Who doesn't like pi?
Joe sent me this a little while ago. Apparently,
my surname appears in the first four billion binary digits of pi, as does
Joe's (plus a little extra). What are the chances? Well, assuming that pi was normal (it's not), according to the chart on the
main page, 11% for the former and about 0.0003% for the latter
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Comments 13
You should check out this for more pi. If you also like poetry, read Cadaeic Cadenza is a good read.
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If it's relevant, that site (the main page one) has some links to papers regarding a formula for calculating digits of pi and about what that means for the question of whether the digits of pi are random or not. I haven't read them. Joe told me pi isn't normal, and I just assumed he had some reason for believing so.
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What? ... What?
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But yeah, every irrational number is rational in it's own base. I think the question that's important here is this:
Is a number that's irrational in base 10 still irrational in any other integer base greater than 1?
I admit I only skimmed the PDF, but I wasn't convinced. I still don't think so.
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Specifically I stated that the probability that "harris;elf" appearing in the first four billion digits of pi is 0.0003% (which would be true if pi were normal) so when I searched for harris (97%) and happened to have noticed that ";elf" followed right after it all randomness had already been lost. There is a 100% chance that "harris", "harris;elf", and "vilcsak" appear in the first four billion digits of pi, because they do.
That's what I meant. *sheepish smile*
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:D
/totally wants a pi tattoo, despite not actually wanting a tattoo
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