Ultimate Number List

Path 1: Main and NO!'s Path

Series 1.1: Intro to Fictional Numberverse (0 to ENDLESS)

Volume 1.1.1: Finite Numbers (0 - Infinity)

Part 1.1.1.1: The Operator Notation (0 - {10,10,10,10})

Chapter 1.1.1.1.1: Basic Illions (0 - 10^3003)

Section 1.1.1.1.1.1: Classic Numbers (0 - 10^6)

0 | Zero

1 | One

2 | Two

3 | Three

4 | Four

5 | Five

6 | Six

7 | Seven

8 | Eight

9 | Nine

10 | Ten

11 | Eleven

12 | Twelve

13 | Thirteen

14 | Fourteen

15 | Fifteen

16 | Sixteen

17 | Seventeen

18 | Eighteen

19 | Nineteen

20 | Twenty

30 | Thirty

40 | Forty

50 | Fifty

60 | Sixty

70 | Seventy

80 | Eighty

90 | Ninety

100 | Hundred

1,000 | Thousand

2,000 | Two Thousand

3,000 | Three Thousand

10,000 | Ten Thousand

20,000 | Twenty Thousand

30,000 | Thirty Thousand

100,000 | Hundred Thousand

200,000 | Two Hundred Thousand

1,000,000 | Million

Section 1.1.1.1.1.2: Pre-Decillions (10^6 - 10^33)

10,000,000 | Ten Million

100,000,000 | Hundred Million

10^{9 | Billion}

10¹² | Trillion

10¹⁵ | Quadrillion

10¹⁸ | Quintillion

10²¹ | Sextillion

10²⁴ | Septillion

10²⁷ | Octillion

10³⁰ | Nonillion

10³³ | Decillion

Section 1.1.1.1.1.3: 10-illions (10^33 - 10^303)

10³⁶ | Undecillion

10³⁹ | Duodecillion

10⁴² | Tredecillion

10⁴⁵ | Quattuordecillion

10⁴⁸ | Quindecillion

10⁵¹ | Sexdecillion

10⁵⁴ | Septendecillion

10⁵⁷ | Octodecillion

10⁶⁰ | Novemdecillion

10⁶³ | Vigintillion

10⁶⁶ | Unvigintillion

10⁶⁹ | Duovigintillion

10⁷² | Trevigintillion

10⁷⁵ | Quattuorvigintillion

10⁷⁸ | Quinvigintillion

10⁸¹ | Sexvigintillion

10⁸⁴ | Septenvigintillion

10⁸⁷ | Octovigintillion

10⁹⁰ | Novemvigintillion

10⁹³ | Trigintillion

10¹²³ | Quadragintillion

10¹⁵³ | Quinquaggintillion

10¹⁸³ | Sexagintillion

10²¹³ | Septuagintillion

10²⁴³ | Octogintillion

10²⁷³ | Nonagintillion

10³⁰³ | Centillion

Section 1.1.1.1.1.4: 100 power of illions (10^303 - 10^3003)

10³⁰⁶ | Uncentillion

10³⁰⁹ | Duocentillion

10³¹² | Trecentillion

10³¹⁵ | Quattuorcentillion

10³¹⁸ | Quincentillion

10³²¹ | Sexcentillion

10³²⁴ | Septencentillion

10³²⁷ | Octocentillion

10³³⁰ | Novemcentillion

10³³³ | Decicentillion

10³⁶³ | Viginticentillion

10³⁹³ | Trigintacentillion

10⁴²³ | Quadragintacentillion

10⁴⁵³ | Quinquagintacentillion

10⁴⁸³ | Sexagintacentillion

10⁵¹³ | Septuagintacentillion

10⁵⁴³ | Octogintacentillion

10⁵⁷³ | Nonagintacentillion

10⁶⁰³ | Ducentillion

10⁹⁰³ | Trecentillion

10^1,000 | Googolchime

10^1,203 | Quadringentillion

10^1,503 | Quingentillion

10^1,803 | Sescentillion

10^2,103 | Septingentillion

10^2,403 | Octingentillion

10^2,703 | Nongentillion

10^3,003 | Millillion

Chapter 1.1.1.1.2: Pre-Tetration Level (10^3003 to 10^^10)

Section 1.1.1.1.2.1: Tier 2 -illions: Continued (10^3003 - 10^10^3003+3)

10^6,003 | Decyllion

10^10,000 | Googoltoll

10^30,003 | Myrillion

10^100,000 | Googolgong

10^1,000,000 | Milliplexion

10^3,000,003 | Micrillion

10^{3,000,000,003} | Nanillion

10^10¹⁰ | Trialogue

10^{3,000,000,000,003} | Picillion

10^{3,000,000,000,000,003} | Femtillion

10^3*10¹⁸+3 | Attillion

10^3*10²¹+3 | Zeptillion

10^3*10²⁴+3 | Yoctillion

10^3*10²⁷+3 | Xonillion

10^3*10³⁰+3 | Vecillion

10^3*10³³+3 | Mecillion

10^3*10³⁶+3 | Duecillion

10^3*10³⁹+3 | Trecillion

10^3*10⁴²+3 | Tetreillion

10^3*10⁶⁰+3 | Icosillion

10^3*10⁹⁰+3 | Triacontillion

10^10¹⁰⁰ | Googolplex

10^{3*10¹²⁰+3} | Tetraontillion

10^{3*10¹⁵⁰+3} | Pentacontillion

10^{3*10¹⁸⁰+3} | Hexacontillion

10^{3*10²¹⁰+3} | Heptacontillion

10^{3*10²⁴⁰+3} | Octacontillion

10^{3*10²⁷⁰+3} | Ennacontillion

10^{3*10³⁰⁰+3} | Hectillion

10^{3*10⁶⁰⁰+3} | Dohectillion

10^{3*10⁹⁰⁰+3} | Triahectillion

10^{3*10^1,200+3} | Tetrahectillion

10^{3*10^3,000+3} | Killillion

Section 1.1.1.1.2.2: Tier 3 illions (10^10^3003+3 - 10^10^10^3003+3)

10^{3*10^3,000+3} | Killillion

10^{3*10^30,000+3} | Vecekillillion

10^{3*10^300,000+3} | Hectekillillion

10^{3*10^3,000,000+3} | Megillion

10^{3*10^{3,000,000,000}+3} | Gigillion

10^{10^10¹⁰} | Tetralogue

10^{3*10^3*10¹²+3} | Terillion

10^{3*10^3*10¹⁵+3} | Petillion

10^{3*10^3*10¹⁸+3} | Exillion

10^{3*10^3*10²¹+3} | Zettillion

10^{3*10^3*10²⁴+3} | Yottillion

10^{3*10^3*10²⁷+3} | Xennillion

10^{3*10^3*10³⁰+3} | Dakillion

10^{3*10^3*10³³+3} | Hendillion

10^{3*10^3*10³⁶+3} | Dokillion

10^{3*10^3*10³⁹+3} | Tradakillion

10^{3*10^3*10⁶⁰+3} | Ikillion

10^{3*10^3*10⁹⁰+3} | Trakillion

10^{3*10^3*10¹²⁰+3} | Tekillion

10^{3*10^3*10³⁰⁰+3} | Hotillion

10^{3*10^{3*10⁶⁰⁰}+3} | Botillion

10^{3*10^{3*10⁹⁰⁰}+3} | Trotillion

10^{3*10^{3*10^1,200}+3} | Totillion

10^{3*10^{3*10^3,000}+3} | Kalillion

Section 1.1.1.1.2.3: Tier 4 illions (10^10^10^3 - 10^10^10^145)

10^{3*10^{3*10^6,000}+3} | Dalillion

10^{3*10^{3*10^9,000}+3} | Tralillion

10^{3*10^{3*10^12,000}+3} | Talillion

10^{3*10^{3*10^30,000}+3} | Dakalillion

10^{3*10^{3*10^300,000}+3} | Hotalillion

10^{3*10^{3*10^3,000,000}+3} | Mejillion

10^{3*10^{3*10^{3,000,000,000}}+3} | Gijillion

10^{3*10^{3*10^3*10¹²}+3} | Astillion

10^{3*10^{3*10^3*10¹⁵}+3} | Lunillion

10^{3*10^{3*10^3*10¹⁸}+3} | Fermillion

10^{3*10^{3*10^3*10³⁰}+3} | Glocillion

10^{3*10^{3*10^3*10⁴²}+3} | Multillion

10^{3*10^{3*10^3*10⁴⁵}+3} | Metillion

Chapter 1.1.1.1.3: Tetration and Upper-Notation Level (10^^10 to 10{{1}}2)

Section 1.1.1.1.3.1: Tetration Level (10^^10 - 10^^^10)

10^^6 | Hexalogue

10^^7 | Heptalogue

10^^8 | Octalogue

10^^9 | Ennalogue

10^^10 | Decker

10^^11 | Endekalogue

10^^12 | Dodekalogue

10^^13 | Tridekalogue

10^^14 | Tetradekalogue

10^^100 | Giggol

10^^1000 | Chilialogue

10^^10000 | Myrialogue

10^^10^100 | Googol-Stack

Section 1.1.1.1.3.2: Upper notation Level (10^^^10 - 10^^^10)

10^^10^^10 | Tria-Taxis

10^^10^^10^^10 | Tetra-Taxis

10^^10^^10^^10^^10 | Penta-Taxis

10^^^10 | Gaggol

3^^^^3 | Grahal

10^^^10^^^10 | Tria-Petaxis

10^^^10^^^10^^^10 | Tetra-Petaxis

10^^^^10 | Deka-Petaxis

10^^^^100 | Greegol

10^^^^^10 | Deka-exaxis

10^^^^^100 | Gigol

10{6}100 | Goggol

10{7}100 | Gagol

10{10}100 | Tridecal

10{100}100 | Boogol

Chapter 1.1.1.1.4: Linear Omega Level (10{{1}}10 to 10{{{1}}}10)

Section 1.1.1.1.4.1: 10{{1}}10 to 10{{{1}}}10

10{{1}}100 | Corporal

10{{100}}2 | Biggol

Section 1.1.1.1.4.2: 10{{{1}}}10 to {10,10,10,10}

10{{{100}}}10 | Baggol

10{{{{100}}}}10 | Beegol

10{{{{{100}}}}}10 | Bigol

10{{{{{{100}}}}}}10 | Boggol

10{{{{{{{100}}}}}}}10 | Bagol

{10,10,10,10} | General

Part 1.1.1.2: BEAF numbers and Dimensional ({10,10,10,10} - {10,10[1\2]2})

Chapter 1.1.1.2.1: Pre-Dimensional Arrays ({10,10,10,10} - {10,10[2]2})

Section 1.1.1.2.1.1: 4-5 Entry Bracket ({10,10,10,10} - {10,10,10,10,100})

{10,10,10,10} | General

{10,10,10,100} | Troogol

{10,3,1,1,2} | Generalplex

{10,10,10,{10,10,10,100}} | Generalplex

{10,10,10,100,2} | Triggol

{10,10,10,100,3} | Traggol

{10,10,10,100,4} | Treeggol

{10,10,10,100,5} | Trigol

{10,10,10,100,6} | Troggol

{10,10,10,100,7} | Tragol

{10,10,10,10,10} | Pentadecal

{10,10,10,10,100} | Quadroogol

Section 1.1.1.2.1.2: Multi-Entry Bracket ({10,10,10,10,100} - {10,10[2]10})

{10,10,10,10,{10,10,10,10,10}} | Pentadecalplex

{10,10,10,10,{10,10,10,10,100}} | Quadroogolplex

{10,10,10,10,100,2} | Quadriggol

{10,10,10,10,100,3} | Quadraggol

{10,10,10,10,100,4} | Quadreeggol

{10,10,10,10,100,5} | Quadrigol

{6,6,6,6,6,6} | Superhex

{10,10,10,10,100,6} | Quadroggol

{10,10,10,10,100,7} | Quadragol

{10,10,10,10,10,10} | Hexadecal

{10,10,10,10,10,100} | Quintoogol

{10,10,10,10,10,100,2} | Quintiggol

{10,10,10,10,10,100,3} | Quintaggol

{10,10,10,10,10,100,4} | Quinteeggol

{10,10,10,10,10,100,5} | Quintiggol

{10,10,10,10,10,10,10} | Heptadecal

{10,10,10,10,10,10,100} | Sextoogol

{10,10,10,10,10,10,10,10} | Octadecal

{10,10,10,10,10,10,10,100} | Septoogol

{9,9,9,9,9,9,9,9,9} | Superenn

{10,10,10,10,10,10,10,10,10} | Ennadecal

{10,10,10,10,10,10,10,10,100} | Octoogol

{10,10,10,10,10,10,10,10,10,10} | Iteral

Chapter 1.1.1.2.2: 2-Dimensional Arrays / Exponentiated Linear Omega Layer ({10,10[2]10} - {10,100[3]2})

Section 1.1.1.2.2.1: 2-Dimensional Arrays I ({10,10[2]2} to {10,10[2]10})

{10,10,10,10,10,10,10,10,10,10} | Iteral

{10,100[2]2} | Goobol

{3,3,2[2]2} | Dupertri

{10,{10,10[2]2}[2]2} | Duperdecal

{10,{10,100[2]2}[2]2} | Goobolplex

{10,100,2[2]2} | Gibbol

{10,100,3[2]2} | Gabbol

{10,10,100[2]2} | Boobol

{10,10,100,2[2]2} | Bibbol

{10,10,10,100[2]2} | Troobol

{10,10,10,10,100[2]2} | Quadroobol

{10,100[2]3} | Gootrol

{10,10,100[2]3} | Bootrol

{10,100[2]4} | Gooquadrol

{10,10[2]10} | Emperal

Section 1.1.1.2.2.2: 2-Dimensional Arrays II ({10,10[2]10} to {10,10[2]1[2]2})

{10,10[2]100} | Gossol

{10,10[2]{10,10[2]10}} | Emperalplex

{10,10[2]{10,10[2]100}} | Gossolplex

{10,10[2]100,2} | Gissol

{10,10[2]100,3} | Gassol

{10,10[2]10,10} | Hyperal

{10,10[2]10,100} | Mossol

{10,10[2]10,10,100} | Bossol

{10,10[2]10,10,10,100} | Trossol

{10,10[2]10,10,10,10,100} | Quadrossol

{10,10[2]10,10,10,10,10,100} | Quintossol

{10,10[2]1[2]2} | Diteral

Section 1.1.1.2.2.3: 2-Dimensional Arrays III ({10,10[2]1[2]2} to {10,100[3]2})

{10,10[2]1[2]2} | Diteral

{10,100[2]1[2]2} | Dubol

{10,100[2]1[2]3} | Dutrol

{10,100[2]1[2]4} | Duquadrol

{10,100[2]1[2]10} | Admiral

{10,100[2]1[2]100} | Dossol

{10,100[2]1[2]{10,100[2]1[2]100}} | Dossolplex

{3,3,3[2]3,3,3[2]3,3,3} | Dossolplex

{10,10,10[2]10,10,10[2]10,10,10} | Dutritri

{10,10[3]2} | Xappol

{10,100[3]2} | Goxxol

Chapter 1.1.1.2.3: Multi-Dimensional Arrays / Exponentiated polynomial omega level ({10,100[3]10} - {10,100[1,2]2})

Section 1.1.1.2.3.1: 3-Dimensional Arrays ({10,10[3]2} to {10,10[4]2})

{10,100[3]2} | Goxxol

{10,{10,10[3]2} [3]2} | Xappolplex

{10,10[3]3} | Grand xappol

{3,3[3]2} | Dimentri

Section 1.1.1.2.3.2: Beyond 3-Dimensional Arrays ({10,10[4]2} to {10,10[1,2]2})

{10,10[3]2} | Colossol

{10,{10,10[3]2}[3]2} | Colossolplex

{10,10[4]2} | Terossol

{10,{10,10[4]2}[4]2} | Terossolplex

{10,10[5]2} | Petossol

{10,{10,10[5]2}[5]2} | Petossol

{10,10[6]2} | Ectossol

{10,{10,10[6]2}[6]2} | Ectossol

{10,10[7]2} | Zettossol

{10,{10,10[7]2}[7]2} | Zettossol

{10,10[8]2} | Yottossol

{10,{10,10[8]2}[8]2} | Yottossol

{10,10[9]2} | Xennossol

{10,10[10]2} | Dimendecal

{10,10[100]2} | Gongulus

{10,10[9]2} | Xennossol

{10,10[10]2} | Dimendecal

{10, 10 [11] 2} | Dimendecal

{10, 100 [11] 2} | Dimendoxxol

{10, 11 [1, 2] 10} | Cosmal

{10, 10 [11] 10, 10} | Hyper Cosmal

{10, 10 [11] 1 [11] 10} | Admire Cosmal

{10, 12 [1, 2] 2} | Killanossol

{10, 13 [1, 2] 2} | Meganossol

{10, 14 [1, 2] 2} | Giganossol

{10, 15 [1, 2] 2} | Teranossol

{10, 16 [1, 2] 2} | Petanossol

{10, 17 [1, 2] 2} | Exanossol

{10, 21 [1, 2] 2} | Vamossol

Chapter 1.1.1.2.4: Double exponentiated polynomial omega level / Entry-Arrays ({10,100[1,2]10} - {10,100[1[2]2]2})

Section 1.1.1.2.4.1: 2-Entry Arrays ({10,100[1,2]2} to {10,100[1,1,2]2})

{10, 100 [1, 2] 2} | Gongulus

{10, 100 [101] 2} | Second Gongulus

{100, 100 [101] 2} | Godgathor

{1337, 1337 [1338] 1337} | Legendary Explosive Edamame Taco

{4444, 4444 [4444] 4444} | Mythical Nuclear John Burger

{100, 100 [2, 2] 2} | Hecato-Godgathor

{100, 100 [3, 2] 2} | Godgridgathor

{10, 100 [1, 3] 2} | Gingulus

{100, 100 [101, 2] 2} | Godgathordeus

{3, 3 [1, 4] 2} | Trilatri

{4, 4 [1, 4] 2} | Trilatet

{10, 100 [1, 4] 2} | Gangulus

{100, 100 [101, 3] 2} Por de de | Godgathortruce

{10, 100 [1, 5] 2} | Geengulus

{100, 100 [1, 5] 2} | Godgathorquad

{10, 100 [1, 6] 2} | Gowngulus

{100, 100 [1, 6] 2} | Godgathorquid

{10, 100 [1, 7] 2} | Gungulus

{100, 100 [1, 7] 2} | Godgathorsid

{10, 100 [1, 8] 2} | Gagulus

{100, 100 [1, 8] 2} | Godgathorseptuce

{10, 100 [1, 9] 2} | Gyngulus

{100, 100 [1, 9] 2} | Godgathoroctuce

{100, 100 [1, 10] 2} | Godgathornonice

{100, 100 [1, 11] 2} | Godgathordecice

{10, 10 [11, 11] 10, 10} | Omnimal

{10, 10 [11, 11] 1 [11, 11] 10, 10} | Omnifical

{100, 100 [1, 21] 2} | Godgathorvigintice

{100, 100 [1, 31] 2} | Godgathortrigintice

{100, 100 [1, 41] 2} | Godgathorquadragintice

{100, 100 [1, 51] 2} | Godgathorquinquagintice

Section 1.1.1.2.4.2: Multi-Entry Arrays ({10,100[1,1,2]2} to {10,100[1[2]2]2})

{10, 100 [1, 1, 2] 2} | Bongulus

{100, 100 [1, 1, 2] 2} | Gralgathor

{100, 100 [1, 1, 2] 3} | Graltrigathor

{100, 100 [1, 1, 2] 4} | Graltergathor

{10, 100 [1, 1, 3] 2} | Bingulus

{100, 100 [1, 1, 3] 2} | Gralgathordeus

{10, 100 [1, 1, 4] 2} | Bangulus

{100, 100 [1, 1, 4] 2} | Gralgathortruce

{10, 100 [1, 1, 5] 2} | Beengulus

{100, 100 [1, 1, 5] 2} | Gralgathorquad

{10, 100 [1, 1, 6] 2} | Bowngulus

{100, 100 [1, 1, 6] 2} | Gralgathorquid

{10, 100 [1, 1, 7] 2} | Bungulus

{100, 100 [1, 1, 7] 2} | Gralgathorsid

{10, 100 [1, 1, 8] 2} | Bagulus

{100, 100 [1, 1, 8] 2} | Gralgathorseptuce

{10, 100 [1, 1, 9] 2} | Byngulus

{100, 100 [1, 1, 9] 2} | Gralgathoroctuce

{100, 100 [1, 1, 10] 2} | Gralgathornonice

{100, 100 [1, 1, 11] 2} | Gralgathordecice

{100, 100 [1, 1, 21] 2} | Gralgathorvigintice

{100, 100 [1, 1, 51] 2} | Gralgathorquinquagintice

{10, 100 [1, 1, 1, 2] 2} | Trongulus

{100, 100 [1, 1, 1, 2] 2} | Thraelgathor

{10, 100 [1, 1, 1, 3] 2} | Tringulus

{100, 100 [1, 1, 1, 3] 2} | Thraelgathordeus

{10, 100 [1, 1, 1, 4] 2} | Trangulus

{100, 100 [1, 1, 1, 4] 2} | Thraelgathortruce

{10, 100 [1, 1, 1, 5] 2} | Treengulus

{100, 100 [1, 1, 1, 5] 2} | Thraelgathorquad

{10, 100 [1, 1, 1, 6] 2} | Trowngulus

{100, 100 [1, 1, 1, 6] 2} | Thraelgathorquid

{10, 100 [1, 1, 1, 7] 2} | Trungulus

{100, 100 [1, 1, 1, 7] 2} | Thraelgathorsid

{10, 100 [1, 1, 1, 8] 2} | Tragulus

{100, 100 [1, 1, 1, 8] 2} | Thraelgathorseptuce

{10, 100 [1, 1, 1, 9] 2} | Tryngulus

{100, 100 [1, 1, 1, 9] 2} | Thraelgathoroctuce

{100, 100 [1, 1, 1, 10] 2} | Thraelgathornonice

{100, 100 [1, 1, 1, 11] 2} | Thraelgathordecice

{100, 100 [1, 1, 1, 21] 2} | Thraelgathorvigintice

{10, 100 [1, 1, 1, 1, 2] 2} | Quadrongulus

{100, 100 [1, 1, 1, 1, 2] 2} | Terinngathor

{10, 100 [1, 1, 1, 1, 1, 2] 2} | Quintongulus

{100, 100 [1, 1, 1, 1, 1, 2] 2} | Pentaelgathor

{10, 100 [1, 1, 1, 1, 1, 1, 2] 2} | Sextongulus

{100, 100 [1, 1, 1, 1, 1, 1, 2] 2} | Hexaelgathor

{10, 100 [1, 1, 1, 1, 1, 1, 1, 2] 2} | Septongulus

{100, 100 [1, 1, 1, 1, 1, 1, 1, 2] 2} | Heptaelgathor

{10, 100 [1, 1, 1, 1, 1, 1, 1, 1, 2] 2} | Octongulus

{100, 100 [1, 1, 1, 1, 1, 1, 1, 1, 2] 2} | Octaelgathor

{100, 100 [1, 1, 1, 1, 1, 1, 1, 1, 1, 2] 2} | Ennaelgathor

Chapter 1.1.1.2.5: Exponentiated polynomial omega level ({10,100[1[2]2]10} - {10,100[1\2]2})

Section 1.1.1.2.5.1: Triple exponentiated polynomial omega level ({10,100[1[2]2]2} to {10,100[1[1,2]2]2})

{100, 10 [1 [2] 2] 2} | Dekaelgathor

{100, 11 [1 [2] 2] 2} | Endekaelgathor

{100, 12 [1 [2] 2] 2} | Dodekaelgathor

{100, 13 [1 [2] 2] 2} | Triadekaelgathor

{100, 14 [1 [2] 2] 2} | Tetradekaelgathor

{100, 15 [1 [2] 2] 2} | Pentadekaelgathor

{100, 16 [1 [2] 2] 2} | Hexadekaelgathor

{100, 17 [1 [2] 2] 2} | Heptadekaelgathor

{100, 18 [1 [2] 2] 2} | Octadekaelgathor

{100, 19 [1 [2] 2] 2} | Ennadekaelgathor

{100, 20 [1 [2] 2] 2} | Icosiaelgathor

{100, 30 [1 [2] 2] 2} | Triantaelgathor

{100, 40 [1 [2] 2] 2} | Sarantaelgathor

{100, 50 [1 [2] 2] 2} | Penintaelgathor

{100, 60 [1 [2] 2] 2} | Exintaelgathor

{100, 70 [1 [2] 2] 2} | Ebdomintaelgathor

{100, 80 [1 [2] 2] 2} | Ogdontaelgathor

{100, 90 [1 [2] 2] 2} | Enenintaelgathor

{10, 100 [1 [2] 2] 2} | Goplexulus

{100, 100 [1 [2] 2] 2} | Godtothol

{10, 100, 2 [1 [2] 2] 2} | Grangol-carta-godtothol · {10, 100, 2 ((1)1)2} [Beaf] · 10-100-2-{1-{2}-2}-99 [Lan] · L(10)-1-{1-{1}-1}-1-99 [Nl] · 10,100,2,,1,,2,,2,,2 [Oan] · F(Ω^(Ω^(Ω^(Ω)))+1) (100) [Fh] · E100#^#^#^#100#100 · In: Sbiis Saibian

{10, 100 [2] 2 [1 [2] 2] 2} | Godgahlah-carta-godtothol · {10, 100 (1) 1 ((1)1)2} [Beaf] · 10-100-{1}-2-{1-{2}-2}-99 [Lan] · L(10)-1-{1-{1}-1}-1-{1}-99 [Nl] · 10,100,,1,,(2),,1,,2,,2,,2 [Oan] · F(Ω^(Ω^(Ω^(Ω)))+Ω^Ω) (100) [Fh] · E100#^#^#^#100#^#100 · In: Sbiis Saibian

{10, 100 [1 [2] 1, 2] 2} | Hyper-godgathorfact · {10, 100 ((1)0,1)2} [Beaf] · 10-100-{1{2}-1-2}-2 [Lan] · L(10)-1-{1-1-{1}-1}-99 [Nl] · 10,100,,(1,,2,,1,2),,2 [Oan] · F(Ω^(Ω^(Ω^(Ω+1)))) (100) [Fh] · E100#^#^(#^#*#)100 · In: Sbiis Saibian

{10, 100 [1 [2] 1, 2] 1 [1 [2] 1, 2] 2} | Deutero-hyper-godgathorfact · E100#^#^(#^#*#)*#^#^(#^#*#)100

{10, 100 [1 [2] 1, 3] 2} | Hyper-deutero-godgathorfact · E100#^(#^(#^#*#)*#^(#^#*#))100

{10, 100 [1 [2] 1, 1, 2] 2} | Hyper-gridgathor · E100#^#^(#^#*##)100

{10, 100 [1 [2] 1, 1, 1, 2] 2} | Hyper-godkubikgathor · E100#^#^(#^#*###)100

{10, 100 [1 [2] 1, 1, 1, 1, 2] 2} | Hyper-godquadrtricgathor · E100#^#^(#^#*####)100

{100, 100 [1 [2] 1 [2] 2] 2} | Hyper-godgathordeus · E100#^#^(#^#*#^#)100

{100, 100 [1 [3] 2] 2} | Graltothol · E100#^#^#^##100

{100, 100 [1 [4] 2] 2} | Thraeltothol · E100#^#^#^###100

{100, 100 [1 [5] 2] 2} | Terinntothol · E100#^#^#^#^#4

{100, 100 [1 [6] 2] 2} | Pentaeltothol · E100#^#^#^#^#5

{100, 100 [1 [7] 2] 2} | Hexaeltothol · E100#^#^#^#^#6

{100, 100 [1 [8] 2] 2} | Heptaeltothol · E100#^#^#^#^#7

{100, 100 [1 [9] 2] 2} | Octaeltothol · E100#^#^#^#^#8

{100, 100 [1 [10] 2] 2} | Ennaeltothol · E100#^#^#^#^#9

{100, 100 [1 [11] 2] 2} | Dekaeltothol · E100#^#^#^#^#10

{10, 100 [1 [1, 2] 2] 2} | Goduplexulus

Section 1.1.1.2.5.1: Triple exponentiated polynomial omega level ({10,100[1[2]2]2} to {10,100[1[1,2]2]2})

{10, 100 [1 [1, 2] 2] 2} | Goduplexulus

{100, 100 [1 [1, 2] 2] 2} | Godtertol · E100#^#^#^#^#100

{10, 10 [1 [1, 2] 2] 2} | Quintitetrom · f5(10)

{100, 100 [1 [1, 1, 2] 2] 2} | Graltertol · E100#^#^#^#^##100

{100, 100 [1 [1, 1, 1, 2] 2] 2} | Thraeltertol · E100#^#^#^#^###100

{100, 100 [1 [1, 1, 1, 1, 2] 2] 2} | Terinntertol · E100#^#^#^#^#^#4

{100, 100 [1 [1, 1, 1, 1, 1, 2] 2] 2} | Pentaeltertol · E100#^#^#^#^#^#5

{10, 100 [1 [1 [2] 2] 2] 2} | Gotriplexulus

{100, 100 [1 [1 [2] 2] 2] 2} | Godtopol · E100#^^#6

{10, 10 [1 [1 [2] 2] 2] 2} | Sextitetrom · f6(10)

{10, 100 [1 [1 [1, 2] 2] 2] 2} | Goquadruplexulus

{100, 100 [1 [1 [1, 2] 2] 2] 2} | Godhathor · E100#^^#7

{10, 10 [1 [1 [1, 2] 2] 2] 2} | Septitetrom · f7(10)

{10, 100 [1 [1 [1 [2] 2] 2] 2] 2} | Goquintiplexulus

{100, 100 [1 [1 [1 [2] 2] 2] 2] 2} | Godheptol · E100#^^#8

{10, 10 [1 [1 [1 [2] 2] 2] 2] 2} | Octitetrom · f8(10)

{10, 100 [1 [1 [1 [1, 2] 2] 2] 2] 2} | Gosextiplexulus

{100, 100 [1 [1 [1 [1, 2] 2] 2] 2] 2} | Godoctol · E100#^^#9

{10, 10 [1 [1 [1 [1, 2] 2] 2] 2] 2} | Nonitetrom · f9(10)=f0(10)

{10, 100 [1 [1 [1 [1 [2] 2] 2] 2] 2] 2} | Goseptiplexulus

{100, 100 [1 [1 [1 [1 [2] 2] 2] 2] 2] 2} | Godentol · E100#^^#10

{10, 10 [1 [1 [1 [1 [2] 2] 2] 2] 2] 2} | Dekotetrom · f10(10)

{10, 100 [1 [1 [1 [1 [1, 2] 2] 2] 2] 2] 2} | Gooctiplexulus

{100, 100 [1 [1 [1 [1 [1, 2] 2] 2] 2] 2] 2} | Goddekathol · E100#^^#11

{10, 100 [1 [1 [1 [1 [1 [2] 2] 2] 2] 2] 2} | Gononiplexulus

{100, 100 [1 [1 [1 [1 [1 [2] 2] 2] 2] 2] 2] 2} | Godendekathol · E100#^^#12

{100, 100 [1 [1 [1 [1 [1 [1, 2] 2] 2] 2] 2] 2] 2} | Goddodekathol · E100#^^#13

{100, 100 [1 [1 [1 [1 [1 [1 [2] 2] 2] 2] 2] 2] 2] 2} | Godtriadekathol ✡ · E100#^^#14

Part 1.1.1.3: High-Arrays({10,10[1\2]2]} - End of BAN)

Chapter 1.1.1.3.1: Slash Arrays ({10,10[1\2]2]} - {10, 10 [1 [2 ¬ 2] 2] 2})

Section 1.1.1.3.1.1: Epsilon level arrays ({10,10[1\2]2]} - {10,10[1\3]2]})

{10, 49 [1 \ 2] 2} | Hektotetrom · f100(10)

{100, 49 [1 \ 2] 2} | Tethrathoth · X^^X & 100 · E100#^^#100 - 泰瑟拉托斯

{10, 51 [1 \ 2] 2} | Goppatoth ★ · f101(10) - 哥帕托斯

{100, {100, 49 [1 \ 2] 2} [1 \ 2] 2} | Grand tethrathoth · E100#^^#100#2

{100, {100, {100, 49 [1 \ 2] 2} [1 \ 2] 2} [1 \ 2] 2} | Grand grand tethrathoth · E100#^^#100#3

{100, {100, {100, {100, 49 [1 \ 2] 2} [1 \ 2] 2} [1 \ 2] 2} [1 \ 2] 2} | Grand grand grand tethrathoth · E100#^^#100#4

{100, {100, {100, {100, {100, 49 [1 \ 2] 2} [1 \ 2] 2} [1 \ 2] 2} [1 \ 2] 2} [1 \ 2] 2} | Grand grand grand grand tethrathoth · E100#^^#100#5

{100, 7, 2 [1 \ 2] 2} | Grand x5 tethrathoth · E100#^^#100#6

{6, 8, 2 [1 \ 2] 2} | Flan number 3

{100, 8, 2 [1 \ 2] 2} | Grand x6 tethrathoth · E100#^^#100#7

{100, 12, 2 [1 \ 2] 2} | Ten-ex-grand tethrathoth · E100#^^#100#11

{63, 63, 2 [1 \ 2] 2} | Fish Number 5

{100, 101, 2 [1 \ 2] 2} | Grantethrathoth · E100#^^#100#100

{100, 10^100 + 2, 2 [1 \ 2] 2} | Googol-ex-grand tethrathoth · E100#^^#100#(E100)

{100, tethrathoth+2, 2 [1 \ 2] 2} | Tethrathoth-ex-grand tethrathoth · E100#^^#100#1#2

{100, tethrathoth-ex-grand tethrathoth+2, 2 [1 \ 2] 2} | Tethrathoth-ex-grand tethrathoth-ex-grand tethrathoth · E100#^^#100#1#3

{100, 100, 5 [1 \ 2] 2} | Gorgetethrathoth · E100#^^#100##5

{100, 100, 100 [1 \ 2] 2} | Gugold-carta-tethrathoth · E100#^^#100##100

{100, 100, 3, 2 [1 \ 2] 2} | Grinningold-carta-tethrathoth · E100#^^#100##100##4

{100, 100, 99, 99, 2 [1 \ 2] 2} | Throotrigol-carta-tethrathoth · E100#^^#100###100###100

{10, 10 [1 \ 2] 3} | Bultep · f02(10)

{100, 100 [1 \ 2] 3} | Tethratrithoth · E100#^^#100#^^#100

{100, 100 [1 \ 2] 4} | Tethraterthoth · E100#^^#*#4

{100, 100 [1 \ 2] 1, 2} | Tethrathoth-by-hyperion · E100#^^#*#100

{100, 100 [1 \ 2] 1 [1 \ 2] 2} | Deutero-tethrathoth · E100#^^#*#^^#100

{100, 100 [2 \ 2] 2} | Tethtrafact · E100(#^^#)^#100

{100, 100 [3 \ 2] 2} | Grideutertethrathoth · E100(#^^#)^##100

{100, 100 [4 \ 2] 2} | Kubicutethrathoth · E100(#^^#)^###100

{100, 100 [5 \ 2] 2} | Quarticutethrathoth · E100(#^^#)^####100

{100, 100 [1, 2 \ 2] 2} | Tethragodgathor · E100(#^^#)^(#^#)100

{100, 100 [1, 1, 2 \ 2] 2} | Tethragralgathor · E100(#^^#)^(#^##)100

{100, 100 [1, 1, 1, 2 \ 2] 2} | Tethrathraelgathor · E100(#^^#)^(#^###)100

{100, 100 [1 [2] 2 \ 2] 2} | Tethragodtothol · E100(#^^#)^(#^#^#)100

{100, 100 [1 [1, 2] 2 \ 2] 2} | Tethragodtertol · E100(#^^#)^(#^#^#^#)100

{100, 100 [1 [1 [2] 2] 2 \ 2] 2} | Tethragodtopol · E100(#^^#)^(#^#^#^#^#)100

{100, 50 [1 [1 \ 2] 2 \ 2] 2} | Tethraduliath · E100(#^^#)^(#^^#)100

{100, 50 [1 [1 \ 2] 8 \ 2] 2} | Tethra-Ocliath · E100(#^^#)^(#^^#)^#7

{100, 100 [1 [1 \ 2] 1, 2 \ 2] 2} | Monster-Giant · E100(#^^#)^(#^^#)^#100

{100, 100 [1 [1 \ 2] 1 [2] 2 \ 2] 2} | Monster-Hecateract · E100(#^^#)^(#^^#)^(#^#)100

{100, 100 [1 [1 \ 2] 1 [1 \ 2] 2 \ 2] 2} | Tethrathoth-tripletetrate · E100(#^^#)^(#^^#)^(#^^#)100

{100, 100 [1 [2 \ 2] 2 \ 2] 2} | Super-Monster-Giant · E100(#^^#)^(#^^#)^(#^^#)^#100

{100, 100 [1 [1, 2 \ 2] 2 \ 2] 2} | Super-Monster-Hecateract · E100(#^^#)^(#^^#)^(#^^#)^(#^#)100

{100, 100 [1 [1 [1 \ 2] 2 \ 2] 2 \ 2] 2} | Tethrathoth-quadrupletetrate· E100(#^^#)^(#^^#)^(#^^#)^(#^^#)100

Section 1.1.1.3.1.2: Higher epsilon level arrays ({10,10[1\3]2]} - {10,10[1\1\2]2]})

{100, 51 [1 \ 3] 2} | Terrible tethrathoth · (X^^X)^^X & 100 · E100(#^^#)^^#100

{100, 100 [1 \ 4] 2} | Terrible terrible tethrathoth · E100((#^^#)^^#)^^#100

{100, 100 [1 \ 5] 2} | Triple-terrible tethrathoth · E100#^^#>#4

{100, 100 [1 \ 6] 2} | Quadruple-terrible tethrathoth · E100#^^#>#5

{100, 100 [1 \ 7] 2} | Quintuple-terrible tethrathoth · E100#^^#>#6

{100, 100 [1 \ 11] 2} | Nonuple-terrible tethrathoth · E100#^^#>#10

{100, 100 [1 \ 1, 2] 2} | Tethriterator / Tethrathoth ba’al · E100#^^#>#100 · fε99(10)

{100, 100 [2 \ 1, 2] 2} | Tethriterfact · E100(#^^#>#)^#100

{100, 100 [1 \ 2, 2] 2} | Terrible-tethriterator · E100(#^^#>#)^^#100

{100, 100 [1 \ 3, 2] 2} | Double-terrible-tethriterator · E100((#^^#>#)^^#)^^#100

{100, 100 [1 \ 4, 2] 2} | Triple-terrible-tethriterator · E100(((#^^#>#)^^#)^^#)^^#100

{100, 100 [1 \ 1, 3] 2} | Tethriditerator · E100(#^^#>#)^^#>#100

{100, 100 [1 \ 1, 4] 2} | Tethritriterator · E100((#^^#>#)^^#>#)^^#>#100

{100, 100 [1 \ 1, 1, 2] 2} | Tethrigriditerator · E100#^^#>##100

{100, 100 [1 \ 1 [2] 2] 2} | Tethrispatialator · E100#^^#>#^#100

{100, 100 [1 \ 1 [1 \ 2] 2] 2} | Dustaculated-tethrathoth ✡ · E100#^^#>#^^#100

Section 1.1.1.3.1.3: (Zeta and pre-omega Veblen hierarchy level arrays ({10,10[1\1\2]2]} - {100, 100 [1 [2 ¬ 2] 2] 2}))

{100, 49 [1 \ 1 \ 2] 2} | Tethracross · X^^X^2 & 100 · E100#^^##100

{100, 100 [1 \ 2 \ 2] 2} | Terrible tethracross · E100(#^^##)^^#100

{100, 100 [1 \ 3 \ 2] 2} | Double-terrible tethracross · E100((#^^##)^^#)^^#100

{100, 100 [1 \ 1 \ 3] 2} | Secundotethrated-tethracross · E100(#^^##)^^##100

{100, 100 [1 \ 1 \ 4] 2} | Thrice-tethrasecunda · E100((#^^##)^^##)^^##100

{100, 100 [1 \ 1 \ 5] 2} | Quatrice-tethrasecunda · E100#^^##>#4

{100, 100 [1 \ 1 \ 6] 2} | Quincice-tethrasecunda · E100#^^##>#5

{100, 100 [1 \ 1 \ 1, 2] 2} | Tethritercross · E100#^^##>#100

{100, 100 [1 \ 1 \ 2, 2] 2} | Terrisquared tethritercross · E100(#^^##>#)^^##100

{100, 100 [1 \ 1 \ 1, 3] 2} | Tethriditercross · E100(#^^##>#)^^##>#100

{100, 100 [1 \ 1 \ 1, 4] 2} | Tethritritercross · E100((#^^##>#)^^##>#)^^##>#100

{100, 100 [1 \ 1 \ 1, 1, 2] 2} | Tethrigriditercross · E100#^^##>##100

{100, 100 [1 \ 1 \ 1, 1, 1, 2] 2} | Tethricubiculcross · E100#^^##>###100

{100, 49 [1 \ 1 \ 1 \ 2] 2} | Tethracubor · X^^X^3 & 100 · E100#^^###100

{100, 49 [1 \ 1 \ 1 \ 3] 2} | Tethraducubor · E100(#^^###)^^###100

{100, 100 [1 \ 1 \ 1 \ 4] 2} | Tethratricubor · E100((#^^###)^^###)^^###100

{100, 49 [1 \ 1 \ 1 \ 1 \ 2] 2} | Tethrateron · E100#^^#^#4

{100, 49 [1 \ 1 \ 1 \ 1 \ 1 \ 2] 2} | Tethrapeton · E100#^^#^#5

{100, 49 [1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 2] 2} | Tethrahexon · E100#^^#^#6

{100, 49 [1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 2] 2} | Tethrahepton · E100#^^#^#7

{100, 49 [1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 2] 2} | Tethra-Ogdon · E100#^^#^#8

{100, 49 [1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 2] 2} | Tethraennon · E100#^^#^#9

{100, 49 [1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 2] 2} | Tethradekon · E100#^^#^#10

Chapter 1.1.1.3.2: Beyond Backlash Arrays ({10, 10 [1 [2 ¬ 2] 2] 2} - {10, 100 [1 [1 [2 ⬧ 2] 2] 2] 2})

Section 1.1.1.3.2.1: Epsilon level arrays ({10, 10 [1 [2 ¬ 2] 2] 2}} - TREE(3))

{100, 100 [1 [2 ¬ 2] 2] 2} | Tethratope

{3, 3 [1 [1, 2 ¬ 2] 2] 2} | Triakulus

{100, 100 [1 [1 [1 \ 2] 2 ¬ 2] 2] 2} | Tethrarxitri

{100, 100 [1 [1 [1 [1 [1 \ 2] 2 ¬ 2] 2] 2] 2} | Tethrarxitet

{10, 100 [1 [1 \ 2 ¬ 2] 2] 2} | Kungulus

≈ {100, 100 [1 [1 \ 2 ¬ 2] 2] 2} | Pentacthulhum

≈ {100, 100 [1 [1 \ 2 ¬ 2] 1 \ 2] 2} | Pentacthulcross

Menger sponge

≈ {100, 100 [1 [1 \ 2 ¬ 2] 1 [2 ¬ 2] 2] 2} | Pentacthultope

{100, 100 [1 [1 \ 2 ¬ 2] 1 [1 [1 \ 2] 2 ¬ 2] 2] 2} | Pentacthul-tethrathoth

≈ {100, 100 [1 [1 \ 2 ¬ 2] 1 [1 [1 [1 \ 2 ¬ 2] 2] 2 ¬ 2] 2] 2} | Pentacthularxitri

≈ {100, 100 [1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 2] 2} | Hexacthulhum

≈ {100, 100 [1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 2] 2} | Quadrunculus

203^431,112,937#^^^^########^^^^######>#^#203,431,112,937 | Joe pellinger

E100#{#}#10 | Goliath

≈ {10, 98 [1 [2 \ 2 ¬ 2] 2] 2} | Humongulus

≈ {100, 100 [1 [2 \ 2 ¬ 2] 2] 2} | Godsgodgulus

≈ {100, 100 [1 [1, 2 \ 2 ¬ 2] 2] 2} | The centurion

≈ {100, 100 [1 [1 [1 \ 2] 2 \ 2 ¬ 2] 2] 2} | Super centurion

E100#{#{#}#}#100 | Godsgodgul-centurion | Ohmygosh-ohmygosh-ohmygooosh

≈ {100, 100 [1 [1 \ 3 ¬ 2] 2] 2} | Blasphemorgulus

E100{{#,#,1,2},100,1,2}100 | Tweilasphemorgue

≈ {100, 100 [1 [1 \ 3 ¬ 2] 1, 1, 2] 2} | Ludicriss

≈ {100, 100 [1 [1 \ 3 ¬ 2] 1 \ 2] 2} | Agoraphobia

≈ {100, 100 [1 [1 \ 3 ¬ 2] 1 \ 1 \ 2] 2} | Astralthrathoth

≈ {10, 100 [1 [1 \ 3 ¬ 2] 1 [1 \ 3 ¬ 2] 2] 2} | Blasphemorguldeus

≈ {10, 10 [1 [2 \ 3 ¬ 2] 2] 2} | Tetradecatrix

≈ {100, 100 [1 [2 \ 3 ¬ 2] 2] 2} | Gorgonghoulgog

≈ {100, 100 [1 [1 \ 4 ¬ 2] 2] 2} | Transmorgrifihgh

E100(#/^#)*^^#100 | Astronomically-terrible transmorgrifihgh

≈ {100, 100 [1 [1 \ 5 ¬ 2] 2] 2} | Iniquifihgh

≈ {100, 100 [1 [1 \ 6 ¬ 2] 2] 2} | Conflagrifihgh

≈ {10, 100 [1 [1 \ 1, 2 ¬ 2] 2] 2} | Goobawanda

≈ {100, 100 [1 [1 \ 1, 2 ¬ 2] 2] 2} | Hundredrifihgh

Section 1.1.1.3.2.2: TREE(3) and above arrays (TREE(3) - {10, 100 [1 [1 [2 ⬧ 2] 2] 2] 2})

TREE(3) - ≈ {3, 3 [1 [2 \ 1, 2 ¬ 2] 2] 2} · f0()(3) · Harvey Friedman · The estimated value of the third iteration of a function based on Kruskal’s tree theorem created by Harvey Friedman. The function describes the sequence of trees based on a set of, in this case, 3 labels.

SSCG(3) - ≈ {3, 3 [1 [1 \ 1, 1, 2 ¬ 2] 1 [3 \ 2 ¬ 2] 1 [3 \ 2 ¬ 2] 1 [3 \ 2 ¬ 2] 1 [3 \ 2 ¬ 2] 2] 2} · f0(2+(3,0,0))(3)

Gibbawamba · ≈ {10, 100 [1 [1 \ 1 \ 2 ¬ 2] 2] 2} · fψ(ΩΩΩ)(10)

Babbulbufihgh · ≈ {100, 100 [1 [1 \ 1 \ 2 ¬ 2] 2] 2} · E100/(x/(x/(x..../(x/(x/(x^#)))...)))100 with 100 "/(x"s · Golapuifihgh

Setoobawamba · ≈ {10, 100 [1 [1 \ 1 \ 2 ¬ 2] 1 [1 \ 6 ¬ 2] 2] 2}

Admiratrix - ~ {10, 10 [1 [2 \ 1 \ 3 ¬ 2] 2] 2}

Geebawamda - ~ {100, 100 [1 [1 \ 1 \ 1 \ 2 ¬ 2] 2] 2} (Est)

Quintoppatoth - {100, 50 [1 [1 \ 1 \ 1 \ 1 \ 1 \ 2 ¬ 2] 2] 2}

Gasslorgulus - ~ {10, 300 [1 [1 [2 ¬ 2] 2 ¬ 2] 2] 2}

Sigglorgulus - ~ {10, 900 [1 [1 [2 ¬ 2] 2 ¬ 2] 2] 2}

Boplapulus - ~ {10, 100 [1[1[1 \ 1 \ 1, 2 ¬ 2] 2 ¬ 2] 2] 2}

Pentacthulhum · {100, 100 [1 [1 ¬ 3] 2] 2}

Extremexul · {200, 199 [1 [1 ¬ 3] 2] 2} · fψ(εΩ+1)(200)

Grand pentacthulhum · {100, 3, 2 [1 [1 ¬ 3] 2] 2}

Pentacthulcross · {100, 100 [1 [1 ¬ 3] 1 \ 2] 2}

Kingulus · {100, 100 [1 [1 ¬ 3] 1 [1 [1 ¬ 3] 2] 2] 2}

Quadrunculus · {10, 100 [1 [1 ¬ 3] 1 [1 ¬ 3] 2] 2}

Hexacthulhum· {100, 100 [1 [1 ¬ 3] 1 [1 ¬ 3] 2] 2}

Godsgodgulus · {100, 99 [1 [2 ¬ 3] 2] 2}

{100, 99 [1 [1, 2 ¬ 3] 2] 2}

{100, 99 [1 [1 \ 2 ¬ 3] 2] 2}

{100, 99 [1 [1 ¬ 4] 1, 1, 2] 2}

Agoraphobia · {100, 100 [1 [1 ¬ 4] 1 \ 2] 2}

{100, 100 [1 [1 ¬ 4] 1 \ 1 \ 2] 2}

{100, 100 [1 [1 ¬ 5] 2] 2}

Demagogue · {100, 99 [1 [1 ¬ 10] 2] 2} · E100{#, 10 (1) 2}100 (ExE, with BEAF structures), E100{#, 10 [2] 2}100 (ExE with Bird’s array notation structures)

Ominongulus · {100, 100 [1 [1 ¬ 1, 2] 2] 2} · E100{#, 100 (1) 2}100 (ExE With BEAF structures), E100{#, 100 [2] 2}100 (ExE With Bird’s array notation structures)

Pseudomonarchia daemonum · {10, 100 [1 [1 ¬ 44435623] 2] 2} · E100{#, # (1) 2}44,435,622 (ExE With BEAF structures), E100{#, # [2] 2}44,435,622 (ExE With Bird’s array notation structures)

Extremebixul · 200![1(1)[2200, 200, 200, 200, 200]] · {200, 200 [1 [1 ¬ 1 ¬ 2] 2] 2} · {X, X (1) X^2} & 200

Kiloextremebixul · (200![1(1)[2200, 200, 200, 200, 200]])![1(1)[2200, 200, 200, 200, 200]] · {200, 200 [1 [1 ¬ 1 ¬ 1 [1 [1 ¬ 1 ¬ 2] 2] 2] 2] 2}

Extremetrixul · 200![1(1)[2200, 200, 200, 200, 200, 200]] · {200, 200 [1 [1 ¬ 1 ¬ 1 ¬ 2] 2] 2} · {X, X (1) X^3} & 200

Extremequaxul · 200![1(1)[2200, 200, 200, 200, 200, 200, 200]] · {200, 200 [1 [1 ¬ 1 ¬ 1 ¬ 1 ¬ 2] 2] 2} · {X, X (1) X^4} & 200

Chapter 1.1.1.3.3: Higher BAN arrays ({10, 100 [1 [1 [2 ⬧ 2] 2] 2] 2} - END OF BAN)

Section 1.1.1.3.3.1: 3-hyperseparator arrays ({10, 100 [1 [1 [2 ⬧ 2] 2] 2] 2} - END OF BAN)

Section 1.1.1.3.3.2: 4 and beyond-hyperseparator arrays ({10, 100 [1 [1 [2 ⬧ 2] 2] 2] 2} - )

Section 1.1.1.3.3.3: Legiattic arrays({10^100, 10^100 [1 ● 2] 2} - End of BAN)

Part 1.1.1.4: Post-BAN and Pre-Finite numbers (END OF BAN) - Infinity)

Chapter 1.1.1.4.1: {10, 10 (1)/ 2} - {10, 10 \ 2}

Section 1.1.1.4.1.1: Weakly inaccessible hierarchy level

Section 1.1.1.4.1.2: Weakly mahlo hierarchy level

Chapter 1.1.1.4.2: Ending Numbers: {10, 10 \ 2} - End

Section 1.1.1.4.2.1: C series and onto the end of SAN

Section 1.1.1.4.2.2: Extreme series and Taranovskys notation

Section 1.1.1.4.2.3: Uncomputable Numbers

Volume 1.1.2: Infinite Numbers (Infinity to Absolute Infinity)

Note: The class will be slightly different from the level

Infinity Ordinals 1.1.2.1: Basic Phi Omega

Infinity 1.1.2.1.1: Basic Phi Omega

Section 1.1.2.1.1.1: Omega Levels (ω to ε₀)

ω + 1 | Omega plus one

ω + 2 | Omega plus two

ω + 3 | Omega plus three

ω + 4 | Omega plus four

ω + 5 | Omega plus five

ω + 6 | Omega plus six

ω + 7 | Omega plus seven

ω + 8 | Omega plus eight

ω + 9 | Omega plus nine

ω + 10 | Omega plus ten

ω + 20 | Omega plus twenty

ω + 30 | Omega plus thirty

ω + 50 | Omega plus fifty

ω + 100 | Omega plus hundred

ω + 1,000 | Omega plus thousand

ω + 1,000,000 | Omega plus million

ω + 1,000,000,000 | Omega plus billion

ω + 1,000,000,000,000 | Omega plus trillion

ω + 1,000,000,000,000,000 | Omega plus quadrillion

ω + 1,000,000,000,000,000,000 | Omega plus quintillion

ω + 10^21 | Omega plus sextillion

ω + 10^24 | Omega plus septillion

ω + 10^27 | Omega plus octillion

ω + 10^30 | Omega plus nonillion

ω + 10^33 | Omega plus decillion

ω + 10^63 | Omega plus vigintillion

ω + 10^93 | Omega plus trigintillion

ω + 10^100 | Omega plus googol

ω + 10^200 | Omega plus gargoogol

ω + 10^303 | Omega plus centillion

ω + 10^500 | Omega plus googolding

ω + 10^1,000 | Omega plus googolchime

ω + 10^3,003 | Omega plus millinillion

ω + 10^5,000 | Omega plus googolbell

ω + 10^10,000 | Omega plus googoltoll

ω + 10^30,003 | Omega plus myrillion

ω + 10^100,000 | Omega plus googolgong

ω + 10^1,000,000 | Omega plus maximusmillion

ω + 10^3,000,003 | Omega plus micrillion

ω + 10^3,000,000,003 | Omega plus nanillion

ω + 10^10^100 | Omega plus googolplex

ω + 10^10^10^100 | Omega plus googolplexian

ω + 10^^10 | Omega plus decker

ω + 10^^10^^10 | Omega plus tria-taxis

ω + 10^^^10 | Omega plus deka-taxis

ω + 10^^^10^^^10 | Omega plus tria-pentaxis

ω + 10^^^^10 | Omega plus deka-pentaxis

ω + 10^^^^^10 | Omega plus deka-exaxis

ω + 10{6}10 | Omega plus deka-eptaxis

ω + 10{10}10 | Omega plus tridecal

ω + 10{100}10 | Omega plus boogol

ω + G64 | Omega plus G64

ω + {10, 10, 10, 10} | Omega plus general

ω + {10, 10, 10, 10, 10} | Omega plus pentadecal

ω + {10, 10, 10, 10, 10, 10} | Omega plus hexadecal

ω + {10, 10, 10, 10, 10, 10, 10} | Omega plus heptadecal

ω + {10, 10 [2] 2} | Omega plus iteral

ω + {10, 100 [2] 2} | Omega plus goobol

ω + {10, 100 [2] 3} | Omega plus gootrol

ω + {10, 100 [2] 4} | Omega plus gooquadrol

ω + {10, 100 [2] 5} | Omega plus goquintol

ω + {10, 100 [2] 6} | Omega plus goosextol

ω + {10, 100 [2] 10} | Omega plus emperal

ω + {10, 10 [2] 10, 10} | Omega plus hyperal

ω + {10, 10 [2] 10, 100} | Omega plus mossol

ω + {10, 10 [2] 1 [2] 2} | Omega plus diteral

ω + {10, 10 [3] 2} | Omega plus xappol

ω + {10, 10 [4] 2} | Omega plus colossol

ω + {10, 10 [5] 2} | Omega plus terossol

ω + {10, 10 [11] 2} | Omega plus dimendecal

ω + {10, 100 [1, 2] 2} | Omega plus gongulus

ω + {10, 100 [1, 1, 2] 2} | Omega plus bongulus

ω + {10, 100 [1, 1, 1, 2] 2} | Omega plus trongulus

ω + {10, 100 [1, 1, 1, 1, 2] 2} | Omega plus quadrongulus

ω + {10, 100 [1 [2] 2] 2} | Omega plus goplexulus

ω + {10, 100 [1 [1, 2] 2] 2} | Omega plus goduplexulus

ω + {10, 100 [1 [1 [2] 2] 2] 2} | Omega plus gotriplexulus

ω + TREE(3) | Omega plus TREE(3)

ω + SSCG(3) | Omega plus SSCG(3)

ω + Tar(3) | Omega plus TRITAR

ω + Tar^(Tar(10)+1)(10) | Omega plus TARINTAR

ω + Rayo(10^100) | Omega plus Rayo’s number

ω2 | Omega times two

ω2 + 1 | Omega times two plus one

ω2 + 2 | Omega times two plus two

ω2 + 3 | Omega times two plus three

ω2 + 5 | Omega times two plus five

ω2 + 10 | Omega times two plus ten

ω2 + 100 | Omega times two plus hundred

ω2 + 1,000,000 | Omega times two plus million

ω2 + 10^100 | Omega times two plus googol

ω2 + 10^10^100 | Omega times two plus googolplex

ω2 + 10^^10 | Omega times two plus decker

ω2 + 10{10}10 | Omega times two plus tridecal

ω2 + 10{100}10 | Omega times two plus boogol

ω2 + {10, 10, 10, 10} | Omega times two plus general

ω2 + {10, 10 [2] 2} | Omega times two plus iteral

ω2 + {10, 10 [3] 2} | Omega times two plus xappol

ω3 | Omega times three

ω3 + 1 | Omega times three plus one

ω3 + 2 | Omega times three plus two

ω3 + 10 |

Section 1.1.2.1.1.2: Epsilon Levels (ε₀ to ζ₀)

Section 1.1.2.1.1.3: Pre-Phi Levels (ε₀ to φ_ω(0))

Infinity Ordinals 1.1.2.2: Advanced Ordinals

Volume 1.1.3: Welcome to Fictional Googology | Mathis R.V NEVER Part 1 (Absolute Infinity - NEVER)

These numbers past absolute infinity started to make no sense

Infinity Ordinals 1.1.3.1: Absolute Infinity Modifiers

1.1.3.1.1A - Post Absolute Infinity I: Steps Beyond, Main Recursion (Ω to (Ω_xXΩ) _x10)

Section 1.1.3.1.1.1: Basic Operators (Ω to Ω{ω}Ω)

Ω | Absolute Infinity

Ω + 1 | Absolute Infinity plus one

Ω + 2 | Absolute Infinity plus two

Ω + 3 | Absolute Infinity plus three

Ω + 5 | Absolute Infinity plus five

Ω + 10 | Absolute Infinity plus ten

Ω + 100 | Absolute Infinity plus 100

Ω + 1,000 | Absolute Infinity plus thousand

Ω + 1,000,000 | Absolute Infinity plus million

Ω + 1,000,000,000 | Absolute Infinity plus billion

Ω + 1,000,000,000,000 | Absolute Infinity plus trillion

Ω + 1,000,000,000,000,000 | Absolute Infinity plus quadrillion

Ω + 10^100 | Absolute Infinity plus googol

Ω + 10^10^100 | Absolute Infinity plus googolplex

Ω + {10,10,10,10} | Absolute Infinity plus general

Ω + ∞ | Absolute Infinity plus infinity

Ω + ω | Absolute Infinity plus omega

Ω2 · Ω + Ω | Double Absolute Infinity

Ω3 · Ω + Ω + Ω | Triple Absolute Infinity

Ω4 · Ω + Ω + Ω + Ω | Quadruple absolute infinity

Ω10 | Decuple Absolute Infinity

Ω100 | Centuple Absolute Infinity

Ω1,000 | Chilliuple Absolute Infinity

Ω1,000,000 | Micruple Absolute Infinity

Ω10^100 | Googol-uple Absolute Infinity

Ωω | Omega-uple Absolute Infinity

Ω^2 · ΩΩ | Absolute Infinity squared

Ω^3 · ΩΩΩ | Absolute Infinity cubed

Ω^4 | Absolute Infinity tesseracted

Ω^5 | Absolute Infinity penteracted

Ω^10 | Absolute Infinity dekeracted

Ω^100 | Absolute Infinity hecateracted

Ω^1,000 | Absolute Infinity chilliacted

Ω^10^100 | Absolute Infinity googol-acted

Ω^ω | Absolute Infinity Hilbert-cubed

Ω^Ω · Ω^^2 | Absolute Infinity tetrated to two

Ω^Ω^Ω · Ω^^3 | Absolute Infinity tetrated to three

Ω^^ω · εΩ + 1 | Absolute Infinity tetrated to omega

Ω^^Ω · Ω^^^2 | Absolute Infinity pentated to two

Ω^^Ω^^Ω · Ω^^^3 | Absolute Infinity pentated to three

Ω^^^ω · ζΩ + 1 | Absolute Infinity pentated to omega

Ω^^^Ω · Ω^^^^2 | Absolute Infinity hexated to two

Ω^^^Ω^^^Ω · Ω^^^^3 | Absolute Infinity hexated to three

Ω^^^^ω · ηΩ + 1 | Absolute Infinity hexated to omega

Ω^^^^Ω · Ω^^^^^2 | Absolute Infinity heptated to two

Ω^^^^^Ω · Ω^^^^^^2 | Absolute Infinity octated to two

Ω^^^^^^Ω · Ω^^^^^^^2 | Absolute Infinity ennated to two

Ω^^^^^^^Ω · Ω^^^^^^^^2 | Absolute Infinity dekated to two

Ω{17}2 | Absolute Infinity endekated to two

Ω{98}2 | Absolute Infinity hectated to two

Ω{100}Ω | Absolute Infinity hdohectated to two

Ω{998}2 | Absolute Infinity chilliated to two

Ω{999,998}2 | Absolute Infinity megated to two

Ω{999,999,998}2 | Absolute Infinity gigated to two

Ω{ω}Ω · φ>_ω(Ω + 1) | Absolute Infinity omegated to itself

[Path] Section 1.1.3.1.1.2A: Stronger Absolute Infinites [NO!'s version]

* 0 to ENDLESS

AAI | Absoluter Infinity

AAAI | Absolutest Infinity

AAAAI | Absolutester Infinity

AAAAAI · A[5]I | Absolute-duest Infinity

A[7]I | Absolute-trest Infinity

A[9]I | Absolute-tetrest Infinity

A[11]I | Absolute-pentest Infinity

A[21]I | Absolute-dekest Infinity

A[41]I | Absolute-icosest Infinity

A[61]I | Absolute-triantest Infinity

A[201]I | Absolute-hectest Infinity

A[2001]I | ABSOLUTE-CHILLIEST INFINITY

A[20001]I | ABSOLUTE-MYRIEST INFINITY

A[∞]I | ABSOLUTE-INFINITY INFINITY

A[Ω]I | ABSOLUTE-(ABSOLUTE INFINITY) INFINITY

A(2)I | ABSOLUTE-(LEVEL 2) INFINITY

A(10)I | ABSOLUTE-(LEVEL 10) INFINITY

A(100)I | ABSOLUTE-(LEVEL 100) INFINITY

A(Ω)I | ABSOLUTE-(LEVEL ABSOLUTE INFINITY) INFINITY

A | THE A

A2 | THE A TO THE POWER OF TWO

AA · A[2] | ABSOLUTE PRE-A

AAA · A[3] | THE 3-A’S

A[10] | THE 10-A’S

AFINITY | ABSOLUTE INFINITY A

A[A] | ABSOLUTE INFINITY - A

A(10) | ABSOLUTE INFINITY - (10)

A[10, 10] | ABSOLUTE INFINITY - (ABSOLUTE INFINITY - 10)

A[10, 1, 2] | A[10, 1, 2]

A[A, A, A,10] | A[A, A, A,10]

B | THE B

A_B+1 | THE A OF B

B_B · B[2] | ABSOLUTE PRE-B

B_{B_B} · B[3] | THE 3-B’S

B[10] | THE 10-B’S

B[B] | ABSOLUTE INFINITY - B

C | THE C

CC · C[2] | ABSOLUTE PRE-C

CCC · C[3] | THE 3-C’S

D | THE D

E | THE E

F | THE F

G | THE G

H | THE H

I | THE I

J | THE J

K | THE K

L | THE L

M | THE M

N | THE N

O | THE O

P | THE P

Q | THE Q

R | THE R

S | THE S

T | THE T

U | THE U

V | THE V

W | THE W

X | THE X

Y | THE Y

Z | THE Z

Z_{Z_Z} · Z[3] | THE 3-Z’S

Z[Z, Z, Z, Z] | Z[Z, Z, Z, Z]

₁A | A ONE

₁B | B ONE

₁Z | Z ONE

₂A | A TWO

₃A | A THREE

₄A | A FOUR

_ΩA | A ABSOLUTE INFINITY

[Path] Section 1.1.3.1.1.2B: Absolute True End

Beyond absolute infinity

Transfinity

Countable absolute infinity

Strong compact cardinal

Theta infinity

Phi absolute infinity

Eternity

Absolute eternity

Eternate

Absolute eternate

Hard compact cardinal

Strong absolute infinity

Big absolute infinity

Great absolute infinity

Great supergiant

Giant infinity

Great infinity

Omega infinity

Thetinfinity

Uncountable infinity · UC(∞)

Ordinal level breaking

Ordinal level 10000 · Absolute black hole of finitys · ⵣ · OL(10000)

Ordinal level 100000 · OL(100000)

Ordinal level million · Meli-Ordinafinity · ꔀ · OL(10^6)

True infinity

Great great absolute infinity

Super absolute infinity

Great super absolute infinity

Super super absolute infinity

Super super super absolute infinity

Mega absolute infinity

Super mega absolute infinity

Great mega absolute infinity

Terrible absolute infinity

Giga absolute infinity

Giant absolute infinity

Hardy absolute infinity

Absolute infinity of absolute infinities

Tera absolute infinity

Supergiant absolute infinity

Monster giants of absolute infinity

Mega giants of absolute infinity

Peta absolute infinity

Exa absolute infinity

Zetta absolute infinity

Yotta absolute infinity

Ronna absolute infinity

Quetta absolute infinity

Vendeka absolute infinity

Udeka absolute infinity

Treda absolute infinity

Sorta absolute infinity

Rinta absolute infinity

Quexa absolute infinity

Pepta absolute infinity

Ocha absolute infinity

Nena absolute infinity

Minga absolute infinity

Luma absolute infinity

Kama absolute infinity

Jamea absolute infinity

Iana absolute infinity

Hotta absolute infinity

Grina absolute infinity

Frema absolute infinity

Druna absolute infinity

Ciska absolute infinity

Bona absolute infinity

Auda absolute infinity

Monster absolute infinity

Trans absolute infinity

Numbers breaking point

The point where no ordinals levels can reach

Ordinal level infinity · Infinity-insta-bility · OL(∞)

Ordinal level omega

Omega of absolute infinity

Absolute of infinity

Uncountable absolute infinity · UC(Ω)

Numbers ending point

The level that number will break apart

Never reached infinity

Infinity ordinal

Ordinal level of epsilon-0 · Epsilon-insta-bility · OL(e0)

Infinite of absolute infinities

Out of bounds of numbers

FΩ(10)

Rayo(Ω)

Inaccessible infinity

Unreachable infinity

Absolute infinity of infinities

The other side

Absolute infinity of great

Infinity of absolute infinity

Absolute cardinal

Absolute omega

Absolute epsilon

Absolute null

Absolute super

Absolute other side

★ Absolute eternal · Absolutely eternal

Absolute mega

Breaking point of infinity

Breaking point of omega

Breaking point of epsilon

Breaking point of eternal

Breaking point of quantum

Breaking point of ghostify

The end

The 2 end

The 3 end

The infinity end

The omega end

The epsilon end

The eternity end

The super end

Unreachable absolute infinity

Absolute absolute infinity · Absolutely absolute infinity / Ω/Ω

Absolute absolute absolute infinity · Absolutely absolute absolute infinity / Ω/Ω/Ω

Absolute absolute absolute absolute infinity · Absolutely absolute absolute absolute infinity / Ω/Ω/Ω/Ω

Absolute x9 infinity · Absolutely absolute x8 infinity · Ω/Ω/Ω/Ω/Ω/Ω/Ω/Ω

Absolute mega infinity

Absolute giga infinity

Absolute tera infinity

Absolute peta infinity

Absolute exa infinity

Absolute zetta infinity

Absolute yotta infinity

Absolute ronna infinity

Absolute quetta infinity

Absolute vendeka infinity

The forever

The true forever

Infinity forever

Permanent infinity

Permanent absolute infinity

The true absolute infinity

Beyond the numbers

Beyond the infinity numerals

Absolute breaking infinity

Breaking number infinity

The all of the ends of the infinity

Absolute infinity of ends

★ Absolute everything · Absolutely everything / ΩxΩ

Absolute everything + 1

Absfinity

Absolutefinity

Absolute x absolute infinity infinity

Pifinity · Absolute pi (Ωπ) · Pifinity (Π)

Zerillionfinity

True omega

True omega + 1

True omega ^ true omega

True epsilon nought

True zeta nought

True eta nought

The void

V O I D

V . O . I . D

First cardinal beyond absolute everything

Infinity cardinal

Absolute infinity cardinal

First uncountable cardinal beyond absolute everything

Unreachable cardinal

True theta cardinal

True inaccessible cardinal

True mahlo cardinal

True weakly compact cardinal

True 0=1 cardinal

★ Absolute completed everything

True completed absolute

???

Dong

Pro

UII

U^I

U^^^I

Bear’s number

Superfinity

Megafinity

Biggest

Unbeatable nought

Absolute transfinity

Absolute megafinity

Absolute gigafinity

Absolute terafinity

Absolute petafinity

Absolute absolute everything · Absolutely absolute everything / ΩxΩ/Ω

Absolute absolute absolute everything · Absolutely absolute absolute everything / ΩxΩ/Ω/Ω

Final infinity level

★ Final number

Final level

The final ordinal level

Finalfinity

Absolute true mega infinity

Absolute final

The super end

Weakly compact endarinal

Strong compact endarinal

The big end

The final end

Absolute end

Big absolute end

Super absolute end

End of numbers

The last one

The final of all numbers

The true final of all numbers

✪ The true absolute end / Absolute true end / .|ΩxXΩ|. xΩ

Section 1.1.3.1.1.2: Numeric Infinities

Ω₁ | Absolute One Infinity

Ω₂ | Absolute Two Infinity

Ω₃ | Absolute Three Infinity

Ω₄ | Absolute Four Infinity

Ω₅ | Absolute Five Infinity

Ω₆ | Absolute Six Infinity

Ω₇ | Absolute Seven Infinity

Ω₈ | Absolute Eight Infinity

Ω₉ | Absolute Nine Infinity

Ω₁₀ | Absolute Ten Infinity

Ω₁₁ | Absolute Eleven Infinity

Ω₁₂ | Absolute Twelve Infinity

Ω₁₃ | Absolute Thirteen Infinity

Ω₁₄ | Absolute Fourteen Infinity

Ω₁₅ | Absolute Fifteen Infinity

Ω₂₀ | Absolute Twenty Infinity

Ω₂₅ | Absolute Twenty-Five Infinity

Ω₃₀ | Absolute Thirty Infinity

Ω₄₀ | Absolute Forty Infinity

Ω₅₀ | Absolute Fifty Infinity

Ω₆₀ | Absolute Sixty Infinity

Ω₇₀ | Absolute Seventy Infinity

Ω₈₀ | Absolute Eighty Infinity

Ω₉₀ | Absolute Ninety Infinity

Ω₁₀₀ | Absolute Hundred Infinity

Ω₂₀₀ | Absolute Two Hundred Infinity

Ω₅₀₀ | Absolute Five Hundred Infinity

Ω_1,000 | Absolute Thousand Infinity

Ω_5,000 | Absolute Five Thousand Infinity

Ω_10^6 | Absolute Million Infinity

Ω_10^9 | Absolute Billion Infinity

Ω_10^10 | Absolute Dialogue Infinity

Ω_10^12 | Absolute Trillion Infinity

Ω_10^15 | Absolute Quadrillion Infinity

Ω_10^18 | Absolute Quintillion Infinity

Ω_10^33 | Absolute Decillion Infinity

Ω_10^63 | Absolute Vigintillion Infinity

Ω_10^93 | Absolute Trigintillion Infinity

Ω_10^100 | Absolute Googol Infinity

Ω_10^303 | Absolute Centillion Infinity

Ω_10^1,000 | Absolute Googolchime Infinity

Ω_10^3,003 | Absolute Millinillion Infinity

Ω_10^3,000,003 | Absolute Micrillion Infinity

Ω_10^10^10 | Absolute Trialogue Infinity

Ω_10^10^100 | Absolute Googolplex Infinity

Ω_10^10^10^10 | Absolute Tetralogue Infinity

Ω_{10^10^10^10^10} | Absolute Pentalogue Infinity

Ω_10^^10 | Absolute Decker Infinity

Ω_10{10}10 | Absolute Tridecal Infinity

Ω_10{100}10 | Absolute Boogol Infinity

Ω_G64 | Absolute Graham’s Infinity

Ω_{{10, 10, 10, 10}} | Absolute General Infinity

Ω_{{10, 10 [2] 2}} | Absolute Iteral Infinity

Ω_{{10, 100 [2] 2}} | Absolute Goobol Infinity

Ω_{{10, 10 [2] 1 [2] 2}} | Absolute Admiral Infinity

Ω_{{10, 10 [3] 2}} | Absolute Xappol Infinity

Ω_{{10, 100 [3] 2}} | Absolute Gootrol Infinity

Ω_{{10, 10 [11] 2}} | Absolute Dimendecal Infinity

Ω_TREE(3) | Absolute Tree(3) Infinity

Ω_SSCG(3) | Absolute SSCG(3) Infinity

Ω_Tar(3) | Absolute Tritar Infinity

Ω_Tar(Tar(3)) | Absolute Bintar Infinity

Ω_{Tar^Tar(Tar(3))} | Absolute Tarintar Infinity

Ω_Rayo(10^100) | Absolute Rayo’s Infinity

Ω_Oblivion | Absolute Oblivion Infinity

Ω_{Utter Oblivion} | Absolute Utter Oblivion Infinity

Ω_∞ | Absolute Infinite Infinity

Ω_I | Absolute Inaccessible Cardinal Infinity

Ω_M | Absolute Mahlo Cardinal Infinity

Ω_K | Absolute Weakly Compact Cardinal Infinity

Ω_Ω | Absolutely Infinity

Ω_Ω₂ | Absolutely Two Infinity

Ω_Ω₃ | Absolutely Three Infinity

Ω_Ω₄ | Absolutely Four Infinity

Ω_Ω₅ | Absolutely Five Infinity

Ω_Ω₆ | Absolutely Six Infinity

Ω_Ω₇ | Absolutely Seven Infinity

Ω_Ω₈ | Absolutely Eight Infinity

Ω_Ω₉ | Absolutely Nine Infinity

Ω_Ω₁₀ | Absolutely Ten Infinity

Ω_Ω₂₀ | Absolutely Twenty Infinity

Ω_Ω₁₀₀ | Absolutely Hundred Infinity

Ω_{Ω_10¹⁰⁰} | Absolutely Googol Infinity

Ω_{Ω_10{100}10} | Absolutely Boogol Infinity

Ω_{Ω_G64} | Absolutely Graham’s Infinity

Ω_{Ω_TREE(3)} | Absolutely Tree(3) Infinity

Ω_{Ω_∞} | Absolutely Infinite Infinity

Ω_{Ω_Ω} | Absolutely Of Three Infinity

Ω_{Ω_{Ω_Ω}} | Absolutely Of Four Infinity

Ω_{Ω_{Ω_{Ω_Ω}}} | Absolutely Of Five Infinity

Ω_{Ω_{Ω_{Ω_{Ω_Ω}}}} | Absolutely Of Six Infinity

Ω_{Ω_{Ω_{Ω_{Ω_{Ω_{Ω_{Ω_{Ω_Ω}}}}}}}} | Absolutely Of Ten Infinity

Section 1.1.3.1.1.2: X of "Absolute Infinities"

Ω_x100 | Absolute All Infinity

Ω_x10^100 | Absolutely Everything Infinity

Ω_x10{100}10 | Absolutely Impossible Infinity

Ω_xG64 | Absolutely Supreme Infinity

Ω_xTREE(3) | Absolutely Demonic Infinity

Ω_xRayo(10^100) | Absolutely Extremely Infinity

Ω_x∞ | Absolutely Multiversing Infinity

Ω_xΩ | Absolutely Everything

Ω_xΩ_x10 | Absolutely All Everything

Ω_xΩ_x10{100} | Absolutely Impossible Everything

Ω_xΩ_xG64 | Absolutely Supreme Everything · 10 minutes into 0 to ENDLESS!

Ω_xΩ_xGG64 | Eternity · E(1)

Ω_xΩ_xGGG64 | Second Eternity · E(2)

Ω_xΩ_xGGGG64 | Third Eternity · E(3)

Ω_xΩ_x{10, 10, 10, 10} | Hard Compact Cardinal · R

Ω_xΩ_x{10, 10 [2] 10} | Strong Absolute Infinity · Ω[S]

Ω_xΩ_x{10,10 [1 / 2] 10} | Big Absolute Infinity · BIG(Ω)

Ω_xΩ_xTREE(3) | Absolutely Demonic Everything

Ω_xΩ_x∞ | Absolutely Multiversing Infinity · Absolute Multiverse Everything

Ω_xΩ_xΩ | Absolutely Impossible · ΩxX3

Ω_xΩ_xΩ_x∞ | Great Absolute Infinity

Ω_xΩ_xΩ_xΩ_x∞ | Giant Infinity

Ω_xX5 | Omega Infinity

Ω_xX6 | Theta Infinity

Ω_xX7 | Absolute Universe Infinity

Ω_xX8 | Uncountable Infinity

Ω_xX10 | Absolutely Supreme Infinity

Ω_xX10¹⁰⁰ | Absolutely Demonic Infinity

Ω_xXG64 | Absolutely Extreme Infinity

Ω_xXTREE(3) | Absolutely Universe Infinity

Ω_xXRayo(10¹⁰⁰) | Great Great Absolute Infinity

Ω_xXBIG FOOT | Great Super Absolute Infinity

Ω_xXOblivion | Super Super Absolute Infinity

Ω_xXUtter Oblivion | Absolutely Multiverse Infinity · [Red Φ(1,0,0)]

Ω_xX∞ | Absolutely Infinity Multiverse

Ω_xXΩ | Absolutely Infinity Multiverse All

1.1.3.1.1B - Post Absolute Infinity I: NO!'s True Immediates (Ω to Absolute Trure End)

BEYOND ABSOLUTE INFINITY

TRANSFINITY

COUNTABLE ABSOLUTE INFINITY

STRONG COMPACT CARDINAL

THETA INFINITY

PHI ABSOLUTE INFINITY

ETERNITY

ABSOLUTE ETERNITY

ETERNATE

ABSOLUTE ETERNATE

HARD COMPACT CARDINAL

STRONG ABSOLUTE INFINITY

BIG ABSOLUTE INFINITY

GREAT ABSOLUTE INFINITY

GREAT SUPERGIANT

GIANT INFINITY

GREAT INFINITY

OMEGA INFINITY

THETINFINITY

UNCOUNTABLE INFINITY · UC(∞)

ORDINAL LEVEL BREAKING

ORDINAL LEVEL 10000 · ABSOLUTE BLACK HOLE OF FINITYS · ⵣ · OL(10000)

ORDINAL LEVEL 100000 · OL(100000)

ORDINAL LEVEL MILLION · Meli-Ordinafinity · ꔀ · OL(10^6)

TRUE INFINITY

GREAT GREAT ABSOLUTE INFINITY

SUPER ABSOLUTE INFINITY

GREAT SUPER ABSOLUTE INFINITY

SUPER SUPER ABSOLUTE INFINITY

SUPER SUPER SUPER ABSOLUTE INFINITY

MEGA ABSOLUTE INFINITY

SUPER MEGA ABSOLUTE INFINITY

GREAT MEGA ABSOLUTE INFINITY

TERRIBLE ABSOLUTE INFINITY

GIGA ABSOLUTE INFINITY

GIANT ABSOLUTE INFINITY

HARDY ABSOLUTE INFINITY

ABSOLUTE INFINITY OF ABSOLUTE INFINITIES

TERA ABSOLUTE INFINITY

SUPERGIANT ABSOLUTE INFINITY

MONSTER GIANTS OF ABSOLUTE INFINITY

MEGA GIANTS OF ABSOLUTE INFINITY

PETA ABSOLUTE INFINITY

EXA ABSOLUTE INFINITY

ZETTA ABSOLUTE INFINITY

YOTTA ABSOLUTE INFINITY

RONNA ABSOLUTE INFINITY

QUETTA ABSOLUTE INFINITY

VENDEKA ABSOLUTE INFINITY

UDEKA ABSOLUTE INFINITY

TREDA ABSOLUTE INFINITY

SORTA ABSOLUTE INFINITY

RINTA ABSOLUTE INFINITY

QUEXA ABSOLUTE INFINITY

PEPTA ABSOLUTE INFINITY

OCHA ABSOLUTE INFINITY

NENA ABSOLUTE INFINITY

MINGA ABSOLUTE INFINITY

LUMA ABSOLUTE INFINITY

KAMA ABSOLUTE INFINITY

JAMEA ABSOLUTE INFINITY

IANA ABSOLUTE INFINITY

HOTTA ABSOLUTE INFINITY

GRINA ABSOLUTE INFINITY

FREMA ABSOLUTE INFINITY

DRUNA ABSOLUTE INFINITY

CISKA ABSOLUTE INFINITY

BONA ABSOLUTE INFINITY

AUDA ABSOLUTE INFINITY

MONSTER ABSOLUTE INFINITY

TRANS ABSOLUTE INFINITY

NUMBERS BREAKING POINT

THE POINT WHERE NO ORDINALS LEVELS CAN REACH

ORDINAL LEVEL INFINITY · INFINITY-INSTA-BILITY · OL(∞)

ORDINAL LEVEL OMEGA

OMEGA OF ABSOLUTE INFINITY

ABSOLUTE OF INFINITY

UNCOUNTABLE ABSOLUTE INFINITY · UC(Ω)

NUMBERS ENDING POINT

THE LEVEL THAT NUMBER WILL BREAK APART

NEVER REACHED INFINITY

INFINITY ORDINAL

ORDINAL LEVEL OF EPSILON-0 · Epsilon-Insta-Bility · OL(e0)

INFINITE OF ABSOLUTE INFINITIES

OUT OF BOUNDS OF NUMBERS

FΩ(10)

RAYO(Ω)

INACCESSIBLE INFINITY

UNREACHABLE INFINITY

ABSOLUTE INFINITY OF INFINITIES

THE OTHER SIDE

ABSOLUTE INFINITY OF GREAT

INFINITY OF ABSOLUTE INFINITY

ABSOLUTE CARDINAL

ABSOLUTE OMEGA

ABSOLUTE EPSILON

ABSOLUTE NULL

ABSOLUTE SUPER

ABSOLUTE OTHER SIDE

★ ABSOLUTE ETERNAL · Absolutely Eternal

ABSOLUTE MEGA

BREAKING POINT OF INFINITY

BREAKING POINT OF OMEGA

BREAKING POINT OF EPSILON

BREAKING POINT OF ETERNAL

BREAKING POINT OF QUANTUM

BREAKING POINT OF GHOSTIFY

THE END

THE 2 END

THE 3 END

THE INFINITY END

THE OMEGA END

THE EPSILON END

THE ETERNITY END

THE SUPER END

UNREACHABLE ABSOLUTE INFINITY

ABSOLUTE ABSOLUTE INFINITY · Absolutely Absolute Infinity / Ω/Ω

ABSOLUTE ABSOLUTE ABSOLUTE INFINITY · Absolutely Absolute Absolute Infinity / Ω/Ω/Ω

ABSOLUTE ABSOLUTE ABSOLUTE ABSOLUTE INFINITY · Absolutely Absolute Absolute Absolute Infinity / Ω/Ω/Ω/Ω

ABSOLUTE X9 INFINITY · ABSOLUTELY ABSOLUTE x8 INFINITY · Ω/Ω/Ω/Ω/Ω/Ω/Ω/Ω

ABSOLUTE MEGA INFINITY

ABSOLUTE GIGA INFINITY

ABSOLUTE TERA INFINITY

ABSOLUTE PETA INFINITY

ABSOLUTE EXA INFINITY

ABSOLUTE ZETTA INFINITY

ABSOLUTE YOTTA INFINITY

ABSOLUTE RONNA INFINITY

ABSOLUTE QUETTA INFINITY

ABSOLUTE VENDEKA INFINITY

THE FOREVER

THE TRUE FOREVER

INFINITY FOREVER

PERMANENT INFINITY

PERMANENT ABSOLUTE INFINITY

THE TRUE ABSOLUTE INFINITY

BEYOND THE NUMBERS

BEYOND THE INFINITY NUMERALS

ABSOLUTE BREAKING INFINITY

BREAKING NUMBER INFINITY

THE ALL OF THE ENDS OF THE INFINITY

ABSOLUTE INFINITY OF ENDS

★ ABSOLUTE EVERYTHING · Absolutely Everything / ΩxΩ

ABSOLUTE EVERYTHING + 1

ABSFINITY

ABSOLUTEFINITY

ABSOLUTE X ABSOLUTE INFINITY INFINITY

PIFINITY · Absolute Pi (Ωπ) · Pifinity (Π)

ZERILLIONFINITY

TRUE OMEGA

TRUE OMEGA + 1

TRUE OMEGA ^ TRUE OMEGA

TRUE EPSILON NOUGHT

TRUE ZETA NOUGHT

TRUE ETA NOUGHT

THE VOID

V O I D

V . O . I . D

FIRST CARDINAL BEYOND ABSOLUTE EVERYTHING

INFINITY CARDINAL

ABSOLUTE INFINITY CARDINAL

FIRST UNCOUNTABLE CARDINAL BEYOND ABSOLUTE EVERYTHING

UNREACHABLE CARDINAL

TRUE THETA CARDINAL

TRUE INACCESSIBLE CARDINAL

TRUE MAHLO CARDINAL

TRUE WEAKLY COMPACT CARDINAL

TRUE 0=1 CARDINAL

★ ABSOLUTE COMPLETED EVERYTHING

TRUE COMPLETED ABSOLUTE

???

DONG

PRO

UII

U^I

U^^^I

BEAR’S NUMBER

SUPERFINITY

MEGAFINITY

BIGGEST

UNBEATABLE NOUGHT

ABSOLUTE TRANSFINITY

ABSOLUTE MEGAFINITY

ABSOLUTE GIGAFINITY

ABSOLUTE TERAFINITY

ABSOLUTE PETAFINITY

ABSOLUTE ABSOLUTE EVERYTHING · Absolutely Absolute Everything / ΩxΩ/Ω

ABSOLUTE ABSOLUTE ABSOLUTE EVERYTHING · Absolutely Absolute Absolute Everything / ΩxΩ/Ω/Ω

FINAL INFINITY LEVEL

★ FINAL NUMBER

FINAL LEVEL

THE FINAL ORDINAL LEVEL

FINALFINITY

ABSOLUTE TRUE MEGA INFINITY

ABSOLUTE FINAL

THE SUPER END

WEAKLY COMPACT ENDARINAL

STRONG COMPACT ENDARINAL

THE BIG END

THE FINAL END

ABSOLUTE END

BIG ABSOLUTE END

SUPER ABSOLUTE END

END OF NUMBERS

THE LAST ONE

THE FINAL OF ALL NUMBERS

THE TRUE FINAL OF ALL NUMBERS

✪ The True Absolute End / Absolute True End / .|ΩxXΩ|. xΩ

1.1.3.1.2 - Post Absolute Infinity II: Higher Recusion ((Ω_xXΩ) _x10 🠊 Ω_A)

Section 1.1.3.1.2.1: Absolute Infinity Universe

(Ω_xXΩ) _x10 | Absolutely Infinity Ultimate Universe

(Ω_xXΩ) _x100 | GWTH-Ordinal

(Ω_xXΩ) _x10^100 | GWTH-Cardinal

(Ω_xXΩ) _xTREE(3) | GWTH-Absolute

(Ω_xXΩ) _xTREE(4) | GWTH-Absolutely

(Ω_xXΩ) _xTREE(10^100) | GWTH-Absolute End

(Ω_xXΩ) _xTREE(TREE(10^100)) | GWTH-Absolute True End

(Ω_xXΩ) _x∞ | Absolutely Infinity Ultimate Infinity

(Ω_xXΩ) xΩ | Absolutely Infinity Ultimate Everything

(Ω_xXΩ) _xX∞ | Absolutely Infinity Ultimate Infinite Everything

(Ω_xXΩ) xXΩ | Absolutely Infinity Ultimate Multiverse

(Ω_xXΩ) xXΩ_x∞ | Absolute of Infinity

(Ω_xXΩ) xXΩ_xΩ | Uncountable Absolute Infinity

(Ω_xXΩ) xXΩ_xΩ_xK | Numbers Ending Point

(Ω_xXΩ) xXΩ_xΩ_xT | The Level That Number Will Break Apart

(Ω_xXΩ) xXΩ_xΩ_xΩ | Never Reached Infinity

(Ω_xXΩ) xXΩ_{xX∞ | Super Eternity}

(Ω_xXΩ) xXΩ_{xXω1 | Grand Eternity}

(Ω_xXΩ) xXΩ_{xXI | Out of Bounds Numbers}

(Ω_xXΩ) xXΩ_xXΩ | Absolutely Infinity Ultimate Kiloverse

(Ω_xXΩ) xXΩ_xXΩ_xXΩ | Absolutely Infinity Ultimate Superverse

(Ω_xXΩ) xXΩ_xXΩ_xXΩ_xXΩ | Absolutely Infinity Ultimate Megaverse

(Ω_xXΩ) xXΩ xXΩ xXΩ xXΩ xXΩ | Absolutely Infinity Ultimate Gigaverse

((Ω_xXΩ)xXΩ) x8 | Absolutely Infinity Ultimate Ultraverse

((Ω_xXΩ)xXΩ) x10 | Absolutely Infinity Kilo-Ultimate Universe

((Ω_xXΩ)xXΩ) xXΩ | Absolutely Infinity Kilo-Ultimate Multiverse

((Ω_xXΩ)xXΩ) xXΩ xXΩ | Absolutely Infinity Kilo-Ultimate Kiloverse

((Ω_xXΩ)xXΩ) xXΩ xXΩ xXΩ | Absolutely Infinity Kilo-Ultimate Superverse

((Ω_xXΩ)xXΩ) xXΩ xXΩ xXΩ xXΩ | Absolutely Infinity Kilo-Ultimate Megaverse

((Ω_xXΩ)xXΩ) xXΩ xXΩ xXΩ xXΩ xXΩ | Absolutely Infinity Kilo-Ultimate Gigaverse

(((Ω_xXΩ)xXΩ)xXΩ) _x8 | Absolutely Infinity Kilo-Ultimate Ultraverse

((((Ω_xXΩ)xXΩ)xXΩ)xXΩ) _x10 | Absolutely Infinity Super-Ultimate Universe

((((Ω_xXΩ)xXΩ)xXΩ)xXΩ) xXΩ xXΩ | Absolutely Infinity Super-Ultimate Kiloverse

((((Ω_xXΩ)xXΩ)xXΩ)xXΩ) xXΩ xXΩ xXΩ | Absolutely Infinity Super-Ultimate Superverse

((((Ω_xXΩ)xXΩ)xXΩ)xXΩ) xXΩ xXΩ xXΩ xXΩ | Absolutely Infinity Super-Ultimate Megaverse

((((Ω_xXΩ)xXΩ)xXΩ)xXΩ) xXΩ xXΩ xXΩ xXΩ xXΩ | Absolutely Infinity Super-Ultimate Gigaverse

((((Ω_xXΩ)xXΩ)xXΩ)xXΩ) _x8 | Absolutely Infinity Super-Ultimate Ultraverse

((((Ω_xXΩ)xXΩ)xXΩ)xXΩ) _x10 | Absolutely Infinity Mega-Ultimate Universe

((((Ω_xXΩ)xXΩ)xXΩ)xXΩ) _x10 | Absolutely Infinity Giga-Ultimate Universe

((((Ω_xXΩ)xXΩ)xXΩ)xXΩ)xXΩ _x10 | Absolutely Infinity Ultra-Ultimate Universe

{Ω_xXΩ} _x8 | Absolutely Infinity Uper-Ultimate Universe

{Ω_xXΩ} _x10 | Absolutely Infinity Kilo-Uper-Ultimate Universe

({Ω_xXΩ}xXΩ) _x10 | Absolutely Infinity Super-Uper-Ultimate Universe

(({Ω_xXΩ}xXΩ)xXΩ) _x10 | Absolutely Infinity Mega-Uper-Ultimate Universe

((({Ω_xXΩ}xXΩ)xXΩ)xXΩ) _x10 | Absolutely Infinity Giga-Uper-Ultimate Universe

Section 1.1.3.1.2.2: Post-Absolute Infinity Universe

{{Ω_xXΩ}xXΩ} _x6 | Absolutely Infinity Duper-Ultimate Universe

{{Ω_xXΩ}xXΩ} _x10 | Absolutely Infinity Superduper-Ultimate Universe

{{{Ω_xXΩ}xXΩ}xXΩ} _x6 | Absolutely Infinity Giga-Duper-Ultimate Universe

{{{Ω_xXΩ}xXΩ}xXΩ} _x10 | Absolutely Infinity Truper-Ultimate Universe

{{{{Ω_xXΩ}xXΩ}xXΩ}xXΩ} _x6 | Absolutely Infinity Kilo-Truper-Ultimate Universe

{{{{Ω_xXΩ}xXΩ}xXΩ}xXΩ} _x10 | Absolutely Infinity Giga-Truper-Ultimate Universe

{{{{{Ω_xXΩ}xXΩ}xXΩ}xXΩ}xXΩ} _x10 | Absolutely Infinity Quadrup-Ultimate Universe

{{{{{Ω_xXΩ}xXΩ}xXΩ}xXΩ}xXΩ} _x10 | Absolutely Infinity Quintuper-Ultimate Universe

[Ω_xXΩ] _x6 | Absolutely Infinity Sexuper-Ultimate Universe

[Ω_xXΩ] _x8 | Absolutely Infinity Octuper-Ultimate Universe

[Ω_xXΩ] _x10 | Absolutely Infinity Complex-Ultimate Universe

[[Ω_xXΩ]xXΩ] _x10 | Absolutely Infinity Comduplex-Ultimate Universe

[[[[Ω_xXΩ]xXΩ]xXΩ]xXΩ] x10 | Absolutely Infinity Comquadrup-Ultimate Universe

/Ω_xXΩ/ _x6 | Absolutely Infinity Comsexplex Universe

/Ω_xXΩ/ _x8 | Absolutely Infinity Comoctiplex Universe

/Ω_xXΩ/ _x10 | Absolutely Infinity Ever-Ultimate Universe

|Ω_xXΩ| _x10 | Absolutely Infinity Never-Ultimate Universe

(|Ω_xXΩ|) _x10 | Absolutely Infinity Never-Ever-Existing-Ultimately Powerful Universe

{|Ω_xXΩ|} _x10 | Absolutely Infinity Never-Ever-Existing-Ultimately Powerful Universe of All Time

[|Ω_xXΩ|] _x10 | Absolutely Infinity Never-Ever-Existing-Ultimately Powerful Ultravioletverse of All Time

/|Ω_xXΩ|/ _x10 | Absolutely Infinity Never-Ever-Existing-Ultimately Powerful Never Ever Seen Ultravioletverse of All Time

||Ω_xXΩ|| _x10 | Absolutely Infinity Never-Ever-Existing-Ultimately Powerful Never Ever Seen Ultravioletverse of All Time in the Multiverse

|||||Ω_xXΩ||||| | Absolutely Infinity Never-Ever-Existing-Ultimately Powerful Freaking Absolute Infinity Never Ever Seen Ultravioletverse of All Time in the Freaking Ultravverse

1.1.3.1.3 - Post-Absolute Infinity III: Absolute Modifications (Ω_AΩ 🠊 Ω_π)

Section 1.1.3.1.3.1: Absolute Letters

Ω_{A x 10}, Absolute A

Ω_A+1, Absolute A One

Ω_A+100, Absolute A Hundred

Ω_A+10^100, Absolute A Googol

Ω_A+Ω, Absolute A Absolute Infinity

Ω_AA, Absolute AA

Ω_AAA, Absolute AAA

Ω_AAAA, Absolute AAAA

Ω_{B x 10}, Absolute B

Ω_BB, Absolute BB

Ω_BBB, Absolute BBB

Ω_C, Absolute C

Ω_D, Absolute D

Ω_E, Absolute E

Ω_F, Absolute F

Ω_G, Absolute G

Ω_H, Absolute H

Ω_I, Absolute I

Ω_J, Absolute J

Ω_K, Absolute K

Ω_L, Absolute L

Ω_M, Absolute M

Ω_N, Absolute N

Ω_O, Absolute O

Ω_P, Absolute P

Ω_Q, Absolute Q

Ω_R, Absolute R

Ω_S, Absolute S

Ω_T, Absolute T

Ω_U, Absolute U

Ω_V, Absolute V

Ω_W, Absolute W

Ω_X, Absolute X

Ω_Y, Absolute Y

Ω_Z, Absolute Z

Section 1.1.3.1.3.2: Absolute Numbers

₁Ω x 10, Absolute One

₁Ω₁, Absolute One One

₁Ω₁₀₀, Absolute One One Hundred

₁Ω_∞, Absolute One Infinite

₁ΩΩ, Absolutely One Infinity

₁Ω_xΩ, Absolutely One Everything

₁Ω_xXΩ, Absolutely One Infinity Multiverse

₁₍Ω_xXΩ) x10, Absolutely One Infinity Ultimate Universe

_1{Ω_xXΩ} x10, Absolutely One Infinity Uper-Ultimate Universe

_1[Ω_xXΩ] x10, Absolutely One Infinity Complex-Ultimate Universe

_1/Ω_xXΩ/ x10, Absolutely One Infinity Ever-Ultimate Universe

_1|Ω_xXΩ| x10, Absolutely One Infinity Never-Ultimate Universe

_1.|Ω_xXΩ|. xΩ, Absolutely One End

_1…|Ω_xXΩ|... (xΩ Dots), Absolute One Absolute

₁ΩA, Absolute One A

₂Ω, Absolute Two

₃Ω, Absolute Three

₄Ω, Absolute Four

₅Ω, Absolute Five

₆Ω, Absolute Six

₇Ω, Absolute Seven

₈Ω, Absolute Eight

₉Ω, Absolute Nine

₁₀Ω, Absolute Ten

₁₂Ω, Absolute Twelve

₁₅Ω, Absolute Fifteen

₂₀Ω, Absolute Twenty

₂₅Ω, Absolute Twenty Five

₃₀Ω, Absolute Thirty

₄₀Ω, Absolute Forty

₅₀Ω, Absolute Fifty

₆₀Ω, Absolute Sixty

₇₀Ω, Absolute Seventy

₈₀Ω, Absolute Eighty

₉₀Ω, Absolute Ninety

₁₀₀Ω, Absolute One Hundred

₂₀₀Ω, Absolute Two Hundred

₅₀₀Ω, Absolute Five Hundred

_1,000Ω, Absolute One Thousand

_1,000,000Ω, Absolute One Million

_{1,000,000,000}Ω, Absolute One Billion

_{1,000,000,000,000}Ω, Absolute One Trillion

_10^33Ω, Absolute One Decillion

_10^100Ω, Absolute Googol

_10{100}10Ω, Absolute Boogol

_G64Ω, Absolute Grahams

Section 1.1.3.1.3.3: Absolutely Absolute Infinities

Ω_/Ω, Absolutely Absolute Infinity

ΩxΩ_/Ω, Absolutely Absolute Everything

.IΩxXΩI._/Ω, Absolutely Absolute End

…IΩxXΩI… (xΩ Dots) _/Ω, Absolutely Absolutely Absolute

ΩA_/Ω, Absolutely Absolute A

1Ω_/Ω, Absolutely Absolute One

10^100Ω_/Ω, Absolutely Absolute Googol

G64Ω_/Ω, Absolutely Absolute Grahams

TREE(3)Ω_/Ω, Absolutely Absolute Tree(3)

∞Ω_/Ω, Absolutely Absolute Infinite

Ω_/Ω_/Ω, Absolutely Absolute Absolute Infinity

Ω_/Ω_/Ω_/Ω, Absolutely Absolute Absolute Absolute Infinity

Ω_/Ω_/Ω_/Ω_/Ω_/Ω_/Ω_/Ω_/Ω_/Ω, Absolutely Absolute x10 Infinity

Ω_/Ω x100, Absolutely Absolute x100 Infinity

Ω_/Ω x10^100, Absolutely Absolute x10^100 Infinity

Ω_/Ω x10{100}10, Absolutely Absolute x10{100}10 Infinity

Ω_/Ω xG64, Absolutely Absolute xG64 Infinity

Ω_/Ω xTREE(3), Absolutely Absolute xTREE(3) Infinity

Ω_/Ω x∞, Absolutely Absolute x∞ Infinity

1.1.3.1.4 - Post-Absolute Infinity IV: Absolute Pi (Ω_π 🠊 田)

Ω/Ω xΩ, Absolutely Pi

Ω_π1, Absolutely One Pi

Ω_π100, Absolutely Hundred Pi

Ω_π10^100, Absolutely Googol Pi

Ω_π10{100}10, Absolutely Boogol Pi

Ω_πG64, Absolutely Graham’s Pi

Ω_πTREE(3), Absolutely Tree(3) Pi

Ω_π∞, Absolutely Infinite Pi

Ω_πΩ, Absolutely Pi

Ω_πΩxΩ, Absolutely Everything Pi

Ω_π.IΩxXΩI. xΩ, Absolutely End Pi

Ω_π…IΩxXΩI… (xΩ dots), Absolutely Absolute Pi

Ω_πA, Absolutely A Pi

1Ω_π, Absolutely One Pi

Ω/Ω_π, Absolutely Absolute Infinity Pi

Ω/Ω_π xΩ, Absolutely Never Pi

1.1.3.1.5 - Post-Absolute Infinity V: Kangxi radical sequence / Chinese Symbols (用 🠊 Ө)

1.1.3.1.5.1 - Section 1

用, Absolute Use

生, Absolute Life

甘, Absolute Sweet

瓦, Absolute Tile

瓜, Absolute Melon

玉, Absolute Jade

玄, Absolute Profound

犬, Absolute Dog

牛, Absolute Cow

牙, Absolute Fang

片, Absolute Slice

爿, Absolute Half Tree Trunk

爻, Absolute Double X

父, Absolute Father

爪, Absolute Claw

火, Absolute Fire

水, Absolute Water

气, Absolute Steam

氏, Absolute Clan

毛, Absolute Fur

比, Absolute Compare

毋, Absolute Do Not

殳, Absolute Weapon

歹, Absolute Death

止, Absolute Stop

欠, Absolute Lack

木, Absolute Tree

月, Absolute Moon

曰, Absolute Say

日, Absolute Sun

无, Absolute Not

方, Absolute Square

斤, Absolute Axe

文, Absolute Script

斗, Absolute Dipper

攴, Absolute Rap

支, Absolute Branch

手, Absolute Hand

戶, Absolute Door

戈, Absolute Halberd

心, Absolute Heart

彳, Absolute Step

彡, Absolute Bristle

彐, Absolute Snout

弓, Absolute Bow

弋, Absolute Shoot

廾, Absolute Two Hands

廴, Absolute Long Stride

广, Absolute Dotted Cliff

幺, Absolute Short Thread

干, Absolute Dry

巾, Absolute Turban

己, Absolute Oneself

工, Absolute Work

巛, Absolute River

山, Absolute Mountain

屮, Absolute Sprout

尸, Absolute Corpse

ㄤ, Absolute Lame

小, Absolute Small

寸, Absolute Inch

宀, Absolute Roof

子, Absolute Child

女, Absolute Woman

大, Absolute Big

夕, Absolute Evening

夊, Absolute Slowly

夂, Absolute Go

士, Absolute Scholar

土, Absolute Earth

囗, Absolute Enclosure

口, Absolute Mouth

又, Absolute Again

ム, Absolute Private

厂, Absolute Cliff

冂, Absolute Seal

ト, Absolute Divination

匸, Absolute Faithfulenclosure

匚, Absolute Box

辶, Absolute Walk

匕, Absolute Spoon

勹, Absolute Wrap

カ, Absolute Power

刀, Absolute Knife

几, Absolute Table

冫, Absolute Ice

冖, Absolute Cover

入, Absolute Enter

儿, Absolute Legs

人, Absolute Man

亠, Absolute Lid

亅, Absolute Hook

乙, Absolute Second

丿, Absolute Slash

、, Absolute Dot

丨, Absolute Line

龜, Absolute Turtle

龍, Absolute Dragon

齒, Absolute Tooth

斉, Absolute Even

黾, Absolute Frog

黄, Absolute Yellow

麦, Absolute Wheat

卤, Absolute Salt

鸟, Absolute Bird

鱼, Absolute Fish

鬼, Absolute Ghost

骨, Absolute Bone

马, Absolute Horse

首, Absolute Head

饣, Absolute Eat

飞, Absolute Fly

风, Absolute Wind

页, Absolute Leaf

青, Absolute Blue

雨, Absolute Rain

门, Absolute Gate

长, Absolute Long

钅, Absolute Gold

阝, Absolute City

车, Absolute Cart

足, Absolute Foot

贝, Absolute Shell

讠, Absolute Speech

角, Absolute Horn

见, Absolute See

虎, Absolute Tiger

老, Absolute Old

𦍌, Absolute Ram

羊, Absolute Sheep

网, Absolute Mesh

冈, Absolute Net

⺮, Absolute Bamboo

灵, Absolute Spirit

眼, Absolute Eye

民, Absolute Civilian

白, Absolute White

皮, Absolute Skin

矛, Absolute Spear

石, Absolute Stone

禸, Absolute Track

天, Absolute Grain

立, Absolute Stand

米, Absolute Rice

羽, Absolute Feather

而, Absolute And

耳, Absolute Ear

至, Absolute Arrive

舛, Absolute Oppose

艮, Absolute Stopping

色, Absolute Color

艸, Absolute Grass

虫, Absolute Insect

血, Absolute Blood

西, Absolute West

谷, Absolute Valley

豆, Absolute Bean

猪, Absolute Pig

獾, Absolute Badger

貝, Absolute Shell

赤, Absolute Red

走, Absolute Run

辛, Absolute Bitter

晨, Absolute Morning

来, Absolute Distinguish

里, Absolute Village

非, Absolute Wrong

革, Absolute Leather

音, Absolute Sound

高, Absolute Tall

髟, Absolute Hair

鬥, Absolute Flight

鹿, Absolute Deer

黑, Absolute Black

鼎, Absolute Tripod

鼓, Absolute Drum

鼠, Absolute Rat

鼻, Absolute Nose

齊, Absolute Even

⿰, Absolute Left-to-Right

1.1.3.2.1.5.2 - Section 2: The following entries are from NANTHEMAN’s Numbers 0 to Never 2.0 [1 / 2] (You can use them if you want to extend your Numbers 0 to your number goal list)

秋, Absolute Autumn

蘇, Absolute Soviet

旦, Absolute Satanic

杂, Absolute Miscellaneous

尽, Absolute Despite

业, Absolute Employment

煤, Absolute Coal

油, Absolute Tar

格, Absolute Gertion

物, Absolute Liverpool

亞, Absolute Victoria

凱, Absolute Kevin

頂, Absolute Many

多, Absolute Most

的, Absolute Online

中, Absolute Preparing

改, Absolute Unimproved

倫, Absolute London

諾, Absolute Norimatiti

系, Absolute Intimacy

同, Absolute Meanwhile

珀, Absolute Blooper

杰, Absolute Jayne

二, Absolute Dibromoindigo

器, Absolute Droid

莫, Absolute Gemeaux

因, Absolute Because

保, Absolute Keep

朝, Absolute Kaj

加, Absolute Siungati

南, Absolute Ferdinand

金, Absolute Kim

可, Absolute Rechargeable

王, Absolute King

作, Absolute Workers

命, Absolute October Revolution

龍, Absolute Bolshevik

丹, Absolute Denver

会, Absolute Committee

冬, Absolute Winter

⿱, Absolute Above to Below

⿴, Absolute Full-Surround

⿻, Absolute Overlaid

1.1.3.2.1.5.3 - Section 3: NANTHEMAN’s entries end here. Now it’s time to get into the Chinese Character Functions!

Δ, Absolute Delta

∠, Absolute Sinustidioual Function

⊘, Absolute Promisetion Ordinal

∫λ, Absolute Gamma Function

∮(x), Absolute Ray Function

A∮, Absolute Alpha-Ray Function

B∮, Absolute Beta-Ray Function

Γ∮, Absolute Gamma-Ray Function

Δ∮, Absolute Delta-Ray Function

E∮, Absolute Epsilon-Ray Function

Z∮, Absolute Zeta-Ray Function

H∮, Absolute Eta-Ray Function

Θ∮, Absolute Theta-Ray Function

I∮, Absolute Iota-Ray Function

K∮, Absolute Kappa-Ray Function

Λ∮, Absolute Lambda-Ray Function

M∮, Absolute Mu-Ray Function

N∮, Absolute Nu-Ray Function

Ξ∮, Absolute Xi-Ray Function

O∮, Absolute Omicron-Ray Function

Π∮, Absolute Pi-Ray Function

P∮, Absolute Rho-Ray Function

Σ∮, Absolute Sigma-Ray Function

T∮, Absolute Tau-Ray Function

Y∮, Absolute Upsilon-Ray Function

Φ∮, Absolute Phi-Ray Function

X∮, Absolute Chi-Ray Function

Ψ∮, Absolute Psi-Ray Function

ΨA∮, Absolute Psi-Alpha-Ray Function

ΨΨ∮, Absolute Double-Psi-Ray Function

ΨΨΨ∮, Absolute Triple-Psi-Ray Function

ΨΨΨΨΨ∮, Absolute Quintuple-Psi-Ray Function

ΨΨΨΨΨΨΨΨΨΨ∮, Absolute Dekuple-Psi-Ray Function

Ψ… x100 …Ψ∮, Absolute Hectuple-Psi-Ray Function

Ψ… x10{100}10 …Ψ∮, Absolute Boogol-fold-Psi-Ray Function

Ψ… xG64 …Ψ∮, Absolute Graham’s-Psi-Ray Function

Ψ… xTREE(3) …Ψ∮, Absolute TREE(3)-Psi-Ray Function

Ψ… x∞ …Ψ∮, Absolute Infinite-Psi-Ray Function

Ψ… xΩ …Ψ∮, Absolute Absolute-Psi-Ray Function

Ω∮, Absolute Omega-Ray Function

Ψ… x∫λ …Ψ∮, Absolute Infinite-Ray Function

Ω… xΩ …Ω∮, Absolute Infinite Array Function

Ω… xXΩ …Ω∮, Absolute Absolutely Everything Array Function

Ω… xX… xΩ …xXΩ …Ω∮, Absolute Contra-Number Function

⦿⦿, Absolute Contra-illion Function

⦿⦿⦿, Absolute Contra-logue Function

⦿⦿⦿⦿⦿, Absolute Contra-thoth Function

∞⦿, Absolute Contra-Infinite Function

ω⦿, Absolute Contra-Transfinite Function

ε0⦿, Absolute Contra-Symbol Function

ζ0⦿, Absolute Contra-Power Function

ω1⦿, Absolute Contra-Ordinal Function

Ʊ⦿, Absolute Contra-Cardinal Function

⧝♉︎, Absolute Inalienable Function Limit

Өאђ, Absolute Unspecified Aleph Function

Өבђ, Absolute Unspecified Bet Function

Өגђ, Absolute Unspecified Gimel Function

Өדђ, Absolute Unspecified Dalet Function

Өהђ, Absolute Unspecified He Function

Өוђ, Absolute Unspecified Vav Function

Өזђ, Absolute Unspecified Zayin Function

Өחђ, Absolute Unspecified Het Function

Өטђ, Absolute Unspecified Tet Function

Өיђ, Absolute Unspecified Yod Function

Өךђ, Absolute Unspecified Final Kaf Function

Өכђ, Absolute Unspecified Kaf Function

Өלђ, Absolute Unspecified Lamed Function

Өםђ, Absolute Unspecified Final Mem Function

Өמђ, Absolute Unspecified Mem Function

Өןђ, Absolute Unspecified Final Nun Function

Өנђ, Absolute Unspecified Nun Function

Өסђ, Absolute Unspecified Samekh Function

Өעђ, Absolute Unspecified Ayin Function

Өףђ, Absolute Unspecified Final Pe Function

Өפђ, Absolute Unspecified Pe Function

Өץђ, Absolute Unspecified Final Tsadi Function

Өצђ, Absolute Unspecified Tsadi Function

Өקђ, Absolute Unspecified Qof Function

Өרђ, Absolute Unspecified Resh Function

Өשђ, Absolute Unspecified Shin Function

Өתђ, Absolute Unspecified Tav Function

ӨאЄ, Ultimate Unspecified Aleph Function

ӨאЉ, Universal Unspecified Aleph Function

ӨאЊ, Multiversal Unspecified Aleph Function

ӨאЋ, Infinite Unspecified Aleph Function

ӨאЏ, End Unspecified Aleph Function

ӨאЃ, Limit Unspecified Aleph Function

ӨאЌ, Beyond Unspecified Aleph Function

ӨאЀ, Ending Unspecified Aleph Function

ӨאЁ, Finished Unspecified Aleph Function

ӨאЇ, Eternal Unspecified Aleph Function

ӨאЍ, Forever Unspecified Aleph Function

ӨאЍ, Final Unspecified Aleph Function

Ѡאђ, Absolute Omega Aleph Function

Ѣאђ, Absolute Unknown Aleph Function

Ѥאђ, Absolute Uncountable Aleph Function

Ѧאђ, Absolute Ultra Aleph Function

Ѩאђ, Absolute Powerful Aleph Function

Ѫאђ, Absolute Unbreakable Aleph Function

Ѭאђ, Absolute Cosmic Aleph Function

Ѯאђ, Absolute Extended Aleph Function

Ѱאђ, Absolute Eras Aleph Function

Ѵאђ, Absolute Eons Aleph Function

Ѷאђ, Absolute True Aleph Function

Ѹאђ, Absolute Legendary Aleph Function

Ѻאђ, Absolute Mythical Aleph Function

Ѽאђ, Absolute Inaccessible Aleph Function

Ѿאђ, Absolute Reality Aleph Function

Ҁאђ, Absolute Existence Aleph Function

Ҋאђ, Absolute Meta-One Aleph Function

Ҍאђ, Absolute Meta-Two Aleph Function

Ҏאђ, Absolute Meta-Three Aleph Function

Ғאђ, Absolute Meta-Five Aleph Function

Ҝאђ, Absolute Meta-Ten Aleph Function

Ҩאђ, Absolute Meta-Hundred Aleph Function

Ӿאђ, Absolute Finale Aleph Function

ӾתЍ, Final Finale Tav Function

ᵿ͒̑ᵿ̤̔, Absolute Ultima-Function Cardinal Limit

ξ, Absolute Unbreakable Cardinal Limit

ϗ, Absolute Inaccessible Cardinal Limit

ϯ, Absolute Uncountable Cardinal Limit

Ϟ, Absolute Indescribable Cardinal Limit

έ, Absolute Unimaginable Cardinal Limit

Ϋ, Absolute Unknown Cardinal Limit

Ϛ, Absolute Void Cardinal Limit

Ϝ, Absolute Abyss Cardinal Limit

Ϡ, Absolute Reality Cardinal Limit

Ϣ, Absolute Existence Cardinal Limit

Ϥ(2), Absolute Darkness Cardinal Limit

Ϥ(3), Absolute Cosmic Cardinal Limit

Ϥ(4), Absolute Ultimate Cardinal Limit

Ϥ(5), Absolute Infinite Cardinal Limit

Ϥ(∞), Absolute Universal Cardinal Limit

Ϥ(#), Absolute Non-limit Cardinal Limit

Ϥ(Ϥ(2)), Absolute Final Cardinal Limit

1.1.3.2.1.5.4 - Section 4: Advanced Entries

⦿, Absolute Solarity Limit

⦿/⦿, Absolutely Solarity Limit

⦿/⦿/⦿, Absolute Super-Solarity Limit

⦿//⦿, Absolutely Super-Solarity Limit

Өξ.⦿, Absolute Lightly FINAL Ultimate Limit

℧Өξ.⦿Δ, Absolute Ultima-strong point of FINAL Absolute Limit

χιτλσ, Absolute Every-Limit / XITYA Limit

虧, Absolute Quecto

柔, Absolute Ronto

么, Absolute Yocto

仄, Absolute Zepto

阿, Absolute Atto

飛, Absolute Femto

皮, Absolute Pico

納, Absolute Nano

微, Absolute Micro

兆, Absolute Mega

吉, Absolute Giga

太, Absolute Tera

拍, Absolute Peta

艾, Absolute Exa

澤, Absolute Zetta

堯, Absolute Yotta

容, Absolute Ronna

昆, Absolute Quetta

品, Chinesefinity

晶, Super Chinesefinity

瞐, Mega Chinesefinity

厽, Giga Chinesefinity

垚, Tera Chinesefinity

焱, Peta Chinesefinity

畾, Ultimate Chinesefinity

淼, Absolute Chinesefinity

鑫, Universal Chinesefinity

毳, Superversal Chinesefinity

鱻, Megaversal Chinesefinity

驫, Gigaversal Chinesefinity

矗, Teraversal Chinesefinity

麤, Petaversal Chinesefinity

龘, Final Chinesefinity

𰻞, Biangfinity

, Taitofinity

χιτλσ.℧ӨΔ ⦿, Absolute Impossible-to-Bypass Everything-Limit / Absolute XITYA Limit

χιτλσ.℧ӨΔ ⦿ξᵿ͒̑ᵿ̤̔Ω ∮ ∫, Absolutely Truly-Impossible-to-Reach-Everything-Final-Limit / Absolutely XITYA Limit

ξᵿ͒̑ᵿ̤̔Ω∮∫, Absolute Unknown Abyss Limit

χιτλσ.℧ӨΔ ⦿ξᵿ͒̑ᵿ̤̔Ω ∮ ∫Өאђ, Absolute XITYA Final Limit

χιτλσ.℧ӨΔ ⦿ξᵿ͒̑ᵿ̤̔Ω ∮ ∫Өאђ绝不⧝♉︎ζ0⦿, Absolute XITYA True Final Limit

xXΩ[χιτλσ→∞]lim, Absolute Xityafinite Endingness Limit

xX_xX[χιτλσ→Ω]lim, Absolute Xityabsolufinite Endingnessly Limit

xX_xX[χιτλσ→→(1, 2)]lim, Absolute Forever Limit

xX_xX[χιτλσ→₂(1, 1, 2)]lim, Absolute Timebreaking Limit

xX_xX[χιτλσ→_x(1[2]2)]lim, Absolute Dimensionbreaking Limit

θ / xX_xX[χιτλσ→_xX[Ω+x](Ω[?&@]Ω.?!)]lim, Absolutely Preternal

ϴ / xX_xX[χιτλσ→?????(?????...?????)]lim, Absolutely Eternal ☆

1.1.3.1.6A - Post-Absolute Infinity VI: Loops (⟲1 🠊 ⟲xϴ)

⟲1, One Loop

⟲2, Two Loop

⟲3, Three Loop

⟲4, Four Loop

⟲5, Five Loop

⟲6, Six Loop

⟲7, Seven Loop

⟲8, Eight Loop

⟲9, Nine Loop

⟲10, Ten Loop, Absolute Black Hole

⟲100, Hundred Loop, Absolutely Dimensional

⟲1,000, Thousand Loop

⟲1,000,000, Million Loop

⟲10^100, Googol Loop, Absolute Google

⟲10{100}10, Boogol Loop, Absolute Boogle

⟲G64, Graham Loop, Absolute Big

⟲TREE(3), TREE(3) Loop, Absolute Bigger

⟲∞, Infinity Loop, Absolute Biggest

⟲Ω, Absolute Infinity Loop

⟲ΩxΩ, Absolutely Everything Loop

⟲.IΩxXΩI., Absolutely End Loop

⟲..|ΩxXΩ|.., Absolutely Endless Loop

⟲ΩA, Absolute A Loop

⟲1Ω, Absolute One Loop

⟲Ω/Ω, Absolutely Absolute Infinity Loop

⟲Ωπ, Absolute Pi Loop

⟲⽥, Absolute Never Loop

⟲Ө, Absolutely Eternal Loop

⟲⟲, Double Loop, Absolute Loop

⟲⟲⟲, Triple Loop, Absolutely Loop

⟲⟲⟲⟲, Quadrupole Loop

⟲⟲⟲⟲⟲, Quintuple Loop

⟲x6, Sextuple Loop

⟲x10, Decuple Loop

⟲x100, Centuple Loop, Absolutely All Loop

⟲x10^100, Googl-Up Loop, Absolute Everything Loop

⟲x10{100}10, Boogol-Up Loop, Absolute Impossible Loop

⟲xG64, Graham-Up Loop, Absolute Supreme Loop

⟲xTREE(3), TREE(3)-Up Loop, Absolute Demonic Loop

⟲x∞, Infinituple Loop, Absolute Multiversing Loop

⟲xΩ, Absolute Infinituple Loop, Absolutely Everything Loop

⟲xΩxΩ, Absolutely Everything-Up Loop

⟲x.IΩxXΩI., Absolutely End-Up Loop

⟲x..IΩxXΩI.., Absolutely Endless-Up Loop

⟲xΩA, Absolute A-Up Loop

⟲x1Ω, Absolute One-Up Loop

⟲xΩ/Ω, Absolutely Absolute Infinity-Up Loop

⟲xΩπ, Absolute Pi-Up Loop

⟲x⽥, Absolute Never-Up Loop

⟲xƟ, Absolutely Eternal-Up Loop

1.1.3.1.6B - Post-Absolute Infinity VI+: [6.1] NO!’s Intermediates: The Complex Infinity.

1.1.3.2.1.6B.1 - Ordinal Level 27 (OL27)

[ MULTI - Infinity ] ᔦ 1 Multiverse [1 / 2] 2, Infinity-Complex-Multi-Infinity Multiversal-(1 To the slash of 2)

[ MULTI - Infinity ] ᔦ 1 Multiverse 1 - 1 - 2, Infinity-Complex-Multi-Infinity Multiversal One To One To Two

[ MULTI - Infinity ] ᔦ 1 Multiverse [2] 2, Infinity-Complex-Multi-Infinity Multiversal-2

[ MULTI - Infinity ] ᔦ 1 Multiverse [3] 2, Infinity-Complex-Multi-Infinity Multiversal-3

[ MULTI - Infinity ] ᔦ 1 Multiverse [4] 2, Infinity-Complex-Multi-Infinity Multiversal-4

[ MULTI - Infinity ] ᔦ 1 Multiverse [1 / 2] 2, Infinity-Complex-Multi-Infinity Multiversal-(1 To the Slash of 2)

[ MULTI - Infinity ] ᔦ 1 Multiverse [2 / 2] 2, Infinity-Complex-Multi-Infinity Multiversal-(2 To the Slash of 2)

[ MULTI - Infinity ] ᔦ 1 Multiverse [3 / 2] 2, Infinity-Complex-Multi-Infinity Multiversal-(3 To the Slash of 2)

[ MULTI - Infinity ] ᔦ 1 Multiverse [4 / 2] 2, Infinity-Complex-Multi-Infinity Multiversal-(4 To the Slash of 2)

[ MULTI - Infinity ] ᔦ 1 Multiverse [5 / 2] 2, Infinity-Complex-Multi-Infinity Multiversal-(5 To the Slash of 2)

[ MULTI - Infinity ] ᔦ 1 Multiverse [6 / 2] 2, Infinity-Complex-Multi-Infinity Multiversal-(6 To the Slash of 2)

[ MULTI - Infinity ] ᔦ 1 Multiverse [7 / 2] 2, Infinity-Complex-Multi-Infinity Multiversal-(7 To the Slash of 2)

[ MULTI - Infinity ] ᔦ 1 Multiverse [1 / 3] 2, Infinity-Complex-Multi-Infinity Multiversal-(1 To the Slash of 3)

[ MULTI - Infinity ] ᔦ 1 Multiverse [1 / 1 / 2] 2, Infinity-Complex-Multi-Infinity Multiversal-(1 To the Slash of 1 To the Slash of 2)

[ MULTI - Infinity ] ᔦ 1 Multiverse [1 / 1 / 1 / 2] 2, Infinity-Complex-Multi-Infinity Multiversal-(1 To the Slash of 1 To the Slash of 1 To the Slash of 2)

[ MULTI - Infinity ] ᔦ 1 Multiverse [Infinity] 2, Infinity-Complex-Multi-Infinity Multiversal-Infinity

[ MULTI - Infinity ] ᔦ 1 Multiverse [Absolute Infinity] 2, Infinity-Complex-Multi-Infinity Multiversal-Absolute Infinity

[ MULTI - Infinity ] ᔦ 1 Multiverse [Absolute Everything] 2, Infinity-Complex-Multi-Infinity Multiversal-Absolute Everything

[ MULTI - Infinity ] ᔦ 1 Multiverse - RR2, Infinity-Complex-Multi-Infinity Multiversal Of The Colossal Of 2

[ MULTI - Infinity ] ᔦ 1 Multiverse - RR3, Infinity-Complex-Multi-Infinity Multiversal Of The Colossal Of 3

[ MULTI - Infinity ] ᔦ 1 Multiverse - RR4, Infinity-Complex-Multi-Infinity Multiversal Of The Colossal Of 4

[ MULTI - Infinity ] ᔦ 1 Multiverse - RRR, Infinity-Complex-Multi-Infinity Multiversal Of The Super Colossal

[ MULTI - Infinity ] ᔦ 1 Multiverse - RRRR, Infinity-Complex-Multi-Infinity Multiversal Of The Mega Colossal

[ MULTI - Infinity ] ᔦ 1 Multiverse - RRRRR, Infinity-Complex-Multi-Infinity Multiversal Of The Giga Colossal

[ MULTI - Infinity ] ᔦ 1 Multiverse - RRRRRR, Infinity-Complex-Multi-Infinity Multiversal Of The Tera Colossal

[ MULTI - Infinity ] ᔦ 1 Multiverse - RRRRRRR, Infinity-Complex-Multi-Infinity Multiversal Of The Peta Colossal

[ MULTI - Infinity ] ᔦ 1 Multiverse - RRRRRRRR, Infinity-Complex-Multi-Infinity Multiversal Of The Exa Colossal

[ MULTI - Infinity ] ᔦ 1 Multiverse - RRRRRRRRR, Infinity-Complex-Multi-Infinity Multiversal Of The Zetta Colossal

[ MULTI - Infinity ] ᔦ 1 Multiverse - RRRRRRRRRR, Infinity-Complex-Multi-Infinity Multiversal Of The Yotta Colossal

[ MULTI - Infinity ] ᔦ 1 Multiverse - RRRRRRRRRRR, Infinity-Complex-Multi-Infinity Multiversal Of The Ronna Colossal

[ MULTI - Infinity ] ᔦ 1 Multiverse - RRRRRRRRRRRR, Infinity-Complex-Multi-Infinity Multiversal Of The Quetta Colossal

[ MULTI - Infinity ] ᔦ 1 Multiversesuper, Infinity-Complex-Multi-Infinity Super Multiversal

[ MULTI - Infinity ] ᔦ 1 Multiversesupreme, Infinity-Complex-Multi-Infinity Supreme Multiversal

[ MULTI - Infinity ] ᔦ 1 Multiverseultra, Infinity-Complex-Multi-Infinity Ultra Multiversal

[ MULTI - Infinity ] ᔦ 1 Multiversehyper, Infinity-Complex-Multi-Infinity Hyper Multiversal

[ MULTI - Infinity ] ᔦ 1 Multiversemega, Infinity-Complex-Multi-Infinity Mega Multiversal

[ MULTI - Infinity ] ᔦ 1 Multiversegiga, Infinity-Complex-Multi-Infinity Giga Multiversal

[ MULTI - Infinity ] ᔦ 1 Multiversetera, Infinity-Complex-Multi-Infinity Tera Multiversal

[ MULTI - Infinity ] ᔦ 1 Multiversepeta, Infinity-Complex-Multi-Infinity Peta Multiversal

[ MULTI - Infinity ] ᔦ 1 Multiverseexa, Infinity-Complex-Multi-Infinity Exa Multiversal

[ MULTI - Infinity ] ᔦ 1 Multiversezetta, Infinity-Complex-Multi-Infinity Zetta Multiversal

[ MULTI - Infinity ] ᔦ 1 Multiverseyotta, Infinity-Complex-Multi-Infinity Yotta Multiversal

[ MULTI - Infinity ] ᔦ 1 Multiversedaka, Infinity-Complex-Multi-Infinity Daka Multiversal

[ MULTI - Infinity ] ᔦ // Googol, Googlmultifinity

[ MULTI - Infinity ] ᔦ // Googol [2], Googlmultifinityplex

[ MULTI - Infinity ] ᔦ // Googol [3], Googlmultifinityplexian

[ MULTI - Infinity ] ᔦ // Googol [1 - 2], Multi Finity

[ MULTI - Infinity ] ᔦ // Googol [1 - 2] - 2, Mega Multi Finity

[ MULTI - Infinity ] ᔦ // xx[xX]^2 - 2 - 2, Complex Multi Infinity

[ MULTI - Infinity ] ᔦ // Xx[xX]^2 - 2 - 2, Complex - Multiversal - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[XX]^2 - 2 - 2, Complex - Supercross - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[xxX]^2 - 2 - 2, Complex - Megacross - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[xxxX]^2 - 2 - 2, Complex - Gigacross - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[xX]^3 - 2 - 2, Complex - Gogahlatic - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[xX]^4 - 2 - 2, Complex - Tetrahlatic - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[xX]^5 - 2 - 2, Complex - Intergigahtatic

[ MULTI - Infinity ] ᔦ // xx[xX]^6 - 2 - 2, Complex - Peniahlatic - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[xX]^1^2 - 2 - 2, Complex - Gogahltac - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[xX]^1^1^2, Complex - Gogahleting - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[xX]^1^1^1^2, Complex - Gogahlaquantin - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[xX]^2 - 3 - 2, Complex - Hyper Complex - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[xX]^2 - 4 - 2, Complex - Mega Complex - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[xX]^2 - 1 - 3, Complex - Supercomplex - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[xX]^2 - 1 - 4, Complex - Megacomplex - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[xX]^2 - 1 - 5, Complex - Gigacomplex - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[xX]^2 - 1 - 1 - 2, Complex - Barriercomplex - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[xX]^2 - 1 - 1 - 1 - 2, Complex - Superbarrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // XX[[xX]^2, Complex - Extremebarrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // XX[xX]]^2, Complex - Dangerbarrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // XX[[xX]]^2, Complex - Super-Duper-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // XX[[[xX]]]^2, Complex - Hyper-Duper-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^ x]^2, Complex - Gogah-Duper-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^ x2]^2, Complex - Gralgah-Duper-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^ x3]^2, Complex - Tralgah-Duper-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^ x4]^2, Complex - Trinnigah-Duper-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^ x5]^2, Complex - Pennigah-Duper-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^ xx]^2, Complex - Troogahlh-Duper-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^ xxx]^2, Complex - Proogahlah-Duper-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^ x ^ 2]^2, Complex - Plex-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^ x ^ x]^2, Complex - Duplex-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^ x ^ x ^ x]^2, Complex - Truplex-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^^ x]^2, Complex - Hype-Plex-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^^ xX]^2, Complex - Hype-Plexplex-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^^ x ^ x]^2, Complex - Hype-Gogah-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^^ x ^^ x]^2, Complex - Duhype-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^^^ x]^2, Complex - Super - Tetting-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x ^^^^ x]^2, Complex - Super - Petting-Barrier - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x {10} x]^2, Complex - Super - Boogol - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x & x]^2, Complex - Super - Multi Multi Infinity - Multi Infinity

[ MULTI - Infinity ] ᔦ // xx[x && x]^2, Complex - Super - Multi Multi Multi Infinity - Multi Infinity

[ MULTI - Infinity ] ᔦ / / / xx[x]^2, Complex - Super - Multi Super Infinity - Multi Infinity

[ MULTI - Infinity ] ᔦ 1 ᔦ xx[x]^2, Complex - Super - Multi Epsilon[sic] NULL - Multi Infinity

[ MULTI - Infinity ] ᔦ 1 ᔦ 1 ᔦ xx[x]^2, Complex - Super - Multi Epsilon[sic] ONE - Multi Infinity

[ MULTI - Infinity ] ᔦᔦ x, Complex - Super - Multi Hyper - Multi Infinity

[ MULTI - Infinity ] ᔦᔦᔦ x, Complex - Super - Multi Mega - Multi Infinity

[ MULTI - Infinity ] ᔦᔦᔦᔦ x, Complex - Super - Multi Giga - Multi Infinity

[ MULTI - Infinity ] ᔦᔦᔦᔦᔦ x, Complex - Super - Multi Tera - Multi Infinity

[ MULTI - Infinity ] ᔦ…ᔦ x x Absolute Infinity, Multi-Absolutely Infinity

1.1.3.2.1.6B.2 - Ordinal Level 28 (OL28)

Ω^xXΩ, Absolute Hyper-Finity

Ω^xX xXΩ, Absolute Superhyper-Finity

Ω^xX xX xXΩ, Absolute Megahyper-Finity

Ω^xX xX xX xXΩ, Absolute Gigahyper-Finity

Ω^xX xX xX xX xXΩ, Absolute Terahyper-Finity

Ω^xX xX xX xX xX xXΩ, Absolute Petahyper-Finity

Ω^xX xX xX xX xX xX xXΩ, Absolute Exahyper-Finity

Ω^xX xX xX xX xX xX xX xXΩ, Absolute Zettahyper-Finity

Ω^xX xX xX xX xX xX xX xX xXΩ, Absolute Yottahyper-Finity

Ω^xX “xX” xXΩ, Absolute-One-Superhyperfinity

Ω^xX “xX “xX” xX” xXΩ, Absolute-Two-Superhyperfinity

Ω^xX “xX “xX “xX” xX” xX” xXΩ, Absolute-Three-Superhyperfinity

Ω^xX “xX “xX “xX “xX” xX” xX” xX” xXΩ, Absolute-Four-Superhyperfinity

Ω^xX “xX “xX “xX “xX “xX” xX” xX” xX” xX” xXΩ, Absolute-Five-Superhyperfinity

Ω^xX “xX “xX “xX “xX “xX “xX” xX” xX” xX” xX” xX” xXΩ, Absolute-Six-Superhyperfinity

Ω^xX((xX)xX(xX)) xXΩ, Absolute-One-One-Superhyperfinity

Ω^xX((xX)((xX)xX(xX))(xX)) xXΩ, Absolute-Two-One-Superhyperfinity

Ω^xX((xX)((xX)((xX)xX(xX))(xX))(xX)) xXΩ, Absolute-Three-One-Superhyperfinity

Ω^xX((xX(xX)xX)xX(xX(xX)xX)) xXΩ, Absolute-One-Two-Superhyperfinity

Ω^xX((xX)(xX)xX(xX)(xX)) xXΩ, Absolute-One-One-One-Super Hyperfinity

Ω^xX((xX)(xX)(xX)xX(xX)(xX)(xX)) xXΩ, Absolute-One-One-One-One-Superhyperfinity

Ω^xX((xX)(xX)(xX)(xX)xX(xX)(xX)(xX)(xX)) xXΩ, Absolute-One-One-One-One-One-Superhyperfinity

Ω^xX[xX]xXΩ, Absolute-Duper-Superhyperfinity

Ω^xX[xX[xX]xX]xXΩ, Absolute-Super-Duper-Superhyperfinity

Ω^xX[xX[xX[xX]xX]xX]xXΩ, Absolute-Mega-Duper-Superhyperfinity

Ω^xX[xX[xX[xX[xX]xX]xX]xX]xXΩ, Absolute-Giga-Duper-Superhyperfinity

Ω^xX[xX[xX[xX[xX[xX]xX]xX]xX]xX]xXΩ, Absolute-Tera-Duper-Superhyperfinity

Ω^xX[[xX]]xXΩ, Absolute-Duper-Duper-Superhyperfinity

Ω^xX[[[xX]]]xXΩ, Absolute-Duper-Duper-Duper-Superhyperfinity

Ω^xX[[[[xX]]]]xXΩ, Absolute-Duper-Duper-Duper-Duper-Superhyperfinity

Ω^xX[[[[[xX]]]]]xXΩ, Absolute-Duper-Duper-Duper-Duper-Duper-Superhyperfinity

Ω^xX[[[[[[xX]]]]]]xXΩ, Absolute-Duper-Duper-Duper-Duper-Duper-Duper-Superhyperfinity

Ω^xX{xX}xXΩ, Absolute-Hyper-Superhyperfinity

Ω^xX[xX{xX}xX]xXΩ, Absolute-Super-Hyper-Superhyperfinity

Ω^xX[xX[xX{xX}xX]xX]xXΩ, Absolute-Mega-Hyper-Superhyperfinity

Ω^xX[xX[xX[xX{xX}xX]xX]xX]xXΩ, Absolute-Giga-Hyper-Superhyperfinity

Ω^xX[[xX{xX}xX]]xXΩ, Absolute-Duper-Hyper-Superhyperfinity

Ω^xX{xX{xX}xX}xXΩ, Absolute-Hyper-Hyper-Superhyperfinity

Ω^xX{xX{xX{xX}xX}xX}xXΩ, Absolute-Hyper-Hyper-Hyper-Superhyperfinity

Ω^xX{xX{xX{xX{xX}xX}xX}xX}xXΩ, Absolute-Hyper-Hyper-Hyper-Hyper-Superhyperfinity

Ω^xX{{xX}}xXΩ, Absolute-Hyperhyperhyperfinity

Ω^xX{{{xX}}}xXΩ, Absolute-Hyperhyperhyperhyperfinity

Ω^xX{{{{xX}}}}xXΩ, Absolute-Hyperhyperhyperhyperhyperfinity

Ω^xX{{{{{xX}}}}}xXΩ, Absolute-Hyperhyperhyperhyperhyperhyperfinity

Ω^xX{{{{{{xX}}}}}}xXΩ, Absolute-Hyperhyperhyperhyperhyperhyperhyperfinity

Ω^xX{xX}₁xXΩ, Absolute-Hyper-One-Finity

Ω^xX{xX}₂xXΩ, Absolute-Hyper-Two-Finity

Ω^xX{xX}₃xXΩ, Absolute-Hyper-Three-Finity

Ω^xX{xX}₄xXΩ, Absolute-Hyper-Four-Finity

Ω^xX{xX}₅xXΩ, Absolute-Hyper-Five-Finity

Ω^xX{xX}₆xXΩ, Absolute-Hyper-Six-Finity

Ω^xX{xX}_{1 / 1}xXΩ, Absolute-Hyper-One-One-Finity

Ω^xX{xX}_{1 / 1 / 1}xXΩ, Absolute-Hyper-One-One-One-Finity

Ω^xX{xX}_{1 / 1 / 1 / 1}xXΩ, Absolute-Hyper-One-One-One-One-Finity

Ω^xX{xX}_{1 / 1 / 1 / 1 / 1}xXΩ, Absolute-Hyper-One-One-One-One-One-Finity

Ω^xX{xX}_{1 // 1}xXΩ, Absolute-Hypercardinal (in a small scale)

Ω^xX{xX}_{1 /// 1}xXΩ, Absolute-Super-Hypercardinal

Ω^xX{xX}_{1 //// 1}xXΩ, Absolute-Giga-Hypercardinal

Ω^xX{xX}_{1 ///// 1}xXΩ, Absolute-Tera-Hypercardinal

Ω^xX{xX}_{1 ////// 1}xXΩ, Absolute-Peta-Hypercardinal

Ω^xX{xX}_{1 /////// 1}xXΩ, Absolute-Exa-Hypercardinal

Ω^xX{xX}_{1 //////// 1}xXΩ, Absolute-Zetta-Hypercardinal

Ω^xX{xX}_{1 ///////// 1}xXΩ, Absolute-Yotta-Hypercardinal

Ω^xX{xX}_{1 | 1}xXΩ, Absolute-Ultimate-Hypercardinal

Ω^xX{xX}_{1 || 1}xXΩ, Absolute-Super-Ultimate-Hypercardinal

Ω^xX{xX}_{1 ||| 1}xXΩ, Absolute-Super-Mega-Ultimate-Hypercardinal

Ω^xX{xX}_{1 ||||| 1}xXΩ, Absolute-Tera-Ultimate-Hypercardinal

Ω^xX{xX}_{1 |||||| 1}xXΩ, Absolute-Peta-Ultimate-Hypercardinal

Ω^xX{xX}_{1 ||||||| 1}xXΩ, Absolute-Exa-Ultimate-Hypercardinal

Ω^xX{xX}_{1 |||||||| 1}xXΩ, Absolute-Zetta-Ultimate-Hypercardinal

Ω^xX{xX}_{1 |2| 1}xXΩ, Absolute-Mega-Mega-Ultimate-Hypercardinal

Ω^xX{xX}_{1 |2|2|2| 1}xXΩ, Absolute-Mega-Mega-Mega-Ultimate-Hypercardinal

Ω^xX{xX}_{1 |2|2|2|2|2| 1}xXΩ, Absolute-Mega-Mega-Mega-Mega-Ultimate-Hypercardinal

Ω^xX{xX}_{1 |2|2|2|2|2|2|2| 1}xXΩ, Absolute-Mega-Mega-Mega-Mega-Mega-Ultimate-Hypercardinal

Ω^xX{xX}_{1 {2} 1}xXΩ, Absolute-Ultimate-Ultimate-Hypercardinal

Ω^xX{xX}_{1 {2{2}2} 1}xXΩ, Absolute-Ultimate-Ultimate-Ultimate-Hypercardinal

Ω^xX{xX}_{1 {2{2{2}2}2} 1}xXΩ, Absolute-Ultimate-Ultimate-Ultimate-Ultimate-Hypercardinal

Ω^xX{xX}_{1 {2{2{2{2}2}2}2} 1}xXΩ, Absolute-Ultimate-Ultimate-Ultimate-Ultimate-Ultimatehypercardinal

Ω^xX/xX/xXΩ, Absolute-Hyperhypercardinal

Ω^xX//xX//xXΩ, Absolute-Hyperhyperhypercardinal

Ω^xX///xX///xXΩ, Absolute-Hyperhyperhyperhypercardinal

Ω^xX|xX|xXΩ, Finality True Cardinal (Small Scale)

Ω^xX||xX||xXΩ, Finality Absolute Cardinal (Small Scale)

Ω^xX|||xX|||xXΩ, Finality Absolute True Mega Cardinal (Small Scale)

Ω^xX||||xX||||xXΩ, Finality Absolute True Giga Cardinal (Small Scale)

Ω^xX|||||xX|||||xXΩ, Finality Absolute True Tera Cardinal (Small Scale)

Ω^xX||||||xX||||||xXΩ, Finality Absolute True Peta Cardinal (Small Scale)

Ω^xX|..|xX|..|xXΩ, Finality Supercardinal (Small Scale) x Infinity

1.1.3.2.1.6B.3 - Ordinal Level 29 (OL29)

CA+[1]+, The Cardinal One

CA+[1]+, The Cardinal One · Ω^xX|..|xX|..|xXΩ x Absolute Infinity · Permanent Infinity

CA+[2]+, The Cardinal Two

CA+[3]+, The Cardinal Three

CA+[4]+, The Cardinal Four

CA+[5]+, The Cardinal Five

CA+[6]+, The Cardinal Six

CA+[7]+, The Cardinal Seven

CA+[8]+, The Cardinal Eight

CA+[9]+, The Cardinal Nine

CA+[10]+, The Cardinal Ten

CA+[100]+, The Cardinal Hundred

CA+[10^33]+, The Cardinal Decillion

CA+[10^100]+, The Cardinal Googol

CA+[10{100}10]+, The Cardinal Boogol

CA+[TREE(3)]+, The Cardinal Tree(3)

CA+[Infinity]+, The Cardinal Infinity

CA+[0 - 0]+, Cardinal 0 0

CA+[1 - 0]+, Cardinal 1 0

CA+[2 - 0]+, Cardinal 2 0

CA+[0 - 1]+, Cardinal 0 1

CA+[0 - 0 - 0]+, Cardinal 0 0 0

CA+[0 - 0 - 0 - 0]+, Cardinal 0 0 0 0

CA+[0 - 0 - 0 - 0 - 0]+, Cardinal 0 0 0 0 0

CA+[0 - 0 - 0 - 0 - 0 - 0]+, Cardinal 0 0 0 0 0 0

CA+[0 -- 0]+, The Cluster Cardinal

CA+[0 --- 0]+, The Cluster Mega Cardinal

CA+[0 ---- 0]+, The Cluster Giga Cardinal

CA+[0 ----- 0]+, The Cluster Tera Cardinal

CA+[0 ------ 0]+, The Cluster Peta Cardinal

CA+[0 ------- 0]+, The Cluster Exa Cardinal

CA+[0 -------- 0]+, The Cluster Zetta Cardinal

CA+[0 -[2]- 0]+, The Cluster Cluster Cardinal

CA+[0 -[3]- 0]+, The Cluster Three Cardinal

CA+[0 -[4]- 0]+, The Cluster Four Cardinal

CA+[0 -[5]- 0]+, The Cluster Five Cardinal

CA+[0 -[10]- 0]+, The Cluster Ten Cardinal

CA+[0 -[100]- 0]+, The Cluster Hundred Cardinal

CA+[0 -[10^100]- 0]+, The Cluster Googol Cardinal

CA+[0 -[10{100}10]- 0]+, The Cluster Boogol Cardinal

CA+[0 -[TREE(3)]- 0]+, The Cluster Tree(3) Cardinal

CA+[0 -[Infinity]- 0]+, The Cluster Infinite Cardinal

CA+[0 -[[1]]- 0]+, The Absolute Cluster Cardinal

CA+[0 -[[[1]]]- 0]+, The Absolute One Cluster Cardinal

CA+[0 -[[[[1]]]]- 0]+, The Absolute Two Cluster Cardinal

CA+[0 -[[[[[1]]]]]- 0]+, The Absolute Three Cluster Cardinal

CA+[0 -{1}- 0]+, The Countable Cluster Cardinal

CA+[0 -{2}- 0]+, The Uncountable Cluster Cardinal

CA+[0 -{3}- 0]+, The Very Uncountable Cluster Cardinal

CA+[0 -{4}- 0]+, The Super Uncountable Cluster Cardinal

CA+[0 -{5}- 0]+, The Mega Uncountable Cluster Cardinal

CA+[0 -{6}- 0]+, The Giga Uncountable Cluster Cardinal

CA+[0 -{7}- 0]+, The Tera Uncountable Cluster Cardinal

CA+[0 -{8}- 0]+, The Peta Uncountable Cluster Cardinal

CA+[0 -{9}- 0]+, The Exa Uncountable Cluster Cardinal

CA+[0 -{{1}}- 0]+, The Uncountable Cluster Cardinal Of Supers

CA+[0 -{{{1}}}- 0]+, The Uncountable Cluster Cardinal Of Megas

CA+[0 -{{{{1}}}}- 0]+, The Uncountable Cluster Cardinal Of Gigas

CA+[0 -{{{{{1}}}}}- 0]+, The Uncountable Cluster Cardinal Of Teras

CA+[0 -{{{{{{1}}}}}}- 0]+, The Uncountable Cluster Cardinal Of Petas

CA+[0 -{{{{{{{1}}}}}}}- 0]+, The Uncountable Cluster Cardinal Of Exas

CA+[0 -{...{1}...}- 0]+ x Infinity, The Uncountable Cluster Cardinal Of Infinity

CA+[0 -{...{1}...}- 0]+ x Absolute Infinity, The Uncountable Cluster Cardinal Of Absolute Infinity

CA+[0 -{...{1}...}- 0]+ x ΩxXΩ, The Uncountable Cluster Cardinal Of Mega Infinity

CA+[0 -{...{1}...}- 0]+ x ΩxX xXΩ, The Uncountable Cluster Cardinal Of Giga Infinity

CA+[0 -{...{1}...}- 0]+ x ΩxX xX xXΩ, The Uncountable Cluster Cardinal Of Tera Infinity

CA+[0 -{...{1}...}- 0]+ x ΩxX xX xX xXΩ, The Uncountable Cluster Cardinal Of Peta Infinity

CA+[0 -{...{1}...}- 0]+ x ΩxX xX xX xX xXΩ, The Uncountable Cluster Cardinal Of Exa Infinity

CA+[0 -{...{1}...}- 0]+ x .|ΩxXΩ|. x2, The Uncountable Cluster Cardinal Of Mega-Finity

CA+[0 -{...{1}...}- 0]+ x .|ΩxXΩ|. x3, The Uncountable Cluster Cardinal Of Giga-Finity

CA+[0 -{...{1}...}- 0]+ x .|ΩxXΩ|. x4, The Uncountable Cluster Cardinal Of Tera-Finity

CA+[0 -{...{1}...}- 0]+ x .|ΩxXΩ|. x5, The Uncountable Cluster Cardinal Of Peta-Finity

CA+[0 -{...{1}...}- 0]+ x .|ΩxXΩ|. x6, The Uncountable Cluster Cardinal Of Exa-Finity

CA+[0 -{...{1}...}- 0]+ x .|ΩxXΩ|. x7, The Uncountable Cluster Cardinal Of Zetta-Finity

CA+[0 -{...{1}...}- 0]+ x .|ΩxXΩ|. x8, The Uncountable Cluster Cardinal Of Yotta-Finity

CA+[0 -{...{1}...}- 0]+ x UI, The Uncountable Cluster Cardinal Of UI

CA+[0 -{...{1}...}- 0]+ x UII, The Uncountable Cluster Cardinal Of UII

CA+[0 -{...{1}...}- 0]+ x Absolute DONG, The Uncountable Cluster Cardinal Of Dong

CA+[0 -{...{1}...}- 0]+ x Absolute Unknown, The Uncountable Cluster Cardinal Of Absolute Unknown

CA+[0 -{...{1}...}- 0]+ x ΩA, The Uncountable Cluster Cardinal Of Absolute A

CA+[0 -{...{1}...}- 0]+ x 1Ω, The Uncountable Cluster Cardinal Of Absolute One

CA+[0 -{...{1}...}- 0]+ x Ω/Ω, The Uncountable Cluster Cardinal Of Absolute Absolute

1.1.3.2.1.6B.4 - Ordinal Level 30 (OL30)

𝖢, Superclustered Cardinal

𝖢(1), Superclustered Cardinal One

𝖢(2), Superclustered Cardinal Two

𝖢(3), Superclustered Cardinal Three

𝖢(Ω), Superclustered CardinalPlex

𝖢(1 - 1), Superclustered One CardinalPlex

𝖢(1 - 1 - 1), Superclustered Two CardinalPlex

𝖢(1 - 1 - 1 - 1), Superclustered Three CardinalPlex

𝖢(1 / 2), Superclustered Cardinal Super

𝖢(1 / 1 / 2), Superclustered Cardinal Mega

𝖢(1 / 1 / 1 / 2), Superclustered Cardinal Giga

𝖢(1 / 1 / 1 / 1 / 2), Superclustered Cardinal Tera

𝖢(1 / 1 / 1 / 1 / 1 / 2), Superclustered Cardinal Peta

𝖢(1 / …. / 2), Superclustered Cardinal Infinity, x Absolute Infinity

𝖢(1 / …. / 2), Superclustered Cardinal Mega - Infinity, x Absolute Absolute Infinity

𝖢(1 / …. / 2), Superclustered Cardinal Giga - Infinity, x Absolute Absolute Absolute Infinity

𝖢(1 / …. / 2), Superclustered Cardinal Tera - Infinity, x Absolute Absolute Absolute Absolute Infinity

𝖢(1 / …. / 2), Superclustered Cardinal of Absolute Infinity, x Absolute NEVER

𝖢(1 / …. / 2), Superclustered Cardinal of Absolute MegaInfinity, x Absolute USE

𝖢(1 / …. / 2), Superclustered Cardinal of Absolute GigaInfinity, x Absolute LIFE

𝖢𝖢(1), Absolute Cardinal Cluster

𝖢𝖢𝖢(1), Absolute Cardinal Super-Cluster

𝖢𝖢𝖢𝖢(1), Absolute Cardinal Mega-Cluster

𝖢𝖢𝖢𝖢𝖢(1), Absolute Cardinal Giga-Cluster

፲(1), Infiniclustered Cardinal

፲(2), Infiniclustered Cardinal Two

፲(3), Infiniclustered Cardinal Three

፲(1 / 2), Infiniclustered Cardinal Super

፲(1 // 2), Infiniclustered Cardinal Mega

፲(1 /// 2), Infiniclustered Cardinal Giga

፲(1 //// 2), Infiniclustered Cardinal Tera

፲(1 ///// 2), Infiniclustered Cardinal Peta

፲^1(1), One Infiniclustered Cardinal

፲^2(1), Two Infiniclustered Cardinal

፲^3(1), Three Infiniclustered Cardinal

፲^4(1), Four Infiniclustered Cardinal

፲^5(1), Five Infiniclustered Cardinal

Ʊ, Ytinifni Etulosba, ⟲xӨ (Mathis R.V), ፲^(፲(1))(1), NO!

፲^፲(1), Super Infiniclustered Cardinal

፲^፲^፲(1), Mega Infiniclustered Cardinal

፲^፲^፲^፲(1), Giga Infiniclustered Cardinal

፲^፲^፲^፲^፲(1), Tera Infiniclustered Cardinal

፲^፲^፲^፲^፲^፲(1), Peta Infiniclustered Cardinal

፲^፲^፲^፲^፲^፲^፲(1), Exa Infiniclustered Cardinal

፲^፲^፲^፲^፲^፲^፲^፲(1), Zetta Infiniclustered Cardinal

፲^፲^፲^፲^፲^፲^፲^፲^፲(1), Yotta Infiniclustered Cardinal

፲^[1, 1, 1, 2](1) | 1 - 1 - 1 - 2 - INFINICLUSTERED CARDINAL

፲^[1, 1, 1, 1, 2](1) | 1 - 1 - 1 - 1 - 2 - INFINICLUSTERED CARDINAL

፲^[1/2](1) | 1 / 2 - INFINICLUSTERED CARDINAL

Ʊ1 | One Ytinifni Etulosba ፲^[1/2](1)

፲^[2/2](1) | 2 / 2 - INFINICLUSTERED CARDINAL

፲^[3/2](1) | 3 / 2 - INFINICLUSTERED CARDINAL

፲^[1/3](1) | 1 / 3 - INFINICLUSTERED CARDINAL

፲^[1/4](1) | 1 / 4 - INFINICLUSTERED CARDINAL

፲^[1/1/2](1) | 1 / 1 / 2 - INFINICLUSTERED CARDINAL

፲^[1/1/1/2](1) | 1 / 1 / 1 / 2 - INFINICLUSTERED CARDINAL

፲^[1/1/1/1/2](1) | 1 / 1 / 1 / 1 / 2 - INFINICLUSTERED CARDINAL

፲^[1//2](1) | 1 /2 2 - INFINICLUSTERED CARDINAL

፲^[1//1//2](1) | 1 /2 1 /2 2 - INFINICLUSTERED CARDINAL

፲^[1//1//1//2](1) | 1 /2 1 /2 1 /2 2 - INFINICLUSTERED CARDINAL

፲^[1///2](1) | 1 /3 2 - INFINICLUSTERED CARDINAL

፲^[1////2](1) | 1 /4 2 - INFINICLUSTERED CARDINAL

፲^[1/////2](1) | 1 /5 2 - INFINICLUSTERED CARDINAL

፲^[1//////2](1) | 1 /6 2 - INFINICLUSTERED CARDINAL

1.1.3.2.1.6B.5 - End of NO! Intermediates

Ʊ100 | Hundred Ytinifni Etulosba ፲^[1/…../2](1) x 100

Ʊ10^100 | Googol Ytinifni Etulosba ፲^[1/…../2](1) x 10^100

Ʊ10{100}10 | Boogol Ytinifni Etulosba ፲^[1/…../2](1) x 10{100}10

ƱG64 | Graham Ytinifni Etulosba ፲^[1/…../2](1) x G64

ƱTREE(3) | TREE(3) Ytinifni Etulosba ፲^[1/…../2](1) x TREE(3)

Ʊ∞ | Infinity Ytinifni Etulosba ፲^[1/…../2](1) x ∞

ƱΩ | Absolute Infinity Ytinifni Etulosba ETULOSBA INFINITY (NO!) ፲^[1/…../2](1) x Absolute Infinity (NO!)

ƱΔ | Absolute Delta Ytinifni Etulosba

ƱƱ | Double Ytinifni Etulosba

ƱƱƱ | Triple Ytinifni Etulosba

ƱƱƱƱ | Quadruple Ytinifni Etulosba

1.1.3.1.7 - Post-Absolute Infinity VII: BEYOND LOOPS (⊞ 🠊 (𝖀))

1.1.3.2.1.7.1 - Transed Infinities

⊞ | TRANSED INFINITY ƱxӨ = ӨxӨxӨ

⊞1 | FINITARDINAL ONE (NO!) ӨxӨx1

⊞2 | FINITARDINAL TWO (NO!) ӨxӨx2

⊞3 | FINITARDINAL THREE (NO!)

⊞4 | FINITARDINAL FOUR (NO!)

⊞5 | FINITARDINAL FIVE (NO!)

⊞⊞ | SUPER FINITARDINAL (NO!)

⊞⊞⊞ | MEGA FINITARDINAL (NO!)

⊞⊞⊞⊞ | GIGA FINITARDINAL (NO!)

:⊞: | ABSOLUTE FINITARDINAL (NO!)

⊞x100 | ALL INFINITY

⊞x10^100 | EVERYTHING INFINITY

⊞x10{100}10 | IMPOSSIBLE INFINITY

⊞xG64 | SUPREME INFINITY

⊞xTREE(3) | DEMONIC INFINITY

⊞x∞ | INFINITE INFINITY

ῴ | INFINITY UNIVERSE = ⊞xΩ

ῴxῴ | INFINITY MULTIVERSE

ῴx X100 | INFINITY KILOVERSE

ῴx X10^100 | INFINITY GIANTVERSE

ῴx X10{100}10 | INFINITY SUPERVERSE

ῴx XG64 | INFINITY MEGAVERSE

ῴx XTREE(3) | INFINITY GIGAVERSE

ῴx X∞ | INFINITY ULTRAVERSE

1.1.3.2.1.7.2 - Finity of Numbers

① | ONEFINITY = ῴx XΩ or (1)

REV(1) | Revolution

REV(2) | Duvolution

REV(3) | Trivolution

REV(4) | Quavolution

REV(5) | Quivolution

REV(10) | Decvolution

REV(∞) | Involution

REV(Ω) | Absvolution

REV(田) | Nevolution

REV(ϴ) | Etervolution

REV(Ʊ) | Noitulovsba

② | TWOFINITY = ①x① / REV(①)

③ | THREEFINITY = ②x②

④ | FOURFINITY = ③x③

⑤ | FIVEFINITY

⑩ | TENFINITY

①⓪⓪ | HUNDREDFINITY

①,⓪⓪⓪ | THOUSANDFINITY

①,⓪⓪⓪,⓪⓪⓪ | MILLIONFINITY

①⓪^③③ | DECILLIONFINITY

①⓪^①⓪⓪ | GOOGOLFINITY

①⓪{①⓪⓪}①⓪ | BOOGOLFINITY

Ⓖ⑥④ | GRAHAMSFINITY

ⓉⓇⒺⒺ(③) | TREE(3)FINITY

♾ | INFINITEFINITY

(Ω) | ABSOLUTE INFINITEFINITY

(ΩxΩ) | ABSOLUTELY EVERYTHINGFINITY

(.IΩxXΩI.) | ABSOLUTELY ENDFINITY

(..IΩxXΩI..) | ABSOLUTELY ENDLESSFINITY

(ΩA) | ABSOLUTE AFINITY

(1Ω) | ABSOLUTE ONEFINITY

(Ω/Ω) | ABSOLUTELY ABSOLUTE INFINITEFINITY

(Ωπ) | ABSOLUTE PIFINITY

(⽥) | ABSOLUTE NEVERFINITY

(⟲) | LOOPFINITY

(Ʊ) | YTINIFNI ETULOBSAFINITY

(⊞) | TRANSED INFINITEFINITY

1.1.3.1.8 - Post-Absolute Infinity VIII: Initial Finities

𝖀 | INFINIFINITY ☆ = ⓵ -finity[1] = ((1))

𝖀 / 𝖀 | DOUBLE INFINIFINITY (⓵) (informal) = ⓶((2))

𝖀 / 𝖀 / 𝖀 = ⓷((3)) | TRIPLE INFINIFINITY

𝖀 / 𝖀 / 𝖀 / 𝖀 = ⓸((4)) | QUADRUPLE INFINIFINITY

𝖀 x 10 = ⓾((10)) | DECUPLE INFINIFINITY

𝖀 x 10^100 = ⓾^((100))((10^100)) | GOOGOL-UPLE INFINIFINITY

𝖀xΩ | ABSOLUTE INFINITUPLE INFINIFINITY

𝖀xΩxΩ | ABSOLUTELY EVERYTHING-UPLE INFINIFINITY

𝖀x.IΩxXΩI. | ABSOLUTELY END-UPLE INFINIFINITY

𝖀x..IΩxXΩI.. | ABSOLUTELY ENDLESS-UPLE INFINIFINITY

𝖀xΩA | ABSOLUTE A-UPLE INFINIFINITY

𝖀x1Ω | ABSOLUTE ONE-UPLE INFINIFINITY

𝖀xΩ/Ω | ABSOLUTELY ABSOLUTE INFINITUPLE INFINIFINITY

𝖀xΩπ | ABSOLUTE PI-UPLE INFINIFINITY

𝖀x⽥ | ABSOLUTE NEVER-UPLE INFINIFINITY

𝖀xӨ | ABSOLUTELY ETERNAL-UPLE INFINIFINITY

𝖀x⟲ | LOOP-UPLE INFINIFINITY

𝖀x⊞ | TRANSED INFINITUPLE INFINIFINITY

𝖀xῴ | INFINITY UNIVERSE-UPLE INFINIFINITY

𝖀x① | ONEFINITUPLE INFINIFINITY

Ꙍ | FINAL INFINITY 𝖀 x 𝖀 -finity[2] = (((1)))

Ꙍ / Ꙍ = (((2))) | DOUBLE FINAL INFINITY

Ꙍ x 𝖀 | INFINIFINITUPLE FINAL INFINITY

⅊ | ENDFINITY Ꙍ x Ꙍ -finity[3] = ((((1))))

⅊ x 𝖀 | INFINIFINITUPLE ENDFINITY

⅊ x Ꙍ | FINAL INFINITUPLE ENDFINITY

ⅇ | ETERNALFINITY ⅊ x ⅊ -finity[4] = (.(1).) x5

ⅇ x 𝖀 | INFINIFINITUPLE ETERNALFINITY

ⅇ x Ꙍ | FINAL INFINITUPLE ETERNALFINITY

ⅇ x ⅊ | ENDFINITUPLE ETERNALFINITY

⏦ | INACCESSIBLEFINITY ⅇ x ⅇ -finity[5] = (.(1).) x6

Λ | ABSILITY ⏦ x ⏦ -finity[6] = (.(1).) x7

☉ | TERMINUSFINITY | Terminus ☆★ Λ x Λ -finity[7] = (.(1).) x8

1.1.3.1.9 - Post-Absolute Infinity IX: Powerful Finities (☉ 🠊 ‡)

☉ / ☉ | DOUBLE TERMINUSFINITY Absolute Terminusfinity, Absolute Terminus ◉ = (.(2).) x8

☉ / ☉ / ☉ | TRIPLE TERMINUSFINITY Full Terminusfinity, Full Terminus ● = (.(3).) x8

⌺ | SYMBOLFINITY -finity[8] = (.(1).) x9

♈︎ | ARIESFINITY -finity[9] = (.(1).) x10

♉︎ | TAURUSFINITY -finity[10] = (.(1).) x11

[♉︎] / [𝖀] | TAURUS INFINIFINITY ♉︎ x ♉︎ -finity[11]

[♉︎] / [Ꙍ] | TAURUS FINAL INFINITY -finity[12]

[♉︎] / [⅊] | TAURUS ENDFINITY -finity[13]

[♉︎] / [ⅇ] | TAURUS ETERNALFINITY -finity[14]

[♉︎] / [⏦] | TAURUS INACCESSIBLEFINITY -finity[15]

[♉︎] / [Λ] | TAURUS ABSILITY -finity[16]

[♉︎] / [☉] | TAURUS TERMINUSFINITY -finity[17]

[♉︎] / [⌺] | TAURUS SYMBOLFINITY -finity[18]

[♉︎] / [♈︎] | TAURUS ARIESFINITY -finity[19]

[♉︎] / [♉︎] | SQUARED TAURUSFINITY -finity[20] = (.(1).) x21

[♉︎] / [♉︎] / [♉︎] | CUBIC TAURUSFINITY -finity[30]

[♉︎] / [♉︎] / [♉︎] / [♉︎] | TESSERACT TAURUSFINITY -finity[40]

[♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] | PENTERACT TAURUSFINITY -finity[50]

[♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] | HEXERACT TAURUSFINITY -finity[60]

[♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] | HEPTERACT TAURUSFINITY -finity[70]

[♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] | OCTERACT TAURUSFINITY -finity[80]

[♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] | ENNERACT TAURUSFINITY -finity[90]

♊︎ | GEMINIFINITY [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] / [♉︎] -finity[100] = (.(1).) x101

[♊︎] / [♊︎] | SQUARED GEMINIFINITY -finity[200]

[♊︎] / [♊︎] / [♊︎] | CUBIC GEMINIFINITY -finity[300]

[♊︎] / [♊︎] / [♊︎] / [♊︎] | TESSERACT GEMINIFINITY -finity[400]

[♊︎] / [♊︎] / [♊︎] / [♊︎] / [♊︎] | PENTERACT GEMINIFINITY -finity[500]

♋︎ | CANCERFINITY [♊︎]/[♊︎]/[♊︎]/[♊︎]/[♊︎]/[♊︎]/[♊︎]/[♊︎]/[♊︎]/[♊︎] -finity[1,000]

♌︎ | LEOFINITY [♋︎] x 1,000 -finity[1,000,000]

♍︎ | VIRGOFINITY [♌︎] x 1,000 -finity[1,000,000,000]

♎︎ | LIBRAFINITY -finity[10^100] - [♍︎] x10^91]

♏︎ | SCORPIOFINITY -finity[10{100}10] or [♎︎] x 10{100}10/10^100

♐︎ | SAGITTARIUSFINITY -finity[G64] or [♏︎] x 3{{1}}65/10{100}10

♑︎ | CAPRICORNFINITY -finity[TREE(3)] or [♐︎] x TREE(3)/3{{1}}65

♒︎ | AQUARIUSFINITY -finity[∞] or [♑︎] x Infinity

♓︎ | PISCESFINITY -finity[Ω] or [♒︎] x [Ω]

[♓︎] / [♓︎] or [♓︎] x .IΩxXΩI. xΩ | SQUAREDFINITE PISCESFINITY -finity[.|ΩxXΩ|.]. xΩ]

[♓︎] / [♓︎] / [♓︎] | CUBICFINITE PISCESFINITY -finity[ΩA]

[♓︎] / [♓︎] / [♓︎] / [♓︎] | TESSERACTFINITE PISCESFINITY -finity[Ω/Ω]

[♓︎] / [♓︎] / [♓︎] / [♓︎] / [♓︎] | PENTERACTFINITE PISCESFINITY -finity[⽥]

[♓︎] / [♓︎] / [♓︎] / [♓︎] / [♓︎] / [♓︎] | HEXERACTFINITE PISCESFINITY -finity[⊞]

[♓︎] / [♓︎] / [♓︎] / [♓︎] / [♓︎] / [♓︎] / [♓︎] | HEPTERACTFINITE PISCESFINITY -finity[𝖀] = (.(1).) x((1))

[♓︎] / [♓︎] / [♓︎] / [♓︎] / [♓︎] / [♓︎] / [♓︎] / [♓︎] | OCTERACTFINITE PISCESFINITY -finity[⅊] = (.(1).) x((((1))))

[♓︎] / [♓︎] / [♓︎] / [♓︎] / [♓︎] / [♓︎] / [♓︎] / [♓︎] / [♓︎] | ENNERACTFINITE PISCESFINITY -finity[⏦] = (.(1).) x(.(1).) x6

1.1.3.1.10 - Post-Absolute Infinity X: Level 2: Finities, X’s finity power (‡ 🠊 ⟐)

‡ | INPREDICTAFINITY ☆ -finity[☉] = (.(1).) x(.(1).)

[‡] x [2] = (.(1).) xX3 | DOUBLEFINITE INPREDICTAFINITY

[‡] x [3] = (.(1).) xX4 | TRIPLEFINITE INPREDICTAFINITY

[‡] x [5] = (.(1).) xX6 | QUINTUPLEFINITE INPREDICTAFINITY

[‡] x [10] = (.(1).) xX11 | DECUPLEFINITE INPREDICTAFINITY

[‡] x [100] = (.(1).) xX101 | CENTUPLEFINITE INPREDICTAFINITY

[‡] x [10^100] | GOOGOL-UPLEFINITE INPREDICTAFINITY

[‡] x [10{100}10] | BOOGOL-UPLEFINITE INPREDICTAFINITY

[‡] x [G64] | GRAHAM-UPLEFINITE INPREDICTAFINITY

[‡] x [TREE(3)] | TREE(3)-UPLEFINITE INPREDICTAFINITY

[‡] x [∞] | INFINITUPLEFINITE INPREDICTAFINITY

[‡] x [Ω] | ABSOLUTE INFINITUPLEFINITE INPREDICTAFINITY

‡ x ‡ = (.(1).) xX(.(1).) | NEVER INPREDICTAFINITY

‡ x ‡ x ‡ = (.(1).) xXx3 | ENDER INPREDICTAFINITY

‡ x ‡ x ‡ x ‡ x ‡ | GOD END INPREDICTAFINITY ‡ {x^5} ‡ ‡ xX 5 = (.(1).) xXx5

‡ {x^10} ‡ = (.(1).) xXx10 | GODDER ENDING INPREDICTAFINITY

‡ {x^100} ‡ = (.(1).) xXx100 | MORE GODDER ENDING INPREDICTAFINITY

‡ {x^10^100} ‡ | EVEN MORE GODDER ENDING INPREDICTAFINITY

‡ {x^10{100}10} ‡ | SUPER EVEN MORE GODDER ENDING INPREDICTAFINITY

‡ {x^G64} ‡ | MEGA SUPER EVEN MORE GODDER ENDING INPREDICTAFINITY

‡ {x^TREE(3)} ‡ | OMEGA MEGA SUPER EVEN MORE GODDER ENDING INPREDICTAFINITY

Ɒ | INSTAFINITY ‡ {x^‡} ‡ Ю (Used in LOE 1/6) = (.(1).) xXx(.(1).)

ᴓ | CORRUPFINITY Ɒ {x^Ɒ} Ɒ = ((.(1).)xX(.(1).)) x5

ᴕ | SUPIFINITY ᴓ {x^ᴓ} ᴓ = ((.(1).)xX(.(1).)) x7

₪ | MEGIFINITY ᴕ {x^ᴕ} ᴕ = ((.(1).)xX(.(1).)) x9

℘ | GIGIFINITY ₪ {x^₪} ₪ = ((.(1).)xX(.(1).)) x11

Ђ | ULTRIFINITY ℘ {x^℘} ℘ = ((.(1).)xX(.(1).)) x13

ໂ | TRUIFINITY Ђ {x^Ђ} Ђ = ((.(1).)xX(.(1).)) x15

Ⳃ | TERIFINITY ໂ {x^ໂ} ໂ = ((.(1).)xX(.(1).)) x17

⊡ | TERMIFINITY Ⳃ {x^Ⳃ} Ⳃ = ((.(1).)xX(.(1).)) x19

▣ | ABSOLUTE TERMIFINITY ⊡ {x^⊡} ⊡ = ((.(1).)xX(.(1).)) x21

■ | FULL TERMIFINITY ▣ {x^▣} ▣ = ((.(1).)xX(.(1).)) x23

⟐ | UNIFINITY ■ {x^■} ■ = ((.(1).)xX(.(1).)) x25

1.1.3.1.11 - Post-Absolute Infinity XI: Letter Variants

⟐ x ⟐ = ((.(1).)xX(.(1).)) x((.(1).)xX(.(1).)) | NEVER UNIFINITY

⟐ {x^⟐} ⟐ = ((.(1).)xX(.(1).)) xX((.(1).)xX(.(1).)) | ALWAY UNIFINITY

⟐ {x^⟐ x ⟐} ⟐ | NEVER ALWAY UNIFINITY ⟐ xX ⟐ x ⟐ = ((.(1).)xX(.(1).)) xX((.(1).)xX(.(1).)) x((.(1).)xX(.(1).))

⟐ {x^⟐ {x^⟐} ⟐} ⟐ | ALWAY ALWAY UNIFINITY ⟐ {x{^x2}} ⟐ ⟐ xX ⟐ xX ⟐ Double-Alway Unifinity = ((.(1).)xX(.(1).)) xXx3

⟐ {x{^x⟐}} ⟐ | FOREVER UNIFINITY ⟐ xXx ⟐ Unifinitupley-fold-Alway Unifinity = ((.(1).)xX(.(1).)) xXxX 2

⟐ {x{^x⟐ x ⟐}} ⟐ | NEVER FOREVER UNIFINITY

⟐ {x{^x⟐ {x^⟐} ⟐}} ⟐ | ALWAY FOREVER UNIFINITY

⟐ {x{^x⟐ {x^⟐ x ⟐} ⟐}} ⟐ | NEVER ALWAY FOREVER UNIFINITY

⟐ {x{^x⟐ {x^⟐ {x^⟐} ⟐} ⟐}} ⟐ | ALWAY ALWAY FOREVER UNIFINITY

⟐ {x{^x⟐ {x{^x⟐}} ⟐}} ⟐ = ((.(1).)xX(.(1).)) xXxX 3 | FOREVER FOREVER UNIFINITY

⟐ {x{^{xX⟐}}} ⟐ | GIANTFINITE UNIFINITY ⟐ xXxX ⟐ = ((.(1).)xX(.(1).)) xXxXx 2

⟐ {(x+^) x⟐} ⟐ | HUGEFINITE UNIFINITY (⟐ xX ⟐) x⟐ = (((.(1).)xX(.(1).))xX(.(1).)) x((.(1).)xX(.(1).))

⟐ {((x+^)xX⟐) x⟐} ⟐ | SUPERFINITE UNIFINITY {⟐ xX ⟐} x⟐ = {(.(1).)xX(.(1).)}

⟐ {{(x+^)xX⟐} x⟐} ⟐ | HYPERFINITE UNIFINITY [⟐ xX ⟐] x⟐ = [(.(1).)xX(.(1).)]

⟐ {[(x+^)xX⟐] x⟐} ⟐ | MEGAFINITE UNIFINITY /⟐ xX ⟐/ x⟐ = /(.(1).)xX(.(1).)/

GIGAFINITE UNIFINITY | OMEGA-PROSGEGRAMMENIFINITY Ωι ⟐ {.I(x+^)xX⟐I.x⟐} ⟐ .I⟐ xX ⟐I. x⟐ = .I(.(1).)xX(.(1).)|.

Ωι x Ωι = ..I(.(1).)xX(.(1).)|.. | NEVER OMEGA-PROSGEGRAMMENIFNITY

ˊΩ | OMEGA-OXIAFINITY Ωι {.I(x+^)xXΩιI. xΩι} Ωι = (.(1).)A

`Ω = (.(1).)B | OMEGA-VARIAFINITY

ˊO = (.(1).)C | OMICRON-OXIAFINITY

`O = (.(1).)D | OMICRON-VARIAFINITY

`P = (.(1).)E | RHO-DASIAFINITY

ˊY = (.(1).)J | UPSILON-OXIAFINITY

`Y = (.(1).)O | UPSILON-VARIAFINITY

Ȳ = (.(1).)T | UPSILON-MACRONFINITY

Y̆ = (.(1).)Z | UPSILON-VRACHYFINITY

ˊI = 1(.(1).) | IOTA-OXIAFINITY

`I = 2(.(1).) | IOTA-VARIAFINITY

Ī = 5(.(1).) | IOTA-MACRONFINITY

Ĭ = 10(.(1).) | IOTA-VRACHYFINITY

Hι = 100(.(1).) | ETA-PROSGEGRAMMENIFINITY

ˊE - Attempt 1 of FTNMPS [Failed] = (.(1).)(.(1).) | ETA-OXIAFINITY

`E = (.(1).)(.(1).)(.(1).) | ETA-VARIAFINITY

Ē = (.(1).)(x(.(1).)) | EPSILON-OXIAFINITY

Ĕ = (.(1).)(xX(.(1).)) | EPSILON-VARIAFINITY

Aι = (.(1).)(xXx(.(1).)) | ALPHA-PROSGEGRAMMENIFINITY

ˊA = (.(1).)((xX(.(1).))x(.(1).)) | ALPHA-OXIAFINITY

`A = (.(1).)({xX(.(1).)}x(.(1).)) | ALPHA-VARIAFINITY

Ā = (.(1).)([xX(.(1).)]x(.(1).)) | ALPHA-MACRONFINITY

Ă = (.(1).)(.|xX(.(1).)|.x(.(1).)) | ALPHA-VRACHYFINITY

ᾮ = (.(1).)((.(1).)A) | OMEGA-DASIA-PERISPOMENI-PROSGEGRAMMENIFINITY

ᾭ = (.(1).)(1(.(1).)) | OMEGA-PSILI-PERISPOMENI-PROSGEGRAMMENIFINITY

ᾬ = (.(1).)((.(1).)(.(1).)) | OMEGA-DASIA-OXIA-PROSGEGRAMMENIFINITY

ᾫ = (.(1).)((.(1).)(.(1).)(.(1).)) | OMEGA-PSILI-OXIA-PROSGEGRAMMENIFINITY

ᾪ = (.(1).)((.(1).)((.(1).))) | OMEGA-DASIA-VARIA-PROSGEGRAMMENIFINITY

ᾪ = (.(1).)((.(1).)((.(1).)((.(1).)))) | OMEGA-PSILI-VARIA-PROSGEGRAMMENIFINITY

ᾩ = (.(1).)(...) x5 | OMEGA-DASIA-PROSGEGRAMMENIFINITY

ᾨ = (.(1).)(...) x10 | OMEGA-PSILI-PROSGEGRAMMENIFINITY

Ἧ = (.(1).)(...) x(.(1).) | ETA-DASIA-PERISPOMENI-PROSGEGRAMMENIFINITY

Ἦ = (xX(.(1).)(...)) x(.(1).) | ETA-PSILI-PERISPOMENI-PROSGEGRAMMENIFINITY

Ἥ = .|xX(.(1).)(...)|. x(.(1).) | ETA-DASIA-OXIA-PROSGEGRAMMENIFINITY

Ἤ = (.(1).)(...)A | ETA-PSILI-OXIA-PROSGEGRAMMENIFINITY

Ἣ = 1(.(1).)(...) | ETA-DASIA-VARIA-PROSGEGRAMMENIFINITY

Ἢ = (.(1).)(.(1).)(...) | ETA-PSILI-VARIA-PROSGEGRAMMENIFINITY

Ἡ = (.(1).)((.(1).))(...) | ETA-DASIA-PROSGEGRAMMENIFINITY

Ἠ = (.(1).)(...)(...) | ETA-PSILI-PROSGEGRAMMENIFINITY

Ἇ = (.(1).)((...)x(.(1).)) | ALPHA-DASIA-PERISPOMENI-PROSGEGRAMMENIFINITY

Ἆ = (.(1).){(...)x(.(1).)} | ALPHA-PSILI-PERISPOMENI-PROSGEGRAMMENIFINITY

Ἅ = (.(1).).|(...)x(.(1).)|. | ALPHA-DASIA-OXIA-PROSGEGRAMMENIFINITY

Ἄ = (.(1).)[(...)A] | ALPHA-PSILI-OXIA-PROSGEGRAMMENIFINITY

Ἃ = (.(1).)[[(...)A]] | ALPHA-DASIA-VARIA-PROSGEGRAMMENIFINITY

Ἂ = (.(1).)[[[]]] | ALPHA-PSILI-VARIA-PROSGEGRAMMENIFINITY

Ἁ = (.(1).)[[[[]]]] | ALPHA-DASIA-PROSGEGRAMMENIFINITY

Ἀ = (.(1).)[...] x5 | ALPHA-PSILI-PROSGEGRAMMENIFINITY

Ὧ = (.(1).)[...] x[...] | OMEGA-DASIA-PERISPOMENIFINITY

Ὦ = (.(1).)[...]A | OMEGA-PSILI-PERISPOMENIFINITY

Ὥ = (.(1).)[...](...) | OMEGA-DASIA-OXIAFINITY

Ὤ = (.(1).)[...](...)(...) | OMEGA-PSILI-OXIAFINITY

Ὣ = (.(1).)[...][...] | OMEGA-DASIA-VARIAFINITY

Ὢ = (.(1).){...} | OMEGA-PSILI-VARIAFINITY

Ὡ = (.(1).).|...|. x4 | OMEGA-DASIAFINITY

Ὠ = (.(1).).|...|. x.|...|. | OMEGA-PSILIFINITY

Ὗ = (.(1).)...A | UPSILON-DASIA-PROGEGRAMMENIFINITY

Ὕ = (.(1).)1... | UPSILON-VARIA-OXIAFINITY

Ὓ = (.(1).)(.(1).)... | UPSILON-VARIA-VARIAFINITY

Ὑ = (.(1).)(...)... | UPSILON-DASIAFINITY

Ὅ = (.(1).)... ... | OMICRON-DASIA-OXIAFINITY

Ὄ = (.(1).)... ... ... | OMICRON-PSILI-OXIAFINITY

Ὃ = (.(1).)(... x ...) | OMICRON-DASIA-VARIAFINITY

Ὂ = (.(1).)(...A) | OMICRON-PSILI-VARIAFINITY

Ὁ = (.(1).)(1...) | OMICRON-DASIAFINITY

Ὀ = (.(1).)(... ...) | OMICRON-PSILIFINITY

Ἷ = (.(1).)(... . . . ...) | IOTA-DASIA-PERISPOMENIFINITY

Ἶ = (.(1).)[. . .] | IOTA-PSILI-PERISPOMENIFINITY

Ἵ = (.(1).)[. . .] | IOTA-DASIA-OXIAFINITY

Ἴ = (.(1).) - 3 spaces | IOTA-PSILI-OXIAFINITY

Ἳ = (.(1).) spaces | IOTA-DASIA-VARIAFINITY

Ἲ = (.(1).) superspaces | IOTA-PSILI-VARIAFINITY

Ἱ = (.(1).) hyperspaces | IOTA-DASIAFINITY

Ἰ = (.(1).) megaspaces | IOTA-PSILIFINITY

Ἧ = (.(1).) (.(1).)spaces | ETA-DASIA-PERISPOMENIFINITY

Ἦ = (.(1).) (.(1).) (.(1).)spaces | ETA-PSILI-PERISPOMENIFINITY

Ἥ = (.(1).)x(.(1).) spaces | ETA-DASIA-OXIAFINITY

Ἤ = (.(1).)x(.(1).)x(.(1).) spaces | ETA-PSILI-OXIAFINITY

Ἣ = (.(1).)xX(.(1).) spaces | ETA-DASIA-VARIAFINITY

Ἢ = (.(1).) spaces - spaces | ETA-PSILI-VARIAFINITY

Ἡ - (.(1).) spaces - spaces - spaces | ETA-DASIAFINITY

Ἠ - (.(1).) spaces - - spaces | ETA-PSILIFINITY

Ἕ = (.(1).) spaces -- spaces | EPSILON-DASIA-OXIAFINITY

Ἔ - (.(1).) spaces | EPSILON-PSILI-OXIAFINITY

Ἓ - (.(1).) spaces | EPSILON-DASIA-VARIAFINITY

Ἒ - (.(1).) [(.(1).) spaces] spaces | EPSILON-PSILI-VARIAFINITY

Ἑ = (.(1).) [...] spaces | EPSILON-DASIAFINITY

Ἐ - (.(1).) [. . .] spaces | EPSILON-PSILIFINITY

Ἇ - (.(1).) end of spaces | ALPHA-DASIA-PERISPOMENIFINITY

Ἆ - (.(1).) end of values | ALPHA-PSILI-PERISPOMENIFINITY

Ἅ - (.(1).) end of integers | ALPHA-DASIA-OXIAFINITY

Ἄ - (.(1).) end of ordinals | ALPHA-PSILI-OXIAFINITY

Ἃ - (.(1).) end of numbers | ALPHA-DASIA-VARIAFINITY

Ἂ - (.(1).) end of (.(1).) | ALPHA-PSILI-VARIAFINITY

Ἁ - (.(1).) lim((.(1).)) | ALPHA-DASIAFINITY

Ἀ - (.(1).) (.(1).)☍(.(1).) | ALPHA-PSILIFINITY

Ψ - Attempt 2 of FTNMPS [Failed!] f | PSIFINITY ☆

1.1.3.1.12 - Post-Absolute Infinity XII: More Letter Variants (Letter-Variant Finities Phase 2)(Ψ 🠊 И)

Ψ x Ψ | NEVER PSIFINITY

Ψ {x^Ψ} Ψ | ALWAY PSIFINITY

Ψ {x{^xΨ}} Ψ | FOREVER PSIFINITY

Ψ {x{^{xXΨ}}} Ψ | GIANTFINITE PSIFINITY

Ψ {(x+^) xΨ} Ψ | HUGEFINITE PSIFINITY

Ψ {((x+^)xXΨ) xΨ} Ψ | SUPERFINITE PSIFINITY

Ψ {{(x+^)xXΨ} xΨ} Ψ | HYPERFINITE PSIFINITY

Ψ {[(x+^)xXΨ] xΨ} Ψ | MEGAFINITE PSIFINITY

Ψ {.I(x+^)xXΨI. xΨ} Ψ | GIGAFINITE PSIFINITY

Ψ {I((x+^)xXΨ)I[.] xΨ} Ψ | ULTRAFINITE PSIFINITY ΨA

Ψ {I((x+^)xXΨ)I[.] xXΨ} Ψ | SUPIFINITE PSIFINITY 1Ψ

Ψ {I(I((x+^)xXΨ)I[.] xXΨ)I[.] xΨ} Ψ | HYPIFINITE PSIFINITY Ψ/Ψ

Ψ {((x+^)xXΨ)[⟲] xXΨ} Ψ | MEGIFINITE PSIFINITY Ψ:ϴ

Ψ {((x+^)xXΨ)[[] → []] xXΨ} Ψ | GIGIFINITE PSIFINITY Ψ:☉

TERIFINITE PSIFINITY | RHOFINITY P Ψ {(|(x+^)xXΨ)[[→] xΨ⟲] xXΨ} Ψ Ψ:Ψ

Π | PIFINITY P {((x+^)xXP)[[→] xP⟲] xXP} P

Ͽ | REVERSED-DOTTED-LUNATE-SIGMAFINITY Π {((x+^)xXΠ)[[→] xΠ⟲] xXΠ} Π

Ͼ | DOTTED-LUNATE-SIGMAFINITY

Ͻ | REVERSED-LUNATE-SIGMAFINITY

Ϲ | LUNATE-SIGMAFINITY

ϸ | SHOFINITY

Ϗ | KAIFINITY

Ϋ | UPSILON-DIALYTIKAFINITY

Ϊ | IOTA-DIALYTIKAFINITY

Χ | CHIFINITY

Υ | UPSILONFINITY

Τ | TAUFINITY

Ο | OMICRONFINITY

Ξ | XIFINITY

Ν | NUFINITY

Ι | IOTAFINITY

Θ | THETAFINITY

Η | ETAFINITY

Ζ | ZETAFINITY

Ε | EPSILONFINITY

Β | BETAFINITY

Α | ALPHAFINITY

Ώ | OMEGA-TONOSFINITY

Ύ | UPSILON-TONOSFINITY

Ό | OMICRON-TONOSFINITY

Ί | IOTA-TONOSFINITY

Ή | ETA-TONOSFINITY

Έ | EPSILON-TONOSFINITY

Ά | ALPHA-TONOSFINITY

1.1.3.1.13 - Post-Absolute Infinity XIII: Post-Absolute Infinity XIII: Meta Recursion(И 🠊 ֍)

И | PAMPHYLIAN-DIGAMMAFINITY

И x И | NEVER PAMPHYLIAN-DIGAMMAFINITY

И {x^И} И | ALWAY PAMPHYLIAN-DIGAMMAFINITY

И {x{^xИ}} И | FOREVER PAMPHYLIAN-DIGAMMAFINITY И {[Ⓧ - 5]} И

И {x{^{xXИ}}} И | GIANTFINITE PAMPHYLIAN-DIGAMMAFINITY И {[Ⓧ - 10]} И

И {(x^+)xИ} И | HUGEFINITE PAMPHYLIAN-DIGAMMAFINITY И {[Ⓧ - 100]} И

И {((x^+)xXИ) xИ} И | SUPERFINITE PAMPHYLIAN-DIGAMMAFINITY И {[Ⓧ - 10^100]} И

И {{(x^+)xXИ} xИ} И | HYPERFINITE PAMPHYLIAN-DIGAMMAFINITY И {[Ⓧ - 10{100}10]} И

И {[(x^+)xXИ] xИ} И | MEGAFINITE PAMPHYLIAN-DIGAMMAFINITY И {[Ⓧ - G64]} И

И {.I(x^+)xXИI. xИ} И | GIGAFINITE PAMPHYLIAN-DIGAMMAFINITY И {[Ⓧ - TREE(3)]} И

И {I((x+^)xXИ)I[.] xИ} И | ULTRAFINITE PAMPHYLIAN-DIGAMMAFINITY И {[Ⓧ - ∞]} И

И {I((x+^)xXИ)I[.] xXИ} И | TERAFINITE PAMPHYLIAN-DIGAMMAFINITY И {[Ⓧ - Ω]} И

И {I(I((x+^)xXИ)I[.] xXИ)I[.] xИ} И | SUPIFINITE PAMPHYLIAN-DIGAMMAFINITY И {[Ⓧ - ΩxΩ]} И

И {((x+^)xXИ)[⟲] xXИ} И | HYPIFINITE PAMPHYLIAN-DIGAMMAFINITY И {[Ⓧ - .IΩxXΩI. xΩ]} И

И {((x+^)xXИ)[[] → []] xXИ} И | MEGIFINITE PAMPHYLIAN-DIGAMMAFINITY И {[Ⓧ - ..IΩxXΩI.. xΩ]} И

И {((x+^)xXИ)[[→] xИ⟲] xXИ} И | GIGIFINITE PAMPHYLIAN-DIGAMMAFINITY И {[Ⓧ - ΩA]} И

И {[Ⓧ - 1Ω]} И | TERIFINITE PAMPHYLIAN-DIGAMMAFINITY

И {[Ⓧ - Ω/Ω]} И | ENDFINITE PAMPHYLIAN-DIGAMMAFINITY

И {[Ⓧ - Ωπ]} И | ENDERFINITE PAMPHYLIAN-DIGAMMAFINITY

И {[Ⓧ - ⽥]} И | GOD ENDFINITE PAMPHYLIAN-DIGAMMAFINITY

И {[Ⓧ - Ө]} И | GODDER ENDFINITE PAMPHYLIAN-DIGAMMAFINITY

И {[Ⓧ - ⊞]} И | MORE GODDER ENDFINITE PAMPHYLIAN-DIGAMMAFINITY

И {[Ⓧ - ①]} И | EVEN MORE GODDER ENDFINITE PAMPHYLIAN-DIGAMMAFINITY

И {[Ⓧ - 𝖀]} И | SUPER EVEN MORE GODDER ENDFINITE PAMPHYLIAN-DIGAMMAFINITY

И {[Ⓧ - Ꙍ]} И | MEGA SUPER EVEN MORE GODDER ENDFINITE PAMPHYLIAN-DIGAMMAFINITY

И {[Ⓧ - ⅊]} И | OMEGA MEGA SUPER EVEN MORE GODDER ENDFINITE PAMPHYLIAN-DIGAMMAFINITY

И {[Ⓧ - ⅇ]} И | ULTIMATE OMEGA MEGA SUPER EVEN MORE GODDER ENDFINITE PAMPHYLIAN-DIGAMMAFINITY

И {[Ⓧ - ⏦]} И | GODLY ULTIMATE OMEGA MEGA SUPER EVEN MORE GODDER ENDFINITE PAMPHYLIAN-DIGAMMAFINITY

И {[Ⓧ - Λ]} И | A.G.U.O.M.S.E.M.G.E.FINITE PAMPHYLIAN-DIGAMMAFINITY

T.A.G.U.O.M.S.E.M.G.E.FINITE PAMPHYLIAN-DIGAMMAFINITY | ARCHAIC-SAMPIFINITY Ͳ И {[Ⓧ - ☉]} И

Ͱ | HETAFINITY Ͳ {[Ⓧ - ☉]} Ͳ

Ͱ x Ͱ | NEVER HETAFINITY

Ͱ {x^Ͱ} Ͱ | ALWAY HETAFINITY

∫ | UNIXFINITY Ͱ {[Ⓧ - ☉]} Ͱ

∬ | DUNIXFINITY ∫ {[Ⓧ - ☉]} ∫

∭ | TRIUNIXFINITY ∬ {[Ⓧ - ☉]} ∬

∮ | UNIX-CIRCLEDFINITY ∭ {[Ⓧ - ☉]} ∭

∯ | DUNIX-CIRCLEDFINITY ∮ {[Ⓧ - ☉]} ∮

∰ | TRIUNIX-CIRCLEDFINITY ∯ {[Ⓧ - ☉]} ∯

֍ | EXISTENSFINITY ∰ {[Ⓧ - ☉]} ∰

1.1.3.1.14 - Post-Absolute Infinity XIV: Nearing the END (Final numbers before Endingfinity)(֍ 🠊 𝔈)

֍ {[Ⓧ - 2]} ֍ | NEVER EXISTENSFINITY

֍ {[Ⓧ - 3]} ֍ | ALWAY EXISTENSFINITY

֍ {[Ⓧ - 5]} ֍ | FOREVER EXISTENSFINITY

֍ {[Ⓧ - 10]} ֍ | GIANTFINITE EXISTENSFINITY

֍ {[Ⓧ - 10^100]} ֍ | SUPERFINITE EXISTENSFINITY

֍ {[Ⓧ - 10{100}10]} ֍ | HYPERFINITE EXISTENSFINITY

֍ {[Ⓧ - G64]} ֍ | MEGAFINITE EXISTENSFINITY

֍ {[Ⓧ - TREE(3)]} ֍ | GIGAFINITE EXISTENSFINITY

֍ {[Ⓧ - ∞]} ֍ | ULTRAFINITE EXISTENSFINITY

֍ {[Ⓧ - Ω]} ֍ | TERAFINITE EXISTENSFINITY

֍ {[Ⓧ - ΩxΩ]} ֍ | SUPIFINITE EXISTENSFINITY

֍ {[Ⓧ - .IΩxXΩI.]} ֍ | HYPIFINITE EXISTENSFINITY

֍ {[Ⓧ - ..IΩxXΩI..]} ֍ | MEGIFINITE EXISTENSFINITY

֍ {[Ⓧ - ΩA]} ֍ | GIGIFINITE EXISTENSFINITY

֍ {[Ⓧ - 1Ω]} ֍ | TERIFINITE EXISTENSFINITY

֍ {[Ⓧ - Ω/Ω]} ֍ | ENDFINITE EXISTENSFINITY

֍ {[Ⓧ - Ωπ]} ֍ | ENDERFINITE EXISTENSFINITY

֍ {[Ⓧ - 田]} ֍ | GOD ENDFINITE EXISTENSFINITY

֍ {[Ⓧ - Ө]} ֍ | GODDER ENDFINITE EXISTENSFINITY

֍ {[Ⓧ - ⊞]} ֍ | MORE GODDER ENDFINITE EXISTENSFINITY

֍ {[Ⓧ - ①]} ֍ | E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - 𝖀]} ֍ | S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - Ꙍ]} ֍ | M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ⅊]} ֍ | O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ⅇ]} ֍ | U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ⏦]} ֍ | G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - Λ]} ֍ | A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ☉]} ֍ | T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ⌺]} ֍ | N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ♈︎]} ֍ | S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ♉︎]} ֍ | E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ♊︎]} ֍ | G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ♋︎]} ֍ | M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ♌︎]} ֍ | E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ♍︎]} ֍ | S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ♎︎]} ֍ | M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ♏︎]} ֍ | O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ♐︎]} ֍ | U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ♑︎]} ֍ | G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ♒︎]} ֍ | A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ♓︎]} ֍ | T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ‡]} ֍ | N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - Ɒ]} ֍ | S.N.T.A.G.U.O.M.S.E.M.G.E.x2 S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ᴓ]} ֍ | E.S.N.T.A.G.U.O.M.S.E.M.G.E.x2 S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ᴕ]} ֍ | G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x2 S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ₪]} ֍ | M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x2 S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ℘]} ֍ | E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x2 S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - Ђ]} ֍ | S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x2 S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ໂ]} ֍ | M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x2 S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ⊡]} ֍ | O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x2 S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ▣]} ֍ | U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x2 S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ■]} ֍ | G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x2 S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ⟐]} ֍ | A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x2 S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - Ωι]} ֍ | T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x2 S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - Ψ]} ֍ | N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x2 S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - P]} ֍ | S.N.T.A.G.U.O.M.S.E.M.G.E.x3 S.N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - И]} ֍ | E.S.N.T.A.G.U.O.M.S.E.M.G.E.x3 S.N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - Ͳ]} ֍ | G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x3 S.N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - Ͱ]} ֍ | M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x3 S.N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ∫]} ֍ | E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x3 S.N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ∬]} ֍ | S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x3 S.N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ∭]} ֍ | M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x3 S.N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ∮]} ֍ | O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x3 S.N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ∯]} ֍ | U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x3 S.N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ∰]} ֍ | G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x3 S.N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

֍ {[Ⓧ - ֍]} ֍ | A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.FINITE EXISTENSFINITY

⋈ | INFINITILFINITY ֍ {[Ⓧ - ֍]} ֍ = A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x3 FINITE EXISTENSFINITY

ᝆ | OMEGFINITY ⋈ {[Ⓧ - ⋈]} ⋈ = T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x3 FINITE INFINITILFINITY

ᝎ | PHILIFINITY ᝆ {[Ⓧ - ᝆ]} ᝆ = N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.E.x3 FINITE OMEGFINITY

Ⴉ | PETILFINITY ᝎ {[Ⓧ - ᝎ]} ᝎ = S.N.T.A.G.U.O.M.S.E.M.G.Ex4 FINITE PHILIFINITY

∟ | KILOFINITY Ⴉ {[Ⓧ - Ⴉ]} Ⴉ = E.S.N.T.A.G.U.O.M.S.E.M.G.Ex4 FINITE PETILFINITY

ℵ | GIANTFINITY ∟ {[Ⓧ - ∟]} ∟ = G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex4 FINITE KILOFINITY

σ | SUPERFINITY ℵ {[Ⓧ - ℵ]} ℵ = M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex4 FINITE GIANTFINITY

τ | HYPERFINITY σ {[Ⓧ - σ]} σ = E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex4 FINITE SUPERFINITY

λ | MEGAFINITY τ {[Ⓧ - τ]} τ = S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex4 FINITE HYPERFINITY

ђ | GIGAFINITY λ {[Ⓧ - λ]} λ = M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex4 FINITE MEGAFINITY

ʊ̶͒̑ | ULTRAFINITY ђ {[Ⓧ - ђ]} ђ = O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex4 FINITE GIGAFINITY

-Ꙍ̴̄́- | TERAFINITY ʊ̶͒̑ {[Ⓧ - ʊ̶͒̑]} ʊ̶͒̑ = U.O.M i.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex4 FINITE ULTRAFINITY

ᰟ | UNRELIAFINITY -Ꙍ̴̄́- {[Ⓧ - -Ꙍ̴̄́-]} -Ꙍ̴̄́- = G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex4 FINITE TERAFINITY

ᦲ | INACCESSIFINITY ᰟ {[Ⓧ - ᰟ]} ᰟ = A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex4 FINITE UNRELIAFINITY

Ꮚ | CARDINALFINITY ᦲ {[Ⓧ - ᦲ]} ᦲ = T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex4 FINITE INACCESSIFINITY

Ꮻ | ULTIMATE REBIRTHFINITY Ꮚ {[Ⓧ - Ꮚ]} Ꮚ = N.T.A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex4 FINITE CARDINALFINITY

Φ | NEVERFINITY Ꮻ {[Ⓧ - Ꮻ]} Ꮻ = S.N.T.A.G.U.O.M.S.E.M.G.Ex5 FINITE ULTIMATE REBIRTHFINITY

⫷ | ALWAYSFINITY Φ {[Ⓧ - Φ]} Φ = E.S.N.T.A.G.U.O.M.S.E.M.G.Ex5 FINITE NEVERFINITY

Ⴔ | FOREVERFINITY ⫷ {[Ⓧ - ⫷]} ⫷ = G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex5 FINITE ALWAYSFINITY

ß | BREAKFINITY Ⴔ {[Ⓧ - Ⴔ]} Ⴔ = M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex5 FINITE FOREVERFINITY

∂ | LASTFINITY ß {[Ⓧ - ß]} ß = E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex5 FINITE BREAKFINITY

Þ | MULTIFINITY ∂ {[Ⓧ - ∂]} ∂ = S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex5 FINITE LASTFINITY

ƿ | UNKNOWNFINITY Þ {[Ⓧ - Þ]} Þ = M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex5 FINITE MULTIFINITY

ʯ | IMPOSSIBLEFINITY ƿ {[Ⓧ - ƿ]} ƿ = O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex5 FINITE UNKNOWNFINITY

Ж | ULTIMAFINITY ʯ {[Ⓧ - ʯ]} ʯ = U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex5 FINITE IMPOSSIBLEFINITY

Ѭ | TRUFINITY Ж {[Ⓧ - Ж]} Ж = G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex5 FINITE ULTIMAFINITY

ξ | UNBREAKABLE CARDINALFINITY Ѭ {[Ⓧ - Ѭ]} Ѭ = A.G.U.O.M.S.E.M.G.E.S.N.T.A.G.U.O.M.S.E.M.G.Ex5 FINITE TRUFINITY

Ultimate Fictional Gooology Number List

Path 1: Main and NO!'s Path

Series 1.1: Intro to Fictional Numberverse (0 to ENDLESS)

Volume 1.1.1: Finite Numbers (0 - Infinity)

Part 1.1.1.1: The Operator Notation (0 - {10,10,10,10})

Chapter 1.1.1.1.1: Basic Illions (0 - 10^3003)

Section 1.1.1.1.1.1: Classic Numbers (0 - 10^6)

Section 1.1.1.1.1.2: Pre-Decillions (10^6 - 10^33)

Section 1.1.1.1.1.3: 10-illions (10^33 - 10^303)

Section 1.1.1.1.1.4: 100 power of illions (10^303 - 10^3003)

Chapter 1.1.1.1.2: Pre-Tetration Level (10^3003 to 10^^10)

Section 1.1.1.1.2.1: Tier 2 -illions: Continued (10^3003 - 10^10^3003+3)

Section 1.1.1.1.2.2: Tier 3 illions (10^10^3003+3 - 10^10^10^3003+3)

Section 1.1.1.1.2.3: Tier 4 illions (10^10^10^3 - 10^10^10^145)

Chapter 1.1.1.1.3: Tetration and Upper-Notation Level (10^^10 to 10{{1}}2)

Section 1.1.1.1.3.1: Tetration Level (10^^10 - 10^^^10)

Section 1.1.1.1.3.2: Upper notation Level (10^^^10 - 10^^^10)

Chapter 1.1.1.1.4: Linear Omega Level (10{{1}}10 to 10{{{1}}}10)

Section 1.1.1.1.4.1: 10{{1}}10 to 10{{{1}}}10

Section 1.1.1.1.4.2: 10{{{1}}}10 to {10,10,10,10}

Part 1.1.1.2: BEAF numbers and Dimensional ({10,10,10,10} - {10,10[1\2]2})

Chapter 1.1.1.2.1: Pre-Dimensional Arrays ({10,10,10,10} - {10,10[2]2})

Section 1.1.1.2.1.1: 4-5 Entry Bracket ({10,10,10,10} - {10,10,10,10,100})

Section 1.1.1.2.1.2: Multi-Entry Bracket ({10,10,10,10,100} - {10,10[2]10})

Chapter 1.1.1.2.2: 2-Dimensional Arrays / Exponentiated Linear Omega Layer ({10,10[2]10} - {10,100[3]2})

Section 1.1.1.2.2.1: 2-Dimensional Arrays I ({10,10[2]2} to {10,10[2]10})

Section 1.1.1.2.2.2: 2-Dimensional Arrays II ({10,10[2]10} to {10,10[2]1[2]2})

Section 1.1.1.2.2.3: 2-Dimensional Arrays III ({10,10[2]1[2]2} to {10,100[3]2})

Chapter 1.1.1.2.3: Multi-Dimensional Arrays / Exponentiated polynomial omega level ({10,100[3]10} - {10,100[1,2]2})

Section 1.1.1.2.3.1: 3-Dimensional Arrays ({10,10[3]2} to {10,10[4]2})

Section 1.1.1.2.3.2: Beyond 3-Dimensional Arrays ({10,10[4]2} to {10,10[1,2]2})

Chapter 1.1.1.2.4: Double exponentiated polynomial omega level / Entry-Arrays ({10,100[1,2]10} - {10,100[1[2]2]2})

Section 1.1.1.2.4.1: 2-Entry Arrays ({10,100[1,2]2} to {10,100[1,1,2]2})

Section 1.1.1.2.4.2: Multi-Entry Arrays ({10,100[1,1,2]2} to {10,100[1[2]2]2})

Chapter 1.1.1.2.5: Exponentiated polynomial omega level ({10,100[1[2]2]10} - {10,100[1\2]2})

Section 1.1.1.2.5.1: Triple exponentiated polynomial omega level ({10,100[1[2]2]2} to {10,100[1[1,2]2]2})

Section 1.1.1.2.5.1: Triple exponentiated polynomial omega level ({10,100[1[2]2]2} to {10,100[1[1,2]2]2})

Part 1.1.1.3: High-Arrays({10,10[1\2]2]} - End of BAN)

Chapter 1.1.1.3.1: Slash Arrays ({10,10[1\2]2]} - {10, 10 [1 [2 ¬ 2] 2] 2})

Section 1.1.1.3.1.1: Epsilon level arrays ({10,10[1\2]2]} - {10,10[1\3]2]})

Section 1.1.1.3.1.2: Higher epsilon level arrays ({10,10[1\3]2]} - {10,10[1\1\2]2]})

Section 1.1.1.3.1.3: (Zeta and pre-omega Veblen hierarchy level arrays ({10,10[1\1\2]2]} - {100, 100 [1 [2 ¬ 2] 2] 2}))

Chapter 1.1.1.3.2: Beyond Backlash Arrays ({10, 10 [1 [2 ¬ 2] 2] 2} - {10, 100 [1 [1 [2 ⬧ 2] 2] 2] 2})

Section 1.1.1.3.2.1: Epsilon level arrays ({10, 10 [1 [2 ¬ 2] 2] 2}} - TREE(3))

Section 1.1.1.3.2.2: TREE(3) and above arrays (TREE(3) - {10, 100 [1 [1 [2 ⬧ 2] 2] 2] 2})

Chapter 1.1.1.3.3: Higher BAN arrays ({10, 100 [1 [1 [2 ⬧ 2] 2] 2] 2} - END OF BAN)

Section 1.1.1.3.3.1: 3-hyperseparator arrays ({10, 100 [1 [1 [2 ⬧ 2] 2] 2] 2} - END OF BAN)

Section 1.1.1.3.3.2: 4 and beyond-hyperseparator arrays ({10, 100 [1 [1 [2 ⬧ 2] 2] 2] 2} - )

Section 1.1.1.3.3.3: Legiattic arrays({10^100, 10^100 [1 ● 2] 2} - End of BAN)

Part 1.1.1.4: Post-BAN and Pre-Finite numbers (END OF BAN) - Infinity)

Chapter 1.1.1.4.1: {10, 10 (1)/ 2} - {10, 10 \ 2}

Section 1.1.1.4.1.1: Weakly inaccessible hierarchy level

Section 1.1.1.4.1.2: Weakly mahlo hierarchy level

Chapter 1.1.1.4.2: Ending Numbers: {10, 10 \ 2} - End

Section 1.1.1.4.2.1: C series and onto the end of SAN

Section 1.1.1.4.2.2: Extreme series and Taranovskys notation

Section 1.1.1.4.2.3: Uncomputable Numbers

Volume 1.1.2: Infinite Numbers (Infinity to Absolute Infinity)

Infinity Ordinals 1.1.2.1: Basic Phi Omega

Infinity 1.1.2.1.1: Basic Phi Omega

Section 1.1.2.1.1.1: Omega Levels (ω to ε0)

Section 1.1.2.1.1.2: Epsilon Levels (ε0 to ζ0)

Section 1.1.2.1.1.3: Pre-Phi Levels (ε0 to φω(0))

Infinity Ordinals 1.1.2.2: Advanced Ordinals

Volume 1.1.3: Welcome to Fictional Googology | Mathis R.V NEVER Part 1 (Absolute Infinity - NEVER)

Infinity Ordinals 1.1.3.1: Absolute Infinity Modifiers

1.1.3.1.1A - Post Absolute Infinity I: Steps Beyond, Main Recursion (Ω to (ΩxXΩ) x10)

Section 1.1.3.1.1.1: Basic Operators (Ω to Ω{ω}Ω)

[Path] Section 1.1.3.1.1.2A: Stronger Absolute Infinites [NO!'s version]

[Path] Section 1.1.3.1.1.2B: Absolute True End

Section 1.1.3.1.1.2: Numeric Infinities

Section 1.1.3.1.1.2: X of "Absolute Infinities"

1.1.3.1.1B - Post Absolute Infinity I: NO!'s True Immediates (Ω to Absolute Trure End)

1.1.3.1.2 - Post Absolute Infinity II: Higher Recusion ((ΩxXΩ) x10 🠊 ΩA)

Section 1.1.3.1.2.1: Absolute Infinity Universe

Section 1.1.3.1.2.2: Post-Absolute Infinity Universe

1.1.3.1.3 - Post-Absolute Infinity III: Absolute Modifications (ΩAΩ 🠊 Ωπ)

Section 1.1.3.1.3.1: Absolute Letters

Section 1.1.3.1.3.2: Absolute Numbers

Section 1.1.3.1.3.3: Absolutely Absolute Infinities

Section 1.1.2.1.1.1: Omega Levels (ω to ε₀)

Section 1.1.2.1.1.2: Epsilon Levels (ε₀ to ζ₀)

Section 1.1.2.1.1.3: Pre-Phi Levels (ε₀ to φ_ω(0))

1.1.3.1.1A - Post Absolute Infinity I: Steps Beyond, Main Recursion (Ω to (Ω_xXΩ) _x10)

1.1.3.1.2 - Post Absolute Infinity II: Higher Recusion ((Ω_xXΩ) _x10 🠊 Ω_A)

1.1.3.1.3 - Post-Absolute Infinity III: Absolute Modifications (Ω_AΩ 🠊 Ω_π)

1.1.3.1.4 - Post-Absolute Infinity IV: Absolute Pi (Ω_π 🠊 田)