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.notdef
1
.null
2
CR
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space
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!
plus
5
"
equal
6
#
minus
7
$
periodcentered
8
%
multiply
9
&
asteriskmath
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'
divide
11
(
diamondmath
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)
plusminus
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*
minusplus
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+
circleplus
15
,
circleminus
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-
circlemultiply
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.
circledivide
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/
circledot
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0
circlecopyrt
20
1
openbullet
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2
bullet
22
3
equivasymptotic
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4
equivalence
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5
reflexsubset
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6
reflexsuperset
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7
lessequal
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8
greaterequal
28
9
precedesequal
29
:
followsequal
30
;
similar
31
<
approxequal
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=
propersubset
33
>
propersuperset
34
?
lessmuch
35
@
greatermuch
36
A
precedes
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B
follows
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C
arrowleft
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D
arrowright
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E
arrowup
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F
arrowdown
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G
arrowboth
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H
arrownortheast
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I
arrowsoutheast
45
J
similarequal
46
K
arrowdblleft
47
L
arrowdblright
48
M
arrowdblup
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N
arrowdbldown
50
O
arrowdblboth
51
P
arrownorthwest
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Q
arrowsouthwest
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R
proportional
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S
prime
55
T
infinity
56
U
element
57
V
owner
58
W
triangle
59
X
triangleinv
60
Y
negationslash
61
Z
mapsto
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[
universal
63
\
existential
64
]
logicalnot
65
^
emptyset
66
_
Rfractur
67
`
Ifractur
68
a
latticetop
69
b
perpendicular
70
c
aleph
71
d
A
72
e
B
73
f
C
74
g
D
75
h
E
76
i
F
77
j
G
78
k
H
79
l
I
80
m
J
81
n
K
82
o
L
83
p
M
84
q
N
85
r
O
86
s
P
87
t
Q
88
u
R
89
v
S
90
w
T
91
x
U
92
y
V
93
z
W
94
{
X
95
|
Y
96
}
Z
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~
union
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intersection
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unionmulti
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‚
logicaland
101
ƒ
logicalor
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„
turnstileleft
103
…
turnstileright
104
†
floorleft
105
‡
floorright
106
ˆ
ceilingleft
107
‰
ceilingright
108
Š
braceleft
109
‹
braceright
110
Œ
angbracketleft
111
angbracketright
112
bar
113
bardbl
114
arrowbothv
115
‘
arrowdblbothv
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’
backslash
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“
wreathproduct
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”
radical
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•
coproduct
120
–
nabla
121
—
integral
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˜
unionsq
123
™
intersectionsq
124
š
subsetsqequal
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›
supersetsqequal
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œ
section
127
dagger
128
daggerdbl
129
Ÿ
paragraph
130
club
131
¡
diamond
132
¢
heart
133
£
spade
134
¤
radicalext
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¥
complement
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¦
increment
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§
element.0
138
¨
contains
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©
product
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ª
summation
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«
dotplus
142
¬
rightangle
143
angle
144
®
measuredangle
145
¯
sphericalangle
146
°
integraldbl
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±
integraltrpl
148
²
therefore
149
³
because