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It is well known that there are many interpretations of quantum mechanics. I'm wondering if there is a specific reason why the Copenhagen interpretation is the most popular. Why is it that the wavefunction interpreted as a probability distribution is such a useful description. This question came to me when I was trying to write a paper and got a strange wavefunction (it wasn't normalizable, had singularities etc.). I'm a mathematical physics grad student so I was usually more concerned with mathematical elegance than physical interpretations, but this question has been bothering me.

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closed as primarily opinion-based by ACuriousMind, Gert, Kyle Kanos, MAFIA36790, John Rennie Nov 1 '15 at 7:55

Many good questions generate some degree of opinion based on expert experience, but answers to this question will tend to be almost entirely based on opinions, rather than facts, references, or specific expertise.If this question can be reworded to fit the rules in the help center, please edit the question.

+1 for the question, but ''mathematical physics grad student ... SO ... more concerned with mathematical elegance than physical interpretations ...'' !!! <Horrified> – The Dark Side Jun 26 '14 at 6:49
Perhaps "mathematical appropriateness" would sound better. I am a mathematical physicist, too. – Valter Moretti Jun 26 '14 at 7:03

I'm not sure its more complicated than the fact that the Copenhagen Interpretation is the oldest and most widely taught.

Couple this with the fact that many physicists don't spend too much time worrying about things like Quantum Interpretation, and you're left with a population that, when pressed, say they follow the Copenhagen one.

This is not to say this is the way it should be, but it is the way it is.

But, I am a little troubled by your statement:

Why is it that the wavefunction interpreted as a probability distribution is such a useful description?

Interpreting the wavefunction as a probability density is in no way unique to the Copenhagen interpretation. The disagreement between different interpretations usually center on questions like collapse, or perhaps more subtly, what, precisely the square of the wave function gives you the probability of. Whether it is local to the observer, or a statement about possible futures, or worlds, or the action of some stochastic potential or what have you. But I can't think of a single interpretation what wouldn't interpret the square of the wavefunction as a probability of something.

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Re the second point Alemi makes, interpreting the square of the wavefunction as a probability distribution is the Born rule and while this is a key part of the Copenhagen (and other) interpretations, it is only a part. – John Rennie Jun 26 '14 at 6:33

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