What is your favorite equation?

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The discussion revolves around favorite physics equations, highlighting the excitement of exploring concepts like time dilation and electromagnetism. Participants mention key equations such as Lagrange's equations and Maxwell's equations, emphasizing their relevance in calculations. There is a question regarding the allowance of using two interrelated equations, which suggests a focus on complex relationships in physics. The conversation also touches on quantum mechanics, specifically the symmetrization requirement for wave functions of bosons and fermions. Overall, the thread showcases a shared enthusiasm for engaging with fundamental physics equations.
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It can be about anything. I am kind of new to physics and I love playing with new interesting equations like time dilation and so forth. Whats your favorite equation that you use to calculate things for fun?
 
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electromagnetism: d(*+i)dA = -*J
 
Lagrange's equations

\frac{d}{dt}\frac{\partial L}{\partial\dot{q}} -\frac{\partial L}{\partial q}=0
 
The set of equations as in the attached PDF.
 

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Am I allowed two interrelated equations? If so, I'll have Maxwell's equations

F_{\left[\alpha\beta,\gamma\right]} = 0

{F^{\alpha\beta}}_{;\beta} = \mu_0J^\alpha
 
Maxwell eqs.
 
The symmetrization requirement in QM:

<br /> \psi(\textbf{r}_1,\textbf{r}_2) = \pm \psi(\textbf{r}_2,\textbf{r}_1)<br /> (+for bosons, - for fermions)
 

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