Product Details
Number Theory: An Approach Through History from Hammurapi to Legendre

Number Theory: An Approach Through History from Hammurapi to Legendre
By Andre Weil

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Product Description

Until rather recently, number theory, or arithmetic as some prefer to call it, has been conspicuous for the quality rather than for the number of its devotees; at the same time it is perhaps unique in the enthusiams it has inspired, an enthusiasm eloquently expressed in many utterances of such men as Euler, Gauss, Eisenstein, Hilbert...The method to be followed here is historical throughout; no specific knowledge is expected of the readers, and it is the author's fond hope that some readers at least will find it possible to get their initiation into number theory by following the itinerary retraced in this volume. Andre Well, from the Prelace


Product Details

  • Amazon Sales Rank: #1760482 in Books
  • Published on: 2001-04
  • Original language: English
  • Number of items: 1
  • Binding: Hardcover
  • 404 pages

Editorial Reviews

Review
"The book makes a fascinating reading, permitting to perceive the birth of new ideas, and to understand why they should have been born... There are four chapters: Protohistory, Fermat and his correspondents, Euler and An age of transition: Lagrange and Legendre, and also several appendices, which introduce a modern point of view and provide proofs for many mentioned results. The book is strongly recommended to anybody interested in the history of mathematics and should be on the shelf of every number-theorist."

--Zentralblatt Math

"As the author says, this is a historical treatment of that oldest and purest field of mathematics, the theory of numbers; his presentation is meticulous and scholarly... The volume under review...is a discursive, expository, leisurely peek over the shoulders of several great authors in number theory, a subject "conspicuous for the quality rather than for the number of its devotees; at the same time it is perhaps unique in the enthusiasm it has inspired," as Professor Weil says in his preface."

--Mathematical Reviews