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is CJ2 n + m one of the best methods for QUBO encoding?
Reddit r/QuantumComputing (RSS)
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⚡ Quantum Brief
A Reddit user questioned whether the CJ2 encoding method remains optimal for QUBO formulations, particularly for Max 3-SAT problems, citing qubit inefficiency as a key concern.
The CJ2 approach requires 28 qubits for a problem with 8 variables and 20 clauses, combining variable and clause qubits, which may limit scalability for larger instances.
The post highlights a trade-off: CJ2’s simplicity versus its resource demands, prompting debate over whether alternative encodings could reduce qubit overhead without sacrificing performance.
No specific alternatives were proposed, but the discussion suggests researchers are exploring more efficient QUBO mappings for constraint satisfaction problems.
The query reflects broader challenges in quantum annealing, where qubit constraints often dictate practical problem sizes, underscoring the need for optimized encoding schemes.
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so I have been researching about some QUBO methods and came across CJ2 to be a good one. But the disadvantage is for a Max 3-SAT problem, if the number of variables are 8 and the clauses are 20, we need a total of 28 qubits ( vars + clauses). Is there like a better encoding structure? or is CJ2 itself the a good one? submitted by /u/thesilverstone1 [link] [comments]
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quantum-hardware
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Source: Reddit r/QuantumComputing (RSS)
