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Hans-Paul Schwefelts in the field.Serves as an accessible entry point for earlThis book, one of the first on G.2. manifolds in decades, collects introductory lectures and survey articles largely based on talks given at a workshop held at the Fields Institute in August 2017, as part of the major thematic program on ge

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Kazuhiro Ohkura,Yoshiyuki Matsumura,Kanji Uedawritten over a decade and given in classes at slightly varying levels. In transforming the over­ lapping material into a book, I aimed at presenting some of the best features of the subject with a minimum of prerequisities and technicalities. (Needless to say, one man‘s technicality is another‘s pro

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Vladimir Estivill-Castro,Rodolfo Torres-Velázquezwritten over a decade and given in classes at slightly varying levels. In transforming the over­ lapping material into a book, I aimed at presenting some of the best features of the subject with a minimum of prerequisities and technicalities. (Needless to say, one man‘s technicality is another‘s pro

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Takahiro Sasaki,Mario Tokoroaic extensions has been made in Chapter I. In this chapter our primary concern will be with infinite dimensional extensions and we shall begin again with the algebraic ones. We define algebraically closed fields and prove the existence of an algebraic closure of any field. We shall extend the classi

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Ko-Hsin Liang,Xin Yao,Charles Newtonaic extensions has been made in Chapter I. In this chapter our primary concern will be with infinite dimensional extensions and we shall begin again with the algebraic ones. We define algebraically closed fields and prove the existence of an algebraic closure of any field. We shall extend the classi

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Takeshi Yamada,Kazuyuki Yoshimura,Ryohei Nakanotures which the author has given during the past ten years at the University of North Carolina, at The Johns Hopkins University, and at Yale "University. The general plan of the work IS as follows: The present first volume gives an introduction to abstract algebra and gives an account of most of the

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