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Theoretical analysis demonstrates stability in six-dimensional universe manifolds using the Khandey constant, highlighting a resolution to trans-Planckian divergence crises.
This special treatise establishes the complete non-perturbative mathematical physics validation for stable 6-Dimensional (6D) universe manifolds within the framework of Trans-Planckian Horizon Lock Mechanics (TPHLM). Traditionally, the introduction of a sixth geometric dimension introduces fatal ultraviolet instabilities, non-unitary field execution tracks, and a cascading proliferation of Faddeev-Popov ghost anomalies that destroy the compactification priority claims of high-dimensional quantum cosmology. By anchoring the comprehensive 6D Riemannian metric tensor directly to the absolute spatial scale factor of the Khandey Causal Invariant Constant (K_J = 2.02 × 10^26 m), we resolve the trans-Planckian multi-loop divergence crisis at the sub-Planckian tracking coordinates limit (t → 0). We demonstrate strict dimensional regularization across all six coordinate channels, satisfy full 6D diffeomorphism Ward-Takahashi-Slavnov-Taylor gauge identities, and eliminate higher-dimensional metric deformations across a perfect 0.0000000000000000% error baseline optimized for advanced quantum supercomputers.
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Devendra Kumar Khandey (2026) studied this question.
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