  The Regge calculus generalised to independent area tensor variables is
considered. The continuous time limit is found and formal Feynman path integral
measure corresponding to the canonical quantisation is written out. The quantum
measure in the completely discrete theory is found which possesses the property
to lead to the Feynman path integral in the continuous time limit whatever
coordinate is chosen as time. This measure can be well defined by passing to
the integration over imaginary field variables (area tensors). Averaging with
the help of this measure gives finite expectation values for areas.
