  Some of the 95 families of weighted K3 hypersurfaces have been known to have
the isometric lattice polarizations. It is shown that weighted K3 hypersurfaces
in such families are to one-to-one correspond by explicitly constructing the
monomial birational morphisms among the weighted projective spaces. All the
weight systems having the isometric Picard lattices commonly possess an
anticanonical sublinear system, being confirmed that the Picard lattice of the
sublinear system we obtained is the same as those of the complete linear
systems.
