  A TQFT is a functor from a cobordism category to the category of vector
spaces, satisfying certain properties. An important property is that the vector
spaces should be finite dimensional. For the WRT TQFT, the relevant
2+1-cobordism category is built from manifolds which are equipped with an extra
structure such as a p_1-structure, or an extended manifold structure. We
perform the universal construction of Blanchet, Habegger, Masbaum and Vogel on
a cobordism category without this extra structure and show that the resulting
quantization functor assigns an infinite dimensional vector space to the torus.
