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In this paper we analyze declarative deterministic semantics for active rules. In particular we consider deterministic (partial) stable model semantics previously defined for deductive rules such as well-founded, max-deterministic, and unique total stable semantics. The semantics of an active program \(\mathcal{A}\mathcal{P}\)is given by first rewriting it into a deductive program \(\mathcal{L}\mathcal{P}\), computing the model M defining the declarative semantics of \(\mathcal{L}\mathcal{P}\)and, finally, applying ‘consistent’ updates contained in M to the source database.

Declarative semantics for active rules