Category:Definitions/Separation Axioms
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This category contains definitions related to the Tychonoff separation axioms.
Related results can be found in Category:Separation Axioms.
The Tychonoff separation axioms are a classification system for topological spaces.
They are not axiomatic as such, but they are conditions that may or may not apply to general or specific topological spaces.
Subcategories
This category has the following 3 subcategories, out of 3 total.
Pages in category "Definitions/Separation Axioms"
The following 54 pages are in this category, out of 54 total.
C
F
K
P
S
- Definition:Semiregular Space
- Definition:Separated by Closed Neighborhoods
- Definition:Separated by Closed Neighborhoods/Points
- Definition:Separated by Closed Neighborhoods/Sets
- Definition:Separated by Function
- Definition:Separated by Neighborhoods
- Definition:Separated by Open Sets
- Definition:Sets Separated by Closed Neighborhoods
- Definition:Sets Separated by Neighborhoods
- Definition:Sets Separated by Open Sets
T
- Definition:T0 Space
- Definition:T1 Space
- Definition:T1/2 Space
- Definition:T3 1/2 Space
- Definition:T3 Space
- Definition:T3 Space/Definition 1
- Definition:T3 Space/Definition 2
- Definition:T3 Space/Definition 3
- Definition:T4 Space
- Definition:T4 Space/Definition 1
- Definition:T4 Space/Definition 2
- Definition:T5 Space
- Definition:T5 Space/Definition 1
- Definition:T5 Space/Definition 2
- Definition:Topologically Distinguishable
- Definition:Topologically Distinguishable/Indistinguishable
- Definition:Tychonoff Separation Axioms
- Definition:Tychonoff Separation Axioms/Naming Conventions
- Definition:Tychonoff Space
- Definition:Tychonoff Space/Also defined as