Algebras of intervals and a logic of conditional assertions

DOI10.1023/B:LOGI.0000046072.61596.32zbMath1055.03008MaRDI QIDQ704035

Peter Milne

Publication date: 12 January 2005

Published in: Journal of Philosophical Logic (Search for Journal in Brave)

zbMATH Keywords

rough setsKripke semanticsŁukasiewicz algebrasconditional eventconditional assertionde Finetti's three-valued logicGödel's three-valued logicintervals in Boolean algebrasKalman implicationKörner's logic of inexact predicatesŁukasiewicz's three-valued logicPriest's logic of paradoxRoutley-Meyer semantics for negation

Mathematics Subject Classification ID

Philosophical and critical aspects of logic and foundations (03A05) Many-valued logic (03B50) Logical aspects of Boolean algebras (03G05)

Related Items (5)

De Finettian logics of indicative conditionals. II: Proof theory and algebraic semantics ⋮ On Fuzzy Theory for Econometrics ⋮ Conditionals, causality and conditional probability ⋮ Bets and boundaries: Assigning probabilities to imprecisely specified events ⋮ Rough \(L\)-fuzzy sets: their representation and related structures

Cites Work

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• Toward a comprehensive theory of linguistic and probabilistic evidence: two new approaches to conditional event algebra
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