## FANDOM

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

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

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

## Ordverse

${\rm {Ord}}$, the proper class of all ordinals and smallest ordinal of type two that is not a set, is also often used as an index. As ${\rm {Ord}}$ is the class of all ordinals, an ${\rm {Ord}}$-verse contains archverses of all ordinal indices. The ${\rm {Ord}}$-verse, which in some interpretations is an omniverse (sometimes called the "Big Omniverse". Compare with the Soupcountian Small Omniverse at $\omega$ and Great Omniverse at $\omega_1$), is typically used as a benchmark for high-level cosmological and low-level hypercosmological objects.

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

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