recursal/Fanatic-Fandom huggingface dataset:
Great stellated dodecahedron

Name
Great stellated dedoecahedron
Conjugate
Dodecahedron
Number
9
Mæder number
U52
Coxeter number
C68
Wenninger number
W22 (page 40)
Bower’s acronym
gissid (*GIS sid*)
Schläfli symbol

{

5
2

,

3

}

{\displaystyle \left\{\frac{5}{2},\ 3\right\}}

Wythoff symbol
3 | 2 5/2
Conway notation

Polyhedron symbol
oo\*x
Coxeter diagram

Dynkin symbol
x5/2o3o
Vertex description

5
2

3

{\displaystyle \frac{5}{2}^3}

Vertex figure

Kernel

Flags
Regular
Nonconvex
Colonel
Orientable
Achiral
Density
7
Genus
0

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates
even permutations of

(
0
,

±

ϕ

−
1

2

2

,

±

ϕ

2

2

)

{\displaystyle (0,\ \pm\frac{\phi^{-1}\sqrt{2}}{2},\ \pm\frac{\phi\sqrt{2}}{2})}

 and

(
±

2

2

,

±

2

2

,

±

2

2

)

{\displaystyle (\pm\frac{\sqrt{2}}{2},\ \pm\frac{\sqrt{2}}{2},\ \pm\frac{\sqrt{2}}{2})}

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
20 × {3}
Number of edges
30
Number of faces
12 ×

{

5
2

}

{\displaystyle \left\{\frac{5}{2}\right\}}

## Schwarz triangle

22
5/25/2
33

## Dual

Name
Great icosahedron
Image

<= Great icosahedron | Regular polyhedra | Truncated tetrahedron =>
Great dodecahemidodecahedron

Name
Great dodecahemidodecahedron
Other names

Number
31
Polyhedron number
U70
Coxeter number
C86
Wenninger number
W107
Bower’s acronym
gidhid
Schläfli symbol

Wythoff symbol

Conway notation

Polyhedron symbol
(x\*o\*’x\*’)/2
Coxeter diagram

Dynkin symbol

Vertex figure

Kernel

Flags

Density

Genus
7

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
30
Number of edges
60
Number of faces
12 ×

{

5
2

}

{\displaystyle \left\{\frac{5}{2}\right\}}

6 ×

{

10
3

}

{\displaystyle \left\{\frac{10}{3}\right\}}

## Schwarz triangle

5/25/2
5/25/2
5/25/2

## Dual

Name
Great dodecahemidodecacron
Image

Composite image

<= Great icosidodecahedron | Quasiregular polyhedra | Great icosihemidodecahedron =>
Dodecadodecahedron

Name
Dodecadodecahedron
Other names

Number
27
Polyhedron number
U36
Coxeter number
C45
Wenninger number
W73
Bower’s acronym
did
Schläfli symbol

Wythoff symbol

Conway notation

Polyhedron symbol
o\*x^o
Coxeter diagram

Dynkin symbol

Vertex figure

Kernel

Flags

Density

Genus
4

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
30
Number of edges
60
Number of faces
12 × {5}
12 ×

{

5
2

}

{\displaystyle \left\{\frac{5}{2}\right\}}

## Schwarz triangle

22
5/25/2
55

## Dual

Name
Medial rhombic triacontahedron
Image

Composite image

<= Small icosihemidodecahedron | Quasiregular polyhedra | Small dodecahemicosahedron =>
Truncated polychora

## Convex truncates

18. Truncated pentachoron (**tip**)

19. Truncated tesseract (**tat**)

20. Truncated hexadecachoron (**thex**)

21. Truncated icositetrachoron (**tico**)

22. Truncated hecatonicosachoron (**thi**)

23. Truncated hexacosichoron (**tex**)

## Truncated stellar truncates

24. Truncated faceted hexacosichoron (**tiffix**)

25. Truncated great hecatonicosachoron (**tighi**)

26. Truncated grand hecatonicosachoron (**taghi**)

27. Truncated great grand hecatonicosachoron (**tigaghi**)

28. Truncated great faceted hexacosichoron (**tigfix**)

29. Truncated grand hexacosichoron (**taggix**)

## Miscellaneous

30. Truncated tesseractihemioctachoron (**titho**)

## Ditrigonary truncates

31. Truncated small ditrigonary hexacosahecatonicosachoron (**tissidtixhi**)

32. Truncated ditrigonary dishecatonicosachoron (**tidtidohi**)

33. Truncated great ditrigonary hexacosahecatonicosachoron (**tiggidtixhi**)

## Quasitruncates

34. Quasitruncated tesseract (**quitit**)

35. Quasitruncated small stellated hecatonicosachoron (**quit sishi**)

36. Quasitruncated great stellated hecatonicosachoron (**quit gishi**)

37. Quasitruncated grand stellated hecatonicosachoron (**quit gashi**)

38. Quasitruncated great grand stellated hecatonicosachoron (**quit gogishi**)

<= Regular polychora | Polytopes Wiki | Triangular rectates =>
Tutorial:Writing an Article

Below is how to write an article!

## Writing an Article by Admins!

The thought of writing an article can be quite a dawnting task for some so hopefully I will explain all you need to know to make your time at the wiki a lot easier.

When I write an article, the first think I need to get in my head is a storyline. A good, clever storyline which people will understand and get the jist of. Make it believable though! Don't make the villain a flying doughnut or a maneating caterpillar. I mean, that would just be stupid, right?

When writing the Synopsis (That's the summary of what happens in your episode/movie/book/novel) be sure to mention:

* **The Setting** - Where is your story taking place? What is it like there?

* **The Characters** - Who is the enemy?

* **What Happens?** - Does Dino go missing and Pebbes too, does Bamm-Bamm need to save the day?!?

* **When is is?** - Is it in the middle of summer or is it a chilly winters day? Remember, be descriptive!

The synopsis is the main part of your article which tells your audience about your fanfiction ideas, so make sure it's good!

Grammar is vital when writing an article. If it isn't up to scratch, people will get bored with it or just not bother reading it at all!

* **Bad Example:** daphne gets liek totAllie captuured n' stuff!!!! BuT fred is cool sohe saved her!!! WOO GO FRED LOL!! :D

* **Good Example:** Daphne gets captured by the beast and is being taken to the top of the tower, but in a spur of the moment situation, Fred dives towards the beast and releases Daphne from his grasp.

See the difference? The second one is much better and more people will like it if it is written like that. Make sure you paragraph as well! Nobody wants to read a giant block of writing so it's important to set it out into suitable chunks.

Images are important to include so it gives the reader ammunition to carry on reading. Like I said, above nobody wants to read through a heap of writing...even it's good. Some images are placed in templates. Templates for articles are like factfiles which hold information which isn't included under the synopsis.

Don't make too many articles at once! I'd suggest finishing one before you start another one because it leaves the wiki with a heap of uncompleted pages. This makes it messy and unattractive to new members.
Small rhombidodecahedron

## Basic details

Name
Small rhombidodecahedron
Other names

Number
41
Polyhedron number
U39
coxeter number
C46
Wenninger number
W74
Bower’s acronym
sird
Schläfli symbol

Wythoff symbol

Conway notation

Polyhedron symbol

Coxeter diagram

Dynkin symbol

Vertex figure

Kernel

Flags

Density

Genus
10
### Army

General
Small rhombicosidodecahedron
Colonel
Small rhombicosidodecahedron
Army vertex figure

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
60
Number of edges
120
Number of faces
30 × {4}
12 × {10}

## Dual

Name
Small rhombidodecacron
Image

Composite image

<= Small dodecicosahedron | Trapezivert polyhedra | Rhombidodecadodecahedron =>
Cubohemioctahedron

## Basic details

Name
23
Other names

Conjugate
**Cubohemioctahedron**
Number
23
Mæder number
U15
Coxeter number
C51
Wenninger number
W78 (page 120)
Bower’s acronym
cho (*CHO*)
Schläfli symbol

Wythoff symbol
4/3 4 | 3
Conway notation
Polyhedron symbol
(x’o”x)/2
Coxeter diagram

Dynkin symbol

Vertex description
4.6.4/3.6
Vertex figure

Flags
Nonconvex
Nonorientable
Achiral
Density
2 (4 × ½)
Genus
2
### Army

Regiments in army
Cuboctahedron (general)
Polyhedra in regiment
Cuboctahedron (colonel)
Octahemioctahedron
**Cubohemioctahedron**
Regiment vertex figure
## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
12
Number of edges
24
Number of faces
4 × {6}
6 × {4}
Number of pieces : 6 (of 1 type)
## Schwarz triangle

3/23/2
44
44

## Dual

Name
Hexahemioctacron
Image

Composite image

<= Octahemioctahedron | Quasiregular polyhedra | Icosidodecahedron =>
Truncated icosahedron

Name
Truncated icosahedron
Other names
Bucky ball
Conjugate
Truncated great icosahedron
Number
14
Mæder number
U25
Coxeter number
C27
Wenninger number
W9 (page 23)
Bower’s acronym
ti (*TI*)
Schläfli symbols
t{3, 5}
t0,1{3, 5}
Wythoff symbol
2 5 | 3
Conway notation
tI
Polyhedron symbol
xx^o
Coxeter diagram

Dynkin symbol
x3x5o
Vertex description
5.62
Vertex figure

Flags
Semiregular
Archimedean
Convex
General
Colonel
Orientable
Achiral
Density
1
Genus
0

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

Surface area

Volume

## Components

Number of vertices
60
Number of edges
90
Number of faces
12 × {5}
20 × {6}
Pieces
1
## Schwarz triangle

22
33
55

## Dual

Name
Pentakis dodecahedron
Image

Composite image

<= Truncated dodecahedron | Truncated polyhedra | Truncated great dodecahedron =>
Square tesselation

Name
Square tesselation
Other names
Square square tesselation
Rhombic square tesselation
Schläfli symbol
{4, 4}

{

4

4

}

{\displaystyle \left\{\begin{array}{c}4\\4\end{array}\right\} }

r{4, 4}
r

{

4

4

}

{\displaystyle \left\{\begin{array}{c}4\\4\end{array}\right\} }

Vertex figure
{4.4.4.4) or (44)
Flags
Convex
Regular

## Dual

The square tesselation is a self dual.

<= Triangular tesselation | 0D –2D polytopes | Hexagonal tesselation =>
Square

Name
Square
Other names
Cross polygon
Measure polygon
Symbols
β2
γ2
Schläli symbols
{4}
t{}
{} × {}
Coxeter diagrams

## Measurements

In the following,

l

{\displaystyle l}

 is the semiedge length.

Inradius

l

{\displaystyle l}

Circumradius

l

2

{\displaystyle l \sqrt{2}}

Circumference

8
l

{\displaystyle 8l}

Area

4

l
2

{\displaystyle 4 l^2}

Internal angle

π
2

rad

{\displaystyle \frac{\pi}{2} \operatorname{rad}}

 = 90°

<= Triangle | 0D – 2D polytopes | Pentagon =>
Small inverted retrosnub icosicosidodecahedron

Name
Small inverted retrosnub icosicosidodecahedron
Other names

Number
74
Polyhedron number
U72
Coxeter number
C91
Wenninger number
W118
Bower’s acronym
sirsid
Schläfli symbol

Wythoff symbol

Conway notation

Polyhedron symbol
(s,s\*’s)
Coxeter diagram

Dynkin symbol

Vertex figure

Flags

Density

Genus
5

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
60
Number of edges
180
Number of faces
(40 + 60) × {3}
12 ×

{

5
2

}

{\displaystyle \left\{\frac{5}{2}\right\}}

## Dual

Name
Small hexagrammic hexecontahedron
Image

Composite image

<= Great inverted retrosnub icosidodecahedron | Snub polyhedra | Great dirhombicosidodecahedron =>
Square antiprism

## Basic details

Name
Square antiprism
Other names

Number

Polyhedron number

Coxeter number

Wenninger number

Bower’s acronym
squap
Schläfli symbol

Wythoff symbol

Conway notation

Polyhedron symbol

Coxeter diagram

Dynkin symbol

Kernel

Vertex figure

Flags

Density

Genus

### Army

General

Colonel

Army vertex figure

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices

Number of edges

Number of faces

## Schwarz triangle

22
22
44

## Dual

Name

Image

Composite image

<= p-gonal prism | Prisms and Antiprisms | Pentagonal antiprism =>
Tetrahedron

Name
Tetrahedron
Other names
Triangular pyramid
3D simplex
Conjugate
**Tetrahedron**
Number
1
Mæder number
U01
Coxeter number
C15
Wenninger number
W1 (page 14)
Bower’s acronym
tet (*TET*)
Schläfli symbols
{3, 3}
h{4, 3}
s{2, 4}
sr{2, 2}
Wythoff symbols
3 | 2 3
Sequece symbol

α

3

{\displaystyle \alpha\_{3}}

Conway notation
T
Polyhedron symbol
oox
Coxeter diagrams

Dynkin symbol
x3o3o
Vertex description
33
Vertex figure

Flags
Regular
Convex
Deltahedron
General
Colonel
Orientable
Achiral
Density
1
Genus
0

## Metrics

In the following, *l* is half the edge length.

Circumradius,

r
c

{\displaystyle r\_c}

6

l

2

{\displaystyle \frac{\sqrt{6} l}{2}}

Midradius,

r

m

{\displaystyle r\_{m}}

2

l

2

{\displaystyle \frac{\sqrt{2} l}{2}}

Inradius,

r
i

{\displaystyle r\_i}

6

l

6

{\displaystyle \frac{\sqrt{6} l}{6}}

Dihedral angles

arccos
⁡

(

1
3

)

{\displaystyle \arccos\left(\frac{1}{3}\right)}

 ≈ 70.53° ≈ 0.3918π radians
Vertex volume

3
arccos
⁡

(

1
3

)

−
π

{\displaystyle 3 \arccos\left(\frac{1}{3}\right) - \pi}

 ≈ 0.5513
Coordinates

(

±

2

2

,

±

2

2

,

±

2

2

)

{\displaystyle \left(\pm\frac{\sqrt{2}}{2},\ \pm\frac{\sqrt{2}}{2},\ \pm\frac{\sqrt{2}}{2}\right)}

 with an even number of minuses.
Surface area

4

3

l
2

{\displaystyle 4 \sqrt{3} l^2}

Volume

2

2

l
3

3

{\displaystyle \frac{2 \sqrt{2} l^3}{3}}

## Components

Number of vertices
4 × {3}
Number of edges
6
Number of faces
4 × {3}
Number of pieces
1
## Schwarz triangle

33
33
22

## Dual

Dual
**Tetrahedron**
Composite
Stella octangula
Composite image

## Stellations

The tetrahedron cannot be stellated.

<= Snub square tesselation | Regular polyhedra | Cube =>
Triangular prism

## Basic details

Name
Triangular prism
Other names

Number

Polyhedron number

Coxeter number

Wenninger number

Bower’s acronym
trip
Schläfli symbol

Wythoff symbol

Conway notation

Polyhedron symbol

Coxeter diagram

Dynkin symbol

Kernel

Vertex figure

Flags

Density

Genus

### Army

General

Colonel

Army vertex figure

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices

Number of edges

Number of faces

## Schwarz triangle

22
22
33

## Dual

Name

Image

Composite image

<= Great dirhombicosidodecahedron | Prisms and Antiprisms | Pentagonal prism =>
Small stellated dodecahedron

## Basic details

Name
Small stellated dodecahedron
Other names
Stellated dodecahedron
Conjugate
Great dodecahedron
Number
7
Mæder number
U34
Coxeter number
C43
Wenninger number
W20 (page 38)
Bower’s acronym
sissid (*SIS sid*)
Schläfli symbol

{

5
2

,

5

}

{\displaystyle \left\{{\frac {5}{2}},\ 5\right\}}

Wythoff symbol
5 | 2 5/2
Conway notation

Polyhedron symbol
x\*o^o
Coxeter diagram

Dynkin symbol
x5o5/2o
Vertex description

5
2

5

{\displaystyle {\frac {5}{2}}^{5}}

Vertex figure

Kernel
Dodecahedron
Flags
Regular
Nonconvex
Colonel
Orientable
Achiral
Density
3
Genus
4
### Army

Regiments in army
Icosahedron (general)
**Small stellated dodecahedron**
Army vertex figure

Polyhedra in regiment
**Small stellated dodecahedron** (colonel)
Great icosahedron
Regiment vertex figure

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates
Even permutations of

(

±
1
,

±

ϕ

−
1

,

0

)

{\displaystyle \left(\pm 1,\ \pm \phi ^{-1},\ 0\right)}

where

# ϕ

1

5

2

{\displaystyle \phi ={\frac {1+{\sqrt {5}}}{2}}}

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
12 × {5}
Number of edges
30
Number of faces
12 ×

{

5
2

}

{\displaystyle \left\{{\frac {5}{2}}\right\}}

Number of pieces

## Schwarz triangle

22
5/25/2
55

## Dual

Name
Great dodecahedron
Image

<= Great dodecahedron | Regular polyhedra | Great icosahedron =>
Heptagon

Name
Heptagon
Schläli symbol
{7}
Coxeter diagram

## Measurements

In the following,

l

{\displaystyle l}

 is the semiedge length, and

# ξ
tan
⁡

(

π
7

)

{\displaystyle \xi = \tan\left(\frac{\pi}{7}\right)}

.

Inradius

ξ

−
1

{\displaystyle \xi^{-1}}

Circumradius

sin
⁡

(

π
7

)

{\displaystyle \sin\left(\frac{\pi}{7}\right)}

Circumference

14
l

{\displaystyle 14 l}

Area

7

ξ

−
1

{\displaystyle 7 \xi^{-1}}

Internal angle

5
π

7

rad

{\displaystyle \frac{5\pi}{7} \operatorname{rad}}

 = 128 4/7°

<= Hexagon | 0D – 2D polytopes | Heptagram =>
Small snub icosicosidodecahedron

Name
Small snub icosicosidodecahedron
Other names

Number
68
Polyhedron number
U32
Coxeter number
C41
Wenninger number
W110
Bower’s acronym
seside
Schläfli symbol

Wythoff symbol

Conway notation

Polyhedron symbol
(ss\*s)
Coxeter diagram

Dynkin symbol

Vertex figure

Kernel

Flags

Density

Genus
5

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
60
Number of edges
180
Number of faces
(40 + 60) × {3}
12 ×

{

5
2

}

{\displaystyle \left\{\frac{5}{2}\right\}}

## Schwarz triangle

5/25/2
33
33

## Dual

Name
Small hexagonal hexecontahedron
Image

Composite image

<= Great snub icosidodecahedron | Snub polyhedra | Inverted snub dodecadodecahedron =>
Snub polyhedra

64. Snub cube (**snic**)

65. Snub dodecahedron (**snid**)

66. Snub dodecadodecahedron (**siddid**)

67. Great snub icosidodecahedron (**gosid**)

68. Small snub icosicosidodecahedron (**seside**)

69. Inverted snub dodecadodecahedron (**isdid**)

70. Great inverted snub icosidodecahedron (**gisid**)

71. Snub icosidodecadodecahedron (**sided**)

72. Great snub dodecicosidodecahedron (**gisdid**)

73. Great inverted retrosnub icosidodecahedron (**girsid**)

74. Small inverted retrosnub icosicosidodecahedron (**sirsid**)

75. Great dirhombicosidodecahedron (**gidrid**)

<= Omnitruncated polyhedra | Polytopes Wiki | Prisms and Antiprisms =>
Truncated great icosahedron

Name
Truncated great icosahedron
Other names
Great truncated icosahedron
Conjugate
Truncated icosahedron
Number
16
Mæder number
U55
Coxeter number
C71
Wenninger number
W95 (page 148)
Bower’s acronym
tiggy (*TIG gee*)
Schläfli symbol
t{3, 5/2}
Wythoff symbols
2 5/2 | 3
2 5/3 | 3
Conway notation

Polyhedron symbol
xx\*o
Coxeter diagram

Dynkin symbol

Vertex description

Vertex figure

Kernel

Flags
Semiregular
Archimedean
Nonconvex
General
Colonel
Orientable
Achiral
Density
7
Genus
0

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
60
Number of edges
90
Number of faces
20 × {6}
12 ×

{

5
2

}

{\displaystyle \left\{\frac{5}{2}\right\}}

Number of pieces

## Schwarz triangle

22
5/25/2
33

## Dual

Name
Great stellapentakis dodecahedron
Image

Composite image

<= Truncated great dodecahedron | Truncated polyhedra | Quasitruncated hexahedron =>
Trapezovert polyhedra

## Small rhombicuboctahedron regiment

36. Small rhombicuboctahedron (**sirco**)

37. Small cubicuboctahedron (**socco**)

38. Small rhombihexahedron (**sroh**)

## Small rhombicosidodecahedron regiment

39. Small rhombicosidodecahedron (**srid**)

40. Small dodecicosidodecahedron (**saddid**)

41. Small rhombidodecahedron (**sird**)

## Rhombidodecadodecahedron regiment

42. Rhombidodecadodecahedron (**raded**)

43. Icosidodecadodecahedron (**ided**)

44. Rhombicosahedron (**ri**)

## Great cubicuboctahedron regiment

45. Great cubicuboctahedron (**gocco**)

46. Quasirhombicuboctahedron (**querco**)

47. Great rhombihexahedron (**groh**)

## Great ditrigonary dodecicosidodecahedron regiment

48. Great ditrigonary dodecicosidodecahedron (**gidditdid**)

49. Great icosicosidodecahedron (**giid**)

50. Great dodecicosahedron (**giddy**)

## Small icosicosidodecahedron regiment

51. Small icosicosidodecahedron (**siid**)

52. Small ditrigonary dodecicosidodecahedron (**sidditdid**)

53. Small dodecicosahedron (**siddy**)

## Great dodecicosidodecahedron regiment

54. Great dodecicosidodecahedron (**gaddid**)

55. Quasirhombicosidodecahedron (**qrid**)

56. Great rhombidodecahedron (**gird**)

<= Quasiregular polyhedra | Polytopes Wiki | Omnitruncated polyhedra =>
Small rhombicosidodecahedron

Name
Small rhombicosidodecahedron
Other names

Number
39
Polyhedron number
U27
Coxeter number
C30
Wenninger number
W14
Bower’s acronym
srid
Schläfli symbol
t

{

5

3

}

{\displaystyle \left\{{\begin{array}{c}5\\3\end{array}}\right\}}

Wythoff symbol

Conway notation

Polyhedron symbol
xo^x
Coxeter diagram

Dynkin symbol

Vertex figure

Kernel

Flags

Density

Genus
0

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
60
Number of edges
120
Number of faces
20 × {3}
30 × {4}
12 × {5}
## Schwarz triangle

22
33
55

22
5/25/2
33

## Dual

Name
Deltoidal hexecontahedron
Image

Composite image

<= Small rhombihexahedron | Trapezivert polyhedra | Small dodecicosidodecahedron =>
Snub dodecadodecahedron

## Basic details

Name
Snub dodecadodecahedron
Other names

Number
66
Polyhedron number
U40
Coxeter number
C49
Wenninger number
W111
Bower’s acronym
siddid
Schläfli symbol

Wythoff symbol

Conway notation

Polyhedron symbol
s\*s^s
Coxeter diagram

Dynkin symbol

Vertex figure

Kernel

Flags

Density

Genus
4
### Army

General
Snub dodecadodecahedron
Colonel
Snub dodecadodecahedron
Army vertex figure

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
60
Number of edges
150
Number of faces
60 × {3}
12 × {5}
12 ×

{

5
2

}

{\displaystyle \left\{\frac{5}{2}\right\}}

## Schwarz triangle

22
5/25/2
55

## Dual

Name
Medial pentagonal hexecontahedron
Image

Composite image

<= Snub dodecahedron | Snub polyhedra | Great snub icosidodecahedron =>
Truncated great dodecahedron

## Basic details

Name
Truncated great dodecahedron
Other names
Great truncated dodecahedron
Conjugate
Quasitruncated small stellated dodecahedron
Number
15
Mæder number
U37
Coxeter number
C47
Wenninger number
W75 (page 115)
Bower’s acronym
tigid (*TIJ jid*)
Schläfli symbol
t{5, 5/2}
Wythoff symbols
2 5/2 | 5
2 5/3 | 5
Conway notation

Polyhedron symbol
o\*x^x
Coxeter diagram

Dynkin symbol

Vertex description
5/2.102
Vertex figure

Kernel

Flags
Semiregular
Archimedean
Nonconvex
General
Colonel
Orientable
Achiral
Density
3
Genus
4
### Army

The truncated great dodecahedron forms its own army.

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
60
Number of edges
90
Number of faces
12 × {10}
12 ×

{

5
2

}

{\displaystyle \left\{\frac{5}{2}\right\}}

Pieces

## Schwarz triangle

22
5/25/2
55

## Dual

Name
Small stellapentakis dodecahedron
Image

Composite image

<= Truncated icosahedron | Truncated polyhedra | Truncated great icosahedron =>
Small stellated hecatonicosachoron regiment

## Regulars

*9. Grand hecatonicosachoron (gahi)*
*10. Small stellated hecatonicosachoron (sishi)*

## Semiregulars

764. Small ditrigonary hexacosahecatonicosachoron (**sidtixhi**)

765. Ditrigonary dishecatonicosachoron (**dittady**)

766. Great ditrigonary hexacosahecatonicosachoron (**gidtixhi**)

## Noble cases

767. Invertidodecahedronary hecatonicosachoron (**idhi**)

768. Pentagram prismatic heptacosicosachoron (**paphicki**)

769. Pentagon prismatic heptacosicosachoron (**paphacki**)

## Bicellular

770. Omnifacetododecahedronary dishecatonicosachoron (**ofiddady**)

771. Great retroinverted dodecahedronary hexacosahecatonicosachoron (**gridixhi**)

772. Dodecahedronary dishecatonicosachoron (**didhi**)

773. Small retroinverted dodecahedronary hexacosahecatonicosachoron (**sridixhi**)

774. Small retroinverted dodecahedronary prismatohecatonicosachoron (**sridaphi**)

775. Great retroinverted dodecahedronary prismatohecatonicosachoron (**gridaphi**)

776. Dodecahedronary prismatohecatonicosachoron (**dophi**)

777. Retrododecahedronary prismatohecatonicosachoron (**radophi**)

<= Antifrustary hexacosatrishecatonicosachoron regiment | Polytopes Wiki | Ditetrahedrals =>
Great ditrigonary icosidodecahedron

Name
Great ditrigonary icosidodecahedron
Other names

Number
35
Polyhedron number
U47
Coxeter number
C61
Wenninger number
W87
Bower’s acronym
gidtid
Schläfli symbol

Wythoff symbol

Conway notation

Polyhedron symbol
(ox^o,)
Coxeter diagram

Dynkin symbol

Vertex figure

Kernel

Flags

Density

Genus
5

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
20
Number of edges
60
Number of faces
20 × {3}
12 × {5}
## Schwarz triangle

3/23/2
33
55

## Dual

Name
Great triambic icosahedron
Image

Composite image

<= Ditrigonary dodecadodecahedron | Quasiregular polyhedra | Small rhombicuboctahedron =>
Lukasism

**Lukasism** is an ideology developed by the Morozovist revolutionary Lukas Vicek that proposes the establishment of a two-party state led by the Communists and Morozovists. The ultimate goal however, is the establishment of a communist society, namely a socioeconomic order structured upon the ideas of common ownership of the means of production and the absence of social classes, money and the state. Workers and Peasants often find Lukasism appealing as it (Lukasism) seeks to higher minimal wages, increase state security and free access to housing subsidies and health and social services.

#### Views on Elections

Lukasism views elections as an important tool to use for legitimacy. Every 5 years there is going to be elections between the 2 parties, if one party gets 70% of the vote then it become the ruling party. However, if a party does not reach 70%, then the ruling party before the elections will still be in charge of the nation.

#### Views on Imperialism

Lukasism views Imperialism with hostile attitude, they see it as an outdated policy that should be entirely avoided. They say that most imperial powers exploit workers and that they (imperialists) see the common man with suspicion as he is not an autocrat, this means less chances of a commoner getting into a job he wants which Lukasists view (view on commoners not being able to get jobs) as "*if a nation wants to enjoy an economic boom and nationwide prosperity, they must let the common person have a job or at least step in to do it for them.**"***
Small icosihemidodecahedron

Name
Small icosihemidodecahedron
Other names

Number
26
Polyhedron number
U49
Coxeter number
C63
Wenninger number
W89
Bower’s acronym
seihid
Schläfli symbol

Wythoff symbol

Conway notation

Polyhedron symbol
(xo,x^)/2
Coxeter diagram

Dynkin symbol

Vertex figure

Kernel

Flags

Density

Genus
3

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
30
Number of edges
60
Number of faces
20 × {3}
6 × {10}
## Schwarz triangle

3/23/2
33
55

## Dual

Name
Small icosihemidodecacron
Image

Composite image

<= Small dodecahemidodecahedron | Quasiregular polyhedra | Dodecadodecahedron =>
Triangle

Name
Triangle
Other names
Trigon
2D Simplex
Symbol
α2
Schläli symbol
{3}
Coxeter diagram

## Measurements

In the following,

l

{\displaystyle l}

 is the semiedge length.

Inradius

3

l

3

{\displaystyle \frac{\sqrt{3} l}{3}}

Circumradius

2

3

l

3

{\displaystyle \frac{2\sqrt{3} l}{3}}

Circumference

6
l

{\displaystyle 6l}

Area

3

l
2

{\displaystyle \sqrt{3}l^2}

Internal angle

π
3

rad

{\displaystyle \frac{\pi}{3} \operatorname{rad}}

 = 60°

<= | 0D – 2D polytopes | Square =>
Tetrahemihexahedron

Name
Tetrahemihexahedron
Other names

Conjugate
**Tetrahemihexahedron**
Number
20
Mæder number
U04
Coxeter number
C36
Wenninger number
W67 (page 101)
Bower’s acronym
thah (*THAH*)
Schläfli symbol

Wythoff symbol
3/2 3 | 2
Conway notation

Polyhedron symbol
xo,x/2
Coxeter diagram

Dynkin symbol

Vertex description
3.4.3/2.4
Vertex figure

Flags
Archimedean
Nonconvex
Nonorientable
Achiral
Density

Genus
1/2

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
6
Number of edges
12
Number of faces
4 × {3}
3 × {4}
Number of pieces

## Schwarz triangle

33
33
22

## Dual

Name
Tetrahemihexacron
Image

Composite image

<= Quasitruncated great stellated dodecahedron | Quasiregular polyhedra | Cuboctahedron =>
Truncated octahedron

## Basic details

Name
Truncated octahedron
Other names
Mecon Kelvin’s solid
conjugate
**Truncated octahedron**
Number
12
Mæder number
U08
Coxeter number
C20
Wenninger number
W7 (page 21)
Bower’s acronym
toe (*TOE*)
Schläfli symbols
t{3, 4}
tr{3, 3}
t

{

3

3

}

{\displaystyle \left\{\begin{array}{c}3\\3\end{array}\right\} }

Wythoff symbols
2 4 | 3
Conway notation
tO
bT
Polyhedron symbol
x3x4o
Coxeter diagrams

Dynkin symbol
x3x4o
Vertex description
4.62
Vertex figure

Flags
Semiregular
Archimedean
Convex
Parallelohedron
Permutohedron
Zonohedron
General
Colonel
Orientable
Achiral
Density
1
Genus
0
### Army

The Truncated octahedron forms its own army.

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

Surface area

Vertex

## Components

Number of vertices
24
Number of edges
36
Number of faces
6 × {4}
8 × {6}
number of pieces
1
## Schwarz triangle

22
33
44

33
33
22

## Dual

Name
Tetrakis hexahedron
Image

Composite image

<= Truncated cube | Truncated polyhedra | Truncated dodecahedron =>
Betty Ruble

## Betty Rubble

**Elizabeth Jean** "**Betty**" **Rubble** (née **McBricker/O'Shale** is a fictional character in the American animated television series, *Flintstones.* In all episodes of Yabba-Dabba-DInosaurs, she wears her normal wear.

## Appearance

Betty is a beautiful, slim and slender young woman with fair skin and black hair in a bob and she's considerably taller than her husband, Barney. She wears a blue loincloth/tube dress with black straps that tie around the back of her neck, a decorative stone sewn onto the front of the chest and a jagged bottom. She also wears a trademark blue ribbon in her hair.

## Relatives

* Barney Rubble (husband)
* Bamm-Bamm (son)

## Friends

* Wilma Flintstone
* Fred Flintstone
* Pebbles Flintstone
* Dino
Bamm-Bamm Rubble

**Bamm-Bamm** is a fictional character in the American television animated series Flintstones, about the best friends find issues and helping out! in it. He is the unofficial creator of Pebbles and Bamm-Bamm's treehouse. In all episodes of the show, Pebbles wears a orange black pocketed shirt with a mini rock purse with a black skirt. She normally would make theories and discover new species and dinosaurs.

## Relatives

* Barney Rubble
* Betty Rubble

## Friends

* Bamm-Bamm
* Dino
Snub dodecahedron

## Basic details

Name
Snub dodecahedron
Other names
Snub icosidodecahedron
Number
65
Polyhedron number
U29
Coxeter number
C32
Wenninger number
W18
Bower’s acronym
srid
Schläfli symbol
s

{

5

3

}

{\displaystyle \left\{\begin{array}{c}5\\3\end{array}\right\} }

Wythoff symbol

Conway notation

Polyhedron symbol
ss^s
Coxeter diagram

Dynkin symbol

Vertex figure

Flags
Semiregular
Archimedean
Convex
Chiral
Density

Genus

### Army

General
Snub dodecahedron
Colonel
Snub dodecahedron
Army vertex figure

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
60
Number of edges
150
Number of faces
(20 + 60) × {3}
12 × {5}
## Schwarz triangle

22
33
55

## Dual

Name
Pentagonal hexecontahedron
Image

Composite image

<= Snub cube | Snub polyhedra | Snub dodecadodecahedron =>
Fred Flintstone

**Frederick J.** "**Fred**" **Flintstone** is a fictional character in the American television animated series Flintstones, about the best friends find issues and helping out! in it. In all episodes of the show, he wears his normal wear.

## Appearance

He has a shirt with a blue scarf and orange polka dotted shirt.

## Relatives

* Wilma Flintstone
* Pebbles Flintstone

## Friends

* Dino
* Barney Rubble
Snub cube

Name
Snub cube
Other names
Snub cuboctahedron
Number
64
Polyhedron number
U12
Coxeter number
C24
Wenninger number
W17
Bower’s acronym
snic
Schläfli symbol
s

{

4

3

}

{\displaystyle \left\{\begin{array}{c}4\\3\end{array}\right\} }

Wythoff symbol

conway notation

Polyhedron symbol
ss’s
Coxeter diagram

Dynkin symbol

Vertex figure

Kernel

Flags
Semiregular
Archimedean
Convex
Chiral
Density

Genus
0

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
24
Number of edges
60
Number of faces
(8 + 24) × {3}
6 × {4}
## Schwarz triangle

22
33
44

## Dual

Name
Pentagonal icositetrahedron
Image

Composite image

<= Icosidodecatruncated icosidodecahedron | Snub polyhedra | Snub dodecahedron =>
Truncated cube

## Basic details

Name
Truncated cube
Other names
Truncated hexahedron
Conjugate
Quasitruncated hexahedron
Number
11
Mæder number
U09
Coxeter number
C21
Wenninger number
W8 (page 22)
Bower’s acronym
tic (*TIC*)
Schläfli symbols
t{4, 3}
t0,1{4, 3}
Wythoff symbol
2 3 | 4
Conway notation
tC
Polyhedron symbol
ox’x
Coxeter diagram

Dynkin symbol
x4x3o
Vertex description
82.3
Vertex figure

Flags
Semiregular
Archimedean
Convex
General
Colonel
Orientable
Achiral
Density
1
Genus
0

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

7
4

2

{\displaystyle {\sqrt {7+4{\sqrt {2}}}}}

Midradius, *rm*

2

2

{\displaystyle 2+{\sqrt {2}}}

Inradii, *ri*
{8}:

5
4

2

{\displaystyle {\sqrt {5+4{\sqrt {2}}}}}

{3}:

51
36

2

3

{\displaystyle {\frac {\sqrt {51+36{\sqrt {2}}}}{3}}}

Dihedral angles
{8}/{8}:

π
2

{\displaystyle \frac{\pi}{2}}

= 90°
{3}/{8}:

{\displaystyle }

Vertex volume

Coordinates
permutations of

(

±
1
,

±
(
1

2

)
,

±
(
1

2

)

)

{\displaystyle \left(\pm 1,\ \pm (1+{\sqrt {2}}),\ \pm (1+{\sqrt {2}})\right)}

Surface area

Volume

## Components

Number of vertices
24
Number of edges
36
Number of faces
8 × {3}
6 × {8}
Number of pieces
1
## Schwarz triangle

22
33
44

## Dual

Name
Triakis octahedron
Image

Composite image

<= Truncated tetrahedron | Truncated polyhedra | Truncated octahedron =>
Small rhombihexahedron

Name
Small rhombihexahedron
Other names

Number
38
Polyhedron number
U18
Coxeter number
C60
Wenninger number
W86
Bower’s acronym
sroh
Schläfli symbol

Wythoff symbol

Conway notation

Polyhedron symbol

Coxeter diagram

Dynkin symbol

Vertex figure

Kernel

Flags

Density

Genus
4

## Metrics

In the following, *l* is half the edge length.

Circumradius, *rc*

Midradius, *rm*

Inradii, *ri*

Dihedral angles

Vertex volume

Coordinates

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

{\displaystyle }

## Components

Number of vertices
24
Number of edges
48
Number of faces
12 × {4}
6 × {8}

## Dual

Name
Small rhombihexacron
Image

Composite image

<= Small cubicuboctahedron | Trapezivert polyhedra | Small rhombicosidodecahedron =>
The Yabba Dabba Dinosaurs Show!

**The Yabba-Dabba-Dinosaurs! Show** is another incarnation of the *Flintstones franchise.* As of 2020, there is no official ai date. It will premiere on Boomerangs televison network.

## Premise

Like the previous and short-lived spin-off *Cave Kids*, the show focuses on the lives of best friends, Pebbles and Bamm-Bamm, who are joined by Dino for many endless crazy adventures in Bedrock and the Crags, helping new friends, fighting new enemies and learning about life.

## Cast

* Eric Bauza as Dino
* Ely Henry as Bamm-Bamm Rubble
* Jessica DiCicco as Pebbles Flintstone
* Jeff Bergman as Fred Flintstone
* Kevin Michael Richardson as Barney Rubble
* Tress MacNeille as Wilma Flintstone
* Grey DeLisle as Betty Rubble
* Tom Megalis as Captain Caveman

## Episodes

### **Season 1**

 2
 3
Squapverts

This category is also called the spic and giddic regiments.

## Small prismated great tetracontoctachoron regiment

### Spic contics

512. Small prismated great tetracontoctachoron (**spic**)

513. Small disgreat tetracontoctachoron (**siddic**)

514. Small retroinverted prismatogreat tetracontoctachoron (**sripic**)

515. Small circumfacetodistetracontoctachoron (**smiffadic**)

516. Omnifacetodistetracontoctachoron (**offadac**)

517. Small intercepted distetracontoctachoron (**sandic**)

518. Polar facetoprismatotetracontoctachoron (**lifpic**)

519. Small retrotetracontoctachoron (**sirc**)

### Spic icoics

520. Inverted prismatoicositetrachoron (**ipi**)

521. Icositetrintercepted prismatotetracontoctachoron (**inpac**)

522. Prismatotetracontoctintercepted icositetrachoron (**picni**)

523. Retroinverted disicositetrachoron (**ridi**)

524. Icositetraretrointercepted icositetratetracontoctachoron (**irnic**)

525. Disprismatodisicositetrachoron (**dipdi**)

526. Small retrospinoprismatodisicositetrachoron (**sarnipadi**)

527. Diretroprismatodisicositetratetracontoctachoron (**dirpidic**)

528. Prismatofaceted tetracontoctadisicositetrachoron (**pifficdi**)

529. Disicositetrintercepted prismatoicositetrachoron (**dinpi**)

530. Disicositetrintercepted icositetratetracontoctachoron

531. Icositetrintercepted prismatoicositetratetracontoctachoron (**inpic**)

## Great distetracontoctachoron regiment

### Giddic contics

532. Great distetracontoctachoron (**giddic**)

533. Quasiprismated tetracontoctachoron (**quippic**)

534. Great retroinverted prismatotetracontoctachoron (**gripic**)

535. Great circumfacetodistetracontoctachoron (**gamfaddic**)

536. Omnifacetoprismatotetracontoctachoron (**ofpic**)

537. Great intercepted distetracontoctachoron (**gandic**)

538. Polar facetodistetracontoctachoron (**lifdic**)

539. Great retrotetracontoctachoron (**girc**)

### Giddic icoics

540. Intercepted icositetratetracontoctachoron (**idi**)

541. Icositetrintercepted icositetratetracontoctachoron (**inic**)

542. Disprismatointercepted disicositetrachoron (**dapindi**)

543. Retroinverted prismatoicositetrachoron (**ripi**)

544. Icosiretrointercepted prismatotetracontoctachoron (**irnpac**)

545. Prismatoicositetratetracontoctachoron (**pic**)

546. Great retrospinoprismatodisicositetrachoron (**garnipadi**)

547. Diretroprismatotetracontoctadisicositetrachoron (**dirpicdi**)

548. Icositetrafaceted prismatoicositetratetracontoctachoron (**ifpic**)

549. Icositetraprismatointercepted disicositetrachoron (**ipindi**)

550. Prismatoicositetrintercepted icositetratetracontoctachoron (**pinic**)

551. Icositetrintercepted tetracontoctadisicositetrachoron (**incdi**)

<= Podiumverts | Polytopes Wiki | Skewverts =>
Tesseract

## Basic details

Name
Tesseract
Other names
Measure polychoron
8-cell
square-square duoprism
cubic prism
square diprism
Number
2
Category
1
Bower’s acronym
tes
Sequence number
γ4
Conway notation

Polychoron notation

Coxeter diagram

Dynkin symbol

Kernel

Vertex figure

Flags

### Army

General

Colonel

Sergeant

Army vertex figure

## Metrics

In the following, *l* is half the edge length.

Circumradius,

r

0

{\displaystyle r\_{0}}

Mid-edge radius,

r
1

{\displaystyle r\_1 }

Face-centre radius,

r
2

{\displaystyle r\_2 }

Inradius,

r
3

{\displaystyle r\_3}

Dihedral angle

Vertex volume

Coordinates

Surface volume

Hypervolume

## Components

Number of vertices

Number of edges

Number of faces

Number of cells

## Dual

Name
Hexadecachoron
## Cross sections

<= Pentachoron | Regular polychora | Hexadecachoron =>
Yabba-Dabba-Dinosaurs Fanon Wiki

**Welcome to the Yabba-Dabba-Dinosaurs Fanon Wiki!**
We're a collaborative community website about Yabba-Dabba-Dinosaurs Fanon! That anyone, including you, can build and expand. Wikis like this one depend on readers getting involved and adding new creative content. Click the "ADD NEW PAGE" or "EDIT" button at the top of any page to get started!

This wiki must be about FANON shows, FANON movies, FANON specials! This cannot be real as it is a fanon wiki! We wish that users use this wiki for fun, creativeness and fanon! Below are important articles that u can read or create! Have Fun!

## Important articles

PlaceholderAn example of what your Fanon show could bePlaceholderPebbles FlintstonePlaceholderBamm-Bamm RubblePlaceholderBedrock
Welcome to the ultimate Yabba-Dabba-Dinosaurs! fan-fiction wiki. Here, you can create anything about *the Flintstones spin-off*, from movies to games and TV shows to Novels. We appreciate every contribution so don't hesitate to start creating!

Fancy getting out your ideas? Well, don't fret! Just type in your article name and get typing!

Make sure the article is set out well and of a decent length. We don't want a wiki full of half-articles, do we now?.

Need help making Fanon shows?
Click here for help!
Need help making a Sypnosis for your episode?
Click here for help!

Motto: "Comment on Content, not Fellow Users"

*Need help building out this community?*

* Rules of this wiki
* Getting Started
* How to Contribute
* Managing your new community
* Guides
* All Help articles

You can also be part of the larger Fandom family of communities. Visit Fandom's Community Central!

*Community Founders*: Write a good and paragraph-length description for your welcome section about your topic. Let your readers know what your topic is about and add some general information about it. Then you should visit the admin dashboard for more tips.
Venus Jackson

Książka "Łzy naszych wrogów"

Madeleine Davis

Sally Daniels

Isabella Robinson

Remus Lupin

**Venus Jackson** (ur. 17 stycznia 1960) uczennica Hogwartu, która w swoim dzieciństwie mieszkała w sierocińcu. Kiedy trafiła do Hogwartu, gdzie została przydzielona do Slytherinu poznała przyjaciół, między innymi: Lily Evans, Severusa Snape, Madeleine Davis, Sally Daniels, Isabellę Robinson oraz Remusa Lupina.

Jej rodzice zmarli, gdy miała dwa miesiące.

## **Wygląd**

Venus w wieku jedenastu lat była dziewczynką przeciętnego wzrostu. Miała rudo-marchewkowe włosy i niebieskie oczy.

1. ↑ Madeleine Davis
Talbec Wildlife

### ***Talbec Wolves:***

These wolves were amphibious, living both on land and in water. They were unique to Talbec and are now classified as extinct.

**Characteristics:**

* wet, slimey skin
* strong jaws
* whip-like barbed tails
* webbed claws and forearms
* yellow eyes

*Talbec wolves hunted in packs and used their surroundings like marsh grass or pluff mud as cover. They could completely “melt” into patches of mud, making them a very dangerous predator. Their size could range from 3-6 ft tall. They were very territorial, often fighting with opposing packs for better hunting grounds -- there was a sort of hierarchy among them, the largest automatically classified as "alphas" and the smallest "omegas." A large pack made up completely of alpha wolves infamously roamed the largest swath of swamp on the planet, which Phoenix Squadron ran into during part two of the Talbec Campaign.*

### **Xiloon (Zyloon):**

Gigantic gator-like creatures that are able to grow a literal habitat on it's back. The plants and trees that develop vary depending on where they reside. After the destruction of Talbec, all Xiloons were killed except for Sock, leaving him the last of his species.

Characteristics:

* mossy backs
* thick skin
* varies in colors that blend into their environment
* stony spines covered in grass or something of the sort

*Over the course of hundreds of years, this species grew larger and larger to adapt to its surroundings. They are peaceful creatures but if deadly if disturbed. Xiloons can range in size, with the oldest being the most massive -- females also tend to be bigger than males.*
Planet Lore

BEKTOVA

*A planet with a wide variety of climates and biomes, and home to many unique locations. The Imperial and Rebel presence on the planet is roughly equal, leading to fairly frequent clashes between the two factions.*

HAVEN

*A mountainous planet almost completely encircled by a rebel base. The planet itself is small but offers refugee to a multitude of species — including Na’shella and the other native havens. The structure surrounding it, however, is quite the opposite. The Haven Base serves as the headquarters of the Phoenix Squadron, and one of the last surviving bases after the Chaos Legion’s rise to power.*

TALBEC

*A planet completely covered in marshes, swamps and forests. If the Chaos Legion doesn’t kill you, the wildlife certainly will. Talbec was destroyed by a Chaos Legion command ship in the final part of the Talbec Campaign.*
Barney Rubble

**Bernard Matthew** "**Barney**" **Rubble** is a fictional character in the American television animated series Flintstones, about the best friends find issues and helping out! in it. In all episodes of the show, he wears his normal wear.

## Appearance

Barney is a short and diminutive caveman with fair skin, tan beard stubbles, yellow hair, thick black eyebrows and eyes that are depicted as two ovals or (occasionally) circles and shown only as dark circular outlines in the first through fifth seasons and later with black, very similar to Wilma's eyes in the sixth and final season of the original series. He also wears a brown loin cloth with a black letter X-shaped shoelace on the top.

## Relatives

* Betty Rubble (wife)
* Bamm-Bamm (son)

## Friends

* Fred Flintstone
* Dino
* Wilma Flintstone