Category:Naive Set Theory
From ProofWiki
Naive Set Theory, in contrast with axiomatic set theory, is an approach to set theory which assumes the existence of a universal set, despite the fact that such an assumption leads to paradoxes.
A popular alternative (and inaccurate) definition describes this as a "non-formalized definition of set theory which describes sets and the relations between them using natural language". However, the discipline is founded upon quite as rigid a set of axioms, namely, those of propositional and predicate logic.
Pages in category "Naive Set Theory"
The following 2 pages are in this category, out of 2 total.
