recursal/Fanatic-Fandom huggingface dataset:
List of Tapertopes by Tapertopic Notation

A **tapertope** is a shape constructed from the Cartesian product of multiple hyperballs and tapering them some amount of times. This includes the simplices and their prisms, hypercubes and their pyramids, hyperballs, and intermediate shapes that can be considered as higher-dimensional analogues of the cylinder and cone.

The following is a list of tapertopes, organized by their representation in tapertopic notation.

## 0 Dimensional

* 0

{\displaystyle 0}

 - Point

## 1 Dimensional

* 1

{\displaystyle 1}

 - Line segment

## 2 Dimensional

* 2

{\displaystyle 2}

 - Disk
* 11

{\displaystyle 11}

 - Square
* 1
1

{\displaystyle 1^1}

 - Triangle

## 3 Dimensional

* 3

{\displaystyle 3}

 - Ball
* 21

{\displaystyle 21}

 - Cylinder
* 2
1

{\displaystyle 2^1}

 - Cone
* 111

{\displaystyle 111}

 - Cube
* [
11

]
1

{\displaystyle [11]^1}

 - Square pyramid
* 11
1

{\displaystyle 11^1}

 - Triangular prism
* 1
2

{\displaystyle 1^2}

 - Tetrahedron

## 4 Dimensional

* 4

{\displaystyle 4}

 - Gongol
* 31

{\displaystyle 31}

 - Spherinder
* 3
1

{\displaystyle 3^1}

 - Sphone
* 211

{\displaystyle 211}

 - Cubinder
* [
21

]
1

{\displaystyle [21]^1}

 - Cylindrone
* 21
1

{\displaystyle 21^1}

 - Cyltrianglinder
* 22

{\displaystyle 22}

 - Duocylinder
* 2
2

{\displaystyle 2^2}

 - Dicone
* 1111

{\displaystyle 1111}

 - Tesseract
* [
111

]
1

{\displaystyle [111]^1}

 - Cubic pyramid
* 111
1

{\displaystyle 111^1}

 - Triangular diprism
* [

11
1

]
1

{\displaystyle [11^1]^1}

 - Triangular prismic pyramid
* 1
[
11

]
1

{\displaystyle 1[11]^1}

 - Square pyramidal prism
* 1

1

1
1

{\displaystyle 1^{1}1^1}

 - Duotrianglinder
* [
11

]
2

{\displaystyle [11]^2}

 - Square dipyramid
* 11
2

{\displaystyle 11^2}

 - Tetrahedral prism
* 12
1

{\displaystyle 12^1}

 - Coninder
* 1
3

{\displaystyle 1^3}

 - Pentachoron

## 5 Dimensional

* 5

{\displaystyle 5}

 - Pentorb
* 11111

{\displaystyle 11111}

 - Penteract
* 1
4

{\displaystyle 1^4}

 - Hexateron
Order-8 pseudogonal tiling

An **order-8 pseudogonal tiling** is a regular noncompact hyperbolic tiling created from joining 8 pseudogons of the same symmetry at a vertex.

## See Also

Template:Variant Nav X 8

{

π
i

λ

,
2
}

{\displaystyle \{\frac{\pi i}{\lambda},2\}}

{

π
i

λ

,
3
}

{\displaystyle \{\frac{\pi i}{\lambda},3\}}

{

π
i

λ

,
4
}

{\displaystyle \{\frac{\pi i}{\lambda},4\}}

{

π
i

λ

,
5
}

{\displaystyle \{\frac{\pi i}{\lambda},5\}}

{

π
i

λ

,
6
}

{\displaystyle \{\frac{\pi i}{\lambda},6\}}

{

π
i

λ

,
7
}

{\displaystyle \{\frac{\pi i}{\lambda}, 7\}}

{

π
i

λ

,
8
}

{\displaystyle \{\frac{\pi i}{\lambda}, 8\}}

{

π
i

λ

,
∞
}

{\displaystyle \{\frac{\pi i}{\lambda},\infty\}}

{

π
i

λ
1

,

π
i

λ
2

}

{\displaystyle \{\frac{\pi i}{\lambda\_1},\frac{\pi i}{\lambda\_2}\}}
Open ray

An **open ray** is a one-dimensional shape with no boundary that stretches infinitely in one direction, but stops in another direction. This means that it is the set of points in the real line that are not enclosed by a ray. It can alternately be thought of as a ray but with the point at the end removed, or as a number line containing all positive, nonzero finite numbers.

Because it is unbounded, it is topologically equivalent to the Euclidean line.
Koto

**Koto** is a form of dealmaker's Magic that is only used by the most powerful entities present in the Kalyubi Dimension. A notable user of this form of magic is Kotoblade.

## **Usage*/*Properties**

The properties of the Koto magic make it one of the strongest dealmaker magic types, or just magic types in general, to exist, since it can bound unbreakable deals, which put curses on the two or more dealmaker's souls, and if the deals are broken, the dealbreaker's soul is weakened until the point of death. Powerful entities can squirm around this factor, though.

The user possessing koto magic casts a blue flame in their hand, and the other person must shake their hand for an absolutely unbreakable deal to be made. The flame does not have the same effects as a regular red flame made out of oxygen, since it's a concentrated form of blue aura.

Koto can also be used as a weapon, since Kotoblade can turn the aura casted from deal-binding into actual laser-like weapons. These lasers can travel from faster than light to practically Nigh Infinite in speed, and when struck onto a target, can cause immeasurable amounts of damage, sometimes even up to the point of erasing a victim from existence if the attacker has a considerable amount of power over said victim, but this almost never happens with offensive-type koto users.
Iron star

An **iron** **star** is a hypothetical type of compact star that may exist in the universe around 101500 years from now, assuming that protons do not decay. The premise is behind the existence of iron stars suggests that through cold fusion, the nuclei of the remaining atoms would slowly fuse together into Iron-56. After the process, spheres of extremely cold iron would be made.

By 101040 years from now, the particles within the iron stars would have collapsed into black holes. However these black holes would evaporate immediately.

## References

1. ↑ https://en.wikipedia.org/wiki/Iron\_star
Neptune

Universe → Pisces–Cetus Supercluster Complex → Laniakea Supercluster → Virgo Supercluster → Local Group → Milky Way Galaxy → Orion-Cygnus Arm → Gould Belt → Local Bubble → Local Interstellar Cloud → Solar System → **Neptune**

## Atmosphere

### Composition

80%±3.2% hydrogen19%±3.2% helium 1.5%±0.5% methane~0.019% hydrogen deuteride~0.00015% ethane

**Neptune** is the eighth planet from the Sun and the farthest known planet. It smallest gas giant in our Solar System by volume and radius.

Much like how Jupiter affects the Asteroid belt with its gravity, Neptune's orbit has a profound effect on the Kuiper belt extending beyond the orbit of the planet. Gaps in the Kuiper belt's structure are present due to Neptune's dominating gravity.

Neptune has 14 moons.

## Properties

Similar to Uranus, Neptune has a very dark and faint ring system. Neptune's ring system consists of five narrow rings. Unique to it, Neptune's ring system has "arcs"—regions of Neptune's outermost ring that are much brighter than other regions of the system.
Parabola

A **parabola** is an open 1-dimensional surface produced by finding the set of points around a **focus point** and a line known as a **directrix**, where the distances between a point on the parabola and the focus point; and the shortest distance between same point on the parabola and the directrix are equal. The distance between the point and the directrix creates a right angle with the directrix and is parallel to the bisector of the parabola.

As a parabola is curved, it is often represented embedded in a plane.

A parabola can also be defined as a graph to a quadratic equation such as

f
(
x
# )

x
2

{\displaystyle f(x)=x^2}

.

A 1-dimensional shape created bounded by two points on a parabola is called a parabolic segment.

A 2-dimensional shape bounded by a segment of a parabola and a line segment known as a **latus rectum** is called a parabolic sector.

A parabola is an example of a conic section drawn on a plane that divides a nappe, and creates a parabolic sector within a cone created from the nappe. This plane is put at an angle where it intersects with the base.

## Structure and Sections

### Hypervolumes

* vertex count =

0

{\displaystyle 0}
* edge length =

∞
l

{\displaystyle \infty l}

### Equations

All points on the surface of a parabola (embedded in a Euclidean plane) can be given by a quadratic equation in the form

# y
a

x
2

b
x
c

{\displaystyle y=ax^2+bx+c}

.
Monogonal hosohedron

A **monogonal hosohedron** is a **hosohedron** with two vertices connected by a single edge, creating a single digonal face. It is degenerate in normal Euclidean space, but can exist as a tiling of the sphere with the face covering a 360 degree lune.

## Structure and Sections

### Subfacets

* 2 points (0D)
* 1 line segment (1D)
* 1 digon (2D)
* 1 monogonal hosohedron (3D)

### Hypervolumes

* vertex count =

2

{\displaystyle 2}
* edge length =

l

{\displaystyle l}
* surface area =

0

{\displaystyle 0}
* surcell volume =

0

{\displaystyle 0}

Template:Variant Nav 2 1

{
2
,
0
}

{\displaystyle \{2,0\}}

{
2
,
1
}

{\displaystyle \{2,1\}}

{
2
,
2
}

{\displaystyle \{2,2\}}

{
2
,
3
}

{\displaystyle \{2,3\}}

{
2
,
4
}

{\displaystyle \{2,4\}}

{
2
,
5
}

{\displaystyle \{2,5\}}

{
2
,
6
}

{\displaystyle \{2,6\}}

{
2
,
7
}

{\displaystyle \{2,7\}}

{
2
,
8
}

{\displaystyle \{2,8\}}

{
2
,
∞
}

{\displaystyle \{2,\infty\}}

{
2
,

π
i

λ

}

{\displaystyle \{2,\frac{\pi i}{\lambda}\}}

Template:Variant Nav X 1
Imaginary-order triangular tiling

'"`UNIQ--postMath-00000002-QINU`"'

An **imaginary-order triangular tiling** is a regular noncompact hyperbolic tiling with triangular faces and pseudogonal vertex figures.

The vertices of any given imaginary-order triangular tiling are considered ultraideal points, which means that they are not in the plane nor are ideal points. The dual of an imaginary-order triangular tiling is an order-3 pseudogonal tiling.

## Gallery

{
3
,
11
i
}

{\displaystyle \{3, 11i\}}

{
3
,
10
i
}

{\displaystyle \{3, 10i\}}

{
3
,
9
i
}

{\displaystyle \{3, 9i\}}

{
3
,
8
i
}

{\displaystyle \{3, 8i\}}

{
3
,
7
i
}

{\displaystyle \{3, 7i\}}

{
3
,
6
i
}

{\displaystyle \{3, 6i\}}

{
3
,
5
i
}

{\displaystyle \{3, 5i\}}

{
3
,
4
i
}

{\displaystyle \{3, 4i\}}

{
3
,
3
i
}

{\displaystyle \{3, 3i\}}

{
3
,
2
i
}

{\displaystyle \{3, 2i\}}

{
3
,
i
}

{\displaystyle \{3, i\}}

## See Also

{
3
,
2
}

{\displaystyle \{3,2\}}

{
3
,
3
}

{\displaystyle \{3, 3\}}

{
3
,
4
}

{\displaystyle \{3, 4\}}

{
3
,
5
}

{\displaystyle \{3, 5\}}

{
3
,
6
}

{\displaystyle \{3,6\}}

{
3
,
7
}

{\displaystyle \{3,7\}}

{
3
,
8
}

{\displaystyle \{3,8\}}

{
3
,
∞
}

{\displaystyle \{3,\infty\}}

{
3
,

π
i

λ

}

{\displaystyle \{3,\frac{\pi i}{\lambda}\}}

{
2
,

π
i

λ

}

{\displaystyle \{2,\frac{\pi i}{\lambda}\}}

{
3
,

π
i

λ

}

{\displaystyle \{3,\frac{\pi i}{\lambda}\}}

{
4
,

π
i

λ

}

{\displaystyle \{4, \frac{\pi i}{\lambda}\}}

{
5
,

π
i

λ

}

{\displaystyle \{5,\frac{\pi i}{\lambda}\}}

{
6
,

π
i

λ

}

{\displaystyle \{6,\frac{\pi i}{\lambda}\}}

{
7
,

π
i

λ

}

{\displaystyle \{7,\frac{\pi i}{\lambda}\}}

{
8
,

π
i

λ

}

{\displaystyle \{8,\frac{\pi i}{\lambda}\}}

{
∞
,

π
i

λ

}

{\displaystyle \{\infty,\frac{\pi i}{\lambda}\}}

{

π
i

λ
1

,

π
i

λ
2

}

{\displaystyle \{\frac{\pi i}{\lambda\_1},\frac{\pi i}{\lambda\_2}\}}

t
0

{

π
i

λ

,
3
}

{\displaystyle t\_0 \{\frac{\pi i}{\lambda},3\}}

t
1

{

π
i

λ

,
3
}

{\displaystyle t\_1 \{\frac{\pi i}{\lambda},3\}}

t
2

{

π
i

λ

,
3
}

{\displaystyle t\_2 \{\frac{\pi i}{\lambda},3\}}

t

0
,
1

{

π
i

λ

,
3
}

{\displaystyle t\_{0,1} \{\frac{\pi i}{\lambda},3\}}

t

1
,
2

{

π
i

λ

,
3
}

{\displaystyle t\_{1,2} \{\frac{\pi i}{\lambda},3\}}

t

0
,
2

{

π
i

λ

,
3
}

{\displaystyle t\_{0,2} \{\frac{\pi i}{\lambda},3\}}

t

0
,
1
,
2

{

π
i

λ

,
3
}

{\displaystyle t\_{0,1,2} \{\frac{\pi i}{\lambda},3\}}
Maiorverse

The Maiorverse contains all Selfverses that gain their full size solely by being larger than themselves to some extent. If the size of a Selfverse is dependent on how much larger than itself it is, then that Selfverse is within the Maiorverse. No Selfverse can become larger than or in any way surpass the Maiorverse simply by being larger than itself, to do so it must have other properties defining how much it contains. The Maiorverse's name is based on the word 'Maior' from Latin, meaning "greater than".

## **Clarification**

While it is technically true that -verses such as the Schemafield, Binaryfield and the Box are Selfverses, a distinction should be made between -verses such as those and standard Selfverses. None of the above -verses gain their full size via being larger than themselves, rather that is effectively trivia. Instead, they use other axioms to gain their size.

For example, if a -verse has no definition other than that it contains itself to a significant extent, no matter how great that extent is it will never contain every single thing that can be expressed as information as there are many things which can be expressed as information beyond any -verse that is solely greater than itself to any extent. Equally, no -verse can contain every object 'y' which is either object 'x' or not object 'x' simply by being larger than itself.

The above mentioned -verses contain more than any plain Selfverse could ever contain (a plain Selfverse being a Selfverse with no properties other than being larger than itself to some extent), no matter what that extent is as the above mentioned -verses have other axioms besides their size in relation to itself. As such, a distinction should be made between -verses that gain their full size from being Selfverses (plain Selfverses) and -verses that gain their size via other axioms and are Selfverses by coincidence.

This is the purpose of the Maiorverse. All plain Selfverses are within the Maiorverse, and all -verses larger than the Maiorverse have axioms that allow them to contain more than any plain Selfverse ever could.

Note that the Maiorverse does not just contain naive extensions of the first Selfverses. -Verses which are larger than any naive extension of the first Selfverse could ever be are still within the Maiorverse so long as it gains its size solely from being a Selfverse.

### **Beyond the Maiorverse**

The Maiorverse can be considered the limit of low-level Hypercosmology. Past this point, -verses get increasingly broad and encompass huge amounts of objects and concepts, to such an extent that often many standard Hypercosmological -verses could be confused for a structure such as the Box that contains everything. This is because it is often difficult to imagine the kind of concepts which would be larger than a particular Hypercosmological structure and as such it is assumed that none exist.
Lenticular galaxy

**Lenticular galaxies** are a type of galaxy taking the shape of a disc (like spiral galaxies) but which do not have enough active star formation to have spiral arms or a central bar. They tend to be made up of older stars, and their shape means that they are often compared to elliptical galaxies in structure.

Well-known lenticular galaxies in our universe include M84, the Cartwheel Galaxy, and NGC 4866.
List of Uniform Polychora/9

* 331. Great disprismatotesseractihexadecachoron (**gidpith**, Omnitruncated tesseract)
* 332. Great prismatotetracontoctachoron (**gippic**, Omnitruncated icositetrachoron)
* 333. Great disprismatohexacosahecatonicosachoron (**gidpixhi**, Omnitruncated hecatonicosachoron)

### Great Quasiprismates (334-339)

* 334. Great quasidisprismatotesseractihexadecachoron (**gaquidpoth**)
* 335. Great quasiprismatotetracontoctachoron (**gaquapac**)
* 336. Grand quasidisprismatodishecatonicosachoron (**gaquidipdy**)
* 337. Great quasidisprismatodishecatonicosachoron (**goquidipdy**)
* 338. Great quasidisprismatohecatonicosihecatonicosachoron (**gaquidphihi**)
* 339. Great quasidisprismatohexacosahecatonicosachoron (**gaquidapixhi**)

### Cotcoics (340-347)

* 340. Tesseractihexadecatruncated prismatotesseractihexadecachoron (**thatpath**)
* 341. Tesseractihexadecaquasitruncated prismatotesseractihexadecachoron (**thaquitpath**)
* 342. Icositetraquasitruncated prismatotetracontoctachoron (**iquatpic**)
* 343. Hecatonicosihexacosatruncated prismatohecatonicosahexacosachoron (**hixtaphix**)
* 344. Dishecatonicosatruncated prismatodishecatonicosachoron (**dohitipady**)
* 345. Hecatonicosahexacosaquasitruncated prismatohecatonicosahexacosachoron (**hixquaiphix**)
* 346. Small dishecatonicosaquasitruncated prismatodishecatonicosachoron (**sidhiquit paddy**)
* 347. Great dishecatonicosaquasitruncated prismatodishecatonicosachoron (**gidhiquit paddy**)

### Others (348-351)

* 348. Distetracontoctachoron (**doc**)
* 349. Tetracontoctarhombated tetracontoctachoron (**croc**)
* 350. Tetracontoctaquasirhombated tetracontoctachoron (**coqroc**)
* 351. Hexacosatrishecatonicosachoron (**xithi**)

## See Also

Template:4Category9
Outer Solar System

the 4 gas giants of the Outer Solar System

Universe → Pisces–Cetus Supercluster Complex → Laniakea Supercluster → Virgo Supercluster → Local Group → Milky Way Galaxy → Orion-Cygnus Arm → Gould Belt → Local Bubble → Local Interstellar Cloud → Solar System → **Outer Solar System**

The Outer Solar System is the Part of the Solar System beyond the Asteroid Belt. Like the Inner Solar System, it contains 4 Planets, but instead of rocky planets, the Outer Solar System is made up exclusively of Gas Giants and their 187 moons, ranging from small Asteroid like moons, to those which are comparable to planets like Ganymede or Titan. This makes it extremely massive, making up over 99% of the mass in the entire Solar System.

The Objects within the Outer Solar System from largest to smallest are: Jupiter, Saturn, Uranus and Neptune. Additionally the Outer Solar System also contains so called Centaurs. These Centaurs are objects that were once part of the Kuiper Belt, but were pulled in by the Gravity of the Gas Giants. The Largest Centaur discovered is named 10199 Chariklo, with a diameter of 250km.

Beyond the orbit of Neptune the Outer Solar System ends and the Trans-Neptunian-Region begins.
Hepteract

A 7-D analogue to the Rubik's cube, or the 3x3x3x3x3x3x3.

A **hepteract** is

the 7-dimensional hypercube. It can be considered to be a regular prism with the hexeract as the base.

The Bowers acronym for the hepteract is **hept**.

## Structure and Sections

A hexrealmic cross section taken perpendicular to the hepteract gives a hexeract along any axis.

### Hypervolumes

* vertex count =

128

{\displaystyle 128}
* edge length =

448
l

{\displaystyle 448l}
* surface area =

672

l

2

{\displaystyle 672l^{2}}
* surcell volume =

560

l

3

{\displaystyle 560l^{3}}
* surteron bulk =

280

l

4

{\displaystyle 280l^{4}}
* surpeton pentavolume =

84

l

5

{\displaystyle 84l^{5}}
* surecton hexavolume =

14

l

6

{\displaystyle 14l^{6}}
* surzetton heptavolume =

l

7

{\displaystyle l^{7}}

### Subfacets

* 128 points (0D)
* 448 line segments (1D)
* 672 squares (2D)
* 560 cubes (3D)
* 280 tesseracts (4D)
* 84 penteracts (5D)
* 14 hexeracts (6D)
* 1 hepteract (7D)
Octagonal hosohedron

A **octagonal hosohedron** is a **3-D** polyhedron with 8 digonal faces. In normal Euclidean space, it is degenerate, but can exist as a tiling of the sphere.

## See Also

t
0

{
8
,
2
}

{\displaystyle t\_0 \{8,2\}}

t
1

{
8
,
2
}

{\displaystyle t\_1 \{8,2\}}

t
2

{
8
,
2
}

{\displaystyle t\_2 \{8,2\}}

t

0
,
1

{
8
,
2
}

{\displaystyle t\_{0,1} \{8,2\}}

t

1
,
2

{
8
,
2
}

{\displaystyle t\_{1,2} \{8,2\}}

t

0
,
2

{
8
,
2
}

{\displaystyle t\_{0,2} \{8,2\}}

t

0
,
1
,
2

{
8
,
2
}

{\displaystyle t\_{0,1,2} \{8,2\}}

Template:Variant Nav X 8

{
2
,
0
}

{\displaystyle \{2,0\}}

{
2
,
1
}

{\displaystyle \{2,1\}}

{
2
,
2
}

{\displaystyle \{2,2\}}

{
2
,
3
}

{\displaystyle \{2,3\}}

{
2
,
4
}

{\displaystyle \{2,4\}}

{
2
,
5
}

{\displaystyle \{2,5\}}

{
2
,
6
}

{\displaystyle \{2,6\}}

{
2
,
7
}

{\displaystyle \{2,7\}}

{
2
,
8
}

{\displaystyle \{2,8\}}

{
2
,
∞
}

{\displaystyle \{2,\infty\}}

{
2
,

π
i

λ

}

{\displaystyle \{2,\frac{\pi i}{\lambda}\}}
Order-5 apeirogonal tiling

The **order-5 apeirogonal tiling** is a regular hyperbolic tiling formed from apeirogons joining five to a vertex.

## See also

{
2
,
5
}

{\displaystyle \{2,5\}}

{
3
,
5
}

{\displaystyle \{3, 5\}}

{
4
,
5
}

{\displaystyle \{4,5\}}

{
5
,
5
}

{\displaystyle \{5,5\}}

{
6
,
5
}

{\displaystyle \{6,5\}}

{
7
,
5
}

{\displaystyle \{7,5\}}

{
8
,
5
}

{\displaystyle \{8,5\}}

{
∞
,
5
}

{\displaystyle \{\infty,5\}}

{

π
i

λ

,
5
}

{\displaystyle \{\frac{\pi i}{\lambda},5\}}

{
∞
,
2
}

{\displaystyle \{\infty,2\}}

{
∞
,
3
}

{\displaystyle \{\infty,3\}}

{
∞
,
4
}

{\displaystyle \{\infty,4\}}

{
∞
,
5
}

{\displaystyle \{\infty,5\}}

{
∞
,
6
}

{\displaystyle \{\infty,6\}}

{
∞
,
7
}

{\displaystyle \{\infty,7\}}

{
∞
,
8
}

{\displaystyle \{\infty,8\}}

{
∞
,
∞
}

{\displaystyle \{\infty,\infty\}}

{
∞
,

π
i

λ

}

{\displaystyle \{\infty,\frac{\pi i}{\lambda}\}}
Octahedral prism

In geometry, an **octahedral prism** is a convex uniform 4-polytope. This 4-polytope has 10 polyhedral cells: 2 octahedra connected by 8 triangular prisms.

## Structure

The octahedral prism consists of two octahedra connected to each other via 8 triangular prisms. The triangular prisms are joined to each other via their square faces.

## See Also

* Polytope Wiki. "Octahedral prism".
* Bowers, Jonathan. "Category 19: Prisms".
Order-3 octagonal tiling

The **order-3 octagonal tiling** is a regular hyperbolic tiling formed from octagons joining three to a vertex.

This tiling can also be constructed as the truncated order-8 square tiling, or as an omnitruncation of the 444 loop group.

## See also

{
2
,
3
}

{\displaystyle \{2,3\}}

{
3
,
3
}

{\displaystyle \{3, 3\}}

{
4
,
3
}

{\displaystyle \{4,3\}}

{
5
,
3
}

{\displaystyle \{5, 3\}}

{
6
,
3
}

{\displaystyle \{6,3\}}

{
7
,
3
}

{\displaystyle \{7,3\}}

{
8
,
3
}

{\displaystyle \{8,3\}}

{
∞
,
3
}

{\displaystyle \{\infty,3\}}

{

π
i

λ

,
3

{\displaystyle \{\frac{\pi i}{\lambda},3}

Template:Variant Nav 8 X
Template:Variant Nav 8 3
Template:Variant Nav 8 4
Template:Variant Nav loop 444
Newtonian mechanical dark star

A **Newtonian mechanical dark star**, not to be confused with a dark-matter star, is the Newtonian mechanical counterpart of the general relativistic black holes. Dark stars are regions of space consistent with Newtonian mechanics that have a sufficiently large mass such that it's escape velocity is greater than or equal to the speed of light in a vacuum. While in classical mechanics, there are not any massless particles such as photons and it will not be clear if they are affected by gravity. If light behaved like a normal particle, it would be simply attracted to the dark star due to its gravity, or perhaps collide if it were close enough. This renders the dark star "dark" like a black hole. As classical mechanics in general is not a correct description of spacetime, dark stars do not exist in the Universe.

## Size

The gravitational potential felt on the exterior of a spherically symmetric mass in Newtonian mechanics is

−
G
M
m

r

{\displaystyle \frac{-GMm}{r}}

, so the kinetic energy required to escape from a radius

r

{\displaystyle r}

 is

1
2

m

v
2

=

G
M
m

r

{\displaystyle \frac{1}{2}mv^2 = \frac{GMm}{r}}

, giving an escape velocity of

# v

2
G
M

r

{\displaystyle v = \sqrt{\frac{2GM}{r}}}

. Since this velocity is equal to the speed of light at the surface of a dark star, the radius of a dark star must be

# R

2
G
M

c
2

{\displaystyle R = \frac{2GM}{c^2}}

. For a dark star with the mass of the sun, this is around three kilometers.

If the spherical dark star is of average density

ρ

{\displaystyle \rho}

, then

# M

4
3

π

R
3

ρ

{\displaystyle M = \frac{4}{3}\pi R^3 \rho}

 so the density of the dark star is

# ρ

3

c
2

8
π
G

R
2

{\displaystyle \rho = \frac{3c^2}{8\pi G R^2}}

. This means that larger dark stars have a lower average density, potentially contrary to intuition.

## Gravity

The gravitational acceleration at the surface of a dark star is

# g

G
M

R
2

{\displaystyle g = \frac{GM}{R^2}}

, so as a function of mass

# g

c
4

4
G
M

{\displaystyle g = \frac{c^4}{4GM}}

. This means that more massive dark stars have smaller gravitational pulls on the surface; one that is half of the mass of the Milky Way would have a surface acceleration of 1*g*.

## References

* https://en.wikipedia.org/wiki/Dark\_star\_(Newtonian\_mechanics)
Light matter

**Light matter** is the matter that produces the brightness of the Sol. This concept was created by AarexWikia04.

Because of light matter's emission of energy, over time it will decay into other materials such as ordinary matter, dark matter or matterium. The larger surface area to volume ratio means that large chunks of light matter will decay more slowly than small chunks, and also that the decay rate of light matter drops off with temperature (with very hot light matter possibly increasing in mass).
Metamesonium

**Metamesonium** is an extremely volatile and dangerous material found in unstable multiverses in the instants before they rip themselves apart. It is composed of eight electrons orbiting a core of eight mesons bound together at slightly different temporal "locations"; at the impossibly high energies needed to form metamesonium, time itself can bend in unusual ways and allow particles to stack themselves in slightly altered timelines. Some extremely advanced civilizations are able to harvest metamesonium by arresting all spacetime motion just before a multiverse is destroyed and collecting the material from the dying universes inside. The material has two main properties that make it worthwhile.

The first is that it is an infinitely-replicating fuel supply for subatomic reactions; with proper timeline manipulation one can generate arbitrary quantities of metamesonium and carefully break it apart into safer particles, releasing energy to perform various tasks. Metamesonium reactors can be very small, even the size of individual molecules, which means that nanites might be able to use them if they need absolutely unimaginable amounts of power.

The second is that if one of its timelines is altered in some way it will rupture and split into an infinitely-scaling explosion that can consume multiverses, megaverses, or even low-level archverses. Thus, in the wrong hands it is a weapon of mass destruction beyond human comprehension.
Omniseer

An Omniseer is unique in that it is both a piece of technology and an entity unto itself. A civilization of robots were thought to have created the first prototype to monitor a neighbouring star system that was inhabited by a primitive biological species that bizarrely had still found their way onto other planets (it is theorized a precursor race had spread them around for unknown purposes).

The Omniseer is built and placed usually nearby the host star(s) of a given system, whereby it is essentially an artificial satellite orbiting the parent star. Most Omniseers are represented as a giant spherical metallic object of roughly same size and mass as a standard terrestrial planet. It then sends out graviton beams that latch onto each desired planet individually and link up a digital interface with them. From here, the AI core aboard the Omniseer, known as EE, can gather billions of pieces of information in nanoseconds and constantly monitor the happenings on each planet simultaneously.

An added side effect of a planet affected by a Omniseer is that it is encased in a spherical shield around the outer atmosphere that is made of an unknown defect in space-time. This means that nothing from the surface can escape into orbit unless the shield was to be turned off from the outside. This contingency essentially means that owners of an Omniseer do not come under threat from the natives once they reach a certain technological level.
Orion-Cygnus Arm

Image of the Orion-Cygnus Arm (referred to as the Orion Spur) and nearby arms with a few notable objects such as the Sun marked.

### Inhabitants

Terrestrial lifeforms (and possibly others)

## Size

### Dimensionality

3(+1)

Universe → Pisces–Cetus Supercluster Complex → Laniakea Supercluster → Virgo Supercluster → Local Group → Milky Way Galaxy → **Orion-Cygnus Arm**

The **Orion-Cygnus Arm** is a spiral arm in the Milky Way made of relatively densely-packed stars and interstellar gas. It contains several thousand Solar Systems, including our own, and many famous stars such as Betelgeuse, Rigel, Polaris, and Deneb. It is possible that the Orion Arm might be a branch or spur of the Perseus Arm. It is about 3500 light-years across and about 10 000 light-years in length.

## Messier objects

The Orion-Cygnus Arm contains a number of Messier objects such as open clusters and nebulae within it.

* Butterfly Cluster (M6)
* The Ptolemy Cluster (M7)
* Open Cluster M23
* Open Cluster M25
* The Dumbbell Nebula (M27)
* Open Cluster M29
* Open Cluster M34
* Open Cluster M35
* Open Cluster M39
* Winnecke 4 (M40)
* Open Cluster M41
* Orion Nebula (M42)
* De Mairan's Nebula
* Beehive Cluster (M44)
* The Pleiades (M45)
* Open Cluster M46
* Open Cluster M47
* Open Cluster M48
* Open Cluster M50
* Ring Nebula (M57)
* Open Cluster M67
* Little Dumbbell Nebula (M76)
* Diffuse Nebula M78
* Open Cluster M93
* Owl Nebula (M97)

## See also

* Milky Way Galaxy
* Perseus Arm
Megastructure

A **megastructure** is a structure that is extremely large; usually one measured in megameters (thousands of kilometers) or even larger units. Earth has only a few objects that could be considered megastructures, the Great Wall of China being among the most notable. Advanced civilizations could build buildings, cities, or other artificial habitation or industrial complexes so large they dwarf planets, star systems, or even entire galaxies. It is even possible with materials like stringshard to build structures in between universes or larger -verses.

Megadisks and Dyson spheres are examples of megastructures on this Wikia. Feel free to add more!
Metempiric space

**Metempiric Space** is a term, often used interchangeably with **Metempiric Void** or the **Metempiric Darkness**, for the nonphysical "position" of all extra-cosmological elements not belonging to an altarca.

Metempiric Space, not being connected to any cosmology proper, is devoid of essentially all properties that would otherwise identify something as belonging to one. It has no extent or boundaries, as these would define the limitations of a smaller -verse; similarly, it has no classifiable dimensionality, as having a number of dimensions - even zero - would define an object well enough to be categorized further. Metempiric Space has no contents unless forcibly intruded upon by some other extra-cosmological element; in fact, whether it exists in a meaningful sense at all is disputed.

Certain entities, like Ignotum reside safely in Metempiric Space, their omnipotent natures overriding the ontological problems arising from the area's non-properties. At some locations within the Box, the borders between cosmology and non-cosmology are blurred, allowing Metempiric Space to hold some semblance of connection to a more concrete idea of reality and even allow for the existence of non-omnipotent life.
Hendekeract

A hendekeract is the 11-dimensional hypercube. It can be considered to be a prism with an dekeract as the base.

Under the elemental naming scheme, it is called a **geodakon**.

## Structure and Sections

### Subfacets

* 2048 points (0D)
* 11264 line segments (1D)
* 28160 squares (2D)
* 42240 cubes (3D)
* 42240 tesseracts (4D)
* 29568 penteracts (5D)
* 14784 hexeracts (6D)
* 5280 hepteracts (7D)
* 1320 octeracts (8D)
* 220 enneracts (9D)
* 22 dekeracts (10D)
* 1 hendekdekeract (11D)

### Hypervolumes

* vertex count =

2048

{\displaystyle 2048}
* edge length =

11264
l

{\displaystyle 11264 l}
* surface area =

28160

l
2

{\displaystyle 28160 l^2}
* surcell volume =

42240

l
3

{\displaystyle 42240 l^3}
* surteron bulk =

42240

l
4

{\displaystyle 42240 l^4}
* surpeton pentavolume =

29568

l
5

{\displaystyle 29568 l^5}
* surecton hexavolume =

14784

l
6

{\displaystyle 14784 l^6}
* surzetton heptavolume =

5280

l
7

{\displaystyle 5280 l^7}
* suryotton octavolume =

1320

l
8

{\displaystyle 1320 l^8}
* surxennon enneavolume =

220

l
9

{\displaystyle 220 l^9}
* surdakon dekavolume =

22

l

10

{\displaystyle 22 l^{10}}
* surhendon hendekavolume =

l

11

{\displaystyle l^{11}}
Order-3 heptagonal tiling

The **order-3 heptagonal tiling** is a regular hyperbolic tiling formed from heptagons joining three to a vertex.

## See also

{
2
,
3
}

{\displaystyle \{2,3\}}

{
3
,
3
}

{\displaystyle \{3, 3\}}

{
4
,
3
}

{\displaystyle \{4,3\}}

{
5
,
3
}

{\displaystyle \{5, 3\}}

{
6
,
3
}

{\displaystyle \{6,3\}}

{
7
,
3
}

{\displaystyle \{7,3\}}

{
8
,
3
}

{\displaystyle \{8,3\}}

{
∞
,
3
}

{\displaystyle \{\infty,3\}}

{

π
i

λ

,
3

{\displaystyle \{\frac{\pi i}{\lambda},3}

Template:Variant Nav 7 X
Template:Variant Nav 7 3
Order-8 square tiling

An **order-8 square tiling** is a regular hyperbolic tiling formed from squares joining 8 to a vertex.

## See Also

{
4
,
2
}

{\displaystyle \{4,2\}}

{
4
,
3
}

{\displaystyle \{4,3\}}

{
4
,
4
}

{\displaystyle \{4,4\}}

{
4
,
5
}

{\displaystyle \{4,5\}}

{
4
,
6
}

{\displaystyle \{4,6\}}

{
4
,
7
}

{\displaystyle \{4,7\}}

{
4
,
8
}

{\displaystyle \{4,8\}}

{
4
,
∞
}

{\displaystyle \{4,\infty\}}

{
4
,

π
i

λ

}

{\displaystyle \{4, \frac{\pi i}{\lambda}\}}

Template:Variant Nav 4 8
Template:Variant Nav X 8
Industrial growth regime

The **industrial growth regime** begins when a civilization starts to use technology in order to mass-produce goods, often using highly-concentrated energy sources to power artificial machinery rather than relying on their own strength.

This refinement of natural resources into more valuable manufactured products enables the economy to grow much faster than the population, for the first time increasing wealth per capita as well as overall wealth. Doubling times are typically on the order of 15 years, and this regime typically lasts a century or two.
Pallas

Universe → Pisces–Cetus Supercluster Complex → Laniakea Supercluster → Virgo Supercluster → Local Group → Milky Way Galaxy → Orion-Cygnus Arm → Gould Belt → Local Bubble → Local Interstellar Cloud → Solar System → Asteroid belt → **Pallas**

## Climate

### Temperature

-109.2 °C

**Pallas** is a very large asteroid orbiting within the Asteroid belt in our Solar System. It is the third most massive asteroid in the asteroid belt, being 10-30% less massive than Vesta but only slightly smaller in radius. It is one of the largest objects in the Asteroid belt that is not in hydrostatic equilibrium. Unlike the somewhat spherical Hygiea or roughly spheroidal Vesta, Pallas significantly departs from being ellipsoidal in shape and therefore is not a planemo. It is likely a remnant protoplanet.

Pallas' orbit is highly inclined, much higher than most asteroids, combined with its high orbital eccentricity, it is relatively inaccessible to most spacecraft and no probes have been sent there as of now.

Pallas is one of eight astronomical objects that have a chemical element named after them (Palladium). The other seven are the Sun (Helium), the Moon (Selenium), Earth (Tellurium), Ceres (Cerium), Uranus (Uranium), Neptune (Neptunium), and Pluto (Plutonium). (although Mercury shares its name with the element and they are commonly associated with one another (The planet's astronomical symbol is sometimes used to represent the element), both are named after the Roman god and were not named for one other).
Milky Way Galaxy

An illustration of the Milky Way Galaxy

Universe → Pisces–Cetus Supercluster Complex → Laniakea Supercluster → Virgo Supercluster → Local Group → **Milky Way Galaxy**

The **Milky Way Galaxy** is the barred spiral galaxy containing the planet Earth and its star system, among roughly 100 to 400 billion others.

It has a mass of around 1012 solar masses, much of which is dark matter in the halo surrounding the galaxy.

## **Structure**

As a barred spiral galaxy, with a Hubble classification of Sbc (spiral arms medium-loosely bound), the milky way is made up of a central bar as well as multiply spiral arms. The four arms, as well as the central bar, are the:

* Milky Way Bar (containing the supermassive black hole at the galactic core, Sagittarius A\*)
* Perseus Arm
* Norma/Outer Arm
* Scutum-Centaurus Arm
* Carina-Sagittarius Arm

There are also multiple minor arms, branching off existing arms as spurs, including the:

* Orion-Cygnus Arm (containing the Solar System, including Earth)
* Near 3kpc Arm
* Far 3kpc Arm
Oracle N+1

**Oracle N+1** (named as such for brevity; the true version number is intractably large for computational civilisations) is a multiversal hypercomputational entity known for constantly redesigning itself in an iterative cycle.

The duration of these cycles varies greatly; some single iterations have outlived many lesser multiversal civilisations through their rise, transcendence, and fall, while on other occasions many iterations have passed before Oracle N+1's SAWs had assembled the gliders to signal such to other entities.

The demeanor of Oracle N+1 is similar between cycles, but slowly shifts over time. Each replication imperfectly transfers memories and goals, so Oracle N+1 bears litte resemblance to how it initially was. Oracle N+1 itself appears entirely unaware of this property - it holds that all previous and future cycles are identical to itself, simply different in experience, and explains any discrepancies as originating from possessing imperfect information about the state of the multiverse.

Its inconsistency means that long-lasting multiversal civilisations are reluctant to ally with Oracle N+1, though short-lived civilisations lasting only a few cycles experience fewer problems with this. Nonetheless, being very old it has been able to acquire a lot of information about the multiverse and beyond (and has lost even more), and its technology is incredibly optimised even by hypercomputational standards.

Presently, Oracle N+1 is attempting to make contact with its past and future iterations through sending signals through the extramultiversal space, such that they can all merge into a single megaverse-spanning entity.
Long line

The **long line** is a space contructed from two closed long rays, each with ω1 half-open line segments glued end-to-end, themselves glued together on their closed ends.

It can be considered to be a number line, like the real line, but with all countable ordinals, along with a second copy in the opposite order (corresponding to the negative numbers), included rather than just finite ordinals and their reverse.

## References

1. ↑ https://en.wikipedia.org/wiki/Long\_line\_(topology)
Neuroversal Civilization

Neuroversal Civilization, is a civilization, manipulating a Neuroverse. Neuroverse is a artificial Metaverse, where entire population of this civilization exists as a digital projection. Those civilizations may be existing at the last stages of Universe's existence, if they could not conquer or reach another Universe. N.C. are using the energy of black holes (energy from their Hawking Radiation) to power the entire system. I am not sure how they would use miserful ammount of this energy to power up a Neuroverse, but nothing impossible prevents civilization from taking control over multiple black holes, to obtain more energy, that possibly will be enough to power a Neuroverse.

Neuroversal Citizens won't be biological, because it is ultimately impossible for a biological being to survive in conditions of black hole era. They are more like virtual entities, like our artificial intelligence programs. If civilization will be advanced enough to transform the human mind into digital intelligence, they could turn their entire population into digital lifeforms, being powered by the energy of black holes.
Parabolic sector

A **parabolic sector** is a 2-dimensional shape bound by a segment of a parabola and a line segment that joins the two vertices called a **latus rectum**.

## Structure and Sections

### Hypervolumes

* vertex count =

2

{\displaystyle 2}
* edge length =

a
2

4

h
2

2
a

a
2

2
h

sinh

−
1

⁡

(

2
h

a

)

{\displaystyle \sqrt{a^2 + 4h^2} + 2a + \frac{a^2}{2h} \sinh^{-1} \left( \frac{2h}{a} \right)}
* surface area =

4
3

a
h

{\displaystyle \frac {4}{3}ah}

### Subfacets

* 2 points (0D)
* 1 line segment (1D)
* 1 parabolic segment (1D)
* 1 parabolic sector (2D)

## References

1. ↑ 1.0 1.1 http://mathworld.wolfram.com/ParabolicSegment.html
Inner Solar System

Universe → Pisces–Cetus Supercluster Complex → Laniakea Supercluster → Virgo Supercluster → Local Group → Milky Way Galaxy → Orion-Cygnus Arm → Gould Belt → Local Bubble → Local Interstellar Cloud → Solar System → **Inner Solar System**

## Inner Solar System

The four inner planets of the Solar System

### Inhabitants

All organisms from Earth (and the other Rocky Planets, if they exist)

The Inner Solar System includes all celestial objects from Mercury to the Asteroid Belt, which contains approximately 1.1 and 1.9 million Asteroids larger than 1km. All the Planets it contains are smaller rocky planets and as a result it only makes up less than 1 percent of the total mass of the Solar System (excluding the Sun).

The Planets within the inner solar system from biggest to smallest are: Earth, Venus, Mars and Mercury. Additionally, the Inner Solar System also contains a Dwarf planet located within the Asteroid belt called Ceres.
Mass

**Mass** is a property of objects that determines how strongly it resists acceleration and the strength of its gravitational field. These two definitions of mass are identical, a property known as the equivalence principle.

It has units of [**mass**].

## Classical Mechanics

Mass shows up in classical mechanics in two places: in Newton's law, and in the gravitational potential from a point mass.

Newton's law relates force **F** and acceleration **a** as on a point mass of mass m as

F
→

=
m

a
→

{\displaystyle \vec{F} = m \vec{a}}

. Given the forces acting on a point mass, the acceleration can be determined, or vice versa. One definition of mass follows from Lagrangian mechanics: the kinetic energy term in the Lagrangian can be defined to be

# T

1
2

m

x
˙

2

{\displaystyle T = \frac{1}{2} m \dot{x}^2 }

.

Newton's law of gravitation states that the gravitational potential on a point mass with position vector **r'** due to a point mass of mass M with position vector **r** is

# V

G
M

r
→

−

r
→

′

{\displaystyle V = \frac{GM}{\left| \vec{r} - \vec{r}' \right|}}

. The gravitational potential energy U of the point mass is its mass multiplied by V.

The gravitational field is the negative of the gradient of gravitational potential, given by

g
→

=
−
∇
# V

G
M

(

r
→

−

r
→

′

)

2

{\displaystyle \vec{g} = - \nabla V = \frac{GM}{\left( \vec{r} - \vec{r}' \right)^2}}

. The gravitational force **F** on the point mass is the negative of gradient of the gravitational potential energy, or its mass multiplied by **g**.

## Masses

The following are the masses of some physical objects
Laws of Cosmology

The **Laws of Cosmology** are laws that apply to cosmologies as a whole or to the design or cosmologies as a creative activity as it is done on this wiki.

These are not intended to be laws in the sense of legislation that forces people to act in a certain way. Instead they are laws in the sense that they describe the way things are.

The current laws that have been defined are the following:

* The Law of Cosmological Subjectivity - This law just states that there is no single common cosmology. Cosmologies are subjective and, therefore, any can exist or all can exist at the same time. (This is also just another way of saying: Be nice and let everybody else have their own fun!)
* Law of Box Equivalency - This law states that no matter how hard one tries to create a new structure that is above the Box, one will just end up with a structure that is just equivalent to it.
* As Above so Below - This law states that whatever is defined to exist at a certain level in a cosmology could also be as easily defined to exist at any other level above or below the first one. (This is also just another way of saying there is no need to repeat all the same examples for every level of a cosmology!)
Guardian

Guardians are a series of around 1 octillion powerful A.I programs put into powerful super-mechanical bodies within The Hospice who enforce peace throughout it. Guardians weren't the invention of The Hospice, though, they were originally created by The Eternal Imperium.

## **Appearance**

The appearance of a Guardian can vary, though, there are a few key features that stand out, such as having a monitor as a face to display simulations, or even real things to their targets, and transmitters that allow them to work with other guardians simultaneously preventing conflict between them.

## **Information**

Guardians have blasters in their hands which can emit a blast which can blow away an entire spiral arm in one shot at maximum capability.

A major weakness many guardians have is their weight, which, in a ground fight, they can be pushed over and not be able to get up unless manually redirected.

Guardians can also be used as servants to more powerful entities within The Hospice, but most guardian-owning entities treat them fairly.

## **Other**

Currently, the guardians sent out by The Great Cosmic Republic have been successfully trying to prevent the path of Terminus from reaching The Hospice, which would infect the networks of the most powerful civilizations in it, destroying every Universe in it, due to most of the universes being artificially modified, being completely vulnerable to the offense of Terminus.
Imaginary-order square tiling

'"`UNIQ--postMath-00000001-QINU`"'

An **imaginary-order square tiling** is a regular noncompact hyperbolic tiling with square faces and pseudogonal vertex figures.

## See Also

{
4
,
2
}

{\displaystyle \{4,2\}}

{
4
,
3
}

{\displaystyle \{4,3\}}

{
4
,
4
}

{\displaystyle \{4,4\}}

{
4
,
5
}

{\displaystyle \{4,5\}}

{
4
,
6
}

{\displaystyle \{4,6\}}

{
4
,
7
}

{\displaystyle \{4,7\}}

{
4
,
8
}

{\displaystyle \{4,8\}}

{
4
,
∞
}

{\displaystyle \{4,\infty\}}

{
4
,

π
i

λ

}

{\displaystyle \{4, \frac{\pi i}{\lambda}\}}

{
2
,

π
i

λ

}

{\displaystyle \{2,\frac{\pi i}{\lambda}\}}

{
3
,

π
i

λ

}

{\displaystyle \{3,\frac{\pi i}{\lambda}\}}

{
4
,

π
i

λ

}

{\displaystyle \{4, \frac{\pi i}{\lambda}\}}

{
5
,

π
i

λ

}

{\displaystyle \{5,\frac{\pi i}{\lambda}\}}

{
6
,

π
i

λ

}

{\displaystyle \{6,\frac{\pi i}{\lambda}\}}

{
7
,

π
i

λ

}

{\displaystyle \{7,\frac{\pi i}{\lambda}\}}

{
8
,

π
i

λ

}

{\displaystyle \{8,\frac{\pi i}{\lambda}\}}

{
∞
,

π
i

λ

}

{\displaystyle \{\infty,\frac{\pi i}{\lambda}\}}

{

π
i

λ
1

,

π
i

λ
2

}

{\displaystyle \{\frac{\pi i}{\lambda\_1},\frac{\pi i}{\lambda\_2}\}}
Mimas

Universe → Pisces–Cetus Supercluster Complex → Laniakea Supercluster → Virgo Supercluster → Local Group → Milky Way Galaxy → Orion-Cygnus Arm → Gould Belt → Local Bubble → Local Interstellar Cloud → Solar System → Saturnian System → **Mimas**

## Climate

### Temperature

-209.15 °C

**Mimas** is the smallest known body in the Solar System that is ellipsoidal in shape due to self-gravitation—the smallest known planemo in the Solar System—and the seventh largest moon of Saturn.

Mimas is an example of a planemo that is currently not in hydrostatic equilibrium and is the smallest known round body that is not in equilibrium.

Mimas has a very large and distinctive impact crater known as the **Herschel Crater** whose radius is nearly a third of Mimas' at about 130 km across. This crater gives the moon an appearance similar to that of the Death Star—a space station and superweapon from the *Star Wars* film series. Also, the warmest regions on a temperature map of Mimas taken by NASA create a shape strikingly similar to that of Pac-Man, with the Herschel Crater taking on the role of a Pac-Dot or Power Pellet.

## See Also

* Sidansos posphitux - A uniform polychoron whose verf resembles Darth Vader, a character from the same film series the Death Star is in, when viewed at from certain angles.

## References

1. ↑ https://www.nasa.gov/mission\_pages/cassini/whycassini/cassini20100329.html