Category:Properties of topological spaces
A topological property is a property that every topological space either has or does not have. The property should be intrinsically determined from the topology. Moreover, if two topological spaces are homeomorphic, then they should either both have the property or both should not have the property.
Subcategories
This category has the following 2 subcategories, out of 2 total.
C
S
- Separation axioms (18 P)
Pages in category "Properties of topological spaces"
The following 91 pages are in this category, out of 91 total. This list may not reflect recent changes.
C
G
H
L
M
P
R
S
- Scattered space
- Second-countable space
- Selection principle
- Semi-locally simply connected
- Semiregular space
- Separable space
- Sequential space
- Sequentially compact space
- Shelling (topology)
- Shrinking space
- Simply connected at infinity
- Simply connected space
- Sober space
- Sub-Stonean space
- Supercompact space