MOSAIC Framework Optimizes MoE Models for Cluster Efficiency
Key takeaways
- Traditional model scaling often separates architecture design from systems optimization.
- MOSAIC unifies model architecture and systems co-design for sparse MoE models.
- Compute-optimal MoE configurations are not always optimal for real-world clusters.
- Optimal sparsity emerges when considering system constraints like MFU and communication costs.
Who benefits
Summary
This paper introduces MOSAIC, a framework for co-designing model architecture and systems for sparse Mixture-of-Experts (MoE) language models. MOSAIC integrates predictive scaling laws with a calibrated performance model to optimize MoE dimensions under cluster constraints, demonstrating that compute-optimal models are not necessarily cluster-optimal and highlighting the emergence of optimal sparsity under systems constraints.
Why it matters
AI engineers and leaders involved in large-scale model training can make more informed decisions about MoE architecture and deployment, optimizing for real-world cluster efficiency and cost-effectiveness rather than just theoretical compute limits.
How to implement this in your domain
- 1Adopt a co-design approach for large-scale model development, integrating architecture and systems considerations from the outset.
- 2Utilize performance modeling tools to estimate MFU, communication costs, and memory footprints for different MoE configurations.
- 3Develop or leverage scaling laws that incorporate system-level metrics alongside traditional loss functions.
- 4Experiment with varying MoE parameters (expert count, sparsity) within the MOSAIC framework to find cluster-optimal configurations.
- 5Train engineering teams on the principles of systems-aware scaling to bridge the gap between model design and hardware efficiency.
Original post by Soumajyoti Sarkar, Yuxin Tang, Sheng Zha
"arXiv:2608.10605v1 Announce Type: new Abstract: In large-scale pretraining, the algorithm, architecture, and systems decisions are conventionally made in disconnected stages. A scaling law stage selects an architecture and training recipe, optimizing loss under compute constraint…"
View on XOriginally posted by Soumajyoti Sarkar, Yuxin Tang, Sheng Zha on X · view source
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