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The first coherent exposition of the theory of binary quadratic forms was given by Gauss in the Disqnisitiones Arithmeticae. During the nine teenth century, as the theory of ideals and the rudiments of algebraic number theory were developed, it became clear that this theory of bi nary quadratic forms, so elementary and computationally explicit, was indeed just a special case of a much more elega,nt and abstract theory which, unfortunately, is not computationally explicit. In recent years the original theory has been laid aside. Gauss's proofs, which involved brute force computations that can be done in what is essentially a two dimensional vector space, have been dropped in favor of n-dimensional arguments which prove the general theorems of algebraic number the ory. In consequence, this elegant, yet pleasantly simple, theory has been neglected even as some of its results have become extremely useful in certain computations. I find this neglect unfortunate, because binary quadratic forms have two distinct attractions. First, the subject involves explicit computa tion and many of the computer programs can be quite simple. The use of computers in experimenting with examples is both meaningful and enjoyable; one can actually discover interesting results by com puting examples, noticing patterns in the "data," and then proving that the patterns result from the conclusion of some provable theorem.
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Global Strategies presents a compelling vision of competitive strategy in an increasingly borderless world. Renowned thinkers--among them Gary Hamel, C.K. Prehalad, Michael Porter, Christopher Bartlett, Sumantra Ghoshal and Kenichi Ohmae--discuss the myriad aspects of today's global issues, while interviews with executives and profiles of international companies reveal how practitioners are successfully implementing worldwide strategies.
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- EditorialSpringer
- Año de publicación1989
- ISBN 10 0387970371
- ISBN 13 9780387970370
- EncuadernaciónTapa dura
- IdiomaInglés
- Número de páginas264
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Binary Quadratic Forms : Classical Theory and Modern Computations
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Springer New York, 1989
ISBN 10: 0387970371
ISBN 13: 9780387970370
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Binary Quadratic Forms: Classical Theory and Modern Computations
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ISBN 13: 9780387970370
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Binary Quadratic Forms: Classical Theory and Modern Computations
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Binary Quadratic Forms: Classical Theory and Modern Computations
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Binary Quadratic Forms: Classical Theory and Modern Computations.
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Binary Quadratic Forms
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Springer New York Aug 1989, 1989
ISBN 10: 0387970371
ISBN 13: 9780387970370
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Buch. Condición: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -The first coherent exposition of the theory of binary quadratic forms was given by Gauss in the Disqnisitiones Arithmeticae. During the nine teenth century, as the theory of ideals and the rudiments of algebraic number theory were developed, it became clear that this theory of bi nary quadratic forms, so elementary and computationally explicit, was indeed just a special case of a much more elega,nt and abstract theory which, unfortunately, is not computationally explicit. In recent years the original theory has been laid aside. Gauss's proofs, which involved brute force computations that can be done in what is essentially a two dimensional vector space, have been dropped in favor of n-dimensional arguments which prove the general theorems of algebraic number the ory. In consequence, this elegant, yet pleasantly simple, theory has been neglected even as some of its results have become extremely useful in certain computations. I find this neglect unfortunate, because binary quadratic forms have two distinct attractions. First, the subject involves explicit computa tion and many of the computer programs can be quite simple. The use of computers in experimenting with examples is both meaningful and enjoyable; one can actually discover interesting results by com puting examples, noticing patterns in the 'data,' and then proving that the patterns result from the conclusion of some provable theorem. 264 pp. Englisch. Nº de ref. del artículo: 9780387970370
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Binary Quadratic Forms
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