By Steve Bailey, Victor Wooten
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Equational formulae with membership constraints. Inf. Comput. 112(2), 167–216 (1994) 31. : The ﬁnite variant property: how to get rid of some algebraic properties. In: Giesl, J. ) RTA 2005. LNCS, vol. 3467, pp. 294–307. Springer, Heidelberg (2005) 32 J. Meseguer 32. : Rewrite systems. In: van Leeuwen, J. ) Handbook of Theoretical Computer Science, vol. B, pp. 243–320. North-Holland, Amsterdam (1990) 33. : A uniform approach to constraint-solving for lists, multisets, compact lists, and sets. ACM Trans.
From k ′ , the schedule δ ′ repeats inﬁnitely the steps from k to k ′ − 1. By Corollary 1, it is obvious that for any k ′′ such that k ′′ > k ′ , we have δ ′ ; k ′′ ⊧ Φ because we can ﬁnd a natural number k1 = k +(k ′′ −k)%(k ′ −k) such that δ; k1 ⊧ Φ, δ(k1 ) = δ ′ (k1 ) and k ′′ , k1 , δ ′ satisfy the three conditions in Theorem 1. Thus, we have δ ′ ⊧ Φ. 42 M. Zhang and F. Mallet 3 Maude in a Nutshell Maude is rewriting-based algebraic language and also an eﬃcient rewriting engine. We assume the readers are familiar with Maude, and only give a brief introduction to Maude meta-level functionality and Maude LTL model checking, which is used in this paper.
Program. Lang. Syst. 1(2), 245–257 (1979) 74. : Fast decision procedures based on congruence closure. J. ACM 27(2), 356–364 (1980) 75. : Solving SAT and SAT modulo theories: from an abstract Davis-Putnam-Logemann-Loveland Procedure to DPLL(T). J. ACM 53(6), 937–977 (2006) 76. : Complexity, convexity and combinations of theories. Theor. Comput. Sci. 12, 291–302 (1980) 77. : Automated analysis of DiﬃeHellman protocols and advanced security properties. In: Proceedings of CSF 2012, pp. 78–94. IEEE (2012) 78.
Bass Extremes by Steve Bailey, Victor Wooten