  We show that Artin groups of extra-large type, and more generally Artin
groups of large and hyperbolic type, are hierarchically hyperbolic. This
implies in particular that these groups have finite asymptotic dimension and
uniform exponential growth.
  We prove these results by using a combinatorial approach to hierarchical
hyperbolicity, via the action of these groups on a new complex that is
quasi-isometric both to the coned-off Deligne complex introduced by
Martin-Przytycki and to a generalisation due to Morris-Wright of the graph of
irreducible parabolic subgroups of finite type introduced by
Cumplido-Gebhardt-Gonz\'alez-Meneses-Wiest.
