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A Petri net-based algorithm for proofs in Horn clause propositional logic

机译:Horn命题命题逻辑中基于Petri网的证明算法

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A Petri-net-based algorithm for the satisfiability problem in the Horn clause propositional logic is presented. The problem is defined by: given a set H of Horn clauses and a query Q, determine whether or not Q is satisfiable over H. An O( nu /sup 2/c) algorithm for determining whether or not Q is satisfiable over H is proposed. An O( nu 2/sup nu /) algorithm for finding a proof procedure of the problem, where nu and c are the numbers of variables and clauses, respectively, is proposed. The time complexity of the following problem is analyzed: finding a smallest modification to obtain a query Q' and a set H' of Horn clauses over which Q' is satisfiable if Q is not satisfiable over H. Approximation algorithms and experimental results are presented.
机译:提出了一种基于Petri网的Horn子句命题逻辑中可满足性问题的算法。问题的定义如下:给定一组Horn子句H和一个查询Q,确定Q是否满足H。确定O是否满足Q的O(nu / sup 2 / c)算法是建议的。提出了一种O(nu 2 / sup nu /)算法,用于寻找问题的证明程序,其中nu和c分别是变量和子句的数量。分析了以下问题的时间复杂度:找到最小的修改以获得查询Q'和Horn子句的H'集,如果Q不能满足H,就可以满足Q'。给出了近似算法和实验结果。

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