![]() This family corresponds to a Gaussian integer with norm 5. Since it is a prime, all generator segments have length 1. |
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Mandelbrot's Quartet
attribution: Benoit Mandelbrot reference:The Fractal Geometry of Nature comment: This is a self-avoiding curve. |
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Inner-flip Quartet
attribution: Jeffrey Ventrella reference:fractalcurves.com comment: Same as Mandelbrot's Quartet except that each segment is flipped along x. |
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"Ventrella's 5-Dragon"
attribution: Jeffrey Ventrella reference:Tom Karzes' page comment: |
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attribution: Jeffrey Ventrella reference:fractalcurves.com comment: Same as the 5-Dragon except each segment is flipped in x |
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attribution: Jeffrey Ventrella reference:fractalcurves.com comment: This is a self-avoiding curve. |
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attribution: Jeffrey Ventrella reference:fractalcurves.com comment: This is a self-avoiding curve. |
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attribution: Jeffrey Ventrella reference:fractalcurves.com comment: |
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attribution: Jeffrey Ventrella reference:fractalcurves.com comment: |
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attribution: Jeffrey Ventrella reference:fractalcurves.com comment: |
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attribution: Jeffrey Ventrella reference:fractalcurves.com A variation of this curve is explained by Christoph Bandt, Dmitry Mekhontsev and Andrei Tetenov. comment: |
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attribution: Jeffrey Ventrella reference:fractalcurves.com A variation of this curve is explained by Christoph Bandt, Dmitry Mekhontsev and Andrei Tetenov. comment: |
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attribution: Jeffrey Ventrella reference:fractalcurves.com comment: |
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attribution: Jeffrey Ventrella reference:fractalcurves.com comment: |
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attribution: Jeffrey Ventrella reference:fractalcurves.com comment: |
The First Nine Families |
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fractalcurves.com |