  In this semi-expository paper, we define certain Rawnsley-type coherent and
squeezed states on an integral K\"ahler manifold (after possibly removing a set
of measure zero) and show that they satisfy some properties which are akin to
maximal likelihood property, reproducing kernel property, generalised
resolution of identity property and overcompleteness. This is a generalization
of a result by Spera. Next we define the Rawnsley-type pullback coherent and
squeezed states on a smooth compact manifold (after possibly removing a set of
measure zero) and show that they satisfy similar properties. Finally we show a
Berezin-type quantization involving certain operators acting on a Hilbert space
on a compact smooth totally real embedded submanifold of $U$ of real dimension
$n$, where $U$ is an open set in ${\mathbb C}{\rm P}^n$. Any other submanifold
for which the criterion of the identity theorem holds exhibit this type of
Berezin quantization. Also this type of quantization holds for totally real
submanifolds of real dimension $n$ of a general homogeneous K\"ahler manifold
of real dimension $2n$ for which Berezin quantization exists. In the appendix
we review the Rawnsley and generalized Perelomov coherent states on ${\mathbb
C}{\rm P}^n$ (which is a coadjoint orbit) and the fact that these two types of
coherent states coincide.
