Research map / Multi-agent systems and games / Games and equilibria
Quantitative Extensions of the Condorcet Jury Theorem with Strategic Agents
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| plurality has lower price of stability than the random-dictatorship mixture | plurality · common interest Bayesian voting game, n to infinity | Bayesian price of stability | Helped |
| MAP estimators have lower price of stability | MAP · common interest Bayesian voting game, n to infinity | Bayesian price of stability: PoS 1 | Helped |
| random-dictatorship plus uniform mixture has lower price of anarchy | rRD + rUni · common interest Bayesian voting game, n to infinity | Bayesian price of anarchy | Helped |
| plurality under strategic play, weak BNE | plurality · common interest Bayesian voting game, n to infinity | Bayesian price of anarchy | Hurt |
| plurality under strict BNE with even m | plurality · common interest Bayesian voting game, n to infinity | Bayesian price of anarchy | Hurt |
| require anonymity, neutrality and strategy-proofness | mechanism class · distance-based models | best-case truth-revealing power | Hurt |
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