Glycogenic Journey of the Britains

A successor to Flenary of Ukrainian Town.

Current members: 122

1. La admisible = 13,824 (Spanish for "The Admissible")

2. Profundidad del mundo = 7^11^13 = 7^34,522,712,143,931 ~ 2.954*10^29,175,076,368,812 (Spanish for "Depth of the World")

3. Нигде = 1/10^10^100,000,000,000 (Russian for "Nowhere")

4. Бромид натрия = 10^^50 (Russian for "Sodium Bromide")

5. Зажги его миллионом звезд = 1,000,000{1,000,000}1,000,000 in hyperoperator notation (Russian for "Light it up with one million stars")

6. Amore nella sua distruzione = 502,592,611,936,843 = 43^9 (Italian for "Love in his destruction")

7. Nessun diamante in esplorazione = 230^230 ~ 1.5754415*10^543 (Italian for "No diamonds in exploration")

8. Complimentary = 271

9. Zilupe = 4^^768 & 192 in BEAF tetrational arrays

10. Bring em' up, just no damage = 52,521,875 = 35^5

11. More than just one child will evolve = 222,111 = 333*667 = 666th triangular number

12. Allies of the Falklands = 98,765

13. Sorry for my home collapse! = 1/E100##100#100 = 1/graatagold

14. Chemical bomb = 10^(3*10^10^1,000+3)

15. Tuk Tuk = 10^10^10,000

16. Pacific Swarms = 34,359,738,368 = 2^35

17. Outlaw = 1,152

18. You're poisoned with carbon monoxide and you died!!! = e^(1/384) ~ 1.002607560454 (*formerly You're poisoned with cyanide and you died!!!)

19. Bring it! = 399

20. Buts of carnage = Circle(69) in Steinhaus-Moser notation

21. Tapa de la muerte = Hexagon(1,200) in Steinhaus-Moser notation (Spanish for "Death cap")

22. Bugonarew = 1,000,555,666,555,444,001

23. African Panda = 979,979

24. Yhaaaaaaaaaaaaaaaaqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqqq = 99[9,9,0,0,0,99,142857,1337,1,1,1,1,1,1,1,1,1,10^^yultillion,69!420] using Extensible Illion System, where yultillion = 10^(3*10^(3*10^(2.4*10^43))+3) (8*10^42-th Tier 3 -illion), and ! indicates the Hyperfactorial array notation.

25. Sultan Nirvana = 420£ using BOX_M~'s £ function

26. Blizzard = 135¥ using BOX_M~'s ¥ function

27. Lightning Fumes = 135¥~ using BOX_M~'s ¥~ function

28. Greenlandillion = 1/3^^^3 = 1/3^^7,625,597,484,987 = 1/tritri

29. Fart = 55,555

30. Inari Suomi = 2,304

31. The Message = 2^^2,048

32. Belarusian Border = Booga(Inari Suomi) = 2,304{2,302}2,304 = 2,304^^^^^...^^^^^2,304 w/ 2,302 arrows

33. Crying Child of Macedonians = 52,947

34. Anamona Rabier = A(17,11) using Ackermann function

35. Mika-Polska = E(672) using Exploding Tree Function

36. Bratislava = A(5,5) using Ackermann function

37. Lake Lubans = 10↓↓↓↓↓↓↓↓↓↓10 (10 down arrows) using down-arrow notation

38. Super Anamona Rabier = A(Anamona Rabier, Anamona Rabier) using Ackermann function

39. Super Mario Sisters = 10^10^12,431 = 10^Marioplex

40. Minecraftduplex = 10^10^10^215 = 10^Minecraftplex

41. Porcelain = 91,125

42. Miku Miku the Hard Rave = cg(2,147,483,647) = cg(TNT)

43. Hungarian Bezers = 7^^^^^^^7

44. Darknessful = 65^3 = 274,625

45. Toxic Lake = 1/Bratislava

46. Little Duchy = s(99)(99) using Fish's s(n) map

47. Grand Duchy = m(9)m(8)m(7)m(6)m(5)m(4)m(3)m(2)m(1)(99) using Fish's m(n) map

48. Great Grand Duchy = m(1,4)m(1,3)m(1,2)m(1,1)(99) using Fish's m(m,n) map

49. Solar Sandworm = Worm(768)

50. Irish Hydra = Hydra(420) (Kirby-Paris hydra function)

51. Maltese British Catholic Church = N_{ω^ω^ω^ω^ω^ω}(100) using N-growing hierarchy

52. Dark Jugoslavia = 432,157,848

53. Ethereal Lumoform = 2^^1,048,576

54. Asteroix = 999,888,777,666,555,444,333,222,111,000

55. Entry of the Death = 123,456,789,987,654,321

56. Mario World Gods Super Duper Eternal = 10^10^10^12,431 = 10^10^Marioplex = 10^Super Mario Systers

57. Minecrafttriplex / Minecraftgargantulene = 10^10^10^10^215 = 10^10^Minecraftplex = 10^Minecraftduplex

58. Yerevan = 10^^^1,000,000

59. Rainery = 99{99}99 in Bowers' hyperoperator notation = 99^^^^^...^^^^^99 with 99 arrows

60. Nether Update = f_{ω^ω}(576) using the fast-growing hierarchy

61. Caves and Cliffs = f_ε0(576) using the fast-growing hierarchy

62. The Wild Update = f_ζ0(576) using the fast-growing hierarchy

63. Mariupol = f_Γ0(576) using the fast-growing hierarchy

64. Białystok = f_{ψ0(Ω^Ω^Ω)}(576) using the fast-growing hierarchy (extended Buchholz's function, ψ0(Ω^Ω^Ω) denotes the large Veblen ordinal)

65. Belgorod = f_{ψ0(Ω^Ω^Ω^Ω)}(576) = f_{ψ0(ψ1^5(0))}(576) using the fast-growing hierarchy (extended Buchholz's function)

66. Sevastopol = f_{ψ0(Ω^Ω^Ω^Ω^Ω)}(576) = f_{ψ0(ψ1^6(0))}(576) using the fast-growing hierarchy (extended Buchholz's function)

67. Osmium tetroxide = f_{ψ0(Ω^Ω^Ω^Ω^Ω^Ω)}(576) = f_{ψ0(ψ1^7(0))}(576) using the fast-growing hierarchy (extended Buchholz's function)

68. Urushiol = f_{ψ0(Ω^Ω^Ω^Ω^Ω^Ω^Ω)}(576) = f_{ψ0(ψ1^8(0))}(576) using the fast-growing hierarchy (extended Buchholz's function)

69. Ice Cream Monolith = f_{ψ0(Ω^Ω^Ω^Ω^Ω^Ω^Ω^Ω)}(576) = f_{ψ0(ψ1^9(0))}(576) using the fast-growing hierarchy (extended Buchholz's function)

70. The Icy Wall = f_{ψ0(Ω^Ω^Ω^Ω^Ω^Ω^Ω^Ω^Ω)}(576) = f_{ψ0(ψ1^10(0))}(576) using the fast-growing hierarchy (extended Buchholz's function)

71. Wallis and Futunaillion = Rayo(314π) ~ Rayo(986.46009322719507687727002234976) where π is the "Pi" constant, and Rayo denotes the Rayo function

72. Osuna = f_{ε_ω}(420) using the fast-growing hierarchy

73. Humonurgium = f_{φ(ω,0)}(420) using the fast-growing hierarchy

74. Võro = f_{ψ0(Ω^Ω^ω)}(420) using the fast-growing hierarchy (extended Buchholz's function, ψ0(Ω^Ω^ω) denotes the small Veblen ordinal)

75. Zitrite = f_{ψ0(Ω^Ω^Ω^ω)}(420) = f_{ψ0(ψ1^3(ψ0(0)))}(420) using the fast-growing hierarchy (extended Buchholz's function)

76. Nightmare Fuel = f_{ψ0(Ω^Ω^Ω^Ω^ω)}(420) = f_{ψ0(ψ1^4(ψ0(0)))}(420) using the fast-growing hierarchy (extended Buchholz's function)

77. Delightful Dreams = f_{ψ0(Ω^Ω^Ω^Ω^Ω^ω)}(420) = f_{ψ0(ψ1^5(ψ0(0)))}(420) using the fast-growing hierarchy (extended Buchholz's function)

78. Zakopane = f_{ψ0(Ω^Ω^Ω^Ω^Ω^Ω^ω)}(420) = f_{ψ0(ψ1^6(ψ0(0)))}(420) using the fast-growing hierarchy (extended Buchholz's function)

79. Midland Ponds = f_{ψ0(Ω^Ω^Ω^Ω^Ω^Ω^Ω^ω)}(420) = f_{ψ0(ψ1^7(ψ0(0)))}(420) using the fast-growing hierarchy (extended Buchholz's function)

80. Haunted Rift = f_{ψ0(Ω^Ω^Ω^Ω^Ω^Ω^Ω^Ω^ω)}(420) = f_{ψ0(ψ1^8(ψ0(0)))}(420) using the fast-growing hierarchy (extended Buchholz's function)

81. World Thread = f_{ψ0(Ω^Ω^Ω^Ω^Ω^Ω^Ω^Ω^Ω^ω)}(420) = f_{ψ0(ψ1^9(ψ0(0)))}(420) using the fast-growing hierarchy (extended Buchholz's function)

82. The U.L.T.I.M.A.T.E Pocket = f_{ψ0(Ω_2)}(420) using the fast-growing hierarchy (extended Buchholz's function, ψ0(Ω_2) denotes the Bachmann-Howard ordinal)

83. The H.Y.P.E.R Pocket = f_{ψ0(Ω_3)}(420) using the fast-growing hierarchy (extended Buchholz's function)

84. The M.E.T.A Pocket = f_{ψ0(Ω_4)}(420) using the fast-growing hierarchy (extended Buchholz's function)

85. E.V.E.R.Y.T.H.I.N.G Pocket = f_{ψ0(Ω_ω)}(420) using the fast-growing hierarchy (extended Buchholz's function)

86. S.U.P.E.R E.V.E.R.Y.T.H.I.N.G Pocket = f_{ψ0(Ω_{ω+1})}(420) using the fast-growing hierarchy (extended Buchholz's function, ψ0(Ω_{ω+1}) = ψ0(ε(Ω_ω+1)) = Takeuti-Feferman-Buchholz ordinal)

87. M.E.G.A S.U.P.E.R. E.V.E.R.Y.T.H.I.N.G Pocket = f_{ψ0(Ω_{ω+2})}(420) using the fast-growing hierarchy (extended Buchholz's function)

88. G.I.G.A. M.E.G.A S.U.P.E.R E.V.E.R.Y.T.H.I.N.G Pocket / G..M..S..E Pocket = f_{ψ0(Ω_{ω2})}(420) using the fast-growing hierarchy (extended Buchholz's function)

89. T.E.R.A G.I.G.A M.E.G.A S.U.P.E.R. E.V.E.R.Y.T.H.I.N.G Pocket / T..G..M..S..E Pocket = f_{ψ0(Ω_{ω3})}(420) using the fast-growing hierarchy (extended Buchholz's function)

90. D..T..G..M..S..E Pocket = f_{ψ0(Ω_{ω^2})}(420) using the fast-growing hierarchy (extended Buchholz's function)

91. T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_{ω^3})}(420) using the fast-growing hierarchy (extended Buchholz's function)

92. E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_{ω^ω})}(420) using the fast-growing hierarchy (extended Buchholz's function)

93. A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_{ω^ω^ω})}(420) using the fast-growing hierarchy (extended Buchholz's function)

94. C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_ψ0(Ω))}(420) using the fast-growing hierarchy (extended Buchholz's function)

95. O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_ψ0(Ω^2))}(420) using the fast-growing hierarchy (extended Buchholz's function)

96. O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_ψ0(Ω^Ω))}(420) using the fast-growing hierarchy (extended Buchholz's function)

97. U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_ψ0(Ω^Ω^Ω))}(420) using the fast-growing hierarchy (extended Buchholz's function)

98. M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_ψ0(Ω_2))}(420) using the fast-growing hierarchy (extended Buchholz's function)

99. S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_ψ0(Ω_3))}(420) using the fast-growing hierarchy (extended Buchholz's function)

100. S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_ψ0(Ω_ω))}(420) using the fast-growing hierarchy (extended Buchholz's function)

101. M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_ψ0(Ω_{ω+1}))}(420) using the fast-growing hierarchy (extended Buchholz's function)

102. M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_ψ0(Ω_ψ0(Ω)))}(420) using the fast-growing hierarchy (extended Buchholz's function)

103. E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_ψ0(Ω_ψ0(Ω_ψ0(Ω))))}(420) using the fast-growing hierarchy (extended Buchholz's function)

104. S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_Ω)}(420) using the fast-growing hierarchy (extended Buchholz's function)

105. M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_{Ω+1})}(420) using the fast-growing hierarchy (extended Buchholz's function)

106. G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_{Ω2})}(420) using the fast-growing hierarchy (extended Buchholz's function)

107. T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_{Ωω})}(420) using the fast-growing hierarchy (extended Buchholz's function)

108. D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_{Ω^2})}(420) using the fast-growing hierarchy (extended Buchholz's function)

109. T..D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_{Ω^Ω})}(420) using the fast-growing hierarchy (extended Buchholz's function)

110. E..T..D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_{ψ1(Ω_2)})}(420) using the fast-growing hierarchy (extended Buchholz's function)

111. A..E..T..D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_Ω_2)}(420) using the fast-growing hierarchy (extended Buchholz's function)

112. C..A..E..T..D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_Ω_3)}(420) using the fast-growing hierarchy (extended Buchholz's function)

113. O..C..A..E..T..D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_Ω_ω)}(420) using the fast-growing hierarchy (extended Buchholz's function)

114. O..O..C..A..E..T..D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_Ω_ψ0(Ω_Ω))}(420) using the fast-growing hierarchy (extended Buchholz's function)

115. U..O..O..C..A..E..T..D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_Ω_Ω)}(420) using the fast-growing hierarchy (extended Buchholz's function)

116. M..U..O..O..C..A..E..T..D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_Ω_Ω_Ω)}(420) using the fast-growing hierarchy (extended Buchholz's function)

117. S..M..U..O..O..C..A..E..T..D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_Ω_Ω_Ω_Ω)}(420) using the fast-growing hierarchy (extended Buchholz's function)

118. S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_Ω_Ω_Ω_Ω_Ω)}(420) using the fast-growing hierarchy (extended Buchholz's function)

119. M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_Ω_Ω_Ω_Ω_Ω_Ω)}(420) using the fast-growing hierarchy (extended Buchholz's function)

120. M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_Ω_Ω_Ω_Ω_Ω_Ω_Ω)}(420) using the fast-growing hierarchy (extended Buchholz's function)

121. E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Ω_Ω_Ω_Ω_Ω_Ω_Ω_Ω_Ω)}(420) using the fast-growing hierarchy (extended Buchholz's function)

122. M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E..M..M..S..S..M..U..O..O..C..A..E..T..D..T..G..M..S..E Pocket = f_{ψ0(Λ)}(420) = f_{ψ0(Ω_Ω_Ω_..._Ω_Ω_Ω)}(420) (419 Ω's) using the fast-growing hierarchy (extended Buchholz's function, where ψ0(Λ) denotes the countable limit of extended Buchholz's function, and Λ denotes the least omega fixed point)
*also shortened to M..M..S..S....T..G..M..S..E Pocket