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1887-1963
Norwegian mathematician best known for his contributions to mathematical logic. The Skolem-Löwenheim theorem established that any class of formulas simultaneously satisfiable is also satisfiable in a denumerably infinite domain (1920). Skolem realized this led to a paradox—the apparent conflict between a set's magnitude in axiomatic theory and its magnitude in the more limited domain it is modeled in (1922). Skolem resolved the paradox by treating certain set-theoretic concepts, such as non-denumerability, as relative.
This section contains 80 words (approx. 1 page at 300 words per page) |