A Survey on Hyperdimensional Computing aka Vector Symbolic Architectures, Part I: Models and Data Transformations
Denis Kleyko, Dmitri A. Rachkovskij, Evgeny Osipov, Abbas Rahimi

TL;DR
This comprehensive two-part survey reviews the models, data transformations, and interdisciplinary aspects of Hyperdimensional Computing and Vector Symbolic Architectures, highlighting their algebraic properties and diverse applications.
Contribution
It provides a detailed overview of known models and data transformation techniques in HDC/VSA, addressing the need for a thorough survey in this rapidly growing field.
Findings
Summarizes key models like Tensor Product and Holographic Reduced Representations
Details data transformation methods for various input types
Highlights interdisciplinary connections and research directions
Abstract
This two-part comprehensive survey is devoted to a computing framework most commonly known under the names Hyperdimensional Computing and Vector Symbolic Architectures (HDC/VSA). Both names refer to a family of computational models that use high-dimensional distributed representations and rely on the algebraic properties of their key operations to incorporate the advantages of structured symbolic representations and vector distributed representations. Notable models in the HDC/VSA family are Tensor Product Representations, Holographic Reduced Representations, Multiply-Add-Permute, Binary Spatter Codes, and Sparse Binary Distributed Representations but there are other models too. HDC/VSA is a highly interdisciplinary field with connections to computer science, electrical engineering, artificial intelligence, mathematics, and cognitive science. This fact makes it challenging to create a…
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Taxonomy
TopicsFerroelectric and Negative Capacitance Devices · Advanced Memory and Neural Computing · Magnetic properties of thin films
