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Deqing Fu

COLM 2026×3ICLR 2026×2可解释性强化学习与后训练效率与系统数据与预训练推理
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1 一作 · 5 篇 · COLM 2026 / ICLR 2026

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2026 顶会论文

5
作者位次 #3/4COLM 2026Poster· Poster Session 1· Imperial Ballroom· #39

Token-Level Off-Policy Learning for Faithful Generation Under Distribution Shift

Zitong Huang · Gustavo Adolpho Lucas de Carvalho · Deqing Fu · Robin Jia

Token-Level Off-Policy Labeling (TOPL) is an off-policy training paradigm that reframes post-training as a token-level correctness prediction task.

摘要

We propose Token-Level Off-Policy Labeling (TOPL), an off-policy training paradigm that reframes post-training as a token-level correctness prediction task. Our key intuition is that by training the model to distinguish good and bad tokens in a response, we naturally guide the model towards generating good tokens, while avoiding the pitfalls that come with directly training the model to generate off-policy tokens. Experiments on document summarization tasks show that TOPL achieves strong out-of-distribution generalization across 11 datasets against a diverse set of sequence-level and token-level baselines. We further demonstrate that TOPL transfers effectively to machine translation, suggesting that its benefits generalize across different faithful generation tasks. Through ablation studies, we confirm that our token-level learning signal is critical to good performance; sequence-level analogues do not confer similar benefits. Finally, we show that TOPL induces interpretable model updates: the LoRA adapters learned through TOPL function as linear classification heads and steering vectors.

可解释性强化学习与后训练效率与系统Token-Level Off-Policy LabelingSteeringOut-of-Distribution RobustnessOpenReview
一作COLM 2026Poster· Poster Session 3· Imperial Ballroom· #22

Convergent Evolution: How Different Language Models Learn Similar Number Representations

Deqing Fu · Tianyi Zhou · Mikhail Belkin · Vatsal Sharan · Robin Jia

Different language models learn similar number representation from various sources

摘要

Language models trained on natural text learn to represent numbers using periodic features with dominant periods at $T=2, 5, 10$. In this paper, we identify a two-tiered hierarchy of these features: while Transformers, Linear RNNs, LSTMs, and classical word embeddings trained in different ways all learn features that have period-$T$ spikes in the Fourier domain, only some learn *geometrically separable* features that can be used to linearly classify a number mod-$T$. To explain this incongruity, we prove that Fourier domain sparsity is necessary but not sufficient for mod-$T$ geometric separability. Empirically, we investigate when model training yields geometrically separable features, finding that the data, architecture, optimizer, and tokenizer all play key roles. In particular, we identify two different routes through which models can acquire geometrically separable features: they can learn them from complementary co-occurrence signals in general language data, including text-number co-occurrence and cross-number interaction, or from multi-token (but not single-token) addition problems. Overall, our results highlight the phenomenon of *convergent evolution* in feature learning: A diverse range of models learn similar features from different training signals.

可解释性效率与系统数据与预训练large language modelsfourier featuresrepresentation learninginterpretabilityOpenReview
作者位次 #6/7COLM 2026Poster· Poster Session 1· Grand Ballroom· #133

Resa: Efficient Reasoning Models via SAEs

Shangshang Wang · Julian Asilis · Ömer Faruk Akgül · Enes Burak Bilgin · Ollie Liu · Deqing Fu · Willie Neiswanger

We present Resa, a family of reasoning models trained via an efficient sparse autoencoder tuning (SAE‑Tuning) procedure.

摘要

How cost-effectively can we elicit strong reasoning abilities in language models by leveraging their underlying representations? We present Resa, a family of reasoning models trained via an efficient sparse autoencoder tuning (SAE‑Tuning) procedure. This method first trains an SAE to capture reasoning abilities from a source model, and then uses the trained SAE to guide a standard supervised fine-tuning process to elicit such abilities in a target model, all using verified question-answer data without any reasoning traces. When applied to certain Qwen-style models before further RL training, SAE‑Tuning retains 97% of its RL‑trained counterpart’s performance while reducing training costs by 2000x to roughly $1 and training time by 450x to around 20 minutes. Furthermore, even at the 1.5B model size, SAE-Tuning on lightly RL-trained models delivers strong reasoning results, reaching 43.33% Pass@1 on AIME24 and 90% Pass@1 on AMC23. We also show that SAE-Tuning works for Llama-style models, boosting their scores by over 10% on tasks like AMC23 and MATH500. Surprisingly, the reasoning abilities extracted via SAEs are potentially both generalizable and modular. Generality means abilities extracted from one dataset still elevate performance on a larger and overlapping corpus. Modularity means abilities extracted from models like Qwen or Qwen‑Math can be attached to the R1‑Distilled Qwen model at test time, without any retraining, and yield comparable gains. Extensive ablations validate these findings and all artifacts are fully open-sourced.

可解释性强化学习与后训练推理Reasoning modelssparse autoencodersOpenReview

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