In [3], a basis of identities {u_n = v_n | n\geq 2} for the variety SPS of
all strict pseudosemilattices was determined. Each one of these identities u_n
= v_n has a peculiar 2-content D_n. In this paper we study the varieties of
pseudosemilattices defined by sets of identities, all with 2-content the same
D_n. We present here the family of all these varieties and show that each
variety from this family is defined by a single identity also with 2-content
D_n. This paper ends with the study of the inclusion relation between the
varieties of this family.Comment: 29 page