Empty Relation on Empty Set | Reflexive, Symmetric, Transitive

The empty relation on an empty set is considered an equivalence relation. It is reflexive, symmetric, and transitive when seen as a relation on the empty set. However, when seen as a relation on a non-empty set, at least one of these properties fails.

Relation on Empty Set is Equivalence. Relation on Empty Set is Reflexive, Symmetric, Transitive, Antisymmetric, Irreflexive, Asymmetric, Partial Order, Total Order.

An empty relation on an empty set is a relation with no elements, where no element is related to any other element. It is also known as a void relation.

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