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Target-Aligned Reinforcement Learning

Leonard S. Pleiss, James Harrison, Maximilian Schiffer

Abstract

Many reinforcement learning algorithms rely on target networks - lagged copies of the online network - to stabilize training. While effective, this mechanism introduces a fundamental stability-recency tradeoff: slower target updates improve stability but reduce the recency of learning signals, hindering convergence speed. We propose Target-Aligned Reinforcement Learning (TARL), a framework that emphasizes transitions for which the target and online network estimates are highly aligned. By focusing updates on well-aligned targets, TARL mitigates the adverse effects of stale target estimates while retaining the stabilizing benefits of target networks. We provide a theoretical analysis demonstrating that target alignment correction accelerates convergence, and empirically demonstrate consistent improvements over standard reinforcement learning algorithms across various benchmark environments.

Target-Aligned Reinforcement Learning

Abstract

Many reinforcement learning algorithms rely on target networks - lagged copies of the online network - to stabilize training. While effective, this mechanism introduces a fundamental stability-recency tradeoff: slower target updates improve stability but reduce the recency of learning signals, hindering convergence speed. We propose Target-Aligned Reinforcement Learning (TARL), a framework that emphasizes transitions for which the target and online network estimates are highly aligned. By focusing updates on well-aligned targets, TARL mitigates the adverse effects of stale target estimates while retaining the stabilizing benefits of target networks. We provide a theoretical analysis demonstrating that target alignment correction accelerates convergence, and empirically demonstrate consistent improvements over standard reinforcement learning algorithms across various benchmark environments.

Paper Structure

This paper contains 28 sections, 3 theorems, 39 equations, 6 figures, 2 tables, 1 algorithm.

Key Result

Lemma 4.2.1

Let updates be productive with probability $\lambda > 0.5$. If $U_t^{(k)}$ and $U_t^{(k+K)}$ are treated as samples from this distribution, the probability of them agreeing on direction (alignment) is strictly greater than random chance: Consequently, the sign correlation $c$ between successive updates is non-negative ($c \ge 0$).

Figures (6)

  • Figure 1: Stylized visualization of alignment scenarios. We distinguish between updates fully supported by the online network (scenario I & II) and updates that are only partially or not at all supported by the online network (scenario III & IV). We posit that update types I and II are safer than update types III and IV.
  • Figure 2: Performance comparison between and target-aligned on four games of the MinAtar benchmark over five seeds. Curves represent median returns, smoothed over 10 points, and shaded areas indicate interquartile ranges.
  • Figure 3: Performance comparison between and target-aligned on six games of the MuJoCo benchmarks over five seeds. Curves represent median returns, smoothed over 10 points, and shaded areas indicate interquartile ranges.
  • Figure 4: Performance comparison between DDQN and target-aligned DDQN on four games of the MinAtar benchmark. Curves represent median returns, smoothed over 10 points,
  • Figure 5: Per-seed performance comparison between and target-aligned on four games of the MinAtar benchmarks. Curves represent returns, smoothed over 10 points.
  • ...and 1 more figures

Theorems & Definitions (7)

  • Lemma 4.2.1: Nonnegative Alignment
  • Lemma 4.2.2: Consistency-Driven Acceleration
  • proof : Proof Sketch
  • Theorem 4.3.2: Alignment Approximation Bound
  • proof : Proof Sketch
  • proof
  • proof