Golden Ratio is a number fib(n+1)/fib(n) will converge to, where fib(n) represents n-th fibonacci number. The value is (1+sqrt(5))/2 ≈ 1.61803398875.
In similar style to fibonacci tiling, draw a golden ratio tiling shown here.
Golden Ratio Tiling
Categories:
Related Post
Fractal Tree with Python Turtle (Source Code)Fractal Tree with Python Turtle (Source Code)
Draw the following fractal tree with recursion. This project is related to Sierpinski Triangle Tree. Source Code:
Butterfly Curve with Python TurtleButterfly Curve with Python Turtle
Use the following parametric equations to draw a butterfly curve. In the equation above t is the parameter of the equations. Let it range from 0 to 12π gradually with