Computability Theory Semantics And Logic Programming
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Computability Theory, Semantics, and Logic Programming
Author: Melvin Fitting
language: en
Publisher: Oxford University Press, USA
Release Date: 1987
This book describes computability theory and provides an extensive treatment of data structures and program correctness. The author covers topics of current interest, such as the logic programming language PROLOG and its relation to the LISP type of language.
Mathematical Aspects of Logic Programming Semantics
Covering the authors' own state-of-the-art research results, this book presents a rigorous, modern account of the mathematical methods and tools required for the semantic analysis of logic programs. It significantly extends the tools and methods from traditional order theory to include nonconventional methods from mathematical analysis that depend on topology, domain theory, generalized distance functions, and associated fixed-point theory. The authors closely examine the interrelationships between various semantics as well as the integration of logic programming and connectionist systems/neural networks.
Handbook of Computability Theory
The chapters of this volume all have their own level of presentation. The topics have been chosen based on the active research interest associated with them. Since the interest in some topics is older than that in others, some presentations contain fundamental definitions and basic results while others relate very little of the elementary theory behind them and aim directly toward an exposition of advanced results. Presentations of the latter sort are in some cases restricted to a short survey of recent results (due to the complexity of the methods and proofs themselves). Hence the variation in level of presentation from chapter to chapter only reflects the conceptual situation itself. One example of this is the collective efforts to develop an acceptable theory of computation on the real numbers. The last two decades has seen at least two new definitions of effective operations on the real numbers.