Weibel's K-dimensional conjecture

Let $Z$ be a noetherian scheme of finite Krull dimension $n$, and let $K_{-q}^B(Z)$ denote its negative Bass $K$-group. For an integer $q>n$,

Weibel's K-dimensional conjecture. One has

$$K_{-q}^B(Z)=0.$$

This is the negative $K$-theory vanishing conjecture for noetherian schemes, recalled in the source in the context of $K$-theory with support for Cohen–Macaulay schemes. The supplied text does not state whether it has been resolved.