This article builds on a recent paper coauthored by the present author, H. Hosni and F. Montagna. It is meant to contribute to the logical foundations of probability theory on many-valued events and, specifically, to a deeper understanding of the notion of strict coherence. In particular, we will make use of geometrical, measure-theoretical and logical methods to provide three characterizations of strict coherence on formulas of infinite-valued Łukasiewicz logic.
CITATION STYLE
Flaminio, T. (2020). THREE CHARACTERIZATIONS of STRICT COHERENCE on INFINITE-VALUED EVENTS. Review of Symbolic Logic, 13(3), 593–610. https://doi.org/10.1017/S1755020319000546
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