A. N. Whitehead's Geometric Algebra

Small book cover: A. N. Whitehead's Geometric Algebra

A. N. Whitehead's Geometric Algebra

Number of pages: 280

On one hand this is a text on 3-d Euclidean computational geometry intended to be used in engineering applications. On the other hand, the methods of Whitehead's algebra enable us to readily deal with Euclidean and non-Euclidean spaces of any dimension, so it is natural that applications to the physics of space-time continually present themselves, inviting study.

Home page url

Download or read it online for free here:
Download link
(1.2MB, PDF)

Similar books

Book cover: Practical Plane and Solid Geometry for Advanced StudentsPractical Plane and Solid Geometry for Advanced Students
by - Macmillan
This book is written for Science students. The necessity of accurate draughtsmanship is insisted on throughout. We describe how the drawing instruments may be set and maintained. And the numerical answers are appended to many of the examples.
Book cover: Geometry: From Ancient to ModernGeometry: From Ancient to Modern
by - National University of Singapore
Contents: Pythagoras' theorem; Pythagorean triples; commensurable and incommensurable quantities; Eudoxus' theory of proportion; method of exhaustion; continued fractions; the surface area of a sphere; the method; regular polyhedra; symmetries; etc.
Book cover: Foundations of geometry for university students and high-school studentsFoundations of geometry for university students and high-school students
by - arXiv
This is a textbook for the course of foundations of geometry. It is addressed to mathematics students in Universities and to High School students for deeper learning. It can also be used in mathematics coteries and self-education groups.
Book cover: Coordinate GeometryCoordinate Geometry
by - The MacMillan Company
Contents: Coordinates; The Straight Line; The Circle; The Parabola; The Ellipse; The Hyperbola; Transformation Of Coordinates; The General Equation Of The Second Degree; Sections Of A Cone; Systems Of Conics; Tangents And Polars Of The Conic; etc.