About: Counterexamples in Topology

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Counterexamples in Topology (1970, 2nd ed. 1978) is a book on mathematics by topologists Lynn Steen and J. Arthur Seebach, Jr. In the process of working on problems like the metrization problem, topologists (including Steen and Seebach) have defined a wide variety of topological properties. It is often useful in the study and understanding of abstracts such as topological spaces to determine that one property does not follow from another. One of the easiest ways of doing this is to find a counterexample which exhibits one property but not the other. In Counterexamples in Topology, Steen and Seebach, together with five students in an undergraduate research project at St. Olaf College, Minnesota in the summer of 1967, canvassed the field of topology for such counterexamples and compiled them

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rdf:type	Thing bibo:Book schema:Book schema:CreativeWork work Text (literary theory) wikidata:Q386724 Book yago:WikicatMathematicsBooks yago:Artifact100021939 yago:Book106410904 yago:Creation103129123 yago:Object100002684 yago:PhysicalEntity100001930 yago:Product104007894 yago:Publication106589574 yago:Work104599396 book written work yago:Whole100003553 yago:Wikicat1970Books yago:Wikicat1978Books umbel-rc:Book_CW
rdfs:label	Counterexamples in Topology (en) Counterexamples in Topology (fr) Counterexamples in Topology (pt)
rdfs:comment	Counterexamples in Topology est un livre de mathématiques écrit en 1970 par les topologues Lynn Arthur Steen et J. Arthur Seebach, Jr.. (fr) Counterexamples in Topology (1970, 2nd ed. 1978) is a book on mathematics by topologists Lynn Steen and J. Arthur Seebach, Jr. In the process of working on problems like the metrization problem, topologists (including Steen and Seebach) have defined a wide variety of topological properties. It is often useful in the study and understanding of abstracts such as topological spaces to determine that one property does not follow from another. One of the easiest ways of doing this is to find a counterexample which exhibits one property but not the other. In Counterexamples in Topology, Steen and Seebach, together with five students in an undergraduate research project at St. Olaf College, Minnesota in the summer of 1967, canvassed the field of topology for such counterexamples and compiled them (en) Counterexamples in Topology (em português, Contraexemplos em Topologia) (1970, segunda ed. 1978) é um livro de matemática escrito pelo topologista e . Trabalhando com problemas como o , topologistas (incluindo Steen e Seebach) definiram uma grande variedade de propriedades topológicas. Recorrentemente é útil no estudo e entendimento de abstratos como espaço topológico deternubar que uma propriedade não se segue de outra. Uma das maneiras mais fáceis de fazer isso é encontrar um contraexemplo que exibe uma propriedade mas não outra. Em Counterexamples in Topology, Steen e Seebach, junto com cinco estudantes em uma pesquisa no em Minnesota em 1967, "sondaram" o campo da topologia procurando por tais contraexemplos e listaram eles em uma tentativa de simplificar a literatura. (pt)
foaf:name	Counterexamples in Topology (en)
name	Counterexamples in Topology (en)
foaf:depiction
dc:publisher	Springer-Verlag
dcterms:subject	1978 non-fiction books Mathematics books General topology
Wikipage page ID	915449 (xsd:integer)
Wikipage revision ID	1119283649 (xsd:integer)
Link from a Wikipage to another Wikipage	Cantor's teepee Pseudo-arc List of examples in general topology Moore plane Split interval Particular point topology Partition topology Deleted integer topology Arens–Fort space Double origin topology Infinite broom Interlocking interval topology Lexicographic order topology on the unit square 1978 non-fiction books Completely Hausdorff space Mathematics General topology Lower limit topology Normal space Topologist's sine curve Order topology Sierpiński space Second-countable space Fréchet space Box topology Minnesota Lynn Steen Stone–Čech compactification Compact complement topology Half-disk topology Helly space Paperback Tychonoff plank Mathematical Reviews Mathematics books Cauchy completion Topology Divisor topology Countable Hausdorff distance Hausdorff space Irrational number K-topology Naming convention J. Arthur Seebach Jr. Alexandroff plank Euclidean space Finite set Dieudonné plank Fort space Hilbert cube History of the separation axioms Fortissimo space Hardback Regular space Henri Lebesgue Hilbert space Counterexample Arens square General topology Advances in Mathematics Either-or topology

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