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Connecting Optimal Ex-Ante Collusion in Teams to Extensive-Form Correlation: Faster Algorithms and Positive Complexity Results

ICML 2021 · Learning theory and algorithms › Submodular and game algorithms · approach: Zero-sum game learning dynamics · 4 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
cap the number of semi-randomized correlation plans at n=2 instead of n=1 (Goofspiel 3-rank) (ablation)TMECor with semi-randomized plans · Goofspiel [E] (O=1)team expected utility: 0.2389 -> 0.2534Helped
allowing more than 1 semi-randomized plan (n=2 or 3) versus only one (ablation)TMECor support size · Kuhn poker [C] (O=1)team expected utility: 0.0470 (n=1) -> 0.0655 (n=2) -> 0.0663 (n=3) -> 0.0664 (n=∞)Helped
regret-based seeding of the column-generation master LP (m=1000 CFR+ iterations vs none) (ablation)column-generation TMECor solver · Liar's dice [F] (O=3)runtime: 4m 03s -> 1m 12s (~3.4x)Helped
column generation with linear-relaxation pricing and seeding (proposed) vs prior CG-18 and FTPTMECor computation · Liar's dice [F], Goofspiel [E], Leduc [H]runtime: Liar's dice 1m12s vs >6h for baselinesHelped
solve TMECor on Liar's dice 4-faces [G] with column generationcolumn generation TMECor · Liar's dice [G]completion within 6hNo clear effect
Goofspiel is triangle-free so the von Stengel-Forges polytope equals the correlation plan polytope, enabling polynomial-time TMECorTMECor LP · GoofspielcomplexityHelped

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