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-rw-r--r--macros/latex/contrib/tkz/tkz-elements/doc/latex/TKZdoc-elements-classes-misc.tex61
1 files changed, 28 insertions, 33 deletions
diff --git a/macros/latex/contrib/tkz/tkz-elements/doc/latex/TKZdoc-elements-classes-misc.tex b/macros/latex/contrib/tkz/tkz-elements/doc/latex/TKZdoc-elements-classes-misc.tex
index 321444b889..017e3ae2d4 100644
--- a/macros/latex/contrib/tkz/tkz-elements/doc/latex/TKZdoc-elements-classes-misc.tex
+++ b/macros/latex/contrib/tkz/tkz-elements/doc/latex/TKZdoc-elements-classes-misc.tex
@@ -25,15 +25,15 @@
\Igfct{math}{value (v) } & apply |scale * value | \\
\Igfct{math}{real (v) } & apply | value /scale | \\
\Igfct{math}{angle\_normalize (a) } & to get a value between 0 and $2\pi$ \\
-\Igfct{math}{radical\_center (C1,C2,C3)} & see \ref{sub:radical_center} \\
-\Igfct{math}{radical\_circle (C1,C2,C3)} & see \ref{sub:radical_circle} \\
-\Igfct{math}{barycenter (\{z1,n1\},\{z2,n2\}, ...)} & barycenter of list of points \\
+\Igfct{misc}{radical\_center (C1,C2,C3)} & see \ref{sub:radical_center} \\
+\Igfct{misc}{radical\_circle (C1,C2,C3)} & see \ref{sub:radical_circle} \\
+\Igfct{misc}{barycenter (\{z1,n1\},\{z2,n2\}, ...)} & barycenter of list of points \\
\bottomrule
\end{tabular}
\egroup
-\subsubsection{Harmonic division with tkzphi } % (fold)
-\label{ssub:harmonic_division_with_tkzphi}
+\subsection{Harmonic division with tkzphi } % (fold)
+\label{sub:harmonic_division_with_tkzphi}
\begin{tkzexample}[latex=0cm,small,code only]
\begin{tkzelements}
scale =.5
@@ -66,10 +66,10 @@
\tkzLabelPoints(a,b,n,m)
\end{tikzpicture}
\hspace*{\fill}
-% subsubsection harmonic_division_with_tkzphi (end)
+% subsection harmonic_division_with_tkzphi (end)
-\subsubsection{Function islinear} % (fold)
-\label{ssub:function_islinear}
+\subsection{Function islinear} % (fold)
+\label{sub:function_islinear}
\begin{minipage}{0.5\textwidth}
\begin{tkzexample}[latex=0cm,small,code only]
\begin{tkzelements}
@@ -109,10 +109,10 @@
\hspace*{\fill}
\end{minipage}
-% subsubsection function_islinear (end)
+% subsection function_islinear (end)
-\subsubsection{Function \tkzfname{value} }% (fold)
-\label{ssub:function_value}
+\subsection{Function \tkzfname{value} }% (fold)
+\label{sub:function_value}
value to apply scaling if necessary
@@ -125,11 +125,11 @@ If |scale = 1.2| with a = value(5) the actual value of |a| will be $5\times 1.2
If |scale = 1.2| with a = 6 then real(a) = $6 / 1.2 = 5$ .
-% subsubsection function_real (end)
+% subsection function_real (end)
-\subsubsection{Transfer from lua to \TEX} % (fold)
-\label{ssub:transfer_from_lua_to_tex}
+\subsection{Transfer from lua to \TEX} % (fold)
+\label{sub:transfer_from_lua_to_tex}
It's possible to transfer variable from Lua to \TEX{} with
\Igfct{package}{\textbackslash{tkzUseLua}}.
@@ -175,9 +175,9 @@ It's possible to transfer variable from Lua to \TEX{} with
\tkzLabelSegment[below left,draw](C,H){$AB = \tkzUseLua{l}$}
\end{tikzpicture}
\end{minipage}
-% subsubsection transfer_from_lua_to_tex (end)
+% subsection transfer_from_lua_to_tex (end)
-\subsubsection{Normalized angles : Slope of lines (ab), (ac) and (ad)} % (fold)
+\subsection{Normalized angles : Slope of lines (ab), (ac) and (ad)} % (fold)
\label{sub:normalized_angles}
\begin{tkzexample}[latex=0cm,small,code only]
\begin{tkzelements}
@@ -227,13 +227,11 @@ tex.print('slope normalized of (ad) : '..tostring(angle_normalize(angle))..'\\\\
\tkzLabelPoints(a,b,c,d)
\end{tikzpicture}
\hspace*{\fill}
- % \caption{Normalized angles}
+% subsection normalized_angles (end)
-% subsubsection normalized_angles (end)
-
-\subsubsection{Get angle} % (fold)
-\label{ssub:get_angle}
+\subsection{Get angle} % (fold)
+\label{sub:get_angle}
The function |get_angle (a,b,c)| gives the angle normalized of $(\overrightarrow{ab},\overrightarrow{ac})$.
@@ -283,11 +281,10 @@ The function |get_angle (a,b,c)| gives the angle normalized of $(\overrightarro
\hspace*{\fill}
\end{minipage}
-% \caption{Get angle}
-% subsubsection get_angle (end)
+% subsection get_angle (end)
-\subsubsection{Dot or scalar product} % (fold)
-\label{ssub:dot_or_scalar_product}
+\subsection{Dot or scalar product} % (fold)
+\label{sub:dot_or_scalar_product}
\begin{minipage}{0.5\textwidth}
\begin{tkzexample}[latex=0cm,small,code only]
@@ -335,25 +332,23 @@ The function |get_angle (a,b,c)| gives the angle normalized of $(\overrightarro
\hspace*{\fill}
\end{minipage}
-%\caption{Dot or scalar product}
-
The scalar product of the vectors $\overrightarrow{AC}$ and $\overrightarrow{AB}$ is equal to $\tkzUseLua{x}$, so these vectors are orthogonal.
-% subsubsection dot_or_scalar_product (end)
+% subsection dot_or_scalar_product (end)
-\subsubsection{Alignment or orthogonality} % (fold)
-\label{ssub:alignment_or_orthogonality}
+\subsection{Alignment or orthogonality} % (fold)
+\label{sub:alignment_or_orthogonality}
With the functions |islinear| and |isortho|. |islinear(z.a,z.b,z.c)| gives |true| idf the points $a$, $b$ and $c$ are aligned.
|isortho(z.a,z.b,z.c)| gives |true| if the line $(ab)$ is orthogonal to the line $(ac)$.
% subsection alignment_or_orthogonality (end)
-\subsubsection{Other functions} % (fold)
-\label{ssub:other_functions}
+\subsection{Other functions} % (fold)
+\label{sub:other_functions}
Not documented because still in beta version: |parabola|, |Cramer22|, |Cramer33|.
-% subsubsection other_functions (end)
+% subsection other_functions (end)
% section math_functions (end)
% % section classes_and_objects (end)