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Underbraces in mathematics - what do they mean?

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I believe in this case it means something like "this also means/can be written as". Not entirely sure though.

In that context, that some term is equal to what is over the underbrace. Often they are used for general notes.

Usually they're informative. For example, people will often write something like

 

[math]\underbrace{1+1+\dots+1}_{\text{n times}}[/math]

 

which represents

 

[math]\sum_{k=1}^n 1[/math]

 

I find that it's a nice way of continuing steps in a proof without having to stop the train of thought, as it allows you to elaborate on a certain point in, say, a chain of equalities as is in your case.

  • 2 weeks later...

it seems like Plancherel s theorem you can exchange functions if f(x)=sigma(g(x)exp(ikx))

here you can exchange f and g while changing i to -i .

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