Papers
Topics
Authors
Recent
Search
2000 character limit reached

Tree of Uncertain Thoughts Reasoning for Large Language Models

Published 14 Sep 2023 in cs.CL, cs.AI, and cs.LG | (2309.07694v1)

Abstract: While the recently introduced Tree of Thoughts (ToT) has heralded advancements in allowing LLMs to reason through foresight and backtracking for global decision-making, it has overlooked the inherent local uncertainties in intermediate decision points or "thoughts". These local uncertainties, intrinsic to LLMs given their potential for diverse responses, remain a significant concern in the reasoning process. Addressing this pivotal gap, we introduce the Tree of Uncertain Thoughts (TouT) - a reasoning framework tailored for LLMs. Our TouT effectively leverages Monte Carlo Dropout to quantify uncertainty scores associated with LLMs' diverse local responses at these intermediate steps. By marrying this local uncertainty quantification with global search algorithms, TouT enhances the model's precision in response generation. We substantiate our approach with rigorous experiments on two demanding planning tasks: Game of 24 and Mini Crosswords. The empirical evidence underscores TouT's superiority over both ToT and chain-of-thought prompting methods.

Citations (7)

Summary

  • The paper introduces TouT, a novel framework integrating uncertainty quantification via Monte Carlo Dropout to improve LLM reasoning.
  • It employs a dual-module approach with Local Uncertainty Quantification and Uncertainty-aware Global Search to navigate complex decision spaces.
  • Experimental evaluations show TouT outperforming baseline methods in tasks like Game of 24 and Mini Crosswords, achieving significant success rate improvements.

Tree of Uncertain Thoughts Reasoning for LLMs

The paper "Tree of Uncertain Thoughts Reasoning for LLMs" (2309.07694) introduces the Tree of Uncertain Thoughts (TouT), a novel reasoning framework designed to enhance the inferential capabilities of LLMs by integrating uncertainty quantification in decision-making processes. TouT utilizes Monte Carlo Dropout to address the challenges posed by local uncertainties in intermediate decisions, significantly advancing previous efforts such as Tree of Thoughts (ToT) by offering a more structured approach to handling the diverse responses from LLMs.

Introduction

The development of LLMs such as GPT-4 and LLaMA-2 has significantly advanced the field of NLP through the introduction of sophisticated reasoning capabilities. Despite these advancements, existing methods primarily rely on autoregressive mechanisms for sequential text generation, which often fail to manage local uncertainties in reasoning tasks effectively. ToT was a groundbreaking approach that facilitated holistic decision-making by enabling models to backtrack and use foresight. However, it did not comprehensively address uncertainties at intermediate points. TouT fills this critical gap by introducing an uncertainty-aware mechanism that enhances the precision of responses generated by LLMs.

Methodology

Preliminaries and Problem Setup

The core of the TouT framework involves leveraging pre-trained LLMs to address problems requiring multistep reasoning. The primary objective is to enhance the inference capabilities of these models by integrating two core modules: Local Uncertainty Quantification and Uncertainty-aware Global Search.

Local Uncertainty Quantification

This module uses Monte Carlo Dropout to generate confidence scores for intermediate decision states by sampling multiple model outputs under varied temperatures, which provides a range of outcomes representing possible uncertainties. The variance across these samples is used to quantify the local uncertainty of each state. This allows for a more nuanced evaluation of the model’s decision-making process, enabling the integration of varied potential responses into global search strategies.

In this module, global search incorporates local uncertainty measures to evaluate states. Using a revised scoring mechanism, which balances state value with uncertainty, the framework dynamically selects the optimal path through state space. Two specific search algorithms are proposed: TouT-BFS and TouT-DFS. TouT-BFS selects the most promising states by focusing on breadth exploration, while TouT-DFS employs depth-first tactics, prioritizing paths with higher certainty and value.

Experimental Evaluation

Experimental Setup

The TouT framework’s effectiveness is validated through two key tasks: Game of 24 and Mini Crosswords. These tasks test the framework’s ability to handle multistep reasoning and planning challenges. Game of 24 involves mathematical problem-solving, while Mini Crosswords require complex word prediction across multiple intersecting clues.

Results and Analysis

Quantitative results demonstrate that TouT outperforms the baseline methods, achieving higher success rates in both Game of 24 and Mini Crosswords. Specifically, TouT achieved up to 65% success compared to 56% for ToT on Game of 24. For Mini Crosswords, TouT improved letter, word, and game-level success rates significantly. The experiments underscore the effectiveness of incorporating uncertainty quantification into LLM reasoning processes.

Ablation Studies

Ablation studies show the distinct contributions of the Local Uncertainty Quantification and Uncertainty-aware Global Search components. Both elements independently contribute to performance gains, with combined implementation yielding the best results. The studies indicate the critical role of uncertainty quantification in selecting states that lead to the correct conclusions.

Conclusion

The Tree of Uncertain Thoughts framework represents a significant advancement in LLM reasoning capabilities, emphasizing the importance of uncertainty quantification in decision-making. By integrating Monte Carlo Dropout and sophisticated search algorithms, TouT not only improves response precision but also sets a new standard for handling complex reasoning tasks. Future research could explore further refinements in uncertainty modeling and applications in broader reasoning domains.

Paper to Video (Beta)

Whiteboard

No one has generated a whiteboard explanation for this paper yet.

Open Problems

We haven't generated a list of open problems mentioned in this paper yet.

Authors (2)

Collections

Sign up for free to add this paper to one or more collections.

Tweets

Sign up for free to view the 2 tweets with 70 likes about this paper.