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SFT Overtraining Causes Rank Inversion in RLVR via Entropy Collapse

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[Submitted on 16 Jun 2026 (v1), last revised 22 Jun 2026 (this version, v2)]

14d ago· 2 min readenInsight

Summary

This research paper investigates a failure mode in Reinforcement Learning from Verifiable Rewards (RLVR) applied to code generation models. The authors show that selecting the Supervised Fine-Tuning (SFT) checkpoint with the highest pass@1 for Group Relative Policy Optimization (GRPO) can backfire when SFT overtraining compresses the rollout distribution. For binary rewards, when early GRPO drives the probability of success below a critical threshold, most groups have identical rewards and provide no relative signal. Experiments on Qwen2.5-Coder-3B and DeepSeek-Coder-6.7B show that deeper SFT training increases pre-RL pass@1 but can lead to rank inversion where GRPO performance degrades (Qwen pass@10 dropped from 0.806 to 0.481). The paper proposes a two-stage diagnostic combining pre-RL entropy triage with early GRPO entropy monitoring to flag high-risk checkpoints. Standard fixes like KL regularization and label smoothing did not resolve the issue.

Source

bskySFT Overtraining Causes Rank Inversion in RLVR via Entropy Collapsearxiv.org

Key quotes

· 4 pulled
The standard heuristic of selecting the SFT checkpoint with the highest pass@1 for GRPO can fail when SFT compresses the rollout distribution.
On Qwen, pre RL pass@1 rises with SFT depth, but peak GRPO pass@10 falls from $0.806$ to $0.481$ (3 seed mean, $n{=}20$); pre RL entropy is positively associated with the GRPO outcome ($ρ{=}{+}0.69$).
A two stage diagnostic, combining pre RL entropy triage with an early GRPO entropy monitor, flags high risk checkpoints and can stop failing runs early.
Simple KL to reference regularisation and label smoothing variants do not rescue the collapsed Qwen checkpoint in our setting, suggesting the failure is not a trivial GRPO hyperparameter artefact.
Snippet from the RSS feed
The standard heuristic of selecting the SFT checkpoint with the highest pass@1 for GRPO can fail when SFT compresses the rollout distribution. For binary rewards, the expected within group advantage variance is $p(1{-}p)(g{-}1)/g$; when early GRPO drives

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