  In critical as well as in non-critical string theory the partition function
reduces to an integral over moduli space after integration over matter fields.
For non-critical string theory this moduli integrand is known for genus one
surfaces. The formalism of dynamical triangulations provides us with a
regularization of non-critical string theory. We show how to assign in a simple
and geometrical way a moduli parameter to each triangulation. After integrating
over possible matter fields we can thus construct the moduli integrand. We show
numerically for $c=0$ and $c=-2$ non-critical strings that the moduli integrand
converges to the known continuum expression when the number of triangles goes
to infinity.
