1 year ago

I've proved 0 ÷ 0!


Alright so 0/0 is according to some theories is ∞ cuz 1/0.001 is equal to 1000 yep, that's true however.

If you assume that 0/0 is ∞ then what's 1/∞?

1/∞ is for sure the smallest fraction possible not 0.

Now how division works:

We have 1/2 so you're asking yourself how many twos are in 1 but this approach is shit.

Instead think what multipliyer do you need to turn 2 to 1.

Here's algebraic edition:

2 * x = 1

Of course first you need to calculate what's 1/2 which is 0.5 & 0.5 * 2 = 1.

Basically inverses of natural numbers are free division but in multiplication.

Cuz 1/2 ÷ 1/2 is 0.5 * 2

Following that logic we can solve what's 0/0.

So what do we need to turn 0 into 0?

ANY NUMBER.

That's right cuz anything multiplied by 0 is 0!

0 * x = 0

So that means you can get any numbers from 0/0 (which kinda sucks in computing)

But atleast x ÷ x = 1 is always 1 for sure.

But you may ask how about 1/0?

Well to anwer your questions just ask yourself what do you need to turn 0 into 1?

So 0 * x = 1

And this is.... Impossible.

Cuz anything multiplied by 0 is 0 so there's no number that can turn 0 into 1.

I have a theory why this is impossible cuz what number is inverse of zero?

Well there's no number like that (probably) so we can't do a funny division in multiplication trick cuz first we should solve 1/0.


So that means 0 / 0 is anything you want but x / 0 where x ≠ 0 is impossible unless you add some sort of wacky imaginary numbers that are solution to 1/0.



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