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This book is a study of an aspect of Elie Cartans contribution to thequestion "What is geometry?" In the last century two great generalizations of Euclidean geometry ap-peared. The first was the discovery of the non-Euclidean geometries. Thesewere organized into a coherent whole by Felix Klein, who recognized themas various examples of coset spaces G/H of Lie groups. In this book we refer to these latter as Klein geometries. The second generalization was Georg Riemanns discovery of what we now call Riemannian geometry. These two theories seemed largely incompatible with one other.1 In the early 1920s Elie Cartan, one of the pioneers of the theory of Lie groups, found that it was possible to obtain a common generalization of these theories, which he called espaces generalizes and we call Cartan geometries (see diagram).
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成事在人：关键时刻发挥领导和合作的效力 （美）费希尔（Fisher,R.）,夏普（Sharp,A.） 著,鲜红霞,郭旭力 全国三仓发货，物流便捷，下单秒杀，欢迎选购！
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微分几何[加]夏普（Sharpe,R.W.） 著世界图书出版公司9787510037504 正版旧书，保证质量，此书为单本而非一套，电子发票！
This book is a study of an aspect of Elie Cartans contribution to thequestion "What is geometry?" In the last century two great generalizations of Euclidean geometry ap-peared. The first was the discovery of the non-Euclidean geometries. Thesewere organized into a coherent whole by Felix Klein, who recognized themas various examples of coset spaces G/H of Lie groups. In this book we refer to these latter as Klein geometries. The second generalization was Georg Riemanns discovery of what we now call Riemannian geometry. These two theories seemed largely incompatible with one other.1 In the early 1920s Elie Cartan, one of the pioneers of the theory of Lie groups, found that it was possible to obtain a common generalization of these theories, which he called espaces generalizes and we call Cartan geometries (see diagram).
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成事在人：关键时刻发挥领导和合作的效力 （美）费希尔（Fisher,R.）,夏普（Sharp,A.） 著,鲜红霞,郭旭力 畅销推荐，正版保证，现货直发，物流快捷，优惠多多，欢迎选购！
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This book is a study of an aspect of Elie Cartans contribution to thequestion "What is geometry?" In the last century two great generalizations of Euclidean geometry ap-peared. The first was the discovery of the non-Euclidean geometries. Thesewere organized into a coherent whole by Felix Klein, who recognized themas various examples of coset spaces G/H of Lie groups. In this book we refer to these latter as Klein geometries. The second generalization was Georg Riemanns discovery of what we now call Riemannian geometry. These two theories seemed largely incompatible with one other.1 In the early 1920s Elie Cartan, one of the pioneers of the theory of Lie groups, found that it was possible to obtain a common generalization of these theories, which he called espaces generalizes and we call Cartan geometries (see diagram).
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成事在人：关键时刻发挥领导和合作的效力 （美）费希尔（Fisher,R.）,夏普（Sharp,A.） 著,鲜红霞,郭旭力 畅销推荐，正版保证，现货直发，物流快捷，优惠多多，欢迎选购！
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微分几何 [加]夏普（Sharpe,R.W.） 著 9787510037504 世界图书出版公司 【速开发票，优质售后，支持7天无理由退换】
This book is a study of an aspect of Elie Cartans contribution to thequestion "What is geometry?" In the last century two great generalizations of Euclidean geometry ap-peared. The first was the discovery of the non-Euclidean geometries. Thesewere organized into a coherent whole by Felix Klein, who recognized themas various examples of coset spaces G/H of Lie groups. In this book we refer to these latter as Klein geometries. The second generalization was Georg Riemanns discovery of what we now call Riemannian geometry. These two theories seemed largely incompatible with one other.1 In the early 1920s Elie Cartan, one of the pioneers of the theory of Lie groups, found that it was possible to obtain a common generalization of these theories, which he called espaces generalizes and we call Cartan geometries (see diagram).
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