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Rigorous Statements and Proofs of the Lemmas in Simon's Algorithm for the Dihedral Coset Problem and Their Underlying Hypothesis
Key Insights
- In a recent preprint, Simon proposed a polynomial-time quantum algorithm for the Dihedral Coset Problem and rested the analysis on four lemmas.
- Three of them carry only proof sketches, and this paper.
Cite this synthesis
DOI: 10.48550/arXiv.2608.16598 ↗
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@misc{ acaciacompliance-research-rigorous-statements-and-proofs-of-the-lemmas-in-simons-algor,
title = { Rigorous Statements and Proofs of the Lemmas in Simon's Algorithm for the Dihedral Coset Problem and Their Underlying Hypothesis },
author = { Leszek },
year = { 2026 },
doi = { 10.48550/arXiv.2608.16598 },
url = { http://arxiv.org/abs/2608.16598v1 },
note = {Summarized and classified by AcaciaFund}
}
TY - GEN TI - Rigorous Statements and Proofs of the Lemmas in Simon's Algorithm for the Dihedral Coset Problem and Their Underlying Hypothesis AU - Leszek PY - 2026 DO - 10.48550/arXiv.2608.16598 UR - http://arxiv.org/abs/2608.16598v1 ER -
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Overview
In a recent preprint, Simon proposed a polynomial-time quantum algorithm for the Dihedral Coset Problem and rested the analysis on four lemmas. Three of them carry only proof sketches, and this paper
Why It Matters
This item adds to the AML and compliance knowledge base. Practitioners can use it to stay current on Rigorous Statements and Proofs of the Lemmas in Simon's Algorithm for the Dihedral Coset Problem and Their Underlying Hypothesis, but should validate its claims against primary sources and more recent work before relying on it in production decisions.
Key Takeaways
- Understand how Rigorous Statements and Proofs of the Lemmas in Simon's Algorithm for the Dihedral Coset Problem and Their Underlying Hypothesis relates to AML and compliance workflows and controls.
- Assess evidence quality and freshness before acting on the findings.
- Use the tagged topics to connect this item to related content in the library.
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