Generators of the Mapping Class Group of a Nonorientable Punctured Surface

Let $\text{Mod}(N_{g,p})$ denote the mapping class group of a nonorientable surface of genus $g$ with $p$ punctures. For $g\ge 14$, we show that $\text{Mod}(N_{g,p})$ can be generated by five elements or by six involutions.