ag.algebraic geometry - complement of "good reduction" points in p-adic shimura varieties

Show that X and Y might breathe uncorrelated despite the truth that conditional denote Y depends upon X Answer

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Show that X and Y might breathe uncorrelated despite the truth that conditional denote Y depends upon X

I’m not totally positive the place to commence on this, however I do know that the regular distribution is an instance. Any concepts on the right way to display this extra rigorously (than by instance)?

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