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{| class="wikitable"
{| class="wikitable mw-collapsible mw-collapsed"
!colspan=12| *''n''32 symmetry mutation of regular tilings: {3,''n''} {{navbar|Triangular regular tiling|brackets=y|mini=y|style=float:right;}}
|- align=center
|-
|[[Image:Uniform polyhedron-33-t2.png|60px]]<BR>[[Tetrahedron|{3,3}]]
!colspan=4|Spherical
|[[Image:Uniform polyhedron-43-t2.png|60px]]<BR>[[Octahedron|{3,4}]]
!Euclid.
|[[Image:Uniform polyhedron-53-t2.png|60px]]<BR>[[Icosahedron|{3,5}]]
!colspan=2|Compact hyper.
|[[Image:Uniform polyhedron-63-t2.png|60px]]<BR>[[Triangular tiling|{3,6}]]
!Paraco.
|[[Image:Uniform tiling 73-t2.png|60px]]<BR>[[Order-7 triangular tiling|{3,7}]]
!colspan=4|Noncompact hyperbolic
|[[Image:Uniform tiling 83-t2.png|60px]]<BR>[[Order-8 triangular tiling|{3,8}]]
|- style="text-align:center;"
|[[Image:Uniform tiling 39-t0.png|60px]]<BR>[[Order-9 triangular tiling|{3,9}]]
|[[File:Trigonal dihedron.svg|50px]]
|...
|[[File:Uniform tiling 332-t2.png|50px]]
|[[File:H2_tiling_23i-4.png|60px]]<BR>[[Infinite-order triangular tiling|(3,}]]
|[[File:Uniform tiling 432-t2.png|50px]]
|}
|[[File:Uniform tiling 532-t2.png|50px]]
|[[Image:Uniform polyhedron-63-t2.svg|50px]]
|[[File:Order-7 triangular tiling.svg|50px]]
|[[File:H2-8-3-primal.svg|50px]]
|[[File:H2_tiling_23i-4.png|50px]]
|[[File:H2 tiling 23j12-4.png|50px]]
|[[File:H2 tiling 23j9-4.png|50px]]
|[[File:H2 tiling 23j6-4.png|50px]]
|[[File:H2 tiling 23j3-4.png|50px]]

|- style="text-align:center;"
|[[Dihedron|3.3]]
|[[Tetrahedron|3<sup>3</sup>]]
|[[Octahedron|3<sup>4</sup>]]
|[[Icosahedron|3<sup>5</sup>]]
|[[Triangular tiling|3<sup>6</sup>]]
|[[Order-7 triangular tiling|3<sup>7</sup>]]
|[[Order-8 triangular tiling|3<sup>8</sup>]]
|[[Infinite-order triangular tiling|3<sup></sup>]]
|3<sup>12i</sup>
|3<sup>9i</sup>
|3<sup>6i</sup>
|3<sup>3i</sup>
|}<noinclude>
{{documentation|content=

==See also==
{{Tiling templates}}

[[Category:Polyhedra and tiling templates]]

}}</noinclude>

Latest revision as of 09:03, 25 November 2024

*n32 symmetry mutation of regular tilings: {3,n}
Spherical Euclid. Compact hyper. Paraco. Noncompact hyperbolic
3.3 33 34 35 36 37 38 3 312i 39i 36i 33i