The singularity theorems of Penrose and Hawking establish that gravitational collapse generically produces spacetime singularities — regions where curvature diverges and the classical manifold description breaks down [penrose1965, hawking1970]. The standard interpretation is that singularities mark the boundary of applicability of General Relativity and that a theory of quantum gravity is required to describe what occurs there.
The present paper proposes a different interpretation. Geometric spacetime and the execution trace of a computational simulation are two representations of the same informational structure. This equivalence allows the singularity to be approached from the informational side even when the geometric description fails. The central question is not what the geometry does at the singularity — it diverges, by definition — but what the execution trace does. The answer, we find, is that the informational variety of the execution trace collapses into a trivial zero entropy state.
To rigorously isolate this collapse, we evaluate the spatial state under three distinct information-theoretic lenses: microscopic bitwise diversity, localized pattern redundancy via block structures, and structural resource costs via continuous spatial frequency spectra. This multi-metric spectrum reframes the singularity entirely. A zero-entropy, zero-complexity bitstring encodes a single, structureless state. Under any geometric decoding, a zero-entropy source resolves to a point of zero size. It cannot encode microstructures, particles, or stress-energy. The singularity is therefore not a point where physics breaks down but an informational state where physics becomes trivially simple: there is nothing there to be described.
Existing approaches to singularity regularisation — loop quantum gravity, string-theoretic fuzzballs, effective field theory cutoffs — introduce new physics at the Planck scale. The present approach requires no new physics. The regularisation is not imposed but derived from the informational structure of the collapse process itself.
The paper is structured as follows. Section 2 summarises the relevant results from Paper I [meskanen2001]. Section 3 defines the execution trace, the geometric encoding, and the multi-metric complexity suite. Section 4 presents the numerical results for Schwarzschild, Advanced Unistructural (AU), Eddington-Finkelstein (EF), and Kerr geometries. Section 5 interprets the results and discusses their physical implications. Section 6 concludes.