Topology, logic and set theory I

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dc.contributor.authorMiller, Gary G.
dc.date.accessioned2009-08-20T16:39:43Z
dc.date.available2009-08-20T16:39:43Z
dc.date.copyright1988en
dc.date.issued2009-08-20T16:39:43Z
dc.description.abstractStandard topology is formulated in terms of the adherence of one subspace to another. Equivalently, this can be expressed in terms of the (asymmetric) separation of one subspace from another. A single intuitive axiom suffices. This abstractly characterizes "adherence" as a relational morphism which associates "union" with "or" and "arbitrary union" with "existential quantification." A function turns out to be continuous just in case it preserves adherence.en
dc.identifier.urihttp://hdl.handle.net/1828/1549
dc.language.isoenen
dc.relation.ispartofseriesDM-460-IRen
dc.subjecttechnical reports (mathematics and statistics)
dc.subject.departmentDepartment of Mathematics
dc.subject.departmentDepartment of Mathematics and Statistics
dc.titleTopology, logic and set theory Ien
dc.typeTechnical Reporten

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