\section{Index} %%% some convenient definitions \def\|{\discretionary{|}{}{|}}%%% \def\_{\discretionary{}{}{}}%%% \def\[{{\upshape [}}%%% \def\]{{\upshape ]}}%%% \def\({{\upshape (}}%%% \def\){{\upshape )}}%%% \def\kwd#1{\texttt{\upshape #1}}%%% \def\~{\discretionary{\kwd|}{}{\kwd|}}%%% \let\mc\multicolumn%%% \def\£{\hphantom{def}} \begin{tabular}{|p{3.5cm}|p{5.8cm}|} \hline \multicolumn2{|c|}{\textbf{Glossary of symbols}}\\[.2em] \hline \multicolumn{1}{|l|}{\textbf{Symbol}}& \multicolumn{1}{l|}{\textbf{Use/meaning}} \\ \hline \kwd{object}, \kwd{sommets}, ...& keywords\\ $A$, $B$, $C$, $I$, $P$ & names of points\\ $x$ $y$ & coordinates of a point in a plane\\ $x$ $y$ $z$ & coordinates of a 3d point\\ $r$ $\theta$ $\phi$ & spherical coordinates of a 3d point\\ $L$, $M$ & names of lines\\ $C$, $r$ & circle, centre name $C$, radius $r$\\ $a$ $b$ $c$ & components of a normal\\ \[$a$ $b$ $c$ $d$\]&the plane $ax+by+cz+d=0$\\ $a$, $b$ & intercepts of lines\\ $u$, $v$ & names of vectors\\ $\alpha$ & angle/angle of rotation\\ $k$ & scaling factor\\ $S$ & name of a solid\\ $i$ & index number of a vertex/face\\ $w$ & linewidth\\ \textit{num} & integer\\ \textit{value} & real number\\ \textit{length} & positive real number\\ \textit{string} & text string\\ $a$\~$b$\~$c$\~... & alternatives\\ \hline \end{tabular} \begin{longtable}{|>{\bfseries\ttfamily\color{blue}}p{2.4cm}@{} |>{\ttfamily}p{4.5cm}@{}|>{\itshape}p{7.5cm}@{}|>{\ttfamily}p{1.7cm}@{}|} \hline \multicolumn{1}{|l|}{\textbf{Name}}& \multicolumn{1}{l|}{\textbf{Command/Object}}& \multicolumn{1}{l|}{\textbf{Value}}& \multicolumn{1}{l|}{\textbf{Default}} \\ \hline\hline \endfirsthead \hline \multicolumn{1}{|l|}{\textbf{Name}}& \multicolumn{1}{l|}{\textbf{Command/Object}}& \multicolumn{1}{l|}{\textbf{Value}}& \multicolumn{1}{l|}{\textbf{Default}} \\ \hline\hline \endhead \multicolumn{4}{|r|}{\textit{Continued on next page}}\\ \hline \endfoot \hline \multicolumn{4}{|r|}{\textit{End of table}}\\ \hline \endlastfoot a& \textbackslash{}psSolid&&\\[.5em] &object=cube\|tetrahedron\|octahedron\|% dodecahedron\|icosahedron&length&2\\ \hline a, b and c& \textbackslash{}psSolid&&\\[.5em] &object=\_parallelepiped&length&4\\ \hline action& \textbackslash{}psSolid&\upshape\ttfamily none\|draw\|draw*\|draw**\|writeobj\|writeoff\|writesolid&\texttt{draw**}\\ \hline affinage& \textbackslash{}psSolid& \kwd{all}\~ $i_0$ $i_1$ ... $i_n$&\\ \hline affinage\-coeff& \textbackslash{}psSolid&value&0.8\\ \hline affinagerm& \textbackslash{}psSolid& boolean&true\\ \hline algebraic& \textbackslash{}psFunction, \textbackslash{}psSurface& boolean&false\\ \hline args& \textbackslash{}psSolid&&\\[.5em] &object=plan&&\\ &definition&&\\ &\£=equation&\{\[a b c d \]\}\~% \{\[a b c d \] $\alpha$\}&\\ &\£=normalpoint&\{$x_0$ $y_0$ $z_0$ \[a b c\]\}\~&\\ &&\{$x_0$ $y_0$ $z_0$ \[a b c $\alpha$\]\}\~&\\ &&\{$x_0$ $y_0$ $z_0$ \[$u_x$ $u_y$ $u_z$ a b c\]\}\~&\\ &&\{$x_0$ $y_0$ $z_0$ \[$u_x$ $u_y$ $u_z$ a b c $\alpha$\]\}&\\ &\£=solidface&$S$ $i$&\\[.5em] &object=point&$x$ $y$ $z$ \~ $P$&\\ &definition&&\\ &\£=addv3d&$x_1$ $y_1$ $z_1$ $x_2$ $y_2$ $z_2$ \~ u v&\\ &\£=barycentre3d&\{\[$A$ $i_A$ $B$ $i_B$\]\}&\\ &\£=hompoint3d&$P$ $A$ $k$&\\ &\£=isobarycentre3d&\{\[$A_0$ $A_1$ ... $A_n$\]\}&\\ &\£=milieu3d&$A$ $B$&\\ &\£=mulv3d&$x$ $y$ $z$ $k$ \~ $u$ $k$&\\ &\£=normalize3d&$x$ $y$ $z$ \~ $u$&\\ &\£=orthoprojplane3d&$P$ $A$ $v$&\\ &\£=rotateOpoint3d&$P$ $\alpha_x$ $\alpha_y$ $\alpha_z$&\\ &\£=scaleOpoint3d&$x$ $y$ $z$ $k_x$ $k_y$ $k_z$ \~ name $k_x$ $k_y$ $k_z$&\\ &\£=solidcentreface&$S$ $i$&\\ &\£=solidgetsommet&$S$ $i$&\\ &\£=subv3d&$x_1$ $y_1$ $z_1$ $x_2$ $y_2$ $z_2$ \~ $u$ $v$&\\ &\£=sympoint3d&$P$ $A$&\\ &\£=translatepoint3d&$P$ $v$&\\ &\£=vectprod3d&$x_1$ $y_1$ $z_1$ $x_2$ $y_2$ $z_2$ \~ $u$ $v$&\\[.5em] &object=vecteur&$x$ $y$ $z$ \~&\\ &&$x_1$ $y_1$ $z_1$ $x_2$ $y_2$ $z_2$ \kwd{addv3d} \~&\\ &&$x_1$ $y_1$ $z_1$ $x_2$ $y_2$ $z_2$ \kwd{subv3d} \~&\\ &&$x$ $y$ $z$ $k$ \kwd{mulv3d} \~&\\ &&$x$ $y$ $z$ \kwd{normalize3d} \~&\\ &&$x_1$ $y_1$ $z_1$ $x_2$ $y_2$ $z_2$ \kwd{vectprod3d} &\\[.5em] &object=vecteur3d&$x_A$ $y_A$ $z_A$ $x_B$ $y_B$ $z_B$ \~ $A$ $B$&\\[.6em] args& \textbackslash{}psProjection&&\\[.5em] &object=cercle&$x$ $y$ $r$ \~ $C$ $r$&\\ &definition&&\\ &\£=ABcercle&$A$ $B$ $C$&\\ &\£=diamcercle&$A$ $B$&\\[.5em] &object=droite&$x_1$ $y_1$ $x_2$ $y_2$ \~ $A$ $B$&\\ &definition&&\\ &\£=axesymdroite&$L$ $M$&\\ &\£=bissectrice&$A$ $B$ $C$&\\ &\£=horizontale&$b$&\\ &\£=mediatrice&$A$ $B$&\\ &\£=paral&$L$ $A$&\\ &\£=perp&$L$ $A$&\\ &\£=rotatedroite&$L$ $A$ $\alpha$&\\ &\£=translatedroite&$L$ $u$&\\ &\£=verticale&$a$&\\[.5em] &object=line&$A_0$ $A_1$ ... $A_n$&\\[.5em] &object=point&&\\ &definition&&\\ &\£=axesympoint&$P$ $L$&\\ &\£=cpoint&$\alpha$ $C$ $r$&\\ &\£=hompoint&$P$ $A$ $k$&\\ &\£=interdroite&$L$ $M$&\\ &\£=interdroitecercle&$L$ $C$ $r$&\\ &\£=milieu&$A$ $B$&\\ &\£=orthoproj&$P$ $L$&\\ &\£=parallelopoint&$A$ $B$ $C$&\\ &\£=projx&$P$&\\ &\£=projy&$P$&\\ &\£=rotatepoint&$P$ $I$ $\alpha$&\\ &\£=sympoint&$P$ $I$&\\ &\£=translatepoint&$P$ $u$&\\ &\£=xdpoint&$x$ $L$&\\ &\£=ydpoint&$y$ $L$&\\[.5em] &object=polygone&$A_0$ $A_1$ ... $A_n$&\\ &definition&&\\ &\£=axesympol&pol $L$&\\ &\£=hompol&pol $I$ $\alpha$&\\ &\£=rotatepol&pol $I$ $\alpha$&\\ &\£=sympol&pol $I$&\\ &\£=translatepol&pol $u$&\\[.5em] &object=rightangle&$A$ $B$ $C$&\\[.5em] &object=vecteur&&\\ &definition&&\\ &\£=addv&$A$ $B$&\\ &\£=mulv&$u$ $k$&\\ &\£=normalize&$u$&\\ &\£=orthovecteur&$u$&\\ &\£=subv&$u$ $v$&\\ &\£=vecteur&$A$ $B$&\\ \hline axe& \textbackslash{}psSolid&&\\[.5em] &object=\_cylindre\|prisme\|ruban&$x$ $y$ $z$&0 0 1\\ \hline axesboxed& \textbackslash{}psSolid&boolean&false\\ \hline axisemph& \textbackslash{}axesIIID&\{text style\}&\\ \hline axisnames& \textbackslash{}axesIIID&\{a,b,c\}&\{x,y,z\}\\ \hline base& \textbackslash{}psSolid&&\\[.5em] &object=face\|prisme\|ruban&$x_1$ $y_1$ $x_2$ $y_2$ $x_3$ $y_3$ ... $x_n$ $y_n$&\begin{tabular}[t]{rr} -1 & -1\\ 1 & -1\\ 0 & 1\end{tabular}\\ &object=fusion&$S_1$ $S_2$&\\ &object=grille&$x_{\textrm{\upshape\scriptsize min}}$ $x_{\textrm{\upshape\scriptsize max}}$ $y_{\textrm{\upshape\scriptsize min}}$ $y_{\textrm{\upshape\scriptsize max}}$&\\ \hline biface& \textbackslash{}psSolid&&\\[.5em] &object=face&boolean&true\\ \hline chanfrein& \textbackslash{}psSolid&boolean&false\\ \hline chanfrein\-coeff& \textbackslash{}psSolid&value&0.2\\ \hline deactiv\-atecolor& \textbackslash{}psSolid&boolean&false\\ \hline decal& \textbackslash{}psSolid&num&-2\\ \hline definition& \textbackslash{}psSolid&&\\[.5em] &object=plan& \upshape\ttfamily equation\|normalpoint\|solidface&\\[.5em] &object=point& \upshape\ttfamily addv3d\|barycentre3d\|hompoint3d\|isobarycentre3d\|milieu3d\|% orthoprojplane3d\|rotateOpoint3d\|scaleOpoint3d\|solidcentreface\|% solidgetsommets&\\ &&&\\[-.6em] &object=vecteur& \upshape\ttfamily vecteur3d\|addv3d\|subv3d\|mulv3d\|normalize3d\|vectprod3d&{}\\ &&&\\[-.6em] definition& \textbackslash{}psProjection&&\\[.5em] &object=cercle& \upshape\ttfamily ABcercle\|diamcercle&\\ &&&\\[-.6em] &object=droite& \upshape\ttfamily axesymdroite\|bissectrice\|horizontale\|mediatrice\|% paral\|perp\|rotatedroite\|translatedroite\|% verticale&\\ % &&&\\[-.6em] &object=point& \upshape\ttfamily axesympoint\|cpoint\|hompoint\|interdroite\|interdroitecercle\|% milieu\|orthoproj\|parellelopoint\|projx\|projy\|rotatepoint\|% sympoint\|translatepoint\|xdpoint\|ydpoint&\\ % &&&\\[-.6em] &object=polygone& \upshape\ttfamily axesympol\|hompol\|rotatepol\|sympol\|% translatepol&\\ % &&&\\[-.6em] &object=vecteur& \upshape\ttfamily addv\|normalize\|mulv\|orthovecteur\|subv\|vecteur&\\ \hline dualreg& \textbackslash{}psSolid&&\\[.5em] &object=geode&boolean&false\\ \hline faces& \textbackslash{}psSolid&&\\[.5em] &object=new&\{\[$i_1$ $i_2$ ... $i_n$ \]\[$i_1'$ $i_2'$ ... $i_m'$ \] ... \}&\\ \hline fcol& \textbackslash{}psSolid& $i_0$ \($color_0$\) $i_1$ \($color_1$\) ...&\\ \hline fcolor& \textbackslash{}psSolid&&\\[.5em] &affinagerm& color &\\ \hline file& \textbackslash{}psSolid&&\\[.5em] &action=writesolid&filename&\\[.5em] &object=datfile\|objfile\|offfile&filename&\\ \hline fillcolor& \textbackslash{}psSolid, \textbackslash{}psSurface&color&white\\ \hline function& \textbackslash{}psSolid, \textbackslash{}defFunction&&\\[.5em] &object=cone\|courbe\|courbeR2\|cylindre\|surfaceparametree&name&\\ \hline grid& \textbackslash{}psSolid&boolean&true\\ \hline h& \textbackslash{}psSolid&&\\[.5em] &object=cone\|cylindre\|prisme\|tronccone&length&6\\ \hline hollow& \textbackslash{}psSolid&&\\[.5em] &object=cone\|cylindre\|prisme\|tronccone&boolean&false\\ \hline hue,& \textbackslash{}psSolid, \textbackslash{}psSurface&$h_0$ $h_1$&\\ inhue, &&$h_0$ $h_1$ $s$ $b$&\\ inouthue &&$h_0$ $s_0$ $b_0$ $h_1$ $s_1$ $b_1$ \kwd{(hsb)}&\\ &&$r_0$ $g_0$ $b_0$ $r_1$ $g_1$ $b_1$&\\ &&$c_0$ $m_0$ $y_0$ $k_0$ $c_1$ $m_1$ $y_1$ $k_1$&\\ &&\(color$_1$\) \(color$_2$\)&\\ \hline incolor& \textbackslash{}psSolid, \textbackslash{}psSurface&color&green\\ \hline intersec\-tioncolor& \textbackslash{}psSolid&\(color$_1$\) ... \(color$_n$\)&(rouge)\\ \hline intersec\-tionline\-width& \textbackslash{}psSolid&$w_1$ ... $w_n$&1\\ \hline intersec\-tionplan& \textbackslash{}psSolid, \textbackslash{}psSurface&name \~ \{eq$_1$ ... eq$_n$\} \textrm{\upshape where eq$_i$=}\[$a_i$ $b_i$ $c_i$ $d_i$\]&\\ \hline labelsep& \textbackslash{}axesIIID&length[unit]&\\ \hline light\-intensity& \textbackslash{}psSolid, \textbackslash{}psSurface&value&2\\ \hline lightsrc& \textbackslash{}psSolid, \textbackslash{}psSurface&$x$ $y$ $z$&20 30 50\\ \hline load& \textbackslash{}psSolid&&\\[.5em] &object=load&name&\\ \hline mathLabel& \textbackslash{}axesIIID&boolean&true\\ \hline mode& \textbackslash{}psSolid& \upshape\ttfamily 0\|1\|2\|3\|4&0\\ \hline name& \textbackslash{}psSolid, \textbackslash{}psProjection&name&\\ \hline ngrid& \textbackslash{}psSolid&&\\[.5em] &object=cube\|prisme\|prismecreux&$n_1$&\\ &&&\\[-0.6em] &object=cone\|conecreux\|cylindre\|cylindrecreux\|% tore\|tronccone\|troncconecreux&$n_1$ $n_2$&\\ &&&\\[-0.6em] &object=grille\|surface\|surface*\|surfaceparametree&$n_1$\~ $n_1$ $n_2$&\\ \hline num& \textbackslash{}psSolid&\kwd{all} \~ $i_0$ $i_1$ ... $i_n$&\\ \hline object& \textbackslash{}psSolid& \upshape\ttfamily new\|anneau\|calottesphere\|cone\|conecreux\|cube\|% cylindre\|cylindrecreux\|datfile\|dodecahedron\|face\|% fusion\|geode\|grille\|icosahedron\|load\|octahedron\|% objfile\|parallelepiped\|plan\|prisme\|ruban\|% sphere\|surfaceparametree\|tetrahedron\|% tore\|tronccone\|troncconecreux&\\ &&&\\[-0.6em] object& \textbackslash{}psProjection& \upshape\ttfamily cercle\|courbe\|courbeR2\|droite\|line\|point\|polygone\|% rightangle\|texte\|vecteur&\\ \hline opacity& \textbackslash{}psSolid&value&1\\ \hline origine& \textbackslash{}psSolid&&\\[.5em] &object=plan&$x_0$ $y_0$ $z_0$&0 0 0\\ \hline path& \textbackslash{}psProjection&pscode&newpath 0 0 moveto\\ \hline phi& \textbackslash{}psSolid, \textbackslash{}psProjection&$\alpha$&0\\ \hline plangrid& \textbackslash{}psSolid&&\\[.5em] &object=plan&boolean&false\\ \hline planmarks& \textbackslash{}psSolid&&\\[.5em] &object=plan&boolean&false\\ \hline plansection& \textbackslash{}psSolid&\{plan$_1$ ... plan$_n$\} \textrm{\upshape where plan$_i$=}\[$a_i$ $b_i$ $c_i$ $d_i$\]&\\ \hline plansepare& \textbackslash{}psSolid&\{\[a b c d \]\}&\\ \hline \pagebreak pos& \textbackslash{}psProjection&&\\[0.5em] &object=point& \upshape\ttfamily ul\~cl\~bl\~dl\~ub\~cb\~bb\~db\~uc\~cc\~bc\~dc\~ur\~cr\~br\~dr&cc\\ \hline QZ& \textbackslash{}psSolid, \textbackslash{}psSurface&value&0\\ \hline RotX, RotY, RotZ& \textbackslash{}psSolid&$\alpha$&0\\ \hline r& \textbackslash{}psSolid&&\\[.5em] &object=courbe&length&2\\ \hline r0& \textbackslash{}psSolid&&\\[.5em] &object=anneau\|tore\|troncone\|troncconecreux&length&1.5\\ \hline r1& \textbackslash{}psSolid&&\\[.5em] &object=anneau\|tore\|troncone\|troncconecreux&length&4\\ \hline range& \textbackslash{}psSolid&&\\[.5em] &object=cercle\|courbe\|courbeR2&$t_{\textrm{\upshape\scriptsize min}}$ $t_{\textrm{\upshape\scriptsize max}}$&-5 5\\ &&&\\[-0.6em] &object=surfacepara\-metree&$u_{\textrm{\upshape\scriptsize min}}$ $u_{\textrm{\upshape\scriptsize max}}$ $v_{\textrm{\upshape\scriptsize min}}$ $v_{\textrm{\upshape\scriptsize max}}$&\\ \hline resolution& \textbackslash{}psSolid&&\\[.5em] &object=courbe\|courbeR2\|ruban&$n$&36\\ \hline rm& \textbackslash{}psSolid&$i_0$ $i_1$ ... $i_n$&\\ \hline section& \textbackslash{}psSolid&&\\[.5em] &object=anneau¯o\{pscode\}&\textbackslash{}Section\\ \hline show& \textbackslash{}psSolid&\kwd{all} \~ $i_0$ $i_1$ ... $i_n$&\\ \hline showBase& \textbackslash{}psSolid&&\\[.5em] &object=plan&boolean&false\\ \hline showbase& \textbackslash{}psSolid&&\\[.5em] &object=plan&boolean&false\\ \hline showOrigin& \textbackslash{}axesIIID&boolean&true\\ \hline sommets& \textbackslash{}psSolid&&\\[.5em] &object=new&$x_1$ $y_1$ $z_1$ $x_2$ $y_2$ $z_2$ ... $x_n$ $y_n$ $z_n$&\\ \hline spotX,spotY, spotZ& \textbackslash{}psSurface, \textbackslash{}gridIIID& \upshape\ttfamily u\~ul\~l\~dl\~d\~dr\~r\~ur&\\ \hline stepX,stepY, stepZ& \textbackslash{}gridIIID&$n$&1\\[.5em] \hline text& \textbackslash{}psProjection&&\\[0.5em] &object=point&string&\\ \hline theta& \textbackslash{}psSolid&&\\[.5em] &object=calottesphere&$\alpha$&90\\ \hline ticklength& \textbackslash{}gridIIID&$length$&0.2\\[.5em] \hline transform& \textbackslash{}psSolid, \textbackslash{}defFunction &\{pscode\}\~function&\\[.5em] \hline trunc& \textbackslash{}psSolid& \kwd{all} \~ $i_0$ $i_1$ ... $i_n$&\\ \hline trunccoeff& \textbackslash{}psSolid&value&0.2\\ \hline viewpoint& \textbackslash{}psset&$x$ $y$ $z$ \~ $r$ $\theta$ $\phi$ \kwd{rtp2xyz} &10 10 10\\ \hline visibility& \textbackslash{}psSolid, \textbackslash{}psProjection&boolean&true\\ \hline Zmin& \textbackslash{}psSurface, \textbackslash{}gridIIID&value&-4\\ \hline Zmax& \textbackslash{}psSurface, \textbackslash{}gridIIID&value&4\\ \end{longtable} \endinput