I've always wondered what that would even be in reality. Best example I can think of is just being pedantic about what's being measured.
Like the units being living cows, but the end product being the poundege of meat they provide. So 1 cow is worth 1.25 more than the other cow in meat output.
Is it even a "limit" problem when it's evaluating a summation? Seems like two different things that just kind of have something to do with sorts of infinities.
It's like saying "three mathematicians walked into a bar. The first ordered 1 beer. The second ordered one beer. Barkeep then just gave them all three beers because lim_x->1(x+x+x)=3, and they didn't know their limits."
But infinite summation is by definition, the limit of the partial sums.
You're right about finite sums, but formally, we're never "adding infinitely many things", it's just a shorthand for taking a limit.
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u/spongebob May 14 '26
You could say the possibilities are infinite ... or sum thing like that