  The tensor model can be regarded as theory of dynamical fuzzy spaces, and
gives a way to formulate gravity on fuzzy spaces. It has recently been shown
that the low-lying fluctuations around the Gaussian background solutions in the
tensor model agree correctly with the metric fluctuations on the flat spaces
with general dimensions in the general relativity. This suggests that the local
gauge symmetry (the symmetry of local translations) is also emergent around
these solutions. To systematically study this possibility, I apply the BRS
gauge fixing procedure to the tensor model. The ghost kinetic term is
numerically analyzed, and it has been found that there exist some massless
trajectories of ghost modes, which are clearly separated from the other higher
ghost modes. Comparing with the corresponding BRS gauge fixing in the general
relativity, these ghost modes forming the massless trajectories in the tensor
model are shown to be identical to the reparametrization ghosts in the general
relativity.
