mlsanityData to 14 Oct 2026

LatentLoop: Scaling Looped MoE Models with Asymmetric Compute Allocation

arXiv 2610.19975 ↗First posted 14 Oct 2026cs.LGcited by 0

On the map: Mixture-of-experts → MoE theory and gating functions also fits: Expert routing strategies

Abstract (arXiv)

Looped Mixture-of-Experts (MoE) models combine parameter reuse with sparse computation to improve performance under matched budgets. Prior work demonstrates that different loop visits can play different roles even when they share parameters. To probe the contributions of different loop visits, we learn separate residual coefficients in a model that applies a shared block twice, observing a smaller scale in the first visit. Fixed coefficient experiments show that reducing the first visit's scale preserves or improves performance, whereas the same reductions to the second hurt it. This asymmetry motivates us to explore asymmetric compute allocation. We propose LatentLoop, which compresses the first visit's sequence, retains full resolution in the second, and reallocates saved computation to increase the hidden size. We further learn how strongly the first visit updates the full sequence, and share MoE weights across visits while using separate attention parameters to accommodate their different sequence resolutions. Across 15 configurations spanning 1.3B--7B parameters, with the largest budget exceeding 1021 FLOPs, LatentLoop consistently lowers validation NLL. At a fitted NLL of 1.988, predicted compute savings are 19.0% and 7.9% relative to vanilla MoE and the looped baseline. It also improves average scores on nine benchmarks at all sizes in 0-shot and 5-shot settings. These results suggest asymmetric compute allocation is a promising direction for looped MoE models.

Key facts. No citing papers in the map yet (data through 14 Oct 2026). Placed in MoE theory and gating functions, one of 12 directions in Mixture-of-experts. Builds on 37 of its 42 references that are in the map. First posted on arXiv 14 Oct 2026.

Builds on

37 of 42 references.

Closest ancestors · 1

Same direction, newest first

  1. 2026Scaling Laws for Looped Mixture of Experts30 Sep

Other references · 36

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