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    Area of Science:

    • Data Visualization
    • Computer Science
    • Statistical Analysis

    Background:

    • Scatterplots are crucial for visualizing multi-dimensional data.
    • Efficient data sampling is essential for handling large datasets in scatterplots.
    • Existing methods may not adequately address sampling across multiple views or classes.

    Purpose of the Study:

    • To develop a data sampling method that optimizes point selection for scatterplots with multiple views or classes.
    • To ensure that sampled data (coresets) maintain good approximation guarantees compared to the original dataset.
    • To address the challenge of differing data partitions arising from various views or class distributions.

    Main Methods:

    • Utilized space-filling curves (specifically Z-order curves) to partition point sets.
    • Formulated the coreset selection problem as an Exact Cover Problem (ECP).
    • Employed an efficient approximate solution for the ECP to select data samples.

    Main Results:

    • The proposed method effectively partitions point sets using space-filling curves.
    • Converting the coreset selection to an ECP allows for efficient processing.
    • Quantitative and qualitative evaluations confirm the high quality of the generated samplings.

    Conclusions:

    • The method provides a robust approach for data sampling in complex scatterplot scenarios.
    • Space-filling curves combined with Exact Cover Problem formulation offer an efficient and effective solution.
    • This technique enhances the utility of scatterplots for large and multi-faceted datasets.