Time Series Explainability Methods Flawed by Autocorrelation.
Summary
This paper reveals a fundamental flaw in current marginal influence-based attribution methods for time series models: they conflate direct and mediated temporal dependencies due to autocorrelation. The authors introduce DAG-faithfulness as a criterion, demonstrating that methods like SHAP are not generally DAG-faithful, leading to inaccurate explanations.
Why it matters
Professionals building and deploying time series AI models need accurate explanations to trust and debug their systems. Misleading attributions can lead to incorrect conclusions about feature importance, flawed model improvements, and poor decision-making in critical applications.
How to implement this in your domain
- 1Exercise caution when interpreting explanations from marginal influence-based attribution methods for time series models.
- 2Seek out or develop new explainability techniques that explicitly account for temporal dependencies and autocorrelation.
- 3Validate attribution results with domain experts to identify potential misinterpretations caused by method limitations.
- 4Prioritize model architectures that inherently provide more transparent or interpretable temporal relationships.
- 5Advocate for research and development into DAG-faithful explanation methods for time series.
Who benefits
Key takeaways
- Current time series explainability methods conflate direct and mediated temporal dependencies due to autocorrelation.
- Methods like SHAP are not "DAG-faithful," leading to inaccurate explanations of feature influence.
- This fundamental computational mismatch can result in flawed understanding of model behavior.
- New explanation techniques are needed to accurately disentangle temporal relationships in time series data.
Original post by Amadeo Tunyi
"arXiv:2607.16236v1 Announce Type: new Abstract: Explainability methods for time series models predominantly produce flat attribution scores: they quantify the direct influence of a feature at a timestamp by a scalar. We prove that the dominant failure mode of such methods is not…"
View on XOriginally posted by Amadeo Tunyi on X · view source
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