No Primary Literature Found Linking Klein Quartic to Quantum Error-Correcting Codes — E8 Intelligence Research

FINDING: Search returned only pedagogical/lecture-level QEC material — no primary literature on Klein quartic ↔ quantum codes. No substantive mathematical claim can be extracted from these sources. MATH: The retrieved items are course listings (Qiskit QGSS 2025, QuTech Academy, IQIS Lecture 8.1, 2026 Winter Webinar, Course 7 by Vasic/Rengaswamy). They cover Shor code, stabilizer formalism, and network QEC at an introductory level. No equations, constants, or ratios are stated in the snippets. CONNECTION: None supported by the evidence. The Klein quartic / PSL(2,7) connection is a real and well-documented topic in the literature — but it is **not present in these search results**. For the record, the actual mathematical content (which these sources do not supply) is: - Klein quartic: \(x^3 y + y^3 z + z^3 x = 0\), genus 3, automorphism group \(\mathrm{PSL}(2,7)\) of order 168. - \(\mathrm{PSL}(2,7) \cong \mathrm{GL}(3,2)\), the smallest Hurwitz group; Hurwitz bound \(|G| \le 84(g-1) Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com

Authors

Publication Details

Journal
Zenodo (CERN European Organization for Nuclear Research)
Published
2026-11-04
DOI
https://doi.org/10.5281/zenodo.23938953
Primary Topic
Quantum Computing Algorithms and Architecture
Type
preprint
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No Primary Literature Found Linking Klein Quartic to Quantum Error-Correcting Codes — E8 Intelligence Research

Andrew Stewart Caldin
Zenodo (CERN European Organization for Nuclear Research)
Quantum Computing Algorithms and Architecture
preprint

No Primary Literature Found Linking Klein Quartic to Quantum Error-Correcting Codes — E8 Intelligence Research

Andrew Stewart Caldin
preprint en

Abstract

FINDING: Search returned only pedagogical/lecture-level QEC material — no primary literature on Klein quartic ↔ quantum codes. No substantive mathematical claim can be extracted from these sources. MATH: The retrieved items are course listings (Qiskit QGSS 2025, QuTech Academy, IQIS Lecture 8.1, 2026 Winter Webinar, Course 7 by Vasic/Rengaswamy). They cover Shor code, stabilizer formalism, and network QEC at an introductory level. No equations, constants, or ratios are stated in the snippets. CONNECTION: None supported by the evidence. The Klein quartic / PSL(2,7) connection is a real and well-documented topic in the literature — but it is **not present in these search results**. For the record, the actual mathematical content (which these sources do not supply) is: - Klein quartic: \(x^3 y + y^3 z + z^3 x = 0\), genus 3, automorphism group \(\mathrm{PSL}(2,7)\) of order 168. - \(\mathrm{PSL}(2,7) \cong \mathrm{GL}(3,2)\), the smallest Hurwitz group; Hurwitz bound \(|G| \le 84(g-1) Author: Andrew Stewart Caldin, Independent Researcher, UK. Part of the E8 Intelligence Research series. Platform: e8intelligence.com

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