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And the second proof,
If it starts off with x=0.999... how could the rest of the proof even be calculated?
Our system of math cant work with a never ending number such as 0.999..., so we would have to use 1 instead.
So shouldn't x actually equal "undefined" or "unmeasurable" or "infinite" from the start, not 1, there by proving that our system of math cant process an infinite number.
By saying 0.999... = 1 you are actually saying we cant do infinite math yet,
so instead of using a number that is almost 1, we are going to just go ahead and use 1.
Why do you keep saying "infinite math" it's very confusing.