ACC conjecture for log canonical thresholds of generalized pairs

Let $d$ be a positive integer and let $\Gamma\subset [0,+\infty)$ be a DCC set. For a projective generalized pair $(X,B,\mathbf{M})$ of dimension $d$, with $B,D\in\Gamma$ and $\mathbf{M},\mathbf{N}\in\mathrm{Nef}(X,\Gamma)$, let $\operatorname{lct}(X,B,\mathbf{M};D,\mathbf{N})$ denote its log canonical threshold.

ACC conjecture for log canonical thresholds. The set

$$\{\operatorname{lct}(X,B,\mathbf{M};D,\mathbf{N})\mid \dim X=d,\ B,D\in\Gamma,\ \mathbf{M},\mathbf{N}\in\mathrm{Nef}(X,\Gamma)\}$$

satisfies the ascending chain condition.

This conjecture asserts uniform ACC for log canonical thresholds in fixed dimension and with coefficients drawn from a DCC set, including nef parts of generalized pairs. The supplied text gives no resolution status or further evidence, so the conjecture is recorded as open.