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Can anyone show (prove) that 0 is a cluster point of S = { 1/n : n is an element of Z+}
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\[\lim_{n \rightarrow \infty}\frac{1}{n}=0\]
or can anyone explain what exactly a cluster point is?
Lol
I think it is a similar definition of "Punto de acumulación" in Spanish. Sorry I'm not very well at English to explain well :/
thats ok! I understand spanish very well. Me lo puedes explicar un poquito mas por fa?
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\[\mathrm{Lol^2}\]
I've just found a good page: http://wiki.answers.com/Q/In_Calculus_what_is_an_accumulation_point
"it means that by choosing points in S, we can get as close as we want to x without actually reaching it." You got it :p
thanks! that helped
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