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Beautiful mathematics

Autor: Martin J Erickson
Editora: Washington, D.C. : Mathematical Association of America, ©2011.
Séries: MAA spectrum.
Edição/Formato   e-book : Documento : InglêsVer todas as edições e formatos
Base de Dados:WorldCat
Resumo:
Mathematical ideas have an aesthetic appeal that can be appreciated by anyone who has the time and dedication to investigate. Mathematical topics are presented in the categories of words, images, formulas, theorems, proofs, solutions and unsolved problems. Readers will discover exciting mathematics topics from complex numbers to arithmetic progressions, from Alcuin's sequence to the zeta function, and from  Ler mais...
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baseado em 1 classificação(ões) 1 com uma crítica

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Detalhes

Gênero/Forma: Electronic books
Miscellanea
Popular works
Formato Físico Adicional: Print version:
Erickson, Martin J., 1963-
Beautiful mathematics.
Washington, D.C. : Mathematical Association of America, c2011
(DLC) 2011939398
(OCoLC)760290943
Tipo de Material: Documento, Recurso Internet
Tipo de Documento: Recurso Internet, Arquivo de Computador
Todos os Autores / Contribuintes: Martin J Erickson
ISBN: 9781614445098 1614445095
Número OCLC: 796662359
Notas: "Errata : index" (replacement pages 169-175) inserted.
Descrição: 1 online resource (xiii, 177 p.) : ill.
Conteúdos: Imaginative words --
Intriguing images --
Captivating formulas --
Delightful theorems --
Pleasing proofs --
Elegant solutions --
Creative problems --
Harmonius foundations --
Eye-opening explorations.
Título da Série: MAA spectrum.
Responsabilidade: Martin Erickson.

Resumo:

Mathematical ideas with aesthetic appeal for any mathematically minded person.  Ler mais...

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Acknowledgment of source is missing

por m759 (Usuário WorldCat publicado 2013-06-22) Fraco Permalink

In "Beautiful Mathematics," pages 106-108, section 5.17, "A Group of Operations," Martin Erickson does not acknowledge any source.

That section, on a group of 322,560 permutations generated by permuting the rows, columns, and quadrants of a 4x4 array, is based on the Cullinane diamond theorem....
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