Is 1/infinity = 1-0.9999.....
anyone?
where do you get such expression?
i'm just think. and umm i think 0.999.. is not 1 1-0.99.. > 1-1
0.999999999999999 and 1 are different representation of same number.
what's on the left is quite illegal ... one does not simply divide by infinity.
\[\frac{1}{inf}\] is less and less but it's not 0 right?
is it kind of 0.00000..01
\[ \lim_{x \to \infty } \frac 1x = 0\] as x keeps increasing infinity, 1/x behaves as zero ... just nut 1/infinity = 0
but i think \[\frac{1}{\infty}=a,a \rightarrow 0\] or x*10^-n, x>0, n -> infinity
or i have mistake?
First of all infinity is not a number.
ummm.....why
i meant kind of "Yea, why??"
A number provides particular information. Infinity is not any one particular number.
so if infinity is what ever that infinity what is reciprocal of infinity
cus i don't think that 1-0.99999..=0 it =0.000000....0001 and it's > 1-1 and i want to find the closest number to 1-0.99..
Again just like infinity is not a number. An infinitesimal is not a number.
The infinity large and the infinity small are not particular numbers.
Numerals name particular numbers. They provide particular information
and actually 0 is not number except following 0, right?
What do you mean?
can you define 0, because if a-a=nothing 0 is not value. it's variable, actually, same as infinity
i heart from newer proof or something
meant heard
If it is 0 degrees outside then that is a number that provides particular information about the temperature just as negative degrees will provide us with a specific temperature, thus making them all numbers.
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