Unlike most other texts for Multicultural Education on the market, this one provides practical and useful teaching strategies and class-tested lesson plans, as well as a foundation for understanding the context of multicultural education. "Choosing Democracy" was the first text of its kind to show teachers how to construct a curriculum that is truly democratic, while at the same time meeting the requirements of today's standard's based educational environment. Most new teachers are not prepared to face the diversity of the classrooms of today. Nor are they prepared to handle the many challenging issues that will arise in these multicultural and multilingual classes. This book gives solid and substantial coverage of important issues facing teachers such as classroom management, critical thinking, cooperative learning, assisting English Language Learners, dealing with substantive values, and assessment. It also teaches educators to formulate a deeper understanding of their own cultural frame of reference in order to develop a second multicultural perspective. New To This Edition:
Mumford-Tate groups are the fundamental symmetry groups of Hodge theory, a subject which rests at the center of contemporary complex algebraic geometry. This book is the first comprehensive exploration of Mumford-Tate groups and domains. Containing basic theory and a wealth of new views and results, it will become an essential resource for graduate students and researchers.
Although Mumford-Tate groups can be defined for general structures, their theory and use to date has mainly been in the classical case of abelian varieties. While the book does examine this area, it focuses on the nonclassical case. The general theory turns out to be very rich, such as in the unexpected connections of finite dimensional and infinite dimensional representation theory of real, semisimple Lie groups. The authors give the complete classification of Hodge representations, a topic that should become a standard in the finite-dimensional representation theory of noncompact, real, semisimple Lie groups. They also indicate that in the future, a connection seems ready to be made between Lie groups that admit discrete series representations and the study of automorphic cohomology on quotients of Mumford-Tate domains by arithmetic groups. Bringing together complex geometry, representation theory, and arithmetic, this book opens up a fresh perspective on an important subject.
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