2009
DOI: 10.1016/j.jebo.2009.01.012
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Theories of choice under risk: Insights from financial markets

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Cited by 60 publications
(33 citation statements)
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“…Kliger & Levy (2009) estimate various models for the period 1986-1995 and conclude that models that allow for probability weighting fit much better than EUT does. The second study, covering the period 1996-2008, also finds evidence for nonlinear probability weighting using a nonparametric approach (Polkovnichenko & Zhao 2009).…”
Section: Field Evidencementioning
confidence: 99%
“…Kliger & Levy (2009) estimate various models for the period 1986-1995 and conclude that models that allow for probability weighting fit much better than EUT does. The second study, covering the period 1996-2008, also finds evidence for nonlinear probability weighting using a nonparametric approach (Polkovnichenko & Zhao 2009).…”
Section: Field Evidencementioning
confidence: 99%
“…In this case, we use in the boxplot the average of the estimates of p in these two regions. 13 The only papers we are aware of in this regard are Kliger and Levy (2009) and Gurevich, Kliger, and Levy (2009). In these two papers, the authors assume the reference point of the representative agent therein to be status quo and the evaluation period to be one month.…”
Section: Calibrating Cpt Parameters λ and Pmentioning
confidence: 99%
“…Observe that Barseghyan, Prince, and Teitelbaum (2011) and Einav et al (2012) treat stability as a testable hypothesis, whereas we treat stability as an identifying restriction. likelihood; Kliger and Levy (2009) use data on call options on the S&P 500 index to estimate a rank-dependent expected utility model and a cumulative prospect theory model by nonlinear least squares; Chiappori, Gandhi, Salanié, and Salanié (2012) use data on bets on U.S. horse races to estimate a non-expected utility model by nonparametric regression using generalized additive models (GAMs); 8 and Andrikogiannopoulou and Papakonstantinou (2013) use data on bets in an online sports book to estimate a cumulative prospect theory model by parametric Markov chain Monte Carlo (MCMC). 9 Andrikogiannopoulou and Papakonstantinou (2013) also estimate a mixture model of cumulative prospect theory that classifies bettors into preference types; however, they again estimate the model by parametric MCMC.…”
Section: Related Literaturementioning
confidence: 99%