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Martin Vechev

ICLR 2026×8COLM 2026×2社会与人本安全可解释性推理评测与基准
新星分资深
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0 一作 · 10 篇 · ICLR 2026 / COLM 2026

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2026 顶会论文

10
作者位次 #6/6COLM 2026Poster· Poster Session 2· Grand Ballroom· #102

Delay, Plateau, or Collapse: Evaluating the Impact of Systematic Verification Error on RLVR

Kazuki Egashira · Mark Vero · Jasper Dekoninck · Florian E. Dorner · Robin Staab · Martin Vechev

We study the impact of systematic verification errors in RLVR, where outputs with certain properties are consistently assigned incorrect rewards, and show that the result is different from what is previously discussed with randomly noisy verifier.

摘要

Reinforcement Learning with Verifiable Rewards (RLVR) has become a powerful approach for improving the reasoning capabilities of large language models (LLMs). While RLVR is designed for tasks with verifiable ground-truth answers, real-world verifiers (e.g., static code checkers) can introduce errors into the reward signal. Prior analyses have largely treated such errors as random and independent across samples, concluding that errors merely slow training with limited effect on final performance. However, practical verifiers tend to exhibit systematic errors. This introduces a risk of models learning unwanted consistent behavior from a structurally incorrect reward signal. In this work, we study the impact of such systematic verification errors on RLVR. Through controlled experiments on arithmetic tasks, we show that systematic false negatives lead to similar effects as random noise. On the other hand, systematic false positives can cause a wide range of behaviors from sub-optimal plateaus to performance collapse. Crucially, these outcomes are not determined by the overall error rate but by the specific pattern of introduced errors, making pre-hoc mitigation difficult. Our results show that, in contrast to prior conclusions, realistic verification errors can critically shape RLVR outcomes and that verifier quality has to be understood beyond its sample-level error rate.

强化学习与后训练推理评测与基准LLMRLVRverification errorOpenReview 项目页
作者位次 #5/5COLM 2026Poster· Poster Session 3· Imperial Ballroom· #57

Coding Agents Don’t Know When to Act

Thibaud Gloaguen · Niels Mündler · Mark Niklas Mueller · Veselin Raychev · Martin Vechev

We show that coding agents always propose a patch to fix issues, even if no issue is present in the codebase

摘要

Coding agents are increasingly deployed to autonomously maintain software, including to resolve user-reported issues: a bug report comes in and the agent creates a patch to address it. However, in any real-world deployment, they will encounter stale bug reports about issues that have already been resolved. Agents should recognize this and abstain from modifying the code to avoid accumulating technical debt. To systematically evaluate whether current agents do so, we introduce FixedBench a code benchmark with 200 human-verified coding tasks in which no code changes are required, testing five recent models across four agent harnesses. We find that even state-of-the-art models fail, proposing undesirable changes (exluding tests and documentation) in $35$ to $65$% of cases. Explicit instructions to reproduce the issue before patching partially address this issue but introduce a new failure mode: when an issue is partially fixed, they abstain even though a patch would still be needed. More broadly, our results indicate that LLMs fall prey to an action bias: they choose to act even if inaction would be appropriate. To break this pattern, inaction needs to be expliclitly framed as a path to success, which highlights an overreliance on human guidance implicit in current training objectives.

代码评测与基准社会与人本coding agentsLLMbenchmarksSWEOpenReview
作者位次 #4/4ICLR 2026Oral· Social Aspects / Trustworthy Machine Learning

Watch your steps: Dormant Adversarial Behaviors that Activate upon LLM Finetuning

Thibaud Gloaguen · Mark Vero · Robin Staab · Martin Vechev

安全社会与人本OpenReview
作者位次 #16/16ICLR 2026Poster· Applications / Language, Speech and Dialog

The Open Proof Corpus: A Large-Scale Study of LLM-Generated Mathematical Proofs

Jasper Dekoninck · Ivo Petrov · Kristian Minchev · Miroslav Marinov · Maria Drencheva · Lyuba Konova · Milen Shumanov · Kaloyan Tsvetkov · Nikolay Drenchev · Lazar Todorov · Kalina Nikolova · Nikolay Georgiev · Vanesa Kalinkova · Margulan Ismoldayev · Mislav Balunovic · Martin Vechev

推理多模态数据与预训练OpenReview
作者位次 #3/3ICLR 2026Poster· Deep Learning / Robustness

Dual Randomized Smoothing: Beyond Global Noise Variance

Chenhao Sun · Yuhao Mao · Martin Vechev

作者位次 #3/3ICLR 2026Poster· Optimization / Sampling and Optimization

Constrained Decoding of Diffusion LLMs with Context-Free Grammars

Niels Mündler · Jasper Dekoninck · Martin Vechev

作者位次 #3/3ICLR 2026Poster

Expressiveness of Multi-Neuron Convex Relaxations in Neural Network Certification

Yuhao Mao · Yani Zhang · Martin Vechev

可解释性理论与学习动力学OpenReview

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