What question did this study set out to answer?

To establish an algebraic, ontological interpretation of the Schrödinger equation by deconstructing the wave function into explicit spatial, temporal, and relational mechanisms.

August 20, 2026Open Access

How Natural Origins Achieves the Algebraization of the Schrödinger Equation

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To establish an algebraic, ontological interpretation of the Schrödinger equation by deconstructing the wave function into explicit spatial, temporal, and relational mechanisms.
Re-examined fundamental quantum mechanical components, including complex phase, kinetic and potential terms, probability squares, and quantum numbers, within the Natural Origins framework.
Modeled the electron as a closed-loop ontology and redefined the wave function as a continuous algorithmic open ledger that tracks propagation, boundaries, and elemental cell restoration.
Deconstructed the Schrödinger equation into discrete physical processes, mapping propagation limits to space unit refreshes, complex structures to orthogonal refreshes, and kinetic squares to moving unit circles.
Reconceptualized interference as spatial settlement patterns from boundary reissuance, uncertainty as exchange residuals between path and manifestation ledgers, and entanglement as shared relational ledgers originating from a single source.

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Implication

Theoretical study uncovers an algebraic formulation of the Schrödinger equation, suggesting quantum wave functions operate as continuous relational ledgers rather than physical probability waves.

Cite This Study

Zhang et al. (2026) studied this question.

synapsesocial.com/papers/6a86b6208a91293e6a1cdb4e https://doi.org/10.5281/zenodo.21992683

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Implication

Theoretical study uncovers an algebraic formulation of the Schrödinger equation, suggesting quantum wave functions operate as continuous relational ledgers rather than physical probability waves.

How Natural Origins Achieves the Algebraization of the Schrödinger Equation

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Discussion

Implication

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How Natural Origins Achieves the Algebraization of the Schrödinger Equation

Key Points

Discussion

Implication

Cite This Study

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