Optimal Lottery
Mardi | 2014-10-21 Sully 5, 16h00-17h20 Charles DENNERY – Alexis DIRER This article proposes an equilibrium approach to lottery markets in which a firm designs an optimal lottery to rank-dependent expected utility (RDU) consumers. We show that a fi nite number of prizes cannot be optimal, unless implausible utility and probability weighting functions are assumed. We then investigate the conditions under which a probability density function can be optimal. With standard RDU preferences, this implies a discrete probability on the […]