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---- 5D ----
This page is available sorted by point-group symmetry (below)
or by complexity (older version).
(For obvious reasons only the existing 4D graph types, which exist as subgroups in 5D as well, have to be extended here.)
Linear | Tridental | Loop & Tail | |
---|---|---|---|
o--P--o--Q--o--R--o--S--o |
o-P-o-Q-o *b-R-o-S-o = o_ -P_ >o--R--o--S--o _Q- o- |
o-P-o-Q-o-R-o-S-o-T-*c = _o _R- | o--P--o--Q--o< | S -T_ | -o |
o-P-o-Q-o-R-o-S-o-T-*b = o---P---o---Q---o | | T R | | o---S---o |
Two Armed | Two Legged | Prolate Crossed Rhomb & Tail | Oblate Crossed Rhomb & Tail |
o-P-o-Q-o-R-o *b-S-o-T-*c = o--P--o--Q--o--R--o \ / S \ / T o |
o-P-o-Q-o-R-o-S-*b-T-o = o_ _o -P_ _Q- | >o< | R _T- -S_ | o- -o |
o-P-o-Q-o-R-o-S-o-T-*b *c-U-*e = o---P---o---Q---o \ / \ T U R \ / \ o---S---o |
o-P-o-Q-o-R-o-S-o-T-*b-U-*d = o---Q---o---P---o \ / \ R U T \ / \ o---S---o |
Bowtie | Loop | House | Three Looped |
o-P-o-Q-o-R-*a-S-o-T-o-U-*a = o_ _o | -P_ _U- | Q | >o< | T | _R- -S_ | o- -o |
o-P-o-Q-o-R-o-S-o-T-*a = _o_ _T- -P_ o- -o \ / S Q \ / o---R---o |
o-P-o-Q-o-R-o-S-o-T-*a-U-*c = o---T---o_ | | -P_ S U >o | | _Q- o---R---o |
o-P-o-Q-o-R-*a-S-o-T-o-U-*a *c-V-*e = o---P---o---U---o \ / \ / Q R S T \ / \ / o---V---o |
Tetrahedron & Tail | Others | ||
o-P-o-Q-o-R-o-S-o-T-*b-U-*d *c-V-*e = _o _- /| _Q- R | _- / | o---P---o<---U---o V -_ \ | -T_ S | -_ \| -o |
In the following symmetry listings "etc." means replacments according to 3 ↔ 3/2, to 4 ↔ 4/3, to 5 ↔ 5/4, or to 5/2 ↔ 5/3.
Polytera with Grünbaumian elements so far are not investigated any further. Those are Grünbaumian a priori, usually because of some subgraph -x-n/d-x-, where d is even. Others, which come out as being Grünbaumian a posteriori will be given none the less.
loop ones |
---|
o-P-o-Q-o-R-o-S-o-T-*a = _o_ _T- -P_ o- -o \ / S Q \ / o---R---o |
Within spherical symmetry this type of Dynkin diagrams only allows for P,Q,R,S,T being 3 or 3/2 only. Furthermore in any kind of loop only an odd amount of 3/2 marks is allowed.
However, as can be seen from the below details, there remains just a single non-Grünbaumian Wythoffian in these types of symmetry after all: firn.
o3o3o3o3o3/2*a | o3o3o3/2o3/2o3/2*a | o3o3/2o3o3/2o3/2*a | o3/2o3/2o3/2o3/2o3/2*a |
---|---|---|---|
x3o3o3o3o3/2*a - "2dah" o3x3o3o3o3/2*a - "2dah" o3o3x3o3o3/2*a - "2dah" x3x3o3o3o3/2*a - firn x3o3x3o3o3/2*a - (contains "2firp") x3o3o3x3o3/2*a - (contains "2thah") x3o3o3o3x3/2*a - [Grünbaumian] o3x3x3o3o3/2*a - firn o3x3o3x3o3/2*a - (contains "2firp") x3x3x3o3o3/2*a - (contains "2firp") x3x3o3x3o3/2*a - (contains "2thah") x3x3o3o3x3/2*a - [Grünbaumian] x3o3x3x3o3/2*a - (contains "2thah") x3o3x3o3x3/2*a - [Grünbaumian] o3x3x3x3o3/2*a - (contains "2firp") x3x3x3x3o3/2*a - (contains "2thah") x3x3x3o3x3/2*a - [Grünbaumian] x3x3o3x3x3/2*a - [Grünbaumian] x3x3x3x3x3/2*a - [Grünbaumian] |
x3o3o3/2o3/2o3/2*a - "2dah" o3x3o3/2o3/2o3/2*a - "2dah" o3o3o3/2o3/2x3/2*a - "2dah" x3x3o3/2o3/2o3/2*a - firn x3o3x3/2o3/2o3/2*a - (contains "2firp") x3o3o3/2x3/2o3/2*a - (contains "2firp") x3o3o3/2o3/2x3/2*a - [Grünbaumian] o3x3o3/2o3/2x3/2*a - (contains "2thah") o3o3o3/2x3/2x3/2*a - [Grünbaumian] x3x3x3/2o3/2o3/2*a - (contains "2firp") x3x3o3/2x3/2o3/2*a - (contains "2thah") x3x3o3/2o3/2x3/2*a - [Grünbaumian] x3o3x3/2o3/2x3/2*a - [Grünbaumian] x3o3o3/2x3/2x3/2*a - [Grünbaumian] o3x3o3/2x3/2x3/2*a - [Grünbaumian] x3x3x3/2o3/2x3/2*a - [Grünbaumian] x3x3o3/2x3/2x3/2*a - [Grünbaumian] x3o3x3/2x3/2x3/2*a - [Grünbaumian] x3x3x3/2x3/2x3/2*a - [Grünbaumian] |
x3o3/2o3o3/2o3/2*a - "2dah" o3x3/2o3o3/2o3/2*a - "2dah" o3o3/2o3o3/2x3/2*a - "2dah" x3x3/2o3o3/2o3/2*a - firn x3o3/2x3o3/2o3/2*a - (contains "2thah") x3o3/2o3x3/2o3/2*a - (contains "2firp") x3o3/2o3o3/2x3/2*a - [Grünbaumian] o3x3/2x3o3/2o3/2*a - [Grünbaumian] o3x3/2o3o3/2x3/2*a - (contains "2thah") x3x3/2x3o3/2o3/2*a - [Grünbaumian] x3x3/2o3x3/2o3/2*a - (contains "2thah") x3x3/2o3o3/2x3/2*a - [Grünbaumian] x3o3/2x3o3/2x3/2*a - [Grünbaumian] x3o3/2o3x3/2x3/2*a - [Grünbaumian] o3x3/2x3o3/2x3/2*a - [Grünbaumian] x3x3/2x3x3/2o3/2*a - [Grünbaumian] x3x3/2x3o3/2x3/2*a - [Grünbaumian] x3x3/2o3x3/2x3/2*a - [Grünbaumian] x3x3/2x3x3/2x3/2*a - [Grünbaumian] |
x3/2o3/2o3/2o3/2o3/2*a - "2dah" x3/2x3/2o3/2o3/2o3/2*a - [Grünbaumian] x3/2o3/2x3/2o3/2o3/2*a - (contains "2firp") x3/2x3/2x3/2o3/2o3/2*a - [Grünbaumian] x3/2x3/2o3/2x3/2o3/2*a - [Grünbaumian] x3/2x3/2x3/2x3/2o3/2*a - [Grünbaumian] x3/2x3/2x3/2x3/2x3/2*a - [Grünbaumian] |
house ones |
---|
o-P-o-Q-o-R-o-S-o-T-*a-U-*c = o---T---o_ | | -P_ S U >o | | _Q- o---R---o |
Within spherical symmetry this type of Dynkin diagrams only allows for P,Q,R,S,T,U being 3 or 3/2 only. Furthermore in any (non-bridged) loop only an odd amount of 3/2 marks is allowed.
However, as can be seen from the below details, there remains just a single non-Grünbaumian Wythoffian in these types of symmetry after all: rorpdah.
o3o3o3o3o3*a3/2*c | o3o3/2o3/2o3o3*a3*c | o3o3/2o3o3/2o3*a3*c |
---|---|---|
x3o3o3o3o3*a3/2*c - (contains "2tet") o3x3o3o3o3*a3/2*c - (contains "2tet") o3o3o3o3x3*a3/2*c - (contains "2tho") x3x3o3o3o3*a3/2*c - (contains "2tho") x3o3x3o3o3*a3/2*c - [Grünbaumian] x3o3o3x3o3*a3/2*c - (contains "2thah") x3o3o3o3x3*a3/2*c - (contains "2tet") o3x3o3o3x3*a3/2*c - (contains "2tho") o3o3o3x3x3*a3/2*c - (contains "2pen") x3x3x3o3o3*a3/2*c - [Grünbaumian] x3x3o3x3o3*a3/2*c - (contains "2thah") x3x3o3o3x3*a3/2*c - rorpdah x3o3x3o3x3*a3/2*c - [Grünbaumian] x3o3o3x3x3*a3/2*c - (contains "2thah") o3x3o3x3x3*a3/2*c - (contains "2tet") x3x3x3o3x3*a3/2*c - [Grünbaumian] x3x3o3x3x3*a3/2*c - (contains "2thah") x3o3x3x3x3*a3/2*c - [Grünbaumian] x3x3x3x3x3*a3/2*c - [Grünbaumian] |
x3o3/2o3/2o3o3*a3*c - (contains "2tet") o3x3/2o3/2o3o3*a3*c - (contains "2tet") o3o3/2x3/2o3o3*a3*c - (contains "2tet") o3o3/2o3/2x3o3*a3*c - (contains "2tho") o3o3/2o3/2o3x3*a3*c - (contains "2tho") x3x3/2o3/2o3o3*a3*c - (contains "2tho") x3o3/2x3/2o3o3*a3*c - (contains "2thah") x3o3/2o3/2x3o3*a3*c - (contains "2thah") x3o3/2o3/2o3x3*a3*c - (contains "2tet") o3x3/2x3/2o3o3*a3*c - [Grünbaumian] o3x3/2o3/2x3o3*a3*c - (contains "2tet") o3x3/2o3/2o3x3*a3*c - (contains "2tet") o3o3/2x3/2x3o3*a3*c - [Grünbaumian] o3o3/2x3/2o3x3*a3*c - (contains "2tet") o3o3/2o3/2x3x3*a3*c - (contains "2pen") x3x3/2x3/2o3o3*a3*c - [Grünbaumian] x3x3/2o3/2x3o3*a3*c - (contains "2thah") x3x3/2o3/2o3x3*a3*c - rorpdah x3o3/2x3/2x3o3*a3*c - [Grünbaumian] x3o3/2x3/2o3x3*a3*c - (contains "2thah") x3o3/2o3/2x3x3*a3*c - (contains "2thah") o3x3/2x3/2x3o3*a3*c - [Grünbaumian] o3x3/2x3/2o3x3*a3*c - [Grünbaumian] o3x3/2o3/2x3x3*a3*c - (contains "2tet") o3o3/2x3/2x3x3*a3*c - [Grünbaumian] x3x3/2x3/2x3o3*a3*c - [Grünbaumian] x3x3/2x3/2o3x3*a3*c - [Grünbaumian] x3x3/2o3/2x3x3*a3*c - (contains "2thah") x3o3/2x3/2x3x3*a3*c - [Grünbaumian] o3x3/2x3/2x3x3*a3*c - [Grünbaumian] x3x3/2x3/2x3x3*a3*c - [Grünbaumian] |
x3o3/2o3o3/2o3*a3*c - (contains "2tet") o3x3/2o3o3/2o3*a3*c - (contains "2tet") o3o3/2x3o3/2o3*a3*c - (contains "2tet") o3o3/2o3x3/2o3*a3*c - (contains "2tho") o3o3/2o3o3/2x3*a3*c - (contains "2tho") x3x3/2o3o3/2o3*a3*c - (contains "2tho") x3o3/2x3o3/2o3*a3*c - (contains "2thah") x3o3/2o3x3/2o3*a3*c - (contains "2tet") x3o3/2o3o3/2x3*a3*c - (contains "2tet") o3x3/2x3o3/2o3*a3*c - [Grünbaumian] o3x3/2o3x3/2o3*a3*c - (contains "2thah") o3x3/2o3o3/2x3*a3*c - (contains "2tet") o3o3/2x3x3/2o3*a3*c - (contains "2tet") o3o3/2x3o3/2x3*a3*c - (contains "2thah") o3o3/2o3x3/2x3*a3*c - [Grünbaumian] x3x3/2x3o3/2o3*a3*c - [Grünbaumian] x3x3/2o3x3/2o3*a3*c - (contains "2thah") x3x3/2o3o3/2x3*a3*c - rorpdah x3o3/2x3x3/2o3*a3*c - (contains "2thah") x3o3/2x3o3/2x3*a3*c - (contains "2thah") x3o3/2o3x3/2x3*a3*c - [Grünbaumian] o3x3/2x3x3/2o3*a3*c - [Grünbaumian] o3x3/2x3o3/2x3*a3*c - [Grünbaumian] o3x3/2o3x3/2x3*a3*c - [Grünbaumian] o3o3/2x3x3/2x3*a3*c - [Grünbaumian] x3x3/2x3x3/2o3*a3*c - [Grünbaumian] x3x3/2x3o3/2x3*a3*c - [Grünbaumian] x3x3/2o3x3/2x3*a3*c - [Grünbaumian] x3o3/2x3x3/2x3*a3*c - [Grünbaumian] o3x3/2x3x3/2x3*a3*c - [Grünbaumian] x3x3/2x3x3/2x3*a3*c - [Grünbaumian] |
o3/2o3o3/2o3o3*a3*c | o3o3o3/2o3/2o3*a3/2*c | o3o3o3/2o3o3/2*a3/2*c |
x3/2o3o3/2o3o3*a3*c - (contains "2tet") o3/2x3o3/2o3o3*a3*c - (contains "2tet") o3/2o3x3/2o3o3*a3*c - (contains "2tet") o3/2o3o3/2x3o3*a3*c - (contains "2tho") o3/2o3o3/2o3x3*a3*c - (contains "2tho") x3/2x3o3/2o3o3*a3*c - [Grünbaumian] x3/2o3x3/2o3o3*a3*c - (contains "2thah") x3/2o3o3/2x3o3*a3*c - (contains "2tet") x3/2o3o3/2o3x3*a3*c - (contains "2tet") o3/2x3x3/2o3o3*a3*c - (contains "2tho") o3/2x3o3/2x3o3*a3*c - (contains "2thah") o3/2x3o3/2o3x3*a3*c - (contains "2tet") o3/2o3x3/2x3o3*a3*c - [Grünbaumian] o3/2o3x3/2o3x3*a3*c - (contains "2thah") o3/2o3o3/2x3x3*a3*c - (contains "2pen") x3/2x3x3/2o3o3*a3*c - [Grünbaumian] x3/2x3o3/2x3o3*a3*c - [Grünbaumian] x3/2x3o3/2o3x3*a3*c - [Grünbaumian] x3/2o3x3/2x3o3*a3*c - [Grünbaumian] x3/2o3x3/2o3x3*a3*c - (contains "2thah") x3/2o3o3/2x3x3*a3*c - (contains "2thah") o3/2x3x3/2x3o3*a3*c - [Grünbaumian] o3/2x3x3/2o3x3*a3*c - (contains "2thah") o3/2x3o3/2x3x3*a3*c - (contains "2thah") o3/2o3x3/2x3x3*a3*c - [Grünbaumian] x3/2x3x3/2x3o3*a3*c - [Grünbaumian] x3/2x3x3/2o3x3*a3*c - [Grünbaumian] x3/2x3o3/2x3x3*a3*c - [Grünbaumian] x3/2o3x3/2x3x3*a3*c - [Grünbaumian] o3/2x3x3/2x3x3*a3*c - [Grünbaumian] x3/2x3x3/2x3x3*a3*c - [Grünbaumian] |
x3o3o3/2o3/2o3*a3/2*c - (contains "2tet") o3x3o3/2o3/2o3*a3/2*c - (contains "2tet") o3o3x3/2o3/2o3*a3/2*c - (contains "2tet") o3o3o3/2x3/2o3*a3/2*c - (contains "2tho") o3o3o3/2o3/2x3*a3/2*c - (contains "2tho") x3x3o3/2o3/2o3*a3/2*c - (contains "2tho") x3o3x3/2o3/2o3*a3/2*c - [Grünbaumian] x3o3o3/2x3/2o3*a3/2*c - (contains "2thah") x3o3o3/2o3/2x3*a3/2*c - (contains "2tet") o3x3x3/2o3/2o3*a3/2*c - (contains "2tho") o3x3o3/2x3/2o3*a3/2*c - (contains "2thah") o3x3o3/2o3/2x3*a3/2*c - (contains "2tet") o3o3x3/2x3/2o3*a3/2*c - [Grünbaumian] o3o3x3/2o3/2x3*a3/2*c - (contains "2thah") o3o3o3/2x3/2x3*a3/2*c - [Grünbaumian] x3x3x3/2o3/2o3*a3/2*c - [Grünbaumian] x3x3o3/2x3/2o3*a3/2*c - (contains "2thah") x3x3o3/2o3/2x3*a3/2*c - rorpdah x3o3x3/2x3/2o3*a3/2*c - [Grünbaumian] x3o3x3/2o3/2x3*a3/2*c - [Grünbaumian] x3o3o3/2x3/2x3*a3/2*c - [Grünbaumian] o3x3x3/2x3/2o3*a3/2*c - [Grünbaumian] o3x3x3/2o3/2x3*a3/2*c - (contains "2thah") o3x3o3/2x3/2x3*a3/2*c - [Grünbaumian] o3o3x3/2x3/2x3*a3/2*c - [Grünbaumian] x3x3x3/2x3/2o3*a3/2*c - [Grünbaumian] x3x3x3/2o3/2x3*a3/2*c - [Grünbaumian] x3x3o3/2x3/2x3*a3/2*c - [Grünbaumian] x3o3x3/2x3/2x3*a3/2*c - [Grünbaumian] o3x3x3/2x3/2x3*a3/2*c - [Grünbaumian] x3x3x3/2x3/2x3*a3/2*c - [Grünbaumian] |
x3o3o3/2o3o3/2*a3/2*c - (contains "2tet") o3x3o3/2o3o3/2*a3/2*c - (contains "2tet") o3o3o3/2o3x3/2*a3/2*c - (contains "2tho") x3x3o3/2o3o3/2*a3/2*c - (contains "2tho") x3o3x3/2o3o3/2*a3/2*c - [Grünbaumian] x3o3o3/2x3o3/2*a3/2*c - (contains "2tet") x3o3o3/2o3x3/2*a3/2*c - [Grünbaumian] o3x3o3/2o3x3/2*a3/2*c - (contains "2thah") o3o3o3/2x3x3/2*a3/2*c - (contains "2pen") x3x3x3/2o3o3/2*a3/2*c - [Grünbaumian] x3x3o3/2x3o3/2*a3/2*c - (contains "2thah") x3x3o3/2o3x3/2*a3/2*c - [Grünbaumian] x3o3x3/2o3x3/2*a3/2*c - [Grünbaumian] x3o3o3/2x3x3/2*a3/2*c - [Grünbaumian] o3x3o3/2x3x3/2*a3/2*c - (contains "2thah") x3x3x3/2o3x3/2*a3/2*c - [Grünbaumian] x3x3o3/2x3x3/2*a3/2*c - [Grünbaumian] x3o3x3/2x3x3/2*a3/2*c - [Grünbaumian] x3x3x3/2x3x3/2*a3/2*c - [Grünbaumian] |
o3o3/2o3/2o3/2o3/2*a3*c | o3/2o3/2o3/2o3o3/2*a3/2*c | o3/2o3/2o3/2o3/2o3*a3/2*c |
x3o3/2o3/2o3/2o3/2*a3*c - (contains "2tet") o3x3/2o3/2o3/2o3/2*a3*c - (contains "2tet") o3o3/2x3/2o3/2o3/2*a3*c - (contains "2tet") o3o3/2o3/2x3/2o3/2*a3*c - (contains "2tho") o3o3/2o3/2o3/2x3/2*a3*c - (contains "2tho") x3x3/2o3/2o3/2o3/2*a3*c - (contains "2tho") x3o3/2x3/2o3/2o3/2*a3*c - (contains "2thah") x3o3/2o3/2x3/2o3/2*a3*c - (contains "2thah") x3o3/2o3/2o3/2x3/2*a3*c - [Grünbaumian] o3x3/2x3/2o3/2o3/2*a3*c - [Grünbaumian] o3x3/2o3/2x3/2o3/2*a3*c - (contains "2tet") o3x3/2o3/2o3/2x3/2*a3*c - (contains "2thah") o3o3/2x3/2x3/2o3/2*a3*c - [Grünbaumian] o3o3/2x3/2o3/2x3/2*a3*c - (contains "2thah") o3o3/2o3/2x3/2x3/2*a3*c - [Grünbaumian] x3x3/2x3/2o3/2o3/2*a3*c - [Grünbaumian] x3x3/2o3/2x3/2o3/2*a3*c - (contains "2thah") x3x3/2o3/2o3/2x3/2*a3*c - [Grünbaumian] x3o3/2x3/2x3/2o3/2*a3*c - [Grünbaumian] x3o3/2x3/2o3/2x3/2*a3*c - [Grünbaumian] x3o3/2o3/2x3/2x3/2*a3*c - [Grünbaumian] o3x3/2x3/2x3/2o3/2*a3*c - [Grünbaumian] o3x3/2x3/2o3/2x3/2*a3*c - [Grünbaumian] o3x3/2o3/2x3/2x3/2*a3*c - [Grünbaumian] o3o3/2x3/2x3/2x3/2*a3*c - [Grünbaumian] x3x3/2x3/2x3/2o3/2*a3*c - [Grünbaumian] x3x3/2x3/2o3/2x3/2*a3*c - [Grünbaumian] x3x3/2o3/2x3/2x3/2*a3*c - [Grünbaumian] x3o3/2x3/2x3/2x3/2*a3*c - [Grünbaumian] o3x3/2x3/2x3/2x3/2*a3*c - [Grünbaumian] x3x3/2x3/2x3/2x3/2*a3*c - [Grünbaumian] |
x3/2o3/2o3/2o3o3/2*a3/2*c - (contains "2tet") o3/2x3/2o3/2o3o3/2*a3/2*c - (contains "2tet") o3/2o3/2o3/2o3x3/2*a3/2*c - (contains "2tho") x3/2x3/2o3/2o3o3/2*a3/2*c - [Grünbaumian] x3/2o3/2x3/2o3o3/2*a3/2*c - [Grünbaumian] x3/2o3/2o3/2x3o3/2*a3/2*c - (contains "2thah") x3/2o3/2o3/2o3x3/2*a3/2*c - [Grünbaumian] o3/2x3/2o3/2o3x3/2*a3/2*c - (contains "2tet") o3/2o3/2o3/2x3x3/2*a3/2*c - (contains "2pen") x3/2x3/2x3/2o3o3/2*a3/2*c - [Grünbaumian] x3/2x3/2o3/2x3o3/2*a3/2*c - [Grünbaumian] x3/2x3/2o3/2o3x3/2*a3/2*c - [Grünbaumian] x3/2o3/2x3/2o3x3/2*a3/2*c - [Grünbaumian] x3/2o3/2o3/2x3x3/2*a3/2*c - [Grünbaumian] o3/2x3/2o3/2x3x3/2*a3/2*c - (contains "2tet") x3/2x3/2x3/2o3x3/2*a3/2*c - [Grünbaumian] x3/2x3/2o3/2x3x3/2*a3/2*c - [Grünbaumian] x3/2o3/2x3/2x3x3/2*a3/2*c - [Grünbaumian] x3/2x3/2x3/2x3x3/2*a3/2*c - [Grünbaumian] |
x3/2o3/2o3/2o3/2o3*a3/2*c - (contains "2tet") o3/2x3/2o3/2o3/2o3*a3/2*c - (contains "2tet") o3/2o3/2x3/2o3/2o3*a3/2*c - (contains "2tet") o3/2o3/2o3/2x3/2o3*a3/2*c - (contains "2tho") o3/2o3/2o3/2o3/2x3*a3/2*c - (contains "2tho") x3/2x3/2o3/2o3/2o3*a3/2*c - [Grünbaumian] x3/2o3/2x3/2o3/2o3*a3/2*c - [Grünbaumian] x3/2o3/2o3/2x3/2o3*a3/2*c - (contains "2thah") x3/2o3/2o3/2o3/2x3*a3/2*c - (contains "2tet") o3/2x3/2x3/2o3/2o3*a3/2*c - [Grünbaumian] o3/2x3/2o3/2x3/2o3*a3/2*c - (contains "2tet") o3/2x3/2o3/2o3/2x3*a3/2*c - (contains "2thah") o3/2o3/2x3/2x3/2o3*a3/2*c - [Grünbaumian] o3/2o3/2x3/2o3/2x3*a3/2*c - (contains "2thah") o3/2o3/2o3/2x3/2x3*a3/2*c - [Grünbaumian] x3/2x3/2x3/2o3/2o3*a3/2*c - [Grünbaumian] x3/2x3/2o3/2x3/2o3*a3/2*c - [Grünbaumian] x3/2x3/2o3/2o3/2x3*a3/2*c - [Grünbaumian] x3/2o3/2x3/2x3/2o3*a3/2*c - [Grünbaumian] x3/2o3/2x3/2o3/2x3*a3/2*c - [Grünbaumian] x3/2o3/2o3/2x3/2x3*a3/2*c - [Grünbaumian] o3/2x3/2x3/2x3/2o3*a3/2*c - [Grünbaumian] o3/2x3/2x3/2o3/2x3*a3/2*c - [Grünbaumian] o3/2x3/2o3/2x3/2x3*a3/2*c - [Grünbaumian] o3/2o3/2x3/2x3/2x3*a3/2*c - [Grünbaumian] x3/2x3/2x3/2x3/2o3*a3/2*c - [Grünbaumian] x3/2x3/2x3/2o3/2x3*a3/2*c - [Grünbaumian] x3/2x3/2o3/2x3/2x3*a3/2*c - [Grünbaumian] x3/2o3/2x3/2x3/2x3*a3/2*c - [Grünbaumian] o3/2x3/2x3/2x3/2x3*a3/2*c - [Grünbaumian] x3/2x3/2x3/2x3/2x3*a3/2*c - [Grünbaumian] |
three looped ones |
---|
o-P-o-Q-o-R-*a-S-o-T-o-U-*a *c-V-*e = o---P---o---U---o \ / \ / Q R S T \ / \ / o---V---o |
Within spherical symmetry this type of Dynkin diagrams only allows for P,Q,R,S,T,U,V being 3 or 3/2 only, where any triangular loop, when considered alone, moreover allows for an odd amount of 3/2 marks only.
However, as can be seen from the below details, there remains no non-Grünbaumian Wythoffian in these types of symmetry after all.
o3o3/2o3*a3o3/2o3*a *c3/2*d | o3/2o3o3*a3o3/2o3*a *c3/2*d | o3/2o3o3*a3o3o3/2*a *c3/2*d | |
---|---|---|---|
x3o3/2o3*a3o3/2o3*a *c3/2*d - (contains "2tet") o3x3/2o3*a3o3/2o3*a *c3/2*d - (contains "2tet") o3o3/2x3*a3o3/2o3*a *c3/2*d - (contains "2tet") x3x3/2o3*a3o3/2o3*a *c3/2*d - (contains "2tet") x3o3/2x3*a3o3/2o3*a *c3/2*d - (contains "2tet") o3x3/2x3*a3o3/2o3*a *c3/2*d - [Grünbaumian] o3x3/2o3*a3x3/2o3*a *c3/2*d - (contains "2tet") o3x3/2o3*a3o3/2x3*a *c3/2*d - (contains "2tet") o3o3/2x3*a3x3/2o3*a *c3/2*d - [Grünbaumian] x3x3/2x3*a3o3/2o3*a *c3/2*d - [Grünbaumian] x3x3/2o3*a3x3/2o3*a *c3/2*d - (contains "2oh") x3x3/2o3*a3o3/2x3*a *c3/2*d - (contains "2tet") x3o3/2x3*a3x3/2o3*a *c3/2*d - [Grünbaumian] o3x3/2x3*a3x3/2o3*a *c3/2*d - [Grünbaumian] o3x3/2x3*a3o3/2x3*a *c3/2*d - [Grünbaumian] x3x3/2x3*a3x3/2o3*a *c3/2*d - [Grünbaumian] x3x3/2x3*a3o3/2x3*a *c3/2*d - [Grünbaumian] o3x3/2x3*a3x3/2x3*a *c3/2*d - [Grünbaumian] x3x3/2x3*a3x3/2x3*a *c3/2*d - [Grünbaumian] |
x3/2o3o3*a3o3/2o3*a *c3/2*d - (contains "2tet") o3/2x3o3*a3o3/2o3*a *c3/2*d - (contains "2tet") o3/2o3x3*a3o3/2o3*a *c3/2*d - (contains "2tet") o3/2o3o3*a3x3/2o3*a *c3/2*d - (contains "2tet") o3/2o3o3*a3o3/2x3*a *c3/2*d - (contains "2tet") x3/2x3o3*a3o3/2o3*a *c3/2*d - [Grünbaumian] x3/2o3x3*a3o3/2o3*a *c3/2*d - (contains "2tet") x3/2o3o3*a3x3/2o3*a *c3/2*d - (contains "2tet") x3/2o3o3*a3o3/2x3*a *c3/2*d - (contains "2tet") o3/2x3x3*a3o3/2o3*a *c3/2*d - (contains "2tet") o3/2x3o3*a3x3/2o3*a *c3/2*d - (contains "2tet") o3/2x3o3*a3o3/2x3*a *c3/2*d - (contains "2tet") o3/2o3x3*a3x3/2o3*a *c3/2*d - [Grünbaumian] o3/2o3x3*a3o3/2x3*a *c3/2*d - (contains "2tet") o3/2o3o3*a3x3/2x3*a *c3/2*d - [Grünbaumian] x3/2x3x3*a3o3/2o3*a *c3/2*d - [Grünbaumian] x3/2x3o3*a3x3/2o3*a *c3/2*d - [Grünbaumian] x3/2x3o3*a3o3/2x3*a *c3/2*d - [Grünbaumian] x3/2o3x3*a3x3/2o3*a *c3/2*d - [Grünbaumian] x3/2o3x3*a3o3/2x3*a *c3/2*d - (contains "2oh") x3/2o3o3*a3x3/2x3*a *c3/2*d - [Grünbaumian] o3/2x3x3*a3x3/2o3*a *c3/2*d - [Grünbaumian] o3/2x3x3*a3o3/2x3*a *c3/2*d - (contains "2tet") o3/2x3o3*a3x3/2x3*a *c3/2*d - [Grünbaumian] o3/2o3x3*a3x3/2x3*a *c3/2*d - [Grünbaumian] x3/2x3x3*a3x3/2o3*a *c3/2*d - [Grünbaumian] x3/2x3x3*a3o3/2x3*a *c3/2*d - [Grünbaumian] x3/2x3o3*a3x3/2x3*a *c3/2*d - [Grünbaumian] x3/2o3x3*a3x3/2x3*a *c3/2*d - [Grünbaumian] o3/2x3x3*a3x3/2x3*a *c3/2*d - [Grünbaumian] x3/2x3x3*a3x3/2x3*a *c3/2*d - [Grünbaumian] |
x3/2o3o3*a3o3o3/2*a *c3/2*d - (contains "2tet") o3/2x3o3*a3o3o3/2*a *c3/2*d - (contains "2tet") o3/2o3x3*a3o3o3/2*a *c3/2*d - (contains "2tet") x3/2x3o3*a3o3o3/2*a *c3/2*d - [Grünbaumian] x3/2o3x3*a3o3o3/2*a *c3/2*d - (contains "2tet") o3/2x3x3*a3o3o3/2*a *c3/2*d - (contains "2tet") o3/2x3o3*a3x3o3/2*a *c3/2*d - (contains "2tet") o3/2x3o3*a3o3x3/2*a *c3/2*d - (contains "2tet") o3/2o3x3*a3x3o3/2*a *c3/2*d - [Grünbaumian] x3/2x3x3*a3o3o3/2*a *c3/2*d - [Grünbaumian] x3/2x3o3*a3x3o3/2*a *c3/2*d - [Grünbaumian] x3/2x3o3*a3o3x3/2*a *c3/2*d - [Grünbaumian] x3/2o3x3*a3x3o3/2*a *c3/2*d - [Grünbaumian] o3/2x3x3*a3x3o3/2*a *c3/2*d - [Grünbaumian] o3/2x3x3*a3o3x3/2*a *c3/2*d - (contains "2tet") x3/2x3x3*a3x3o3/2*a *c3/2*d - [Grünbaumian] x3/2x3x3*a3o3x3/2*a *c3/2*d - [Grünbaumian] o3/2x3x3*a3x3x3/2*a *c3/2*d - [Grünbaumian] x3/2x3x3*a3x3x3/2*a *c3/2*d - [Grünbaumian] | |
o3o3/2o3*a3/2o3o3*a *c3*d | o3/2o3o3*a3/2o3o3*a *c3*d | o3o3/2o3*a3/2o3/2o3/2*a *c3*d | o3/2o3o3*a3/2o3/2o3/2*a *c3*d |
x3o3/2o3*a3/2o3o3*a *c3*d - (contains "2tet") o3x3/2o3*a3/2o3o3*a *c3*d - (contains "2tet") o3o3/2x3*a3/2o3o3*a *c3*d - (contains "2tet") o3o3/2o3*a3/2x3o3*a *c3*d - (contains "2tet") o3o3/2o3*a3/2o3x3*a *c3*d - (contains "2tet") x3x3/2o3*a3/2o3o3*a *c3*d - (contains "2tet") x3o3/2x3*a3/2o3o3*a *c3*d - (contains "2tet") x3o3/2o3*a3/2x3o3*a *c3*d - [Grünbaumian] x3o3/2o3*a3/2o3x3*a *c3*d - (contains "2tet") o3x3/2x3*a3/2o3o3*a *c3*d - [Grünbaumian] o3x3/2o3*a3/2x3o3*a *c3*d - (contains "2tet") o3x3/2o3*a3/2o3x3*a *c3*d - (contains "2tet") o3o3/2x3*a3/2x3o3*a *c3*d - (contains "2tet") o3o3/2x3*a3/2o3x3*a *c3*d - (contains "2tet") o3o3/2o3*a3/2x3x3*a *c3*d - (contains "2tet") x3x3/2x3*a3/2o3o3*a *c3*d - [Grünbaumian] x3x3/2o3*a3/2x3o3*a *c3*d - [Grünbaumian] x3x3/2o3*a3/2o3x3*a *c3*d - (contains "2tet") x3o3/2x3*a3/2x3o3*a *c3*d - [Grünbaumian] x3o3/2x3*a3/2o3x3*a *c3*d - (contains "2oh") x3o3/2o3*a3/2x3x3*a *c3*d - [Grünbaumian] o3x3/2x3*a3/2x3o3*a *c3*d - [Grünbaumian] o3x3/2x3*a3/2o3x3*a *c3*d - [Grünbaumian] o3x3/2o3*a3/2x3x3*a *c3*d - (contains "2tet") o3o3/2x3*a3/2x3x3*a *c3*d - (contains "2tet") x3x3/2x3*a3/2x3o3*a *c3*d - [Grünbaumian] x3x3/2x3*a3/2o3x3*a *c3*d - [Grünbaumian] x3x3/2o3*a3/2x3x3*a *c3*d - [Grünbaumian] x3o3/2x3*a3/2x3x3*a *c3*d - [Grünbaumian] o3x3/2x3*a3/2x3x3*a *c3*d - [Grünbaumian] x3x3/2x3*a3/2x3x3*a *c3*d - [Grünbaumian] |
x3/2o3o3*a3/2o3o3*a *c3*d - (contains "2tet") o3/2x3o3*a3/2o3o3*a *c3*d - (contains "2tet") o3/2o3x3*a3/2o3o3*a *c3*d - (contains "2tet") o3/2o3o3*a3/2x3o3*a *c3*d - (contains "2tet") o3/2o3o3*a3/2o3x3*a *c3*d - (contains "2tet") x3/2x3o3*a3/2o3o3*a *c3*d - [Grünbaumian] x3/2o3x3*a3/2o3o3*a *c3*d - (contains "2tet") x3/2o3o3*a3/2x3o3*a *c3*d - [Grünbaumian] x3/2o3o3*a3/2o3x3*a *c3*d - (contains "2tet") o3/2x3x3*a3/2o3o3*a *c3*d - (contains "2tet") o3/2x3o3*a3/2x3o3*a *c3*d - (contains "2tet") o3/2x3o3*a3/2o3x3*a *c3*d - (contains "2tet") o3/2o3x3*a3/2x3o3*a *c3*d - (contains "2tet") o3/2o3x3*a3/2o3x3*a *c3*d - (contains "2tet") o3/2o3o3*a3/2x3x3*a *c3*d - (contains "2tet") x3/2x3x3*a3/2o3o3*a *c3*d - [Grünbaumian] x3/2x3o3*a3/2x3o3*a *c3*d - [Grünbaumian] x3/2x3o3*a3/2o3x3*a *c3*d - [Grünbaumian] x3/2o3x3*a3/2x3o3*a *c3*d - [Grünbaumian] x3/2o3x3*a3/2o3x3*a *c3*d - (contains "2oh") x3/2o3o3*a3/2x3x3*a *c3*d - [Grünbaumian] o3/2x3x3*a3/2x3o3*a *c3*d - (contains "2tet") o3/2x3x3*a3/2o3x3*a *c3*d - (contains "2tet") o3/2x3o3*a3/2x3x3*a *c3*d - (contains "2tet") o3/2o3x3*a3/2x3x3*a *c3*d - (contains "2tet") x3/2x3x3*a3/2x3o3*a *c3*d - [Grünbaumian] x3/2x3x3*a3/2o3x3*a *c3*d - [Grünbaumian] x3/2x3o3*a3/2x3x3*a *c3*d - [Grünbaumian] x3/2o3x3*a3/2x3x3*a *c3*d - [Grünbaumian] o3/2x3x3*a3/2x3x3*a *c3*d - (contains "2thah") x3/2x3x3*a3/2x3x3*a *c3*d - [Grünbaumian] |
x3o3/2o3*a3/2o3/2o3/2*a *c3*d - (contains "2tet") o3x3/2o3*a3/2o3/2o3/2*a *c3*d - (contains "2tet") o3o3/2x3*a3/2o3/2o3/2*a *c3*d - (contains "2tet") o3o3/2o3*a3/2x3/2o3/2*a *c3*d - (contains "2tet") o3o3/2o3*a3/2o3/2x3/2*a *c3*d - (contains "2tet") x3x3/2o3*a3/2o3/2o3/2*a *c3*d - (contains "2tet") x3o3/2x3*a3/2o3/2o3/2*a *c3*d - (contains "2tet") x3o3/2o3*a3/2x3/2o3/2*a *c3*d - [Grünbaumian] x3o3/2o3*a3/2o3/2x3/2*a *c3*d - [Grünbaumian] o3x3/2x3*a3/2o3/2o3/2*a *c3*d - [Grünbaumian] o3x3/2o3*a3/2x3/2o3/2*a *c3*d - (contains "2tet") o3x3/2o3*a3/2o3/2x3/2*a *c3*d - (contains "2tet") o3o3/2x3*a3/2x3/2o3/2*a *c3*d - (contains "2tet") o3o3/2x3*a3/2o3/2x3/2*a *c3*d - (contains "2tet") o3o3/2o3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] x3x3/2x3*a3/2o3/2o3/2*a *c3*d - [Grünbaumian] x3x3/2o3*a3/2x3/2o3/2*a *c3*d - [Grünbaumian] x3x3/2o3*a3/2o3/2x3/2*a *c3*d - [Grünbaumian] x3o3/2x3*a3/2x3/2o3/2*a *c3*d - [Grünbaumian] x3o3/2x3*a3/2o3/2x3/2*a *c3*d - [Grünbaumian] x3o3/2o3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] o3x3/2x3*a3/2x3/2o3/2*a *c3*d - [Grünbaumian] o3x3/2x3*a3/2o3/2x3/2*a *c3*d - [Grünbaumian] o3x3/2o3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] o3o3/2x3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] x3x3/2x3*a3/2x3/2o3/2*a *c3*d - [Grünbaumian] x3x3/2x3*a3/2o3/2x3/2*a *c3*d - [Grünbaumian] x3x3/2o3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] x3o3/2x3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] o3x3/2x3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] x3x3/2x3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] |
x3/2o3o3*a3/2o3/2o3/2*a *c3*d - (contains "2tet") o3/2x3o3*a3/2o3/2o3/2*a *c3*d - (contains "2tet") o3/2o3x3*a3/2o3/2o3/2*a *c3*d - (contains "2tet") o3/2o3o3*a3/2x3/2o3/2*a *c3*d - (contains "2tet") o3/2o3o3*a3/2o3/2x3/2*a *c3*d - (contains "2tet") x3/2x3o3*a3/2o3/2o3/2*a *c3*d - [Grünbaumian] x3/2o3x3*a3/2o3/2o3/2*a *c3*d - (contains "2tet") x3/2o3o3*a3/2x3/2o3/2*a *c3*d - [Grünbaumian] x3/2o3o3*a3/2o3/2x3/2*a *c3*d - [Grünbaumian] o3/2x3x3*a3/2o3/2o3/2*a *c3*d - (contains "2tet") o3/2x3o3*a3/2x3/2o3/2*a *c3*d - (contains "2tet") o3/2x3o3*a3/2o3/2x3/2*a *c3*d - (contains "2tet") o3/2o3x3*a3/2x3/2o3/2*a *c3*d - (contains "2tet") o3/2o3x3*a3/2o3/2x3/2*a *c3*d - (contains "2tet") o3/2o3o3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] x3/2x3x3*a3/2o3/2o3/2*a *c3*d - [Grünbaumian] x3/2x3o3*a3/2x3/2o3/2*a *c3*d - [Grünbaumian] x3/2x3o3*a3/2o3/2x3/2*a *c3*d - [Grünbaumian] x3/2o3x3*a3/2x3/2o3/2*a *c3*d - [Grünbaumian] x3/2o3x3*a3/2o3/2x3/2*a *c3*d - [Grünbaumian] x3/2o3o3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] o3/2x3x3*a3/2x3/2o3/2*a *c3*d - (contains "2tet") o3/2x3x3*a3/2o3/2x3/2*a *c3*d - (contains "2tet") o3/2x3o3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] o3/2o3x3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] x3/2x3x3*a3/2x3/2o3/2*a *c3*d - [Grünbaumian] x3/2x3x3*a3/2o3/2x3/2*a *c3*d - [Grünbaumian] x3/2x3o3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] x3/2o3x3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] o3/2x3x3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] x3/2x3x3*a3/2x3/2x3/2*a *c3*d - [Grünbaumian] |
o3o3o3/2*a3/2o3o3*a *c3/2*d | o3o3o3/2*a3/2o3/2o3/2*a *c3/2*d | o3/2o3/2o3/2*a3/2o3/2o3/2*a *c3/2*d | |
x3o3o3/2*a3/2o3o3*a *c3/2*d - (contains "2tet") o3x3o3/2*a3/2o3o3*a *c3/2*d - (contains "2tet") o3o3x3/2*a3/2o3o3*a *c3/2*d - (contains "2tet") x3x3o3/2*a3/2o3o3*a *c3/2*d - (contains "2tet") x3o3x3/2*a3/2o3o3*a *c3/2*d - [Grünbaumian] o3x3x3/2*a3/2o3o3*a *c3/2*d - (contains "2tet") o3x3o3/2*a3/2x3o3*a *c3/2*d - (contains "2tet") o3x3o3/2*a3/2o3x3*a *c3/2*d - (contains "2tet") o3o3x3/2*a3/2x3o3*a *c3/2*d - [Grünbaumian] x3x3x3/2*a3/2o3o3*a *c3/2*d - [Grünbaumian] x3x3o3/2*a3/2x3o3*a *c3/2*d - [Grünbaumian] x3x3o3/2*a3/2o3x3*a *c3/2*d - (contains "2tet") x3o3x3/2*a3/2x3o3*a *c3/2*d - [Grünbaumian] o3x3x3/2*a3/2x3o3*a *c3/2*d - [Grünbaumian] o3x3x3/2*a3/2o3x3*a *c3/2*d - (contains "2tet") x3x3x3/2*a3/2x3o3*a *c3/2*d - [Grünbaumian] x3x3x3/2*a3/2o3x3*a *c3/2*d - [Grünbaumian] o3x3x3/2*a3/2x3x3*a *c3/2*d - [Grünbaumian] x3x3x3/2*a3/2x3x3*a *c3/2*d - [Grünbaumian] |
x3o3o3/2*a3/2o3/2o3/2*a *c3/2*d - (contains "2tet") o3x3o3/2*a3/2o3/2o3/2*a *c3/2*d - (contains "2tet") o3o3x3/2*a3/2o3/2o3/2*a *c3/2*d - (contains "2tet") o3o3o3/2*a3/2x3/2o3/2*a *c3/2*d - (contains "2tet") o3o3o3/2*a3/2o3/2x3/2*a *c3/2*d - (contains "2tet") x3x3o3/2*a3/2o3/2o3/2*a *c3/2*d - (contains "2tet") x3o3x3/2*a3/2o3/2o3/2*a *c3/2*d - [Grünbaumian] x3o3o3/2*a3/2x3/2o3/2*a *c3/2*d - [Grünbaumian] x3o3o3/2*a3/2o3/2x3/2*a *c3/2*d - [Grünbaumian] o3x3x3/2*a3/2o3/2o3/2*a *c3/2*d - (contains "2tet") o3x3o3/2*a3/2x3/2o3/2*a *c3/2*d - (contains "2tet") o3x3o3/2*a3/2o3/2x3/2*a *c3/2*d - (contains "2tet") o3o3x3/2*a3/2x3/2o3/2*a *c3/2*d - (contains "2tet") o3o3x3/2*a3/2o3/2x3/2*a *c3/2*d - (contains "2tet") o3o3o3/2*a3/2x3/2x3/2*a *c3/2*d - [Grünbaumian] x3x3x3/2*a3/2o3/2o3/2*a *c3/2*d - [Grünbaumian] x3x3o3/2*a3/2x3/2o3/2*a *c3/2*d - [Grünbaumian] x3x3o3/2*a3/2o3/2x3/2*a *c3/2*d - [Grünbaumian] x3o3x3/2*a3/2x3/2o3/2*a *c3/2*d - [Grünbaumian] x3o3x3/2*a3/2o3/2x3/2*a *c3/2*d - [Grünbaumian] x3o3o3/2*a3/2x3/2x3/2*a *c3/2*d - [Grünbaumian] o3x3x3/2*a3/2x3/2o3/2*a *c3/2*d - (contains "2tet") o3x3x3/2*a3/2o3/2x3/2*a *c3/2*d - (contains "2tet") o3x3o3/2*a3/2x3/2x3/2*a *c3/2*d - [Grünbaumian] o3o3x3/2*a3/2x3/2x3/2*a *c3/2*d - [Grünbaumian] x3x3x3/2*a3/2x3/2o3/2*a *c3/2*d - [Grünbaumian] x3x3x3/2*a3/2o3/2x3/2*a *c3/2*d - [Grünbaumian] x3x3o3/2*a3/2x3/2x3/2*a *c3/2*d - [Grünbaumian] x3o3x3/2*a3/2x3/2x3/2*a *c3/2*d - [Grünbaumian] o3x3x3/2*a3/2x3/2x3/2*a *c3/2*d - [Grünbaumian] x3x3x3/2*a3/2x3/2x3/2*a *c3/2*d - [Grünbaumian] |
x3/2o3/2o3/2*a3/2o3/2o3/2*a *c3/2*d - (contains "2tet") o3/2x3/2o3/2*a3/2o3/2o3/2*a *c3/2*d - (contains "2tet") o3/2o3/2x3/2*a3/2o3/2o3/2*a *c3/2*d - (contains "2tet") x3/2x3/2o3/2*a3/2o3/2o3/2*a *c3/2*d - [Grünbaumian] x3/2o3/2x3/2*a3/2o3/2o3/2*a *c3/2*d - [Grünbaumian] o3/2x3/2x3/2*a3/2o3/2o3/2*a *c3/2*d - [Grünbaumian] o3/2x3/2o3/2*a3/2x3/2o3/2*a *c3/2*d - (contains "2tet") o3/2x3/2o3/2*a3/2o3/2x3/2*a *c3/2*d - (contains "2tet") o3/2o3/2x3/2*a3/2x3/2o3/2*a *c3/2*d - [Grünbaumian] x3/2x3/2x3/2*a3/2o3/2o3/2*a *c3/2*d - [Grünbaumian] x3/2x3/2o3/2*a3/2x3/2o3/2*a *c3/2*d - [Grünbaumian] x3/2x3/2o3/2*a3/2o3/2x3/2*a *c3/2*d - [Grünbaumian] x3/2o3/2x3/2*a3/2x3/2o3/2*a *c3/2*d - [Grünbaumian] o3/2x3/2x3/2*a3/2x3/2o3/2*a *c3/2*d - [Grünbaumian] o3/2x3/2x3/2*a3/2o3/2x3/2*a *c3/2*d - [Grünbaumian] x3/2x3/2x3/2*a3/2x3/2o3/2*a *c3/2*d - [Grünbaumian] x3/2x3/2x3/2*a3/2o3/2x3/2*a *c3/2*d - [Grünbaumian] o3/2x3/2x3/2*a3/2x3/2x3/2*a *c3/2*d - [Grünbaumian] x3/2x3/2x3/2*a3/2x3/2x3/2*a *c3/2*d - [Grünbaumian] |
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