(Enter summary)
Abstract: For many years all known completeness results for Knuth-Bendix completion and ordered paramodulation required the term ordering to be well-founded, monotonic and total(izable) on ground terms. (Update)
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BibTeX entry: (Update)
Miquel Bofill and Albert Rubio. Well-foundedness is sufficient for completeness of Ordered Paramodulation. Long version, 2002. Available at www.lsi.upc.es/~albert/papers.html. http://citeseer.ist.psu.edu/bofill02wellfoundedness.html More
@misc{ bofill02wellfoundedness,
author = "M. Bofill and A. Rubio",
title = "Well-foundedness is sufficient for completeness of Ordered Paramodulation",
text = "Miquel Bofill and Albert Rubio. Well-foundedness is sufficient for completeness
of Ordered Paramodulation. Long version, 2002. Available at www.lsi.upc.es/~albert/papers.html.",
year = "2002",
url = "citeseer.ist.psu.edu/bofill02wellfoundedness.html" }
Citations (may not include all citations):
788
Rewrite systems
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142
Rewrite-based equational theorem proving with selection and .. (context) - Bachmair, Ganzinger - 1994
67
Theorem Proving with Ordering and Equality Constrained Claus..
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51
Information and Computation (context) - Bachmair, Ganzinger et al. - 1995
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Orderings for equational proofs (context) - Bachmair, Dershowitz et al. - 1986
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Proving refutational completeness of theorem proving strateg.. (context) - Hsiang, Rusinowitch - 1991
37
Paramodulation-based theorem proving
- Nieuwenhuis, Rubio - 2001
24
Equational reasoning in saturationbased theorem proving
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19
volume 25 of EATCS Monographs on Theoretical Computer Scienc.. (context) - Wechler, for - 1991
18
the Association for Computing Machinery (context) - Bachmair, Dershowitz et al. - 1994
10
Paramodulation with non-monotonic orderings
- ll, Godoy et al. - 1999
1
Well-foundedness is su- cient for completeness of Ordered Pa.. (context) - ll, Rubio - 2002
Documents on the same site (http://ima.udg.es/~mbofill/indexUK.html):
On the Completeness of Arbitrary Selection Strategies for.. - Bofill, Godoy
(Correct)
On the Completeness of Arbitrary Selection Strategies for.. - Bofill, Godoy
(Correct)
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