12-Flake Fractal with Python Turtle 09/18/202009/18/2020 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment | 12:14 pm Categories: Difficulty Level 7 math python recursion Draw the following 12-Flake with Python Turtle. Related Projects:OctaflakePentaflake 12-Flake with Python Turtle Tags: fractal, recursion Post navigation PREVIOUS Previous post: Octaflake with Python Turtle (Source Code)NEXT Next post: Golden Dragon Curve Fractal (Source Code) Related Post Four Jurassic Park DragonsFour Jurassic Park Dragons 03/06/201903/06/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Jurassic Park Dragons can align perfectly. Draw four dragons as shown here. Related Projects: Jurassic Park Dragon Colored Jurassic Park Dragon READ MOREREAD MORE Rainbow TreeRainbow Tree 03/03/201903/03/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Draw our logo picture as shown. Related Projects: Not So Perfect Tree Rainbow Colored Tree READ MOREREAD MORE Hyperbolic SpiralHyperbolic Spiral 03/08/201903/08/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Also known as reciprocal spiral, it is an inverse of Archimedean spiral. This means the radius grows in proportion to the inverse of angle. To avoid infinite radius, start with READ MOREREAD MORE
Four Jurassic Park DragonsFour Jurassic Park Dragons 03/06/201903/06/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Jurassic Park Dragons can align perfectly. Draw four dragons as shown here. Related Projects: Jurassic Park Dragon Colored Jurassic Park Dragon READ MOREREAD MORE
Rainbow TreeRainbow Tree 03/03/201903/03/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Draw our logo picture as shown. Related Projects: Not So Perfect Tree Rainbow Colored Tree READ MOREREAD MORE
Hyperbolic SpiralHyperbolic Spiral 03/08/201903/08/2019 | J & J Coding AdventureJ & J Coding Adventure | 0 Comment Also known as reciprocal spiral, it is an inverse of Archimedean spiral. This means the radius grows in proportion to the inverse of angle. To avoid infinite radius, start with READ MOREREAD MORE