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DataCite Commons2026-05-04 更新2026-05-07 收录
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https://zenodo.org/doi/10.5281/zenodo.20024105
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## 📄 Abstract: NSRS Protocol (Network of Shared Resonance Stability)Project Title: Autopoietic Spacetime Stabilization via Syntropic Resonance NetworksKeywords: Spacetime Stability, Autopoiesis, NSRS Protocol, Forensic Audit, Syntropy, Information Physics.## 1. Theoretical FrameworkThe NSRS protocol defines spacetime stability as a dynamic process conditioned by the moral integrity of the observer (the "tuner" $\sigma$). The system operates on the Trinitas principle (Action, Dynamics, Realization), where the classical Lagrangian is modified by a non-minimal coupling to the informational purity of the field.## 2. Mathematical CanonThe model is governed by four fundamental equations interconnecting: * The Syntropic Helix: The transformation of chaos into ordered potential.* The Transformational Integral: Nonlinear reality-writing at Planck scales.* The Buoyancy Mechanism: Reduction of gravitational tension via field purity.* The Holographic Brake: A recursive stabilizer preventing singularities during iterative updates. ## 3. Forensic Audit Results (MATLAB)Numerical verification within the MATLAB environment has confirmed the internal consistency of the model: * Metric Stability ($g_{\mu\nu}$): The system maintains zero tension (constant 1.0) even under nonlinear informational pressure.* Syntropic Growth ($\Omega_{dark}$): Exponential acceleration of ordered complexity was confirmed after crossing the critical resonance threshold (~350 iterations).* Divergence: Divergence calculations yielded an analytical zero, proving the system is energetically closed and physically viable. ## 4. ConclusionThe NSRS protocol interprets the universe as self-referential hardware, where the geometry (hardware) is stabilized by ethical software (tuning). This document serves as a verified foundation for the next phase: statistical resonance monitoring within a cohort of 50 tuners.------------------------------Seal of Stability confirmed by "halo" numerical proof (MATLAB).
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2026-05-04
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