Øystein Ore

Norwegian mathematician (7 October 1899 - 13 August 1968).

A graduate of Oslo University, he later taught at Yale. He mostly worked on combinatorics and ring theory.

Among the concepts named after him are Ore numbers and Ore’s theorem. Dover continues to republish his most famous book, Number Theory and its History, McGraw-Hill, 1948. Ore’s writing style energetically discusses the central problems and solutions in the history of number theory, with Gaussian congruences playing a central role in the 1800’s. Earlier, Ore details astronomical problems and solutions from India (Brahmagupta) and China related to the Chinese Remainder Theorem, and the indeterminate equations used by Diophantus and Fibonacci.

单词	OysteinOre
释义	Øystein Ore Norwegian mathematician (7 October 1899 - 13 August 1968). A graduate of Oslo University, he later taught at Yale. He mostly worked on combinatorics and ring theory. Among the concepts named after him are Ore numbers and Ore’s theorem. Dover continues to republish his most famous book, Number Theory and its History, McGraw-Hill, 1948. Ore’s writing style energetically discusses the central problems and solutions in the history of number theory, with Gaussian congruences playing a central role in the 1800’s. Earlier, Ore details astronomical problems and solutions from India (Brahmagupta) and China related to the Chinese Remainder Theorem, and the indeterminate equations used by Diophantus and Fibonacci.
随便看	1122DedekindRealsAreCauchyComplete 11.2.2 Dedekind reals are Cauchy complete 1122EquivalenceOfPathInductionAndBasedPathInduction 1.12.2 Equivalence of path induction and based path induction 1123DedekindRealsAreDedekindComplete 11.2.3 Dedekind reals are Dedekind complete 1123Disequality 1.12.3 Disequality 112DedekindReals 11.2 Dedekind reals 112IdentityTypes 1.12 Identity types 1131ConstructionOfCauchyReals 11.3.1 Construction of Cauchy reals 1132InductionAndRecursionOnCauchyReals 11.3.2 Induction and recursion on Cauchy reals 1133TheAlgebraicStructureOfCauchyReals 11.3.3 The algebraic structure of Cauchy reals 1134CauchyRealsAreCauchyComplete 11.3.4 Cauchy reals are Cauchy complete 113CauchyReals 11.3 Cauchy reals 114ComparisonOfCauchyAndDedekindReals 11.4 Comparison of Cauchy and Dedekind reals 115CompactnessOfTheInterval