I know it is said that anything divided by 0 is undefined, but is it possible that x/0 (where x <> 0) could equal some constant (let's call it @)
note that 0/0 is still undefined, but 1/0 = 2/0 = 3/0 =... = @
I thought about this going to sleep late one night, so it may be flawed, but just wondering if anyone could see how you could use this to proove untrue stuff like 1=2 or something like that.
Note: you can't do stuff like this:
3/0 = @ = 4/0 ==> 3=4
Because that leaves out:
3/0 = 4/0 ==> 3*(0/0) = 4*(0/0) ==> 3 = 4
because this involves 0/0.
Sorry if no-one undestands, this is just a thought.
