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The Chinese roots of linear algebra
Roger Hart (Roger Preston)
Baltimore, MD Johns Hopkins University Press 2011
Localização:
IME - Inst. Matemática e Estatística
(QA26.C6 H326c )
(Acessar)
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Título:
The Chinese roots of linear algebra
Autor:
Roger Hart (Roger Preston)
Assuntos:
Mathematics, Chinese -- History
;
Algebras, Linear -- History
;
MATEMÁTICA -- CHINA
;
HISTÓRIA -- CHINA
;
China -- Intellectual life
Notas:
Includes bibliographical references (p. 262-278) and index
Descrição:
The Chinese Roots of Linear Algebra explains the fundamentally visual way Chinese mathematicians understood and solved mathematical problems. It argues convincingly that what the West "discovered" in the sixteenth and seventeenth centuries had already been known to the Chinese for 1,000 years. --
Accomplished historian and Chinese-language scholar Roger Hart examines Nine Chapters of Mathematical Arts uthe classic ancient Chinese mathematics text uand the arcane art of fangcheng, one of the most significant branches of mathematics in Imperial China. Practiced between the first and seventeenth centuries by anonymous and most likely illiterate adepts, fangcheng involves manipulating counting rods on a counting board. It is essentially equivalent to the solution of systems of N equations in N unknowns in modern algebra, and its practice, Hart reveals, was visual and algorithmic. Fangcheng practitioners viewed problems in two dimensions as an array of numbers across counting boards. By "cross multiplying" these, they derived solutions of systems of linear equations that are not found in ancient Greek or early European mathematics. Doing so within a column equates to Gaussian elimination, while the same operation among individual entries produces determinantal-style solutions. --Book Jacket
Editor:
Baltimore, MD Johns Hopkins University Press
Data de criação/publicação:
2011
Formato:
xiii, 286 p ill 24 cm.
Idioma:
Inglês;Chinês
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