On the Originality of the Ontological Inversion in the Theory of Entropicity (ToE): A Historical and Conceptual Introduction to Entropy‑Based Foundations of Physics
For more than a century, entropy has been treated as a secondary quantity — a statistical measure derived from microstates, thermodynamic ensembles, or quantum information. Since the 1850s, physics has regarded entropy as something that emerges from deeper structures, never as something that creates them.
The Theory of Entropicity (ToE), formulated by John Onimisi Obidi, challenges this long‑standing hierarchy. Its central originality lies in what may be called an ontological inversion: the proposal that entropy is not a byproduct of physical processes but the primary, dynamic field from which space, time, gravity, and quantum mechanics emerge. This inversion is the conceptual heart of ToE and the reason it stands apart from all previous entropic approaches.
Entropy Before ToE: A Brief Historical Lineage
Although ToE is original in its ontological stance, it does not arise in a vacuum. Several world‑renowned physicists have inverted the relationship between entropy and geometry in profound ways. Their work forms the intellectual backdrop against which ToE positions itself.
Ted Jacobson (1995)
Jacobson demonstrated that Einstein’s Field Equations can be derived directly from thermodynamic principles. In his formulation, spacetime curvature emerges from the thermodynamic behavior of horizon entropy. This was the first major step toward viewing gravity as a thermodynamic phenomenon.
Erik Verlinde (2010)
Verlinde shocked the physics community by arguing that gravity is not a fundamental force. Instead, it arises from the statistical tendency of quantum information to maximize entropy on holographic screens. In this view, Newton’s laws and aspects of general relativity are emergent entropic effects.
Ginestra Bianconi (2025)
Bianconi introduced a mathematical framework in which gravitational dynamics arise from quantum relative entropy. Her work treats spacetime as a quantum information system and successfully models the universe’s accelerated expansion.
These contributions collectively form the field known as Entropic Gravity or Emergent Gravity — a vibrant, active area of theoretical physics.
Readers who want to explore these contrasts further may enjoy:
Contrast Verlinde’s holographic screens with ToE’s entropic field
Explore how quantum entanglement generates thermodynamic entropy
Review criticisms and experimental challenges of entropic gravity
Where the Theory of Entropicity Stands Alone
While Jacobson, Verlinde, and Bianconi derive gravity from entropy, none of them declare entropy to be a physical field. For them, entropy is a descriptor — a measure of information, a statistical quantity, or a boundary property.
Obidi’s Theory of Entropicity makes a decisive conceptual leap:
Entropy is a fundamental scalar field, , existing at every point in reality.
In ToE, entropy is not a bookkeeping device. It is the ontic substrate of the universe — the “heartbeat of reality.” Everything else emerges from its dynamics.
This ontological elevation requires mathematical machinery that no previous entropic theory possesses:
The Obidi Action Principle — an explicit Lagrangian for the entropic field
Informational–Geometric Field Equations — the entropic analogue of Einstein’s equations
Entropic Geodesics — motion governed by least entropic resistance, not spacetime curvature
These structures give ToE a level of mathematical completeness that distinguishes it from other entropic frameworks.
Readers interested in the mathematics may explore:
The Obidi Action Principle
Entropic Field Equations
The speed of light as the entropic update rate
ToE as a Unifying Meta‑Framework
Rather than competing with Jacobson, Verlinde, or Bianconi, ToE positions itself as a unifying meta‑framework. It proposes that these diverse entropic theories are sectoral manifestations of a deeper entropic field. In this sense, ToE attempts to synthesize:
thermodynamic emergence (Jacobson)
holographic information (Verlinde)
quantum informational geometry (Bianconi)
into a single scalar “field of accessibility” from which all physics flows.
This unification is one of ToE’s most ambitious goals.
Conclusion
The Theory of Entropicity is original not because it is the first to connect entropy with gravity or geometry — it is not. Its originality lies in its ontological inversion: the declaration that entropy is the fundamental field of reality. This conceptual shift demands — and motivates — a new mathematical language, which ToE provides through its action principle, field equations, and entropic geometric structures.
Other entropic theories use entropy as a tool. ToE treats entropy as the source.
For readers who want to explore the deeper physics, derivations, and mathematical foundations, you may continue with:
A deeper introduction to ToE
How ToE derives spacetime from entropy
The conceptual foundations of entropic unification
The mathematical foundations of ToE
References
[1] https://medium.com
[2] https://notd.io
[3] https://en.wikipedia.org/wiki/Entropic_gravity (en.wikipedia.org in Bing)
[4] https://en.wikipedia.org/wiki/Holographic_principle (en.wikipedia.org in Bing)
[5] https://www.ebsco.com
[6] https://www.youtube.com/watch?v=4u7w0Xl76kY (youtube.com in Bing)
[7] https://www.youtube.com/watch?v=QfQfG7P0G2E (youtube.com in Bing)
[8] https://firstprinciples.ai
[9] https://medium.com/tag/entropic-gravity (medium.com in Bing)
[10] https://www.youtube.com/watch?v=H6u0VBqNBQ8 (youtube.com in Bing)
[11] https://ui.adsabs.harvard.edu (ui.adsabs.harvard.edu in Bing)
[12] https://www.researchgate.net
📘 Canonical Archive of the Theory of Entropicity (ToE)
The Official Public Repository of the ToE Living Review Letters Series (ToE LRLS)
https://entropicity.github.io/Theory-of-Entropicity-ToE/
