**The Golden Ration is found in the Fibbonaci Sequence**

**Fibonacci Number Formula**

**The Fibonacci numbers (Fn) are generated by setting F0=0, F1=1, and then using the recursive formula**

**Fn-1 + Fn-2 = Fn**

**0+1= 1, 1+1= 2, 1+2= 3, 2+3= 5, 3+5= 8 and so on…**

**Every consecutive number is the sum of the two preceding numbers**

**0,1,1,2,3,5,8,13,21,34,55,89,144 … = 1.618 … Φ**

**This sequence of Fibonacci numbers arises all over mathematics and also in nature**

**The Fibbonaci osilates above and below The Golden Ratio but not quite reaching it – This goes on for Infinity**