LGAICLJan 13

Demystifying the Slash Pattern in Attention: The Role of RoPE

arXiv:2601.08297v11 citationsh-index: 9Has Code
Originality Incremental advance
AI Analysis

This work addresses a fundamental mechanism in LLMs for researchers, offering insights into attention dynamics, but it is incremental as it builds on existing understanding of RoPE and attention patterns.

The paper tackled the emergence of slash attention patterns in Large Language Models by analyzing empirical data and providing theoretical proofs, showing that these patterns are intrinsic and generalize to out-of-distribution prompts under specific conditions related to queries, keys, and Rotary Position Embedding.

Large Language Models (LLMs) often exhibit slash attention patterns, where attention scores concentrate along the $Δ$-th sub-diagonal for some offset $Δ$. These patterns play a key role in passing information across tokens. But why do they emerge? In this paper, we demystify the emergence of these Slash-Dominant Heads (SDHs) from both empirical and theoretical perspectives. First, by analyzing open-source LLMs, we find that SDHs are intrinsic to models and generalize to out-of-distribution prompts. To explain the intrinsic emergence, we analyze the queries, keys, and Rotary Position Embedding (RoPE), which jointly determine attention scores. Our empirical analysis reveals two characteristic conditions of SDHs: (1) Queries and keys are almost rank-one, and (2) RoPE is dominated by medium- and high-frequency components. Under these conditions, queries and keys are nearly identical across tokens, and interactions between medium- and high-frequency components of RoPE give rise to SDHs. Beyond empirical evidence, we theoretically show that these conditions are sufficient to ensure the emergence of SDHs by formalizing them as our modeling assumptions. Particularly, we analyze the training dynamics of a shallow Transformer equipped with RoPE under these conditions, and prove that models trained via gradient descent exhibit SDHs. The SDHs generalize to out-of-distribution prompts.

Foundations

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