ABSTRACT
The concept of the Euclidean simplex is important in the study of n-dimensional Euclidean geometry. This book introduces for the first time the concept of hyperbolic simplex as an important concept in n-dimensional hyperbolic geometry. Following the emergence of his gyroalgebra in 1988, the author crafted gyrolanguage, the algebraic language t
TABLE OF CONTENTS
part |2 pages
PART I Einstein Gyrogroups and Gyrovector Spaces
part |2 pages
PART II Mathematical Tools for Hyperbolic Geometry
part |2 pages
PART III Hyperbolic Triangles and Circles
part |2 pages
PART IV Hyperbolic Simplices, Hyperplanes and Hyperspheres in N Dimensions
part |2 pages
PART V Hyperbolic Ellipses and Hyperbolas
part |2 pages
PART VI Thomas Precession