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Fabio G. Cozman [5]Fabio Gagliardi Cozman [4]Fabio Cozman [3]
  1. Sets of probability distributions, independence, and convexity.Fabio G. Cozman - 2012 - Synthese 186 (2):577-600.
    This paper analyzes concepts of independence and assumptions of convexity in the theory of sets of probability distributions. The starting point is Kyburg and Pittarelli’s discussion of “convex Bayesianism” (in particular their proposals concerning E-admissibility, independence, and convexity). The paper offers an organized review of the literature on independence for sets of probability distributions; new results on graphoid properties and on the justification of “strong independence” (using exchangeability) are presented. Finally, the connection between Kyburg and Pittarelli’s results and recent developments (...)
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  2.  19
    Credal networks.Fabio G. Cozman - 2000 - Artificial Intelligence 120 (2):199-233.
  3.  69
    The role of experts in the public perception of risk of artificial intelligence.Hugo Neri & Fabio Cozman - 2020 - AI and Society 35 (3):663-673.
    The goal of this paper is to describe the mechanism of the public perception of risk of artificial intelligence. For that we apply the social amplification of risk framework to the public perception of artificial intelligence using data collected from Twitter from 2007 to 2018. We analyzed when and how there appeared a significant representation of the association between risk and artificial intelligence in the public awareness of artificial intelligence. A significant finding is that the image of the risk of (...)
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  4. On the imprecision of full conditional probabilities.Gregory Wheeler & Fabio G. Cozman - 2021 - Synthese 199 (1-2):3761-3782.
    The purpose of this paper is to show that if one adopts conditional probabilities as the primitive concept of probability, one must deal with the fact that even in very ordinary circumstances at least some probability values may be imprecise, and that some probability questions may fail to have numerically precise answers.
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  5. Imprecise and Indeterminate Probabilities.Fabio G. Cozman - 2016 - In Alan Hájek & Christopher Hitchcock, The Oxford Handbook of Probability and Philosophy. Oxford: Oxford University Press.
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  6.  31
    Towards classifying propositional probabilistic logics.Glauber De Bona, Fabio Gagliardi Cozman & Marcelo Finger - 2014 - Journal of Applied Logic 12 (3):349-368.
  7.  24
    Sequential decision making with partially ordered preferences.Daniel Kikuti, Fabio Gagliardi Cozman & Ricardo Shirota Filho - 2011 - Artificial Intelligence 175 (7-8):1346-1365.
  8.  55
    Combining Probability and Logic.Fabio Cozman, Rolf Haenni, Jan-Willem Romeijn, Federica Russo, Gregory Wheeler & Jon Williamson - 2009 - Journal of Applied Logic 7 (2):131-135.
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  9.  17
    Reflections on the Foundations of Probability and Statistics: Essays in Honor of Teddy Seidenfeld.Thomas Augustin, Fabio Gagliardi Cozman & Gregory Wheeler (eds.) - 2022 - Springer.
    This festschrift for Teddy Seidenfeld is a collection of newly commissioned essays on imprecise probability by leading experts in the field. Each contribution touches on Teddy’s seminal contributions to the field of imprecise probability, and gives an up-to-date state of the field that cannot be found elsewhere. The title, “a reflection on the foundations of probability and statistics”, calls back to Teddy’s seminal book, “Rethinking the Foundations of Probability and Statistics”, bookends to a career that has made fundamental contributions to (...)
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  10.  34
    Imprecise Probability: Theories and Applications.Fabio Cozman, Sebastien Destercke & Teddy Seidenfeld - unknown
    This special issue of the International Journal of Approximate Reasoning grew out of the 8th International Symposium on Imprecise Probability: Theories and Applications. The symposium was organized by the Society for Imprecise Probability: Theories and Applications at the Université de Technologie de Compiègne in July 2013. The biennial ISIPTA meetings are well established among international conferences on generalized methods for uncertainty quantification. The first ISIPTA took place in Gent in 1999, followed by meetings in Cornell, Lugano, Carnegie Mellon, Prague, Durham (...)
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  11.  14
    The complexity of Bayesian networks specified by propositional and relational languages.Fabio G. Cozman & Denis D. Mauá - 2018 - Artificial Intelligence 262 (C):96-141.
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  12.  39
    Assembling a consistent set of sentences in relational probabilistic logic with stochastic independence.Cassio Polpo de Campos, Fabio Gagliardi Cozman & José Eduardo Ochoa Luna - 2009 - Journal of Applied Logic 7 (2):137-154.