The Arthur-closure conjecture for the unitary dual

Let $F$) be a non-Archimedean local field of characteristic zero, let $\mathrm{G}$ be a connected reductive group over $F$, and set $G=\mathrm{G}(F)$. Let $\Pi_u(G)$ denote the unitary dual, let $\Pi_A(G)$ denote the Arthur representations, and let $\Pi_{\overline{A}}(G)$ be the closure of $\Pi_A(G)$ under complementary series and unitary parabolic induction. Arthur-closure conjecture. Assuming the theory of local Arthur packets, the unitary dual is generated by the Arthur representations:

$$\Pi_{\overline{A}}(G)=\Pi_u(G).$$

This conjecture proposes a construction of the whole unitary dual from Arthur representations and is stated for connected reductive groups over non-Archimedean local fields of characteristic zero. Its status is not resolved in the supplied text.