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lostmsu
3081 days ago
It is unknown if BQP >= NP or NP-complete
1 comments
tromp
3080 days ago
NP-completeness is a property of problems, while BQP is a complexity class (set of problems). If any NP-complete problem is in BQP, then NP is a subset of BQP.
But it's not even known whether BQP > P, so we could have P = BQP < NP.
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But it's not even known whether BQP > P, so we could have P = BQP < NP.