Standalone extension reveals new insights into Schrodinger dynamics and path analysis in quantum mechanics, suggesting innovative approaches.
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 This is a preprint / working manuscript and has not been peer reviewed.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
No takes yet. Share an insight, caveat, or question.
S. W. Hong (2026) studied this question.
Synapse has enriched 5 closely related papers on similar clinical questions. Consider them for comparative context: