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CR
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space
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parenleft
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parenright
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+
plus
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<
less
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=
equal
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>
greater
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[
bracketleft
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bracketright
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{
braceleft
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}
braceright
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°
degree
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±
plusminus
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×
multiply
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÷
divide
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ƛ
uni019B
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̇
uni0307
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̋
uni030B
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̣
dotbelowcomb
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̱
uni0331
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̿
uni033F
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Α
Alpha
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Β
Beta
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Γ
Gamma
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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
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Ψ
Psi
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α
alpha
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β
beta
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γ
gamma
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δ
delta
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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
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
uni03C2
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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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ϐ
uni03D0
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ϑ
uni03D1
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ϕ
uni03D5
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ϖ
uni03D6
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ϰ
uni03F0
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ϴ
uni03F4
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ϵ
uni03F5
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‒
figuredash
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–
endash
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—
emdash
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′
uni2032
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″
uni2033
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‴
uni2034
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‵
uni2035
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‶
uni2036
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‾
uni203E
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⁗
uni2057
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⃐
uni20D0
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⃑
uni20D1
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⃖
uni20D6
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⃗
uni20D7
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⃛
uni20DB
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ℂ
uni2102
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ℊ
uni210A
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ℋ
uni210B
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ℌ
uni210C
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ℍ
uni210D
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ℏ
uni210F
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ℐ
uni2110
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ℑ
uni2111
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ℒ
uni2112
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ℓ
uni2113
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ℕ
uni2115
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℘
weierstrass
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ℙ
uni2119
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ℚ
uni211A
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ℛ
uni211B
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ℜ
uni211C
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ℝ
uni211D
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ℤ
uni2124
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Ω
Omega
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ℨ
uni2128
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ℬ
uni212C
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ℭ
uni212D
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ℰ
uni2130
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ℱ
uni2131
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ℳ
uni2133
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ℵ
aleph
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↝
uni219D
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↦
uni21A6
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∀
universal
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∁
uni2201
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∂
partialdiff
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∃
existential
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∅
emptyset
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∆
increment
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∇
gradient
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∈
element
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∉
notelement
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∊
uni220A
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∋
suchthat
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∌
uni220C
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∍
uni220D
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∏
product
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∑
summation
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−
minus
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∓
uni2213
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∕
uni2215
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∖
uni2216
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∗
asteriskmath
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∘
uni2218
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∙
uni2219
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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
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∡
uni2221
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∢
uni2222
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∣
uni2223
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∤
uni2224
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∥
uni2225
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∩
intersection
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∪
union
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∫
integral
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∮
uni222E
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∯
uni222F
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∴
therefore
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∵
uni2235
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∶
uni2236
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∷
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∸
uni2238
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∺
uni223A
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∼
similar
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≁
uni2241
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≂
uni2242
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≃
uni2243
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≄
uni2244
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≅
congruent
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≇
uni2247
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≈
approxequal
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≉
uni2249
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≍
uni224D
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≎
uni224E
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≏
uni224F
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≐
uni2250
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≑
uni2251
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≒
uni2252
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≓
uni2253
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≛
uni225B
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≟
uni225F
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≠
notequal
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≡
equivalence
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≢
uni2262
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≣
uni2263
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≤
lessequal
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≥
greaterequal
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≦
uni2266
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≧
uni2267
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≬
uni226C
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≭
uni226D
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≮
uni226E
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≯
uni226F
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≰
uni2270
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≱
uni2271
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≲
uni2272
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≳
uni2273
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≶
uni2276
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≷
uni2277