  In this paper, we present full models for some Paraconsistent Set Theories
(PSTs). These models are built over Fidel semantics where they are specific
first-order structures in the sense of Model Theory. These structures are known
as F-structures in the literature and they are not algebras in the universal
algebra sense. We demonstrate how is possible to present paraconsistent models
for ZFC for any of PSTs studied in this paper, by adapting the proofs given on
the celebrated John Lane Bell's books; in general, we adapt the proofs in the
mentioned book throughout the work.
