Reasoning with Actual and Potential Contradictions

Reasoning with Actual and Potential Contradictions

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We are happy to present the second volume of the Handbook of Defeasible Reasoning and Uncertainty Management Systems. Uncertainty pervades the real world and must therefore be addressed by every system that attempts to represent reality. The representation of un- certainty is a major concern of philosophers, logicians, artificial intelligence researchers and computer sciencists, psychologists, statisticians, economists and engineers. The present Handbook volumes provide frontline coverage of this area. This Handbook was produced in the style of previous handbook series like the Handbook of Philosophical Logic, the Handbook of Logic in Computer Science, the Handbook of Logic in Artificial Intelligence and Logic Programming, and can be seen as a companion to them in covering the wide applications of logic and reasoning. We hope it will answer the needs for adequate representations of uncertainty. This Handbook series grew out of the ESPRIT Basic Research Project DRUMS II, where the acronym is made out of the Handbook series title. This project was financially supported by the European Union and regroups 20 major European research teams working in the general domain of uncer- tainty. As a fringe benefit of the DRUMS project, the research community was able to create this Handbook series, relying on the DRUMS partici- pants as the core of the authors for the Handbook together with external international experts.
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Product details

  • Hardback | 333 pages
  • 162.56 x 233.68 x 27.94mm | 612.35g
  • Dordrecht, Netherlands
  • English
  • 1998 ed.
  • VII, 333 p.
  • 0792351614
  • 9780792351610

Table of contents

Introduction to Actual and Potential Contradictions; P. Besnard, A. Hunter. Paraconsistent Logics; A. Hunter. Modal Logics for Representing Incoherent Knowledge; J.-J.Ch. Meyer, W. van der Hoek. The Family of Default Logics; T. Schaub. Conditional Logics for Defeasible Reasoning; J.P. Delgrande. Defeasible Logics; P. Geerts, E. Laenens, D. Vermeir. Necessary Conditions for Negation-Operators (with Particular Applications to Paraconsistent Negation); W. Lenzen. A Survey of Paraconsistent Semantics for Logic Programs; C. Viegas Damasio, L. Moniz Pereira. Index.
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