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Apr 13, 2017 at 12:57 history edited CommunityBot
replaced http://mathoverflow.net/ with https://mathoverflow.net/
Apr 25, 2011 at 2:52 vote accept Halfdan Faber
Apr 25, 2011 at 2:37 history closed Gjergji Zaimi
Bruce Westbury
Steve Huntsman
Dmitri Pavlov
Simon Thomas
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Apr 25, 2011 at 2:18 history edited Halfdan Faber CC BY-SA 3.0
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Apr 25, 2011 at 0:15 comment added Andrés E. Caicedo This question may be relevant to what you are looking for: mathoverflow.net/questions/26942/…
Apr 24, 2011 at 23:39 comment added Robert Israel "If 6-sequences of k length actually always occur first, then Pi would not be normal". Obviously not true for k=1. But how would that contradict normality? For example, in Champernowne's number the first length-k sequence of 1's comes before the first length-k sequence of any other digit, but Champernowne's number is still normal (in base 10).
Apr 24, 2011 at 23:08 history edited Halfdan Faber CC BY-SA 3.0
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Apr 24, 2011 at 22:56 comment added André Henriques Ok. I have learned something from the answer: I've learned about the existence of Fabrice Belard's web page.
Apr 24, 2011 at 22:53 comment added André Henriques @Halfdan: I completely agree with you. But there's only a finite amount of information that one can explore by computer. And, after that, one is still infinitely far away from infinity...
Apr 24, 2011 at 22:47 answer added Julián Aguirre timeline score: 9
Apr 24, 2011 at 22:38 comment added Halfdan Faber Well, if the position of first occurence for a k-length sentence grows at the same rate for all base digits, something can be learned from that. If 6-sequences of k length actually always occur first, then Pi would not be normal (I realize this is more than exceedingly unlikely to be the case, but would like to see some references).
Apr 24, 2011 at 22:33 history edited Halfdan Faber CC BY-SA 3.0
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Apr 24, 2011 at 22:32 comment added André Henriques This is not an interesting question. An interesting question is one that has the property that other people will learn something from the answer. What have I learned from the fact that the sequence "00000000" occurs somewhere between the $10^8$-th and $10^9$-th digit of $\pi$?...
Apr 24, 2011 at 22:30 comment added Halfdan Faber Results from first 200,000,000 digits were found using: angio.net/pi/piquery.html.
Apr 24, 2011 at 22:23 history asked Halfdan Faber CC BY-SA 3.0