| I. Nemeti. Decidable versions of first order predicate logic and cylindric relativized set algebras. In L. Csirmaz, D. Gabbay, and M. De Rijke, editors, Logic Colloquium'92. CSLI Publications, 1995. |
....model property, their hybrid defined above does not enjoy it: as follows from [23] there is a PDLC formula satisfiable in an infinite model but not in finite ones. The satisfiability checking algorithm we are going to construct in Section 4 is based on a variant of the mosaic technique (see e.g. [12]) and the representation of models in the form of quasimodels. 3 Quasimodels The aim of this section is to show that modulo a given formula every PDLC model can be represented as a structure, called a quasimodel, every state in which is finite. Let us fix a PDLC formula and denote by sub , ....
I. Nemeti. Decidable versions of first order predicate logic and cylindric relativized set algebras. In L. Csirmaz, D. Gabbay, and M. De Rijke, editors, Logic Colloquium'92. CSLI Publications, 1995.
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I. Nemeti. Decidable versions of first order predicate logic and cylindric relativized set algebras. In L. Csirmaz, D. Gabbay, and M. De Rijke, editors, Logic Colloquium 92. CSLI Publications, 1995.
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