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Related Concept Videos

Transformations of Functions II01:29

Transformations of Functions II

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Transformations in mathematics alter the position or orientation of a function’s graph while preserving its fundamental shape. One important type of transformation is the horizontal shift, which involves modifying the input variable within a function’s equation. This operation affects where outputs occur along the horizontal axis but does not alter the function’s overall structure.A horizontal shift is achieved by replacing the input variable x with either x + c or x - c,...
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Transformations of Functions I01:29

Transformations of Functions I

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A function's graph can be modified by changing its position or size without altering its overall shape. These transformations allow the graph to be moved across the coordinate plane while preserving its pattern and structure. One of the most common transformations is shifting, which repositions the graph without distorting it.When the output of a function is adjusted by adding or subtracting a constant, the graph shifts vertically. A positive value moves the graph upward, while a negative value...
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Neural Circuits01:25

Neural Circuits

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Neural circuits and neuronal pools are two of the main structures found in the nervous system. Neural circuits are networks of neurons that work together to carry out a specific task or process. They consist of interconnected neurons and glial cells, which provide structural and metabolic support.
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Neuroplasticity01:01

Neuroplasticity

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Neuroplasticity reflects the brain's remarkable capacity to adapt and evolve, responding dynamically to learning, experiences, or injury by reorganizing its neural circuitry. This reorganization involves creating new neural connections and refining old ones through a series of biological processes that contribute to the brain's lifelong development and adaptability.
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Related Experiment Video

Updated: May 6, 2026

Evidence-based Knowledge Synthesis and Hypothesis Validation: Navigating Biomedical Knowledge Bases via Explainable AI and Agentic Systems
05:47

Evidence-based Knowledge Synthesis and Hypothesis Validation: Navigating Biomedical Knowledge Bases via Explainable AI and Agentic Systems

Published on: June 13, 2025

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Addressing Structural Distribution Shift in Explanations for Graph Neural Networks.

Zhuomin Chen, Hojat Allah Salehi, Esteban Schafir

    IEEE Transactions on Pattern Analysis and Machine Intelligence
    |May 4, 2026
    PubMed
    Summary
    This summary is machine-generated.

    Graph Neural Networks (GNNs) require explainability for high-stakes decisions. This study introduces proxy graphs to address distribution shifts, improving GNN explanation reliability.

    Related Experiment Videos

    Last Updated: May 6, 2026

    Evidence-based Knowledge Synthesis and Hypothesis Validation: Navigating Biomedical Knowledge Bases via Explainable AI and Agentic Systems
    05:47

    Evidence-based Knowledge Synthesis and Hypothesis Validation: Navigating Biomedical Knowledge Bases via Explainable AI and Agentic Systems

    Published on: June 13, 2025

    1.9K

    Area of Science:

    • Artificial Intelligence
    • Machine Learning
    • Graph Theory

    Background:

    • Graph Neural Networks (GNNs) are crucial for graph-structured data analysis.
    • Explainability is vital for GNNs in critical applications, often achieved by identifying influential subgraphs.
    • Existing methods overlook distribution shifts between training data and explanation subgraphs, impacting GNN generalization.

    Purpose of the Study:

    • To investigate the Out-Of-Distribution (OOD) problem in GNN explainability.
    • To develop a theoretical framework for formalizing explanation subgraphs using sufficiency and minimality.
    • To propose a novel approach for generating reliable GNN explanations.

    Main Methods:

    • Formalized explanation subgraph criteria (sufficiency, minimality).
    • Introduced a novel concept of 'proxy graphs' to bridge distribution gaps.
    • Utilized parametric and non-parametric optimization for proxy graph generation.

    Main Results:

    • Identified a fundamental distributional disparity between original and explanation subgraphs.
    • Demonstrated that proxy graphs maintain explanatory information while aligning with original data distributions.
    • Empirically validated improved quality and reliability of GNN explanations on diverse datasets.

    Conclusions:

    • The proposed proxy graph method effectively addresses the OOD challenge in GNN explainability.
    • This work enhances the trustworthiness and transparency of GNN decision-making in critical domains.
    • Advances the state-of-the-art in GNN explainability research.