Gallery 4

On a divergence layer of the Tetrabrot

Here, on one of the Tetrabrot’s layers that diverge to infinity, it is possible to distinguish the points where the associated filled-in Julia sets are either connected, Cantor sets, or disconnected but not totally disconnected.

On a divergence layer of the Tetrabrot, image 1

On a divergence layer of the Tetrabrot, image 2

On a divergence layer of the Tetrabrot, image 3

On a divergence layer of the Tetrabrot, image 4

On a divergence layer of the Tetrabrot, image 5

On a divergence layer of the Tetrabrot, image 6

On a divergence layer of the Tetrabrot, image 7

On a divergence layer of the Tetrabrot, image 8

On a divergence layer of the Tetrabrot, image 9

On a divergence layer of the Tetrabrot, image 10

On a divergence layer of the Tetrabrot, image 11

On a divergence layer of the Tetrabrot, image 12

On a divergence layer of the Tetrabrot, image 13

On a divergence layer of the Tetrabrot, image 14

On a divergence layer of the Tetrabrot, image 15

On a divergence layer of the Tetrabrot, image 16

On a divergence layer of the Tetrabrot, image 17

On a divergence layer of the Tetrabrot, image 18

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