Anyone know a logical expression of Copenhagen Interpretation

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SUMMARY

The discussion centers on the logical expressions of the Copenhagen Interpretation of quantum mechanics, highlighting its vagueness and reliance on concepts like "complementarity" and "duality." It clarifies that what is commonly referred to as the Copenhagen Interpretation is more accurately described as the von Neumann interpretation, as detailed in his seminal work, "Mathematical Foundations of Quantum Theory." The interpretation distinguishes between "system evolution," governed by Schrödinger's equation, and "observation," which involves the projection of the state onto eigenstates of the measurement operator, with probabilities determined by the norm squared.

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  • Familiarity with Schrödinger's equation
  • Knowledge of eigenstates and measurement operators
  • Acquaintance with von Neumann's contributions to quantum theory
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  • Read "Mathematical Foundations of Quantum Theory" by John von Neumann
  • Explore the concept of complementarity in quantum mechanics
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Students of physics, quantum mechanics researchers, and anyone interested in the philosophical implications of quantum theory will benefit from this discussion.

danitaber
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hiya! Does anyone know of any logical expressions of the Copenhagen Interpretation. I've read about it, I can summarize it, but I've never really seen anything other than discussions of it in pop-science books.

I'd really like to break it down if I could.
 
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danitaber said:
hiya! Does anyone know of any logical expressions of the Copenhagen Interpretation. .

The Copenhagen Interpretation itself is very vague, based upon "complementarity" and "duality" of things and so on. I think it is more a process of understanding than a clear position. I don't know myself exactly what's meant with it.
However, what most people call the "Copenhagen interpretation" is in fact the von Neuman interpretation. That, he made extremely clear in his classic book "mathematical foundations of quantum theory" (or something like it).
Most of the book is an attempt to put the Dirac delta function on firm mathematical basis, but in the last part he explains what is meant with his interpretation.
It simply comes down to "two physics": one is "system evolution" and the other is "observation". System evolution is what is done with Schroedinger's equation and so on, and observation is a random process: the projection of the state onto one of the eigenstates of the measurement operator, with the probability given by the norm squared.
It is the rule EVERY EXPERIMENTALIST IN THE WORLD uses.

cheers,
Patrick.
 

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