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Data-Dependence of Plateau Phenomenon in Learning with Neural Network --- Statistical Mechanical Analysis

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arxiv 2001.03371 v1 pith:WL3ERSUB submitted 2020-01-10 stat.ML cs.LG

classification stat.MLcs.LG
keywords phenomenonplateaulearningstatisticalbeendatamechanicalnetwork
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The plateau phenomenon, wherein the loss value stops decreasing during the process of learning, has been reported by various researchers. The phenomenon is actively inspected in the 1990s and found to be due to the fundamental hierarchical structure of neural network models. Then the phenomenon has been thought as inevitable. However, the phenomenon seldom occurs in the context of recent deep learning. There is a gap between theory and reality. In this paper, using statistical mechanical formulation, we clarified the relationship between the plateau phenomenon and the statistical property of the data learned. It is shown that the data whose covariance has small and dispersed eigenvalues tend to make the plateau phenomenon inconspicuous.

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  1. Training Dynamics Underlying Language Model Scaling Laws: Loss Deceleration and Zero-Sum Learning

    cs.LG 2025-06 conditional novelty 6.0 of 10

    Loss deceleration, a piecewise-linear break in log-log loss curves, is attributed to zero-sum learning where per-example gradients oppose one another, and scaling helps by mitigating it.

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