What does collapsing a wave function mean and how to visualize it?
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Loren Booda
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Think of a (Hilbert) complex vector space, where each state vector represents an equivalent wavefunction. According to von Neumann, the probability between unitary states is the projection, or collapse, of the one vector upon the other, always less than or equal to one. (Visualize the projection of a hypotenuse upon a leg.)
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Thanks for the reply. I just finished watching some Feynman lectures and I'm probably not ready (know enough) to ask.
Oh, I think I "see". Projection. That makes since. The final observatation\event vector has all other possible state vectors projected upon it? I visualize dominos falling in patterns to a central point. I'll look up hypotenuse and try to understand better. Thanks again.
According to von Neumann, the probability between unitary states is the projection, or collapse, of the one vector upon the other[b/]
Oh, I think I "see". Projection. That makes since. The final observatation\event vector has all other possible state vectors projected upon it? I visualize dominos falling in patterns to a central point. I'll look up hypotenuse and try to understand better. Thanks again.
Loren Booda
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Both the initial and final state vectors project singly upon each other by measurement.
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