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Richard Dedekind was a German mathematician who developed a major redefinition of irrational numbers in terms of arithmetic concepts. Although not fully recognized in his lifetime, his treatment of the ideas of the infinite and of what constitutes a real number continues to influence modern.
- The Editors of Encyclopaedia Britannica
Apr 22, 2008 · First published Tue Apr 22, 2008. It is widely acknowledged that Richard Dedekind (1831–1916) was one of the greatest mathematicians of the nineteenth-century, as well as one of the most important contributors to number theory and algebra of all time.
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views 1,493,678 updated. Julius Wilhelm Richard Dedekind (yōōl´yŏŏs vĬl´hĕlm rĬkh´ärt dā´dəkĬnt), 1831–1916, German mathematician. Dedekind studied at Göttingen under the German mathematician Carl Gauss and in 1852 received his doctorate there for a thesis on Eulerian integrals.
German Mathematician. A brilliant mathematician who made significant contributions in set theory, number theory, and mathematical induction, Julius Dedekind was also well known as the editor of the collected works of Peter Dirichlet (1805-1859), Carl Gauss (1777-1855), and Georg Riemann (1826-1866).
The evolution of Dedekind's theory of chains and the formulation of the Dedekind-Peano axioms for natural numbers are described in Section 5, based on a detailed analysis of 1872/1878. Remarkable metamathematical investigations of this axiom sys. tem are presented in 1888.
6 October 1831. Braunschweig, duchy of Braunschweig (now Germany) Died. 12 February 1916. Braunschweig, duchy of Braunschweig (now Germany) Summary. Richard Dedekind's major contribution was a redefinition of irrational numbers in terms of Dedekind cuts. He introduced the notion of an ideal in Ring Theory. View five larger pictures. Biography.
Mathematical Treasure: Dedekind on the Nature of Number. Richard Dedekind (1831–1916) was a German mathematician and a student of Gauss. He is particularly remembered for his work on the foundations of the real numbers. Dedekind developed a major redefinition of rational numbers in terms of arithmetic concepts.
