Assuming only modest knowledge of undergraduate level math, Invitation to the Mathematics of Fermat-Wiles presents diverse concepts required to comprehend Wiles' extraordinary proof. Furthermore, it places these concepts in their historical context. This book can be used in introduction to mathemati
Invitation to the Mathematics of Fermat-Wiles || Foreword
β Scribed by ,
- Book ID
- 120634884
- Publisher
- Elsevier
- Year
- 2002
- Tongue
- English
- Weight
- 175 KB
- Edition
- 1
- Category
- Article
- ISBN
- 0123392519
No coin nor oath required. For personal study only.
β¦ Synopsis
Assuming only modest knowledge of undergraduate level math, Invitation to the Mathematics of Fermat-Wiles presents diverse concepts required to comprehend Wiles' extraordinary proof. Furthermore, it places these concepts in their historical context.
This book can be used in introduction to mathematics theories courses and in special topics courses on Fermat's last theorem. It contains themes suitable for development by students as an introduction to personal research as well as numerous exercises and problems. However, the book will also appeal to the inquiring and mathematically informed reader intrigued by the unraveling of this fascinating puzzle.
Key Features
* Rigorously presents the concepts required to understand Wiles' proof, assuming only modest undergraduate level math
* Sets the math in its historical context
* Contains several themes that could be further developed by student research and numerous exercises and problems
* Written by Yves Hellegouarch, who himself made an important contribution to the proof of Fermat's last theorem
* Written by Yves Hellegouarch, who himself made an important contribution to the proof of Fermat's last theorem.
π SIMILAR VOLUMES
Welcome to one of the most fascinating areas of mathematics. There's a fair of work onvolved in understanding even approximately how the recent proof of this theoren was done, but if you like mathematics, you should find it very rewarding.
The proof of the conjecture mentioned in the title was finally completed in September of 1994. A. Wiles announced this result in the summer of 1993; however, there was a gap in his work. The paper of Taylor and Wiles does not close this gap but circumvents it. This article is an adaptation of severa