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0 .notdef

1 NULL

2 CR

3 space

4 A A

5 A.c2sc

6 Ꜳ uniA732

7 Ꜻ uniA73A

8 Ꜽ uniA73C

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10 Aacute.c2sc 5 2520

11 Ă Abreve

12 Abreve.c2sc 5 2524

13 Ắ uni1EAE

14 Ặ uni1EB6

15 Ằ uni1EB0

16 Ẳ uni1EB2

17 Ẵ uni1EB4

18 Ǎ uni01CD

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20 Acircumflex.c2sc 5 2522

21 Ấ uni1EA4

22 Ậ uni1EAC

23 Ầ uni1EA6

24 Ẩ uni1EA8

25 Ẫ uni1EAA

26 Ȁ uni0200

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28 Adieresis.c2sc 5 2517

29 Ǟ uni01DE

30 Ȧ uni0226

31 Ạ uni1EA0 4 2552

32 Ǡ uni01E0

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36 Ȃ uni0202

37 Ɑ uni2C6D

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42 Aogonek.c2sc

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46 Aringacute.c2sc

47 Ḁ uni1E00 4 2554

48 Ⱥ uni023A

49 Ã Atilde

50 Atilde.c2sc 5 2526

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52 Ꜷ uniA736

53 Ꜹ uniA738

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55 Ǽ AEacute

56 Ǣ uni01E2

57 B B

58 B.c2sc

59 Ḃ uni1E02

60 Ḅ uni1E04 57 2552

61 Ɓ uni0181

62 Ḇ uni1E06 57 2566

63 Ƀ uni0243

64 Ƃ uni0182

65 C C

66 C.c2sc

67 C.ss06 65

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69 Cacute.c2sc 66 2520

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74 Ccedilla.c2sc

75 Ḉ uni1E08

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77 Ccircumflex.c2sc 66 2522

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81 Ꜿ uniA73E

82 Ȼ uni023B

83 Ꜭ uniA72C

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85 D D

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88 Ǳ uni01F1 85 528

89 Ǆ uni01C4

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92 Eth.c2sc

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96 Ḓ uni1E12 85 2562

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101 Ɗ uni018A

102 Ꝺ uniA779

103 Ḏ uni1E0E 85 2566

104 Ƌ uni018B

105 ǲ uni01F2 85 1110

106 ǅ uni01C5

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113 Ě Ecaron

114 Ecaron.c2sc 108 2523

115 Ȩ uni0228

116 Ḝ uni1E1C

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118 Ecircumflex.c2sc 108 2522

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120 Ḙ uni1E18 107 2562

121 Ệ uni1EC6

122 Ề uni1EC0

123 Ể uni1EC2

124 Ễ uni1EC4

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130 Ẹ uni1EB8 107 2552

131 È Egrave

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133 Ẻ uni1EBA

134 Ȇ uni0206

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136 Emacron.c2sc 108 2527

137 Ḗ uni1E16

138 Ḕ uni1E14

139 Ę Eogonek

140 Eogonek.c2sc

141 Ɛ uni0190

142 Ǝ uni018E

143 Ɜ uniA7AB

144 Ʃ uni01A9

145 Ɇ uni0246

146 Ꝫ uniA76A

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149 Ʒ uni01B7