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Hausdorff Space |
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Hausdorff space [′hau̇s·dȯrf ‚spās]
(mathematics) A topological space where each pair of distinct points can be enclosed in disjoint open neighborhoods. Also known as T2space. Hausdorff Space in mathematics, an important type of to pological space. A Hausdorff space is a topological space wherein any two points have nonintersecting neighborhoods. Such spaces were first defined in 1914 by F. Hausdorff, who carried out a detailed study of them. Want to thank TFD for its existence? Tell a friend about us, add a link to this page, add the site to iGoogle, or visit the webmaster's page for free fun content. |
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T2-space |
T12 assay T13 T15 T188 T188A T1AG T1BBS T1C T1D T1DM T1F T1FP T1R T1R1 T1R2 T1R3 T1RF T1S T1space T2 T2 T2 T2 space T2 topology T2 Weighted Reversed T2-separation axiom T2-space T20T2000 T21 T24 T2A T2B T2C T2C2 T2C3 T2C3P T2CAS T2CON T2CSS T2D T2DM T2DT T2E T2G T2Go T2HU T2I T2IWG T2K T2L | |||||
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