Research map / Learning theory and algorithms / Kernels and regression theory
Contrastive Learning Can Find An Optimal Basis For Approximately View-Invariant Functions
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Measured effects reported in the paper
| What was changed | Where | Measured | Effect |
|---|---|---|---|
| Apply Kernel PCA to a learned positive-pair kernel | Contrastive learning models · Overlapping regions and MNIST synthetic tasks | eigenfunction alignment | Helped |
| Use different kernel parameterizations, including linear and hypersphere kernels | Contrastive learning models · Overlapping regions and MNIST synthetic tasks | eigenfunction alignment | No clear effect |
| Use different contrastive losses, including XEnt and spectral loss | Hypersphere-based models · Overlapping regions | eigenfunction alignment | No clear effect |
| Constrain the kernel approximation, such as reducing output dimension, fixing the linear-head norm, or fixing the hypersphere bias to zero (ablation) | Contrastive learning models · Overlapping regions and MNIST synthetic tasks | eigenfunction alignment | Hurt |
| Constrain the kernel approximation, such as reducing output dimension, fixing the linear-head norm, or fixing the hypersphere bias to zero (ablation) | Contrastive learning models · Overlapping regions and MNIST synthetic tasks | eigenvalue estimation accuracy | Hurt |
| Decrease augmentation strength by increasing the number of kept pixels (ablation) | MNIST synthetic task · MNIST synthetic task | number of recovered eigenfunctions | Hurt |
Closest papers by meaning
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