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- 2012017159 contributor B12446948.
- 2012017159 created "2013.".
- 2012017159 date "2013".
- 2012017159 date "2013.".
- 2012017159 dateCopyrighted "2013.".
- 2012017159 description "Includes bibliographical references (p. 341-349) and indexes.".
- 2012017159 description "Machine generated contents note: Part I. Prelude and Themes: Synthetic Methods and Results: 1. Spherical geometry; 2. Euclid; 3. The theory of parallels; 4. Non-Euclidean geometry; Part II. Development: Differential Geometry: 5. Curves in the plane; 6. Curves in space; 7. Surfaces; 8. Curvature for surfaces; 9. Metric equivalence of surfaces; 10. Geodesics; 11. The Gauss-Bonnet Theorem; 12. Constant-curvature surfaces; Part III. Recapitulation and Coda: 13. Abstract surfaces; 14. Modeling the non-Euclidean plane; 15. Epilogue: where from here?.".
- 2012017159 extent "xv, 357 p. :".
- 2012017159 identifier "9780521116077 (hardback)".
- 2012017159 identifier "9780521133111 (pbk.)".
- 2012017159 issued "2013".
- 2012017159 issued "2013.".
- 2012017159 language "eng".
- 2012017159 publisher "Cambridge [England] ; New York : Cambridge University Press,".
- 2012017159 subject "516.3/6 23".
- 2012017159 subject "Geometry, Differential.".
- 2012017159 subject "MATHEMATICS / Topology. bisacsh".
- 2012017159 subject "QA641 .M38 2013".
- 2012017159 tableOfContents "Machine generated contents note: Part I. Prelude and Themes: Synthetic Methods and Results: 1. Spherical geometry; 2. Euclid; 3. The theory of parallels; 4. Non-Euclidean geometry; Part II. Development: Differential Geometry: 5. Curves in the plane; 6. Curves in space; 7. Surfaces; 8. Curvature for surfaces; 9. Metric equivalence of surfaces; 10. Geodesics; 11. The Gauss-Bonnet Theorem; 12. Constant-curvature surfaces; Part III. Recapitulation and Coda: 13. Abstract surfaces; 14. Modeling the non-Euclidean plane; 15. Epilogue: where from here?.".
- 2012017159 title "Geometry from a differentiable viewpoint / John McCleary.".
- 2012017159 type "text".