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/

Rosette groups[edit]

C1 SymBlend c1.svg
C4 SymBlend c4.svg
C6 SymBlend c6.svg
D1 SymBlend d1.svg
D4 SymBlend d4.svg
D11 SymBlend d11.svg

Frieze groups[edit]

11
∞∞
SymBlend f11.svg
1g
∞×
SymBlend f1g.svg
1m
∞∗
SymBlend f1m.svg
12
22∞
SymBlend f12.svg
m1
∗∞∞
SymBlend fm1.svg
mg
2∗∞
SymBlend fmg.svg
mm
∗22∞
SymBlend fmm.svg

Wallpaper groups[edit]

p1
∘1
SymBlend p1.svg
p2
2222
SymBlend p2.svg
pm
∗∗
SymBlend pm.svg
pg
××
SymBlend pg.svg
cm
∗×
SymBlend cm.svg
pmm
∗2222
SymBlend pmm.svg
pmg
22∗
SymBlend pmg.svg
pgg
22×
SymBlend pgg.svg
cmm
2∗22
SymBlend cmm.svg
p4
442
SymBlend p4.svg
p4m
∗442
SymBlend p4m.svg
p4g
4∗2
SymBlend p4g.svg
p3
333
SymBlend p3.svg
p3m1
∗333
SymBlend p3m1.svg
p31m
3∗3
SymBlend p31m.svg
p6
632
SymBlend p6.svg
p6m
∗632
SymBlend p6m.svg