New Year's Numbers 2023

HAPPY NEW YEAR 2023! I am going to create numbers inspired by New Year's Day 2023!

Members: 108

1. New Year's E = E[2023]2023#^^#2023 in Extensible-E system

2. New Year's BEAF = 2023^^2023 & 2023 in BEAF tetrational arrays

3. New Year's BAN = {2023, 2023 [1 [1 ¬ 3] 2] 2} in Bird's array notation

4. Super New Year's BAN = {2023, 2023 [1 [2 \(1, 2) 2] 2] 2} in Bird's array notation

5. New Year's Arrows = 2023^[2023]2023 = 2023^^^^^...^^^^^2023 (2023 arrows) in up-arrow notation

6. New Year's Down = 2023v[2023]2023 = 2023vvvvv...vvvvv2023 (2023 down arrows) in down-arrow notation

7. New Year's Chain = 2023 →(2) 2023 in Peter Hurford's extended chained arrow notation

8. Super New Year's Chain = 2023 →(2023) 2023 in Peter Hurford's extended chained arrow notation

9. New Year's Ampersand = 2023[1] in Ampersand notation

10. Super New Year's Ampersand = 2023[&] in Ampersand notation

11. Mega New Year's Ampersand = 2023[&_2023] in Ampersand notation

12. New Year's Circle = Circle(2023) in Steinhaus-Moser notation

13. New Year's Moser = M(2023, 0, 1) = M(2023, 2023) in Steinhaus-Moser notation

14. Super New Year's Moser = M(2023, 0, 0, 1) = M(2023, 2023, 2023) in Steinhaus-Moser notation

15. Baby Madom's New Year Firework = 2023[1, 2]2023 = 2023[2023]2023 in DeepLineMadom's array notation (part 0 and part 1) = 2023^[2021]2023 = 2023^^^^^...^^^^^2023 (2021 arrows) in up-arrow notation

16. Madom's New Year Firework = 2023[1 {1 / 2} 2]2023 in DeepLineMadom's array notation (part 3)

17. Super Madom's New Year Firework = 2023[1 {1 // 2} 2]2023 in DeepLineMadom's array notation (part 5)

18. Mega Madom's New Year Firework = 2023[1 {1 \ 1, 2} 2]2023 in DeepLineMadom's array notation (part 7)

19. Meta Madom's New Year Firework = 2023[1 {1 \ 1 \ 2} 2]2023 in DeepLineMadom's array notation (part 8)

20. Omega Madom's New Year Firework = M(2023, 2023) in DeepLineMadom's M function (see part 8)

21. Small Graham's Firework = g2023 in Graham's function

22. Large Graham's Firework = [2023, 2023, 2023, 2023] in Graham array notation

23. Fireworkillion = z(2023, 2023) in Zillion notation (2023rd Tier 2023 -illion)

24. Ackermann's Firework = A(2023, 2023) in Ackermann function

25. Phenol Fireworks = 2023[0 {0 / 1} 1]2023 in Phenol notation

26. Baby Bashicu Finale = (0)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n = 2023^2023 ~ 1.070707501339186485735906879443 * 10^6688

27. Frayed Bashicu Finale = (0)(1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

28. Super Frayed Bashicu Finale = (0)(1)(2)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

29. Mega Frayed Bashicu Finale = (0)(1)(2)(3)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

30. Giga Frayed Bashicu Finale = (0)(1)(2)(3)(4)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

31. Tera Frayed Bashicu Finale = (0)(1)(2)(3)(4)(5)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

32. Improved Bashicu Finale = (0,0)(1,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

33. Super Improved Bashicu Finale = (0,0)(1,1)(2,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

34. Mega Improved Bashicu Finale = (0,0)(1,1)(2,1)(3,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

35. Giga Improved Bashicu Finale = (0,0)(1,1)(2,1)(3,1)(4,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

36. Supi Improved Bashicu Finale = (0,0)(1,1)(2,2)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

37. Meji Improved Bashicu Finale = (0,0)(1,1)(2,2)(3,3)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

38. Giji Improved Bashicu Finale = (0,0)(1,1)(2,2)(3,3)(4,4)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

39. Powered Bashicu Finale = (0,0,0)(1,1,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

40. Super Powered Bashicu Finale = (0,0,0)(1,1,1)(1,1,0)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

41. Mega Powered Bashicu Finale = (0,0,0)(1,1,1)(1,1,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

42. Giga Powered Bashicu Finale = (0,0,0)(1,1,1)(1,1,1)(1,1,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

43. Supi Powered Bashicu Finale = (0,0,0)(1,1,1)(2,0,0)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

44. Ultra Powered Bashicu Finale = (0,0,0)(1,1,1)(2,1,0)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

45. Hyper Powered Bashicu Finale = (0,0,0)(1,1,1)(2,1,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

46. Dark Powered Bashicu Finale = (0,0,0)(1,1,1)(2,1,1)(3,1,0)(2,0,0)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

47. Charged Bashicu Finale = (0,0,0)(1,1,1)(2,1,1)(3,1,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

48. Supercharged Bashicu Finale = (0,0,0)(1,1,1)(2,2,0)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

49. Megacharged Bashicu Finale = (0,0,0)(1,1,1)(2,2,1)(3,3,0)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

50. Reformed Bashicu Finale = (0,0,0)(1,1,1)(2,2,2)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

51. Super Reformed Bashicu Finale = (0,0,0)(1,1,1)(2,2,2)(3,3,0)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

52. Mega Reformed Bashicu Finale = (0,0,0)(1,1,1)(2,2,2)(3,3,1)(4,4,2)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

53. Giga Reformed Bashicu Finale = (0,0,0)(1,1,1)(2,2,2)(3,3,2)(4,4,2)(5,5,2)(6,6,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

54. Supi Reformed Bashicu Finale = (0,0,0)(1,1,1)(2,2,2)(3,3,3)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

55. Meji Reformed Bashicu Finale = (0,0,0)(1,1,1)(2,2,2)(3,3,3)(4,4,4)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

56. Giji Reformed Bashicu Finale = (0,0,0)(1,1,1)(2,2,2)(3,3,3)(4,4,4)(5,5,5)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

57. Blazing Bashicu Finale = (0,0,0,0)(1,1,1,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

58. Super Blazing Bashicu Finale = (0,0,0,0)(1,1,1,1)(2,0,0,0)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

59. Mega Blazing Bashicu Finale = (0,0,0,0)(1,1,1,1)(2,2,0,0)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

60. Giga Blazing Bashicu Finale = (0,0,0,0)(1,1,1,1)(2,2,2,0)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

61. Tera Blazing Bashicu Finale = (0,0,0,0)(1,1,1,1)(2,2,2,1)(3,3,3,0)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

62. Supi Blazing Bashicu Finale = (0,0,0,0)(1,1,1,1)(2,2,2,2)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

63. Meji Blazing Bashicu Finale = (0,0,0,0)(1,1,1,1)(2,2,2,2)(3,3,3,3)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

64. Giji Blazing Bashicu Finale = (0,0,0,0)(1,1,1,1)(2,2,2,2)(3,3,3,3)(4,4,4,4)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

65. Withered Bashicu Finale = (0,0,0,0,0)(1,1,1,1,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

66. Super Withered Bashicu Finale = (0,0,0,0,0)(1,1,1,1,1)(2,2,0,0,0)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

67. Mega Withered Bashicu Finale = (0,0,0,0,0)(1,1,1,1,1)(2,2,2,0,0)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

68. Giga Withered Bashicu Finale = (0,0,0,0,0)(1,1,1,1,1)(2,2,2,2,0)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

69. Supi Withered Bashicu Finale = (0,0,0,0,0)(1,1,1,1,1)(2,2,2,2,2)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

70. Meji Withered Bashicu Finale = (0,0,0,0,0)(1,1,1,1,1)(2,2,2,2,2)(3,3,3,3,3)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

71. Ultra Withered Bashicu Finale = (0,0,0,0,0,0)(1,1,1,1,1,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

72. Hyper Withered Bashicu Finale = (0,0,0,0,0,0)(1,1,1,1,1,1)(2,2,2,2,2,2)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

73. Meta Withered Bashicu Finale = (0,0,0,0,0,0,0)(1,1,1,1,1,1,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

74. Eta Withered Bashicu Finale = (0,0,0,0,0,0,0,0)(1,1,1,1,1,1,1,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

75. Omega Withered Bashicu Finale = (0,0,0,0,0,0,0,0,0)(1,1,1,1,1,1,1,1,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

76. Aleph Withered Bashicu Finale = (0,0,0,0,0,0,0,0,0,0)(1,1,1,1,1,1,1,1,1,1)[2023] in Bashicu Matrix System with respect to version 4, simulating n = n^n

77. Endless Bashicu Finale = (0,0,0,0,...,0,0,0,0)(1,1,1,1,...,1,1,1,1)[2023] (w/ 2023 0's and 1's each) in Bashicu Matrix System with respect to version 4, simulating n = n^n

78. Omega Finale FGH = f_{ω}(2023) in the fast-growing hierarchy (Wainer hierarchy)

79. Great Omega Finale FGH = f_{ω^2}(2023) in the fast-growing hierarchy (Wainer hierarchy)

80. Greater Omega Finale FGH = f_{ω^ω}(2023) in the fast-growing hierarchy (Wainer hierarchy)

81. Even Greater Omega Finale FGH = f_{ω^ω^ω}(2023) in the fast-growing hierarchy (Wainer hierarchy)

82. Epsilon Finale FGH = f_{ε0}(2023) in the fast-growing hierarchy (Wainer hierarchy / Veblen hierarchy)

83. Zeta Finale FGH = f_{ζ0}(2023) in the fast-growing hierarchy (Wainer hierarchy / Veblen hierarchy)

84. Gamma Finale FGH = f_{Γ0}(2023) in the fast-growing hierarchy (Wainer hierarchy / Veblen hierarchy)

85. Bachmann-Howard Finale FGH = f_{ψ0(Ω_2)}(2023) in the fast-growing hierarchy (extended Buchholz's hierarchy)

86. Buchholz Finale FGH = f_{ψ0(Ω_ω)}(2023) in the fast-growing hierarchy (extended Buchholz's hierarchy)

87. Takeuti-Feferman-Buchholz Finale FGH = f_{ψ0(Ω_{ω+1})}(2023) in the fast-growing hierarchy (extended Buchholz's hierarchy)

88. Greater Buchholz Finale FGH = f_{ψ0(Ω_{Ω})}(2023) in the fast-growing hierarchy (extended Buchholz's hierarchy)

89. Extended Buchholz Finale FGH = f_{ψ0(Λ)}(2023) in the fast-growing hierarchy (extended Buchholz's hierarchy, ψ0(Λ) stands for the countable limit of the extended Buchholz's function)

90. Omega Finale SGH = g_{ω}(2023) = 2023 in the slow-growing hierarchy (Wainer hierarchy)

91. Squared Omega Finale SGH = g_{ω^2}(2023) = 2023^2 = 4092529 in the slow-growing hierarchy (Wainer hierarchy)

92. Exponentiated Omega Finale SGH = g_{ω^ω}(2023) = 2023^2023 ~ 1.070707501339186485735906879443 * 10^6688 in the slow-growing hierarchy (Wainer hierarchy)

93. Double Exponentiated Omega Finale SGH = g_{ω^ω^ω}(2023) = 2023^2023^2023 ~ 10^(3.5397545910791663683598593079679 * 10^6688) in the slow-growing hierarchy (Wainer hierarchy)

94. Epsilon Finale SGH = g_{ε0}(2023) in the slow-growing hierarchy = 2023^^2023 (Wainer hierarchy / Veblen hierarchy)

95. Zeta Finale SGH = g_{ζ0}(2023) in the slow-growing hierarchy ~ 2023^^^2024 (Wainer hierarchy / Veblen hierarchy)

96. Eta Finale SGH = g_{η0}(2023) in the slow-growing hierarchy ~ 2023^^^^2024 (Wainer hierarchy / Veblen hierarchy)

97. Phi Omega Finale SGH = g_{φ(ω,0)}(2023) in the slow-growing hierarchy ~ 2023{2024}2024 (Wainer hierarchy / Veblen hierarchy)

98. Gamma Finale SGH = g_{Γ0}(2023) in the slow-growing hierarchy (Wainer hierarchy / Veblen hierarchy)

99. Small Veblen Finale SGH = g_{ψ0(Ω^Ω^ω)}(2023) in the slow-growing hierarchy (extended Buchholz's hierarchy)

100. Small Super Veblen Finale SGH = g_{ψ0(Ω^Ω^Ω^ω)}(2023) in the slow-growing hierarchy (extended Buchholz's hierarchy)

101. Bachmann-Howard Finale SGH = g_{ψ0(Ω_2)}(2023) in the slow-growing hierarchy (extended Buchholz's hierarchy)

102. Buchholz Finale SGH = g_{ψ0(Ω_ω)}(2023) in the slow-growing hierarchy (extended Buchholz's hierarchy)

103. Limiter Finale SAN = s(2023, 2023, 1, 1, 2) in strong array notation

104. Great Limiter Finale SAN = s(2023, 2023 {2} 2) in strong array notation

105. Mega Limiter Finale SAN = s(2023, 2023 {1, 2} 2) in strong array notation

106. Giga Limiter Finale SAN = s(2023, 2023 {1 {2} 2} 2) in strong array notation

107. Tera Limiter Finale SAN = s(2023, 2023 {1 {1, 2} 2} 2) in strong array notation

108. Omni Limiter Finale SAN = s(2023, 2023 {1 ` 2} 2) in strong array notation (EAN)