Template:Order i-i-3 tiling table

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Paracompact hyperbolic uniform tilings in [(∞,∞,3)] family
Symmetry: [(∞,∞,3)], (*∞∞3) [(∞,∞,3)]+
(∞∞3)
[(∞,∞,3+)]
(3*∞∞)
[(∞,1+,∞,3)]
(*∞3∞3)
CDel branch 01rd.pngCDel split2-ii.pngCDel node.png CDel branch 01rd.pngCDel split2-ii.pngCDel node 1.png CDel branch.pngCDel split2-ii.pngCDel node 1.png CDel branch 10ru.pngCDel split2-ii.pngCDel node 1.png CDel branch 10ru.pngCDel split2-ii.pngCDel node.png CDel branch 11.pngCDel split2-ii.pngCDel node.png CDel branch 11.pngCDel split2-ii.pngCDel node 1.png CDel branch hh.pngCDel split2-ii.pngCDel node h.png CDel branch hh.pngCDel split2-ii.pngCDel node.png CDel branch.pngCDel split2-ii.pngCDel node h.png = CDel branch.pngCDel iaib-cross.pngCDel branch 11.png
CDel node h1.pngCDel 6.pngCDel node.pngCDel infin.pngCDel node.png CDel node h1.pngCDel 6.pngCDel node.pngCDel infin.pngCDel node 1.png CDel node h0.pngCDel 6.pngCDel node.pngCDel infin.pngCDel node 1.png CDel node h1.pngCDel 6.pngCDel node.pngCDel infin.pngCDel node 1.png CDel node h1.pngCDel 6.pngCDel node.pngCDel infin.pngCDel node.png CDel node h0.pngCDel 6.pngCDel node 1.pngCDel infin.pngCDel node.png CDel node h0.pngCDel 6.pngCDel node 1.pngCDel infin.pngCDel node 1.png CDel node h0.pngCDel 6.pngCDel node h.pngCDel infin.pngCDel node h.png CDel node h0.pngCDel 6.pngCDel node h1.pngCDel infin.pngCDel node.png CDel node h0.pngCDel 6.pngCDel node.pngCDel infin.pngCDel node h1.png
H2 tiling 3ii-1.png H2 tiling 3ii-3.png H2 tiling 3ii-2.png H2 tiling 3ii-6.png H2 tiling 3ii-4.png H2 tiling 3ii-5.png H2 tiling 3ii-7.png H2 snub 66ia.png H2 tiling 66i-2.png
(∞,∞,3)
h{6,∞}
t0,1(∞,∞,3)
h2{6,∞}
t1(∞,∞,3)
{∞,6}1/2
t1,2(∞,∞,3)
h2{6,∞}
t2(∞,∞,3)
h{6,∞}
t0,2(∞,∞,3)
r{∞,6}1/2
t0,1,2(∞,∞,3)
t{∞,6}1/2
s(∞,∞,3)
s{∞,6}1/2
hr0,2(∞,∞,3)
hr{∞,6}1/2
hr1(∞,∞,3)
h{∞,6}1/2
Dual tilings
H2chess 3iia.png H2chess 3iid.png H2checkers 3ii.png H2chess 66ia.png
V(3.∞) V3.∞.∞.∞ V(∞.∞)3 V3.∞.∞.∞ V(3.∞) V(6.∞)2 V6.∞.∞ V3.∞.3.∞.3.3 V(3.4.∞.4)2 V(∞.6)6
Template documentation

See also

Tiling templates: