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Subcritical Signal Propagation at Initialization in Normalization-Free Transformers

NeurIPS 2026 · Architectures and efficiency › Attention and transformers · approach: Transformer expressivity and learnability · 0 citations (OpenAlex)

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Extends the averaged partial Jacobian norm (APJN) signal-propagation theory to bidirectional-attention transformers under permutation-symmetric tokens, showing tanh-like normalization-free (DyT/Derf) transformers are subcritical with stretched-exponential APJN growth, and validates with ViT experiments on CIFAR-100.

Problem

Signal propagation and gradient amplification at initialization in transformers that replace LayerNorm with elementwise tanh-like nonlinearities (DyT/Derf), and how this affects trainability and sensitivity to hyperparameters.

Approach

Derives recurrences for activation covariances and APJNs in transformers with uniform bidirectional attention under permutation-symmetric token configurations and a Gaussian mean-field approximation, yielding power-law APJN growth for pre-LN and stretched-exponential (subcritical) growth for tanh-like normalization-free transformers.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: CIFAR-100 synthetic permutation-symmetric token inputs

Benchmarks: CIFAR-100

Metrics: backward APJN geometric mean fold error test accuracy

Baselines: pre-LN ViT

Builds on: APJN framework for residual networks Dynamic Tanh Derf pre-LayerNorm

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