Asymmetric Loss Functions for Learning with Noisy Labels
This addresses the challenge of robust learning in noisy-label scenarios for machine learning practitioners, offering a novel approach beyond symmetric loss functions.
The paper tackles the problem of training deep neural networks with noisy labels by proposing asymmetric loss functions, which outperform state-of-the-art methods on benchmark datasets by providing better noise tolerance as measured by an asymmetry ratio.
Robust loss functions are essential for training deep neural networks with better generalization power in the presence of noisy labels. Symmetric loss functions are confirmed to be robust to label noise. However, the symmetric condition is overly restrictive. In this work, we propose a new class of loss functions, namely \textit{asymmetric loss functions}, which are robust to learning with noisy labels for various types of noise. We investigate general theoretical properties of asymmetric loss functions, including classification calibration, excess risk bound, and noise tolerance. Meanwhile, we introduce the asymmetry ratio to measure the asymmetry of a loss function. The empirical results show that a higher ratio would provide better noise tolerance. Moreover, we modify several commonly-used loss functions and establish the necessary and sufficient conditions for them to be asymmetric. Experimental results on benchmark datasets demonstrate that asymmetric loss functions can outperform state-of-the-art methods. The code is available at \href{https://github.com/hitcszx/ALFs}{https://github.com/hitcszx/ALFs}