How To Solve Efficient Coding Computations For Quantum Error Correction Problems

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Sometimes your system may return an error code indicating that quantum error correction encodings are efficiently computed. This error can be caused by a number of reasons.

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summary

We show the simplest way to explicitly construct an inexpensive gate array that computes keywords and phrases in Ode, given an arbitrary set of stabilizer generators in a quantum code. For a great qubit whose code stabilizer is $d$ Generators, the resulting gate spectrum consists of O ( nd ) < / mo> <mn> </mn> and it works, converted $\mathrm{k\; <\; /\; mi>}$ -qubit (where detail $k=n\mathrm{âˆ\; ‘}d)$ in $n$ -square numeric words.

• Retrieved August 1, 1996

DOI: https: //doi.org/10.1103/PhysRevA.56.76

< p> © 1997 American Physical Society

Authors and Affiliates

Richard Cleve

• Department of Computer Science, University of Calgary, Calgary, Alberta, Canada T2N 1N4

Daniel Gottesman

• California Institute of Technology, Pasadena, CA 91125

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We demonstrate how, for any set of generators, except for the stabilizer of the quantum code, a real efficient gate network that computes the signal words can be explicitly constructed. For a qubit whose code stabilizer is d , the resulting breakpoint array is $O\left(\mathrm{nd}\right)\mathrm{}$ but also operations converted by -qubit (where it searches for $k=n\mathrm{â\; €\; ‘}d)$ in $n$ – Qubit passwords.

• Received August 1, 1996

© 1997 American Physical Society

• Department of Computer Science, University of Calgary, Calgary, Alberta, Canada T2N 1N4

• California Institute of Technology, Pasadena, CA я 91125

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