- #1
alexepascual
- 371
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Usually the only indication that a system (maybe particle) is in a superposition of different eigenstates of a particular observable is the finding of interference.
I wonder if there is any interpretation that would consider the possibility of having a system (maybe particle) in a situation in which different eigenstates coexist (or at least we can say that the system does not have a definite value) even though some process of decoherence (not necessarily environment induced) has randomized the phase relationship between different eigensatates. Formally this would correspond to the situation after the density matrix has been diagonalized but no eigenvalue has been identified as being the "real" value.
I don't think this situation would be considered within the Copenhagen, Many Worlds, Relational or Transactional interpretations, but I may be wrong.
I wonder if there is any interpretation that would consider the possibility of having a system (maybe particle) in a situation in which different eigenstates coexist (or at least we can say that the system does not have a definite value) even though some process of decoherence (not necessarily environment induced) has randomized the phase relationship between different eigensatates. Formally this would correspond to the situation after the density matrix has been diagonalized but no eigenvalue has been identified as being the "real" value.
I don't think this situation would be considered within the Copenhagen, Many Worlds, Relational or Transactional interpretations, but I may be wrong.
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