The hyperbolic complex line arrangement realization conjecture for quasipositive Seifert surfaces

Let $F\subset S^3$ be a quasipositive Seifert surface. A proper arc in $F$ is an arc with endpoints on $\partial F$ and interior in the interior of $F$. Let $A(O,-1)$ be the surface used for plumbing, and let $F'$ denote the surface obtained by plumbing copies of $A(O,-1)$ to $F$ along parallels of pairwise disjoint proper arcs $\alpha_1,\dots,\alpha_\mu\subset F$. Hyperbolic complex line arrangement realization conjecture. There exists a system of pairwise disjoint proper arcs $\alpha_1,\dots,\alpha_\mu\subset F$ such that, for all sufficiently large $k_1,\dots,k_\mu\in\mathbb N$, if $F'$ is obtained by plumbing $k_i$ copies of $A(O,-1)$ along parallels of $\alpha_i$ for $i=1,\dots,\mu$, then $\partial F'$ is isotopic to the link at infinity of a hyperbolic $\mathbb C$-line arrangement. This would generalize the preceding theorem by realizing a broad class of links, obtained from quasipositive Seifert surfaces by sufficiently many such plumbings, as links at infinity of hyperbolic complex line arrangements; the source indicates that similar techniques may establish it, but does not provide a proof.