[Home]History of Set theory

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Revision 7 . . December 7, 2001 11:30 pm by The Anome [linked axiom]
Revision 6 . . December 7, 2001 11:28 pm by The Anome [Linked to 'basic set theory']
Revision 5 . . October 6, 2001 5:17 am by AxelBoldt
  

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The appearance around the turn of the century of the so-called set-theoretical paradoxes, such as Russell's Paradox, prompted the formulation in 1908 by [Ernst Zermelo]? of an axiomatic theory of sets. The axioms for set theory now most often studied and used are those called the Zermelo-Fraenkel axioms, usually together with the axiom of choice. The Zermelo-Fraenkel axioms are commonly abbreviated to ZF, or ZFC if the axiom of choice is included.
The appearance around the turn of the century of the so-called set-theoretical paradoxes, such as Russell's Paradox, prompted the formulation in 1908 by [Ernst Zermelo]? of an axiomatic theory of sets. The axioms for set theory now most often studied and used are those called the Zermelo-Fraenkel axioms, usually together with the axiom of choice. The Zermelo-Fraenkel axioms are commonly abbreviated to ZF, or ZFC if the axiom of choice is included.

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