Classification of 2+1D GQLs by bulk category, modular extension and central charge

Let $\cE$ be the symmetry category, let $\cC$ be a non-degenerate unitary braided fusion category over $\cE$, and let $\cM$ be a modular extension of $\cC$. Let $c$ be the central charge. GQL classification conjecture. $2+1$D GQLs with symmetry $\cE$, namely $2+1$D SET orders, are classified by $(\cC,\cM,c)$, where $\cC$ describes the bulk topological excitations, $\cM$ describes the edge state up to $E_8$ states, and $c$ determines the layers of $E_8$ states. This is the paper's proposed full classification of SET and SPT orders through bulk categorical data, modular extensions and central charge; the source gives no resolution.