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- Scott–Potter_set_theory abstract "An approach to the foundations of mathematics that is of relatively recent origin, Scott–Potter set theory is a collection of nested axiomatic set theories set out by the philosopher Michael Potter, building on earlier work by the mathematician Dana Scott and the philosopher George Boolos.Potter (1990, 2004) clarified and simplified the approach of Scott (1974), and showed how the resulting axiomatic set theory can do what is expected of such theory, namely grounding the cardinal and ordinal numbers, Peano arithmetic and the other usual number systems, and the theory of relations.".
- Scott–Potter_set_theory wikiPageID "6152392".
- Scott–Potter_set_theory wikiPageRevisionID "604475478".
- Scott–Potter_set_theory subject Category:Systems_of_set_theory.
- Scott–Potter_set_theory subject Category:Urelements.
- Scott–Potter_set_theory subject Category:Wellfoundedness.
- Scott–Potter_set_theory comment "An approach to the foundations of mathematics that is of relatively recent origin, Scott–Potter set theory is a collection of nested axiomatic set theories set out by the philosopher Michael Potter, building on earlier work by the mathematician Dana Scott and the philosopher George Boolos.Potter (1990, 2004) clarified and simplified the approach of Scott (1974), and showed how the resulting axiomatic set theory can do what is expected of such theory, namely grounding the cardinal and ordinal numbers, Peano arithmetic and the other usual number systems, and the theory of relations.".
- Scott–Potter_set_theory label "Scott–Potter set theory".
- Scott–Potter_set_theory sameAs Scott%E2%80%93Potter_set_theory.
- Scott–Potter_set_theory sameAs Q7438244.
- Scott–Potter_set_theory sameAs Q7438244.
- Scott–Potter_set_theory wasDerivedFrom Scott–Potter_set_theory?oldid=604475478.