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A geometry able to include mountains and clouds now exists. I put it together in 1975, but of course it incorporates numerous pieces that have been around for a very long time. Like everything in science, this new geometry has very, very deep and long roots. Benoît B. Mandelbrot Introduction This enhanced and expanded edition of THE COLOURS OF INFINITY features an additional chapter on the money markets by the fractal master himself, Professor Benoît Mandelbrot. The DVD of the film associated with this book has been re-mastered especially for this edition with exquisite new fractal animations, which will take your breath away! Driven by the curious enthusiasm that engulfs many fractalistas, in 1994, Nigel Lesmoir-Gordon overcame enormous obstacles to raise the finance for, then shoot and edit the groundbreaking TV documentary from which this book takes its name. The film has been transmitted on TV channels in over fifty countries around the world. This book is not just a celebration of the discovery of the Mandelbrot set, it also brings fractal geometry up to date with a gathering of the thoughts and enthusiasms of the foremost writers and researchers in the field. As Ian Stewart makes clear in the opening chapter, there were antecedents for fractal geometry before 1975 when Mandelbrot gave the subject its name and began to develop the underlying theory.
This title is now available in a new format. Refer to Fractals: A Graphic Guide 9781848310872.
What is infinity? Explore this fascinating and complex math concept and its purpose in our world in this picture book that both demystifies and explains. Perfect for kids who grew up on Baby University books like Quantum Physics for Babies. Defining infinity is difficult. But there is one thing people do every day that leads to infinity—counting. No matter what large number you name, there is always a larger number. By reading this book, kids can begin to think about this and other powerful ideas involving infinity, including how infinity relates to rocket science. Featuring clear text and beautiful photographs, this is an excellent choice for kids who want to delve deeper into math and science and for those ready to look at the world in a new way.
When I looked up, I shivered. How many stars were in the sky? A million? A billion? Maybe the number was as big as infinity. I started to feel very, very small. How could I even think about something as big as infinity? Uma can't help feeling small when she peers up at the night sky. She begins to wonder about infinity. Is infinity a number that grows forever? Is it an endless racetrack? Could infinity be in an ice cream cone? Uma soon finds that the ways to think about this big idea may just be . . . infinite.
There are some mathematical problems whose significance goes beyond the ordinary - like Fermat's Last Theorem or Goldbach's Conjecture - they are the enigmas which define mathematics. The Great Mathematical Problems explains why these problems exist, why they matter, what drives mathematicians to incredible lengths to solve them and where they stand in the context of mathematics and science as a whole. It contains solved problems - like the Poincaré Conjecture, cracked by the eccentric genius Grigori Perelman, who refused academic honours and a million-dollar prize for his work, and ones which, like the Riemann Hypothesis, remain baffling after centuries. Stewart is the guide to this mysterious and exciting world, showing how modern mathematicians constantly rise to the challenges set by their predecessors, as the great mathematical problems of the past succumb to the new techniques and ideas of the present.
The first novel, in revised form, from "possibly the best living writer in Britain" (The Daily Telegraph) In The Colour of Memory, six friends plot a nomadic course through their mid-twenties as they scratch out an existence in near-destitute conditions in 1980s South London. They while away their hours drinking cheap beer, landing jobs and quickly squandering them, smoking weed, dodging muggings, listening to Coltrane, finding and losing a facsimile of love, collecting unemployment, and discussing politics in the way of the besotted young—as if they were employed only by the lives they chose. In his vivid evocation of council flats and pubs, of a life lived in the teeth of romantic ideals, Geoff Dyer provides a shockingly relevant snapshot of a different Lost Generation.
Fully illustrated, this story brings together the histories of arts and mathematics and shows how infinity at last acquired a precise mathematical meaning.
For almost ten years chaos and fractals have been enveloping many areas of mathematics and the natural sciences in their power, creativity and expanse. Reaching far beyond the traditional bounds of mathematics and science to the realms of popular culture, they have captured the attention and enthusiasm of a worldwide audience. The fourteen chapters of the book cover the central ideas and concepts, as well as many related topics including, the Mandelbrot Set, Julia Sets, Cellular Automata, L-Systems, Percolation and Strange Attractors, and each closes with the computer code for a central experiment. In the two appendices, Yuval Fisher discusses the details and ideas of fractal image compression, while Carl J.G. Evertsz and Benoit Mandelbrot introduce the foundations and implications of multifractals.
In a story where the text appears in white letters on a black background, as well as in braille, and the illustrations are also raised on a black surface, Thomas describes how he recognizes different colors using various senses.
James Tiptree, Jr. was the pseudonym of Alice B. Sheldon (1915-1987), in whose honor the Tiptree Awards are given annually. She wrote some of the best short SF ever, winning two Hugos and three Nebulas. This book brings together stories previously uncollected-including an early one published under her own name in The New Yorker-and many of her colorful non-fiction pieces, mainly autobiographical, published under the Tiptree name (1970-1987). What shines through in this book is the magnetic and charming personality of the author, one of the most influential SF personalities of her era.