Equidistribution conjecture for intersections of closed geodesics

Let $q$ be a fixed PIBQF, let $D$ be a discriminant, and let $I_q(D)$ be the multiset of intersection points on the closed geodesic $\tilde{\ell}_q$ arising from $q$ and forms of discriminant $D$.

Intersection equidistribution conjecture. As $D\rightarrow\infty$, the multiset $I_q(D)$ is equidistributed on $\tilde{\ell}_q$ with respect to the hyperbolic metric.

This conjecture concerns the distribution of intersections of a fixed closed geodesic with geodesics associated to forms of growing discriminant. It was resolved by Junehyuk Jung and Naser Sardari.