#Wth

10 messages · Page 1 of 1 (latest)

lone drift
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This video introduces one of the Tahir series expansions of natural logarithm and an algorithm that gives, for the computation of all values up to infinity, answers correct to infinite decimal places.

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modest spruceBOT
grave wharf
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wtf it is taylor expansion i think, why is it called that way

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$f(x)=\sum_{n=0}^{\infty} \frac {f^{(n)}(a)} {n!} (x-a)^n$

fiery rivetBOT
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Tangent

grave wharf
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i think

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yes

fringe obsidian
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Imagine You got some function f(x). And you have some infos about this function:
f(20)=4
f’(20)=7

Basically you got infos when x=20

And they want you to give an approximation of f(20.3)

20.3 is very close to 20, it’s in the « neighborhood » of 20.

Then you can use series expansion:

f(20.3)=f(20)+f’(20)(20.3-20)

grave wharf
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yeah it is called a taylor expansion