Which Equation Deserves the Title of the World's Most Beautiful?

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In summary, the conversation revolves around discussing the world's most beautiful equations, with various participants sharing their personal favorites. The equations mentioned include e^{i\pi}+1=0, E=mc^{2}, Maxwell's equations of EM, i^2=-1, zeta(s)=1+(2^-s)+(3^-s)+(4^-s)+..., pi=3.0, x2+y2=1, y = xx, pi=3.0, and F(\omega)=\int_{-\infty}^{\infty} f(t) e^{i \omega t} dt. There is also a humorous exchange about the equation 2+
  • #36
Upisoft said:
pi=3.0

:-p
 
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  • #37
178212+184112=192212
:approve:
 
  • #38
Upisoft said:
pi=3.0

Upisoft hits R for 9000 damage (.14159 Overkill)
R dies
 
  • #39
Dembadon said:
Upisoft hits R for 9000 damage (.14159 Overkill)
R dies

not over 9K, notice
 
  • #40
Dembadon said:
Upisoft hits R for 9000 damage (.14159 Overkill)
R dies

They will fix it in the next version...:smile:
 
  • #41
the very simple (and suppressed!) standard model lagrangian
 

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  • #42
[tex] f(x)=\frac{a_0}{2} + \sum_{n=1}^\infty \, [a_n \cos(nx) + b_n \sin(nx)] [/tex]

I'm surprised no one has put this one up yet!
 
  • #43
fccd2367982ea085e0d801aa2cfbc5e1.png


my identity

a single equation? i don't know too many to think of
 
Last edited:
  • #44
The most beautiful "equation" is

[tex]\langle a,b~\vert~o(a)=2, o(b)=3, o(ab)=29, o((ab)^4(abb)^2)=50, o(a((ab)^4(abb)^2)^{25})=5, o(ab^{abababababb})=34\rangle[/tex]

Extra points for anybody who says what I've written down here :biggrin:
 
  • #45
Ohm's law gets my vote.
 
  • #46
[tex]G_{\mu \nu} = 8T_{\mu \nu}[/tex]

Where I have set [tex]c = G = \pi = 1[/tex]
 
  • #47
vanesch said:
I'd say: 1 = 0. From this one, you can derive everything :biggrin:
:smile:


What about i>u ?
:-p :-p :-p
 
  • #48
I find derivatives beautiful even though I also hate them.
 
  • #49
Math:

Euler's Equation
[tex]e^{\pm i \theta} = \cos(\theta) + i \sin(\theta)[/tex]

because it demonstrates the meaning of i as a transform/operator, rather than sqrt(-1)

Physics:

Continuity Equation (for conserved [tex]\phi[/tex]):
[tex]\frac{\delta \phi}{\delta t} + \nabla \cdot f = 0[/tex]

because it relates the physical meaning of the partial derivative to that of the total derivative.

Biology:

[tex]\Delta G = -n F \Delta E[/tex]

Energy for work is the number of moles of stored energy from electric charge.
 

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