TheoremBase

Equivalence Relations on a Set

Defines an equivalence relation on a set as a reflexive, symmetric and transitive relation on it.

Statement

In the setting of Class Theory NBG: the Axioms, Standing Conventions and Basic Notation, let aa be a set.

An equivalence relation on aa is a relation RR on aa such that RR is reflexive, symmetric and transitive.

Citations

Loading…

Dependencies

Loading…

Related

0 relations

Curated associations between results. These are editable and subjective — they do not replace the dependency graph, which is derived from the references in the text.

No relations recorded yet.

Comments

Log in to comment.

Loading…