The index conjecture for klt log Calabi–Yau pairs with positive boundary

Let $d$ be a natural number and let $\mathfrak{R}$ be a finite set of rational numbers. Let $(X,B)$ be a projective klt log Calabi–Yau pair of dimension $d$, with $B>0$, coefficients of $B$ in $\mathfrak{R}$, and

$$K_X+B\sim_\mathbb Q0.$$

The klt index conjecture. There exists a positive integer $n$, depending only on $d$ and $\mathfrak{R}$, such that

$$n(K_X+B)\sim 0.$$

Together with the absolute index conjecture, this forms the index conjecture for klt log Calabi–Yau pairs. The source gives no resolution status for this positive-boundary case.