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-dimensio
Geometry: The Language of Space and Form
β Scribed by John Tabak
- Book ID
- 127451531
- Publisher
- Facts on File
- Year
- 2004
- Tongue
- English
- Weight
- 1 MB
- Series
- History of Mathematics
- Category
- Library
- ISBN
- 081604953X
No coin nor oath required. For personal study only.
β¦ Synopsis
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 extraordinary progress in Greece. Greek ideas about geometry, straight-edge and compass constructions, and the nature of mathematical proof dominated mathematical thought for about 2,000 years. Geometry continued its evolution with projective geometry, an area born through the work of Renaissance artists, such as da Vinci and Durer, and their exploration of methods for representing three-dimensional objects on two-dimensional surfaces. Over centuries, mathematicians refined these concepts to the extent that projective geometry found application in the area of computer graphics. Tabak explores geometry as an indispensable part of mathematics and a widely utilized tool in the scientific community.Geometry includes an index, a chronology of notable events, a glossary of terms, a helpful list of Internet resources, and an array of historical and current print sources for further research. Keyed to current principles and standards in teaching math, The History of Mathematics set is essential for young readers who require information on relevant topics in mathematics.
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.