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Research map / Learning theory and algorithms / Submodular and game algorithms

Subgame solving without common knowledge

NeurIPS 2021 · Learning theory and algorithms › Submodular and game algorithms · approach: Opponent modeling and subgame solving · 0 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Apply 1-KLSS at every infosetBlueprint · 2x2 Abrupt Dark Hexexploitability: .0683 -> .0625Helped
Apply 1-KLSS at every infosetBlueprint · 4-card Goofspiel, random orderexploitability: .171 -> .077Helped
Apply 1-KLSS at every infosetBlueprint · 4-card Goofspiel, increasing orderexploitability: .17 -> .0Helped
Apply 1-KLSS at every infosetBlueprint · Kuhn pokerexploitability: .0124 -> .0015Helped
Apply 1-KLSS at every infosetBlueprint · Kuhn poker (ε-bet)exploitability: .0035 -> .0Helped
Apply 1-KLSS at every infosetBlueprint · 3-rank limit Leduc pokerexploitability: .0207 -> .0191Helped
Apply 1-KLSS at every infosetBlueprint · 3-rank limit Leduc poker (ε-fold)exploitability: .0065 -> .0057Helped
Apply 1-KLSS at every infosetBlueprint · 3-rank limit Leduc poker (ε-bet)exploitability: .0097 -> .0096Helped
Apply 1-KLSS at every infosetBlueprint · Liar's Dice, 5-sided dieexploitability: .181 -> .125Helped
Apply 1-KLSS at every infosetBlueprint · 100-Matching penniesexploitability: .0013 -> .0098Hurt
Use depth-limited 1-KLSS with a Stockfish-based value functionDark chess agent · Dark chess, 100-game match against baseline agentscore: 59.5--40.5Helped
Use depth-limited 1-KLSS with a Stockfish-based value functionDark chess agent · Dark chess, 10 games against FIDE Master Luis Chanmatch score: 9--1Hurt

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