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  • Cited by 61
Publisher:
Cambridge University Press
Online publication date:
January 2010
Print publication year:
1998
Online ISBN:
9780511626364

Book description

First published in 1998, this textbook is a broad but rigourous survey of the theoretical basis for the design, definition and implementation of programming languages and of systems for specifying and proving programme behaviour. Both imperative and functional programming are covered, as well as the ways of integrating these aspects into more general languages. Recognising a unity of technique beneath the diversity of research in programming languages, the author presents an integrated treatment of the basic principles of the subject. He identifies the relatively small number of concepts, such as compositional semantics, binding structure, domains, transition systems and inference rules, that serve as the foundation of the field. Assuming only knowledge of elementary programming and mathematics, this text is perfect for advanced undergraduate and beginning graduate courses in programming language theory and also will appeal to researchers and professionals in designing or implementing computer languages.

Reviews

"I found the whole book a distinct pleasure to read and certainly recommend this text for consideration by instructors." Mathematical Reviews

"clearly structured...the presentation is clear, and the typesetting often helps the reader to understand the structure of the formulas. Each chapter contains valuable exercises and profound bibliographic notes that can serve as a starting point for further reading. I shall use this excellent textbook in my lectures." Computing Reviews

"...an important book...It is thorough and well organized, and the explanations are very clear. I found the technical content to be in almost every respect flawless. Although written to be a student text, I believe that most researchers (and many practitioners) in programming lanauges (and related fields) would find it worth reading." Journal of Functional Programming

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