  We prove a generalisation of Bott's vanishing theorem for the full transverse
frame holonomy groupoid of any transversely orientable foliated manifold. As a
consequence we obtain a characteristic map encoding both primary and secondary
characteristic classes. Previous descriptions of this characteristic map are
formulated for the Morita equivalent \'{e}tale groupoid obtained via a choice
of complete transversal. By working with the full holonomy groupoid we obtain
novel geometric representatives of characteristic classes. In particular we
give a geometric, non-\'{e}tale analogue of the codimension 1 Godbillon-Vey
cyclic cocycle of Connes and Moscovici in terms of path integrals of the
curvature form of a Bott connection.
