Tag Archives: Wallpaper Patterns

Promote Your Brand: Sharing Patterns on Pattern Central with SymmetryMill 2

When you share your patterns, SymmetryMill 2 will do a better job of promoting your brand. You don’t have to do anything differently on your end. Simply click the Share button in the SymmetryMill toolbar, fill in whatever details you wish to include in the dialog, and your patterns will be off to Pattern Central to be seen by everyone.

Sharing patterns
Sharing a set of patterns from SymmetryMill.

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Artlandia SymmetryMill 2 Is Coming. Are You Ready?

SymmetryMill 2 is almost here, and it comes with a new automatic pattern generator, advanced blend modes, a bevy of new filters, numerous improvements, and, importantly, a modern technology behind the familiar user interface.

SymmetryMill 2 beta
SymmetryMill 2.

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The Simplest Diagram of the 17 Symmetry Types, Ever

As a pattern junkie, you may know how to capture the structure of a repeating pattern in a diagram; that is, determine to which of  the seventeen symmetry types a pattern belongs. Yes, we are talking about surface patterns, or wallpaper patterns, whose type is determined by what mathematicians call the plane (2D) symmetry groups. Turns out all pattern schematics are not made equal and, surprisingly, the most simple diagram, which is also the most useful for the non-mathematically inclined, is also the least known or, we might even be tempted to say, a well-kept secret.

Traditionally, because you are dealing with symmetries, your pattern schematics would show symmetry operations, probably combined with boundaries of repeating units (“unit cells” or “fundamental domains”), and often made more intelligible by superimposing  actual patterns produced by a simple asymmetric bit (a line, a comma, or a letter of an alphabet). Here are a few examples of the standard approach, which we show mostly to help you fully appreciate a simpler one that’s coming up next:

Symmetry diagrams (international notation)
The 17 pattern types shown in the standard international notations for symmetry operations (rotations, reflections, and glide reflections), from D. Schattschneider.

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