What is the proper way to read subscripts in Mathematics?

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The discussion focuses on the proper way to read subscripts in mathematical functions to avoid confusion. For instance, L_n(X) can be misinterpreted as Ln(X), where the former denotes "L sub n" and the latter refers to the natural logarithm. It is emphasized that standard functions are typically named with single letters, while subscripts are used for clarity in multi-argument functions. Participants suggest explicitly stating the terms, such as using "L sub n" and "log," to prevent misunderstandings. Clear communication in mathematical expressions is crucial for effective understanding.
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What is the proper way to read subscripts in Mathematics? Sometimes we come across functions with two arguments, where one of them is indicated using subscripts and in such situations, there is scope for confusion.
Eg:L_n(X) can be confused with Ln(X)
We can produce many more examples like this
 
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I suppose you mean L_n(X) can be confused with Ln(X)
 
one is imply Ln, the other is "L sub n" or "L index n"
 
Also, when Ln(x) refers to the logarithm (natural base) it is usually written upright, as in \ln(x) or \operatorname{Ln}(x). Usually, only certain standard functions have more than one letter, at least, I rarely call my functions other than f(x), \phi(z), \Psi(\vec r), \cdots, never fn(x), crv(x, y, z) or wf(r) :smile:

[edit]I just consciously read the topic title -- my above post doesn't really make sense does it?
In your example, if I had to read the equation out to someone and confusion might arise, I'd probably use "L sub n" for one and "log" for the other. :smile:
[/edit]
 
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I actually say out the whole thing, it irritates all my friends >.< Eg \frac{d}{dx} f(x). My friends say "dee- dee x, eff, x" and i say "The derivative of eff x with respect to x". For this example it would be "The Natural Logarithm of x" as opposed to "The function L sub n, evaluated at x".
 
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