[Dr.Zer0]

Originally posted by Knight Templar

you can OD on Flintstones Vitamins
 

Dosethat mean getting High or Orgasim?

[Blue Lion]

Originally posted by Dr.Zer0


Dosethat mean getting High or Orgasim?

Say what?

[Knight Templar]

LOL LOL:lol: LOL


if you mean the abbreiviation "OD" it means, Oversdose.. The FLintstones Vitamins weren't meant as a term for something else, but were meant to be Flintstones Vitamins

[CP5670]

I found these things very interesting when I first learned of them:

Didja know that the gamma and zeta functions do not satisfy any algebraic differential equation?

Didja know that integrals of the form ò (x^p+1)^q dx can be evaluated in terms of logarithms and elliptic integrals only for p£[/size]4 ?

Didja know that the gamma function has no zeros on the entire complex plane?

Didja know that the function y=x^x is defined on the real number plane in the negative x area only for rational x of the form p/q where either p=q or q is an odd number? (in other words, it has infinite numbers of discontinuous points in finite intervals while still being defined at neighboring points; very weird)

Didja know that the infinite hyperexponential function y=xÝ^¥=x^xxx... is equal to x=y^1/y for convergent values? (I was really surprised by this one when I first found out)

Didja know that there exist pathological functions that are continuous everywhere but differentiable nowhere? (one example is the Weierstrass function, given by å^¥_k=1 cos(15^kpx) / 2^k )

Also, my brother tells me that the first McDonald's was started somewhere in Russia, but I am not sure if that's true or not since I have not really seen or heard that anywhere else.

[vadar_1]

Originally posted by CP5670


Didja know that the gamma and zeta functions do not satisfy any algebraic differential equation?

Didja know that integrals of the form ò (x^p+1)^q dx can be evaluated in terms of logarithms and elliptic integrals only for p£[/size]4 ?

Didja know that the gamma function has no zeros on the entire complex plane?

Didja know that the function y=x^x is defined on the real number plane in the negative x area only for rational x of the form p/q where either p=q or q is an odd number? (in other words, it has infinite numbers of discontinuous points in finite intervals while still being defined at neighboring points; very weird)

Didja know that the infinite hyperexponential function y=xÝ^¥=x^xxx... is equal to x=y^1/y for convergent values? (I was really surprised by this one when I first found out)

Didja know that there exist pathological functions that are continuous everywhere but differentiable nowhere? (one example is the Weierstrass function, given by å^¥_k=1 cos(15^kpx) / 2^k )
 

Yes... yes I did.