Recall goal:
Find an exact formula for the Chern-Simons-Witten path integral as an integral over group elements of integrands whose structure directly reflects some standard combinatorial presentation of the underlying topology.
Will demonstrate next: (assuming Conjecture)
μγ is itself an integral over group elements of integrands whose structure directly reflects the underlying topology.
More precisely:
For any γ, μγ can be constructed in a systematic manner from μ(Tet), where
.