Category:Definitions/Antisymmetric Relations
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This category contains definitions related to Antisymmetric Relations.
Related results can be found in Category:Antisymmetric Relations.
$\RR$ is antisymmetric if and only if:
- $\tuple {x, y} \in \RR \land \tuple {y, x} \in \RR \implies x = y$
that is:
- $\set {\tuple {x, y}, \tuple {y, x} } \subseteq \RR \implies x = y$
Pages in category "Definitions/Antisymmetric Relations"
The following 10 pages are in this category, out of 10 total.
A
- Definition:Anti-Symmetric Relation
- Definition:Antisymmetric Relation
- Definition:Antisymmetric Relation (Class Theory)
- Definition:Antisymmetric Relation/Also known as
- Definition:Antisymmetric Relation/Class Theory
- Definition:Antisymmetric Relation/Class Theory/Definition 1
- Definition:Antisymmetric Relation/Class Theory/Definition 2
- Definition:Antisymmetric Relation/Definition 1
- Definition:Antisymmetric Relation/Definition 2