Symmetry Blendings
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- English: This is a collection of images illustrating the symmetry groups of the Euclidean plane. Each symmetry group is explained using an example ornament from The Grammar of Ornament by Owen Jones and blending it into a symmetry diagram.
All images can be found in different versions at http://www.morenaments.de/gallery/exampleDiagrams/ archive copy at the Wayback Machine
Rosette groups[edit]
| C1 |  |
| C4 |  |
| C6 |  |
| D1 |  |
| D4 |  |
| D11 |  |
Frieze groups[edit]
- English: Frieze groups
| 11 ∞∞ |  |
| 1g ∞× |  |
| 1m ∞∗ |  |
| 12 22∞ |  |
| m1 ∗∞∞ |  |
| mg 2∗∞ |  |
| mm ∗22∞ |  |
Wallpaper groups[edit]
- English: Wallpaperg groups
| p1 ∘1 |  |
| p2 2222 |  |
| pm ∗∗ |  |
| pg ×× |  |
| cm ∗× |  |
| pmm ∗2222 |  |
| pmg 22∗ |  |
| pgg 22× |  |
| cmm 2∗22 |  |
| p4 442 |  |
| p4m ∗442 |  |
| p4g 4∗2 |  |
| p3 333 |  |
| p3m1 ∗333 |  |
| p31m 3∗3 |  |
| p6 632 |  |
| p6m ∗632 |  |