Neuro-Argumentative Learning with Case-Based Reasoning
Adam Gould, Francesca Toni
TL;DR
This paper addresses the challenge of interpretable reasoning in neural classifiers by proposing Gradual AA-CBR, a neuro-symbolic, end-to-end model that learns a data-point argumentation debate jointly with neural feature extractors. It replaces opaque NN reasoning with a differentiable edge-weighted QBAF whose gradual semantics yield argument strengths $\sigma(a)$ used to select class outcomes, enabling multi-class predictions and uncertainty quantification. Key contributions include automatic learning of feature and data-point importance, support for continuous data, and a transparent, debuggable reasoning process that matches NN performance while surpassing prior AA-CBR variants on binary tasks. The approach has practical impact for transparent decision-making in domains where human-aligned, case-based reasoning is valuable, with potential extensions to richer data modalities and explanations via explainable AI techniques.
Abstract
We introduce Gradual Abstract Argumentation for Case-Based Reasoning (Gradual AA-CBR), a data-driven, neurosymbolic classification model in which the outcome is determined by an argumentation debate structure that is learned simultaneously with neural-based feature extractors. Each argument in the debate is an observed case from the training data, favouring their labelling. Cases attack or support those with opposing or agreeing labellings, with the strength of each argument and relationship learned through gradient-based methods. This argumentation debate structure provides human-aligned reasoning, improving model interpretability compared to traditional neural networks (NNs). Unlike the existing purely symbolic variant, Abstract Argumentation for Case-Based Reasoning (AA-CBR), Gradual AA-CBR is capable of multi-class classification, automatic learning of feature and data point importance, assigning uncertainty values to outcomes, using all available data points, and does not require binary features. We show that Gradual AA-CBR performs comparably to NNs whilst significantly outperforming existing AA-CBR formulations.
