  We study the fractal structure of the surface in two-dimensional quantum
Regge calculus by performing Monte Carlo simulation with up to 200,000
triangles. The result can be compared with the universal scaling function
obtained analytically in the continuum limit of dynamical triangulation, which
provides us with a definite criterion whether Regge calculus serves as a proper
regularization of quantum gravity. When the scale-invariant measure is taken as
the measure of the link-length integration, we observe the correct scaling
behavior in the data for the type of loop attached to a baby universe. The data
seem to converge to the universal scaling function as the number of triangles
is increased. The data for the type of loop attached to the mother universe, on
the other hand, shows no scaling behavior up to the present size.
