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Ordinal regression by a generalized force-based model.

Francisco Fernandez-Navarro, Annalisa Riccardi, Sante Carloni

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    This study presents a novel instance-based algorithm for ordered multiclass classification, extending gravitational models. The new method enhances interpretability and achieves competitive performance on ordinal regression tasks.

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    Area of Science:

    • Machine Learning
    • Computer Science
    • Statistics

    Background:

    • Multiclass classification problems with ordered classes present unique challenges.
    • Existing gravitational models offer a framework but require adaptation for ordinal data.
    • Interpretability is crucial for real-world applications of classification algorithms.

    Purpose of the Study:

    • To introduce a new instance-based algorithm for multiclass classification with natural class order.
    • To extend state-of-the-art gravitational models by generalizing class-pattern interaction forces.
    • To improve interpretability and generalization performance in ordinal regression.

    Main Methods:

    • The algorithm generalizes gravitational models by modifying class-pattern interaction forces.
    • It incorporates a weight matrix for attribute space metric modification and class-specific force law parameters.
    • A probabilistic error function enables parameter estimation via optimization, penalizing non-unimodal outputs.

    Main Results:

    • The proposed algorithm demonstrates competitive generalization performance on ordinal regression datasets.
    • Experimental results on both discretized and real-world ordinal datasets validate the model's effectiveness.
    • Nonparametric statistical tests confirm the algorithm's performance compared to existing methods.

    Conclusions:

    • The novel algorithm effectively addresses multiclass classification problems with ordered classes.
    • Its generalized gravitational approach and interpretability make it suitable for practical applications.
    • The method offers a promising advancement in ordinal regression techniques.