Noncommutative torsion conjecture for Selmer groups over strongly admissible extensions

Let $F_\infty/F$ be a strongly admissible $p$-adic Lie extension: it is Galois, contains the cyclotomic $\mathbb{Z}_p$-extension, is unramified outside finitely many primes, and $\operatorname{Gal}(F_\infty/F)$ has no $p$-torsion. Write $G=\operatorname{Gal}(F_\infty/F)$ and let $X(E/F_\infty)$ be the Pontryagin dual of the Selmer group. Noncommutative torsion conjecture. The module $X(E/F_\infty)$ is torsion over $\mathbb{Z}_p[[G]]$. This is the natural extension of the cyclotomic torsion conjecture to $p$-adic Lie extensions; the source gives no resolution status.