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bundles/03-math-1/03_math1.pdf
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bundles/03-math-1/latex/03_math1.tex
@@ -482,7 +482,7 @@ \subsubsection{Properties of Modular Arithmetic}
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\end{itemize}
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\paragraph{\textbf{Multiplication}}
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\begin{itemize}
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- \item if $a = c$, then $a \mod{n} \cdot b \mod{n} \equiv c \mod{n}$.
+ \item if $a \cdot b = c$, then $a \mod{n} \cdot b \mod{n} \equiv c \mod{n}$.
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\item if $a \equiv b \mod{n}$, then $a \cdot k \equiv b \cdot k \mod{n}$ for any integer $k$.
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\item if $a \equiv b \mod{n}$ and $c \equiv d \mod{n}$, then $(a \cdot c) \equiv (b \cdot d) \mod{n}$
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