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One of the most well known models of non‐expected utility is Gul's (1991) model of disappointment aversion. This model, however, is defined implicitly, as the solution to a functional equation; its explicit utility representation is unknown, which may limit its applicability. We show that an...
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We study stochastic choice as the outcome of deliberate randomization. After first deriving a general representation of a stochastic choice function with such property, we proceed to characterize a model in which the agent has preferences over lotteries that belong to the Cautious Expected...
Persistent link: https://www.econbiz.de/10012955323
One of the most well-known models of non-expected utility is Gul (1991)'smodel of Disappointment Aversion. This model, however, is defined implicitly,as the solution to a functional equation; its explicit utility representation is unknown,which may limit its applicability. We show that an...
Persistent link: https://www.econbiz.de/10012910916
Many violations of the Independence axiom of Expected Utility can be traced to subjects' attraction to risk-free prospects. The key axiom in this paper, Negative Certainty Independence (Dillenberger, 2010), formalizes this tendency. Our main result is a utility representation of all preferences...
Persistent link: https://www.econbiz.de/10012856777
Many violations of the Independence axiom of Expected Utility can be traced to subjects' attraction to risk-free prospects. Negative Certainty Independence, the key axiom in this paper, formalizes this tendency. Our main result is a utility representation of all preferences over monetary...
Persistent link: https://www.econbiz.de/10013079319
One of the most well-known models of non-expected utility is Gul (1991)'s model of Disappointment Aversion. This model, however, is defined implicitly, as the solution to a functional equation; its explicit utility representation is unknown, which may limit its applicability. We show that an...
Persistent link: https://www.econbiz.de/10012415476
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