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
Category: Difficulty Level 6
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
DonutifyDonutify
In previous projects, you drew 60 tilted circles and 60 tilted circles with a hole in the center. Now animate it by making the hole grow larger while keeping the
SnowflakeSnowflake
Use recursion to draw a snowflake as shown below. Related Projects: Koch Snowflake
Millisecond TimerMillisecond Timer
Improve your previous work on simple timer and draw a millisecond timer. Related Work: Simple Timer
Not So Perfect TreeNot So Perfect Tree
In a previous project you drew a tree, which looks too perfect. Add some randomness and color to the tree to make it look a little more realistic. Related Projects:
TreeTree
Draw the following tree with recursion. Related Projects: Rainbow Colored Tree
Rotating Circle FlowerRotating Circle Flower
In a previous project, you are asked to draw a circle flower. Animate the shape by rotating it. Notice that speed of rotation is different. Related Projects: Circle Flower
Colorful Sierpinski Triangle AnimationColorful Sierpinski Triangle Animation
In a previous project you are asked draw a colorful Sierpinski Triangle with recursion and colorsys library. Now animate this beautiful triangle as shown in the video below. Related Projects: