  Let k be an algebraically closed field of positive characteristic, and let W
be the ring of infinite Witt vectors over k. Suppose G is a finite group and B
is a block of kG of infinite tame representation type. We find all finitely
generated kG-modules V that belong to B and whose endomorphism ring is
isomorphic to k and determine the universal deformation ring R(G,V) for each of
these modules.
