Copyright 1/31/2020 Justin Coslor 
-- Small and Large Numbers --
Small whole numbers get used a whole lot more than any other numbers, such as very large numbers and decimals that get too small, in columns around the decimal point additively, like "decimal expansion" on the right side of the dot and "powers of ten" on the left side of the dot. I have seen the movie "Powers of Ten" and others like it but to truly understand how to quantify such a representation in my mind farther than that I would need something even more subtle and intense to compare it to. For example, 10^15 is one quadrillion, in other words 1/10^(-15), and I do not know how to imagine this accurately. Similarly but on a small scale, one quadrillionth of one is 1/10^(15) or 10^(-15) and I do not know at this moment know if there is anything in the Universe that is that small. Yet people have named huge numbers such as a "googolplexian", which surely is larger in number than any kind of object in the Universe. However, the notion of "Infinity" is infinitely beyond a googolplexian and 1/Infinity is infinitely smaller than the decimal that represents 1/(1 googolplexian).