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Geometry
At last: geometry in an exemplary, accessible and attractive form! The authors emphasise both the intellectually stimulating parts of geometry and routine arguments or computations in concrete or classical cases, as well as practical and physical applications. They also show students the fundamental concepts and the difference between important results and minor technical routines. Altogether, the text presents a coherent high school curriculum for the geometry course, naturally backed by numerous examples and exercises.
City Folk
This is the story of English Country Dance, from its 18th century roots in the English cities and countryside, to its transatlantic leap to the U.S. in the 20th century, told by not only a renowned historian but also a folk dancer, who has both immersed himself in the rich history of the folk tradition and rehearsed its steps. In City Folk, Daniel J. Walkowitz argues that the history of country and folk dancing in America is deeply intermeshed with that of political liberalism and the ‘old left.’ He situates folk dancing within surprisingly diverse contexts, from progressive era reform, and playground and school movements, to the changes in consumer culture, and the project of a moderniz...
Math!
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Introduction to Algebraic and Abelian Functions
Introduction to Algebraic and Abelian Functions is a self-contained presentation of a fundamental subject in algebraic geometry and number theory. For this revised edition, the material on theta functions has been expanded, and the example of the Fermat curves is carried throughout the text. This volume is geared toward a second-year graduate course, but it leads naturally to the study of more advanced books listed in the bibliography.
Real and Functional Analysis
This book is meant as a text for a first-year graduate course in analysis. In a sense, it covers the same topics as elementary calculus but treats them in a manner suitable for people who will be using it in further mathematical investigations. The organization avoids long chains of logical interdependence, so that chapters are mostly independent. This allows a course to omit material from some chapters without compromising the exposition of material from later chapters.
The New Blackwell Companion to The City
This book considers the state of the city and contemporary urbanisation from a range of intellectual and international perspectives. The most interdisciplinary collection of its kind Provides a contemporary update on urban thinking that builds on well established debates in the field Uses the city to explore economic, social, cultural, environmental and political issues more broadly Includes contributions from non Western perspectives and cities
Perspectives on American Dance
“Accessible and well researched, [combines] practical and theoretical perspectives on ways that dance shapes the American experience. . . . Highly recommended.”—Choice “Unpredictable. Counterintuitive. Stunningly conceived. So you think you know dance history? These anthologies are full of revelations.”—Mindy Aloff, editor of Leaps in the Dark: Art and the World “This is a picture of American dance—and a picture of America through dance—as we have not conceived of it before, advancing the bold and capacious idea that movement can illuminate who Americans are and who they want to be. A startlingly original compilation that includes stops in the unlikeliest places, it makes t...
Knotted Doughnuts and Other Mathematical Entertainments
Martin Gardner's Mathematical Games columns in Scientific American inspired and entertained several generations of mathematicians and scientists. Gardner in his crystal-clear prose illuminated corners of mathematics, especially recreational mathematics, that most people had no idea existed. His playful spirit and inquisitive nature invite the reader into an exploration of beautiful mathematical ideas along with him. These columns were both a revelation and a gift when he wrote them; no one--before Gardner--had written about mathematics like this. They continue to be a marvel. This is the original 1986 edition and contains columns published from 1972-1974.
Collected Papers IV
Serge Lang is not only one of the top mathematicians of our time, but also an excellent writer. He has made innumerable and invaluable contributions in diverse fields of mathematics and was honoured with the Cole Prize by the American Mathematical Society as well as with the Prix Carriere by the French Academy of Sciences. Here, 83 of his research papers are collected in four volumes, ranging over a variety of topics of interest to many readers.
The Beauty of Doing Mathematics
If someone told you that mathematics is quite beautiful, you might be surprised. But you should know that some people do mathematics all their lives, and create mathematics, just as a composer creates music. Usually, every time a mathematician solves a problem, this gives rise to many oth ers, new and just as beautiful as the one which was solved. Of course, often these problems are quite difficult, and as in other disciplines can be understood only by those who have studied the subject with some depth, and know the subject well. In 1981, Jean Brette, who is responsible for the Mathematics Section of the Palais de la Decouverte (Science Museum) in Paris, invited me to give a conference at th...
