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Nicolas Chuquet, Renaissance Mathematician

A study with extensive translation of Chuquet's mathematical manuscript completed in 1484. Auflage 1985. Book.…
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My attention was first drawn to Chuquet' s mathematical manuscript whilst undertaking the necessary research for the preparation of the Open University's History of Mathematics course, presented initially in 1974. It was whilst editing the English ed... weiterlesen
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Nicolas Chuquet, Renaissance Mathematician als Buch
Produktdetails
Titel: Nicolas Chuquet, Renaissance Mathematician
Autor/en: Graham Flegg, C. Hay, B. Moss

ISBN: 9027718725
EAN: 9789027718723
A study with extensive translation of Chuquet's mathematical manuscript completed in 1484.
Auflage 1985.
Book.
Sprache: Englisch.
Springer Netherlands

30. November 1984 - gebunden - 396 Seiten

Beschreibung

My attention was first drawn to Chuquet' s mathematical manuscript whilst undertaking the necessary research for the preparation of the Open University's History of Mathematics course, presented initially in 1974. It was whilst editing the English edition of Math~matiques et Math~maticiens (P. Dedron and J. Itard, trans. J. Field) that I noted that it was stated that "the whole manuscript ... comprises 324 folios, i. e. 648 pages", and that, in addition to the Triparty (by which the work is generally known) the manuscript includes sections on problems, on the application of algebraic methods to geometry, and on conunercial

Inhaltsverzeichnis


1: Antecedents.-
2: Nicolas chuquet - The Man and his Manuscript.-
3: The Triparty - First Part.-
4: The Triparty - Second Part.-
5: The Triparty - Third Part.-
6: The Problems.-
7: The Geometry.-
8: The Commercial Arithmetic.-
9: The Place of Nicolas Chuquet in the History of Mathematics.- Appendix: Table of Contents for Chuquet's Mathematical Manuscripts.- Index of Names and Works.

Pressestimmen

`The authors attempt succesfully to give a balanced picture of Chuquet's achievements and his limitations. Thus the book presents a well-documented and thoroughly elaborated research work.'
Mathematical Reviews (1986)

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