

Obidi's Canonical Archives of the Theory of Entropicity (ToE) in Modern Physics
Obidi's Canonical Archives of the Theory of Entropicity (ToE) in Modern Theoretical Physics: From Entropy as Disorder and Uncertainty of Information to Entropy as a Universal Field
Obidi's canonical archives refer to the authoritative, version-controlled repositories hosting the Theory of Entropicity (ToE), a foundational physics framework developed by independent researcher John Onimisi Obidi. The framework posits that entropy is not a mere statistical byproduct, but the primary ontological field from which geometry, matter, and physical laws emerge. [1, 2, 3]
🌐 Core Archive Locations
The canonical records are split across a few key digital environments to preserve the mathematical and philosophical texts:
GitHub Repository & Pages: The primary, version-controlled Theory of Entropicity GitHub Archive houses the official monographs, mathematical derivations, and technical code. [1, 4]
Cloudflare Deployment: Hosted via the Theory of Entropicity Production Pages, serving as an accessible live mirror of the core framework. [1, 3]
Open Science Framework (OSF): Utilized for publishing the Foundational Philosophy of ToE, detailing the theoretical shift from particle-based physics to entropic physics. [2, 5]
Medium Publication: Used by the author for public presentation of the "Living Review Letters" series, tracking conceptual updates. [6]
📚 Major Pillars Documented in the Archives
The archives detail a framework that attempts to replace the geometric primitives of Einstein's general relativity with information geometry primitives. Key elements include: [7, 8]
The Obidi Conjecture: A mathematical hypothesis demonstrating the ToE-to-General Relativity correspondence. It constructs an effective 4D macroscopic sector where the gravitational action emerges from coarse-grained entropic fluctuations. [9]
The Master Entropic Equation (MEE) & Obidi Field Equations (OFE): The mathematical core defining how an information-dense, multi-dimensional entropic field $S(X)$ generates physical spacetime curvature. [3, 10]
The Obidi Equivalence Principle (OEP): Asserts that entropic and geometric descriptions are physically equivalent representations in regimes where spacetime has already formed, though only the entropic field is fundamental. [6]
The Question of c (TQoC): Reinterprets the speed of light ($c$) not as an inherent geometric constant of empty space, but as the maximum update speed at which the underlying entropic field can redistribute information. [7]
Causal Architecture Theorems: The archives contain deep logical breakdowns differentiating the Entropic No-Go Theorem (NGT)—which dictates universal causal impossibility—from the No-Rush Theorem (NRT), which governs the temporal update limits of the universe. [11]
Would you like to explore a specific mathematical derivation within the archives, such as the Obidi Curvature Invariant or the equations behind the ToE-GR Correspondence? [9, 12]
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