IASCAR: Incremental Answer Set Counting by Anytime Refinement
November 13, 2023 Β· Declared Dead Β· π Theory and Practice of Logic Programming
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Authors
Johannes K. Fichte, Sarah Alice Gaggl, Markus Hecher, Dominik Rusovac
arXiv ID
2311.07233
Category
cs.AI: Artificial Intelligence
Cross-listed
cs.LO
Citations
3
Venue
Theory and Practice of Logic Programming
Last Checked
4 months ago
Abstract
Answer set programming (ASP) is a popular declarative programming paradigm with various applications. Programs can easily have many answer sets that cannot be enumerated in practice, but counting still allows quantifying solution spaces. If one counts under assumptions on literals, one obtains a tool to comprehend parts of the solution space, so-called answer set navigation. However, navigating through parts of the solution space requires counting many times, which is expensive in theory. Knowledge compilation compiles instances into representations on which counting works in polynomial time. However, these techniques exist only for CNF formulas, and compiling ASP programs into CNF formulas can introduce an exponential overhead. This paper introduces a technique to iteratively count answer sets under assumptions on knowledge compilations of CNFs that encode supported models. Our anytime technique uses the inclusion-exclusion principle to improve bounds by over- and undercounting systematically. In a preliminary empirical analysis, we demonstrate promising results. After compiling the input (offline phase), our approach quickly (re)counts.
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