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Your Message: Smilies [get more]	[quote="admin" pid='2309' dateline='1775976662'] Sub‑Space Communication System (SSC) A Scalar‑Tensor Framework for Metric‑Corridor Signal Transmission Author: Todd E. Daugherty N9OGL License: CC BY 4.0 Abstract This paper presents a rigorous scalar‑tensor theoretical framework for Sub‑Space Communication (SSC), a method of transmitting signals through a compressed one‑dimensional metric corridor. The corridor arises from a controlled deformation of spacetime geometry driven by a scalar field — the Fold‑Potential Φ — whose second covariant derivatives form the Fold Tensor Ωμν. The corridor metric is defined by: gμν′=gμν−ϵ Ωμν, where ε is a small but finite contraction factor. The Fold‑Field Equation governs Φ, enabling the derivation of the fold‑frequency, a natural oscillation that the Sub‑Space Modulator must match to open a stable corridor. This revised paper integrates General Relativity, scalar‑field dynamics, nonlinear stability, realistic energy constraints, Fold‑Susceptibility for materials, and refined safety considerations. The result is a coherent, physically grounded model suitable for further theoretical and computational investigation. http://160.32.227.211/02/Sub‑Space-Communication-System.pdf [/quote]
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Posted by admin - 04-12-2026, 06:51 AM

Sub‑Space Communication System (SSC) A Scalar‑Tensor Framework for Metric‑Corridor Signal Transmission Author: Todd E. Daugherty N9OGL License: CC BY 4.0 Abstract This paper presents a rigorous scalar‑tensor theoretical framework for Sub‑Space Communication (SSC), a method of transmitting signals through a compressed one‑dimensional metric corridor. The corridor arises from a controlled deformation of spacetime geometry driven by a scalar field — the Fold‑Potential Φ — whose second covariant derivatives form the Fold Tensor Ωμν. The corridor metric is defined by: gμν′=gμν−ϵ Ωμν, where ε is a small but finite contraction factor. The Fold‑Field Equation governs Φ, enabling the derivation of the fold‑frequency, a natural oscillation that the Sub‑Space Modulator must match to open a stable corridor. This revised paper integrates General Relativity, scalar‑field dynamics, nonlinear stability, realistic energy constraints, Fold‑Susceptibility for materials, and refined safety considerations. The result is a coherent, physically grounded model suitable for further theoretical and computational investigation. http://160.32.227.211/02/Sub‑Space-Commu...System.pdf