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Sample More to Think Less: Group Filtered Policy Optimization for Concise Reasoning

ICLR 2026 · Large language models › Reasoning and chain of thought · approach: RL with verifiable rewards for reasoning

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Proposes GFPO, which samples a larger group of responses per question during GRPO-style RL, keeps only the top-k by length or reward-per-token, and computes advantages only over those, cutting response length inflation on Phi-4-reasoning-plus while preserving accuracy.

Problem

RLVR methods such as GRPO inflate response length without corresponding accuracy gains, and loss-normalization fixes alone do not curb this length growth.

Approach

Sample a larger group G per question, filter the group to the top-k responses by a target metric (shortest length or reward/length token efficiency), and compute group-normalized advantages only over the retained set, with rejected responses receiving zero advantage. Adaptive Difficulty GFPO varies k by a t-digest estimate of question difficulty.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: 72k math problems from a larger training corpus (Phi-4-reasoning-plus RL data) LiveCodeBench (evaluation)

Benchmarks: AIME 25 AIME 24 GPQA Omni-MATH LiveCodeBench

Metrics: pass@1 accuracy average response length excess length reduction

Baselines: GRPO (Phi-4-reasoning-plus) Phi-4-reasoning (SFT) Shortest k/G GFPO

Builds on: GRPO DAPO Dr. GRPO PPO

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