Fun fact: you can count to hexadecimal on the fingers of one hand. The way it works is that each of your four fingers has four well-defined places on them: the three joints, plus the tip. You use your thumb to point at one of these. The first finger represents 1-4, the second 5-8, the third 9-12, the fourth 13-16. You count up and down by moving your thumb. Also, because you use the thumb of the same hand for pointin…
Or if you point just the joints, not the tips, you get base 12. If you count multiples of 12 with the five fingers in the other hand, you get to 60. And this is the reason we have the 12-hour, 60-minute system, and other sexagesimal systems, ever since ancient Babylonia. https://en.wikipedia.org/wiki/Sexagesimal
> https://en.wikipedia.org/wiki/Sexagesimal
Your phrasing is quite a bit stronger than your source's:
> It is possible for people to count on their fingers to 12 using one hand only, with the thumb pointing to each finger bone on the four fingers in turn. A traditional counting system still in use in many regions of Asia works in this way, and could help to explain the occurrence of numeral systems based on 12 and 60
It was a long time ago; we don't actually know why the Mesopotamians liked cycles of 60, and it's unlikely that we ever will. But the argument "it's easy to divide 60 by 2, 3, 4, 5, and 6" is a lot more parsimonious. We do know that the Romans, despite using a base-10 number system, had money which divided into 12, not 10, subunits, precisely to make money easier to divide. 12 and 60 are technologically superior to 10, and this can explain their use even in societies which we know used base-10 numbers. (Such as... the Mesopotamians, who, as shown in your link, represented the value 47 as 4*10+7.)