Categorification conjecture for colored Hopf-link invariants in real projective three-space

Let $L$ be a Hopf link in $\mathbb{R}P^3$ whose components are colored by an $n$-dimensional skew-symmetric and/or $m$-dimensional symmetric representation $R$ of $su(2)$. Specialize $Q_b$ and $Q_f$ to products of monomial factors in $q$ and $t$, and consider the resulting $q$-series expansion of $Z_{R\emptyset}(U,Q_b,Q_f,t,q)$. Categorification conjecture. Up to an overall factor, this expansion is the graded Poincaré series of a colored $sl(N)$ link homology theory for links in $\mathbb{R}P^3$. This extends the proposed categorification from the unknot to the computed Hopf-link invariants. The supplied text does not state a resolution status.