  A Kaehler metric $g$ with integral Kaehler form is said to be partially
regular if the partial Bergman kernel associated to mg is a positive constant
for all integer m sufficiently large. The aim of this paper is to prove that
for all n\geq 2 there exists an n-complex dimensional manifold equipped with
strictly partially regular and cscK metric g. Further, for n\geq 3, the
(constant) scalar curvature of g can be chosen to be zero, positive or
negative.
