Category:Set Theory
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This category contains results about Set Theory.
Definitions specific to this category can be found in Definitions/Set Theory.
Set Theory is the branch of mathematics which studies sets.
Subcategories
This category has the following 96 subcategories, out of 96 total.
A
- Aleph Mapping (11 P)
B
C
- Combinations with Repetition (1 P)
- Combinatorial Set Theory (empty)
- Comparable Sets (1 P)
- Continuum Hypothesis (4 P)
- Covers (8 P)
D
- Disjoint Unions (1 P)
E
- Enumerations (empty)
- Examples in Set Theory (10 P)
- Exists Element Not in Set (3 P)
F
- Fuzzy Set Theory (1 P)
H
- Hall's Marriage Theorem (4 P)
- Hartogs' Lemma (Set Theory) (3 P)
I
- Infinity (empty)
- Inner Model Theory (1 P)
L
M
- Membership Relation (3 P)
N
O
- Order-Extension Principle (3 P)
- Ordered Pairs (5 P)
- Ordering Principle (3 P)
- Ordinary Sets (4 P)
P
Q
R
S
- Smaller Set (empty)
T
- Transfinite Arithmetic (4 P)
U
- Ultrafilter Lemma (5 P)
- Uncountable (empty)
- Universe (9 P)
V
Pages in category "Set Theory"
The following 88 pages are in this category, out of 88 total.
C
- Cantor-Bernstein-Schröder Theorem
- Cardinality Less One
- Cardinality of Finite Set is Well-Defined
- Cardinality of Integer Interval
- Cardinality of Proper Subset of Finite Set
- Cardinality of Subset of Finite Set
- Cardinality of Subset Relation on Power Set of Finite Set
- Cartesian Product of Countable Sets is Countable
- Cartesian Product of Natural Numbers with Itself is Countable
- Complex Numbers are Uncountable
- Continuum Hypothesis
- Correspondence Theorem (Set Theory)
- Cowen-Engeler Lemma
D
E
F
I
O
S
- Set Equality is Equivalence Relation
- Set Equation: Intersection
- Set Equation: Union
- Set Finite iff Injection to Initial Segment of Natural Numbers
- Set Finite iff Surjection from Initial Segment of Natural Numbers
- Set Inequality
- Set is Equivalent to Image under Injection
- Set is Small Class
- Set of Subsets is Cover iff Set of Complements is Free
- Singleton Equality
- Skolem's Paradox
- Smallest Set is Unique
- Smallest Set may not Exist
- Strictly Well-Founded Relation has no Relational Loops
- Substitution of Elements
- Substitutivity of Equality
- Superset of Co-Countable Set
- Superset of Infinite Set is Infinite