This family corresponds to an Eisenstein integer with norm 3. Since it is a prime, all generator segments have a length of 1. There are two 'sub-families' - distinguished by the two kinds of generator shapes.

name: Ter-Dragon Skin: 3E1 (Ter Dragon Skin) attribution: Chandler and Knuth? reference: Larry Riddle comment: Palindrome

name: Inverted Ter-Dragon Skin: 3E2 attribution: Jeffrey Ventrella reference:fractalcurves.com comment:

name: Skin: straight attribution: Jeffrey Ventrella reference:fractalcurves.com comment: fractal dimension of boundary = 1. This is also a palindrome

name: Fractal Chair Skin: 3E1 (Ter Dragon Skin) attribution: Christoph Bandt reference: comment: uneven filling/texture

name: Half-Ter-Dragon Skin: 3E1 (Ter Dragon Skin) attribution: Tom Karzes reference: Tom Karzes' fractal page comment:

name: Skin: straight attribution: Jeffrey Ventrella reference:fractalcurves.com comment: fractal dimension of boundary = 1

name: Skin: 3E2 attribution: Jeffrey Ventrella reference:fractalcurves.com comment:

name: Skin: 3E2 attribution: Jeffrey Ventrella reference:fractalcurves.com comment: This is a self-avoiding curve

name: Skin: 3E2 attribution: Jeffrey Ventrella reference:fractalcurves.com comment: uneven filling/texture

name: Skin: 3E1 (Ter Dragon Skin) attribution: Jeffrey Ventrella reference:fractalcurves.com comment: This is a self-avoiding curve

The First Nine Families

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