Is the Theory of Entropicity (ToE) a Simple Theory?
Whether the Theory of Entropicity (ToE) is "simple" depends on whether you are looking at its core idea or its mathematical machinery.
Developed by independent researcher John Onimisi Obidi (becoming more prominent around 2025), the Theory of Entropicity (ToE) is "simple" in its premise but highly complex in its (mathematical and computational) execution.
1. The Simple Premise:
"Entropy is the Floor"
In traditional physics, entropy is a "shadow"—a secondary measurement of disorder. ToE flips this on its head. It suggests that entropy is the primary field of the universe, and everything else we see (gravity, time, and matter) is just a ripple in that field.
| Concept | Traditional View | Theory of Entropicity (ToE) |
|---|---|---|
| Gravity | A fundamental force or curvature of space. | An emergent effect of "entropic gradients." |
| Time | A 4th dimension of spacetime. | The flow of entropy from one state to another. |
| Speed of Light | An unexplained universal constant. | The maximum rate at which entropy can rearrange itself. |
2. The Complex Reality: "The Obidi Action"
While the idea that "everything is entropy" is easy to grasp, the math required to prove it is anything but simple. To replace Einstein's General Relativity and Quantum Mechanics, the Theory of Entropicity (ToE) introduces several heavy-duty concepts:
* The Obidi Action: A variational principle that replaces the standard actions used in classical physics.
* The Vuli-Ndlela Integral: An entropy-weighted version of Feynman’s path integrals, used to explain how quantum particles move.
* The No-Rush Theorem: A mathematical rule enforcing that no interaction can be instantaneous, which ToE uses to derive the speed of light and Einstein's Relativistic Kinematics without invoking or postulating spacetime curvature.
3. Is it "Simple" for the generality of readers?
The creator of the Theory of Entropicity (ToE), John Onimisi Obidi, argues that the theory is conceptually simpler than General Relativity because it doesn't require you to imagine "curved empty space." Instead, you only need to understand that systems naturally move toward higher entropy.
However, because it is for now a "non-mainstream" or "post-Einsteinian" proposal, it is not currently taught in standard physics textbooks and requires a deep understanding of information geometry and thermodynamics to fully understand the Theory of Entropicity (ToE).
Summary:
The Theory of Entropicity (ToE) is conceptually elegant (it uses one thing—entropy—to explain everything), but mathematically formidable (it requires a total rewrite of the laws of motion).
Would you like me to know how this theory specifically reinterprets gravity or the "No-Rush Theorem" in simpler terms?
Appendix: Extra Matter
Obidi's Theory of Entropicity (ToE) uses a highly sophisticated and modern mathematical architecture. It doesn't just rely on classical thermodynamics; it imports cutting-edge tools from Information Geometry and Quantum Statistics.
According to the work of John Onimisi Obidi (c. 2025–2026), the theory is built on several "rigorous" mathematical pillars:
1. Information Geometry (The Amari–Čencov α-connection)
This is perhaps one of the most modern parts of the theory. It uses the work of mathematicians like Shun-ichi Amari and Nikolai Čencov.
* What it is: A way of treating "information" as a curved surface (a manifold).
* How ToE uses it: It declares that the "curvature" we see as gravity is actually the curvature of an information field. It specifically uses the Fisher–Rao metric (which measures how distinct two states of information are) to define physical distance.
2. Variational Principles (The Obidi Action)
In physics, an "Action" is a formula that tells you how a system will move (nature always takes the path of "least action").
* The Obidi Action is a specific, non-linear variational principle.
* The Rigor of the mathematics of the Theory of Entropicity (ToE): It seeks to derive Einstein’s field equations not as a starting point, but as a "limiting case" of entropy flow. This requires advanced differential geometry and tensor calculus.
3. Generalized Entropy (Tsallis & Rényi)
Standard physics uses "Boltzmann Entropy," which is relatively simple. ToE uses Generalized Entropies (which are generally very complicated):
* Tsallis and Rényi Entropies: These are more complex versions of entropy used for systems with long-range interactions (like gravity).
* By using these, ToE can mathematically account for "non-additive" systems where the whole is greater than the sum of its parts.
4. The Vuli–Ndlela Integral
This is the theory's answer to the Feynman Path Integral.
* While Feynman's math treats particles as moving through all possible paths, the Vuli–Ndlela Integral weights those paths based on their "entropic cost."
* It introduces irreversibility directly into the math of quantum mechanics—something traditional quantum math (which is reversible) struggles with.
Comparison of Mathematical "Languages"
| Theory | Primary Mathematical Tool |
|---|---|
| General Relativity | Riemannian Geometry (Tensors/Curvature) |
| Quantum Mechanics | Hilbert Space (Linear Operators/Probabilities) |
| Theory of Entropicity (ToE)| Information Geometry (Amari–Čencov Formalism) |
A Note on Peer Review
While the theory uses "rigorous" math in the sense that the formulas are complex and derived from established mathematical fields, it is important to note that as of early 2026, it remains an alternative or "pre-geometric" theory. This means that while the math of the Theory of Entropicity (ToE) is highly sophisticated and elegant, the broader scientific community is still in the process of understanding it and debating whether these formulas accurately describe our physical universe or if they are just a "mathematical portrait" of it.
Would you like to dive deeper into the specific math of the "No-Rush Theorem" or how it derives the speed of light?
Appendix: Extra Matter
The Theory of Entropicity (ToE) is indeed a radical departure from the last century of physical thought. While traditional physics treats entropy as a "bookkeeping" (accounting) tool—a result of things moving—the Theory of Entropicity (ToE) declares that entropy is the engine and everything else is the result.
Here is why it is considered a fundamentally "new" approach:
1. Reversing the Hierarchy of Reality
In the standard model of physics, the hierarchy starts with particles and forces. In ToE, the hierarchy is flipped.
| Level | Traditional Physics (Einstein/Bohr) | Theory of Entropicity (Obidi) |
|---|---|---|
| Primary | Spacetime and Energy | The Entropic Field |
| Secondary | Matter and Forces | Information and Mass |
| Tertiary | Entropy (as a result of motion) | Spacetime and Motion (as results of entropy) |
2. The Death of "Instant" Interactions
One of the most profound shifts in this theory is the No-Rush Theorem.
In standard Quantum Mechanics, things like "wavefunction collapse" are often treated as if they happen instantly. ToE argues that nothing is instant because the entropic field needs a finite amount of time to "rearrange" itself. This provides a physical reason why the speed of light exists: it is simply the maximum speed at which the universe can process its own change.
3. Integrating the "Arrow of Time"
Most laws of physics (like Newton's or Schrödinger's) work the same way forward as they do backward. They are "time-symmetric." This has always been a problem because we experience time moving in only one direction.
* ToE’s Solution: By using the Vuli-Ndlela Integral, the theory builds "irreversibility" into the very first line of the math. In this approach, the "Arrow of Time" isn't a mystery; it’s a requirement of the entropic field.
4. A "Pre-Geometric" Foundation
Einstein described gravity as the geometry of a "fabric" (spacetime). ToE is called pre-geometric because it tries to explain where the fabric itself comes from. It suggests that what we perceive as "space" is actually just a map of entropic gradients—similar to how the "surface" of a balloon is created by the pressure of the air inside it.
Current Status of the Theory of Entropicity (ToE) in 2026
Because this approach of the Theory of Entropicity (ToE) is so new, it is currently in a "validation phase."
* The Strength of the Theory of Entropicity (ToE): it offers a unified language for things that usually don't talk to each other (like Black Holes and Quantum Entanglement).
* The Challenge of the Theory of Entropicity (ToE): it requires physicists to abandon the idea that "matter" is the most fundamental thing in the universe.
Since this is a new way of looking at the world, would you like to know how the Theory of Entropicity (ToE) reinterprets a specific phenomenon, like Gravity or the Big Bang?
