Parallel encodings of classical planning as satisfiability

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Abstract

We consider a number of semantics for plans with parallel operator application. The standard semantics used most often in earlier work requires that parallel operators are independent and can therefore be executed in any order. We consider a more relaxed definition of parallel plans, first proposed by Dimopoulos et al., as well as normal forms for parallel plans that require every operator to be executed as early as possible. We formalize the semantics of parallel plans emerging in this setting, and propose effective translations of these semantics into the propositional logic. And finally we show that one of the semantics yields an approach to classical planning that is sometimes much more efficient than the existing SAT-based planners.

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Rintanen, J., Heljanko, K., & Niemelä, I. (2004). Parallel encodings of classical planning as satisfiability. In Lecture Notes in Artificial Intelligence (Subseries of Lecture Notes in Computer Science) (Vol. 3229, pp. 307–319). Springer Verlag. https://doi.org/10.1007/978-3-540-30227-8_27

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