| 英文摘要 |
This paper investigates when an increase in ambiguity raises demand for coinsurance under uncertainty of a net-wealth (loss) distribution. Unlike previous papers that have studied the determining conditions limited to a specific class of ambiguity-averse individuals for ambiguity increases, this paper studies determining conditions characterized by changes in the possible net-wealth distributions resulting from an increase in ambiguity, for all risk- and weakly ambiguity-averse (risk-averse and weakly ambiguity-loving) individuals. When the preferences are characterized by an α -maxmin model, we find that, for risk- and weakly ambiguity-averse (risk-averse and weakly ambiguity-loving) individuals, the determining conditions involve a greater location-weighted probability mass function under both the worst (best) and possible net-wealth distributions on average for a positive scalar less than one, which are analogous to smaller central riskiness. We further discuss an effect of the increase in ambiguity raising the demand for coinsurance on expected utility under ambiguity. |