2013
DOI: 10.1257/aer.103.7.2790
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“Reverse Bayesianism”: A Choice-Based Theory of Growing Awareness

Abstract: This article introduces a new approach to modeling the expanding universe of decision makers in the wake of growing awareness, and invokes the axiomatic approach to model the evolution of decision makers' beliefs as awareness grows. The expanding universe is accompanied by extension of the set of acts, the preference relations over which are linked by a new axiom, invariant risk preferences, asserting that the ranking of lotteries is independent of the set of acts under consideration. The main results are repr… Show more

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Cited by 162 publications
(133 citation statements)
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“…From a decision maker's perspective, becoming aware of such occurrences leads to the expansion of the set of admissible states of the world. Therefore, the state space and the associated probabilities need to be adjusted for making decisions when considering such "unforeseen events" (Karni and Viero 2013). In recent years, a few studies have been undertaken to estimate these probabilities, consisting generally of experts' assessments.…”
Section: Introductionmentioning
confidence: 99%
“…From a decision maker's perspective, becoming aware of such occurrences leads to the expansion of the set of admissible states of the world. Therefore, the state space and the associated probabilities need to be adjusted for making decisions when considering such "unforeseen events" (Karni and Viero 2013). In recent years, a few studies have been undertaken to estimate these probabilities, consisting generally of experts' assessments.…”
Section: Introductionmentioning
confidence: 99%
“…7 Ghirardato et al [4] prove this result when H = F; however, the same proof holds in general as well, even if the preferences over H are incomplete.…”
Section: The Lenient Extension Rulementioning
confidence: 85%
“…Related literature. Gilboa et al [5] and Karni and Vierø [7] are the most closely related papers to the current one. Unlike the primitive of our model, Gilboa et al [5] consider a pair of preference relations, Knightian and maxmin.…”
Section: 3mentioning
confidence: 95%
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