Fix misc styling of array reductions

chapters/arrays.tex

@@ -350,87 +350,82 @@ \subsection{Reduction Functions and Operators}\doublelabel{reduction-functions-a
 \lstinline!min(A)!
 &
 Returns the least element of array expression \lstinline!A!; as defined by \lstinline!<!.\\ \hline
-\lstinline!min(x,y)!
+\lstinline!min(x, y)!
 &
 Returns the least element of the scalars \lstinline!x! and \lstinline!y!; as defined by \lstinline!<!.\\ \hline
 \begin{tabular}{@{}p{4cm}@{}}
-\lstinline!min(e(i, ..., j)!\\
-\lstinline! for i in  u,!\\
-\lstinline!   ...,  j in  v)!
+\lstinline[mathescape=true]!min(e(i, $\ldots$, j)!\\
+\lstinline[mathescape=true]! for i in  u,!\\
+\lstinline[mathescape=true]!   $\ldots$,  j in  v)!
 \end{tabular}
 &
 \begin{tabular}{@{}p{10cm}@{}}
-Also described in \autoref{reduction-expressions}\\
-Returns the least value (as defined by \lstinline!<!) of the scalar
-expression \lstinline!e(i, ..., j)! evaluated for all combinations of \lstinline!i! in \lstinline!u!, \ldots, \lstinline!j!
-in \lstinline!v!:
+Also described in \autoref{reduction-expressions}.  Returns the least value (as defined by \lstinline!<!) of the scalar expression
+\lstinline[mathescape=true]!e(i, $\ldots$, j)! evaluated for all combinations of \lstinline!i! in \lstinline!u!, \ldots, \lstinline!j! in \lstinline!v!.
 \end{tabular}\\ \hline
 \lstinline!max(A)!
 &
 Returns the greatest element of array expression \lstinline!A!; as defined by
 \lstinline!>!.\\ \hline
-\lstinline!max(x,y)!
+\lstinline!max(x, y)!
 &
 Returns the greatest element of the scalars \lstinline!x! and \lstinline!y!; as defined by
 \lstinline!>!.\\ \hline
 \begin{tabular}{@{}p{4cm}@{}}
-\lstinline!max(e(i, ..., j)!\\
-\lstinline! for i in  u,!\\
-\lstinline!   ...,  j in  v)!
+\lstinline[mathescape=true]!max(e(i, $\ldots$, j)!\\
+\lstinline[mathescape=true]! for i in  u, $\ldots$,!\\
+\lstinline[mathescape=true]!     j in  v)!
 \end{tabular}
 &
 \begin{tabular}{@{}p{10cm}@{}}
-Also described in \autoref{reduction-expressions}
-Returns the greatest value (as defined by \lstinline!>!) of the scalar
-expression \lstinline!e(i, ..., j)! evaluated for all combinations of \lstinline!i! in \lstinline!u!, \ldots, \lstinline!j!
-in \lstinline!v!:
+Also described in \autoref{reduction-expressions}.  Returns the greatest value (as defined by \lstinline!>!) of the scalar expression
+\lstinline[mathescape=true]!e(i, $\ldots$, j)! evaluated for all combinations of \lstinline!i! in \lstinline!u!, \ldots, \lstinline!j! in \lstinline!v!.
 \end{tabular}\\ \hline
 \lstinline!sum(A)!
 &
 \begin{tabular}{@{}p{10cm}@{}}
-Returns the scalar sum of all the elements of array expression:\\
-\lstinline!=sum(A[j,k,...]) for j,k,...!
+Returns the scalar sum of all the elements of array expression \lstinline!A!:\\
+\lstinline[mathescape=true]!= sum(A[j, k, $\ldots$] for j, k, $\ldots$)!
 \end{tabular}\\ \hline
 \begin{tabular}{@{}p{5cm}@{}}
-\lstinline!sum(e(i, ..., j)!\\
-\lstinline! for i in  u,!\\
-\lstinline!   ...,  j in  v)!
+\lstinline[mathescape=true]!sum(e(i, $\ldots$, j)!\\
+\lstinline[mathescape=true]! for i in  u, $\ldots$,!\\
+\lstinline[mathescape=true]!     j in  v)!
 \end{tabular}
 &
 \begin{tabular}{@{}p{10cm}@{}}
-Also described in \autoref{reduction-expressions}\\
-Returns the sum of the expression e(i, ..., j) evaluated for all
-combinations of i in u, ..., j in v: For \lstinline!Integer! indexing this is
-  e(u{[}1{]},...
-  ,v{[}1{]})+e(u{[}2{]},... ,v{[}1{]})+... +e(u{[}end{]},...
-  ,v{[}1{]})+...+e(u{[}end{]},... ,v{[}end{]})
-  For non-\lstinline!Integer! indexing this uses all valid indices instead of 1..\lstinline!end!.
-  The type of sum(e(i, ..., j) for  i in u, ..., j
-    in v) is the same as the type of e(i,...j).
+Also described in \autoref{reduction-expressions}.  Returns the sum of the expression \lstinline[mathescape=true]!e(i, $\ldots$, j)! evaluated for all
+combinations of \lstinline[mathescape=true]!i in u!, $\ldots$, \lstinline[mathescape=true]!j in v!: For \lstinline!Integer! indexing this is
+\begin{lstlisting}[language=modelica,mathescape=true]
+e(u[1], $\ldots$, v[1]) + e(u[2], $\ldots$, v[1]) + $\ldots$
+ + e(u[end], $\ldots$, v[1]) + $\ldots$
+ + e(u[end], $\ldots$, v[end])
+\end{lstlisting}
+For non-\lstinline!Integer! indexing this uses all valid indices instead of 1..\lstinline!end!.
+The type of \lstinline[mathescape=true]!sum(e(i, $\ldots$, j) for i in u, $\ldots$, j in v)! is the same as the type of \lstinline[mathescape=true]!e(i, $\ldots$, j)!.
 \end{tabular}\\ \hline
 \lstinline!product(A)!
 &
 \begin{tabular}{@{}p{10cm}@{}}
-Returns the scalar product of all the elements of array expression A.\\
-  \lstinline!=product(A[j,k,...] for j,k,...!
+Returns the scalar product of all the elements of array expression \lstinline!A!:\\
+\lstinline[mathescape=true]!= product(A[j, k, $\ldots$] for j, k, $\ldots$)!
 \end{tabular}\\ \hline
 \begin{tabular}{@{}p{4cm}@{}}
-\lstinline!product(e(i, ..., j)!\\
-\lstinline! for i in  u,!\\
-\lstinline!   ...,  j in  v)!
+\lstinline[mathescape=true]!product(e(i, $\ldots$, j)!\\
+\lstinline[mathescape=true]! for i in  u, $\ldots$,!\\
+\lstinline[mathescape=true]!     j in  v)!
 \end{tabular}
 &
 \begin{tabular}{@{}p{10cm}@{}}
-Also described in \autoref{reduction-expressions}.\\
-Returns the product of the scalar expression e(i, ..., j) evaluated for
-all combinations of i in u, ..., j in v: For \lstinline!Integer! indexing this is
-\begin{lstlisting}[language=modelica]
-  e(u[1],...,v[1])*e(u[2],...,v[1])*...
-  *(u[end],...,v[1])*...*e(u[end],...,v[end])
+Also described in \autoref{reduction-expressions}.  Returns the product of the scalar expression \lstinline[mathescape=true]!e(i, $\ldots$, j)! evaluated for
+all combinations of \lstinline!i in u!, \ldots, \lstinline!j in v!: For \lstinline!Integer! indexing this is
+\begin{lstlisting}[language=modelica,mathescape=true]
+e(u[1], $\ldots$, v[1]) * e(u[2], $\ldots$, v[1]) * $\ldots$
+ * e(u[end], $\ldots$, v[1]) * $\ldots$
+ * e(u[end], $\ldots$, v[end])
 \end{lstlisting}
-  For non-\lstinline!Integer! indexing this uses all valid indices instead of 1..\lstinline!end!.
-  The type of product(e(i, ..., j) for  i in u, ..., j
-    in v) is the same as the type of e(i,...j).
+For non-\lstinline!Integer! indexing this uses all valid indices instead of 1..\lstinline!end!.
+The type of \lstinline[mathescape=true]!product(e(i, $\ldots$, j) for i in u, $\ldots$, j in v)! is the same as the type of \lstinline[mathescape=true]!e(i, $\ldots$, j)!.
 \end{tabular}
 \\ \hline
 \end{longtable}