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This manuscript develops Convergence Selection Theory to explore structural distinctions in branching phenomena, indicating new interpretations in fluid dynamics and mathematics.
Convergence Selection Theory (Socket Determinism) proposes a structural interpretation layer for branching phenomena that are often described in the language of probability, instability, or admissibility. Its core claim is limited and audit-first:in some settings, branching may be read as a structurally filtered distinction between admissible and non-admissible progression, provided that the observation-point, coordinate frame, and readout criterion are explicitly fixed. The manuscript develops two application domains:(1) a Navier-Stokes setting, where branching is read as retention or loss of admissibility relative to a chosen readout quantity; and(2) a Riemann-type structural setting, where vertical progression is read as admissible or non-admissible relative to a chosen axis and structural channel. This record does not claim:- a replacement of standard quantum mechanics,- a proof of the Riemann Hypothesis,- Millennium closure for the Navier-Stokes problem,- or the elimination of probabilistic formalisms from operational science. Files included:- MAIN manuscript (PDF/DOCX)- Supplementary Information (PDF/DOCX)- INSTALL_ME- RELEASE_TAG External integrity companions are issued separately:- SHA256 file- detached PGP signatures- public key
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Hisashi Suga (2026) studied this question.
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