Technical Name | Stochastic Dominance | ||
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Project Operator | National Taiwan University | ||
Project Host | 曾郁仁 | ||
Summary | We develop a continuum of stochastic dominance rules for expected utility maximizers. The new rules encompass the traditional integer-degree stochastic dominance, while between adjacent integer degrees, formulate the consensus of individuals whose absolute risk aversion at the corresponding integer degree has a negative lower bound. |
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Scientific Breakthrough | This research has been accepted by Management Science, which is an international top tier academic journal. Management Science serves a role in social science as Nature or Science in science. |
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Industrial Applicability | Our findings can be applied to determine comparative statics in decision theory, provide a new approach to derive econometric methodology for empirical research, and establish a new framework for studying individuals' risk preferences in experimental studies. |
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Keyword | stochastic dominance risk preferences risk apportionment risk aversion prudence precautionary saving precautionary efforts degree of risk lovingness normal distribution Laplace transfer |