In this paper, a generalization of Kamp's theorem relative to the functional completeness of the until operator is proved. Such a generalization consists in showing the functional completeness of more expressive temporal operators with respect to the extension of the first-order theory of linear orders M F O[<] with an extra binary relational symbol. The result is motivated by the search of a modal language capable of expressing properties and operators suitable to model time granularity in ω-layered temporal structures.

Extending Kamp's Theorem to Model Time Granularity

MONTANARI, Angelo;POLICRITI, Alberto
2002-01-01

Abstract

In this paper, a generalization of Kamp's theorem relative to the functional completeness of the until operator is proved. Such a generalization consists in showing the functional completeness of more expressive temporal operators with respect to the extension of the first-order theory of linear orders M F O[<] with an extra binary relational symbol. The result is motivated by the search of a modal language capable of expressing properties and operators suitable to model time granularity in ω-layered temporal structures.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11390/687521
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