The Decay and Fission algorithm for good quivers

Let $Q$ be a good 3d $\mathcal{N}=4$ quiver theory, let $\mathcal{M}_C(Q)$ denote its Coulomb branch, and let $\mathcal{L}$ be the set of decay and fission products of $Q$, ordered by $\succcurlyeq$. The Decay and Fission algorithm. There exists a 1-to-1 correspondence between the poset of symplectic leaves of $\mathcal{M}_C(Q)$ and the poset $(\mathcal{L},\succcurlyeq)$. This conjectural correspondence would give a combinatorial construction of the Hasse diagram of the Coulomb branch. Its general validity is presented as conjectural in the source.