Strongly exact mirror identification conjecture

Let $\mathcal{R}$ be a simple eigenray diagram, let $M_{\mathcal{R}}$ be the associated symplectic manifold, let $\mathcal{Y}_{\mathcal{R}}$ be the analytification of the scheme constructed from $\mathcal{R}$, and let $SH^0_{Vit}(M_{\mathcal{R}})$ denote the relevant Viterbo symplectic cohomology algebra. Strongly exact mirror conjecture. If $\mathcal{R}$ is strongly exact and $SH^0_{Vit}(M_{\mathcal{R}})$ is smooth, then $\mathcal{Y}_{\mathcal{R}}$ and $Spec^{an}(SH^0_{Vit}(M_{\mathcal{R}})\otimes\Lambda)$ are canonically isomorphic. This is a proposed non-Archimedean mirror-symmetry identification; the source does not state that it has been proved.