Category:Symmetric Relations
Jump to navigation
Jump to search
This category contains results about Symmetric Relations.
$\RR$ is symmetric if and only if:
- $\tuple {x, y} \in \RR \implies \tuple {y, x} \in \RR$
Subcategories
This category has the following 10 subcategories, out of 10 total.
Pages in category "Symmetric Relations"
The following 33 pages are in this category, out of 33 total.
C
I
R
- Reflexive and Symmetric Relation is not necessarily Transitive
- Reflexive and Transitive Relation is not necessarily Symmetric
- Relation both Symmetric and Asymmetric is Null
- Relation equals Inverse iff Symmetric
- Relation Intersection Inverse is Greatest Symmetric Subset of Relation
- Relation is Reflexive Symmetric and Antisymmetric iff Diagonal Relation
- Relation is Symmetric and Antisymmetric iff Coreflexive
- Relation is Symmetric iff Inverse is Symmetric
- Relation Isomorphism Preserves Symmetry
- Relation on Set of Cardinality 1 is Symmetric and Transitive
- Relation Symmetry
- Relations with Combinations of Reflexivity, Symmetry and Transitivity Properties
- Restriction of Symmetric Relation is Symmetric
S
- Set Equivalence behaves like Equivalence Relation/Symmetric
- Symmetric and Antisymmetric Relation is Transitive
- Symmetric and Transitive Relation is not necessarily Reflexive
- Symmetric Closure of Symmetric Relation
- Symmetric Preordering is Equivalence Relation
- Symmetric Transitive and Serial Relation is Reflexive
- Symmetry of Relations is Symmetric