Volume I of this 2-volume textbook provides a lively and readable presentation of large parts of classical geometry. For each topic the author presents an esthetically pleasing and easily stated theorem - although the proof may be difficult and concealed. The mathematical text is illustrated with figures, open problems and references to modern literature, providing a unified reference to geometry in the full breadth of its subfields and ramifications.
Geometry I: v. 1 (Universitext)
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Text: English (translation)
Original Language: French
Original Language: French
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collinear points into collinear points, light polygon, natural affine structure, projective base, punctual masses, polygonal billiards, real affine space, affine frame, strict triangle inequality, canonical topology, canonical volume form, hyperplane reflections, isotropic cone, billiard trajectory, projective completion, harmonic division, plane isometries, first variation formula, cyclic points, positively oriented basis, distinct fixed points, crystallographic groups, affine spaces, canonical measure, sphere circumscribed Key Phrases - Capitalized Phrases (CAPs): (learn more)
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collinear points into collinear points, light polygon, natural affine structure, projective base, punctual masses, polygonal billiards, real affine space, affine frame, strict triangle inequality, canonical topology, canonical volume form, hyperplane reflections, isotropic cone, billiard trajectory, projective completion, harmonic division, plane isometries, first variation formula, cyclic points, positively oriented basis, distinct fixed points, crystallographic groups, affine spaces, canonical measure, sphere circumscribed Key Phrases - Capitalized Phrases (CAPs): (learn more)
The Hague New!
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Front Cover | Table of Contents | First Pages | Index | Back Cover | Surprise Me!
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