Book picks similar to
Mathematical Basis Of The Arts by Joseph Schillinger
music
math
a-weird-book
arte
Mind Over Matter, Revised Edition: The Images of Pink Floyd
Storm Thorgerson - 1997
The images of Pink Floyd album sleeves and the artwork they contain are the subject of Mind over Matter, a first-hand look at the music business and a consideration of where art ends and commerce begins.'
The Ceramics Bible: The Complete Guide to Materials and Techniques (Ceramics Book, Ceramics Tools Book, Ceramics Kit Book)
Louisa Taylor - 2011
The Ceramics Bible is the most comprehensive and up-to-date volume on the subject. Brimming with more than 700 full-color photos and illustrations, this is the new definitive guide for serious ceramics practitioners. Inside are step-by-step instructions on molding, firing, and glazing techniques, generously accompanied by detailed photographs. Also included are beautiful examples of contemporary work, plus plenty of historical information, artist profiles, troubleshooting tips, and an extensive resource section. Perfect for students, artists, and collectors, this is a tremendously valuable addition to the vibrant world of ceramics.
Speak Italian: The Fine Art of the Gesture
Bruno Munari - 1963
This quirky handbook of Italian gestures, first published in 1958 by renowned Milanese artist and graphic designer Bruno Munari, will help the phalange-phobic decipher the unspoken language of gesturesa language not found in any dictionary. Charming black-and-white photos and wry captions evoke an Italy of days gone by. Speak Italian gives a little hand to anyone who has ever been at a loss for words.
Once Upon A Number: The Hidden Mathematical Logic Of Stories
John Allen Paulos - 1998
Good stories are full of life: they engage our emotions and have subtlety and nuance, but they lack rigor and the truths they tell are elusive and subject to debate. As ways of understanding the world around us, numbers and stories seem almost completely incompatible. Once Upon a Number shows that stories and numbers aren't as different as you might imagine, and in fact they have surprising and fascinating connections. The concepts of logic and probability both grew out of intuitive ideas about how certain situations would play out. Now, logicians are inventing ways to deal with real world situations by mathematical means -- by acknowledging, for instance, that items that are mathematically interchangeable may not be interchangeable in a story. And complexity theory looks at both number strings and narrative strings in remarkably similar terms. Throughout, renowned author John Paulos mixes numbers and narratives in his own delightful style. Along with lucid accounts of cutting-edge information theory we get hilarious anecdotes and jokes; instructions for running a truly impressive pyramid scam; a freewheeling conversation between Groucho Marx and Bertrand Russell (while they're stuck in an elevator together); explanations of why the statistical evidence against OJ Simpson was overwhelming beyond doubt and how the Unabomber's thinking shows signs of mathematical training; and dozens of other treats. This is another winner from America's favorite mathematician.
The Atlas of Experience
Jean Klare - 1999
But The Atlas of Experience is no ordinary book of maps.While adhering to the conventions of cartography, this atlas invites the traveler to follow routes through familiar-looking topography into hitherto uncharted realms of imagination, ideas, feelings and experience.Cradled by the Ocean of Possibilities, the Sea of Plenty and Still Waters, this strangely familiar place has its capital Boom, its airports Escape and Freedom. It encompasses beautiful regions like the Peninsular of Pleasure as well as desolate wastes such as the Swamps of Boredom and the Bay of Melancholy. Then again there are the well-known Mountains of Work and the Safe Harbour of Home. And what about the Volcanoes of Passion and the border towns of Challenge and Doubt? That's The Atlas of Experience the very special travel book that takes you on the long journey to where you are.
The First Six Books of the Elements of Euclid
Oliver Byrne - 1847
Euclid in living color Nearly a century before Mondrian made geometrical red, yellow, and blue lines famous, 19th century mathematician Oliver Byrne employed the color scheme for the figures and diagrams in his most unusual 1847 edition of Euclid's Elements. The author makes it clear in his subtitle that this is a didactic measure intended to distinguish his edition from all others: “The Elements of Euclid in which coloured diagrams and symbols are used instead of letters for the greater ease of learners.” As Surveyor of Her Majesty’s Settlements in the Falkland Islands, Byrne had already published mathematical and engineering works previous to 1847, but never anything like his edition on Euclid. This remarkable example of Victorian printing has been described as one of the oddest and most beautiful books of the 19th century. Each proposition is set in Caslon italic, with a four-line initial, while the rest of the page is a unique riot of red, yellow, and blue. On some pages, letters and numbers only are printed in color, sprinkled over the pages like tiny wild flowers and demanding the most meticulous alignment of the different color plates for printing. Elsewhere, solid squares, triangles, and circles are printed in bright colors, expressing a verve not seen again on the pages of a book until the era of Dufy, Matisse, and Derain.
The Geometry of Art and Life
Matila Ghyka - 1946
The author believes that there are such things as "The Mathematics of Life" and "The Mathematics of Art," and that the two coincide. Using simple mathematical formulas, most as basic as Pythagoras' theorem and requiring only a very limited knowledge of mathematics, Professor Ghyka shows the fascinating relationships between geometry, aesthetics, nature, and the human body.Beginning with ideas from Plato, Pythagoras, Archimedes, Ockham, Kepler, and others, the author explores the outlines of an abstract science of space, which includes a theory of proportions, an examination of "the golden section," a study of regular and semi-regular polyhedral, and the interlinking of these various shapes and forms. He then traces the transmission of this spatial science through the Pythagorean tradition and neo-Pythagorism, Greek, and Gothic canons of proportion, the Kabbala, Masonic traditions and symbols, and modern applications in architecture, painting, and decorative art. When we judge a work of art, according to his formulation, we are making it conform to a pattern whose outline is laid down in simple geometrical figures; and it is the analysis of these figures both in art and nature that forms the core of Professor Ghyka's book. He also shows this geometry at work in living organisms. The ample illustrations and figures give concrete examples of the author's analysis: the Great Pyramid and tomb of Rameses IV, the Parthenon, Renaissance paintings and architecture, the work of Seurat, Le Corbusier, and flowers, shells, marine life, the human face, and much more.For the philosopher, scientist, archaeologist, art historian, biologist, poet, and artist as well as the general reader who wants to understand more about the fascinating properties of numbers and geometry, and their relationship to art and life, this is a thought-provoking book.
Stalking the Riemann Hypothesis: The Quest to Find the Hidden Law of Prime Numbers
Dan Rockmore - 2005
Now, at a moment when mathematicians are finally moving in on a proof, Dartmouth professor Dan Rockmore tells the riveting history of the hunt for a solution.In 1859 German professor Bernhard Riemann postulated a law capable of describing with an amazing degree of accuracy the occurrence of the prime numbers. Rockmore takes us all the way from Euclid to the mysteries of quantum chaos to show how the Riemann hypothesis lies at the very heart of some of the most cutting-edge research going on today in physics and mathematics.
Discovering Statistics Using SPSS (Introducing Statistical Methods)
Andy Field - 2000
What's new in the Second Edition? 1. Fully compliant with the latest version of SPSS version 12 2. More coverage of advanced statistics including completely new coverage of non-parametric statistics. The book is 50 per cent longer than the First Edition. 3. Each section of each chapter now has a notation - 1,2 or 3 - referring to the intended level of study. This helps students navigate their way through the book and makes it user-friendly for students of ALL levels. 4. Has a 'how to use this book' section at the start of the text. 5. Characters in each chapter have defined roles - summarizing key points, to pose questions etc 6. Each chapter now has several examples for students to work through. Answers provided on the enclosed CD-ROM
Passages in Modern Sculpture
Rosalind E. Krauss - 1977
Studies major works by important sculptors since Rodin in the light of different approaches to general sculptural issues to reveal the logical progressions from nineteenth-century figurative works to the conceptual work of the present.
Aesthetic Theory
Theodor W. Adorno - 1970
The culmination of a lifetime of aesthetic investigation, Aesthetic Theory is Theodor W. Adorno's magnum opus, the clarifying lens through which the whole of his work is best viewed, providing a framework within which his other major writings cohere.
A Concise History of Mathematics
Dirk Jan Struik - 1948
Students, researchers, historians, specialists — in short, everyone with an interest in mathematics — will find it engrossing and stimulating.Beginning with the ancient Near East, the author traces the ideas and techniques developed in Egypt, Babylonia, China, and Arabia, looking into such manuscripts as the Egyptian Papyrus Rhind, the Ten Classics of China, and the Siddhantas of India. He considers Greek and Roman developments from their beginnings in Ionian rationalism to the fall of Constantinople; covers medieval European ideas and Renaissance trends; analyzes 17th- and 18th-century contributions; and offers an illuminating exposition of 19th century concepts. Every important figure in mathematical history is dealt with — Euclid, Archimedes, Diophantus, Omar Khayyam, Boethius, Fermat, Pascal, Newton, Leibniz, Fourier, Gauss, Riemann, Cantor, and many others.For this latest edition, Dr. Struik has both revised and updated the existing text, and also added a new chapter on the mathematics of the first half of the 20th century. Concise coverage is given to set theory, the influence of relativity and quantum theory, tensor calculus, the Lebesgue integral, the calculus of variations, and other important ideas and concepts. The book concludes with the beginnings of the computer era and the seminal work of von Neumann, Turing, Wiener, and others."The author's ability as a first-class historian as well as an able mathematician has enabled him to produce a work which is unquestionably one of the best." — Nature Magazine.
The Computational Beauty of Nature: Computer Explorations of Fractals, Chaos, Complex Systems, and Adaptation
Gary William Flake - 1998
Distinguishing agents (e.g., molecules, cells, animals, and species) from their interactions (e.g., chemical reactions, immune system responses, sexual reproduction, and evolution), Flake argues that it is the computational properties of interactions that account for much of what we think of as beautiful and interesting. From this basic thesis, Flake explores what he considers to be today's four most interesting computational topics: fractals, chaos, complex systems, and adaptation.Each of the book's parts can be read independently, enabling even the casual reader to understand and work with the basic equations and programs. Yet the parts are bound together by the theme of the computer as a laboratory and a metaphor for understanding the universe. The inspired reader will experiment further with the ideas presented to create fractal landscapes, chaotic systems, artificial life forms, genetic algorithms, and artificial neural networks.
Gaming the Vote: Why Elections Aren't Fair (and What We Can Do About It)
William Poundstone - 2008
presidential elections have been won by the second most popular candidate. The reason was a "spoiler"--a minor candidate who takes enough votes away from the most popular candidate to tip the election to someone else. The spoiler effect is more than a glitch. It is a consequence of one of the most surprising intellectual discoveries of the twentieth century: the "impossibility theorem" of Nobel laureate economist Kenneth Arrow. The impossibility theorem asserts that voting is fundamentally unfair--a finding that has not been lost on today's political consultants. Armed with polls, focus groups, and smear campaigns, political strategists are exploiting the mathematical faults of the simple majority vote. In recent election cycles, this has led to such unlikely tactics as Republicans funding ballot drives for Green spoilers and Democrats paying for right-wing candidates' radio ads. Gaming the Vote shows that there is a solution to the spoiler problem that will satisfy both right and left. A systemcalled range voting, already widely used on the Internet, is the fairest voting method of all, according to computer studies. Despite these findings, range voting remains controversial, and Gaming the Vote assesses the obstacles confronting any attempt to change the American electoral system. The latest of several books by William Poundstone on the theme of how important scientific ideas have affected the real world, Gaming the Vote is a wry exposé of how the political system really works, and a call to action.
Fundamentals of Biostatistics (with CD-ROM)
Bernard Rosner - 1982
Fundamentals of Biostatistics with CD-Rom.