Taussky, Olga (1983) Some Non-commutative Methods in Algebraic Number Theory. In: Emmy Noether in Bryn Mawr. Springer New York , New York, NY, pp. 47-57. ISBN 9781461255499. https://resolver.caltech.edu/CaltechAUTHORS:20201001-145812146
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Abstract
Some time between the years 1930–32 I heard Emmy cry out: “ 1 – S = 2 if S = - 1.” What she meant was, of course, that the symbolic power 1 – S implies squaring if S is the automorphism given by the inverse. Many times I heard her say, in many contexts: “Das muss hyperkomplex bewiesen werden,” using the word hyperkomplex as an adverb. Both of these utterances were crucial for the work of Emmy that fits into the title of this article. Their implications illuminate a vast area of methods, formulations, new ideas.
| Item Type: | Book Section | |||||||||
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| Additional Information: | © Springer-Verlag New York Inc. 1983. The author has received advice for the presentation of this article from E. C. Dade, D. Estes, R. Guralnick, and H. Kisilevsky. | |||||||||
| Subject Keywords: | Galois Group; Ideal Class; Quadratic Field; Integral Matrix; Class Field Theory | |||||||||
| DOI: | 10.1007/978-1-4612-5547-5_4 | |||||||||
| Record Number: | CaltechAUTHORS:20201001-145812146 | |||||||||
| Persistent URL: | https://resolver.caltech.edu/CaltechAUTHORS:20201001-145812146 | |||||||||
| Usage Policy: | No commercial reproduction, distribution, display or performance rights in this work are provided. | |||||||||
| ID Code: | 105742 | |||||||||
| Collection: | CaltechAUTHORS | |||||||||
| Deposited By: | George Porter | |||||||||
| Deposited On: | 02 Oct 2020 15:02 | |||||||||
| Last Modified: | 16 Nov 2021 18:45 |
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