Author: Alexandre MeissasPublisher:
ISBN:
Category :
Languages : fr
Pages : 244
Book Description
Leçons d'arithmétique théorique et pratique, renferment un très grand nombre d'exemples
Author: Alexandre MeissasLeçons d'arithmétique théorique et pratique, renfermant un très-grand nombre d'exemples... par Alexandre Meissas,...
Author: Alexandre Meissas (scientifique.)Publisher:
ISBN:
Category :
Languages : fr
Pages : 240
Book Description
Leçons d'arithmétique
Author: Jules TanneryPublisher:
ISBN:
Category : Arithmetic
Languages : fr
Pages : 542
Book Description
Lec̣ons d'arithmétique théorique et pratique
Author: Jules TanneryPublisher:
ISBN:
Category : Arithmetic
Languages : fr
Pages : 576
Book Description
Leçons d'arithmétique
Author: Cours d'arithmétique théorique et pratique à l'usage des lycées et des collèges et de tous les établissements d'instruction
Author: Félicien GirodÉléments d'Arithmétique théorique et pratique renfermant une exposition trés-complete du système métrique et un trés grand nombre d'applications les plus usuelles ...
Author: A. GuilminLeçons d'arithmétique
Author: Jules TanneryPublisher:
ISBN:
Category : Arithmetic
Languages : fr
Pages : 509
Book Description
Éléments d'arithmétique théorique et pratique, renfermant une exposition très complète du système métrique et un très grand nombre d'applications les plus usuelles, à l'usage des écoles normales et des aspirants au brevet, des instituteurs et des écoles primaires, des écoles professionnelles et commerciales, par A. Guilmin,...
Author: Adrien GuilminThe Mathematical Writings of Évariste Galois
Author: Évariste GaloisPublisher: European Mathematical Society
ISBN: 9783037191040
Category : Galois theory
Languages : en
Pages : 426
Book Description
Before he died at the age of twenty, shot in a mysterious early-morning duel at the end of May 1832, Evariste Galois created mathematics that changed the direction of algebra. This book contains English translations of almost all the Galois material. The translations are presented alongside a new transcription of the original French and are enhanced by three levels of commentary. An introduction explains the context of Galois' work, the various publications in which it appears, and the vagaries of his manuscripts. Then there is a chapter in which the five mathematical articles published in his lifetime are reprinted. After that come the testamentary letter and the first memoir (in which Galois expounded on the ideas that led to Galois Theory), which are the most famous of the manuscripts. These are followed by the second memoir and other lesser known manuscripts. This book makes available to a wide mathematical and historical readership some of the most exciting mathematics of the first half of the nineteenth century, presented in its original form. The primary aim is to establish a text of what Galois wrote. The details of what he did, the proper evidence of his genius, deserve to be well understood and appreciated by mathematicians as well as historians of mathematics.