recursal/Fanatic-Fandom huggingface dataset:
Sedna

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 → Extended Scattered disc/Oort Cloud → **Sedna**

## Climate

### Temperature

-261°C

**Sedna** is a dwarf planet with one of the farthest known aphelia for a large object at around 937 AU with a evolutionary period is estimated to be around 11,400 years. Its orbit is so large, that some people consider it to be part of the inner Oort Cloud, rather than the extended scattered disc. The reason for it's extremely large, highly elliptical orbit is unknown, but it has been suggested that its orbit has been gravitationally affected by a large unknown planet.

Sedna is the prototype of a new class of minor planet known as a **sednoid**, which is a dwarf planet with a perihelion more than 50 AU and a semi-major axis of more than 150 AU. Sednoids may be very numerous within the extended scattered disc to inner Oort Cloud, but they would be extremely difficult to detect from Earth due to their distance. As a result, there are only two known sednoids as of right now: Sedna, and 2012 VP113.
Star System

A star system

A **star system** or **stellar system** is a small number of stars that orbit each other, bound by gravitational attraction. A large number of stars bound by gravitation is generally called a star cluster or Galaxy, although, broadly speaking, they are also star systems. Star systems are not to be confused with Solar Systems, which include planets and similar bodies.
Subverse

A **subverse** is a simple type of verse with quantised and discrete space, usually with a finite number of possible positions that objects can be in. Verses modeled on pixels or a finite state machine like a lifeverse are examples of subverses. A subverse could be infinite but most cases are finite.

They can also be considered as being multi-pointverses, since each position can be considered to be a single pointverse which are then connected according to the geometry of the subverse.

The positions inside a subverse can exist along any number of spacial dimensions. If they all exist along a line there will be a single dimension, they can form a shape in two dimensions like a square or even more complex shapes in larger numbers of dimensions. The minimum number of positions needed for the subverse to exist in *n* dimensions is equal to *n*+1. There is no maximum number of positions for a certain number of dimensions as they could very well be infinite. This way a subverse can be classified as a verse of any dimensionality.

Although a line of discrete and well defined points is usually seen as a 0 dimensional shape, as is the case with the natural line, it can also be seen as a discrete 1 dimension which is a better way of looking at what a subverse is.

## Types of Subverse

* **Null subverse** - The trivial case corresponds to a subverse with 0 possible positions which is identical to any other universe with no positions inside it, which corresponds to the -1 dimensional nullverse.
* **Unary subverse** - The simplest proper subverse, comprising a single possible position and existing in 0 dimensions. This corresponds to a pointverse.
* **Binary subverse** - The simplest nontrivial subverse, consists of two positions (which could be denoted

(

0

)

{\displaystyle \begin{pmatrix}0\end{pmatrix}}

 and

(

1

)

{\displaystyle \begin{pmatrix}1\end{pmatrix}}

) that are both directly adjacent to each other.
Polytelon

A **polytelon** (plural *polytela*) is a 1-dimensional shape bounded together by points in a line. There is only one polytelon that can be formed by considering points in a real line, the line segment. It makes up the edges of higher dimensional shapes called polytopes and makes up the boundary of two dimensional polygons.

Polytela that are created from points in a complex line are called comtela, which create the boundary of complex polygons and do not have a defined interior due to the fact that complex numbers are not well-ordered.
Octeract

An **octeract** is the 8-dimensional hypercube. It can be considered to be a prism with a hepteract as the base.

The Bowers acronym for the octeract is **octo**. Under the elemental naming scheme, it is called a **geozetton**.

## Structure and Sections

### Subfacets

* 256 points (0D)
* 1024 line segments (1D)
* 1792 squares (2D)
* 1792 cubes (3D)
* 1120 tesseracts (4D)
* 448 penteracts (5D)
* 112 hexeracts (6D)
* 16 hepteracts (7D)
* 1 octeract (8D)

### Hypervolumes

* vertex count =

256

{\displaystyle 256}
* edge length =

1024
l

{\displaystyle 1024 l}
* surface area =

1792

l
2

{\displaystyle 1792 l^2}
* surcell volume =

1792

l
3

{\displaystyle 1792 l^3}
* surteron bulk =

1120

l
4

{\displaystyle 1120 l^4}
* surpeton pentavolume =

448

l
5

{\displaystyle 448 l^5}
* surecton hexavolume =

112

l
6

{\displaystyle 112 l^6}
* surzetton heptavolume =

16

l
7

{\displaystyle 16 l^7}
* suryotton octavolume =

l
8

{\displaystyle l^8}
Pentagonal trapezohedron

A **pentagonal trapezohedron** (or a **pentagonal deltohedron**)is a polyhedron composed of 10 kites as faces. It is the dual of the pentagonal antiprism. It is an example of a trapezohedron, a shape created when taking the dual of an antiprism.

When you truncate a pentagonal trapezohedron, you get a regular dodecahedron.

Ten-sided dice are in the shape of a pentagonal trapezohedron.

## Subfacets and Structure

### Subfacets

* 12 points (0D)
* 20 line segments (1D)
* 10 kites (2D)
* 1 pentagonal trapezohedron (3D)
Dark matter

**Dark matter** is a type of matter existing within our universe (and most likely many others) that is almost impossible to detect and has still unknown properties; hence the name "dark". Some think that it is merely large planets or black holes we haven't found yet, while others claim there is a type of particle called a WIMP that has a small but not insignificant effect on local gravity.

Dark matter is responsible, among many things, for keeping galaxies together instead of falling apart, and large quantities of dark matter can be found in superclusters too. With dark matter's gravitational effects, stars within a galaxy all move at similar speeds, which means that spiral arms maintain their structure.
Space

A **space** is an extent with or without bound that objects can located in using a coordinate system. The minimum number of coordinates needed to locate an object inside the space is known as the spatial dimensionality of said space. Distances between objects in space with at least one dimension are measured with units of length. The totality of all objects within the space, including the continuum of space itself and all other dimensions connected to it such as time is known as a -verse, therefore it can be seen as one of the components that forms a verse.

The term "space" is often used to refer to a 3-dimensional space, though the term "realm" can be used to differentiate between the two (though realm could also refer to a -verse or space with a specific purpose).

The term "space" can also be used to refer to **outer space**, which is the space throughout the universe between celestial bodies.
Monogon

A **monogon** is a two-dimensional polygon with a single edge. In Euclidean space, it is degenerate, with the edge being of zero length and the shape having no area, but it can exist as a tiling of the circle with the edge taking up the whole circle. Another name for it is **henagon**.

All monogons are regular because they only have one vertex and one edge.

In Euclidean space, it can be visualized as a single vertex with an infinitesimal looped edge.

## Structure and Sections

### Hypervolumes

* vertex count =

1

{\displaystyle 1}
* edge length =

l

{\displaystyle l}
* surface area =

N/A

{\displaystyle \text{N/A}}

### Subfacets

* 1 null polytope (-1D)
* 1 point (0D)
* 1 line segment (1D)
* 1 **monogon** (2D)

## See Also

t
0

{
1
}

{\displaystyle t\_0 \{1\}}

t
1

{
1
}

{\displaystyle t\_1 \{1\}}

t

0
,
1

{
1
}

{\displaystyle t\_{0,1} \{1\}}
Square-hexagonal duoprism

3D representation of a Square-hexagonal duoprism

A **square-hexagonal duoprism** is the shape created from the Cartesian product of a square and a hexagon.

Its Bowers acronym is **shiddip**.

## See Also

t

0
,
2

{
4
,
2
,
3
}

{\displaystyle t\_{0,2} \{4,2,3\}}

t

0
,
2

{
4
,
2
,
4
}

{\displaystyle t\_{0,2} \{4,2,4\}}

t

0
,
2

{
4
,
2
,
5
}

{\displaystyle t\_{0,2} \{4,2,5\}}

t

0
,
2

{
4
,
2
,
6
}

{\displaystyle t\_{0,2} \{4,2,6\}}

t

0
,
2

{
4
,
2
,
7
}

{\displaystyle t\_{0, 2} \{4, 2, 7\}}

t

0
,
2

{
4
,
2
,
8
}

{\displaystyle t\_{0,2} \{4,2,8\}}

Template:Variant Nav t02 X 2 6
Spheritorus

A **spheritorus** is a four-dimensional shape produced by the cartesian product of a circle and a ball. it can also be considered as a spherinder with the two ends connected in a loop. It occurs as one of the cells of the cyclosphere, and can also be embedded in 4-D space.

## Structure and Sections

The spheritorus embedded in 4-D has two sets of sections. In one, a point expands to a circle and then a torus before going back. In the other, a sphere splites into two spheres before shrinking back.
Ronnaverse

The **Ronnaverse** is the tenth nested level of the metric -verse series and the seventh lowest-level archverse. This -verse contains a finite or infinite amount of Yottaverses, which are the ninth nested level. It is contained by the Quettaverse, which is a finite or infinite set of ronnaverses.

interestingly, a Ronnaverse is a fractal-like stucture, like a Teraverse. Even though a Teraverse is 5 levels below it. It's still unknown why every 6th-9th levels are not fractal-like structures.

Ronnaverses are connected with each other in a chain like fashion. The Quettaverse is composed of long chains of Ronnaverses. A chain is composed of a large chain with other chains branching of it.
Tetradekasphere

A **tetradekasphere** is a 14-dimensional surface produced by finding the set of all points that are an equal distance from another point in 15-dimensional space. Because it is curved, it is often represented embedded in 15-dimensional space. A tetradekasphere is the shape of the exterior of an pentadekorb. It is the 14-dimensional hypersphere.
Posonium

**Posonium** is a material found in some -verses, sometimes artifically, that occupies all of the energy states of its component fermions, simultaneously. This makes it infinitely energetic, which limits its general usefulness; many universes can not support its existence, with either the universe or the posonium collapsing immediately upon introduction. Even universes that support it often have it diffuse and spread out immediately, filling the universe with an infinitely dense posonium fluid as the laws of physics attempt to lower the energy level to no avail.

Another consequence of this is that posonium, in a stable state, is completely impenetrable to fermionic matter; the Pauli exclusion principle does not allow this since all possible energy levels are filled.
Tetrapentagonal tiling

A **tetrapentagonal tiling** is the truncated form of the order-5 square tiling. In a tetrapentagonal tiling, squares and pentagons alternate around each vertex, in the pattern square-pentagon-square-pentagon. Like the order-5 square tiling, it is only possible to create this uniform tiling on the hyperbolic plane.

## See also

t
0

{
5
,
4
}

{\displaystyle t\_0 \{5,4\}}

t
1

{
5
,
4
}

{\displaystyle t\_1 \{5,4\}}

t
2

{
5
,
4
}

{\displaystyle t\_2 \{5,4\}}

t

0
,
1

{
5
,
4
}

{\displaystyle t\_{0,1} \{5,4\}}

t

1
,
2

{
5
,
4
}

{\displaystyle t\_{1,2} \{5,4\}}

t

0
,
2

{
5
,
4
}

{\displaystyle t\_{0,2} \{5,4\}}

t

0
,
1
,
2

{
5
,
4
}

{\displaystyle t\_{0,1,2} \{5,4\}}
Tetrasphere

A **tetrasphere** or **hyperglome** is a 4-dimensional surface produced by finding the set of all points that are an equal distance from another point in 5-dimensional space. Because it is curved, it is often represented embedded in 5-dimensional space. A tetrasphere is the shape of the exterior of a pentorb. It is the 4-dimensional hypersphere.

## Structure and Sections

A flunic cross-section of a tetrasphere is shaped like a glome.

### Hypervolumes

* vertex count =

0

{\displaystyle 0}
* edge length =

0

{\displaystyle 0}
* surface area =

0

{\displaystyle 0}
* surcell volume =

0

{\displaystyle 0}
* surteron bulk =

π

3

6

l

4

{\displaystyle {\frac {\pi ^{3}}{6}}l^{4}}
Quasi-star

A **quasi-star,** also known as a **black hole star,** is a hypothetical type of star where a star contains a black hole at its core. They are likely to have existed beginning of the history of a universe. They form when the core of a large protostar collapses into a black hole during its formation. After its formation, it will continue to generate a large amount of radiant energy from the infall of additional stellar material. They have temperatures of 4,000 K, but they can pertain much larger sizes than that of a hypergiant or supergiant, with lower estimates at approximately 10 billion km or 7,187 times that of the Sun, which beyond the Hayashi limit, which indicates 2.1 billion km or around 1,500 times the size of the sun based on the metallicity of the Milky Way. The maximum lifespan of a quasi-star is 7 million years, after which the core black hole would have reached 10,000 solar masses.
Pointverse

A **pointverse** is a universe with 0 spatial dimensions meaning that it exists as a single point.

It contains no more space or positions inside it other than that single unique infinitely small position. It has no size at all. The point it exists as corresponds to the mathematical definition of a point which possesses no size or size equal to zero.

It can exist without time as well, with no time dimensions at all, existing in a perpetual state of "timelessness". Or it can have one or more temporal dimensions as normal.

It can be seen as a singularity as well.

## Protoverse

A **protoverse** is a specific case of a pointverse.

A protoverse is said to exist within its own point of origin; the "singularity" or infinitesimally small point just before the Big Bang. In particular, it can be used to refer to the point leading up to our own universe.

The instant a protoverse "exists", it immediately turns into a Big Bang which like most universal births, creates the universe over a span of billions of years.

In the same way that this "explosion" creates the normal space dimensions of the resulting universe from the previous existing 0 space dimensions in the pointverse, it is possible that any time dimensions inside the resulting universe are created in that event and do not exist before it. In that case the pointverse existed out of time and there exists no "before" the Big Bang event for it, even though it itself already existed without time. It could be said that such protoverse was the cause for the Big Bang but not that it existed before the Big Bang.

Brane collisions create protoverses at their impact point, which then explode outwards into new branes.
Soupcount

**Soupcount** is a means of generalizing archverses, which can be indexed with natural numbers, to a larger collection of indices. Most often, this consists of ordinal numbers but one can generalize them to surreal numbers or ordinals of type two. One commonly considered generalization is

* An \(\alpha + 1\)-verse for ordinal \(\alpha\) is a collection of \(\alpha\)-verses
* A \(\lambda\)-verse for limit ordinal \(\lambda\) contains \(\beta\)-verses for all \(\beta < \lambda\).

Archverses of the latter case are known as lodeverses and archverses that are fixed points of a function \(f\) are called cynoverses with respect to \(f\). The first few archverses above a lodeverse are known as the lodeverse's plateau. In some interpretations, omniverses and godverses are taken to be \(\omega\)-verses, a monocosm is taken to be an \(\omega+1\)-verse, a beyond bubble is taken to be an \(\omega+2\)-verse, the Transcendentem is taken to be an \(\omega+3\)-verse, and the Transcendentem Continuum is taken to be an \(\omega+4\)-verse.

## Ordverse

\({\rm {Ord}}\), the proper class of all ordinals and smallest ordinal of type two that is not a set, is also often used as an index. As \({\rm {Ord}}\) is the class of all ordinals, an \({\rm {Ord}}\)-verse contains archverses of all ordinal indices. The \({\rm {Ord}}\)-verse, which in some interpretations is an omniverse (sometimes called the "**Big Omniverse**". Compare with the Soupcountian **Small Omniverse** at \(\omega\) and **Great Omniverse** at \(\omega\_1\)), is typically used as a benchmark for high-level cosmological and low-level hypercosmological objects.

The successor archverse of the \({\rm {Ord}}\)-verse is the archverse whose index is the smallest ordinal of type two that is not a class—\({\rm {Ord}}+1\). In general, archverses whose indices are ordinals of type two are called **conglomoverses**.
Quippirgashi

720 pentagrammic prisms

720 decagrammic prisms

A **quasiprismatorhombated grand stellated hecatonicosachoron** is a uniform polychoron. It has 7200 vertices, 18000 edges, 10760 faces, and 1680 cells.

As an abstract polytope, it is isomorphic to the prismatorhombated great hecatonicosachoron, which has quasitruncated small stellated dodecahedral cells instead of truncated great dodecahedral cells, decagonal prismatic cells instead of decagrammic prismatic cells, and pentagonal prismatic cells instead of pentagrammic prismatic cells.

Its Bowers acronym is "**quippirgashi**"

## Structure and Sections

The relationship between the circumradius and edge length of a quippirgashi is

l

13
−
5

5

{\displaystyle l\sqrt{13-5\sqrt{5}}}

 for edge length

l

{\displaystyle l}

.

The vertex figure of a quippirgashi is variant of a trapezoidal pyramid.

### Hypervolumes

* vertex count =

7200

{\displaystyle 7200}
* edge length =

18000
l

{\displaystyle 18000l}

### Subfacets

* 7200 points (0D)
* 18000 line segments (1D)
* 1440 pentagrams (2D)
* 7200 squares (2D)
* 1440 pentagons (2D)
* 720 decagrams (2D)
* 120 rhombidodecadodecahedra (3D)
* 120 quasitruncated small stellated dodecahedra (3D)
* 720 pentagrammic prisms (3D)
* 720 decagrammic prisms (3D)
* 1 quasiprismatorhombated grand stellated hecatonicosachoron (4D)

## References

1. ↑ http://www.polytope.net/hedrondude/prombates.htm
2. ↑ https://bendwavy.org/klitzing/incmats/quippirgashi.htm
The Barrel

A wooden barrel, a primitive but effective analogy for the local monocosm.

**The Barrel** is the collective name for the local Monocosm containing the basic Omniversal Cosmology.

Its known contents include one Omniverse, three Godverses (one for Creator, one for Destroyer and one for Hyperman known as the Beyond Realm) and the Outside.
Subreactivity

**Subreactivity** is a category of sentience corresponding to a processing rate of around 10-8 bits/sec (an SQ of around -10-0 for a 100 kg being). Due to the information processing being so slow, subreactive beings often lack the coordination and complexity required for differentiated tissues and multicellularity.
Solar System (ours)

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**

Our **Solar System** is a gravitationally bound system that comprises of the Sun, eight known planets, millions of minor planets, trillions of comets, and every thing else that orbits or composes any of the bodies.
Pentagonal hosohedron

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

## See Also

{
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}\}}

t
0

{
5
,
2
}

{\displaystyle t\_0 \{5,2\}}

t
1

{
5
,
2
}

{\displaystyle t\_1 \{5,2\}}

t
2

{
5
,
2
}

{\displaystyle t\_2 \{5,2\}}

t

0
,
1

{
5
,
2
}

{\displaystyle t\_{0,1} \{5,2\}}

t

1
,
2

{
5
,
2
}

{\displaystyle t\_{1,2} \{5,2\}}

t

0
,
2

{
5
,
2
}

{\displaystyle t\_{0,2} \{5,2\}}

t

0
,
1
,
2

{
5
,
2
}

{\displaystyle t\_{0,1,2} \{5,2\}}

{
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\}}
Surteron bulk

The **surteron bulk** of a shape is the total bulk of all of that shapes tera. It can be considered to be the total extent of all of the shape's 4-subfacets in four-dimensional space. The surteron bulk of a polychoron is typically just called its **bulk**.

Objects of three dimensions and below have a surteron bulk of zero; it is a property only held by four dimensional and greater shapes.

A surteron bulk has dimensions of [length]4.

## Integral Formulae

The surteron bulk can be determined by integrating the constant function over the bulk of a shape as

⨌
D

d
x

d
y

d
z

d
w

{\displaystyle \iiiint\limits\_D \,dx\,dy\,dz\,dw}

. This allows short formulae for the surteron bulk of many four-dimensional shapes to be derived, especially when the integral is transformed into the correct coordinate system.

## Surteron Bulk Formulae

### 4 Dimensions

a
b
c
d

{\displaystyle abcd}

π
4

a
b

d
2

{\displaystyle \frac{\pi}{4} ab d^2}

π
2

16

d

1

2

d

2

2

{\displaystyle \frac{\pi^2}{16} {d\_{1}}^2 {d\_{2}}^2 }

π
6

a

d

3

{\displaystyle \frac{\pi}{6} a {d}^3}

π
2

32

d

4

{\displaystyle \frac{\pi^2}{32} {d}^4}
The Collectors

The Collectors are a group of entities that exist all across the Omniverse in many different forms. Despite having no apparent means of communication with each other, they all appear to be working towards a common goal, to radically alter the state of the Omniverse to what they believe to be its original state. However, there is no evidence of the Omniverse previously being in this state, other than the ontokinetic bubbles themselves.

## Origin

The Collectors originated as entities within ontokinetic bubbles. The first collector's origin from before their sudden appearance within one of these ontokinetic bubbles is unknown, and most likely has never happened. These entities, augmented with power normally impossible or hard to create within the Omniverse banded together to change the laws of reality as to make many powers stronger, such as magic and ontokinetics.

## Abilities

The abilities of the Collectors are considered impossible or hard to recreate, and as such, they have special powers rarely seen within the Omniverse. A few examples would be ontokinetics. Ontokinetics is usually impossible without using a lot of energy, and even then, the effects are negligent. However, the Collectors somehow manage to use ontokinetics efficiently, using only a little energy.

## Enemies

The Collector's goals often conflict with many other groups for reasons listed here.

### The Dealer

The Dealer possesses a deck of cards that the Collectors believe to be an essential part of rewriting reality, so the Dealer often encounters them. Usually, instead of trying to play with the Dealer, they try to take the cards from him. The Dealer usually prevents this from happening, and even if it does, the Dealer can manage to recover the cards. The Collectors pose one of the only major threats to the Dealer.

### Mevalkagna

The Mevalkagna are concerned about the Collectors' powers and believe they may cause a threat to omniversal plurality if enhanced enough, but they are mostly not worried about the Collectors. However, the Collectors consider the Mevalkagna as a dangerous enemy to their cause and believe they have artifacts that are necessary to help them reach their goals.
Spirit World

In Spiritualism (the belief that spirits exist) the destined afterlife is the Spirit World.

## **About**

The Spirit World, aka the Spiritual World, is described as having similar laws provided by God to that of Earth, as well as being divided into various levels and spheres containing various spiritual hierarchies among other things.

## **References**

1. ↑ http://www.creativespirit.net/spiritworld/
Surcell volume

The **surcell volume** of a shape is the total volume of all of the shape's cells. It can be considered the total extent of all of the shape's 3-subfacets in 3-dimensional space. The surcell volume of a polyhedron is typically just called its **volume**.

A surcell volume has dimensions of [length]3.

## Surcell Volume Formulae

### 3 Dimensions

a
b
c

{\displaystyle abc}

π
4

a

d
2

{\displaystyle \frac{\pi}{4} a d^2}

π
6

d

3

{\displaystyle \frac{\pi}{6} {d}^3}
Tetrahedral hosochoron

A **tetrahedral hosochoron** is a 4-D polychoron with 4 trigonal hosohedral cells. In normal Euclidean space, it is degenerate, but can exist as a honeycomb of the glome.

## See Also

{
2
,
3
,
2
}

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

{
2
,
3
,
3
}

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

{
2
,
3
,
4
}

{\displaystyle \{2,3,4\}}

{
2
,
3
,
5
}

{\displaystyle \{2,3,5\}}

{
2
,
3
,
6
}

{\displaystyle \{2,3,6\}}

Template:Variant Nav 3 3 2

{
2
,
3
,
3
}

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

{
3
,
3
,
3
}

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

{
4
,
3
,
3
}

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

{
5
,
3
,
3
}

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

{
6
,
3
,
3
}

{\displaystyle \{6,3,3\}}
Real projective plane

The **real projective plane** is the non-orientable topological surface with one cross-cap. This gives it a demigenus of 1 and an Euler characteristic of 1.

## Structure and Sections

Because of the classification theorem for two-dimensional manifolds, the real projective plane is homeomorphic to all surfaces without boundary with an Euler characteristic of 1.

## See Also

S

2

{\displaystyle \mathbb S^{2}}

R
P

2

{\displaystyle \mathbb{RP}^2}

2

R
P

2

{\displaystyle 2\mathbb{RP}^2}

3

R
P

2

{\displaystyle 3\mathbb{RP}^2}
Phaneron

The way we perceive the Observable Universe

A **phaneron** is the existence as it is filtered by the perceptive senses and/or by the reasoning of an entity. A phaneron is merely a perception of what exist. No one knows what exist outside of their own perception. To you, what you see and believe to be true, is true; at least to you. Your understanding of reality is what exists in your phaneron.

It cannot be left or escaped, unlike the universe that we live in, because existence will always be recognized with your senses.

The belief in solipsism implies that one is certain that their phaneron is equivalent to reality itself.

## Types of phanerons

Based on different views on the precise nature of perception and thought, we can distinguish among these different types of panerons (note that this isn’t any hierarchy of verses that contain each other, but rather a list of different sets of concepts):

#### **Perceptive phaneron**

The set of all sensory inputs of any entity, be it a conscious one or not, regardless of whether or not is this entity able to reason. An example of this would be the an inputs to a computer. Those that support the notion of The Chinese Room and claim that all AI's merely simulate real biological consciousness, would sort the phaneron of an artificial inteligence into this group as well.

#### **Solipsist phaneron**

Regardless of whether the entity experiencing sensorial input embraces solipsism or not, a solipsist phaneron is a phaneron, such that it contains all the sensory data of a given entity in a given point in time.

Examples:

*"In the phaneron of a blind person, sight doesn’t exist.“*

*"In the phaneron of a human being, space is only three-dimensional.“*

*"In the phaneron of a human being, neither past nor the future exist, as past is a question of memory rather than sensory input and the future is a question of forethought and imagination.“*

#### **Absolute phaneron**

This set can be defined as **Ke ∩ De** (where Ke is a set of all the things that a given entity knows and De is set of all the things that the entity knows it doesn’t know), or as **B \ Ne** (where the set B is The Box and Ne is the set of all the things that a given entity doesn’t know that it doesn’t know… however, many might argue that all that is contained by the box cannot be sorted into the categories subsets Ke, De, and Ne.)

## Relation to omnipotence

The more powerful a being is, the more is it capable of perceiving what there is and the more does its Phaneron resemble the actual reality.

The Phaneron of a truly omnipotent being, such as TTG would be the same as the whole reality, and therefore those who believe in solipsism and claim that existence is a product of their minds simultaneously claim that they are as perceptive as a truly omnipotent entity.

The Phaneron of Pauvre Chose on the other hand is infinitely similar to, but not the same as, Nothing, as its consciousness is infinitesimally small. More specifically, its phaneron is one-step-before-Oblivion, which is a type of Partial Oblivion.
Solar system

Our solar system

A solar system is made up of three or more terrestrial bodies orbiting a Star strong enough to have a powerful attraction force under gravity. Not to be confused with Star Systems.

So far, astronomers have found more than **500 solar systems** and are discovering new ones every year. Given how many they have found in our own neighborhood of the Milky Way, scientists estimate that there may be tens of billions of solar systems in our galaxy, perhaps even as many as 100 billion.
Subdwarf

**Subdwarf** stars are stars similar to main sequence stars, but their luminosity is much lower than main sequences of the same spectral type. They generally fuse hydrogen to helium like main sequences and generally don't have elements any heavier than helium, unless they were formed from supernova-created nebulae. They likely would last much longer than main sequence stars, as a result from that.

B-type and O-type subdwarfs (collectively "**hot subdwarfs**") are considered to be an entirely different class to cooler subdwarfs, which range from A to M, to even L. This is because hot subdwarfs are a late stage in some stars, which is unlike the cooler subdwarfs.

**Brown dwarf classes**: **Y** · **T** · **L** · **M**
**Wolf-Rayet and carbon star classes**: **S** · **C** · **W**
**Stellar remnant classes**: **D** · **N** · **Ω**

## References

1. ↑ There are currently four known L-type subdwarf stars. They are **2MASS J05325346+8246465**, **2MASS J16262034+3925190**, **2MASS J06164006−6407194**, and **SDSS J125637.13-022452.4**. https://arxiv.org/abs/0903.1567
Steady State universe

A **Steady State universe** is a universe that expands but keeps a constant density and physical properties due to continuously producing matter at the same rate as the expansion of the universe.

## Steady State theory

The most widely accepted origin of the universe today is the theory that the universe started off hot and dense and expanded, a conjecture proposed by cosmologist and Catholic priest GeorgesLemaître. It came to be known as the "Big Bang theory" after Sir Fred Hoyle mockingly called it so when trying to put down the model. He, along with Sir Hermann Bondi and Thomas Gold, proposed a different model of the universe that was infinite in age, always maintained a constant density due to matter being constantly produced. Hoyle was an adamant believer of his theory throughout his life, and died in 2001 still rejecting the Big Bang theory.

The Steady State model does not fit observations of our universe, and is largely rejected my most scientists.

However, it is not wrong to speculate the properties of such a universe, and it is certainly possible that a universe that spontaneously produces matter while being infinite in age could exist in a multiverse. Such a universe can be called a **Steady State universe** or a **Steadystateverse**.

## Properties

Steady State universes are distinct from "normal universes", as they create matter to compensate for density that may be lost from expansion. This is not an issue for infinite universes, as there's always an infinite amount of space for this new matter. The matter may be produced at a rate too slow an unnoticeable for any observers to notice, slow enough that it would not seem like the second law of thermodynamics is being violated at all, though it can certainly be noticeable if the universe expanded fast enough.

The possibility of a universe without this law isn't impossible, though. As stated before, there can be universes that can produce matter in a multiverse. This may be a result of laws of physics different from our universe's.

Finite Steady State universes are bound within a closed piece of expanding spacetime, growing without bound as more and more matter is produced. Unlike an infinite Steady State universe, finite ones actually do begin from a starting point such as a protoverse.

Steady State universes may be useful as a resource for material, fuel or energy for multiversal travellers.

White holes could be the sources of new matter into such a universe.
Supertask assembly web

A **supertask assembly web**, or **SAW**, is a large array of universes arranged within the multiverse such that their proximity provides strong field gradients in the extrauniversal space in which machinery can be constructed.

Due to the complicated geometry of the multiverse that varies greatly over large scales, these universes may be very far apart and moving rapidly; to circumvent this, arrays are made very large such that from the point of view of an observer inside a universe there are always at least two universes in the array in contact.

Such machinery, being located in extrauniversal space, can operate arbitrarily fast compared to machinery inside the universe, up to and including performing supertasks - hence the name.

## Functions

This machinery can have several purposes. One is the production of vast numbers of gliders - a typical glider takes a very long time to construct from inside the universe due to the field perturbations needed to create it, but a SAW can produce them almost instantaneously.

Another is power generation, which is often used to drive the SAW itself. Existing in extrauniversal space, a SAW can safely disassemble universes by inducing a phase change and then collecting the released energy (pre-SAW technology can perform similar things, but is significantly less reliable and efficient).

A third purpose is computation - a SAW can perform operations arbitrarily quickly. For a civilisation that values computation, this represents an infinitely large source of value.
Material derivative

The **material derivative** is a time derivative of a field associated with a fluid that gives the local rate of change of the field, following the flow of the fluid. For example, the material derivative of the velocity field gives you the acceleration of a small particle associated with the flow, which can be nonzero even if the flow is steady. It is written as

D

f

D

t

{\displaystyle \frac{\mathrm{D}f}{\mathrm{D}t}}

, and is equal to

∂
f

∂
t

(

u
→

.
∇

)

f

{\displaystyle \frac{\partial f}{\partial t} + \left( \vec u . \nabla \right)f}

.

## Derivation

Consider a particle of fluid that, at a time t, has a position x(t), y(t), z(t). The field we are taking the material derivative of depends on position and time as some

f

(

x
,
y
,
z
,
t

)

{\displaystyle f\left(x,y,z,t \right)}

. Then the time derivative of this, by the chain rule, is

D

f

D

t

=

∂
f

∂
x

d
x

d
t

∂
f

∂
y

d
y

d
t

∂
f

∂
z

d
z

d
t

∂
f

∂
t

{\displaystyle \frac{\mathrm{D}f}{\mathrm{D}t} = \frac{\partial f}{\partial x} \frac{dx}{dt} + \frac{\partial f}{\partial y} \frac{dy}{dt} \frac{\partial f}{\partial z} \frac{dz}{dt} + \frac{\partial f}{\partial t} }

.

The rate of change of the position coordinates of the particle are given by the velocity field of the flow, so this material derivative can be written as

u
x

∂
f

∂
x

u
y

∂
f

∂
y

u
z

∂
f

∂
z

∂
f

∂
t

{\displaystyle u\_x \frac{\partial f}{\partial x} + u\_y \frac{\partial f}{\partial y} + u\_z \frac{\partial f}{\partial z} + \frac{\partial f}{\partial t}}

, which can then be written using the nabla as

∂
f

∂
t

(

u
→

.
∇

)

f

{\displaystyle \frac{\partial f}{\partial t} + \left( \vec u . \nabla \right)f}

.
Resistor

A **resistor** is an ideal circuit element that possesses only resistance. The reciprocal of resistance, conductance, is also associated with resistors; if this quantity is chosen, then they may be called **conductors**.

## Ohm's Law

A current I flowing through a resistor R experiences a voltage drop V of

# V
I
R

{\displaystyle V = IR}

. This relation is called Ohm's law.
Phaseverse

A **Phaseverse** in an extreme type of multiverse where every single possible universe beginning from a single point is contained, including ones that do not appear to follow reasonable laws of physics. They are infinite or very-high dimensional, and the coordinates of each point represents the complete history of the universe located at that point.

Since they contain all possible states, without regard to physics, they are a type of paraverse.
Quettaverse

The **Quettaverse** is the eleventh nested level of the metric -verse series and the eighth lowest-level archverse. This -verse contains a finite or infinite amount of Ronnaverses, which are the tenth nested level. It is contained by the Vendekaverse, which is a finite or infinite set of quettaverses.

The Quettaverse has a high-dense region in its center, the Ronnaverses in the center are so thightly pack together that it glows a bright white. While Ronnaverses are blue colored, the outer regions of the Quettaverse are pink colored.
Sergepoint

A Sergepoint is a basic unit that makes up concepts. Everything is made in some way, by Sergepoints connected together to form concepts.

## Sergeconcepts

Sergepoints connect together to form Sergeconcepts which are like lego bricks, which may not be able to connect with other bricks. For example, fundamental particles, such as quarks and gluons, are Sergeconcepts connected together into such a way, as to allow quarks and gluons to connect together, forming protons and neutrons. Logical Sergeconcepts define how truth and falsehood operate within a cosmology, where contradictory ideas connect in such a way to make everything true, turning the cosmology where these logical rules apply into conceptual soup, while mathematical Sergeconcepts define how stuff such as arithmetic, set theory, and etc. operate.

## Conceptual soup

Most Sergepoints occur in conceptual soup. Conceptual soup is a random collection of Sergepoints connected in random ways. Conceptual soup may have some order at lower levels but higher levels seem to lack an overall coherent structure. The Box is an example of a conceptual soup, lacking overall order, despite the fact that at lower levels, objects with high levels of order, such as universes, can arise. Conceptual soup often comes about when verses undergo total reality collapse, in paraverses and staticverses, or as a natural property of the Box.

## MetaSergeconcepts

Often times, Sergeconcepts can describe concepts that aren't an intrinsic part of a verse, such as a language. These concepts are much freer than other Sergeconcepts, being able to "contradict" each other based on internal logical Sergeconcepts. These are called MetaSergeconcepts.
Phantom energy

**Phantom energy** is a contributor to the energy density of a universe that dilutes less quickly than the cosmological constant. This means that, as the universe it is in expands, phantom energy will increase in density.

Because of this property, a universe with phantom energy present will eventually expand to become dominated by it, and then end in a Big Rip. Phantom energy could be used as a universe-destroying weapon by advanced civilisations; introducing even a small amount of phantom energy will doom a universe to destruction.
Polygon

A polygon is a closed 2-dimensional shape constructed from line segments bound together in a closed loop. It can be considered a subset of a Euclidean plane. A polygon is composed of a single face, the individual line segments that bound the polygon are the edges of the polygon, and the points where two edges meet are the vertices. Polygons are 2 dimensional polytopes, which are generalizations of polygons and can have any arbitrary number of dimensions.

Polygons make up the boundary, the subfacets, of polyhedra and define their surcell volume.

There are many examples of generalizations of polygons. One example is series of the **self-intersecting polygons**, which allow for edges to intersect one another and includes the infinite series of **star polygons** (also known as polygrams). Another generalization is the family of **complex polygons**, which allow for edges to be comtela, and are subsets of the complex plane.

The boundary of a polygon can be considered a spherical tiling of a circle, a 1-dimensional hypersphere. Polygons with a finite number of sides degenerate in Euclidean space can be represented as a tiling of the circle. The only two polygons that can only be represented that way are the monogon and the digon. They do not have a defined interior. The other degenerate polygons, the apeirogon and long apeirogon (with

ℵ
0

{\displaystyle \aleph\_0}

 and

ℵ
1

{\displaystyle \aleph\_1}

 edges respectively), can only be represented as a tiling of a Euclidean line and long line, respectively.

## Uniform polygons

Polygons whose sides and angles are all equal, known as regular polygons, are all uniform polygons. This means that the two terms can be used interchangeably.

The series of uniform/regular polygons is infinite. Below is a chart of uniform polygons up to 16 edges by Schläfli symbol. All uniform polygons have a one entry Schläfli symbol.
Prism

A **prism** is a shape made from the cartesian product of another shape (called the base) and a line segment. It is the simplest way to extend a shape into a higher dimension. A shape with an X dimensional base will be X+1 dimensional.

The subfacets of a prism are two copies of the subfacets of the base, and one copy of the prisms of the subfacets of the base.

The hypervolumes of a prism are the hypervolumes of the base, multiplied by the prism's height, plus two times the hypervolumes of the base.
Reactivity

**Reactivity** is a category of sentience corresponding to a processing rate of around 102 bits/sec (an SQ of 0-10 for a 100 kg being). Reactive beings, known as genetic sentient, store most of their information about the world genetically, as built in instincts and drives, with only limited ability to learn and adapt; much of the long-term learning and storage they do is done evolutionarily over multiple generations of adaptation.

## References

* http://www.xenology.info/Xeno/25.2.2.htm
Tessinder

A **tessinder** is a five dimensional rotatope constructed from the product of a disc and a cube. This means that it can be considered as a prism with a cubinder as the base.

## Structure and Sections

This shape is composed of six cubinder cells joined by a curved cell. Its sections can either be an unchanging cubinder or a cube which expands to a tesseract and then shrinks back.

### Subfacets

* 8 circles (1D)
* 8 discs (2D)
* 12 tubes (2D)
* 12 cylinders (3D)
* 6 square tori (3D)
* 6 cubinders (4D)
* 1 cubic torus (4D)
* 1 tessinder (5D)
Hexasphere

A **hexasphere** is a 6-dimensional surface produced by finding the set of all points that are an equal distance from another point in 7-dimensional space. Do to it being curved, it is often represented embedded in 7-dimensional space. A hexasphere is the shape of the exterior of a heptorb. It is the 6-dimensional hypersphere.
Quantum Realm

The **quantum realm**, also called the **quantum scale**, is a term of art in physics referring to scales where quantum mechanical effects become important when studied as an isolated system. Typically, this means distances of 100 nanometers (10−9 meters) or less or at very low temperature. More precisely, it is where the action or angular momentum is quantized.

While originating on the nanometer scale, such effects can operate on a macro level generating some paradoxes like in the Schrödinger's cat thought experiment. Two classical examples are electron tunneling and the double-slit experiment. Most fundamental processes in molecular electronics, organic electronics and organic semiconductors also originate in the quantum realm.

The quantum realm can also sometimes involve actions. An example is David Bohm's (1951) version of the famous thought experiment that Albert Einstein, Boris Podolsky and Nathan Rosen proposed in 1935, the EPR paradox.

Pairs of particles are emitted from a source in the so-called spin singlet state and rush in opposite directions. When the particles are widely separated from each other, they each encounter a measuring apparatus

that can be set to measure their spin components along various directions. Although the measurement events are distant from each other, so that no slower-than-light or light signal can travel between them, the measurement outcomes are curiously correlated.
Small stellated dodecahedron

A **small stellated dodecahedron** is a regular polyhedron created from 12 pentagrammic faces, with five meeting at every vertex. It is one out of four stellations of the dodecahedron, the others being the dodecahedron itself, the great dodecahedron, and the great stellated dodecahedron.

Its Bowers acronym is **sissid**.

## Structure and Sections

### Subfacets

* 12 points (0D)
* 30 line segments (1D)
* 12 pentagrams (2D)
* 1 small stellated dodecahedron (3D)

## See Also

* Polytope Wiki. "Small stellated dodecahedron".
* Bowers, Jonathan. "Polyhedron Category 1: Regulars".

**Self-intersecting regular polyhedra:** gad · **sissid** · gike · gissid
String theory

**String theory** is a mathematical framework that replaces point-particles with 1-dimensional objects known as strings, which vibrate at some resonance to create an elementary particle; and is a candidate for a "theory of everything" or a theory of quantum gravity, a reconciliation of quantum mechanics and general relativity; that attempts to describe the fundamental forces and particles.

One of the most notable fundamentals of string theory are the extra dimensions that are required for mathematical consistency. Bosonic string theory, the original model of string theory, requires a 26-dimensional space; superstring theories, the attempts to explain the fundamental forces and particles by string theory, require a 10-dimensional space; and M-theory, the union of all superstring theories, requires an 11-dimensional space. These extra dimensions are compactified at a very small scale (on the order of the Planck length), and our 3+1-D vacuum state (universe) is localized on a brane. The entire space is sometimes called a "multiverse", although it is a completely different view of the multiverse than the many-worlds interpretation of quantum mechanics.

Attempts to create consistent models of particle physics based on string theory is the domain of **string phenomenology**. The application of string theory to cosmology and cosmogony is known as **string cosmology**.

As of now, there is no empirical evidence for any strings or extra dimensions, and string theory is sometimes considered a speculative model.
Quaoar

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 → Kuiper belt → **Quaoar**

## Quaoar

Artist's depiction of Quaoar with its moon Weywot

## Climate

### Temperature

−220 °C

**Quaoar** is a dwarf planet orbiting the Sun in the Kuiper belt. Similar to the very likely dwarf planets Varuna and Ixion, Quaoar is moderately red in colour, reflecting more red and infrared than blue.

Quaoar has one satellite called **Weywot**. Weywot is 54 km in equatorial diameter. Weywot orbits Quaoar with a semi-major axis of 14,500 km and an eccentricity of 0.14.