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Bowman, H. and S. Thompson. A Complete Axiomatisation of Interval Temporal Logic with Projection. T. R. 6-00, Computing Laboratory, University of Kent, 2000.

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A Complete Proof System for First Order Interval Temporal Logic.. - Guelev (2000)   (2 citations)  (Correct)

.... quantifiers[ZGZ99] and expanding modalities[ZH96, Pan96] In this paper we present a complete proof system for the extension of ITL by the projection operator ( nn: which was introduced to ITL in [He99] as a slight modification of the projection operator as known in discrete time ITL (cf. e.g. [BT00]) This operator significantly enhances the expressive power of ITL by enabling combined specifications of dense and discrete time properties, and an interesting relativisation of the chop modality of ITL. 1 Preliminaries on ITL with projection In the sequel we denote the extension of ITL in ....

....adopted in this paper. However Moszkowski style Propositional ITL is decidable. Another consequence of the above convention is that j= does not imply j= P ] where P stands for a 0 place flexible relation symbol, in Moszkowksi style ITL. Furthermore, projection is definable in this fragment[BT00]: every propositional ITL formula with projection is equivalent to one without projection (in a normal form) This enabled the demonstration of the completeness a fairly simple proof system for Moszkowski style propositional ITL with projection in [BT00] and the establishment of its decidability ....

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Bowman, H. and S. Thompson. A Complete Axiomatisation of Interval Temporal Logic with Projection. Technical Report 6-00, Computing Laboratory, University of Kent, January 2000.


Logical Interpolation and Projection onto State in the Duration.. - Guelev (2003)   (Correct)

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Bowman, H. and S. Thompson. A Complete Axiomatisation of Interval Temporal Logic with Projection. T. R. 6-00, Computing Laboratory, University of Kent, 2000.

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