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Matches in Library of Congress for { <http://lccn.loc.gov/2011921702> ?p ?o. }

• 2011921702 abstract "Projective geometry is one of the most fundamental and at the same time most beautiful branches of geometry. It can be considered the common foundation of many other geometric disciplines like Euclidean geometry, hyperbolic and elliptic geometry or even relativistic space-time geometry. This book offers a comprehensive introduction to this fascinating field and its applications.".
• 2011921702 alternative "Guided tour through real and complex geometry".
• 2011921702 alternative "Projective geometry".
• 2011921702 alternative "Real and complex geometry".
• 2011921702 contributor B12413373.
• 2011921702 created "c2011.".
• 2011921702 date "2011".
• 2011921702 date "c2011.".
• 2011921702 dateCopyrighted "c2011.".
• 2011921702 description "Includes bibliographical references (p. 557-562) and index.".
• 2011921702 description "Pappo's theorem : nine proofs and three variations -- Projective geometry. Projective planes -- Homogeneous coordinates -- Lines and cross-ratios -- Calculating with points on lines -- Determinates -- More on bracket algebra -- Working and playing with geometry. Quadrilateral sets and liftings -- Conics and their duals -- Conics and perspectivity -- Calculating with conics -- Projective d-space -- Diagram techniques -- Working with diagrams -- Configurations, theorems, and bracket expressions -- Measurements. Complex numbers : a primer -- The complex projective line -- Euclidean geometry -- Euclidean structures from a projective perspective -- Cayley-Klein geometries -- Measurements and transformations -- Cayley-Klein geometries at work -- Circles and cycles -- Non-Euclidean geometry : a historical interlude -- Hyperbolic geometry -- Selected topics in hyperbolic geometry -- What we did not touch.".
• 2011921702 description "Projective geometry is one of the most fundamental and at the same time most beautiful branches of geometry. It can be considered the common foundation of many other geometric disciplines like Euclidean geometry, hyperbolic and elliptic geometry or even relativistic space-time geometry. This book offers a comprehensive introduction to this fascinating field and its applications.".
• 2011921702 extent "xxii, 571 p. :".
• 2011921702 identifier "3642172857 (acid-free paper)".
• 2011921702 identifier "9783642172854 (acid-free paper)".
• 2011921702 issued "2011".
• 2011921702 issued "c2011.".
• 2011921702 language "eng".
• 2011921702 publisher "New York : Springer,".
• 2011921702 subject "Algebra.".
• 2011921702 subject "Algorithms.".
• 2011921702 subject "Discrete groups.".
• 2011921702 subject "Geometry, Projective.".
• 2011921702 subject "Geometry.".
• 2011921702 subject "Mathematics.".
• 2011921702 subject "Projektive Geometrie swd".
• 2011921702 subject "QA471 .R53 2011".
• 2011921702 subject "Visualization.".
• 2011921702 tableOfContents "Pappo's theorem : nine proofs and three variations -- Projective geometry. Projective planes -- Homogeneous coordinates -- Lines and cross-ratios -- Calculating with points on lines -- Determinates -- More on bracket algebra -- Working and playing with geometry. Quadrilateral sets and liftings -- Conics and their duals -- Conics and perspectivity -- Calculating with conics -- Projective d-space -- Diagram techniques -- Working with diagrams -- Configurations, theorems, and bracket expressions -- Measurements. Complex numbers : a primer -- The complex projective line -- Euclidean geometry -- Euclidean structures from a projective perspective -- Cayley-Klein geometries -- Measurements and transformations -- Cayley-Klein geometries at work -- Circles and cycles -- Non-Euclidean geometry : a historical interlude -- Hyperbolic geometry -- Selected topics in hyperbolic geometry -- What we did not touch.".
• 2011921702 title "Guided tour through real and complex geometry".
• 2011921702 title "Perspectives on projective geometry : a guided tour through real and complex geometry / Jürgen Richter-Gebert.".
• 2011921702 title "Projective geometry".
• 2011921702 title "Real and complex geometry".
• 2011921702 type "text".