The log Calabi–Yau varieties have Frobenius split type conjecture

Let $X$ be a log Calabi–Yau variety of characteristic zero, meaning that $X$ admits an effective $\mathbb Q$-divisor $\Delta$ such that $(X,\Delta)$ is log canonical and $K_X+\Delta$ is $\mathbb Q$-linearly equivalent to the trivial divisor. A variety is Frobenius split type if it has Frobenius-split reductions modulo a Zariski-dense set of primes.

Frobenius split type conjecture. If $X$ is a log Calabi–Yau variety of characteristic zero, then $X$ has Frobenius split type.

This is presented as the characteristic-zero analogue of the result that normal Frobenius-split projective varieties are log Calabi–Yau. The conjecture remains open in the source.