  We describe triangle coordinates for integral laminations on a non-orientable
surface $N_{k,n}$ of genus $k$ with $n$ punctures and one boundary component,
and give an explicit bijection from the set of integral laminations on
$N_{k,n}$ to $(\mathbb{Z}^{2(n+k-2)}\times \mathbb{Z}^k)\setminus
\left\{0\right\}$.
