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0 .notdef
1 T T 435
2 U U 436
3 ¡ exclamdown 537
4 ¢ cent 534
5 £ sterling 534
6 ¥ yen 534
7 § section 534
8 © copyright 534
9 ª ordfeminine 487
10 « guillemotleft 487
11 ¬ logicalnot 535
12 ® registered 535
13 ° degree 506
14 ± plusminus 491
15 paragraph 488
16 º ordmasculine 488
17 » guillemotright 488
18 ¿ questiondown 536
19 À Agrave 543
20 Á Aacute 544
21 Â Acircumflex 545
22 Ã Atilde 546
23 Ä Adieresis 547
24 Å Aring 548
25 Æ AE 550
26 Ç Ccedilla 550
27 È Egrave 551
28 É Eacute 552
29 Ê Ecircumflex 553
30 Ë Edieresis 554
31 Ì Igrave 555
32 Í Iacute 556
33 Î Icircumflex 557
34 Ï Idieresis 558
35 Ñ Ntilde 560
36 Ò Ograve 561
37 Ó Oacute 562
38 Ô Ocircumflex 563
39 Õ Otilde 564
40 Ö Odieresis 565
41 Ø Oslash 568
42 Ù Ugrave 568
43 Ú Uacute 569
44 Û Ucircumflex 570
45 Ü Udieresis 571
46 ß germandbls 538
47 à agrave 575
48 á aacute 576
49 â acircumflex 577
50 ã atilde 578
51 ä adieresis 579
52 å aring 580
53 æ ae 582
54 ç ccedilla 582
55 è egrave 583
56 é eacute 584
57 ê ecircumflex 585
58 ë edieresis 586
59 ì igrave 587
60 í iacute 588
61 î icircumflex 589
62 ï idieresis 590
63 ñ ntilde 592
64 ò ograve 593
65 ó oacute 594
66 ô ocircumflex 595
67 õ otilde 596
68 ö odieresis 597
69 ÷ divide 490
70 ø oslash 600
71 ù ugrave 600
72 ú uacute 601
73 û ucircumflex 602
74 ü udieresis 603
75 ÿ ydieresis 605
76 Œ OE 573
77 œ oe 573
78 Ÿ Ydieresis 573
79 ƒ florin 480
80 ˉ macron 480
81 ˝ hungarumlaut 447
82 μ mu 447
83 π pi 447
84 endash 447
85 emdash 447
86 quoteleft 447
87 quoteright 390
88 quotesinglbase 520
89 quotedblleft 520
90 quotedblright 521
91 quotedblbase 526
92 dagger 526
93 daggerdbl 526
94 bullet 526
95 ellipsis 526
96 perthousand 503
97 guilsinglleft 494
98 guilsinglright 494
99 fraction 494
100 trademark 533
101 periodcentered 395
102 radical 395
103 infinity 395
104 approxequal 395
105 notequal 395
106 lessequal 395
107 greaterequal 395
108 , ch44 395
109 6 ch54 405
110 7 ch55 406
111 8 ch56 407
112 : ch58 409
113 = ch61 412
114 J ch74 425
115 W ch87 438
116 p ch112 463
117 u ch117 468
118 v ch118 469
119 w ch119 470
120 y ch121 472
121 z ch122 473
122 { ch123 474
123 | ch124 475
124 } ch125 476
125 ~ ch126 477
126  ch127 418
127 C ch128 418
128 x ch129 471
129 E ch130 420
130 ch131 396
131 \ ch132 443
132 ] ch133 444
133 2 ch134 401
134 3 ch135 402
135 G ch136 422
136 H ch137 423
137 V ch139 437
138 1 ch140 400
139 B ch141 417
140 Z ch143 441
141 9 ch150 408
142 0 ch151 399
143 d ch152 451
144 5 ch153 404
145 F ch154 421
146 ! ch155 384
147 < ch156 411
148 / ch159 398
149 [ ch160 442
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