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0 .notdef
1 A A
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3 Ă Abreve 1 944
4 uni1EAE 1 944 938
5 uni1EB6 1 935 944
6 uni1EB0 1 944 936
7 uni1EB2 1 944 950
8 uni1EB4 1 944 946
9 Ǎ uni01CD 1 943
10 Â Acircumflex 1 942
11 uni1EA4 1 942 938
12 uni1EAC 1 935 942
13 uni1EA6 1 942 936
14 uni1EA8 1 942 950
15 uni1EAA 1 942 946
16 Ȁ uni0200 1 936 936
17 Ä Adieresis 1 935 935
18 Ǟ uni01DE 1 935 935 947
19 Ȧ uni0226 1 935
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22 À Agrave 1 936
23 uni1EA2 1 950
24 Ȃ uni0202 1 954
25 uni2C6D
26 Ā Amacron 1 947
27 Ą Aogonek 1 964
28 Å Aring 1 945
29 uni1E00 1 945
30 Ⱥ uni023A 1 795
31 Ã Atilde 1 946
32 Æ AE
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34 B B
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36 uni1E04 34 935
37 uniA7B4
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39 Bmacronbelow 34 969
40 Ƀ uni0243
41 C C
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43 Č Ccaron 41 943
44 Ç Ccedilla 41 963
45 uni1E08 41 963 938
46 Ĉ Ccircumflex 41 942
47 Ċ Cdotaccent 41 935
48 uniA7B3
49 Ƈ uni0187 41 1018
50 Ȼ uni023B 41 795
51 D D
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53 uni1E10 51 963
54 uni1E12 51 942
55 Đ Dcroat 51 1011
56 uni1E0A 51 935
57 uni1E0C 51 935
58 Ɗ uni018A 51 1016
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61 Ð Eth 51 1011
62 E E
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101 Ǧ Gcaron 98 943
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103 Ģ uni0122 98 962
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109 H H
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112 Ȟ uni021E 109 943
113 uni1E28
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115 uni1E26 109 935 935
116 uni1E22 109 935
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118 uniA726
119 uniA7AA 109 1016
120 uniA78D
121 I I
122 IJ IJ
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124 Ǐ uni01CF 121 943
125 Î Icircumflex 121 942
126 Ȉ uni0208 121 936 936
127 Ï Idieresis 121 935 935
128 uni1E2E 121 935 935 938
129 İ Idot 121 935
130 uni1ECA 121 935
131 Ì Igrave 121 936
132 uni1EC8 121 950
133 Ȋ uni020A 121 954
134 Ī Imacron 121 947
135 Į Iogonek 121 964
136 Ɩ Iotalatin
137 Ɨ uni0197 121 1011
138 Ĩ Itilde 121 946
139 uni1E2C 121 946
140 J J
141 uni004A0301 140 938
142 Ĵ Jcircumflex 140 942
143 uniA7B2
144 Ɉ uni0248 140 1011
145 K K
146 uni1E30 145 938
147 Ǩ uni01E8 145 943
148 Ķ uni0136 145 962
149 uni1E32 145 935
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