Repairing vulnerabilities without invisible hands. A differentiated replication study on LLMs
Maria Camporese, Fabio Massacci
TL;DR
The paper investigates whether high performance of LLMs in automated vulnerability repair rests on memorization from training data or genuine generalization. By deliberately perturbing vulnerability localization and incorporating a second-opinion reviewer, the study differentiates memorization-driven patches from those produced by authentic problem understanding. Using Vul4J and VJBench-trans real-world Java vulnerabilities, the authors evaluate patch generation, testing, and manual validation, employing equivalence testing to assess prompt and localization effects. Findings aim to clarify the extent to which LLMs truly repair vulnerabilities vs. reproduce known fixes, with implications for reproducibility and methodology in AVR research and deployment.
Abstract
Background: Automated Vulnerability Repair (AVR) is a fast-growing branch of program repair. Recent studies show that large language models (LLMs) outperform traditional techniques, extending their success beyond code generation and fault detection. Hypothesis: These gains may be driven by hidden factors -- "invisible hands" such as training-data leakage or perfect fault localization -- that let an LLM reproduce human-authored fixes for the same code. Objective: We replicate prior AVR studies under controlled conditions by deliberately adding errors to the reported vulnerability location in the prompt. If LLMs merely regurgitate memorized fixes, both small and large localization errors should yield the same number of correct patches, because any offset should divert the model from the original fix. Method: Our pipeline repairs vulnerabilities from the Vul4J and VJTrans benchmarks after shifting the fault location by n lines from the ground truth. A first LLM generates a patch, a second LLM reviews it, and we validate the result with regression and proof-of-vulnerability tests. Finally, we manually audit a sample of patches and estimate the error rate with the Agresti-Coull-Wilson method.
