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The Effective Horizon Explains Deep RL Performance in Stochastic Environments

ICLR 2024 · Reinforcement learning › MDPs and planning · approach: Policy optimization theory · 0 citations (OpenAlex)

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Proposes SQIRL, a model-free algorithm that explores randomly and runs a few steps of fitted Q-iteration on rollouts, with sample complexity exponential only in a stochastic effective horizon, and shows it correlates with PPO/DQN on sticky-action Bridge environments.

Problem

Existing RL theory relies on strategic exploration with limited function classes and minimax bounds, so it cannot explain why random exploration and neural-network function approximation work in deep RL, especially in stochastic environments.

Approach

Generalizes the deterministic GORP algorithm to stochastic MDPs by replacing rollout averaging with regression of the random policy's Q-function and backing up values with fitted Q-iteration, so sample complexity is exponential only in a stochastic effective horizon (k + log_A(1/Δ_k^2)).

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use SQIRL instead of PPO or DQNRL on sticky-action Bridge environments where PPO and DQN both converge · Sticky-action Bridge environmentssuccess rateMixed
Use SQIRL instead of PPO and DQNRL on full-length Atari games · Full-length Atari gamesrewardMixed

Surprising findings

Limitations

Experimental setup

Datasets: Bridge Atari

Benchmarks: Bridge sticky-action environments Atari

Metrics: number of environments solved empirical sample complexity Spearman correlation median sample-complexity ratio

Baselines: PPO DQN GORP

Builds on: GORP fitted Q-iteration PPO DQN

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