Who has Declared that ln 2 is a Universal Curvature Invariant (UCI) of Distinguishability?
Physicist John Onimisi Obidi has declared from his Theory of Entropicity (ToE) that ln 2
The Obidi Curvature Invariant (OCI)
- Minimal Threshold: It represents the smallest possible "curvature gap" or "fold" in the entropic field required for the universe to recognize two states as physically distinct.
- Quantum of Distinguishability: Obidi argues that the universe cannot register a difference smaller than ln 2l; below this threshold, configurations are physically indistinguishable.
n 2 - Geometric Landauer Cost: While standard physics views Landauer's Principle kBTln2 () as a thermodynamic rule, Obidi's theory derives it as a geometric necessity, where "erasing" a bit (of information) is the physical act of "flattening" a curvature of ln 2in the entropic manifold.
- No-Rush Theorem: This principle asserts that reality only "resolves" or becomes definite when entropic curvature crosses the threshold, providing a geometric solution to quantum paradoxes like Schrödinger’s Cat and Wigner's Friend.