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M.C. Escher’s Legacy
  • Language: en
  • Pages: 489

M.C. Escher’s Legacy

  • Type: Book
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  • Published: 2007-05-08
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  • Publisher: Springer

Softcover printing of a popular title (h/c sold over 400 copies in North America) at a price that will make it accessible to a much wider audience Richly illustrated with original art works in addition to well-known and little-known works by Escher A CD-ROM complements the articles, containing color illustrations of work by contemporary artists, movies, animations, and other demonstrations

Handbook of the History and Philosophy of Mathematical Practice
  • Language: en
  • Pages: 3221

Handbook of the History and Philosophy of Mathematical Practice

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A Jewish Voice from Ottoman Salonica
  • Language: en
  • Pages: 434

A Jewish Voice from Ottoman Salonica

This book presents for the first time the complete text of the earliest known Ladino-language memoir, transliterated from the original script, translated into English, and introduced and explicated by the editors. The memoirist, Sa'adi Besalel a-Levi (1820–1903), wrote about Ottoman Jews' daily life at a time when the finely wrought fabric of Ottoman society was just beginning to unravel. His vivid portrayal of life in Salonica, a major port in the Ottoman Levant with a majority Jewish population, thus provides a unique window into a way of life before it disappeared as a result of profound political and social changes and the World Wars. Sa'adi was a prominent journalist and publisher, one of the most significant creators of modern Sephardic print culture. He was also a rebel who accused the Jewish leadership of Salonica of being corrupt, abusive, and fanatical; that leadership, in turn, excommunicated him from the Jewish community. The experience of excommunication pervades Sa'adi's memoir, which documents a world that its author was himself actively involved in changing.

The Geometry of Schemes
  • Language: en
  • Pages: 265

The Geometry of Schemes

Grothendieck’s beautiful theory of schemes permeates modern algebraic geometry and underlies its applications to number theory, physics, and applied mathematics. This simple account of that theory emphasizes and explains the universal geometric concepts behind the definitions. In the book, concepts are illustrated with fundamental examples, and explicit calculations show how the constructions of scheme theory are carried out in practice.

Topology for Physicists
  • Language: en
  • Pages: 299

Topology for Physicists

In recent years topology has firmly established itself as an important part of the physicist's mathematical arsenal. Topology has profound relevance to quantum field theory-for example, topological nontrivial solutions of the classical equa tions of motion (solitons and instantons) allow the physicist to leave the frame work of perturbation theory. The significance of topology has increased even further with the development of string theory, which uses very sharp topologi cal methods-both in the study of strings, and in the pursuit of the transition to four-dimensional field theories by means of spontaneous compactification. Im portant applications of topology also occur in other areas of ph...

M.C. Escher's Legacy
  • Language: en
  • Pages: 506

M.C. Escher's Legacy

  • Categories: Art

"The CD-ROM is an extension of the book. It contains color versions of many of the art works that are shown in the book in black and white, as well as additional work by the artists. It gives vignettes of the conference ... animations, short videos, and interactive puzzles."--Page vii.

Invitation to a Mathematical Festival
  • Language: en
  • Pages: 195

Invitation to a Mathematical Festival

Held annually in Moscow since 1990, the Mathematical Festival is a brilliant and fascinating math competition attended by hundreds of middle school students. This contains problems presented at the Festival during the years 1990-2011, along with hints and solutions for many of them. Most of the problems are accessible to students with no additional training in mathematics and may be used as supplementary material at school or at home.

Introduction to Functional Equations
  • Language: en
  • Pages: 381

Introduction to Functional Equations

Functions and their properties have been part of the rigorous precollege curriculum for decades. And functional equations have been a favorite topic of the leading national and international mathematical competitions. Yet the subject has not received equal attention by authors at an introductory level. The majority of the books on the topic remain unreachable to the curious and intelligent precollege student. The present book is an attempt to eliminate this disparity. The book opens with a review chapter on functions, which collects the relevant foundational information on functions, plus some material potentially new to the reader. The next chapter presents a working definition of functiona...

A Moscow Math Circle
  • Language: en
  • Pages: 266

A Moscow Math Circle

Moscow has a rich tradition of successful math circles, to the extent that many other circles are modeled on them. This book presents materials used during the course of one year in a math circle organized by mathematics faculty at Moscow State University, and also used at the mathematics magnet school known as Moscow School Number 57. Each problem set has a similar structure: it combines review material with a new topic, offering problems in a range of difficulty levels. This time-tested pattern has proved its effectiveness in engaging all students and helping them master new material while building on earlier knowledge. The introduction describes in detail how the math circles at Moscow St...

Euclidean Geometry
  • Language: en
  • Pages: 157

Euclidean Geometry

Geometry has been an essential element in the study of mathematics since antiquity. Traditionally, we have also learned formal reasoning by studying Euclidean geometry. In this book, David Clark develops a modern axiomatic approach to this ancient subject, both in content and presentation. Mathematically, Clark has chosen a new set of axioms that draw on a modern understanding of set theory and logic, the real number continuum and measure theory, none of which were available in Euclid's time. The result is a development of the standard content of Euclidean geometry with the mathematical precision of Hilbert's foundations of geometry. In particular, the book covers all the topics listed in th...