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Interesting, what if we took each number of pi and added one and kept going until we were sure there wouldn’t be a another Instance of the sequence?
Theoretical, or course, but probably as close as we can get to a solution
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#24
M1m1c15 wrote:
Interesting, what if we took each number of pi and added one and kept going until we were sure there wouldn’t be a another Instance of the sequence?
Please explain how would you "add one" to 9.
Additionally, pi strictly contains every finitely possible number combinations. If you took each number of pi, then add one, it will become an infinitely long string of digits.
9 becomes 0
Simply theoretical as I said
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#27
Well, then it's simple.
Pi, is an infinitely long string of digits, which contains:
- Pi itself
- Each number of pi, added one
- Each number of pi, added two
...
- Each number of pi, added nine
Actually it doesn’t contain pi + 1 because if you did that for Infinity, it would be different
But that still doesn’t solve anything
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#30
Why can't it contain infinitely many digits, followed by infinitely many digits that are all different from the first?
Because if you add one to pi for Infinity, it would be different. It’s still infinity. This is all theoretical, you would never stop adding one.
... Just rearrange the numbers, the first conjecture and the second (proposed here) are linked so if one is true both are true.
Wrong, it can’t be infinite, statistically, since pi goes for infinity, any combination no matter what would appear in pi
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#35
What mathematicians have (almost) proved is that it can't have a huge string of zeroes early on. This is due to the "irrationality measure" of pi itself. Try reading this article: http://matwbn.icm.edu.pl/ksiazki/aa/aa63/aa6344.pdf
Try searching:
- Louville's approximation theorem
- Apery's constant
- Flint Hill series
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#36
M1m1c15 wrote:
Wrong, it can’t be infinite, statistically, since pi goes for infinity, any combination no matter what would appear in pi
As I said, this conjecture has been proposed but has not been proved yet.
I wish I could read that, I can’t click links on mobile because of parental controls
M1m1c15 wrote:
I wish I could read that, I can’t click links on mobile because of parental controls
Well
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#39
Try searching up "Rational approximations to pi and some other numbers, by Masayoshi Hata."
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Well, not proved. Rather, "believed to be true".