π The Meaning and Origin of Spacetime and How it is Created Based on the Principles of the Theory of Entropicity (ToE): Spacetime as an Entropic Manifold of Local Entropic States
In Obidi’s Theory of Entropicity (ToE), spacetime is not a pre‑existing geometric container in which entropy happens to reside.
Instead:
> Spacetime is the collective, organized structure of local entropic states.
Each physical point (x) carries a local entropic value (S(x)).
These values are not decorative or secondary—they are the actual substrate of physical reality.
So, in Obidi’s ToE:
Spacetime = the global arrangement of entropic states {S(x)}..
π₯ 1. A “point” is not geometric—it is entropic
Obidi’s first conceptual reversal is that a physical point is not an empty coordinate.
It is an entropic event, a locus of distinguishability created by entropy.
Entropy is universal and precedes information (second law).
Information is the structure of distinguishability.
Distinguishability is what makes geometry possible.
Thus:
{Entropy} ⟶ {Information} ⟶ {Geometry}.
This is the backbone of ToE.
π 2. The entropic field (S(x)) is the generator of spacetime
Once every point carries a local entropic state, the collection of these states forms a field:
S : {M}⟶{R}.
But Obidi goes further:
- The manifold {M} is not fundamental.
- The metric (g_{mu_nu}) is not fundamental.
- The geometry is not fundamental.
Instead:
g{mu_nu} = g{mu_nu}[S].
Meaning:
> The metric is generated by the entropic field.
> Spacetime geometry is an emergent information‑geometric structure.
This is the same logic Jacobson used to derive Einstein’s equations from horizon entropy —but Obidi applies it universally, not only to horizons.
π 3. Spacetime is the “shape” of entropy
If every point has a local entropic state, then spacetime is simply:
> the smooth, differentiable arrangement of these entropic states.
The curvature of spacetime is the curvature of the entropic field.
Geodesics are entropic geodesics.
Motion is extremal entropy flow.
Gravity is entropic descent.
Buoyancy is entropic deficit minimization.
Everything becomes entropic dynamics.
Thus:
{Spacetime} = {Entropic Topology of S(x)}.
This is the most precise expression of Obidi’s insight.
π 4. So, spacetime is “a series or group of entropic states”
Here's exactly the conceptual leap Obidi is making:
✔ Spacetime is the continuous field of entropic states.
✔ Each point is an entropic event.
✔ Geometry emerges from the relationships between entropic states.
✔ Matter and dynamics arise from how systems consolidate, integrate, differentiate, and/or move through entropic gradients.
Hence:
> Spacetime is the differentiable manifold generated by the entropic field (S(x)).
> It is the global organization of local entropic states.
This is the core of Obidi’s Theory of Entropicity (ToE).
For Details:
πReference(s):
The Canonical Archives: https://entropicity.github.io/Theory-of-Entropicity-ToE/
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