Originally posted by: 91TTZ
Originally posted by: Special K
Numerous mathematical proofs were given in the previous thread as to why 0.9999... = 1. Personally I don't see how anyone can argue with the infinite summation one:
summation(x, 9/(10^x), 1, inf) = 0.9 + 0.09 + 0.009 + 0.0009 + ...
Work out the summation and it equals 1. I just don't see how anyone can argue against that.
In math, you're right, but if you had philosophy class the teacher would argue with you to no end, saying that if .9999 = 1, then why don't they just call it 1? He'd say the fact that it has a different value tells you that it's a different number.