It's the square root of a four dimensional probability distribution. the integral over a certain region and time of PSI(t,r) x PSI(t,r)* drdt gives you the odds of finding whatever the function is describing at a particular region in space and time.
When some operator is applied to it such as the Hamiltonian H,
Int [ PSI(t,r) x H x PSI(t,r)* drdt ] or
the function then returns the energy, momentum or other value of the system described by the wave function
PS. I hated the book
2006-07-31 07:48:38
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answer #1
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answered by Nick N 3
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In quantum mechanics the wave funtion is a second order partial differential equation. It can look like a lot of things. Basically you use it to determine probability of finding a particle in a specific region at a particular time. Or you can find the probability of momentum, but not momentum and position at the same time. To make a long answer even longer, it represents the state of a particle. Nick, if that book comment was directed at me, I completely agree, it was terrible.
2006-07-31 14:53:58
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answer #2
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answered by mr.quark 2
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It is one way to describe what you get when you need something which has particle properties or wave properties, depending upon the experiment you do. It appears to be a fairly accurate fundamental description of matter in its tiniest constituents. In other words, it describes something rather beyond the everyday imagination of matter--really something more akin to how you might think of light.
2006-07-31 14:59:31
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answer #3
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answered by Benjamin N 4
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