  In the literature there are two definitions of well formed varieties in
weighted projective spaces. According to the first one, well formed variety is
the one whose intersection with the singular locus of the ambient weighted
projective space has codimension at least two, while, according to the second
one, well formed variety is the one who does not contain in codimension one a
singular stratum of the ambient weighted projective space. We show that these
two definitions indeed differ, and show that they coincide for quasi-smooth
weighted complete intersections of dimension at least 3.
