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Concise in treatment and comprehensive in scope, this text for graduate students introduces contemporary real analysis with a particular emphasis on integration theory. The first four chapters deal with the Lebesgue theory of measure and integration of real functions; succeeding chapters treat abstract measure and integration theory as well as topological and metric spaces. Additional topics include Stone's formulation of Daniell integration and normed linear spaces. Exercise sections appear at the end of each chapter and form an integral part of the text.