Minimal Dataset Equations – Harmonic Unification Framework
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| Natura: | Recurso digital |
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Zenodo
2025
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| _version_ | 1866901359798779904 |
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| author | Steger, Cynthia |
| author_facet | Steger, Cynthia |
| contents | <p>This supplemental document presents the core mathematical formulations underlying the Harmonic Unification Framework (HUF). It provides the primary harmonic equations applied across multiple fundamental physics problems, demonstrating the framework's internal consistency and cross-domain applicability.</p> <p>The document includes harmonic reframings of:</p> <ul> <li>The Primary Resonant Field Equation: F_r = H(m, λ, φ, ψ, t)</li> <li>Einstein's Field Equations (gravitational curvature as waveform phase alignment)</li> <li>Yang-Mills Mass Gap (mass as phase echo, not fundamental property)</li> <li>The Problem of Time (tempo replacing linear time across reference frames)</li> <li>AdS/CFT Correspondence (rejection of duality in favor of co-emergent resonance)</li> <li>Cosmic Censorship (singularities as coherence collapse, not geometric anomalies)</li> </ul> <p>Each section presents the classical problem statement, harmonic reframe, key equations, and field implications. The resonance condition ∇ψ · ∇G = 0 serves as the unifying coherence criterion across all applications.</p> <p>This document accompanies the complete Harmonic Unification submission and demonstrates the mathematical integrity of the harmonic resonance framework.</p> |
| format | Recurso digital |
| id | zenodo_https___doi_org_10_5281_zenodo_18111371 |
| institution | Zenodo |
| language | |
| publishDate | 2025 |
| publisher | Zenodo |
| record_format | zenodo |
| spellingShingle | Minimal Dataset Equations – Harmonic Unification Framework Steger, Cynthia Harmonic Unification Framework Mathematical physics Field Equations Yang-Mills General Relativity Quantum Gravity Resonance waveform dynamics Unified Field Theory Functional equations Differential equations Partial differential equations Equations <p>This supplemental document presents the core mathematical formulations underlying the Harmonic Unification Framework (HUF). It provides the primary harmonic equations applied across multiple fundamental physics problems, demonstrating the framework's internal consistency and cross-domain applicability.</p> <p>The document includes harmonic reframings of:</p> <ul> <li>The Primary Resonant Field Equation: F_r = H(m, λ, φ, ψ, t)</li> <li>Einstein's Field Equations (gravitational curvature as waveform phase alignment)</li> <li>Yang-Mills Mass Gap (mass as phase echo, not fundamental property)</li> <li>The Problem of Time (tempo replacing linear time across reference frames)</li> <li>AdS/CFT Correspondence (rejection of duality in favor of co-emergent resonance)</li> <li>Cosmic Censorship (singularities as coherence collapse, not geometric anomalies)</li> </ul> <p>Each section presents the classical problem statement, harmonic reframe, key equations, and field implications. The resonance condition ∇ψ · ∇G = 0 serves as the unifying coherence criterion across all applications.</p> <p>This document accompanies the complete Harmonic Unification submission and demonstrates the mathematical integrity of the harmonic resonance framework.</p> |
| title | Minimal Dataset Equations – Harmonic Unification Framework |
| topic | Harmonic Unification Framework Mathematical physics Field Equations Yang-Mills General Relativity Quantum Gravity Resonance waveform dynamics Unified Field Theory Functional equations Differential equations Partial differential equations Equations |
| url | https://doi.org/10.5281/zenodo.18111371 |