  We establish the conditions for the induced generalized metric F structure of
an oriented hypersurface of a generalized K\"ahler manifold to be a generalized
CRFK structure. Then, we discuss a notion of generalized almost contact
structure on a manifold $M$ that is suggested by the induced structure of a
hypersurface. Such a structure has an associated generalized almost complex
structure on $M\times\mathds{R}$. If the latter is integrable, the former is
normal and we give the corresponding characterization. If the structure on
$M\times\mathds{R}$ is generalized K\"ahler, the structure on $M$ is said to be
binormal. We characterize binormality and give an example of binormal
structure.
