ResearchResearch paperReasoning & Planning1 source · Oct 16, 2026

Not All Test-Time Compute Is Evidence: Model-Specific Bias in LLM Reasoning

We introduce DIA (Disagreement-triggered Independent Arbitration), which treats disagreement between an intermediate-stage and the final-stage prediction as a per-question signal of reasoning instability and resolves it by asking a small panel of heterogeneous models to solve the question independently, without seeing either candidate, and aggregating their answers directly.

Key points

  • Test-time scaling methods implicitly assume that additional computation from the same model provides independent evidence.
  • We show that this assumption fails within a single reasoning model: errors are correlated across repeated samples, across reasoning depth, and in the model's own self-evaluation, so more compute from the same model is not more evidence.
  • Across seven benchmarks and two base models, DIA outperforms full chain-of-thought in 12 of 14 settings, including a 7.00% gain on MuSiQue, while activating on only $\sim 17%$ of examples and using up to 47.2% fewer tokens than a multi-agent baseline.
  • Ablations show that both independent solving and solver heterogeneity are necessary for these gains.

Sources (1)

  • [1]Not All Test-Time Compute Is Evidence: Model-Specific Bias in LLM Reasoning
    arXiv (AI, ML, NLP, CV, robotics, multi-agent) · Oct 16, 09:48 AM
    We introduce DIA (Disagreement-triggered Independent Arbitration), which treats disagreement between an intermediate-stage and the final-stage prediction as a per-question signal of reasoning instability and resolves it by asking a small panel of heterogeneous models to solve the question independently, without seeing either candidate, and aggregating their answers directly.
    Test-time scaling methods implicitly assume that additional computation from the same model provides independent evidence.

Extractive summary: sentences quoted from the sources.

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  5. Oct 15, 2026Two Sample Sizes in Test-Time LLM Ensembling: Buffered ERM and Minimax Theory
  6. Oct 15, 2026Bellman-Consistent Trajectory RL for LLM Arithmetic Reasoning

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