According to analysis by the Berkeley Lab, in the first six billion decimal places of π each of the digits from 0 through 9 shows up about six hundred million times- sounds normal to me.
https://www2.lbl.gov/Science-Articles/Archive/pi-random.html …
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Don't underestimate infinity
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Or many zeros. But the point is that normal numbers should make it easy to generate random numbers *if* you have an efficient way of finding the next digit in the number
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Here is the proof for the Copeland–Erdős constant. Interesting stuff tho. Thanks for sharing it! :-) http://www.ams.org/journals/bull/1946-52-10/S0002-9904-1946-08657-7/S0002-9904-1946-08657-7.pdf …
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Are you sure about that 14th digit? Looks pretty normal to me. We Nerds can look at that'normal' number for hours. It's even prettier backwards. Carry on Fermat.
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Three 1s in a row? Defies Trethabian’s Conjecture.
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The what now?
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Is this similar to deviation from Bedford’s law? 1 should be most frequent and 9 least frequent
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That is only observed with sets of numbers.
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What is the Copeland-Erdós constant?
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