Difference between revisions of "Completely Normal Space"

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{{Under Construction}}
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A [[Topological space|topological space]] $X$ is said to be <strong>completely normal</strong> if every [[Subspace|subspace]] of $X$ is [[Normal Space|normal]].<ref>Munkres, James R. Topology, 2015. pg. 203.</ref>
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== Further Reading ==
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* [[Normal Space|Normal Spaces]]
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* [[Hausdorff space|Hausdorff Spaces]]
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* [[Separation Axioms]]
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== See Also ==
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* [[Regular Space|Regular Space]]s
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== References ==
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<references group="references" />
  
 
[[Category:General Topology]]
 
[[Category:General Topology]]

Revision as of 05:56, 1 December 2018

A topological space $X$ is said to be completely normal if every subspace of $X$ is normal.[1]

Further Reading

See Also

References

  1. Munkres, James R. Topology, 2015. pg. 203.