The paper introduces a semantics for definite logic programs expressed in terms of SLDderivations and studies various properties of SLD-derivations by using the above semantics. The semantics of a program is a goal-independent denotation, which can equivalently be specified by a denotational semantics and a transition system. The denotation is proved to be correct, minimal, AND-compositional and OR-compositional. The denotational semantics and the transition system are defined in terms of a set of primitive semantic operators, whose properties are directly related to the properties of the denotation. The SLD-derivations semantics has been designed to act as collecting semantics for a framework of abstract semantics (Comini et al., 1995. 1996).

Compositionality properties of SLD-derivations

MEO, MARIA CHIARA
1999-01-01

Abstract

The paper introduces a semantics for definite logic programs expressed in terms of SLDderivations and studies various properties of SLD-derivations by using the above semantics. The semantics of a program is a goal-independent denotation, which can equivalently be specified by a denotational semantics and a transition system. The denotation is proved to be correct, minimal, AND-compositional and OR-compositional. The denotational semantics and the transition system are defined in terms of a set of primitive semantic operators, whose properties are directly related to the properties of the denotation. The SLD-derivations semantics has been designed to act as collecting semantics for a framework of abstract semantics (Comini et al., 1995. 1996).
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11564/109535
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