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- 2$\begingroup$ Using very simplified logic, with 0.999 probability of no error happening at each gate, after using 1000 gates you have 0.999^1000 = 0.36 probability of no error happening in your computation, which is already less than 50%. Computations for problems of interest take a lot more than a thousand gates, so without error correction the answer is going to be pretty much random $\endgroup$Mariia Mykhailova– Mariia Mykhailova2020-12-09 19:13:55 +00:00Commented Dec 9, 2020 at 19:13
- 1$\begingroup$ Even with 0.36 success rate, the right answer could still be the majority. Because there are many different wrong answers with less appearing probability. I guess there should be some intrinsic defect for non-error correcting quantum computation. Otherwise, improving fidelity is more technically achievable than error correction $\endgroup$Han Bao– Han Bao2020-12-09 20:47:47 +00:00Commented Dec 9, 2020 at 20:47
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