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Tag Archives: Stampfli tiling
Dualization method for tenfold rotational symmetry
We now use the dualization method with grids made of several sets of parallel lines. It is important to take the same grids as earlier for the projection method, see “projection method for tenfold rotational symmetry” and “Projection method for … Continue reading
dualization method for the Stampfli tiling – the code
// ********* use processing 2 **************** you can download from processing.org //———————————————————————————— // this is the main code to generate the Stampfli tiling // it shows you how to use the dualization method, // you can generate other tilings with … Continue reading
Posted in programming, Quasiperiodic design, Tilings
Tagged Geometry, processing, programming, quasiperiodic Tiling, Stampfli tiling
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Dualization method for the Stampfli tiling
I am now showing step by step how to get the Stampfli tiling with the dualization method. In the next post you will find the code, which you could change to make other quasiperiodic tilings. First, we combine two hexagon … Continue reading
Posted in programming, Quasiperiodic design, Tilings
Tagged Geometry, programming, quasiperiodic Tiling, Stampfli tiling
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Projection method for the Stampfli and the Socolar tiling – the code
// ********* use processing 2 **************** you can download from processing.org //———————————————————————————— // this is the main code to generate the stampfli and the socolar tiling // and other related quasiperiodic designs // put this code in the main tab … Continue reading
Posted in programming, Quasiperiodic design, Tilings
Tagged Geometry, processing, programming, Socolar tiling, Stampfli tiling
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Projection method for the Stampfli and the Socolar tiling
In “A tiling of 12fold rotational symmetry from two hexagon grids” and following posts I have already discussed the projection method for the Stampfli tiling. It is quite similar to the projection method for the AmmannBeenker tiling. But there is … Continue reading
Cellular automaton on quasiperiodic tiling
Any tiling can be used to define a cellular automaton. The tiles (squares, triangles, rhombs and other polygons) are simply the cells. Each tile has all other tiles with a common edge in its von Neumann neighborhood. I use the … Continue reading
The Voronio diagram of quasiperiodic tilings
In the post “Beautifying the double grid” I have shown how to get an interesting trellis by distorting the grid of a quasiperiodic tiling. Here I am showing Voronoi diagrams of the corner points of tilings, which make nice trellis … Continue reading