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Analytical Geometry (V8)

by Vaisman I

Classical geometry, developed through problems and proof

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Paperback New English

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AlbakiReads Editorial

Classical geometry, developed through problems and proof

Vaisman’s text ranges across Euclidean, affine, and projective geometry in two and three dimensions, bringing together topics such as conics, quadrics, and geometric transformations. Its geometric presentation is designed to build intuition alongside the ability to understand and construct proofs, while keeping linear algebra to a minimum rather than making it a prerequisite. Exercises and problems with solutions give the topics a substantial practice component. An appendix introduces the use of MAPLEV for problems in analytical and projective geometry, with worked examples. The book positions these subjects for study either in a first-year course or in a later geometry course.

Good fit for readers who enjoy

  • Students beginning a first-year course in geometry
  • Learners taking a second course in geometry
  • Readers seeking exercises with solutions and an introduction to MAPLEV applications in geometry

Themes

Euclidean, affine, and projective geometryConics and quadricsGeometric transformationsMathematical proof and geometric intuitionMAPLEV applications to geometry

Based on publisher information and book metadata.

Book overview

This volume discusses the classical subjects of Euclidean, affine and projective geometry in two and three dimensions, including the classification of conics and quadrics, and geometric transformations. These subjects are important both for the mathematical grounding of the student and for applications to various other subjects. They may be studied in the first year or as a second course in geometry.

The material is presented in a geometric way, and it aims to develop the geometric intuition and thinking of the student, as well as his ability to understand and give mathematical proofs. Linear algebra is not a prerequisite, and is kept to a bare minimum.

The book includes a few methodological novelties, and a large number of exercises and problems with solutions. It also has an appendix about the use of the computer program MAPLEV in solving problems of analytical and projective geometry, with examples.

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