Abstract

Epistemic answer set programming (\(\mathsf {EASP}\)) is a recent epistemic extension of answer set programming (\(\mathsf {ASP}\)), endowed with the epistemic answer set (EAS) semantics. EASs propose a straightforward generalisation of ASP’s original answer set semantics. Moreover, they provide intended results both for cyclic and acyclic programs, possibly containing arbitrary constraints. Epistemic here-and-there logic (\(\mathsf {EHT}\)) is also a recent epistemic extension of a well-known nonclassical logic called here-and-there logic (\(\mathsf {HT}\)), which is intermediate between classical logic and intuitionistic logic. In this paper, we discuss a strong equivalence characterisation for \(\mathsf {EASP}\) programs, which is identified on \(\mathsf {EHT}\).

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