  The arguments were given in a number of our papers that the discrete quantum
gravity based on the Regge calculus possesses nonzero vacuum expectation values
of the triangulation lengths of the order of Plank scale $10^{-33}cm$. These
results are considered paying attention to the form of the path integral
measure showing that probability distribution for these linklengths is
concentrated at certain nonzero finite values of the order of Plank scale. That
is, the theory resembles an ordinary lattice field theory with fixed spacings
for which correlators (Green functions) are finite, UV cut off being defined by
lattice spacings. The difference with an ordinary lattice theory is that now
lattice spacings (linklengths) are themselves dynamical variables, and are
concentrated around certain Plank scale values due to {\it dynamical} reasons.
