  In this paper, we introduce metallic maps between metallic Riemannian
manifolds, provide an example and obtain certain conditions for such maps to be
totally geodesic. We also give a sufficient condition for a map between
metallic Riemannian manifolds to be harmonic map. Then we investigate the
constancy of certain maps between metallic Riemannian manifolds and various
manifolds by imposing the holomorphic-like condition. Moreover, we check the
reverse case and show that some such maps are constant if there is a condition
for this.
