Negative entropy3/1/2023 ![]() This shows that the black hole radiation is no different than ordinary quantum theory. The standard enthalpy of reaction is positive (given) and the standard entropy is negative (less particles on product side). This indicates that the black hole as quantum memory is filling up with negative information outside the horizon, and its entropy corresponds to the logarithm of a number of equally probable measurement choices. In particular, the measurement choice θ with the memory state inside the horizon in the entanglement-based scheme is shown to correspond to the observable of the measurement choice θ outside the horizon in the single-system protocol, that is, \(\mathcal\). Interestingly, conditional entropy is not necessarily non-negative in the quantum world This reveals a fundamental difference between quantum and classical. By contrast, when entropy is negative, it shows. When entropy is positive, it shows disordering is increasing in the system. ![]() That is, the black hole evaporation corresponds to the quantum measurement process and the two evaporation approaches, the observable-based single-system and the two-system entanglement-based protocols, can be made equivalent using quantum memory. Entropy shows the regularity of the system as yourself said. WikiMatrix For that matter, physicists themselves go around transforming negative entropy into information, said Brillouin. ![]() After equating the two quantum measurement protocols, we then apply this equivalence to the black hole radiation. Miller states, 'Just as the body survives by ingesting negative entropy, so the mind survives by ingesting information. ![]() Based on negative entropy in entanglement, it is shown that a single-system Copenhagen measurement protocol is equivalent to the two-system von Neumann scheme with the memory filling up the system with negative information similar to the Dirac sea of negative energy. We modify Newtonian gravity to probabilistic quantum mechanical gravity to derive strong coupling. ![]()
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