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A First Course in Projective Geometry

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An Elementary Course in Synthetic Projective Geometry

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An Elementary Course in Synthetic Projective Geometry

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Collineations and Conic Sections

Applications of Conics in History With rare exception, the only prior knowledge required is a background in high school geometry. As a proof-based;

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Collineations and Conic Sections

Applications of Conics in History With rare exception, the only prior knowledge required is a background in high school geometry. As a proof-based;

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Worlds Out of Nothing

Based on the latest historical research, Worlds out of Nothing is the first book to provide a course on the history of geometry in the;

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Projective Geometry

is assumed; a rigorous first chapter serves to prepare readers. Following an introduction to the methods of the symbolic notation, the text advances;

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Projective Geometry

ruler. In projective geometry one never measures anything, instead, one relates one set of points to another by a projectivity. The first two;

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Principles of Geometry

between 1922 and 1925, the six-volume Principles of Geometry was a synthesis of Baker's lecture series on geometry and was the first British work;

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Projective Geometry

readers a taste of concrete algebraic geometry. A good deal of space is devoted to cross-ratios, conics, quadrics, and various interesting curves;

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C-Projective Geometry

The authors develop in detail the theory of (almost) c-projective geometry, a natural analogue of projective differential geometry adapted;

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Analytical Geometry

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;

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Affine And Projective Geometry

An important new perspective on AFFINE AND PROJECTIVE GEOMETRY This innovative book treats math majors and math education students to a;

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Higher Geometry

This book provides an introduction to plane projective geometry and affine geometry. Its main contents involve projective plane, projective;

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Projective Differential Geometry Old and New

Ideas of projective geometry keep reappearing in seemingly unrelated fields of mathematics. The authors' main goal in this 2005 book is to;

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Geometry Ancient and Modern

This book is a guided tour of geometry, from Euclid through to algebraic geometry. It shows how mathematicians use a variety of techniques;

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Geometry

This book is a guided tour of geometry, from Euclid through to algebraic geometry. It shows how mathematicians use a variety of techniques;

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Algebraic Geometry

as textbook for an introductory course in algebraic geometry following a basic graduate course in algebra. Robin Hartshorne studied;

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Algebraic Geometry

as textbook for an introductory course in algebraic geometry following a basic graduate course in algebra. Robin Hartshorne studied algebraic;

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On the Geometry of Some Special Projective Varieties

codimension, is classified, one tries to reconstruct the original manifold, following a principle appearing also in other areas of geometry such as;

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Projective Geometry

realm of structural beauty. Whicher explores the concepts of polarity and movement in modern projective geometry as a discipline of thought;

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Introduction to Projective Geometry

builds and expands upon students' familiarity with elementary plane analytic geometry and provides a well-motivated approach to projective;

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Perspectives on Projective Geometry

geometry. This book offers a comprehensive introduction to this fascinating field and its applications. In particular, it explains how metric;

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Course In Modern Geometries

Designed for a junior-senior level course for mathematics majors, including those who plan to teach in secondary school. The first chapter;

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Projective Geometry

Lawrence Edwards researched and taught projective geometry for more than 40 years. Here, he presents a clear and artistic understanding;

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Projective Geometry

Lawrence Edwards researched and taught projective geometry for more than 40 years. Here, he presents a clear and artistic understanding;

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Classical Geometry

of geometric intuition while avoiding the axiomatic method, a problem solving approach is encouraged throughout. The books address Euclidean geometry;

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