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Sample Smart, Not Hard: Correctness-First Decoding for Better Reasoning in LLMs

ICLR 2026 · Large language models › Reasoning and chain of thought · approach: Search and self-correction in reasoning · 0 citations (OpenAlex)

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Proposes correctness-calibrated decoding rules (Greedy-Threshold, Calibrated-TopK, Calibrated-ε) that truncate or greedify low-confidence sampling steps using rank-wise correctness estimated from teacher-forced calibration grids, improving majority-voted reasoning accuracy.

Problem

Existing decoding methods increase exploration at high-entropy steps while post-hoc filters reject low-confidence samples, conflicting in how they treat uncertainty; it is unclear how to balance diversity and per-token accuracy when sampling multiple reasoning chains.

Approach

Treat low-confidence steps as epistemic error-prone states rather than branch points: greedily decode when max probability is low (Greedy-Threshold), and set truncation via a learning-free calibration grid mapping confidence bins and ranks to estimated correctness (Calibrated-TopK) or a log-log linear map from probability to correctness (Calibrated-ε).

Key results

Surprising findings

Limitations

Experimental setup

Datasets: GSM8K MMLU-Pro Big-Bench-Hard alpaca-gpt4-en MBPP AIME24 AIME25

Benchmarks: GSM8K MMLU-Pro Big-Bench-Hard MBPP AIME24 AIME25

Metrics: maj@k pass@k accuracy unique answers

Baselines: top-k top-p min-p EDT epsilon-sampling eta-sampling

Builds on: epsilon-sampling top-k sampling min-p sampling entropy-dependent temperature

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