I was recently shown that the integer sequences \(\lfloor\frac{2n}{\ln 2}\rfloor\) and \(\lceil\frac{2}{2^{1/n}-1}\rceil\) agree for a very large number of terms.

Can you show analytically that one of these must eventually surpass the other?

No vote yet

3 votes

×

Problem Loading...

Note Loading...

Set Loading...

## Comments

There are no comments in this discussion.