$ blahgol = \left(\sum^{10^{100}}_{i = 0} \sqrt {i}\right\) - \left(\sum^{10^{100}}_{i = 0} \mathrm{frac}\left(\sqrt {i}\right)\right)$

$blahgolplex = \left(\sum^{blahgol}_{i = 0} \sqrt {i}\right) - \left(\sum^{blahgol}_{i = 0} \mathrm{frac}\left(\sqrt {i}\right)\right)$

$yadayadayadagol = \left(\sum^{10^{100}}_{i = 0} \sqrt [3]{i}\right) - \left(\sum^{10^{100}}_{i = 0} \mathrm{frac}\left(\sqrt [3]{i}\right)\right)$

$yadayadayadagolplex = \left(\sum^{yadayadayadagol}_{i = 0} \sqrt [3]{i}\right) - \left(\sum^{yadayadayadagol}_{i = 0} \mathrm{frac}\left(\sqrt [3]{i}\right)\right)$

We could go on with yakkety-yakgol, using $\sqrt [4]{i}$ .

Bored?

A googol is a tiny dot