2016
DOI: 10.1016/j.jal.2016.05.004
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Qualitative probabilistic inference under varied entropy levels

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Cited by 4 publications
(3 citation statements)
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“…In light of these results, Schurz and Thorn (2012) concluded that System Z achieves the optimal balance in the trade-off between deriving true and informative conclusions and avoiding false or uninformative ones. 13 Schurz and Thorn (2012) and Thorn and Schurz (2014) investigated three additional scoring rules: PIR (price is right), sPIR (subtle price is right), and EU (expected utility). The qualitative orderings of the ecological validity, applicability, and cognitive success of the four systems were the same across all four success measures, demonstrating the robustness of the results.…”
Section: Cognitive Success and Reasoning With Uncertain Conditionalsmentioning
confidence: 99%
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“…In light of these results, Schurz and Thorn (2012) concluded that System Z achieves the optimal balance in the trade-off between deriving true and informative conclusions and avoiding false or uninformative ones. 13 Schurz and Thorn (2012) and Thorn and Schurz (2014) investigated three additional scoring rules: PIR (price is right), sPIR (subtle price is right), and EU (expected utility). The qualitative orderings of the ecological validity, applicability, and cognitive success of the four systems were the same across all four success measures, demonstrating the robustness of the results.…”
Section: Cognitive Success and Reasoning With Uncertain Conditionalsmentioning
confidence: 99%
“… The investigation of these four reasoning systems in application to natural environments is work for the future. Thorn and Schurz () investigated the dependence of the systems’ success rate on the entropy of the environment, with the result that System Z is optimal in those environments in which entropy is not low. …”
mentioning
confidence: 99%
“…Questions concerning inheritance inference have also been central to the study of nonmonotonic logics. A central concern within the field of nonmonotonic logic is to decide which weakening of the monotonicity property of classical logic (e.g., cautious monotonicity, rational monotonicity, or some stronger principle) is appropriate for respective nonmonotonic logics, given a logic's interpretation and intended application (Adams, 1975(Adams, , 1986Brewka, 2009;Gabbay, 1984;Goldszmidt & Pearl, 1991, 1996Halpern, 2009;Hawthorne & Makinson, 2007;Kraus, Lehmann, & Magidor, 1990;McDermott & Doyle, 1980;Pearl, 1988Pearl, , 1990Poole, 1988Poole, , 1994Reiter, 1980Reiter, , 1987Schurz, 1997Schurz, , 1998Schurz & Thorn, 2012;Thorn, Eichhorn, Kern-Isberner, Schurz, 2015;Thorn & Schurz, 2014, 2016. Inheritance inference is often at center stage in discussions of nonmonotonic logic, because inheritance inference is one of the central forms of nondeductive inference that nonmonotonic logics are meant to codify, and because claims about which weakening of classical monotonicity is appropriate translate directly into claims about which sorts of inheritance inference should be permitted.…”
Section: Introductionmentioning
confidence: 99%