ACC conjecture for minimal log discrepancies of exceptional non-canonical pairs

Let $d$ be a positive integer and let $\Gamma\subset[0,1]$ be a set of real numbers. Define

$$\operatorname{eMLD}_{d}(\Gamma):=\{\operatorname{mld}(X,B)\mid (X,B)\text{ is enc},\ \dim X=d,\ B\in\Gamma\}.$$

ACC conjecture for mlds of enc pairs. If $\Gamma$ satisfies the DCC, then $\operatorname{eMLD}_{d}(\Gamma)$ satisfies the ACC. If $\Gamma$ is finite, then $\operatorname{eMLD}_{d}(\Gamma)$ is discrete away from $0$; equivalently, it satisfies the ACC.

This is an ACC and discreteness prediction for minimal log discrepancies in fixed dimension and with prescribed boundary coefficients. The source gives no resolution status, so it remains open.