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- Forcing_(mathematics) abstract "In the mathematical discipline of set theory, forcing is a technique invented by Paul Cohen for proving consistency and independence results. It was first used, in 1963, to prove the independence of the axiom of choice and the continuum hypothesis from Zermelo–Fraenkel set theory. Forcing was considerably reworked and simplified in the 1960s, and has proven to be an extremely powerful technique both within set theory and in areas of mathematical logic such as recursion theory.Descriptive set theory uses both the notion of forcing from recursion theory as well as set theoretic forcing. Forcing has also been used in model theory but it is common in model theory to define genericity directly without mention of forcing.".
- Forcing_(mathematics) wikiPageExternalLink forcingdum.
- Forcing_(mathematics) wikiPageExternalLink 0712.1320.
- Forcing_(mathematics) wikiPageExternalLink 0712.2279.
- Forcing_(mathematics) wikiPageExternalLink pnas.50.6.1143.
- Forcing_(mathematics) wikiPageExternalLink pnas.51.1.105.
- Forcing_(mathematics) wikiPageExternalLink 1181070010.
- Forcing_(mathematics) wikiPageExternalLink 8962.
- Forcing_(mathematics) wikiPageID "152205".
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- Forcing_(mathematics) first "V.N.".
- Forcing_(mathematics) hasPhotoCollection Forcing_(mathematics).
- Forcing_(mathematics) id "F/f040770".
- Forcing_(mathematics) id "Forcing".
- Forcing_(mathematics) last "Grishin".
- Forcing_(mathematics) title "Forcing method".
- Forcing_(mathematics) title "Forcing".
- Forcing_(mathematics) subject Category:Forcing_(mathematics).
- Forcing_(mathematics) comment "In the mathematical discipline of set theory, forcing is a technique invented by Paul Cohen for proving consistency and independence results. It was first used, in 1963, to prove the independence of the axiom of choice and the continuum hypothesis from Zermelo–Fraenkel set theory.".
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- Forcing_(mathematics) label "強制法".
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