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On the Importance of Uncertainty in Decision-Making with Large Language Models

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arxiv 2404.02649 v2 pith:AGMA6PF2 submitted 2024-04-03 cs.LG

classification cs.LG
keywords uncertaintydecision-makinglanguageestimationpolicyapproachesbanditbandits
verification ladder T0 review T1 audit T2 compute T3 formal
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We investigate the role of uncertainty in decision-making problems with natural language as input. For such tasks, using Large Language Models as agents has become the norm. However, none of the recent approaches employ any additional phase for estimating the uncertainty the agent has about the world during the decision-making task. We focus on a fundamental decision-making framework with natural language as input, which is the one of contextual bandits, where the context information consists of text. As a representative of the approaches with no uncertainty estimation, we consider an LLM bandit with a greedy policy, which picks the action corresponding to the largest predicted reward. We compare this baseline to LLM bandits that make active use of uncertainty estimation by integrating the uncertainty in a Thompson Sampling policy. We employ different techniques for uncertainty estimation, such as Laplace Approximation, Dropout, and Epinets. We empirically show on real-world data that the greedy policy performs worse than the Thompson Sampling policies. These findings suggest that, while overlooked in the LLM literature, uncertainty plays a fundamental role in bandit tasks with LLMs.

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Cited by 2 Pith papers

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    Training single-layer attention with squared regret loss has stationary points that implement smoothed fictitious play (external regret) and, via a new swap-regret loss, the Blum–Mansour no-swap-regret algorithm.

  2. Evaluating Uncertainty and Quality of Visual Language Action-enabled Robots

    cs.SE 2025-07 conditional novelty 4.0 of 10

    Across three VLA models and four simulated manipulation tasks, motion-instability and goal-distance metrics correlate with expert-rated execution quality, showing that binary success rates hide large quality differences.

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