Spacetime as Topology of Entropic Manifolds According to Obidi's Theory of Entropicity (ToE)

According to Obidi's Theory of Entropicity (ToE), spacetime is not a pre-existing geometric manifold but rather a macroscopic manifestation of an underlying entropic manifold.

The curvature of this entropic manifold is projected to become the geometric curvature of spacetime in the thermodynamic limit.

This transformation is achieved through a sequence of conceptual and mathematical identifications that elevate entropy and distinguishability to the status of fundamental physical entities.

The theory posits that the Fisher-Rao and Fubini-Study geometries live "beneath" each point of physical spacetime, providing a deeper understanding of the nature of spacetime as a topology of entropic manifolds.