An analysis of the development of the political relationship between Britain and her American colonies between 1607 and 1788.

A dazzling history of the modest family that rose to become one of the most powerful in Europe, The Medici is a remarkably modern story of power, money, and ambition. Against the background of an age that saw the rebirth of ancient and classical learning Paul Strathern explores the intensely dramatic rise and fall of the Medici family in Florence, as well as the Italian Renaissance which they did so much to sponsor and encourage.<br /><br /><br />Strathern also follows the lives of many of the great Renaissance artists with whom the Medici had dealings, including Leonardo, Michelangelo and Donatello; as well as scientists like Galileo and Pico della Mirandola; and the fortunes of those members of the Medici family who achieved success away from Florence, including the two Medici popes and Catherine de' Médici, who became Queen of France and played a major role in that country through three turbulent reigns.

《德里纳河上的桥》这部表现形式新颖别致的小说，仅用20多万字的篇幅就概括了一个国家450年的历史。它既准确地描述了几个世纪以来维合格勒城一系列的重大历史事件，也细致地勾画出一幅幅情趣盎然的生活场景，成功地塑造了几十个不同历史时期的典型人物。
德里纳河上的桥即是作者构思的焦点，几乎成了小说主人公的化身。它在地理上连结着东方和西方，在时间上联结着过去和现在。“桥”，它更像人民苦难的目击者，好似反映波斯尼亚历史的万花筒或多棱镜，叙述着有关波斯尼亚人民的苦难和抗争的庄严史诗。

English translation of standard mathematical work on theory of numbers, first published in Latin in 1801. "Among the greatest mathematical treatises of all fields and periods."--Asger Aaboe.

This book presents first-year calculus roughly in the order in which it was first discovered. The first two chapters show how the ancient calculations of practical problems led to infinite series, differential and integral calculus and to differential equations. The establishment of mathematical rigour for these subjects in the 19th century for one and several variables is treated in chapters III and IV. Many quotations are included to give the flavor of the history. The text is complemented by a large number of examples, calculations and mathematical pictures and will provide stimulating and enjoyable reading for students, teachers, as well as researchers.

In this textbook the authors present first-year geometry roughly in the order in which it was discovered. The first five chapters show how the ancient Greeks established geometry, together with its numerous practical applications, while more recent findings on Euclidian geometry are discussed as well. The following three chapters explain the revolution in geometry due to the progress made in the field of algebra by Descartes, Euler and Gauss. Spatial geometry, vector algebra and matrices are treated in chapters 9 and 10. The last chapter offers an introduction to projective geometry, which emerged in the 19th century.
Complemented by numerous examples, exercises, figures and pictures, the book offers both motivation and insightful explanations, and provides stimulating and enjoyable reading for students and teachers alike.

Aimed at undergraduate mathematics and computer science students, this book is an excellent introduction to a lot of problems of discrete mathematics. It discusses a number of selected results and methods, mostly from areas of combinatorics and graph theory, and it uses proofs and problem solving to help students understand the solutions to problems. Numerous examples, figures, and exercises are spread throughout the book.

Tracing the story from its earliest sources, this book celebrates the lives and work of pioneers of modern mathematics: Fermat, Euler, Lagrange, Legendre, Gauss, Fourier, Dirichlet and more. Includes an English translation of Gauss's 1838 letter to Dirichlet.