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Topological Indistinguishability: Topology, Topological Space, Neighbourhood (Mathematics), If and only If, Open Set, Kolmogorov Space, Closed Set, Equivalence Relation, Separation Axiom - Lambert M. Surhone, Mariam T. Tennoe, Susan F. Henssonow
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Topological Indistinguishability: Topology, Topological Space, Neighbourhood (Mathematics), If and only If, Open Set, Kolmogorov Space, Closed Set, Equivalence Relation, Separation Axiom - Livres de poche

ISBN: 6130352670

Paperback, [EAN: 9786130352677], Betascript Publishing, English, English, Betascript Publishing, Book, Betascript Publishing, Betascript Publishing, 125293031, General AAS, 278320, Mathematics, 57, Science & Nature, 1025612, Subjects, 266239, Books, 125327031, General AAS, 922942, Maths, 922868, Popular Science, 57, Science & Nature, 1025612, Subjects, 266239, Books, 564334, Scientific, Technical & Medical, 564336, Agriculture & Farming, 564338, Astronomy & Cosmology, 564340, Biology, 564342, Chemistry, 564344, Earth Sciences, 564346, Engineering, 570820, Environment, 564350, Geology, 564352, Mathematics, 564356, Medicine & Nursing, 564354, Physics, 564348, Research & Development, 564358, Veterinary Science, 125359031, General AAS, 1025612, Subjects, 266239, Books, 400530011, English, 400529011, Language (feature_browse-bin), 365481011, Refinements, 266239, Books, 492564011, Paperback, 492562011, Format (binding_browse-bin), 365481011, Refinements, 266239, Books, 182018031, Regular Size, 182016031, Font Size (format_browse-bin), 365481011, Refinements, 266239, Books

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Topological Indistinguishability
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Topological Indistinguishability - Livres de poche

ISBN: 6130352670

Edition reliée, ID: 6330492

Topology, Topological Space, Neighbourhood (Mathematics), If and only If, Open Set, Kolmogorov Space, Closed Set, Equivalence Relation, Separation Axiom - Buch, gebundene Ausgabe, 76 S., Beilagen: Paperback, Erschienen: 2010 Betascript Publishers High Quality Content by WIKIPEDIA articles! In topology, two points of a topological space X are topologically indistinguishable if they have exactly the same neighborhoods. That is, if x and y are points in X, and A is the set of all neighborhoods which contain x, and B is the set of all neighborhoods which contain y, then x and y are 'topologically indistinguishable' if and only if A=B. Intuitively, two points are topologically indistinguishable if the topology of X is unable to discern between the points. Two points of X are topologically distinguishable if they are not topologically indistinguishable. This means there is an open set containing precisely one of the two points (equivalently, there is a closed set containing precisely one of the two points). This open set can then be used to distinguish between the two points. A T0 space is a topological space in which every pair of distinct points is topologically distinguishable. This is the weakest of the separation axioms.

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Topological Indistinguishability (Topology, Topological Space, Neighbourhood (Mathematics), If and only If, Open Set, Kolmogorov Space, Closed Set, Equivalence Relation, Separation Axiom) - nouveau livre

ISBN: 6130352670

ID: 6130352670

EAN: 9786130352677, ISBN: 6130352670, [VD:20100200], Buch (ling.)

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Topological Indistinguishability (Topology, Topological Space, Neighbourhood (Mathematics), If and only If, Open Set, Kolmogorov Space, Closed Set, Equivalence Relation, Separation Axiom) - nouveau livre

ISBN: 6130352670

ID: 6130352670

EAN: 9786130352677, ISBN: 6130352670, [VD:20100200], Buch (ling.)

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Topological Indistinguishability: Topology, Topological Space, Neighbourhood (Mathematics), If and only If, Open Set, Kolmogorov Space, Closed Set, Equivalence Relation, Separation Axiom

High Quality Content by WIKIPEDIA articles! In topology, two points of a topological space X are topologically indistinguishable if they have exactly the same neighborhoods. That is, if x and y are points in X, and A is the set of all neighborhoods which contain x, and B is the set of all neighborhoods which contain y, then x and y are 'topologically indistinguishable' if and only if A=B. Intuitively, two points are topologically indistinguishable if the topology of X is unable to discern between the points. Two points of X are topologically distinguishable if they are not topologically indistinguishable. This means there is an open set containing precisely one of the two points (equivalently, there is a closed set containing precisely one of the two points). This open set can then be used to distinguish between the two points. A T0 space is a topological space in which every pair of distinct points is topologically distinguishable. This is the weakest of the separation axioms.

Informations détaillées sur le livre - Topological Indistinguishability: Topology, Topological Space, Neighbourhood (Mathematics), If and only If, Open Set, Kolmogorov Space, Closed Set, Equivalence Relation, Separation Axiom


ISBN (ISBN-10): 6130352670
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Livre dans la base de données depuis 31.07.2009 09:13:36
Livre trouvé récemment le 20.01.2012 21:34:21
ISBN/EAN: 6130352670

ISBN - Autres types d'écriture:
613-0-35267-0


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