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Representation results for defeasible logic
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Source ACM Transactions on Computational Logic (TOCL) archive
Volume 2 ,  Issue 2  (April 2001) table of contents
Pages: 255 - 287  
Year of Publication: 2001
ISSN:1529-3785
Authors
Grigoris Antoniou  Griffith Univ., Nathan, Australia
David Billington  Griffith Univ., Nathan, Australia
Guido Governatori  Queensland Univ. of Technology, Brisbane, Australia
Michael J. Maher  Griffith Univ., Nathan, Australia
Publisher
ACM  New York, NY, USA
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Downloads (6 Weeks): 3,   Downloads (12 Months): 54,   Citation Count: 32
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ABSTRACT

The importance of transformations and normal forms in logic programming, and generally in computer science, is well documented. This paper investigates transformations and normal forms in the context of Defeasible Logic, a simple but efficient formalism for nonmonotonic reasoning based on rules and priorities. The transformations described in this paper have two main benefits: on one hand they can be used as a theoretical tool that leads to a deeper understanding of the formalism, and on the other hand they have been used in the development of an efficient implementation of defeasible logic.


REFERENCES

Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.

 
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ANTONIOU, G. 1997. Nonmonotonic Reasoning. MIT Press.
 
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ANTONIOU, G., MAHER,M.J.,AND BILLINGTON, D. 2000. Defeasible logic versus logic programming without negation as failure. Journal of Logic Programming 41, 1, 45-57.
 
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BILLINGTON, D. 1993. Defeasible logic is stable. Journal of Logic and Computation 3, 370-400.
 
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NUTE, D. 1987. Defeasible reasoning. In Proc. 20th Hawaii International Conference on Systems Science. IEEE Press, 470-477.
 
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CITED BY  33


REVIEW

"Aida Pliuskeviciene : Reviewer"

Defeasible Logic is a simple but efficient formalism for nonmonotonic reasoning presented, for example, by D.Nute in [1]. Defeasible Logic considered in the paper follows the presentation of D.Billington in [2]. Defeasible Logic is based on t  more...

Collaborative Colleagues:
Grigoris Antoniou: colleagues
David Billington: colleagues
Guido Governatori: colleagues
Michael J. Maher: colleagues