The Clifford-algebra resolution conjecture for the Calabi–Yau double cover

Let $X$ be the base of the Calabi–Yau double cover $Y$, let $Cl_{0}$ be the even part of the sheaf of Clifford algebras obtained from the quadratic GLSM superpotential, and write $D(Y):=D^{b}\operatorname{Coh}(Y)$. Clifford-algebra resolution conjecture.

$$D(X,Cl_{0})\cong D(Y).$$

This proposes that the Clifford-module category gives a non-commutative resolution equivalent to the derived category of the double cover, fitting the expected homological mirror-symmetry picture; the source notes that the corresponding Fukaya category for the singular mirror is not yet defined.