<Snipped quote by Balance>
OH DUH OF COURSE THEY HAVE A SIMILAR PRIME FACTORISATIOn
They're all divisible by 142857.
Mmmmmmmhm.
<Snipped quote by Balance>
OH DUH OF COURSE THEY HAVE A SIMILAR PRIME FACTORISATIOn
They're all divisible by 142857.
<Snipped quote by Balance>
Mmmmmmmhm.
<Snipped quote by Webmaster>
am stoppid
11 isn't anywhere near as cool. Its fractional oddities begin and end with the fact that they're all divisible by 9. Although...
9/11 = 0.81818181...
10/11 = 0.90909090...
11/11 = 0.99999999...
<Snipped quote by Balance>
Except it's not .999999999..., the same way 1/3 != .3333333.... It's an estimate.
<Snipped quote by Webmaster>
I'm just sayin'. It's a nice pattern.
although um why is it an estimate
<Snipped quote by Balance>
We went through this. You cannot get a base-ten number equal to a third.
<Snipped quote by Webmaster>
???
I don't remember us doing so.
<Snipped quote by Balance>
We got into a huge PM fight about it.
<Snipped quote by Webmaster>
Well I know that, but I don't remember how you explained the whole 1/3 = 0.333333... thing is an estimate.
<Snipped quote by whizzball1>
The very fact that it continues forever proves that it's not exact. .3333... != 1/3 in the same way that
(1/3 * 3 == 3/3 == 1) != (.33333... * 3 == .99999999...). By definition, .99999... != 1, as it is infinitesimally less than one, but to the degree that it is essentially 1. But no matter what point at, and how many digits out you go, .999999... isn't 1.
<Snipped quote by Webmaster>
I always saw something like 0.333333... as representing the whole forever, just like the infinity sign represents all of infinity. I would suppose that it's an axiom problem, since you can either see a repeating decimal with a ... as representing the exact, forever-going value, or as "it goes on forever".
If, and only if, 0.333333 represents the exact value of 1/3, then, and only then, does the proof hold true.
<Snipped quote by whizzball1>
No, the proof serves to demonstrate that it's not.
By the way, momentum isn't enough to mess up what's going on there. The alley's not that faulty =P
<Snipped quote by Webmaster>
I am not humoured by this.
Can't wait to get off work.
Also, tell Sven to get back on.
Can't wait to get off work.
Also, tell Sven to get back on.
<Snipped quote by souleaterfan320>
because we can totally do that
EDIT: Oh hey, he's here anyway.
<Snipped quote by souleaterfan320>
<Snipped quote by whizzball1>
Yee. I had to do the condition of the ing.
<Snipped quote by Galaxy Raider>
Conditioning what?