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Content available remote A Shift-free Characterization of NP within Interval-valued Computing
EN
Interval-valued computing is a new computing paradigm that is based on manipulations of interval-values. Interval-values are finite unions of intervals on the unit interval [0; 1) so this kind of computing can be considered as a continuous space machine like optical computing [25]. Based on the massive parallelism of this paradigm, various intractable problems can be solved efficiently, i.e., by polynomial number of steps. In this paper, the well-known complexity classes, NP and coNP are addressed. A specific subclass of polynomial size interval-valued computations is proven to characterize NP, that is, exactly languages with non-deterministically polynomial time complexity can be decided by interval-valued computations of this subclass. This specific subclass of interval-valued computations does not use any of the shift operators, moreover the product operator is used only in the starting section of the computation. Due to the fact that interval-valued computing is a deterministic model of computing, an analogue result can be established for the class coNP.
2
Content available remote Can Machine Learning Learn a Decision Oracle for NP Problems? A Test on SAT
EN
This note describes our experiments aiming to empirically test the ability of machine learning models to act as decision oracles for NP problems. Focusing on satisfiability testing problems, we have generated random 3-SAT instances and found out that the correct branch prediction accuracy reached levels in excess of 99%. The branching in a simple backtracking-based SAT solver has been reduced in more than 90% of the tested cases, and the average number of branching steps has reduced to between 1/5 and 1/3 of the one without the machine learning model. The percentage of SAT instances where the machine learned heuristic-enhanced algorithm solved SAT in a single pass reached levels of 80-90%, depending on the set of features used.
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