Category:Binary relations
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Here is a list of articles in the Binary relations category of the Computing portal that unifies foundations of mathematics and computations using computers.
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Subcategories
This category has the following 3 subcategories, out of 3 total.
Pages in category "Binary relations"
The following 51 pages are in this category, out of 51 total.
- Binary relation (computing)
A
- Accessibility relation (computing)
- Ancestral relation (computing)
- Antisymmetric relation (computing)
- Asymmetric relation (computing)
B
- Better-quasi-ordering (computing)
C
- Category of relations (computing)
- Comparability (computing)
- Congruence relation (computing)
- Connected relation (computing)
- Connex relation (computing)
- Converse relation (computing)
- Covering relation (computing)
D
- Dense order (computing)
- Dependence relation (computing)
- Dependency relation (computing)
- Directed set (computing)
E
- Equality (mathematics) (computing)
- Equipollence (geometry) (computing)
- Equivalence class (computing)
- Equivalence relation (computing)
- Euclidean relation (computing)
F
- Foundational relation (organization)
H
- Heterogeneous relation (computing)
- Homogeneous relation (computing)
I
- Idempotent relation (computing)
- Intransitivity (computing)
J
- Join and meet (computing)
N
- Noetherian relation (computing)
P
- Partially ordered set (computing)
- Preorder (computing)
- Prewellordering (computing)
Q
- Quasitransitive relation (computing)
- Quotient by an equivalence relation (computing)
R
- Rational consequence relation (computing)
- Reflexive closure (computing)
- Reflexive relation (computing)
S
- Semiorder (computing)
- Separoid (computing)
- Serial relation (computing)
- Series-parallel partial order (computing)
- Symmetric closure (computing)
- Symmetric relation (computing)
T
- Total order (computing)
- Transitive closure (computing)
- Transitive relation (computing)
- Trichotomy (mathematics) (computing)
W
- Weak ordering (computing)
- Well-founded relation (computing)
- Well-order (computing)
- Well-quasi-ordering (computing)
