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875
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Author(s):
Heinz-Dieter Ebbinghaus
,
Hans Hermes
,
Friedrich Hirzebruch
,
Max Koecher
,
Klaus Mainzer
,
Jürgen Neukirch
,
Alexander Prestel
,
Reinhold Remmert
Publication date
(Print):
1991
Publisher:
Springer New York
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Book
ISBN (Print):
978-0-387-97497-2
ISBN (Electronic):
978-1-4612-1005-4
Publication date (Print):
1991
DOI:
10.1007/978-1-4612-1005-4
SO-VID:
30f27e3d-092c-4d72-ad78-b610475a8241
License:
http://www.springer.com/tdm
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Book chapters
pp. 1
Introduction
pp. 9
Natural Numbers, Integers, and Rational Numbers
pp. 27
Real Numbers
pp. 55
Complex Numbers
pp. 97
The Fundamental Theorem of Algebra
pp. 123
What is π?
pp. 155
The p-Adic Numbers
pp. 181
Introduction
pp. 183
Repertory. Basic Concepts from the Theory of Algebras
pp. 189
Hamilton’s Quaternions
pp. 221
The Isomorphism Theorems of Frobenius, Hopf and Gelfand—Mazur
pp. 249
Cayley Numbers or Alternative Division Algebras
pp. 265
Composition Algebras. Hurwitz’s Theorem—Vector-Product Algebras
pp. 281
Division Algebras and Topology
pp. 305
Nonstandard Analysis
pp. 329
Numbers and Games
pp. 355
Set Theory and Mathematics
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