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熵与溶液密度对选定SAT启发式算法的影响。

The Impact of Entropy and Solution Density on Selected SAT Heuristics.

作者信息

Cohen Dor, Strichman Ofer

机构信息

Information Systems Engineering, IE, Technion, Haifa 3200003, Israel.

出版信息

Entropy (Basel). 2018 Sep 17;20(9):713. doi: 10.3390/e20090713.

Abstract

We present a new characterization of propositional formulas called , which approximates the freedom we have in assigning the variables. Like several other such measures (e.g., back-door and back-door-key variables), it is computationally expensive to compute. Nevertheless, for small and medium-size satisfiable formulas, it enables us to study the effect of this freedom on the impact of various SAT heuristics, following up on a recent study by C. Oh (Oh, SAT'15, , 307-323). Oh's findings were that the expected success of various heuristics depends on whether the input formula is satisfiable or not. With entropy, and also with the measure of , we are able to refine these findings for the case of satisfiable formulas. Specifically, we found empirically that satisfiable formulas with small entropy "behave" similarly to unsatisfiable formulas.

摘要

我们提出了一种称为命题公式的新特征,它近似于我们在赋值变量时所拥有的自由度。与其他几种此类度量(例如,后门变量和后门关键变量)一样,计算它的成本很高。然而,对于中小型可满足公式,它使我们能够研究这种自由度对各种SAT启发式算法影响的作用,这是继C. Oh最近的一项研究(Oh,SAT'15,,307 - 323)之后进行的。Oh的研究结果表明,各种启发式算法的预期成功率取决于输入公式是否可满足。利用熵以及的度量,我们能够针对可满足公式的情况细化这些结果。具体而言,我们通过经验发现,熵小的可满足公式“表现”得与不可满足公式类似。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/5fc6/7513231/2ff28a912403/entropy-20-00713-g001.jpg

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