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Fast and simple high-capacity quantum cryptography with error detection

Hong Lai; Ming-Xing Luo; Josef Pieprzyk; Jun Zhang; Lei Pan; Shudong Li; Mehmet A. Orgun · Scientific Reports · 2017 · Theoretical quantum-cryptography algorithm

Original publication · Original publication · Original publication

Recorded summary

Fibonacci- and Lucas-valued orbital-angular-momentum states supply inputs to recursive matrix-based coding. The paper proposes matrix operations for high-capacity key use and error detection.

Recorded limitations

Claims depend on the stated protocol assumptions. A proposal and analytical examples do not establish a production-ready cryptosystem, end-to-end hardware performance, or independent cryptanalytic validation.

Evidence and provenance

Chapter Trust Factor uses a minimum of three distinct qualifying studies. Publication records retain their own evidence and assessment.

Study design and assessment
design
Theoretical quantum-cryptography algorithm
assessment
is Randomized Controlled Trial
false
blinding
Not applicable to a clinical-trial grade
basis
Theoretical quantum-cryptography algorithm. No human randomized controlled trial is reported.
sources

https://www.nature.com/articles/srep46302

category
peer-reviewed
peer Reviewed
true
trust Factor
score
1
scope
Paper
status
assessed
randomized Controlled Trial
false
blinding
not-confirmed
peer Reviewed
true
basis
Theoretical quantum-cryptography algorithm. No human randomized controlled trial is reported.
sources

https://pubmed.ncbi.nlm.nih.gov/28406240/ · https://www.nature.com/articles/srep46302

review Scope
Existing publication-specific assessments and bibliographic indexing; no blanket full-text appraisal.
assessed At
2026-10-27
jadad
status
not-applicable
score
Not recorded
reason
Not a human randomized controlled trial.
evidence
evidence Type
Theoretical quantum-cryptography algorithm
evidence Class
computational_protocol
measurement
Recursive Fibonacci and Lucas matrices; protocol analysis
measured Genes
None recorded
pathways
None recorded
relationship Note
Background literature only. This paper does not test or validate an OXTR–Fibonacci relationship.
clinical Evidence
false
review Depth
Abstract and selected source passages: Introduction; Results.
full Paper Appraisal
Not completed; review depth states the material assessed.
Topics and recorded topic scores
  1. key
    general:fibonacci-quantum-information
    title
    Quantum information and Fibonacci dynamics
    collection
    general
    trust Score
    1
Citation snapshot and identifiers
id
nature-fibonacci-srep46302
doi
10.1038/srep46302
pmid
28406240
citation Snapshot
count
4
source
Crossref cited-by count
retrieved At
2026-10-24
url
https://api.crossref.org/works/10.1038/srep46302
field
is-referenced-by-count
source Indexed At
2024-05-01T15:26:03Z
coverage Note
Count reflects Crossref-deposited references and can differ from publisher or other database totals. It is not a quality or clinical-evidence score.
citations By Collection
general
4
Complete approved library record
id
nature-fibonacci-srep46302
aliases
None recorded
title
Fast and simple high-capacity quantum cryptography with error detection
journal
Scientific Reports
publisher Family
nature
publisher Family Label
Nature Portfolio
neurotransmitters
None recorded
year
2017
authors
Hong Lai; Ming-Xing Luo; Josef Pieprzyk; Jun Zhang; Lei Pan; Shudong Li; Mehmet A. Orgun
design
Theoretical quantum-cryptography algorithm
kind
Journal article
identity Conflict
Not recorded
doi
10.1038/srep46302
pmid
28406240
urls

https://www.nature.com/articles/srep46302 · https://doi.org/10.1038/srep46302 · https://pubmed.ncbi.nlm.nih.gov/28406240/

collections

general

categories

Fibonacci mathematics · Quantum information

targets
None recorded
priority
1
quotes
None recorded
summary
Fibonacci- and Lucas-valued orbital-angular-momentum states supply inputs to recursive matrix-based coding. The paper proposes matrix operations for high-capacity key use and error detection.
limitation
Claims depend on the stated protocol assumptions. A proposal and analytical examples do not establish a production-ready cryptosystem, end-to-end hardware performance, or independent cryptanalytic validation.
citation Count
4
citation Snapshot
count
4
source
Crossref cited-by count
retrieved At
2026-10-24
url
https://api.crossref.org/works/10.1038/srep46302
field
is-referenced-by-count
source Indexed At
2024-05-01T15:26:03Z
coverage Note
Count reflects Crossref-deposited references and can differ from publisher or other database totals. It is not a quality or clinical-evidence score.
study Design Assessment
is Randomized Controlled Trial
false
blinding
Not applicable to a clinical-trial grade
basis
Theoretical quantum-cryptography algorithm. No human randomized controlled trial is reported.
sources

https://www.nature.com/articles/srep46302

category
peer-reviewed
peer Reviewed
true
paper Trust Assessment
score
1
scope
Paper
status
assessed
randomized Controlled Trial
false
blinding
not-confirmed
peer Reviewed
true
basis
Theoretical quantum-cryptography algorithm. No human randomized controlled trial is reported.
sources

https://pubmed.ncbi.nlm.nih.gov/28406240/ · https://www.nature.com/articles/srep46302

review Scope
Existing publication-specific assessments and bibliographic indexing; no blanket full-text appraisal.
assessed At
2026-10-27
citations By Collection
general
4
topics
  1. key
    general:fibonacci-quantum-information
    title
    Quantum information and Fibonacci dynamics
    collection
    general
    trust Score
    1
journal Key
scientificreports
journal Label
Scientific Reports
chapter Entries
  1. id
    general-nature-fibonacci-srep46302
    title
    Fast and simple high-capacity quantum cryptography with error detection
    journal
    Scientific Reports
    year
    2017
    authors
    Hong Lai; Ming-Xing Luo; Josef Pieprzyk; Jun Zhang; Lei Pan; Shudong Li; Mehmet A. Orgun
    doi
    10.1038/srep46302
    pmid
    28406240
    urls

    https://www.nature.com/articles/srep46302 · https://doi.org/10.1038/srep46302 · https://pubmed.ncbi.nlm.nih.gov/28406240/

    design
    Theoretical quantum-cryptography algorithm
    summary
    Fibonacci- and Lucas-valued orbital-angular-momentum states supply inputs to recursive matrix-based coding. The paper proposes matrix operations for high-capacity key use and error detection.
    limitation
    Claims depend on the stated protocol assumptions. A proposal and analytical examples do not establish a production-ready cryptosystem, end-to-end hardware performance, or independent cryptanalytic validation.
    citation Count
    4
    citation Snapshot
    count
    4
    source
    Crossref cited-by count
    retrieved At
    2026-10-24
    url
    https://api.crossref.org/works/10.1038/srep46302
    field
    is-referenced-by-count
    source Indexed At
    2024-05-01T15:26:03Z
    coverage Note
    Count reflects Crossref-deposited references and can differ from publisher or other database totals. It is not a quality or clinical-evidence score.
    categories

    Fibonacci mathematics · Quantum information

    targets
    None recorded
    evidence
    evidence Type
    Theoretical quantum-cryptography algorithm
    evidence Class
    computational_protocol
    measurement
    Recursive Fibonacci and Lucas matrices; protocol analysis
    measured Genes
    None recorded
    pathways
    None recorded
    relationship Note
    Background literature only. This paper does not test or validate an OXTR–Fibonacci relationship.
    clinical Evidence
    false
    review Depth
    Abstract and selected source passages: Introduction; Results.
    full Paper Appraisal
    Not completed; review depth states the material assessed.
    record Id
    nature-fibonacci-srep46302
    quotes
    None recorded
    source Pages
    None recorded
    paper Trust Assessment
    score
    1
    scope
    Paper
    status
    assessed
    randomized Controlled Trial
    false
    blinding
    not-confirmed
    peer Reviewed
    true
    basis
    Theoretical quantum-cryptography algorithm. No human randomized controlled trial is reported.
    sources

    https://pubmed.ncbi.nlm.nih.gov/28406240/ · https://www.nature.com/articles/srep46302

    review Scope
    Existing publication-specific assessments and bibliographic indexing; no blanket full-text appraisal.
    assessed At
    2026-10-27
    study Design Assessment
    is Randomized Controlled Trial
    false
    blinding
    Not applicable to a clinical-trial grade
    basis
    Theoretical quantum-cryptography algorithm. No human randomized controlled trial is reported.
    sources

    https://www.nature.com/articles/srep46302

    category
    peer-reviewed
    peer Reviewed
    true
    collection
    general
    chapter Number
    10
    topic Id
    fibonacci-quantum-information
    topic Title
    Quantum information and Fibonacci dynamics
    trust Score
    1
evidence
evidence Type
Theoretical quantum-cryptography algorithm
evidence Class
computational_protocol
measurement
Recursive Fibonacci and Lucas matrices; protocol analysis
measured Genes
None recorded
pathways
None recorded
relationship Note
Background literature only. This paper does not test or validate an OXTR–Fibonacci relationship.
clinical Evidence
false
review Depth
Abstract and selected source passages: Introduction; Results.
full Paper Appraisal
Not completed; review depth states the material assessed.
jadad
status
not-applicable
score
Not recorded
reason
Not a human randomized controlled trial.
condition Evidence
None recorded
conditions
None recorded
topic Trust Scores

1

full Text
status
open-license
retrieval Available
true
url
https://www.nature.com/articles/srep46302
rights
license
http://creativecommons.org/licenses/by/4.0/
authors
Hong, Lai; Ming-Xing, Luo; Josef, Pieprzyk; Jun, Zhang; Lei, Pan; Shudong, Li; Mehmet A., Orgun
title
Fast and simple high-capacity quantum cryptography with error detection
doi
10.1038/srep46302
copyright
2017 The Author(s)
source
https://www.nature.com/articles/srep46302
transformation
Article sections extracted to plain text; navigation and recommendation sections removed. Equations, tables and image content may be incomplete; use the source for technical interpretation.
sha256
ab08ad3dde62412e5d5910925a39fd56f247f18a735df6811dcf7fe52002b73f
checked At
2026-10-24

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