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0 .notdef

1 null

2 CR

3 space

4 A A

5 Á Aacute 4 2437

6 Ă Abreve 4 2438

7 Ắ uni1EAE

8 Ặ uni1EB6 4 2438 2463

9 Ằ uni1EB0

10 Ẳ uni1EB2

11 Ẵ uni1EB4

12 Ǎ uni01CD 4 2439

13 Â Acircumflex 4 2441

14 Ấ uni1EA4

15 Ậ uni1EAC 4 2441 2463

16 Ầ uni1EA6

17 Ẩ uni1EA8

18 Ẫ uni1EAA

19 Ȁ uni0200 4 2459

20 Ä Adieresis 4 2443

21 Ǟ uni01DE

22 Ȧ uni0226 4 2444

23 Ạ uni1EA0 4 2463

24 Ǡ uni01E0

25 À Agrave 4 2445

26 Ả uni1EA2 4 2446

27 Ȃ uni0202 4 2431

28 Ɑ uni2C6D

29 Ā Amacron 4 2449

30 Ą Aogonek

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32 Ǻ Aringacute

33 Ⱥ uni023A

34 Ã Atilde 4 2451

35 Æ AE

36 Ǽ AEacute 35 2437

37 Ǣ uni01E2 35 2449

38 B B

39 Ḃ uni1E02 38 2444

40 Ḅ uni1E04 38 2463

41 Ɓ uni0181

42 uni0181.ss02 1074

43 Ƀ uni0243

44 Ƃ uni0182 1074

45 C C

46 Ć Cacute 45 2437

47 Cacute.loclPLK 45 2536

48 Č Ccaron 45 2439

49 Ç Ccedilla

50 Ĉ Ccircumflex 45 2441

51 Ċ Cdotaccent 45 2444

52 Ƈ uni0187

53 Ȼ uni023B

54 D D

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56 Ǆ uni01C4 54 317 2439

57 Ɖ uni0189 58

58 Ð Eth

59 Ď Dcaron 54 2439

60 Ḓ uni1E12 54 2453

61 Đ Dcroat 58

62 Ḋ uni1E0A 54 2444

63 Ḍ uni1E0C 54 2463

64 Ɗ uni018A

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73 Ȩ uni0228

74 Ê Ecircumflex 69 2441

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77 Ề uni1EC0

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79 Ễ uni1EC4

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92 Ɇ uni0246

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94 Ʒ uni01B7

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116 Ɦ uniA7AA

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118 uniA78D.ss02

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124 Ǐ uni01CF 120 2439

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127 Ï Idieresis 120 2443

128 Ḯ uni1E2E

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132 Ỉ uni1EC8 120 2446

133 Ȋ uni020A 120 2431

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135 Į Iogonek

136 Ɩ uni0196

137 Ɨ uni0197

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141 Ɉ uni0248

142 K K

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145 Ƙ uni0198

146 L L

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148 Ĺ Lacute 146 2437

149 Ƚ uni023D