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-rw-r--r--macros/latex/contrib/tkz/tkz-elements/doc/latex/TKZdoc-elements-indepthstudy.tex20
1 files changed, 10 insertions, 10 deletions
diff --git a/macros/latex/contrib/tkz/tkz-elements/doc/latex/TKZdoc-elements-indepthstudy.tex b/macros/latex/contrib/tkz/tkz-elements/doc/latex/TKZdoc-elements-indepthstudy.tex
index 935c4fdeea..3bfc5fc4ea 100644
--- a/macros/latex/contrib/tkz/tkz-elements/doc/latex/TKZdoc-elements-indepthstudy.tex
+++ b/macros/latex/contrib/tkz/tkz-elements/doc/latex/TKZdoc-elements-indepthstudy.tex
@@ -172,16 +172,16 @@ The difference between |z.A = point : new (1,2)| and |za = point (1,2)| is that
\toprule
\textbf{Metamethods} & \textbf{Application} \\
\midrule
-__add(z1,z2) & |z.a + z.b| & affix \\
-__sub(z1,z2) & |z.a - z.b| & affix\\
-__unm(z) & |- z.a| & affix\\
-__mul(z1,z2) & |z.a * z.b| & affix\\
-__concat(z1,z2)& |z.a .. z.b| & dot product = real number \footnote{If $O$ is the origin of the complex plan, then we get the dot product of the vectors $\overrightarrow{Oa}$ and $\overrightarrow{Ob}$} \\
-__pow(z1,z2) & |z.a ^ z.b| & determinant = real number\\
-__div(z1,z2) & |z.a / z.b| & affix \\
-__tostring(z) & tex.print(tostring(z)) & displays the affix \\
-__tonumber(z) & tonumber(z) & affix or nil\\
-__eq(z1,z2) & eq (z.a,z.b) & boolean\\
+\_\_add(z1,z2) & |z.a + z.b| & affix \\
+\_\_sub(z1,z2) & |z.a - z.b| & affix\\
+\_\_unm(z) & |- z.a| & affix\\
+\_\_mul(z1,z2) & |z.a * z.b| & affix\\
+\_\_concat(z1,z2)& |z.a .. z.b| & dot product = real number \footnote{If $O$ is the origin of the complex plan, then we get the dot product of the vectors $\overrightarrow{Oa}$ and $\overrightarrow{Ob}$} \\
+\_\_pow(z1,z2) & |z.a ^ z.b| & determinant = real number\\
+\_\_div(z1,z2) & |z.a / z.b| & affix \\
+\_\_tostring(z) & tex.print(tostring(z)) & displays the affix \\
+\_\_tonumber(z) & tonumber(z) & affix or nil\\
+\_\_eq(z1,z2) & eq (z.a,z.b) & boolean\\
\bottomrule
\end{tabular}
\end{minipage}