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The Theory of Algebraic Number Fields
 
 
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The Theory of Algebraic Number Fields (Hardcover)

by David Hilbert (Author), I.T. Adamson (Translator), F. Lemmermeyer (Introduction), N. Schappacher (Introduction), R. Schoof (Introduction) "A number is called an algebraic number if it satisfies an equation of degree m of the form m + a1 m-1 + a2 m-2..." (more)
Key Phrases: Existence of Units, Prescribed Characters, Prime Number Exponent (more...)
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Product Description
This book is a translation into English of Hilbert's "Theorie der algebraischen Zahlkrper" best known as the "Zahlbericht", first published in 1897, in which he provided an elegantly integrated overview of the development of algebraic number theory up to the end of the nineteenth century. The Zahlbericht provided also a firm foundation for further research in the subject. It is based on the work of the great number theorists of the nineteenth century. The Zahlbericht can be seen as the starting point of all twentieth century investigations in algebraic number theory, reciprocity laws and class field theory. For this English edition an Introduction has been added by F. Lemmermeyer and N. Schappacher.

Language Notes
Text: English (translation)
Original Language: German

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Inside This Book (learn more)
First Sentence:
A number is called an algebraic number if it satisfies an equation of degree m of the form m + a1 m-1 + a2 m-2 + . . . + am = 0 where a1, a2, . . . , am are rational numbers. Read the first page
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Existence of Units, Prescribed Characters, Prime Number Exponent, Composite Exponent, Factorisation of Numbers, Factorisation of the Rational Primes Distinct, Lemma About the Product, Proof of the Theorem, The Cyclic Field of Degree
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