  The field strength is defined for the orthosymplectic non-degenerate graded
Lie algebra on three even and two odd generators. We show that a pair of
Grassman-odd scalar fields find their place as a constituent part of the graded
gauge potential on the equal footing with an ordinary, i.e. Grassman-even,
one-form taking values in the proper Lie subalgebra, su(2), of the graded Lie
algebra. Some possibilities of constructing a meaningful variational principle
are discussed.
