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Research map / Learning theory and algorithms / Kernels and regression theory

To Understand Deep Learning We Need to Understand Kernel Learning

ICML 2018 · Learning theory and algorithms › Kernels and regression theory · approach: Neural tangent kernel analysis · 100 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Fit the training labels exactly with a Gaussian kernel interpolantKernel classifier · MNISTtest classification error (%)Helped
Use early stopping rather than an interpolated solution (ablation)EigenPro kernel classifier · MNIST and other evaluated datasetstest classification errorNo clear effect
Use a Laplacian rather than Gaussian kernel (ablation)Interpolated kernel classifier · CIFAR-10test classification error (%): 51.56 -> 48.75Helped
Use a Laplacian rather than Gaussian kernel (ablation)Interpolated kernel classifier · TIMITtest classification error (%): 36.61 -> 36.51No clear effect
Fit random labels instead of original labels (ablation)Laplacian kernel SGD · MNIST, SVHN, and TIMITepochs to overfit: MNIST: 4 -> 7; SVHN: 8 -> 21; TIMIT: 3 -> 4Hurt
Fit random labels instead of original labels (ablation)Gaussian kernel SGD · MNIST, SVHN, and TIMITepochs to overfit: MNIST: 20 -> 873; SVHN: 46 -> 1066; TIMIT: 7 -> 22Hurt
Use a non-smooth Laplacian rather than smooth Gaussian kernel (ablation)Kernel SGD fitting random labels · MNIST, SVHN, and TIMITepochs to overfit: MNIST random: 873 -> 7; SVHN random: 1066 -> 21; TIMIT random: 22 -> 4Helped
Add random label corruption (ablation)Gaussian interpolated kernel classifier · MNIST and synthetic datasetstest classification errorMixed

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