Let $k>2$. Can we determine $\displaystyle \max_{m\in\mathbb N}\frac1{k10^{m!}}-\frac2{10^{(m+1)!}}$ ? Or at least a non trivial lower bound of this maximum?
That is in relation with thread
Thanks in advance
Let $k>2$. Can we determine $\displaystyle \max_{m\in\mathbb N}\frac1{k10^{m!}}-\frac2{10^{(m+1)!}}$ ? Or at least a non trivial lower bound of this maximum?
That is in relation with thread
Thanks in advance