  We describe in geometric terms the map that is Gale dual to the linearisation
map for quiver moduli spaces associated to noncommutative crepant resolutions
in dimension three. This allows us to formulate Reid's recipe in this context
in terms of a pair of integer-valued matrices, one of which appears to satisfy
an attractive sign-coherence property. We provide some new evidence for a
conjecture, known to hold in the toric case, which implies that a minimal
generating set of relations between the determinants of the tautological
bundles encodes the supports of the images of the vertex simples under the
derived equivalence, and vice-versa.
