GF Read the scene. GOLDEN NUMBER: 1.6180339 ... Golden Angle 360 - 360 / φ golden number φ = (1 + sqrt (5)) / 2
The first program calculates the roots of the equation: phi ^ 2-phi-1 = 0 The second program calculates the limit of the quotient of two consecutive terms of the Fibonacci sequence F (n + 1) / F (n) Two lists of variables were used to create the Fibonacci numbers and to the quotient of two adjacent Fibonacci numbers. The Third Program Flower made according to Fibonacci. Golden Angle 360 - 360 / φ (where φ a golden number equal to (1 + sqrt (5)) / 2) is used by many plants in nature. This was done by dividing the circle by φ, the golden ratio. Plants almost always place their next petal 360 - (360 / φ) degrees from the previous one. The result is the number of Fibonacci spirals.
