Graph Learning for Numeric Planning

Dillon Z. Chen, Sylvie Thi'ebaux
2/3/2026

No official code found. Best implementation: DillonZChen/goose (33 stars, MIT, last commit 2026-03-27).

Abstract

Graph learning is naturally well suited for use in symbolic, object-centric planning due to its ability to exploit relational structures exhibited in planning domains and to take as input planning instances with arbitrary numbers of objects. Numeric planning is an extension of symbolic planning in which states may now also exhibit numeric variables. In this work, we propose data-efficient and interpretable machine learning models for learning to solve numeric planning tasks. This involves constructing a new graph kernel for graphs with both continuous and categorical attributes, as well as new optimisation methods for learning heuristic functions for numeric planning. Experiments show that our graph kernels are vastly more efficient and generalise better than graph neural networks for numeric planning, and also yield competitive coverage performance compared to domain-independent numeric planners. Code is available at https://github.com/DillonZChen/goose

View on arXivView PDF

Code Implementations(1)

DillonZChen/gooseCommunity100%
MIT

Graph Learning for Planning

337C, C++Jun 6, 20236 months agoMIT
agentic-aineurosymbolic-aipddlplanning

Similar Papers

Cite this paper

@article{chen2026graph,
  title  = {Graph Learning for Numeric Planning},
  author = {Dillon Z. Chen and Sylvie Thi'ebaux},
  year   = {2026},
  eprint = {2410.24080},
  archivePrefix = {arXiv},
  doi    = {10.48550/arXiv.2410.24080},
  url    = {https://arxiv.org/abs/2410.24080},
  journal = {NEURIPS 2024 2024}
}

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/2410.24080.svg)](https://codeofpaper.com/paper/2410.24080)

Discussion