John L. Kelley – författare

This classic book is a systematic exposition of general topology. It is especially intended as background for modern analysis. Based on lectures given at the University of Chicago, the University of California and Tulane University, this book is intended to be a reference and a text. As a reference work, it offers a reasonably complete coverage of the area, and this has resulted in a more extended treatment than would normally be given in a course. As a text, however, the exposition in the eariler chapters proceeds at a more pedestrian pace. A preliminary chapter covers those topics requisite to the main body of work.

This is a systematic exposition of the basic part of the theory of mea­ sure and integration. The book is intended to be a usable text for students with no previous knowledge of measure theory or Lebesgue integration, but it is also intended to include the results most com­ monly used in functional analysis. Our two intentions are some what conflicting, and we have attempted a resolution as follows. The main body of the text requires only a first course in analysis as background. It is a study of abstract measures and integrals, and comprises a reasonably complete account of Borel measures and in­ tegration for R Each chapter is generally followed by one or more supplements. These, comprising over a third of the book, require some­ what more mathematical background and maturity than the body of the text (in particular, some knowledge of general topology is assumed) and the presentation is a little more brisk and informal. The material presented includes the theory of Borel measures and integration for ~n, the general theory of integration for locally compact Hausdorff spaces, and the first dozen results about invariant measures for groups. Most of the results expounded here are conventional in general character, if not in detail, but the methods are less so. The following brief overview may clarify this assertion.

This comprehensive text for beginning graduate-level students immediately found a significant audience upon its initial 1955 publication, and it remains a highly worthwhile and relevant book for students of topology and for professionals in many areas."The clarity of the author's thought and the carefulness of his exposition make reading this book a pleasure." – Bulletin of the American Mathematical Society.

The current political trend toward a drastically reduced government role in the economy and civil society begs a thorough discussion of the recent history of the free market movement in the United States. By providing a history of the political revitalization of classical liberalism since the 1960s, Bringing the Market Back In makes a significant step in understanding this discussion. When the market liberals came to power with the election of Ronald Reagan, they failed to translate their economic theories into dramatic political change. Although market liberals had developed remarkable intellectual strengths by 1980, the political movement to roll back the state was still in its infancy. The Gingrich Revolution of 1994 suggests that a better test of market liberalism's political feasibility may come in the last half of the 1990's. Moving beyond the political polemics so common in the arena of contemporary economic policy, Kelley grounds his study in the little-known archival materials from the Libertarian Party and personal collections from the Hoover Institution Archives.

This is a systematic exposition of the basic part of the theory of mea­ sure and integration. The book is intended to be a usable text for students with no previous knowledge of measure theory or Lebesgue integration, but it is also intended to include the results most com­ monly used in functional analysis. Our two intentions are some what conflicting, and we have attempted a resolution as follows. The main body of the text requires only a first course in analysis as background. It is a study of abstract measures and integrals, and comprises a reasonably complete account of Borel measures and in­ tegration for R Each chapter is generally followed by one or more supplements. These, comprising over a third of the book, require some­ what more mathematical background and maturity than the body of the text (in particular, some knowledge of general topology is assumed) and the presentation is a little more brisk and informal. The material presented includes the theory of Borel measures and integration for ~n, the general theory of integration for locally compact Hausdorff spaces, and the first dozen results about invariant measures for groups. Most of the results expounded here are conventional in general character, if not in detail, but the methods are less so. The following brief overview may clarify this assertion.