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Wallman Compactification: Compactification (mathematics), T1 Space, Separated Sets, Open Set, Separation Axiom, Stone-¿ech Compactification, Lattice, Pointless Topology, Real line,Line (geometry), Tychonoff Space -

English
2026-03-22
€133.57 €166.96

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Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In mathematics, the Wallman compactification is a compactification of T1 topological spaces that was constructed by Wallman (1938). The points of the Wallman compactification ¿X of a space X are the maximal families ¿ of closed nonempty subsets of X such that ¿ is closed under fini ... Full description

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Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In mathematics, the Wallman compactification is a compactification of T1 topological spaces that was constructed by Wallman (1938). The points of the Wallman compactification ¿X of a space X are the maximal families ¿ of closed nonempty subsets of X such that ¿ is closed under finite intersections. A base for the closed sets is given by the families ¿F containing a fixed closed set F of X. For normal spaces, the Wallman compactification is essentially the same as the Stone-¿ech compactification.

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Publisher OmniScriptum
Release year 2026
Cover type Softcover
EAN 9786130333232
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€133.57 €166.96