Probability logics with vector-valued measures
Vladimir Ristić (2009)
Kragujevac Journal of Mathematics
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Displaying similar documents to “Completeness theorem for probability models with finitely many valued measure in logic with integrals”
Probability logics with vector-valued measures
logic and Completeness Theorem
Vladimir Ristić (2009)
Kragujevac Journal of Mathematics
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Completeness theorem for logic with imprecise and conditional probabilities.
Ognjanović, Zoran, Marković, Zoran, Rašković, Miodrag (2005)
Publications de l'Institut Mathématique. Nouvelle Série
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A Logic with Conditional Probability Operators
Dragan Doder, Bojan Marinković, Petar Maksimović, Aleksandar Perović (2010)
Publications de l'Institut Mathématique
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A Logic for Reasoning About Qualitative Probability
Angelina Ilić-Stepić (2010)
Publications de l'Institut Mathématique
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logic and completeness theorem
Vladimir Ristić (2006)
Kragujevac Journal of Mathematics
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What the finitization problem is not
A. Simon (1993)
Banach Center Publications
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Probability Logics
Zoran Ognjanović, Miodrag Rašković, Zoran Marković (2009)
Zbornik Radova
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Corcoran's Aristotelian syllogistic as a subsystem of first-order logic.
Andrade, Edgar J., Becerra, Edward (2007)
Revista Colombiana de Matemáticas
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An extension of the probability logic
Tatjana Stojanović, Ana Kaplarević-Mališić, Zoran Ognjanović (2010)
Kragujevac Journal of Mathematics
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The Derivations of Temporal Logic Formulas
Mariusz Giero (2012)
Formalized Mathematics
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This is a preliminary article to prove the completeness theorem of an extension of basic propositional temporal logic. We base it on the proof of completeness for basic propositional temporal logic given in [12]. We introduce n-ary connectives and prove their properties. We derive temporal logic formulas.
Strong completeness of the Lambek Calculus with respect to Relational Semantics
Szabolcs Mikulás (1993)
Banach Center Publications
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In [vB88], Johan van Benthem introduces Relational Semantics (RelSem for short), and states Soundness Theorem for Lambek Calculus (LC) w.r.t. RelSem. After doing this, he writes: "it would be very interesting to have the converse too", i.e., to have Completeness Theorem. The same question is in [vB91, p. 235]. In the following, we state Strong Completeness Theorems for different versions of LC.