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Possible Answers:
ENORMOUS.
Last seen on: USA Today Crossword – Nov 16 2022
Random information on the term “Huge”:
In mathematics, a cardinal number κ is called huge if there exists an elementary embedding j : V → M from V into a transitive inner model M with critical point κ and
Here, αM is the class of all sequences of length α whose elements are in M.
Huge cardinals were introduced by Kenneth Kunen (1978).
In what follows, jn refers to the n-th iterate of the elementary embedding j, that is, j composed with itself n times, for a finite ordinal n. Also, <αM is the class of all sequences of length less than α whose elements are in M. Notice that for the “super” versions, γ should be less than j(κ), not j n ( κ ) {\displaystyle {j^{n}(\kappa )}} .
κ is almost n-huge if and only if there is j : V → M with critical point κ and
κ is super almost n-huge if and only if for every ordinal γ there is j : V → M with critical point κ, γ<j(κ), and