paper-with-me

홈 › Papers

No Metric to Rule Them All: Toward Principled Evaluations of Graph-Learning Datasets

2025-02-04 · Corinna Coupette, Jeremy Wayland, Emily Simons, Bastian Rieck

Benchmark datasets have proved pivotal to the success of graph learning, and good benchmark datasets are crucial to guide the development of the field. Recent research has highlighted problems with graph-learning datasets and benchmarking practices -- revealing, for example, that methods which ignore the graph structure can outperform graph-based approaches on popular benchmark datasets. Such findings raise two questions: (1) What makes a good graph-learning dataset, and (2) how can we evaluate dataset quality in graph learning? Our work addresses these questions. As the classic evaluation setup uses datasets to evaluate models, it does not apply to dataset evaluation. Hence, we start from first principles. Observing that graph-learning datasets uniquely combine two modes -- the graph structure and the node features -- , we introduce RINGS, a flexible and extensible mode-perturbation framework to assess the quality of graph-learning datasets based on dataset ablations -- i.e., by quantifying differences between the original dataset and its perturbed representations. Within this framework, we propose two measures -- performance separability and mode complementarity -- as evaluation tools, each assessing, from a distinct angle, the capacity of a graph dataset to benchmark the power and efficacy of graph-learning methods. We demonstrate the utility of our framework for graph-learning dataset evaluation in an extensive set of experiments and derive actionable recommendations for improving the evaluation of graph-learning methods. Our work opens new research directions in data-centric graph learning, and it constitutes a first step toward the systematic evaluation of evaluations.

📄 PDF Abstract BibTeX arXiv:2502.02379

Code (1)

aidos-lab/rings 공식 구현 pytorch

Tasks

AllBenchmarkingGraph Learning

Similar Papers 제목 키워드 기반

Frame Theoretical Derivation of Three Factor Learning Rule for Oja's Subspace Rule

2026-04-03 · Taiki Yamada arxiv

We show that the error-gated Hebbian rule for PCA (EGHR-PCA), a three-factor learning rule equivalent to Oja's subspace rule under Gaussian inputs, can be systematically derived from Oja's subspace rule using frame theor…

Clarifying orthography: Orthographic transparency as compressibility

2025-05-19 · Charles J. Torres, Richard Futrell

Orthographic transparency -- how directly spelling is related to sound -- lacks a unified, script-agnostic metric. Using ideas from algorithmic information theory, we quantify orthographic transparency in terms of the mu…

Hypergraph Neural Sheaf Diffusion: A Symmetric Simplicial Set Framework for Higher-Order Learning

2025-05-09 · Seongjin Choi, Gahee Kim, Yong-Geun Oh

The absence of intrinsic adjacency relations and orientation systems in hypergraphs creates fundamental challenges for constructing sheaf Laplacians of arbitrary degrees. We resolve these limitations through symmetric si…

Directed Graph Grammars for Sequence-based Learning

2025-05-29 · Michael Sun, Orion Foo, Gang Liu, Wojciech Matusik 외

Directed acyclic graphs (DAGs) are a class of graphs commonly used in practice, with examples that include electronic circuits, Bayesian networks, and neural architectures. While many effective encoders exist for DAGs, i…

Bayesian OptimizationGraph GenerationProperty Prediction

Tailoring Strictly Proper Scoring Rules for Downstream Tasks: An Application to Causal Inference

2026-06-02 · Roman Plaud, Alexandre Perez-Lebel, Antoine Saillenfest, Thomas Bonald 외 arxiv

Probabilistic models are typically trained using task-agnostic objectives like log-loss, which can lead to significant errors in downstream estimation. This disconnect is especially critical in Inverse Probability Weight…

Causal Inference