In this paper we conduct two proper tests of overconfidence. We reject the hypothesis "the data cannot be generated by a rational model" in both experiments.

We study axiomatically the problem of obtaining an expected utility representation for a potentially incomplete preference relation over lotteries by means of a set of von Neumann-Morgenstern utility functions. It is shown that, when the prize space is a compact metric space, a preference...

We consider preference relations over information that are monotone: more information is preferred to less. We prove that, if a preference relation on information about an uncountable set of states of nature is monotone, then it is not representable by a utility function.

We describe the evolution of selective aspects of punishment in the US over the period 1980-2004. We note that imprisonment increased around 1980, a period that coincides with the "Reagan revolution" in economic matters. We build an economic model where beliefs about economic opportunities and...

It is common for a majority of people to rank themselves as better than average on simple tasks and worse than average on dificult tasks. The literature takes for granted that this apparent miscon?dence is problematic. We argue, however, that this behaviour is consistent with purely rational...

Many disasters are foreshadowed by insuficient preventive care. In this paper, we argue that there is a true problem of prevention, in that insu¢ cient care is often the result of rational calculations on the part of agents. We identify two factors that lead to dubious e¤orts in care. First,...

We describe the evolution of selective aspects of punishment in the US over the period 1980-2004. We note that imprisonment increased around 1980, a period that coincides with the “Reagan revolution” in economic matters. We build an economic model where beliefs about economic opportunities...

Suppose some non-degenerate preferences R, with strict part P, over risky outcomes satisfy Independence. Then, when they satisfy any two of the following axioms, they satisfy the third. Herstein-Milnor: for all lotteries p,q,r, the set of a's for which ap+(1-a)qRr is closed. Archimedean: for all...