Quote (zonith12 @ Jul 21 2010 02:43pm)
Say sally is 1 and Billy is 2 they both live forever at what point is sally .9999999999999% (repeating of course) of billys age if possible for sally to be .999999999999% of billy's age then it would prove that .9999999 does not equal 1
Thats nonsensical. You're trying to tie infinity to a real world concept. How many years would they live before they lived an infinite number of years? All you've done is say if y=x+1 and y=x, given enough time they'll never equal each other. No matter how large their ages get (y), they'll always differ by 1.
Well duh? You've said nothing about .999... repeating though.
Whats the point of trying to make convoluted and incorrect real-world proofs when mathematicians have so many elegant and simple ones?