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Okay so I'm going to conclude here first our main result is that we have we have General Bound for The typical model for measurement noise in quantum error correction is to randomly flip the binary measurement outcome. Oh oh this is like a floor so it's a it's the biggest integer and not then
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Nicolas Delfosse - Introduction to quantum error correction, part 1/3 - IPAM at UCLA
Nicolas Delfosse - Beyond single-shot fault-tolerant quantum error correction
Nicolas Delfosse - Fast erasure decoder for a class of quantum LDPC codes - IPAM at UCLA
Nicolas Delfosse - Introduction to quantum error correction, part 3/3 - IPAM at UCLA
Nicolas Delfosse: Improved quantum error correction using soft information
Part 3 Quantum LDPC codes | Nicolas Delfosse (Microsoft Research)
Part 2 Quantum LDPC codes | Nicolas Delfosse (Microsoft Research)
Part 4 Quantum LDPC codes | Nicolas Delfosse (Microsoft Research)
BSS2023, Aleksander Kubica, From topological to quantum LDPC codes II, July 18
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Last Updated: June 24, 2026
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