A textbook for a course in either an academic or a professional education program for librarians. Reviews the principles, practice, consistency, and quality of indexing; the types and functions of abstracts; natural language in informating retrieval; and the future of indexing and abstracting services. Annotation copyrighted by Book News, Inc., Portland, OR

A textbook for a course in either an academic or a professional education program for librarians. Reviews the principles, practice, consistency, and quality of indexing; the types and functions of abstracts; natural language in informating retrieval; and the future of indexing and abstracting services. Annotation copyrighted by Book News, Inc., Portland, OR

Based on new research and years of practical experience, this guide presents the basic knowledge necessary to become a professional indexer. Synthesizing the thinking and experience of indexers and abstractors over the years, the book introduces readers to such fundamentals as the nature of information, the organization of information, vocabulary control, types of indexes and abstracts, evaluation of indexing, and the use of computers. A new chapter on indexing and the Internet has been added, as has a chapter that lists Web resources for indexers and abstractors. The work concludes with a discussion of the education, training, and job opportunities of the profession, as well as a look to the future. With its simple but thorough approach, this book provides readers with a broad overview of the professions, processes, and art of indexing and abstracting.

Offers a detailed examination of theories about literacy developed by different academic disciplines and proposes an "ideological" model of literacy. Looks at contemporary literacy practices in the third world and Britain and, in particular, the literacy campaigns conducted by UNESCO.

Abstract Algebra: Theory and Applications is an open-source textbook that is designed to teach the principles and theory of abstract algebra to college juniors and seniors in a rigorous manner. Its strengths include a wide range of exercises, both computational and theoretical, plus many non-trivial applications. The first half of the book presents group theory, through the Sylow theorems, with enough material for a semester-long course. The second half is suitable for a second semester and presents rings, integral domains, Boolean algebras, vector spaces, and fields, concluding with Galois Theory.