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Unions of non-disjoint theories and combinations of satisfiability procedures

机译:不脱节理论的结合和可满足性程序的组合

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In this paper we outline a theoretical framework for the combination of decision procedures for constraint satisfiability. We describe a general combination method which, given a procedure that decides constraint satisfiability with respect to a constraint theory T{sub}1 and one that decides constraint satisfiability with respect to a constraint theory T{sub}2, produces a procedure that (semi-)decides constraint satisfiability with respect to the union of T{sub}1 and T{sub}2. We provide a number of model-theoretic conditions on the constraint language and the component constraint theories for the method to be sound and complete, with special emphasis on the case in which the siguatures of the component theories are non-disjoint. We also describe some general classes of theories to which our combination results apply, and relate our approach to some of the existing combination methods in the field.
机译:在本文中,我们概述了用于约束满足的决策程序组合的理论框架。我们描述一种通用组合方法,该方法给出给定一个相对于约束理论T {sub} 1决定约束可满足性的过程,以及一个相对于约束理论T {sub} 2决定约束可满足性的过程,生成一个过程(半-)决定关于T {sub} 1和T {sub} 2的并集的约束可满足性。我们提供了有关约束语言和组件约束理论的多种模型理论条件,以使该方法更加完善和完整,并特别强调了组件理论的特征不脱节的情况。我们还描述了组合结果适用的一些一般理论类别,并将我们的方法与本领域中一些现有的组合方法相关。

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