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Distinguishing Probability Weighting From Risk Misperceptions In Field Data, Levon Barseghyan, Francesca Molinari, Ted O'Donoghue, Joshua C. Teitelbaum
Distinguishing Probability Weighting From Risk Misperceptions In Field Data, Levon Barseghyan, Francesca Molinari, Ted O'Donoghue, Joshua C. Teitelbaum
Georgetown Law Faculty Publications and Other Works
The paper outlines a strategy for distinguishing rank-dependent probability weighting from systematic risk misperceptions in field data. Our strategy relies on singling out a field environment with two key properties: (i) the objects of choice are money lotteries with more than two outcomes and (ii) the ranking of outcomes differs across lotteries. We first present an abstract model of risky choice that elucidates the identification problem and our strategy. The model has numerous applications, including insurance choices and gambling. We then consider the application of insurance deductible choices and illustrate our strategy using simulated data.
The Nature Of Risk Preferences: Evidence From Insurance Choices, Levon Barseghyan, Francesca Molinari, Joshua C. Teitelbaum, Ted O'Donoghue
The Nature Of Risk Preferences: Evidence From Insurance Choices, Levon Barseghyan, Francesca Molinari, Joshua C. Teitelbaum, Ted O'Donoghue
Georgetown Law Faculty Publications and Other Works
The authors use data on insurance deductible choices to estimate a structural model of risky choice that incorporates "standard" risk aversion (diminishing marginal utility for wealth) and probability distortions. They find that probability distortions--characterized by substantial overweighting of small probabilities and only mild insensitivity to probability changes--play an important role in explaining the aversion to risk manifested in deductible choices. This finding is robust to allowing for observed and unobserved heterogeneity in preferences. They demonstrate that neither Kőszegi-Rabin loss aversion alone nor Gul disappointment aversion alone can explain our estimated probability distortions, signifying a key role for probability weighting.