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Verse Cosmology Categorizations

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Introduction

The purpose of this page is for going over series having a multiverse and discussing why each series currently on the wiki falls under each type. One can find a full explanation of the multiverse types on our Multiverse page, though it will also be re-explained here for those who would like to remain on this page and learn. Do note that this isn't based off who scales in Attack Potency/tier to their multiverse or not but moreso to show the extents of each worlds multiverse.

Comes from here. Cosmologist Max Tegmark has provided a taxonomy of universes beyond the familiar observable universe. The four levels of Tegmark's classification are arranged such that subsequent levels can be understood to encompass and expand upon previous levels. They are briefly described below.

No Multiverse

These are for verses that take place within a singular universe and have no confirmation of possessing alternate universes.

  • Examples

Undefinable Realities

These are realities with separate alternate planes of reality but no confirmed multiverse as we would define one, as Tegmark's model doesn't deal with the metaphysical aspects of existence, there's no real way to classify these realities under a multiverse.

Level I

A prediction of cosmic inflation is the existence of an infinite ergodic universe, which, being infinite, must contain Hubble volumes realizing all initial conditions.

Accordingly, an infinite universe will contain an infinite number of Hubble volumes, all having the same physical laws and physical constants. In regard to configurations such as the distribution of matter, almost all will differ from our Hubble volume. However, because there are infinitely many, far beyond the cosmological horizon, there will eventually be Hubble volumes with similar, and even identical, configurations. Tegmark estimates that an identical volume to ours should be about 10^10^115 meters away from us.

Given infinite space, there would, in fact, be an infinite number of Hubble volumes identical to ours in the universe. This follows directly from the cosmological principle, wherein it is assumed that our Hubble volume is not special or unique.

Under our wiki's tiering, this would be a 2-C cosmology.

Explanation Video

  • Examples
    • Dragon Ball Super: The Dragon Ball Super cosmology has all 12 universes apart of the same space[1], where each universe pairs up with another universe[2]. The universes are even shown later to be pocket bubbles in a vast space[3], with different timelines within Dragon Ball Super having their own 12 universes[4], showing all 12 universes share the same space-time.

Level II

In the eternal inflation theory, which is a variant of the cosmic inflation theory, the multiverse or space as a whole is stretching and will continue doing so forever, but some regions of space stop stretching and form distinct bubbles (like gas pockets in a loaf of rising bread). Such bubbles are embryonic level I multiverses.

Different bubbles may experience different spontaneous symmetry breaking, which results in different properties, such as different physical constants.

Level II also includes John Archibald Wheeler's oscillatory universe theory and Lee Smolin's fecund universes theory.

Under our wiki's tiering, this would be a 2-B to 2-A+ cosmology on a case by case basis.

Explanation Video

Level III

Hugh Everett III's many-worlds interpretation (MWI) is one of several mainstream interpretations of quantum mechanics.

In brief, one aspect of quantum mechanics is that certain observations cannot be predicted absolutely. Instead, there is a range of possible observations, each with a different probability. According to the MWI, each of these possible observations corresponds to a different universe. Suppose a six-sided die is thrown and that the result of the throw corresponds to quantum mechanics observable. All six possible ways the dice can fall correspond to six different universes.

Tegmark argues that a Level III multiverse does not contain more possibilities in the Hubble volume than a Level I or Level II multiverse. In effect, all the different "worlds" created by "splits" in a Level III multiverse with the same physical constants can be found in some Hubble volume in a Level I multiverse. Tegmark writes that, "The only difference between Level I and Level III is where your doppelgängers reside. In Level I they live elsewhere in good old three-dimensional space. In Level III they live on another quantum branch in infinite-dimensional Hilbert space."

Similarly, all Level II bubble universes with different physical constants can, in effect, be found as "worlds" created by "splits" at the moment of spontaneous symmetry breaking in a Level III multiverse. According to Yasunori Nomura, Raphael Bousso, and Leonard Susskind, this is because global spacetime appearing in the (eternally) inflating multiverse is a redundant concept. This implies that the multiverses of Levels I, II, and III are, in fact, the same thing. This hypothesis is referred to as "Multiverse = Quantum Many Worlds". According to Yasunori Nomura, this quantum multiverse is static, and time is a simple illusion.

For more information regarding this one should read here.

Under our wiki's tiering, this would be a 2-A to 2-A+ cosmology on a case by case basis.

Explanation Video

Level IV

The ultimate mathematical universe hypothesis is Tegmark's own hypothesis.

This level considers all universes to be equally real which can be described by different mathematical structures.

Tegmark writes: Abstract mathematics is so general that any Theory Of Everything (TOE) which is definable in purely formal terms (independent of vague human terminology) is also a mathematical structure. For instance, a TOE involving a set of different types of entities (denoted by words, say) and relations between them (denoted by additional words) is nothing but what mathematicians call a set-theoretical model, and one can generally find a formal system that it is a model of.

He argues that this "implies that any conceivable parallel universe theory can be described at Level IV" and "subsumes all other ensembles, therefore brings closure to the hierarchy of multiverses, and there cannot be, say, a Level V."

Jürgen Schmidhuber, however, says that the set of mathematical structures is not even well-defined and that it admits only universe representations describable by constructive mathematics—that is, computer programs.

Schmidhuber explicitly includes universe representations describable by non-halting programs whose output bits converge after finite time, although the convergence time itself may not be predictable by a halting program, due to the undecidability of the halting problem. He also explicitly discusses the more restricted ensemble of quickly computable universes.

As a Level IV multiverse is one in which mathematics is everything, all possible mathematical structures that can be described exist at some level, which would include any possible level of reality that can be conceived of using set theory. As a result of this, the Level IV multiverse is the highest, most complex multiversal system that can be conceived of, and as such, it qualifies for 1-C on our system. Do note that due to the incomprehensible complexity of this level and its resulting tier, verses that make mention of a Level IV multiverse for their cosmology must be handled with immense scrutiny, and their portrayal of it must be blatant and consistent enough to be rewarded the tier, otherwise it will be given a much lower tier.

Disclaimer: Normally if an entire multiverse is pure data and information with mathematical structures, it's enough to be accepted as a level IV multiverse, however do note this is in a reality where all of reality is this, if it's based off a data world/video game universe and there exists a real world then it's not a level IV multiverse as the real world isn't comprised of data and thus not every mathematical structure exists.

References

  1. Dragon Ball Super Episode 29
  2. Dragon Ball Super Episode 30
  3. Dragon Ball Super Episode 29
  4. Dragon Ball Super Episodes 47-67