CAT(0) and acylindrical-hyperbolicity conjectures for Artin groups

Let $\Gamma$ be a finite simplicial graph, let $A_{\Gamma}$ be its Artin group, and write $Z(A_{\Gamma})$ for its centre. A group is CAT(0) here if it acts properly and cocompactly on a CAT(0) space.

Artin groups' geometric conjectures. For every Artin group $A_{\Gamma}$: (1) $A_{\Gamma}$ is CAT(0); and (2) the central quotient $A_{\Gamma}/Z(A_{\Gamma})$ is acylindrically hyperbolic.

These questions are known for right-angled Artin groups, some classes of two-dimensional Artin groups, spherical Artin groups of rank $3$ for the CAT(0) assertion, and spherical Artin groups for the acylindrical-hyperbolicity assertion. They remain open in general.