Walter A. Meyer is a professor at Adelphi University in New York.

"Geometry and its Applications, 3rd edition, offers an impressive table of contents. It covers the usual topics yet goes further by covering other aspects not usually found in an introductory geometry textbook. The book covers the basics of axiomatic geometry with chapters on Euclidean and non-Euclidean geometry incorporating material on hyperbolic and spherical geometries. It includes a series of chapters on transformation geometry, covering isometries, symmetries, similarity, inversion, and projections. Linear algebra is used to study a variety of geometric problems. Some aspects of graph theory related to geometry are introduced in a final chapter.A key strength of this book is its strong coverage of many diverse applications of geometry. The author’s background in industry has clearly helped him to present these applications in a nature and understandable way. With over 300 updated applications, many new exercises, and an emphasis on computer science-related applications appeals to student interest this new edition has been streamlined to tighten the presentation." -Dr. Ken Rosen

• Chapter 1The Axiomatic Method in GeometryChapter 2The Eucidean HeritageChapter 3Non-Euclidean GeometryChapter 4Transformation Geometry I: IsometriesChapter 5Vectors in GeometryChapter 6Transformation Geometry II: Isometries and MatricesChapter 7Transformation Geometry III: Similarity, Inversion and Projections Chapter 8Graphs, Maps and Polyhedra

Walter A. Meyer is a professor at Adelphi University in New York.

"Geometry and its Applications, 3rd edition, offers an impressive table of contents. It covers the usual topics yet goes further by covering other aspects not usually found in an introductory geometry textbook. The book covers the basics of axiomatic geometry with chapters on Euclidean and non-Euclidean geometry incorporating material on hyperbolic and spherical geometries. It includes a series of chapters on transformation geometry, covering isometries, symmetries, similarity, inversion, and projections. Linear algebra is used to study a variety of geometric problems. Some aspects of graph theory related to geometry are introduced in a final chapter.A key strength of this book is its strong coverage of many diverse applications of geometry. The author’s background in industry has clearly helped him to present these applications in a nature and understandable way. With over 300 updated applications, many new exercises, and an emphasis on computer science-related applications appeals to student interest this new edition has been streamlined to tighten the presentation." -Dr. Ken Rosen

• Chapter 1The Axiomatic Method in GeometryChapter 2The Eucidean HeritageChapter 3Non-Euclidean GeometryChapter 4Transformation Geometry I: IsometriesChapter 5Vectors in GeometryChapter 6Transformation Geometry II: Isometries and MatricesChapter 7Transformation Geometry III: Similarity, Inversion and Projections Chapter 8Graphs, Maps and Polyhedra

Walter A. Meyer is a professor at Adelphi University in New York.

"Geometry and its Applications, 3rd edition, offers an impressive table of contents. It covers the usual topics yet goes further by covering other aspects not usually found in an introductory geometry textbook. The book covers the basics of axiomatic geometry with chapters on Euclidean and non-Euclidean geometry incorporating material on hyperbolic and spherical geometries. It includes a series of chapters on transformation geometry, covering isometries, symmetries, similarity, inversion, and projections. Linear algebra is used to study a variety of geometric problems. Some aspects of graph theory related to geometry are introduced in a final chapter.A key strength of this book is its strong coverage of many diverse applications of geometry. The author’s background in industry has clearly helped him to present these applications in a nature and understandable way. With over 300 updated applications, many new exercises, and an emphasis on computer science-related applications appeals to student interest this new edition has been streamlined to tighten the presentation." -Dr. Ken Rosen

• Chapter 1The Axiomatic Method in GeometryChapter 2The Eucidean HeritageChapter 3Non-Euclidean GeometryChapter 4Transformation Geometry I: IsometriesChapter 5Vectors in GeometryChapter 6Transformation Geometry II: Isometries and MatricesChapter 7Transformation Geometry III: Similarity, Inversion and Projections Chapter 8Graphs, Maps and Polyhedra