Core Components of the Kolmogorov-Obidi Lineage (KOL) in Modern Theoretical Physics
The Kolmogorov–Obidi Lineage (KOL) is an intellectual genealogy that traces the evolution of entropy from a mathematical tool into the foundational physical field described by the Theory of Entropicity (ToE). It establishes John Onimisi Obidi’s 2025 framework as the natural culmination of a century of scientific convergence between probability, information, and gravitation. [1, 2, 3]
Core Components of the KOL
The lineage is defined by several key structural and historical elements: [3]
The Master Correspondence Table: A definitive 37-row mapping that connects concepts and equations from seven prior scientific frameworks to their counterparts in the Theory of Entropicity.
The Obidi Action as a Universal Limit: In this lineage, all standard information-theoretic quantities—such as Kolmogorov complexity ($K(x)$), Shannon entropy, and Solomonoff–Levin measures—are viewed as limiting cases or "boundary states" of the more fundamental
Obidi Action.Historical Progression:
The KOL identifies a specific path of intellectual descent:
Andrey Kolmogorov: Axiomatized probability and algorithmic complexity, shifting focus from thermodynamic states to informational content.
Claude Shannon: Formalized information theory.
Bekenstein & Hawking: Linked entropy to black hole thermodynamics and geometry.
Jacobson & Verlinde: Proposed gravity as an emergent entropic force.
John Onimisi Obidi: Unified these insights into a single "entropy-first" field theory (ToE). [1, 2, 3, 4, 5, 6, 7, 8, 9]
Significance in Physics
The KOL framework argues that the speed of light ($c$) is not an arbitrary constant but a derived consequence of the entropic field's material parameters (entropic stiffness vs. entropic inertia), which it calls the propagation speed of entropy. By linking these historical figures, the lineage aims to show that modern physics is moving toward a "living, self-organizing universe" where entropy is the primary ontological substrate. [10, 11, 12, 13]
Would you like to see how the
Master Correspondence Table specifically maps a classical concept like Shannon entropy to the Obidi Action?
[3] https://notd.io
[4] https://www.researchgate.net
[5] https://notd.io
[6] https://notd.io
[7] https://www.researchgate.net
[10] https://www.researchgate.net
[11] https://medium.com
[12] https://medium.com