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Author: Manon Frank
Publisher:
Published: 2021-03-07
Total Pages: 100
ISBN-13:
DOWNLOAD EBOOKJoli cahier pour que votre enfant s'entraine à écrire les lettres majuscules et minuscules. 100 pages vierges tracées. Ce livre est adapté pour les enfants en CP ou en grande section. OFFREZ-LE à votre princesse , elle en sera ravie!
Author: Évariste Galois
Publisher: European Mathematical Society
Published: 2011
Total Pages: 426
ISBN-13: 9783037191040
DOWNLOAD EBOOKBefore 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.
Author: Penman
Publisher:
Published: 2021-01-06
Total Pages: 107
ISBN-13:
DOWNLOAD EBOOKLe but de ce livre est d'aider l'enfant à s'entrainer à écrire des lettres majuscules et minuscules avec beaucoup de précision en utilisant ces pages vierges tracées. Ce livre est adapté pour les enfants en CP mais aussi crèche et maternelle afin d'améliorer leur écriture cursive. Ce livre grand format est imprimé sur un papier d'une très bonne qualité et avec une belle couverture mate, facilement transportable.
Author: E. C. Bigmore
Publisher:
Published: 1886
Total Pages: 138
ISBN-13:
DOWNLOAD EBOOKAuthor: Peter Marshall Fraser
Publisher:
Published: 1987-12-17
Total Pages: 548
ISBN-13:
DOWNLOAD EBOOKThis lexicon provides scholars and students of Greek civilization with a list, supported by evidence, of personal names known from literature, inscriptions, papyri, vases, coins, and other objects dating from the earliest period to the 7th century A.D. It promises to replace the mid-19th-century work of Pape and Benseler and offer fresh impetus to a wide range of historical and literary research. Produced under the auspices of the British Academy, the complete lexicon will be published in six volumes.
Author: Saint John Chrysostom
Publisher: New York ; Toronto : E. Mellen Press
Published: 1983
Total Pages: 216
ISBN-13:
DOWNLOAD EBOOKThis is an English translation of these treatises. The work is also introduced by Elizabeth Clark, who sets forth the context of the treatises and makes an extended comparison between John's teaching and that of Paul in 1 Corinthians.
Author: Jacqueline A. Stedall
Publisher: European Mathematical Society
Published: 2011
Total Pages: 244
ISBN-13: 9783037190920
DOWNLOAD EBOOKThis book is an exploration of a claim made by Lagrange in the autumn of 1771 as he embarked upon his lengthy ``Reflexions sur la resolution algebrique des equations'': that there had been few advances in the algebraic solution of equations since the time of Cardano in the mid sixteenth century. That opinion has been shared by many later historians. The present study attempts to redress that view and to examine the intertwined developments in the theory of equations from Cardano to Lagrange. A similar historical exploration led Lagrange himself to insights that were to transform the entire nature and scope of algebra. Progress was not confined to any one country: at different times mathematicians in Italy, France, the Netherlands, England, Scotland, Russia, and Germany contributed to the discussion and to a gradual deepening of understanding. In particular, the national Academies of Berlin, St. Petersburg, and Paris in the eighteenth century were crucial in supporting informed mathematical communities and encouraging the wider dissemination of key ideas. This study therefore truly highlights the existence of a European mathematical heritage. The book is written in three parts. Part I offers an overview of the period from Cardano to Newton (1545 to 1707) and is arranged chronologically. Part II covers the period from Newton to Lagrange (1707 to 1771) and treats the material according to key themes. Part III is a brief account of the aftermath of the discoveries made in the 1770s. The book attempts throughout to capture the reality of mathematical discovery by inviting the reader to follow in the footsteps of the authors themselves, with as few changes as possible to the original notation and style of presentation.
Author: Nikolaĭ Ivanovich Lobachevskiĭ
Publisher: European Mathematical Society
Published: 2010
Total Pages: 332
ISBN-13: 9783037190876
DOWNLOAD EBOOKLobachevsky wrote Pangeometry in 1855, the year before his death. This memoir is a resume of his work on non-Euclidean geometry and its applications and can be considered his clearest account on the subject. It is also the conclusion of his life's work and the last attempt he made to acquire recognition. The treatise contains basic ideas of hyperbolic geometry, including the trigonometric formulae, the techniques of computation of arc length, of area and of volume, with concrete examples. It also deals with the applications of hyperbolic geometry to the computation of new definite integrals. The techniques are different from those found in most modern books on hyperbolic geometry since they do not use models. Besides its historical importance, Lobachevsky's Pangeometry is a beautiful work, written in a simple and condensed style. The material that it contains is still very alive, and reading this book will be most useful for researchers and for students in geometry and in the history of science. It can be used as a textbook, as a sourcebook, and as a repository of inspiration. The present edition provides the first complete English translation of Pangeometry available in print. It contains facsimiles of both the Russian and the French original versions. The translation is accompanied by notes, followed by a biography of Lobachevky and an extensive commentary.
Author: Janet Beery
Publisher: European Mathematical Society
Published: 2009
Total Pages: 150
ISBN-13: 9783037190593
DOWNLOAD EBOOKThomas Harriot (1560-1621) was a mathematician and astronomer who founded the English school of algebra. He is known not only for his work in algebra and geometry but also as a prolific writer with wide-ranging interests in ballistics, navigation, and optics. (He discovered the sine law of refraction now known as Snell's law.) By about 1614, Harriot had developed finite difference interpolation methods for navigational tables. In 1618 (or slightly later) he composed a treatise entitled `De numeris triangularibus et inde de progressionibus arithmeticis, Magisteria magna', in which he derived symbolic interpolation formulae and showed how to use them. This treatise was never published and is here reproduced for the first time. Commentary has been added to help the reader follow Harriot's beautiful but almost completely nonverbal presentation. The introductory essay preceding the treatise gives an overview of the contents of the `Magisteria' and describes its influence on Harriot's contemporaries and successors over the next sixty years. Harriot's method was not superseded until Newton, apparently independently, made a similar discovery in the 1660s. The ideas in the `Magisteria' were spread primarily through personal communication and unpublished manuscripts, and so, quite apart from their intrinsic mathematical interest, their survival in England during the seventeenth century provides an important case study in the dissemination of mathematics through informal networks of friends and acquaintances.
