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  1. (1 other version)A Probabilistic Logic Between $$LPP1$$ L P P 1 and $$LPP2$$ L P P 2.Šejla Dautović - 2022 - Logica Universalis 16 (1):323-333.
    An extension of the propositional probability logic \ given in Ognjanović et al. that allows mixing of propositional formulas and probabilistic formulas is introduced. We describe the corresponding class of models, and we show that the problem of deciding satisfiability is in NP. We provide infinitary axiomatization for the logic and we prove that the axiomatization is sound and strongly complete.
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  • (1 other version)A Probabilistic Logic Between $$LPP1$$ L P P 1 and $$LPP2$$ L P P 2.Šejla Dautović - 2022 - Logica Universalis 16 (1-2):323-333.
    An extension of the propositional probability logic \ given in Ognjanović et al. that allows mixing of propositional formulas and probabilistic formulas is introduced. We describe the corresponding class of models, and we show that the problem of deciding satisfiability is in NP. We provide infinitary axiomatization for the logic and we prove that the axiomatization is sound and strongly complete.
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  • Probabilistic temporal logic with countably additive semantics.Dragan Doder & Zoran Ognjanović - 2024 - Annals of Pure and Applied Logic 175 (9):103389.
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