Demystifier
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You only described kinematics. Decoherence involves also the dynamics i.e. depends on the Hamiltonian.stevendaryl said:For those who don't have that book, can you summarize what, exactly, is the nature of the preference for position?
The way I understand decoherence mathematically is this:
- You start with some complex system with many components (I guess infinitely many in QFT).
- You form the density matrix for the composite system.
- You trace out the unobservable "environmental" degrees of freedom (typically, the electromagnetic field).
- What's left is a density matrix for the system(s) of interest, and voila, you have a mixed state.
Yes, but that's related to the fact that Hamiltonian is local in the position basis.stevendaryl said:So is the claim that this process naturally results in a mixed state in which massive objects have more-or-less well-defined positions?