1-0.9=.1
"One hundred percent minus ninety percent equals 10 percent."
1-.99999=.00001
"One hundred percent minus ninety nine point nine nine nine (99.999) percent equals one thousandth of a percent (.00001)."
If you truly believe you are correct prove it to yourself and fill in the blanks with your 0.000...1 concept:
"One hundred percent minus "blankity blank blank blank" percent equals "blank" percent."
If you fail to tell me what you fill in the blanks with, I will take that as the signal that you don't know what you are talking about.
MD, it is indeed the case that hansda has no idea what he's talking about. There is no such mathematical entity as .000...1. I would simply ask hansda to name the index at which the '1' appears.
To elaborate on this point: The decimal notation .abcdef... means by definition the sum of the infinite series a/10 + b/100 + c/1000 + ...
In other words given a positive integer position n, we know what digit a_n is in decimal position n. A number in decimal notation is really a function whose domain is the natural numbers 1, 2, 3, ... and whose range is the set of decimal digits zero through nine.
The problem with the .000...1 idea is that you can't tell me which index position the '1' is in. This notation is simply not defined. It's meaningless.
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