Table of uniform polychora by Bowers acronym (Meta, 12)
From Hi.gher. Space
(Difference between revisions)
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+ | The 64 uniform polychora are divided here into 33 binary asymmetric, 12 binary symmetric, 2 non-Wythoffian and 17 prismatic forms. | ||
+ | |||
+ | === Binary asymmetric === | ||
{| | {| | ||
- | |width=" | + | |width="120"| ||width="60"|{3,3,3}||width="60"|{3,3,4}||width="60"|{4,3,3}||width="60"|{3,4,3}||width="60"|{3,3,5}||width="60"|{5,3,3}||width="60"|Dx |
|- | |- | ||
| ||[[Pen]]||[[Hex]]||[[Tes]]||[[Ico]]||[[Ex]]||[[Hi]]||1 | | ||[[Pen]]||[[Hex]]||[[Tes]]||[[Ico]]||[[Ex]]||[[Hi]]||1 | ||
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|} | |} | ||
- | + | === Binary symmetric === | |
+ | {| | ||
+ | |width="120"| ||width="60"|bt{3,3,3}||width="60"|bt{3,3,4}||width="60"|bt{3,4,3}||width="60"|bt{3,3,5}||width="60"|Dx | ||
+ | |- | ||
+ | | ||[[Deca]]||[[Tah]]||[[Cont]]||[[Xhi]]||6 | ||
+ | |- | ||
+ | |sm prismato-||[[Spid]]||[[Sidpith]]||[[Spic]]||[[Sidpixhi]]||9 | ||
+ | |- | ||
+ | |gr prismato-||[[Gippid]]||[[Gidpith]]||[[Gippic]]||[[Gidpixhi]]||15 | ||
+ | |} | ||
+ | |||
+ | === Non-Wythoffian === | ||
+ | {| | ||
+ | |width="120"| | ||
+ | |width="120"| ss{3,4,3} = [[Sadi]] | ||
+ | |width="120"| ss{3,3,5} = [[Gap]] | ||
+ | |} | ||
+ | === Prismatic === | ||
{| | {| | ||
|width="60"| ||width="60"|{3,3}||width="60"|{3,4}||width="60"|{3,5}||width="60"|{4,3}||width="60"|{5,3}||width="60"| ||width="60"|CO||width="60"|ID | |width="60"| ||width="60"|{3,3}||width="60"|{3,4}||width="60"|{3,5}||width="60"|{4,3}||width="60"|{5,3}||width="60"| ||width="60"|CO||width="60"|ID | ||
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[[Category:Uniform polychora|$]] | [[Category:Uniform polychora|$]] | ||
+ | __NOTOC__ |
Revision as of 19:43, 19 December 2010
The 64 uniform polychora are divided here into 33 binary asymmetric, 12 binary symmetric, 2 non-Wythoffian and 17 prismatic forms.
Binary asymmetric
{3,3,3} | {3,3,4} | {4,3,3} | {3,4,3} | {3,3,5} | {5,3,3} | Dx | |
Pen | Hex | Tes | Ico | Ex | Hi | 1 | |
rectified | Rap | (Ico) | Rit | Rico | Rox | Rahi | 2 |
truncated | Tip | Thex | Tat | Tico | Tex | Tahi | 3 |
sm rhombi- | Srip | (Rico) | Srit | Srico | Srix | Srahi | 5 |
gr rhombi- | Grip | (Tico) | Grit | Grico | Grix | Grahi | 7 |
prismatorh | Prip | Proh | Prit | Prico | Prix | Prahi | 13 |
Binary symmetric
bt{3,3,3} | bt{3,3,4} | bt{3,4,3} | bt{3,3,5} | Dx | |
Deca | Tah | Cont | Xhi | 6 | |
sm prismato- | Spid | Sidpith | Spic | Sidpixhi | 9 |
gr prismato- | Gippid | Gidpith | Gippic | Gidpixhi | 15 |
Non-Wythoffian
ss{3,4,3} = Sadi | ss{3,3,5} = Gap |
Prismatic
{3,3} | {3,4} | {3,5} | {4,3} | {5,3} | CO | ID | ||
{}p | Tepe | Ope | Ipe | Dope | r{}p | Cope | Iddip | |
t{}p | Tuttip | Tope | Tipe | Ticcip | Tiddip | rr{}p | Sircope | Sriddip |
s{}p | Sniccip | Sniddip | ot{}p | Gircope | Griddip |