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u-$\mu$P: The Unit-Scaled Maximal Update Parametrization

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arxiv 2407.17465 v3 pith:MJ6PJPKR submitted 2024-07-24 cs.LG

classification cs.LG
keywords modelmodelsactivationsensuresindependentmaximalparametrizationscale
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abstract

The Maximal Update Parametrization ($\mu$P) aims to make the optimal hyperparameters (HPs) of a model independent of its size, allowing them to be swept using a cheap proxy model rather than the full-size target model. We present a new scheme, u-$\mu$P, which improves upon $\mu$P by combining it with Unit Scaling, a method for designing models that makes them easy to train in low-precision. The two techniques have a natural affinity: $\mu$P ensures that the scale of activations is independent of model size, and Unit Scaling ensures that activations, weights and gradients begin training with a scale of one. This synthesis opens the door to a simpler scheme, whose default values are near-optimal. This in turn facilitates a more efficient sweeping strategy, with u-$\mu$P models reaching a loss that is equal to or lower than comparable $\mu$P models and working out-of-the-box in FP8.

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Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Hyperball May Not Be a Free Lunch

    cs.LG 2026-07 conditional novelty 6.0 of 10

    Hyperball optimizers like MuonH owe their phase-dependent behavior mostly to an implicit effective-learning-rate schedule, not to radial-update suppression or intrinsically better update directions.

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