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    Graph neural networks (GNNs) can now be better understood using CorGIE, an interactive tool that visualizes graph embeddings. This helps developers assess if GNNs learn graph characteristics effectively.

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    Area of Science:

    • Computer Science
    • Machine Learning
    • Data Visualization

    Background:

    • Graph neural networks (GNNs) are advanced machine learning models for analyzing relational data.
    • Evaluating GNNs often relies on quantitative metrics, making it challenging to ascertain if they capture underlying graph structures.
    • Understanding the internal representations (node embeddings) learned by GNNs is crucial for effective model development.

    Purpose of the Study:

    • To develop a method for correlating input graphs with their corresponding node embeddings in GNNs.
    • To create an interactive visualization tool, CorGIE, to aid GNN developers in understanding model behavior.
    • To introduce a novel K-hop graph layout for visualizing topological neighborhoods and clustering within graph data.

    Main Methods:

    • Developed an interactive multi-view interface named CorGIE.
    • Implemented a K-hop graph layout as a core visualization component within CorGIE.
    • Designed CorGIE to abstract graph data and tasks for intuitive exploration.
    • Evaluated CorGIE through usage scenarios and a case study with GNN experts.

    Main Results:

    • CorGIE successfully instantiates the abstraction of graph data and tasks.
    • The K-hop graph layout effectively visualizes topological neighbors and their clustering.
    • A case study with GNN experts demonstrated the functionality and usability of CorGIE.
    • The tool facilitates a deeper understanding of how GNNs learn graph characteristics.

    Conclusions:

    • CorGIE provides a valuable tool for GNN developers to interpret model learning.
    • The interactive visualization approach enhances the understanding of GNN embeddings.
    • CorGIE, with its K-hop layout, addresses the challenge of evaluating GNNs beyond quantitative metrics.