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January 25, 20260 citationsOpen Access

Persistence Limits Under Vanishing Noise in Fault-Tolerant Quantum Systems Irreducible Maintenance Costs Independent of Physical Error Rates

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DCDimitri Cerny

Key Points

  • The research aims to clarify the relationship between noise levels and maintenance costs in fault-tolerant quantum systems.
  • Analyzed the limits of fault-tolerant quantum computation under vanishing noise conditions.
  • Examined the relationship between physical noise and the costs of maintaining logical identity in quantum systems.
  • Identified structural persistence bounds without proposing specific mechanisms or architectures.
  • Demonstrated that physical noise reduction does not eliminate the thermodynamic costs of maintaining quantum information.
  • Showed that irreversible classical maintenance costs persist even as physical error rates approach zero.
  • Concluded that persistence limits on quantum identity are influenced by maintenance requirements rather than noise suppression.

Abstract

Fault-tolerant quantum computation is often analyzed in the limit of vanishing physical noise, where logical error rates per operation can be made arbitrarily small. This limit is sometimes interpreted as implying that the physical cost of maintaining quantum information may likewise vanish. In this work, we show that this inference is incorrect for systems that preserve logical identity through sustained error correction. Even as physical noise approaches zero, the irreversible classical maintenance required to extract, process, and reset syndrome information imposes a non-vanishing thermodynamic cost. As a result, persistence limits on sustained quantum identity do not disappear in the ideal-noise limit. The constraint arises from irreversible identity maintenance rather than from noise suppression or imperfect hardware. This work is intentionally descriptive and non-operational, identifying a structural persistence bound without proposing mechanisms, architectures, or control strategies.

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Cite This Study

Dimitri Cerny (2026) studied this question.

synapsesocial.com/papers/6975b306feba4585c2d6e797https://doi.org/10.5281/zenodo.18356359
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