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Scaling Laws for Fine-Grained Mixture of Experts
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Mixture of Experts (MoE) models have emerged as a primary solution for reducing the computational cost of Large Language Models. In this work, we analyze their scaling properties, incorporating an expanded range of variables. Specifically, we introduce a new hyperparameter, granularity, whose adjustment enables precise control over the size of the experts. Building on this, we establish scaling laws for fine-grained MoE, taking into account the number of training tokens, model size, and granularity. Leveraging these laws, we derive the optimal training configuration for a given computational budget. Our findings not only show that MoE models consistently outperform dense Transformers but also highlight that the efficiency gap between dense and MoE models widens as we scale up the model size and training budget. Furthermore, we demonstrate that the common practice of setting the size of experts in MoE to mirror the feed-forward layer is not optimal at almost any computational budget.
Forward citations
Cited by 11 Pith papers
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Muon with weight decay scaled by η/η_max reaches the same MoE validation loss ~30% faster than constant-decay Muon while preserving asymptotic stationarity of the unregularized objective.
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MaxScore casts MoE routing as min-cost max-flow with SoftTopk and claims better loss and eval scores at equal FLOPs; unverified because the full text is unreadable.
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A redesigned memory-layer architecture with five engineering improvements reaches performance parity with 8-expert MoE at similar compute, with lower memory access and stronger long-context memorization.
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