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Ultraconnected and T1 implies one-point space

From Topospaces

Revision as of 20:00, 26 January 2012 by Vipul (talk | contribs)

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Statement

Suppose $X$ is a topological space that is both an ultraconnected space and a T1 space. Then, $X$ must be a one-point space.

Related facts

Similar facts

Irreducible and Hausdorff implies one-point space

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