  We investigate some aspects of the c=-2 logarithmic conformal field theory.
These include the various representations related to this theory, the
structures which come out of the Zhu algebra and the W algebra related to this
theory. We try to find the fermionic representations of all of the fields in
the extended Kac table especially for the untwisted sector case. In addition,
we calculate the various OPEs of the fields, especially the energy-momentum
tensor. Moreover, we investigate the important role of the zero modes in this
model. We close the paper by considering the perturbations of this theory and
their relationship to integrable models and generalization of Zamolodchikov's
$c-$theorem.
