2012
DOI: 10.1002/jhbs.21579
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From Wald to Savage: Homo Economicus Becomes a Bayesian Statistician

Abstract: Bayesian rationality is the paradigm of rational behavior in neoclassical economics. A rational agent in an economic model is one who maximizes her subjective expected utility and consistently revises her beliefs according to Bayes's rule. The paper raises the question of how, when and why this characterization of rationality came to be endorsed by mainstream economists. Though no definitive answer is provided, it is argued that the question is far from trivial and of great historiographic importance. The stor… Show more

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Cited by 19 publications
(2 citation statements)
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References 58 publications
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“…However, Bayesian inference might be understood as the general process of using new information to revise evaluations of likelihoods of events with known prior base rates ( Brase and Hill, 2015 ). In particular, this describes Bayesian analysis of decision problems incorporated in subjective expected utility theory (SEUT, Savage, 1954 ; Giocoli, 2013 ; Karni, 2013 ). According to this perspective, a Bayesian decision-maker’s subjective beliefs are expressed with probabilities which are updated in line with Bayes rule as new information is gathered.…”
Section: Discussionmentioning
confidence: 99%
“…However, Bayesian inference might be understood as the general process of using new information to revise evaluations of likelihoods of events with known prior base rates ( Brase and Hill, 2015 ). In particular, this describes Bayesian analysis of decision problems incorporated in subjective expected utility theory (SEUT, Savage, 1954 ; Giocoli, 2013 ; Karni, 2013 ). According to this perspective, a Bayesian decision-maker’s subjective beliefs are expressed with probabilities which are updated in line with Bayes rule as new information is gathered.…”
Section: Discussionmentioning
confidence: 99%
“…The development of Bayesian decision making in the 1950s has been a major achievement both for theory and for practice (Raiffa & Schlaifer, 1961; Savage, 1951, 1972; Wald, 1950a, 1950b) in deep interaction with management science (Erickson et al, 2013; Giocoli, 2013). In theory, utility functions for probabilistic lotteries allowed to compare decision alternatives facing uncertainties; in addition, the introduction of—so called subjective— prior probabilities of uncertain events made possible to compute, through Bayes's conditional probabilities theorem, the value of a new information about these events.…”
Section: Introductionmentioning
confidence: 99%