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Template:Regular honeycomb table

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Spherical (improper/Platonic)/Euclidean/hyperbolic(compact/paracompact/noncompact) honeycombs {p,3,r}
{3,r} {3,2}
{3,3}
{3,4}
{3,4}
{3,6}
{3,7} {3,8} ... {3,}
{p,3} p \ r 2345678 ...
{2,3}
2
{2,3,2}
{2,3,3} {2,3,4} {2,3,5} {2,3,6} {2,3,7} {2,3,8} {2,3,}
{3,3}
3
{3,3,2}

{3,3,3}

{3,3,4}

{3,3,5}

{3,3,6}

{3,3,7}

{3,3,8}

{3,3,}
{4,3}
4
{4,3,2}

{4,3,3}

{4,3,4}

{4,3,5}

{4,3,6}

{4,3,7}

{4,3,8}

{4,3,}
{5,3}
5
{5,3,2}

{5,3,3}

{5,3,4}

{5,3,5}

{5,3,6}

{5,3,7}

{5,3,8}

{5,3,}
{6,3}
6
{6,3,2}

{6,3,3}

{6,3,4}

{6,3,5}

{6,3,6}

{6,3,7}

{6,3,8}

{6,3,}
{7,3}
7 {7,3,2}
{7,3,3}

{7,3,4}

{7,3,5}

{7,3,6}

{7,3,7}

{7,3,8}

{7,3,}
{8,3}
8 {8,3,2}
{8,3,3}

{8,3,4}

{8,3,5}

{8,3,6}

{8,3,7}

{8,3,8}

{8,3,}
... {,3}
... {,3,2}
{,3,3}

{,3,4}

{,3,5}

{,3,6}

{,3,7}

{,3,8}

{,3,}
{p,4,r}
{4,r} {4,2}
{4,3}
{4,4}
{4,5}
{4,6}
{4,}
{p,4} p \ r 23456
{2,4}
2
{2,4,2}
{2,4,3}
{2,4,4}
{2,4,5} {2,4,6} {2,4,}
{3,4}
3
{3,4,2}

{3,4,3}

{3,4,4}

{3,4,5}

{3,4,6}

{3,4,}
{4,4}
4
{4,4,2}

{4,4,3}

{4,4,4}

{4,4,5}

{4,4,6}

{4,4,}
{5,4}
5 {5,4,2}
{5,4,3}

{5,4,4}

{5,4,5}

{5,4,6}

{5,4,}
{6,4}
6 {6,4,2}
{6,4,3}

{6,4,4}

{6,4,5}

{6,4,6}

{6,4,}
{,4}
{,4,2}
{,4,3}

{,4,4}

{,4,5}

{,4,6}

{,4,}
{p,5,r}
{5,r} {5,2}
{5,3}
{5,4}
{5,5}
{5,6}
{5,}
{p,5} p \ r 23456
{2,5}
2
{2,5,2}
{2,5,3} {2,5,4} {2,5,5} {2,5,6} {2,5,}
{3,5}
3
{3,5,2}

{3,5,3}

{3,5,4}

{3,5,5}

{3,5,6}

{3,5,}
{4,5}
4 {4,5,2}
{4,5,3}

{4,5,4}

{4,5,5}

{4,5,6}

{4,5,}
{5,5}
5 {5,5,2}
{5,5,3}

{5,5,4}

{5,5,5}

{5,5,6}

{5,5,}
{6,5}
6 {6,5,2}
{6,5,3}

{6,5,4}

{6,5,5}

{6,5,6}

{6,5,}
{,5}
{,5,2}
{,5,3}

{,5,4}

{,5,5}

{,5,6}

{,5,}
{p,6,r}
{6,r} {6,2}
{6,3}
{6,4}
{6,5}
{6,6}
{6,}
{p,6} p \ r 23456
{2,6}
2
{2,6,2}
{2,6,3} {2,6,4} {2,6,5} {2,6,6} {2,6,}
{3,6}
3
{3,6,2}

{3,6,3}

{3,6,4}

{3,6,5}

{3,6,6}

{3,6,}
{4,6}
4 {4,6,2}
{4,6,3}

{4,6,4}

{4,6,5}

{4,6,6}

{4,6,}
{5,6}
5 {5,6,2}
{5,6,3}

{5,6,4}

{5,6,5}

{5,6,6}

{5,6,}
{6,6}
6 {6,6,2}
{6,6,3}

{6,6,4}

{6,6,5}

{6,6,6}

{6,6,}
{,6}
{,6,2}
{,6,3}

{,6,4}

{,6,5}

{,6,6}

{,6,}
{p,7,r}
{7,r} {7,2} {7,3} {7,4} {7,5} {7,6} {7,}
{p,7} p \ r 23456
{2,7}
2
{2,7,2}
{2,7,3} {2,7,4} {2,7,5} {2,7,6} {2,7,}
{3,7}
3 {3,7,2}
{3,7,3}

{3,7,4}

{3,7,5}

{3,7,6}

{3,7,}
{4,7}
4 {4,7,2}
{4,7,3}

{4,7,4}

{4,7,5}

{4,7,6}

{4,7,}
{5,7}
5 {5,7,2}
{5,7,3}

{5,7,4}

{5,7,5}

{5,7,6}

{5,7,}
{6,7}
6 {6,7,2}
{6,7,3}

{6,7,4}

{6,7,5}

{6,7,6}

{6,7,}
{,7}
{,7,2}
{,7,3}

{,7,4}

{,7,5}

{,7,6}

{,7,}
{p,8,r}
{8,r} {8,2} {8,3} {8,4} {8,5} {8,6} {8,}
{p,8} p \ r 23456
{2,8}
2
{2,8,2}
{2,8,3} {2,8,4} {2,8,5} {2,8,6} {2,8,}
{3,8}
3 {3,8,2}
{3,8,3}

{3,8,4}

{3,8,5}

{3,8,6}

{3,8,}
{4,8}
4 {4,8,2}
{4,8,3}

{4,8,4}

{4,8,5}

{4,8,6}

{4,8,}
{5,8}
5 {5,8,2}
{5,8,3}

{5,8,4}

{5,8,5}

{5,8,6}

{5,8,}
{6,8}
6 {6,8,2}
{6,8,3}

{6,8,4}

{6,8,5}

{6,8,6}

{6,8,}
{,8}
{,8,2}
{,8,3}

{,8,4}

{,8,5}

{,8,6}

{,8,}
{p,,r}
{,r} {,2} {,3} {,4} {,5} {,6} {,}
{p,} p \ r 23456
{2,}
2
{2,,2}
{2,,3} {2,,4} {2,,5} {2,,6} {2,,}
{3,}
3 {3,,2}
{3,,3}

{3,,4}

{3,,5}

{3,,6}

{3,,}
{4,}
4 {4,,2}
{4,,3}

{4,,4}

{4,,5}

{4,,6}

{4,,}
{5,}
5 {5,,2}
{5,,3}

{5,,4}

{5,,5}

{5,,6}

{5,,}
{6,}
6 {6,,2}
{6,,3}

{6,,4}

{6,,5}

{6,,6}

{6,,}
{,}
{,,2}
{,,3}

{,,4}

{,,5}

{,,6}

{,,}