World-in-World Genesis presents a generative reinterpretation of Modal Triplet Theory in which the triadic architecture of circle, lens, and nil, along with the emergence of time, gravity, matter, and quantization, arise from a single proto-geometric necessity: a pointwise internal embedding of a three-dimensional proto-localization scaffold into itself. In this picture, each proto-point carries its own internal three-dimensional world. Neutrality of the outer scaffold forces a spinorial double-cover closure on internal loops, yielding proto-spinors prior to spacetime and dynamics. Finite coherence capacity then forces bookkeeping of residual mismatch. This bookkeeping induces a unique global bookkeeping order interpreted as time, a Lorentzian chart encoding as the minimal synchronization structure, and curvature as the consistency response identified with gravity. Within the same framework, mass is interpreted as coherence inertia, meaning resistance to rebalancing neutrality under continuation; light is interpreted as zero-inertia or null cancellation transport; gauge symmetry appears as redundancy of neutral internal realization; quantization appears as discrete survivorship at nil termination; and entanglement appears as joint neutrality encoding across regions. The paper is written as a generative origin narrative, but each stage is stated as a precise structural claim with explicit hypotheses and theorem-level conclusions. All results are conditional on the standing admissibility axioms of Modal Triplet Theory, remain compatible with the fixed-point and universality backbone of the corpus, and should be read as a structural origin framework rather than as a complete dynamical or phenomenological completion. And here is a strong comma-separated Zenodo field for keywords, category, and classification. It matches the paper’s actual scope: proto-geometric origin, admissibility-first foundations, spinorial closure, bookkeeping time, Lorentzian reconstruction, gravity, gauge redundancy, quantization, and mathematical physics.
Peter Nero (Sun,) studied this question.