Qin's dual-torus Fukaya-category equivalence conjecture

Let $T=V/\Lambda$ be a torus equipped with complexified symplectic form $B+i\omega$, and let

$$T^\vee=V^\vee/\Lambda^\vee$$

be its dual torus equipped with $(B+i\omega)^{-1}$.

Qin's dual-torus Fukaya-category conjecture. The Fukaya category of $(T,B+i\omega)$ should be equivalent to the Fukaya category of its dual $(T^\vee,(B+i\omega)^{-1})$.

This claim expresses the categorical equivalence expected from mirror symmetry for dual tori. In the surrounding discussion, the equivalence is motivated by the identification of the twisted doubling tori up to a B-field twist; the source does not state that the conjecture has been resolved.