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Maclaurin Swift Is My Favorite Singer

Maclaurin Swift Is My Favorite Singer

Maclaurin Swift Is My Favorite Singer

#Math #Calculus #Taylorseries #Engineering #Taylorswift

sciencehumor.io/math-memes/maclaurin-swi...

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Calcolare sin(x) con la serie di Taylor / Assembly x86-64
Calcolare sin(x) con la serie di Taylor / Assembly x86-64 YouTube video by Mille e Una Avventura

Programmiamo in Assembly x86 la serie di Taylor (o meglio di Maclaurin) per calcolare il seno di un angolo con le istruzioni SSE. Non sarà più facile che utilizzare la FPU, ma sicuramente sarà più veloce! #x86 #assembly #taylorseries
www.youtube.com/watch?v=HUag...

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Physicists Only Want One Thing And Mathematicians Hate It

Physicists Only Want One Thing And Mathematicians Hate It

Physicists Only Want One Thing And Mathematicians Hate It

#Taylorseries #Mathematicians #Physicists #Calculus #Approximation

sciencehumor.io/math-memes/physicists-on...

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Taylor Expansions Are A Pathway To Many Abilities Some Consider...Unnatural

Taylor Expansions Are A Pathway To Many Abilities Some Consider...Unnatural

Taylor Expansions Are A Pathway To Many Abilities Some Consider...Unnatural

#Taylorseries #Thermodynamics #Physics #Math #Approximation

sciencehumor.io/physics-memes/taylor-exp...

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Visualization of the famous Euler identity  with the help of this ingenious toy: https://www.matheretter.de/rechner/gfplot
The screenshot shows the functions f(x)=cos(x)
g(x)=-x²/2! +1
h(x)=x⁴/4!-x²/2! +1
i(x)=-x⁶/6!+x⁴/4!-x²/2! +1
j(x)=x⁸/8!-x⁶/6!+x⁴/4!-x²/2! +1
k(x)=-x¹⁰/10!+x⁸/8!+-x⁶/6!+x⁴/4!-x²/2! +1
l(x)=x¹²/12!-x¹⁰/10!+x⁸/8!-x⁶/6!+x⁴/4!-x²/2! +1
...z(x)=x^2n/2n!-x^(2n-2)/(2n-2)!...+1

Visualization of the famous Euler identity with the help of this ingenious toy: https://www.matheretter.de/rechner/gfplot The screenshot shows the functions f(x)=cos(x) g(x)=-x²/2! +1 h(x)=x⁴/4!-x²/2! +1 i(x)=-x⁶/6!+x⁴/4!-x²/2! +1 j(x)=x⁸/8!-x⁶/6!+x⁴/4!-x²/2! +1 k(x)=-x¹⁰/10!+x⁸/8!+-x⁶/6!+x⁴/4!-x²/2! +1 l(x)=x¹²/12!-x¹⁰/10!+x⁸/8!-x⁶/6!+x⁴/4!-x²/2! +1 ...z(x)=x^2n/2n!-x^(2n-2)/(2n-2)!...+1

Visualization of the famous Euler identity with the help of this ingenious toy: https://www.matheretter.de/rechner/gfplot
The screenshot shows the functions f(x)=sin(x)
g(x)=x,
h(x)=-x³/3!+x, i(x)=x⁵/5!-x³/3!+x
j(x)=-x⁷/7!+x⁵/5!-x³/3! +x
k(x)=x⁹/9!-x⁷/7!+x⁵/5!-x³/3!+x
l(x)=-x¹¹/11!+x⁹/9!-x⁷/7!+x⁵/5!-x³/3!+x,
k(x)=x¹³/13!-x¹¹/11!+x⁹/9!-x⁷/7!+x⁵/5!-x³/3!+x

Visualization of the famous Euler identity with the help of this ingenious toy: https://www.matheretter.de/rechner/gfplot The screenshot shows the functions f(x)=sin(x) g(x)=x, h(x)=-x³/3!+x, i(x)=x⁵/5!-x³/3!+x j(x)=-x⁷/7!+x⁵/5!-x³/3! +x k(x)=x⁹/9!-x⁷/7!+x⁵/5!-x³/3!+x l(x)=-x¹¹/11!+x⁹/9!-x⁷/7!+x⁵/5!-x³/3!+x, k(x)=x¹³/13!-x¹¹/11!+x⁹/9!-x⁷/7!+x⁵/5!-x³/3!+x

The visual proof of the #Euleridentity e^ipi+1=0 with a #Taylorseries expansion with six or seven terms is nice too, isn't it?
e^ipi=cos(pi)+isin(pi)
=-1+0
#SharingIsCaring #sharingisthenewlearning #mathematics #maths #math #sine #cosine

I used this ingenious toy: www.matheretter.de/rechner/gfplot

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Day 24 of ‪Ayliean's @ayliean.bsky.social‬
#MathArtMarch thread
Two pairs of #equal #equations:
y=sin(x) equals y=x-x³/3!+x⁵/5!-...+x^(2n-1)/(2n-1)!
y=cos(x) equals y=1-x²/2!+x⁴-...+x^(2n)/2n!
See ALT, please!
#mathematics #trigonometry #sine #cosine #Taylorseries #Taylorexpansion #Euleridentity

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SoME-3-Living Summer of Math Exposition 3 - How does a computer/calculator compute logarithms?

“How Does A Computer/Calculator Compute Logarithms?”, Zach Artrand (zachartrand.github.io/SoME-3-Living/).

Via HN: news.ycombinator.com/item?id=4074... (which provides important addenda)

#Calculator #Mathematics #Maths #Logarithms #TaylorSeries #NumericalMethods #NumericalAnalysis #FastMath

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Holy smoke ... with all the excitement for this weekend I completely forgot your #MathMeme ... but here it is

What does this "meme" to you?

#Mathematics #MTBoS #iteachmath #MathEducation #taylorseries

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