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Anonymous Wed 14 Apr 06:51:21 2021 No.12972811 View Reply Original Report

Quoted By: >>12972862 >>12972959 >>12972964

"the digits of pi go on forever in a seemingly random sequence"
>seemingly random sequence

Why?
Why is pi like this, exactly?

Anonymous

Anonymous Wed 14 Apr 2021 07:15:40 No.12972862 Report

Quoted By: >>12973162

>>12972811
$\pi= \frac{4}{\frac{4}{2}-1} * \frac{4}{\frac{4}{2}+1} * \frac{8}{\frac{8}{2}-1} * \frac{8}{\frac{8}{2}+1} * \frac{12}{\frac{12}{2}-1} * \frac{12}{\frac{12}{2}+1} * \frac{16}{\frac{16}{2}-1} * \frac{16}{\frac{16}{2}+1} * \frac{20}{\frac{20}{2}-1} * \frac{20}{\frac{20}{2}+1} * \cdots$

Anonymous

Anonymous Wed 14 Apr 2021 08:08:43 No.12972959 Report

Quoted By: >>12973120 >>12975541

>>12972811
all irrational numbers go on forever in a seemingly random sequence. there is truly nothing special about pi in this respect.

Anonymous

Anonymous Wed 14 Apr 2021 08:11:48 No.12972964 Report

Quoted By:

>>12972811
The keyword here is "seemingly".

Anonymous

Anonymous Wed 14 Apr 2021 09:23:23 No.12973120 Report

Quoted By:

>>12972959
Wrong.

Anonymous

Anonymous Wed 14 Apr 2021 09:51:19 No.12973162 Report

Quoted By:

>>12972862
Should be $\pi= \frac{4^2}{\frac{4^{2}-4}{4}} * \frac{8^2}{\frac{8^{2}-4}{4}} * \frac{12^2}{\frac{12^{2}-4}{4}} * \frac{16^2}{\frac{16^{2}-4}{4}} * \frac{20^2}{\frac{20^{2}-4}{4}} * \frac{24^2}{\frac{24^{2}-4}{4}} * \cdots$

Anonymous

Anonymous Wed 14 Apr 2021 20:20:38 No.12975541 Report

Quoted By:

>>12972959
>all irrational numbers go on forever in a seemingly random sequence
0.12345678910111213...

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