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A progress report on the training of probability assessors

In Daniel Kahneman, Paul Slovic & Amos Tversky (eds.), Judgment Under Uncertainty: Heuristics and Biases. Cambridge University Press. pp. 294--305 (1982)

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  1. Rationality and Moral Risk: A Moderate Defense of Hedging.Christian Tarsney - 2017 - Dissertation, University of Maryland
    How should an agent decide what to do when she is uncertain not just about morally relevant empirical matters, like the consequences of some course of action, but about the basic principles of morality itself? This question has only recently been taken up in a systematic way by philosophers. Advocates of moral hedging claim that an agent should weigh the reasons put forward by each moral theory in which she has positive credence, considering both the likelihood that that theory is (...)
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  • The trouble with overconfidence.Don A. Moore & Paul J. Healy - 2008 - Psychological Review 115 (2):502-517.
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  • Coherent probability from incoherent judgment.Daniel Osherson, David Lane, Peter Hartley & Richard R. Batsell - 2001 - Journal of Experimental Psychology: Applied 7 (1):3.
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  • Gigerenzer's normative critique of Kahneman and Tversky.Peter B. M. Vranas - 2000 - Cognition 76 (3):179-193.
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  • Beliefs about overconfidence.Sandra Ludwig & Julia Nafziger - 2011 - Theory and Decision 70 (4):475-500.
    This experiment elicits beliefs about other people’s overconfidence and abilities. We find that most people believe that others are unbiased, and only few think that others are overconfident. There is a remarkable heterogeneity between these groups. Those people who think others are underconfident or unbiased are overconfident themselves. Those who think others are overconfident are underconfident themselves. Despite this heterogeneity, people overestimate on average the abilities of others as they do their own ability. One driving force behind this result is (...)
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  • Languages and Designs for Probability Judgment.Glenn Shafer & Amos Tversky - 1985 - Cognitive Science 9 (3):309-339.
    Theories of subjective probability are viewed as formal languages for analyzing evidence and expressing degrees of belief. This article focuses on two probability langauges, the Bayesian language and the language of belief functions (Shafer, 1976). We describe and compare the semantics (i.e., the meaning of the scale) and the syntax (i.e., the formal calculus) of these languages. We also investigate some of the designs for probability judgment afforded by the two languages.
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  • Vicious minds: Virtue epistemology, cognition, and skepticism.Lauren Olin & John M. Doris - 2014 - Philosophical Studies 168 (3):665-692.
    While there is now considerable anxiety about whether the psychological theory presupposed by virtue ethics is empirically sustainable, analogous issues have received little attention in the virtue epistemology literature. This paper argues that virtue epistemology encounters challenges reminiscent of those recently encountered by virtue ethics: just as seemingly trivial variation in context provokes unsettling variation in patterns of moral behavior, trivial variation in context elicits unsettling variation in patterns of cognitive functioning. Insofar as reliability is a condition on epistemic virtue, (...)
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  • Aggregating forecasts of chance from incoherent and abstaining experts.Daniel Osherson - manuscript
    Decision makers often rely on expert opinion when making forecasts under uncertainty. In doing so, they confront two methodological challenges: the elicitation problem, which requires them to extract meaningful information from experts; and the aggregation problem, which requires them to combine expert opinion by resolving disagreements. Linear averaging is a justifiably popular method for addressing aggregation, but its robust simplicity makes two requirements on elicitation. First, each expert must offer probabilistically coherent forecasts; second, each expert must respond to all our (...)
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  • Calibration, coherence, and scoring rules.Teddy Seidenfeld - 1985 - Philosophy of Science 52 (2):274-294.
    Can there be good reasons for judging one set of probabilistic assertions more reliable than a second? There are many candidates for measuring "goodness" of probabilistic forecasts. Here, I focus on one such aspirant: calibration. Calibration requires an alignment of announced probabilities and observed relative frequency, e.g., 50 percent of forecasts made with the announced probability of.5 occur, 70 percent of forecasts made with probability.7 occur, etc. To summarize the conclusions: (i) Surveys designed to display calibration curves, from which a (...)
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