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Titlebook: Introduction to Classical Geometries; Ana Irene Ramírez Galarza,José Seade Textbook 2007 Birkhäuser Basel 2007 algebra.calculus.classical

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书目名称Introduction to Classical Geometries
编辑Ana Irene Ramírez Galarza,José Seade
视频videohttp://file.papertrans.cn/474/473511/473511.mp4
概述Presents all the classical geometries in a unified way, with many illustrations, thus making their understanding easier.Though the proofs and arguments are in general absolutely rigorous, emphasis is
图书封面Titlebook: Introduction to Classical Geometries;  Ana Irene Ramírez Galarza,José Seade Textbook 2007 Birkhäuser Basel 2007 algebra.calculus.classical
描述Geometry is one of the oldest branches of mathematics, nearly as old as human culture.Itsbeautyhasalwaysfascinatedmathematicians,amongothers.Inwriting this book we had the purpose of sharing with readers the pleasure derived from studying geometry,as well as giving a tasteof its importance, its deep connections with other branches of mathematics and the highly diverse viewpoints that may be taken by someone entering this ?eld. We also want to propose a speci?c way to introduce concepts that have arisen from the heyday of the Greek school of geometry to the present day. We workwithcoordinatemodels,sincethis facilitatestheuseofalgebraicandanalytic results, and we follow the viewpoint proposed by Felix Klein in the 19th century, of studying geometry via groups of symmetries of the space in question. We intend this book to be both an introduction to the subject addressed to undergraduate students in mathematics and physics, and a useful text-book for mathematicians and scientists in general who want to learn the basics of classical geometry: Euclidean, a?ne, elliptic, hyperbolic and projective geometry. These are all presented in a uni?ed way and the essential content of this book may
出版日期Textbook 2007
关键词algebra; calculus; classical geometry; euclidean geometry; geometry; hyperbolic geometry
版次1
doihttps://doi.org/10.1007/978-3-7643-7518-8
isbn_softcover978-3-7643-7517-1
isbn_ebook978-3-7643-7518-8
copyrightBirkhäuser Basel 2007
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Hyperbolic geometry,In Chapter 3 we saw that elliptic geometry is a non-Euclidean geometry, for any pair of elliptic lines intersect; that is, parallel lines do not exist in that geometry (denial .1 of Postulate V).
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Ana Irene Ramírez Galarza,José SeadePresents all the classical geometries in a unified way, with many illustrations, thus making their understanding easier.Though the proofs and arguments are in general absolutely rigorous, emphasis is
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Affine geometry, that constitutes a natural bridge between Euclidean geometry and projective geometry, both from the historic and the formal viewpoints. The reason this is possible is that the group of affine transformations is larger than the Euclidean group and is contained in the group of projective transformations.
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