Absolute Croutonfinity

Absolute Croutonfinity is inspired by Croutonillion on the regular googology wiki. It has the same concept, but in Fictional Googology.

Rules

same as croutonfinity

(also EABA steps may be skipped and replaced with repeating the previous steps X times)

Definition

First, define Y as .|$\Omega$_ZZZ...xX$\Omega$_ZZZ...|. x[?] with [?] Zs

1. YxXY
2. Define a↺(b) by assuming a loop part after a, and looping b times. Y↺(Y)
3. Omniexpand and hyperexpand Y
4. Expand Y beyond all maximum of all true mega all before making it treol-inexapnsihle
5. Y with all properties in A.I.F.T.B.P.T.E.L
6. Do all step in croutonfinity before this Y times Y times with Y amounts of Y times
7. Apply all FG functions to Y and actual never ending amount of times
8. Repeat all steps in chonker saLLad Y times
9. Y can change Bubblebounds and can be used for kathextents bigger than absolute-extents in Bubblebounds, but however doesn't fall under kaththings. Repeat this step unstackable times
10. Y Cannot be affected by Kaths or seeds and is trajpotent+
11. Repeat all non-EABA steps on Y, Y times
12. D(Y)-[It] - Pass itasymptote
13. S(Y)[t] - Pass seedling
14. RCM(Y)[/] - Past any type of fallacies
15. Kath-Y > or = Crocodile
16. Traj-Y
17. CT(Y)
18. rm(Y,Y,Y,Y,Y…) with y ys
19. ⨂... Y^Y^Y W(Y,Y)
20. T(Y)
21. TN^Y(Y)
22. $Zux^{Zux^{Zux^{\cdot ^{\cdot ^{\cdot ^{zux^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y)$
23. ras(y)
24. $Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y)}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(y)}(y)}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))$
25. $Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y)}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(y)}(y)}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y)}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(y)}(y)}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y)))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y)}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(y)}(y)}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y)))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y)}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(y)}(y)}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y)))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y)}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(y)}(y)}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y)))}(y)}(y)}(y)}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(y)}(y)}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))}(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))(Ras^{Ras^{Ras^{\cdot ^{\cdot ^{\cdot ^{Ras^{y}(y)}(y)}(y)}(y)}(y)}(y)}(y))$

In the end, define Absolute Crouton as the final value of Y. Absolute Croutonfinity will then be ...(...)|Absolute CroutonxXAbsolute Crouton|...(...) with Absolute crouton .s