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Scalable Online Exploration via Coverability

ICML 2024 · Reinforcement learning › MDPs and planning · approach: Rich-observation exploration · 1 citations (OpenAlex)

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Proposes L1-Coverage, a policy-ensemble exploration objective tied to L1-Coverability, and derives computationally efficient planning and model-based/model-free online exploration algorithms (CODEX, CODEX.W) with a small MountainCar/Pendulum evaluation against MaxEnt.

Problem

Efficient exploration in reinforcement learning with nonlinear function approximation: designing exploration objectives that are statistically meaningful (bounded by an intrinsic complexity parameter), computationally efficient to optimize with planning, and usable for online exploration.

Approach

Defines exploration objectives as policy-ensemble optimization objectives and introduces L1-Coverage, an average-case relative-occupancy objective whose optimum (L1-Coverability) is bounded by L_infinity-Coverability; it is optimized by iteratively calling standard reward-driven policy optimization, yielding model-based (CODEX) and model-free (CODEX.W) exploration with polynomial sample complexity

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use L1-Coverage instead of MaxEntMountainCar · MountainCarL1-CoverabilityHelped
Use L1-Coverage instead of MaxEntMountainCar · MountainCarentropyNo clear effect
Use MaxEnt instead of L1-CoverageMountainCar · MountainCarnumber of states visitedHurt
Use L1-Coverage or MaxEnt instead of uniform explorationMountainCar · MountainCarL1-CoverabilityMixed
Use L1-Coverage or MaxEnt instead of uniform explorationPendulum · Pendulumdiscrete states visitedHelped
Use L1-Coverage instead of MaxEntPendulum · PendulumL1-CoverabilityNo clear effect

Surprising findings

Limitations

Experimental setup

Datasets: MountainCarContinuous-v0 Pendulum-v0

Benchmarks: MountainCarContinuous-v0 Pendulum-v0

Metrics: unique states visited entropy of occupancy L1-Coverability estimate (muCov)

Baselines: MaxEnt uniform exploration

Builds on: Block MDP Low-Rank MDP Decision-Estimation Coefficient PSDP MaxEnt exploration

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