Hypergeometric SLE reversibility conjecture

Let $\kappa\in(0,8)$, let $\nu>(-4)\vee(\kappa/2-6)$, and let $(\Omega;x_1,x_2,x_3,x_4)$ be a quad. Let $\eta$ be an $\operatorname{hSLE}_{\kappa}(\nu)$ in $\Omega$ from $x_1$ to $x_4$ with marked points $(x_2,x_3)$. Hypergeometric SLE reversibility conjecture. The time-reversal of $\eta$ has the same law as an $\operatorname{hSLE}_{\kappa}(\nu)$ in $\Omega$ from $x_4$ to $x_1$ with marked points $(x_3,x_2)$. The preceding result proves this reversibility for $\nu\geq\kappa/2-4$; the conjecture extends it to the full range $\nu>(-4)\vee(\kappa/2-6)$.