fixed matrix conversion table

Schaltungstechnik.tex

@@ -591,20 +591,15 @@ \subsection{Raumdarstellungen}
 
 
 
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-% Ende der Spalten
-\end{multicols*}
-
-\setlength{\tabcolsep}{2pt}
+{
+\setlength{\tabcolsep}{30pt}
 \renewcommand{\arraystretch}{1.3}
-\def\mrule{\noalign{\vspace{3pt}\hrule\vspace{5pt}}}						% middle rule
+\def\mrule{\noalign{\vspace{5pt}\hrule\vspace{7pt}}}						% middle rule
 \arraycolsep=3pt
 \tabcolsep=5pt
+\renewcommand{\frac}{\dfrac}
 		\section{Zweitormatrizen}
-		\vspace{1em}
+		\rotatebox{270}{
 		\begin{tabular}{ccccccc}	% {c|c|c|c|c|c|c}	%
 		In $\rightarrow$ & $\ma R$ & $\ma G$ & $\ma H$ & $\ma H'$ & $\ma A$ & $\ma A'$ \\ \mrule
 		$\ma R$ & $\mat{r_{11} & r_{12} \\ r_{21} & r_{22} }$ & $\frac{1}{\det \ma G} \mat{ g_{22} & -g_{12} \\ -g_{21} & g_{11} }$ & $\frac{1}{h_{22}} \mat{ \det \ma H & -h_{12} \\ -h_{21} & 1 }$ & $\frac{1}{h'_{11}} \mat{ 1 & -h'_{12} \\ -h'_{21} & \det \ma H' }$ & $\frac{1}{a_{21}} \mat{ a_{11} & \det \ma A \\ 1 & a_{22} }$ & $\frac{1}{a'_{21}} \mat{ a'_{22} & 1 \\ \det \ma A & a'_{11} }$ \\ \mrule
@@ -615,6 +610,13 @@ \subsection{Raumdarstellungen}
 		$\ma A'$ & $\frac{1}{r_{12}} \mat{r_{22} & \det \ma R \\ 1 & r_{11}}$ & $\frac{1}{g_{12}} \mat{-g_{11} & 1 \\ -\det \ma G & -g_{22}}$ & $\frac{1}{h_{12}} \mat{1 & h_{11} \\ h_{22} & \det \ma H}$ & $\frac{1}{h'_{12}} \mat{-\det \ma H' & -h'_{22} \\ -h'_{11} & -1}$ & $\frac{1}{\det \ma A} \mat{a_{22} & a_{12} \\ a_{21} & a_{11} }$ & $\mat{a'_{11} & a'_{12} \\ a'_{21} & a'_{22} }$\\
 
 		\end{tabular}
+}
+}
+
+% Ende der Spalten
+\end{multicols*}
+
+
 
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