  By combining the generalized exterior algebra of forms over a noncommutative
algebra with the gauging of discrete directions and the associated Higgs
fields, we consider the construction of the bosonic sector of left-right
symmetric models of the form $SU(2)_{L}\otimes SU(2)_{R}\otimes U(1)$. We see
that within this formalism maximal use can be made of the gauge connection
associated with the non-commutative graded algebra.
