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Aug 21, 2018 at 16:16 comment added WillO @JoshuaRonis: No, you have this entirely wrong. If an electron is in (something very close to) an eigenstate of momentum, then the probability distribution for its position is going to have a very high variance, and this is equally true whether the momentum is very small or very large.
Aug 19, 2018 at 20:44 comment added joshuaronis GOT IT! I wasn't paying attention to the fact that when the wavelength shrinks, its not just a top wave that shrinks, its gor a frequency as well! So let me resay that. When its moving faster, its got a high probability of being at MORE definite places at the same time, and when its moving slower the probability of being at any of those places for sure further away from each other dies out, but it could be either at point A, or a tiny distance away from point A, with around the same probability! The probability wave becomes less steep (more spread out) but also there are less definite peaks!
Aug 19, 2018 at 20:41 comment added joshuaronis Okay, so we are kind of having the same conversation on 2 different posts, and I think I'm gonna delete this one and keep that one up instead, so you can answer there instead, but if I understand what you are saying, when the electron is moving very slowly its got a probability of being in a lot of places at the same time? While if its moving faster... its wavelength shrinks so that it's only at one place?
Aug 19, 2018 at 14:02 history answered S. McGrew CC BY-SA 4.0