Classification of invertible fermionic GQLs by modular extensions

Let $G^f$ be a fermionic symmetry group and let $\cE=\operatorname{sRep}(G^f)$ be the corresponding symmetric fusion category. Let $\cM$ be a modular extension of $\cE$, and let $c$ denote the central charge. Fermionic GQL classification conjecture. Invertible fermionic GQLs with symmetry $G^f$ are classified by $(\cM,c)$, where $\cM$ is a modular extension of $\cE=\operatorname{sRep}(G^f)$, and $c$ is the central charge determining the layers of $\nu=8$ integer quantum Hall states. The claim is the fermionic analogue of the proposed bosonic classification; the source gives no resolution of it.