  We determine exactly which graph products, also known as Right Angled Artin
Groups, embed into Richard Thompson's group $V$. It was shown by Bleak and
Salazar-Diaz that $\mathbb{Z}^2 * \mathbb{Z}$ was an obstruction. We show that
this is the only obstruction. This is shown by proving a graph theory result
giving an alternate description of simple graphs without an appropriate induced
subgraph.
