Sentence-based line breaks

chapters/arrays.tex

@@ -384,7 +384,8 @@ \subsection{Specialized Array Constructor Functions}\label{specialized-array-con
 zeros($n_{1}$, $n_{2}$, $n_{3}$, $\ldots$)
 \end{lstlisting}\end{synopsis}
 \begin{semantics}
-Returns the $n_{1} \times n_{2} \times n_{3} \times \ldots$ \lstinline!Integer! array with all elements equal to zero ($n_{i} \geq 0$).  The function needs one or more arguments, that is, \lstinline!zeros()! is not legal.
+Returns the $n_{1} \times n_{2} \times n_{3} \times \ldots$ \lstinline!Integer! array with all elements equal to zero ($n_{i} \geq 0$).
+The function needs one or more arguments, that is, \lstinline!zeros()! is not legal.
 \end{semantics}
 \end{operatordefinition}
 
@@ -393,7 +394,8 @@ \subsection{Specialized Array Constructor Functions}\label{specialized-array-con
 ones($n_{1}$, $n_{2}$, $n_{3}$, $\ldots$)
 \end{lstlisting}\end{synopsis}
 \begin{semantics}
-Return the $n_{1} \times n_{2} \times n_{3} \times \ldots$ \lstinline!Integer! array with all elements equal to one ($n_{i} \geq 0$).  The function needs one or more arguments, that is, \lstinline!ones()! is not legal.
+Return the $n_{1} \times n_{2} \times n_{3} \times \ldots$ \lstinline!Integer! array with all elements equal to one ($n_{i} \geq 0$).
+The function needs one or more arguments, that is, \lstinline!ones()! is not legal.
 \end{semantics}
 \end{operatordefinition}
 
@@ -402,7 +404,8 @@ \subsection{Specialized Array Constructor Functions}\label{specialized-array-con
 fill($s$, $n_{1}$, $n_{2}$, $n_{3}$, $\ldots$)
 \end{lstlisting}\end{synopsis}
 \begin{semantics}
-Returns the $n_{1} \times n_{2} \times n_{3} \times \ldots$ array with all elements equal to scalar or array expression $s$ ($n_{i} \geq 0$).  The returned array has the same type as $s$.
+Returns the $n_{1} \times n_{2} \times n_{3} \times \ldots$ array with all elements equal to scalar or array expression $s$ ($n_{i} \geq 0$).
+The returned array has the same type as $s$.
 
 Recursive definition:
 \lstinline!fill($s$, $n_{1}$, $n_{2}$, $n_{3}$, $\ldots$)! =