2019
DOI: 10.3982/te2122
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Dynamic objective and subjective rationality

Abstract: We characterize prior-by-prior Bayesian updating using a model proposed by Gilboa, Maccheroni, Marinacci, and Schmeidler (2010) that jointly considers objective and subjective rationality. These rationality concepts are subject to the Bewley unanimity rule and maxmin expected utility, respectively, with a common set of priors and the same utility over consequences. We use this setup with two preference relations to develop a novel rationale for full Bayesian updating of maxmin expected utility preferences.

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Cited by 13 publications
(11 citation statements)
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References 31 publications
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“…Finally, the fact that (% ⇤ , % ⇤ E ) satisfies objective dynamic consistency if and only if (u, P E ) is a Bewley representation of % ⇤ E follows from the same arguments as Theorem 1 in Ghirardato, Maccheroni, and Marinacci (2008) (see also Theorem 1 in Faro and Lefort, 2019).…”
Section: Andmentioning
confidence: 87%
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“…Finally, the fact that (% ⇤ , % ⇤ E ) satisfies objective dynamic consistency if and only if (u, P E ) is a Bewley representation of % ⇤ E follows from the same arguments as Theorem 1 in Ghirardato, Maccheroni, and Marinacci (2008) (see also Theorem 1 in Faro and Lefort, 2019).…”
Section: Andmentioning
confidence: 87%
“…Thus, intertemporal security-potential dominance (along with the usual assumption that subjective preferences are invariant biseparable) characterizes when the conditional subjective preferences (% Ê ) E2E P admit ↵-MEU representations with the same utility index u as the ex-ante preferences and with sets of beliefs P E that are prior-by-prior Bayesian updates of the ex-ante set P . At the same time, as in Ghirardato, Maccheroni, and Marinacci (2008) and Faro and Lefort (2019), objective dynamic consistency characterizes when the conditional objective preferences (% ⇤ E ) E2E P admit Bewley representations (u, P E ). Note that the subjective preferences % ^and % Ê need not satisfy dynamic consistency.…”
Section: Dynamic Extensionmentioning
confidence: 99%
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“…Su¢ ciency of the axioms for representation (13) and its uniqueness properties follow from Theorem 1 of GMMS, necessity is easy to check. Finally, (14) is proved in Proposition 4 below.…”
Section: A Proofsmentioning
confidence: 88%
“…Bayesian updating of priors is suggested or characterized by Jaffray (1992Jaffray ( , 1994, Fagin and Halpern (1991), Wasserman and Kadane (1990), Walley (1991), Epstein and Schneider (2003), Sarin and Wakker (1998), Pires (2002), Siniscalchi (2001), Wang (2003) and Faro and Lefort (2019). Ghirardato et al (2008) characterize the Bayesian updating of a set of beliefs which are used to represent the unambiguous preference relation (Ghirardato et al 2004), which is incomplete.…”
Section: Related Literaturementioning
confidence: 99%