Colorful Penrose Tiling 2 with Python Turtle 04/19/201904/19/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment | 11:04 am Categories: colorsys Difficulty Level 10 list loop math random recursion Draw a different color pattern for Penrose Tiling: Colorful Penrose Tiling Tags: colorsys, hsv, list, loop, math, recursion, tessellation Post navigation PREVIOUS Previous post: Colorful Penrose Tiling with Python TurtleNEXT Next post: Ghost Related Post Slanted Fractal Tree (Source Code)Slanted Fractal Tree (Source Code) 08/29/202008/29/2020 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Use recursion to draw the following slated fractal tree. Notice that the pensize also changes. Source Code: READ MOREREAD MORE Conway’s Game of LifeConway’s Game of Life 03/12/201903/12/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Conway’s Game of Life is 0-player game designed by John Horton Conway in 1970. Each cell has two states: dead (black) or alive (white or empty). At the next generation READ MOREREAD MORE Penrose Polygons with Python TurtlePenrose Polygons with Python Turtle 04/23/201904/23/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Generalize Penrose Polygons to be able to draw polygon of any number of sides: READ MOREREAD MORE
Slanted Fractal Tree (Source Code)Slanted Fractal Tree (Source Code) 08/29/202008/29/2020 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Use recursion to draw the following slated fractal tree. Notice that the pensize also changes. Source Code: READ MOREREAD MORE
Conway’s Game of LifeConway’s Game of Life 03/12/201903/12/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Conway’s Game of Life is 0-player game designed by John Horton Conway in 1970. Each cell has two states: dead (black) or alive (white or empty). At the next generation READ MOREREAD MORE
Penrose Polygons with Python TurtlePenrose Polygons with Python Turtle 04/23/201904/23/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Generalize Penrose Polygons to be able to draw polygon of any number of sides: READ MOREREAD MORE