Abstract
We model and analyze cardinal contests, where a principal running a rank-order tournament has access to an absolute measure of the quality of agents’ submissions in addition to their relative rankings. We show that a mechanism that compares each agent’s output quality against a threshold to decide whether to award her the prize corresponding to her rank is optimal amongst the set of all mixed cardinal-ordinal mechanisms where the j th-ranked submission receives a fraction of the j th prize that is a non-decreasing function of the submission’s quality. Furthermore, the optimal threshold mechanism uses exactly the same threshold for each rank.
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