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Levy, Jordi
Villaret i Ausellé, Mateu |
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2010 | |
Nominal Unification is an extension of first-order unification where terms can contain binders and unification is performed modulo α equivalence. Here we prove that the existence of nominal unifiers can be decided in quadratic time. First, we linearly-reduce nominal unification problems to a sequence of freshness and equalities between atoms, modulo a permutation, using ideas as Paterson and Wegman for first-order unification. Second, we prove that solvability of these reduced problems may be checked in quadrà tic time. Finally, we point out how using ideas of Brown and Tarjan for unbalanced merging, we could solve these reduced problems more efficiently | |
application/pdf | |
1868-8969 | |
http://hdl.handle.net/10256/8404 | |
eng | |
Dagstuhl Publishing | |
Reproducció digital del document publicat a: http://dx.doi.org/10.4230/LIPIcs.RTA.2010.209 Articles publicats (D-IMA) |
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Leibniz International Proceedings in Informatics (LIPPICS) : Proceedings of the 21st International Conference on Rewriting Techniques and Applications : RTA 2010 : July 11-13 2010: Edinburgh, Scottland, UK, 2010, vol. 6, p.209-226 | |
Attribution-NonCommercial-NoDerivs 3.0 Spain | |
http://creativecommons.org/licenses/by-nc-nd/3.0/es/ | |
Algorismes computacionals
Computer algorithms Lògica matemà tica Logic, Symbolic and mathematical Complexitat computacional Computational complexity |
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An Efficient Nominal Unification Algorithm | |
info:eu-repo/semantics/article | |
DUGiDocs |