Finite presentability conjecture for symplectic mapping class groups of right-angled Artin groups

Let $\Gamma$ be a graph, let $A_\Gamma$ be its right-angled Artin group, and let $(w,Q)$ be a symplectic structure on $A_\Gamma$. Write $\mathrm{Mod}(\Gamma,w,Q)$ for the subgroup of automorphisms preserving this structure. Finite presentability conjecture. For every graph $\Gamma$ with a symplectic structure $(w,Q)$ on $A_\Gamma$, the group $\mathrm{Mod}(\Gamma,w,Q)$ is finitely presented.

Theorem-level finite generation is known, and finite presentability holds in the classical mapping class group case; extending the available combinatorial methods to all such groups remains open.