侯世达 (Douglas Hofstadter) 美国计算机科学家，独树一帜的认知学家；普利策奖获奖图书《集异璧》作者。 于1965年从斯坦福大学数学专业毕业，1975年获得俄勒冈大学物理学博士学位，发现了被称为“侯世达蝴蝶”的分形结构。自1988年以来，侯世达一直在印第安纳大学艺术与科学学院任教，并创建了“流动类比研究小组”。2009年4月，他当选为美国艺术与科学学院的院士和美国哲学学会的成员。2010年，他当选为瑞典乌普萨拉皇家科学院的成员 桑德尔 (Emmanuel Sander) 法国心理学家，日内瓦大学发展心理学教授。多年潜心研究作类比与范畴化及其与教育之间的关系。

侯世达 (Douglas Hofstadter) 美国计算机科学家，独树一帜的认知学家；普利策奖获奖图书《集异璧》作者。 于1965年从斯坦福大学数学专业毕业，1975年获得俄勒冈大学物理学博士学位，发现了被称为“侯世达蝴蝶”的分形结构。自1988年以来，侯世达一直在印第安纳大学艺术与科学学院任教，并创建了“流动类比研究小组”。2009年4月，他当选为美国艺术与科学学院的院士和美国哲学学会的成员。2010年，他当选为瑞典乌普萨拉皇家科学院的成员 桑德尔 (Emmanuel Sander) 法国心理学家，日内瓦大学发展心理学教授。多年潜心研究作类比与范畴化及其与教育之间的关系。

Is there one central mechanism upon which all human thinking rests? Cognitive scientists Douglas Hofstadter and Emmanuel Sander argue that there is. At this core is our incessant proclivity to take what we perceive, to abstract it, and to find resemblances to prior experiences—in other words, our ability to make analogies. In The Essence of Thought , Hofstadter and Sander sho...(展开全部)

Is there one central mechanism upon which all human thinking rests? Cognitive scientists Douglas Hofstadter and Emmanuel Sander argue that there is. At this core is our incessant proclivity to take what we perceive, to abstract it, and to find resemblances to prior experiences—in other words, our ability to make analogies. In The Essence of Thought , Hofstadter and Sander sho...(展开全部)

This volume covers local as well as global differential geometry of curves and surfaces. *Makes extensive use of elementary linear algebra - with emphasis on basic geometrical facts rather than on machinery or random details. *Stresses the basic ideas of differential geometry - regular surfaces, the Gauss map, covariant derivatives. *Includes a large number of fully-work...(展开全部)

This volume covers local as well as global differential geometry of curves and surfaces. *Makes extensive use of elementary linear algebra - with emphasis on basic geometrical facts rather than on machinery or random details. *Stresses the basic ideas of differential geometry - regular surfaces, the Gauss map, covariant derivatives. *Includes a large number of fully-work...(展开全部)

This book covers the theory of algebraic surfaces and holomorphic vector bundles in an integrated manner. It is aimed at graduate students who have had a thorough first year course in algebraic geometry (at the level of Hartshorne's ALGEBRAIC GEOMETRY), as well as more advanced graduate students and researchers in the areas of algebraic geometry, gauge thoery, or 4-manifold top...(展开全部)