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Complexity and Algorithms for Exploiting Quantal Opponents in Large Two-Player Games

AAAI 2021 · Learning theory and algorithms › Submodular and game algorithms · approach: Opponent modeling and subgame solving · 4 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use restricted quantal response (RQR) instead of CFR-QRCFR-based strategy computation · Goofspiel 7gain: 2.357 -> 2.412Helped
Use restricted quantal response (RQR) instead of CFR-QRCFR-based strategy computation · Goofspiel 7exploitability: 4.045 -> 3.849Helped
Use RQR instead of Nash strategieszero-sum NFGs and EFGs · Zero-sum gamesgainHelped
Use RQR instead of QNEzero-sum NFGs and EFGs · Zero-sum gamesexploitabilityHelped
Use RQR instead of QNEgeneral-sum NFGs · General-sum gamesexpected utility against BRHelped
Use RQR instead of GAstrategy computation · Large gamesscalabilityHelped
Use RQR instead of QNE as rationality λ increaseslogit quantal-response opponents · Games with varying rationalityexploitabilityHelped
Use RQR instead of QNECFR-based strategy computation · Leduc Hold'emexploitabilityHelped
Use regret minimization instead of gradient ascentQSE approximation · Normal-form and extensive-form gamesscalabilityHelped
Use QSE gradient ascent instead of scalable regret-minimization heuristicsstrategy computation · Zero-sum and general-sum gamesgainHelped
Vary the RQR mixture parameter p (ablation)CFR-based strategy computation · Leduc Hold'emexpected utility against CLQRMixed
Use RQR instead of CFRCFR-based strategy computation · Goofspiel 7gain: 1.191 -> 2.412Helped

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