ΔMi−1 = −∂Σn=1NDi[n][Σj∈C{i}F[n − 1] + Fexti[[n−1]]

http://answers.yahoo.com/question/index?qid=20091011222623AAQPNmS

ΔMi−1 = −∂Σn=1NDi[n][Σj∈C{i}F[n − 1] + Fexti[[n−1]]

what does it mean?

equation

It doesn't look like a real equation to me.

It can mean anything you want it to be.

ΔMi−1 = −∂Σn=1NDi[n][Σj∈C{i}F[n − 1] + Fexti[[n−1]]

"Lool at me I'm a pretentious cock." hihi ^_^'

this was actually a good question. i can't believe i've never seen it asked until now

  On 10/12/2009 at 9:56 PM, Calx Sherbet said:

this was actually a good question. i can't believe i've never seen it asked until now

In that case -

um, nah.

i forgot questions are forbidden

  On 10/12/2009 at 10:37 PM, Calx Sherbet said:

um, nah.

 

i forgot questions are forbidden

oh that's not true. Just no questions about bands that play jazz music.

don't worry I still love you and will continue to provided that you admit that Manson has never exceeded A.S. in quality.

when did i say that

i love you too, you have nice legs

  On 10/12/2009 at 10:42 PM, Calx Sherbet said:

when did i say that

 

i love you too, you have nice legs

I never said you did. I was just saying.

And thank you. I wasn't aware you had seen my legs, but I've been told they are borderline perfect. My ass is a homo's dream also, as it is plump ghetto style (and I'm a small guy) and my grippers are still intact. Really, I guess I'm just a butterface.

oh i am in no place to give opinion on quality, but rather just preference.

which can also tie into my thoughts on your amazing curves

  On 10/12/2009 at 10:50 PM, sneaksta303 said:

  On 10/12/2009 at 10:42 PM, Calx Sherbet said:

when did i say that

 

i love you too, you have nice legs

 

I never said you did. I was just saying.

 

And thank you. I wasn't aware you had seen my legs, but I've been told they are borderline perfect. My ass is a homo's dream also, as it is plump ghetto style (and I'm a small guy) and my grippers are still intact. Really, I guess I'm just a butterface.

lol

lol I love people just saying jazzband instead of telling what it is

if its so jazzband why can't you tell?

  On 10/12/2009 at 11:17 PM, spike said:

[%CE%A3j%E2%88%88C{i}F[n+%E2%88%92+1]+%2B+Fexti[[n%E2%88%921]]"]it don't mean shit

  On 10/12/2009 at 11:10 PM, o00o said:

lol I love people just saying jazzband instead of telling what it is

 

if its so jazzband why can't you tell?

so wolfram alpha says its

F[n - 1]

EllipticF

EllipticF[Phi, m]

gives the elliptic integral of the first kind F(phi|m).

MORE INFORMATION

* Mathematical function, suitable for both symbolic and numerical manipulation.

* For -pi/2<phi<pi/2, .

* The complete elliptic integral associated with EllipticF is EllipticK.

* EllipticF is the inverse of JacobiAmplitude. If phi=am(u|m) then u=F(phi|m).

* EllipticF[Phi, m] has a branch cut discontinuity running along the ray from csc^2(phi) to infinity.

* For certain special arguments, EllipticF automatically evaluates to exact values.

* EllipticF can be evaluated to arbitrary numerical precision.

* EllipticF automatically threads over lists.

http://reference.wolfram.com/mathematica/ref/EllipticF.html

http://reference.wolfram.com/mathematica/tutorial/EllipticIntegralsAndEllipticFunctions.html

so thats it:

  Quote

The elliptic integral of the first kind EllipticF[Phi, m] is given for -Pi/2<Phi<Pi/2 by . This elliptic integral arises in solving the equations of motion for a simple pendulum. It is sometimes known as an incomplete elliptic integral of the first kind.

its to calculate a pendulum motion

wat?

just put the equation in wolfram alpha properly, it doesn't work like that

i mean look at it

this:

ΔMi−1 = −∂Σn=1NDi[n][Σj∈C{i}F[n − 1] + Fexti[[n−1]]

and this:

is not the same

it's like putting in 5-2 instead of 5^-2

  On 10/13/2009 at 12:39 AM, o00o said:

http://reference.wolfram.com/mathematica/tutorial/EllipticIntegralsAndEllipticFunctions.html

 

so thats it:

 

  Quote

The elliptic integral of the first kind EllipticF[Phi, m] is given for -Pi/2<Phi<Pi/2 by . This elliptic integral arises in solving the equations of motion for a simple pendulum. It is sometimes known as an incomplete elliptic integral of the first kind.

 

its to calculate a pendulum motion

LOL

first result

  On 10/13/2009 at 2:18 AM, Barricade said:

LOL

first result

lol

lol

lol