Fast Converging Anytime Model Counting
Yong Lai, Kuldeep S. Meel, Roland H. C. Yap
摘要
Model counting is a fundamental problem which has been influential in many applications, from artificial intelligence to formal verification. Due to the intrinsic hardness of model counting, approximate techniques have been developed to solve real-world instances of model counting. This paper designs a new anytime approach called PartialKC for approximate model counting. The idea is a form of partial knowledge compilation to provide an unbiased estimate of the model count which can converge to the exact count. Our empirical analysis demonstrates that PartialKC achieves significant scalability and accuracy over prior state-of-the-art approximate counters, including satss and STS. Interestingly, the empirical results show that PartialKC reaches convergence for many instances and therefore provides exact model counting performance comparable to state-of-the-art exact counters.
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它引用的顶会 Paper3
- Quantitative Verification of Neural Networks and Its Security ApplicationsTeodora Baluta, Shiqi Shen, Shweta Shinde, Kuldeep S. Meel 等CCS 2019 · 被引用 115 次
- Tinted, Detached, and Lazy CNF-XOR Solving and Its Applications to Counting and SamplingMate Soos, Stephan Gocht, Kuldeep S. MeelCAV 2020 · 被引用 102 次
- The Power of Literal Equivalence in Model CountingYong Lai, Kuldeep S. Meel, Roland H. C. YapAAAI 2021 · 被引用 19 次
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