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Quantum Error Correction and Orthogonal Geometry
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A group theoretic framework is introduced that simplifies the description of known quantum error-correcting codes and greatly facilitates the construction of new examples. Codes are given which map 3 qubits to 8 qubits correcting 1 error, 4 to 10 qubits correcting 1 error, 1 to 13 qubits correcting 2 errors, and 1 to 29 qubits correcting 5 errors.
Forward citations
Cited by 3 Pith papers
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Celestial Quantum Error Correction II: From Qudits to Celestial CFT
A GKP-style qudit code on a chain embedded in Klein spacetime is shown to flow, in the continuum limit, to a celestial CFT whose logical states carry quantized supertranslation hair protected from soft graviton errors.
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Clifford Orbits from Cayley Graph Quotients
Quotienting the Cayley graph of the Clifford group by a quantum state's stabilizer subgroup produces a graph of the state's Clifford orbit.
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A Symplectic Proof of the Quantum Singleton Bound
The quantum Singleton bound k+2(d−1)≤n for stabilizer codes is derived from erasure correctability and the cleaning lemma, and formalized in Lean4.
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