Colored Triangle Tessellation with Python Turtle 04/16/201904/16/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment | 9:56 pm Categories: Difficulty Level 4 loop Color the Triangle Tessellation with your favorite colors. Colored Triangle Tessellation Tags: loop, regular tessellation, tessellation Post navigation PREVIOUS Previous post: Semi-Regular Tessellation 3.3.3.3.6 with Python TurtleNEXT Next post: Colored Semi-Regular Tessellation 4.8.8 with Python Turtle Related Post Sixteen-Petal Flower with Python TurtleSixteen-Petal Flower with Python Turtle 08/18/202008/18/2020 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Knowing how to draw a football shape, draw a sixteen petal flower with loop and custom function. Code: READ MOREREAD MORE Dashed CircleDashed Circle 03/21/201903/21/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Use circle() function’s extent property, and alternate penup() and pendown() to draw a dashed circle shown here. READ MOREREAD MORE Golden Ratio TilingGolden Ratio Tiling 03/08/201903/08/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment 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 READ MOREREAD MORE
Sixteen-Petal Flower with Python TurtleSixteen-Petal Flower with Python Turtle 08/18/202008/18/2020 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Knowing how to draw a football shape, draw a sixteen petal flower with loop and custom function. Code: READ MOREREAD MORE
Dashed CircleDashed Circle 03/21/201903/21/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Use circle() function’s extent property, and alternate penup() and pendown() to draw a dashed circle shown here. READ MOREREAD MORE
Golden Ratio TilingGolden Ratio Tiling 03/08/201903/08/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment 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 READ MOREREAD MORE