recursal/Fanatic-Fandom huggingface dataset:
Macroverse

A **Macroverse** is a verse of any type which is particularly large when compared with the normal size of verses of the same type.

## **Base Case - Macro-Universe**

The name is usually applied to a very large universe that is much larger than what is normal for such a structure.

There is a strong possibility that most normal universes are already infinite in size. Being even larger, that just means that these macro-universes just have sizes that are larger than infinity itself, usually being some type of higher-order infinity or trans-infinity.

## **Information**

The interior of a macroverse is indescribable. It appears to be made of repeating fractal structures composed of stars, galaxies, and even entire superclusters. These objects swirl around each other in vortexes trillions or quadrillions of light-years wide, which in turn combine to form huge pillars and sheets of vortexes. The pillars and sheets stack on top of each other and swirl around in larger and larger groups in much the same way that turtlies do; four-, five-, and six-dimensional polytopes, impossible Escher-like bridges between spheres of light, and objects so vast that even deities could not comprehend their true size.

The most advanced of civilizations, which have practically ascended to godhood or even past this, use macroverses for large-scale storage of immense battle fleets, fortresses, or other tech that simply needs a place to stay before it is deployed.

Some macroverses are dead universes that have accelerated in their expansion so much that they have turned into ludicrously massive bubbles of nothingness, making them extremely efficient for storage.

## **General Case**

Despite the fact that it is usually used to refer to very large universes, the name Macroverse, as stated before, can apply to any type of verse.

A Macro-Multiverse, for example, would be a Multiverse with a much higher number of universes than what is normal, possibly uncountable infinite universes or trans-infinite universes. Probably forming larger and larger structures of universes inside them. It probably will also have some macro-universes inside it, but not necessarily.

The same applies to any other type of verse.

These structures usually exist at a much higher level in the cosmological hierarchy than what would be otherwise normal for their type. A macro-universe could exist at the level of a multiverse or even higher, probably up to the omniverse level.
Continent

A **continent** is a large piece of land on a planet, surrounded by its ocean. Typically, they correspond to areas of continental crust, which is less dense than oceanic crust; a **submerged continent** is an area of continental crust that is not above sea level.

## In the Solar System

Of the planets in the Solar System, Earth is the only terrestrial world with a significant hydrosphere and thus the only world with distinct continents; these continents are also notable for being host to a large terrestrial biosphere. If Mars and Venus are terraformed, then they could potentially develop a large hydrosphere that would also allow for distinct continents.
Idea Breakers

## Powers and Abilities

### Powers:

Individual: intergalactic-level destruction, gravity control, FTL spaceflight, defense against matter and energy attacks. Groups: -verse destruction, space-time bending, dimensional manipulation. Large groups: abstract-concept destruction

The **Idea Breakers** (or **Breakers** for short) are a plague of reality-consuming Planck length-scale autonomous entities that feed on -verses for the infinite quantity of resources they contain. While a single Breaker is only a threat for universes and multiverses, as they group together, they become more powerful, well past the point of most cosmic entities and gods.

## History

A Mad God ruling over a long-forgotten Gigaverse predating The Great Occult War, originally created the Breakers for thereputic purposes to help subside some of his insanity. But in the long term they ended up worsening his mental state, and The Mad God later repurposed them as a means of punishing those who attempted to challenge him. He was eaten by his own creations shortly after this, as they had enough of serving under him and wanted to be free. They now roam the infinite void of the space between -verses, having escaped all external control over them.

## Powers and Abilities

Each Idea Breaker is equipped with a hyper-powerful conversion device that essentially lets it eat concepts to power its internal systems. Individually, this power is limited to physical objects, on the scale of galaxies and superclusters, as well as simple constants like gravity and distance (the former letting them adjust mass, and the latter letting them teleport). As more conversion devices are brought into close proximity (like in a swarm), they become more effective at handling abstracts. A large enough group can consume the idea of finite numbers, and thus become infinite in size; or they can consume the idea of a certain spacial or temporal dimension; or, as is usually the case, the idea of a -verse. The only structures beyond their reach are those that are neither physical nor abstract; things like the Box vastly overwhelm even the largest Breaker swarms.

However, this power is functionally equivalent to omnipotence, as they can consume the idea of limitations. The sum total of every Idea Breaker would thus be a perfect stalemate against Creator if it were not for the fact that the Idea Breakers were limited to the Omniverse.
Order-6 pentagonal tiling

The **order-6 pentagonal tiling** is a regular hyperbolic tiling formed from pentagons, joined six to a vertex.

## See Also

{
2
,
6
}

{\displaystyle \{2,6\}}

{
3
,
6
}

{\displaystyle \{3,6\}}

{
4
,
6
}

{\displaystyle \{4,6\}}

{
5
,
6
}

{\displaystyle \{5,6\}}

{
6
,
6
}

{\displaystyle \{6,6\}}

{
7
,
6
}

{\displaystyle \{7,6\}}

{
8
,
6
}

{\displaystyle \{8,6\}}

{
∞
,
6
}

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

{

π
i

λ

,
6
}

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

{
5
,
2
}

{\displaystyle \{5,2\}}

{
5
,
3
}

{\displaystyle \{5, 3\}}

{
5
,
4
}

{\displaystyle \{5,4\}}

{
5
,
5
}

{\displaystyle \{5,5\}}

{
5
,
6
}

{\displaystyle \{5,6\}}

{
5
,
7
}

{\displaystyle \{5,7\}}

{
5
,
8
}

{\displaystyle \{5,8\}}

{
5
,
∞
}

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

{
5
,

π
i

λ

}

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

An **octasphere** is a 8-dimensional surface produced by finding the set of all points that are an equal distance from another point in 9-dimensional space. Because it is curved, it is often represented embedded in 9-dimensional space. An octasphere is the shape of the exterior of an enneorb. It is the 8-dimensional hypersphere.
Order-5 hexagonal tiling

An **order-5 hexagonal tiling** is a regular two-dimensional hyperbolic tiling. Five hexagons meet at each vertex.

## See Also

{
6
,
2
}

{\displaystyle \{6,2\}}

{
6
,
3
}

{\displaystyle \{6,3\}}

{
6
,
4
}

{\displaystyle \{6,4\}}

{
6
,
5
}

{\displaystyle \{6,5\}}

{
6
,
6
}

{\displaystyle \{6,6\}}

{
6
,
7
}

{\displaystyle \{6,7\}}

{
6
,
8
}

{\displaystyle \{6,8\}}

{
6
,
∞
}

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

{
6
,

π
i

λ

}

{\displaystyle \{6,\frac{\pi i}{\lambda}\}}
Order-5 dodecahedral honeycomb

The **order-5 dodecahedral honeycomb** is one of four compact regular space-filling tessellations (or honeycombs) of the hyperbolic realm. With Schläfli symbol

{
5
,
3
,
5
}

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

, it has five dodecahedral cells around each edge, and each vertex is surrounded by twenty dodecahedra. Its vertex figure is an icosahedron.
Length

**Length** is a physical quantity that gives the measure of something in one-dimensional space, and is typically classed as one of the fundamental units along with mass, time, current, temperature, and luminous intensity. The total length when considering the size of a shape is called edge length, and the vector quantity with dimensions of length used when considering physical distances is called displacement.

## Units

In SI units, length is measured in metres.

In Planck units, length is measured in Planck lengths, defined as the ratio

ℏ
G

c
3

{\displaystyle \sqrt{\frac{\hbar G}{c^3}}}

.

In Stoney units, length is measured in Stoney lengths, defined as the ratio

G

k
e

e
2

c
4

{\displaystyle \sqrt{\frac{G k\_e e^2}{c^4}}}

.

In atomic units, length is measured in atomic lengths, defined as the ratio

ℏ
2

m
e

k
e

e
2

{\displaystyle \frac{\hbar^2}{m\_e k\_e e^2}}

.

In quantum chromodynamics units, length is measured in quantum chromodynamics lengths, defined as the ratio

ℏ

m
p

c

{\displaystyle \frac{\hbar}{m\_p c}}

.
Godsmoke

**Godsmoke** is the material that supergods are made of. It is a mixture of two parts; logically solid particles made of alom, floating in a logical gas that makes up the rest of the smoke. Each solid particle is an omnipotent-tier entity and its godverse in its own right, though they are a lot more specialised than Creators and Destroyers, each performing a single function that's important to the functioning of the supergod itself.

Godsmoke is produced in supergod eggs. These eggs are made up of solid shells, which are composed of alom, and logical gas in the center created by a large expenditure of energy from the birthing supergod (often, this expenditure is so large that this requires two or more supergods to perform). These paradoxes ablate away the shell of the supergod, and the shell fragments make up the solid parts of the godsmoke; when enough of the shell is ablated away, the godsmoke escapes the shell and makes contact with the gas of the Beyond that the egg is embedded in. A thicker shell leads to more material for the solid particles in the godsmoke and hence a larger and more powerful supergod that takes longer to hatch.

Beings composed of godsmoke have the power of omnipotence^2; this is because the multiple omnipotent-tier solid particles are able to perform direct logical manipulation that would explode individual particles without damaging the overall structure of the godsmoke; anything that would be impossible to an omnipotent can still be performed, and new particles of godsmoke will diffuse in to takes its place when destroyed.

When the energy of godsmoke is increased to too high a level, such as by continued exertion against an impossible foe or continued attempts to perform an omnipotent^3 or above action, the godsmoke can ignite into godfire, where a significant number of solid particles incandesce and break up into smaller gaseous components. A supergod can not survive very long in a godfire state at all; typically, this is what is observed moments before they die, and concentrates the lifetime abilities of the supergod into a single strike. Supergods that have survived the godfire state are permanently damaged, and can not repair from this through normal means, because the templates of entire classes of particle are lost; supergod "aging" is, in part, due to very brief, temporary entry into the godfire state that leaves the supergod weakened afterwards.
Oscillating universe

An **oscillating universe**, or **cyclic universe**, is any universe that loops in time in an indefinitely long, self-sustaining cycle. One example of an oscillating universe is one that goes through a series of Big Bangs and Big Crunches, going through a Big Bounce after the universe contracts. Another example of an oscillating universe would be one with a finite timeloop where exact events can occur again between intervals.
Myriatite

**Myriatite** is a mineral existing very rarely in some paraverses that has the unusual ability to self-replicate in almost any environment. It is also somehow composed of matter, dark matter, and dark energy, and seems to passively warp reality around itself. While its actual properties are difficult to describe, its function is simple: advanced civilizations use myriatite to "revive" universes ended by heat death or vacuum decay.

When placed into the universe in question (inserted carefully from the outside to prevent equipment damage, if the universe became a true vacuum), it will immediately begin spreading out at approximately the speed of light, creating a growing multicolored sphere. It appears to cancel out vacuum decay as it grows, and will not stop unless it is completely destroyed. Once a ball of myriatite grows fairly large, various destructive devices like von Neumann probes or strangelets can be used to eat away the inside of the ball at lightspeed or slower, which leaves the myriatite to create an expanding shell inside which it is much safer. Given enough time, entire stars, galaxies, and megastructures can be placed inside the new habitable space, and life can continue as normal.
Octagonal prism

An **octagonal prism** is the cartesian product of an octagon and a line segment. This makes it a prism with an octagon as the base.

It is also the cantitruncated square dihedron and the cantellated or bitruncated octagonal dihedron, or truncated octagonal hosohedron.

Its Bowers acronym is **op**.

## See Also

t
0

{
4
,
2
}

{\displaystyle t\_0 \{4,2\}}

t
1

{
4
,
2
}

{\displaystyle t\_1 \{4,2\}}

t
2

{
4
,
2
}

{\displaystyle t\_2 \{4,2\}}

t

0
,
1

{
4
,
2
}

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

t

1
,
2

{
4
,
2
}

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

t

0
,
2

{
4
,
2
}

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

t

0
,
1
,
2

{
4
,
2
}

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

t
0

{
8
,
2
}

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

t
1

{
8
,
2
}

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

t
2

{
8
,
2
}

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

t

0
,
1

{
8
,
2
}

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

t

1
,
2

{
8
,
2
}

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

t

0
,
2

{
8
,
2
}

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

t

0
,
1
,
2

{
8
,
2
}

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

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}\}}
Makemake

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 → **Makemake**

## Climate

### Temperature

30 K

**Makemake** is a large dwarf planet orbiting the Sun in the Kuiper belt. Makemake is the second-brightest dwarf planet in apparent magnitude from Earth in the Solar System behind Pluto and like Pluto, appears to have a most likely somewhat reddish surface. Makemake is likely the fourth-most massive dwarf planet behind 2007 OR10, Pluto, and Eris.

Makemake has one natural satellite.
Magnetic charge

**Magnetic charge** is a property held by magnetic monopoles, pointlike topological defects that create radial magnetic fields. It measures how strongly they create and interact with magnetic fields. North poles have positive magnetic charges, and south poles have negative magnetic charges.

It has dimensions of [current][length].

The relationship between the magnetic charge qm of a stationary point monopole at a position **a** and the value of its magnetic field strength **B** at a position **r**, with no further electric or magnetic fields, is given by Coulomb's law for magnetism with magnetic monopoles,

B
→

(

r
→

# )

μ
0

q
m

(

r
→

−

a
→

)

4
π

r
→

−

a
→

3

{\displaystyle \vec{B}(\vec{r}) = \frac{\mu\_0 q\_m (\vec{r} - \vec{a})}{4 \pi |\vec{r} - \vec{a}|^3}}

In our universe, all known particles have zero magnetic charge.

## Related Quantities

### Space Derivatives

* Surcell magnetic charge density
* Surface magnetic charge density
* Linear magnetic charge density
Magnetic vector potential

The **magnetic vector potential** is a quantity in electromagnetism related to the magnetic field by

B
→

=
∇
×

A
→

{\displaystyle \vec B = \nabla \times \vec A}

.

Because the magnetic field depends only on the curl of the vector potential, there is some freedom in choice of actual vector potential; any gradient of a scalar field can be added to it. This called the gauge. Common gauges are the Coulomb gauge (

∇
.

A
→

=
0

{\displaystyle \nabla . \vec A = 0}

), and the Lorenz gauge. The latter provides an especially elegant form for Maxwell's equations when written in terms of the 4-potential.
Order-8 pentagonal tiling

The **order-8 pentagonal tiling** is a regular hyperbolic tiling formed from pentagons joining 8 to a vertex.

## See Also

{
5
,
2
}

{\displaystyle \{5,2\}}

{
5
,
3
}

{\displaystyle \{5, 3\}}

{
5
,
4
}

{\displaystyle \{5,4\}}

{
5
,
5
}

{\displaystyle \{5,5\}}

{
5
,
6
}

{\displaystyle \{5,6\}}

{
5
,
7
}

{\displaystyle \{5,7\}}

{
5
,
8
}

{\displaystyle \{5,8\}}

{
5
,
∞
}

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

{
5
,

π
i

λ

}

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

Template:Variant Nav X 8
Open universe

An **open universe** is a universe with a constant negative curvature and a density parameter low enough so that it expands without bound. Open universes are in the shape of a hyperbolic space, although their name suggests that they can be in the shape of any open manifold or open set. This isn't always the case, as open universes with boundaries are closed manifolds.

Open universes are generally infinite in size like some flat universes, and can share the same end fate as one (a Big Rip). The exception to this are those with boundaries as described above or if they have some type of closed topology despite the curvature of their space.

Open universes generally have much higher quantities of dark energy than flat or closed universes.

## Life cycle

Open universes start off similarly to flat universes, through a Big Bang, as an extremely hot, dense, and curved infinitely large region of spacetime. This is unlike closed universes, as they have a center point from which they expand from.

They often expand more rapidly than flat or closed universes due to their lower density or additional dark energy, and this expansion easily prevents gravity from slowing its expansion.

Open universes will soon expand faster than light, overcome their fundamental forces, and tear themselves apart in a Big Rip scenario.

## See Also

* Flat universe - A universe that is locally flat everywhere.
* Closed universe - A universe that is locally positively curved everywhere, and can take the shape of a hypersphere.

## References

* https://en.wikipedia.org/wiki/Big\_Rip
* https://en.wikipedia.org/wiki/Heat\_death\_of\_the\_universe
* https://en.wikipedia.org/wiki/Shape\_of\_the\_universe
List of Uniform Polychora/20

* 972. Small retrohemiantiprismatosnub prismatodisicositetrachoron (**sirhapsippady**)
* 973. Great retrohemiantiprismatosnub prismatodisicositetrachoron (**girhapsippady**)
* 974. Retroantiprismatosnub dishecatonicosachoron (**rapsady**)

### Swirlprisms (975-982, 1850-1851)

* 975. Small swirlprism (**sisp**)
* 976. Great swirlprism (**gisp**)
* 977. Swirlprismattic hecatonicosahexacosichoron (**sphix**)

### Ondip, gondip, ixitic (1846-1849, 1852-1853)

* 1849. Great ditetragonal spinoduoprism (**gidtindip**)

## See Also

Template:4Category20
Hubworld

A **hubworld** is a type of universe that is particularly well-connected to the other universes within its multiverse. Portals and space bridges between different universes and the hubworld often form, letting objects or even sentient beings pass through.

Highly-advanced civilizations and developing entities beginning to explore their multiverse are likely to encounter hubworlds before most others, meaning that such early pioneers have a potential strategic asset or meeting point at their disposal. Since shutting down a hubworld's inbound connections is often infeasible, using them for storage or defense is difficult; it is all too easy for snoops of various sorts to stumble into even heavily guarded hubworlds. Paranoid or destructive beings can use physics manipulation or more conventional methods to configure hubworlds into traps, innocuous when merely observed but lethal to any attempting to enter. On the other end of the spectrum, some civilizations find them natural points for colonization and cooperation with extrauniversal life. An inhabited hubworld can fit Dyson spheres, Megarings, or other megastructures of galactic or supragalactic size, either constructed in patchwork by the network of civilizations and entities that arrive or built in preparation by the first explorers. Such inhabited hubworlds generally rely on an extensive defense network, as there is no guarantee that new arrivals will be friendly.

The concept of a hubworld is not unique to the universal scale; larger -verses can easily serve as connection points for even larger civilizations, entities, and phenomena. One possible nomenclature for these is to call a multiverse-scale hubworld a **multihub**, a megaverse-scale one a **megahub**, and so on up the archverse chain.
Mom fapathi

120 small icosicosidodecahedra

A **medial omnicircumfacetopental triakishecatonicosachoron**, better known by its rather humourous Bowers acronym "**mom fapathi**" or as "**mommy**" is a uniform polychoron in the rectified great hecatonicosachoron regiment with 720 vertices, 3600 edges, 5760 faces, and 360 cells.

## Structure and Sections

The mom fapathi is in the same army as the rectified hexacosichoron (**rox**). This means that it shares the same vertex arrangement and vertex count as rox. Although it shares the same vertices as rox, the arrangement for higher subfacets of mom fapathi is different. The mom fapathi is in the rectified great hecatonicosachoron (**righi**) regiment. This means that it has the same edge arrangement and edge count as righi. Being in the same regiment as righi also implies that the relationship between the circumradius and edge length of a mom fapathi is the same as righi's, which is

l

5

5

2

{\displaystyle l\sqrt{\frac{5+\sqrt{5}}{2}}}

 for edge length

l

{\displaystyle l}

.

The vertex figure of a mom fapathi is a **long omnicircumfaceted pentagonal prism**. The shape is a self-intersecting polyhedron and variant of a faceted pentagonal prism whose height is longer than the individual edge length of the pentagon.

### Hypervolumes

* vertex count =

720

{\displaystyle 720}
* edge length =

3600
l

{\displaystyle 3600l}
* surface area =

(
180

5
(
5
2

5

360

25
−
10

5

2400

3

)

l
2

{\displaystyle (180 \sqrt{5 (5 + 2 \sqrt{5}} + 360 \sqrt{25 - 10 \sqrt{5}}+ 2400 \sqrt{3}) l^2}

### Subfacets

* 720 points (0D)
* 3600 line segments (1D)
* 1440 pentagrams (2D)
* 2400 triangles (2D)
* 720 pentagons (2D)
* 1200 hexagons (2D)
* 120 small stellated dodecahedra (3D)
* 120 icosidodecahedra (3D)
* 120 small icosicosidodecahedra (3D)
* 1 medial omnicircumfacetopental triakishecatonicosachoron (4D)

## See Also

* Polytope Wiki. "Medial omnicircumfacetopental trishecatonicosachoron".
* Bowers, Jonathan. "Category 5: Pentagonal Rectates".

**Rectified great hecatonicosachoron regiment:** righi · raghi · papvixhi · giprapivady · froghi · ridhei · mriphi · sipathi · lifpixady · snipathi · **mom fapathi** · gofapathi · mim fipathi · pixhiny · girphinady
**Rectified great stellated hecatonicosachoron regiment:** ragishi · ragashi · spapivady · prap vixhi ·frogshi · rihix ·griphi · mipathi · sliffipathi · minnipathi · gom fapathi · ofapaxady · gam fipathi · spidhiny · irp xanady
**Rectified great faceted hexacosichoron regiment:** rigfix · raggix · gippapivady · quiphi · frogfix · ripahi · graphi · gipathi · gliffipathi · ganipathi · omfapaxady · ofpipixhi · mif pixady · gipdohiny · irp panady

## References

1. ↑ http://www.polytope.net/hedrondude/rox.htm
2. ↑ https://bendwavy.org/klitzing/incmats/rox.htm
Order-4 pentagonal tiling

An **order-4 pentagonal tiling** is a regular hyperbolic tiling in which four regular pentagons surround each vertex.

## 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\}}

{
5
,
2
}

{\displaystyle \{5,2\}}

{
5
,
3
}

{\displaystyle \{5, 3\}}

{
5
,
4
}

{\displaystyle \{5,4\}}

{
5
,
5
}

{\displaystyle \{5,5\}}

{
5
,
6
}

{\displaystyle \{5,6\}}

{
5
,
7
}

{\displaystyle \{5,7\}}

{
5
,
8
}

{\displaystyle \{5,8\}}

{
5
,
∞
}

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

{
5
,

π
i

λ

}

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

{
2
,
4
}

{\displaystyle \{2,4\}}

{
3
,
4
}

{\displaystyle \{3, 4\}}

{
4
,
4
}

{\displaystyle \{4,4\}}

{
5
,
4
}

{\displaystyle \{5,4\}}

{
6
,
4
}

{\displaystyle \{6,4\}}

{
7
,
4
}

{\displaystyle \{7,4\}}

{
8
,
4
}

{\displaystyle \{8,4\}}

{
∞
,
4
}

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

{

π
i

λ

,
4
}

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

**Ontostatics** is the subfield of ontokinetics that deals with steady-states. One important ontostatic structure is an archverse chain, which occurs frequently under flows of reality fluid because -verses require the -verses they are contained in and the -verses they contain to both exist. Archverse chains are typically closed at one end and open on the other end; loops and entirely separated structures are typically unstable and are considered as perturbations to the ontostatic solution or given a full ontokinetic treatment.
Metaverse

The **Metaverse** is a virtual-reality space in which users can interact with a computer-generated environment and other users.

## **About**

The Metaverse is a collective virtual shared space, created by the convergence of virtually enhanced physical reality and physically persistent virtual space, including the sum of all virtual worlds, augmented reality, and the internet. The word *metaverse* is aportmanteau of the prefix "meta" (meaning "beyond") and "universe" and is typically used to describe the concept of a future iteration of the internet, made up of persistent, shared, 3D virtual spaces linked into a perceived virtual universe.

The term was coined in Neal Stephenson's 1992 science fiction novel *Snow Crash*, where humans, as avatars, interact with each other and software agents, in a 3D space that uses the metaphor of the real world. Stephenson used the term to describe a virtual reality-based successor to the Internet. Concepts similar to the Metaverse have appeared under a variety of names in the cyberpunk genre of fiction as far back as 1981 in the novella *True Names*. Stephenson stated in the afterword to *Snow Crash* that after finishing the novel he learned about *Habitat*, an early MMORPG which resembled the Metaverse.
Ontological manipulation

**Ontological manipulation** is the alteration of the fundamental rules that dictate how concepts, mathematical or otherwise, manifest themselves in reality, such as the translation between the abstract laws of physics and the motion of particles, or translation between the will of a cosmic entity and alterations to the -verses they influence.

Civilisations and entities with access to this technology are incredibly potent, able to alter the very rules by which they operate into forms more convenient for themselves; typically, entities at around this level influence significant parts of their monocosm, or soon will (insofar as "soon" is a meaningful concept).

Further development of ontological manipulation techniques is one of the paths to omnipotence; the key insight is the entity discovering how to manipulate the ontology of its own ontological manipulation, a nontrivial task which has a significant risk of completely erasing the entity altogether.
Open ad

An **open ad**, also known as an **open antidyad** or **open antiditelon**, is a shape that comprises of two disconnected open rays. An open ad can be constructed by taking the union of two disjoint open rays. An open ad can be considered an ad without the two boundary points and can also be constructed by removing the vertices of an ad. An open ad is the set of all points in a line that are not enclosed by some line segment. As such, an open ad can be constructed as the complement of a line segment.

An open ad is topologically equivalent to a pair of Euclidean lines or a Euclidean line with a single point removed from it.

## Structure and Sections

### Equations

For a given real line segment written as

[
a
,
b
]

{\displaystyle [a, b]}

 in interval notation, its corresponding open ad is the complement of the line segment

R

∖
[
a
,
b
# ]
(
−
∞
,
a
)
∪
(
b
,
∞
)

{\displaystyle {\mathbb {R}} \backslash [a,b] = (-\infty, a) \cup (b, \infty)}

. The open ad that is the complement of the unit line segment in

R

{\displaystyle {\mathbb {R}}}

 is the set of all real numbers whose absolute value is greater than 1.
Metric life

**Metric life**, also known as **metricians**, is life that is made up of processes related to the curvature of the universe, in contrast to matter life (typical life, made out of matter and its interactions), energy beings, and dark energy beings. Metric life typically occurs in regions where the metric dominates the structure of the universe, which happens in two places: near event horizons, where the curvature is very large, and in intergalactic voids, where everything else is very small.

Both forms of metric life live on slow timescales as viewed from the outside - black hole metricians percieve the rest of the universe in fast-forward, and intergalactic void metricians are large enough that communication between disparate parts of their bodies can take billions of years. Metric life rarely interacts with non-metric life, therefore; interactions between the two only become relevant for cosmic civilisations which are capable of spanning multiple galaxies and manipulating black holes.

Metric life feeds by flattening out other parts of the metric; this is done autotrophically by pushing normal matter deeper into gravity wells, and heterotrophically by flattening (and thus killing) other metric life forms. Black hole metricians typically feed on the abundant energy from matter falling into the black hole that they inhabit the surface of; intergalactic metricians, on the other hand, feed on flows of galaxies, congregating around objects like great attractors and cosmic defects in herds, advanced void metricians sometimes forming such objects to aid in feeding.

Metric sentience is rare in universes like our own, because gravity only allows for a simplified set of interactions that isn't enough to embed proper computations in without being set up deliberately for this, and there is not much reason for any evolutions at all to occur because the metric makes a poor data storage medium; in fact, metric life, if it does exist in universes like our own, is more like proto-life, unintelligently following energy gradients without the possibility of optimisation.

In universes with more complicated gravitational fields, however, metric sentience can be more common; this has been a pitfall that some interdimensional travellers have fallen into, jumping into an apparently empty universe only to find themselves collapsed into an iron star by hungry or warmongering metricians.
Matrioshka brain

A **Matrioshka Brain** or **Jupiter Brain** is a hypothetical megastructure in which the energy output is used as a giant computer. This can appear in a Dyson sphere.

A Matrioshka Brain could also be classified as a cosmic entity given the the high possibility of it attaining some level of sentience.

Computations inside a Matrioshka Brain could be sped up using traversable Lorentzian Wormholes.

They could also be used as a means to upload the consciousness of an entire species into a virtual environment, making them a kind of digital heaven.
Order-3 apeirogonal tiling

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

This tiling can also be constructed as the truncated infinite-order apeirogonal tiling, or as an omnitruncation of the triple-infinite loop group.

## See also

{
2
,
3
}

{\displaystyle \{2,3\}}

{
3
,
3
}

{\displaystyle \{3, 3\}}

{
4
,
3
}

{\displaystyle \{4,3\}}

{
5
,
3
}

{\displaystyle \{5, 3\}}

{
6
,
3
}

{\displaystyle \{6,3\}}

{
7
,
3
}

{\displaystyle \{7,3\}}

{
8
,
3
}

{\displaystyle \{8,3\}}

{
∞
,
3
}

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

{

π
i

λ

,
3

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

{
∞
,
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 3
Template:Variant Nav infty infty
Template:Variant Nav loop aaa
Omnius-Infinity

### Date destroyed

A few hours after Satoru and his crew were confronted by The Supergod Council due to being crushed by the great pressure of Beyond.

## Scale

### Dimensionality

3, can pull itself into higher dimensions to propel itself

The **Omnius-Infinity** was a spacecraft designed for archversal travel which was utilized by Satoru and his crew.

## **Information**

The design of the Omnius-Infinity was perfected after a series of Omnius models were made, and refined, such as the Omnius-One, and the Omnius-Two. Luckily, Satoru got to pilot this craft.

The dagger shape of the craft is designed to focus energy into an epicenter for a cannon, and to evenly distribute energy in the back for dimension propulsion.

### **The Center-Laser**

The laser is powered by a synthetic Kalyubi Crystal, which can create energy out of nothing, making the beam's strength nearly limitless.

### **Dimension Propulsion**

The Omnius-Infinity uses a mechanism that pulls itself between and into different and parallel dimensions to jump extremely large distances without wasting energy, which is how Satoru's crew jumped through the Archverse chain after a few months.
Linear drag coefficient

The **linear drag coefficient** is a constant that is proportional to the size of a force that varies with velocity. This typically shows up in two places: viscous dampers and laminar drag.

It has dimensions of [mass][time]-1

## Shock Absorbers

The relationship between force **F** and velocity **v** for a shock absorber of linear drag coefficient ζ is given by Stokes' law

F
→

=
−
ζ

v
→

{\displaystyle \vec{F} = -\zeta \vec{v}}

.

For a small sphere moving in a viscous fluid, this is written as

F
→

d

=
−
6
π
η
R

v
→

{\displaystyle \vec F\_d = -6\pi \eta R \vec{v}}

, with η being the dynamic viscosity and R being the radius of the small sphere.

## Harmonic Oscillators

A mass m, a shock absorber ζ, and a spring k collectively make a damped harmonic oscillator, with the linear drag coefficient representing the damping of the oscillator. These are governed by the second order differential equation

m

x
¨

ζ

x
˙

k
# x
F

{\displaystyle m\ddot x + \zeta \dot x + kx = F}

. When F = 0, this is the homogeneous case, and the solution is oscillations multiplied by an exponentially decaying envelope.
Logical solid

**Logical solids** are the most rigid phase of logic. In a logical solid, all truths depend on one another, and changing one truth causes it to contradict and leads to an explosion, shattering the solid. In a logical solid, omnipotence is impossible(because there is cannot be something truly absolute,only bigger and bigger things); the best one can achieve is nigh-omnipotence. Examples of logical solids include the interiors of omniverses and godverses.
Order-6 pseudogonal tiling

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

An **order-6 pseudogonal tiling** is a regular noncompact hyperbolic tiling created from joining 6 pseudogons of the same symmetry to a vertex.

## See Also

{
2
,
6
}

{\displaystyle \{2,6\}}

{
3
,
6
}

{\displaystyle \{3,6\}}

{
4
,
6
}

{\displaystyle \{4,6\}}

{
5
,
6
}

{\displaystyle \{5,6\}}

{
6
,
6
}

{\displaystyle \{6,6\}}

{
7
,
6
}

{\displaystyle \{7,6\}}

{
8
,
6
}

{\displaystyle \{8,6\}}

{
∞
,
6
}

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

{

π
i

λ

,
6
}

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

{

π
i

λ

,
2
}

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

{

π
i

λ

,
3
}

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

{

π
i

λ

,
4
}

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

{

π
i

λ

,
5
}

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

{

π
i

λ

,
6
}

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

{

π
i

λ

,
7
}

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

{

π
i

λ

,
8
}

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

{

π
i

λ

,
∞
}

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

{

π
i

λ
1

,

π
i

λ
2

}

{\displaystyle \{\frac{\pi i}{\lambda\_1},\frac{\pi i}{\lambda\_2}\}}
Order-7 octagonal tiling

An **order-7 octagonal tiling** is a regular hyperbolic tiling formed from octagons joining 7 to a vertex.

## See Also

{
2
,
7
}

{\displaystyle \{2,7\}}

{
3
,
7
}

{\displaystyle \{3,7\}}

{
4
,
7
}

{\displaystyle \{4,7\}}

{
5
,
7
}

{\displaystyle \{5,7\}}

{
6
,
7
}

{\displaystyle \{6,7\}}

{
7
,
7
}

{\displaystyle \{7,7\}}

{
8
,
7
}

{\displaystyle \{8,7\}}

{
∞
,
7
}

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

{

π
i

λ

,
7
}

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

Template:Variant Nav 8 X
Megadisk

A **megadisk** is a galactic megastructure shaped similarly to an Alderson disk but significantly larger, constructable with significant effort by a Type 4.0 civilization and routinely by Type 5.0 civilizations and above. They have a radius of 10 light years and a central hole with a radius of one light year. Inside the central hole is a quasar, which provides heat and light to the megadisk. It is habitable on both sides; the mass of the structure of the megadisk provides gravity, as well as artificial gravity.

They have a mass of 11 galactic masses and require approximately 1054 joules of energy to build.

## References

1. ↑ http://www.xenology.info/Xeno/19.2.5.htm
Lennis

**Lennis** is a T5C entity and "Eternal Leader" of the 2.4 Kardashev civilization/totalitarian empire known as United Humanity. Originally known as Alan Numan, Lennis established himself as dictator of an alternate version of Earth following an AI rebellion and directed humanity to spread out among the stars.

Lennis plans to become the most powerful entity in his universe, even though he is not even aware of anything outside of it.
Metaspace

Metaspace is a extra-dimensional realm that surpasses the conventional boundaries of spacetime, timespace, and the very concept of dimensionality on an Transfinite scale.

An infinite number of Metaspaces can exist within godverses, but, this trait of both has only been seen in the Godverse of the creator and destroyer.

Every Metaspace has the same contents, infinite universes and infinite polyverses, however there is a difference between the universes and polyverses, the universes were so big that the center of the archverse couldn't be reached.
Omegasphere

The **omegasphere** is a countably-infinite dimensional analogue of the hypersphere. It can be constructed by taking the set of all points that are the same distance from another point in the space of real sequences or by taking the union of all finite positive dimensional spheres.

The solid interior of the omegasphere is called the omegaball.

## References

1. ↑ https://topospaces.subwiki.org/wiki/Countable-dimensional\_sphere
Megaring

A **megaring** is a galactic megastructure shaped similarly to a ringworld, but significantly larger, constructable with significant effort by a Type 3.0 Civilization and routinely by a Type 4.0 Civilization and above. They have a radius of 10 light years, and spin to provide artificial gravity.

Around 330 solar masses are used for the structure of the megaring, which can then be filled with 3130 solar masses of air, and 126,000 solar masses worth of stars orbiting the megaring and held in place to provide heat and light. They require around 1045 to 1046 joules to assemble.

## References

1. ↑ http://www.xenology.info/Xeno/19.2.5.htm
List of Platonic Solids

A **Platonic solid** is a convex uniform polyhedron with identical and regular vertices, edges and faces. There are five solids that meet this criterion, which can be uniquely described by their Schläfli symbols:

* {
3
,
3
}

{\displaystyle \{3, 3\}}

 - Tetrahedron
* {
3
,
4
}

{\displaystyle \{3, 4\}}

 - Octahedron
* {
3
,
5
}

{\displaystyle \{3, 5\}}

 - Icosahedron
* {
4
,
3
}

{\displaystyle \{4,3\}}

 - Cube
* {
5
,
3
}

{\displaystyle \{5, 3\}}

 - Dodecahedron
Internal Reality

Internal Reality is the idea of reality contained within an individual. This is in stark contrast with the idea of every individual being a small part of a much bigger external reality. Hyperman is an example of this, being the totality of existence within the Beyond Realm.

This could also apply to our own world. The possibility that reality is all in your mind, even me as I write this. You would never be able to know for sure, even things that are seemingly beyond your control could simply have been thought of subconsciously.

Each person's internal reality corresponds to one or multiple specific Imaginatas existing in the Imaginarium.
Order-6 hexagonal tiling

An **order-6 hexagonal tiling** is a regular two-dimensional hyperbolic tiling. Six hexagons meet at each vertex.

## See Also

{
6
,
2
}

{\displaystyle \{6,2\}}

{
6
,
3
}

{\displaystyle \{6,3\}}

{
6
,
4
}

{\displaystyle \{6,4\}}

{
6
,
5
}

{\displaystyle \{6,5\}}

{
6
,
6
}

{\displaystyle \{6,6\}}

{
6
,
7
}

{\displaystyle \{6,7\}}

{
6
,
8
}

{\displaystyle \{6,8\}}

{
6
,
∞
}

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

{
6
,

π
i

λ

}

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

{
2
,
6
}

{\displaystyle \{2,6\}}

{
3
,
6
}

{\displaystyle \{3,6\}}

{
4
,
6
}

{\displaystyle \{4,6\}}

{
5
,
6
}

{\displaystyle \{5,6\}}

{
6
,
6
}

{\displaystyle \{6,6\}}

{
7
,
6
}

{\displaystyle \{7,6\}}

{
8
,
6
}

{\displaystyle \{8,6\}}

{
∞
,
6
}

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

{

π
i

λ

,
6
}

{\displaystyle \{\frac{\pi i}{\lambda},6\}}
Order-7 square tiling

The **order-7 square tiling** is a regular hyperbolic tiling formed from squares joining 7 to a vertex.

## See Also

{
4
,
2
}

{\displaystyle \{4,2\}}

{
4
,
3
}

{\displaystyle \{4,3\}}

{
4
,
4
}

{\displaystyle \{4,4\}}

{
4
,
5
}

{\displaystyle \{4,5\}}

{
4
,
6
}

{\displaystyle \{4,6\}}

{
4
,
7
}

{\displaystyle \{4,7\}}

{
4
,
8
}

{\displaystyle \{4,8\}}

{
4
,
∞
}

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

{
4
,

π
i

λ

}

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

Template:Variant Nav 4 7

{
2
,
7
}

{\displaystyle \{2,7\}}

{
3
,
7
}

{\displaystyle \{3,7\}}

{
4
,
7
}

{\displaystyle \{4,7\}}

{
5
,
7
}

{\displaystyle \{5,7\}}

{
6
,
7
}

{\displaystyle \{6,7\}}

{
7
,
7
}

{\displaystyle \{7,7\}}

{
8
,
7
}

{\displaystyle \{8,7\}}

{
∞
,
7
}

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

{

π
i

λ

,
7
}

{\displaystyle \{\frac{\pi i}{\lambda}, 7\}}
Order-8 apeirogonal tiling

The **order-8 apeirogonal tiling** is a regular hyperbolic tiling formed from apeirogons joining eight to a vertex.

## See also

Template:Variant Nav X 8

{
∞
,
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}\}}
Order-7 hexagonal tiling

The **order-7 hexagonal tiling** is a regular hyperbolic tiling formed from hexagons joining 7 to a vertex.

## See Also

{
2
,
7
}

{\displaystyle \{2,7\}}

{
3
,
7
}

{\displaystyle \{3,7\}}

{
4
,
7
}

{\displaystyle \{4,7\}}

{
5
,
7
}

{\displaystyle \{5,7\}}

{
6
,
7
}

{\displaystyle \{6,7\}}

{
7
,
7
}

{\displaystyle \{7,7\}}

{
8
,
7
}

{\displaystyle \{8,7\}}

{
∞
,
7
}

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

{

π
i

λ

,
7
}

{\displaystyle \{\frac{\pi i}{\lambda}, 7\}}
Order-5 pseudogonal tiling

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

An **order-5 pseudogonal tiling** is a regular noncompact hyperbolic tiling created from joining 5 pseudogons of the same symmetry to a vertex.

## See Also

{
2
,
5
}

{\displaystyle \{2,5\}}

{
3
,
5
}

{\displaystyle \{3, 5\}}

{
4
,
5
}

{\displaystyle \{4,5\}}

{
5
,
5
}

{\displaystyle \{5,5\}}

{
6
,
5
}

{\displaystyle \{6,5\}}

{
7
,
5
}

{\displaystyle \{7,5\}}

{
8
,
5
}

{\displaystyle \{8,5\}}

{
∞
,
5
}

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

{

π
i

λ

,
5
}

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

{

π
i

λ

,
2
}

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

{

π
i

λ

,
3
}

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

{

π
i

λ

,
4
}

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

{

π
i

λ

,
5
}

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

{

π
i

λ

,
6
}

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

{

π
i

λ

,
7
}

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

{

π
i

λ

,
8
}

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

{

π
i

λ

,
∞
}

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

{

π
i

λ
1

,

π
i

λ
2

}

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

A **Minkowski flune** is a four-dimensional space that follows the rules of Minkowski spacetime, with some dimensions being spacelike and some being timelike.

The metric of the Minkowski flune with one time coordinate t and three space coordinates x, y, z is

d

s
2

=
d

t
2

−
d

x
2

−
d

y
2

−
d

z
2

{\displaystyle ds^2 = dt^2 - dx^2 - dy^2 - dz^2}

.

## Causal structure

Causality comes from the metric of the Minkowski flune by looking at the length of the vector between two points:

* If it is real, the two points are timelike separated
* If it is zero, the two points are lightlike separated
* If it is imaginary, the two points are spacelike separated

If a direction for the future is chosen (typically positive t), these can be sorted into other classes.

If timelike vectors have the time component positive, they lie in the future, and if they have the time component negative, they lie in the past. This means that it is possible to travel to a timelike separated event, or have something travel to you from a timelike separated event, depending on whether it lies in the past or future.

If lightlike vectors have the time component positive, they lie on the future light cone, and if they have the time component negative, then they lie on the past light cone. It is also possible for one to be the zero vector. This means that the only way to communicate with a lightlike seperated event is using light.

All spacelike vectors lie elsewhere, meaning that it is impossible to communicate with spacelike separated events without travelling faster than light.
Oort Cloud

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 → **Oort Cloud**

## Size

### Diameter

between 4,000 and 400,000 AU (between 0.06 to 6 ly)

## Scale

### Mass

around 3×1025 kg

The **Oort Cloud**, sometimes called the **Öpik–Oort cloud** is a spherical region of icy bodies where comets are believed to originate from. As comets go back into the cloud or region they may gain more mass. The Oort Cloud is where many believe our Solar System ends.

In spite of its name, the Oort Cloud was not first postulated by Jan Oort. In 1932, astronomer Ernst Öpik postulated that long-period comets originated in a large cloud of icy bodies orbiting the Sun much further away from Pluto (then considered the ninth and furthest planet from the Sun). In 1950, astronomer Jan Oort independently came to this conclusion as well in order to explain the behaviour of long-period comets.

The Oort Cloud may be disrupted 1,400,000 years from now when the orange dwarf star Gliese 710 passes with in 1.1 light years from Earth.

## References

1. ↑ https://en.wikipedia.org/wiki/Oort\_cloud