000 | 01308nam a2200205Ia 4500 | ||
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008 | 241008s9999||||xx |||||||||||||| ||und|| | ||
022 | _a0002-8282 | ||
100 |
_aYang, Kai Hao _9121947 |
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245 | 0 | _aMonotone Function Intervals: Theory and Applications | |
260 | _bAmerican Economic Review | ||
260 | _c2024 | ||
300 | _a2239-2270 | ||
520 | _aA monotone function interval is the set of monotone functions that lie pointwise between two fixed monotone functions. We characterize the set of extreme points of monotone function intervals and apply this to a number of economic settings. First, we leverage the main result to characterize the set of distributions of posterior quantiles that can be induced by a signal, with applications to political economy, Bayesian persuasion, and the psychology of judgment. Second, we combine our characterization with properties of convex optimization problems to unify and generalize seminal results in the literature on security design under adverse selection and moral hazard. | ||
650 |
_a Asset Pricing _967822 |
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650 |
_a Programming Models _922145 |
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650 |
_a Trading Volume _9121948 |
||
650 |
_aOptimization Techniques _926690 |
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700 |
_a Zentefis, Alexander K. _9121949 |
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856 | _uhttps://www.aeaweb.org/articles?id=10.1257/aer.20230330 | ||
999 |
_c134179 _d134179 |