  An isometric immersion $f: M^{n} \rightarrow \tilde M^{m}$ from an
$n$-dimensional Riemannian manifold $M^{n}$ into an almost Hermitian manifold
$\tilde M^{m}$ of complex dimension $m$ is called pointwise slant if its
Wirtinger angles define a function defined on $M$. In this paper we establish
the existence and uniqueness theorems for pointwise slant immersions of
Riemannian manifolds $M^{n}$ into a complex space form $\tilde M^{n}(c)$ of
constant holomorphic sectional curvature $c$.
