The non-Fricke vertex superalgebra conjecture

Let $\mathbb{M}$ be the Monster group, let $g\in\mathbb{M}$ be non-Fricke, and let ${}^g\hat V$ be the module assigned to $g$ in the proposed unified Moonshine construction. Non-Fricke vertex superalgebra conjecture. If $g$ is non-Fricke, then ${}^g\hat V$ is a vertex superalgebra. The source reports this as an extension of known prime-order cases; the general assertion is not stated as resolved.