Quasi-projective K(π,1) conjecture for Artin groups

Let $\Gamma$ be a labeled graph such that its associated Artin group $\mathbb{A}_\Gamma$ is quasi-projective. A smooth, connected, quasi-projective Eilenberg–MacLane space is a space whose higher homotopy groups vanish and whose fundamental group is the specified group.

Quasi-projective $K(π,1)$ conjecture. There exists a smooth, connected, quasi-projective Eilenberg–MacLane space $X$ such that

$$\mathbb{A}_\Gamma=\pi_1(X).$$

This asks whether every quasi-projective Artin group admits a quasi-projective aspherical realization, strengthening the existence of a quasi-projective realization of its fundamental group. The supplied text gives no evidence that the assertion has been resolved.