This theoretical exploration describes nuclear identity and decay in helium-4 and carbon-12, suggesting implications for nuclear structure.
Foundations and interpretive nuclear physics and closure chemistry Contemporary nuclear models provide successful descriptions of binding, spectra, collective behavior, reactions, and decay, but the identity of a nucleus as a persisting physical organization remains a distinct structural question. This paper develops an interpretive framework in which nuclear identity is understood through closure: the organization by which coupled nuclear degrees of freedom remain jointly admissible as a reproducible entity. Structural coherence is introduced not as a new interaction, measurable observable, or conserved charge, but as the compatibility maintained within such an organization. Isotopes are interpreted as distinct coupled closure problems without assuming a unique microscopic solution for each isotope. Helium-4 is examined as a candidate example of concentrated closure, characterized by comparatively strong internal completion and restricted bound-state differentiation. Carbon-12 is interpreted through coordinated closure, in which persistence is compatible with higher-order alpha-like correlations, collective flexibility, and representational plurality. The Hoyle state is treated provisionally as an expanded coordination regime anchored to its greater structural extension, resonant residence, and state-dependent correlation structure. Nuclear decay is correspondingly interpreted as the resolution of residual whole-system incompatibility: a coherent but closure-strained parent reorganizes into daughter and emitted channels that possess their own coherent identities, while relational structure is redistributed across the complete final state. This interpretation does not alter established decay mechanisms. The framework supplements rather than replaces standard nuclear theory and concludes by defining the formal, comparative, and failure criteria required to promote nuclear closure from an interpretive ontology to a quantitative physical program.
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Philip Lilien (2026) studied this question.
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