Category:Reflexive Relations
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This category contains results about Reflexive Relations.
$\RR$ is reflexive if and only if:
- $\forall x \in S: \tuple {x, x} \in \RR$
Also see
Subcategories
This category has the following 13 subcategories, out of 13 total.
Pages in category "Reflexive Relations"
The following 31 pages are in this category, out of 31 total.
R
- Reflexive and Symmetric Relation is not necessarily Transitive
- Reflexive and Transitive Relation is Idempotent
- Reflexive and Transitive Relation is not necessarily Symmetric
- Reflexive Circular Relation is Equivalence
- Reflexive Euclidean Relation is Equivalence
- Reflexive Relation is Quasi-Reflexive
- Reflexive Relation is Serial
- Reflexive Relation on Set of Cardinality 2 is Transitive
- Reflexive Relation on Singleton is Well-Ordering
- Relation Compatible with Group Operation is Reflexive or Antireflexive
- Relation is Antisymmetric and Reflexive iff Intersection with Inverse equals Diagonal Relation
- Relation is Connected and Reflexive iff Total
- Relation is Equivalence iff Reflexive and Circular
- Relation is Reflexive and Coreflexive iff Diagonal
- Relation is Reflexive Symmetric and Antisymmetric iff Diagonal Relation
- Relation Isomorphism Preserves Reflexivity
- Relation Reflexivity
- Relations with Combinations of Reflexivity, Symmetry and Transitivity Properties
- Restriction of Reflexive Relation is Reflexive