My BAN and SAN numbers

This is a long list for my BAN and SAN numbers.

Bird's array notation

Using the Hierarchial Hyper-Nested Array Notation, where \ indicates /, ¬ indicates ~, and () indicates subscripts.

BAN Extension by Douglas Shamlin Jr.

Primitive expanding slash level

1. Tethrinoogol = {100, 100 [1 \ 2] 2} (Class 15: Iterated Cantor normal form level)

2. Tethrinoogolgong = {100, 100000 [1 \ 2] 2} (Class 15: Iterated Cantor normal form level)

3. Grand tethrinoogol = {100, 3, 2 [1 \ 2] 2} = {100, tethrinoogol [1 \ 2] 2} = {100, {100, 100 [1 \ 2] 2} [1 \ 2] 2} (Class 16: Epsilon level)

4. Grantethrinoogol = {100, 100, 2 [1 \ 2] 2} (Class 16: Epsilon level)

5. Hundred-ex-grand-tethrinoogol = {100, 102, 2 [1 \ 2] 2} (Class 16: Epsilon level) where n-ex-grand-tethrinoogol = {100, n + 2, 2 [1 \ 2] 2}

6. Greatethrinoogol = {100, 100, 3 [1 \ 2] 2} (Class 16: Epsilon level)

7. Gigantethrinoogol = {100, 100, 4 [1 \ 2] 2} (Class 16: Epsilon level)

8. Gorgetethrinoogol = {100, 100, 5 [1 \ 2] 2} (Class 16: Epsilon level)

9. Gultethrinoogol = {100, 100, 6 [1 \ 2] 2} (Class 16: Epsilon level)

10. Gasptethrinoogol = {100, 100, 7 [1 \ 2] 2} (Class 16: Epsilon level)

11. Ginortethrinoogol = {100, 100, 8 [1 \ 2] 2} (Class 16: Epsilon level)

12. Gargantethrinoogol = {100, 100, 9 [1 \ 2] 2} (Class 16: Epsilon level)

13. Googontethrinoogol = {100, 100, 10 [1 \ 2] 2} (Class 16: Epsilon level)

14. Graatatethrinoogol = {100, 100, 1, 2 [1 \ 2] 2} (Class 16: Epsilon level)

15. Greetethrinoogol = {100, 100, 2, 2 [1 \ 2] 2} (Class 16: Epsilon level)

16. Gruelohatethrinoogol = {100, 100, 5, 2 [1 \ 2] 2} (Class 16: Epsilon level)

17. Gugolthratethrinoogol = {100, 100, 100, 2 [1 \ 2] 2} (Class 16: Epsilon level)

18. Gugolhexatethrinoogol = {100, 100, 100, 5 [1 \ 2] 2} (Class 16: Epsilon level)

19. Throotethrinoogol = {100, 100, 100, 100 [1 \ 2] 2} (Class 16: Epsilon level)

20. Godgahlahtethrinoogol = {100, 100 [2] 2 [1 \ 2] 2} (Class 16: Epsilon level)

21. Godtothotethrinoogol = {100, 100 [1 [2] 2] 2 [1 \ 2] 2} (Class 16: Epsilon level)

22. Tethritrioogol = {100, 100 [1 \ 2] 3} (Class 16: Epsilon level)

23. Tethripentoogol = {100, 100 [1 \ 2] 5} (Class 16: Epsilon level)

24. Tethriexoogol = {100, 100 [1 \ 2] 6} (Class 16: Epsilon level)

25. Tethrieptoogol = {100, 100 [1 \ 2] 7} (Class 16: Epsilon level)

26. Tethrioctoogol = {100, 100 [1 \ 2] 8} (Class 16: Epsilon level)

27. Tethringugold = {100, 100 [1 \ 2] 100} (Class 16: Epsilon level)

28. Tethringugolthra = {100, 100 [1 \ 2] 100, 2} (Class 16: Epsilon level)

29. Tethrinthroogol = {100, 100 [1 \ 2] 100, 100} (Class 16: Epsilon level)

30. Tethrintetroogol = {100, 100 [1 \ 2] 100, 100, 100} (Class 16: Epsilon level)

31. Tethringodgahlah = {100, 100 [1 \ 2] 1 [2] 2} (Class 16: Epsilon level)

32. Tethringodtothol = {100, 100 [1 \ 2] 1 [1 [2] 2] 2} (Class 16: Epsilon level)

33. Deutero-tethrinoogol = {100, 100 [1 \ 2] 1 [1 \ 2] 2} (Class 16: Epsilon level)

34. Trito-tethrinoogol = {100, 100 [1 \ 2] 1 [1 \ 2] 1 [1 \ 2] 2} (Class 16: Epsilon level)

35. Teterto-tethrinoogol = {100, 100 [1 \ 2] 1 [1 \ 2] 1 [1 \ 2] 1 [1 \ 2] 2} (Class 16: Epsilon level)

36. Pepto-tethrinoogol = {100, 100 [1 \ 2] 1 [1 \ 2] 1 [1 \ 2] 1 [1 \ 2] 1 [1 \ 2] 2 (Class 16: Epsilon level)

37. Tethrinoofact / Hecto-tethrinoogol = {100, 100 [2 \ 2] 2} (Class 16: Epsilon level)

38. Grand tethrinoofact / Grand hecto-tethrinoogol = {100, 3, 2 [2 \ 2] 2} (Class 16: Epsilon level)

39. Tethrinooduliath = {100, 100 [1 [1 \ 2] 2 \ 2] 2} (Class 16: Epsilon level)

40. Tethrinoothruliath = {100, 100 [1 [1 \ 2] 3 \ 2] 2} (Class 16: Epsilon level)

41. Tethrinoopepliath = {100, 100 [1 [1 \ 2] 5 \ 2] 2} (Class 16: Epsilon level)

42. Giganticoogol = {100, 100 [1 [1 \ 2] 1, 2 \ 2] 2} (Class 16: Epsilon level)

43. Deutero-giganticoogol = {100, 100 [1 [1 \ 2] 1, 2 \ 2] 1 [1 [1 \ 2] 1, 2 \ 2] 2} (Class 16: Epsilon level)

44. Trito-giganticoogol = {100, 100 [1 [1 \ 2] 1, 2 \ 2] 1 [1 [1 \ 2] 1, 2 \ 2] 1 [1 [1 \ 2] 1, 2 \ 2] 2} (Class 16: Epsilon level)

45. Two-ex-giganticoogol = {100, 100 [1 [1 \ 2] 1, 3 \ 2] 2} (Class 16: Epsilon level)

46. Five-ex-giganticoogol = {100, 100 1 [1 \ 2] 1, 6 \ 2] 2} (Class 16: Epsilon level)

47. Giganticoogrid = {100, 100 [1 [1 \ 2] 1, 1, 2 \ 2] 2} (Class 16: Epsilon level)

48. Giganticoocube = {100, 100 [1 [1 \ 2] 1, 1, 1, 2 \ 2] 2} (Class 16: Epsilon level)

49. Giganticoopenteract = {100, 100 [1 [1 \ 2] 1, 1, 1, 1, 1, 2 \ 2] 2} (Class 16: Epsilon level)

50. Tethrinoogol-ad-tethrigodgathorium = {100, 100 [1 [1 \ 2] 1 [1, 2] 2 \ 2] 2} (Class 16: Epsilon level)

51. Tethrinoogol-ad-tethrinooduliathium = {100, 100 [1 [1 \ 2] 1 [1 \ 2] 2 \ 2] 2} (Class 16: Epsilon level)

52. Tethrinoogol-ad-tethrinoothruliathium = {100, 100 [1 [1 \ 2] 1 [1 \ 2] 1 [1 \ 2] 2 \ 2] 2} (Class 16: Epsilon level)

53. Tethrinoogol-ad-tethrinoopepliathium = {100, 100 [1 [1 \ 2] 1 [1 \ 2] 1 [1 \ 2] 1 [1 \ 2] 1 [1 \ 2] 2 \ 2] 2} (Class 16: Epsilon level)

54. Super giganticoogol = {100, 100 [1 [2 \ 2] 2 \ 2] 2} (Class 16: Epsilon level)

55. Terrible tethrinoogol = {100, 100 [1 \ 3] 2} (Class 16: Epsilon level)

56. Deutero-terrible tethrinoogol = {100, 100 [1 \ 3] 1 [1 \ 3] 2} (Class 16: Epsilon level)

57. Trito-terrible tethrinoogol = {100, 100 [1 \ 3] 1 [1 \ 3] 1 [1 \ 3] 2} (Class 16: Epsilon level)

58. Territethrinoofact = {100, 100 [2 \ 3] 2} (Class 16: Epsilon level)

59. Terrible terrible tethrinoogol = {100, 100 [1 \ 4] 2} (Class 16: Epsilon level)

60. Triple-terrible tethrinoogol = {100, 100 [1 \ 5] 2} (Class 16: Epsilon level)

61. Quadruple-terrible tethrinoogol = {100, 100 [1 \ 6] 2} (Class 16: Epsilon level)

62. Quintuple-terrible tethrinoogol = {100, 100 [1 \ 7] 2} (Class 16: Epsilon level)

63. Tethrinooterator / Tethrinoogol ba'al = {100, 100 [1 \ 1, 2] 2} (Class 16: Epsilon level)

64. Great and terrible tethrinoogol / Grand tethrinooterator / Grand tethrinoogol ba'al = {100, 3, 2 [1 \ 1, 2] 2} =  {100, {100, 100 [1 \ 1, 2] 2} [1 \ 1, 2] 2} = {100, tethrinooterator [1 \ 1, 2] 2} (Class 16: Epsilon level)

65. Deutero-tethrinooterator = {100, 100 [1 \ 1, 2] 1 [1 \ 1, 2] 2} (Class 16: Epsilon level)

66. Tethrinooterfact = {100, 100 [2 \ 1, 2] 2} (Class 16: Epsilon level)

67. Gridutertethrinooterator = {100, 100 [3 \ 1, 2] 2} (Class 16: Epsilon level)

68. Kubicutethrinooterator = {100, 100 [4 \ 1, 2] 2} (Class 16: Epsilon level)

69. Tethrinooterator-dubletetrate = {100, 100 [1 [1 \ 1, 2] 2 \ 1, 2] 2} (Class 16: Epsilon level)

70. Terrible tethrinooterator = {100, 100 [1 \ 2, 2] 2} (Class 16: Epsilon level)

71. Tethrinooditerator = {100, 100 [1 \ 1, 3] 2} (Class 16: Epsilon level)

72. Tethrinootriterator / Tethrinoocubiculator = {100, 100 [1 \ 1, 4] 2} (Class 16: Epsilon level)

73. Tethrinooquidterator = {100, 100 [1 \ 1, 6] 2} (Class 16: Epsilon level)

74. Tethrinoogridterator / Tethrinoospatialator = {100, 100 [1 \ 1, 1, 2] 2} (Class 16: Epsilon level)

75. Tethrinoodeuterspatialator = {100, 100 [1 \ 1, 1, 3] 2} (Class 16: Epsilon level)

76. Tethrinootritospatialator = {100, 100 [1 \ 1, 1, 4] 2} (Class 16: Epsilon level)

77. Tethrinoocubiterator = {100, 100 [1 \ 1, 1, 1, 2] 2} (Class 16: Epsilon level)

78. Tethrinooquintiterator = {100, 100 [1 \ 1, 1, 1, 1, 1, 2] 2} (Class 16: Epsilon level)

79. Tethrinoospacialator = {100, 100 [1 \ 1 [2] 2] 2} (Class 16: Epsilon level)

80. Dustaculated-tethrinoogol = {100, 100 [1 \ 1 [1 \ 2] 2] 2} (Class 16: Epsilon level)

81. Territethrinoogol-turreted-dustaculated-tethrinoogol = {100, 100 [1 \ 1 [1 \ 1 [1 \ 3] 2] 2] 2} (Class 16: Epsilon level)

82. Pentastaculated-tethrinoogol = {100, 100 [1 \ 1 [1 \ 1 [1 \ 1 [1 \ 1 [1 \ 2] 2] 2] 2] 2] 2} (Class 16: Epsilon level)

83. Dekastaculated-tethrinoogol = {100, 100 [1 \ 1 [1 \ 1 [1 \ 1 [1 \ 1 [1 \ 1 [1 \ 1 [1 \ 1 [1 \ 1 [1 \ 1 [1 \ 2] 2] 2] 2] 2] 2} (Class 16: Epsilon level)

Linear expanding slash level

1. Tethrinoocross = {100, 100 [1 \ 1 \ 2] 2} (Class 16: Epsilon level)

2. Deutero-tethrinoocross = {100, 100 [1 \ 1 \ 2] 1 [1 \ 1 \ 2] 2} (Class 17: Binary phi level)

3. Tethrinoocruxifact = {100, 100 [2 \ 1 \ 2] 2} (Class 17: Binary phi level)

4. Grideutertethrinoocross = {100, 100 [3 \ 1 \ 2] 2} (Class 17: Binary phi level)

5. Secundotethrated-tethrinoocross = {100, 100 [1 \ 1 \ 3] 2} (Class 17: Binary phi level)

6. Thrice-tethrinoosecunda = {100, 100 [1 \ 1 \ 4] 2} (Class 17: Binary phi level)

7. Quincice-tethrinoosecunda = {100, 100 [1 \ 1 \ 6] 2} (Class 17: Binary phi level)

8. Tethrinootercross = {100, 100 [1 \ 1 \ 1, 2] 2} (Class 17: Binary phi level)

9. Tethrinooditercross = {100, 100 [1 \ 1 \ 1, 3] 2} (Class 17: Binary phi level)

10. Tethrinoocubor = {100, 100 [1 \ 1 \ 1 \ 2] 2} (Class 17: Binary phi level)

11. Tethrinoocubor-by-deuteron = {100, 100 [1 \ 1 \ 1 \ 2] 3} (Class 17: Binary phi level)

12. Tethrinoocuborgugold = {100, 100 [1 \ 1 \ 1 \ 2] 100} (Class 17: Binary phi level)

13. Tethrinooteron = {100, 100 [1 \ 1 \ 1 \ 1 \ 2] 2} (Class 17: Binary phi level)

14. Tethrinoopeton = {100, 100 [1 \ 1 \ 1 \ 1 \ 1 \ 2] 2} (Class 17: Binary phi level)

15. Tethrinoohexon = {100, 100 [1 \ 1 \ 1 \ 1 \ 1 \ 2] 2} (Class 17: Binary phi level)

16. Tethrinoohepton = {100, 100 [1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 2] 2} (Class 17: Binary phi level)

17. Tethrinoo-ogdon = {100, 100 [1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 2] 2} (Class 17: Binary phi level)

18. Tethrinoo-ennon = {100, 100 [1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 2] 2} (Class 17: Binary phi level)

19. Tethrinoodekon = {100, 100 [1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 2] 2} (Class 17: Binary phi level)

2-hyperseparator series

1. Tethrinoo-icoson = {100, 20 [1 [2 ¬ 2] 2] 2} (Class 17: Binary phi level)

2. Tethrinootope = {100, 100 [1 [2 ¬ 2] 2] 2} (Class 17: Binary phi level)

3. Tethrinoolattitope = {100, 100 [1 [3 ¬ 2] 2] 2} (Class 17: Binary phi level)

4. Tethrinooquartitope = {100, 100 [1 [5 ¬ 2] 2] 2} (Class 17: Binary phi level)

5. Tethrinoononitope = {100, 100 [1 [10 ¬ 2] 2] 2} (Class 17: Binary phi level)

6. Tethrinoogarxitri = {100, 100 [1 [1 [1 \ 2] 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

7. Tethrinoogarxitet = {100, 100 [1 [1 [1 [1 [1 \ 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

8. Tethrinoogarxipent = {100, 100 [1 [1 [1 [1 [1 [1 [1 \ 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

9. Tethrinoogarxihex = {100, 100 [1 [1 [1 [1 [1 [1 [1 [1 [1 \ 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

10. Tethrinoogarxihept = {100, 100 [1 [1 [1 [1 [1 [1 [1 [1 [1 [1 [1 \ 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

11. Tethrinoogarxiogd = {100, 100 [1 [1 [1 [1 [1 [1 [1 [1 [1 [1 [1 [1 [1 \ 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

12. Tethrinoogarxienn = {100, 100 [1 [1 [1 [1 [1 [1 [1 [1 [1 [1 [1 [1 [1 [1 [1 \ 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

13. Tethrinoogarxideck = {100, 10 [1 [1 \ 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

14. Tethrinoogarxicose = {100, 20 [1 [1 \ 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

15. Tethrinoogarxitriane = {100, 30 [1 [1 \ 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

16. Tethrinoogarxisarane = {100, 40 [1 [1 \ 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

17. Tethrinoogarxipenine = {100, 50 [1 [1 \ 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

18. Tethrinoogarxiexine = {100, 60 [1 [1 \ 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

19. Tethrinoogarxiebdomine = {100, 70 [1 [1 \ 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

20. Tethrinoogarxiogdone = {100, 80 [1 [1 \ 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

21. Tethrinoogarxienenine = {100, 90 [1 [1 \ 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

22. Tethrinoogarxihect / Pentacthuloogol = {100, 100 [1 [1 \ 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

23. Tethrinoogarxigigas = {100, 500 [1 [1 \ 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

24. Tethrinoogarxichill = {100, 1000 [1 [1 \ 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

25. Tethrinoogarximyr = {100, 10000 [1 [1 \ 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

26. Tethrinoogarxi-octad = {100, {10, 8} [1 [1 \ 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

27. Tethrinoogarxi-sedeniad = {100, {10, 16} [1 [1 \ 2 ¬ 2] 2] 2} (Class 17: Binary phi level)

28. Territoped-pentacthuloogol = {100, 100 [1 [2 ¬ 2] 2 [1 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

29. Dupentated-pentacthuloogol = {100, 100 [1 [1 [1 [1 [2 ¬ 2] 2] 2 ¬ 2] 2] 2 ¬ 2] 2 [1 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

30. Quinquapentated-pentacthuloogol = {100, 100 [1 [1 [1 [1 [1 [1 [1 [1 [1 [1 \ 2 ¬ 2] 2] 2 ¬ 2] 2 [1 \ 2 ¬ 2] 2 [1 \ 2 ¬ 2] 2] 2 ¬ 2] 2 [1 \ 2 ¬ 2] 2] 2 ¬ 2] 2 [1 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

31. Pentacthuloodugon = {100, 100 [1 [1 \ 2 ¬ 2] 3] 2} (Class 18: Bachmann's collapsing level)

32. Pentacthulootetragon = {100, 100 [1 [1 \ 2 ¬ 2] 5] 2} (Class 18: Bachmann's collapsing level)

33. Pentacthulooterator = {100, 100 [1 [1 \ 2 ¬ 2] 1, 2] 2} (Class 18: Bachmann's collapsing level)

34. Pentacthulooquadiator = {100, 100 [1 [1 \ 2 ¬ 2] 1, 5] 2} (Class 18: Bachmann's collapsing level)

35. Pentacthuloogridiator = {100, 100 [1 [1 \ 2 ¬ 2] 1, 1, 2] 2} (Class 18: Bachmann's collapsing level)

36. Pentacthuloocubiator = {100, 100 [1 [1 \ 2 ¬ 2] 1, 1, 1, 2] 2} (Class 18: Bachmann's collapsing level)

37. Pentacthuloocross = {100, 100 [1 [1 \ 2 ¬ 2] 1 \ 2] 2} (Class 18: Bachmann's collapsing level)

38. Pentacthulooducross = {100, 100 [1 [1 \ 2 ¬ 2] 1 \ 3] 2} (Class 18: Bachmann's collapsing level)

39. Pentacthulootetracross = {100, 100 [1 [1 \ 2 ¬ 2] 1 \ 5] 2} (Class 18: Bachmann's collapsing level)

40. Pentacthulootercross = {100, 100 [1 [1 \ 2 ¬ 2] 1 \ 1, 2] 2} (Class 18: Bachmann's collapsing level)

41. Pentacthuloocubor = {100, 100 [1 [1 \ 2 ¬ 2] 1 \ 1 \ 2] 2} (Class 18: Bachmann's collapsing level)

42. Pentacthuloopeton = {100, 100 [1 [1 \ 2 ¬ 2] 1 \ 1 \ 1 \ 1 \ 2] 2} (Class 18: Bachmann's collapsing level)

43. Pentacthuloodekon = {100, 100 [1 [1 \ 2 ¬ 2] 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 1 \ 2] 2} (Class 18: Bachmann's collapsing level)

44. Pentacthulootope = {100, 100 [1 [1 \ 2 ¬ 2] 1 [2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

45. Pentacthuloolattitope = {100, 100 [1 [1 \ 2 ¬ 2] 1 [3 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

46. Pentacthuloocubitope = {100, 100 [1 [1 \ 2 ¬ 2] 1 [4 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

47. Pentacthulooquinticutope = {100, 100 [1 [1 \ 2 ¬ 2] 1 [6 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

48. Pentacthuloogodgathor = {100, 100 [1 [1 \ 2 ¬ 2] 1 [1, 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

49. Pentacthulootethrinoogol = {100, 100 [1 [1 \ 2 ¬ 2] 1 [1 [1 \ 2] 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

50. Pentacthuloogarxitri = {100, 100 [1 [1 \ 2 ¬ 2] 1 [1 [1 [1 \ 2 ¬ 2] 2] 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

51. Pentacthuloogarxipent = {100, 5 [1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

52. Pentacthuloogarxideck = {100, 10 [1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

53. Pentacthuloogarxicose = {100, 20 [1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

54. Pentacthuloogarxipenine = {100, 50 [1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

55. Hexacthuloogol = {100, 100 [1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

56. Hepacthuloogol = {100, 100 [1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

57. Ogdacthuloogol = {100, 100 [1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

58. Ennacthuloogol = {100, 100 [1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

59. Dekacthuloogol = {100, 100 [1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 1 [1 \ 2 ¬ 2] 2] 1 [1 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

60. Triadekacthuloogol = {100, 10 [1 [2 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

61. Icosacthuloogol = {100, 17 [1 [2 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

62. Gollinoogol = {100, 49 [1 [2 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

63. Godsgodgoogol = {100, 99 [1 [2 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

64. Godsgodgoogolchime = {100, 999 [1 [2 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

65. Godsgodgoogoltoll = {100, 9999 [1 [2 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

66. Godsgodgoogolgong = {100, 99999 [1 [2 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

67. Colossoogol = {100, 5 * 10^16 [1 [2 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

68. Godsgridoogol = {100, 100 [1 [3 \ 2 ¬ 2] 2] 2}(Class 18: Bachmann's collapsing level)

69. Godskubioogol = {100, 100 [1 [4 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

70. Godsquartioogol = {100, 100 [1 [5 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

71. Centuroogol = {100, 100 [1 [1, 2 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

72. Blasphemorgoogol = {100, 100 [1 [1 \ 3 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

73. Demagoogol = {100, 100 [1 [1 \ 9 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

74. Ominongoogol = {100, 100 [1 [1 \ 1, 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

75. Multiversoogol = {100, 100 [1 [2 \ 1, 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

76. Metaversoogol = {100, 100 [1 [1 \ 1, 1, 2 ¬ 2] 1 [1 [3 \ 2 ¬ 2] 1 [3 \ 2 ¬ 2] 1 [3 \ 2 ¬ 2] 1 [3 \ 2 ¬ 2] 2] 2] 2} (Class 18: Bachmann's collapsing level)

77. Little birdie = {100, 100 [1 [1 \ 1 \ 2 ¬ 2] 2] 2} (Class 18: Bachmann's collapsing level)

78. Lugubrigoogol = {100, 100 [1 [1 ¬ 3] 2] 2} (Class 18: Bachmann's collapsing level)

79. Trugubrigoogol = {100, 100 [1 [1 ¬ 4] 2] 2} (Class 19: Higher computable level)

80. Tetrugubrigoogol = {100, 100 [1 [1 ¬ 5] 2] 2} (Class 19: Higher computable level)

81. Pentugubrigoogol = {100, 100 [1 [1 ¬ 6] 2] 2} (Class 19: Higher computable level)

82. Hexugubrigoogol = {100, 100 [1 [1 ¬ 7] 2] 2} (Class 19: Higher computable level)

83. Heptugubrigoogol = {100, 100 [1 [1 ¬ 8] 2] 2} (Class 19: Higher computable level)

84. Ogdugubrigoogol = {100, 100 [1 [1 ¬ 9] 2] 2} (Class 19: Higher computable level)

85. Ennugubrigoogol = {100, 100 [1 [1 ¬ 10] 2] 2} (Class 19: Higher computable level)

86. Dekugubrigoogol = {100, 100 [1 [1 ¬ 11] 2] 2} (Class 19: Higher computable level)

87. Centugubrigoogol = {100, 100 [1 [1 ¬ 1, 2] 2] 2} (Class 19: Higher computable level)

88. Big Bird = {100, 100 [1 [1 ¬ 1 ¬ 2] 2] 2} (Class 19: Higher computable level)

N-hyperseparator series

1. Tria-hierarchaxis = {100, 100 [1 [1 [2 \(3) 2] 2] 2] 2} (Class 19: Higher computable level)

2. Tetra-hierarchaxis = {100, 100 [1 [1 [1 [2 \(4) 2] 2] 2] 2] 2} (Class 19: Higher computable level)

3. Penta-hierarchaxis = {100, 100 [1 [1 [1 [1 [2 \(5) 2] 2] 2] 2] 2] 2} (Class 19: Higher computable level)

4. Hexa-hierarchaxis = {100, 100 [1 [1 [1 [1 [1 [2 \(6) 2] 2] 2] 2] 2] 2] 2} (Class 19: Higher computable level)

5. Hepta-hierarchaxis = {100, 100 [1 [1 [1 [1 [1 [1 [2 \(7) 2] 2] 2] 2] 2] 2] 2] 2} (Class 19: Higher computable level)

6. Octa-hierarchaxis = {100, 100 [1 [1 [1 [1 [1 [1 [1 [2 \(8) 2] 2] 2] 2] 2] 2] 2] 2] 2} (Class 19: Higher computable level)

7. Enna-hierarchaxis = {100, 100 [1 [1 [1 [1 [1 [1 [1 [1 [2 \(9) 2] 2] 2] 2] 2] 2] 2] 2] 2] 2} (Class 19: Higher computable level)

8. Deka-hierarchaxis = {100, 100 [1 [1 [1 [1 [1 [1 [1 [1 [1 [2 \(10) 2] 2] 2] 2] 2] 2] 2] 2] 2] 2] 2} (Class 19: Higher computable level)

Array subscript hyperseparator series

1. Hecta-hierarchaxis / Corporalmax = {100, 100 [1 [2 \(1, 2) 2] 2] 2} = {100, 100 [1 [2 \(100) 2]_{1} 2] 2} (Class 19: Higher computable level)

2. Mulporalmax = {100, 100 [1 [1 [2 \(2, 2) 2] 2] 2] 2} (Class 19: Higher computable level)

3. Powporalmax = {100, 100 [1 [1 [1 [2 \(3, 2) 2] 2] 2] 2] 2} (Class 19: Higher computable level)

4. Corplodalmax = {100, 100 [1 [1 [2 \(1, 3) 2] 2] 2] 2} (Class 19: Higher computable level)

5. Cordetalmax = {100, 100 [1 [1 [1 [2 \(1, 4) 2] 2] 2] 2] 2} (Class 19: Higher computable level)

6. Meg-Googolmax = {100, 100 [1 [2 \(1, 1, 2) 2] 2] 2} (Class 19: Higher computable level)

7. Dumeg-Googolmax = {100, 100 [1 [1 [2 \(1, 1, 3) 2] 2] 2] 2} (Class 19: Higher computable level)

8. Gig-Googolmax = {100, 100 [1 [2 \(1, 1, 1, 2) 2] 2] 2} (Class 19: Higher computable level)

9. Dugig-Googolmax = {100, 100 [1 [1 [2 \(1, 1, 1, 3) 2] 2] 2] 2} (Class 19: Higher computable level)

10. Ter-Googolmax = {100, 100 [1 [2 \(1, 1, 1, 1, 2) 2] 2] 2} (Class 19: Higher computable level)

11. Goobolmax = {100, 100 [1 [2 \(1 [2] 2) 2] 2] 2} (Class 19: Higher computable level)

12. Gibbolmax = {100, 100 [1 [1 [2 \(2 [2] 2) 2] 2] 2] 2} (Class 19: Higher computable level)

13. Gootrolmax = {100, 100 [1 [1 [2 \(1 [2] 3) 2] 2] 2] 2} (Class 19: Higher computable level)

14. Gooterolmax = {100, 100 [1 [1 [1 [2 \(1 [2] 4) 2] 2] 2] 2] 2} (Class 19: Higher computable level)

15. Diteralmax / Dubolmax = {100, 100 [1 [2 \(1 [2] 1 [2] 2) 2] 2] 2} (Class 19: Higher computable level)

16. Xappolmax = {100, 100 [1 [2 \(1 [3] 2) 2] 2] 2} (Class 19: Higher computable level)

17. Colossolmax = {100, 100 [1 [2 \(1 [4] 2) 2] 2] 2} (Class 19: Higher computable level)

18. Goplexulusmax = {100, 100 [1 [2 \(1 [1 [2] 2] 2) 2] 2] 2} (Class 19: Higher computable level)

19. Tethrinoogolmax = {100, 100 [1 [2 \(1 [1 \ 2] 2) 2] 2] 2} (Class 19: Higher computable level)

20. Tethrinoofactimax / Hecto-tethrinoogolmax = {100, 100 [1 [2 \(1 [2 \ 2] 2) 2] 2] 2} (Class 19: Higher computable level)

21. Terrible tethrinoogolmax = {100, 100 [1 [2 \(1 [1 \ 3] 2) 2] 2] 2} (Class 19: Higher computable level)

22. Terrible terrible tethrinoogolmax = {100, 100 [1 [2 \(1 [1 \ 4] 2) 2] 2] 2} (Class 19: Higher computable level)

23. Tethrinoocrossmax = {100, 100 [1 [2 \(1 [1 \ 1 \ 2] 2) 2] 2] 2} (Class 19: Higher computable level)

24. Secundotethrated-tethrinoocrossmax = {100, 100 [1 [2 \(1 [1 \ 1 \ 3] 2) 2] 2] 2} (Class 19: Higher computable level)

25. Tethrinoocubormax = {100, 100 [1 [2 \(1 [1 \ 1 \ 1 \ 2] 2) 2] 2] 2} (Class 19: Higher computable level)

26. Tethrinooteronmax = {100, 100 [1 [2 \(1 [1 \ 1 \ 1 \ 1 \ 2] 2) 2] 2] 2} (Class 19: Higher computable level)

27. Tethrinootopemax = {100, 100 [1 [2 \(1 [1 [2 \(2) 2] 2] 2) 2] 2] 2} (Class 19: Higher computable level)

Beyond the limit of BAN

1. Berotha = {100, 100 [1 [2 \(1 \ 2) 2] 2] 2} (Class 19: Higher computable level)

2. Kuehne = {100, 100 [1 [2 \(1 \ 3) 2] 2] 2} (Class 19: Higher computable level)

3. Ekal = {100, 100 [1 [2 \(1 \ 1 \ 2) 2] 2] 2} (Class 19: Higher computable level)

4. Neohi = {100, 100 [1 [2 \(1 [2 \(2) 2] 2) 2] 2] 2} (Class 19: Higher computable level)

5. Onycho = {100, 100 [1 [2 \(1 [1 \ 1 \(2) 2] 2) 2] 2] 2} (Class 19: Higher computable level)

6. Vicarya = {100, 100 [1 [2 \(1 [1 \ 1 \(2) 2 \ 2] 2) 2] 2] 2} (Class 19: Higher computable level)

7. Gaeru = {100, 100 [1 [2 \(1 [1 [2 \(3) 2] 2] 2) 2] 2] 2} (Class 19: Higher computable level)

8. Mammoth = {100, 100 [1 [2 \(1 \(2) 2) 2] 2] 2} (Class 19: Higher computable level)

9. Dodo = {100, 100 [1 [2 \(1 \ 1 \(2) 2) 2] 2] 2} (Class 19: Higher computable level)

10. Arsino = {100, 100 [1 [2 \(1 [2 \(3) 2] 2) 2] 2] 2} (Class 19: Higher computable level)

11. Wolfium = {100, 100 [1 [2 \(1 \(3) 2) 2] 2] 2} (Class 19: Higher computable level)

12. Orthros = {100, 100 [1 [2 \(1 \(1, 2) 2) 2] 2] 2} (Class 19: Higher computable level)

13. Rocker = {100, 100 [1 [2 \(1 \(1 [2] 2) 2) 2] 2] 2} (Class 19: Higher computable level)

14. Brainium = {100, 100 [1 [2 \(1 \(1 \ 2) 2) 2] 2] 2} (Class 19: Higher computable level)

15. Triceratops = {100, 100 [1 [2 \(1 \(1 \(2) 2) 2) 2] 2] 2} (Class 19: Higher computable level)

16. Carnotaurus = {100, 100 [1 [2 \(1 \(1 \(1 \ 2) 2) 2) 2] 2] 2} (Class 19: Higher computable level)

17. Dire = {100, 100 [1 [2 \(1 \(1 \(1 \(2) 2) 2) 2) 2] 2] 2} (Class 19: Higher computable level)

18. Servality = {100, 100 [1 [2 \(1 \(1 \(1 \(1 \(2) 2) 2) 2) 2) 2] 2] 2} (Class 19: Higher computable level)

19. Dimendity = {100, 100 [1 [2 \(1 \(1 \(1 \(1 \(1 \(1 \(1 \(1 \(1 \(1 \(1 \(1 \(1 \(1 \(1 \(1 \(1 \(1 \ 2) 2) 2) 2) 2) 2) 2) 2) 2) 2) 2) 2) 2) 2) 2) 2) 2) 2) 2) 2] 2] 2} (Class 19: Higher computable level)

Strong array notation

^ indicates the separators that are at the left-superscript position of the close brace.

EAN

1. Extentriendol = s(3, 3, 3 {1 ` 2} 2) (Class 16: Epsilon level)

2. Extenlindol = s(3, 3 {2} 2 {1 ` 2} 2) (Class 16: Epsilon level)

3. Extenlinbdol = s(3, 3 {2} 1 {2} 2 {1 ` 2} 2) (Class 16: Epsilon level)

4. Extentril = s(3, 3 {1 ` 2} 3) (Class 16: Epsilon level)

5. Dimenextendol = s(3, 3 {1 ` 2} 3, 3) (Class 16: Epsilon level)

6. Linextendol = s(3, 3 {1 ` 2} 1 {2} 2) (Class 16: Epsilon level)

7. Extenbol = s(3, 3 {1 ` 2} 1 {1 ` 2} 2) (Class 16: Epsilon level)

8. Extendol-suplex = s(3, 3 {2 ` 2} 2) (Class 16: Epsilon level)

9. Extentrien-suplex = s(3, 3, 3 {2 ` 2} 2) (Class 16: Epsilon level)

10. Extentril-suplex = s(3, 3 {2 ` 2} 3) (Class 16: Epsilon level)

11. Extenbol-suplex = s(3, 3 {2 ` 2} 1 {2 ` 2} 2) (Class 16: Epsilon level)

12. Extendol-bisuplex = s(3, 3 {3 ` 2} 2) (Class 16: Epsilon level)

13. Extentrien-bisuplex = s(3, 3, 3 {3 ` 2} 2) (Class 16: Epsilon level)

14. Extentril-bisuplex = s(3, 3 {3 ` 2} 3) (Class 16: Epsilon level)

15. Extenbol-bisuplex = s(3, 3 {3 ` 2} 1 {3 ` 2} 2) (Class 16: Epsilon level)

16. Extendol-trisuplex = s(3, 3 {4 ` 2} 2) (Class 16: Epsilon level)

17. Extentrien-trisuplex = s(3, 3, 3 {4 ` 2} 2) (Class 16: Epsilon level)

18. Extentril-trisuplex = s(3, 3 {4 ` 2} 3) (Class 16: Epsilon level)

19. Extenbol-trisuplex = s(3, 3 {4 ` 2} 1 {4 ` 2} 2) (Class 16: Epsilon level)

20. Extendol-quadrisuplex = s(3, 3 {5 ` 2} 2) (Class 16: Epsilon level)

21. Extentrien-quadrisuplex = s(3, 3, 3 {5 ` 2} 2) (Class 16: Epsilon level)

22. Extentril-quadrisuplex = s(3, 3 {5 ` 2} 3) (Class 16: Epsilon level)

23. Extenbol-quadrisuplex = s(3, 3 {5 ` 2} 1 {5 ` 2} 2) (Class 16: Epsilon level)

24. Extendol-quintisuplex = s(3, 3 {6 ` 2} 2) (Class 16: Epsilon level)

25. Extentrien-quintisuplex = s(3, 3, 3 {6 ` 2} 2) (Class 16: Epsilon level)

26. Extentril-quintisuplex = s(3, 3 {6 ` 2} 3) (Class 16: Epsilon level)

27. Extenbol-quintisuplex = s(3, 3 {6 ` 2} 1 {6 ` 2} 2) (Class 16: Epsilon level)

28. Extendol-sudex = s(3, 3 {1 ` 3} 2) (Class 16: Epsilon level)

29. Extendol-sudex-suplex = s(3, 3 {2 ` 3} 2) (Class 16: Epsilon level)

30. Extentrien-sudex-suplex = s(3, 3, 3 {2 ` 3} 2) (Class 16: Epsilon level)

31. Extentril-sudex-suplex = s(3, 3 {2 ` 3} 3) (Class 16: Epsilon level)

32. Extenbol-sudex-suplex = s(3, 3 {2 ` 3} 1 {2 ` 3} 2) (Class 16: Epsilon level)

33. Extendol-sudex-bisuplex = s(3, 3 {3 ` 3} 2) (Class 16: Epsilon level)

34. Extentrien-sudex-bisuplex = s(3, 3, 3 {3 ` 3} 2) (Class 16: Epsilon level)

35. Extentril-sudex-bisuplex = s(3, 3 {3 ` 3} 3) (Class 16: Epsilon level)

36. Extenbol-sudex-bisuplex = s(3, 3 {3 ` 3} 1 {3 ` 3} 2) (Class 16: Epsilon level)

37. Extendol-suplex-sudex = s(3, 3 {1 ` 4} 2) (Class 16: Epsilon level)

38. Extentrien-suplex-sudex = s(3, 3, 3 {1 ` 4} 2) (Class 16: Epsilon level)

39. Extentril-suplex-sudex = s(3, 3 {1 ` 4} 3) (Class 16: Epsilon level)

40. Extenbol-suplex-sudex = s(3, 3 {1 ` 4} 1 {1 ` 4} 2) (Class 16: Epsilon level)

41. Extendol-suplex-sudex-suplex = s(3, 3 {2 ` 4} 2) (Class 16: Epsilon level)

42. Extentrien-suplex-sudex-suplex = s(3, 3, 3 {2 ` 4} 2) (Class 16: Epsilon level)

43. Extentril-suplex-sudex-suplex = s(3, 3 {2 ` 4} 3) (Class 16: Epsilon level)

44. Extenbol-suplex-sudex-suplex = s(3, 3 {2 ` 4} 1 {2 ` 4} 2) (Class 16: Epsilon level)

45. Extendol-bisuplex-sudex = s(3, 3 {1 ` 5} 2) (Class 16: Epsilon level)

46. Extentrien-bisuplex-sudex = s(3, 3, 3 {1 ` 5} 2) (Class 16: Epsilon level)

47. Extentril-bisuplex-sudex = s(3, 3 {1 ` 5} 3) (Class 16: Epsilon level)

48. Extenbol-bisuplex-sudex = s(3, 3 {1 ` 5} 1 {1 ` 5} 2) (Class 16: Epsilon level)

49. Extendol-bisuplex-sudex-suplex = s(3, 3 {2 ` 5} 2) (Class 16: Epsilon level)

50. Extentrien-bisuplex-sudex-suplex = s(3, 3, 3 {2 ` 5} 2) (Class 16: Epsilon level)

51. Extentril-bisuplex-sudex-suplex = s(3, 3 {2 ` 5} 3) (Class 16: Epsilon level)

52. Extenbol-bisuplex-sudex-suplex = s(3, 3 {2 ` 5} 1 {2 ` 5} 2) (Class 16: Epsilon level)

53. Extendol-trisuplex-sudex = s(3, 3 {1 ` 6} 2) (Class 16: Epsilon level)

54. Extentrien-trisuplex-sudex = s(3, 3, 3 {1 ` 6} 2) (Class 16: Epsilon level)

55. Extentril-trisuplex-sudex = s(3, 3 {1 ` 6} 3) (Class 16: Epsilon level)

56. Extenbol-trisuplex-sudex = s(3, 3 {1 ` 6} 1 {1 ` 6} 2) (Class 16: Epsilon level)

57. Extendol-bisudex = s(3, 3 {1 ` 1 ` 2} 2) (Class 16: Epsilon level)

mEAN

1. Bixtendol = s(3, 3 {1 `` 2} 2) (Class 18: Bachmann's collapsing level)

2. Trixtendol = s(3, 3 {1 ``` 2} 2) = s(3, 3 {1 {2}` 2} 2) (my extension) (Class 19: Higher computable level)

3. Tetrixtendol = s(3, 3 {1 ```` 2} 2) (Class 19: Higher computable level)

4. Pentixtendol = s(3, 3 {1 ````` 2} 2) (Class 19: Higher computable level)

5. Hexixtendol = s(3, 3 {1 `````` 2} 2) (Class 19: Higher computable level)

6. Heptixtendol = s(3, 3 {1 ``````` 2} 2) (Class 19: Higher computable level)

7. Octixtendol = s(3, 3 {1 ```````` 2} 2) (Class 19: Higher computable level)

8. Ennixtendol = s(3, 3 {1 ````````` 2} 2) (Class 19: Higher computable level)

9. Dekixtendol = s(3, 3 {1 `````````` 2} 2) (Class 19: Higher computable level)

10. Icosixtendol = s(3, 3 {1 ```````````````````` 2} 2) (20 `'s) (Class 19: Higher computable level)

11. Triantixtendol = s(3, 3 {1 ``` ... ``` 2} 2) (30 `'s) (Class 19: Higher computable level)

12. Terantixtendol / Sarantixtendol = s(3, 3 {1 ``` ... ``` 2} 2) (40 `'s) (Class 19: Higher computable level)

13. Penantixtendol = s(3, 3 {1 ``` ... ``` 2} 2) (50 `'s) (Class 19: Higher computable level)

14. Exantixtendol = s(3, 3 {1 ``` ... ``` 2} 2) (60 `'s) (Class 19: Higher computable level)

15. Eptatixtendol / Ebdominixtendol = s(3, 3 {1 ``` ... ``` 2} 2) (70 `'s) (Class 19: Higher computable level)

16. Ogdatixtendol / Ogdonixtendol = s(3, 3 {1 ``` ... ``` 2} 2) (80 `'s) (Class 19: Higher computable level)

17. Entatixtendol / Eneninixtendol = s(3, 3 {1 ``` ... ``` 2} 2) (90 `'s) (Class 19: Higher computable level)

18. Hectixtendol = s(3, 3 {1 ``` ... ``` 2} 2) (100 `'s) (Class 19: Higher computable level)

pDAN

1. Primo-droppol = s(3, 3 {1 ,, 1 ,, 2} 2) (Class 19: Higher computable level)

2. Primo-dropptrien = s(3, 3, 3 {1 ,, 1 ,, 2} 2) (Class 19: Higher computable level)

3. Primo-dropptril = s(3, 3 {1 ,, 1 ,, 2} 3) (Class 19: Higher computable level)

4. Primo-dropbol = s(3, 3 {1 ,, 1 ,, 2} 1  {1 ,, 1 ,, 2} 2) (Class 19: Higher computable level)

sDAN

1. Secondo-droppol = s(3, 3 {1 ,,, 1 ,,, 2} 2) (Class 19: Higher computable level)

2. Secondo-dropptrien = s(3, 3, 3 {1 ,,, 1 ,,, 2} 2) (Class 19: Higher computable level)

3. Secondo-dropptril = s(3, 3 {1 ,,, 1 ,,, 2} 3) (Class 19: Higher computable level)

4. Secondo-dropbol = s(3, 3 {1 ,,, 1 ,,, 2} 1  {1 ,,, 1 ,,, 2} 2) (Class 19: Higher computable level)

DAN

1. Terzo-droppol = s(3, 3 {1 ,,,, 1, 2} 2) (Class 19: Higher computable level)

2. Quarto-droppol = s(3, 3 {1 ,,,,, 1, 2} 2) (Class 19: Higher computable level)

3. Quinto-droppol = s(3, 3 {1 ,,,,,, 1, 2} 2) (Class 19: Higher computable level)

4. Sesto-droppol = s(3, 3 {1 ,,,,,,, 1, 2} 2) (Class 19: Higher computable level)

5. Settimo-droppol = s(3, 3 {1 ,,,,,,,, 1, 2} 2) (Class 19: Higher computable level)

6. Ottavo-droppol = s(3, 3 {1 ,,,,,,,,, 1, 2} 2) (Class 19: Higher computable level)

7. Nono-droppol = s(3, 3 {1 ,,,,,,,,,, 1, 2} 2) (Class 19: Higher computable level)

8. Decimo-droppol = s(3, 3 {1 ,,,,,,,,,,, 1, 2} 2) (Class 19: Higher computable level)

9. Droppol (my definition) = s(3, 3 {1 ,,, ... ,,, 1, 2} 2) (100 ,'s) (Class 19: Higher computable level)