Robinson Triangle. A variant of Penrose tiling made of two shapes of triangle. Lovely!
https://tilings.math.uni-bielefeld.de/substitution/robinson-triangle/
Chord Quadrangle 3-3
I probably like this one mainly because it uses the same shape I’ve been playing with, but the way it’s constructed is pretty nice.
https://tilings.math.uni-bielefeld.de/substitution/chord-quadrangle-3-3/
Equithirds
I mean, just look at it. It’s beautiful!
https://tilings.math.uni-bielefeld.de/substitution/equithirds/
Overlapping Robinson Triangle I
This is cool because it breaks one of the primary rules of tilings: that tiles are not allowed to overlap.
https://tilings.math.uni-bielefeld.de/substitution/overlapping-robinson-triangle-1/
Plate Tiling
There’s no information about this one at all. Just a picture. Very mysterious!
https://tilings.math.uni-bielefeld.de/substitution/plate-tiling/
Psychedelic Penrose variant I
One of several “psychedelic” variants of the Robinson Triangles, this one is my favourite.
https://tilings.math.uni-bielefeld.de/substitution/psychedelic-penrose-variant-1/
Rorschach
This is fun because it looks *so* periodic, even though it’s not.
https://tilings.math.uni-bielefeld.de/substitution/rorschach/
Square-triangle
Just a square and an equilateral triangle. It doesn’t get much simpler than that.
https://tilings.math.uni-bielefeld.de/substitution/square-triangle/
Trihex
It just looks so sinister and mysterious.
Tuebingen Triangle
A particularly nice example of the delicious balance between order and chaos that non-periodic tilings display so beautifully.
https://tilings.math.uni-bielefeld.de/substitution/tuebingen-triangle/
robinhouston