A polynomial-gcd reformulation of bicycle quantum LDPC codes enables an exact-distance search that finds [[66,20,7]] with kd^2/n=14.85 and proves an n=48 exclusion result.
Fault-tolerant quantum computation by anyons,
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Quantum Bicycle LDPC Codes with High $kd^2/n$ from Divisor-Driven Search
A polynomial-gcd reformulation of bicycle quantum LDPC codes enables an exact-distance search that finds [[66,20,7]] with kd^2/n=14.85 and proves an n=48 exclusion result.