Preprint manuscript proposes a new interpretation of Schrodinger dynamics in quantum mechanics.
This Zenodo record deposits the first public Zenodo release of the V16 preprint manuscript and reproducibility package for a standalone JS-SH extension interpretation of standard Schrodinger dynamics and Feynman path analysis. The manuscript does not claim that the ordinary Schrodinger equation or the Feynman path integral is false. Instead, it proposes a bounded upstream finite closure-channel grammar below the downstream phase-evolution and path-amplitude solvers. The paper develops the JS-SH real two-channel phase lift, the descent to a pre-phase residual and equality-throat gate, the observer-projected 4/8/64 channel branch, the native rotating spherical-shell 12/144 ledger, the Archimedean inner-outer bounding analogy, the Chladni-type nodal-route selection analogy, and direct slot-origin reconstruction before downstream Feynman amplitude calculation. The accompanying ZIP package contains the manuscript source, figures, CSV ledgers, build material, and the single cumulative reproducibility code CODE 8100-297. The code and data are provided for transparency, reproducibility, and independent criticism. This is a preprint / working manuscript and has not been peer reviewed. It is not a separate journal submission at the time of this Zenodo deposition. It is related to earlier CRGE audit records, but the present record is restricted to the JS-SH Schrodinger and Feynman path-analysis layer. Related CRGE audit records:Version DOI: 10.5281/zenodo.20837696All-version DOI: 10.5281/zenodo.20802008 Keywords:Schrodinger equation; Feynman path integral; Path integral formulation; Quantum mechanics; Quantum foundations; Wave mechanics; Discrete quantum mechanics; Discrete geometry; Finite difference methods; Lattice wave equation; Discrete-to-continuum limit; Dispersion relation; Quartic correction; Higher-order correction; Normal modes; Coupled oscillators; Nodal patterns; Chladni patterns; Spherical shell model; Shell geometry; Observer-dependent readout; Quantum path analysis; Path selection; Computational physics; Reproducible research; Python code; JS-SH; CRGE; finite closure-channel grammar; Native 144-channel ledger ======================== UPDATE JS_SH_STANDALONE_SCHRODINGER_FEYNMAN_PATH_ANALYSIS_V17_ZENODO_READY_MANUSCRIPT JS_SH_STANDALONE_SCHRODINGER_FEYNMAN_PATH_ANALYSIS_V18_WAVE_PARTICLE_READOUT_ZENODO_READY_MANUSCRIPT JS_SH_ROUTE_GATED_SCHRODINGER_RECOVERY_EQUATION_V21_FINAL_DOI_20950855_LAYOUT_REPAIRED_MANUSCRIPT JS_SH_ROUTE_GATED_SCHRODINGER_RECOVERY_EQUATION_V23_FINAL_INTEGRATED_20260701_R1_MANUSCRIPT JS_SH_ROUTE_GATED_SCHRODINGER_RECOVERY_EQUATION_V24_AB_RESIDUAL_CHANNEL_NECESSITY_MANUSCRIPT
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S. W. Hong (2026) studied this question.
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