The Solomon–Verbitsky Fukaya/deformation-quantisation quasi-isomorphism conjecture

Let $\mathfrak{L}$ be a Solomon–Verbitsky collection of Lagrangian submanifolds in a holomorphic symplectic manifold $(\mathrm{X},\sigma)$. Let $\widehat{\mathcal{A}}_\mathfrak{L}$ be the local Fukaya category and let $\mathcal{DQ}^{\mathrm{s}}_\mathfrak{L}$ be the full differential graded subcategory containing one chosen quantised orientation for each Lagrangian. Solomon–Verbitsky correspondence conjecture. There is a quasi-isomorphism

$$\widehat{\mathcal{A}}_\mathfrak{L}\cong \mathrm{Ind}_{\mathrm{Nov}/\mathbf{C}((\hbar))}\left(\mathcal{DQ}^{\mathrm{s}}_\mathfrak{L}\right).$$

This is proposed as a local form of the generalised Riemann–Hilbert correspondence and as a comparison between the Fukaya and de Rham models; it is not proved in the source.