The standard interpretation of high-energy scattering phenomena relies on the existence of independent particles and mediating quantum fields. In particular, resonant structures observed in differential cross sections are commonly interpreted as physical bosonic entities. In this work, we demonstrate that such an interpretation is not required. Starting from a closed quartic variational functional, we construct a fully self-contained dynamical system without introducing external fields, mediators, or free parameters. The stationary condition defines a set of admissible configurations, whose second variation yields a Hessian operator with a fixed spectral structure characterized by a dimensionless constant L = 0.25 and a unique emergent scale E⋆. The physical configuration is uniquely defined through a global decisional functional acting on the admissible set of stationary solutions. Physical existence is identified with selection: only the selected configuration is physically realized, while all non-selected configurations remain purely mathematical. Within this framework, the differential cross section is derived as a purely structural quantity and exhibits an exact analytic minimum at x = 1/2, in agreement with experimental observations, without any fitting procedure or external input. All observable structures are shown to belong to the spectral content of the Hessian operator. Consequently, bosonic resonances do not correspond to independent physical entities, but to spectral manifestations of a closed variational system. No independent bosonic degrees of freedom are required.
Livolsi Edoardo (Sun,) studied this question.
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