Part I establishes mathematical foundations and constraints in geometry and logic, indicating deeper insights into physical systems.
This is Part I of the Distinction Observable Theory (DOT). It establishes the fundamental mathematical carrier of the theory — the complete tripartite graph K(2,2,2) (the octahedron) and its nilpotent boundary operator, demonstrating how geometric and topological constraints naturally give rise to logical and physical distinctions.
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Igor M. Zhuk (2026) studied this question.
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