Did you know the meaning of Euler’s Identity? #math
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Comments 35
saanvi.sha:
7x7=49 could never
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You've reached the end
7x7=49 could never
I can connect them all too. (eπi)^0 = 1🤣🤣🤣🤣
I believe that I am not intelligent enough to understand any of this. But I would like to.
Euler was literally John Maths. Like half of everything is named after second person who discovered it, because otherwise there's would be a ton of Euler's equations
This has been a nice hit of knowledge in my doomscroll. Thank you.
I love learning about the different applications for mathematical concepts. The ways our universe are represented through numeric values never cease to amaze me!
Havent heard an EEEE reference since like 2015
Jesus Christ, mathematicians have Dr. Suess levels of imagination 🙄
In my world, and amongst my peers an e generally leads to nystagmus
Actually has more hidden in it e^(ix)=cos(x)+isin(x) Cos(pi)=-1 Sin(pi)=0 so e^i*pi=-1 This equation is just when you plug in pi for x
My favorite mathematical polycule.
You have kinda misrepresented a lot of it
Don't forget it also combines 3 levels of basic math operations too! Addition, multiplication and exponent
I'll have to double check my math on this one, but, before adding one to arrive at zero, that would be negative one. The multiplicand of all that is negative. That seems kinda ominous to me.
The most beautiful equation is literally just telling you to “turn around quickly“
Yeah, I love Euler's identity, nice video :)
Triangles over circle, fight me
Great post! 🎉
I feel like it would be more compelling to say that e^(i pi/2) - i = 0 might be more interesting, because to me it feels at least a little bit more useful. And I think the inclusion of 1 as a titan of math as if it is integrally relevant feels only trivially true (especially when you're also including 0 as another titan, since to simplify this equation a little more, that 0 drops out), because you could also trivially add 1 as a coefficient to any of the terms.
Also, it contains the three operations of addition, multiplication, and exponentiation!.