}}{La longueur $#1#2$ mesure \opprint{a7}\,#6}{La longueur $#1#2$ mesure environ \opprint{a7}\,#6}% +} + +%%QCM +\newcounter{qqcm} + +%définir un booléen qui permet de choisir la correction ou non +\newboolean{solution} + +%définir une commande \V qui permet de changer le carré en carré coché suivant la valeur du booléen. +\newcommand{\V}[1]{\ifthenelse{\boolean{solution}}{$\boxtimes$\kern2mm #1}{$\Box$\kern2mm #1}} +\newcommand{\F}[1]{$\Box$\kern2mm #1} +\newcommand{\vr}{\ifthenelse{\boolean{solution}}{$\boxtimes$}{$\Box$}} +\newcommand{\fa}{$\Box$} + +%%QCM Version 2 +\newenvironment{Qcm}[1][2]{\par\setboolean{solution}{false} +\setcounter{qqcm}{0}\renewcommand{\arraystretch}{1.5} +\begin{tabular}{|>{\small\stepcounter{qqcm}{\bf \theqqcm/}\,}b{\linewidth/#1}|*{#1}{l|}}\hline}{\hline\end{tabular} +\renewcommand{\arraystretch}{1}} + +\newenvironment{Qcmcor}[1][2]{\par\setboolean{solution}{true}\setcounter{qqcm}{0}\renewcommand{\arraystretch}{1.5} +\begin{tabular}{|>{\small\stepcounter{qqcm}{\bf \theqqcm/}\,}b{\linewidth/#1}|*{#1}{l|}}\hline}{\hline\end{tabular} +\renewcommand{\arraystretch}{1}} + +\newcounter{taill} +\newcommand{\QCM}[3]{\setboolean{solution}{false} +\setcounter{qqcm}{0} +\renewcommand{\arraystretch}{1.5} +\setcounter{taill}{#1} +\addtocounter{taill}{1} +\begin{tabularx}{\linewidth}{|>{\small\stepcounter{qqcm}{\bf \theqqcm/}\,}X|*{#1}{l|}} +\hline +\multicolumn{\thetaill}{|c|}{{\sc #2}}\\ +#3 +\hline +\end{tabularx} +\renewcommand{\arraystretch}{1} +} + +\newcommand{\QCMcor}[3]{\setboolean{solution}{true} +\setcounter{qqcm}{0} +\renewcommand{\arraystretch}{1.5} +\setcounter{taill}{#1} +\addtocounter{taill}{1} +\begin{tabularx}{\linewidth}{|>{\small\stepcounter{qqcm}{\bf \theqqcm/}\,}X|*{#1}{l|}} +\hline +\multicolumn{\thetaill}{|c|}{{\sc #2}}\\ +#3 +\hline +\end{tabularx} +\renewcommand{\arraystretch}{1} +} + +\newcommand{\QCMvar}[4]{\setboolean{solution}{false} +\setcounter{qqcm}{0} +\renewcommand{\arraystretch}{#2} +\setcounter{taill}{#1} +\addtocounter{taill}{1} +\begin{tabularx}{\linewidth}{|>{\small\stepcounter{qqcm}{\bf \theqqcm/}\,}X|*{#1}{l|}} +\hline +\multicolumn{\thetaill}{|c|}{{\sc #3}}\\ +#4 +\hline +\end{tabularx} +\renewcommand{\arraystretch}{1}% +} + +\newcommand{\QCMvarcor}[4]{\setboolean{solution}{true} +\setcounter{qqcm}{0} +\renewcommand{\arraystretch}{#2} +\setcounter{taill}{#1} +\addtocounter{taill}{1} +\begin{tabularx}{\linewidth}{|>{\small\stepcounter{qqcm}{\bf \theqqcm/}\,}X|*{#1}{l|}} +\hline +\multicolumn{\thetaill}{|c|}{{\sc #3}}\\ +#4 +\hline +\end{tabularx} +\renewcommand{\arraystretch}{1} +} + +\newenvironment{VF}[1]{\par\setboolean{solution}{false} +\setcounter{qqcm}{0}\renewcommand{\arraystretch}{1.5} +\begin{center} +\begin{tabular}{|>{\small\stepcounter{qqcm}{\bf \theqqcm/}\,}b{\linewidth/2}|*{2}{c|}}\hline +\multicolumn{3}{|c|}{#1}\\ +\hline +\multicolumn{1}{|c|}{\bf Question}&\multicolumn{1}{c|}{\bf Vrai}&\multicolumn{1}{c|}{\bf Faux}\\ +\hline +}{\hline\end{tabular} +\end{center}\renewcommand{\arraystretch}{1}} + +\newenvironment{VFvar}[2]{\par\setboolean{solution}{false} +\setcounter{qqcm}{0}\renewcommand{\arraystretch}{1.5} +\begin{center} +\begin{tabular}{|>{\small\stepcounter{qqcm}{\bf \theqqcm/}\,}b{#2}|*{2}{c|}}\hline +\multicolumn{3}{|c|}{#1}\\ +\hline +\multicolumn{1}{|c|}{\bf Question}&\multicolumn{1}{c|}{\bf Vrai}&\multicolumn{1}{c|}{\bf Faux}\\ +\hline +}{\hline\end{tabular} +\end{center}\renewcommand{\arraystretch}{1}} + + +\newenvironment{VFcor}[1]{\par\setboolean{solution}{true}\setcounter{qqcm}{0}\renewcommand{\arraystretch}{1.5} +\begin{tabular}{|>{\small\stepcounter{qqcm}{\bf \theqqcm/}\,}b{\linewidth/2}|*{2}{c|}}\hline +\multicolumn{3}{|c|}{#1}\\ +\hline +\multicolumn{1}{|c|}{\bf Question}&\multicolumn{1}{c|}{\bf Vrai}&\multicolumn{1}{c|}{\bf Faux}\\ +\hline +}{\hline\end{tabular} +\renewcommand{\arraystretch}{1}} + + +\newcommand{\QCMsimple}[2]{\setboolean{solution}{false} +\setcounter{qqcm}{0} +\renewcommand{\arraystretch}{1.5} +\setcounter{taill}{#1} +\addtocounter{taill}{1} +\begin{tabularx}{\linewidth}{|>{\small\stepcounter{qqcm}{\bf \theqqcm/}\,}X|*{#1}{l|}} +\hline +#2 +\hline +\end{tabularx} +\renewcommand{\arraystretch}{1} +} + +\newcommand{\QCMsimplevar}[3]{\setboolean{solution}{false} +\setcounter{qqcm}{0} +\renewcommand{\arraystretch}{#2} +\setcounter{taill}{#1} +\addtocounter{taill}{1} +\begin{tabularx}{\linewidth}{|>{\small\stepcounter{qqcm}{\bf \theqqcm$\blacktriangleright$}\,}X|*{#1}{l|}} +\hline +#3 +\hline +\end{tabularx} +\renewcommand{\arraystretch}{1} +} + +\newcommand{\QCMsimplecor}[2]{\setboolean{solution}{true} +\setcounter{qqcm}{0} +\renewcommand{\arraystretch}{1.5} +\setcounter{taill}{#1} +\addtocounter{taill}{1} +\begin{tabularx}{\linewidth}{|>{\small\stepcounter{qqcm}{\bf \theqqcm$\blacktriangleright$}\,}X|*{#1}{l|}} +\hline +#2 +\hline +\end{tabularx} +\renewcommand{\arraystretch}{1} +} + +\newcommand{\QCMsimplevarcor}[3]{\setboolean{solution}{true} +\setcounter{qqcm}{0} +\renewcommand{\arraystretch}{#2} +\setcounter{taill}{#1} +\addtocounter{taill}{1} +\begin{tabularx}{\linewidth}{|>{\small\stepcounter{qqcm}{\bf \theqqcm/}\,}X|*{#1}{l|}} +\hline +#3 +\hline +\end{tabularx} +\renewcommand{\arraystretch}{1} +} \ No newline at end of file diff --git a/doc/figures/Choixvue.1 b/doc/figures/Choixvue.1 new file mode 100644 index 0000000..efe9a62 --- /dev/null +++ b/doc/figures/Choixvue.1 @@ -0,0 +1,1487 @@ +%!PS-Adobe-3.0 EPSF-3.0 +%%BoundingBox: -106 -75 183 204 +%%HiResBoundingBox: -105.25 -74.4979 182.11584 203.0947 +%%Creator: MetaPost 1.504 +%%CreationDate: 2011.11.17:2300 +%%Pages: 1 +%%DocumentResources: procset mpost-minimal +%%+ font Utopia-Regular Utopia-Italic +%%DocumentSuppliedResources: procset mpost-minimal +%%DocumentNeededResources: font Utopia-Regular Utopia-Italic +%%IncludeResource: font Utopia-Regular +%%IncludeResource: font Utopia-Italic +%%EndComments +%%BeginProlog +%%BeginResource: procset mpost-minimal +/bd{bind def}bind def/fshow {exch findfont exch scalefont setfont show}bd +/fcp{findfont dup length dict begin{1 index/FID ne{def}{pop pop}ifelse}forall}bd +/fmc{FontMatrix dup length array copy dup dup}bd/fmd{/FontMatrix exch def}bd 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+(/home/cp/texmf/metapost/christophe/mp-solid/mp-solid.mp +(/usr/share/texmf-texlive/metapost/base/format.mp +(/usr/share/texmf-texlive/metapost/base/string.mp) +(/usr/share/texmf-texlive/metapost/base/texnum.mp)) +(/usr/share/texmf-texlive/metapost/base/marith.mp +(/usr/share/texmf-texlive/metapost/base/string.mp)) +(/usr/share/texmf-texlive/metapost/base/sarith.mp) +(/home/cp/texmf/metapost/christophe/mp-solid/objets.mp)) [1{pdftex.map}{8r.enc} +] ) +1 output file written: Surfz1.1 + diff --git a/doc/figures/Surfz1.mp b/doc/figures/Surfz1.mp index 6ec1b44..183b6a2 100644 --- a/doc/figures/Surfz1.mp +++ b/doc/figures/Surfz1.mp @@ -2,7 +2,7 @@ prologues:=2; verbatimtex %&latex -\documentclass[12pt]{article} +\documentclass[11pt]{article} \usepackage{fourier} \begin{document} etex @@ -12,7 +12,7 @@ input mp-solid invnormalelum:=-1; figureespace(-10u,-10u,10u,10u); -Initialisation(300,15,35.264,10); +Initialisation(300,15,35.264,8); incolor:=0.5[green,white]; outcolor:=0.25[orange,white]; draw SurfZ("4*cos(X++Y)*mexp(-(X++Y)*50)",-15,15,-10,10,60,150);%60,120 @@ -20,6 +20,6 @@ label(btex $f(z)=4\cos\left(\sqrt{x^2+y^2}\right)\textrm{e}^{-50\sqrt{x^2+y^2}}\ x\in[-15,15]\\ y\in[-10,10]\\ \end{array} - \right.$ etex,u*(0,-5)); + \right.$ etex,u*(0,-3.5)); finespace; end \ No newline at end of file diff --git a/doc/figures/Surfz1.mpx b/doc/figures/Surfz1.mpx new file mode 100644 index 0000000..fb9dc8c --- /dev/null +++ b/doc/figures/Surfz1.mpx @@ -0,0 +1,69 @@ +% Written by metapost version 1.504 +begingroup save _p,_r,_s,_n; picture _p; _p=nullpicture; +string _n[]; +vardef _s(expr _t,_f,_m,_x,_y)(text _c)= + addto _p also _t infont _f scaled _m shifted (_x,_y) _c; enddef; +_n4="futri8r"; +_s("f",_n4,1.00740,1.0909,0.0000,); +_n3="futr8r"; +_s("(",_n3,1.00740,6.6982,0.0000,); +_s("z",_n4,1.00740,10.4290,0.0000,); +_s(")",_n3,1.00740,15.8290,0.0000,); +_n8="fourier-ms"; +_s(char198,_n8,1.00740,21.2084,0.0000,); 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b/doc/figures/coloriagez.log new file mode 100644 index 0000000..4a35ca3 --- /dev/null +++ b/doc/figures/coloriagez.log @@ -0,0 +1,14 @@ +This is MetaPost, version 1.504 (kpathsea version 6.0.0) 23 NOV 2011 22:04 +**coloriagez.mp +(mpost.mp (/usr/share/texmf-texlive/metapost/base/plain.mp +Preloading the plain mem file, version 1.004)) (./coloriagez.mp +(/home/cp/texmf/metapost/christophe/mp-solid/mp-solid.mp +(/usr/share/texmf-texlive/metapost/base/format.mp +(/usr/share/texmf-texlive/metapost/base/string.mp) +(/usr/share/texmf-texlive/metapost/base/texnum.mp)) +(/usr/share/texmf-texlive/metapost/base/marith.mp +(/usr/share/texmf-texlive/metapost/base/string.mp)) +(/usr/share/texmf-texlive/metapost/base/sarith.mp) +(/home/cp/texmf/metapost/christophe/mp-solid/objets.mp)) [1{pdftex.map}] [2] ) +2 output files written: coloriagez.1 .. coloriagez.2 + diff --git a/doc/figures/coloriagez.mp b/doc/figures/coloriagez.mp new file mode 100644 index 0000000..9e89e4c --- /dev/null +++ b/doc/figures/coloriagez.mp @@ -0,0 +1,18 @@ +input mp-solid + +%9s +figureespace(-10u,-10u,10u,20u); +Initialisation(500,-120,10,25); +couleurz:=true; +rayd:=0.01; +draw SurfZ("10*(X**3+X*(Y**4)-(X/5))*exp(-(X**2+Y**2))+exp(-((X-1.225)**2+Y**2))",4,0.2,120); +finespace; + +%9s +figureespace(-10u,-10u,10u,20u); +Initialisation(500,-120,10,25); +couleurz:=true; cz1:=jaune; cz2:=rouge; +rayd:=0.01; +draw SurfZ("10*(X**3+X*(Y**4)-(X/5))*exp(-(X**2+Y**2))+exp(-((X-1.225)**2+Y**2))",4,0.2,120); +finespace; +end \ No newline at end of file diff --git a/doc/figures/coloriagez.mp~ b/doc/figures/coloriagez.mp~ new file mode 100644 index 0000000..e9020d3 --- /dev/null +++ b/doc/figures/coloriagez.mp~ @@ -0,0 +1,11 @@ +input mp-solid + +%2s +figureespace(-10u,-10u,10u,20u); +Initialisation(500,-50,10,60); +outcolor:=jaune; +couleurz:=true; +rayd:=0.01; +draw SurfZ("10*(X**3+X*(Y**4)-(X/5))*exp(-(X**2+Y**2))+exp(-((X-1.225)**2+Y**2))",4,0.25,60); +finespace; +end \ No newline at end of file diff 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[1{pdftex.map}] +Il y a 2214 sommets. +Il y a 1960 faces au total. +Création des sommets. +Création des faces. +Faces vues déterminees : il y en a 947. [2] +Il y a 2214 sommets. +Il y a 1960 faces au total. +Création des sommets. +Création des faces. +Faces vues déterminees : il y en a 947. [3] +Il y a 2214 sommets. +Il y a 1960 faces au total. +Création des sommets. +Création des faces. +Faces vues déterminees : il y en a 947. 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-110.42722 lineto + closepath fill +newpath 30.72705 -111.28278 moveto +30.57416 -121.88736 lineto +51.57872 -120.99747 lineto +50.9058 -110.42722 lineto + closepath stroke + 1 0.8125 0.55 setrgbcolor +newpath 31.09555 -100.68048 moveto +30.72705 -111.28278 lineto +50.9058 -110.42722 lineto +49.2821 -99.90913 lineto + closepath fill + 0 0 0 setrgbcolor +newpath 31.09555 -100.68048 moveto +30.72705 -111.28278 lineto +50.9058 -110.42722 lineto +49.2821 -99.90913 lineto + closepath stroke +grestore +grestore +grestore +showpage +%%EOF diff --git a/doc/figures/source.log b/doc/figures/source.log new file mode 100644 index 0000000..f5f2f3c --- /dev/null +++ b/doc/figures/source.log @@ -0,0 +1,15 @@ +This is MetaPost, version 1.504 (kpathsea version 6.0.0) 18 NOV 2011 20:36 +**source +(mpost.mp (/usr/share/texmf-texlive/metapost/base/plain.mp +Preloading the plain mem file, version 1.004)) (./source.mp +(/home/cp/texmf/metapost/christophe/mp-solid/mp-solid.mp +(/usr/share/texmf-texlive/metapost/base/format.mp +(/usr/share/texmf-texlive/metapost/base/string.mp) +(/usr/share/texmf-texlive/metapost/base/texnum.mp)) +(/usr/share/texmf-texlive/metapost/base/marith.mp +(/usr/share/texmf-texlive/metapost/base/string.mp)) +(/usr/share/texmf-texlive/metapost/base/sarith.mp) +(/home/cp/texmf/metapost/christophe/mp-solid/objets.mp)) [1{pdftex.map}] [2] +[3] ) +3 output files written: source.1 .. source.3 + diff --git a/doc/figures/source.mp b/doc/figures/source.mp index d4faebc..c6b8e5e 100644 --- a/doc/figures/source.mp +++ b/doc/figures/source.mp @@ -4,17 +4,22 @@ nb:=8; unit:=0.8; xm:=6; +%1 figureespace(-10u,-10u,10u,10u); Initialisation(1000,20,45,37.5); for k=-xm upto xm: draw Projette((k,-xm,0))--Projette((k,xm,0)); draw Projette((-xm,k,0))--Projette((xm,k,0)); endfor; +TraceAxes; +Lumiere:=(0,0,0); r:=1; q:=4; +eclairage:=true; arcenciel:=true; draw Tuben("(r*((q+1)*cos(t)-cos((q+1)*t)),r*((q+1)*sin(t)-sin((q+1)*t)),0.5)","(r*(-(q+1)*sin(t)+(q+1)*sin((q+1)*t)),r*((q+1)*cos(t)-(q+1)*cos((q+1)*t)),0)",0.5,0,102,0.06283); finespace; +%2 figureespace(-10u,-10u,10u,10u); Initialisation(1000,20,45,37.5); for k=-xm upto xm: @@ -27,6 +32,7 @@ arcenciel:=true; draw Tuben("(r*((q+1)*cos(t)-cos((q+1)*t)),r*((q+1)*sin(t)-sin((q+1)*t)),0.5)","(r*(-(q+1)*sin(t)+(q+1)*sin((q+1)*t)),r*((q+1)*cos(t)-(q+1)*cos((q+1)*t)),0)",0.5,0,102,0.06283); finespace; +%3 figureespace(-10u,-10u,10u,10u); Initialisation(1000,20,45,37.5); for k=-xm upto xm: diff --git a/doc/figures/source.mp~ b/doc/figures/source.mp~ new file mode 100644 index 0000000..d4faebc --- /dev/null +++ b/doc/figures/source.mp~ @@ -0,0 +1,42 @@ +input mp-solid + +nb:=8; +unit:=0.8; +xm:=6; + +figureespace(-10u,-10u,10u,10u); +Initialisation(1000,20,45,37.5); +for k=-xm upto xm: + draw Projette((k,-xm,0))--Projette((k,xm,0)); + draw Projette((-xm,k,0))--Projette((xm,k,0)); +endfor; +r:=1; q:=4; +arcenciel:=true; +draw Tuben("(r*((q+1)*cos(t)-cos((q+1)*t)),r*((q+1)*sin(t)-sin((q+1)*t)),0.5)","(r*(-(q+1)*sin(t)+(q+1)*sin((q+1)*t)),r*((q+1)*cos(t)-(q+1)*cos((q+1)*t)),0)",0.5,0,102,0.06283); +finespace; + +figureespace(-10u,-10u,10u,10u); +Initialisation(1000,20,45,37.5); +for k=-xm upto xm: + draw Projette((k,-xm,0))--Projette((k,xm,0)); + draw Projette((-xm,k,0))--Projette((xm,k,0)); +endfor; +r:=1; q:=4; +Lumiere:=(0,0,3); +arcenciel:=true; +draw Tuben("(r*((q+1)*cos(t)-cos((q+1)*t)),r*((q+1)*sin(t)-sin((q+1)*t)),0.5)","(r*(-(q+1)*sin(t)+(q+1)*sin((q+1)*t)),r*((q+1)*cos(t)-(q+1)*cos((q+1)*t)),0)",0.5,0,102,0.06283); +finespace; + +figureespace(-10u,-10u,10u,10u); +Initialisation(1000,20,45,37.5); +for k=-xm upto xm: + draw Projette((k,-xm,0))--Projette((k,xm,0)); + draw Projette((-xm,k,0))--Projette((xm,k,0)); +endfor; +r:=1; q:=4; +Lumiere:=(0,0,10); +arcenciel:=true; +draw Tuben("(r*((q+1)*cos(t)-cos((q+1)*t)),r*((q+1)*sin(t)-sin((q+1)*t)),0.5)","(r*(-(q+1)*sin(t)+(q+1)*sin((q+1)*t)),r*((q+1)*cos(t)-(q+1)*cos((q+1)*t)),0)",0.5,0,102,0.06283); +finespace; + +end diff --git a/doc/figures/texnum.mpx b/doc/figures/texnum.mpx index 7496122..042416e 100644 --- a/doc/figures/texnum.mpx +++ b/doc/figures/texnum.mpx @@ -1,4 +1,4 @@ -% Written by DVItoMP, Version 0.64/color (Web2C 7.5.4) +% Written by metapost version 1.504 begingroup save _p,_r,_s,_n; picture _p; _p=nullpicture; string _n[]; vardef _s(expr _t,_f,_m,_x,_y)(text _c)= diff --git a/mp-solid.mp b/mp-solid.mp index 11f5294..a7ea6a7 100644 --- a/mp-solid.mp +++ b/mp-solid.mp @@ -152,6 +152,18 @@ vardef TraceAxesDD(expr xd,yd,zd,xf,yf,zf)= label(btex $z$ etex,Projette((0,0,zf+0.3))); enddef; +vardef TraceGrille(expr NB)= + color ppt[]; + for k=0 upto NB: + ppt[k]:=(k,0,0); + draw Projette(ppt[k]+(0,0,NB))--Projette(ppt[k])--Projette(ppt[k]+(0,NB,0)); + ppt[k]:=(0,k,0); + draw Projette(ppt[k]+(NB,0,0))--Projette(ppt[k])--Projette(ppt[k]+(0,0,NB)); + ppt[k]:=(0,0,k); + draw Projette(ppt[k]+(NB,0,0))--Projette(ppt[k])--Projette(ppt[k]+(0,NB,0)); + endfor; +enddef; + primarydef u Vectprod v = (Ypart u * Zpart v - Zpart u * Ypart v, Zpart u * Xpart v - Xpart u * Zpart v, @@ -713,49 +725,102 @@ arcenciel=false; boolean surfz; surfz:=false; - -vardef SurfZ(expr fn,xmin,xmax,ymin,ymax,nblignes,nbpoints)= +boolean couleurz; +couleurz=false; +color cz[]; +boolean Mcir; +Mcir:=false; +rayd:=0;%sauf si division par 0 :( +%ajout de angtotal et angd pour les cas dans les différents cadrans +angtotal:=360; +angd:=0; + +vardef SurfZ(text t_)= surfz:=true; save _SurfZ; picture _SurfZ; - %boolean Vue[]; color alt[]; - scantokens("vardef Fz(expr X,Y)="&fn&" enddef;"); + nbargument:=0; + for p_=t_ : + if string p_: + scantokens("vardef Fz(expr X,Y)="&p_&" enddef;"); + else: + nbargument:=nbargument+1; + NN[nbargument]:=p_; + fi; + endfor; apj:=0;sign:=0; - IncX:=(xmax-xmin)/nbpoints; - IncY:=(ymax-ymin)/nblignes; - color Yc[][],Xc[][],Fc[][]; - for ligne=0 upto nblignes: - y:=ymax-ligne*IncY; - x:=xmin; - Yc[ligne][0]=(x,y,Fz(x,y)); - for k=1 upto nbpoints: - Yc[ligne][k]=((xmin+k*IncX,y,Fz(xmin+k*IncX,y))); + Zmax:=-infinity; + Zmin:=infinity; + if nbargument=6: + xmin:=NN1; + xmax:=NN2; + ymin:=NN3; + ymax:=NN4; + nblignes:=NN5; + nbpoints:=NN6; + IncX:=(xmax-xmin)/nbpoints; + IncY:=(ymax-ymin)/nblignes; + color Yc[][],Xc[][],Fc[][]; + for ligne=0 upto nblignes: + y:=ymax-ligne*IncY; + x:=xmin; + Yc[ligne][0]=(x,y,Fz(x,y)); + for k=1 upto nbpoints: + Yc[ligne][k]=((xmin+k*IncX,y,Fz(xmin+k*IncX,y))); + endfor; endfor; - endfor; - %for ligne=0 step 3 until nbpoints: - % x:=xmax-ligne*IncX; - % for k=0 step 3 until nblignes: - % Xc[ligne div 3][k div 3]=(x,ymin+k*IncY,Fz(x,ymin+k*IncY)); - % endfor; - %endfor; - for k=0 upto (nblignes-1): - for l=0 step 3 until (nbpoints-3): - apj:=apj+1; - cpt[apj]:=apj; - Fc[apj][1]:=Yc[k][l]; - Fc[apj][2]:=Yc[k][l+3]; - Fc[apj][3]:=Yc[k+1][l+3]; - Fc[apj][4]:=Yc[k+1][l]; - Fc[apj].iso:=(Fc[apj][1]+Fc[apj][2]+Fc[apj][3]+Fc[apj][4])/4; - ALT[apj]:=-Zpart(GCoord(Fc[apj].iso)); - if ProduitScalaire(Oeil-Fc[apj].iso,Normal(Fc[apj].iso,Fc[apj][2],Fc[apj][1]))>=0: - Vue[apj]:=true; - else: - Vue[apj]:=false - fi; + for k=0 upto (nblignes-1): + for l=0 step 3 until (nbpoints-3): + apj:=apj+1; + cpt[apj]:=apj; + Fc[apj][1]:=Yc[k][l]; + Fc[apj][2]:=Yc[k][l+3]; + Fc[apj][3]:=Yc[k+1][l+3]; + Fc[apj][4]:=Yc[k+1][l]; + Fc[apj].iso:=(Fc[apj][1]+Fc[apj][2]+Fc[apj][3]+Fc[apj][4])/4; + ALT[apj]:=-Zpart(GCoord(Fc[apj].iso)); + if Zpart(Fc[apj].iso)>Zmax: + Zmax:=Zpart(Fc[apj].iso); + fi; + if Zpart(Fc[apj].iso)=0: + Vue[apj]:=true; + else: + Vue[apj]:=false + fi; + endfor; endfor; - endfor; + else: + raymax:=NN1; + pray:=NN2; + nblignes:=NN3; + for r=rayd step pray until (raymax-pray): + for y=0 step 1 until (nblignes-1): + apj:=apj+1; + cpt[apj]:=apj; + Fc[apj][1]:=(r*cosd(angd+y*(angtotal/nblignes)),r*sind(angd+y*(angtotal/nblignes)),Fz(r*cosd(angd+y*(angtotal/nblignes)),r*sind(angd+y*(angtotal/nblignes)))); + Fc[apj][2]:=(r*cosd(angd+(y+1)*(angtotal/nblignes)),r*sind(angd+(y+1)*(angtotal/nblignes)),Fz(r*cosd(angd+(y+1)*(angtotal/nblignes)),r*sind(angd+(y+1)*(angtotal/nblignes)))); + Fc[apj][3]:=((r+pray)*cosd(angd+(y+1)*(angtotal/nblignes)),(r+pray)*sind(angd+(y+1)*(angtotal/nblignes)),Fz((r+pray)*cosd(angd+(y+1)*(angtotal/nblignes)),(r+pray)*sind(angd+(y+1)*(angtotal/nblignes)))); + Fc[apj][4]:=((r+pray)*cosd(angd+y*(angtotal/nblignes)),(r+pray)*sind(angd+y*(angtotal/nblignes)),Fz((r+pray)*cosd(angd+y*(angtotal/nblignes)),(r+pray)*sind(angd+y*(angtotal/nblignes)))); + Fc[apj].iso:=(Fc[apj][1]+Fc[apj][2]+Fc[apj][3]+Fc[apj][4])/4; + if Zpart(Fc[apj].iso)>Zmax: + Zmax:=Zpart(Fc[apj].iso); + fi; + if Zpart(Fc[apj].iso)=0: + Vue[apj]:=true; + else: + Vue[apj]:=false + fi; + endfor; + endfor; + fi; %On range les faces par un QS en fonction de leur profondeur QS(1,apj); %On affiche toutes les faces par ordre décroissant de profondeur. @@ -765,13 +830,26 @@ vardef SurfZ(expr fn,xmin,xmax,ymin,ymax,nblignes,nbpoints)= fill for l=1 upto 4: Projette(Fc[cpt[k]][l])-- endfor - cycle withcolor if Vue[cpt[k]]: - if arcenciel: lumin(cpt[k])*Hsvtorgb((floor((cpt[k]/apj)*360),satu,lum)) - else:lumin(cpt[k])*outcolor fi - else: lumin(cpt[k])*incolor fi; + cycle withcolor if couleurz: + if unknown cz1:Hsvtorgb((floor(((Zpart(Fc[cpt[k]].iso)-Zmin)/(Zmax-Zmin))*360),satu,lum)) + else: + ((Zpart(Fc[cpt[k]].iso)-Zmin)/(Zmax-Zmin))[cz2,cz1] + fi; + else: + if Vue[cpt[k]]: + if arcenciel: lumin(cpt[k])*Hsvtorgb((floor((cpt[k]/apj)*360),satu,lum)) + else:lumin(cpt[k])*outcolor fi + else: lumin(cpt[k])*incolor fi; + if traits=true: + draw for l=1 upto 4: + Projette(Fc[cpt[k]][l])-- + endfor + cycle; + fi; + fi; if traits=true: draw for l=1 upto 4: - Projette(Fc[cpt[k]][l])-- + Projette(Fc[cpt[k]][l])-- endfor cycle; fi; -- 2.20.1

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