Gorsky–Oblomkov–Rasmussen algebraic and inductive filtration conjecture

Let $m,n$ be coprime positive integers with $m>n$, and let $\mathrm{L}_{\frac{m}{n}}$ be the finite-dimensional irreducible representation of the rational Cherednik algebra $\mathrm{H}_{\frac{m}{n}}$. Equip it with the algebraic filtration $F^{\mathrm{alg}}$ and the inductive filtration $F^{\mathrm{ind}}$. Gorsky–Oblomkov–Rasmussen conjecture. On $\mathrm{L}_{\frac{m}{n}}$, the algebraic filtration coincides with the inductive filtration:

$$F^{\mathrm{alg}}=F^{\mathrm{ind}}.$$

The conjecture concerns the compatibility of two filtrations on rational Cherednik representations; the supplied text gives no resolution status.