Interesting point that null and 0 are not the same thing.
In multiplication and division, 0, 1, and infinity are special in a non-linear world.
In ratio's, we tie the linear (1+2) to the non-linear (1/2 + 2/1 = 2.5).
The 1 is the identifier, rather than the add-on.
The zero is only treated in the numerator.
The infinity results in answers equal to infinity in the numerator, or infinitely close to zero when in the denominator, assuming it is not in both (lol).
What if we had it wrong? What if 1 (ONE) was the weird one in division?
It's weird that everything between 0 and 1 go to infinity, when in the denominator.
What if something divided by zero (nothing) equaled the numerator, and anything divided by 1 went to infinity ?
This, in my view, would make more sense, since the 1 is the identifier bit in multiplication, but zero (add nothing to something) is the identifier bit in the linear. It just makes sense that you would have two permutations of weirdness between the linear and non-linear, that don't add up.
The math would be a little weird, however. 1/0 = 1*1. 1/1=NULL/UNDEFINED/Infinity.
I'm probably wrong and can be proven so. I just remember as a kid thinking, "If I take a shoe, and divide it by nothing, I have my shoe. If I divide it by one, what the heck do I have? I think I came up with infinity." Oh well. Dividing by zero sounds absurd, until II see the source code and ran it.