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A [[topological space]] X is completely regular if singleton sets are closed in X and any point x in X and any closed subset B of X not containing x can be seperated by a continuous function.
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A [[topological space]] X is completely regular if singleton sets are closed in X and any point x in X and any closed subset B of X not containing x can be seperated by a [[continuous function]].
    
The subspace of a completely regular space is a completely regular space; the product of 2 completely regular spaces is a completely regular space.
 
The subspace of a completely regular space is a completely regular space; the product of 2 completely regular spaces is a completely regular space.
 
[[Category:Mathematics]]
 
[[Category:Mathematics]]
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