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Topological Quantum Error Correction with Optimal Encoding Rate
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abstract
We prove the existence of topological quantum error correcting codes with encoding rates $k/n$ asymptotically approaching the maximum possible value. Explicit constructions of these topological codes are presented using surfaces of arbitrary genus. We find a class of regular toric codes that are optimal. For physical implementations, we present planar topological codes.
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A small and interesting architecture for early fault-tolerant quantum computers
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