Set theory/Related Articles: Difference between revisions
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imported>Milton Beychok m (→Bot-suggested topics: Revised a wiki link) |
imported>Peter Schmitt (replacing bot generated list) |
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==Parent topics== | ==Parent topics== | ||
{{r|Mathematics}} | |||
{{r|Mathematical logic}} | |||
{{r|Naive set theory}} | |||
{{r|Axiom system}} | |||
{{r|Axiomatic set theory}} | |||
==Subtopics== | ==Subtopics== | ||
{{r|Set (mathematics)}} | |||
{{r|Power set}} | |||
{{r|Cardinality}} | |||
{{r|Axiom of choice}} | |||
==Other related topics== | ==Other related topics== | ||
{{r|Georg Cantor}} | |||
{{r| | |||
{{r|Bertrand Russell}} | {{r|Bertrand Russell}} | ||
{{r|Kurt Gödel}} | {{r|Kurt Gödel}} | ||
Revision as of 07:48, 25 May 2010
- See also changes related to Set theory, or pages that link to Set theory or to this page or whose text contains "Set theory".
Parent topics
- Mathematics [r]: The study of quantities, structures, their relations, and changes thereof. [e]
- Mathematical logic [r]: Add brief definition or description
- Naive set theory [r]: Add brief definition or description
- Axiom system [r]: Add brief definition or description
- Axiomatic set theory [r]: Add brief definition or description
Subtopics
- Set (mathematics) [r]: Informally, any collection of distinct elements. [e]
- Power set [r]: The set of all subsets of a given set. [e]
- Cardinality [r]: The size, i.e., the number of elements, of a (possibly infinite) set. [e]
- Axiom of choice [r]: Set theory assertion that if S is a set of disjoint, non-empty sets, then there exists a set containing exactly one member from each member of S. [e]
- Georg Cantor [r]: (1845-1918) Danish-German mathematician who introduced set theory and the concept of transcendental numbers [e]
- Bertrand Russell [r]: (1872–1970) British analytic philosopher, logician, essayist and political activist. [e]
- Kurt Gödel [r]: (1906-1978) Austrian-born, American mathematician, most famous for proving that in any logical system rich enough to describe naturals, there are always statements that are true but impossible to prove within the system; considered to be one of the most important figures in mathematical logic in modern times. [e]