
The author provides a simple axiomatization of the Choquet expected utility model with capacity given as an inner measure. Proposed axioms are simple. Some theorems are proved. The presented results are a well start-point for future fruitful mathematical considerations.
Inner measure, Ambiguity, Expected utility, Choquet expected utility, Capacity, Inner measure, $\lambda $-system., Ambiguity, Expected utility, Capacity, \(\lambda\)-system, subjective probability, ambiguity, ambiguity aversion, Utility theory, Choquet expected utility, jel: jel:D81, jel: jel:C69
Inner measure, Ambiguity, Expected utility, Choquet expected utility, Capacity, Inner measure, $\lambda $-system., Ambiguity, Expected utility, Capacity, \(\lambda\)-system, subjective probability, ambiguity, ambiguity aversion, Utility theory, Choquet expected utility, jel: jel:D81, jel: jel:C69
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