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Estimation of the Label-Noise Transition Matrix with Performance Guarantees via Selective Classification
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Estimates the label-noise transition matrix column-by-column via one-sided selective classification (minimizing false discovery rate under a coverage constraint), with threshold and cost-sensitive algorithms that come with finite-sample bounds.
Problem
Estimating the label-noise transition matrix relies on fragile pointwise class-posterior estimation and existing estimators lack finite-sample guarantees; MPE methods with guarantees are mostly binary or intractable.
Approach
Frame each transition-matrix column as a one-sided selective classification problem (minimize false discovery rate for noisy label j subject to a minimum coverage constraint) and read off the empirical noisy-label distribution of accepted samples; this avoids class-posterior estimation, gives parametric-rate finite-sample bounds, and admits any binary classifier via threshold or cost-sensitive imp
Key results
- Proposed threshold and cost-sensitive algorithms achieve substantially lower transition-matrix MAE than the anchor-based method, whose error plateaus as n grows.
- Errors of the proposed algorithms decrease at a trend similar to a strong MLE oracle initialized at the ground-truth T.
- Theory gives error bounds of the form bias + O(1/sqrt(gamma n)), with bias controlled by false discovery rate suboptimality and coverage gamma.
Surprising findings
- The anchor-based method's error stagnates with more samples, due to its dependence on class-posterior estimation.
Limitations
- Scales poorly with the number of classes since a binary problem is solved per class.
- May struggle under class imbalance, affecting selection precision for minority classes.
- Bias term depends on R_gamma, which is nonzero when the anchor-point assumption fails.
Experimental setup
Datasets: Letter Satellite MNIST CIFAR-10
Benchmarks: Letter MNIST Satellite CIFAR-10
Metrics: mean absolute error of estimated transition matrix
Baselines: anchor-based estimator maximum likelihood oracle
Builds on: anchor-point estimation mixture proportion estimation selective classification with reject option
Closest papers by meaning
- Dual T: Reducing Estimation Error for Transition Matrix in Label-noise Learning (NeurIPS 2020 · similarity 0.93)
- Learning the Latent Causal Structure for Modeling Label Noise (NeurIPS 2024 · similarity 0.88)
- Estimating Noisy Class Posterior with Part-level Labels for Noisy Label Learning (CVPR 2024 · similarity 0.87)
- Dirichlet-based Per-Sample Weighting by Transition Matrix for Noisy Label Learning (ICLR 2024 · similarity 0.87)
- Learning Causal Transition Matrix for Instance-dependent Label Noise (AAAI 2025 · similarity 0.87)
- Enhanced Sample Selection with Confidence Tracking: Identifying Correctly Labeled Yet Hard-to-Learn Samples in Noisy Data (AAAI 2025 · similarity 0.87)
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