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Self-Resolving Prediction Markets for Unverifiable Outcomes

7 June 2023
Siddarth Srinivasan
Ezra Karger
Yiling Chen
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Abstract

Prediction markets elicit and aggregate beliefs by paying agents based on how close their predictions are to a verifiable future outcome. However, outcomes of many important questions are difficult to verify or unverifiable, in that the ground truth may be hard or impossible to access. We present a novel incentive-compatible prediction market mechanism to elicit and efficiently aggregate information from a pool of agents without observing the outcome, by paying agents the negative cross-entropy between their prediction and that of a carefully chosen reference agent. Our key insight is that a reference agent with access to more information can serve as a reasonable proxy for the ground truth. We use this insight to propose self-resolving prediction markets that terminate with some probability after every report and pay all but a few agents based on the final prediction. The final agent is chosen as the reference agent since they observe the full history of market forecasts, and thus have more information by design. We show that it is a perfect Bayesian equilibrium (PBE) for all agents to report truthfully in our mechanism and to believe that all other agents report truthfully. Although primarily of interest for unverifiable outcomes, this design is also applicable for verifiable outcomes.

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@article{srinivasan2025_2306.04305,
  title={ Self-Resolving Prediction Markets for Unverifiable Outcomes },
  author={ Siddarth Srinivasan and Ezra Karger and Yiling Chen },
  journal={arXiv preprint arXiv:2306.04305},
  year={ 2025 }
}
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