2018
DOI: 10.2139/ssrn.3214506
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The Allais Paradox: What It Became, What It Really Was, What It Now Suggests to Us

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Cited by 8 publications
(7 citation statements)
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“…The independence axiom asserts that adding a common outcome to two prospects should not change the preference ordering of the prospects. Perhaps the most notable behavioural anomaly is the Allais paradox (Mongin, 2019, for a recent review), or common consequence effect, which uncovers a violation of the independence assumption. Quiggin (1993, p. 30) writes: ‘The Allais problem is the pons asinorum of theories of choice under uncertainty.…”
Section: Expected Utility Theory and Its Alternativesmentioning
confidence: 99%
“…The independence axiom asserts that adding a common outcome to two prospects should not change the preference ordering of the prospects. Perhaps the most notable behavioural anomaly is the Allais paradox (Mongin, 2019, for a recent review), or common consequence effect, which uncovers a violation of the independence assumption. Quiggin (1993, p. 30) writes: ‘The Allais problem is the pons asinorum of theories of choice under uncertainty.…”
Section: Expected Utility Theory and Its Alternativesmentioning
confidence: 99%
“…Nonetheless, many authors think of EUT models as being normatively adequate models telling us how we should make decisions (see, for instance, Bleichrodt et al 2001). In this regard, EUT models are frequently employed in order to guide decisions under risk (see Thoma 2019) or to overcome inconsistencies in our choice-behavior like, for instance, in the so-called Allais' paradox (see Mongin 2019). Hence-generally speaking-, EUT models are employed to derive verdicts that lend credence to certain courses of action.…”
Section: The Verdicts Of Normative Modelsmentioning
confidence: 99%
“…The large experimental literature spawned by his paradox has led many, even among specialists, to overlook the fact that he intended it as a normative argument against this theory. Mongin (2019) has stressed this underestimated facet of the paradox, and distinguished between a weak normative reading, to the effect that the (p1, q2) pair of choices cannot be dismissed as being irrational, while the VNM-abiding pairs cannot be dismissed on this ground either, and a strong normative reading, to the effect that for at least some individuals, (p1, q2) is the unique rational pair. Allais sketches two reasons for his resolution.…”
Section: The Redefinition Strategy In the Allais Paradoxmentioning
confidence: 99%