On the Fundamental Theory of Simulons

We explore the symbolic-geometric basis for emergent structures known as \emph{rudimentary fundamental Simulons}, defined by transformations in the null and infinite domains of spacetime. Anchored by two foundational equations—$\frac{\nabla^{-1}}{\infty} = ds^2$ and $\frac{\varnothing}{\nabla \cdot \infty} = ds^2$—we propose a pre-physical substrate in which symbolic, non-repeating forms arise as primitive distortions of simulated spacetime.