Abstract

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Highlights

  • Why do participants commit the conjunction fallacy, for instance by judging it more probable that Linda is a feminist bank teller than a bank teller? The conversational-implicature hypothesis (CIH) suggests that “bank teller” is interpreted as “non-feminist bank teller”

  • With regard to research on subjective probability judgments, it has been demonstrated in numerous studies that participants reliably commit the socalled conjunction fallacy when judging probabilities, for instance by judging it more probable that the fictitious person Linda is (a) a bank teller who is active in the feminist movement, than (b) a bank teller (e.g., Bar-Hillel, 1973; Beyth-Marom, 1981; Stolarz-Fantino, Fantino, Zizzo, & Wen, 2003; Tversky & Kahneman, 1983)

  • While this might explain the low baseline prevalence of the conjunction fallacy found in the recruitment sample consisting of psychology undergraduates, the recruitment sample who received digital versions of the experimental materials were explicitly asked whether or not they were familiar with the Linda problem or with the conjunction fallacy, and only the data from those participants who answered “No” to said question were included in the data analysis

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Summary

Introduction

Why do participants commit the conjunction fallacy, for instance by judging it more probable that Linda is a feminist bank teller than a bank teller? The conversational-implicature hypothesis (CIH) suggests that “bank teller” is interpreted as “non-feminist bank teller”. Why do participants commit the conjunction fallacy, for instance by judging it more probable that Linda is a feminist bank teller than a bank teller? Pagin: Exploring the Conjunction Fallacy bank teller who is not active in the feminist movement, and the nested-sets hypothesis, which suggests that participants fail to recognize that the set of bank tellers includes all feminist bank tellers. Both hypotheses are tested experimentally in the current study. If an agent violates the conjunction rule by judging a conjunction of events A&B as more probable than at least one of its constituent events, that agent is said to have committed the conjunction fallacy (Tversky & Kahneman, 1983)

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