Symbol Nmae Symbol Dec Hex
aacute á 225 E1
Aacute Á 193 C1
abreve ă 259 103
Abreve Ă 258 102
ac ∾ 8766 223E
acd ∿ 8767 223F
acE ∾̳ 8766 819 223E 333
acirc â 226 E2
Acirc  194 C2
acute ´ 180 B4
acy а 1072 430
Acy А 1040 410
aelig æ 230 E6
AElig Æ 198 C6
af ⁡ 8289 2061
afr 𝔞 120094 56606 1D51E DD1E
Afr 𝔄 120068 56580 1D504 DD04
agrave à 224 E0
Agrave À 192 C0
aleph ℵ 8501 2135
alpha α 945 3B1
amacr ā 257 101
Amacr Ā 256 100
amalg ⨿ 10815 2A3F
amp & 38 26
and ∧ 8743 2227
And ⩓ 10835 2A53
andand ⩕ 10837 2A55
andd ⩜ 10844 2A5C
andslope ⩘ 10840 2A58
andv ⩚ 10842 2A5A
ang ∠ 8736 2220
ange ⦤ 10660 29A4
angle ∠ 8736 2220
angmsd ∡ 8737 2221
angmsdaa ⦨ 10664 29A8
angmsdab ⦩ 10665 29A9
angmsdac ⦪ 10666 29AA
angmsdad ⦫ 10667 29AB
angmsdae ⦬ 10668 29AC
angmsdaf ⦭ 10669 29AD
angmsdag ⦮ 10670 29AE
angmsdah ⦯ 10671 29AF
angrt ∟ 8735 221F
angrtvb ⊾ 8894 22BE
angrtvbd ⦝ 10653 299D
angsph ∢ 8738 2222
angst Å 197 C5
angzarr ⍼ 9084 237C
aogon ą 261 105
Aogon Ą 260 104
aopf 𝕒 120146 56658 1D552 DD52
Aopf 𝔸 120120 56632 1D538 DD38
ap ≈ 8776 2248
apacir ⩯ 10863 2A6F
ape ≊ 8778 224A
apE ⩰ 10864 2A70
apid ≋ 8779 224B
apos ' 39 27
ApplyFunction ⁡ 8289 2061
approx ≈ 8776 2248
approxeq ≊ 8778 224A
aring å 229 E5
Aring Å 197 C5
ascr 𝒶 119990 56502 1D4B6 DCB6
Ascr 𝒜 119964 56476 1D49C DC9C
Assign ≔ 8788 2254
ast * 42 2A
asymp ≈ 8776 2248
asympeq ≍ 8781 224D
atilde ã 227 E3
Atilde à 195 C3
auml ä 228 E4
Auml Ä 196 C4
awconint ∳ 8755 2233
awint ⨑ 10769 2A11
backcong ≌ 8780 224C
backepsilon ϶ 1014 3F6
backprime ‵ 8245 2035
backsim ∽ 8765 223D
backsimeq ⋍ 8909 22CD
Backslash ∖ 8726 2216
Barv ⫧ 10983 2AE7
barvee ⊽ 8893 22BD
barwed ⌅ 8965 2305
Barwed ⌆ 8966 2306
barwedge ⌅ 8965 2305
bbrk ⎵ 9141 23B5
bbrktbrk ⎶ 9142 23B6
bcong ≌ 8780 224C
bcy б 1073 431
Bcy Б 1041 411
becaus ∵ 8757 2235
because ∵ 8757 2235
Because ∵ 8757 2235
bemptyv ⦰ 10672 29B0
bepsi ϶ 1014 3F6
bernou ℬ 8492 212C
Bernoullis ℬ 8492 212C
beta β 946 3B2
beth ℶ 8502 2136
between ≬ 8812 226C
bfr 𝔟 120095 56607 1D51F DD1F
Bfr 𝔅 120069 56581 1D505 DD05
bigcap ⋂ 8898 22C2
bigcirc ◯ 9711 25EF
bigcup ⋃ 8899 22C3
bigodot ⨀ 10752 2A00
bigoplus ⨁ 10753 2A01
bigotimes ⨂ 10754 2A02
bigsqcup ⨆ 10758 2A06
bigstar ★ 9733 2605
bigtriangledown ▽ 9661 25BD
bigtriangleup △ 9651 25B3
biguplus ⨄ 10756 2A04
bigvee ⋁ 8897 22C1
bigwedge ⋀ 8896 22C0
bkarow ⤍ 10509 290D
blacklozenge ⧫ 10731 29EB
blacksquare ▪ 9642 25AA
blacktriangle ▴ 9652 25B4
blacktriangledown ▾ 9662 25BE
blacktriangleleft ◂ 9666 25C2
blacktriangleright ▸ 9656 25B8
blank ␣ 9251 2423
blk12 ▒ 9618 2592
blk14 ░ 9617 2591
blk34 ▓ 9619 2593
block █ 9608 2588
bne =⃥ 61 8421 3D 20E5
bnequiv ≡⃥ 8801 8421 2261 20E5
bnot ⌐ 8976 2310
bNot ⫭ 10989 2AED
bopf 𝕓 120147 56659 1D553 DD53
Bopf 𝔹 120121 56633 1D539 DD39
bot ⊥ 8869 22A5
bottom ⊥ 8869 22A5
bowtie ⋈ 8904 22C8
boxbox ⧉ 10697 29C9
boxdl ┐ 9488 2510
boxdL ╕ 9557 2555
boxDl ╖ 9558 2556
boxDL ╗ 9559 2557
boxdr ┌ 9484 250C
boxdR ╒ 9554 2552
boxDr ╓ 9555 2553
boxDR ╔ 9556 2554
boxh ─ 9472 2500
boxH ═ 9552 2550
boxhd ┬ 9516 252C
boxhD ╥ 9573 2565
boxHd ╤ 9572 2564
boxHD ╦ 9574 2566
boxhu ┴ 9524 2534
boxhU ╨ 9576 2568
boxHu ╧ 9575 2567
boxHU ╩ 9577 2569
boxminus ⊟ 8863 229F
boxplus ⊞ 8862 229E
boxtimes ⊠ 8864 22A0
boxul ┘ 9496 2518
boxuL ╛ 9563 255B
boxUl ╜ 9564 255C
boxUL ╝ 9565 255D
boxur └ 9492 2514
boxuR ╘ 9560 2558
boxUr ╙ 9561 2559
boxUR ╚ 9562 255A
boxv │ 9474 2502
boxV ║ 9553 2551
boxvh ┼ 9532 253C
boxvH ╪ 9578 256A
boxVh ╫ 9579 256B
boxVH ╬ 9580 256C
boxvl ┤ 9508 2524
boxvL ╡ 9569 2561
boxVl ╢ 9570 2562
boxVL ╣ 9571 2563
boxvr ├ 9500 251C
boxvR ╞ 9566 255E
boxVr ╟ 9567 255F
boxVR ╠ 9568 2560
bprime ‵ 8245 2035
breve ˘ 728 2D8
Breve ˘ 728 2D8
brvbar ¦ 166 A6
bscr 𝒷 119991 56503 1D4B7 DCB7
Bscr ℬ 8492 212C
bsemi ⁏ 8271 204F
bsim ∽ 8765 223D
bsime ⋍ 8909 22CD
bsol \ 92 5C
bsolb ⧅ 10693 29C5
bsolhsub ⟈ 10184 27C8
bull • 8226 2022
bullet • 8226 2022
bump ≎ 8782 224E
bumpe ≏ 8783 224F
bumpE ⪮ 10926 2AAE
bumpeq ≏ 8783 224F
Bumpeq ≎ 8782 224E
cacute ć 263 107
Cacute Ć 262 106
cap ∩ 8745 2229
Cap ⋒ 8914 22D2
capand ⩄ 10820 2A44
capbrcup ⩉ 10825 2A49
capcap ⩋ 10827 2A4B
capcup ⩇ 10823 2A47
capdot ⩀ 10816 2A40
CapitalDifferentialD ⅅ 8517 2145
caps ∩︀ 8745 65024 2229 FE00
caret ⁁ 8257 2041
caron ˇ 711 2C7
Cayleys ℭ 8493 212D
ccaps ⩍ 10829 2A4D
ccaron č 269 10D
Ccaron Č 268 10C
ccedil ç 231 E7
Ccedil Ç 199 C7
ccirc ĉ 265 109
Ccirc Ĉ 264 108
Cconint ∰ 8752 2230
ccups ⩌ 10828 2A4C
ccupssm ⩐ 10832 2A50
cdot ċ 267 10B
Cdot Ċ 266 10A
cedil ¸ 184 B8
Cedilla ¸ 184 B8
cemptyv ⦲ 10674 29B2
cent ¢ 162 A2
centerdot · 183 B7
CenterDot · 183 B7
cfr 𝔠 120096 56608 1D520 DD20
Cfr ℭ 8493 212D
chcy ч 1095 447
CHcy Ч 1063 427
check ✓ 10003 2713
checkmark ✓ 10003 2713
chi χ 967 3C7
cir ○ 9675 25CB
circ ˆ 710 2C6
circeq ≗ 8791 2257
circlearrowleft ↺ 8634 21BA
circlearrowright ↻ 8635 21BB
circledast ⊛ 8859 229B
circledcirc ⊚ 8858 229A
circleddash ⊝ 8861 229D
CircleDot ⊙ 8857 2299
circledR ® 174 AE
circledS Ⓢ 9416 24C8
CircleMinus ⊖ 8854 2296
CirclePlus ⊕ 8853 2295
CircleTimes ⊗ 8855 2297
cire ≗ 8791 2257
cirE ⧃ 10691 29C3
cirfnint ⨐ 10768 2A10
cirmid ⫯ 10991 2AEF
cirscir ⧂ 10690 29C2
ClockwiseContourIntegral ∲ 8754 2232
CloseCurlyDoubleQuote ” 8221 201D
CloseCurlyQuote ’ 8217 2019
clubs ♣ 9827 2663
clubsuit ♣ 9827 2663
colon : 58 3A
Colon ∷ 8759 2237
colone ≔ 8788 2254
Colone ⩴ 10868 2A74
coloneq ≔ 8788 2254
comma , 44 2C
commat @ 64 40
comp ∁ 8705 2201
compfn ∘ 8728 2218
complement ∁ 8705 2201
complexes ℂ 8450 2102
cong ≅ 8773 2245
congdot ⩭ 10861 2A6D
Congruent ≡ 8801 2261
conint ∮ 8750 222E
Conint ∯ 8751 222F
ContourIntegral ∮ 8750 222E
copf 𝕔 120148 56660 1D554 DD54
Copf ℂ 8450 2102
coprod ∐ 8720 2210
Coproduct ∐ 8720 2210
copy © 169 A9
copysr ℗ 8471 2117
CounterClockwiseContourIntegral ∳ 8755 2233
cross ✗ 10007 2717
Cross ⨯ 10799 2A2F
cscr 𝒸 119992 56504 1D4B8 DCB8
Cscr 𝒞 119966 56478 1D49E DC9E
csub ⫏ 10959 2ACF
csube ⫑ 10961 2AD1
csup ⫐ 10960 2AD0
csupe ⫒ 10962 2AD2
ctdot ⋯ 8943 22EF
cudarrl ⤸ 10552 2938
cudarrr ⤵ 10549 2935
cuepr ⋞ 8926 22DE
cuesc ⋟ 8927 22DF
cularr ↶ 8630 21B6
cularrp ⤽ 10557 293D
cup ∪ 8746 222A
Cup ⋓ 8915 22D3
cupbrcap ⩈ 10824 2A48
cupcap ⩆ 10822 2A46
CupCap ≍ 8781 224D
cupcup ⩊ 10826 2A4A
cupdot ⊍ 8845 228D
cupor ⩅ 10821 2A45
cups ∪︀ 8746 65024 222A FE00
curarr ↷ 8631 21B7
curarrm ⤼ 10556 293C
curlyeqprec ⋞ 8926 22DE
curlyeqsucc ⋟ 8927 22DF
curlyvee ⋎ 8910 22CE
curlywedge ⋏ 8911 22CF
curren ¤ 164 A4
curvearrowleft ↶ 8630 21B6
curvearrowright ↷ 8631 21B7
cuvee ⋎ 8910 22CE
cuwed ⋏ 8911 22CF
cwconint ∲ 8754 2232
cwint ∱ 8753 2231
cylcty ⌭ 9005 232D
dagger † 8224 2020
dagger † 8224 2020
Dagger ‡ 8225 2021
Dagger ‡ 8225 2021
daleth ℸ 8504 2138
darr ↓ 8595 2193
dArr ⇓ 8659 21D3
Darr ↡ 8609 21A1
dash ‐ 8208 2010
dashv ⊣ 8867 22A3
Dashv ⫤ 10980 2AE4
dbkarow ⤏ 10511 290F
dblac ˝ 733 2DD
dcaron ď 271 10F
Dcaron Ď 270 10E
dcy д 1076 434
Dcy Д 1044 414
dd ⅆ 8518 2146
DD ⅅ 8517 2145
ddagger ‡ 8225 2021
ddarr ⇊ 8650 21CA
DDotrahd ⤑ 10513 2911
ddotseq ⩷ 10871 2A77
deg ° 176 B0
Del ∇ 8711 2207
delta δ 948 3B4
Delta Δ 916 394
demptyv ⦱ 10673 29B1
dfisht ⥿ 10623 297F
dfr 𝔡 120097 56609 1D521 DD21
Dfr 𝔇 120071 56583 1D507 DD07
dHar ⥥ 10597 2965
dharl ⇃ 8643 21C3
dharr ⇂ 8642 21C2
DiacriticalAcute ´ 180 B4
DiacriticalDot ˙ 729 2D9
DiacriticalDoubleAcute ˝ 733 2DD
DiacriticalGrave ` 96 60
DiacriticalTilde ˜ 732 2DC
diam ⋄ 8900 22C4
diamond ⋄ 8900 22C4
Diamond ⋄ 8900 22C4
diamondsuit ♦ 9830 2666
diams ♦ 9830 2666
die ¨ 168 A8
DifferentialD ⅆ 8518 2146
digamma ϝ 989 3DD
disin ⋲ 8946 22F2
div ÷ 247 F7
divide ÷ 247 F7
divideontimes ⋇ 8903 22C7
divonx ⋇ 8903 22C7
djcy ђ 1106 452
DJcy Ђ 1026 402
dlcorn ⌞ 8990 231E
dlcrop ⌍ 8973 230D
dollar $ 36 24
dopf 𝕕 120149 56661 1D555 DD55
Dopf 𝔻 120123 56635 1D53B DD3B
dot ˙ 729 2D9
Dot ¨ 168 A8
DotDot ⃜ 8412 20DC
doteq ≐ 8784 2250
doteqdot ≑ 8785 2251
DotEqual ≐ 8784 2250
dotminus ∸ 8760 2238
dotplus ∔ 8724 2214
dotsquare ⊡ 8865 22A1
doublebarwedge ⌆ 8966 2306
DoubleContourIntegral ∯ 8751 222F
DoubleDot ¨ 168 A8
DoubleDownArrow ⇓ 8659 21D3
DoubleLeftArrow ⇐ 8656 21D0
DoubleLeftRightArrow ⇔ 8660 21D4
DoubleLeftTee ⫤ 10980 2AE4
DoubleLongLeftArrow ⟸ 10232 27F8
DoubleLongLeftRightArrow ⟺ 10234 27FA
DoubleLongRightArrow ⟹ 10233 27F9
DoubleRightArrow ⇒ 8658 21D2
DoubleRightTee ⊨ 8872 22A8
DoubleUpArrow ⇑ 8657 21D1
DoubleUpDownArrow ⇕ 8661 21D5
DoubleVerticalBar ∥ 8741 2225
downarrow ↓ 8595 2193
Downarrow ⇓ 8659 21D3
DownArrow ↓ 8595 2193
DownArrowBar ⤓ 10515 2913
DownArrowUpArrow ⇵ 8693 21F5
DownBreve ̑ 785 311
downdownarrows ⇊ 8650 21CA
downharpoonleft ⇃ 8643 21C3
downharpoonright ⇂ 8642 21C2
DownLeftRightVector ⥐ 10576 2950
DownLeftTeeVector ⥞ 10590 295E
DownLeftVector ↽ 8637 21BD
DownLeftVectorBar ⥖ 10582 2956
DownRightTeeVector ⥟ 10591 295F
DownRightVector ⇁ 8641 21C1
DownRightVectorBar ⥗ 10583 2957
DownTee ⊤ 8868 22A4
DownTeeArrow ↧ 8615 21A7
drbkarow ⤐ 10512 2910
drcorn ⌟ 8991 231F
drcrop ⌌ 8972 230C
dscr 𝒹 119993 56505 1D4B9 DCB9
Dscr 𝒟 119967 56479 1D49F DC9F
dscy ѕ 1109 455
DScy Ѕ 1029 405
dsol ⧶ 10742 29F6
dstrok đ 273 111
Dstrok Đ 272 110
dtdot ⋱ 8945 22F1
dtri ▿ 9663 25BF
dtrif ▾ 9662 25BE
duarr ⇵ 8693 21F5
duhar ⥯ 10607 296F
dwangle ⦦ 10662 29A6
dzcy џ 1119 45F
DZcy Џ 1039 40F
dzigrarr ⟿ 10239 27FF
eacute é 233 E9
Eacute É 201 C9
easter ⩮ 10862 2A6E
ecaron ě 283 11B
Ecaron Ě 282 11A
ecir ≖ 8790 2256
ecirc ê 234 EA
Ecirc Ê 202 CA
ecolon ≕ 8789 2255
ecy э 1101 44D
Ecy Э 1069 42D
eDDot ⩷ 10871 2A77
edot ė 279 117
eDot ≑ 8785 2251
Edot Ė 278 116
ee ⅇ 8519 2147
efDot ≒ 8786 2252
efr 𝔢 120098 56610 1D522 DD22
Efr 𝔈 120072 56584 1D508 DD08
eg ⪚ 10906 2A9A
egrave è 232 E8
Egrave È 200 C8
egs ⪖ 10902 2A96
egsdot ⪘ 10904 2A98
el ⪙ 10905 2A99
Element ∈ 8712 2208
elinters ⏧ 9191 23E7
ell ℓ 8467 2113
els ⪕ 10901 2A95
elsdot ⪗ 10903 2A97
emacr ē 275 113
Emacr Ē 274 112
empty ∅ 8709 2205
emptyset ∅ 8709 2205
EmptySmallSquare ◻ 9723 25FB
emptyv ∅ 8709 2205
EmptyVerySmallSquare ▫ 9643 25AB
emsp   8195 2003
emsp13   8196 2004
emsp14   8197 2005
eng ŋ 331 14B
ENG Ŋ 330 14A
ensp   8194 2002
eogon ę 281 119
Eogon Ę 280 118
eopf 𝕖 120150 56662 1D556 DD56
Eopf 𝔼 120124 56636 1D53C DD3C
epar ⋕ 8917 22D5
eparsl ⧣ 10723 29E3
eplus ⩱ 10865 2A71
epsi ε 949 3B5
epsiv ϵ 1013 3F5
eqcirc ≖ 8790 2256
eqcolon ≕ 8789 2255
eqsim ≂ 8770 2242
eqslantgtr ⪖ 10902 2A96
eqslantless ⪕ 10901 2A95
Equal ⩵ 10869 2A75
equals = 61 3D
EqualTilde ≂ 8770 2242
equest ≟ 8799 225F
Equilibrium ⇌ 8652 21CC
equiv ≡ 8801 2261
equivDD ⩸ 10872 2A78
eqvparsl ⧥ 10725 29E5
erarr ⥱ 10609 2971
erDot ≓ 8787 2253
escr ℯ 8495 212F
Escr ℰ 8496 2130
esdot ≐ 8784 2250
esim ≂ 8770 2242
Esim ⩳ 10867 2A73
eta η 951 3B7
eth ð 240 F0
ETH Ð 208 D0
euml ë 235 EB
Euml Ë 203 CB
excl ! 33 21
exist ∃ 8707 2203
Exists ∃ 8707 2203
expectation ℰ 8496 2130
exponentiale ⅇ 8519 2147
ExponentialE ⅇ 8519 2147
fallingdotseq ≒ 8786 2252
fcy ф 1092 444
Fcy Ф 1060 424
female ♀ 9792 2640
ffilig ffi 64259 FB03
fflig ff 64256 FB00
ffllig ffl 64260 FB04
ffr 𝔣 120099 56611 1D523 DD23
Ffr 𝔉 120073 56585 1D509 DD09
filig fi 64257 FB01
FilledSmallSquare ◼ 9724 25FC
FilledVerySmallSquare ▪ 9642 25AA
fjlig fj 102 106 66 6A
flat ♭ 9837 266D
fllig fl 64258 FB02
fltns ▱ 9649 25B1
fnof ƒ 402 192
fopf 𝕗 120151 56663 1D557 DD57
Fopf 𝔽 120125 56637 1D53D DD3D
forall ∀ 8704 2200
ForAll ∀ 8704 2200
fork ⋔ 8916 22D4
forkv ⫙ 10969 2AD9
Fouriertrf ℱ 8497 2131
fpartint ⨍ 10765 2A0D
frac12 ½ 189 BD
frac13 ⅓ 8531 2153
frac14 ¼ 188 BC
frac15 ⅕ 8533 2155
frac16 ⅙ 8537 2159
frac18 ⅛ 8539 215B
frac23 ⅔ 8532 2154
frac25 ⅖ 8534 2156
frac34 ¾ 190 BE
frac35 ⅗ 8535 2157
frac38 ⅜ 8540 215C
frac45 ⅘ 8536 2158
frac56 ⅚ 8538 215A
frac58 ⅝ 8541 215D
frac78 ⅞ 8542 215E
frown ⌢ 8994 2322
fscr 𝒻 119995 56507 1D4BB DCBB
Fscr ℱ 8497 2131
gacute ǵ 501 1F5
gamma γ 947 3B3
Gamma Γ 915 393
gammad ϝ 989 3DD
Gammad Ϝ 988 3DC
gap ⪆ 10886 2A86
gbreve ğ 287 11F
Gbreve Ğ 286 11E
Gcedil Ģ 290 122
gcirc ĝ 285 11D
Gcirc Ĝ 284 11C
gcy г 1075 433
Gcy Г 1043 413
gdot ġ 289 121
Gdot Ġ 288 120
ge ≥ 8805 2265
gE ≧ 8807 2267
gel ⋛ 8923 22DB
gEl ⪌ 10892 2A8C
geq ≥ 8805 2265
geqq ≧ 8807 2267
geqslant ⩾ 10878 2A7E
ges ⩾ 10878 2A7E
gescc ⪩ 10921 2AA9
gesdot ⪀ 10880 2A80
gesdoto ⪂ 10882 2A82
gesdotol ⪄ 10884 2A84
gesl ⋛︀ 8923 65024 22DB FE00
gesles ⪔ 10900 2A94
gfr 𝔤 120100 56612 1D524 DD24
Gfr 𝔊 120074 56586 1D50A DD0A
gg ≫ 8811 226B
Gg ⋙ 8921 22D9
ggg ⋙ 8921 22D9
gimel ℷ 8503 2137
gjcy ѓ 1107 453
GJcy Ѓ 1027 403
gl ≷ 8823 2277
gla ⪥ 10917 2AA5
glE ⪒ 10898 2A92
glj ⪤ 10916 2AA4
gnap ⪊ 10890 2A8A
gnapprox ⪊ 10890 2A8A
gne ⪈ 10888 2A88
gnE ≩ 8809 2269
gneq ⪈ 10888 2A88
gneqq ≩ 8809 2269
gnsim ⋧ 8935 22E7
gopf 𝕘 120152 56664 1D558 DD58
Gopf 𝔾 120126 56638 1D53E DD3E
grave ` 96 60
GreaterEqual ≥ 8805 2265
GreaterEqualLess ⋛ 8923 22DB
GreaterFullEqual ≧ 8807 2267
GreaterGreater ⪢ 10914 2AA2
GreaterLess ≷ 8823 2277
GreaterSlantEqual ⩾ 10878 2A7E
GreaterTilde ≳ 8819 2273
gscr ℊ 8458 210A
Gscr 𝒢 119970 56482 1D4A2 DCA2
gsim ≳ 8819 2273
gsime ⪎ 10894 2A8E
gsiml ⪐ 10896 2A90
gt > 62 3E
Gt ≫ 8811 226B
gtcc ⪧ 10919 2AA7
gtcir ⩺ 10874 2A7A
gtdot ⋗ 8919 22D7
gtlPar ⦕ 10645 2995
gtquest ⩼ 10876 2A7C
gtrapprox ⪆ 10886 2A86
gtrarr ⥸ 10616 2978
gtrdot ⋗ 8919 22D7
gtreqless ⋛ 8923 22DB
gtreqqless ⪌ 10892 2A8C
gtrless ≷ 8823 2277
gtrsim ≳ 8819 2273
gvertneqq ≩︀ 8809 65024 2269 FE00
gvnE ≩︀ 8809 65024 2269 FE00
Hacek ˇ 711 2C7
hairsp   8202 200A
half ½ 189 BD
hamilt ℋ 8459 210B
hardcy ъ 1098 44A
HARDcy Ъ 1066 42A
harr ↔ 8596 2194
hArr ⇔ 8660 21D4
harrcir ⥈ 10568 2948
harrw ↭ 8621 21AD
Hat ^ 94 5E
hbar ℏ 8463 210F
hcirc ĥ 293 125
Hcirc Ĥ 292 124
hearts ♥ 9829 2665
heartsuit ♥ 9829 2665
hellip … 8230 2026
hercon ⊹ 8889 22B9
hfr 𝔥 120101 56613 1D525 DD25
Hfr ℌ 8460 210C
HilbertSpace ℋ 8459 210B
hksearow ⤥ 10533 2925
hkswarow ⤦ 10534 2926
hoarr ⇿ 8703 21FF
homtht ∻ 8763 223B
hookleftarrow ↩ 8617 21A9
hookrightarrow ↪ 8618 21AA
hopf 𝕙 120153 56665 1D559 DD59
Hopf ℍ 8461 210D
horbar ― 8213 2015
HorizontalLine ─ 9472 2500
hscr 𝒽 119997 56509 1D4BD DCBD
Hscr ℋ 8459 210B
hslash ℏ 8463 210F
hstrok ħ 295 127
Hstrok Ħ 294 126
HumpDownHump ≎ 8782 224E
HumpEqual ≏ 8783 224F
hybull ⁃ 8259 2043
hyphen ‐ 8208 2010
iacute í 237 ED
Iacute Í 205 CD
ic ⁣ 8291 2063
icirc î 238 EE
Icirc Î 206 CE
icy и 1080 438
Icy И 1048 418
Idot İ 304 130
iecy е 1077 435
IEcy Е 1045 415
iexcl ¡ 161 A1
iff ⇔ 8660 21D4
ifr 𝔦 120102 56614 1D526 DD26
Ifr ℑ 8465 2111
igrave ì 236 EC
Igrave Ì 204 CC
ii ⅈ 8520 2148
iiiint ⨌ 10764 2A0C
iiint ∭ 8749 222D
iinfin ⧜ 10716 29DC
iiota ℩ 8489 2129
ijlig ij 307 133
IJlig IJ 306 132
Im ℑ 8465 2111
imacr ī 299 12B
Imacr Ī 298 12A
image ℑ 8465 2111
ImaginaryI ⅈ 8520 2148
imagline ℐ 8464 2110
imagpart ℑ 8465 2111
imath ı 305 131
imof ⊷ 8887 22B7
imped Ƶ 437 1B5
Implies ⇒ 8658 21D2
in ∈ 8712 2208
incare ℅ 8453 2105
infin ∞ 8734 221E
infintie ⧝ 10717 29DD
inodot ı 305 131
int ∫ 8747 222B
Int ∬ 8748 222C
intcal ⊺ 8890 22BA
integers ℤ 8484 2124
Integral ∫ 8747 222B
intercal ⊺ 8890 22BA
Intersection ⋂ 8898 22C2
intlarhk ⨗ 10775 2A17
intprod ⨼ 10812 2A3C
InvisibleComma ⁣ 8291 2063
InvisibleTimes ⁢ 8290 2062
iocy ё 1105 451
IOcy Ё 1025 401
iogon į 303 12F
Iogon Į 302 12E
iopf 𝕚 120154 56666 1D55A DD5A
Iopf 𝕀 120128 56640 1D540 DD40
iota ι 953 3B9
iprod ⨼ 10812 2A3C
iquest ¿ 191 BF
iscr 𝒾 119998 56510 1D4BE DCBE
Iscr ℐ 8464 2110
isin ∈ 8712 2208
isindot ⋵ 8949 22F5
isinE ⋹ 8953 22F9
isins ⋴ 8948 22F4
isinsv ⋳ 8947 22F3
isinv ∈ 8712 2208
it ⁢ 8290 2062
itilde ĩ 297 129
Itilde Ĩ 296 128
iukcy і 1110 456
Iukcy І 1030 406
iuml ï 239 EF
Iuml Ï 207 CF
jcirc ĵ 309 135
Jcirc Ĵ 308 134
jcy й 1081 439
Jcy Й 1049 419
jfr 𝔧 120103 56615 1D527 DD27
Jfr 𝔍 120077 56589 1D50D DD0D
jmath ȷ 567 237
jopf 𝕛 120155 56667 1D55B DD5B
Jopf 𝕁 120129 56641 1D541 DD41
jscr 𝒿 119999 56511 1D4BF DCBF
Jscr 𝒥 119973 56485 1D4A5 DCA5
jsercy ј 1112 458
Jsercy Ј 1032 408
jukcy є 1108 454
Jukcy Є 1028 404
kappa κ 954 3BA
kappav ϰ 1008 3F0
kcedil ķ 311 137
Kcedil Ķ 310 136
kcy к 1082 43A
Kcy К 1050 41A
kfr 𝔨 120104 56616 1D528 DD28
Kfr 𝔎 120078 56590 1D50E DD0E
kgreen ĸ 312 138
khcy х 1093 445
KHcy Х 1061 425
kjcy ќ 1116 45C
KJcy Ќ 1036 40C
kopf 𝕜 120156 56668 1D55C DD5C
Kopf 𝕂 120130 56642 1D542 DD42
kscr 𝓀 120000 56512 1D4C0 DCC0
Kscr 𝒦 119974 56486 1D4A6 DCA6
lAarr ⇚ 8666 21DA
lacute ĺ 314 13A
Lacute Ĺ 313 139
laemptyv ⦴ 10676 29B4
lagran ℒ 8466 2112
lambda λ 955 3BB
Lambda Λ 923 39B
lang ⟨ 10216 27E8
Lang ⟪ 10218 27EA
langd ⦑ 10641 2991
langle ⟨ 10216 27E8
lap ⪅ 10885 2A85
Laplacetrf ℒ 8466 2112
laquo « 171 AB
larr ← 8592 2190
lArr ⇐ 8656 21D0
Larr ↞ 8606 219E
larrb ⇤ 8676 21E4
larrbfs ⤟ 10527 291F
larrfs ⤝ 10525 291D
larrhk ↩ 8617 21A9
larrlp ↫ 8619 21AB
larrpl ⤹ 10553 2939
larrsim ⥳ 10611 2973
larrtl ↢ 8610 21A2
lat ⪫ 10923 2AAB
latail ⤙ 10521 2919
lAtail ⤛ 10523 291B
late ⪭ 10925 2AAD
lates ⪭︀ 10925 65024 2AAD FE00
lbarr ⤌ 10508 290C
lBarr ⤎ 10510 290E
lbbrk ❲ 10098 2772
lbrace { 123 7B
lbrack [ 91 5B
lbrke ⦋ 10635 298B
lbrksld ⦏ 10639 298F
lbrkslu ⦍ 10637 298D
lcaron ľ 318 13E
Lcaron Ľ 317 13D
lcedil ļ 316 13C
Lcedil Ļ 315 13B
lceil ⌈ 8968 2308
lcub { 123 7B
lcy л 1083 43B
Lcy Л 1051 41B
ldca ⤶ 10550 2936
ldquo “ 8220 201C
ldquor „ 8222 201E
ldrdhar ⥧ 10599 2967
ldrushar ⥋ 10571 294B
ldsh ↲ 8626 21B2
le ≤ 8804 2264
lE ≦ 8806 2266
LeftAngleBracket ⟨ 10216 27E8
leftarrow ← 8592 2190
Leftarrow ⇐ 8656 21D0
LeftArrow ← 8592 2190
LeftArrowBar ⇤ 8676 21E4
LeftArrowRightArrow ⇆ 8646 21C6
leftarrowtail ↢ 8610 21A2
LeftCeiling ⌈ 8968 2308
LeftDoubleBracket ⟦ 10214 27E6
LeftDownTeeVector ⥡ 10593 2961
LeftDownVector ⇃ 8643 21C3
LeftDownVectorBar ⥙ 10585 2959
LeftFloor ⌊ 8970 230A
leftharpoondown ↽ 8637 21BD
leftharpoonup ↼ 8636 21BC
leftleftarrows ⇇ 8647 21C7
leftrightarrow ↔ 8596 2194
Leftrightarrow ⇔ 8660 21D4
LeftRightArrow ↔ 8596 2194
leftrightarrows ⇆ 8646 21C6
leftrightharpoons ⇋ 8651 21CB
leftrightsquigarrow ↭ 8621 21AD
LeftRightVector ⥎ 10574 294E
LeftTee ⊣ 8867 22A3
LeftTeeArrow ↤ 8612 21A4
LeftTeeVector ⥚ 10586 295A
leftthreetimes ⋋ 8907 22CB
LeftTriangle ⊲ 8882 22B2
LeftTriangleBar ⧏ 10703 29CF
LeftTriangleEqual ⊴ 8884 22B4
LeftUpDownVector ⥑ 10577 2951
LeftUpTeeVector ⥠ 10592 2960
LeftUpVector ↿ 8639 21BF
LeftUpVectorBar ⥘ 10584 2958
LeftVector ↼ 8636 21BC
LeftVectorBar ⥒ 10578 2952
leg ⋚ 8922 22DA
lEg ⪋ 10891 2A8B
leq ≤ 8804 2264
leqq ≦ 8806 2266
leqslant ⩽ 10877 2A7D
les ⩽ 10877 2A7D
lescc ⪨ 10920 2AA8
lesdot ⩿ 10879 2A7F
lesdoto ⪁ 10881 2A81
lesdotor ⪃ 10883 2A83
lesg ⋚︀ 8922 65024 22DA FE00
lesges ⪓ 10899 2A93
lessapprox ⪅ 10885 2A85
lessdot ⋖ 8918 22D6
lesseqgtr ⋚ 8922 22DA
lesseqqgtr ⪋ 10891 2A8B
LessEqualGreater ⋚ 8922 22DA
LessFullEqual ≦ 8806 2266
LessGreater ≶ 8822 2276
lessgtr ≶ 8822 2276
LessLess ⪡ 10913 2AA1
lesssim ≲ 8818 2272
LessSlantEqual ⩽ 10877 2A7D
LessTilde ≲ 8818 2272
lfisht ⥼ 10620 297C
lfloor ⌊ 8970 230A
lfr 𝔩 120105 56617 1D529 DD29
Lfr 𝔏 120079 56591 1D50F DD0F
lg ≶ 8822 2276
lgE ⪑ 10897 2A91
lHar ⥢ 10594 2962
lhard ↽ 8637 21BD
lharu ↼ 8636 21BC
lharul ⥪ 10602 296A
lhblk ▄ 9604 2584
ljcy љ 1113 459
LJcy Љ 1033 409
ll ≪ 8810 226A
Ll ⋘ 8920 22D8
llarr ⇇ 8647 21C7
llcorner ⌞ 8990 231E
Lleftarrow ⇚ 8666 21DA
llhard ⥫ 10603 296B
lltri ◺ 9722 25FA
lmidot ŀ 320 140
Lmidot Ŀ 319 13F
lmoust ⎰ 9136 23B0
lmoustache ⎰ 9136 23B0
lnap ⪉ 10889 2A89
lnapprox ⪉ 10889 2A89
lne ⪇ 10887 2A87
lnE ≨ 8808 2268
lneq ⪇ 10887 2A87
lneqq ≨ 8808 2268
lnsim ⋦ 8934 22E6
loang ⟬ 10220 27EC
loarr ⇽ 8701 21FD
lobrk ⟦ 10214 27E6
longleftarrow ⟵ 10229 27F5
Longleftarrow ⟸ 10232 27F8
LongLeftArrow ⟵ 10229 27F5
longleftrightarrow ⟷ 10231 27F7
Longleftrightarrow ⟺ 10234 27FA
LongLeftRightArrow ⟷ 10231 27F7
longmapsto ⟼ 10236 27FC
longrightarrow ⟶ 10230 27F6
Longrightarrow ⟹ 10233 27F9
LongRightArrow ⟶ 10230 27F6
looparrowleft ↫ 8619 21AB
looparrowright ↬ 8620 21AC
lopar ⦅ 10629 2985
lopf 𝕝 120157 56669 1D55D DD5D
Lopf 𝕃 120131 56643 1D543 DD43
loplus ⨭ 10797 2A2D
lotimes ⨴ 10804 2A34
lowast ∗ 8727 2217
lowbar _ 95 5F
LowerLeftArrow ↙ 8601 2199
LowerRightArrow ↘ 8600 2198
loz ◊ 9674 25CA
lozenge ◊ 9674 25CA
lozf ⧫ 10731 29EB
lpar ( 40 28
lparlt ⦓ 10643 2993
lrarr ⇆ 8646 21C6
lrcorner ⌟ 8991 231F
lrhar ⇋ 8651 21CB
lrhard ⥭ 10605 296D
lrtri ⊿ 8895 22BF
lscr 𝓁 120001 56513 1D4C1 DCC1
Lscr ℒ 8466 2112
lsh ↰ 8624 21B0
Lsh ↰ 8624 21B0
lsim ≲ 8818 2272
lsime ⪍ 10893 2A8D
lsimg ⪏ 10895 2A8F
lsqb [ 91 5B
lsquo ‘ 8216 2018
lsquor ‚ 8218 201A
lstrok ł 322 142
Lstrok Ł 321 141
lt < 60 3C
Lt ≪ 8810 226A
ltcc ⪦ 10918 2AA6
ltcir ⩹ 10873 2A79
ltdot ⋖ 8918 22D6
lthree ⋋ 8907 22CB
ltimes ⋉ 8905 22C9
ltlarr ⥶ 10614 2976
ltquest ⩻ 10875 2A7B
ltri ◃ 9667 25C3
ltrie ⊴ 8884 22B4
ltrif ◂ 9666 25C2
ltrPar ⦖ 10646 2996
lurdshar ⥊ 10570 294A
luruhar ⥦ 10598 2966
lvertneqq ≨︀ 8808 65024 2268 FE00
lvnE ≨︀ 8808 65024 2268 FE00
macr ¯ 175 AF
male ♂ 9794 2642
malt ✠ 10016 2720
maltese ✠ 10016 2720
map ↦ 8614 21A6
Map ⤅ 10501 2905
mapsto ↦ 8614 21A6
mapstodown ↧ 8615 21A7
mapstoleft ↤ 8612 21A4
mapstoup ↥ 8613 21A5
marker ▮ 9646 25AE
mcomma ⨩ 10793 2A29
mcy м 1084 43C
Mcy М 1052 41C
mdash — 8212 2014
mDDot ∺ 8762 223A
measuredangle ∡ 8737 2221
MediumSpace   8287 205F
Mellintrf ℳ 8499 2133
mfr 𝔪 120106 56618 1D52A DD2A
Mfr 𝔐 120080 56592 1D510 DD10
mho ℧ 8487 2127
micro µ 181 B5
mid ∣ 8739 2223
midast * 42 2A
midcir ⫰ 10992 2AF0
middot · 183 B7
minus − 8722 2212
minusb ⊟ 8863 229F
minusd ∸ 8760 2238
minusdu ⨪ 10794 2A2A
MinusPlus ∓ 8723 2213
mlcp ⫛ 10971 2ADB
mldr … 8230 2026
mnplus ∓ 8723 2213
models ⊧ 8871 22A7
mopf 𝕞 120158 56670 1D55E DD5E
Mopf 𝕄 120132 56644 1D544 DD44
mp ∓ 8723 2213
mscr 𝓂 120002 56514 1D4C2 DCC2
Mscr ℳ 8499 2133
mstpos ∾ 8766 223E
mu μ 956 3BC
multimap ⊸ 8888 22B8
mumap ⊸ 8888 22B8
nabla ∇ 8711 2207
nacute ń 324 144
Nacute Ń 323 143
nang ∠⃒ 8736 8402 2220 20D2
nap ≉ 8777 2249
napE ⩰̸ 10864 824 2A70 338
napid ≋̸ 8779 824 224B 338
napos ʼn 329 149
napprox ≉ 8777 2249
natur ♮ 9838 266E
natural ♮ 9838 266E
naturals ℕ 8469 2115
nbsp   32 20
nbump ≎̸ 8782 824 224E 338
nbumpe ≏̸ 8783 824 224F 338
ncap ⩃ 10819 2A43
ncaron ň 328 148
Ncaron Ň 327 147
ncedil ņ 326 146
Ncedil Ņ 325 145
ncong ≇ 8775 2247
ncongdot ⩭̸ 10861 824 2A6D 338
ncup ⩂ 10818 2A42
ncy н 1085 43D
Ncy Н 1053 41D
ndash – 8211 2013
ne ≠ 8800 2260
nearhk ⤤ 10532 2924
nearr ↗ 8599 2197
neArr ⇗ 8663 21D7
nearrow ↗ 8599 2197
nedot ≐̸ 8784 824 2250 338
NegativeMediumSpace ​ 8203 200B
NegativeThickSpace ​ 8203 200B
NegativeThinSpace ​ 8203 200B
NegativeVeryThinSpace ​ 8203 200B
nequiv ≢ 8802 2262
nesear ⤨ 10536 2928
nesim ≂̸ 8770 824 2242 338
NestedGreaterGreater ≫ 8811 226B
NestedLessLess ≪ 8810 226A
NewLine 32 20
nexist ∄ 8708 2204
nexists ∄ 8708 2204
nfr 𝔫 120107 56619 1D52B DD2B
Nfr 𝔑 120081 56593 1D511 DD11
nge ≱ 8817 2271
ngE ≧̸ 8807 824 2267 338
ngeq ≱ 8817 2271
ngeqq ≧̸ 8807 824 2267 338
ngeqslant ⩾̸ 10878 824 2A7E 338
nges ⩾̸ 10878 824 2A7E 338
nGg ⋙̸ 8921 824 22D9 338
ngsim ≵ 8821 2275
ngt ≯ 8815 226F
nGt ≫⃒ 8811 8402 226B 20D2
ngtr ≯ 8815 226F
nGtv ≫̸ 8811 824 226B 338
nharr ↮ 8622 21AE
nhArr ⇎ 8654 21CE
nhpar ⫲ 10994 2AF2
ni ∋ 8715 220B
nis ⋼ 8956 22FC
nisd ⋺ 8954 22FA
niv ∋ 8715 220B
njcy њ 1114 45A
NJcy Њ 1034 40A
nlarr ↚ 8602 219A
nlArr ⇍ 8653 21CD
nldr ‥ 8229 2025
nle ≰ 8816 2270
nlE ≦̸ 8806 824 2266 338
nleftarrow ↚ 8602 219A
nLeftarrow ⇍ 8653 21CD
nleftrightarrow ↮ 8622 21AE
nLeftrightarrow ⇎ 8654 21CE
nleq ≰ 8816 2270
nleqq ≦̸ 8806 824 2266 338
nleqslant ⩽̸ 10877 824 2A7D 338
nles ⩽̸ 10877 824 2A7D 338
nless ≮ 8814 226E
nLl ⋘̸ 8920 824 22D8 338
nlsim ≴ 8820 2274
nlt ≮ 8814 226E
nLt ≪⃒ 8810 8402 226A 20D2
nltri ⋪ 8938 22EA
nltrie ⋬ 8940 22EC
nLtv ≪̸ 8810 824 226A 338
nmid ∤ 8740 2224
NoBreak ⁠ 8288 2060
NonBreakingSpace   32 20
nopf 𝕟 120159 56671 1D55F DD5F
Nopf ℕ 8469 2115
not ¬ 172 AC
Not ⫬ 10988 2AEC
NotCongruent ≢ 8802 2262
NotCupCap ≭ 8813 226D
NotDoubleVerticalBar ∦ 8742 2226
NotElement ∉ 8713 2209
NotEqual ≠ 8800 2260
NotEqualTilde ≂̸ 8770 824 2242 338
NotExists ∄ 8708 2204
NotGreater ≯ 8815 226F
NotGreaterEqual ≱ 8817 2271
NotGreaterFullEqual ≧̸ 8807 824 2267 338
NotGreaterGreater ≫̸ 8811 824 226B 338
NotGreaterLess ≹ 8825 2279
NotGreaterSlantEqual ⩾̸ 10878 824 2A7E 338
NotGreaterTilde ≵ 8821 2275
NotHumpDownHump ≎̸ 8782 824 224E 338
NotHumpEqual ≏̸ 8783 824 224F 338
notin ∉ 8713 2209
notindot ⋵̸ 8949 824 22F5 338
notinE ⋹̸ 8953 824 22F9 338
notinva ∉ 8713 2209
notinvb ⋷ 8951 22F7
notinvc ⋶ 8950 22F6
NotLeftTriangle ⋪ 8938 22EA
NotLeftTriangleBar ⧏̸ 10703 824 29CF 338
NotLeftTriangleEqual ⋬ 8940 22EC
NotLess ≮ 8814 226E
NotLessEqual ≰ 8816 2270
NotLessGreater ≸ 8824 2278
NotLessLess ≪̸ 8810 824 226A 338
NotLessSlantEqual ⩽̸ 10877 824 2A7D 338
NotLessTilde ≴ 8820 2274
NotNestedGreaterGreater ⪢̸ 10914 824 2AA2 338
NotNestedLessLess ⪡̸ 10913 824 2AA1 338
notni ∌ 8716 220C
notniva ∌ 8716 220C
notnivb ⋾ 8958 22FE
notnivc ⋽ 8957 22FD
NotPrecedes ⊀ 8832 2280
NotPrecedesEqual ⪯̸ 10927 824 2AAF 338
NotPrecedesSlantEqual ⋠ 8928 22E0
NotReverseElement ∌ 8716 220C
NotRightTriangle ⋫ 8939 22EB
NotRightTriangleBar ⧐̸ 10704 824 29D0 338
NotRightTriangleEqual ⋭ 8941 22ED
NotSquareSubset ⊏̸ 8847 824 228F 338
NotSquareSubsetEqual ⋢ 8930 22E2
NotSquareSuperset ⊐̸ 8848 824 2290 338
NotSquareSupersetEqual ⋣ 8931 22E3
NotSubset ⊂⃒ 8834 8402 2282 20D2
NotSubsetEqual ⊈ 8840 2288
NotSucceeds ⊁ 8833 2281
NotSucceedsEqual ⪰̸ 10928 824 2AB0 338
NotSucceedsSlantEqual ⋡ 8929 22E1
NotSucceedsTilde ≿̸ 8831 824 227F 338
NotSuperset ⊃⃒ 8835 8402 2283 20D2
NotSupersetEqual ⊉ 8841 2289
NotTilde ≁ 8769 2241
NotTildeEqual ≄ 8772 2244
NotTildeFullEqual ≇ 8775 2247
NotTildeTilde ≉ 8777 2249
NotVerticalBar ∤ 8740 2224
npar ∦ 8742 2226
nparallel ∦ 8742 2226
nparsl ⫽⃥ 11005 8421 2AFD 20E5
npart ∂̸ 8706 824 2202 338
npolint ⨔ 10772 2A14
npr ⊀ 8832 2280
nprcue ⋠ 8928 22E0
npre ⪯̸ 10927 824 2AAF 338
nprec ⊀ 8832 2280
npreceq ⪯̸ 10927 824 2AAF 338
nrarr ↛ 8603 219B
nrArr ⇏ 8655 21CF
nrarrc ⤳̸ 10547 824 2933 338
nrarrw ↝̸ 8605 824 219D 338
nrightarrow ↛ 8603 219B
nRightarrow ⇏ 8655 21CF
nrtri ⋫ 8939 22EB
nrtrie ⋭ 8941 22ED
nsc ⊁ 8833 2281
nsccue ⋡ 8929 22E1
nsce ⪰̸ 10928 824 2AB0 338
nscr 𝓃 120003 56515 1D4C3 DCC3
Nscr 𝒩 119977 56489 1D4A9 DCA9
nshortmid ∤ 8740 2224
nshortparallel ∦ 8742 2226
nsim ≁ 8769 2241
nsime ≄ 8772 2244
nsimeq ≄ 8772 2244
nsmid ∤ 8740 2224
nspar ∦ 8742 2226
nsqsube ⋢ 8930 22E2
nsqsupe ⋣ 8931 22E3
nsub ⊄ 8836 2284
nsube ⊈ 8840 2288
nsubE ⫅̸ 10949 824 2AC5 338
nsubset ⊂⃒ 8834 8402 2282 20D2
nsubseteq ⊈ 8840 2288
nsubseteqq ⫅̸ 10949 824 2AC5 338
nsucc ⊁ 8833 2281
nsucceq ⪰̸ 10928 824 2AB0 338
nsup ⊅ 8837 2285
nsupe ⊉ 8841 2289
nsupE ⫆̸ 10950 824 2AC6 338
nsupset ⊃⃒ 8835 8402 2283 20D2
nsupseteq ⊉ 8841 2289
nsupseteqq ⫆̸ 10950 824 2AC6 338
ntgl ≹ 8825 2279
ntilde ñ 241 F1
Ntilde Ñ 209 D1
ntlg ≸ 8824 2278
ntriangleleft ⋪ 8938 22EA
ntrianglelefteq ⋬ 8940 22EC
ntriangleright ⋫ 8939 22EB
ntrianglerighteq ⋭ 8941 22ED
nu ν 957 3BD
num # 35 23
numero № 8470 2116
numsp   8199 2007
nvap ≍⃒ 8781 8402 224D 20D2
nvdash ⊬ 8876 22AC
nvDash ⊭ 8877 22AD
nVdash ⊮ 8878 22AE
nVDash ⊯ 8879 22AF
nvge ≥⃒ 8805 8402 2265 20D2
nvgt >⃒ 62 8402 3E 20D2
nvHarr ⤄ 10500 2904
nvinfin ⧞ 10718 29DE
nvlArr ⤂ 10498 2902
nvle ≤⃒ 8804 8402 2264 20D2
nvlt <⃒ 60 8402 3C 20D2
nvltrie ⊴⃒ 8884 8402 22B4 20D2
nvrArr ⤃ 10499 2903
nvrtrie ⊵⃒ 8885 8402 22B5 20D2
nvsim ∼⃒ 8764 8402 223C 20D2
nwarhk ⤣ 10531 2923
nwarr ↖ 8598 2196
nwArr ⇖ 8662 21D6
nwarrow ↖ 8598 2196
nwnear ⤧ 10535 2927
oacute ó 243 F3
Oacute Ó 211 D3
oast ⊛ 8859 229B
ocir ⊚ 8858 229A
ocirc ô 244 F4
Ocirc Ô 212 D4
ocy о 1086 43E
Ocy О 1054 41E
odash ⊝ 8861 229D
odblac ő 337 151
Odblac Ő 336 150
odiv ⨸ 10808 2A38
odot ⊙ 8857 2299
odsold ⦼ 10684 29BC
oelig œ 339 153
OElig Π338 152
ofcir ⦿ 10687 29BF
ofr 𝔬 120108 56620 1D52C DD2C
Ofr 𝔒 120082 56594 1D512 DD12
ogon ˛ 731 2DB
ograve ò 242 F2
Ograve Ò 210 D2
ogt ⧁ 10689 29C1
ohbar ⦵ 10677 29B5
ohm Ω 937 3A9
oint ∮ 8750 222E
olarr ↺ 8634 21BA
olcir ⦾ 10686 29BE
olcross ⦻ 10683 29BB
olt ⧀ 10688 29C0
omacr ō 333 14D
Omacr Ō 332 14C
omega ω 969 3C9
Omega Ω 937 3A9
omid ⦶ 10678 29B6
ominus ⊖ 8854 2296
oopf 𝕠 120160 56672 1D560 DD60
Oopf 𝕆 120134 56646 1D546 DD46
opar ⦷ 10679 29B7
OpenCurlyDoubleQuote “ 8220 201C
OpenCurlyQuote ‘ 8216 2018
operp ⦹ 10681 29B9
oplus ⊕ 8853 2295
or ∨ 8744 2228
Or ⩔ 10836 2A54
orarr ↻ 8635 21BB
ord ⩝ 10845 2A5D
order ℴ 8500 2134
orderof ℴ 8500 2134
ordf ª 170 AA
ordm º 186 BA
origof ⊶ 8886 22B6
oror ⩖ 10838 2A56
orslope ⩗ 10839 2A57
orv ⩛ 10843 2A5B
oS Ⓢ 9416 24C8
oscr ℴ 8500 2134
Oscr 𝒪 119978 56490 1D4AA DCAA
oslash ø 248 F8
Oslash Ø 216 D8
osol ⊘ 8856 2298
otilde õ 245 F5
Otilde Õ 213 D5
otimes ⊗ 8855 2297
Otimes ⨷ 10807 2A37
otimesas ⨶ 10806 2A36
ouml ö 246 F6
Ouml Ö 214 D6
ovbar ⌽ 9021 233D
OverBar ‾ 8254 203E
OverBrace ⏞ 9182 23DE
OverBracket ⎴ 9140 23B4
OverParenthesis ⏜ 9180 23DC
par ∥ 8741 2225
para 182 B6
parallel ∥ 8741 2225
parsim ⫳ 10995 2AF3
parsl ⫽ 11005 2AFD
part ∂ 8706 2202
PartialD ∂ 8706 2202
pcy п 1087 43F
Pcy П 1055 41F
percnt % 37 25
period . 46 2E
permil ‰ 8240 2030
perp ⊥ 8869 22A5
pertenk ‱ 8241 2031
pfr 𝔭 120109 56621 1D52D DD2D
Pfr 𝔓 120083 56595 1D513 DD13
phi φ 966 3C6
Phi Φ 934 3A6
phiv ϕ 981 3D5
phmmat ℳ 8499 2133
phone ☎ 9742 260E
pi π 960 3C0
Pi Π 928 3A0
pitchfork ⋔ 8916 22D4
piv ϖ 982 3D6
planck ℏ 8463 210F
planckh ℎ 8462 210E
plankv ℏ 8463 210F
plus + 43 2B
plusacir ⨣ 10787 2A23
plusb ⊞ 8862 229E
pluscir ⨢ 10786 2A22
plusdo ∔ 8724 2214
plusdu ⨥ 10789 2A25
pluse ⩲ 10866 2A72
PlusMinus ± 177 B1
plusmn ± 177 B1
plussim ⨦ 10790 2A26
plustwo ⨧ 10791 2A27
pm ± 177 B1
Poincareplane ℌ 8460 210C
pointint ⨕ 10773 2A15
popf 𝕡 120161 56673 1D561 DD61
Popf ℙ 8473 2119
pound £ 163 A3
pr ≺ 8826 227A
Pr ⪻ 10939 2ABB
prap ⪷ 10935 2AB7
prcue ≼ 8828 227C
pre ⪯ 10927 2AAF
prE ⪳ 10931 2AB3
prec ≺ 8826 227A
precapprox ⪷ 10935 2AB7
preccurlyeq ≼ 8828 227C
Precedes ≺ 8826 227A
PrecedesEqual ⪯ 10927 2AAF
PrecedesSlantEqual ≼ 8828 227C
PrecedesTilde ≾ 8830 227E
preceq ⪯ 10927 2AAF
precnapprox ⪹ 10937 2AB9
precneqq ⪵ 10933 2AB5
precnsim ⋨ 8936 22E8
precsim ≾ 8830 227E
prime ′ 8242 2032
Prime ″ 8243 2033
primes ℙ 8473 2119
prnap ⪹ 10937 2AB9
prnE ⪵ 10933 2AB5
prnsim ⋨ 8936 22E8
prod ∏ 8719 220F
Product ∏ 8719 220F
profalar ⌮ 9006 232E
profline ⌒ 8978 2312
profsurf ⌓ 8979 2313
prop ∝ 8733 221D
Proportion ∷ 8759 2237
Proportional ∝ 8733 221D
propto ∝ 8733 221D
prsim ≾ 8830 227E
prurel ⊰ 8880 22B0
pscr 𝓅 120005 56517 1D4C5 DCC5
Pscr 𝒫 119979 56491 1D4AB DCAB
psi ψ 968 3C8
Psi Ψ 936 3A8
puncsp   8200 2008
qfr 𝔮 120110 56622 1D52E DD2E
Qfr 𝔔 120084 56596 1D514 DD14
qint ⨌ 10764 2A0C
qopf 𝕢 120162 56674 1D562 DD62
Qopf ℚ 8474 211A
qprime ⁗ 8279 2057
qscr 𝓆 120006 56518 1D4C6 DCC6
Qscr 𝒬 119980 56492 1D4AC DCAC
quaternions ℍ 8461 210D
quatint ⨖ 10774 2A16
quest ? 63 3F
questeq ≟ 8799 225F
quot " 34 22
rAarr ⇛ 8667 21DB
race ∽̱ 8765 817 223D 331
racute ŕ 341 155
Racute Ŕ 340 154
radic √ 8730 221A
raemptyv ⦳ 10675 29B3
rang ⟩ 10217 27E9
Rang ⟫ 10219 27EB
rangd ⦒ 10642 2992
range ⦥ 10661 29A5
rangle ⟩ 10217 27E9
raquo » 187 BB
rarr → 8594 2192
rArr ⇒ 8658 21D2
Rarr ↠ 8608 21A0
rarrap ⥵ 10613 2975
rarrb ⇥ 8677 21E5
rarrbfs ⤠ 10528 2920
rarrc ⤳ 10547 2933
rarrfs ⤞ 10526 291E
rarrhk ↪ 8618 21AA
rarrlp ↬ 8620 21AC
rarrpl ⥅ 10565 2945
rarrsim ⥴ 10612 2974
rarrtl ↣ 8611 21A3
Rarrtl ⤖ 10518 2916
rarrw ↝ 8605 219D
ratail ⤚ 10522 291A
rAtail ⤜ 10524 291C
ratio ∶ 8758 2236
rationals ℚ 8474 211A
rbarr ⤍ 10509 290D
rBarr ⤏ 10511 290F
RBarr ⤐ 10512 2910
rbbrk ❳ 10099 2773
rbrace } 125 7D
rbrack ] 93 5D
rbrke ⦌ 10636 298C
rbrksld ⦎ 10638 298E
rbrkslu ⦐ 10640 2990
rcaron ř 345 159
Rcaron Ř 344 158
rcedil ŗ 343 157
Rcedil Ŗ 342 156
rceil ⌉ 8969 2309
rcub } 125 7D
rcy р 1088 440
Rcy Р 1056 420
rdca ⤷ 10551 2937
rdldhar ⥩ 10601 2969
rdquo ” 8221 201D
rdquor ” 8221 201D
rdsh ↳ 8627 21B3
Re ℜ 8476 211C
real ℜ 8476 211C
realine ℛ 8475 211B
realpart ℜ 8476 211C
reals ℝ 8477 211D
rect ▭ 9645 25AD
reg ® 174 AE
ReverseElement ∋ 8715 220B
ReverseEquilibrium ⇋ 8651 21CB
ReverseUpEquilibrium ⥯ 10607 296F
rfisht ⥽ 10621 297D
rfloor ⌋ 8971 230B
rfr 𝔯 120111 56623 1D52F DD2F
Rfr ℜ 8476 211C
rHar ⥤ 10596 2964
rhard ⇁ 8641 21C1
rharu ⇀ 8640 21C0
rharul ⥬ 10604 296C
rho ρ 961 3C1
rhov ϱ 1009 3F1
RightAngleBracket ⟩ 10217 27E9
rightarrow → 8594 2192
Rightarrow ⇒ 8658 21D2
RightArrow → 8594 2192
RightArrowBar ⇥ 8677 21E5
RightArrowLeftArrow ⇄ 8644 21C4
rightarrowtail ↣ 8611 21A3
RightCeiling ⌉ 8969 2309
RightDoubleBracket ⟧ 10215 27E7
RightDownTeeVector ⥝ 10589 295D
RightDownVector ⇂ 8642 21C2
RightDownVectorBar ⥕ 10581 2955
RightFloor ⌋ 8971 230B
rightharpoondown ⇁ 8641 21C1
rightharpoonup ⇀ 8640 21C0
rightleftarrows ⇄ 8644 21C4
rightleftharpoons ⇌ 8652 21CC
rightrightarrows ⇉ 8649 21C9
rightsquigarrow ↝ 8605 219D
RightTee ⊢ 8866 22A2
RightTeeArrow ↦ 8614 21A6
RightTeeVector ⥛ 10587 295B
rightthreetimes ⋌ 8908 22CC
RightTriangle ⊳ 8883 22B3
RightTriangleBar ⧐ 10704 29D0
RightTriangleEqual ⊵ 8885 22B5
RightUpDownVector ⥏ 10575 294F
RightUpTeeVector ⥜ 10588 295C
RightUpVector ↾ 8638 21BE
RightUpVectorBar ⥔ 10580 2954
RightVector ⇀ 8640 21C0
RightVectorBar ⥓ 10579 2953
ring ˚ 730 2DA
risingdotseq ≓ 8787 2253
rlarr ⇄ 8644 21C4
rlhar ⇌ 8652 21CC
rmoust ⎱ 9137 23B1
rmoustache ⎱ 9137 23B1
rnmid ⫮ 10990 2AEE
roang ⟭ 10221 27ED
roarr ⇾ 8702 21FE
robrk ⟧ 10215 27E7
ropar ⦆ 10630 2986
ropf 𝕣 120163 56675 1D563 DD63
Ropf ℝ 8477 211D
roplus ⨮ 10798 2A2E
rotimes ⨵ 10805 2A35
RoundImplies ⥰ 10608 2970
rpar ) 41 29
rpargt ⦔ 10644 2994
rppolint ⨒ 10770 2A12
rrarr ⇉ 8649 21C9
Rrightarrow ⇛ 8667 21DB
rscr 𝓇 120007 56519 1D4C7 DCC7
Rscr ℛ 8475 211B
rsh ↱ 8625 21B1
Rsh ↱ 8625 21B1
rsqb ] 93 5D
rsquo ’ 8217 2019
rsquor ’ 8217 2019
rthree ⋌ 8908 22CC
rtimes ⋊ 8906 22CA
rtri ▹ 9657 25B9
rtrie ⊵ 8885 22B5
rtrif ▸ 9656 25B8
rtriltri ⧎ 10702 29CE
RuleDelayed ⧴ 10740 29F4
ruluhar ⥨ 10600 2968
rx ℞ 8478 211E
sacute ś 347 15B
Sacute Ś 346 15A
sc ≻ 8827 227B
Sc ⪼ 10940 2ABC
scap ⪸ 10936 2AB8
scaron š 353 161
Scaron Š 352 160
sccue ≽ 8829 227D
sce ⪰ 10928 2AB0
scE ⪴ 10932 2AB4
scedil ş 351 15F
Scedil Ş 350 15E
scirc ŝ 349 15D
Scirc Ŝ 348 15C
scnap ⪺ 10938 2ABA
scnE ⪶ 10934 2AB6
scnsim ⋩ 8937 22E9
scpolint ⨓ 10771 2A13
scsim ≿ 8831 227F
scy с 1089 441
Scy С 1057 421
sdot ⋅ 8901 22C5
sdotb ⊡ 8865 22A1
sdote ⩦ 10854 2A66
searhk ⤥ 10533 2925
searr ↘ 8600 2198
seArr ⇘ 8664 21D8
searrow ↘ 8600 2198
sect § 167 A7
semi ; 59 3B
seswar ⤩ 10537 2929
setminus ∖ 8726 2216
setmn ∖ 8726 2216
sext ✶ 10038 2736
sfr 𝔰 120112 56624 1D530 DD30
Sfr 𝔖 120086 56598 1D516 DD16
sfrown ⌢ 8994 2322
sharp ♯ 9839 266F
shchcy щ 1097 449
SHCHcy Щ 1065 429
shcy ш 1096 448
SHcy Ш 1064 428
ShortDownArrow ↓ 8595 2193
ShortLeftArrow ← 8592 2190
shortmid ∣ 8739 2223
shortparallel ∥ 8741 2225
ShortRightArrow → 8594 2192
ShortUpArrow ↑ 8593 2191
shy ­ 173 AD
sigma σ 963 3C3
Sigma Σ 931 3A3
sigmav ς 962 3C2
sim ∼ 8764 223C
simdot ⩪ 10858 2A6A
sime ≃ 8771 2243
simeq ≃ 8771 2243
simg ⪞ 10910 2A9E
simgE ⪠ 10912 2AA0
siml ⪝ 10909 2A9D
simlE ⪟ 10911 2A9F
simne ≆ 8774 2246
simplus ⨤ 10788 2A24
simrarr ⥲ 10610 2972
slarr ← 8592 2190
SmallCircle ∘ 8728 2218
smallsetminus ∖ 8726 2216
smashp ⨳ 10803 2A33
smeparsl ⧤ 10724 29E4
smid ∣ 8739 2223
smile ⌣ 8995 2323
smt ⪪ 10922 2AAA
smte ⪬ 10924 2AAC
smtes ⪬︀ 10924 65024 2AAC FE00
softcy ь 1100 44C
SOFTcy Ь 1068 42C
sol / 47 2F
solb ⧄ 10692 29C4
solbar ⌿ 9023 233F
sopf 𝕤 120164 56676 1D564 DD64
Sopf 𝕊 120138 56650 1D54A DD4A
spades ♠ 9824 2660
spadesuit ♠ 9824 2660
spar ∥ 8741 2225
sqcap ⊓ 8851 2293
sqcaps ⊓︀ 8851 65024 2293 FE00
sqcup ⊔ 8852 2294
sqcups ⊔︀ 8852 65024 2294 FE00
Sqrt √ 8730 221A
sqsub ⊏ 8847 228F
sqsube ⊑ 8849 2291
sqsubset ⊏ 8847 228F
sqsubseteq ⊑ 8849 2291
sqsup ⊐ 8848 2290
sqsupe ⊒ 8850 2292
sqsupset ⊐ 8848 2290
sqsupseteq ⊒ 8850 2292
squ □ 9633 25A1
square □ 9633 25A1
Square □ 9633 25A1
SquareIntersection ⊓ 8851 2293
SquareSubset ⊏ 8847 228F
SquareSubsetEqual ⊑ 8849 2291
SquareSuperset ⊐ 8848 2290
SquareSupersetEqual ⊒ 8850 2292
SquareUnion ⊔ 8852 2294
squarf ▪ 9642 25AA
squf ▪ 9642 25AA
srarr → 8594 2192
sscr 𝓈 120008 56520 1D4C8 DCC8
Sscr 𝒮 119982 56494 1D4AE DCAE
ssetmn ∖ 8726 2216
ssmile ⌣ 8995 2323
sstarf ⋆ 8902 22C6
star ☆ 9734 2606
Star ⋆ 8902 22C6
starf ★ 9733 2605
straightepsilon ϵ 1013 3F5
straightphi ϕ 981 3D5
strns ¯ 175 AF
sub ⊂ 8834 2282
Sub ⋐ 8912 22D0
subdot ⪽ 10941 2ABD
sube ⊆ 8838 2286
subE ⫅ 10949 2AC5
subedot ⫃ 10947 2AC3
submult ⫁ 10945 2AC1
subne ⊊ 8842 228A
subnE ⫋ 10955 2ACB
subplus ⪿ 10943 2ABF
subrarr ⥹ 10617 2979
subset ⊂ 8834 2282
Subset ⋐ 8912 22D0
subseteq ⊆ 8838 2286
subseteqq ⫅ 10949 2AC5
SubsetEqual ⊆ 8838 2286
subsetneq ⊊ 8842 228A
subsetneqq ⫋ 10955 2ACB
subsim ⫇ 10951 2AC7
subsub ⫕ 10965 2AD5
subsup ⫓ 10963 2AD3
succ ≻ 8827 227B
succapprox ⪸ 10936 2AB8
succcurlyeq ≽ 8829 227D
Succeeds ≻ 8827 227B
SucceedsEqual ⪰ 10928 2AB0
SucceedsSlantEqual ≽ 8829 227D
SucceedsTilde ≿ 8831 227F
succeq ⪰ 10928 2AB0
succnapprox ⪺ 10938 2ABA
succneqq ⪶ 10934 2AB6
succnsim ⋩ 8937 22E9
succsim ≿ 8831 227F
SuchThat ∋ 8715 220B
sum ∑ 8721 2211
Sum ∑ 8721 2211
sung ♪ 9834 266A
sup ⊃ 8835 2283
Sup ⋑ 8913 22D1
sup1 ¹ 8835 2283
sup2 ² 8835 2283
sup3 ³ 8835 2283
supdot ⪾ 10942 2ABE
supdsub ⫘ 10968 2AD8
supe ⊇ 8839 2287
supE ⫆ 10950 2AC6
supedot ⫄ 10948 2AC4
Superset ⊃ 8835 2283
SupersetEqual ⊇ 8839 2287
suphsol ⟉ 10185 27C9
suphsub ⫗ 10967 2AD7
suplarr ⥻ 10619 297B
supmult ⫂ 10946 2AC2
supne ⊋ 8843 228B
supnE ⫌ 10956 2ACC
supplus ⫀ 10944 2AC0
supset ⊃ 8835 2283
Supset ⋑ 8913 22D1
supseteq ⊇ 8839 2287
supseteqq ⫆ 10950 2AC6
supsetneq ⊋ 8843 228B
supsetneqq ⫌ 10956 2ACC
supsim ⫈ 10952 2AC8
supsub ⫔ 10964 2AD4
supsup ⫖ 10966 2AD6
swarhk ⤦ 10534 2926
swarr ↙ 8601 2199
swArr ⇙ 8665 21D9
swarrow ↙ 8601 2199
swnwar ⤪ 10538 292A
szlig ß 223 DF
Tab 9 9
target ⌖ 8982 2316
tau τ 964 3C4
tbrk ⎴ 9140 23B4
tcaron ť 357 165
Tcaron Ť 356 164
tcedil ţ 355 163
Tcedil Ţ 354 162
tcy т 1090 442
Tcy Т 1058 422
tdot ⃛ 8411 20DB
telrec ⌕ 8981 2315
tfr 𝔱 120113 56625 1D531 DD31
Tfr 𝔗 120087 56599 1D517 DD17
there4 ∴ 8756 2234
therefore ∴ 8756 2234
Therefore ∴ 8756 2234
theta θ 952 3B8
Theta Θ 920 398
thetav ϑ 977 3D1
thickapprox ≈ 8776 2248
thicksim ∼ 8764 223C
ThickSpace    8287 8202 205F 200A
thinsp   8201 2009
ThinSpace   8201 2009
thkap ≈ 8776 2248
thksim ∼ 8764 223C
thorn þ 254 FE
THORN Þ 222 DE
tilde ˜ 732 2DC
Tilde ∼ 8764 223C
TildeEqual ≃ 8771 2243
TildeFullEqual ≅ 8773 2245
TildeTilde ≈ 8776 2248
times × 215 D7
timesb ⊠ 8864 22A0
timesbar ⨱ 10801 2A31
timesd ⨰ 10800 2A30
tint ∭ 8749 222D
toea ⤨ 10536 2928
top ⊤ 8868 22A4
topbot ⌶ 9014 2336
topcir ⫱ 10993 2AF1
topf 𝕥 120165 56677 1D565 DD65
Topf 𝕋 120139 56651 1D54B DD4B
topfork ⫚ 10970 2ADA
tosa ⤩ 10537 2929
tprime ‴ 8244 2034
trade ™ 8482 2122
triangle ▵ 9653 25B5
triangledown ▿ 9663 25BF
triangleleft ◃ 9667 25C3
trianglelefteq ⊴ 8884 22B4
triangleq ≜ 8796 225C
triangleright ▹ 9657 25B9
trianglerighteq ⊵ 8885 22B5
tridot ◬ 9708 25EC
trie ≜ 8796 225C
triminus ⨺ 10810 2A3A
TripleDot ⃛ 8411 20DB
triplus ⨹ 10809 2A39
trisb ⧍ 10701 29CD
tritime ⨻ 10811 2A3B
trpezium ⏢ 9186 23E2
tscr 𝓉 120009 56521 1D4C9 DCC9
Tscr 𝒯 119983 56495 1D4AF DCAF
tscy ц 1094 446
TScy Ц 1062 426
tshcy ћ 1115 45B
TSHcy Ћ 1035 40B
tstrok ŧ 359 167
Tstrok Ŧ 358 166
twixt ≬ 8812 226C
twoheadleftarrow ↞ 8606 219E
twoheadrightarrow ↠ 8608 21A0
uacute ú 250 FA
Uacute Ú 218 DA
uarr ↑ 8593 2191
uArr ⇑ 8657 21D1
Uarr ↟ 8607 219F
Uarrocir ⥉ 10569 2949
ubrcy ў 1118 45E
Ubrcy Ў 1038 40E
ubreve ŭ 365 16D
Ubreve Ŭ 364 16C
ucirc û 251 FB
Ucirc Û 219 DB
ucy у 1091 443
Ucy У 1059 423
udarr ⇅ 8645 21C5
udblac ű 369 171
Udblac Ű 368 170
udhar ⥮ 10606 296E
ufisht ⥾ 10622 297E
ufr 𝔲 120114 56626 1D532 DD32
Ufr 𝔘 120088 56600 1D518 DD18
ugrave ù 249 F9
Ugrave Ù 217 D9
uHar ⥣ 10595 2963
uharl ↿ 8639 21BF
uharr ↾ 8638 21BE
uhblk ▀ 9600 2580
ulcorn ⌜ 8988 231C
ulcorner ⌜ 8988 231C
ulcrop ⌏ 8975 230F
ultri ◸ 9720 25F8
umacr ū 363 16B
Umacr Ū 362 16A
uml ¨ 168 A8
UnderBar _ 95 5F
UnderBrace ⏟ 9183 23DF
UnderBracket ⎵ 9141 23B5
UnderParenthesis ⏝ 9181 23DD
Union ⋃ 8899 22C3
UnionPlus ⊎ 8846 228E
uogon ų 371 173
Uogon Ų 370 172
uopf 𝕦 120166 56678 1D566 DD66
Uopf 𝕌 120140 56652 1D54C DD4C
uparrow ↑ 8593 2191
Uparrow ⇑ 8657 21D1
UpArrow ↑ 8593 2191
UpArrowBar ⤒ 10514 2912
UpArrowDownArrow ⇅ 8645 21C5
updownarrow ↕ 8597 2195
Updownarrow ⇕ 8661 21D5
UpDownArrow ↕ 8597 2195
UpEquilibrium ⥮ 10606 296E
upharpoonleft ↿ 8639 21BF
upharpoonright ↾ 8638 21BE
uplus ⊎ 8846 228E
UpperLeftArrow ↖ 8598 2196
UpperRightArrow ↗ 8599 2197
upsi υ 965 3C5
Upsi ϒ 978 3D2
upsilon υ 965 3C5
Upsilon Υ 933 3A5
UpTee ⊥ 8869 22A5
UpTeeArrow ↥ 8613 21A5
upuparrows ⇈ 8648 21C8
urcorn ⌝ 8989 231D
urcorner ⌝ 8989 231D
urcrop ⌎ 8974 230E
uring ů 367 16F
Uring Ů 366 16E
urtri ◹ 9721 25F9
uscr 𝓊 120010 56522 1D4CA DCCA
Uscr 𝒰 119984 56496 1D4B0 DCB0
utdot ⋰ 8944 22F0
utilde ũ 361 169
Utilde Ũ 360 168
utri ▵ 9653 25B5
utrif ▴ 9652 25B4
uuarr ⇈ 8648 21C8
uuml ü 252 FC
Uuml Ü 220 DC
uwangle ⦧ 10663 29A7
vangrt ⦜ 10652 299C
varepsilon ϵ 1013 3F5
varkappa ϰ 1008 3F0
varnothing ∅ 8709 2205
varphi ϕ 981 3D5
varpi ϖ 982 3D6
varpropto ∝ 8733 221D
varr ↕ 8597 2195
vArr ⇕ 8661 21D5
varrho ϱ 1009 3F1
varsigma ς 962 3C2
varsubsetneq ⊊︀ 8842 65024 228A FE00
varsubsetneqq ⫋︀ 10955 65024 2ACB FE00
varsupsetneq ⊋︀ 8843 65024 228B FE00
varsupsetneqq ⫌︀ 10956 65024 2ACC FE00
vartheta ϑ 977 3D1
vartriangleleft ⊲ 8882 22B2
vartriangleright ⊳ 8883 22B3
vBar ⫨ 10984 2AE8
Vbar ⫫ 10987 2AEB
vBarv ⫩ 10985 2AE9
vcy в 1074 432
Vcy В 1042 412
vdash ⊢ 8866 22A2
vDash ⊨ 8872 22A8
Vdash ⊩ 8873 22A9
VDash ⊫ 8875 22AB
Vdashl ⫦ 10982 2AE6
vee ∨ 8744 2228
Vee ⋁ 8897 22C1
veebar ⊻ 8891 22BB
veeeq ≚ 8794 225A
vellip ⋮ 8942 22EE
verbar | 124 7C
Verbar ‖ 8214 2016
vert | 124 7C
Vert ‖ 8214 2016
VerticalBar ∣ 8739 2223
VerticalLine | 124 7C
VerticalSeparator ❘ 10072 2758
VerticalTilde ≀ 8768 2240
VeryThinSpace   8202 200A
vfr 𝔳 120115 56627 1D533 DD33
Vfr 𝔙 120089 56601 1D519 DD19
vltri ⊲ 8882 22B2
vnsub ⊂⃒ 8834 8402 2282 20D2
vnsup ⊃⃒ 8835 8402 2283 20D2
vopf 𝕧 120167 56679 1D567 DD67
Vopf 𝕍 120141 56653 1D54D DD4D
vprop ∝ 8733 221D
vrtri ⊳ 8883 22B3
vscr 𝓋 120011 56523 1D4CB DCCB
Vscr 𝒱 119985 56497 1D4B1 DCB1
vsubne ⊊︀ 8842 65024 228A FE00
vsubnE ⫋︀ 10955 65024 2ACB FE00
vsupne ⊋︀ 8843 65024 228B FE00
vsupnE ⫌︀ 10956 65024 2ACC FE00
Vvdash ⊪ 8874 22AA
vzigzag ⦚ 10650 299A
wcirc ŵ 373 175
Wcirc Ŵ 372 174
wedbar ⩟ 10847 2A5F
wedge ∧ 8743 2227
Wedge ⋀ 8896 22C0
wedgeq ≙ 8793 2259
weierp ℘ 8472 2118
wfr 𝔴 120116 56628 1D534 DD34
Wfr 𝔚 120090 56602 1D51A DD1A
wopf 𝕨 120168 56680 1D568 DD68
Wopf 𝕎 120142 56654 1D54E DD4E
wp ℘ 8472 2118
wr ≀ 8768 2240
wreath ≀ 8768 2240
wscr 𝓌 120012 56524 1D4CC DCCC
Wscr 𝒲 119986 56498 1D4B2 DCB2
xcap ⋂ 8898 22C2
xcirc ◯ 9711 25EF
xcup ⋃ 8899 22C3
xdtri ▽ 9661 25BD
xfr 𝔵 120117 56629 1D535 DD35
Xfr 𝔛 120091 56603 1D51B DD1B
xharr ⟷ 10231 27F7
xhArr ⟺ 10234 27FA
xi ξ 958 3BE
Xi Ξ 926 39E
xlarr ⟵ 10229 27F5
xlArr ⟸ 10232 27F8
xmap ⟼ 10236 27FC
xnis ⋻ 8955 22FB
xodot ⨀ 10752 2A00
xopf 𝕩 120169 56681 1D569 DD69
Xopf 𝕏 120143 56655 1D54F DD4F
xoplus ⨁ 10753 2A01
xotime ⨂ 10754 2A02
xrarr ⟶ 10230 27F6
xrArr ⟹ 10233 27F9
xscr 𝓍 120013 56525 1D4CD DCCD
Xscr 𝒳 119987 56499 1D4B3 DCB3
xsqcup ⨆ 10758 2A06
xuplus ⨄ 10756 2A04
xutri △ 9651 25B3
xvee ⋁ 8897 22C1
xwedge ⋀ 8896 22C0
yacute ý 253 FD
Yacute Ý 221 DD
yacy я 1103 44F
YAcy Я 1071 42F
ycirc ŷ 375 177
Ycirc Ŷ 374 176
ycy ы 1099 44B
Ycy Ы 1067 42B
yen ¥ 165 A5
yfr 𝔶 120118 56630 1D536 DD36
Yfr 𝔜 120092 56604 1D51C DD1C
yicy ї 1111 457
YIcy Ї 1031 407
yopf 𝕪 120170 56682 1D56A DD6A
Yopf 𝕐 120144 56656 1D550 DD50
yscr 𝓎 120014 56526 1D4CE DCCE
Yscr 𝒴 119988 56500 1D4B4 DCB4
yucy ю 1102 44E
YUcy Ю 1070 42E
yuml ÿ 255 FF
Yuml Ÿ 376 178
zacute ź 378 17A
Zacute Ź 377 179
zcaron ž 382 17E
Zcaron Ž 381 17D
zcy з 1079 437
Zcy З 1047 417
zdot ż 380 17C
Zdot Ż 379 17B
zeetrf ℨ 8488 2128
ZeroWidthSpace ​ 8203 200B
zeta ζ 950 3B6
zfr 𝔷 120119 56631 1D537 DD37
Zfr ℨ 8488 2128
zhcy ж 1078 436
ZHcy Ж 1046 416
zigrarr ⇝ 8669 21DD
zopf 𝕫 120171 56683 1D56B DD6B
Zopf ℤ 8484 2124
zscr 𝓏 120015 56527 1D4CF DCCF
Zscr 𝒵 119989 56501 1D4B5 DCB5