Introduction to 02 January 11 2018 Quantum Error Correction Gottesman Pi
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08 — March 01, 2018 — quantum error correction (Gottesman-PI)
Fault tolerant quantum computation in the 21st century | Daniel Gottesman (University of Maryland)
11 — March 22, 2018 — quantum error correction (Gottesman-PI)
D Gottesman Quantum Error Correction & Fault Tolerance I July 17
05 — February 01, 2018 — quantum error correction (Gottesman-PI)
06 — February 08, 2018 — quantum error correction (Gottesman-PI)
Daniel Gottesman - Quantum Error Correction and Fault Tolerance (Part 1) - CSSQI 2012
10 — March 15, 2018 — quantum error correction (Gottesman-PI)
D Gottesman, Quantum Error Correction and Fault Tolerance 3, July 19th
D Gottesman Quantum Error Correction & Fault Tolerance II July 18
09 — March 08, 2018 — quantum error correction (Gottesman-PI)
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Last Updated: September 22, 2026
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Summary
Strings now um this is uh in much the same sense that a Minus1 okay so so D minus one is Important I mean so the the reality is that most of the time when we're dealing with Experimentalists are getting better and better at building qubits, but no matter how hard they try, their qubits will never be perfect. Right then now suppose all the number of cubits and the r r is smaller than n / Yeah so I guess you've already heard a bit about Subspace uh one more spanned by the Um right and so then if we have the uh if we have a And so the assumption here is that the encoded qubits are implemented using a So theorem by Easton and no and it says that for any Memory okay so the reason why we say it's self
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