| Site Map | Polytopes | Dynkin Diagrams | Vertex Figures, etc. | Incidence Matrices | Index |
---- 5D ----
| o3o3o3o3o | o3o3o3o4o | o3o3o *b3o3o | |
| quasiregular |
x3o3o3o3o - hix o3x3o3o3o - rix o3o3x3o3o - dot |
x3o3o3o4o - tac o3x3o3o4o - rat o3o3x3o4o - nit o3o3o3x4o - rin o3o3o3o4x - pent |
x3o3o *b3o3o - hin o3x3o *b3o3o - nit o3o3o *b3x3o - rat o3o3o *b3o3x - tac |
|
other Wythoffians |
x3x3o3o3o - tix x3o3x3o3o - sarx x3o3o3x3o - spix x3o3o3o3x - scad o3x3x3o3o - bittix o3x3o3x3o - sibrid x3x3x3o3o - garx x3x3o3x3o - pattix x3x3o3o3x - cappix x3o3x3x3o - pirx x3o3x3o3x - card o3x3x3x3o - gibrid x3x3x3x3o - gippix x3x3x3o3x - cograx x3x3o3x3x - captid x3x3x3x3x - gocad |
x3x3o3o4o - tot x3o3x3o4o - sart x3o3o3x4o - spat x3o3o3o4x - scant o3x3x3o4o - bittit o3x3o3x4o - sibrant o3x3o3o4x - span o3o3x3x4o - bittin o3o3x3o4x - sirn o3o3o3x4x - tan x3x3x3o4o - gart x3x3o3x4o - pattit x3x3o3o4x - cappin x3o3x3x4o - pirt x3o3x3o4x - carnit x3o3o3x4x - capt o3x3x3x4o - gibrant o3x3x3o4x - prin o3x3o3x4x - pattin o3o3x3x4x - girn x3x3x3x4o - gippit x3x3x3o4x - cogart x3x3o3x4x - captint x3o3x3x4x - cogrin o3x3x3x4x - gippin x3x3x3x4x - gacnet |
x3x3o *b3o3o - thin x3o3x *b3o3o - rin x3o3o *b3x3o - sirhin x3o3o *b3o3x - siphin o3x3o *b3x3o - bittit o3x3o *b3o3x - sart o3o3o *b3x3x - tot x3x3x *b3o3o - bittin x3x3o *b3x3o - girhin x3x3o *b3o3x - pithin x3o3x *b3x3o - sibrant x3o3x *b3o3x - spat x3o3o *b3x3x - pirhin o3x3o *b3x3x - gart x3x3x *b3x3o - gibrant x3x3x *b3o3x - pirt x3x3o *b3x3x - giphin x3o3x *b3x3x - pattit x3x3x *b3x3x - gippit |
|
(partial) snubs and holosnubs |
s3s3s3s3s - snod (snix) *) ... |
o3o3o3o4s - hin x3o3o3o4s - siphin o3x3o3o4s - sirhin o3o3x3o4s - thin o3o3o3x4s - rin x3x3o3o4s - pirhin x3o3x3o4s - pithin x3o3o3x4s - spat o3x3x3o4s - girhin o3x3o3x4s - sibrant o3o3x3x4s - bittin x3x3x3o4s - giphin x3x3o3x4s - pattit x3o3x3x4s - pirt o3x3x3x4s - gibrant s3s3s3s4o - snippit (snahin) *) x3x3x3x4s - gippit s3s3s3s4x - pysnan *) s3s3s3s4s - snan *) ... |
s3s3s *b3s3s - snahin *) ... |
*) those alternations cannot be made uniform, i.e. are isogonal only.
| ono o3o3o | ono o3o4o | ono o3o5o | |
|
of quasiregulars |
x3o x3o3o - tratet x3o o3x3o - troct |
x3o x3o4o - troct x3o o3x4o - traco x3o o3o4x - tracube |
x3o x3o5o - trike x3o o3x5o - trid x3o o3o5x - tradoe |
x4o x3o3o - squatet x4o o3x3o - squoct |
x4o x3o4o - squoct x4o o3x4o - squaco x4o o3o4x - pent |
x4o x3o5o - squike x4o o3x5o - squid x4o o3o5x - squadoe | |
xno x3o3o - n,tet-dip xno o3x3o - n,oct-dip |
xno x3o4o - n,oct-dip xno o3x4o - n,co-dip xno o3o4x - n,cube-dip |
xno x3o5o - n,ike-dip xno o3x5o - n,id-dip xno o3o5x - n,doe-dip | |
|
other Wythoffians |
x3x x3o3o - hatet x3x o3x3o - hoct x3o x3x3o - tratut x3o x3o3x - traco x3x x3x3o - hatut x3x x3o3x - haco x3o x3x3x - tratoe x3x x3x3x - hatoe |
x3x x3o4o - hoct x3x o3x4o - haco x3x o3o4x - hacube x3o x3x4o - tratoe x3o x3o4x - trasirco x3o o3x4x - tratic x3x x3x4o - hatoe x3x x3o4x - hasirco x3x o3x4x - hatic x3o x3x4x - tragirco x3x x3x4x - hagirco |
x3x x3o5o - hike x3x o3x5o - hid x3x o3o5x - hadoe x3o x3x5o - trati x3o x3o5x - trasrid x3o o3x5x - tratid x3x x3x5o - hati x3x x3o5x - hasrid x3x o3x5x - hatid x3o x3x5x - tragrid x3x x3x5x - hagrid |
x4x x3o3o - otet x4x o3x3o - owoct x4o x3x3o - squatut x4o x3o3x - squaco x4x x3x3o - otut x4x x3o3x - oco x4o x3x3x - squatoe x4x x3x3x - otoe |
x4x x3o4o - owoct x4x o3x4o - oco x4x o3o4x - ocube x4o x3x4o - squatoe x4o x3o4x - squasirco x4o o3x4x - squatic x4x x3x4o - otoe x4x x3o4x - osirco x4x o3x4x - otic x4o x3x4x - squagirco x4x x3x4x - ogirco |
x4x x3o5o - oike x4x o3x5o - oid x4x o3o5x - odoe x4o x3x5o - squati x4o x3o5x - squasrid x4o o3x5x - squatid x4x x3x5o - oti x4x x3o5x - osrid x4x o3x5x - otid x4o x3x5x - squagrid x4x x3x5x - ogrid | |
xno x3x3o - n,tut-dip xno x3o3x - n,co-dip xno x3x3x - n,toe-dip |
xno x3x4o - n,toe-dip xno x3o4x - n,sirco-dip xno o3x4x - n,tic-dip xno x3x4x - n,girco-dip |
xno x3x5o - n,ti-dip xno x3o5x - n,srid-dip xno o3x5x - n,tid-dip xno x3x5x - n,grid-dip | |
| o o3o3o3o | o o3o3o4o | o o3o3o5o | |
|
of quasiregulars |
x x3o3o3o - penp x o3x3o3o - rappip |
x x3o3o4o - hexip x o3x3o4o - icope x o3o3x4o - rittip x o3o3o4x - pent |
x x3o3o5o - exip x o3x3o5o - roxip x o3o3x5o - rahipe x o3o3o5x - hipe |
|
other Wythoffians |
x x3x3o3o - tippip x x3o3x3o - srippip x x3o3o3x - spiddip x o3x3x3o - decap x x3x3x3o - grippip x x3x3o3x - prippip x x3x3x3x - gippiddip |
x x3x3o4o - thexip x x3o3x4o - ricope x x3o3o4x - sidpithip x o3x3x4o - tahp x o3x3o4x - srittip x o3o3x4x - tattip x x3x3x4o - ticope x x3x3o4x - prittip x x3o3x4x - prohp x o3x3x4x - grittip x x3x3x4x - gidpithip |
x x3x3o5o - texip x x3o3x5o - srixip x x3o3o5x - sidpixhip x o3x3x5o - xhip x o3x3o5x - srahip x o3o3x5x - thipe x x3x3x5o - grixip x x3x3o5x - prahip x x3o3x5x - prixip x o3x3x5x - grahip x x3x3x5x - gidpixhip |
| o o3o4o3o | o o3o3o *c3o | o ono omo | |
|
of quasiregulars |
x x3o4o3o - icope x o3x4o3o - ricope |
x x3o3o *c3o - hexip x o3x3o *c3o - icope |
x x3o x3o - tratrip x x3o x4o - tracube x x3o xno - 3,n-dippip x x4o xno - n,cube-dip x xno xmo - n,m-dippip |
|
other Wythoffians |
x x3x4o3o - ticope x x3o4x3o - sricope x x3o4o3x - spiccup x o3x4x3o - contip x x3x4x3o - gricope x x3x4o3x - pricope x x3x4x3x - gippiccup |
x x3x3o *c3o - thexip x x3o3x *c3o - rittip x x3x3x *c3o - tahp x x3o3x *c3x - ricope x x3x3x *c3x - ticope |
x x3o x3x - trahip x x3x x3x - hahip x x3o x4x - trop x x3x x4o - hacube x x3x x4x - haop x x4o x4x - ocube x x4x x4x - oop |
| o o o3o3o | o o o3o4o | o o o3o5o | |
|
of quasiregulars |
x x x3o3o - squatet x x o3x3o - squoct |
x x x3o4o - squoct x x o3x4o - squaco x x o3o4x - pent |
x x x3o5o - squike x x o3x5o - squid x x o3o5x - squadoe |
|
other Wythoffians |
x x x3x3o - squatut x x x3o3x - squaco x x x3x3x - squatoe |
x x x3x4o - squatoe x x x3o4x - squasirco x x o3x4x - squatic x x x3x4x - squagirco |
x x x3x5o - squati x x x3o5x - squasrid x x o3x5x - squatid x x x3x5x - squagrid |
| o o o ono | o o o o o | ||
|
of quasiregulars |
x x x x3o - tracube x x x x4o - pent x x x xno - n,cube-dip |
x x x x x - pent | |
|
other Wythoffians |
x x x x3x - hacube x x x x4x - ocube |
| snubs | snub-prisms | snub-duoprisms | others |
s2o3o3o4s - hin s2x3o3o4s - rita †) s2o3x3o4s - thexa †) s2x3x3o4s - taha †) |
x s3s4o3o - sadip x s3s3s4o - sadip x s3s3s *c3s - sadip |
x3o s3s4s - trasnic x4o s3s4s - squasnic x3o s3s5s - trasnid x4o s3s5s - squasnid |
gappip |
†) The ones marked such still can be resized to all unit edges, but would be scaliform only.
| hixic | ||
3 3 3 3/2
o---o---o---o---o
|
3 3 3
o---o---o---o
3 \ / 3/2
o
|
3 3 3
o---o---o---o
3 \ / 3/2
o
|
| o3o3o3o3/2o | o3o3o3o3o3/2*c | o3o3o3o3/2o3*c |
x3o3o3o3/2o - hix (convex) o3x3o3o3/2o - rix (convex) o3o3x3o3/2o - dot (convex) o3o3o3x3/2o - rix (convex) o3o3o3o3/2x - hix (convex) x3x3o3o3/2o - tix (convex) x3o3x3o3/2o - sarx (convex) x3o3o3x3/2o - spix (convex) x3o3o3o3/2x - 2firx o3x3x3o3/2o - bittix (convex) o3x3o3x3/2o - sibrid (convex) o3x3o3o3/2x - (contains "2firp") o3o3x3x3/2o - bittix (convex) o3o3x3o3/2x - (contains "2thah") o3o3o3x3/2x - [Grünbaumian] x3x3x3o3/2o - garx (convex) x3x3o3x3/2o - pattix (convex) x3x3o3o3/2x - (contains "2firp") x3o3x3x3/2o - pirx (convex) x3o3x3o3/2x - (contains "2thah") x3o3o3x3/2x - [Grünbaumian] o3x3x3x3/2o - gibrid (convex) o3x3x3o3/2x - (contains "2thah") o3x3o3x3/2x - [Grünbaumian] o3o3x3x3/2x - [Grünbaumian] x3x3x3x3/2o - gippix (convex) x3x3x3o3/2x - (contains "2thah") x3x3o3x3/2x - [Grünbaumian] x3o3x3x3/2x - [Grünbaumian] o3x3x3x3/2x - [Grünbaumian] x3x3x3x3/2x - [Grünbaumian] |
x3o3o3o3o3/2*c - 2hix (?) (contains "2pen" as verf) o3x3o3o3o3/2*c - (contains "2pen") o3o3x3o3o3/2*c - (contains "2tet") o3o3o3x3o3/2*c - (contains "2tet") o3o3o3o3x3/2*c - (contains "2tet") x3x3o3o3o3/2*c - (contains "2pen") x3o3x3o3o3/2*c - (contains "2tet") x3o3o3x3o3/2*c - (contains "2tet") x3o3o3o3x3/2*c - (contains "2tet") o3x3x3o3o3/2*c - (contains "2tet") o3x3o3x3o3/2*c - (contains "2tet") o3x3o3o3x3/2*c - (contains "2tet") o3o3x3x3o3/2*c - rawx o3o3x3o3x3/2*c - [Grünbaumian] o3o3o3x3x3/2*c - dehad x3x3x3o3o3/2*c - (contains "2tet") x3x3o3x3o3/2*c - (contains "2tet") x3x3o3o3x3/2*c - (contains "2tet") x3o3x3x3o3/2*c - sicrax x3o3x3o3x3/2*c - [Grünbaumian] x3o3o3x3x3/2*c - (contains "2firp") o3x3x3x3o3/2*c - rapirx o3x3x3o3x3/2*c - [Grünbaumian] o3x3o3x3x3/2*c - (contains "2thah") o3o3x3x3x3/2*c - [Grünbaumian] x3x3x3x3o3/2*c - rocgrax x3x3x3o3x3/2*c - [Grünbaumian] x3x3o3x3x3/2*c - (contains "2thah") x3o3x3x3x3/2*c - [Grünbaumian] o3x3x3x3x3/2*c - [Grünbaumian] x3x3x3x3x3/2*c - [Grünbaumian] |
x3o3o3o3/2o3*c - 2hix (?) (contains "2pen" as verf) o3x3o3o3/2o3*c - (contains "2pen") o3o3x3o3/2o3*c - (contains "2tet") o3o3o3x3/2o3*c - (contains "2tet") x3x3o3o3/2o3*c - (contains "2pen") x3o3x3o3/2o3*c - (contains "2tet") x3o3o3x3/2o3*c - (contains "2tet") o3x3x3o3/2o3*c - (contains "2tet") o3x3o3x3/2o3*c - (contains "2tet") o3o3x3x3/2o3*c - rawx o3o3o3x3/2x3*c - [Grünbaumian] x3x3x3o3/2o3*c - (contains "2tet") x3x3o3x3/2o3*c - (contains "2tet") x3o3x3x3/2o3*c - rocrax (old: sircrax) x3o3o3x3/2x3*c - [Grünbaumian] o3x3x3x3/2o3*c - rapirx o3x3o3x3/2x3*c - [Grünbaumian] o3o3x3x3/2x3*c - [Grünbaumian] x3x3x3x3/2o3*c - rocgrax x3x3o3x3/2x3*c - [Grünbaumian] x3o3x3x3/2x3*c - [Grünbaumian] o3x3x3x3/2x3*c - [Grünbaumian] x3x3x3x3/2x3*c - [Grünbaumian] |
| hixic | hinnic | |
3 3 3
o---o---o---o
3 \ / 3/2
o
|
o o
3 \ / 3
o
3 / \ 3
o---o
3/2
|
o
3 \ 3
o---o
3 | | 3/2
o---o
3
|
| o3o3o3o *b3o3/2*c | o3o3o3/2o3*b3o | o3o3o3o3/2o3*b |
x3o3o3o *b3o3/2*c - (contains "2pen") o3x3o3o *b3o3/2*c - (contains "2tet") o3o3x3o *b3o3/2*c - (contains "2tet") o3o3o3x *b3o3/2*c - (contains "2pen") o3o3o3o *b3x3/2*c - (contains "2tet") x3x3o3o *b3o3/2*c - (contains "2tet") x3o3x3o *b3o3/2*c - (contains "2tet") x3o3o3x *b3o3/2*c - (contains "2pen") x3o3o3o *b3x3/2*c - (contains "2tet") o3x3x3o *b3o3/2*c - rabird o3x3o3x *b3o3/2*c - o3x3o3o *b3x3/2*c - rippix o3o3x3x *b3o3/2*c - o3o3x3o *b3x3/2*c - [Grünbaumian] o3o3o3x *b3x3/2*c - x3x3x3o *b3o3/2*c - x3x3o3x *b3o3/2*c - x3x3o3o *b3x3/2*c - racpix x3o3x3x *b3o3/2*c - x3o3x3o *b3x3/2*c - [Grünbaumian] x3o3o3x *b3x3/2*c - o3x3x3x *b3o3/2*c - roptix o3x3x3o *b3x3/2*c - [Grünbaumian] o3x3o3x *b3x3/2*c - o3o3x3x *b3x3/2*c - [Grünbaumian] x3x3x3x *b3o3/2*c - recaptid x3x3x3o *b3x3/2*c - [Grünbaumian] x3x3o3x *b3x3/2*c - x3o3x3x *b3x3/2*c - [Grünbaumian] o3x3x3x *b3x3/2*c - [Grünbaumian] x3x3x3x *b3x3/2*c - [Grünbaumian] |
x3o3o3/2o3*b3o - o3x3o3/2o3*b3o - o3o3x3/2o3*b3o - x3x3o3/2o3*b3o - x3o3x3/2o3*b3o - x3o3o3/2o3*b3x - o3x3x3/2o3*b3o - rawt o3o3x3/2x3*b3o - [Grünbaumian] x3x3x3/2o3*b3o - ripthin x3x3o3/2o3*b3x - x3o3x3/2x3*b3o - [Grünbaumian] x3o3x3/2o3*b3x - o3x3x3/2x3*b3o - [Grünbaumian] x3x3x3/2x3*b3o - [Grünbaumian] x3x3x3/2o3*b3x - repirt x3o3x3/2x3*b3x - [Grünbaumian] x3x3x3/2x3*b3x - [Grünbaumian] |
x3o3o3o3/2o3*b - 2hehad o3x3o3o3/2o3*b - 2rhohid o3o3x3o3/2o3*b - o3o3o3x3/2o3*b - o3o3o3o3/2x3*b - x3x3o3o3/2o3*b - 2thehid (?) x3o3x3o3/2o3*b - x3o3o3x3/2o3*b - x3o3o3o3/2x3*b - o3x3x3o3/2o3*b - quafdidoh o3x3o3x3/2o3*b - o3x3o3o3/2x3*b - o3o3x3x3/2o3*b - o3o3x3o3/2x3*b - 2brohahd (?) o3o3o3x3/2x3*b - [Grünbaumian] x3x3x3o3/2o3*b - ripperhin x3x3o3x3/2o3*b - x3x3o3o3/2x3*b - x3o3x3x3/2o3*b - x3o3x3o3/2x3*b - 2howoh x3o3o3x3/2x3*b - [Grünbaumian] o3x3x3x3/2o3*b - o3x3x3o3/2x3*b - 2bathehad (?) o3x3o3x3/2x3*b - [Grünbaumian] o3o3x3x3/2x3*b - [Grünbaumian] x3x3x3x3/2o3*b - x3x3x3o3/2x3*b - 2grahehad (?) x3x3o3x3/2x3*b - [Grünbaumian] x3o3x3x3/2x3*b - [Grünbaumian] o3x3x3x3/2x3*b - [Grünbaumian] x3x3x3x3/2x3*b - [Grünbaumian] |
| hinnic | ||
3/2
o---o
3 \ / 3
o
3 / \ 3
o---o
3/2
|
3/2
o---o
3 \ / 3
o
3 / \ 3/2
o---o
3
|
3
o---o
3 \ / 3/2
o
3 / \ 3/2
o---o
3
|
| o3o3/2o3*a3o3/2o3*a | o3o3o3/2*a3o3/2o3*a | o3o3o3/2*a3o3o3/2*a |
x3x3/2o3*a3x3/2o3*a - recard ... |
x3x3o3/2*a3x3/2o3*a - recard ... |
x3x3o3/2*a3x3o3/2*a - recard ... |
| hinnic | ||
3 _o_ 3
_- -_
o o
\ /
3 \ / 3
o-----o
3/2
|
3 _o_ 3
_- -_
o-----------o
\ 3/2 /
3 \ / 3
o-----o
3
|
3 _o_ 3/2
_- -_
o-----------o
\ 3 /
3/2 \ / 3
o-----o
3
|
| o3o3o3o3o3/2*a | o3o3o3o3o3*a3/2*c | o3o3/2o3o3o3/2*a3*c |
x3o3o3o3o3/2*a - 2dah o3x3o3o3o3/2*a - o3o3x3o3o3/2*a - x3x3o3o3o3/2*a - firn x3o3x3o3o3/2*a - 2hiquah x3o3o3x3o3/2*a - x3o3o3o3x3/2*a - [Grünbaumian] o3x3x3o3o3/2*a - firn o3x3o3x3o3/2*a - x3x3x3o3o3/2*a - 2tadah x3x3o3x3o3/2*a - x3x3o3o3x3/2*a - [Grünbaumian] x3o3x3x3o3/2*a - x3o3x3o3x3/2*a - [Grünbaumian] o3x3x3x3o3/2*a - x3x3x3x3o3/2*a - x3x3x3o3x3/2*a - [Grünbaumian] x3x3o3x3x3/2*a - [Grünbaumian] x3x3o3x3x3/2*a - [Grünbaumian] x3x3x3x3x3/2*a - [Grünbaumian] |
o3x3x3x3o3*a3/2*c - rorpdah ... |
x3o3/2x3o3o3/2*a3*c - 2harhan ... |
| hinnic | pentic | |
3 3
o---o---o
3 \ / \ 3
o---o
3/2 3
|
3 3 3 4/3
o---o---o---o---o
|
3 3 3
o---o---o---o
4 \ / 4/3
o
|
| o3o3o3o3o3*b *c3/2*e | o3o3o3o4/3o | o3o3o3o *b4o4/3*c |
o3x3x3x3o3*b *c3/2*e - brewahen ... |
x3o3o3o4/3o - tac (convex) o3x3o3o4/3o - rat (convex) o3o3x3o4/3o - nit (convex) o3o3o3x4/3o - rin (convex) o3o3o3o4/3x - pent (convex) x3x3o3o4/3o - tot (convex) x3o3x3o4/3o - sart (convex) x3o3o3x4/3o - spat (convex) x3o3o3o4/3x - quacant o3x3x3o4/3o - bittit (convex) o3x3o3x4/3o - sibrant (convex) o3x3o3o4/3x - quappin o3o3x3x4/3o - bittin (convex) o3o3x3o4/3x - quarn o3o3o3x4/3x - quittin x3x3x3o4/3o - gart (convex) x3x3o3x4/3o - pattit (convex) x3x3o3o4/3x - caquapin x3o3x3x4/3o - pirt (convex) x3o3x3o4/3x - quacrant x3o3o3x4/3x - quacpot o3x3x3x4/3o - gibrant (convex) o3x3x3o4/3x - quiprin o3x3o3x4/3x - quiptin o3o3x3x4/3x - gaqrin x3x3x3x4/3o - gippit (convex) x3x3x3o4/3x - quicgrat x3x3o3x4/3x - quicpatint x3o3x3x4/3x - quacgarn o3x3x3x4/3x - gaquapan x3x3x3x4/3x - gaquacint |
x3o3o3o *b4o4/3*c - o3x3o3o *b4o4/3*c - o3o3x3o *b4o4/3*c - o3o3o3x *b4o4/3*c - o3o3o3o *b4x4/3*c - x3x3o3o *b4o4/3*c - x3o3x3o *b4o4/3*c - x3o3o3x *b4o4/3*c - x3o3o3o *b4x4/3*c - o3x3x3o *b4o4/3*c - o3x3o3x *b4o4/3*c - o3x3o3o *b4x4/3*c - sirpin o3o3x3x *b4o4/3*c - o3o3x3o *b4x4/3*c - fawdint o3o3o3x *b4x4/3*c - x3x3x3o *b4o4/3*c - x3x3o3x *b4o4/3*c - x3x3o3o *b4x4/3*c - setitdin x3o3x3x *b4o4/3*c - x3o3x3o *b4x4/3*c - gikvacadint x3o3o3x *b4x4/3*c - o3x3x3x *b4o4/3*c - o3x3x3o *b4x4/3*c - danbitot o3x3o3x *b4x4/3*c - sikvacadint o3o3x3x *b4x4/3*c - getitdin x3x3x3x *b4o4/3*c - x3x3x3o *b4x4/3*c - gadinnert x3x3o3x *b4x4/3*c - sidacadint x3o3x3x *b4x4/3*c - gidacadint o3x3x3x *b4x4/3*c - sadinnert x3x3x3x *b4x4/3*c - danpit |
| pentic | ||
3 3 3
o---o---o---o
4 \ / 4/3
o
|
3 3 3
o---o---o---o
4 \ / 4/3
o
|
4 3 3
o---o---o---o
3 \ / 3/2
o
|
| o3o3o3o4o4/3*c | o3o3o3o4/3o4*c | o4o3o3o *b3o3/2*c |
x3o3o3o4o4/3*c - o3x3o3o4o4/3*c - o3o3x3o4o4/3*c - o3o3o3x4o4/3*c - o3o3o3o4x4/3*c - x3x3o3o4o4/3*c - x3o3x3o4o4/3*c - x3o3o3x4o4/3*c - x3o3o3o4x4/3*c - o3x3x3o4o4/3*c - o3x3o3x4o4/3*c - o3x3o3o4x4/3*c - o3o3x3x4o4/3*c - o3o3x3o4x4/3*c - wavinant o3o3o3x4x4/3*c - sinnont x3x3x3o4o4/3*c - x3x3o3x4o4/3*c - x3x3o3o4x4/3*c - x3o3x3x4o4/3*c - x3o3x3o4x4/3*c - wacbinant x3o3o3x4x4/3*c - gektabcadont (old: giktabacadint) o3x3x3x4o4/3*c - o3x3x3o4x4/3*c - gibtadin o3x3o3x4x4/3*c - gakvebidant (old: gikkivbadant) o3o3x3x4x4/3*c - naquitant x3x3x3x4o4/3*c - x3x3x3o4x4/3*c - gibcotdin x3x3o3x4x4/3*c - gibacadint x3o3x3x4x4/3*c - naquiptant o3x3x3x4x4/3*c - noqrant x3x3x3x4x4/3*c - noquapant |
x3o3o3o4/3o4*c - o3x3o3o4/3o4*c - o3o3x3o4/3o4*c - o3o3o3x4/3o4*c - o3o3o3o4/3x4*c - x3x3o3o4/3o4*c - x3o3x3o4/3o4*c - x3o3o3x4/3o4*c - x3o3o3o4/3x4*c - o3x3x3o4/3o4*c - o3x3o3x4/3o4*c - o3x3o3o4/3x4*c - o3o3x3x4/3o4*c - o3o3x3o4/3x4*c - rawn o3o3o3x4/3x4*c - ginnont x3x3x3o4/3o4*c - x3x3o3x4/3o4*c - x3x3o3o4/3x4*c - x3o3x3x4/3o4*c - x3o3x3o4/3x4*c - rawcbinant (old: recarnit) x3o3o3x4/3x4*c - skatbacadint o3x3x3x4/3o4*c - o3x3x3o4/3x4*c - sibtadin o3x3o3x4/3x4*c - skivbadant o3o3x3x4/3x4*c - nottant x3x3x3x4/3o4*c - x3x3x3o4/3x4*c - sibcotdin x3x3o3x4/3x4*c - sibacadint x3o3x3x4/3x4*c - niptant o3x3x3x4/3x4*c - nurrant x3x3x3x4/3x4*c - nippant |
x4o3o3o *b3o3/2*c - o4x3o3o *b3o3/2*c - o4o3x3o *b3o3/2*c - o4o3o3x *b3o3/2*c - o4o3o3o *b3x3/2*c - x4x3o3o *b3o3/2*c - x4o3x3o *b3o3/2*c - x4o3o3x *b3o3/2*c - x4o3o3o *b3x3/2*c - o4x3x3o *b3o3/2*c - ribrant o4x3o3x *b3o3/2*c - o4x3o3o *b3x3/2*c - ript o4o3x3x *b3o3/2*c - o4o3x3o *b3x3/2*c - o4o3o3x *b3x3/2*c - x4x3x3o *b3o3/2*c - sroptin x4x3o3x *b3o3/2*c - x4x3o3o *b3x3/2*c - sorcpit x4o3x3x *b3o3/2*c - x4o3x3o *b3x3/2*c - x4o3o3x *b3x3/2*c - o4x3x3x *b3o3/2*c - roptit o4x3x3o *b3x3/2*c - o4x3o3x *b3x3/2*c - o4o3x3x *b3x3/2*c - x4x3x3x *b3o3/2*c - sircaptint x4x3x3o *b3x3/2*c - x4x3o3x *b3x3/2*c - x4o3x3x *b3x3/2*c - o4x3x3x *b3x3/2*c - x4x3x3x *b3x3/2*c - |
| pentic | ||
3 3 4
o---o---o---o
3 \ / 3/2
o
|
4 3 3
o---o---o---o
3 \ / 3/2
o
|
4 3 3
o---o---o---o
3/2 \ / 3
o
|
| o4o3o3o3o3/2*c | o4o3o3o3/2o3*c | o4o3o3o *b3/2o3*c |
x4o3o3o3o3/2*c - o4x3o3o3o3/2*c - o4o3x3o3o3/2*c - o4o3o3x3o3/2*c - o4o3o3o3x3/2*c - x4x3o3o3o3/2*c - x4o3x3o3o3/2*c - x4o3o3x3o3/2*c - x4o3o3o3x3/2*c - o4x3x3o3o3/2*c - o4x3o3x3o3/2*c - o4x3o3o3x3/2*c - o4o3x3x3o3/2*c - rawt o4o3x3o3x3/2*c - o4o3o3x3x3/2*c - 2rinhit x4x3x3o3o3/2*c - x4x3o3x3o3/2*c - x4x3o3o3x3/2*c - x4o3x3x3o3/2*c - sircarn x4o3x3o3x3/2*c - x4o3o3x3x3/2*c - katacbadint o4x3x3x3o3/2*c - repirt o4x3x3o3x3/2*c - o4x3o3x3x3/2*c - o4o3x3x3x3/2*c - x4x3x3x3o3/2*c - srocgrin x4x3x3o3x3/2*c - x4x3o3x3x3/2*c - x4o3x3x3x3/2*c - o4x3x3x3x3/2*c - x4x3x3x3x3/2*c - |
o4x3x3x3/2o3*c - repirt x4x3x3x3/2o3*c - srocgrin ... |
x4o3x3o *b3/2x3*c - skovactaden x4x3x3o *b3/2o3*c - sroptin x4o3x3x *b3/2x3*c - scadnicat ... |
| pentic | ||
3 3 4/3
o---o---o---o
3 \ / 3/2
o
|
4/3 3 3
o---o---o---o
3 \ / 3/2
o
|
4/3 3 3
o---o---o---o
3 \ / 3/2
o
|
| o4/3o3o3o3o3/2*c | o4/3o3o3o3/2o3*c | o4/3o3o3o *b3o3/2*c |
x4/3o3o3o3o3/2*c - o4/3x3o3o3o3/2*c - o4/3o3x3o3o3/2*c - o4/3o3o3x3o3/2*c - o4/3o3o3o3x3/2*c - x4/3x3o3o3o3/2*c - x4/3o3x3o3o3/2*c - x4/3o3o3x3o3/2*c - x4/3o3o3o3x3/2*c - o4/3x3x3o3o3/2*c - o4/3x3o3x3o3/2*c - o4/3x3o3o3x3/2*c - o4/3o3x3x3o3/2*c - o4/3o3x3o3x3/2*c - o4/3o3o3x3x3/2*c - x4/3x3x3o3o3/2*c - x4/3x3o3x3o3/2*c - x4/3x3o3o3x3/2*c - x4/3o3x3x3o3/2*c - qracorn x4/3o3x3o3x3/2*c - x4/3o3o3x3x3/2*c - o4/3x3x3x3o3/2*c - o4/3x3x3o3x3/2*c - o4/3x3o3x3x3/2*c - o4/3o3x3x3x3/2*c - x4/3x3x3x3o3/2*c - gorcgrin x4/3x3x3o3x3/2*c - x4/3x3o3x3x3/2*c - x4/3o3x3x3x3/2*c - o4/3x3x3x3x3/2*c - x4/3x3x3x3x3/2*c - |
x4/3x3x3x3/2o3*c - gorcgrin ... |
x4/3x3o3o *b3x3/2*c - gorcpit x4/3x3x3o *b3o3/2*c - groptin x4/3x3x3x *b3o3/2*c - gircaptint ... |
| pentic | ||
4/3 3 3
o---o---o---o
3/2 \ / 3
o
|
3/2
o---o
3 \ / 3
o
3 / \ 4/3
o---o
4
|
3/2 o---o 3 \ / 3 o 3 / \ 4 o---o 4/3 |
| o4/3o3o3o *b3/2o3*c | o4/3o4o3*a3o3/2o3*a | o4o4/3o3*a3o3/2o3*a |
x4/3o3x3o *b3/2x3*c - gokvactaden x4/3o3x3x *b3/2x3*c - gacdincat ... |
x4/3x4o3*a3x3/2o3*a - garcornit x4/3x4x3*a3x3/2o3*a - noqraptant ... |
x4x4/3o3*a3x3/2o3*a - recarnit x4x4/3x3*a3x3/2o3*a - narptint ... |
| pentic | ||
o
3
o
/ 3 \
3/2_o_ 4
/_3 4/3\
o-----4-----o
|
o
3
o
/ 3 \
3/2_o_4/3
/_3 4_\
o----4/3----o
| |
| o3o4o4/3o3o3/2*b3*d *c4*e | o3o4/3o4o3o3/2*b3*d *c4/3*e | |
o3o4x4/3x3x3/2*b3*d *c4*e - raktatant o3x4x4/3x3o3/2*b3*d *c4*e - skevatant x3x4x4/3x3o3/2*b3*d *c4*e - scatnit ... |
o3x4/3x4x3o3/2*b3*d *c4/3*e - gakevatant x3x4/3x4x3o3/2*b3*d *c4/3*e - gactanet ... | |
| demipentic | ||
o 3 \ o---o---o / 3 3 o 3/2 |
o 3 \ o---o---o / 3/2 3 o 3 |
o 3 \ o---o---o / 3 3/2 o 3 |
| o3o3/2o *b3o3o | o3o3o *b3/2o3o | o3o3o *b3o3/2o |
x3o3/2o *b3o3o - hin o3o3/2x *b3o3o - hin x3o3/2o *b3x3o - sirhin o3o3/2x *b3x3o - sirhin isomorph (contains "2thah") ... |
x3o3o *b3/2o3o - hin x3o3o *b3/2x3o - sirhin isomorph (contains "2thah") ... |
x3o3o *b3o3/2o - hin x3o3o *b3x3/2o - sirhin ... |
| some (multi)prisms | ||
x3o3o x4/3x - stotet x3x3x x4/3x - stotoe ... |
x3o o3x4/3x - traquith x3x x3x4/3x - haquitco ... |
x o3o3x4/3x - quititip x x3x3x4/3x - gaquidpothip ... |
x3o o3x4/3x4*c - tragocco ... |
x3o o3x4x4/3*c - trasocco ... |
x o3o3x4/3x4*c - gittithip ... |
x o3o3x4x4/3*c - stethip ... |
x o3o3o5/3x - gogiship ... |
x x5o5/2o5o - gohip x x5o5/2x5o - sirghipe x x5o5/2o5x - 2sophip ... |
Warning: The following list in fact just contains the so far provided polytera, which were not listed above. Whether those indeed are non-kaleidoscopical or just ask for some more complicate Dynkin diagram, in fact has not been checked so far.
| snubs and holosnubs | acc. to other regiments | making up own regiments |
β2o3o3o5β - sidtaxhiap β2o3o3o5/3β - gadtaxhiap β2β5o5/2o5o - sishia+2x2sishi β2β5o5/2x5o - rasishia+2x2rasishi β2β5o5/2o5x - sidpippadia+240x2sissid ... |
bad (dot regiment) bend (dot regiment) cabbix (dot regiment) caddix (dot regiment) gatopin (fawdint regiment) gipbin (fawdint regiment) gancpan (getitdin regiment) gabdacan (ginnont regiment) dah (hin regiment) han (hin regiment) hit (hin regiment) radah (hin regiment) rinah (hin regiment) irl (nit regiment) irohlohn (nit regiment) nat (nit regiment) raccoth (nit regiment) gloptin (quiptin regiment) ratchet (rat regiment) rhohid (rat regiment) tin (rin regiment) firx (rix regiment) sophip (roxip regiment) howoh (sart regiment) lawx (sarx regiment) rawcax (sarx regiment) bacox (scad regiment) chad (scad regiment) dacox (scad regiment) dibhid (scad regiment) fenandoh (siphin regiment) fidoh (siphin regiment) kafandoh (sirhin regiment) topax (spix regiment) hehad (tac regiment) nophap (tac regiment) phap (tac regiment) gadencorn (wacbinant regiment) gafwan (wavinant regiment) ... |
sishia rasishia ... |
© 2004-2024 | top of page |