De Wikipedia, le encyclopedia libere
| Richard Dedekind |
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| Sexo |
mascule |
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| Nascentia |
1831-10-06 (Braunschweig) |
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| Decesso |
1916-02-12 (Braunschweig) |
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| Loco de reposo |
Braunschweig Main Cemetery[*] |
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| Citatania |
Duchy of Brunswick[*] |
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| Educate in |
Georg-August-Universität Göttingen[*], Frederick William University Berlin[*], Collegium Carolinum[*], Martino-Katharineum[*] |
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| Occupation |
mathematico, philosopho[*], professor universitari[*] |
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| Obras notabile |
Stetigkeit und Irrationale Zahlen[*], Was sind und was sollen die Zahlen?[*], Über die Theorie der ganzen algebraischen Zahlen[*], Dedekind cut[*], Dedekind's isomorphism theorem[*], Dedekind domain[*], Dedekind–Kummer theorem[*], construction of the real numbers[*], Dedekind eta function[*], Dedekind zeta function[*], Dedekind psi function[*], Dedekind–Hasse norm[*], Cantor–Dedekind axiom[*], Dedekind group[*], Dedekind-infinite set[*], Dedekind sum[*], Dedekind number[*], least-upper-bound property[*] |
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| Parentes |
matre Caroline Marie Henriette Emperius[*] patre Julius Dedekind[*] |
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| Fratres/sorores |
Julie Dedekind[*], Adolf Dedekind[*] |
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| Lingua |
germano |
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| Identificatores |
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| ISNI |
0000000121373648 |
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| VIAF |
66545704 |
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 Commons |
Richard Dedekind |
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R. Dedekind (1850)
Julius Wilhelm Richard Dedekind (* 6 de octobre 1831 in Braunschweig; † 12 de februario 1916 mesme citate) esteva un mathematico german. Su nomine porta le anellos de Dedekind, le function η de Dedekind, le function ζ de Dedekind, multe altere notiones e diverse theoremas.
Dedekind recercava in le theoria del ideales, le theoria de numeros, le analysis e altere campos. In 1872, in su scripto Stetigkeit und Irrationalzahlen (= Continuitate e numeros rational) illo como le prime definiva le numeros real con adjuta del sectiones de Dedekind. In 1888, Dedekind dava le prime introduction exacte per axiomas in le numeros natural per su scripto Was sind und was sollen die Zahlen? (= Que es e que significa le numeros?).[1]
- ↑ Hubert Kennedy: The origins of modern Axiomatics, in: American Mathematical monthly, 79 (1972), 133–136.