pith:BAOLDG6E
Learning Equilibria in Coordination Games via Minorization-Maximization
Regularizing coordination games with irrational individual costs creates a unique equilibrium that a minorization-maximization scheme can learn reliably.
arxiv:2605.13644 v1 · 2026-05-13 · cs.GT
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Claims
This selected equilibrium is shown to be an ε-equilibrium of the original game, where ε is parametrized by the regularizing function. A minorization-maximization based iterative learning scheme is proposed to learn equilibria in this game. This scheme converges to the potential-optimal equilibrium, and has superior convergence behaviour in comparison to gradient and best response methods.
The multi-equilibrium game can be regularized so that it possesses a strictly concave potential function that selects a unique equilibrium; the agents' irrational perception of individual costs is modeled in a way that preserves the potential-game structure after regularization.
Regularizing multi-equilibrium coordination games with a strictly concave potential selects a unique epsilon-equilibrium that a minorization-maximization scheme learns with faster convergence than standard alternatives.
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Receipt and verification
| First computed | 2026-05-18T02:44:17.561674Z |
|---|---|
| Builder | pith-number-builder-2026-05-17-v1 |
| Signature | Pith Ed25519
(pith-v1-2026-05) · public key |
| Schema | pith-number/v1.0 |
Canonical hash
081cb19bc48b880eae72e7ea5fdcd0c71857bd6addea59b963e195367b4790b5
Aliases
· · · · ·Agent API
Verify this Pith Number yourself
curl -sH 'Accept: application/ld+json' https://pith.science/pith/BAOLDG6EROEA5LTS47VF7XGQY4 \
| jq -c '.canonical_record' \
| python3 -c "import sys,json,hashlib; b=json.dumps(json.loads(sys.stdin.read()), sort_keys=True, separators=(',',':'), ensure_ascii=False).encode(); print(hashlib.sha256(b).hexdigest())"
# expect: 081cb19bc48b880eae72e7ea5fdcd0c71857bd6addea59b963e195367b4790b5
Canonical record JSON
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