  We show that some laminar group which has an invariant veering pair of
laminations is a hyperbolic 3-orbifold group. On the way, we show that from a
veering pair of laminations, one can construct a loom space (in the sense of
Schleimer-Segerman) as a quotient. Our approach does not assume the existence
of any 3-manifold to begin with so this is a geometrization-type result, and
supersedes some of the results regarding the relation among veering
triangulations, pseudo-Anosov flows, taut foliations in the literature.
