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.notdef
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CR.001
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CR
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!
exclam
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"
quotedbl
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#
numbersign
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$
dollar
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%
percent
8
&
ampersand
9
'
quotesingle
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(
parenleft
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)
parenright
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*
asterisk
13
+
plus
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,
comma
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-
hyphen
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.
period
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/
slash
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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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:
colon
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;
semicolon
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<
less
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=
equal
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>
greater
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?
question
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@
at
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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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[
bracketleft
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\
backslash
63
]
bracketright
64
^
asciicircum
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_
underscore
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`
grave
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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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{
braceleft
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|
bar
95
}
braceright
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~
asciitilde
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¤
currency
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¥
yen
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§
section
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¨
dieresis
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°
degree
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±
plusminus
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·
periodcentered
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×
multiply
105
à
agrave
106
á
aacute
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è
egrave
108
é
eacute
109
ê
ecircumflex
110
ì
igrave
111
í
iacute
112
ò
ograve
113
ó
oacute
114
÷
divide
115
ù
ugrave
116
ú
uacute
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ü
udieresis
118
ā
amacron
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ē
emacron
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ě
ecaron
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ī
imacron
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ń
nacute
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ň
ncaron
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ō
omacron
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ū
umacron
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ǎ
uni01CE
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ǐ
uni01D0
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ǒ
uni01D2
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ǔ
uni01D4
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ǖ
uni01D6
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ǘ
uni01D8
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ǚ
uni01DA
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ǜ
uni01DC
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ɑ
uni0251
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ɡ
uni0261
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ˇ
caron
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ˉ
uni02C9
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Α
Alpha
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Β
Beta
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Γ
Gamma
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Δ
uni0394
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Ε
Epsilon
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Ζ
Zeta
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Η
Eta
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Θ
Theta
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Ι
Iota
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Κ
Kappa
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Λ
Lambda
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Μ
Mu
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Ν
Nu
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Ξ
Xi
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Ο
Omicron
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Π
Pi
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Ρ
Rho
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Σ
Sigma
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Τ
Tau
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Υ
Upsilon
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Φ
Phi
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Χ
Chi
160
Ψ
Psi
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Ω
uni03A9
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α
alpha
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β
beta
164
γ
gamma
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δ
delta
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ε
epsilon
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ζ
zeta
168
η
eta
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θ
theta
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ι
iota
171
κ
kappa
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λ
lambda
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μ
uni03BC
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ν
nu
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ξ
xi
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ο
omicron
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π
pi
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ρ
rho
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σ
sigma
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τ
tau
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υ
upsilon
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φ
phi
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χ
chi
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ψ
psi
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ω
omega
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—
emdash
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‖
uni2016
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‘
quoteleft
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’
quoteright
190
“
quotedblleft
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”
quotedblright
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…
ellipsis
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‰
perthousand
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′
minute
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″
second
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※
uni203B
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€
Euro
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℃
uni2103
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№
uni2116
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Ⅰ
uni2160
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Ⅱ
uni2161
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Ⅲ
uni2162
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Ⅳ
uni2163
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Ⅴ
uni2164
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Ⅵ
uni2165
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Ⅶ
uni2166
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Ⅷ
uni2167
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Ⅸ
uni2168
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Ⅹ
uni2169
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Ⅺ
uni216A
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Ⅻ
uni216B
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ⅰ
uni2170
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ⅱ
uni2171
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ⅲ
uni2172
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ⅳ
uni2173
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ⅴ
uni2174
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ⅵ
uni2175
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ⅶ
uni2176
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ⅷ
uni2177
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ⅸ
uni2178
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ⅹ
uni2179
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←
arrowleft
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↑
arrowup
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→
arrowright
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↓
arrowdown
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∈
element
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∏
product
228
∑
summation
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√
radical
230
∝
proportional
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∞
infinity
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∠
angle
233
∥
uni2225
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∧
logicaland
235
∨
logicalor
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∩
intersection
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∪
union
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∫
integral
239
∮
uni222E
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∴
therefore
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∵
uni2235
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∶
uni2236
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∷
uni2237
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∽
uni223D
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≈
approxequal
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≌
uni224C
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≠
notequal
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≡
equivalence
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≤
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