Noncommutative K3 conjecture for the Debarre–Voisin hyperplane section

Let $Y\subset\operatorname{Gr}(3,V_{10})$ be a very general hyperplane section, and let $\mathsf{A}$ be the K3 category in

$$\operatorname{D}^b(Y)=\langle\mathsf{A},E_1,\ldots,E_{108}\rangle,$$

where the $E_i$ are exceptional objects. Noncommutative K3 conjecture. There is no smooth projective K3 surface $W$ and no Brauer class $\alpha$ on $W$ such that

$$\mathsf{A}\simeq\operatorname{D}^b(W,\alpha).$$

The claim expresses the expectation that the K3 category of a very general Debarre–Voisin hyperplane section is a genuine deformation of a K3 category rather than the derived category of a twisted K3 surface; the source states that this is not known in general.