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Differentially Private Attention Computation
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Large language models (LLMs), especially those based on the Transformer architecture, have had a profound impact on various aspects of daily life, such as natural language processing, content generation, research methodologies, and more. Nevertheless, a crucial concern regarding the inference results of large language models is the issue of security and privacy. Given that large language models can generate results that may leak sensitive confidential or copyright information in many scenarios, it is crucial to compute the attention matrix with provable privacy guarantees, as attention is all you need. In this work, we propose a novel and efficient algorithm for approximating the attention matrix while providing differential privacy (DP) guarantees. To achieve this, we build on recent advancements in fast attention computation and differentially private matrix publishing.
Forward citations
Cited by 2 Pith papers
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On Differential Privacy for Adaptively Solving Search Problems via Sketching
Adaptive ANN and regression data structures can be built from O~(sqrt(T)) randomized copies using differentially private selection and private medians, under assumptions on neighborhood sparsity and matrix conditioning.
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Subquadratic Algorithms and Hardness for Attention with Any Temperature
For constant head dimension d, approximate attention can be computed in about n^{2-1/d} polylog(B/eps) time, while SETH-based lower bounds push near-quadratic hardness down to very small d.
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