I really need a straight, correct answer on this.
Does 0.999 repeating equal one?
Does 1/3 equal 0.333 repeating infinitely?
Thank you. Picture unrelated.
>>8701033
since when are there hairless guinea pigs?
>>8701037
It's shaved I think.
>>8701037
there's hair on its nose you fucking blind idiot
>>8701043
hh..? h..how would you s h a v e a Guinea Pig?
0.99999.... = -1/12
>>8701033
Depends on how you define
>>8701079
Explain.
0.999999... = suk my cocc dood
>>8701033
I'd think in a practical sense yes because the limit of that shit as it keeps getting closer to 1 is 1. Take that with a grain of salt because I might not be correct.
>>8701033
Does "lead" mean to be in front and show the way? Or does "lead" mean a weighty element Pb on the periodic table? Well? Which is it?
"Give me a number that is as close to 1 as possible, without being 1." The answer to this, is the NUMBER 0.999...
What is the LIMIT process of 0.999... ? It is 0.999... = 1, just as Liebniz defined.
It all depends upon context.
>>8701033
x=.999...
>multiply by 10
10x=9.999....
>subtract x
9x=9
>divide by 9
x=1
substitute .999... for x
.999...=1
>>8701117
This is the classic category mistake.
If you treat 0.999... as a number to be multiplied, and not a limit process, then you have made a mistake by not including the differentials. (the seminal work _Non_Standard_Analysis_, Abraham Robinson 1960).
You can't use 0.999... as a limit and treat it as a number.