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pi applications

Anonymous Wed 15 Dec 20:48:41 2021 No.13967331 View Reply Original Report

Quoted By: >>13967364 >>13967937 >>13968527 >>13968648

Pi can be represented as the following equation.
8/(16n^2-16n+3)+8/(16(n+1)^2-16(n+1)+3)...
What can I do with this understanding?

Anonymous

Anonymous Wed 15 Dec 2021 21:00:40 No.13967364 Report

Quoted By:

>>13967331
ah I get it
x(n+1)=8/(16n^2-16n+3)

Anonymous

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Anonymous Wed 15 Dec 2021 23:56:56 No.13967918 Report

Quoted By:

Anonymous

Anonymous Thu 16 Dec 2021 00:05:15 No.13967937 Report

Quoted By:

>>13967331
sounds less like an understanding of pi and more like an understanding of series

Anonymous

Anonymous Thu 16 Dec 2021 00:55:50 No.13968077 Report

Quoted By:

pi = 3 and a little bit

Anonymous

Anonymous Thu 16 Dec 2021 01:05:46 No.13968097 Report

Quoted By:

write a script to approximate pi

Anonymous

Anonymous Thu 16 Dec 2021 03:41:16 No.13968527 Report

Quoted By:

>>13967331
wow, a transendental number can be represented by a series

Anonymous

Anonymous Thu 16 Dec 2021 04:22:15 No.13968648 Report

Quoted By: >>13968650

>>13967331
You can start by figuring out MathJax
$\pi = \sqrt{ \sum_{k=1}^{\infty} \frac {6} {k^{2}} =$
$\sqrt{ \frac{6}{1} + \frac{6}{4} + \frac {6}{9} + \frac{6}{16} + \cdots }$

Anonymous

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Anonymous Thu 16 Dec 2021 04:23:50 No.13968650 Report

Quoted By:

>>13968648

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