  A theory has been presented previously in which the geometrical structure of
a real four-dimensional space time manifold is expressed by a real orthonormal
tetrad, and the group of diffeomorphisms is replaced by a larger group. The
group enlargement was accomplished by including those transformations to
anholonomic coordinates under which conservation laws are covariant statements.
Field equations have been obtained from a variational principle which is
invariant under the larger group. These field equations imply the validity of
the Einstein equations of general relativity with a stress-energy tensor that
is just what one expects for the electroweak field and associated currents. In
this paper, as a first step toward quantization, a consistent Hamiltonian for
the theory is obtained. Some concluding remarks are given concerning the need
for further development of the theory. These remarks include discussion of a
possible method for extending the theory to include the strong interaction.
