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Substantially revised and updated, this second edition takes into account recent dramatic developments and includes major new sections on Fermat's Last Theorem, knots and topology, and the mathematics of the physical universe. \"Devlin's choice of material is excellent, and he is to be praised for the clarity and accuracy with which he presents it\" - Martin Gardner in the New York Review of Books","brand":"WoB","offers":[{"title":"GB \/ WELL_READ \/ INTERNAL","offer_id":49539637248273,"sku":"GOR004062280","price":0.0,"currency_code":"GBP","in_stock":true},{"title":"GB \/ GOOD \/ INTERNAL","offer_id":49560692719889,"sku":"GOR001500870","price":0.0,"currency_code":"GBP","in_stock":true},{"title":"GB \/ VERY_GOOD \/ INTERNAL","offer_id":49582705213713,"sku":"GOR001852207","price":0.0,"currency_code":"GBP","in_stock":false}],"thumbnail_url":"\/\/cdn.shopify.com\/s\/files\/1\/0784\/4072\/6801\/files\/0140258655.jpg?v=1751322408"},{"product_id":"mathematics-book-keith-devlin-9780140227284","title":"Mathematics","description":"\u003ci\u003eMathematics: The New Golden Age\u003c\/i\u003e offers a glimpse of the extraordinary vistas and bizarre universes opened up by contemporary mathematicians: Hilbert's tenth problem and the four-color theorem, Gaussian integers, chaotic dynamics and the Mandelbrot set, infinite numbers, and strange number systems. 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Charting the most significant developments that have taken place in mathematics since 1960, Devlin expertly describes these advances for the interested layperson and adroitly summarizes their significance as he leads the reader into the heart of the most interesting mathematical perplexities--from the biggest known prime number to the Shimura-Taniyama conjecture for Fermat's Last Theorem. \u003cp\u003e\u003c\/p\u003eRevised and updated to take into account dramatic developments of the 1980s and 1990s, \u003ci\u003eMathematics: The New Golden Age\u003c\/i\u003e includes, in addition to Fermat's Last Theorem, major new sections on knots and topology, and the mathematics of the physical universe. \u003cp\u003e\u003c\/p\u003eDevlin portrays mathematics not as a collection of procedures for solving problems, but as a unified part of human culture, as part of mankind's eternal quest to understand ourselves and the world in which we live. 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It is the most powerful means we have of exploring our world and how it works, from the darkest depths of the oceans to the faintest glimmers of far-away galaxies, and from the aerodynamics of figure-skating jumps to the shadows of the fourth dimension.In this captivating companion to the landmark PBS series Life by the Numbers, acclaimed author Keith Devlin reveals the astonishing range of creative and powerful ways in which scientists, artists, athletes, medical researchers, and many others are using mathematics to explore our world and to enhance our lives.On this exhilarating tour you will explore deep-sea volcanoes with oceanographer Dawn Wright, go behind the scenes of blockbuster movies with special-effects designer Doug Trumbull, and probe the strange lives of viruses with microbiologist Sylvia Spengler. Listen to astronomer Robert Kirshner describe how he is charting the curve of space; discover how biologist Mike Labarbara visualizes the way a Tyrannosaurus rex carried its massive frame; and, along with brain researcher Brad Hatfield, peer into the mind of an Olympic markswoman at the moment she takes a shot. Glimpse a future of wearable computers and silicon \"butlers\" with computer scientist Pattie Maes, and watch a lilac come to life on screen with \"computer botanist\" Przemyslaw Prusinkiewicz.Lavishly illustrated and beautifully written, Life by the Numbers brings mathematical exploration and invention to life through the stories of some of the most creative practitioners of the art. 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One simply could not put a numerical value on the likelihood that a particular event would occur.  Even the outcome of something as simple as a dice roll or the likelihood of showers instead of sunshine was thought to lie in the realm of pure, unknowable chance.  The issue remained intractable until Blaise Pascal wrote to Pierre de Fermat in 1654, outlining a solution to the unfinished game problem: how do you divide the pot when players are forced to end a game of dice before someone has won? The idea turned out to be far more seminal than Pascal realized.  From it, the two men developed the method known today as probability theory.  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In 2000, the Clay Foundation of Cambridge, Massachusetts, announced a historic competition: whoever could solve any of seven extraordinarily difficult mathematical problems, and have the solution acknowledged as correct by the experts, would receive USD1 million in prize money. There was some precedent for doing this: in 1900 David Hilbert, one of the greatest mathematicians of his day, proposed twenty-three problems, now known as the Hilbert Problems, that set much of the agenda for mathematics in the twentieth century. The Millennium Problems are likely to acquire similar stature, and their solution (or lack of one) is likely to play a strong role in determining the course of mathematics in the current century. Keith Devlin, renowned expositor of mathematics, tells here what the seven problems are, how they came about, and what they mean for math and science. These problems are the brass rings held out to today's mathematicians, glittering and just out of reach. In the hands of Keith Devlin, \"the Math Guy\" from NPR's \"Weekend Edition,\" each Millennium Problem becomes a fascinating window onto the deepest and toughest questions in the field. 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