Category:Clopen Sets
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This category contains results about Clopen Sets in the context of Topology.
Let $T = \struct {S, \tau}$ be a topological space.
Let $X \subseteq S$ such that $X$ is both open in $T$ and closed in $T$.
Then $X$ is described as clopen.
Pages in category "Clopen Sets"
The following 15 pages are in this category, out of 15 total.
C
- Clopen Points in Arens-Fort Space
- Clopen Points in Fort Space
- Clopen Set and Complement form Separation
- Clopen Set contains Components of All its Points
- Clopen Sets in Indiscrete Topology
- Clopen Sets in Modified Fort Space
- Complement of Clopen Set is Clopen
- Component of Point is not always Intersection of its Clopen Sets