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Equilibrium of Data Markets with Externality

ICML 2024 · Learning theory and algorithms › Submodular and game algorithms · approach: Learned auction design · 1 citations (OpenAlex)

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Models fixed-price data markets with buyer externalities as a simultaneous game and shows a platform transaction cost based on predicted externalities yields a dominant-strategy or approximate pure equilibrium with strong welfare guarantees, extended to online learning and joint externality.

Problem

Fixed-price data markets where buyers can buy any set of datasets suffer negative externalities from each other due to free replicability; the equilibrium welfare of such markets is poor and buyers may not know their valuations a priori.

Approach

Model buyer interactions as a simultaneous game and introduce a platform transaction cost proportional to the difference between externality a buyer induces and suffers, computed from predicted externalities; this makes the buyer's dominant strategy the maximizer of effective utility with WRaE bounded by n(1-alpha) plus bias terms. Online learning uses a Hamming-metric zooming bandit adaptation.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
increase transaction-cost parameter αstandard externality model · synthetic AWS Data Exchange-derived marketsocial welfareHelped
increase bias in the platform's externality estimatestandard externality model with transaction costs · synthetic AWS Data Exchange-derived marketsocial welfareHurt
use α=0.6standard externality model with transaction costs · synthetic AWS Data Exchange-derived marketsocial welfareHelped
set α closer to 0.5joint externality model with transaction costs · synthetic AWS Data Exchange-derived marketsocial welfareHelped
vary bias in the platform's externality estimatejoint externality model with transaction costs · synthetic AWS Data Exchange-derived marketsocial welfareNo clear effect

Surprising findings

Limitations

Experimental setup

Datasets: AWS Data Exchange categories (synthetic instantiation)

Benchmarks: synthetic data market simulation

Metrics: average percent increase in social welfare welfare regret at equilibrium effective regret cumulative welfare regret

Baselines: no intervention (alpha=0) UCB

Builds on: zooming algorithm UCB McDiarmid's inequality

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