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Rather, what it meant for pure wave mechanics to be empirically faithful with respect to the statistical predictions of quantum mechanics is that one can find the standard quantum statistics we experience in the distribution of a typical relative relative sequence of a modeled observer's measurement records.
And the probability problem requires him to somehow recover the standard quantum statistics for such determinate records.
Note that it is typically false that most relative sequences by count will exhibit the standard quantum statistics, and Everett knew this.
This is why his explicit choice of how to understand typicality is essential to his account of the standard quantum statistics.
Everett took this deduction to establish that the relative state formulation of pure wave mechanics is empirically faithful over the standard quantum statistics.
Were such an assumption added to the theory, then one should expect to see the standard quantum statistics as determinate relative records.
Similar(46)
The task then was to explain the sense in which pure wave mechanics might be taken to be empirically faithful over determinate measurement records exhibiting the standard quantum-mechanical statistics.
Quantum sensing: standard quantum limits, squeezed light, and spin squeezing.
It thus became the foundation of the Fermi-Dirac statistics, the branch of quantum statistics developed by Italian physicist Enrico Fermi and English physicist P.A.M. Dirac, of quantum chemistry, and of the quantum theory of solids.
Barndorff-Nielsen, O. E. & Gill, R. D. Fisher information in quantum statistics.
The conceptual relation between standard quantum mechanics and quantum field theory D. Robinson.
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