1. Emmy Noether Emmy Noether, mathematician, Clark Kimberling's web site contains a list of publications about Emmy Noether. April 1995 http://tmsyn.wc.ask.com/r?t=an&s=hb&uid=24312681243126812&sid=343126

2. Emmy Noether Creative Mathematical Genius * Gottfried E. Noether, "Emmy Noether (18821935) " in Louise S. Grinstein and Paul J. Campbell Women of Mathematics A Bibliographic http://tmsyn.wc.ask.com/r?t=an&s=hb&uid=24312681243126812&sid=343126

3. Emmy Noether Emmy Noether http://tmsyn.wc.ask.com/r?t=an&s=hb&uid=24312681243126812&sid=343126

4. Emmy Noether - Wikipedia, The Free Encyclopedia Emmy Noether 18821935. Translated by HI Blocher. Boston Birkhauser. Emmy Noether A Tribute to Her Life and Work. New York Marcel Dekker. http://en.wikipedia.org/wiki/Emmy_Noether

Wikimedia needs your help in the final days of its fund drive. See our fundraising page The Red Cross and other charities also need your help. Emmy Noether From Wikipedia, the free encyclopedia. Emmy Noether Born 23 March Erlangen Germany Died 14 April Bryn Mawr United States Emmy Noether March 23 April 14 ) was one of the most talented mathematicians of the early 20th century , with penetrating insights that she used to develop elegant abstractions which she formalized beautifully. She was born Amalie Noether in Erlangen Bavaria Germany . Her father, Max Noether , was a distinguished mathematician and a professor at Erlangen . She did not show any early precocity at mathematics — as a teenager she was more interested in music and dancing. Although Erlangen did not allow women to enroll, Emmy was able to audit classes. When Erlangen permitted women to enrol in , Emmy enrolled as a mathematics student. She received her doctorate in under Paul Gordan , and rapidly built a world-wide reputation. She went to G¶ttigen in , but the University of G¶ttingen refused to let her teach, and her colleague

5. Profiles Of Women In Mathematics About Emmy Noether Emmy Noether (1882 1935) Previous Index Next http://tmsyn.wc.ask.com/r?t=an&s=hb&uid=24312681243126812&sid=343126

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9. CWP At Physics.UCLA.edu // Noether Emmy Noether 1882 1935 Jobs/Positions. Education. Additional Information http://tmsyn.wc.ask.com/r?t=an&s=hb&uid=24312681243126812&sid=343126

10. Noether, Emmy (Amalie) Noether, Emmy (Amalie) (18821935) German mathematician who became one of the leading figures in abstract algebra. http://tmsyn.wc.ask.com/r?t=an&s=hb&uid=24312681243126812&sid=343126

11. Emmy Noether: Information From Answers.com Emmy noether emmy Noether ( March 23 1882 – April 14 1935 ) was one of the mosttalented mathematicians of the early 20th century , with. http://www.answers.com/topic/emmy-noether-1

showHide_TellMeAbout2('false'); Business Entertainment Games Health ... More... On this page: Wikipedia Mentioned In Or search: - The Web - Images - News - Blogs - Shopping Emmy Noether Wikipedia Emmy Noether Emmy Noether March 23 April 14 ) was one of the most talented mathematicians of the early 20th century , with penetrating insights that she used to develop elegant abstractions which she formalized beautifully. Emmy Noether She was born Amalie Noether in Erlangen Bavaria Germany . Her father, Max Noether , was a distinguished mathematician and a professor at Erlangen She received her doctorate in under Paul Gordan , and rapidly built a world-wide reputation, but the University of G¶ttingen refused to let her teach, and her colleague, David Hilbert , had to advertise her courses in the university's prospectus under his own name. A long controversy ensued, with her opponents asking what the country's soldiers would think when they returned home and were expected to learn at the feet of a woman. Allowing her on the faculty would also mean letting her vote in the academic senate. Said Hilbert, "I do not see that the sex of the candidate is against her admission as a Privatdozent After all, the university senate is not a bathhouse." She was finally admitted to the faculty in

12. Emmy Noether Research Institute For Mathematics Postdoctoral Program. Visitors Program. Coming Events. Emmy Noether Lectures. Past Events. IMCP. Biographies of Emmy Noether. MSRI Video http://tmsyn.wc.ask.com/r?t=an&s=hb&uid=24312681243126812&sid=343126

13. NOETHER Emmy noether emmy 18821935, noether emmy 1882-1935. http://trucsmaths.free.fr/images/matheux/math_noether.htm

NOETHER Emmy NOETHER Emmy

14. La Galerie De Portraits Des Mathématiciens noether emmy 18821935, noether emmy 1882-1935. O. ORESME Nicolas v.1323-1382,OUGHTRED William v.1574-1660. P. PACIOLI Luca v.1445-v.1517, PASCAL Blaise http://trucsmaths.free.fr/images/matheux/matheux_complet.htm

La galerie de portraits des mathématiciens "Les mathématiciens ne meurent pas. Ils perdent juste certaines de leurs fonctions." Retour à la page des trucs A ABEL Niels Henrik AGNESI Maria AL KHWARIZMI Abu Ja'far Mohammed Ben Mussa v.770-840 (ou 790-850 ou 800-847) APPOLONIUS (de Perge) 250-190 BC ARTIN Emil ARCHIMEDE 287-212 BC Détail du bonnet d'Archimède (son nom en grec) B BARROW Isaac BERNOULLI Daniel (fils de Jean) BERNOUILLI Jacques (Jacob) (frère de Jean) BERNOUILLI Jean (Johann) (frère de Jacques) BESSEL Frederich William BEZOUT Etienne BOLTZMANN Ludwig BOLYAI Janos BOLZANO Bernhard BOOLE George BOREL Emile BOURBAKI Nicolas BROUNKER William BUFFON Georges Louis le Clerc BUFFON Georges Louis le Clerc C CANTOR Georg CARATHEODORY Constantin CARATHEODORY CARDAN Girolamo (Jérôme) CARTAN Elie CARTAN Henri (fils d'Elie) 1904- CAYLEY Arthur CAYLEY Arthur CAUCHY Augustin-Louis CHASLES Michel CHOQUET Gustave CLAIRAUT Alexis CONWAY John D D'ALEMBERT Jean le Rond DARBOUX Gaston DEDEKIND Richard Julius Wilhelm DEDEKIND Richard Julius Wilhelm DE MOIVRE Abraham DESCARTES René DESCARTES René DIRICHLET Gustav DIEUDONNE Jean DIEUDONNE Jean E Remarque : Einstein n'est pas vraiment un mathématicien (un physicien tout au plus ...) mais je l'aime bien et il a une bonne tête !

15. Emmy NOETHER Paul DUBREIL Emmy Noether, Proceedings of the seminar on the history of Emiliana P. NOETHER et Gottfried E. noether emmy Noether in Erlangen and http://perso.ens-lyon.fr/natacha.portier/fem/biblio/biblio-1-10.html

1.10. Emmy NOETHER (1882-1935) Nicolas BOURBAKI: Eléments d'histoire des mathématiques, Masson, Paris, 1984. J. BREWER, M. SMITH: Emmy Noether, a tribute to her life and work, Monographs and Textbooks in Pure and Applied Mathematics 69, New York, Marcel Dekker, Inc., 1981 (collection d'articles écrits pour le centième anniversaire de la naissance d'Emmy Noether). P. S. CHEE: Emmy Noether - an energetic washerwoman, Bull. Malaysian Math. Soc. 6 (3) (1975), 1-9. K.K. CHENG: Emmy Noether (1882-1935), Math.-Medley 7 (1979) no.1, 13-17. Barbel CLEMENS: Eine ``bemerkenswerte'' Karriere. Vor hundert Jahren wurde Emmy Noether geboren, Deutsche Universitatzeitung 7 (1982) p.28. Auguste DICK: Emmy Noether 1882-1935, Elemente der Mathematik, Beiheft Nr. 13, Basel, Birkhauser 1970. Auguste DICK: Emmy Noether 1882-1935, Birkhauser, Boston, Basel, Stuttgart 1981. Jean DIEUDONNE: Panorama des mathématiques pures: le choix bourbachique, Bordas, Paris 1977. J. DIEUDONNE: Emmy Noether and algebraic topology, J. Pure Appl. Algebra 31 (1-3) (1984), 5-6. Paul DUBREIL: Emmy Noether, Proceedings of the seminar on the history of mathematics, 7, 15-27, Inst. Henri Poincaré, Paris, 1986.

16. Search Results For Emmy Noether References. References for noether emmy References for Rudin References forKlein References for Oleinik References for Lie http://www-groups.dcs.st-and.ac.uk/~history/Search/historysearch.cgi?SUGGESTION=

17. Search Results For Emmy Noether Emmy Noether visited Hamburg in 1931 and Dubreil found discussions with her extremely The year 1924 he spent in Gottingen studying with Emmy Noether. http://www-groups.dcs.st-and.ac.uk/~history/Search/historysearch.cgi?SUGGESTION=

18. No. 226: Emmy Noether Emmy Noether, the gentle mathematical powerhouse. No. 226 EMMY NOETHER.by John H. Lienhard Click here for audio of Episode 226. http://www.uh.edu/engines/epi226.htm

No. 226: EMMY NOETHER by John H. Lienhard Click here for audio of Episode 226. Today, we meet a gentle mathematical powerhouse. The University of Houston's College of Engineering presents this series about the machines that make our civilization run, and the people whose ingenuity created them. E mmy Noether could hardly have been anything but a mathematician. She was born in 1882 to a distinguished mathematics professor at Germany's University of Erlangen. He looked after the education of Emmy and her brother Fritz with great care and pride. But Emmy outreached expectation she made mathematical history. Emmy Noether was a gentle, low-key lady on fire only with the flights of her imagination. But she was Jewish, and she held a quietly stated, but deeply felt, belief in pacifism. Her days in Germany were clearly numbered. Her brother Fritz fled to a research institute in Siberia, and in 1933 she made it to Bryn Mawr University in the United States. For two years she taught at both Bryn Mawr and the Princeton Institute for Advanced Studies. Then, in 1935, she underwent an operation, seemed to be recovering nicely, and suddenly died. Her

19. Emmy Noether Emmy Noether. In 1880, Max. Noether married Ida Kaufman who came from a wealthy Emmy Noether was not paid for these lectures. Finally, in June 1919, http://www.math.sfu.ca/histmath/Europe/20thCenturyAD/Emmy.html

Emmy Noether In 1880, Max. Noether married Ida Kaufman who came from a wealthy Jewish family in Cologne. Together they had and raised four children. Emmy, the eldest, was born in Erlangen, Germany on March 23, 1882. Her father Max Noether was a distinguished algebraic geometer. Of the four children Emmy and her brother Fritz followed their father's footsteps and became mathematicians also. The Noether family belonged to the middle class in Erlangen. Emmy must have been brought up in a very loving and supportive environment for it was these qualities she carried throughout her live. As a child Emmy showed no signs of extraordinary ability in mathematics, nor did she concentrate on mathematics. From 1889 to 1897 she attended the Hohere Tochter Schule in Erlangen where with many other young women she studied French and English and learned to play the piano. Upon reaching womanhood she attended many parties and developed a love for dancing. In 1900, at the age of 18, she took the Bavarian State Examination to become a certified teacher of English and French. It would seem at this point that Emmy had completed her education for she had taken all the schooling that was deemed necessary for a young woman of her social class. It was at this time that Emmy broke away from the normal expectations of women and decided to take mathematics classes at the university of Erlangen. While nowadays women may attend university freely it was not easy for women to do so in the early years of this century. Women were allowed to audit courses, with the professor's permission, but were not allowed to write examinations.

20. Emmy Amalie Noether Emmy Noether s father, Max Noether, was a distinguished mathematician and Emmy Noether s first piece of work when she arrived in Göttingen in 1915 is a http://www.stetson.edu/~efriedma/periodictable/html/No.html

Emmy Amalie Noether Emmy Noether's father, Max Noether, was a distinguished mathematician and a professor at Erlangen. In school, she studied German, English, French, arithmetic and was given piano lessons. She loved dancing and intended to become a language teacher. After further study of English and French, in 1900 she became a certificated teacher of English and French in Bavarian girls schools. Having completed her doctorate, the normal progression to an academic post would have been the habilitation. However this route was not open to women so Noether remained at Erlangen, helping her father. Noether also worked on her own research. Noether's reputation grew quickly as her publications appeared. In 1908, she was elected to the Circolo Matematico di Palermo, then in 1909 she was invited to become a member of the Deutsche Mathematiker Vereinigung and in the same year she was invited to address the annual meeting of the Society in Salzburg. In 1913 she lectured in Vienna. After 1919, Noether moved away from invariant theory to work on ideal theory, producing an abstract theory which helped develop ring theory into a major mathematical topic. This paper was of fundamental importance in the development of modern algebra. In this paper she gave the decomposition of ideals into intersections of primary ideals in any commutative ring with ascending chain condition. Lasker (the world chess champion) had already proved this result for polynomial rings.

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