Special Relativity: Which notation to use

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SUMMARY

The discussion centers on the notation used in Special Relativity, specifically the differences between "primed" and "subscript" notations. The first equation, L = L₀/γ, indicates that L₀ represents Proper Length and L represents Length in a frame moving relative to the rest frame. In contrast, the second equation, L = L'/γ, uses L' to denote Length in the moving frame while L still represents Proper Length. The user concludes that both notations convey the same concepts but prefers to standardize on one for clarity.

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Matty R
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Hello

This isn't a specific problem-based question. I'm just a little confused over the notation I should be using. Also, I'm sorry if I've put this in the wrong section.

I'm on an Undergrad Physics course, and in the Relativity part that we're doing, we use two different kinds of notation. Is there any difference between "primed" and "subscript"?

[tex]L = \frac{L_0}{\gamma}[/tex]


[tex]L = \frac{L'}{\gamma}[/tex]

As far as I can tell, both equations represent the same thing.

I'd rather use a single notation, so if there isn't a difference, is there a generally preferred one?

Thanks
 
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Never mind. I worked out the difference.

First equation:
L_{0} = Proper Length
L = Length in frame moving relative to the rest frame.

Second equation:
L = Proper Length
L' = Length in frame moving relative to the rest frame.
 

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