From d478587b707e0e537e64be68172129334884d48a Mon Sep 17 00:00:00 2001
From: OLSSON Hans <Hans.Olsson@3ds.com>
Date: Mon, 20 Jun 2022 09:55:54 +0200
Subject: [PATCH] RandomTest

---
 chapters/arrays.tex | 12 ++++++------
 1 file changed, 6 insertions(+), 6 deletions(-)

diff --git a/chapters/arrays.tex b/chapters/arrays.tex
index 3aefde960..6438924ca 100644
--- a/chapters/arrays.tex
+++ b/chapters/arrays.tex
@@ -1069,10 +1069,10 @@ \subsection{Equality and Assignment}\label{equality-and-assignment}
 \hline
 \tablehead{Size of \lstinline!a!} & \tablehead{Size of \lstinline!b!} & \tablehead{Size of \lstinline!a = b!} & \tablehead{Operation}\\
 \hline
-Scalar & Scalar & Scalar & \lstinline!a = b!\\
-$n$-vector & $n$-vector & $n$-vector & \lstinline!a[$j$] = b[$j$]!\\
-$n \times m$ matrix & $n \times m$ matrix & $n \times m$ matrix & \lstinline!a[$j$, $k$] = b[$j$, $k$]!\\
-$n \times m \times \ldots$ & $n \times m \times \ldots$ & $n \times m \times \ldots$ & \lstinline!a[$j$, $k$, $\ldots$] = b[$j$, $k$, $\ldots$]!\\
+Scalar & Scalar & Scalar & a = b\\
+$n$-vector & $n$-vector & $n$-vector & a\[$j$\] = b\[$j$\]\\
+$n \times m$ matrix & $n \times m$ matrix & $n \times m$ matrix & a\[$j$, $k$\] = b\[$j$, $k$\]\\
+$n \times m \times \ldots$ & $n \times m \times \ldots$ & $n \times m \times \ldots$ & a\[$j$, $k$, $\ldots$\] = b\[$j$, $k$, $\ldots$\]\\
 \hline
 \end{tabular}
 \end{center}
@@ -1097,8 +1097,8 @@ \subsection{Addition, Subtraction, and String Concatenation}\label{array-element
 Operation \lstinline!c := a $\pm$ b!\\
 \hline
 \hline
-Scalar & Scalar & Scalar & \lstinline!c := a $\pm$ b!\\
-$n$-vector & $n$-vector & $n$-vector & \lstinline!c[$j$] := a[$j$] $\pm$ b[$j$]!\\
+Scalar & Scalar & Scalar & \lstinline!c := a $\pm$ b! \\
+$n$-vector & $n$-vector & $n$-vector & \lstinline!c[$j$] := a[$j$] $\pm$ b[$j$]! Test\\
 $n \times m$ matrix & $n \times m$ matrix & $n \times m$ matrix & \lstinline!c[$j$, $k$] := a[$j$, $k$] $\pm$ b[$j$, $k$]!\\
 $n \times m \times \ldots$ & $n \times m \times \ldots$ & $n \times m \times \ldots$ & \lstinline!c[$j$, $k$, $\ldots$] := a[$j$, $k$, $\ldots$] $\pm$ b[$j$, $k$, $\ldots$]!\\
 \hline