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Theoretical Behavior of XAI Methods in the Presence of Suppressor Variables

ICML 2023 · Learning theory and algorithms › Prediction and decision losses · approach: Counterfactual explanations and recourse · 8 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use gradient weights to assign feature importanceBayes optimal linear classifier · Two-dimensional Gaussian binary classificationsuppressor-feature importance: w_2 = -\alpha c s_1/s_2Hurt
Use linear activation patterns instead of model weightsBayes optimal linear classifier · Two-dimensional Gaussian binary classificationsuppressor-feature importance: 0Helped
Use pixel flipping to measure importanceBayes optimal linear classifier · Two-dimensional Gaussian binary classificationsuppressor-feature importance: \alpha^2 c^2 s_1^2Hurt
Use permutation feature importanceBayes optimal linear classifier · Two-dimensional Gaussian binary classificationsuppressor-feature importance: 2 \alpha^2 c^2 s_1^2Hurt
Use partial dependency plotsBayes optimal linear classifier · Two-dimensional Gaussian binary classificationsuppressor-feature importance: -\alpha c s_1 s_{2}^{-1}x_2Hurt
Use M-plots based on conditional expectationsBayes optimal linear classifier · Two-dimensional Gaussian binary classificationsuppressor-feature importance: 0Helped
Calculate Shapley values using R^2 with subset modelsBayes optimal linear classifier · Two-dimensional Gaussian binary classificationsuppressor-feature importance: \frac{\alpha - 1}{2(s_1^2 + 1)^{1/2}}Hurt
Calculate Shapley values using R^2 with the full model onlyBayes optimal linear classifier · Two-dimensional Gaussian binary classificationsuppressor-feature importance: 0Helped
Use SHAP with marginal expectationsBayes optimal linear classifier · Two-dimensional Gaussian binary classificationsuppressor-feature importance: -\alpha c s_1 s_2^{-1} x_2Hurt
Use SHAP with conditional expectationsBayes optimal linear classifier · Two-dimensional Gaussian binary classificationsuppressor-feature importance: \frac{\alpha c^2}{2} h(x_1) - \frac{\alpha c s_1}{2 s_2} x_2Hurt
Use FIRM, which incorporates training-data statisticsBayes optimal linear classifier · Two-dimensional Gaussian binary classificationsuppressor-feature importance: 0Helped
Use integrated gradientsBayes optimal linear classifier · Two-dimensional Gaussian binary classificationsuppressor-feature importance: - \frac{\alpha c s_1}{2 s_2} (x_2^2 - (\mathbf{x}')^2)Hurt

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