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Linear attention is (maybe) all you need (to understand transformer optimization)
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Transformer training is notoriously difficult, requiring a careful design of optimizers and use of various heuristics. We make progress towards understanding the subtleties of training Transformers by carefully studying a simple yet canonical linearized shallow Transformer model. Specifically, we train linear Transformers to solve regression tasks, inspired by J.~von Oswald et al.~(ICML 2023), and K.~Ahn et al.~(NeurIPS 2023). Most importantly, we observe that our proposed linearized models can reproduce several prominent aspects of Transformer training dynamics. Consequently, the results obtained in this paper suggest that a simple linearized Transformer model could actually be a valuable, realistic abstraction for understanding Transformer optimization.
Forward citations
Cited by 6 Pith papers
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The Convergence Behavior of Adam under Heavy-Tailed Noise
Under heavy-tailed noise with bounded p-th moments, vector-form Adam converges to (ρ,ε)-stationary points at rate O(ε^{-(5p/(3p-4)+3/2)}) for p∈(4/3,2]; with known-radius clipping the rate is optimal O(ε^{-(p/(p-1)+3/2)}).
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Nonconvex Decentralized Stochastic Bilevel Optimization under Heavy-Tailed Noise
The paper introduces D-NSVRGDA, a decentralized normalized variance-reduced method for nonconvex bilevel optimization, and proves the first convergence rate under heavy-tailed noise without gradient clipping.
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Towards Theoretical Understanding of Transformer Test-Time Computing: Investigation on In-Context Linear Regression
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SGD with momentum can match Adam's performance in language modeling when trained with small batches and careful tuning, a result that contradicts several popular explanations for the optimizer gap.
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A Theoretical Study of (Hyper) Self-Attention through the Lens of Interactions: Representation, Training, Generalization
Single-layer linear self-attention can represent, train on, and length-generalize pairwise interaction functions under data-versatility and exact-realizability assumptions, and the paper introduces higher-order HyperA...
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Scaling Recurrent Neural Networks to a Billion Parameters with Zero-Order Optimization
Central-difference random gradient estimation (CD-RGE) trains RNNs up to 1.1B parameters without backpropagation through time, matching or beating BPTT on several small tasks while using less GPU memory.
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