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EmbeddedObjects.lyx: fix link to the KOMA-script manual
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@ -12268,7 +12268,7 @@ reference "cha:Explanation-of-Equation"
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\begin_layout Standard
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The width
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\begin_inset Formula $W_{g\, n}$
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\begin_inset Formula $W_{g\,n}$
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\end_inset
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which the user needs to set when
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@ -12277,13 +12277,13 @@ n
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\emph default
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columns are spanned can be calculated, so that each column has a total
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width of
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\begin_inset Formula $W_{\mathrm{tot\, multicolumn}}/n$
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\begin_inset Formula $W_{\mathrm{tot\,multicolumn}}/n$
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\end_inset
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:
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\begin_inset Formula
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\begin{equation}
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W_{g\, n}=(W_{g\,\mathrm{multicolumn}}+(1-n)\cdot(12.4\,\mathrm{pt}))/n\label{eq:Wgn}
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W_{g\,n}=(W_{g\,\mathrm{multicolumn}}+(1-n)\cdot(12.4\,\mathrm{pt}))/n\label{eq:Wgn}
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\end{equation}
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\end_inset
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@ -19686,9 +19686,9 @@ columns where 2 should have 0.75
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times the width than the 3 others, the calculation is
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\begin_inset Formula
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\begin{align}
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\backslash\mbox{columnwidth} & =3\, W_{\mathrm{column}}+2\cdot0.75\, W_{\mathrm{column}}+\backslash\mbox{arrayrulewidth}\nonumber \\
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\backslash\mbox{columnwidth} & =3\,W_{\mathrm{column}}+2\cdot0.75\,W_{\mathrm{column}}+\backslash\mbox{arrayrulewidth}\nonumber \\
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& \phantom{=\,}+5\left(2\backslash\mbox{tabcolsep}+\backslash\mbox{arrayrulewidth}\right)\nonumber \\
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& =4.5\, W_{\mathrm{column}}+62.4\,\mathrm{pt}\nonumber \\
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& =4.5\,W_{\mathrm{column}}+62.4\,\mathrm{pt}\nonumber \\
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W_{\mathrm{column}} & =\frac{\backslash\mbox{columnwidth}-62.4\,\mathrm{pt}}{4.5}
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\end{align}
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@ -21158,7 +21158,7 @@ Pixels
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\begin_inset Text
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\begin_layout Plain Layout
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\begin_inset Formula $\: B_{\mathrm{red}}$
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\begin_inset Formula $\:B_{\mathrm{red}}$
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\end_inset
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@ -45144,19 +45144,19 @@ We can calculate the total width of
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n
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\emph default
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table cells
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\begin_inset Formula $W_{\mathrm{tot\, n}}$
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\begin_inset Formula $W_{\mathrm{tot\,n}}$
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\end_inset
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as follows:
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\begin_inset Formula
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\begin{equation}
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W_{\mathrm{tot}\, n}=n\cdot(W_{g\, n}+2\cdot\backslash\mbox{tabcolsep})+(n+1)\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_n}
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W_{\mathrm{tot}\,n}=n\cdot(W_{g\,n}+2\cdot\backslash\mbox{tabcolsep})+(n+1)\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_n}
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\end{equation}
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\end_inset
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where
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\begin_inset Formula $W_{g\, n}$
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\begin_inset Formula $W_{g\,n}$
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\end_inset
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is the given width of all cells,
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@ -45197,13 +45197,13 @@ reference "eq:Wtot_n"
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\end_inset
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, the total width of a multicolumn
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\begin_inset Formula $W_{\mathrm{tot\, mult}}$
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\begin_inset Formula $W_{\mathrm{tot\,mult}}$
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\end_inset
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is
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\begin_inset Formula
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\begin{equation}
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W_{\mathrm{tot\, mult}}=W_{g\,\mathrm{mult}}+2\cdot\backslash\mbox{tabcolsep}+2\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_mult}
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W_{\mathrm{tot\,mult}}=W_{g\,\mathrm{mult}}+2\cdot\backslash\mbox{tabcolsep}+2\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_mult}
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\end{equation}
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\end_inset
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@ -45231,7 +45231,7 @@ reference "eq:Wtot_mult"
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\end_inset
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equal we can calculate the needed given width
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\begin_inset Formula $W_{g\, n}$
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\begin_inset Formula $W_{g\,n}$
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\end_inset
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when
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@ -45239,13 +45239,13 @@ reference "eq:Wtot_mult"
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n
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\emph default
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columns are spanned, so that each column has a total width of
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\begin_inset Formula $W_{\mathrm{tot\, mult}}/n$
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\begin_inset Formula $W_{\mathrm{tot\,mult}}/n$
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\end_inset
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:
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\begin_inset Formula
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\begin{equation}
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W_{g\, n}=\frac{W_{g\,\mathrm{mult}}+(1-n)\cdot(2\cdot\backslash\mbox{tabcolsep}+\backslash\mbox{arrayrulewidth})}{n}
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W_{g\,n}=\frac{W_{g\,\mathrm{mult}}+(1-n)\cdot(2\cdot\backslash\mbox{tabcolsep}+\backslash\mbox{arrayrulewidth})}{n}
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\end{equation}
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\end_inset
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@ -45568,7 +45568,7 @@ Documentation of the LaTeX-package
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\begin_inset CommandInset href
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LatexCommand href
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name "KOMA-Script"
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target "http://mirror.ctan.org/macros/latex/contrib/koma-script/scrguien.pdf"
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target "http://mirror.ctan.org/macros/latex/contrib/koma-script/doc/scrguien.pdf"
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\end_inset
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@ -12242,17 +12242,17 @@ n
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\emph default
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Spalten zu einer Mehrfachspalte zusammengefasst werden, errechnet sich
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die definierte Breite
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\begin_inset Formula $W_{g\, n}$
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\begin_inset Formula $W_{g\,n}$
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\end_inset
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einer Spalte, deren totale Breite =
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\begin_inset Formula $W_{\mathrm{tot\, multicolumn}}/n$
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\begin_inset Formula $W_{\mathrm{tot\,multicolumn}}/n$
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\end_inset
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sein soll, wie folgt:
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\begin_inset Formula
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\begin{equation}
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W_{g\, n}=(W_{g\,\mathrm{multicolumn}}+(1-n)\cdot(12.4\,\mathrm{pt}))/n\label{eq:Wgn}
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W_{g\,n}=(W_{g\,\mathrm{multicolumn}}+(1-n)\cdot(12.4\,\mathrm{pt}))/n\label{eq:Wgn}
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\end{equation}
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\end_inset
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@ -19831,9 +19831,9 @@ fache der Breite der anderen 3
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Spalten haben sollen, ist die Berechnung
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\begin_inset Formula
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\begin{align}
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\backslash\mbox{columnwidth} & =3\, W_{\mathrm{Spalte}}+2\cdot0,75\, W_{\mathrm{Spalte}}+\backslash\mbox{arrayrulewidth}\nonumber \\
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\backslash\mbox{columnwidth} & =3\,W_{\mathrm{Spalte}}+2\cdot0,75\,W_{\mathrm{Spalte}}+\backslash\mbox{arrayrulewidth}\nonumber \\
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& \phantom{=\,}+5\left(2\backslash\mbox{tabcolsep}+\backslash\mbox{arrayrulewidth}\right)\nonumber \\
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& =4,5\, W_{\mathrm{Spalte}}+62,4\,\mathrm{pt}\nonumber \\
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& =4,5\,W_{\mathrm{Spalte}}+62,4\,\mathrm{pt}\nonumber \\
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W_{\mathrm{Spalte}} & =\frac{\backslash\mbox{columnwidth}-62,4\,\mathrm{pt}}{4,5}
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\end{align}
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@ -21307,7 +21307,7 @@ Pixel
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\begin_inset Text
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\begin_layout Plain Layout
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\begin_inset Formula $\: B_{\mathrm{red}}$
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\begin_inset Formula $\:B_{\mathrm{red}}$
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\end_inset
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@ -45226,13 +45226,13 @@ Die Gesamtbreite von
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n
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\emph default
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Tabellenzellen
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\begin_inset Formula $W_{\mathrm{tot\, n}}$
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\begin_inset Formula $W_{\mathrm{tot\,n}}$
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\end_inset
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kann wie folgt berechnet werden:
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\begin_inset Formula
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\begin{equation}
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W_{\mathrm{tot}\, n}=n\cdot(W_{g\, n}+2\cdot\backslash\mbox{tabcolsep})+(n+1)\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_n}
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W_{\mathrm{tot}\,n}=n\cdot(W_{g\,n}+2\cdot\backslash\mbox{tabcolsep})+(n+1)\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_n}
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\end{equation}
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\end_inset
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@ -45242,7 +45242,7 @@ W_{\mathrm{tot}\, n}=n\cdot(W_{g\, n}+2\cdot\backslash\mbox{tabcolsep})+(n+1)\cd
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\begin_layout Standard
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Dabei ist
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\begin_inset Formula $W_{g\, n}$
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\begin_inset Formula $W_{g\,n}$
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\end_inset
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die Breite jeder Zelle.
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@ -45284,13 +45284,13 @@ reference "eq:Wtot_n"
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\end_inset
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ist die Gesamtbreite einer Mehrfachspalte,
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\begin_inset Formula $W_{\mathrm{tot\, mult}}$
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\begin_inset Formula $W_{\mathrm{tot\,mult}}$
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\end_inset
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,
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\begin_inset Formula
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\begin{equation}
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W_{\mathrm{tot\, mult}}=W_{g\,\mathrm{mult}}+2\cdot\backslash\mbox{tabcolsep}+2\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_mult}
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W_{\mathrm{tot\,mult}}=W_{g\,\mathrm{mult}}+2\cdot\backslash\mbox{tabcolsep}+2\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_mult}
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\end{equation}
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\end_inset
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@ -45318,7 +45318,7 @@ reference "eq:Wtot_mult"
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\end_inset
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gleich, kann man die benötigte Breite
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\begin_inset Formula $W_{g\, n}$
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\begin_inset Formula $W_{g\,n}$
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\end_inset
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, wenn
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@ -45326,13 +45326,13 @@ reference "eq:Wtot_mult"
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n
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\emph default
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Spalten überspannt sind, so dass jede Spalte eine Gesamtbreite
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\begin_inset Formula $W_{\mathrm{tot\, mult}}/n$
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\begin_inset Formula $W_{\mathrm{tot\,mult}}/n$
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\end_inset
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hat, berechnen:
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\begin_inset Formula
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\begin{equation}
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W_{g\, n}=\frac{W_{g\,\mathrm{mult}}+(1-n)\cdot(2\cdot\backslash\mbox{tabcolsep}+\backslash\mbox{arrayrulewidth})}{n}
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W_{g\,n}=\frac{W_{g\,\mathrm{mult}}+(1-n)\cdot(2\cdot\backslash\mbox{tabcolsep}+\backslash\mbox{arrayrulewidth})}{n}
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\end{equation}
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\end_inset
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@ -45669,7 +45669,7 @@ Dokumentation des LaTeX-Pakets
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\begin_inset CommandInset href
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LatexCommand href
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name "KOMA-Script"
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target "http://mirror.ctan.org/macros/latex/contrib/koma-script/scrguien.pdf"
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target "http://mirror.ctan.org/macros/latex/contrib/koma-script/doc/scrguien.pdf"
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\end_inset
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@ -12087,7 +12087,7 @@ reference "cap:Explicación-de-la-Ecuación"
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\begin_layout Standard
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La anchura dada
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\begin_inset Formula $W_{g\, n}$
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\begin_inset Formula $W_{g\,n}$
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\end_inset
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necesaria para combinar
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@ -12096,13 +12096,13 @@ n
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\emph default
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columnas puede calcularse de manera que cada columna tenga una anchura
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total de
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\begin_inset Formula $W_{\mathrm{tot\, multicolumn}}/n$
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\begin_inset Formula $W_{\mathrm{tot\,multicolumn}}/n$
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\end_inset
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:
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\begin_inset Formula
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\begin{equation}
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W_{g\, n}=(W_{g\,\mathrm{multicolumn}}+(1-n)\cdot(12.4\,\mathrm{pt}))/n\label{eq:Wgn}
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W_{g\,n}=(W_{g\,\mathrm{multicolumn}}+(1-n)\cdot(12.4\,\mathrm{pt}))/n\label{eq:Wgn}
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\end{equation}
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\end_inset
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@ -19542,9 +19542,9 @@ columnas en el que dos de ellas tengan 0.75
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veces la anchura de las otras, el cálculo es
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\begin_inset Formula
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\begin{align}
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\backslash\mbox{columnwidth} & =3\, W_{\mathrm{column}}+2\cdot0.75\, W_{\mathrm{column}}+\backslash\mbox{arrayrulewidth}\nonumber \\
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\backslash\mbox{columnwidth} & =3\,W_{\mathrm{column}}+2\cdot0.75\,W_{\mathrm{column}}+\backslash\mbox{arrayrulewidth}\nonumber \\
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& \phantom{=\,}+5\left(2\backslash\mbox{tabcolsep}+\backslash\mbox{arrayrulewidth}\right)\nonumber \\
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& =4.5\, W_{\mathrm{column}}+62.4\,\mathrm{pt}\nonumber \\
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& =4.5\,W_{\mathrm{column}}+62.4\,\mathrm{pt}\nonumber \\
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W_{\mathrm{column}} & =\frac{\backslash\mbox{columnwidth}-62.4\,\mathrm{pt}}{4.5}
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\end{align}
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@ -21009,7 +21009,7 @@ Pixels
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\begin_inset Text
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\begin_layout Plain Layout
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\begin_inset Formula $\: B_{\mathrm{red}}$
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\begin_inset Formula $\:B_{\mathrm{red}}$
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\end_inset
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@ -44540,13 +44540,13 @@ La anchura total de
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n
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\emph default
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celdas de un cuadro
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\begin_inset Formula $W_{\mathrm{tot\, n}}$
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\begin_inset Formula $W_{\mathrm{tot\,n}}$
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\end_inset
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puede calcularse con
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\begin_inset Formula
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\begin{equation}
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W_{\mathrm{tot}\, n}=n\cdot(W_{g\, n}+2\cdot\backslash\mbox{tabcolsep})+(n+1)\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_n}
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W_{\mathrm{tot}\,n}=n\cdot(W_{g\,n}+2\cdot\backslash\mbox{tabcolsep})+(n+1)\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_n}
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\end{equation}
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\end_inset
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@ -44556,7 +44556,7 @@ W_{\mathrm{tot}\, n}=n\cdot(W_{g\, n}+2\cdot\backslash\mbox{tabcolsep})+(n+1)\cd
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\begin_layout Standard
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donde
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\begin_inset Formula $W_{g\, n}$
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\begin_inset Formula $W_{g\,n}$
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\end_inset
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es el ancho dado de todas las celdas.
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@ -44597,13 +44597,13 @@ reference "eq:Wtot_n"
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\end_inset
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, el ancho total de una multicolumna,
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\begin_inset Formula $W_{\mathrm{tot\, mult}}$
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\begin_inset Formula $W_{\mathrm{tot\,mult}}$
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\end_inset
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es
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\begin_inset Formula
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\begin{equation}
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W_{\mathrm{tot\, mult}}=W_{g\,\mathrm{mult}}+2\cdot\backslash\mbox{tabcolsep}+2\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_mult}
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W_{\mathrm{tot\,mult}}=W_{g\,\mathrm{mult}}+2\cdot\backslash\mbox{tabcolsep}+2\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_mult}
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\end{equation}
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\end_inset
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@ -44631,7 +44631,7 @@ reference "eq:Wtot_mult"
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\end_inset
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podemos calcular el ancho dado necesario
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\begin_inset Formula $W_{g\, n}$
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\begin_inset Formula $W_{g\,n}$
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\end_inset
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cuando se expanden
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@ -44639,13 +44639,13 @@ reference "eq:Wtot_mult"
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n
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\emph default
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columnas, de forma que cada una de ellas tiene una anchura total
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\begin_inset Formula $W_{\mathrm{tot\, mult}}/n$
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\begin_inset Formula $W_{\mathrm{tot\,mult}}/n$
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\end_inset
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:
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\begin_inset Formula
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\begin{equation}
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W_{g\, n}=\frac{W_{g\,\mathrm{mult}}+(1-n)\cdot(2\cdot\backslash\mbox{tabcolsep}+\backslash\mbox{arrayrulewidth})}{n}
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W_{g\,n}=\frac{W_{g\,\mathrm{mult}}+(1-n)\cdot(2\cdot\backslash\mbox{tabcolsep}+\backslash\mbox{arrayrulewidth})}{n}
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\end{equation}
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\end_inset
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@ -44968,7 +44968,7 @@ Documentación del paquete LaTeX
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\begin_inset CommandInset href
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LatexCommand href
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name "KOMA-Script"
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target "http://mirror.ctan.org/macros/latex/contrib/koma-script/scrguien.pdf"
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target "http://mirror.ctan.org/macros/latex/contrib/koma-script/doc/scrguien.pdf"
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\end_inset
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|
@ -12381,7 +12381,7 @@ reference "cha:Explication-de-l'Equation"
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\begin_layout Standard
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La largeur nécessaire
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\begin_inset Formula $W_{g\, n}$
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\begin_inset Formula $W_{g\,n}$
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\end_inset
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quand
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@ -12390,13 +12390,13 @@ n
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\emph default
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colonnes sont couvertes peut être calculée de façon à ce que chaque colonne
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ait une largeur totale de
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\begin_inset Formula $W_{\mathrm{tot\, multicolonne}}/n$
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\begin_inset Formula $W_{\mathrm{tot\,multicolonne}}/n$
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\end_inset
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:
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\begin_inset Formula
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\begin{equation}
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W_{g\, n}=(W_{g\,\mathrm{multicolonne}}+(1-n)\cdot(12.4\,\mathrm{pt}))/n\label{eq:Wgn}
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W_{g\,n}=(W_{g\,\mathrm{multicolonne}}+(1-n)\cdot(12.4\,\mathrm{pt}))/n\label{eq:Wgn}
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\end{equation}
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\end_inset
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@ -19995,9 +19995,9 @@ fois celle des 3 autres, le calcul est le suivant:
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\begin_layout Standard
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\begin_inset Formula
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\begin{align}
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\backslash\mbox{columnwidth} & =3\, L_{\mathrm{colonne}}+2\cdot0.75\, L_{\mathrm{colonne}}+\backslash\mbox{arrayrulewidth}\nonumber \\
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\backslash\mbox{columnwidth} & =3\,L_{\mathrm{colonne}}+2\cdot0.75\,L_{\mathrm{colonne}}+\backslash\mbox{arrayrulewidth}\nonumber \\
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& \phantom{=\,}+5\left(2\backslash\mbox{tabcolsep}+\backslash\mbox{arrayrulewidth}\right)\nonumber \\
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& =4.5\, L_{\mathrm{colonne}}+62.4\,\mathrm{pt}\nonumber \\
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& =4.5\,L_{\mathrm{colonne}}+62.4\,\mathrm{pt}\nonumber \\
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L_{\mathrm{colonne}} & =\frac{\backslash\mbox{columnwidth}-62.4\,\mathrm{pt}}{4.5}
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\end{align}
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@ -21490,7 +21490,7 @@ Pixels
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\begin_inset Text
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\begin_layout Plain Layout
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\begin_inset Formula $\: B_{\mathrm{red}}$
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\begin_inset Formula $\:B_{\mathrm{red}}$
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\end_inset
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||||
|
||||
|
||||
@ -46057,13 +46057,13 @@ La largeur totale de
|
||||
n
|
||||
\emph default
|
||||
cellules de tableau
|
||||
\begin_inset Formula $L_{\mathrm{tot\, n}}$
|
||||
\begin_inset Formula $L_{\mathrm{tot\,n}}$
|
||||
\end_inset
|
||||
|
||||
peut être calculée avec
|
||||
\begin_inset Formula
|
||||
\begin{equation}
|
||||
L_{\mathrm{tot}\, n}=n\cdot(L_{g\, n}+2\cdot\backslash\mbox{tabcolsep})+(n+1)\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_n}
|
||||
L_{\mathrm{tot}\,n}=n\cdot(L_{g\,n}+2\cdot\backslash\mbox{tabcolsep})+(n+1)\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_n}
|
||||
\end{equation}
|
||||
|
||||
\end_inset
|
||||
@ -46073,7 +46073,7 @@ L_{\mathrm{tot}\, n}=n\cdot(L_{g\, n}+2\cdot\backslash\mbox{tabcolsep})+(n+1)\cd
|
||||
|
||||
\begin_layout Standard
|
||||
où
|
||||
\begin_inset Formula $L_{g\, n}$
|
||||
\begin_inset Formula $L_{g\,n}$
|
||||
\end_inset
|
||||
|
||||
est la largeur fixe de toutes les cellules.
|
||||
@ -46115,13 +46115,13 @@ reference "eq:Wtot_n"
|
||||
\end_inset
|
||||
|
||||
, la largeur totale d'une multi-colonnes,
|
||||
\begin_inset Formula $L_{\mathrm{tot\, mult}}$
|
||||
\begin_inset Formula $L_{\mathrm{tot\,mult}}$
|
||||
\end_inset
|
||||
|
||||
est
|
||||
\begin_inset Formula
|
||||
\begin{equation}
|
||||
L_{\mathrm{tot\, mult}}=L_{g\,\mathrm{mult}}+2\cdot\backslash\mbox{tabcolsep}+2\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_mult}
|
||||
L_{\mathrm{tot\,mult}}=L_{g\,\mathrm{mult}}+2\cdot\backslash\mbox{tabcolsep}+2\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_mult}
|
||||
\end{equation}
|
||||
|
||||
\end_inset
|
||||
@ -46149,7 +46149,7 @@ reference "eq:Wtot_mult"
|
||||
\end_inset
|
||||
|
||||
sont égales, on peut calculer la largeur nécessaire
|
||||
\begin_inset Formula $L_{g\, n}$
|
||||
\begin_inset Formula $L_{g\,n}$
|
||||
\end_inset
|
||||
|
||||
quand
|
||||
@ -46158,13 +46158,13 @@ n
|
||||
\emph default
|
||||
colonnes sont couvertes, de façon à ce que chaque colonne ait une largeur
|
||||
de
|
||||
\begin_inset Formula $L_{\mathrm{tot\, mult}}/n$
|
||||
\begin_inset Formula $L_{\mathrm{tot\,mult}}/n$
|
||||
\end_inset
|
||||
|
||||
:
|
||||
\begin_inset Formula
|
||||
\begin{equation}
|
||||
L_{g\, n}=\frac{L_{g\,\mathrm{mult}}+(1-n)\cdot(2\cdot\backslash\mbox{tabcolsep}+\backslash\mbox{arrayrulewidth})}{n}
|
||||
L_{g\,n}=\frac{L_{g\,\mathrm{mult}}+(1-n)\cdot(2\cdot\backslash\mbox{tabcolsep}+\backslash\mbox{arrayrulewidth})}{n}
|
||||
\end{equation}
|
||||
|
||||
\end_inset
|
||||
@ -46487,7 +46487,7 @@ Documentation du paquetage LaTeX
|
||||
\begin_inset CommandInset href
|
||||
LatexCommand href
|
||||
name "KOMA-Script"
|
||||
target "http://mirror.ctan.org/macros/latex/contrib/koma-script/scrguien.pdf"
|
||||
target "http://mirror.ctan.org/macros/latex/contrib/koma-script/doc/scrguien.pdf"
|
||||
|
||||
\end_inset
|
||||
|
||||
|
@ -18924,9 +18924,9 @@ columnwidth-62.4pt)/5}
|
||||
というコマンドを入力します。5列の表で、うち2列が他の3列の幅の0.75倍であるような表の場合には、計算は
|
||||
\begin_inset Formula
|
||||
\begin{align}
|
||||
\backslash\mbox{columnwidth} & =3\, W_{\text{列}}+2\cdot0.75\, W_{\text{列}}+\backslash\mbox{arrayrulewidth}\nonumber \\
|
||||
\backslash\mbox{columnwidth} & =3\,W_{\text{列}}+2\cdot0.75\,W_{\text{列}}+\backslash\mbox{arrayrulewidth}\nonumber \\
|
||||
& \phantom{=\,}+5\left(2\backslash\mbox{tabcolsep}+\backslash\mbox{arrayrulewidth}\right)\nonumber \\
|
||||
& =4.5\, W_{\text{列}}+62.4\,\mathrm{pt}\nonumber \\
|
||||
& =4.5\,W_{\text{列}}+62.4\,\mathrm{pt}\nonumber \\
|
||||
W_{\text{列}} & =\frac{\backslash\mbox{columnwidth}-62.4\,\mathrm{pt}}{4.5}
|
||||
\end{align}
|
||||
|
||||
@ -20307,7 +20307,7 @@ name "tab:表セル揃え"
|
||||
\begin_inset Text
|
||||
|
||||
\begin_layout Plain Layout
|
||||
\begin_inset Formula $\: B_{\mathrm{red}}$
|
||||
\begin_inset Formula $\:B_{\mathrm{red}}$
|
||||
\end_inset
|
||||
|
||||
|
||||
@ -42302,13 +42302,13 @@ name "cha:式の説明"
|
||||
\end_inset
|
||||
|
||||
個の表セルの全幅
|
||||
\begin_inset Formula $W_{\mathrm{tot\, n}}$
|
||||
\begin_inset Formula $W_{\mathrm{tot\,n}}$
|
||||
\end_inset
|
||||
|
||||
は
|
||||
\begin_inset Formula
|
||||
\begin{equation}
|
||||
W_{\mathrm{tot}\, n}=n\cdot(W_{g\, n}+2\cdot\backslash\mbox{tabcolsep})+(n+1)\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_n}
|
||||
W_{\mathrm{tot}\,n}=n\cdot(W_{g\,n}+2\cdot\backslash\mbox{tabcolsep})+(n+1)\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_n}
|
||||
\end{equation}
|
||||
|
||||
\end_inset
|
||||
@ -42318,7 +42318,7 @@ W_{\mathrm{tot}\, n}=n\cdot(W_{g\, n}+2\cdot\backslash\mbox{tabcolsep})+(n+1)\cd
|
||||
|
||||
\begin_layout Standard
|
||||
で計算できます。ここで
|
||||
\begin_inset Formula $W_{g\, n}$
|
||||
\begin_inset Formula $W_{g\,n}$
|
||||
\end_inset
|
||||
|
||||
は、すべてのセルが持つ固定幅です。
|
||||
@ -42353,13 +42353,13 @@ reference "eq:Wtot_n"
|
||||
\end_inset
|
||||
|
||||
式にしたがえば、連結列の全幅
|
||||
\begin_inset Formula $W_{\mathrm{tot\, mult}}$
|
||||
\begin_inset Formula $W_{\mathrm{tot\,mult}}$
|
||||
\end_inset
|
||||
|
||||
は
|
||||
\begin_inset Formula
|
||||
\begin{equation}
|
||||
W_{\mathrm{tot\, mult}}=W_{g\,\mathrm{mult}}+2\cdot\backslash\mbox{tabcolsep}+2\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_mult}
|
||||
W_{\mathrm{tot\,mult}}=W_{g\,\mathrm{mult}}+2\cdot\backslash\mbox{tabcolsep}+2\cdot\backslash\mbox{arrayrulewidth}\label{eq:Wtot_mult}
|
||||
\end{equation}
|
||||
|
||||
\end_inset
|
||||
@ -42373,7 +42373,7 @@ W_{\mathrm{tot\, mult}}=W_{g\,\mathrm{mult}}+2\cdot\backslash\mbox{tabcolsep}+2\
|
||||
\end_inset
|
||||
|
||||
列を連結する時には各列の全幅は
|
||||
\begin_inset Formula $W_{\mathrm{tot\, mult}}/n$
|
||||
\begin_inset Formula $W_{\mathrm{tot\,mult}}/n$
|
||||
\end_inset
|
||||
|
||||
となるので、第
|
||||
@ -42391,13 +42391,13 @@ reference "eq:Wtot_mult"
|
||||
\end_inset
|
||||
|
||||
式が等しいものと置けば、必要となる固定幅
|
||||
\begin_inset Formula $W_{g\, n}$
|
||||
\begin_inset Formula $W_{g\,n}$
|
||||
\end_inset
|
||||
|
||||
を計算することができて、
|
||||
\begin_inset Formula
|
||||
\begin{equation}
|
||||
W_{g\, n}=\frac{W_{g\,\mathrm{mult}}+(1-n)\cdot(2\cdot\backslash\mbox{tabcolsep}+\backslash\mbox{arrayrulewidth})}{n}
|
||||
W_{g\,n}=\frac{W_{g\,\mathrm{mult}}+(1-n)\cdot(2\cdot\backslash\mbox{tabcolsep}+\backslash\mbox{arrayrulewidth})}{n}
|
||||
\end{equation}
|
||||
|
||||
\end_inset
|
||||
@ -42732,7 +42732,7 @@ LaTeXパッケージ
|
||||
\begin_inset CommandInset href
|
||||
LatexCommand href
|
||||
name "KOMA-script"
|
||||
target "http://mirror.ctan.org/macros/latex/contrib/koma-script/scrguien.pdf"
|
||||
target "http://mirror.ctan.org/macros/latex/contrib/koma-script/doc/scrguien.pdf"
|
||||
|
||||
\end_inset
|
||||
|
||||
|
Loading…
Reference in New Issue
Block a user