  In this article, we study Conformal pointwise-slant Riemannian maps
(\textit{CPSRM}) from or to K\"{a}hler manifolds to or from Riemannian
manifolds. To check the existence of such maps, we provide some non-trivial
examples. We derive some important results for these maps. We discuss the
integrability and totally geodesicness of the distributions. Further, we
investigate the conditions for homotheticity and harmonicity of these maps.
Finally, we study some inequalities for these maps.
