Added subsections when they appear, added all of the appendices, and finished the packet

2024-02-22 13:45:47 -07:00
parent 09c5be15d7
commit f6ea110450
24 changed files with 512 additions and 10 deletions
@@ -109,6 +109,9 @@
 	Let $A$, $B$, and $C$ be matrices such that $A(BC)$ is defined. Then $(AB)C$ is also defined and $A(BC)=(AB)C$; that is, matrix multiplication is associative.
 \end{theorem}

+\subsection*{Applications}
+\addcontentsline{toc}{subsection}{Applications}
+
 \begin{definition}
 	\hfill\\
 	An \textbf{incidence matrix} is a square matrix in which all the entries are either zero or one and, for convenience, all the diagonal entries are zero. If we have a relationship on a set of $n$ objects that we denote $1, 2, \dots, n$, then we define the associated incidence matrix $A$ by $A_{ij} = 1$ if $i$ is related to $j$, and $A_{ij} = 0$ otherwise.