User:Tomruen/List of uniform polyhedra and tilings2

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Contents 1 Triples 2 Quadruples 3 Pentuples 4 Nonconvex regulars 5 Nonconvex star prisms 6 Nonconvex stars by uniform index

[edit] Triples

Name	Picture	Wythoff symbol	Vertex figure	Bowers-style acronym	Sym. grp	W#	U#	K#	V	E	F	χ	Faces by type	Dual
Tetrahedron		3 | 2 3	3.3.3	Tet	Td	W1	U01	K06	4	6	4	2	4{3}	Self-dual
Triangular prism		2 3 | 2	4.4.3	Trip	D3h	W--	U76(a)	K01(a)	6	9	5	2	3{4}+2{3}	Triangular dipyramid
Truncated tetrahedron		2 3 | 3	3.6.6	Tut	Td	W6	U02	K07	12	18	8	2	4{3}+4{6}	Triakis tetrahedron
Truncated cube		2 3 | 4	3.8.8	Tic	Oh	W8	U09	K14	24	36	14	2	8{3}+6{8}	Triakis octahedron
Truncated dodecahedron		2 3 | 5	3.10.10	Tid	Ih	W10	U26	K31	60	90	32	2	20{3}+12{10}	Triakis icosahedron
Hexahedron		3 | 2 4	4.4.4	Cube	Oh	W3	U06	K11	8	12	6	2	6{4}	Octahedron
Cube		2 4 | 2	4.4.4	Cube	D4h	W--	U76(b)	K01(b)	8	12	6	2	4{4}+2{4}	Octahedron
Pentagonal prism		2 5 | 2	4.4.5	Pip	D5h	W--	U76(c)	K01(c)	10	15	7	2	5{4}+2{5}	Pentagonal dipyramid
Hexagonal prism		2 6 | 2	4.4.6	Hip	D6h	W--	U76(d)	K01(d)	12	18	8	2	6{4}+2{6}	Hexagonal dipyramid
Octagonal prism		2 8 | 2	4.4.8	Op	D8h	W--	U76(e)	K01(e)	16	24	10	2	8{4}+2{8}	Octagonal dipyramid
Decagonal prism		2 10 | 2	4.4.10	Dip	D10h	W--	U76(g)	K01(g)	20	30	12	2	10{4}+2{10}	Decagonal dipyramid
Dodecagonal prism		2 12 | 2	4.4.12	Twip	D12h	W--	U76(i)	K01(i)	24	36	14	2	12{4}+2{12}	Image:Dodecagonal dipyramid.png Dodecagonal dipyramid
Truncated octahedron		2 4 | 3	4.6.6	Toe	Oh	W7	U08	K13	24	36	14	2	6{4}+8{6}	Tetrakis hexahedron
Great rhombicuboctahedron		2 3 4 |	4.6.8	Girco	Oh	W15	U11	K16	48	72	26	2	12{4}+8{6}+6{8}	Disdyakis dodecahedron
Great rhombicosidodecahedron		2 3 5 |	4.6.10	Grid	Ih	W16	U28	K33	120	180	62	2	30{4}+20{6}+12{10}	Disdyakis triacontahedron
Dodecahedron		3 | 2 5	5.5.5	Doe	Ih	W5	U23	K28	20	30	12	2	12{5}	Icosahedron
Truncated icosahedron		2 5 | 3	5.6.6	Ti	Ih	W9	U25	K30	60	90	32	2	12{5}+20{6}	Pentakis dodecahedron

[edit] Quadruples

Name	Picture	Wythoff symbol	Vertex figure	Bowers-style acronym	Sym. grp	W#	U#	K#	V	E	F	χ	Faces by type	Dual
Octahedron		4 | 2 3	3.3.3.3	Oct	Oh	W2	U05	K10	6	12	8	2	8{3}	Cube
Triangular antiprism		| 2 2 3	3.3.3.3	Oct	D3d	W--	U77(a)	K02(a)	6	12	8	2	6{3}+2{3}	Trigonal trapezohedron
Square antiprism		| 2 2 4	3.3.3.4	Squap	D4d	W--	U77(b)	K02(b)	8	16	10	2	8{3}+2{4}	Tetragonal trapezohedron
Pentagonal antiprism		| 2 2 5	3.3.3.5	Pap	D5d	W--	U77(c)	K02(c)	10	20	12	2	10{3}+2{5}	Pentagonal trapezohedron
Hexagonal antiprism		| 2 2 6	3.3.3.6	Hap	D6d	W--	U77(d)	K02(d)	12	24	14	2	12{3}+2{6}	Hexagonal trapezohedron
Octagonal antiprism		| 2 2 8	3.3.3.8	Oap	D8d	W--	U77(f)	K02(f)	16	32	18	2	16{3}+2{8}	Octagonal trapezohedron
Decagonal antiprism		| 2 2 10	3.3.3.10	Ennap	D10d	W--	U77(g)	K02(g)	20	40	22	2	20{3}+2{10}	Decagonal trapezohedron
Dodecagonal antiprism		| 2 2 12	3.3.3.12	Twap	D12d	W--	U77(h)	K02(h)	24	48	26	2	24{3}+2{12}	Image:Dodecagonal trapezohedron.png Dodecagonal trapezohedron
Cuboctahedron		2 | 3 4	3.4.3.4	Co	Oh	W11	U07	K12	12	24	14	2	8{3}+6{4}	Rhombic dodecahedron
Small rhombicuboctahedron		3 4 | 2	3.4.4.4	Sirco	Oh	W13	U10	K15	24	48	26	2	8{3}+(6+12){4}	Deltoidal icositetrahedron
Small rhombicosidodecahedron		3 5 | 2	3.4.5.4	Srid	Ih	W14	U27	K32	60	120	62	2	20{3}+30{4}+12{5}	Deltoidal hexecontahedron
Icosidodecahedron		2 | 3 5	3.5.3.5	Id	Ih	W12	U24	K29	30	60	32	2	20{3}+12{5}	Rhombic triacontahedron

[edit] Pentuples

Name	Picture	Wythoff symbol	Vertex figure	Bowers-style acronym	Sym. grp	W#	U#	K#	V	E	F	χ	Faces by type	Dual
Icosahedron		5 | 2 3	3.3.3.3.3	Ike	Ih	W4	U22	K27	12	30	20	2	20{3}	Dodecahedron
Snub cube		| 2 3 4	3.3.3.3.4	Snic	O	W17	U12	K17	24	60	38	2	(8+24){3}+6{4}	Pentagonal icositetrahedron
Snub dodecahedron		| 2 3 5	3.3.3.3.5	Snid	I	W18	U29	K34	60	150	92	2	(20+60){3}+12{5}	Pentagonal hexecontahedron

[edit] Nonconvex regulars

Name	Picture	Wythoff symbol	Vertex figure	Bowers-style acronym	Sym. grp	W#	U#	K#	V	E	F	χ	Faces by type	Dual
Great dodecahedron		5/2 | 2 5	(55)/2	Gad	Ih	W21	U35	K40	12	30	12	-6	12{5}	Small stellated dodecahedron
Small stellated dodecahedron		5 | 25/2	(5/2)5	Sissid	Ih	W20	U34	K39	12	30	12	-6	12{5/2}	Great dodecahedron
Great icosahedron		5/2 | 2 3	(35)/2	Gike	Ih	W41	U53	K58	12	30	20	2	20{3}	Great stellated dodecahedron
Great stellated dodecahedron		3 | 25/2	(5/2)3	Gissid	Ih	W22	U52	K57	20	30	12	2	12{5/2}	Great icosahedron

[edit] Nonconvex star prisms

Name	Picture	Wythoff symbol	Vertex figure	Bowers-style acronym	Sym. grp	W#	U#	K#	V	E	F	χ	Faces by type	Dual
Pentagrammic prism		2 5/2 | 2	4.4.5/2	Stip	D5h	W--	U78(a)	K03(a)	10	15	7	2	5{4}+2{5/2}	Image:Pentagrammic dipyramid.png Pentagrammic dipyramid
Pentagrammic antiprism		| 2 2 5/2	3.3.3.5/2	Stap	D5d	W--	U79(a)	K04(a)	10	20	12	2	10{3}+2{5/2}	Image:Pentagrammic trapezohedron.png Pentagrammic trapezohedron
Pentagrammic crossed-antiprism		| 2 2 5/3	3.3.3.5/3	Starp	D5d	W--	U80(a)	K05(a)	10	20	12	2	10{3}+2{5/2}	Image:Pentagrammic concave trapezohedron.png Pentagrammic concave trapezohedron

[edit] Nonconvex stars by uniform index

Name	Picture	Wythoff symbol	Vertex figure	Bowers-style acronym	Sym. grp	W#	U#	K#	V	E	F	χ	Faces by type	Dual
Octahemioctahedron		3/23 | 3	3.6.3/2.6	Oho	Oh	W68	U03	K08	12	24	12	0	8{3}+4{6}	Octahemioctacron
Tetrahemihexahedron		3/23 | 2	3.4.3/2.4	Thah	Td	W67	U04	K09	6	12	7	1	4{3}+3{4}	Tetrahemihexacron
Small cubicuboctahedron		3/24 | 4	4.8.3/2.8	Socco	Oh	W69	U13	K18	24	48	20	-4	8{3}+6{4}+6{8}	Small hexacronic icositetrahedron
Great cubicuboctahedron		3 4 | 4/3	3.8/3.4.8/3	Gocco	Oh	W77	U14	K19	24	48	20	-4	8{3}+6{4}+6{8/3}	Great hexacronic icositetrahedron
Cubohemioctahedron		4/34 | 3	4.6.4/3.6	Cho	Oh	W78	U15	K20	12	24	10	-2	6{4}+4{6}	Hexahemioctacron
Cubitruncated cuboctahedron		3 44/3 |	6.8.8/3	Cotco	Oh	W79	U16	K21	48	72	20	-4	8{6}+6{8}+6{8/3}	Tetradyakis hexahedron
Uniform great rhombicuboctahedron		3/24 | 2	4.4.4.3/2	Querco	Oh	W85	U17	K22	24	48	26	2	8{3}+(6+12){4}	Great deltoidal icositetrahedron
Small rhombihexahedron		2 4 (3/2 4/2) |	4.8.4/3.8	Sroh	Oh	W86	U18	K23	24	48	18	-6	12{4}+6{8}	Small rhombihexacron
Stellated truncated hexahedron		2 3 | 4/3	3.8/3.8/3	Quith	Oh	W92	U19	K24	24	36	14	2	8{3}+6{8/3}	Great triakis octahedron
Great truncated cuboctahedron		2 34/3 |	4.6.8/3	Quitco	Oh	W93	U20	K25	48	72	26	2	12{4}+8{6}+6{8/3}	Great disdyakis dodecahedron
Great rhombihexahedron		2 4/3 (3/2 4/2) |	4.8/3.4/3.8/5	Groh	Oh	W103	U21	K26	24	48	18	-6	12{4}+6{8/3}	Great rhombihexacron
Small ditrigonal icosidodecahedron		3 | 5/23	(3.5/2)3	Sidtid	Ih	W70	U30	K35	20	60	32	-8	20{3}+12{5/2}	Small triambic icosahedron
Small icosicosidodecahedron		5/2 3 | 3	6.5/2.6.3	Siid	Ih	W71	U31	K36	60	120	52	-8	20{3}+12{5/2}+20{6}	Small icosacronic hexacontahedron
Small snub icosicosidodecahedron		|5/2 3 3	35.5/2	Seside	Ih	W110	U32	K37	60	180	112	-8	(40+60){3}+12{5/2}	Small hexagonal hexecontahedron
Small dodecicosidodecahedron		3/25 | 5	5.10.3/2.10	Saddid	Ih	W72	U33	K38	60	120	44	-16	20{3}+12{5}+12{10}	Small dodecacronic hexecontahedron
Dodecadodecahedron		2 | 5 5/2	5.5/2.5.5/2	Did	Ih	W73	U36	K41	30	60	24	-6	12{5}+12{5/2}	Medial rhombic triacontahedron
Truncated great dodecahedron		25/2 | 5	10.10.5/2	Tigid	Ih	W75	U37	K42	60	90	24	-6	12{5/2}+12{10}	Small stellapentakis dodecahedron
Rhombidodecadodecahedron		5/2 5 | 2	4.5/2.4.5	Raded	Ih	W76	U38	K43	60	120	54	-6	30{4}+12{5}+12{5/2}	Medial deltoidal hexecontahedron
Small rhombidodecahedron		2 5 (3/2 5/2) |	4.10.4/3.10/9	Sird	Ih	W74	U39	K44	60	120	42	-18	30{4}+12{10}	Small rhombidodecacron
Snub dodecadodecahedron		|2 5/2 5	3.3.5/2.3.5	Siddid	I	W111	U40	K45	60	150	84	-6	60{3}+12{5}+12{5/2}	Medial pentagonal hexecontahedron
Ditrigonal dodecadodecahedron		3 | 5/35	(5.5/3)3	Ditdid	Ih	W80	U41	K46	20	60	24	-16	12{5}+12{5/2}	Medial triambic icosahedron
Great ditrigonal dodecicosidodecahedron		3 5 | 5/3	3.10/3.5.10/3	Gidditdid	Ih	W81	U42	K47	60	120	44	-16	20{3}+12{5}+12{10/3}	Great ditrigonal dodecacronic hexecontahedron
Small ditrigonal dodecicosidodecahedron		5/33 | 5	3.10.5/3.10	Sidditdid	Ih	W82	U43	K48	60	120	44	-16	20{3}+12{5/2}+12{10}	Small ditrigonal dodecacronic hexecontahedron
Icosidodecadodecahedron		5/35 | 3	5.6.5/3.6	Ided	Ih	W83	U44	K49	60	120	44	-16	12{5}+12{5/2}+20{6}	Medial icosacronic hexecontahedron
Icositruncated dodecadodecahedron		3 55/3 |	6.10.10/3	Idtid	Ih	W84	U45	K50	120	180	44	-16	20{6}+12{10}+12{10/3}	Tridyakis icosahedron
Snub icosidodecadodecahedron		|5/3 3 5	3.3.3.5.3.5/3	Sided	I	W112	U46	K51	60	180	104	-16	(20+60){3}+12{5}+12{5/2}	Medial hexagonal hexecontahedron
Great ditrigonal icosidodecahedron		3/2 | 3 5	((3.5)3)/2	Gidtid	Ih	W87	U47	K52	20	60	32	-8	20{3}+12{5}	Great triambic icosahedron
Great icosicosidodecahedron		3/25 | 3	5.6.3/2.6	Giid	Ih	W88	U48	K53	60	120	52	-8	20{3}+12{5}+20{6}	Great icosacronic hexecontahedron
Small icosihemidodecahedron		3/23 | 5	3.10.3/2.10	Seihid	Ih	W89	U49	K54	30	60	26	-4	20{3}+6{10}	Small icosihemidodecacron
Small dodecicosahedron		3 5 (3/2 5/4) |	6.10.6/5.10/9	Siddy	Ih	W90	U50	K55	60	120	32	-28	20{6}+12{10}	Small dodecicosacron
Small dodecahemidodecahedron		5/45 | 5	5.10.5/4.10	Sidhid	Ih	W91	U51	K56	30	60	18	-12	12{5}+6{10}	Small dodecahemidodecacron
Great icosidodecahedron		2 | 3 5/2	3.5/2.3.5/2	Gid	Ih	W94	U54	K59	30	60	32	2	20{3}+12{5/2}	Great rhombic triacontahedron
Truncated great icosahedron		25/2 | 3	6.6.5/2	Tiggy	Ih	W95	U55	K60	60	90	32	2	12{5/2}+20{6}	Great stellapentakis dodecahedron
Rhombicosahedron		2 3 (5/4 5/2) |	4.6.4/3.6/5	Ri	Ih	W96	U56	K61	60	120	50	-10	30{4}+20{6}	Rhombicosacron
Great snub icosidodecahedron		|2 5/2 3	34.5/2	Gosid	I	W116	U57	K62	60	150	92	2	(20+60){3}+12{5/2}	Great pentagonal hexecontahedron
Small stellated truncated dodecahedron		2 5 | 5/3	5.10/3.10/3	Quitsissid	Ih	W97	U58	K63	60	90	24	-6	12{5}+12{10/3}	Great pentakis dodecahedron
Truncated dodecadodecahedron		2 55/3 |	4.10.10/3	Quitdid	Ih	W98	U59	K64	120	180	54	-6	30{4}+12{10}+12{10/3}	Medial disdyakis triacontahedron
Inverted snub dodecadodecahedron		|5/3 2 5	3.3.5.3.5/3	Isdid	I	W114	U60	K65	60	150	84	-6	60{3}+12{5}+12{5/2}	Medial inverted pentagonal hexecontahedron
Great dodecicosidodecahedron		5/2 3 | 5/3	3.10/3.6/5.10/7	Gaddid	Ih	W99	U61	K66	60	120	44	-16	20{3}+12{5/2}+12{10/3}	Great dodecacronic hexecontahedron
Small dodecahemicosahedron		5/35/2 | 3	6.5/2.6.5/3	Sidhei	Ih	W100	U62	K67	30	60	22	-8	12{5/2}+10{6}	Small dodecahemicosacron
Great dodecicosahedron		3 5/3 (3/2 5/2) |	6.10/3.6/5.10/7	Giddy	Ih	W101	U63	K68	60	120	32	-28	20{6}+12{10/3}	Great dodecicosacron
Great snub dodecicosidodecahedron		| 5/3 5/2 3	3.3.3.5/2.3.5/3	Gisdid	I	W115	U64	K69	60	180	104	-16	(20+60){3}+(12+12){5/2}	Great hexagonal hexecontahedron
Great dodecahemicosahedron		5/45 | 3	5.6.5/4.6	Gidhei	Ih	W102	U65	K70	30	60	22	-8	12{5}+10{6}	Great dodecahemicosacron
Great stellated truncated dodecahedron		2 3 | 5/3	3.10/3.10/3	Quitgissid	Ih	W104	U66	K71	60	90	32	2	20{3}+12{10/3}	Great triakis icosahedron
Uniform great rhombicosidodecahedron		5/33 | 2	3.4.5/3.4	Qrid	Ih	W105	U67	K72	60	120	62	2	20{3}+30{4}+12{5/2}	Great deltoidal hexecontahedron
Great truncated icosidodecahedron		2 35/3 |	4.6.10/3	Gaquatid	Ih	W108	U68	K73	120	180	62	2	30{4}+20{6}+12{10/3}	Great disdyakis triacontahedron
Great inverted snub icosidodecahedron		|5/3 2 3	34.5/3	Gisid	I	W113	U69	K74	60	150	92	2	(20+60){3}+12{5/2}	Great inverted pentagonal hexecontahedron
Great dodecahemidodecahedron		5/35/2 | 5/3	5/2.10/3.5/3.10/3	Gidhid	Ih	W107	U70	K75	30	60	18	-12	12{5/2}+6{10/3}	Great dodecahemidodecracon
Great icosihemidodecahedron		3 3 | 5/3	3.10/3.3.10/3	Geihid	Ih	W106	U71	K76	30	60	26	-4	20{3}+6{10/3}	Great icosihemidodecacron
Small retrosnub icosicosidodecahedron		|3/2 3/2 5/2	(35.5/3)/2	Sirsid	Ih	W118	U72	K77	60	180	112	-8	(40+60){3}+12{5/2}	Small hexagrammic hexecontahedron
Great rhombidodecahedron		2 5/3 (3/2 5/4) |	4.10/3.4/3.10/7	Gird	Ih	W109	U73	K78	60	120	42	-18	30{4}+12{10/3}	Great rhombidodecacron
Great retrosnub icosidodecahedron		|3/2 5/3 2	(34.5/2)/2	Girsid	I	W117	U74	K79	60	150	92	2	(20+60){3}+12{5/2}	Great pentagrammic hexecontahedron
Great dirhombicosidodecahedron		|3/2 5/3 3 5/2	(4.5/3.4.3.4. 5/2.4.3/2)/2	Gidrid	Ih	W119	U75	K80	60	240	124	-56	40{3}+60{4}+24{5/2}	Great dirhombicosadodecacron Uniform polyhedra db

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aa - ab - af - ak - als - am - an - ang - ar - arc - as - ast - av - ay - az - ba - bar - bat_smg - bcl - be - be_x_old - bg - bh - bi - bm - bn - bo - bpy - br - bs - bug - bxr - ca - cbk_zam - cdo - ce - ceb - ch - cho - chr - chy - co - cr - crh - cs - csb - cu - cv - cy - da - de - diq - dsb - dv - dz - ee - el - eml - en - eo - es - et - eu - ext - fa - ff - fi - fiu_vro - fj - fo - fr - frp - fur - fy - ga - gan - gd - gl - glk - gn - got - gu - gv - ha - hak - haw - he - hi - hif - ho - hr - hsb - ht - hu - hy - hz - ia - id - ie - ig - ii - ik - ilo - io - is - it - iu - ja - jbo - jv - ka - kaa - kab - kg - ki - kj - kk - kl - km - kn - ko - kr - ks - ksh - ku - kv - kw - ky - la - lad - lb - lbe - lg - li - lij - lmo - ln - lo - lt - lv - map_bms - mdf - mg - mh - mi - mk - ml - mn - mo - mr - mt - mus - my - myv - mzn - na - nah - nap - nds - nds_nl - ne - new - ng - nl - nn - no - nov - nrm - nv - ny - oc - om - or - os - pa - pag - pam - pap - pdc - pi - pih - pl - pms - ps - pt - qu - quality - rm - rmy - rn - ro - roa_rup - roa_tara - ru - rw - sa - sah - sc - scn - sco - sd - se - sg - sh - si - simple - sk - sl - sm - sn - so - sr - srn - ss - st - stq - su - sv - sw - szl - ta - te - tet - tg - th - ti - tk - tl - tlh - tn - to - tpi - tr - ts - tt - tum - tw - ty - udm - ug - uk - ur - uz - ve - vec - vi - vls - vo - wa - war - wo - wuu - xal - xh - yi - yo - za - zea - zh - zh_classical - zh_min_nan - zh_yue - zu -

Static Wikipedia 2006 (no images)

aa - ab - af - ak - als - am - an - ang - ar - arc - as - ast - av - ay - az - ba - bar - bat_smg - bcl - be - be_x_old - bg - bh - bi - bm - bn - bo - bpy - br - bs - bug - bxr - ca - cbk_zam - cdo - ce - ceb - ch - cho - chr - chy - co - cr - crh - cs - csb - cu - cv - cy - da - de - diq - dsb - dv - dz - ee - el - eml - eo - es - et - eu - ext - fa - ff - fi - fiu_vro - fj - fo - fr - frp - fur - fy - ga - gan - gd - gl - glk - gn - got - gu - gv - ha - hak - haw - he - hi - hif - ho - hr - hsb - ht - hu - hy - hz - ia - id - ie - ig - ii - ik - ilo - io - is - it - iu - ja - jbo - jv - ka - kaa - kab - kg - ki - kj - kk - kl - km - kn - ko - kr - ks - ksh - ku - kv - kw - ky - la - lad - lb - lbe - lg - li - lij - lmo - ln - lo - lt - lv - map_bms - mdf - mg - mh - mi - mk - ml - mn - mo - mr - mt - mus - my - myv - mzn - na - nah - nap - nds - nds_nl - ne - new - ng - nl - nn - no - nov - nrm - nv - ny - oc - om - or - os - pa - pag - pam - pap - pdc - pi - pih - pl - pms - ps - pt - qu - quality - rm - rmy - rn - ro - roa_rup - roa_tara - ru - rw - sa - sah - sc - scn - sco - sd - se - sg - sh - si - simple - sk - sl - sm - sn - so - sr - srn - ss - st - stq - su - sv - sw - szl - ta - te - tet - tg - th - ti - tk - tl - tlh - tn - to - tpi - tr - ts - tt - tum - tw - ty - udm - ug - uk - ur - uz - ve - vec - vi - vls - vo - wa - war - wo - wuu - xal - xh - yi - yo - za - zea - zh - zh_classical - zh_min_nan - zh_yue - zu

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aa - ab - af - ak - als - am - an - ang - ar - arc - as - ast - av - ay - az - ba - bar - bat_smg - bcl - be - be_x_old - bg - bh - bi - bm - bn - bo - bpy - br - bs - bug - bxr - ca - cbk_zam - cdo - ce - ceb - ch - cho - chr - chy - co - cr - crh - cs - csb - cu - cv - cy - da - de - diq - dsb - dv - dz - ee - el - eml - en - eo - es - et - eu - ext - fa - ff - fi - fiu_vro - fj - fo - fr - frp - fur - fy - ga - gan - gd - gl - glk - gn - got - gu - gv - ha - hak - haw - he - hi - hif - ho - hr - hsb - ht - hu - hy - hz - ia - id - ie - ig - ii - ik - ilo - io - is - it - iu - ja - jbo - jv - ka - kaa - kab - kg - ki - kj - kk - kl - km - kn - ko - kr - ks - ksh - ku - kv - kw - ky - la - lad - lb - lbe - lg - li - lij - lmo - ln - lo - lt - lv - map_bms - mdf - mg - mh - mi - mk - ml - mn - mo - mr - mt - mus - my - myv - mzn - na - nah - nap - nds - nds_nl - ne - new - ng - nl - nn - no - nov - nrm - nv - ny - oc - om - or - os - pa - pag - pam - pap - pdc - pi - pih - pl - pms - ps - pt - qu - quality - rm - rmy - rn - ro - roa_rup - roa_tara - ru - rw - sa - sah - sc - scn - sco - sd - se - sg - sh - si - simple - sk - sl - sm - sn - so - sr - srn - ss - st - stq - su - sv - sw - szl - ta - te - tet - tg - th - ti - tk - tl - tlh - tn - to - tpi - tr - ts - tt - tum - tw - ty - udm - ug - uk - ur - uz - ve - vec - vi - vls - vo - wa - war - wo - wuu - xal - xh - yi - yo - za - zea - zh - zh_classical - zh_min_nan - zh_yue - zu