Derived-equivalence conjecture for general Clifford double mirrors

Let $\mathcal{S}=[Y/\overline G]$ be the quotient stack associated with a general Clifford mirror, and let $\mathcal{B}_0$ denote its even Clifford-algebra sheaf. Assume the centrality and appropriate flatness conditions required in the construction. Derived-equivalence conjecture for general Clifford double mirrors. The bounded derived categories of coherent sheaves on the noncommutative spaces $(\mathcal{S},\mathcal{B}_0)$ arising from the different decompositions are all equivalent. This is the homological mirror-symmetry formulation of the double-mirror claim. The supplied text gives no resolution, and the precise centrality and flatness hypotheses are not specified in the excerpt.