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Ground Associative and Commutative Completion Modulo Shostak Theories
Abstract : AC-completion efficiently handles equality modulo associative and commutative function symbols. In the ground case, the procedure terminates and provides a decision algorithm for the word problem. In this paper, we present a modular extension of ground AC-completion for deciding formulas in the combination of the theory of equality with user-defined AC symbols, uninterpreted symbols and an arbitrary signature disjoint Shostak theory X. The main ideas of our algorithm are first to adapt the definition of rewriting in order to integrate the canonizer of X and second, to replace the equation orientation mechanism found in ground AC-completion with the solver for X
Cited literature [15 references]
https://hal.inria.fr/inria-00535652
Contributor : Sylvain Conchon <>
Submitted on : Friday, November 12, 2010 - 11:32:05 AM
Last modification on : Thursday, July 8, 2021 - 3:48:17 AM
Long-term archiving on: : Friday, October 26, 2012 - 3:30:34 PM
Contributor : Sylvain Conchon <>
Submitted on : Friday, November 12, 2010 - 11:32:05 AM
Last modification on : Thursday, July 8, 2021 - 3:48:17 AM
Long-term archiving on: : Friday, October 26, 2012 - 3:30:34 PM
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conchon-lpar17-short.pdf
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