If these shapes or tiles are meshed not edge to edge but vertex to vertex, the result is a checkerboard-like pattern of tiles and voids. However, deep spaces have four edges formed by the four possible shapes that the tiles can have, so the spaces are limited to the same four shapes that make up the tiles. The FabFours have 22 tile households that enable a wide range of interesting patterns. They form one, two, 3, and four tile tessellation. Eleven of the seventeen balance groups can be formed with these patterns.
In each tile household 2 of the shapes have 2 possible orientations, one shape has four possible orientations, and one has 8, for a total of 16 tiles. Each font style has 2 families, one on letters A-P the other on a-p. For a few of the families there are also other tiles using the exact same edge but utilizing triangular and hexagonal templates.
To get appropriate results, the leading must be set equal to the point size of the font.
I discovered these fantastic families and their ornamental possibilities as I was working on a book about tessellations. I have not had the ability to find anybody else who has discussed these households of 4 and their decorative possibilities when organized vertex to vertex.
Font Family:
· Fab Fours Ein
· Fab Fours Zwei
· Fab Fours Drei
· Fab Fours Vier
· Fab Fours Funf
· Fab Fours Sechs
· Fab Fours Sieben
· Fab Fours Acht
· Fab Fours Neun
· Fab Fours Zehn
· Fab Fours Elf
Tags: decorative, geometric, geometry, non-alphabetic, ornament, patterned, patterns, symmetry, tessellation, tiling, web-graphics, web graphics