Geometry is a compelling look not only at how this branch of mathematics arose and flourished in different cultures at different times but also at its useful applications in science and in society. Author John Tabak pinpoints the beginnings of geometry to ancient Egypt and Mesopotamia and traces its
Geometry: the language of space and form
β Scribed by John Tabak
- Book ID
- 127456051
- Publisher
- Facts On File
- Year
- 2004
- Tongue
- English
- Weight
- 1 MB
- Series
- The history of mathematics Facts on File math library
- Category
- Library
- City
- New York
- ISBN
- 0816068763
No coin nor oath required. For personal study only.
β¦ Synopsis
Greek ideas about geometry, straight-edge and compass constructions, and the nature of mathematical proof dominated mathematical thought for about 2,000 years. Projective geometry began its development in the Renaissance as artists like da Vinci and Durer explored methods for representing 3-dimensional objects on 2-dimensional surfaces. These ideas were refined and made increasingly abstract in the 19th and 20th centuries. Late in the 20th century, ideas from projective geometry found widespread application in the area of computer graphics. Similarly, Descartes's ideas about coordinate geometry led to progress in finding mathematical representations for shapes of increasing complexity, including the shape of the universe and other areas considered by mathematicians today. Covering the many aspects of geometry, this volume of the History of Mathematics series presents a compelling look at mathematical theories alongside historical occurrences. The engaging and informative text, complemented by photographs and illustrations, introduces students to the fascinating story of how geometry has developed. Biographical information on key figures, a look at different applications of geometry over time, and the groundbreaking discoveries related to geometry are comprehensively covered.
π SIMILAR VOLUMES
We study the conformal geometry of an oriented space-like surface in three-dimensional Lorentzian space forms. After introducing the conformal compactification of the Lorentzian space forms, we define the conformal Gauss map which is a conformally invariant two parameter family of oriented spheres.