\begin{definition}[Definition:Coprime/Integers/Relatively Composite]
Let $a$ and $b$ be integers such that $b \ne 0$ and $a \ne 0$ (i.e. they are both non-zero).
Let $\gcd \left\{{a, b}\right\}$ be the greatest common divisor of $a$ and $b$.
If $\gcd \left\{{a, b}\right\} > 1$, then $a$ and $b$ are '''relatively composite'''.
That is, two integers are '''relatively composite''' if they are not coprime.
{{EuclidSaid}}
:''{{:Definition:Euclid's Definitions - Book VII/14 - Relatively Composite}}''
{{EuclidDefRefNocat|VII|14|Relatively Composite}}
Category:Definitions/Number Theory
Category:Definitions/Coprime Integers
\end{definition}