RKMBs Forums .::Important::. off topic and offensive posts The I just pissed Chris Oakley and King Snarf off so bad they went to fuck each other thread.

SNARF SNARF

Don't forget the KY!

I'M GOIN' DOWN

We sit in the car outside your house
I can feel the heat coming 'round
I go to put my arm around you
and you give me a look like I'm way out of bounds
well you let out one of your bored sighs
Well lately when I look into your eyes
I'm goin down

We get dressed up and we go out, baby, for the night
We come home early burning, burning in some fire fight
I'm sick and tired of you setting me up
Setting me up just to knock-a knock-a knock-a me down

I pull you close but when we kiss I can feel a doubt
I remember back when we started
My kisses used to turn you inside out
I used to drive you to work in the morning
Friday night I'd drive you all around
You used to love to drive me wild
But lately girl you get your kicks from just driving me down

You guys really need to chris alone. You making fun of him is worse than what happened of 9-11.

Well we all know that between any two real numbers there is a rational. Mathematicians like to say that the rationals are dense in the real line... what this means is that any open set will contain some rational. So they are "everywhere" in the line, aren't they?

Well, it depends on what you mean by "everywhere".

One could argue that the rationals are pretty sparsely populated in the reals: I claim that you can cover the rationals by a set whose "length" is arbitrarily small. In other words, give me a string of any positive length, no matter how short, and I will be able to cover all the rationals with it!

Since the rationals are countable, I can run through them sequentially, one by one. Take the string, cut it in half, and cover the first rational with it. Then take what's left of the string, cut it in half, and use that to cover the 2nd rational. Continue in this fashion, taking what's left of the string, cutting it in half, and using that to cover the N-th rational.

When complete, all the rationals will be covered! So the rationals are dense but also "sparse"!

Beware, I live!