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.notdef
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ª
ordfeminine
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«
guillemotleft
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¬
logicalnot
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uni00AD
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®
registered
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¯
macron
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²
twosuperior
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³
threesuperior
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´
acute
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¶
paragraph
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¸
cedilla
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¹
onesuperior
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º
ordmasculine
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»
guillemotright
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¼
onequarter
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½
onehalf
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¾
threequarters
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À
Agrave
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Á
Aacute
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Â
Acircumflex
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Ã
Atilde
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Ä
Adieresis
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Å
Aring
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Æ
AE
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Ç
Ccedilla
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È
Egrave
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É
Eacute
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Ê
Ecircumflex
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Ë
Edieresis
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Ì
Igrave
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Í
Iacute
32
Î
Icircumflex
33
Ï
Idieresis
34
Ð
Eth
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Ñ
Ntilde
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Ò
Ograve
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Ó
Oacute
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Ô
Ocircumflex
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Õ
Otilde
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Ö
Odieresis
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Ù
Ugrave
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Ú
Uacute
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Û
Ucircumflex
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Ü
Udieresis
45
Ý
Yacute
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Þ
Thorn
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ß
germandbls
48
â
acircumflex
49
ã
atilde
50
ä
adieresis
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å
aring
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æ
ae
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ç
ccedilla
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ë
edieresis
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î
icircumflex
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ï
idieresis
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ð
eth
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ñ
ntilde
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ô
ocircumflex
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õ
otilde
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ö
odieresis
62
ø
oslash
63
û
ucircumflex
64
ý
yacute
65
þ
thorn
66
ÿ
ydieresis
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ı
dotlessi
68
Ł
Lslash
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ł
lslash
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Œ
OE
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œ
oe
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Š
Scaron
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š
scaron
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Ÿ
Ydieresis
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Ž
Zcaron
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ž
zcaron
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ƒ
florin
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ˆ
circumflex
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˘
breve
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˚
ring
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˛
ogonek
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˜
tilde
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˝
hungarumlaut
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ḿ
uni1E3F
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‚
quotesinglbase
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„
quotedblbase
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†
dagger
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‡
daggerdbl
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•
bullet
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‹
guilsinglleft
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›
guilsinglright
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⁄
fraction
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™
trademark
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←
arrowleft
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↑
arrowup
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→
arrowright
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↓
arrowdown
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↖
uni2196
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↗
uni2197
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↘
uni2198
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↙
uni2199
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∂
partialdiff
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∈
element
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∏
product
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∑
summation
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∕
uni2215
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√
radical
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∝
proportional
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∞
infinity
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∟
orthogonal
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∠
angle
112
∣
uni2223
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∥
uni2225
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∧
logicaland
115
∨
logicalor
116
∩
intersection
117
∪
union
118
∫
integral
119
∮
uni222E
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∴
therefore
121
∵
uni2235
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∶
uni2236
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∷
uni2237
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∽
uni223D
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≈
approxequal
126
≌
uni224C
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≒
uni2252
128
≠
notequal
129
≡
equivalence
130
≤
lessequal
131
≥
greaterequal
132
≦
uni2266
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≧
uni2267
134
≮
uni226E
135
≯
uni226F
136
⊕
circleplus
137
⊙
uni2299
138
⊥
perpendicular
139
⊿
uni22BF
140
⌒
uni2312
141
─
SF100000
142
━
uni2501
143
│
SF110000
144
┃
uni2503
145
┄
uni2504
146
┅
uni2505
147
┆
uni2506
148
┇
uni2507
149
┈
uni2508