  We propose field theories for the bulk and edge of a quantum Hall state in
the universality class of the Haldane-Rezayi wavefunction. The bulk theory is
associated with the $c=-2$ conformal field theory. The topological properties
of the state, such as the quasiparticle braiding statistics and ground state
degeneracy on a torus, may be deduced from this conformal field theory. The
10-fold degeneracy on a torus is explained by the existence of a logarithmic
operator in the $c=-2$ theory; this operator corresponds to a novel bulk
excitation in the quantum Hall state. We argue that the edge theory is the
$c=1$ chiral Dirac fermion, which is related in a simple way to the $c=-2$
theory of the bulk. This theory is reformulated as a truncated version of a
doublet of Dirac fermions in which the $SU(2)$ symmetry -- which corresponds to
the spin-rotational symmetry of the quantum Hall system -- is manifest and
non-local. We make predictions for the current-voltage characteristics for
transport through point contacts.
