Authors: Ritvik Chappidi, Aditya Jupally
Scaling laws describe how model performance improves with dataset size, model width, and compute. While such laws are well documented for large-scale language models, their behavior in small networks remains less understood. This paper presents a concise empirical study of loss scaling behavior in simple feedforward neural networks trained on synthetic regression tasks. Results show that even very small networks follow an approximate power-law relationship between dataset size and test loss, with a fitted exponent of about 0.076. These findings suggest that scaling regularities emerge even at small scales, implying that the underlying principles of efficiency and generalization extend beyond large-scale models.
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