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Why Quantum Operators Can Do Reverse Without Considering Complexity?

Reddit r/QuantumComputing (RSS)
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⚡ Quantum Brief
A Reddit user proposed a theoretical threshold where quantum reversal becomes impossible, linking it to the arrow of time and computational limits exceeding light speed. The hypothesis suggests nature’s inability to reverse processes may define time’s direction, with quantum systems failing reversibility when computational demands surpass physical constraints. A proposed equation—Omega = scrambling rate/sync rate—uses Lyapunov exponent, dimensionality, and light speed to quantify this boundary, implying a fundamental limit to reversibility. The idea ties quantum scrambling (information dispersal) to synchronization rates, suggesting a critical ratio where reversibility collapses, potentially explaining thermodynamic irreversibility. The discussion remains speculative but aligns with ongoing debates on quantum thermodynamics, computational complexity, and the emergence of time’s arrow from fundamental physics.
Why Quantum Operators Can Do Reverse Without Considering Complexity?

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Can you explain more what you are asking? All quantum circuits are trivially reversible because each gate is, itself, reversible. You just run the whole thing backwards. This is always true. After you measure a qubit, however, it is no longer reversible. That is a special case. It might be the case that quantum/HEP implies cryptography (https://arxiv.org/abs/2211.05491). This constitutes a quantum evolution which cannot be reversed efficiently. Is this what you're after? Create your account and connect with a world of communities.

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Source: Reddit r/QuantumComputing (RSS)