  Let $N$ be a compact, connected, nonorientable surface of genus $g$ with $n$
boundary components. Let $\mathcal{C}(N)$ be the curve complex of $N$. We prove
that if $(g, n) \neq (1,2)$ and $g + n \neq 4$, then there is an exhaustion of
$\mathcal{C}(N)$ by a sequence of finite superrigid sets.
