Yokoyama, H., Shingaki, R., Nishino, K., Shimizu, S., & Pham, T. (2024). Causal-discovery-based root-cause analysis and its application in time-series prediction error diagnosis. arXiv preprint arXiv:2411.06990.
This paper introduces a novel method called Causal-Discovery-Based Root-Cause Analysis (CD-RCA) to address the challenge of diagnosing prediction errors in black-box machine learning models, particularly for outliers. The authors aim to overcome the limitations of existing heuristic attribution methods that often fail to capture true causal relationships.
CD-RCA estimates causal relationships between prediction errors and explanatory variables without relying on a predefined causal graph. It leverages a surrogate causal model to generate synthetic error data, approximating the true causal processes. By employing Shapley values, CD-RCA quantifies the contribution of each variable to outliers in prediction errors. The authors validate their method through extensive simulations and sensitivity analyses, comparing its performance to existing heuristic attribution methods.
CD-RCA offers a promising approach for model-agnostic prediction error attribution by explicitly considering causal relationships. The method provides valuable insights into the factors contributing to prediction errors, particularly outliers, enhancing the transparency, reliability, and trustworthiness of machine learning models in practical applications.
This research significantly contributes to the field of Explainable AI (XAI) by providing a robust and reliable method for diagnosing prediction errors in black-box machine learning models. The insights gained from CD-RCA can guide model improvement, outlier prevention, and enhance the overall trustworthiness of AI systems.
The current study assumes causal sufficiency in the observational data. Future research should explore the impact of unobserved confounding factors and investigate the integration of methods like LPCMCI to address causal insufficiency. Further investigation into the limitations of Shapley values in specific scenarios is also warranted.
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