Binormal space: Difference between revisions
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==Relation with other properties== | ==Relation with other properties== | ||
===Stronger properties=== | |||
* [[Compact Hausdorff space]] | |||
===Weaker properties=== | ===Weaker properties=== | ||
* [[Normal space]] | * [[Normal space]] | ||
Revision as of 00:50, 27 October 2007
This article defines a property of topological spaces: a property that can be evaluated to true/false for any topological space|View a complete list of properties of topological spaces
This is a variation of normality. View other variations of normality
Definition
Symbol-free definition
A topological space is termed binormal if it is a normal space and its direct product with the unit interval is also a normal space.