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This document provides a conceptual and ontological introduction to the Temporal Measure Framework (TMF), addressed to physicists, mathematicians, and philosophers of physics. It operates at the ontological level and introduces no new mathematics. The document presents the core TMF reorientation: time is not a given substrate in which physics happens, but a derived output of a deeper structural process — the projection π : Lⁿ → T² of a higher-dimensional vacuum manifold onto a two-dimensional torus surface. An elementary particle is not an object moving in time; it is an event that contributes to the generation of time by crossing a boundary at gap t = 0 with a portion of existence-energy E_L, persisting on T² while that energy lasts, and disappearing when it is exhausted. Every observable particle has a prototype — its full structural description in the fibre F = π⁻¹(q) of Lⁿ — which is never directly recorded. What physics calls a wave is the prototype side before a crossing event persists on T². The experiment records only the particle; the wave is visible only as the statistical distribution of many crossings. The document also clarifies the ontological status of the TMF programme for the entire series: TMF is an ontological principle, not a derivation of specific particle properties from postulates P1–P24. Mass, charge, and spin are taken as given by physics; TMF proposes only their ontological form. Interpretive extensions — wave as prototype side, quark confinement as insufficient E_L for independent crossing, baryon as collective prototype — are marked with footnotes and offered as directions, not derivations. The document concludes with three empirical windows (Jenkins–Fischbach anomalies, GPS atomic clock archives, isotope universality prediction) and an invitation to specialists in mathematics, experimental physics, theoretical physics, and philosophy of physics. References: TMF v5 (DOI: 10.5281/zenodo.20628035), TMF v8.4 (DOI: 10.5281/zenodo.20676044), TMF v9 Step 11 (DOI: 10.5281/zenodo.20699979), TMF GR/QM Correspondence Series (DOI: 10.5281/zenodo.23422698).
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Leonas Povilaitis (2026) studied this question.
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