Computation and Reasoning: A Type Theory for Computer Science / Edition 1

Computation and Reasoning: A Type Theory for Computer Science / Edition 1

by Zhaohui Luo
ISBN-10:
0198538359
ISBN-13:
9780198538356
Pub. Date:
03/28/1994
Publisher:
Oxford University Press, USA
ISBN-10:
0198538359
ISBN-13:
9780198538356
Pub. Date:
03/28/1994
Publisher:
Oxford University Press, USA
Computation and Reasoning: A Type Theory for Computer Science / Edition 1

Computation and Reasoning: A Type Theory for Computer Science / Edition 1

by Zhaohui Luo

Hardcover

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Overview

This book develops a type theory, studies its properties, and explains its uses in computer science. The book focuses in particular on how the study of type theory may offer a powerful and uniform language for programming, program specification and development, and logical reasoning. The type theory developed here reflects a conceptual distinction between logical propositions and computational data types. Starting from an introduction of the basic concepts, the author explains the meaning and use of the type-theoretic language with proof-theoretic justifications, and discusses various issues in the study of type theory. The practical use of the language is illustrated by developing an approach to specification and data refinement in type theory, which supports modular development of specification, programs, and proofs. Students and researchers in computer science and logic will welcome this exciting new book.


Product Details

ISBN-13: 9780198538356
Publisher: Oxford University Press, USA
Publication date: 03/28/1994
Series: International Series of Monographs on Computer Science Series , #11
Pages: 240
Product dimensions: 6.38(w) x 9.50(h) x 0.76(d)

About the Author

University of Edinburgh

Table of Contents

Preface
1. Introduction
2. The extended calculus of constructions
3. Basic meta-theoretic properties
4. Strong normalisation
5. The internal logic and decidability
6. A set-theoretic model
7. Computational and logical theories
8. Specification and development of programs
9. Towards a unifying theory of dependent types
Bibliography
Notation and symbols
Index

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