Template:Cantic table

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*n33 orbifold symmetries of cantic tilings: 3.6.n.6

Symmetry
*n32
[1+,2n,3]
= [(n,3,3)]
Spherical Euclidean Compact Hyperbolic Paracompact
*233
[1+,4,3]
= [3,3]
*333
[1+,6,3]
= [(3,3,3)]
*433
[1+,8,3]
= [(4,3,3)]
*533
[1+,10,3]
= [(5,3,3)]
*633...
[1+,12,3]
= [(6,3,3)]
*∞33
[1+,∞,3]
= [(∞,3,3)]
Coxeter
Schläfli
File:CDel node h1.pngFile:CDel 4.pngFile:CDel node.pngFile:CDel 3.pngFile:CDel node 1.png = File:CDel nodes 10ru.pngFile:CDel split2.pngFile:CDel node 1.png
h2{4,3}
File:CDel node h1.pngFile:CDel 6.pngFile:CDel node.pngFile:CDel 3.pngFile:CDel node 1.png = File:CDel branch 10ru.pngFile:CDel split2.pngFile:CDel node 1.png
h2{6,3}
File:CDel node h1.pngFile:CDel 8.pngFile:CDel node.pngFile:CDel 3.pngFile:CDel node 1.png = File:CDel label4.pngFile:CDel branch 10ru.pngFile:CDel split2.pngFile:CDel node 1.png
h2{8,3}
File:CDel node h1.pngFile:CDel 10.pngFile:CDel node.pngFile:CDel 3.pngFile:CDel node 1.png = File:CDel label5.pngFile:CDel branch 10ru.pngFile:CDel split2.pngFile:CDel node 1.png
h2{10,3}
File:CDel node h1.pngFile:CDel 12.pngFile:CDel node.pngFile:CDel 3.pngFile:CDel node 1.png = File:CDel label6.pngFile:CDel branch 10ru.pngFile:CDel split2.pngFile:CDel node 1.png
h2{12,3}
File:CDel node h1.pngFile:CDel infin.pngFile:CDel node.pngFile:CDel 3.pngFile:CDel node 1.png = File:CDel labelinfin.pngFile:CDel branch 10ru.pngFile:CDel split2.pngFile:CDel node 1.png
h2{∞,3}
Cantic
figure
80px 80px 80px 80px 80px 80px
Vertex 3.6.2.6 3.6.3.6 3.6.4.6 3.6.5.6 3.6.6.6 3.6..6
80px
Domain
80px 80px 80px 80px 80px 80px
Wythoff 2 3 | 3 3 3 | 3 4 3 | 3 5 3 | 3 6 3 | 3 ∞ 3 | 3
Dual
figure
80px 80px 80px
Face V3.6.2.6 V3.6.3.6 V3.6.4.6 V3.6.5.6 V3.6.6.6 V3.6.∞.6
50px Template documentation

See also

Template:Tiling templates