The symplectic-cohomology description of the mirror

Let $U=Y\setminus D$ and let $X$ be the mirror fiber of the constructed family over $s=\exp(2\pi i(\mathbf B+i\omega))$. Symplectic-cohomology mirror conjecture. There is an isomorphism of $\mathbb C$-algebras

$$SH^0(U)\simeq H^0(X,\mathcal O_X),$$

so that the mirror can be constructed as

$$X=\operatorname{Spec}SH^0(U).$$

The assertion is motivated by the open–closed string map and homological mirror symmetry; the source gives no resolution status.