  We describe a map from the equivariant twisted K-homology of a compact,
connected, simply connected Lie group $G$ to the Verlinde ring. Our map is
described at the level of `D-cycles' for the geometric twisted K-homology of
$G$, and is inverse to the Freed-Hopkins-Teleman isomorphism. As an
application, we show that two possible definitions of the `quantization' of a
Hamiltonian loop group space are compatible with each other.

K-Theory and Homology;Symplectic Geometry