  In this paper we prove a quantiative local limit theorem for the distribution
of the number of triangles in the Erd\H{o}s-Renyi random graph $G(n,p)$, for a
fixed $p\in (0,1)$. This proof is an extension of the previous work of Gilmer
and Kopparty, who proved that the local limit theorem held asymptotically for
triangles. Our work gives bounds on the $\ell^1$ and $\ell^\infty$ distance of
the triangle distribution from a suitable discrete normal.
