The Art of Theorem Painting


Book Description

Among the most charming of folk art collectibles are theorems--colorful still-lifes created with stencils on velvet or paper. This unique book is both a history of the craft and a practical introduction to its techniques. Includes 36 detailed patterns and 100 full-color illustrations.




Theorem Painting


Book Description

Wheat weaving is an ancient folk art made to celebrate a successful harvest. Today straw designs are admired for their beauty and intricacy. In this volume, celebrated straw artist Linda D. Beiler provides advice on the tools and materials needed to get started; tips on preparing the straw; step-by-step projects for mastering the techniques of plaiting, folding, and spiraling; and more projects for combining techniques and adding decorative touches. Helpful series photographs demonstrate the process for creating hearts, bows, Arabic cages, Welsh fans, and a variety of abstract pieces.




Theorem Painting


Book Description

Traditional theorem painting involves making multiple-overlay stencils and using them to paint primitive, three-dimensional pictures on velvet. In this book, acclaimed painter Linda E. Brubaker offers expert advice on selecting tools and materials, making stencils, mounting velvet, and mixing colors, along with painting exercises and tips for removing mistakes. Step-by-step instructions and patterns are provided for 9 complete projects, including designs for fruits, flowers, a butterfly, a mallard duck, and a bucolic memorial scene. Techniques for attractive and safe framing are also discussed. Full-color throughout.




Art Gallery Theorems and Algorithms


Book Description

Art gallery theorems and algorithms are so called because they relate to problems involving the visibility of geometrical shapes and their internal surfaces. This book explores generalizations and specializations in these areas. Among the presentations are recently discovered theorems on orthogonal polygons, polygons with holes, exterior visibility, visibility graphs, and visibility in three dimensions. The author formulates many open problems and offers several conjectures, providing arguments which may be followed by anyone familiar with basic graph theory and algorithms. This work may be applied to robotics and artificial intelligence as well as other fields, and will be especially useful to computer scientists working with computational and combinatorial geometry.




Hackers & Painters


Book Description

The author examines issues such as the rightness of web-based applications, the programming language renaissance, spam filtering, the Open Source Movement, Internet startups and more. He also tells important stories about the kinds of people behind technical innovations, revealing their character and their craft.




The Invention of Infinity


Book Description

Fully illustrated, this story brings together the histories of arts and mathematics and shows how infinity at last acquired a precise mathematical meaning.




Principles of Nature


Book Description




Tole Painting


Book Description

Tole painting refers to decorative floral designs applied to tinware, traditionally on trays, coffeepots, teapots, cups, mugs, canisters, document boxes, and match safes. In this book, acclaimed painter Pat Oxenford provides guidance on the tools and materials needed to get started, tips on preparing tin for painting, and techniques for pulling the basic strokes that are the foundation for creating designs. Step-by-step photographs and detailed directions are included for using the strokes to create a variety of folk-art flowers and then several complete projects. A gallery of painted tinware offers inspiration.




Why Art Cannot Be Taught


Book Description

He also addresses the phenomenon of art critiques as a microcosm for teaching art as a whole and dissects real-life critiques, highlighting presuppositions and dynamics that make them confusing and suggesting ways to make them more helpful. Elkins's no-nonsense approach clears away the assumptions about art instruction that are not borne out by classroom practice. For example, he notes that despite much talk about instilling visual acuity and teaching technique, in practice neither teachers nor students behave as if those were their principal goals. He addresses the absurdity of pretending that sexual issues are absent from life-drawing classes and questions the practice of holding up great masters and masterpieces as models for students capable of producing only mediocre art. He also discusses types of art--including art that takes time to complete and art that isn't serious--that cannot be learned in studio art classes.




Mathematics and Art


Book Description

This is a cultural history of mathematics and art, from antiquity to the present. Mathematicians and artists have long been on a quest to understand the physical world they see before them and the abstract objects they know by thought alone. Taking readers on a tour of the practice of mathematics and the philosophical ideas that drive the discipline, Lynn Gamwell points out the important ways mathematical concepts have been expressed by artists. Sumptuous illustrations of artworks and cogent math diagrams are featured in Gamwell's comprehensive exploration. Gamwell begins by describing mathematics from antiquity to the Enlightenment, including Greek, Islamic, and Asian mathematics. Then focusing on modern culture, Gamwell traces mathematicians' search for the foundations of their science, such as David Hilbert's conception of mathematics as an arrangement of meaning-free signs, as well as artists' search for the essence of their craft, such as Aleksandr Rodchenko's monochrome paintings. She shows that self-reflection is inherent to the practice of both modern mathematics and art, and that this introspection points to a deep resonance between the two fields: Kurt Gödel posed questions about the nature of mathematics in the language of mathematics and Jasper Johns asked "What is art?" in the vocabulary of art. Throughout, Gamwell describes the personalities and cultural environments of a multitude of mathematicians and artists, from Gottlob Frege and Benoît Mandelbrot to Max Bill and Xu Bing. Mathematics and Art demonstrates how mathematical ideas are embodied in the visual arts and will enlighten all who are interested in the complex intellectual pursuits, personalities, and cultural settings that connect these vast disciplines.