The Quantum Fold Machine - An Exact, Parameter-Free and Machine-Closed Derivation of Reversible and Quantum Computation from Smithian Fold Theory

The Quantum Fold Machine, version 1.3.0, preserves the exhaustive Reversible and Quantum Computation derivation while publishing the full-field roadmap and integrating its exact structural and unbounded positive-finite fault-order results with Maria Smith's authorship and the Ernos Labs public-science constitution. The construction imports no complex amplitude, Hilbert-space axiom, irrational normalization, imaginary proof quantity, stochastic collapse postulate, fitted parameter, hardware constant or physical benchmark. One Fold distinction supplies the information unit; complete held-label words supply branch support; exact finite cycles supply phase; nonfactorable pair-cell support supplies entangling composition; predecessor merging supplies interference; and measurement retains the observation class and complete reconstruction record. The current inventory contains 22 dependency-ordered laws, 5,632 structural candidates, 22 unique survivors, 22 depth-independent certificates, 88 adverse controls and 22 implementation-distinct validations. The ownership audit closes all 29 Quantum Computation obligations. For every supplied positive finite allowance t, strict majority uniquely forces width 2t+1 and redundancy 2t; every predecessor width has an explicit counterexample and every fixed finite ceiling is defeated by its successor. Version 1.3 publishes the continuing roadmap across operations, algorithms, coding, verification, learning and limits without converting the formal theorem into a stochastic hardware threshold.

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Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2026-07-27
DOI
https://doi.org/10.5281/zenodo.21627748
Primary Topic
Quantum Computing Algorithms and Architecture
Type
article
Field-Weighted Citation Impact
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article

The Quantum Fold Machine - An Exact, Parameter-Free and Machine-Closed Derivation of Reversible and Quantum Computation from Smithian Fold Theory

Zenodo (CERN European Organization for Nuclear Research)
Quantum Computing Algorithms and Architecture
article

The Quantum Fold Machine - An Exact, Parameter-Free and Machine-Closed Derivation of Reversible and Quantum Computation from Smithian Fold Theory

article en

Abstract

The Quantum Fold Machine, version 1.3.0, preserves the exhaustive Reversible and Quantum Computation derivation while publishing the full-field roadmap and integrating its exact structural and unbounded positive-finite fault-order results with Maria Smith's authorship and the Ernos Labs public-science constitution. The construction imports no complex amplitude, Hilbert-space axiom, irrational normalization, imaginary proof quantity, stochastic collapse postulate, fitted parameter, hardware constant or physical benchmark. One Fold distinction supplies the information unit; complete held-label words supply branch support; exact finite cycles supply phase; nonfactorable pair-cell support supplies entangling composition; predecessor merging supplies interference; and measurement retains the observation class and complete reconstruction record. The current inventory contains 22 dependency-ordered laws, 5,632 structural candidates, 22 unique survivors, 22 depth-independent certificates, 88 adverse controls and 22 implementation-distinct validations. The ownership audit closes all 29 Quantum Computation obligations. For every supplied positive finite allowance t, strict majority uniquely forces width 2t+1 and redundancy 2t; every predecessor width has an explicit counterexample and every fixed finite ceiling is defeated by its successor. Version 1.3 publishes the continuing roadmap across operations, algorithms, coding, verification, learning and limits without converting the formal theorem into a stochastic hardware threshold.

Zenodo (CERN European Organization for Nuclear Research)
Fano Labs (China) (CN)
Peace, Justice and strong institutions
Openalex Percentile: Top 7%
Quantum Computing Algorithms and Architecture
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