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.notdef
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NULL
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CR
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space
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A
A
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B
B
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C
C
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D
D
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E
E
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F
F
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G
G
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H
H
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I
I
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J
J
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K
K
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L
L
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M
M
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N
N
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O
O
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P
P
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Q
Q
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R
R
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S
S
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T
T
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U
U
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V
V
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W
W
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X
X
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Y
Y
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Z
Z
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≈
approxequal
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a
a
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b
b
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c
c
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d
d
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e
e
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f
f
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g
g
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h
h
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i
i
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j
j
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k
k
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l
l
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m
m
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n
n
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o
o
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p
p
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q
q
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r
r
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s
s
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t
t
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u
u
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v
v
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w
w
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x
x
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y
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z
z
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ß
germandbls
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fi
fi
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fl
fl
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¿
questiondown
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question
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¡
exclamdown
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!
exclam
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&
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¶
paragraph
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§
section
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#
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0
zero
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1
one
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2
two
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3
three
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4
four
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5
five
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6
six
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7
seven
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8
eight
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9
nine
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%
uni0025
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‰
perthousand
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ª
ordfeminine
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º
ordmasculine
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₂
twoinferior
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₃
threeinferior
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²
twosuperior
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³
threesuperior
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¹
onesuperior
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₁
oneinferior
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uniE006
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°
degree
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=
equal
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<
less
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≥
greaterequal
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÷
divide
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-
hyphen
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×
multiply
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∞
infinity
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∝
proportional
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±
plusminus
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≤
lessequal
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>
greater
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uniE007
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*
asterisk
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uniE008
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‛
quotereversed
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:
colon
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;
semicolon
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.notdef
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uniE009
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uniE00A
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“
quotedblleft
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@
at
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”
quotedblright
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‘
quoteleft
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(
parenleft
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/
slash
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)
parenright
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[
bracketleft
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\
backslash
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]
bracketright
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{
braceleft
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|
bar
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}
braceright
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uni2029
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,
comma
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†
dagger
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‡
daggerdbl
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€
Euro
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¢
cent
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$
dollar
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£
sterling
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¥
yen
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◊
lozenge
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‑
uni2011
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^
asciicircum
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–
endash
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—
emdash
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®
registered
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©
copyright
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_
underscore
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uniE012
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µ
mu
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μ
uni03BC
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Σ
Sigma
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∑
summation
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∂
partialdiff
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Π
Pi
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∏
product
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π
pi
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∫
integral
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Ω
uni03A9
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Ω
Omega
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√
radical
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¬
logicalnot
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Δ
uni0394
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∆
Delta
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Á
Aacute
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À
Agrave
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Â
Acircumflex
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Ä
Adieresis
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Ã
Atilde
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Å
Aring
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Æ
AE
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Ç
Ccedilla
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Ð
Eth
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Đ
Dcroat
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É
Eacute
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È
Egrave
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Ê
Ecircumflex
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Ë
Edieresis
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Í
Iacute
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Ì
Igrave
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Î
Icircumflex
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Ï
Idieresis
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Ł
Lslash
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Ñ
Ntilde
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Ó
Oacute
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Ò
Ograve
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Ô
Ocircumflex
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Ö
Odieresis
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Õ
Otilde
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Ø
Oslash
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Ο
Omicron
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Ε
Epsilon
184
Þ
Thorn
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Š
Scaron
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Ú
Uacute
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Ù
Ugrave
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Û
Ucircumflex
189
Ü
Udieresis
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.notdef
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Ý
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Ž
Zcaron
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á
aacute
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à
agrave
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â
acircumflex
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ä
adieresis
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ã
atilde
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å
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æ
ae