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{{Unreferenced section|date=July 2022}}
Landauer's principle (and indeed, the [[second law of thermodynamics]] itself) can also be understood to be a direct [[logical consequence]] of the underlying [[CPT symmetry|reversibility of physics]], as is reflected in the [[Hamiltonian mechanics|general Hamiltonian formulation of mechanics]], and in the [[time evolution|unitary time-evolution operator]] of [[quantum mechanics]] more specifically.<ref>{{Cite journal |last=Frank |first=Michael P. |last2=Shukla |first2=Karpur |date=June 1, 2021 |title=Quantum Foundations of Classical Reversible Computing |url=https://www.mdpi.com/1099-4300/23/6/701 |journal=Entropy |language=en |volume=23 |issue=6 |pages=701 |doi=10.3390/e23060701 |issn=1099-4300 |pmc=
The implementation of reversible computing thus amounts to learning how to characterize and control the physical dynamics of mechanisms to carry out desired computational operations so precisely that we can accumulate a negligible total amount of uncertainty regarding the complete physical state of the mechanism, per each logic operation that is performed. In other words, we would need to precisely track the state of the active energy that is involved in carrying out computational operations within the machine, and design the machine in such a way that the majority of this energy is recovered in an organized form that can be reused for subsequent operations, rather than being permitted to dissipate into the form of heat.
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