  A proposal for the bulk space of the logarithmic W(2,3)-triplet model at
central charge zero is made. The construction is based on the idea that one may
reconstruct the bulk theory of a rational conformal field theory from its
boundary theory. The resulting bulk space is a quotient of the direct sum of
projective representations, which is isomorphic, as a vector space, to the
direct sum of tensor products of the irreducible representations with their
projective covers. As a consistency check of our analysis we show that the
partition function of the bulk theory is modular invariant, and that the
boundary state analysis is compatible with the proposed annulus partition
functions of this model.
