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Soft-Community Kernel Rényi Spectrum for Semantic Uncertainty Estimation in Large Language Models.
1Centre for Advanced Robotics, School of Engineering and Materials Science, Queen Mary University of London, London E1 4NS, UK.
We introduce a new method for estimating uncertainty in large language models (LLMs) using soft semantic communities and Rényi entropy. This approach offers more robust and flexible uncertainty quantification for critical applications.
Area of Science:
- Artificial Intelligence
- Information Theory
- Natural Language Processing
Background:
- Uncertainty estimation is crucial for safe deployment of large language models (LLMs).
- Current methods use hard clustering and von Neumann entropy, which are sensitive to noise and clustering order.
- These limitations hinder reliable uncertainty quantification in critical applications.
Purpose of the Study:
- To develop a principled information-theoretic framework for LLM semantic uncertainty estimation.
- To address the limitations of existing entropy-based methods.
- To provide more stable and discriminative uncertainty estimates.
Main Methods:
- Constructing a weighted semantic graph from pairwise similarity scores of LLM generations.
- Inferring soft community assignments using weighted graph community detection.
- Quantifying uncertainty via Rényi entropy of the kernel spectrum derived from soft assignments.
Main Results:
- The proposed Rényi spectral uncertainty framework demonstrates improved robustness to semantic noise.
- The method shows reduced dependence on clustering heuristics and greater flexibility via its order parameter.
- Experiments on question answering tasks confirm more stable and discriminative uncertainty estimates, especially with limited sampling.
Conclusions:
- The novel framework offers a principled and flexible approach to LLM uncertainty estimation.
- Rényi spectral uncertainty provides a tunable measure interpolating between dominant and diverse semantic modes.
- This advancement is particularly valuable for safety-sensitive and decision-critical LLM applications.
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