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
Tag: recursion
Fibonacci SpiralFibonacci Spiral
Continue with Fibonacci Tiling project to draw a curve called Fibonacci Spiral.
Fibonacci TilingFibonacci Tiling
Fibonacci sequence is a series of numbers with each number being the sum of previous two numbers. The first numbers are 1, 1. Here is the first 10 numbers in
Zooming into Mandelbrot SetZooming into Mandelbrot Set
Let’s zoom into Mandelbrot Set and see what details it has. Each picture shows the x,y coordinates of the center and the radius.
Colored Mandelbrot SetColored Mandelbrot Set
Continuing from Mandelbrot Set project, use colorsys library to set the hue based on the number of iterations needed to go outside the boundary. The result can be an amazingly
Mandelbrot SetMandelbrot Set
Mandelbrot Set is a very intriguing and complex shape. Although it doesn’t appear to be recursive, it has part that contains the main shape shown here. You will need to
Lévy C CurveLévy C Curve
Although looking very different, Lévy C Curve’s construction is almost identical to the Jurassic Park Curve. The following is demo of recursive steps of drawing this curve.
Four Jurassic Park DragonsFour Jurassic Park Dragons
Jurassic Park Dragons can align perfectly. Draw four dragons as shown here. Related Projects: Jurassic Park Dragon Colored Jurassic Park Dragon
Colored Jurassic Park DragonColored Jurassic Park Dragon
Also called as Heighway Dragon, it is a fractal shape that was researched by NASA scientists. Previously, you drew a Jurassic Park Dragon. Now color it with color gradually changing
Jurassic Park DragonJurassic Park Dragon
Also called as Heighway Dragon, it is a fractal shape that was researched by NASA scientists. It is very similar to the dragon curve project, except that the recursive cursing