This version presents a consolidated formulation of the resonance-field framework, in which physical phenomena are modeled as stability configurations of a single scalar field defined on a three-dimensional spatial manifold with an internal coherence parameter ζ. Compared to earlier preprints, the framework now includes a formally defined self-coherence operator governing stability, a mass functional expressed through ζ-directed curvature, an explicit dual-node stability criterion based on sequential gradient cancellation, and a unified interaction expression derived from resonance gradients. A clear structural distinction is established between lateral (spatial) and sequential (ζ-directed) coherence channels, together with a systematic classification of node types. The parameter ζ is treated not as an additional spatial dimension, but as an internal coherence coordinate governing stability, mass-generation, and interaction structure. Ongoing work aims to develop a minimal computational reduction of the framework through an effective wave–oscillator model of dual-node dynamics, enabling explicit treatment of binding thresholds, separation-dependent sequential excitation, and externally driven disruption regimes. The work forms part of an ongoing research program exploring resonance-based geometric foundations of matter and interaction.
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Henrik Nilsson (Sat,) studied this question.
www.synapsesocial.com/papers/69a52e64f1e85e5c73bf20c2 — DOI: https://doi.org/10.5281/zenodo.18817480
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