|Title||Layers for zero-probability and stable coherence over Lukasiewicz events|
|Publication Type||Journal Article|
|Year of Publication||2017|
|Authors||Flaminio T, Godo L|
|Journal||Soft Computing - A Fusion of Foundations, Methodologies and Applications|
The notion of stable coherence has been recently introduced to characterize coherent assignments to conditional many-valued events by means of hyperreal-valued states. In a nutshell, an assignment, or book, $\beta$ on a finite set of conditional events is stably coherent if there exists a coherent variant $\beta'$ of $\beta$ such that $\beta'$ maps all antecedents of conditional events to a strictly positive hyperreal number, and such that $\beta$ and $\beta'$ differ by an infinitesimal. In this paper we provide a characterization of stable coherence in terms of layers of zero probability for books on Lukasiewicz logic events.
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