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Geometric Priors for Generalizable World Models via Vector Symbolic Architecture
This paper introduces a novel world model that leverages Vector Symbolic Architecture (VSA) principles, specifically Fourier Holographic Reduced Representation (FHRR), to address the limitations of unstructured neural network-based models. By encoding states and actions as high-dimensional complex vectors and modeling transitions with element-wise multiplication, the proposed model achieves superior generalization, sample efficiency, and interpretability.