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Adaptive redundancy, denominator neglect, and the base-rate fallacy

Published online by Cambridge University Press:  29 October 2007

Christopher R. Wolfe
Christopher R. Wolfe
Affiliation:
Western College Program, Miami University, Oxford, OH 45056. WolfeCR@muohio.eduhttp://tappan.wcp.muohio.edu/home/
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Abstract

Homo sapiens have evolved a dual-process cognitive architecture that is adaptive but prone to systematic errors. Fuzzy-trace theory predicts that nested or overlapping class-inclusion relations create processing interference, resulting in denominator neglect: behaving as if one ignores marginal denominators in a 2 × 2 table. Ignoring marginal denominators leads to fallacies in base-rate problems and conjunctive and disjunctive probability estimates.

Type
Open Peer Commentary
Information
Behavioral and Brain Sciences , Volume 30 , Issue 3 , June 2007 , pp. 286 - 287
Copyright
Copyright © Cambridge University Press 2007

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References

Cosmides, L. & Tooby, J. (1996) Are humans good intuitive statisticians after all? Rethinking some conclusions from the literature on judgment under uncertainty. Cognition 58:1–73.CrossRefGoogle Scholar
Gigerenzer, G. & Hoffrage, U. (1995) How to improve Bayesian reasoning without instruction: Frequency formats. Psychological Review 102:684–704.CrossRefGoogle Scholar
Gordon, P. (2004) Numerical cognition without words: Evidence from Amazonia. Science 306:496–99.CrossRefGoogle ScholarPubMed
Plato, (2006) Meno. In: Plato's Meno, ed. Scott, D.. Cambridge University Press.Google Scholar
Reyna, V. F. & Brainerd, C. J. (1995) Fuzzy-trace theory: An interim synthesis. Learning and Individual Differences 7:1–75.CrossRefGoogle Scholar
Tversky, A. & Kahneman, D. (1983) Extensional versus intuitive reasoning: The conjunction fallacy in probability judgment. Psychological Review 90:293–315.CrossRefGoogle Scholar
Wolfe, C. R. (1995) Information seeking on Bayesian conditional probability problems: A fuzzy-trace theory account. Journal of Behavioral Decision Making 8:85–108.CrossRefGoogle Scholar
Wolfe, C. R. & Reyna, V. F. (under review) The effects of analogy and transparency of set relations on probability judgment: Estimating conjunctions, disjunctions, and base rates.Google Scholar