The Deceptive Bandit Problem: Exploratory Coupling and the Fragility of Multi-Agent Learning
We show that, by coupling their own exploratory action with this information, the deceptive player injects an externality that steers the learning dynamics to a new steady state, called the deceptive Nash equilibrium (DNE).
ProofPaper ↗
Key points
- Randomized exploration is central to bandit learning, multi-agent reinforcement learning, and zeroth-order policy search, yet its independence and privacy are usually only treated as technical assumptions.
- We show that these properties are critical for security purposes and demonstrate how an adversarial agent can exploit privileged information on another agent's exploration.
- We analyze a deceiver-victim pair in the minimal two-player strongly monotone setting, where a deceptive player obtains leaked signals that are merely correlated with the victim's exploration.
- We prove that the deceptive bandit learning (DBL) dynamics converge to an arbitrarily small neighborhood of the DNE while retaining optimal convergence rates.
Sources (1)
- [1]The Deceptive Bandit Problem: Exploratory Coupling and the Fragility of Multi-Agent LearningarXiv (AI, ML, NLP, CV, robotics, multi-agent) · Oct 6, 09:12 PM
We show that, by coupling their own exploratory action with this information, the deceptive player injects an externality that steers the learning dynamics to a new steady state, called the deceptive Nash equilibrium (DNE).
Randomized exploration is central to bandit learning, multi-agent reinforcement learning, and zeroth-order policy search, yet its independence and privacy are usually only treated as technical assumptions.
Extractive summary: sentences quoted from the sources.