Generalized fine Selmer torsion conjecture over $p$-adic Lie extensions

Let $\bar{A}$ be one of the coefficient objects considered in the source, with coefficient ring $\bar{R}$, and let $F_\infty/F$ be a $p$-adic Lie extension such that $G=\operatorname{Gal}(F_\infty/F)$ is pro-$p$, has no $p$-torsion, and $F_\infty/F$ is unramified outside a finite set of primes. Let $Y(\bar{A}/F_\infty)$ be the Pontryagin dual of the corresponding fine Selmer group. Generalized fine Selmer torsion conjecture. For every such $p$-adic Lie extension,

$$Y(\bar{A}/F_\infty)\text{ is torsion over }\bar{R}[[G]].$$

This extends the $\mathbb{Z}_{p}$-extension torsion conjectures to noncommutative $p$-adic Lie extensions and is motivated by known torsion results for related étale wild kernels. The generalized assertion remains open in the stated generality.