The K-global F-regularity conjecture for semiample anticanonical pairs

Let $(X,B)$ be a normal projective complex pair with klt singularities such that $-K_X-B$ is semiample. K-global F-regularity conjecture. For every model $(\mathcal{X},\mathcal{B})\to\operatorname{Spec}(A)$ of $(X,B)$, the locus

$$\left\{\mathfrak{p}\in\operatorname{Spec}(A)\ \middle|\ (X_{\mathfrak{p}},B_{\mathfrak{p}})\text{ is K-globally F-regular}\right\}$$

is dense in $\operatorname{Spec}(A)$. This extends the expected dense reduction behavior from log Calabi--Yau and log Fano settings to semiample anticanonical klt pairs; the source does not state a resolution.