Neural Foundations · 1992

Q-learning

Christopher J. C. H. Watkins, Peter Dayan

Introduced Q-learning, an off-policy algorithm that learns the value of taking each action in each state and proved it converges to optimal control even while the agent explores with a different policy.

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Watkins and Dayan defined a rule that updates an estimate of the long-run reward for each state-action pair (the Q-value) from observed transitions and rewards. Because updates use the best available next action rather than the action actually taken, the agent can learn the optimal policy while still exploring. They gave a convergence proof, giving reinforcement learning a model-free method with mathematical guarantees that underpins much later work.

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Record ID
A-030
Record created
2026-07-13
Last reviewed
2026-07-14
Record version
2

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