Non-accumulation conjecture for minimal log discrepancies of rationally connected Calabi–Yau varieties

Let $d$ be a positive integer. Consider the minimal log discrepancies of all normal projective Calabi–Yau rationally connected varieties of dimension $d$. Minimal-log-discrepancy non-accumulation conjecture. The number $1$ is not an accumulation point from below of this set. The source later records several low-dimensional boundedness results but does not state a general resolution of this non-accumulation claim.