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Hauptverfasser: Pushkin, Denys, Abbe, Emmanuel
Format: Preprint
Veröffentlicht: 2026
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Online-Zugang:https://arxiv.org/abs/2603.06870
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author Pushkin, Denys
Abbe, Emmanuel
author_facet Pushkin, Denys
Abbe, Emmanuel
contents Long-horizon execution in Large Language Models (LLMs) remains unstable even when high-level strategies are provided. Evaluating on controlled algorithmic puzzles, we demonstrate that while decomposition is essential for stability, extreme decomposition creates a "no-recovery bottleneck". We show that this bottleneck becomes critical due to highly non-uniform error distribution, where consistent errors on a few "hard" steps become irreversible. To address this, we propose Lookahead-Enhanced Atomic Decomposition (LEAD). By incorporating short-horizon future validation and aggregating overlapping rollouts, LEAD provides enough isolation to maintain stability while retaining enough local context to correct errors. This enables the o4-mini model to solve Checkers Jumping up to complexity $n=13$, whereas extreme decomposition fails beyond $n=11$.
format Preprint
id arxiv_https___arxiv_org_abs_2603_06870
institution arXiv
publishDate 2026
record_format arxiv
spellingShingle LEAD: Breaking the No-Recovery Bottleneck in Long-Horizon Reasoning
Pushkin, Denys
Abbe, Emmanuel
Artificial Intelligence
Long-horizon execution in Large Language Models (LLMs) remains unstable even when high-level strategies are provided. Evaluating on controlled algorithmic puzzles, we demonstrate that while decomposition is essential for stability, extreme decomposition creates a "no-recovery bottleneck". We show that this bottleneck becomes critical due to highly non-uniform error distribution, where consistent errors on a few "hard" steps become irreversible. To address this, we propose Lookahead-Enhanced Atomic Decomposition (LEAD). By incorporating short-horizon future validation and aggregating overlapping rollouts, LEAD provides enough isolation to maintain stability while retaining enough local context to correct errors. This enables the o4-mini model to solve Checkers Jumping up to complexity $n=13$, whereas extreme decomposition fails beyond $n=11$.
title LEAD: Breaking the No-Recovery Bottleneck in Long-Horizon Reasoning
topic Artificial Intelligence
url https://arxiv.org/abs/2603.06870