Is there a proof/justification/explanation somewhere?
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Note that birds can also use Lévy Flight when they are lost. Lévy Flights have much better space-filling properties than Brownian motion - in fact they are scale free!pic.twitter.com/8kuPCHu6Nj
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However we must be realistic: in practice there is no such thing as an ideal Lévy Flight. This arises from the fact that nothing can go on a perfect straight trajectory for arbitrarily large distances. More discussion in my paper:https://link.springer.com/chapter/10.1007/978-3-319-63537-8_14 …
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Love to see an explanation for this :-)
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...That I have even the faintest chance of understanding... :-)
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AKA Pólya's random walk theorem.
Thanks. Twitter will use this to make your timeline better. UndoUndo
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show me the LateX
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@3blue1brown I would love to see your take on this. I can't justify it and I don't understand the proof provided in the replies: https://math.dartmouth.edu/~pw/math100w13/mare.pdf … -
I thought it might appeal to you because this proof uses electrical engineering to solve a problem that is completely unrelated to electronics.
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