1981
DOI: 10.2307/1240542
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An Interval Approach to Measuring Decision Maker Preferences

Abstract: A method for constructing interval measurements of decision makers' absolute risk-aversion functions is presented. Under this new procedure, the form of the absolute risk-aversion function is not restricted, and the precision of the interval measurement can be determined by the analyst. Interval measurements are used with the criterion of stochastic dominance with respect to a function to order uncertain choices. An empirical test shows that interval measurements exclude preferred choices from consideration le… Show more

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Cited by 123 publications
(60 citation statements)
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“…Developed by Meyer (1977), stochastic dominance with respect to a function (SDRF) ranks uncertain choices on the basis of the lower and upper bounds of decision makers' absolute risk aversion levels (Harris and Mapp, 1986;King and Robison, 1981). In other words, SDRF establishes necessary and sufficient conditions for the cumulative distribution function of F (y) to be preferred to the cumulative distribution function of G (y) by all individuals whose absolute risk aversion functions lie between lower r 1 (y) and upper bounds r 2 (y) (Harris and Mapp, 1986).…”
Section: Stochastic Dominancementioning
confidence: 99%
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“…Developed by Meyer (1977), stochastic dominance with respect to a function (SDRF) ranks uncertain choices on the basis of the lower and upper bounds of decision makers' absolute risk aversion levels (Harris and Mapp, 1986;King and Robison, 1981). In other words, SDRF establishes necessary and sufficient conditions for the cumulative distribution function of F (y) to be preferred to the cumulative distribution function of G (y) by all individuals whose absolute risk aversion functions lie between lower r 1 (y) and upper bounds r 2 (y) (Harris and Mapp, 1986).…”
Section: Stochastic Dominancementioning
confidence: 99%
“…In other words, SDRF establishes necessary and sufficient conditions for the cumulative distribution function of F (y) to be preferred to the cumulative distribution function of G (y) by all individuals whose absolute risk aversion functions lie between lower r 1 (y) and upper bounds r 2 (y) (Harris and Mapp, 1986). Stochastic dominance with respect to a function has been implemented by many empirical studies (Barham et al, 2011;Cochran et al, 1985;Greene et al, 1985;Harris and Mapp, 1986;King and Robison, 1981;de la Llata et al, 1999;Musser et al, 1981;Parcell and Langemeier, 1997;Ritchie et al, 2004;Zacharias and Grube, 1984). It is a practical tool to help farmers better understand their risk preferences and choices under price, yield, or weather uncertainty (King and Robison, 1981).…”
Section: Stochastic Dominancementioning
confidence: 99%
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