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A Probabilistic Temporal Logic That Can Model Reasoning about Evidence.

, , , , and . FoIKS, volume 5956 of Lecture Notes in Computer Science, page 9-24. Springer, (2010)

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A Probabilistic Logic with Polynomial Weight Formulas., , , and . FoIKS, volume 4932 of Lecture Notes in Computer Science, page 239-252. Springer, (2008)Logics with the Qualitative Probability Operator., , and . Logic Journal of the IGPL, 16 (2): 105-120 (2008)Probability Logics for Reasoning About Quantum Observations., , and . Logica Universalis, 17 (2): 175-219 (2023)How to Restore Compactness into Probabilistic Logics?., , , and . JELIA, volume 5293 of Lecture Notes in Computer Science, page 338-348. Springer, (2008)A propositional probabilistic logic with discrete linear time for reasoning about evidence., , , , and . Ann. Math. Artif. Intell., 65 (2-3): 217-243 (2012)A First-Order Dynamic Probability Logic., , and . ECSQARU, volume 7958 of Lecture Notes in Computer Science, page 461-472. Springer, (2013)On Real-Valued Evaluation of Propositional Formulas., , and . FoIKS, volume 7153 of Lecture Notes in Computer Science, page 264-277. Springer, (2012)Formalising PFSQL queries using ŁΠ fuzzy logic., , and . Math. Struct. Comput. Sci., 22 (3): 533-547 (2012)Inequalities of Hölder and Minkowski type for pseudo-integrals with respect to interval-valued ⊕-measures., , , and . Fuzzy Sets Syst., (2016)A propositional linear time logic with time flow isomorphic to ω2., , , and . J. Appl. Log., 12 (2): 208-229 (2014)