Fibonacci Numbers

The nth Fibonacci number is given by :

F(n)  = [ Phi^n  - [-phi]^n ]  / √ 5 

Where  Phi  =  [  1 + √5] / 2

And phi  =  2 / [ 1 + √5 ]

I can give you about 10-15 numbers in the sequence.

1,1,2,3,5,8,13,21,34,55,89

There's 11. Anyone else want to continue on afterwards?

Well, this is all about adding the number that is before that number with your answer. 
FOR EXAMPLE:

1+1=2

2+1=3

3+2=5

5+3=8

and so on.

What is the whole order of Fibonacci numbers?

$\text{Golden Ratio } = \varphi \\ \varphi =\frac{ 1+\sqrt{5} } {2}\\ \varphi = 1.61803398875\dots$

Fibonacci numbers:

$f_n = \dfrac{ \varphi^n - (1-\varphi)^n } {\sqrt{5}}$

Sequence below zero:

$f_{-n} = (-1)^{n+1}\cdot f_n$

$\begin{array}{rrrrrrrrrrrrrrrrrrrr} \hline n &=& \dots &-6 &-5 &-4 &-3 &-2 &-1 &0 &1 &2 &3 &4 &5 &6 &\dots \\ \hline f_n &=& \dots &-8 &5 &-3 &2 &-1 &1 &0 &1 &1 &2 &3 &5 &8 &\dots \\ \hline \end{array}$