Sentence-based line breaking in array concatenation

chapters/arrays.tex

@@ -803,25 +803,17 @@ \subsubsection{Constructor with Several Iterators}\label{array-constructor-with-
 
 \subsection{Concatenation}\label{array-concatenation}\label{concatenation}
 
-The function \lstinline!cat($k$, A, B, C, $\ldots$)! concatenates arrays
-\lstinline!A!, \lstinline!B!, \lstinline!C!, \ldots along
-dimension $k$ according to the following rules:
+The function \lstinline!cat($k$, A, B, C, $\ldots$)! concatenates arrays \lstinline!A!, \lstinline!B!, \lstinline!C!, \ldots along dimension $k$ according to the following rules:
 \begin{itemize}
 \item
-  Arrays \lstinline!A!, \lstinline!B!, \lstinline!C!, \ldots must have the same number of dimensions, i.e.,
-  \lstinline!ndims(A)! = \lstinline!ndims(B)! = \ldots
+  Arrays \lstinline!A!, \lstinline!B!, \lstinline!C!, \ldots must have the same number of dimensions, i.e., \lstinline!ndims(A)! = \lstinline!ndims(B)! = \ldots
 \item
-  Arrays \lstinline!A!, \lstinline!B!, \lstinline!C!, \ldots must be type compatible expressions (\cref{type-compatible-expressions})
-  giving the type of the elements of the result. The maximally expanded
-  types should be equivalent. \lstinline!Real! and \lstinline!Integer! subtypes can be mixed
-  resulting in a \lstinline!Real! result array where the \lstinline!Integer! numbers have been
-  transformed to \lstinline!Real! numbers.
+  Arrays \lstinline!A!, \lstinline!B!, \lstinline!C!, \ldots must be type compatible expressions (\cref{type-compatible-expressions}) giving the type of the elements of the result. The maximally expanded types should be equivalent.
+  \lstinline!Real! and \lstinline!Integer! subtypes can be mixed resulting in a \lstinline!Real! result array where the \lstinline!Integer! numbers have been transformed to \lstinline!Real! numbers.
 \item
   $k$ has to characterize an existing dimension, i.e., $1 \leq k \leq \text{\lstinline!ndims(A)!} = \text{\lstinline!ndims(B)!} = \text{\lstinline!ndims(C)!}$; $k$ shall be a parameter expression of \lstinline!Integer! type.
 \item
-  Size matching: Arrays \lstinline!A!, \lstinline!B!, \lstinline!C!, \ldots must have identical array sizes
-  with the exception of the size of dimension $k$, i.e., \lstinline!size(A, $j$)! =
-  \lstinline!size(B, $j$)!, for $1 \leq j \leq \text{\lstinline!ndims(A)!}$ and $j \neq k$.
+  Size matching: Arrays \lstinline!A!, \lstinline!B!, \lstinline!C!, \ldots must have identical array sizes with the exception of the size of dimension $k$, i.e., \lstinline!size(A, $j$)! = \lstinline!size(B, $j$)!, for $1 \leq j \leq \text{\lstinline!ndims(A)!}$ and $j \neq k$.
 \end{itemize}
 
 \begin{example}
@@ -855,22 +847,17 @@ \subsubsection{Concatenation along First and Second Dimensions}\label{array-conc
 \begin{itemize}
 \item
   \emph{Concatenation along first dimension}:\\
-  \lstinline![A; B; C; $\ldots$] = cat(1, promote(A, n), promote(B, n), promote(C, n), $\ldots$)!
-  where \lstinline!n = max(2, ndims(A), ndims(B), ndims(C), $\ldots$)!.  If necessary, 1-sized
-  dimensions are added to the right of \lstinline!A!, \lstinline!B!, \lstinline!C! before the operation is
-  carried out, in order that the operands have the same number of dimensions which will be at least two.
+  \lstinline![A; B; C; $\ldots$] = cat(1, promote(A, n), promote(B, n), promote(C, n), $\ldots$)! where \lstinline!n = max(2, ndims(A), ndims(B), ndims(C), $\ldots$)!.
+  If necessary, 1-sized dimensions are added to the right of \lstinline!A!, \lstinline!B!, \lstinline!C! before the operation is carried out, in order that the operands have the same number of dimensions which will be at least two.
 \item
   \emph{Concatenation along second dimension}:\\
-  \lstinline![A, B, C, $\ldots$] = cat(2, promote(A, n), promote(B, n), promote(C, n), $\ldots$)!
-  where \lstinline!n = max(2, ndims(A), ndims(B), ndims(C), $\ldots$)!.  If necessary, 1-sized
-  dimensions are added to the right of \lstinline!A!, \lstinline!B!, \lstinline!C! before the operation is
-  carried out, especially that each operand has at least two dimensions.
+  \lstinline![A, B, C, $\ldots$] = cat(2, promote(A, n), promote(B, n), promote(C, n), $\ldots$)! where \lstinline!n = max(2, ndims(A), ndims(B), ndims(C), $\ldots$)!.
+  If necessary, 1-sized dimensions are added to the right of \lstinline!A!, \lstinline!B!, \lstinline!C! before the operation is carried out, especially that each operand has at least two dimensions.
 \item
-  The two forms can be mixed.  \lstinline![$\ldots$, $\ldots$]! has higher precedence than
-  \lstinline![$\ldots$; $\ldots$]!, e.g., \lstinline![a, b; c, d]! is parsed as \lstinline![[a, b]; [c, d]]!.
+  The two forms can be mixed.
+  \lstinline![$\ldots$, $\ldots$]! has higher precedence than \lstinline![$\ldots$; $\ldots$]!, e.g., \lstinline![a, b; c, d]! is parsed as \lstinline![[a, b]; [c, d]]!.
 \item
-  \lstinline![A] = promote(A, max(2, ndims(A)))!, i.e., \lstinline![A] = A!, if \lstinline!A! has 2 or more dimensions, and it is a matrix
-  with the elements of \lstinline!A!, if \lstinline!A! is a scalar or a vector.
+  \lstinline![A] = promote(A, max(2, ndims(A)))!, i.e., \lstinline![A] = A!, if \lstinline!A! has 2 or more dimensions, and it is a matrix with the elements of \lstinline!A!, if \lstinline!A! is a scalar or a vector.
 \item
   There must be at least one argument (i.e.\ \lstinline![]! is not defined).
 \end{itemize}