KANFIS: A Neuro-Symbolic Framework for Interpretable and Uncertainty-Aware Learning
Binbin Yong, Haoran Pei, Jun Shen, Haoran Li, Qingguo Zhou, Zhao Su
摘要
Adaptive Neuro-Fuzzy Inference System (ANFIS) was designed to combine the learning capabilities of neural network with the reasoning transparency of fuzzy logic. However, conventional ANFIS architectures suffer from structural complexity, where the product-based inference mechanism causes an exponential explosion of rules in high-dimensional spaces. We herein propose the Kolmogorov-Arnold N euro- F uzzy I nference S ystem (KANFIS), a compact neuro-symbolic architecture that unifies fuzzy reasoning with additive function decomposition. KANFIS employs an additive aggregation mechanism, under which both model parameters and rule complexity scale linearly with input dimensionality rather than exponentially. Furthermore, KANFIS is compatible with both Type-1 (T1) and Interval Type-2 (IT2) fuzzy logic systems, enabling explicit modeling of uncertainty and ambiguity in fuzzy representations. By using sparse masking mechanisms, KANFIS generates compact and structured rule sets, resulting in an intrinsically interpretable model with clear rule semantics and transparent inference processes. Empirical results demonstrate that KANFIS achieves competitive performance against representative neural and neuro-fuzzy baselines.
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- Neural Additive Models: Interpretable Machine Learning with Neural NetsRishabh Agarwal, Levi Melnick, Nicholas Frosst, Xuezhou Zhang 等NeurIPS 2021 · 被引用 663 次
- NODE-GAM: Neural Generalized Additive Model for Interpretable Deep LearningChun-Hao Chang, Rich Caruana, Anna GoldenbergICLR 2022 · 被引用 114 次
- Interpretable Generalized Additive Models for Datasets with Missing ValuesHayden McTavish, Jon Donnelly, Margo I. Seltzer, Cynthia RudinNeurIPS 2024 · 被引用 9 次
- Generalization Bounds and Model Complexity for Kolmogorov-Arnold NetworksXianyang Zhang, Huijuan ZhouICLR 2025
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