We show how bosonic (free field) representations for so-called degener
ate conformal theories are built by singular vectors in Verma modules.
Based on this construction, general expressions of conformal blocks a
re proposed. As an example, we describe new modules for the SL(2) Wess
-Zumino-Witten model. They are, in fact, the simplest nontrivial modul
es in a full set of bosonized highest weight representations of the sl
(2), algebra. The Verma and Wakimoto modules appear as boundary module
s of this set. Our construction also yields a new kind of bosonization
in 2d conformal field theories.