A periodic orbit theory for many-body chaotic systems shows spectral correlations arise from residual synchronous time translations after breaking individual subsystem invariances.
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Postselection on typical syndromes in the toric code suppresses logical error rates from p_f to p_f^b with b approximately 3.1 via large-deviation arguments.
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Semiclassical foundation of universality in chaotic quantum circuits
A periodic orbit theory for many-body chaotic systems shows spectral correlations arise from residual synchronous time translations after breaking individual subsystem invariances.
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Scalable accuracy gains from postselection in quantum error correcting codes
Postselection on typical syndromes in the toric code suppresses logical error rates from p_f to p_f^b with b approximately 3.1 via large-deviation arguments.