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| == Sierpinski's Triangle == | == Sierpiński Triangle == |
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| '''Generates the Sierpinski's Triangle fractal to N iterations using the Rule 90 elementary cellular automaton. N is in powers of 2 because these produce "whole" triangles.''' | '''Generates the Sierpiński Triangle fractal to N iterations using the Rule 90 elementary cellular automaton. N is in powers of 2 because these produce "whole" triangles.''' |
Sage Interactions - Fractal
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Contents
-
Sage Interactions - Fractal
- Mandelbrot's Fractal Binomial Distribution
- Fractals Generated By Digit Sets and Dilation Matrices (Sage Days 9 - Avra Laarakker)
- Attempt at Generating all integer vectors with Digits D and Matrix A (How about vector([0,-1])?)
- Demonstrating that the Twin Dragon Matrix is likely to yield a Tiling of a Compact Interval of R^2 as k->infinity (It does!)
- Now in 3D
- Exploring Mandelbrot
- Mandelbrot & Julia Interact with variable exponent
- Sierpiński Triangle
Mandelbrot's Fractal Binomial Distribution
Fractals Generated By Digit Sets and Dilation Matrices (Sage Days 9 - Avra Laarakker)
Attempt at Generating all integer vectors with Digits D and Matrix A (How about vector([0,-1])?)
Demonstrating that the Twin Dragon Matrix is likely to yield a Tiling of a Compact Interval of R^2 as k->infinity (It does!)
Now in 3D
Exploring Mandelbrot
Pablo Angulo
Mandelbrot & Julia Interact with variable exponent
published notebook: http://sagenb.org/pub/1299/
Mandelbrot
by Harald Schilly
Julia
by Harald Schilly
julia_plot(-7,30,0.5,0.5,(-1.5,1.5), (-1.5,1.5))
Sierpiński Triangle
by Eviatar Bach
