@CraigGidney Also, by completing the tesseract and choosing the 16-body operator as an X and Z stabilizer, and all 2D faces as Z stabilizers, we arrive at a [[16,4,2]] code. This is a generalization of the [[8,3,2]] code, permitting logical CCCZ via transversal sqrt(T) and sqrt(Tdag).
Curious about the #quantum buzz for @WorldQuantumDay! We got you! 🙌Tune in to several early career researchers at the Center who shared their experiences about this fast-growing field. 🎬https://t.co/z21hwEBuo5. Feel free to ask questions!
#WorldQuantumDay#QuantumComputing
.@Pr1thuruns, @USC
"And so I think it's really essential that you find a good advisor after you figured out which angle you'd like to enter this field from."
#QuantumSystemsAccelerator
I’m excited to share our latest work on quantum error correction. We’ve experimentally demonstrated the suppression of quantum errors by scaling a surface code logical qubit from distance-3 (17 qubits) to distance-5 (49 qubits). You can read it here: https://t.co/GpQJiMFQgm
The 2022 quantum resource estimation workshop has been announced: https://t.co/4EnXEcfHd8
The topics center around the important question of "How many physical qubits and how much time is necessary to execute a quantum algorithm?"
Submission deadline is the 24th of April.