/sci/ - Science & Math » Thread #11566054

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Well, well, well, /sci/

Anonymous Wed 15 Apr 03:43:49 2020 No.11566054 View Reply Original Report

Quoted By: >>11566071 >>11566167

Can you paranormally prove that ANYTHING scientific is real?

Anonymous

Anonymous Wed 15 Apr 2020 03:48:09 No.11566071 Report

Quoted By: >>11566113

>>11566054
LMAO OMG SOOO FUNNY XDD EPIC KEK! FUNNY FACE MAN MAKE ME LAUGH HAHAHAH XDD HILARIOUS

Anonymous

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Anonymous Wed 15 Apr 2020 04:03:30 No.11566113 Report

Quoted By:

>>11566071
>FUNNY FACE MAN MAKE ME LAUGH
Me too fren, me too!

Anonymous

Anonymous Wed 15 Apr 2020 04:21:47 No.11566167 Report

Quoted By:

>>11566054
you're using a computer and the internet to say that...baka

Anonymous

Anonymous Wed 15 Apr 2020 04:33:25 No.11566197 Report

Quoted By: >>11566342

easy
$ \delta \, \epsilon \left ( 0,1 \right ) \\ \displaystyle \prod_{k=0}^{n} \left ( 1 + \delta ^{2^{k}} \right ) = (1+ \delta)(1+ \delta ^{2})(1+ \delta ^{4}) \cdots (1+ \delta ^{2^{n-1}})(1+ \delta ^{2^{n}}) \\ (1- \delta) \prod_{k=0}^{n} \left ( 1+ \delta ^{2^{k}} \right ) = (1- \delta)(1+ \delta)(1+ \delta ^{2})(1+ \delta ^{4}) \cdots (1+ \delta ^{2^{n-1}})(1+ \delta ^{2^{n}}) \\ = (1- \delta ^{2})(1+ \delta ^{2})(1+ \delta ^{4}) \cdots (1+ \delta ^{2^{n-1}})(1+ \delta ^{2^{n}}) \\ = (1- \delta ^{4})(1+ \delta ^{4}) \cdots (1+ \delta ^{2^{n-1}})(1+ \delta ^{2^{n}}) = (1- \delta ^{2^{n}})(1+ \delta ^{2^{n}}) = 1- \delta ^{2^{n+1}} \\ \\ \boxed{(\delta ^{2^n})^2 = \delta ^{2 \cdot 2^n}=\delta^{2^{n+1}}} \\ \displaystyle \prod_{k=0}^{n} \left ( 1+ \delta ^{2^{k}} \right ) = \dfrac{1- \delta^{2^{n+1}}}{1- \delta} \\ \displaystyle \lim_{n \to \infty} \prod_{k=0}^{n} \left (1+ \delta ^{2^{k}} \right ) = \lim_{n \to \infty} \dfrac{1- \delta^{2^{n+1}}}{1- \delta} = \dfrac{1}{1- \delta} $

Anonymous

Anonymous Wed 15 Apr 2020 05:38:45 No.11566342 Report

Quoted By:

>>11566197
what u doing bitch, it's either trivial or you're dividing by zero

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