Dual enhanced Shahidi conjecture for unramified Arthur-type representations

Let $\mathrm{G}$ be a connected reductive group over a non-Archimedean local field $k_v$, and let $G=\mathrm{G}(k_v)$. Assume that a theory of local Arthur packets for $G$ exists. For a local Arthur parameter $\psi\in\Psi^+(G)$, let $\phi_{\psi}$ be its associated local $L$-parameter; an Arthur-type representation is one lying in some local Arthur packet, and an unramified representation is one with a nonzero hyperspecial-fixed vector. Dual enhanced Shahidi conjecture. Every unramified Arthur-type representation of $G$ lies in exactly one local Arthur packet, and that packet is associated with an anti-generic local Arthur packet. Moreover, if $\phi_{\psi}$ is unramified, then $\Pi_{\psi}$ contains a unique unramified representation, namely the representation associated with $\phi_{\psi}$ through the Satake isomorphism. The source says this is proved for quasi-split classical groups and for $G_n$ in the paper, while the general connected reductive case remains open.