recursal/Fanatic-Fandom huggingface dataset:
Complexverse

A **complexverse** is a type of hypercomplexverse in which all positions are vectors of complex numbers, rather than real numbers, as well as what allows us to build properties as complex numbers. This allows for various other physical quantities to take on complex values, too; for example, velocity can be complex, leading to complex and negative energies; volume can be complex, leading also to complex masses or densities, and time can be complex.

The generalization of complexverses to other algebras over the field of real numbers is called a **hypercomplexverse**. Examples of hypercomplexverses include the quaterniverse whose spacetime is a module over the real quaternions and the octoniverse whose spacetime is an octonionic coordinate space.

## Complex classical mechanics

A special case of complexverse would be a -verse where complex classical mechanics, a generalization of classical mechanics that uses complex variables, is the correct way to describe motion. All positions in space are vectors of complex numbers and the space of positions is the complex vector space

C

n

{\displaystyle {\mathbb {C}}^n}

, which has

2
n

{\displaystyle 2n}

 real dimensions.

In a normal classical mechanical universe, a particle cannot move in a region where its potential energy is greater than its total energy. This condition can be relaxed in a complex classical system as complex numbers are not ordered. The momentum of a particle can now be any arbitrary complex number and the particle can move freely in space as long as the following relationship between the total energy

E

{\displaystyle E}

, the momentum

p

{\displaystyle {\bf {p}}}

, and the potential energy

V

{\displaystyle V}

 are satisfied.

# * E

p

2

V

{\displaystyle E = {\bf {p}}^2 + V}

## References

* https://arxiv.org/pdf/1312.0757.pdf
* https://en.wikipedia.org/wiki/Complex\_spacetime
1-Dimensional space

A **1-Dimensional Space** is a space in which every position can be described using a single number. There may also be some number of time dimensions, such as the typical 1+1 dimensional space comprising matter in a straight line that varies with time. A Hypersphere in the first dimensional is called a "0-sphere" because the surface is 0-Dimensional, the length of such a sphere would be measured as

# L
2
r

{\displaystyle L = 2r}

, with "r" as the radius.

A verse that is one dimensional is called a lineverse.
Apeirogonal dihedron

A **apeirogonal dihedron** is a tiling of the plane with two apeirogonal faces which share their edges and vertices.

## See Also

{
∞
,
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}\}}

Template:Variant Nav infty 2

{
0
,
2
}

{\displaystyle \{0,2\}}

{
1
,
2
}

{\displaystyle \{1,2\}}

{
2
,
2
}

{\displaystyle \{2,2\}}

{
3
,
2
}

{\displaystyle \{3,2\}}

{
4
,
2
}

{\displaystyle \{4,2\}}

{
5
,
2
}

{\displaystyle \{5,2\}}

{
6
,
2
}

{\displaystyle \{6,2\}}

{
7
,
2
}

{\displaystyle \{7,2\}}

{
8
,
2
}

{\displaystyle \{8,2\}}

{
∞
,
2
}

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

{

π
i

λ

,
2
}

{\displaystyle \{\frac{\pi i}{\lambda},2\}}
Barred spiral galaxy

**Barred spiral galaxies** are a type of galaxy similar to a spiral galaxy but possessing a central "bar" of bright stars near the core, to which the spiral arms are attached. Most spiral galaxies have bars, actually, but a "barred spiral" is usually used to refer to a galaxy with a more prominent bar. The creation of these bars is thought to be related to the same density wave that creates normal spiral arms.

Like normal spirals, barred spiral galaxies are subdivided from SBa to SBd based on how tightly wound they are.

Well-known barred spiral galaxies in our universe include NGC 1300 and the Milky Way (which appears to have a partial bar).
Ditorus

The **ditorus** is the three-dimensional surface made from the cartesian product of three circles. It makes up the boundary of the solid ditorus, one of the four dimensional anologues of the solid torus. It can be considered to be the torus of the torus; that is, a torus stretched around into a loop shape in the same way that a torus is made from a circle stretched into a loop.
Cylinder

A **cylinder** is a 3-dimensional rotatope produced by creating a prism with a Disk as the base.

## Structure and Sections

The cylinder is composed of two disc shaped faces joined by a curved face. Its sections can either look like a line segment growing to a square and back, or a disc that stays the same throughout the sections.

### Hypervolumes

* vertex count =

0

{\displaystyle 0}
* edge length =

2
π
l

{\displaystyle 2\pi l}
* surface area =

3
π

2

l
2

{\displaystyle \frac{3\pi}{2} l^2}
* surcell volume =

π
4

l
3

{\displaystyle \frac{\pi}{4} l^3}

### Subfacets

* 2 circles (1D)
* 2 discs (2D)
* 1 tube (2D)
* 1 cylinder (3D)
Chebyshevverse

A **Chebyshevverse** is a universe that follows the **L∞ norm**. The L∞ norm is the limit of the Lp norms, and like taxicab geometry (L1 norm) that taxicabverses follow, their unit circles have a circumference to diameter ratio of 4.

Any verse following any of the other Lp norms is called a lebesgueverse.

## References

* https://en.wikipedia.org/wiki/Norm\_(mathematics)
Decealmverse

A **decealmverse** is a universe that occupies 10-Dimensional Space.

As usual, decealmverses may have one or more temporal dimensions, or theoretically none - but a universe without time is a universe without an origin, which violates causality and is generally not permissible within the confines of low-level -verses like multiverses or megaverses.
Class A star

A **Class A star** is the third brightest type of main sequence star. They are typically coloured white. They make up roughly 0.7% of main sequence stars.

A typical Class A star has a mass of 2 (1.6 to 2.9) solar masses, a radius of 1.7 (1.5 to 2.4) solar radii, a luminosity of 20 (6.5 to 54) solar luminosities, a surface temperature of 8500 K (7200 K to 9500 K), and a lifespan of 1 billion years.

They are hot, bright, and short lived, which means that significant complex life in unlikely to develop around them. However, some simply life may have time to form in the habitable zone approximately 5 AU away from the parent star.

## See Also

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

## References

* Cram, Lawrence E., and Leonard V. Kuhi. *FGK Stars and T Tauri Stars*. NASA, 1989.
* Mamajek, E., *A Modern Mean Dwarf Stellar Color and Effective Temperature Sequence*. 2019
Ad

Ad
--

An **ad**, also known as an **antiditelon** or an **antidyad**, is a **one-dimensional** shape comprising of two disconnected rays. It is also the set of points in the real line that are not enclosed by an open interval, or those that are not enclosed by a line segment but with a pointlike boundary added to the two open rays.
Current source

A **current source** is an ideal circuit element that produces current. Regardless of what surrounds the current source, the current flowing through it will always be I. The current source will produce whatever voltage necessary to achieve this, given the rest of the circuit.

A real current source would have to be shorted; otherwise, it would generate a very high voltage and constantly arc the current it produces. In reality, though, current sources are impossible to construct, although some non-ideal components operate like them under certain conditions or over short timescales.
Duocylinder

A **duocylinder** is the four dimensional rotatope created from the Cartesian product of two discs. It can therefore be considered to be a duoprism of two discs. It is composed of two torus-like cells joined by a single 2-D surface.

## Structure and Sections

The duocylinder's sections are all the same. It looks like a circle expanding to a cylinder before shrinking back.

### Subfacets

* 1 torus (2D)
* 2 solid tori (3D)
* 1 duocylinder (4D)

## References

1. ↑ https://en.wikipedia.org/wiki/Duocylinder
2. ↑ http://hi.gher.space/wiki/Duocylinder
Blue dwarf

A **blue dwarf** is a theoretical stage within a red dwarf life cycle, occurring when a red dwarf has begun exhausting its hydrogen. It would then cool into a white dwarf then into a black dwarf.

Currently no blue dwarfs exist in our universe due to the relatively slow rate of hydrogen fusion that red dwarfs pertain.
Beyond

The **Beyond** is the unknown "place" beyond all of existence holding all Monocosms, such as The Barrel. Beyond the Omniverse, beyond The Outside, and beyond The Barrel. What lies beyond could be something completely different from what many would perceive as existence.

Within this void, an Absolute infinite number of Monocosms can be found, each Monocosmos inaccessibly Transcend each other, inaccessibly piling upwards for all eternity, To entities who can only comprehend forms of existence within their own Monocosm, these many alternate Monocosms may appear as a field of shining lights, each light being a separate Monocosm. The -verse containing this great void and all the Monocosms found within it is known as the "Beyond Bubble".

The stability of the many Monocosms within our Beyond Bubble is administered by a group of six Cosmic Entities with power even beyond that of Creator, known as The Supergod Council.

All philosophies are null and do not apply to the beyond, as it exists far beyond them. The only thing's that can really describe the Beyond are abstract concepts and Some theories.

## **Discovery**

An entity who came to be known simply as The Omniversal Traveler exited the Omniverse to find any existence beyond the immeasurably large void known as *The Outside*. This led him to discover Beyond and its many shining lights. This was a form of existence completely beyond anything he ever knew even existed, hence he named it 'Beyond'.
Black energy

**Black energy** is a form of dark energy that follows an exponential relationship between energy density and scale; that is,

ρ
∝

e
a

{\displaystyle \rho \propto e^a}

 where a is a dimensionless scale factor of the universe. It can be considered as being a limit of phantom energy as it becomes infinitely less dilute.

In a universe dominated by black energy, which will eventually happen if any universe with black energy and faster-diluting forms of energy grows sufficiently, the scale of the universe follows an inverse exponential integral growth. This means that the universe will reach infinite size in finite time, resulting in a big rip end for the universe.
Computational growth regime

The **computational growth regime** begins when a civilization is able to accelerate its own thought processes through transferring to a different substrate. This acceleration means that the economy can perform many of the same operations, but sped up massively.

Due to the high speeds, computational civilisations are often small, with computational megacities being densely packed server farms that require continuous cooling in order to allow for communication between separate parts to be as fast as possible rather than the sprawling suburbs more typical of industrial civilisations.

The growth rate during the computational regime depends on just how much acceleration is possible. Typically, factors of a hundred are reasonable, decreasing doubling times to a few months; overall, this regime lasts around a few years.
Augmented tridiminished icosahedral prism

6 pentagons

2 augmented tridiminished icosahedra

An **augmented tridiminished icosahedral prism** is a four-dimensional polychoron constructed by taking the prism of an augmented tridiminished icosahedron, a three-dimensional Johnson solid. It is the Cartesian product of an augmented tridimished icosahedron and a line segment.

Its Bowers acronym is **auteddipe**.

## Structure and Sections

### Subfacets

* 20 points (0D)
* 46 line segments (1D)
* 14 triangles (2D)
* 18 squares (2D)
* 6 pentagons (2D)
* 7 triangular prisms (3D)
* 3 pentagonal prisms (3D)
* 2 augmented tridiminished icosahedra (3D)
* 1 augmented tridiminished icosahedral prism (4D)
Darkverse

A **Darkverse** is a universe that is entirely composed of dark matter.

The variations of darkverses are exist like the Dark-multiverse, Dark-megaverse, Dark-metaverse, etc. There is no dark-Omniverse or anything beyond that, but there can be archverses composed of dark matter.

Since dark matter has a higher gravitational pull, larger but more sparse structures are able to form in these types of -verses.
Astroid

*This article is about the geometrical figure. Not to be confused with Asteroid.*

## Hypervolumes

### Edge Length

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

An **astroid** or **tetracuspid** is a hypocycloid produced by rolling a circle inside a fixed circle 4 times the radius. It is also the shape created from 4 circles when they are packed together.

## Structure and Sections

### Hypervolumes

* vertex count =

4

{\displaystyle 4}
* edge length =

6
a

{\displaystyle 6a}

### Subfacets

* 4 points (0D)
* 1 astroid (1D)
Big Boom

Big Boom

A Big Boom is the unstable version of a Big Bang when the (possibly) expanding bubble protecting the things inside the universe breaks and the particles are scattered across whatever void that Universe was forming in.

## Force

The power of this explosion can potentially knock away surrounding universes and sometimes even obliterating them as a whole, but the chance of a Big Boom happening is quite rare in terms of multiversal properties. There are even multiverses where only big booms happen or are not possible at all.

## Remnants

The scattered particles from the explosion, being only quarks, since there's no bubble for the particles to fuse in and the force from the explosion scatters each particle far away from each other. These particles either evaporate due to the weak fabric of time in the Interdimensional Void, making them live for a short time, or are absorbed into expanding or already living universes.
Black hole

A **black hole** is a region of space with such strong gravity that its escape velocity exceeds the speed of light; thus, it appears black from the outside, as photons are pulled in and trapped.

## Information

Black holes are often seen as the remnants of giant stars after they go supernova; if their iron cores are massive enough, they will collapse to form black holes. Black holes have a black spherical event horizon whose radius is directly proportionate to their mass (doubling a black hole's mass will double the radius), and a singularity of zero volume in the center.

Objects that are pulled towards a black hole by its gravity will be taken within the event horizon - from their own perspective, if they survived, they would seem to simply fall in, but viewed from outside they would stop at the edge and become progressively more red-shifted as their light is stretched out of visibility. Once inside the event horizon - or, for particularly small black holes, starting outside it - they would also be stretched out as the forces pull them apart unevenly in a process known as spaghettification.

Some people believe that some or all black holes are actually wormholes and that each black hole maps to some exit point elsewhere in spacetime, possibly in the form of a white hole (a theoretical object which is the counterpart of a black hole), or in entirely different universes. These wormholes might function as portals, albeit dangerous and non-reprogrammable ones.

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

A **comtelon** is a one-dimensional complex polytope, in which all of the vertices have positions in a one-dimensional complex space (and each point can therefore be described by a single complex number), rather than a real space like polytela.

Because each complex number corresponds to two real numbers, comtela each have representations as real two-dimensional polygons.
Developable surface

A **developable** **surface** is a shape with zero Gaussian curvature, and can be created from a Euclidean space by cutting, bending and/or folding and gluing a flat space with two or more dimensions. An example of a developable surface is a tube, which can be unrolled into a flat rectangle without distortion. An example of a shape that isn't a developable surface is a sphere. Mapping a sphere onto a flat surface would require distortion. An example of how this is the case is a map of the Earth.

Examples of 2-dimensional developable surfaces are listed below.

* Euclidean plane
* Tube
* Nappe
* Elliptic nappe
* Hyperbolic tube
Cosmic entity

A **cosmic entity** is a single unified being (distinguished from a civilisation, which is many beings, and a -verse, which is inanimate, though the boundaries between them can be ambiguous), typically though not necessarily one that operates on a scale beyond the universe. Very little can be said about cosmic entities as a whole, since the category covers a wide range of possible beings over many different scales and types of existence, ranging across beings embedded in deterministic physics, to beings that transcend all of fiction, to beings that exist on an indescribably low level, to personifications of fundamental concepts, and many other things between and besides.

Cosmic entities sometimes rule over domains, within the scope of which they have some degree of control; the techniques that they use to control their domains are called powers. Creator, for example, rules over the omniverse, and uses omniscience and omnipotence to do so.

A list of cosmic entities on this wiki can be found at Category:Cosmic Entity.
Apeirogram

An '"`UNIQ--postMath-00000006-QINU`"' inside an apeirogon in an order-3 apeirogonal tiling

### Schläfli Symbol

'"`UNIQ--postMath-00000001-QINU`"' for irrational '"`UNIQ--postMath-00000002-QINU`"' (failed star polygons)'"`UNIQ--postMath-00000003-QINU`"' for natural '"`UNIQ--postMath-00000004-QINU`"' (regular apeirograms)

### Symmetry

'"`UNIQ--postMath-00000005-QINU`"'-gonal dihedral symmetry (failed star polygons)Apeirogonal dihedral symmetry (regular apeirograms)

## Subfacets

### Faces

1 **apeirogram**

"**Apeirogram**" is a term that can be used to describe two different types of star polygon.

## Regular apeirograms

A **regular apeirogram** is an infinitely-edged regular compound polygon that can be constructed by stellating an apeirogon.

These apeirograms are compounds of some number of multiple apeirogons. These have the Schläfli symbol

{

∞
n

}

{\displaystyle \{\frac{\infty}{n}\}}

 where

n

{\displaystyle n}

 is the number of apeirogons the apeirogram is a compound of. Like the apeirogon, these are degenerate polytopes in the Euclidean plane, are circumscribed by the Euclidean line when embedded in a Euclidean plane and are circumscribed by horocycles when embedded in the hyperbolic plane.

## Failed star polygons

Another kind of shape that can go by the name "apeirogram" (more descriptively, **circular apeirogram** or **circular apeirogon**) is a polygon with infinitely many edges that is circumscribed by a circle. These are called **failed star polygons** as they have an infinite winding number. Like regular apeirograms, they are also distinct objects from an apeirogon that is circumscribed by a line. Similar to how the Schläfli symbol of a pseudogon is a pure imaginary number that encodes properties of the shape (the distance between consecutive lines of symmetry), the Schläfli symbol of a failed star polygon is an irrational number that tells one the interior angle measure of the shape in a Euclidean plane. Each interior angle of an

x

{\displaystyle x}

-gon embedded in a plane for real

x

{\displaystyle x}

 in radians is

2
arccos
⁡
(

sin
⁡
(

π
x

)

)

{\displaystyle 2 \arccos (|\sin (\frac{\pi}{x})|)}

. For example, a

π

{\displaystyle \pi }

-gon has an interior angle of

2
sin
⁡
(
1
)

{\displaystyle 2 \sin (1)}

 radians.
2-Dimensional space

A **2-Dimensional Space** is a space in which every position can be described using a pair of numbers, such as with a complex number (every complex number can be described with a pair of real numbers).

## Types of 2-Dimensional Space

The types of a two-dimensional space can be sorted according to their curvature. Roughly, positive curvature causes parallel lines to meet, and negative curvature causes parallel lines to diverge.

### Spherical

The spherical plane has a positive curvature, and can be thought of as the two-dimensional space being a sphere, on the surface of a ball. Two parallel lines will eventually wrap around the sphere and meet again, and similarly walking in a straight line will eventually return an entity in a spherical space to its original location.

### Euclidean

The Euclidean plane has a zero curvature, and is the ordinary flat plane that follows the postulates of Euclidean geometry.

### Hyperbolic

The hyperbolic plane has a negative curvature. This means that two parallel lines will diverge, giving them the name ultraparallel.

## Verses

A two-dimensional verse is called a planeverse.
Circle

A **circle** is a 1-dimensional surface produced by finding the set of all points that are an equal distance from another point in 2-dimensional space. Because it is curved, it is often represented embedded in the plane. A circle is the shape of the exterior of a disc. It is the 1-dimensional hypersphere.

It can also be considered to be a torus with the base as a point, or alternately as a line segment curved such that the two ends connect.

A circle is an example of a conic section, and is created when a plane parallel to the base cuts the cone.

## Structure and Sections

### Hypervolumes

* vertex count =

0

{\displaystyle 0}
* edge length =

π
l

{\displaystyle \pi l}

## Embeddings

### ℝ2

A circle can be defined parametrically using the parameter

t

{\displaystyle t}

 by

x
(
t
# )
r
cos
⁡
t

y
(
t
# )
r
sin
⁡
t

{\displaystyle \begin{align} x(t) = r \cos t \\
y(t) = r \sin t \\
\end{align}}

Where r is a constant defining the radius of the circle. Squaring both of these and adding them together gives the cartesian form of the circle with radius r,

x
2

y
2

−

r
2

=
0

{\displaystyle x^2 + y^2 - r^2 = 0}

### ℂ1

A circle can also be embedded in a complex coordinate space using the parameter

t

{\displaystyle t}

 by

z
(
t
# )
r

e

i
t

{\displaystyle \begin{align} z(t) = r e^{it}
\end{align}}
Dekeract

A dekeract is the 10-dimensional hypercube. It can be considered to be a prism with an enneract as the base.

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

## Structure and Sections

### Subfacets

* 1024 points (0D)
* 5120 line segments (1D)
* 11520 squares (2D)
* 15360 cubes (3D)
* 13440 tesseracts (4D)
* 8064 penteracts (5D)
* 3360 hexeracts (6D)
* 960 hepteracts (7D)
* 180 octeracts (8D)
* 20 enneracts (9D)
* 1 dekeract (10D)

### Hypervolumes

* vertex count =

1024

{\displaystyle 1024}
* edge length =

5120
l

{\displaystyle 5120l}
* surface area =

11520

l

2

{\displaystyle 11520l^{2}}
* surcell volume =

15360

l

3

{\displaystyle 15360l^{3}}
* surteron bulk =

13440

l

4

{\displaystyle 13440l^{4}}
* surpeton pentavolume =

8064

l

5

{\displaystyle 8064l^{5}}
* surecton hexavolume =

3360

l

6

{\displaystyle 3360l^{6}}
* surzetton heptavolume =

960

l

7

{\displaystyle 960l^{7}}
* suryotton octavolume =

180

l

8

{\displaystyle 180l^{8}}
* surxennon enneavolume =

20

l

9

{\displaystyle 20l^{9}}
* surdakon dekavolume =

l

10

{\displaystyle l^{10}}
Aspect Lords

Aspect Lords are, generally speaking, an infinite amount of omni-potent/scient/present beings which, as far as it is known, are either created by The True God or created by more powerful Aspect Lords (whether intentionally or unintentionally). Due to the ambiguous nature of these beings, Aspect Lords are more-so considered a classification rather than a species, as individual Aspect Lords have little to no physical traits which are universally in common with one another, save for the essence they are made of. Aspect Lords are never less powerful than Omnipotent^2, however the least powerful ones are the most rare. Aspect Lords are found more commonly and even abundantly at higher cosmological levels but are extremely rarer (if existing at all) at lower cosmological levels.
When an Aspect Lord is destroyed, typically by other Aspect Lords or beings of equivalent/greater power, their remains (if any) form an element known as Xaspunum, which is the most powerful in existence.

## **Information**

Organized groups of Aspect Lords use their omniscience to work in unison with each-other and known alternate selves as well, at least throughout The Barrelplex's high echelons. Of course, for any set of Aspect Lords cooperating with one another, there will be a different set with the opposite objectives, and an infinite volume of the Box that none of them are able to affect. In this sense, Aspect Lords may *not* cooperate, as the sheer scale and potentiality of the Box allows entities to disagree in this way.
Some of them exist separate from the others, some meet in Altarcae, and some follow laws of Existence or Nonexistence that lesser beings are unable to grasp.
At their own level, they seemingly automatically know the solution to everything, and everything that potentially will and can happen. But entities/forces of greater or equal power to these beings present an unknown variable, which will leave the given Aspect Lord to just their own devices against their opponents.
Cosmic euthanisers

The **cosmic euthanisers** are a family of related factions that independently arrived at the conclusion that some universes contain enough suffering in their fundamental physics that there is an ethical imperative to destroy them.

They embrace a form of radical panpsycism, where every form of matter has some slight conscious experience; for many factions, this comes from observations of the abilities of cosmic entities to act as essentially sentient laws of physics, extrapolated to seemingly unconscious -verses.

The most radical cosmic euthanisers go a step further, asserting that mathematics, logic, or even Pauvre Chose experience suffering; these extreme sects will often attempt to destroy everything they encounter in order to spare it from the pain they believe it feels.

## Pattern

Mundane cosmic euthanisers, the type that developed from organisms naturally occurring in universes, typically perform their task in a sequence of steps.

* **Scouting**: A small base is made in the target universe, operating according to a set of laws of physics believed to be painless or pleasurable, separated from the target by an event horizon.
* **Evaluation**: The laws of physics of the target universe are discovered, by inspecting the interactions of the target universe with the base and later by sending in probes once it is
* **Judgement**: The nature of the laws is fit into various metamoral frameworks to determine the consciousness of the target universes' physics and whether it is painful, neutral or pleasurable. This is an ongoing task; the variety of potential physical laws eludes categorization for mundane factions.
* **Execution**: If found to be suffering, the universe is destroyed, through various methods. The preferred ones are those that freeze the universe, slowing down physics enough that no suffering-containing interactions can take place.

Occasionally, there will be efforts to evacuate the native life of the universe before it is destroyed, though typically this is judged to be too expensive compared to the cost of allowing the universe to continue to exist.

More powerful cosmic euthanisers, like those allied with cosmic entities, perform much more subtle and complicated patterns, invariably relying on the universe and greater -level manipulation abilities of their patron.
Ceres

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 → **Ceres**

## Climate

### Temperature

-105 °C

**Ceres** is the largest asteroid and a small dwarf planet that orbits within our Solar System's asteroid belt. It is the largest object in the asteroid belt with a 473 km radius, and is the only object in the asteroid belt in hydrostatic equilibrium and rounded by its own gravity. The second largest object, Vesta, is about half the mass of Ceres and just deviates from being an oblate spheroid. There is evidence that Ceres hosts an ocean underneath its rocky and icy surface and it has been suggested that Ceres is potentially habitable for microorganisms.

Ceres was the first minor planet ever discovered, even discovered before Pluto, the most well-known minor planet.
Decagonal prism

A **decagonal prism** is a prism with a decagon as a base. This makes it the Cartesian product of a decagon and a line segment.

It is also the truncated decagonal hosohedron, and because of this it has decagonal prismatic symmetry (D10h)

The Bowers acronym for a decagonal prism is **dip**.

## Structure and Sections

The cross-section of a decagonal prism taken with a plane parallel to the base is a decagon. The cross-section taken perpendicular to the base is a rectangle.

## See Also

Template:Variant Nav 10 2

t

0
,
1

{
2
,
2
}

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

t

0
,
1

{
2
,
3
}

{\displaystyle {t}\_{0,1} \{2,3\}}

t

0
,
1

{
2
,
4
}

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

t

0
,
1

{
2
,
5
}

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

t

0
,
1

{
2
,
6
}

{\displaystyle {t}\_{0,1} \{2,6\}}

t

0
,
1

{
2
,
7
}

{\displaystyle {t}\_{0,1} \{2,7\}}

t

0
,
1

{
2
,
8
}

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

t

0
,
1

{
2
,
∞
}

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

t

0
,
1

{
2
,

π
i

λ

}

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

Template:Variant Nav t01 X 10
Barrow scale

The **Barrow scale** is a measurement of the technological level and mastery of civilisations based upon the smallest structures that they can manipulate. It is a complement to the Kardashev scale, which is based upon the largest structures that can be manipulated.

## Barrow's Original Scale

Barrow's original scale has seven levels, ranging from Type I-minus (the lowest) to Type Ω-minus (the highest).

 II
 III
 IV
 V
 VI
 Ω
Dwarf elliptical galaxy

**Dwarf elliptical galaxies** are the smaller counterpart of elliptical galaxies, being dwarf-sized and usually no more than a few kiloparsecs in diameter. They are similar to dwarf spherical galaxies in shape, but have distinct stellar formation patterns and age.

Well-known galaxies of this type in our universe include M32, NGC 147, and NGC 185.
Crossover

**Crossovers** or **merges** are the events that occur when a pair of previously separate universes, multiverses, or larger -verses collide into Binary Verses. Often, these events are relatively harmless, and allow beings from each -verse to communicate and meet each other.

However, sometimes crossovers are immensely dangerous. -Verses like paraverses have such hostile physical laws that they can tear apart whatever they hit at the molecular, atomic, or subatomic level. Universes full of dangerous materials like antimatter or molten metal can cause huge damage to themselves and to their "targets". In some extreme cases, the differences can be so great that the -verses rip themselves apart in an unbelievably powerful annihilation event, similar to the collision of a particle and its antiparticle.

On some rare cases the colliding verses fully merge resulting in the formation of a single larger one made of the contents of the smaller ones.

It is sometimes thought that collisions between branes created our own universe as well as many others; the validity of this idea is uncertain.
Cosmological constant

The **cosmological constant** is one of the contributors to the energy density of the universe. In any universe that it is in, a cosmological constant will retain the same energy density regardless of the expansion of the universe. It can be considered to be a field of constant energy density spanning all of space. It is the simplest type of dark energy.
Blurring

**Blurring** can refer to one of several different but related processes that occur to -verses (of any type) and their contents. In general, these share the common theme of destroying a -verse's identity or manipulating it in such a way that it changes temporarily or permanently.

## Weak Blurring

A **weak blur** occurs when the small-scale structures of a -verse's component universes, usually quantum foam, quantum string, or similar objects, become dislocated and cease to operate according to the normal laws of quantum mechanics. The end result is usually a shift in larger-scale physics to accommodate for the change.

## Moderate Blurring

A **moderate blur** occurs when larger-scale structures within a -verse, starting at the atomic scale and going all the way to planets and stars, are placed into a state of uncertain position and characteristics, akin to quantum decoherence. Looking at galaxies within affected universes will cause them to appear "fuzzy" and ill-defined because their contents are not properly synchronized with existence.

## Strong Blurring

A **strong blur** occurs when the entire contents of a -verse of any type become uncertain. This type of blur is most common in pataverses: for example, the host sentient can simply think "In my pataverse, there's a multiverse here" and a strongly blurred multiverse appears - the sentient has not defined the contents of this multiverse, so it is in a state of uncertain limbo until further resolution is applied.

## Cross Blurring

A **cross blur** is one of the side-effects of a crossover event, though it can also be caused by irresponsible portal use by Incompatible Beings. When -verses with vastly different laws of logic and underlying systems of reality come into contact, these begin to fuse, and the resulting combination blurs both of the -verses in a process that, although not immediately dangerous to inhabitants, can become problematic when the -verses are acted upon or measured from outside.
Cantitruncated pentachoron

30 hexagons

5 truncated octahedra

A **cantitruncated pentachoron** or **great rhombated pentachoron** is a uniform polychoron created from cantitruncating a pentachoron or truncating a rectified pentachoron.

Its Bowers acronym is **grip**.

## See Also

* Polytope Wiki. "Great rhombated pentachoron"

t
0

{
3
,
3
,
3
}

{\displaystyle t\_0 \{3,3,3\}}

t
1

{
3
,
3
,
3
}

{\displaystyle t\_1 \{3,3,3\}}

t
2

{
3
,
3
,
3
}

{\displaystyle t\_2 \{3,3,3\}}

t
3

{
3
,
3
,
3
}

{\displaystyle t\_3 \{3,3,3\}}

t

0
,
1

{
3
,
3
,
3
}

{\displaystyle t\_{0,1} \{3,3,3\}}

t

1
,
2

{
3
,
3
,
3
}

{\displaystyle t\_{1,2} \{3,3,3\}}

t

2
,
3

{
3
,
3
,
3
}

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

t

0
,
2

{
3
,
3
,
3
}

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

t

1
,
3

{
3
,
3
,
3
}

{\displaystyle t\_{1,3} \{3,3,3\}}

t

0
,
1
,
2

{
3
,
3
,
3
}

{\displaystyle t\_{0,1,2} \{3,3,3\}}

t

1
,
2
,
3

{
3
,
3
,
3
}

{\displaystyle t\_{1,2,3} \{3,3,3\}}

t

0
,
3

{
3
,
3
,
3
}

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

t

0
,
2
,
3

{
3
,
3
,
3
}

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

t

0
,
1
,
3

{
3
,
3
,
3
}

{\displaystyle t\_{0,1,3} \{3,3,3\}}

t

0
,
1
,
2
,
3

{
3
,
3
,
3
}

{\displaystyle t\_{0,1,2,3} \{3,3,3\}}
Circumradius

The **circumradius** of a shape is the radius of a hypersphere that the shape can be inscribed in. The hypersphere that circumscribes a polytope touches all of the polytope's vertices.

Circumradii can be generalized to Euclidean or hyperbolic tilings. The circumradius of a Euclidean tiling is always infinite. The circumradius of a hyperbolic tiling is pure imaginary.
Duoprism

A **duoprism** is a shape constructed from the cartesian product of two other shapes. The smallest nontrivial duoprisms, often simply called the duoprisms, are the four-dimensional cartesian products of two polygons.

The hypervolumes and subfacets of a duoprism can be found in the same way as the hypervolumes and subfacets of any cartesian product, by multiplying the individual hypervolumes and subfacets together along with cross terms.

The dimensionality of a duoprism is the sum of the dimensionalities of its constituent parts.

## Table of Simple Duoprisms

The following table contains the four-dimensional duoprisms obtained from the cartesian products of polygons from triangles to octagons. The table is symmetric about the diagonal, so the redundant entries have been ommitted.
Cosmological defect

A **cosmological defect** is a large-scale structure in the universe formed from a phase transition breaking symmetry, and can constribute to the energy density of the universe. Types of topological defect include **cosmic strings**, which have a constant linear energy density, and **domain walls**, which have a constant surface energy density. Typically, these cosmological defects will span the entire universe, and natural ones were almost invariably formed during the very early universe.

Since these cosmological defects are constant energy density, rather than constant energy, they will alter the density of the universe as it expands. Cosmic strings have a density dropoff of a-2, domain walls have a density dropoff of a-1, and more generally in an n-dimensional universe an m-dimensional cosmological defect will have its density drop off as am-n.

Smaller cosmological defects can also form, by curving one of the existing types. Cosmic strings can be curved into small **cosmic loops**, and domain walls can be curved into small **domain tubes** and **domain spheres**. These can act as lower-dimensional cosmological defects on the small scale; for example, a domain tube will dilute more quickly than a domain wall, with very narrow domain tubes acting like cosmic strings.

Advanced civilisations can alter the properties of space in order to artifically produce cosmological defects. For example, a domain sphere can act as an impenetrable force field.
Blitzar

A **blitzar** is a hypothetical type of astronomical object formed from a neutron star massive enough such that its gravity would collapse it into a black hole if it were not a rapidly spinning pulsar. Blitzar is a portmaneau of "star" and "blitz", German for "lightning flash", in reference to the pulses of bright, fast radio bursts that blitzars are a proposed explanation for.

Neutron stars typically have a maximum mass limit somewhere between 2.0 to 3.0 solar masses. This mass limit, which is also the minimum mass limit for stellar black holes, is known as the Tolman–Oppenheimer–Volkoff limit and it is analogous to the Chandrasekhar limit at 1.39 solar masses (the lower mass limit for neutron stars and upper mass limit for white dwarfs). The mass limit for rotating neutron stars/pulsars increases the faster they rotate, so a sufficiently fast rotating neutron star can actually prevent itself from collapsing into a black hole if it is massive enough.

Blitzars form as the rotation of massive rapidly spinning neutron stars slows down and the object's core begins to collapse into a black hole. This generates a burst of radio waves as part of the magnetic field of the neutron star has its magnetic energy transformed into radio energy.

Normally when stellar black holes form during supernovae or hypernovae, a large burst of X-rays or gamma rays are formed. However, black holes formed during a blitzar's collapse are thought to not create a burst of high-frequency light as there is not very much matter around the black hole to consume and create relativistic jets due to the fact that the magnetic field that the neutron star used to have had cleared the area of gas and dust.

## References

1. ↑ https://arxiv.org/abs/1307.1409
Computronium

**Computronium** is matter optimised towards performing the largest possible number of calculations, under some constraints; usually, these are power or mass requirements. Because of its nature as optimal matter, it needs atom-level precision (nanofabricators) to construct, and typically employs many counter-intuitive design choices that don't always scale. Once developed, computronium is typically the substrate of most processing in a civilisation, up until the development of hypercomputation.

Computronium is limited in its effectiveness by the Bekenstein Bound and other physical limitations on information density - up to and including sheer mass, as a large enough volume of computronium will undergo gravitational collapse just like any other type of matter. Once a civilization develops means of escaping physical bounds and altering physics at will, though, this type of computation is likely rendered useless anyway.
Absoluteverse

An **absoluteverse** is a verse that is made up of an absolute infinite  amount of particles or corresponding minimal structures. This means that the  "cardinality" of all minimal structures in such a verse is the same as that of the Box. Unlike the Box however, they do not necessarily contain all possible things, merely the same amount.

## See Also

* Classverse
* Conglomerateverse
* Secondclassverse
Cynoverse

A **cynoverse** is an archverse whose index is a fixed point of an arbitrary ordinal-valued function of an ordinal variable. An **epsilon cynoverse** (also called an **epsilon archverse** or **epsilonverse**) is an archverse whose fixed points are epsilon numbers, fixed points of

α
→

ω

α

{\displaystyle \alpha \to \omega^{\alpha}}

. The smallest such cynoverse will be the archverse with index

ε
0

{\displaystyle \varepsilon\_0}

.

As epsilon numbers within the ordinals are limit ordinals since they are not successor ordinals, this means that all epsilon cynoverses are lodeverses, archverses with limit ordinal index. Though, in the surreal numbers, there actually do exist predecessors to epsilon numbers and epsilon numbers that are not ordinals. If the archverse construction rules for the plateau are different, then these epsilon cynoverses may exist in the hierarchy.

Suppose that there is an archversal/omniversal traveler that hops from a universe in an archverse with index

α

{\displaystyle \alpha}

 to a universe in the nearest archverse with index

f
(
α
)

{\displaystyle f(\alpha)}

 where

f

{\displaystyle f}

 is a one-to-one function over the ordinals or whatever range the hierarchy uses. As

f
(
α
# )
α

{\displaystyle f(\alpha) = \alpha}

, the nearest universe that is in the cynoverse with index

f
(
α
)

{\displaystyle f(\alpha)}

 to the original is still in the cynoverse with index

α

{\displaystyle \alpha}

. This provides an opportunity for entities to trap travelers who use these methods of archversal transportation in a cynoverse with respect to commonly used methods of transportation. Freedom is usually achieved by alternative methods of transportation that use functions such that the index of the cynoverse is not a fixed point of said function, methods of transportation that don't use functions, or when high-level cosmic entities reordered the archverses (the hierarchy of archverses lower than

ℵ
0

{\displaystyle \aleph\_0}

 infinite epsilon cynoverses can be reordered to an omniverse with the order type the natural numbers

ω

{\displaystyle \omega}

).

High-order cynoverses that are fixed points of

α
→

ε

α

{\displaystyle \alpha \to \varepsilon\_{\alpha}}

 are archverses with a zeta number

ζ

α

{\displaystyle \zeta\_{\alpha}}

 as an index (typically called zeta cynoverses) and ones that are fixed points of

α
→

ζ

α

{\displaystyle \alpha \to \zeta\_{\alpha}}

 are archverses with an eta number

η

α

{\displaystyle \eta\_{\alpha}}

 as an index (typically called eta cynoverses). If the cosmology allows it, you can construct -verses for all

ϕ

β

(
α
)

{\displaystyle \phi\_{\beta}(\alpha)}

 in the Veblen hierarchy. Archverses written in the Veblen hierarchy normal form are **veblenverses**. All veblenverses are smaller than the archverse at the Feferman–Schütte ordinal

Γ

0

{\displaystyle \Gamma\_{0}}

.
Dodecealmverse

A **dodecealmverse** is a universe that occupies 12-Dimensional Space.

As usual, dodecealmverses may have one or more temporal dimensions, or theoretically none - but a universe without time is a universe without an origin, which violates causality and is generally not permissible within the confines of low-level -verses like multiverses or megaverses.
Binary Verses

**Binary -verses** occur when a pair of universes are formed or combined together to form a **verse group** or **verse system**. This formation can occur at higher levels of the verse chain as well, with whatever type of -verse exists at that level.

Although they are fully separate and independent of each other, they are also intimately related and, probably, physically connected in some way. When they have not been formed together in some shared origin event, their grouping is usually achieved by an event called a crossover or a merging. They can also just be grouped together by some force working at the level of the multiverse they exist in and which keeps them that way; maybe akin to a gravitational attraction that keeps them orbiting each other or a common central point or maybe similar to an electromagnetic field that keeps them attached to each other.

Like with star systems, groups larger than just two can be formed, like trinary or quaternary -verse systems or trinary and quaternary -verses.

In the same way that these groups can be formed after the creation of the participant verses, they can also break apart after some time for some reason. Maybe a large group cohesion is dependent on one of the participant verses and will dissipate if that verse dies; Maybe a collision with some other verse can tore the group apart; Maybe the stability of the group is only temporary and/or very fragile and eventually succumbs to chaos leading to the dissipation of the verses in the group.

If the group was formed by a shared creation of its participating verses or through a merging event, maybe they are physically attached to each other somehow and, in that case, they can be very hard or even impossible to separate, without causing their full or partial destruction in the process.

Travel between them becomes much easier, and beings from each -verse are often able to communicate freely.
Archon

**Archons** are arcane magic constructs promoted to existence by Creator in places in the Omniverse where observing/guiding native -verses would not suit its purposes. Due to the opportunity cost of creating an archon, they are typically small, sometimes down to taking up single megaversal curves. However, they are filled with Creator-designed tools that allow them to have a strong influence on the cosmic stage wherever they are created, as well as being attached to an Outsidal observation structure similar to Avatars which allows Creator to have a direct hand in their fates.

Due to their ability to be finely tuned by Creator, Archons had a major role in the Divine Order of the omniverse of the Great Occult War, though the bulk of the major entities in the Order were still "naturally" evolved under Godverse-internals-replicating broad magic fields. There were some cases during particularly complex or unexpected battles where Creator would promote several Archons and insert them in leadership positions, specifically for enacting individual complicated omniscience-guided strategies.

Archons are not to be confused with angels, which are incidental Outside-originating entities that only believe themselves to be the direct hands of Creator but are not especially chosen as Avatars or have their fates steered by Creator more than any other entity of their substrate, scale and values.

Compared to the omniverse of the Great Occult War, the measure of Archons is smaller commensurate with the decline of arcane magic. Some archons are hunted for their dense reserves of reality fluid, though survivors in the present epoch tend to be powerful enough that it is currently unprofitable to do so compared to using less animate arcane -verses.