Trust the PRoC3S: Solving Long-Horizon Robotics Problems with LLMs and Constraint Satisfaction

Aidan Curtis, Nishanth Kumar, Jing Cao, Tomás Lozano-Pérez, Leslie Pack Kaelbling
6/8/2024
cs.ROcs.AI

No official code found. Best implementation: Learning-and-Intelligent-Systems/proc3s (33 stars, last commit 2024-11-18).

Abstract

Recent developments in pretrained large language models (LLMs) applied to robotics have demonstrated their capacity for sequencing a set of discrete skills to achieve open-ended goals in simple robotic tasks. In this paper, we examine the topic of LLM planning for a set of continuously parameterized skills whose execution must avoid violations of a set of kinematic, geometric, and physical constraints. We prompt the LLM to output code for a function with open parameters, which, together with environmental constraints, can be viewed as a Continuous Constraint Satisfaction Problem (CCSP). This CCSP can be solved through sampling or optimization to find a skill sequence and continuous parameter settings that achieve the goal while avoiding constraint violations. Additionally, we consider cases where the LLM proposes unsatisfiable CCSPs, such as those that are kinematically infeasible, dynamically unstable, or lead to collisions, and re-prompt the LLM to form a new CCSP accordingly. Experiments across three different simulated 3D domains demonstrate that our proposed strategy, PRoC3S, is capable of solving a wide range of complex manipulation tasks with realistic constraints on continuous parameters much more efficiently and effectively than existing baselines.

View on arXivView PDF

Code Implementations(1)

Code for the paper "Trust the PRoC3S: Solving Long-Horizon Robotics Problems with LLMs and Constraint Satisfaction" presented at CoRL 2024.

332Shell, PythonSep 6, 20241 years ago

Similar Papers

Cite this paper

@article{curtis2024trust,
  title  = {Trust the PRoC3S: Solving Long-Horizon Robotics Problems with LLMs and Constraint Satisfaction},
  author = {Aidan Curtis and Nishanth Kumar and Jing Cao and Tomás Lozano-Pérez and Leslie Pack Kaelbling},
  year   = {2024},
  eprint = {2406.05572},
  archivePrefix = {arXiv},
  url    = {http://arxiv.org/abs/2406.05572v2}
}

Add a badge to your README

Shows whether official code is linked for this paper.

Code of Paper badge
[![Code of Paper](https://codeofpaper.com/badge/2406.05572.svg)](https://codeofpaper.com/paper/2406.05572)

Discussion