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Non-Revelation Mechanism Design: Inference, Optimization, and Approximation

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Shows that the first-price position auction has a unique symmetric Bayes–Nash equilibrium that is efficient, and uses the revenue equivalence/payment-identity to prove no asymmetric equilibria. Builds a ranking order-statistic mechanism that computes each bidder’s rank against t−1 past samples, allocates by expected order statistics and charges first-price; this yields a (1−ε)-approximation to optimal welfare as t grows. Gives a simple weighted order statistic estimator for counterfactual revenues with O(1/√N) error and only logarithmic dependence on traffic split ε.

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  1. 0:00Intro
  2. 0:53The protagonist...
  3. 4:17The Revelation Principle.
  4. 5:59Example: Bayes-Nash Combinatorial Auctions
  5. 7:53An Approach: Unrevelation Mechanisms
  6. 10:44An Approach: Price of Anarchy.
  7. 14:24Reduction
  8. 22:57Iterative Population Model
  9. 31:30Uniqueness
  10. 32:06Revenue Equivalence
  11. 33:07Non-existence of Asymmetric BNE
  12. 34:18Proof of Theorem
  13. 40:22Example: A/B testing
  14. 40:55Results Overview
  15. 43:17Classical Revenue Inference, Revisited
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