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  1. Real patterns.Daniel C. Dennett - 1991 - Journal of Philosophy 88 (1):27-51.
    Are there really beliefs? Or are we learning (from neuroscience and psychology, presumably) that, strictly speaking, beliefs are figments of our imagination, items in a superceded ontology? Philosophers generally regard such ontological questions as admitting just two possible answers: either beliefs exist or they don't. There is no such state as quasi-existence; there are no stable doctrines of semi-realism. Beliefs must either be vindicated along with the viruses or banished along with the banshees. A bracing conviction prevails, then, to the (...)
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  • On the psychology of prediction.Daniel Kahneman & Amos Tversky - 1973 - Psychological Review 80 (4):237-251.
    Considers that intuitive predictions follow a judgmental heuristic-representativeness. By this heuristic, people predict the outcome that appears most representative of the evidence. Consequently, intuitive predictions are insensitive to the reliability of the evidence or to the prior probability of the outcome, in violation of the logic of statistical prediction. The hypothesis that people predict by representativeness was supported in a series of studies with both naive and sophisticated university students. The ranking of outcomes by likelihood coincided with the ranking by (...)
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  • On the study of statistical intuitions.Daniel Kahneman & Amos Tversky - 1982 - Cognition 11 (2):123-141.
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  • Some teasers concerning conditional probabilities.Maya Bar-Hillel & Ruma Falk - 1982 - Cognition 11 (2):109-122.
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  • Intuitive reasoning about probability: Theoretical and experimental analyses of the “problem of three prisoners”.Shinsuke Shimojo & Shin'Ichi Ichikawa - 1989 - Cognition 32 (1):1-24.
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  • Re-encountering a counter-intuitive probability.Roger J. Faber - 1976 - Philosophy of Science 43 (2):283-285.
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  • A paradox of confirmation.Ruth Weintraub - 1988 - Erkenntnis 29 (2):169 - 180.
    I present a puzzle which seems simple, but is found to have interesting implications for confirmation. Its dissolution also helps us to throw light on the relationship between first- and second-order probabilities construed as rational degrees of belief.
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  • A Problem in Probability (Letter to the Editor).Steve Selvin - 1975 - The American Statistician 29 (1):67.
    A version of the Monty Hall Problem is presented and the "switch" solution is defended using a method of enumeration rather than Bayes Theorem.
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