Analytical work derives the mass-energy relation in MID/QC, suggesting a geometric origin for this fundamental equation.
This paper presents the first derivation of Einstein’s mass–energy relation from the torsillation geometry of the MID/QC substrate. Rather than treating E=mc^2 as a relativistic postulate or algebraic artifact, the work shows that the equation arises inevitably from the substrate’s native torsillation dynamics—the twisting propagation mode through which tension redistributes within the medium. In this framework, mass emerges as a geometric consequence of torsillation‑based tension storage, while energy corresponds to the release or reconfiguration of that stored tension. The factor c^2 appears as the square of the substrate’s torsillation‑propagation limit, the maximum rate at which tension can reorganize through the medium. This installment marks a pivotal moment in the MID/QC series, demonstrating that one of physics’ most iconic equations is not an external postulate but a geometric identity of the substrate itself. The result anchors the mass–energy relation to the MID/QC lexicon and establishes a foundation for future work on nuclear processes, field interactions, and engineering pathways grounded in torsillation‑driven tension dynamics.
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Chadwick Rasque (2026) studied this question.
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