We study the interplay of probabilistic sophistication, second order stochastic dominance, and uncertainty aversion, three fundamental notions in choice under uncertainty. In particular, our main result, Theorem 2, characterizes uncertainty averse preferences that satisfy second order stochastic dominance, as well as uncertainty averse preferences that are probabilistically sophisticated.Probabilistic Sophistication; Second Order Stochastic Dominance; Uncertainty Aversion; Unambiguous Events; Subjective Expected Utility
The principle that rational agents should maximize expected utility or choiceworthiness is intuitive...
Motivated by the extensive evidence about the relevance of status quo bias both in experiments and i...
In this paper we �first develop a theory of almost stochastic dominance for risk-seeking investors t...
We study the interplay of probabilistic sophistication, second order stochastic dominance, and uncer...
We show that under fairly mild conditions, a maximin expected utility preference relation is probabi...
Second-order stochastic dominance answers the question “Under what conditions will all risk-averse a...
Machina & Schmeidler (Econometrica, 60, 1992) gave preference conditions for probabilistic sophistic...
Stochastic dominance is a crucial tool for the analysis of choice under risk. It is typically analyz...
Stochastic independence has a complex status in probability theory. It is not part of the definition...
In this paper we propose a characterization of stochastic choice under risk and under uncertainty. ...
Individuals exhibit preferences for randomization if they prefer random mixtures of two bets to each...
Individuals exhibit a randomization preference if they prefer random mixtures of two bets to each of...
An uncertainty-averse agent prefers betting on an event whose probability is known, to betting on an...
The principle that rational agents should maximize expected utility or choiceworthiness is intuitive...
Motivated by the extensive evidence about the relevance of status quo bias both in experiments and i...
In this paper we �first develop a theory of almost stochastic dominance for risk-seeking investors t...
We study the interplay of probabilistic sophistication, second order stochastic dominance, and uncer...
We show that under fairly mild conditions, a maximin expected utility preference relation is probabi...
Second-order stochastic dominance answers the question “Under what conditions will all risk-averse a...
Machina & Schmeidler (Econometrica, 60, 1992) gave preference conditions for probabilistic sophistic...
Stochastic dominance is a crucial tool for the analysis of choice under risk. It is typically analyz...
Stochastic independence has a complex status in probability theory. It is not part of the definition...
In this paper we propose a characterization of stochastic choice under risk and under uncertainty. ...
Individuals exhibit preferences for randomization if they prefer random mixtures of two bets to each...
Individuals exhibit a randomization preference if they prefer random mixtures of two bets to each of...
An uncertainty-averse agent prefers betting on an event whose probability is known, to betting on an...
The principle that rational agents should maximize expected utility or choiceworthiness is intuitive...
Motivated by the extensive evidence about the relevance of status quo bias both in experiments and i...
In this paper we �first develop a theory of almost stochastic dominance for risk-seeking investors t...