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4.3 MB
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Oct. 22, 2025, 10:14 a.m.
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(Last updated: Oct. 22, 2025, 10:16 a.m.)
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| Fields C.Distributed Information and Computation in Generic Quantum Systems 2026.pdf | 4.3 MB |
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SOURCE: Fields C.Distributed Information and Computation in Generic Quantum Systems 2026
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MEDIAINFO
Textbook in PDF format This book discusses an integrative approach to the currently high profile topics of Artificial Intelligence (AI), quantum information, and quantum biology, with applications in the biosciences and the emerging fields of computational phenomenology and basal cognition. Specifically, the book addresses theoretical constructs of artificial intelligence and quantum information within scale-free work space architectures as pertaining to neuroscience and biology as well as to self-organizing systems generally. The past few years have seen a rapid convergence of interests between researchers working in evo-devo biology and neuroscience and those working in AI, Machine Learning, and the physics of information, with much of this convergence driven by recognition that the Free Energy Principle applies not just to nervous systems, but to physical systems in general. The authors develop a scale-free, minimal architecture that associates a generic semantics with any well-defined physical interaction. The presentation is accessible to a broad audience, including advanced undergraduates. The book is appropriate for students and researchers in AI, the physics of information, and the life sciences, particularly those working in the growing interdisciplinary field of active inference. Preface Introduction Generic Quantum Systems Category-Theoretic Approach to Distributed Information Flow Hierarchical Bayesian Inference and the Classical FEP Non-commuting CCCDs and Non-causal Context Dependence The Quantum FEP Multi-agent Communication, Games, and Computational Complexity Active Inference and Self-organizing Systems How Much of Biology Is “Just Physics”? Appendix A: Basic Category Theory Concepts Appendix B: Chu Spaces Appendix C: Theories and Local Logics in Channel Theory Appendix D: Sheaves and Toposes Appendix E: Rice’s Theorem
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