On 5/20/2020 9:45 AM, Jason Resch wrote:
I understand that Pi is proven to be normal, but is it true for the irrational numbers (Pi, e, sqrt(2), etc.) that probabilistically the chance of not finding a given finite sequence of digits goes to zero?
In a normal number, every sequence of n digits has density base^-n. I don't think it has been proven that pi is normal, but it's been proven that the measure of non-normal numbers is zero.
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