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TANGOS: Regularizing Tabular Neural Networks through Gradient Orthogonalization and Specialization

ICLR 2023 · Architectures and efficiency › RNNs and normalization · approach: Representation geometry and collapse · 3 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Add TANGOS as a stand-alone regularizerMLP · 10 regression and 10 classification datasetstest error (MSE/NLL): p-values of 0.006 and 0.026Helped
Add TANGOS as a stand-alone regularizerMLP · WE, FF, ST, AB, HE, CE, TU, TH, SOtest error (MSE/NLL): 0.093 vs 0.090; 1.276 vs 1.201; 0.382 vs 0.380; 0.325 vs 0.312; 0.426 vs 0.416; 0.408 vs 0.395; 1.495 vs 1.484; 0.513 vsHurt
Add TANGOS to each of the six baseline regularizersMLP · 10 regression and 10 classification datasetstest error (MSE/NLL)Helped
Add TANGOS regularizationFT-Transformer · Jannis, Defaultaccuracy: 0.714 ±{0.002} -> 0.720 ±{0.000}Helped
Add TANGOS regularizationFT-Transformer · Higgs, Defaultaccuracy: 0.721 ±{0.002} -> 0.723 ±{0.000}Helped
Add TANGOS regularizationFT-Transformer · Jannis, Tunedaccuracy: 0.720 ±{0.001} -> 0.727 ±{0.001}Helped
Add TANGOS regularizationFT-Transformer · Higgs, Tunedaccuracy: 0.727 ±{0.002} -> 0.729 ±{0.002}Helped

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