XHTML/MathML Entities Test

Latin-1 Characters (xhtml-lat1.ent)

decimal hexadecimal entity name &#nnn; &#xhhh; &entity;
160A0nbsp   
161A1iexcl¡¡¡
162A2cent¢¢¢
163A3pound£££
164A4curren¤¤¤
165A5yen¥¥¥
166A6brvbar¦¦¦
167A7sect§§§
168A8uml¨¨¨
169A9copy©©©
170AAordfªªª
171ABlaquo«««
172ACnot¬¬¬
173ADshy­­­
174AEreg®®®
175AFmacr¯¯¯
176B0deg°°°
177B1plusmn±±±
178B2sup2²²²
179B3sup3³³³
180B4acute´´´
181B5microµµµ
182B6para
183B7middot···
184B8cedil¸¸¸
185B9sup1¹¹¹
186BAordmººº
187BBraquo»»»
188BCfrac14¼¼¼
189BDfrac12½½½
190BEfrac34¾¾¾
191BFiquest¿¿¿
192C0AgraveÀÀÀ
193C1AacuteÁÁÁ
194C2AcircÂÂÂ
195C3AtildeÃÃÃ
196C4AumlÄÄÄ
197C5AringÅÅÅ
198C6AEligÆÆÆ
199C7CcedilÇÇÇ
200C8EgraveÈÈÈ
201C9EacuteÉÉÉ
202CAEcircÊÊÊ
203CBEumlËËË
204CCIgraveÌÌÌ
205CDIacuteÍÍÍ
206CEIcircÎÎÎ
207CFIumlÏÏÏ
208D0ETHÐÐÐ
209D1NtildeÑÑÑ
210D2OgraveÒÒÒ
211D3OacuteÓÓÓ
212D4OcircÔÔÔ
213D5OtildeÕÕÕ
214D6OumlÖÖÖ
215D7times×××
216D8OslashØØØ
217D9UgraveÙÙÙ
218DAUacuteÚÚÚ
219DBUcircÛÛÛ
220DCUumlÜÜÜ
221DDYacuteÝÝÝ
222DETHORNÞÞÞ
223DFszligßßß
224E0agraveààà
225E1aacuteááá
226E2acircâââ
227E3atildeããã
228E4aumläää
229E5aringååå
230E6aeligæææ
231E7ccedilççç
232E8egraveèèè
233E9eacuteééé
234EAecircêêê
235EBeumlëëë
236ECigraveììì
237EDiacuteííí
238EEicircîîî
239EFiumlïïï
240F0ethððð
241F1ntildeñññ
242F2ograveòòò
243F3oacuteóóó
244F4ocircôôô
245F5otildeõõõ
246F6oumlööö
247F7divide÷÷÷
248F8oslashøøø
249F9ugraveùùù
250FAuacuteúúú
251FBucircûûû
252FCuumlüüü
253FDyacuteýýý
254FEthornþþþ
255FFyumlÿÿÿ

Special Characters (xhtml-special.ent)

decimal hexadecimal entity name &#nnn; &#xhhh; &entity;
3422quot"""
3826amp&&&
603Clt<<<
623Egt>>>
3927apos'''
338152OEligŒŒŒ
339153oeligœœœ
352160ScaronŠŠŠ
353161scaronššš
376178YumlŸŸŸ
7102C6circˆˆˆ
7322DCtilde˜˜˜
81942002ensp   
81952003emsp   
82012009thinsp   
8204200Czwnj‌‌‌
8205200Dzwj‍‍‍
8206200Elrm‎‎‎
8207200Frlm‏‏‏
82112013ndash–––
82122014mdash———
82162018lsquo‘‘‘
82172019rsquo’’’
8218201Asbquo‚‚‚
8220201Cldquo“““
8221201Drdquo”””
8222201Ebdquo„„„
82242020dagger†††
82252021Dagger‡‡‡
82402030permil‰‰‰
82492039lsaquo‹‹‹
8250203Arsaquo›››
836420ACeuro€€€

Symbols (xhtml-symbol.ent)

decimal hexadecimal entity name &#nnn; &#xhhh; &entity;
402192fnofƒƒƒ
913391AlphaΑΑΑ
914392BetaΒΒΒ
915393GammaΓΓΓ
916394DeltaΔΔΔ
917395EpsilonΕΕΕ
918396ZetaΖΖΖ
919397EtaΗΗΗ
920398ThetaΘΘΘ
921399IotaΙΙΙ
92239AKappaΚΚΚ
92339BLambdaΛΛΛ
92439CMuΜΜΜ
92539DNuΝΝΝ
92639EXiΞΞΞ
92739FOmicronΟΟΟ
9283A0PiΠΠΠ
9293A1RhoΡΡΡ
9313A3SigmaΣΣΣ
9323A4TauΤΤΤ
9333A5UpsilonΥΥΥ
9343A6PhiΦΦΦ
9353A7ChiΧΧΧ
9363A8PsiΨΨΨ
9373A9OmegaΩΩΩ
9453B1alphaααα
9463B2betaβββ
9473B3gammaγγγ
9483B4deltaδδδ
9493B5epsilonεεε
9503B6zetaζζζ
9513B7etaηηη
9523B8thetaθθθ
9533B9iotaιιι
9543BAkappaκκκ
9553BBlambdaλλλ
9563BCmuμμμ
9573BDnuννν
9583BExiξξξ
9593BFomicronοοο
9603C0piπππ
9613C1rhoρρρ
9623C2sigmafςςς
9633C3sigmaσσσ
9643C4tauτττ
9653C5upsilonυυυ
9663C6phiφφφ
9673C7chiχχχ
9683C8psiψψψ
9693C9omegaωωω
9773D1thetasymϑϑϑ
9783D2upsihϒϒϒ
9823D6pivϖϖϖ
82262022bull•••
82302026hellip………
82422032prime′′′
82432033Prime″″″
8254203Eoline‾‾‾
82602044frasl⁄⁄⁄
84722118weierp℘℘℘
84652111imageℑℑℑ
8476211Crealℜℜℜ
84822122trade™™™
85012135alefsymℵℵℵ
85922190larr←←←
85932191uarr↑↑↑
85942192rarr→→→
85952193darr↓↓↓
85962194harr↔↔↔
862921B5crarr↵↵↵
865621D0lArr⇐⇐⇐
865721D1uArr⇑⇑⇑
865821D2rArr⇒⇒⇒
865921D3dArr⇓⇓⇓
866021D4hArr⇔⇔⇔
87042200forall∀∀∀
87062202part∂∂∂
87072203exist∃∃∃
87092205empty∅∅∅
87112207nabla∇∇∇
87122208isin∈∈∈
87132209notin∉∉∉
8715220Bni∋∋∋
8719220Fprod∏∏∏
87212211sum∑∑∑
87222212minus−−−
87272217lowast∗∗∗
8730221Aradic√√√
8733221Dprop∝∝∝
8734221Einfin∞∞∞
87362220ang∠∠∠
87432227and∧∧∧
87442228or∨∨∨
87452229cap∩∩∩
8746222Acup∪∪∪
8747222Bint∫∫∫
87562234there4∴∴∴
8764223Csim∼∼∼
87732245cong≅≅≅
87762248asymp≈≈≈
88002260ne≠≠≠
88012261equiv≡≡≡
88042264le≤≤≤
88052265ge≥≥≥
88342282sub⊂⊂⊂
88352283sup⊃⊃⊃
88362284nsub⊄⊄⊄
88382286sube⊆⊆⊆
88392287supe⊇⊇⊇
88532295oplus⊕⊕⊕
88552297otimes⊗⊗⊗
886922A5perp⊥⊥⊥
890122C5sdot⋅⋅⋅
89682308lceil⌈⌈⌈
89692309rceil⌉⌉⌉
8970230Alfloor⌊⌊⌊
8971230Brfloor⌋⌋⌋
90012329lang〈〈⟨
9002232Arang〉〉⟩
967425CAloz◊◊◊
98242660spades♠♠♠
98272663clubs♣♣♣
98292665hearts♥♥♥
98302666diams♦♦♦

MathML Entities

decimal hexadecimal entity name &#nnn; &#xhhh; &entity;
198 000C6 AElig Æ Æ Æ
193 000C1 Aacute Á Á Á
258 00102 Abreve Ă Ă Ă
194 000C2 Acirc   Â
1040 00410 Acy А А А
120068 1D504 Afr 𝔄 𝔄 𝔄
192 000C0 Agrave À À À
256 00100 Amacr Ā Ā Ā
10835 02A53 And ⩓ ⩓ ⩓
260 00104 Aogon Ą Ą Ą
120120 1D538 Aopf 𝔸 𝔸 𝔸
8289 02061 ApplyFunction ⁡ ⁡ ⁡
197 000C5 Aring Å Å Å
119964 1D49C Ascr 𝒜 𝒜 𝒜
8788 02254 Assign ≔ ≔ ≔
195 000C3 Atilde à à Ã
196 000C4 Auml Ä Ä Ä
8726 02216 Backslash ∖ ∖ ∖
10983 02AE7 Barv ⫧ ⫧ ⫧
8966 02306 Barwed ⌆ ⌆ ⌆
1041 00411 Bcy Б Б Б
8757 02235 Because ∵ ∵ ∵
8492 0212C Bernoullis ℬ ℬ ℬ
120069 1D505 Bfr 𝔅 𝔅 𝔅
120121 1D539 Bopf 𝔹 𝔹 𝔹
728 002D8 Breve ˘ ˘ ˘
8492 0212C Bscr ℬ ℬ ℬ
8782 0224E Bumpeq ≎ ≎ ≎
1063 00427 CHcy Ч Ч Ч
262 00106 Cacute Ć Ć Ć
8914 022D2 Cap ⋒ ⋒ ⋒
8517 02145 CapitalDifferentialD ⅅ ⅅ ⅅ
8493 0212D Cayleys ℭ ℭ ℭ
268 0010C Ccaron Č Č Č
199 000C7 Ccedil Ç Ç Ç
264 00108 Ccirc Ĉ Ĉ Ĉ
8752 02230 Cconint ∰ ∰ ∰
266 0010A Cdot Ċ Ċ Ċ
184 000B8 Cedilla ¸ ¸ ¸
183 000B7 CenterDot · · ·
8493 0212D Cfr ℭ ℭ ℭ
8857 02299 CircleDot ⊙ ⊙ ⊙
8854 02296 CircleMinus ⊖ ⊖ ⊖
8853 02295 CirclePlus ⊕ ⊕ ⊕
8855 02297 CircleTimes ⊗ ⊗ ⊗
8754 02232 ClockwiseContourIntegral ∲ ∲ ∲
8221 0201D CloseCurlyDoubleQuote ” ” ”
8217 02019 CloseCurlyQuote ’ ’ ’
8759 02237 Colon ∷ ∷ ∷
10868 02A74 Colone ⩴ ⩴ ⩴
8801 02261 Congruent ≡ ≡ ≡
8751 0222F Conint ∯ ∯ ∯
8750 0222E ContourIntegral ∮ ∮ ∮
8450 02102 Copf ℂ ℂ ℂ
8720 02210 Coproduct ∐ ∐ ∐
8755 02233 CounterClockwiseContourIntegral ∳ ∳ ∳
10799 02A2F Cross ⨯ ⨯ ⨯
119966 1D49E Cscr 𝒞 𝒞 𝒞
8915 022D3 Cup ⋓ ⋓ ⋓
8781 0224D CupCap ≍ ≍ ≍
8517 02145 DD ⅅ ⅅ ⅅ
10513 02911 DDotrahd ⤑ ⤑ ⤑
1026 00402 DJcy Ђ Ђ Ђ
1029 00405 DScy Ѕ Ѕ Ѕ
1039 0040F DZcy Џ Џ Џ
8225 02021 Dagger ‡ ‡ ‡
8225 02021 Dagger ‡ ‡ ‡
8609 021A1 Darr ↡ ↡ ↡
10980 02AE4 Dashv ⫤ ⫤ ⫤
270 0010E Dcaron Ď Ď Ď
1044 00414 Dcy Д Д Д
8711 02207 Del ∇ ∇ ∇
916 00394 Delta Δ Δ Δ
120071 1D507 Dfr 𝔇 𝔇 𝔇
180 000B4 DiacriticalAcute ´ ´ ´
729 002D9 DiacriticalDot ˙ ˙ ˙
733 002DD DiacriticalDoubleAcute ˝ ˝ ˝
96 00060 DiacriticalGrave ` ` `
732 002DC DiacriticalTilde ˜ ˜ ˜
8900 022C4 Diamond ⋄ ⋄ ⋄
8518 02146 DifferentialD ⅆ ⅆ ⅆ
120123 1D53B Dopf 𝔻 𝔻 𝔻
168 000A8 Dot ¨ ¨ ¨
8412 020DC DotDot ⃜ ⃜ ⃜
8784 02250 DotEqual ≐ ≐ ≐
8751 0222F DoubleContourIntegral ∯ ∯ ∯
168 000A8 DoubleDot ¨ ¨ ¨
8659 021D3 DoubleDownArrow ⇓ ⇓ ⇓
8656 021D0 DoubleLeftArrow ⇐ ⇐ ⇐
8660 021D4 DoubleLeftRightArrow ⇔ ⇔ ⇔
10980 02AE4 DoubleLeftTee ⫤ ⫤ ⫤
62841 0F579 DoubleLongLeftArrow ⟸
62843 0F57B DoubleLongLeftRightArrow ⟺
62842 0F57A DoubleLongRightArrow ⟹
8658 021D2 DoubleRightArrow ⇒ ⇒ ⇒
8872 022A8 DoubleRightTee ⊨ ⊨ ⊨
8657 021D1 DoubleUpArrow ⇑ ⇑ ⇑
8661 021D5 DoubleUpDownArrow ⇕ ⇕ ⇕
8741 02225 DoubleVerticalBar ∥ ∥ ∥
8595 02193 DownArrow ↓ ↓ ↓
10515 02913 DownArrowBar ⤓ ⤓ ⤓
8693 021F5 DownArrowUpArrow ⇵ ⇵ ⇵
785 00311 DownBreve ̑ ̑ ̑
10576 02950 DownLeftRightVector ⥐ ⥐ ⥐
10590 0295E DownLeftTeeVector ⥞ ⥞ ⥞
8637 021BD DownLeftVector ↽ ↽ ↽
10582 02956 DownLeftVectorBar ⥖ ⥖ ⥖
10591 0295F DownRightTeeVector ⥟ ⥟ ⥟
8641 021C1 DownRightVector ⇁ ⇁ ⇁
10583 02957 DownRightVectorBar ⥗ ⥗ ⥗
8868 022A4 DownTee ⊤ ⊤ ⊤
8615 021A7 DownTeeArrow ↧ ↧ ↧
8659 021D3 Downarrow ⇓ ⇓ ⇓
119967 1D49F Dscr 𝒟 𝒟 𝒟
272 00110 Dstrok Đ Đ Đ
330 0014A ENG Ŋ Ŋ Ŋ
208 000D0 ETH Ð Ð Ð
201 000C9 Eacute É É É
282 0011A Ecaron Ě Ě Ě
202 000CA Ecirc Ê Ê Ê
1069 0042D Ecy Э Э Э
278 00116 Edot Ė Ė Ė
120072 1D508 Efr 𝔈 𝔈 𝔈
200 000C8 Egrave È È È
8712 02208 Element ∈ ∈ ∈
274 00112 Emacr Ē Ē Ē
9725 025FD EmptySmallSquare ◽ ◽ ◻
62876 0F59C EmptyVerySmallSquare ▫
280 00118 Eogon Ę Ę Ę
120124 1D53C Eopf 𝔼 𝔼 𝔼
10869 02A75 Equal ⩵ ⩵ ⩵
8770 02242 EqualTilde ≂ ≂ ≂
8652 021CC Equilibrium ⇌ ⇌ ⇌
8496 02130 Escr ℰ ℰ ℰ
10867 02A73 Esim ⩳ ⩳ ⩳
203 000CB Euml Ë Ë Ë
8707 02203 Exists ∃ ∃ ∃
8519 02147 ExponentialE ⅇ ⅇ ⅇ
1060 00424 Fcy Ф Ф Ф
120073 1D509 Ffr 𝔉 𝔉 𝔉
9726 025FE FilledSmallSquare ◾ ◾ ◼
62875 0F59B FilledVerySmallSquare ▪
120125 1D53D Fopf 𝔽 𝔽 𝔽
8704 02200 ForAll ∀ ∀ ∀
8497 02131 Fouriertrf ℱ ℱ ℱ
8497 02131 Fscr ℱ ℱ ℱ
1027 00403 GJcy Ѓ Ѓ Ѓ
915 00393 Gamma Γ Γ Γ
988 003DC Gammad Ϝ Ϝ Ϝ
286 0011E Gbreve Ğ Ğ Ğ
290 00122 Gcedil Ģ Ģ Ģ
284 0011C Gcirc Ĝ Ĝ Ĝ
1043 00413 Gcy Г Г Г
288 00120 Gdot Ġ Ġ Ġ
120074 1D50A Gfr 𝔊 𝔊 𝔊
8921 022D9 Gg ⋙ ⋙ ⋙
120126 1D53E Gopf 𝔾 𝔾 𝔾
8805 02265 GreaterEqual ≥ ≥ ≥
8923 022DB GreaterEqualLess ⋛ ⋛ ⋛
8807 02267 GreaterFullEqual ≧ ≧ ≧
10914 02AA2 GreaterGreater ⪢ ⪢ ⪢
8823 02277 GreaterLess ≷ ≷ ≷
10878 02A7E GreaterSlantEqual ⩾ ⩾ ⩾
8819 02273 GreaterTilde ≳ ≳ ≳
119970 1D4A2 Gscr 𝒢 𝒢 𝒢
8811 0226B Gt ≫ ≫ ≫
1066 0042A HARDcy Ъ Ъ Ъ
711 002C7 Hacek ˇ ˇ ˇ
770 00302 Hat ̂ ̂ ^
292 00124 Hcirc Ĥ Ĥ Ĥ
8460 0210C Hfr ℌ ℌ ℌ
8459 0210B HilbertSpace ℋ ℋ ℋ
8461 0210D Hopf ℍ ℍ ℍ
9472 02500 HorizontalLine ─ ─ ─
8459 0210B Hscr ℋ ℋ ℋ
294 00126 Hstrok Ħ Ħ Ħ
8782 0224E HumpDownHump ≎ ≎ ≎
8783 0224F HumpEqual ≏ ≏ ≏
1045 00415 IEcy Е Е Е
306 00132 IJlig IJ IJ IJ
1025 00401 IOcy Ё Ё Ё
205 000CD Iacute Í Í Í
206 000CE Icirc Î Î Î
1048 00418 Icy И И И
304 00130 Idot İ İ İ
8465 02111 Ifr ℑ ℑ ℑ
204 000CC Igrave Ì Ì Ì
8465 02111 Im ℑ ℑ ℑ
298 0012A Imacr Ī Ī Ī
8520 02148 ImaginaryI ⅈ ⅈ ⅈ
8658 021D2 Implies ⇒ ⇒ ⇒
8748 0222C Int ∬ ∬ ∬
8747 0222B Integral ∫ ∫ ∫
8898 022C2 Intersection ⋂ ⋂ ⋂
8203 0200B InvisibleComma ​ ​ ⁣
8290 02062 InvisibleTimes ⁢ ⁢ ⁢
302 0012E Iogon Į Į Į
120128 1D540 Iopf 𝕀 𝕀 𝕀
8464 02110 Iscr ℐ ℐ ℐ
296 00128 Itilde Ĩ Ĩ Ĩ
1030 00406 Iukcy І І І
207 000CF Iuml Ï Ï Ï
308 00134 Jcirc Ĵ Ĵ Ĵ
1049 00419 Jcy Й Й Й
120077 1D50D Jfr 𝔍 𝔍 𝔍
120129 1D541 Jopf 𝕁 𝕁 𝕁
119973 1D4A5 Jscr 𝒥 𝒥 𝒥
1032 00408 Jsercy Ј Ј Ј
1028 00404 Jukcy Є Є Є
1061 00425 KHcy Х Х Х
1036 0040C KJcy Ќ Ќ Ќ
310 00136 Kcedil Ķ Ķ Ķ
1050 0041A Kcy К К К
120078 1D50E Kfr 𝔎 𝔎 𝔎
120130 1D542 Kopf 𝕂 𝕂 𝕂
119974 1D4A6 Kscr 𝒦 𝒦 𝒦
1033 00409 LJcy Љ Љ Љ
313 00139 Lacute Ĺ Ĺ Ĺ
923 0039B Lambda Λ Λ Λ
12298 0300A Lang 《 《 ⟪
8466 02112 Laplacetrf ℒ ℒ ℒ
8606 0219E Larr ↞ ↞ ↞
317 0013D Lcaron Ľ Ľ Ľ
315 0013B Lcedil Ļ Ļ Ļ
1051 0041B Lcy Л Л Л
9001 02329 LeftAngleBracket 〈 〈 ⟨
8592 02190 LeftArrow ← ← ←
8676 021E4 LeftArrowBar ⇤ ⇤ ⇤
8646 021C6 LeftArrowRightArrow ⇆ ⇆ ⇆
8968 02308 LeftCeiling ⌈ ⌈ ⌈
12314 0301A LeftDoubleBracket 〚 〚 ⟦
10593 02961 LeftDownTeeVector ⥡ ⥡ ⥡
8643 021C3 LeftDownVector ⇃ ⇃ ⇃
10585 02959 LeftDownVectorBar ⥙ ⥙ ⥙
8970 0230A LeftFloor ⌊ ⌊ ⌊
8596 02194 LeftRightArrow ↔ ↔ ↔
10574 0294E LeftRightVector ⥎ ⥎ ⥎
8867 022A3 LeftTee ⊣ ⊣ ⊣
8612 021A4 LeftTeeArrow ↤ ↤ ↤
10586 0295A LeftTeeVector ⥚ ⥚ ⥚
8882 022B2 LeftTriangle ⊲ ⊲ ⊲
10703 029CF LeftTriangleBar ⧏ ⧏ ⧏
8884 022B4 LeftTriangleEqual ⊴ ⊴ ⊴
10577 02951 LeftUpDownVector ⥑ ⥑ ⥑
10592 02960 LeftUpTeeVector ⥠ ⥠ ⥠
8639 021BF LeftUpVector ↿ ↿ ↿
10584 02958 LeftUpVectorBar ⥘ ⥘ ⥘
8636 021BC LeftVector ↼ ↼ ↼
10578 02952 LeftVectorBar ⥒ ⥒ ⥒
8656 021D0 Leftarrow ⇐ ⇐ ⇐
8660 021D4 Leftrightarrow ⇔ ⇔ ⇔
8922 022DA LessEqualGreater ⋚ ⋚ ⋚
8806 02266 LessFullEqual ≦ ≦ ≦
8822 02276 LessGreater ≶ ≶ ≶
10913 02AA1 LessLess ⪡ ⪡ ⪡
10877 02A7D LessSlantEqual ⩽ ⩽ ⩽
8818 02272 LessTilde ≲ ≲ ≲
120079 1D50F Lfr 𝔏 𝔏 𝔏
8920 022D8 Ll ⋘ ⋘ ⋘
8666 021DA Lleftarrow ⇚ ⇚ ⇚
319 0013F Lmidot Ŀ Ŀ Ŀ
62838 0F576 LongLeftArrow ⟵
62840 0F578 LongLeftRightArrow ⟷
62839 0F577 LongRightArrow ⟶
62841 0F579 Longleftarrow ⟸
62843 0F57B Longleftrightarrow ⟺
62842 0F57A Longrightarrow ⟹
120131 1D543 Lopf 𝕃 𝕃 𝕃
8601 02199 LowerLeftArrow ↙ ↙ ↙
8600 02198 LowerRightArrow ↘ ↘ ↘
8466 02112 Lscr ℒ ℒ ℒ
8624 021B0 Lsh ↰ ↰ ↰
321 00141 Lstrok Ł Ł Ł
8810 0226A Lt ≪ ≪ ≪
10501 02905 Map ⤅ ⤅ ⤅
1052 0041C Mcy М М М
8287 0205F MediumSpace      
8499 02133 Mellintrf ℳ ℳ ℳ
120080 1D510 Mfr 𝔐 𝔐 𝔐
8723 02213 MinusPlus ∓ ∓ ∓
120132 1D544 Mopf 𝕄 𝕄 𝕄
8499 02133 Mscr ℳ ℳ ℳ
1034 0040A NJcy Њ Њ Њ
323 00143 Nacute Ń Ń Ń
327 00147 Ncaron Ň Ň Ň
325 00145 Ncedil Ņ Ņ Ņ
1053 0041D Ncy Н Н Н
8287,65024 0205F,0FE00 NegativeMediumSpace  ︀  ︀ ​
8197,65024 02005,0FE00 NegativeThickSpace  ︀  ︀ ​
8201,65024 02009,0FE00 NegativeThinSpace  ︀  ︀ ​
8202,65024 0200A,0FE00 NegativeVeryThinSpace  ︀  ︀ ​
8811 0226B NestedGreaterGreater ≫ ≫ ≫
8810 0226A NestedLessLess ≪ ≪ ≪
10 0000A NewLine
120081 1D511 Nfr 𝔑 𝔑 𝔑
65279 0FEFF NoBreak   ⁠
160 000A0 NonBreakingSpace      
8469 02115 Nopf ℕ ℕ ℕ
10988 02AEC Not ⫬ ⫬ ⫬
8802 02262 NotCongruent ≢ ≢ ≢
8813 0226D NotCupCap ≭ ≭ ≭
8742 02226 NotDoubleVerticalBar ∦ ∦ ∦
8713 02209 NotElement ∉ ∉ ∉
8800 02260 NotEqual ≠ ≠ ≠
8770,824 02242,00338 NotEqualTilde ≂̸ ≂̸ ≂̸
8708 02204 NotExists ∄ ∄ ∄
8815 0226F NotGreater ≯ ≯ ≯
8817,8421 02271,020E5 NotGreaterEqual ≱⃥ ≱⃥ ≱
8816 02270 NotGreaterFullEqual ≰ ≰ ≧̸
8811,824,65024 0226B,00338,0FE00 NotGreaterGreater ≫̸︀ ≫̸︀ ≫̸
8825 02279 NotGreaterLess ≹ ≹ ≹
8817 02271 NotGreaterSlantEqual ≱ ≱ ⩾̸
8821 02275 NotGreaterTilde ≵ ≵ ≵
8782,824 0224E,00338 NotHumpDownHump ≎̸ ≎̸ ≎̸
8783,824 0224F,00338 NotHumpEqual ≏̸ ≏̸ ≏̸
8938 022EA NotLeftTriangle ⋪ ⋪ ⋪
10703,824 029CF,00338 NotLeftTriangleBar ⧏̸ ⧏̸ ⧏̸
8940 022EC NotLeftTriangleEqual ⋬ ⋬ ⋬
8814 0226E NotLess ≮ ≮ ≮
8816,8421 02270,020E5 NotLessEqual ≰⃥ ≰⃥ ≰
8824 02278 NotLessGreater ≸ ≸ ≸
8810,824,65024 0226A,00338,0FE00 NotLessLess ≪̸︀ ≪̸︀ ≪̸
8816 02270 NotLessSlantEqual ≰ ≰ ⩽̸
8820 02274 NotLessTilde ≴ ≴ ≴
9378,824 024A2,00338 NotNestedGreaterGreater ⒢̸ ⒢̸ ⪢̸
9377,824 024A1,00338 NotNestedLessLess ⒡̸ ⒡̸ ⪡̸
8832 02280 NotPrecedes ⊀ ⊀ ⊀
10927,824 02AAF,00338 NotPrecedesEqual ⪯̸ ⪯̸ ⪯̸
8928 022E0 NotPrecedesSlantEqual ⋠ ⋠ ⋠
8716 0220C NotReverseElement ∌ ∌ ∌
8939 022EB NotRightTriangle ⋫ ⋫ ⋫
10704,824 029D0,00338 NotRightTriangleBar ⧐̸ ⧐̸ ⧐̸
8941 022ED NotRightTriangleEqual ⋭ ⋭ ⋭
8847,824 0228F,00338 NotSquareSubset ⊏̸ ⊏̸ ⊏̸
8930 022E2 NotSquareSubsetEqual ⋢ ⋢ ⋢
8848,824 02290,00338 NotSquareSuperset ⊐̸ ⊐̸ ⊐̸
8931 022E3 NotSquareSupersetEqual ⋣ ⋣ ⋣
8836 02284 NotSubset ⊄ ⊄ ⊂⃒
8840 02288 NotSubsetEqual ⊈ ⊈ ⊈
8833 02281 NotSucceeds ⊁ ⊁ ⊁
10928,824 02AB0,00338 NotSucceedsEqual ⪰̸ ⪰̸ ⪰̸
8929 022E1 NotSucceedsSlantEqual ⋡ ⋡ ⋡
8831,824 0227F,00338 NotSucceedsTilde ≿̸ ≿̸ ≿̸
8837 02285 NotSuperset ⊅ ⊅ ⊃⃒
8841 02289 NotSupersetEqual ⊉ ⊉ ⊉
8769 02241 NotTilde ≁ ≁ ≁
8772 02244 NotTildeEqual ≄ ≄ ≄
8775 02247 NotTildeFullEqual ≇ ≇ ≇
8777 02249 NotTildeTilde ≉ ≉ ≉
8740 02224 NotVerticalBar ∤ ∤ ∤
119977 1D4A9 Nscr 𝒩 𝒩 𝒩
209 000D1 Ntilde Ñ Ñ Ñ
338 00152 OElig Œ Œ Œ
211 000D3 Oacute Ó Ó Ó
212 000D4 Ocirc Ô Ô Ô
1054 0041E Ocy О О О
336 00150 Odblac Ő Ő Ő
120082 1D512 Ofr 𝔒 𝔒 𝔒
210 000D2 Ograve Ò Ò Ò
332 0014C Omacr Ō Ō Ō
937 003A9 Omega Ω Ω Ω
120134 1D546 Oopf 𝕆 𝕆 𝕆
8220 0201C OpenCurlyDoubleQuote “ “ “
8216 02018 OpenCurlyQuote ‘ ‘ ‘
10836 02A54 Or ⩔ ⩔ ⩔
119978 1D4AA Oscr 𝒪 𝒪 𝒪
216 000D8 Oslash Ø Ø Ø
213 000D5 Otilde Õ Õ Õ
10807 02A37 Otimes ⨷ ⨷ ⨷
214 000D6 Ouml Ö Ö Ö
175 000AF OverBar ¯ ¯ ‾
65079 0FE37 OverBrace ︷ ︷ ⏞
9140 023B4 OverBracket ⎴ ⎴ ⎴
65077 0FE35 OverParenthesis ︵ ︵ ⏜
8706 02202 PartialD ∂ ∂ ∂
1055 0041F Pcy П П П
120083 1D513 Pfr 𝔓 𝔓 𝔓
934 003A6 Phi Φ Φ Φ
928 003A0 Pi Π Π Π
177 000B1 PlusMinus ± ± ±
8460 0210C Poincareplane ℌ ℌ ℌ
8473 02119 Popf ℙ ℙ ℙ
10939 02ABB Pr ⪻ ⪻ ⪻
8826 0227A Precedes ≺ ≺ ≺
10927 02AAF PrecedesEqual ⪯ ⪯ ⪯
8828 0227C PrecedesSlantEqual ≼ ≼ ≼
8830 0227E PrecedesTilde ≾ ≾ ≾
8243 02033 Prime ″ ″ ″
8719 0220F Product ∏ ∏ ∏
8759 02237 Proportion ∷ ∷ ∷
8733 0221D Proportional ∝ ∝ ∝
119979 1D4AB Pscr 𝒫 𝒫 𝒫
936 003A8 Psi Ψ Ψ Ψ
120084 1D514 Qfr 𝔔 𝔔 𝔔
8474 0211A Qopf ℚ ℚ ℚ
119980 1D4AC Qscr 𝒬 𝒬 𝒬
10512 02910 RBarr ⤐ ⤐ ⤐
340 00154 Racute Ŕ Ŕ Ŕ
12299 0300B Rang 》 》 ⟫
8608 021A0 Rarr ↠ ↠ ↠
10518 02916 Rarrtl ⤖ ⤖ ⤖
344 00158 Rcaron Ř Ř Ř
342 00156 Rcedil Ŗ Ŗ Ŗ
1056 00420 Rcy Р Р Р
8476 0211C Re ℜ ℜ ℜ
8715 0220B ReverseElement ∋ ∋ ∋
8651 021CB ReverseEquilibrium ⇋ ⇋ ⇋
10607 0296F ReverseUpEquilibrium ⥯ ⥯ ⥯
8476 0211C Rfr ℜ ℜ ℜ
9002 0232A RightAngleBracket 〉 〉 ⟩
8594 02192 RightArrow → → →
8677 021E5 RightArrowBar ⇥ ⇥ ⇥
8644 021C4 RightArrowLeftArrow ⇄ ⇄ ⇄
8969 02309 RightCeiling ⌉ ⌉ ⌉
12315 0301B RightDoubleBracket 〛 〛 ⟧
10589 0295D RightDownTeeVector ⥝ ⥝ ⥝
8642 021C2 RightDownVector ⇂ ⇂ ⇂
10581 02955 RightDownVectorBar ⥕ ⥕ ⥕
8971 0230B RightFloor ⌋ ⌋ ⌋
8866 022A2 RightTee ⊢ ⊢ ⊢
8614 021A6 RightTeeArrow ↦ ↦ ↦
10587 0295B RightTeeVector ⥛ ⥛ ⥛
8883 022B3 RightTriangle ⊳ ⊳ ⊳
10704 029D0 RightTriangleBar ⧐ ⧐ ⧐
8885 022B5 RightTriangleEqual ⊵ ⊵ ⊵
10575 0294F RightUpDownVector ⥏ ⥏ ⥏
10588 0295C RightUpTeeVector ⥜ ⥜ ⥜
8638 021BE RightUpVector ↾ ↾ ↾
10580 02954 RightUpVectorBar ⥔ ⥔ ⥔
8640 021C0 RightVector ⇀ ⇀ ⇀
10579 02953 RightVectorBar ⥓ ⥓ ⥓
8658 021D2 Rightarrow ⇒ ⇒ ⇒
8477 0211D Ropf ℝ ℝ ℝ
10608 02970 RoundImplies ⥰ ⥰ ⥰
8667 021DB Rrightarrow ⇛ ⇛ ⇛
8475 0211B Rscr ℛ ℛ ℛ
8625 021B1 Rsh ↱ ↱ ↱
10740 029F4 RuleDelayed ⧴ ⧴ ⧴
1065 00429 SHCHcy Щ Щ Щ
1064 00428 SHcy Ш Ш Ш
1068 0042C SOFTcy Ь Ь Ь
346 0015A Sacute Ś Ś Ś
10940 02ABC Sc ⪼ ⪼ ⪼
352 00160 Scaron Š Š Š
350 0015E Scedil Ş Ş Ş
348 0015C Scirc Ŝ Ŝ Ŝ
1057 00421 Scy С С С
120086 1D516 Sfr 𝔖 𝔖 𝔖
8964,65024 02304,0FE00 ShortDownArrow ⌄︀ ⌄︀ ↓
8592,65024 02190,0FE00 ShortLeftArrow ←︀ ←︀ ←
8594,65024 02192,0FE00 ShortRightArrow →︀ →︀ →
8963,65024 02303,0FE00 ShortUpArrow ⌃︀ ⌃︀ ↑
931 003A3 Sigma Σ Σ Σ
8728 02218 SmallCircle ∘ ∘ ∘
120138 1D54A Sopf 𝕊 𝕊 𝕊
8730 0221A Sqrt √ √ √
9633 025A1 Square □ □ □
8851 02293 SquareIntersection ⊓ ⊓ ⊓
8847 0228F SquareSubset ⊏ ⊏ ⊏
8849 02291 SquareSubsetEqual ⊑ ⊑ ⊑
8848 02290 SquareSuperset ⊐ ⊐ ⊐
8850 02292 SquareSupersetEqual ⊒ ⊒ ⊒
8852 02294 SquareUnion ⊔ ⊔ ⊔
119982 1D4AE Sscr 𝒮 𝒮 𝒮
8902 022C6 Star ⋆ ⋆ ⋆
8912 022D0 Sub ⋐ ⋐ ⋐
8912 022D0 Subset ⋐ ⋐ ⋐
8838 02286 SubsetEqual ⊆ ⊆ ⊆
8827 0227B Succeeds ≻ ≻ ≻
8829 0227D SucceedsEqual ≽ ≽ ⪰
8829 0227D SucceedsSlantEqual ≽ ≽ ≽
8831 0227F SucceedsTilde ≿ ≿ ≿
8715 0220B SuchThat ∋ ∋ ∋
8721 02211 Sum ∑ ∑ ∑
8913 022D1 Sup ⋑ ⋑ ⋑
8835 02283 Superset ⊃ ⊃ ⊃
8839 02287 SupersetEqual ⊇ ⊇ ⊇
8913 022D1 Supset ⋑ ⋑ ⋑
222 000DE THORN Þ Þ Þ
1035 0040B TSHcy Ћ Ћ Ћ
1062 00426 TScy Ц Ц Ц
9 00009 Tab
356 00164 Tcaron Ť Ť Ť
354 00162 Tcedil Ţ Ţ Ţ
1058 00422 Tcy Т Т Т
120087 1D517 Tfr 𝔗 𝔗 𝔗
8756 02234 Therefore ∴ ∴ ∴
920 00398 Theta Θ Θ Θ
8201,8202,8202 02009,0200A,0200A ThickSpace           
8201 02009 ThinSpace      
8764 0223C Tilde ∼ ∼ ∼
8771 02243 TildeEqual ≃ ≃ ≃
8773 02245 TildeFullEqual ≅ ≅ ≅
8776 02248 TildeTilde ≈ ≈ ≈
120139 1D54B Topf 𝕋 𝕋 𝕋
8411 020DB TripleDot ⃛ ⃛ ⃛
119983 1D4AF Tscr 𝒯 𝒯 𝒯
358 00166 Tstrok Ŧ Ŧ Ŧ
218 000DA Uacute Ú Ú Ú
8607 0219F Uarr ↟ ↟ ↟
10569 02949 Uarrocir ⥉ ⥉ ⥉
1038 0040E Ubrcy Ў Ў Ў
364 0016C Ubreve Ŭ Ŭ Ŭ
219 000DB Ucirc Û Û Û
1059 00423 Ucy У У У
368 00170 Udblac Ű Ű Ű
120088 1D518 Ufr 𝔘 𝔘 𝔘
217 000D9 Ugrave Ù Ù Ù
362 0016A Umacr Ū Ū Ū
818 00332 UnderBar ̲ ̲ _
65080 0FE38 UnderBrace ︸ ︸ ⏟
9141 023B5 UnderBracket ⎵ ⎵ ⎵
65078 0FE36 UnderParenthesis ︶ ︶ ⏝
8899 022C3 Union ⋃ ⋃ ⋃
8846 0228E UnionPlus ⊎ ⊎ ⊎
370 00172 Uogon Ų Ų Ų
120140 1D54C Uopf 𝕌 𝕌 𝕌
8593 02191 UpArrow ↑ ↑ ↑
10514 02912 UpArrowBar ⤒ ⤒ ⤒
8645 021C5 UpArrowDownArrow ⇅ ⇅ ⇅
8597 02195 UpDownArrow ↕ ↕ ↕
10606 0296E UpEquilibrium ⥮ ⥮ ⥮
8869 022A5 UpTee ⊥ ⊥ ⊥
8613 021A5 UpTeeArrow ↥ ↥ ↥
8657 021D1 Uparrow ⇑ ⇑ ⇑
8661 021D5 Updownarrow ⇕ ⇕ ⇕
8598 02196 UpperLeftArrow ↖ ↖ ↖
8599 02197 UpperRightArrow ↗ ↗ ↗
978 003D2 Upsi ϒ ϒ ϒ
978 003D2 Upsilon ϒ ϒ Υ
366 0016E Uring Ů Ů Ů
119984 1D4B0 Uscr 𝒰 𝒰 𝒰
360 00168 Utilde Ũ Ũ Ũ
220 000DC Uuml Ü Ü Ü
8875 022AB VDash ⊫ ⊫ ⊫
10987 02AEB Vbar ⫫ ⫫ ⫫
1042 00412 Vcy В В В
8873 022A9 Vdash ⊩ ⊩ ⊩
10982 02AE6 Vdashl ⫦ ⫦ ⫦
8897 022C1 Vee ⋁ ⋁ ⋁
8214 02016 Verbar ‖ ‖ ‖
8214 02016 Vert ‖ ‖ ‖
8739 02223 VerticalBar ∣ ∣ ∣
124 0007C VerticalLine | | |
10072 02758 VerticalSeparator ❘ ❘ ❘
8768 02240 VerticalTilde ≀ ≀ ≀
8202 0200A VeryThinSpace      
120089 1D519 Vfr 𝔙 𝔙 𝔙
120141 1D54D Vopf 𝕍 𝕍 𝕍
119985 1D4B1 Vscr 𝒱 𝒱 𝒱
8874 022AA Vvdash ⊪ ⊪ ⊪
372 00174 Wcirc Ŵ Ŵ Ŵ
8896 022C0 Wedge ⋀ ⋀ ⋀
120090 1D51A Wfr 𝔚 𝔚 𝔚
120142 1D54E Wopf 𝕎 𝕎 𝕎
119986 1D4B2 Wscr 𝒲 𝒲 𝒲
120091 1D51B Xfr 𝔛 𝔛 𝔛
926 0039E Xi Ξ Ξ Ξ
120143 1D54F Xopf 𝕏 𝕏 𝕏
119987 1D4B3 Xscr 𝒳 𝒳 𝒳
1071 0042F YAcy Я Я Я
1031 00407 YIcy Ї Ї Ї
1070 0042E YUcy Ю Ю Ю
221 000DD Yacute Ý Ý Ý
374 00176 Ycirc Ŷ Ŷ Ŷ
1067 0042B Ycy Ы Ы Ы
120092 1D51C Yfr 𝔜 𝔜 𝔜
120144 1D550 Yopf 𝕐 𝕐 𝕐
119988 1D4B4 Yscr 𝒴 𝒴 𝒴
376 00178 Yuml Ÿ Ÿ Ÿ
1046 00416 ZHcy Ж Ж Ж
377 00179 Zacute Ź Ź Ź
381 0017D Zcaron Ž Ž Ž
1047 00417 Zcy З З З
379 0017B Zdot Ż Ż Ż
8203 0200B ZeroWidthSpace ​ ​ ​
8488 02128 Zfr ℨ ℨ ℨ
8484 02124 Zopf ℤ ℤ ℤ
119989 1D4B5 Zscr 𝒵 𝒵 𝒵
225 000E1 aacute á á á
259 00103 abreve ă ă ă
10511 0290F ac ⤏ ⤏ ∾
10715 029DB acE ⧛ ⧛ ∾̳
8767 0223F acd ∿ ∿ ∿
226 000E2 acirc â â â
180 000B4 acute ´ ´ ´
1072 00430 acy а а а
230 000E6 aelig æ æ æ
8289 02061 af ⁡ ⁡ ⁡
120094 1D51E afr 𝔞 𝔞 𝔞
224 000E0 agrave à à à
8501 02135 aleph ℵ ℵ ℵ
945 003B1 alpha α α α
257 00101 amacr ā ā ā
10815 02A3F amalg ⨿ ⨿ ⨿
38 00026 amp & & &
8743 02227 and ∧ ∧ ∧
10837 02A55 andand ⩕ ⩕ ⩕
10844 02A5C andd ⩜ ⩜ ⩜
10840 02A58 andslope ⩘ ⩘ ⩘
10842 02A5A andv ⩚ ⩚ ⩚
8736 02220 ang ∠ ∠ ∠
10660 029A4 ange ⦤ ⦤ ⦤
8736 02220 angle ∠ ∠ ∠
8737 02221 angmsd ∡ ∡ ∡
10664 029A8 angmsdaa ⦨ ⦨ ⦨
10665 029A9 angmsdab ⦩ ⦩ ⦩
10666 029AA angmsdac ⦪ ⦪ ⦪
10667 029AB angmsdad ⦫ ⦫ ⦫
10668 029AC angmsdae ⦬ ⦬ ⦬
10669 029AD angmsdaf ⦭ ⦭ ⦭
10670 029AE angmsdag ⦮ ⦮ ⦮
10671 029AF angmsdah ⦯ ⦯ ⦯
8735 0221F angrt ∟ ∟ ∟
10653,65024 0299D,0FE00 angrtvb ⦝︀ ⦝︀ ⊾
10653 0299D angrtvbd ⦝ ⦝ ⦝
8738 02222 angsph ∢ ∢ ∢
8491 0212B angst Å Å Å
9084 0237C angzarr ⍼ ⍼ ⍼
261 00105 aogon ą ą ą
120146 1D552 aopf 𝕒 𝕒 𝕒
8776 02248 ap ≈ ≈ ≈
8778 0224A apE ≊ ≊ ⩰
10863 02A6F apacir ⩯ ⩯ ⩯
8778 0224A ape ≊ ≊ ≊
8779 0224B apid ≋ ≋ ≋
39 00027 apos ' ' '
8776 02248 approx ≈ ≈ ≈
8778 0224A approxeq ≊ ≊ ≊
229 000E5 aring å å å
119990 1D4B6 ascr 𝒶 𝒶 𝒶
42 0002A ast * * *
8781 0224D asymp ≍ ≍ ≈
227 000E3 atilde ã ã ã
228 000E4 auml ä ä ä
8755 02233 awconint ∳ ∳ ∳
10769 02A11 awint ⨑ ⨑ ⨑
10989 02AED bNot ⫭ ⫭ ⫭
8780 0224C backcong ≌ ≌ ≌
1014 003F6 backepsilon ϶ ϶ ϶
8245 02035 backprime ‵ ‵ ‵
8765 0223D backsim ∽ ∽ ∽
8909 022CD backsimeq ⋍ ⋍ ⋍
8893 022BD barvee ⊽ ⊽ ⊽
8892 022BC barwed ⊼ ⊼ ⌅
8892 022BC barwedge ⊼ ⊼ ⌅
9141 023B5 bbrk ⎵ ⎵ ⎵
8780 0224C bcong ≌ ≌ ≌
1073 00431 bcy б б б
8757 02235 becaus ∵ ∵ ∵
8757 02235 because ∵ ∵ ∵
10672 029B0 bemptyv ⦰ ⦰ ⦰
1014 003F6 bepsi ϶ ϶ ϶
8492 0212C bernou ℬ ℬ ℬ
946 003B2 beta β β β
8502 02136 beth ℶ ℶ ℶ
8812 0226C between ≬ ≬ ≬
120095 1D51F bfr 𝔟 𝔟 𝔟
8898 022C2 bigcap ⋂ ⋂ ⋂
9711 025EF bigcirc ◯ ◯ ◯
8899 022C3 bigcup ⋃ ⋃ ⋃
8857 02299 bigodot ⊙ ⊙ ⨀
8853 02295 bigoplus ⊕ ⊕ ⨁
8855 02297 bigotimes ⊗ ⊗ ⨂
8852 02294 bigsqcup ⊔ ⊔ ⨆
9733 02605 bigstar ★ ★ ★
9661 025BD bigtriangledown ▽ ▽ ▽
9651 025B3 bigtriangleup △ △ △
8846 0228E biguplus ⊎ ⊎ ⨄
8897 022C1 bigvee ⋁ ⋁ ⋁
8896 022C0 bigwedge ⋀ ⋀ ⋀
10509 0290D bkarow ⤍ ⤍ ⤍
10731 029EB blacklozenge ⧫ ⧫ ⧫
9642 025AA blacksquare ▪ ▪ ▪
9652 025B4 blacktriangle ▴ ▴ ▴
9662 025BE blacktriangledown ▾ ▾ ▾
9666 025C2 blacktriangleleft ◂ ◂ ◂
9656 025B8 blacktriangleright ▸ ▸ ▸
9251 02423 blank ␣ ␣ ␣
9618 02592 blk12 ▒ ▒ ▒
9617 02591 blk14 ░ ░ ░
9619 02593 blk34 ▓ ▓ ▓
9608 02588 block █ █ █
61,8421 0003D,020E5 bne =⃥ =⃥ =⃥
8801,8421 02261,020E5 bnequiv ≡⃥ ≡⃥ ≡⃥
8976 02310 bnot ⌐ ⌐ ⌐
120147 1D553 bopf 𝕓 𝕓 𝕓
8869 022A5 bot ⊥ ⊥ ⊥
8869 022A5 bottom ⊥ ⊥ ⊥
8904 022C8 bowtie ⋈ ⋈ ⋈
9559 02557 boxDL ╗ ╗ ╗
9556 02554 boxDR ╔ ╔ ╔
9558 02556 boxDl ╖ ╖ ╖
9555 02553 boxDr ╓ ╓ ╓
9552 02550 boxH ═ ═ ═
9574 02566 boxHD ╦ ╦ ╦
9577 02569 boxHU ╩ ╩ ╩
9572 02564 boxHd ╤ ╤ ╤
9575 02567 boxHu ╧ ╧ ╧
9565 0255D boxUL ╝ ╝ ╝
9562 0255A boxUR ╚ ╚ ╚
9564 0255C boxUl ╜ ╜ ╜
9561 02559 boxUr ╙ ╙ ╙
9553 02551 boxV ║ ║ ║
9580 0256C boxVH ╬ ╬ ╬
9571 02563 boxVL ╣ ╣ ╣
9568 02560 boxVR ╠ ╠ ╠
9579 0256B boxVh ╫ ╫ ╫
9570 02562 boxVl ╢ ╢ ╢
9567 0255F boxVr ╟ ╟ ╟
10697 029C9 boxbox ⧉ ⧉ ⧉
9557 02555 boxdL ╕ ╕ ╕
9554 02552 boxdR ╒ ╒ ╒
9488 02510 boxdl ┐ ┐ ┐
9484 0250C boxdr ┌ ┌ ┌
9472 02500 boxh ─ ─ ─
9573 02565 boxhD ╥ ╥ ╥
9576 02568 boxhU ╨ ╨ ╨
9516 0252C boxhd ┬ ┬ ┬
9524 02534 boxhu ┴ ┴ ┴
8863 0229F boxminus ⊟ ⊟ ⊟
8862 0229E boxplus ⊞ ⊞ ⊞
8864 022A0 boxtimes ⊠ ⊠ ⊠
9563 0255B boxuL ╛ ╛ ╛
9560 02558 boxuR ╘ ╘ ╘
9496 02518 boxul ┘ ┘ ┘
9492 02514 boxur └ └ └
9474 02502 boxv │ │ │
9578 0256A boxvH ╪ ╪ ╪
9569 02561 boxvL ╡ ╡ ╡
9566 0255E boxvR ╞ ╞ ╞
9532 0253C boxvh ┼ ┼ ┼
9508 02524 boxvl ┤ ┤ ┤
9500 0251C boxvr ├ ├ ├
8245 02035 bprime ‵ ‵ ‵
728 002D8 breve ˘ ˘ ˘
166 000A6 brvbar ¦ ¦ ¦
119991 1D4B7 bscr 𝒷 𝒷 𝒷
8271 0204F bsemi ⁏ ⁏ ⁏
8765 0223D bsim ∽ ∽ ∽
8909 022CD bsime ⋍ ⋍ ⋍
92 0005C bsol \ \ \
10693 029C5 bsolb ⧅ ⧅ ⧅
92,8834 0005C,02282 bsolhsub \⊂ \⊂ ⟈
8226 02022 bull • • •
8226 02022 bullet • • •
8782 0224E bump ≎ ≎ ≎
10926 02AAE bumpE ⪮ ⪮ ⪮
8783 0224F bumpe ≏ ≏ ≏
8783 0224F bumpeq ≏ ≏ ≏
263 00107 cacute ć ć ć
8745 02229 cap ∩ ∩ ∩
10820 02A44 capand ⩄ ⩄ ⩄
10825 02A49 capbrcup ⩉ ⩉ ⩉
10827 02A4B capcap ⩋ ⩋ ⩋
10823 02A47 capcup ⩇ ⩇ ⩇
10816 02A40 capdot ⩀ ⩀ ⩀
8745,65024 02229,0FE00 caps ∩︀ ∩︀ ∩︀
8257 02041 caret ⁁ ⁁ ⁁
711 002C7 caron ˇ ˇ ˇ
10829 02A4D ccaps ⩍ ⩍ ⩍
269 0010D ccaron č č č
231 000E7 ccedil ç ç ç
265 00109 ccirc ĉ ĉ ĉ
10828 02A4C ccups ⩌ ⩌ ⩌
10832 02A50 ccupssm ⩐ ⩐ ⩐
267 0010B cdot ċ ċ ċ
184 000B8 cedil ¸ ¸ ¸
10674 029B2 cemptyv ⦲ ⦲ ⦲
162 000A2 cent ¢ ¢ ¢
183 000B7 centerdot · · ·
120096 1D520 cfr 𝔠 𝔠 𝔠
1095 00447 chcy ч ч ч
10003 02713 check ✓ ✓ ✓
10003 02713 checkmark ✓ ✓ ✓
967 003C7 chi χ χ χ
9675 025CB cir ○ ○ ○
10691 029C3 cirE ⧃ ⧃ ⧃
94 0005E circ ^ ^ ˆ
8791 02257 circeq ≗ ≗ ≗
8634 021BA circlearrowleft ↺ ↺ ↺
8635 021BB circlearrowright ↻ ↻ ↻
174 000AE circledR ® ® ®
9416 024C8 circledS Ⓢ Ⓢ Ⓢ
8859 0229B circledast ⊛ ⊛ ⊛
8858 0229A circledcirc ⊚ ⊚ ⊚
8861 0229D circleddash ⊝ ⊝ ⊝
8791 02257 cire ≗ ≗ ≗
10768 02A10 cirfnint ⨐ ⨐ ⨐
10991 02AEF cirmid ⫯ ⫯ ⫯
10690 029C2 cirscir ⧂ ⧂ ⧂
9827 02663 clubs ♣ ♣ ♣
9827 02663 clubsuit ♣ ♣ ♣
58 0003A colon : : :
8788 02254 colone ≔ ≔ ≔
8788 02254 coloneq ≔ ≔ ≔
44 0002C comma , , ,
64 00040 commat @ @ @
8705 02201 comp ∁ ∁ ∁
8728 02218 compfn ∘ ∘ ∘
8705 02201 complement ∁ ∁ ∁
8450 02102 complexes ℂ ℂ ℂ
8773 02245 cong ≅ ≅ ≅
10861 02A6D congdot ⩭ ⩭ ⩭
8750 0222E conint ∮ ∮ ∮
120148 1D554 copf 𝕔 𝕔 𝕔
8720 02210 coprod ∐ ∐ ∐
169 000A9 copy © © ©
8471 02117 copysr ℗ ℗ ℗
10007 02717 cross ✗ ✗ ✗
119992 1D4B8 cscr 𝒸 𝒸 𝒸
10959 02ACF csub ⫏ ⫏ ⫏
10961 02AD1 csube ⫑ ⫑ ⫑
10960 02AD0 csup ⫐ ⫐ ⫐
10962 02AD2 csupe ⫒ ⫒ ⫒
8943 022EF ctdot ⋯ ⋯ ⋯
10552 02938 cudarrl ⤸ ⤸ ⤸
10549 02935 cudarrr ⤵ ⤵ ⤵
8926 022DE cuepr ⋞ ⋞ ⋞
8927 022DF cuesc ⋟ ⋟ ⋟
8630 021B6 cularr ↶ ↶ ↶
10557 0293D cularrp ⤽ ⤽ ⤽
8746 0222A cup ∪ ∪ ∪
10824 02A48 cupbrcap ⩈ ⩈ ⩈
10822 02A46 cupcap ⩆ ⩆ ⩆
10826 02A4A cupcup ⩊ ⩊ ⩊
8845 0228D cupdot ⊍ ⊍ ⊍
10821 02A45 cupor ⩅ ⩅ ⩅
8746,65024 0222A,0FE00 cups ∪︀ ∪︀ ∪︀
8631 021B7 curarr ↷ ↷ ↷
10556 0293C curarrm ⤼ ⤼ ⤼
8926 022DE curlyeqprec ⋞ ⋞ ⋞
8927 022DF curlyeqsucc ⋟ ⋟ ⋟
8910 022CE curlyvee ⋎ ⋎ ⋎
8911 022CF curlywedge ⋏ ⋏ ⋏
164 000A4 curren ¤ ¤ ¤
8630 021B6 curvearrowleft ↶ ↶ ↶
8631 021B7 curvearrowright ↷ ↷ ↷
8910 022CE cuvee ⋎ ⋎ ⋎
8911 022CF cuwed ⋏ ⋏ ⋏
8754 02232 cwconint ∲ ∲ ∲
8753 02231 cwint ∱ ∱ ∱
9005 0232D cylcty ⌭ ⌭ ⌭
8659 021D3 dArr ⇓ ⇓ ⇓
10597 02965 dHar ⥥ ⥥ ⥥
8224 02020 dagger † † †
8224 02020 dagger † † †
8504 02138 daleth ℸ ℸ ℸ
8595 02193 darr ↓ ↓ ↓
8208 02010 dash ‐ ‐ ‐
8867 022A3 dashv ⊣ ⊣ ⊣
10511 0290F dbkarow ⤏ ⤏ ⤏
733 002DD dblac ˝ ˝ ˝
271 0010F dcaron ď ď ď
1076 00434 dcy д д д
8518 02146 dd ⅆ ⅆ ⅆ
8225 02021 ddagger ‡ ‡ ‡
8650 021CA ddarr ⇊ ⇊ ⇊
10871 02A77 ddotseq ⩷ ⩷ ⩷
176 000B0 deg ° ° °
948 003B4 delta δ δ δ
10673 029B1 demptyv ⦱ ⦱ ⦱
10623 0297F dfisht ⥿ ⥿ ⥿
120097 1D521 dfr 𝔡 𝔡 𝔡
8643 021C3 dharl ⇃ ⇃ ⇃
8642 021C2 dharr ⇂ ⇂ ⇂
8900 022C4 diam ⋄ ⋄ ⋄
8900 022C4 diamond ⋄ ⋄ ⋄
9830 02666 diamondsuit ♦ ♦ ♦
9830 02666 diams ♦ ♦ ♦
168 000A8 die ¨ ¨ ¨
988 003DC digamma Ϝ Ϝ ϝ
8946 022F2 disin ⋲ ⋲ ⋲
247 000F7 div ÷ ÷ ÷
247 000F7 divide ÷ ÷ ÷
8903 022C7 divideontimes ⋇ ⋇ ⋇
8903 022C7 divonx ⋇ ⋇ ⋇
1106 00452 djcy ђ ђ ђ
8990 0231E dlcorn ⌞ ⌞ ⌞
8973 0230D dlcrop ⌍ ⌍ ⌍
36 00024 dollar $ $ $
120149 1D555 dopf 𝕕 𝕕 𝕕
729 002D9 dot ˙ ˙ ˙
8784 02250 doteq ≐ ≐ ≐
8785 02251 doteqdot ≑ ≑ ≑
8760 02238 dotminus ∸ ∸ ∸
8724 02214 dotplus ∔ ∔ ∔
8865 022A1 dotsquare ⊡ ⊡ ⊡
8966 02306 doublebarwedge ⌆ ⌆ ⌆
8595 02193 downarrow ↓ ↓ ↓
8650 021CA downdownarrows ⇊ ⇊ ⇊
8643 021C3 downharpoonleft ⇃ ⇃ ⇃
8642 021C2 downharpoonright ⇂ ⇂ ⇂
10512 02910 drbkarow ⤐ ⤐ ⤐
8991 0231F drcorn ⌟ ⌟ ⌟
8972 0230C drcrop ⌌ ⌌ ⌌
119993 1D4B9 dscr 𝒹 𝒹 𝒹
1109 00455 dscy ѕ ѕ ѕ
10742 029F6 dsol ⧶ ⧶ ⧶
273 00111 dstrok đ đ đ
8945 022F1 dtdot ⋱ ⋱ ⋱
9663 025BF dtri ▿ ▿ ▿
9662 025BE dtrif ▾ ▾ ▾
8693 021F5 duarr ⇵ ⇵ ⇵
10607 0296F duhar ⥯ ⥯ ⥯
10662 029A6 dwangle ⦦ ⦦ ⦦
1119 0045F dzcy џ џ џ
62882 0F5A2 dzigrarr ⟿
10871 02A77 eDDot ⩷ ⩷ ⩷
8785 02251 eDot ≑ ≑ ≑
233 000E9 eacute é é é
8795 0225B easter ≛ ≛ ⩮
283 0011B ecaron ě ě ě
8790 02256 ecir ≖ ≖ ≖
234 000EA ecirc ê ê ê
8789 02255 ecolon ≕ ≕ ≕
1101 0044D ecy э э э
279 00117 edot ė ė ė
8519 02147 ee ⅇ ⅇ ⅇ
8786 02252 efDot ≒ ≒ ≒
120098 1D522 efr 𝔢 𝔢 𝔢
10906 02A9A eg ⪚ ⪚ ⪚
232 000E8 egrave è è è
8925 022DD egs ⋝ ⋝ ⪖
10904 02A98 egsdot ⪘ ⪘ ⪘
10905 02A99 el ⪙ ⪙ ⪙
8467 02113 ell ℓ ℓ ℓ
8924 022DC els ⋜ ⋜ ⪕
10903 02A97 elsdot ⪗ ⪗ ⪗
275 00113 emacr ē ē ē
8709,65024 02205,0FE00 empty ∅︀ ∅︀ ∅
8709,65024 02205,0FE00 emptyset ∅︀ ∅︀ ∅
8709 02205 emptyv ∅ ∅ ∅
8195 02003 emsp      
8196 02004 emsp13      
8197 02005 emsp14      
331 0014B eng ŋ ŋ ŋ
8194 02002 ensp      
281 00119 eogon ę ę ę
120150 1D556 eopf 𝕖 𝕖 𝕖
8917 022D5 epar ⋕ ⋕ ⋕
10723 029E3 eparsl ⧣ ⧣ ⧣
10865 02A71 eplus ⩱ ⩱ ⩱
949 003B5 epsi ε ε ε
603 0025B epsiv ɛ ɛ ϵ
8790 02256 eqcirc ≖ ≖ ≖
8789 02255 eqcolon ≕ ≕ ≕
8770 02242 eqsim ≂ ≂ ≂
8925 022DD eqslantgtr ⋝ ⋝ ⪖
8924 022DC eqslantless ⋜ ⋜ ⪕
61 0003D equals = = =
8799 0225F equest ≟ ≟ ≟
8801 02261 equiv ≡ ≡ ≡
10872 02A78 equivDD ⩸ ⩸ ⩸
10725 029E5 eqvparsl ⧥ ⧥ ⧥
8787 02253 erDot ≓ ≓ ≓
10609 02971 erarr ⥱ ⥱ ⥱
8495 0212F escr ℯ ℯ ℯ
8784 02250 esdot ≐ ≐ ≐
8770 02242 esim ≂ ≂ ≂
951 003B7 eta η η η
240 000F0 eth ð ð ð
235 000EB euml ë ë ë
33 00021 excl ! ! !
8707 02203 exist ∃ ∃ ∃
8496 02130 expectation ℰ ℰ ℰ
8519 02147 exponentiale ⅇ ⅇ ⅇ
8786 02252 fallingdotseq ≒ ≒ ≒
1092 00444 fcy ф ф ф
9792 02640 female ♀ ♀ ♀
64259 0FB03 ffilig ffi ffi ffi
64256 0FB00 fflig ff ff ff
64260 0FB04 ffllig ffl ffl ffl
120099 1D523 ffr 𝔣 𝔣 𝔣
64257 0FB01 filig fi fi fi
9837 0266D flat ♭ ♭ ♭
64258 0FB02 fllig fl fl fl
402 00192 fnof ƒ ƒ ƒ
120151 1D557 fopf 𝕗 𝕗 𝕗
8704 02200 forall ∀ ∀ ∀
8916 022D4 fork ⋔ ⋔ ⋔
10969 02AD9 forkv ⫙ ⫙ ⫙
10765 02A0D fpartint ⨍ ⨍ ⨍
189 000BD frac12 ½ ½ ½
8531 02153 frac13 ⅓ ⅓ ⅓
188 000BC frac14 ¼ ¼ ¼
8533 02155 frac15 ⅕ ⅕ ⅕
8537 02159 frac16 ⅙ ⅙ ⅙
8539 0215B frac18 ⅛ ⅛ ⅛
8532 02154 frac23 ⅔ ⅔ ⅔
8534 02156 frac25 ⅖ ⅖ ⅖
190 000BE frac34 ¾ ¾ ¾
8535 02157 frac35 ⅗ ⅗ ⅗
8540 0215C frac38 ⅜ ⅜ ⅜
8536 02158 frac45 ⅘ ⅘ ⅘
8538 0215A frac56 ⅚ ⅚ ⅚
8541 0215D frac58 ⅝ ⅝ ⅝
8542 0215E frac78 ⅞ ⅞ ⅞
8994 02322 frown ⌢ ⌢ ⌢
119995 1D4BB fscr 𝒻 𝒻 𝒻
8807 02267 gE ≧ ≧ ≧
8923 022DB gEl ⋛ ⋛ ⪌
501 001F5 gacute ǵ ǵ ǵ
947 003B3 gamma γ γ γ
988 003DC gammad Ϝ Ϝ ϝ
8819 02273 gap ≳ ≳ ⪆
287 0011F gbreve ğ ğ ğ
285 0011D gcirc ĝ ĝ ĝ
1075 00433 gcy г г г
289 00121 gdot ġ ġ ġ
8805 02265 ge ≥ ≥ ≥
8923 022DB gel ⋛ ⋛ ⋛
8805 02265 geq ≥ ≥ ≥
8807 02267 geqq ≧ ≧ ≧
10878 02A7E geqslant ⩾ ⩾ ⩾
10878 02A7E ges ⩾ ⩾ ⩾
10921 02AA9 gescc ⪩ ⪩ ⪩
10880 02A80 gesdot ⪀ ⪀ ⪀
10882 02A82 gesdoto ⪂ ⪂ ⪂
10884 02A84 gesdotol ⪄ ⪄ ⪄
8923,65024 022DB,0FE00 gesl ⋛︀ ⋛︀ ⋛︀
10900 02A94 gesles ⪔ ⪔ ⪔
120100 1D524 gfr 𝔤 𝔤 𝔤
8811 0226B gg ≫ ≫ ≫
8921 022D9 ggg ⋙ ⋙ ⋙
8503 02137 gimel ℷ ℷ ℷ
1107 00453 gjcy ѓ ѓ ѓ
8823 02277 gl ≷ ≷ ≷
10898 02A92 glE ⪒ ⪒ ⪒
10917 02AA5 gla ⪥ ⪥ ⪥
10916 02AA4 glj ⪤ ⪤ ⪤
8809 02269 gnE ≩ ≩ ≩
10890 02A8A gnap ⪊ ⪊ ⪊
10890 02A8A gnapprox ⪊ ⪊ ⪊
8809 02269 gne ≩ ≩ ⪈
8809 02269 gneq ≩ ≩ ⪈
8809 02269 gneqq ≩ ≩ ≩
8935 022E7 gnsim ⋧ ⋧ ⋧
120152 1D558 gopf 𝕘 𝕘 𝕘
96 00060 grave ` ` `
8458 0210A gscr ℊ ℊ ℊ
8819 02273 gsim ≳ ≳ ≳
10894 02A8E gsime ⪎ ⪎ ⪎
10896 02A90 gsiml ⪐ ⪐ ⪐
62 0003E gt > > >
10919 02AA7 gtcc ⪧ ⪧ ⪧
10874 02A7A gtcir ⩺ ⩺ ⩺
8919 022D7 gtdot ⋗ ⋗ ⋗
10645 02995 gtlPar ⦕ ⦕ ⦕
10876 02A7C gtquest ⩼ ⩼ ⩼
8819 02273 gtrapprox ≳ ≳ ⪆
10616 02978 gtrarr ⥸ ⥸ ⥸
8919 022D7 gtrdot ⋗ ⋗ ⋗
8923 022DB gtreqless ⋛ ⋛ ⋛
8923 022DB gtreqqless ⋛ ⋛ ⪌
8823 02277 gtrless ≷ ≷ ≷
8819 02273 gtrsim ≳ ≳ ≳
8809,65024 02269,0FE00 gvertneqq ≩︀ ≩︀ ≩︀
8809,65024 02269,0FE00 gvnE ≩︀ ≩︀ ≩︀
8660 021D4 hArr ⇔ ⇔ ⇔
8202 0200A hairsp      
189 000BD half ½ ½ ½
8459 0210B hamilt ℋ ℋ ℋ
1098 0044A hardcy ъ ъ ъ
8596 02194 harr ↔ ↔ ↔
10568 02948 harrcir ⥈ ⥈ ⥈
8621 021AD harrw ↭ ↭ ↭
8463,65024 0210F,0FE00 hbar ℏ︀ ℏ︀ ℏ
293 00125 hcirc ĥ ĥ ĥ
9825 02661 heartsuit ♡ ♡ ♥
8230 02026 hellip … … …
8889 022B9 hercon ⊹ ⊹ ⊹
120101 1D525 hfr 𝔥 𝔥 𝔥
10533 02925 hksearow ⤥ ⤥ ⤥
10534 02926 hkswarow ⤦ ⤦ ⤦
8703 021FF hoarr ⇿ ⇿ ⇿
8763 0223B homtht ∻ ∻ ∻
8617 021A9 hookleftarrow ↩ ↩ ↩
8618 021AA hookrightarrow ↪ ↪ ↪
120153 1D559 hopf 𝕙 𝕙 𝕙
8213 02015 horbar ― ― ―
119997 1D4BD hscr 𝒽 𝒽 𝒽
8463 0210F hslash ℏ ℏ ℏ
295 00127 hstrok ħ ħ ħ
8259 02043 hybull ⁃ ⁃ ⁃
8208 02010 hyphen ‐ ‐ ‐
237 000ED iacute í í í
8203 0200B ic ​ ​ ⁣
238 000EE icirc î î î
1080 00438 icy и и и
1077 00435 iecy е е е
161 000A1 iexcl ¡ ¡ ¡
8660 021D4 iff ⇔ ⇔ ⇔
120102 1D526 ifr 𝔦 𝔦 𝔦
236 000EC igrave ì ì ì
8520 02148 ii ⅈ ⅈ ⅈ
10764 02A0C iiiint ⨌ ⨌ ⨌
8749 0222D iiint ∭ ∭ ∭
10716 029DC iinfin ⧜ ⧜ ⧜
8489 02129 iiota ℩ ℩ ℩
307 00133 ijlig ij ij ij
299 0012B imacr ī ī ī
8465 02111 image ℑ ℑ ℑ
8464 02110 imagline ℐ ℐ ℐ
8465 02111 imagpart ℑ ℑ ℑ
305 00131 imath ı ı ı
8887 022B7 imof ⊷ ⊷ ⊷
120131 1D543 imped 𝕃 𝕃 Ƶ
8712 02208 in ∈ ∈ ∈
8453 02105 incare ℅ ℅ ℅
8734 0221E infin ∞ ∞ ∞
305 00131 inodot ı ı ı
8747 0222B int ∫ ∫ ∫
8890 022BA intcal ⊺ ⊺ ⊺
8484 02124 integers ℤ ℤ ℤ
8890 022BA intercal ⊺ ⊺ ⊺
10775 02A17 intlarhk ⨗ ⨗ ⨗
10812 02A3C intprod ⨼ ⨼ ⨼
1105 00451 iocy ё ё ё
303 0012F iogon į į į
120154 1D55A iopf 𝕚 𝕚 𝕚
953 003B9 iota ι ι ι
10812 02A3C iprod ⨼ ⨼ ⨼
191 000BF iquest ¿ ¿ ¿
119998 1D4BE iscr 𝒾 𝒾 𝒾
8712 02208 isin ∈ ∈ ∈
8953 022F9 isinE ⋹ ⋹ ⋹
8949 022F5 isindot ⋵ ⋵ ⋵
8948 022F4 isins ⋴ ⋴ ⋴
8947 022F3 isinsv ⋳ ⋳ ⋳
8712 02208 isinv ∈ ∈ ∈
8290 02062 it ⁢ ⁢ ⁢
297 00129 itilde ĩ ĩ ĩ
1110 00456 iukcy і і і
239 000EF iuml ï ï ï
309 00135 jcirc ĵ ĵ ĵ
1081 00439 jcy й й й
120103 1D527 jfr 𝔧 𝔧 𝔧
106,65024 0006A,0FE00 jmath j︀ j︀ ȷ
120155 1D55B jopf 𝕛 𝕛 𝕛
119999 1D4BF jscr 𝒿 𝒿 𝒿
1112 00458 jsercy ј ј ј
1108 00454 jukcy є є є
954 003BA kappa κ κ κ
1008 003F0 kappav ϰ ϰ ϰ
311 00137 kcedil ķ ķ ķ
1082 0043A kcy к к к
120104 1D528 kfr 𝔨 𝔨 𝔨
312 00138 kgreen ĸ ĸ ĸ
1093 00445 khcy х х х
1116 0045C kjcy ќ ќ ќ
120156 1D55C kopf 𝕜 𝕜 𝕜
120000 1D4C0 kscr 𝓀 𝓀 𝓀
8666 021DA lAarr ⇚ ⇚ ⇚
8656 021D0 lArr ⇐ ⇐ ⇐
10523 0291B lAtail ⤛ ⤛ ⤛
10510 0290E lBarr ⤎ ⤎ ⤎
8806 02266 lE ≦ ≦ ≦
8922 022DA lEg ⋚ ⋚ ⪋
10594 02962 lHar ⥢ ⥢ ⥢
314 0013A lacute ĺ ĺ ĺ
10676 029B4 laemptyv ⦴ ⦴ ⦴
8466 02112 lagran ℒ ℒ ℒ
955 003BB lambda λ λ λ
9001 02329 lang 〈 〈 ⟨
10641 02991 langd ⦑ ⦑ ⦑
9001 02329 langle 〈 〈 ⟨
8818 02272 lap ≲ ≲ ⪅
171 000AB laquo « « «
8592 02190 larr ← ← ←
8676 021E4 larrb ⇤ ⇤ ⇤
10527 0291F larrbfs ⤟ ⤟ ⤟
10525 0291D larrfs ⤝ ⤝ ⤝
8617 021A9 larrhk ↩ ↩ ↩
8619 021AB larrlp ↫ ↫ ↫
10553 02939 larrpl ⤹ ⤹ ⤹
10611 02973 larrsim ⥳ ⥳ ⥳
8610 021A2 larrtl ↢ ↢ ↢
10923 02AAB lat ⪫ ⪫ ⪫
10521 02919 latail ⤙ ⤙ ⤙
10925 02AAD late ⪭ ⪭ ⪭
10925,65024 02AAD,0FE00 lates ⪭︀ ⪭︀ ⪭︀
10508 0290C lbarr ⤌ ⤌ ⤌
12308 03014 lbbrk 〔 〔 ❲
123 0007B lbrace { { {
91 0005B lbrack [ [ [
10635 0298B lbrke ⦋ ⦋ ⦋
10639 0298F lbrksld ⦏ ⦏ ⦏
10637 0298D lbrkslu ⦍ ⦍ ⦍
318 0013E lcaron ľ ľ ľ
316 0013C lcedil ļ ļ ļ
8968 02308 lceil ⌈ ⌈ ⌈
123 0007B lcub { { {
1083 0043B lcy л л л
10550 02936 ldca ⤶ ⤶ ⤶
8220 0201C ldquo “ “ “
8222 0201E ldquor „ „ „
10599 02967 ldrdhar ⥧ ⥧ ⥧
10571 0294B ldrushar ⥋ ⥋ ⥋
8626 021B2 ldsh ↲ ↲ ↲
8804 02264 le ≤ ≤ ≤
8592 02190 leftarrow ← ← ←
8610 021A2 leftarrowtail ↢ ↢ ↢
8637 021BD leftharpoondown ↽ ↽ ↽
8636 021BC leftharpoonup ↼ ↼ ↼
8647 021C7 leftleftarrows ⇇ ⇇ ⇇
8596 02194 leftrightarrow ↔ ↔ ↔
8646 021C6 leftrightarrows ⇆ ⇆ ⇆
8651 021CB leftrightharpoons ⇋ ⇋ ⇋
8621 021AD leftrightsquigarrow ↭ ↭ ↭
8907 022CB leftthreetimes ⋋ ⋋ ⋋
8922 022DA leg ⋚ ⋚ ⋚
8804 02264 leq ≤ ≤ ≤
8806 02266 leqq ≦ ≦ ≦
10877 02A7D leqslant ⩽ ⩽ ⩽
10877 02A7D les ⩽ ⩽ ⩽
10920 02AA8 lescc ⪨ ⪨ ⪨
10879 02A7F lesdot ⩿ ⩿ ⩿
10881 02A81 lesdoto ⪁ ⪁ ⪁
10883 02A83 lesdotor ⪃ ⪃ ⪃
8922,65024 022DA,0FE00 lesg ⋚︀ ⋚︀ ⋚︀
10899 02A93 lesges ⪓ ⪓ ⪓
8818 02272 lessapprox ≲ ≲ ⪅
8918 022D6 lessdot ⋖ ⋖ ⋖
8922 022DA lesseqgtr ⋚ ⋚ ⋚
8922 022DA lesseqqgtr ⋚ ⋚ ⪋
8822 02276 lessgtr ≶ ≶ ≶
8818 02272 lesssim ≲ ≲ ≲
10620 0297C lfisht ⥼ ⥼ ⥼
8970 0230A lfloor ⌊ ⌊ ⌊
120105 1D529 lfr 𝔩 𝔩 𝔩
8822 02276 lg ≶ ≶ ≶
10897 02A91 lgE ⪑ ⪑ ⪑
8637 021BD lhard ↽ ↽ ↽
8636 021BC lharu ↼ ↼ ↼
10602 0296A lharul ⥪ ⥪ ⥪
9604 02584 lhblk ▄ ▄ ▄
1113 00459 ljcy љ љ љ
8810 0226A ll ≪ ≪ ≪
8647 021C7 llarr ⇇ ⇇ ⇇
8990 0231E llcorner ⌞ ⌞ ⌞
10603 0296B llhard ⥫ ⥫ ⥫
9722 025FA lltri ◺ ◺ ◺
320 00140 lmidot ŀ ŀ ŀ
9136 023B0 lmoust ⎰ ⎰ ⎰
9136 023B0 lmoustache ⎰ ⎰ ⎰
8808 02268 lnE ≨ ≨ ≨
10889 02A89 lnap ⪉ ⪉ ⪉
10889 02A89 lnapprox ⪉ ⪉ ⪉
8808 02268 lne ≨ ≨ ⪇
8808 02268 lneq ≨ ≨ ⪇
8808 02268 lneqq ≨ ≨ ≨
8934 022E6 lnsim ⋦ ⋦ ⋦
62808 0F558 loang ⟬
8701 021FD loarr ⇽ ⇽ ⇽
12314 0301A lobrk 〚 〚 ⟦
62838 0F576 longleftarrow ⟵
62840 0F578 longleftrightarrow ⟷
62845 0F57D longmapsto ⟼
62839 0F577 longrightarrow ⟶
8619 021AB looparrowleft ↫ ↫ ↫
8620 021AC looparrowright ↬ ↬ ↬
12312 03018 lopar 〘 〘 ⦅
120157 1D55D lopf 𝕝 𝕝 𝕝
10797 02A2D loplus ⨭ ⨭ ⨭
10804 02A34 lotimes ⨴ ⨴ ⨴
8727 02217 lowast ∗ ∗ ∗
95 0005F lowbar _ _ _
9674 025CA loz ◊ ◊ ◊
9674 025CA lozenge ◊ ◊ ◊
10731 029EB lozf ⧫ ⧫ ⧫
40 00028 lpar ( ( (
10643 02993 lparlt ⦓ ⦓ ⦓
8646 021C6 lrarr ⇆ ⇆ ⇆
8991 0231F lrcorner ⌟ ⌟ ⌟
8651 021CB lrhar ⇋ ⇋ ⇋
10605 0296D lrhard ⥭ ⥭ ⥭
8895 022BF lrtri ⊿ ⊿ ⊿
8467 02113 lscr ℓ ℓ 𝓁
8624 021B0 lsh ↰ ↰ ↰
8818 02272 lsim ≲ ≲ ≲
10893 02A8D lsime ⪍ ⪍ ⪍
10895 02A8F lsimg ⪏ ⪏ ⪏
91 0005B lsqb [ [ [
8216 02018 lsquo ‘ ‘ ‘
8218 0201A lsquor ‚ ‚ ‚
322 00142 lstrok ł ł ł
60 0003C lt < < <
10918 02AA6 ltcc ⪦ ⪦ ⪦
10873 02A79 ltcir ⩹ ⩹ ⩹
8918 022D6 ltdot ⋖ ⋖ ⋖
8907 022CB lthree ⋋ ⋋ ⋋
8905 022C9 ltimes ⋉ ⋉ ⋉
10614 02976 ltlarr ⥶ ⥶ ⥶
10875 02A7B ltquest ⩻ ⩻ ⩻
10646 02996 ltrPar ⦖ ⦖ ⦖
9667 025C3 ltri ◃ ◃ ◃
8884 022B4 ltrie ⊴ ⊴ ⊴
9666 025C2 ltrif ◂ ◂ ◂
10570 0294A lurdshar ⥊ ⥊ ⥊
10598 02966 luruhar ⥦ ⥦ ⥦
8808,65024 02268,0FE00 lvertneqq ≨︀ ≨︀ ≨︀
8808,65024 02268,0FE00 lvnE ≨︀ ≨︀ ≨︀
8762 0223A mDDot ∺ ∺ ∺
175 000AF macr ¯ ¯ ¯
9794 02642 male ♂ ♂ ♂
10016 02720 malt ✠ ✠ ✠
10016 02720 maltese ✠ ✠ ✠
8614 021A6 map ↦ ↦ ↦
8614 021A6 mapsto ↦ ↦ ↦
8615 021A7 mapstodown ↧ ↧ ↧
8612 021A4 mapstoleft ↤ ↤ ↤
8613 021A5 mapstoup ↥ ↥ ↥
9646 025AE marker ▮ ▮ ▮
10793 02A29 mcomma ⨩ ⨩ ⨩
1084 0043C mcy м м м
8212 02014 mdash — — —
8737 02221 measuredangle ∡ ∡ ∡
120106 1D52A mfr 𝔪 𝔪 𝔪
8487 02127 mho ℧ ℧ ℧
181 000B5 micro µ µ µ
8739 02223 mid ∣ ∣ ∣
42 0002A midast * * *
10992 02AF0 midcir ⫰ ⫰ ⫰
183 000B7 middot · · ·
8722 02212 minus − − −
8863 0229F minusb ⊟ ⊟ ⊟
8760 02238 minusd ∸ ∸ ∸
10794 02A2A minusdu ⨪ ⨪ ⨪
10971 02ADB mlcp ⫛ ⫛ ⫛
8230 02026 mldr … … …
8723 02213 mnplus ∓ ∓ ∓
8871 022A7 models ⊧ ⊧ ⊧
120158 1D55E mopf 𝕞 𝕞 𝕞
8723 02213 mp ∓ ∓ ∓
120002 1D4C2 mscr 𝓂 𝓂 𝓂
8766 0223E mstpos ∾ ∾ ∾
956 003BC mu μ μ μ
8888 022B8 multimap ⊸ ⊸ ⊸
8888 022B8 mumap ⊸ ⊸ ⊸
8921,824 022D9,00338 nGg ⋙̸ ⋙̸ ⋙̸
8811,824 0226B,00338 nGt ≫̸ ≫̸ ≫⃒
8811,824,65024 0226B,00338,0FE00 nGtv ≫̸︀ ≫̸︀ ≫̸
8653 021CD nLeftarrow ⇍ ⇍ ⇍
8654 021CE nLeftrightarrow ⇎ ⇎ ⇎
8920,824 022D8,00338 nLl ⋘̸ ⋘̸ ⋘̸
8810,824 0226A,00338 nLt ≪̸ ≪̸ ≪⃒
8810,824,65024 0226A,00338,0FE00 nLtv ≪̸︀ ≪̸︀ ≪̸
8655 021CF nRightarrow ⇏ ⇏ ⇏
8879 022AF nVDash ⊯ ⊯ ⊯
8878 022AE nVdash ⊮ ⊮ ⊮
8711 02207 nabla ∇ ∇ ∇
324 00144 nacute ń ń ń
8736,824 02220,00338 nang ∠̸ ∠̸ ∠⃒
8777 02249 nap ≉ ≉ ≉
10864,824 02A70,00338 napE ⩰̸ ⩰̸ ⩰̸
8779,824 0224B,00338 napid ≋̸ ≋̸ ≋̸
329 00149 napos ʼn ʼn ʼn
8777 02249 napprox ≉ ≉ ≉
9838 0266E natur ♮ ♮ ♮
9838 0266E natural ♮ ♮ ♮
8469 02115 naturals ℕ ℕ ℕ
160 000A0 nbsp      
8782,824 0224E,00338 nbump ≎̸ ≎̸ ≎̸
8783,824 0224F,00338 nbumpe ≏̸ ≏̸ ≏̸
10819 02A43 ncap ⩃ ⩃ ⩃
328 00148 ncaron ň ň ň
326 00146 ncedil ņ ņ ņ
8775 02247 ncong ≇ ≇ ≇
10861,824 02A6D,00338 ncongdot ⩭̸ ⩭̸ ⩭̸
10818 02A42 ncup ⩂ ⩂ ⩂
1085 0043D ncy н н н
8211 02013 ndash – – –
8800 02260 ne ≠ ≠ ≠
8663 021D7 neArr ⇗ ⇗ ⇗
10532 02924 nearhk ⤤ ⤤ ⤤
8599 02197 nearr ↗ ↗ ↗
8599 02197 nearrow ↗ ↗ ↗
8800,65024 02260,0FE00 nedot ≠︀ ≠︀ ≐̸
8802 02262 nequiv ≢ ≢ ≢
10536 02928 nesear ⤨ ⤨ ⤨
8770,824 02242,00338 nesim ≂̸ ≂̸ ≂̸
8708 02204 nexist ∄ ∄ ∄
8708 02204 nexists ∄ ∄ ∄
120107 1D52B nfr 𝔫 𝔫 𝔫
8817 02271 ngE ≱ ≱ ≧̸
8817,8421 02271,020E5 nge ≱⃥ ≱⃥ ≱
8817,8421 02271,020E5 ngeq ≱⃥ ≱⃥ ≱
8817 02271 ngeqq ≱ ≱ ≧̸
8817 02271 ngeqslant ≱ ≱ ⩾̸
8817 02271 nges ≱ ≱ ⩾̸
8821 02275 ngsim ≵ ≵ ≵
8815 0226F ngt ≯ ≯ ≯
8815 0226F ngtr ≯ ≯ ≯
8654 021CE nhArr ⇎ ⇎ ⇎
8622 021AE nharr ↮ ↮ ↮
10994 02AF2 nhpar ⫲ ⫲ ⫲
8715 0220B ni ∋ ∋ ∋
8956 022FC nis ⋼ ⋼ ⋼
8954 022FA nisd ⋺ ⋺ ⋺
8715 0220B niv ∋ ∋ ∋
1114 0045A njcy њ њ њ
8653 021CD nlArr ⇍ ⇍ ⇍
8816 02270 nlE ≰ ≰ ≦̸
8602 0219A nlarr ↚ ↚ ↚
8229 02025 nldr ‥ ‥ ‥
8816,8421 02270,020E5 nle ≰⃥ ≰⃥ ≰
8602 0219A nleftarrow ↚ ↚ ↚
8622 021AE nleftrightarrow ↮ ↮ ↮
8816,8421 02270,020E5 nleq ≰⃥ ≰⃥ ≰
8816 02270 nleqq ≰ ≰ ≦̸
8816 02270 nleqslant ≰ ≰ ⩽̸
8816 02270 nles ≰ ≰ ⩽̸
8814 0226E nless ≮ ≮ ≮
8820 02274 nlsim ≴ ≴ ≴
8814 0226E nlt ≮ ≮ ≮
8938 022EA nltri ⋪ ⋪ ⋪
8940 022EC nltrie ⋬ ⋬ ⋬
8740 02224 nmid ∤ ∤ ∤
120159 1D55F nopf 𝕟 𝕟 𝕟
172 000AC not ¬ ¬ ¬
8713 02209 notin ∉ ∉ ∉
8950,65024 022F6,0FE00 notindot ⋶︀ ⋶︀ ⋵̸
8713,824 02209,00338 notinva ∉̸ ∉̸ ∉
8951 022F7 notinvb ⋷ ⋷ ⋷
8950 022F6 notinvc ⋶ ⋶ ⋶
8716 0220C notni ∌ ∌ ∌
8716 0220C notniva ∌ ∌ ∌
8958 022FE notnivb ⋾ ⋾ ⋾
8957 022FD notnivc ⋽ ⋽ ⋽
8742 02226 npar ∦ ∦ ∦
8742 02226 nparallel ∦ ∦ ∦
8741,65024,8421 02225,0FE00,020E5 nparsl ∥︀⃥ ∥︀⃥ ⫽⃥
8706,824 02202,00338 npart ∂̸ ∂̸ ∂̸
10772 02A14 npolint ⨔ ⨔ ⨔
8832 02280 npr ⊀ ⊀ ⊀
8928 022E0 nprcue ⋠ ⋠ ⋠
10927,824 02AAF,00338 npre ⪯̸ ⪯̸ ⪯̸
8832 02280 nprec ⊀ ⊀ ⊀
10927,824 02AAF,00338 npreceq ⪯̸ ⪯̸ ⪯̸
8655 021CF nrArr ⇏ ⇏ ⇏
8603 0219B nrarr ↛ ↛ ↛
10547,824 02933,00338 nrarrc ⤳̸ ⤳̸ ⤳̸
8605,824 0219D,00338 nrarrw ↝̸ ↝̸ ↝̸
8603 0219B nrightarrow ↛ ↛ ↛
8939 022EB nrtri ⋫ ⋫ ⋫
8941 022ED nrtrie ⋭ ⋭ ⋭
8833 02281 nsc ⊁ ⊁ ⊁
8929 022E1 nsccue ⋡ ⋡ ⋡
10928,824 02AB0,00338 nsce ⪰̸ ⪰̸ ⪰̸
120003 1D4C3 nscr 𝓃 𝓃 𝓃
8740,65024 02224,0FE00 nshortmid ∤︀ ∤︀ ∤
8742,65024 02226,0FE00 nshortparallel ∦︀ ∦︀ ∦
8769 02241 nsim ≁ ≁ ≁
8772 02244 nsime ≄ ≄ ≄
8772 02244 nsimeq ≄ ≄ ≄
8740,65024 02224,0FE00 nsmid ∤︀ ∤︀ ∤
8742,65024 02226,0FE00 nspar ∦︀ ∦︀ ∦
8930 022E2 nsqsube ⋢ ⋢ ⋢
8931 022E3 nsqsupe ⋣ ⋣ ⋣
8836 02284 nsub ⊄ ⊄ ⊄
8840 02288 nsubE ⊈ ⊈ ⫅̸
8840 02288 nsube ⊈ ⊈ ⊈
8836 02284 nsubset ⊄ ⊄ ⊂⃒
8840 02288 nsubseteq ⊈ ⊈ ⊈
8840 02288 nsubseteqq ⊈ ⊈ ⫅̸
8833 02281 nsucc ⊁ ⊁ ⊁
10928,824 02AB0,00338 nsucceq ⪰̸ ⪰̸ ⪰̸
8837 02285 nsup ⊅ ⊅ ⊅
8841 02289 nsupE ⊉ ⊉ ⫆̸
8841 02289 nsupe ⊉ ⊉ ⊉
8837 02285 nsupset ⊅ ⊅ ⊃⃒
8841 02289 nsupseteq ⊉ ⊉ ⊉
8841 02289 nsupseteqq ⊉ ⊉ ⫆̸
8825 02279 ntgl ≹ ≹ ≹
241 000F1 ntilde ñ ñ ñ
8824 02278 ntlg ≸ ≸ ≸
8938 022EA ntriangleleft ⋪ ⋪ ⋪
8940 022EC ntrianglelefteq ⋬ ⋬ ⋬
8939 022EB ntriangleright ⋫ ⋫ ⋫
8941 022ED ntrianglerighteq ⋭ ⋭ ⋭
957 003BD nu ν ν ν
35 00023 num # # #
8470 02116 numero № № №
8199 02007 numsp      
8877 022AD nvDash ⊭ ⊭ ⊭
8654 021CE nvHarr ⇎ ⇎ ⤄
8777,824 02249,00338 nvap ≉̸ ≉̸ ≍⃒
8876 022AC nvdash ⊬ ⊬ ⊬
8817 02271 nvge ≱ ≱ ≥⃒
8815 0226F nvgt ≯ ≯ >⃒
10718 029DE nvinfin ⧞ ⧞ ⧞
8653 021CD nvlArr ⇍ ⇍ ⤂
8816 02270 nvle ≰ ≰ ≤⃒
8814 0226E nvlt ≮ ≮ <⃒
8940,824 022EC,00338 nvltrie ⋬̸ ⋬̸ ⊴⃒
8655 021CF nvrArr ⇏ ⇏ ⤃
8941,824 022ED,00338 nvrtrie ⋭̸ ⋭̸ ⊵⃒
8769,824 02241,00338 nvsim ≁̸ ≁̸ ∼⃒
8662 021D6 nwArr ⇖ ⇖ ⇖
10531 02923 nwarhk ⤣ ⤣ ⤣
8598 02196 nwarr ↖ ↖ ↖
8598 02196 nwarrow ↖ ↖ ↖
10535 02927 nwnear ⤧ ⤧ ⤧
9416 024C8 oS Ⓢ Ⓢ Ⓢ
243 000F3 oacute ó ó ó
8859 0229B oast ⊛ ⊛ ⊛
8858 0229A ocir ⊚ ⊚ ⊚
244 000F4 ocirc ô ô ô
1086 0043E ocy о о о
8861 0229D odash ⊝ ⊝ ⊝
337 00151 odblac ő ő ő
10808 02A38 odiv ⨸ ⨸ ⨸
8857 02299 odot ⊙ ⊙ ⊙
10684 029BC odsold ⦼ ⦼ ⦼
339 00153 oelig œ œ œ
10687 029BF ofcir ⦿ ⦿ ⦿
120108 1D52C ofr 𝔬 𝔬 𝔬
731 002DB ogon ˛ ˛ ˛
242 000F2 ograve ò ò ò
10689 029C1 ogt ⧁ ⧁ ⧁
10677 029B5 ohbar ⦵ ⦵ ⦵
8486 02126 ohm Ω Ω Ω
8750 0222E oint ∮ ∮ ∮
8634 021BA olarr ↺ ↺ ↺
10686 029BE olcir ⦾ ⦾ ⦾
10683 029BB olcross ⦻ ⦻ ⦻
10688 029C0 olt ⧀ ⧀ ⧀
333 0014D omacr ō ō ō
969 003C9 omega ω ω ω
10678 029B6 omid ⦶ ⦶ ⦶
8854 02296 ominus ⊖ ⊖ ⊖
120160 1D560 oopf 𝕠 𝕠 𝕠
10679 029B7 opar ⦷ ⦷ ⦷
10681 029B9 operp ⦹ ⦹ ⦹
8853 02295 oplus ⊕ ⊕ ⊕
8744 02228 or ∨ ∨ ∨
8635 021BB orarr ↻ ↻ ↻
10845 02A5D ord ⩝ ⩝ ⩝
8500 02134 order ℴ ℴ ℴ
8500 02134 orderof ℴ ℴ ℴ
170 000AA ordf ª ª ª
186 000BA ordm º º º
8886 022B6 origof ⊶ ⊶ ⊶
10838 02A56 oror ⩖ ⩖ ⩖
10839 02A57 orslope ⩗ ⩗ ⩗
10843 02A5B orv ⩛ ⩛ ⩛
8500 02134 oscr ℴ ℴ ℴ
248 000F8 oslash ø ø ø
8856 02298 osol ⊘ ⊘ ⊘
245 000F5 otilde õ õ õ
8855 02297 otimes ⊗ ⊗ ⊗
10806 02A36 otimesas ⨶ ⨶ ⨶
246 000F6 ouml ö ö ö
9021 0233D ovbar ⌽ ⌽ ⌽
8741 02225 par ∥ ∥ ∥
182 000B6 para
8741 02225 parallel ∥ ∥ ∥
10995 02AF3 parsim ⫳ ⫳ ⫳
8741,65024 02225,0FE00 parsl ∥︀ ∥︀ ⫽
8706 02202 part ∂ ∂ ∂
1087 0043F pcy п п п
37 00025 percnt % % %
46 0002E period . . .
8240 02030 permil ‰ ‰ ‰
8869 022A5 perp ⊥ ⊥ ⊥
8241 02031 pertenk ‱ ‱ ‱
120109 1D52D pfr 𝔭 𝔭 𝔭
966 003C6 phi φ φ φ
981 003D5 phiv ϕ ϕ ϕ
8499 02133 phmmat ℳ ℳ ℳ
9742 0260E phone ☎ ☎ ☎
960 003C0 pi π π π
8916 022D4 pitchfork ⋔ ⋔ ⋔
982 003D6 piv ϖ ϖ ϖ
8463,65024 0210F,0FE00 planck ℏ︀ ℏ︀ ℏ
8462 0210E planckh ℎ ℎ ℎ
8463 0210F plankv ℏ ℏ ℏ
43 0002B plus + + +
10787 02A23 plusacir ⨣ ⨣ ⨣
8862 0229E plusb ⊞ ⊞ ⊞
10786 02A22 pluscir ⨢ ⨢ ⨢
8724 02214 plusdo ∔ ∔ ∔
10789 02A25 plusdu ⨥ ⨥ ⨥
10866 02A72 pluse ⩲ ⩲ ⩲
177 000B1 plusmn ± ± ±
10790 02A26 plussim ⨦ ⨦ ⨦
10791 02A27 plustwo ⨧ ⨧ ⨧
177 000B1 pm ± ± ±
10773 02A15 pointint ⨕ ⨕ ⨕
120161 1D561 popf 𝕡 𝕡 𝕡
163 000A3 pound £ £ £
8826 0227A pr ≺ ≺ ≺
10927 02AAF prE ⪯ ⪯ ⪳
8830 0227E prap ≾ ≾ ⪷
8828 0227C prcue ≼ ≼ ≼
10927 02AAF pre ⪯ ⪯ ⪯
8826 0227A prec ≺ ≺ ≺
8830 0227E precapprox ≾ ≾ ⪷
8828 0227C preccurlyeq ≼ ≼ ≼
10927 02AAF preceq ⪯ ⪯ ⪯
8936 022E8 precnapprox ⋨ ⋨ ⪹
10933 02AB5 precneqq ⪵ ⪵ ⪵
8936 022E8 precnsim ⋨ ⋨ ⋨
8830 0227E precsim ≾ ≾ ≾
8242 02032 prime ′ ′ ′
8473 02119 primes ℙ ℙ ℙ
10933 02AB5 prnE ⪵ ⪵ ⪵
8936 022E8 prnap ⋨ ⋨ ⪹
8936 022E8 prnsim ⋨ ⋨ ⋨
8719 0220F prod ∏ ∏ ∏
9006 0232E profalar ⌮ ⌮ ⌮
8978 02312 profline ⌒ ⌒ ⌒
8979 02313 profsurf ⌓ ⌓ ⌓
8733 0221D prop ∝ ∝ ∝
8733 0221D propto ∝ ∝ ∝
8830 0227E prsim ≾ ≾ ≾
8880 022B0 prurel ⊰ ⊰ ⊰
120005 1D4C5 pscr 𝓅 𝓅 𝓅
968 003C8 psi ψ ψ ψ
8200 02008 puncsp      
120110 1D52E qfr 𝔮 𝔮 𝔮
10764 02A0C qint ⨌ ⨌ ⨌
120162 1D562 qopf 𝕢 𝕢 𝕢
8279 02057 qprime ⁗ ⁗ ⁗
120006 1D4C6 qscr 𝓆 𝓆 𝓆
8461 0210D quaternions ℍ ℍ ℍ
10774 02A16 quatint ⨖ ⨖ ⨖
63 0003F quest ? ? ?
8799 0225F questeq ≟ ≟ ≟
34 00022 quot " " "
8667 021DB rAarr ⇛ ⇛ ⇛
8658 021D2 rArr ⇒ ⇒ ⇒
10524 0291C rAtail ⤜ ⤜ ⤜
10511 0290F rBarr ⤏ ⤏ ⤏
10596 02964 rHar ⥤ ⥤ ⥤
10714 029DA race ⧚ ⧚ ∽̱
341 00155 racute ŕ ŕ ŕ
8730 0221A radic √ √ √
10675 029B3 raemptyv ⦳ ⦳ ⦳
9002 0232A rang 〉 〉 ⟩
10642 02992 rangd ⦒ ⦒ ⦒
10661 029A5 range ⦥ ⦥ ⦥
9002 0232A rangle 〉 〉 ⟩
187 000BB raquo » » »
8594 02192 rarr → → →
10613 02975 rarrap ⥵ ⥵ ⥵
8677 021E5 rarrb ⇥ ⇥ ⇥
10528 02920 rarrbfs ⤠ ⤠ ⤠
10547 02933 rarrc ⤳ ⤳ ⤳
10526 0291E rarrfs ⤞ ⤞ ⤞
8618 021AA rarrhk ↪ ↪ ↪
8620 021AC rarrlp ↬ ↬ ↬
10565 02945 rarrpl ⥅ ⥅ ⥅
10612 02974 rarrsim ⥴ ⥴ ⥴
8611 021A3 rarrtl ↣ ↣ ↣
8605 0219D rarrw ↝ ↝ ↝
8611 021A3 ratail ↣ ↣ ⤚
8758 02236 ratio ∶ ∶ ∶
8474 0211A rationals ℚ ℚ ℚ
10509 0290D rbarr ⤍ ⤍ ⤍
12309 03015 rbbrk 〕 〕 ❳
125 0007D rbrace } } }
93 0005D rbrack ] ] ]
10636 0298C rbrke ⦌ ⦌ ⦌
10638 0298E rbrksld ⦎ ⦎ ⦎
10640 02990 rbrkslu ⦐ ⦐ ⦐
345 00159 rcaron ř ř ř
343 00157 rcedil ŗ ŗ ŗ
8969 02309 rceil ⌉ ⌉ ⌉
125 0007D rcub } } }
1088 00440 rcy р р р
10551 02937 rdca ⤷ ⤷ ⤷
10601 02969 rdldhar ⥩ ⥩ ⥩
8221 0201D rdquo ” ” ”
8221 0201D rdquor ” ” ”
8627 021B3 rdsh ↳ ↳ ↳
8476 0211C real ℜ ℜ ℜ
8475 0211B realine ℛ ℛ ℛ
8476 0211C realpart ℜ ℜ ℜ
8477 0211D reals ℝ ℝ ℝ
9645 025AD rect ▭ ▭ ▭
174 000AE reg ® ® ®
10621 0297D rfisht ⥽ ⥽ ⥽
8971 0230B rfloor ⌋ ⌋ ⌋
120111 1D52F rfr 𝔯 𝔯 𝔯
8641 021C1 rhard ⇁ ⇁ ⇁
8640 021C0 rharu ⇀ ⇀ ⇀
10604 0296C rharul ⥬ ⥬ ⥬
961 003C1 rho ρ ρ ρ
1009 003F1 rhov ϱ ϱ ϱ
8594 02192 rightarrow → → →
8611 021A3 rightarrowtail ↣ ↣ ↣
8641 021C1 rightharpoondown ⇁ ⇁ ⇁
8640 021C0 rightharpoonup ⇀ ⇀ ⇀
8644 021C4 rightleftarrows ⇄ ⇄ ⇄
8652 021CC rightleftharpoons ⇌ ⇌ ⇌
8649 021C9 rightrightarrows ⇉ ⇉ ⇉
8605 0219D rightsquigarrow ↝ ↝ ↝
8908 022CC rightthreetimes ⋌ ⋌ ⋌
730 002DA ring ˚ ˚ ˚
8787 02253 risingdotseq ≓ ≓ ≓
8644 021C4 rlarr ⇄ ⇄ ⇄
8652 021CC rlhar ⇌ ⇌ ⇌
9137 023B1 rmoust ⎱ ⎱ ⎱
9137 023B1 rmoustache ⎱ ⎱ ⎱
10990 02AEE rnmid ⫮ ⫮ ⫮
62809 0F559 roang ⟭
8702 021FE roarr ⇾ ⇾ ⇾
12315 0301B robrk 〛 〛 ⟧
12313 03019 ropar 〙 〙 ⦆
120163 1D563 ropf 𝕣 𝕣 𝕣
10798 02A2E roplus ⨮ ⨮ ⨮
10805 02A35 rotimes ⨵ ⨵ ⨵
41 00029 rpar ) ) )
10644 02994 rpargt ⦔ ⦔ ⦔
10770 02A12 rppolint ⨒ ⨒ ⨒
8649 021C9 rrarr ⇉ ⇉ ⇉
120007 1D4C7 rscr 𝓇 𝓇 𝓇
8625 021B1 rsh ↱ ↱ ↱
93 0005D rsqb ] ] ]
8217 02019 rsquo ’ ’ ’
8217 02019 rsquor ’ ’ ’
8908 022CC rthree ⋌ ⋌ ⋌
8906 022CA rtimes ⋊ ⋊ ⋊
9657 025B9 rtri ▹ ▹ ▹
8885 022B5 rtrie ⊵ ⊵ ⊵
9656 025B8 rtrif ▸ ▸ ▸
10702 029CE rtriltri ⧎ ⧎ ⧎
10600 02968 ruluhar ⥨ ⥨ ⥨
8478 0211E rx ℞ ℞ ℞
347 0015B sacute ś ś ś
8827 0227B sc ≻ ≻ ≻
8830 0227E scE ≾ ≾ ⪴
8831 0227F scap ≿ ≿ ⪸
353 00161 scaron š š š
8829 0227D sccue ≽ ≽ ≽
8829 0227D sce ≽ ≽ ⪰
351 0015F scedil ş ş ş
349 0015D scirc ŝ ŝ ŝ
10934 02AB6 scnE ⪶ ⪶ ⪶
8937 022E9 scnap ⋩ ⋩ ⪺
8937 022E9 scnsim ⋩ ⋩ ⋩
10771 02A13 scpolint ⨓ ⨓ ⨓
8831 0227F scsim ≿ ≿ ≿
1089 00441 scy с с с
8901 022C5 sdot ⋅ ⋅ ⋅
8865 022A1 sdotb ⊡ ⊡ ⊡
10854 02A66 sdote ⩦ ⩦ ⩦
8664 021D8 seArr ⇘ ⇘ ⇘
10533 02925 searhk ⤥ ⤥ ⤥
8600 02198 searr ↘ ↘ ↘
8600 02198 searrow ↘ ↘ ↘
167 000A7 sect § § §
59 0003B semi ; ; ;
10537 02929 seswar ⤩ ⤩ ⤩
8726 02216 setminus ∖ ∖ ∖
8726 02216 setmn ∖ ∖ ∖
10038 02736 sext ✶ ✶ ✶
120112 1D530 sfr 𝔰 𝔰 𝔰
9839 0266F sharp ♯ ♯ ♯
1097 00449 shchcy щ щ щ
1096 00448 shcy ш ш ш
8739,65024 02223,0FE00 shortmid ∣︀ ∣︀ ∣
8741,65024 02225,0FE00 shortparallel ∥︀ ∥︀ ∥
173 000AD shy ­ ­ ­
963 003C3 sigma σ σ σ
962 003C2 sigmav ς ς ς
8764 0223C sim ∼ ∼ ∼
10858 02A6A simdot ⩪ ⩪ ⩪
8771 02243 sime ≃ ≃ ≃
8771 02243 simeq ≃ ≃ ≃
10910 02A9E simg ⪞ ⪞ ⪞
10912 02AA0 simgE ⪠ ⪠ ⪠
10909 02A9D siml ⪝ ⪝ ⪝
10911 02A9F simlE ⪟ ⪟ ⪟
8774 02246 simne ≆ ≆ ≆
10788 02A24 simplus ⨤ ⨤ ⨤
10610 02972 simrarr ⥲ ⥲ ⥲
8592,65024 02190,0FE00 slarr ←︀ ←︀ ←
8726,65024 02216,0FE00 smallsetminus ∖︀ ∖︀ ∖
10803 02A33 smashp ⨳ ⨳ ⨳
10724 029E4 smeparsl ⧤ ⧤ ⧤
8739,65024 02223,0FE00 smid ∣︀ ∣︀ ∣
8995 02323 smile ⌣ ⌣ ⌣
10922 02AAA smt ⪪ ⪪ ⪪
10924 02AAC smte ⪬ ⪬ ⪬
10924,65024 02AAC,0FE00 smtes ⪬︀ ⪬︀ ⪬︀
1100 0044C softcy ь ь ь
47 0002F sol / / /
10692 029C4 solb ⧄ ⧄ ⧄
9023 0233F solbar ⌿ ⌿ ⌿
120164 1D564 sopf 𝕤 𝕤 𝕤
9824 02660 spades ♠ ♠ ♠
9824 02660 spadesuit ♠ ♠ ♠
8741,65024 02225,0FE00 spar ∥︀ ∥︀ ∥
8851 02293 sqcap ⊓ ⊓ ⊓
8851,65024 02293,0FE00 sqcaps ⊓︀ ⊓︀ ⊓︀
8852 02294 sqcup ⊔ ⊔ ⊔
8852,65024 02294,0FE00 sqcups ⊔︀ ⊔︀ ⊔︀
8847 0228F sqsub ⊏ ⊏ ⊏
8849 02291 sqsube ⊑ ⊑ ⊑
8847 0228F sqsubset ⊏ ⊏ ⊏
8849 02291 sqsubseteq ⊑ ⊑ ⊑
8848 02290 sqsup ⊐ ⊐ ⊐
8850 02292 sqsupe ⊒ ⊒ ⊒
8848 02290 sqsupset ⊐ ⊐ ⊐
8850 02292 sqsupseteq ⊒ ⊒ ⊒
9633 025A1 squ □ □ □
9633 025A1 square □ □ □
9642 025AA squarf ▪ ▪ ▪
9642 025AA squf ▪ ▪ ▪
8594,65024 02192,0FE00 srarr →︀ →︀ →
120008 1D4C8 sscr 𝓈 𝓈 𝓈
8726,65024 02216,0FE00 ssetmn ∖︀ ∖︀ ∖
8902 022C6 sstarf ⋆ ⋆ ⋆
8902 022C6 star ⋆ ⋆ ☆
9733 02605 starf ★ ★ ★
949 003B5 straightepsilon ε ε ϵ
966 003C6 straightphi φ φ ϕ
8834 02282 sub ⊂ ⊂ ⊂
8838 02286 subE ⊆ ⊆ ⫅
10941 02ABD subdot ⪽ ⪽ ⪽
8838 02286 sube ⊆ ⊆ ⊆
10947 02AC3 subedot ⫃ ⫃ ⫃
10945 02AC1 submult ⫁ ⫁ ⫁
8842 0228A subnE ⊊ ⊊ ⫋
8842 0228A subne ⊊ ⊊ ⊊
10943 02ABF subplus ⪿ ⪿ ⪿
10617 02979 subrarr ⥹ ⥹ ⥹
8834 02282 subset ⊂ ⊂ ⊂
8838 02286 subseteq ⊆ ⊆ ⊆
8838 02286 subseteqq ⊆ ⊆ ⫅
8842 0228A subsetneq ⊊ ⊊ ⊊
8842 0228A subsetneqq ⊊ ⊊ ⫋
10951 02AC7 subsim ⫇ ⫇ ⫇
10965 02AD5 subsub ⫕ ⫕ ⫕
10963 02AD3 subsup ⫓ ⫓ ⫓
8827 0227B succ ≻ ≻ ≻
8831 0227F succapprox ≿ ≿ ⪸
8829 0227D succcurlyeq ≽ ≽ ≽
8829 0227D succeq ≽ ≽ ⪰
8937 022E9 succnapprox ⋩ ⋩ ⪺
10934 02AB6 succneqq ⪶ ⪶ ⪶
8937 022E9 succnsim ⋩ ⋩ ⋩
8831 0227F succsim ≿ ≿ ≿
8721 02211 sum ∑ ∑ ∑
9834 0266A sung ♪ ♪ ♪
8835 02283 sup ⊃ ⊃ ⊃
185 000B9 sup1 ¹ ¹ ¹
178 000B2 sup2 ² ² ²
179 000B3 sup3 ³ ³ ³
8839 02287 supE ⊇ ⊇ ⫆
10942 02ABE supdot ⪾ ⪾ ⪾
10968 02AD8 supdsub ⫘ ⫘ ⫘
8839 02287 supe ⊇ ⊇ ⊇
10948 02AC4 supedot ⫄ ⫄ ⫄
8835,47 02283,0002F suphsol ⊃/ ⊃/ ⟉
10967 02AD7 suphsub ⫗ ⫗ ⫗
10619 0297B suplarr ⥻ ⥻ ⥻
10946 02AC2 supmult ⫂ ⫂ ⫂
8843 0228B supnE ⊋ ⊋ ⫌
8843 0228B supne ⊋ ⊋ ⊋
10944 02AC0 supplus ⫀ ⫀ ⫀
8835 02283 supset ⊃ ⊃ ⊃
8839 02287 supseteq ⊇ ⊇ ⊇
8839 02287 supseteqq ⊇ ⊇ ⫆
8843 0228B supsetneq ⊋ ⊋ ⊋
8843 0228B supsetneqq ⊋ ⊋ ⫌
10952 02AC8 supsim ⫈ ⫈ ⫈
10964 02AD4 supsub ⫔ ⫔ ⫔
10966 02AD6 supsup ⫖ ⫖ ⫖
8665 021D9 swArr ⇙ ⇙ ⇙
10534 02926 swarhk ⤦ ⤦ ⤦
8601 02199 swarr ↙ ↙ ↙
8601 02199 swarrow ↙ ↙ ↙
10538 0292A swnwar ⤪ ⤪ ⤪
223 000DF szlig ß ß ß
8982 02316 target ⌖ ⌖ ⌖
964 003C4 tau τ τ τ
9140 023B4 tbrk ⎴ ⎴ ⎴
357 00165 tcaron ť ť ť
355 00163 tcedil ţ ţ ţ
1090 00442 tcy т т т
8411 020DB tdot ⃛ ⃛ ⃛
8981 02315 telrec ⌕ ⌕ ⌕
120113 1D531 tfr 𝔱 𝔱 𝔱
8756 02234 there4 ∴ ∴ ∴
8756 02234 therefore ∴ ∴ ∴
952 003B8 theta θ θ θ
977 003D1 thetav ϑ ϑ ϑ
8776,65024 02248,0FE00 thickapprox ≈︀ ≈︀ ≈
8764,65024 0223C,0FE00 thicksim ∼︀ ∼︀ ∼
8201 02009 thinsp      
8776,65024 02248,0FE00 thkap ≈︀ ≈︀ ≈
8764,65024 0223C,0FE00 thksim ∼︀ ∼︀ ∼
254 000FE thorn þ þ þ
732 002DC tilde ˜ ˜ ˜
215 000D7 times × × ×
8864 022A0 timesb ⊠ ⊠ ⊠
10801 02A31 timesbar ⨱ ⨱ ⨱
10800 02A30 timesd ⨰ ⨰ ⨰
8749 0222D tint ∭ ∭ ∭
10536 02928 toea ⤨ ⤨ ⤨
8868 022A4 top ⊤ ⊤ ⊤
9014 02336 topbot ⌶ ⌶ ⌶
10993 02AF1 topcir ⫱ ⫱ ⫱
120165 1D565 topf 𝕥 𝕥 𝕥
10970 02ADA topfork ⫚ ⫚ ⫚
10537 02929 tosa ⤩ ⤩ ⤩
8244 02034 tprime ‴ ‴ ‴
8482 02122 trade ™ ™ ™
9653 025B5 triangle ▵ ▵ ▵
9663 025BF triangledown ▿ ▿ ▿
9667 025C3 triangleleft ◃ ◃ ◃
8884 022B4 trianglelefteq ⊴ ⊴ ⊴
8796 0225C triangleq ≜ ≜ ≜
9657 025B9 triangleright ▹ ▹ ▹
8885 022B5 trianglerighteq ⊵ ⊵ ⊵
9708 025EC tridot ◬ ◬ ◬
8796 0225C trie ≜ ≜ ≜
10810 02A3A triminus ⨺ ⨺ ⨺
10809 02A39 triplus ⨹ ⨹ ⨹
10701 029CD trisb ⧍ ⧍ ⧍
10811 02A3B tritime ⨻ ⨻ ⨻
120009 1D4C9 tscr 𝓉 𝓉 𝓉
1094 00446 tscy ц ц ц
1115 0045B tshcy ћ ћ ћ
359 00167 tstrok ŧ ŧ ŧ
8812 0226C twixt ≬ ≬ ≬
8606 0219E twoheadleftarrow ↞ ↞ ↞
8608 021A0 twoheadrightarrow ↠ ↠ ↠
8657 021D1 uArr ⇑ ⇑ ⇑
10595 02963 uHar ⥣ ⥣ ⥣
250 000FA uacute ú ú ú
8593 02191 uarr ↑ ↑ ↑
1118 0045E ubrcy ў ў ў
365 0016D ubreve ŭ ŭ ŭ
251 000FB ucirc û û û
1091 00443 ucy у у у
8645 021C5 udarr ⇅ ⇅ ⇅
369 00171 udblac ű ű ű
10606 0296E udhar ⥮ ⥮ ⥮
10622 0297E ufisht ⥾ ⥾ ⥾
120114 1D532 ufr 𝔲 𝔲 𝔲
249 000F9 ugrave ù ù ù
8639 021BF uharl ↿ ↿ ↿
8638 021BE uharr ↾ ↾ ↾
9600 02580 uhblk ▀ ▀ ▀
8988 0231C ulcorn ⌜ ⌜ ⌜
8988 0231C ulcorner ⌜ ⌜ ⌜
8975 0230F ulcrop ⌏ ⌏ ⌏
9720 025F8 ultri ◸ ◸ ◸
363 0016B umacr ū ū ū
168 000A8 uml ¨ ¨ ¨
371 00173 uogon ų ų ų
120166 1D566 uopf 𝕦 𝕦 𝕦
8593 02191 uparrow ↑ ↑ ↑
8597 02195 updownarrow ↕ ↕ ↕
8639 021BF upharpoonleft ↿ ↿ ↿
8638 021BE upharpoonright ↾ ↾ ↾
8846 0228E uplus ⊎ ⊎ ⊎
965 003C5 upsi υ υ υ
965 003C5 upsilon υ υ υ
8648 021C8 upuparrows ⇈ ⇈ ⇈
8989 0231D urcorn ⌝ ⌝ ⌝
8989 0231D urcorner ⌝ ⌝ ⌝
8974 0230E urcrop ⌎ ⌎ ⌎
367 0016F uring ů ů ů
9721 025F9 urtri ◹ ◹ ◹
120010 1D4CA uscr 𝓊 𝓊 𝓊
8944 022F0 utdot ⋰ ⋰ ⋰
361 00169 utilde ũ ũ ũ
9653 025B5 utri ▵ ▵ ▵
9652 025B4 utrif ▴ ▴ ▴
8648 021C8 uuarr ⇈ ⇈ ⇈
252 000FC uuml ü ü ü
10663 029A7 uwangle ⦧ ⦧ ⦧
8661 021D5 vArr ⇕ ⇕ ⇕
10984 02AE8 vBar ⫨ ⫨ ⫨
10985 02AE9 vBarv ⫩ ⫩ ⫩
8872 022A8 vDash ⊨ ⊨ ⊨
8894 022BE vangrt ⊾ ⊾ ⦜
603 0025B varepsilon ɛ ɛ ϵ
1008 003F0 varkappa ϰ ϰ ϰ
8709 02205 varnothing ∅ ∅ ∅
981 003D5 varphi ϕ ϕ ϕ
982 003D6 varpi ϖ ϖ ϖ
8733 0221D varpropto ∝ ∝ ∝
8597 02195 varr ↕ ↕ ↕
1009 003F1 varrho ϱ ϱ ϱ
962 003C2 varsigma ς ς ς
8842,65024 0228A,0FE00 varsubsetneq ⊊︀ ⊊︀ ⊊︀
8842,65024 0228A,0FE00 varsubsetneqq ⊊︀ ⊊︀ ⫋︀
8843,65024 0228B,0FE00 varsupsetneq ⊋︀ ⊋︀ ⊋︀
8843,65024 0228B,0FE00 varsupsetneqq ⊋︀ ⊋︀ ⫌︀
977 003D1 vartheta ϑ ϑ ϑ
8882 022B2 vartriangleleft ⊲ ⊲ ⊲
8883 022B3 vartriangleright ⊳ ⊳ ⊳
1074 00432 vcy в в в
8866 022A2 vdash ⊢ ⊢ ⊢
8744 02228 vee ∨ ∨ ∨
8891 022BB veebar ⊻ ⊻ ⊻
8794 0225A veeeq ≚ ≚ ≚
8942 022EE vellip ⋮ ⋮ ⋮
124 0007C verbar | | |
124 0007C vert | | |
120115 1D533 vfr 𝔳 𝔳 𝔳
8882 022B2 vltri ⊲ ⊲ ⊲
8836 02284 vnsub ⊄ ⊄ ⊂⃒
8837 02285 vnsup ⊅ ⊅ ⊃⃒
120167 1D567 vopf 𝕧 𝕧 𝕧
8733 0221D vprop ∝ ∝ ∝
8883 022B3 vrtri ⊳ ⊳ ⊳
120011 1D4CB vscr 𝓋 𝓋 𝓋
8842,65024 0228A,0FE00 vsubnE ⊊︀ ⊊︀ ⫋︀
8842,65024 0228A,0FE00 vsubne ⊊︀ ⊊︀ ⊊︀
8843,65024 0228B,0FE00 vsupnE ⊋︀ ⊋︀ ⫌︀
8843,65024 0228B,0FE00 vsupne ⊋︀ ⊋︀ ⊋︀
10650 0299A vzigzag ⦚ ⦚ ⦚
373 00175 wcirc ŵ ŵ ŵ
10847 02A5F wedbar ⩟ ⩟ ⩟
8743 02227 wedge ∧ ∧ ∧
8793 02259 wedgeq ≙ ≙ ≙
8472 02118 weierp ℘ ℘ ℘
120116 1D534 wfr 𝔴 𝔴 𝔴
120168 1D568 wopf 𝕨 𝕨 𝕨
8472 02118 wp ℘ ℘ ℘
8768 02240 wr ≀ ≀ ≀
8768 02240 wreath ≀ ≀ ≀
120012 1D4CC wscr 𝓌 𝓌 𝓌
8898 022C2 xcap ⋂ ⋂ ⋂
9711 025EF xcirc ◯ ◯ ◯
8899 022C3 xcup ⋃ ⋃ ⋃
9661 025BD xdtri ▽ ▽ ▽
120117 1D535 xfr 𝔵 𝔵 𝔵
62843 0F57B xhArr ⟺
62840 0F578 xharr ⟷
958 003BE xi ξ ξ ξ
62841 0F579 xlArr ⟸
62838 0F576 xlarr ⟵
62845 0F57D xmap ⟼
8955 022FB xnis ⋻ ⋻ ⋻
8857 02299 xodot ⊙ ⊙ ⨀
120169 1D569 xopf 𝕩 𝕩 𝕩
8853 02295 xoplus ⊕ ⊕ ⨁
8855 02297 xotime ⊗ ⊗ ⨂
62842 0F57A xrArr ⟹
62839 0F577 xrarr ⟶
120013 1D4CD xscr 𝓍 𝓍 𝓍
8852 02294 xsqcup ⊔ ⊔ ⨆
8846 0228E xuplus ⊎ ⊎ ⨄
9651 025B3 xutri △ △ △
8897 022C1 xvee ⋁ ⋁ ⋁
8896 022C0 xwedge ⋀ ⋀ ⋀
253 000FD yacute ý ý ý
1103 0044F yacy я я я
375 00177 ycirc ŷ ŷ ŷ
1099 0044B ycy ы ы ы
165 000A5 yen ¥ ¥ ¥
120118 1D536 yfr 𝔶 𝔶 𝔶
1111 00457 yicy ї ї ї
120170 1D56A yopf 𝕪 𝕪 𝕪
120014 1D4CE yscr 𝓎 𝓎 𝓎
1102 0044E yucy ю ю ю
255 000FF yuml ÿ ÿ ÿ
378 0017A zacute ź ź ź
382 0017E zcaron ž ž ž
1079 00437 zcy з з з
380 0017C zdot ż ż ż
8488 02128 zeetrf ℨ ℨ ℨ
950 003B6 zeta ζ ζ ζ
120119 1D537 zfr 𝔷 𝔷 𝔷
1078 00436 zhcy ж ж ж
8669 021DD zigrarr ⇝ ⇝ ⇝
120171 1D56B zopf 𝕫 𝕫 𝕫
120015 1D4CF zscr 𝓏 𝓏 𝓏