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Infinite Positions in QM |
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| Feb15-12, 11:31 PM | #18 |
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Infinite Positions in QM
I'm not sure if that answers my question. Of course we cannot predict where a particle will be at a later time with certainty. We can, however, predict probabilities for every possible result from every future possible experiment conceivable based on a starting wave function.
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| Feb16-12, 07:08 AM | #19 |
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| Feb16-12, 10:10 PM | #20 |
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From point A to point B, a particle can take an infinite amount of paths to get to the next point. What paths are possible? Ones that don't currently have other systems in them?
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| Feb16-12, 10:15 PM | #21 |
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| Feb27-12, 04:53 PM | #22 |
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When you calculate the probability of a particle landing on a screen behind double slits, do we take into account all the paths possible from every point in the universe (would the particle evolved to spread everywhere before reaching the slits?) Of course, would it would need to be histories that involve the experiment, rather than a particle at point C (say where the screen is in another history) to point D (another point on the screen in another history) without there being the experiment happening? Or would you include every possible history that allows the particle to land at the point on the screen, even if the history doesn't involve a double slit experiment?
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| Feb27-12, 07:49 PM | #23 |
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| Feb27-12, 07:52 PM | #24 |
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| Feb27-12, 08:01 PM | #25 |
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| Feb27-12, 08:13 PM | #26 |
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I guess the basis of my question was based on that the Schrodinger equation has evolved a lot and when it predicts a particle after t=0 is everywhere at once, you have everything everywhere.
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| Feb27-12, 08:50 PM | #27 |
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| Feb27-12, 09:11 PM | #28 |
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So I gather: you calculate paths from points to the same place (point B) if the experimental set-up is the same in each of those histories? (rather than calculate getting to point B without there being a double slit experiment) |
| Feb27-12, 09:17 PM | #29 |
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| Feb27-12, 09:23 PM | #30 |
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Gotcha.
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