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Titlebook: Dependence Logic; Theory and Applicati Samson Abramsky,Juha Kontinen,Heribert Vollmer Book 2016 Springer International Publishing Switzerla

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Daniel Beaudet,Adam G. Hendricks (with respect to sentences), and that the totality atoms of arity . + 1 are not definable in terms of the totality atoms of arity .. We furthermore prove that all first-order nullary and unary dependencies are strongly first-order, in the sense that they do not increase the expressive power of firs
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Mónica Rosselli,Deven M. Christopherental in probability theory and multivariate statistics. Similarly, first-order hierarchical dependence provides an expressive framework to capture the semantics of an application domain within a database system, and is essential for the design of databases. For complete data it is well known that t
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Mónica Rosselli,Merike Lang,Fernanda Arrudaivariate systems. However, it has also been recognized that DAGs may hide more nuanced forms of independence that are important for interpretation and operational efficiency of the dependence models. Such independencies are typically context-specific, meaning that a variable may lose its connection
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Correlates of Executive Dysfunction in HIVgroup decision depends in the right way on the voters’ opinions. The second type ensures that the voters are free to express any opinion, as long as it is an admissible input to the group decision method. Impossibility theorems, such as Arrow’s Theorem, point to an interesting tension between these
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https://doi.org/10.1007/978-3-658-39006-8theory of secret-sharing is about; to point out its connections with the fundamental notions, dependence and independence, of dependence logic; and to indicate some of the results and open problems of this theory.
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Grelling on Dependence,the ideas of the paper have been subsequently reinvented but one concept, which we call G-dependence, is still genuinely new, and that is the main topic of this paper. We isolate some basic properties of G-dependence and pose the question of finding simple axioms for it.
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On Strongly First-Order Dependencies, (with respect to sentences), and that the totality atoms of arity . + 1 are not definable in terms of the totality atoms of arity .. We furthermore prove that all first-order nullary and unary dependencies are strongly first-order, in the sense that they do not increase the expressive power of first-order logic if added to it.
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