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To which theorem do you refer ...?


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Is there a name for this theorem? I'd be interested in reading more about it.

What theorem is he talking about though?

Do you have a more precise citation of this theorem? I'm curious.

Is there a particular theorem that you're invoking here?

I wasn't aware of this theorem, thanks!

Out of curiosity, could you give some examples of such theorems?

Sorry, I misread the theorem earlier. Thanks!

Yes, this is in the definition of theorems().

You're thinking of "theorem".

This should be a named theorem

Is that a theorem?

I honestly don't follow your first claim or how it has any bearing on this question. Perhaps you could provide a link to the actual theorem you're describing to clarify.

Can you provide an example and explanation of rule 2 on page 9? I understand about Theorem 1.

Which is why this is known as the "fundamental theorem of calculus".

I misunderstood intentions. I just wanted to chime in with the name of theorem I thought you were describing. I like knowing the names of theorems, and I had a hard time finding this name when I first looked for it.

I haven’t heard this. What do you mean by “a similar theorem that is classically equivalent”?

It's not really a theorem; it's the definition of the derivative.

f`(a) = lim h->0 (f(a+h) - f(a))/h


There are theorems like that for polynomials and fourier series and all sorts of other function classes too. They are just as practically relevant (or irrelevant).

Genuinely curious as to what are the practical uses of this theorem?
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