Pointverse

Pointverse
Type	Singularity
Level	Unknown
Location	Interdimensional Void, could be considered to be in a Multiverse
Inhabitants	None

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

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

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

It can be seen as a singularity as well.

Protoverse

A protoverse is a specific case of a pointverse.

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

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

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

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

See Also

Dimensionality	Negative One	Zero	One	Two	Three	Four	Five	Six	Seven	Eight	Nine	Ten	...	Aleph null
Hyperbolic space $\mathbb H^{n}$	—	—	—	Hyperbolic plane $\mathbb H^{2}$	Hyperbolic realm $\mathbb H^{3}$	Hyperbolic flune $\mathbb H^{4}$	Hyperbolic pentrealm $\mathbb H^{5}$	Hyperbolic hexealm $\mathbb H^{6}$	Hyperbolic heptealm $\mathbb H^{7}$	Hyperbolic octealm $\mathbb H^{8}$	Hyperbolic ennealm $\mathbb H^{9}$	Hyperbolic decealm $\mathbb H^{10}$	...	Hyperbolic omegealm $\mathbb H^{\aleph_0}$
Euclidean space $\R^n$	Null polytope $\emptyset$	Point $\mathbb R^{0}$	Euclidean line $\mathbb R^{1}$	Euclidean plane $\mathbb R^{2}$	Euclidean realm $\mathbb R^{3}$	Euclidean flune $\mathbb R^{4}$	Euclidean pentrealm $\mathbb R^{5}$	Euclidean hexealm $\mathbb R^{6}$	Euclidean heptealm $\mathbb R^{7}$	Euclidean octealm $\mathbb R^{8}$	Euclidean ennealm $\mathbb R^{9}$	Euclidean decealm $\mathbb R^{10}$	...	Euclidean omegealm $\mathbb R^{\aleph_0}$
Hypersphere $\mathbb S^{n}$		Point pair $\mathbb S^{0}$	Circle $\mathbb S^{1}$	Sphere $\mathbb S^{2}$	Glome $\mathbb S^{3}$	Tetrasphere $\mathbb S^{4}$	Pentasphere $\mathbb S^{5}$	Hexasphere $\mathbb S^{6}$	Heptasphere $\mathbb S^{7}$	Octasphere $\mathbb S^{8}$	Enneasphere $\mathbb S^{9}$	Dekasphere $\mathbb S^{10}$	...	Omegasphere $\mathbb S^{\aleph_0}$