  We construct new examples of bispectral dual Hahn polynomials, i.e.,
orthogonal polynomials with respect to certain superposition of Christoffel and
Geronimus transforms of the dual Hahn measure and which are also eigenfunctions
of a higher order difference operator. The new examples have the novelty that
they depend on an arbitrary number of continuous parameters. These are the
first examples with this property constructed from the classical discrete
families.
