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We present a comprehensive theoretical framework for a six-dimensional spacetimescape manifold with coordinate tuple (x, y, z, s, r, t), incorporating three spatial dimensions (x, y, z), a two-dimensional phase plane governing Scope (s) and Range (r), and a single unidirectional thermodynamic time coordinate (t). By placing thermodynamic time at the terminal boundary index of the metric signature, the framework establishes an asymmetric pseudo-Riemannian metric that prevents closed timelike curves (CTCs) and unphysical ghost states while governing state evolution across Scope (s), Range (r), and thermodynamic Time (t)—a sequence designated as the SRT subspace as a mnemonic referencing Special Relativity Theory. We formalize this framework across three theoretical dualities: (1) Extended Open Dimensions vs. Compact Fiber-Bundle Topologies; (2) Emergent 6D Metric Curvature vs. Localized 4D Quantized Gravitons; and (3) 6D Drift-Driven Anisotropic Dark Energy vs. Localized 3D Isotropic Vacuum Energy. Quantum superposition and wave-particle duality are shown to correspond to physical spatial extensions across Scope and Range, while quantum measurement emerges as environmental decoherence enforced by metric curvature. Furthermore, we derive the 6D Einstein-Hilbert action, formulate modified scalar field wave equations in phase space, detail the geometric mechanism of quantum entanglement via phase-coordinate locking and bilateral mirror symmetry, reconcile black hole event horizon decoherence with Hawking radiation, derive particle mass generations as geometric eigenvalues across temporal/phase axes, and propose five falsifiable empirical tests ranging from optical lattice clock phase delays to multi-messenger gravitational wave deficits.
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Jeremy Gagliardi (2026) studied this question.
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