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A Partition Rule for SAT Solvers: The Multiple Partition Rule (MPR)

机译:SAT解码器的分区规则:多分区规则(MPR)

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We propose a new partition rule for DPLL-based SAT Solvers. Most of the complete SAT solvers usually are based on Davis, Logemann and Loveland (DPLL) rules. One most DPLL rule actually used in the modern algorithms is the Classical Partition Rule (CPR), that divides the problem into sub-problems (resolvents) and thereby it finds a solution through a decision tree. In this paper a new partition rule named Multiple Partition Rule (MPR) is presented. MPR generates a new decision tree according to clauses instead CPR which generates a decision tree according to variables. MPR can be used for developing new SAT's algorithms and to improve existence ones that use CPR. Experimental results comparing MPR versus CPR show that using MPR makes more efficient solutions than CPR.
机译:我们为基于DPLL的SAT求解器提出了一种新的分区规则。大多数完整的SAT求解器通常基于Davis,Logemann和Loveland(DPLL)规则。实际在现代算法中使用的最大DPLL规则是经典分区规则(CPR),它将问题划分为子问题(解析器),从而它通过决策树找到解决方案。在本文中,呈现了一个名为多个分区规则(MPR)的新分区规则。 MPR根据子句生成一个新的决策树,而是根据变量生成决策树的CPR。 MPR可用于开发新的SAT算法,并改善使用CPR的存在。比较MPR与CPR的实验结果表明,使用MPR比CPR更有效的解决方案。

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