Template:Uniform hyperbolic tiles db

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|U73_0-name=Order-3 heptagonal tiling| |U73_0-image=Uniform tiling 73-t0.png| |U73_0-vfigimage=Heptagonal tiling vertfig.png| |U73_0-dimage=Uniform tiling 73-t2.png| |U73_0-vfig=7.7.7| |U73_0-Wythoff= 3 | 7 2| |U73_0-group=[7,3]| |U73_0-special=| |U73_0-schl={7,3}
t{3,7}| |U73_0-dual=Order-7 triangular tiling| |U73_0-CD=

|U73_2-name=Order-7 triangular tiling| |U73_2-image=Uniform tiling 73-t2.png| |U73_2-vfigimage=Order-7 Triangular tiling vertfig.png| |U73_2-dimage=Uniform tiling 73-t0.png| |U73_2-vfig=3⁷| |U73_2-Wythoff= 7 | 3 2 |U73_2-group=[7,3]| |U73_2-special=| |U73_2-schl={3,7}| |U73_2-dual=Order-3 heptagonal tiling| |U73_2-CD=

|U73_01-name=Order-3 truncated heptagonal tiling| |U73_01-image=Uniform tiling 73-t01.png| |U73_01-vfigimage=Truncated heptagonal tiling vertfig.png| |U73_01-dimage=Ord7 triakis triang til.png| |U73_01-vfig=3.14.14| |U73_01-Wythoff= 2 3 | 7| |U73_01-group=[7,3]| |U73_01-special=| |U73_01-schl=t{7,3}| |U73_01-dual=Order-7 triakis triangular tiling| |U73_01-CD=

|U73_12-name=Order-7 truncated triangular tiling| |U73_12-image=Uniform tiling 73-t12.png| |U73_12-vfigimage=Order-7 truncated triangular tiling vertfig.png| |U73_12-dimage=Order3 heptakis heptagonal til.png| |U73_12-vfig=6.7.7| |U73_12-Wythoff= 2 7 | 3 |U73_12-group=[7,3]| |U73_12-special=| |U73_12-schl=t{3,7}| |U73_12-dual=Order-3 heptakis heptagonal tiling| |U73_12-CD=

|U73_1-name=Triheptagonal tiling| |U73_1-image=Uniform tiling 73-t1.png| |U73_1-vfigimage=Triheptagonal tiling vertfig.png| |U73_1-dimage=Order73_qreg_rhombic_til.png| |U73_1-vfig=3.7.3.7| |U73_1-Wythoff= 2 | 7 3| |U73_1-group=[7,3]| |U73_1-special=edge-transitive| |U73_1-schl= $\begin{Bmatrix} 7 \\ 3 \end{Bmatrix}$ or t₁{7,3}| |U73_1-dual=Order-7-3 quasiregular rhombic tiling| |U73_1-CD=

|U73_02-name=Small rhombitriheptagonal tiling| |U73_02-image=Uniform tiling 73-t02.png| |U73_02-vfigimage=Small rhombitriheptagonal tiling vertfig.png| |U73_02-dimage=Deltoidal triheptagonal til.png| |U73_02-vfig=3.4.7.4| |U73_02-Wythoff= 3 | 7 2| |U73_02-group=[7,3]| |U73_02-special=| |U73_02-schl= $r\begin{Bmatrix} 7 \\ 3 \end{Bmatrix}$ or t_0,2{7,3}| |U73_02-dual=Deltoidal triheptagonal tiling| |U73_02-CD=

|U73_012-name=Great rhombitriheptagonal tiling| |U73_012-image=Uniform tiling 73-t012.png| |U73_012-vfigimage=Great rhombitriheptagonal tiling vertfig.png| |U73_012-dimage=Order-3 heptakis heptagonal tiling.png| |U73_012-vfig=4.7.12| |U73_012-Wythoff= 2 7 3 || |U73_012-group=[7,3]| |U73_012-special=| |U73_012-schl= $t\begin{Bmatrix} 7 \\ 3 \end{Bmatrix}$ or t_0,1,2{7,3}| |U73_012-dual=Order-3 bisected heptagonal tiling| |U73_012-CD=

|U73_s-name=Order-3 snub heptagonal tiling| |U73_s-image=Uniform tiling 73-snub.png| |U73_s-vfigimage=Snub heptagonal tiling vertfig.png| |U73_s-dimage=Ord7 3 floret penta til.png| |U73_s-vfig=3.3.3.3.7| |U73_s-Wythoff= | 7 3 2| |U73_s-group=[7,3]| |U73_s-special=Chiral| |U73_s-schl=s{7,3}| |U73_s-dual=Order-7-3 floret pentagonal tiling| |U73_s-CD=

|U54_0-name=Order-4 pentagonal tiling| |U54_0-image=Uniform tiling 54-t0.png| |U54_0-vfigimage=Order-4 pentagonal tiling vertfig.png| |U54_0-dimage=Uniform tiling 54-t2.png| |U54_0-vfig=5.5.5.5| |U54_0-Wythoff= 4 | 5 2| |U54_0-group=[5,4]| |U54_0-special=| |U54_0-schl={5,4}| |U54_0-dual=Order-5 square tiling| |U54_0-CD=

|U54_2-name=Order-5 square tiling| |U54_2-image=Uniform tiling 54-t2.png| |U54_2-vfigimage=Square tiling vertfig.png| |U54_2-dimage=Uniform tiling 54-t0.png| |U54_2-vfig=4⁵| |U54_2-Wythoff= 5 | 4 2 |U54_2-group=[5,4]| |U54_2-special=| |U54_2-schl={4,5}| |U54_2-dual=Order-4 pentagonal tiling| |U54_2-CD=

|U54_01-name=Truncated pentagonal tiling| |U54_01-image=Uniform tiling 54-t01.png| |U54_01-vfigimage=Truncated pentagonal tiling vertfig.png| |U54_01-dimage=Order-5 tetrakis square tiling.png| |U54_01-vfig=4.10.10| |U54_01-Wythoff= 2 4 | 5| |U54_01-group=[5,4]| |U54_01-special=| |U54_01-schl=t{5,4}| |U54_01-dual=Order-5 tetrakis square tiling| |U54_01-CD=

|U54_12-name=Order-5 truncated square tiling| |U54_12-image=Uniform tiling 54-t12.png| |U54_12-vfigimage=Order-5 truncated square tiling vertfig.png| |U54_12-dimage=Order-4 pentakis pentagonal tiling.png| |U54_12-vfig=8.8.5| |U54_12-Wythoff= 2 5 | 4 |U54_12-group=[5,4]| |U54_12-special=| |U54_12-schl=t{3,7}| |U54_12-dual=Order-4 pentakis pentagonal tiling| |U54_12=CD=

|U54_1-name=tetrapentagonal tiling| |U54_1-image=Uniform tiling 54-t1.png| |U54_1-vfigimage=Tetrapentagonal tiling vertfig.png| |U54_1-dimage=Order-5-4 quasiregular rhombic tiling.png| |U54_1-vfig=4.5.4.5| |U54_1-Wythoff= 2 | 5 4| |U54_1-group=[5,4]| |U54_1-special=edge-transitive| |U54_1-schl= $\begin{Bmatrix} 5 \\ 4 \end{Bmatrix}$ or t₁{5,4}| |U54_1-dual=Order-5-4 quasiregular rhombic tiling| |U54_1-CD=

|U54_02-name=Small rhombitetrapentagonal tiling| |U54_02-image=Uniform tiling 54-t02.png| |U54_02-vfigimage=Small rhombitetrapentagonal tiling vertfig.png| |U54_02-dimage=Deltoidal tetrapentagonal tiling.png| |U54_02-vfig=4.4.5.4| |U54_02-Wythoff= 4 | 5 2| |U54_02-group=[5,4]| |U54_02-special=| |U54_02-schl= $r\begin{Bmatrix} 5 \\ 4 \end{Bmatrix}$ or t_0,2{5,4}| |U54_02-dual=Deltoidal tetrapentagonal tiling| |U54_02-CD=

|U54_012-name=Great rhombitetrapentagonal tiling| |U54_012-image=Uniform tiling 54-t012.png| |U54_012-vfigimage=Great rhombitetrapentagonal tiling vertfig.png| |U54_012-dimage=Order-4 bisected pentagonal tiling.png| |U54_012-vfig=4.8.10| |U54_012-Wythoff= 2 5 4 || |U54_012-group=[5,4]| |U54_012-special=| |U54_012-schl= $t\begin{Bmatrix} 5 \\ 4 \end{Bmatrix}$ or t_0,1,2{5,4}| |U54_012-dual=Order-4 bisected pentagonal tiling| |U54_012-CD=

|U54_s-name=Order-4 snub pentagonal tiling| |U54_s-image=Uniform tiling 54-snub.png| |U54_s-vfigimage=Snub pentagonal tiling vertfig.png| |U54_s-dimage=Order-5-4 floret pentagonal tiling.png| |U54_s-vfig=3.3.4.3.5| |U54_s-Wythoff= | 5 4 2| |U54_s-group=[5,4]| |U54_s-special=Chiral| |U54_s-schl=s{5,4}| |U54_s-dual=Order-5-4 floret pentagonal tiling| |U54_s-CD=

|U433_012-name=Order-4-3-3_t012 tiling| |U433_012-image=Uniform tiling 433-t012.png| |U433_012-vfigimage=Uniform tiling 433-t012 vertfig.png| |U433_012-dimage=Uniform_dual_tiling_433-t012.png| |U433_012-vfig=6.6.8| |U433_012-Wythoff= 4 3 3 || |U433_012-group=(4 3 3)| |U433_012-special=| |U433_012-schl=-| |U433_012-dual=Order-4-3-3_t012 dual tiling| |U433_012-CD=

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Template:Uniform hyperbolic tiles db

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