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Unicode character set (I-Q)

Module by: Sunil Kumar Singh

Summary: Entity reference names and corresponding Unicode characters form the basis of mathematical content display.

The Unicode character set is arranged in the alphabetical order of corresponding entity reference names. We may use the characters like “β” directly (by copying and pasting the character) or may opt to reference them with entity reference as “β” within the presentation token elements.
I Iacute Í ic ​ icirc î Icirc Î Icy И icy и icy и Idot İ iecy е IEcy Е iexcl ¡ iff ⇔ Ifr ℑ Igrave Ì igrave ì iiint ∭ iiota ℩ IJlig IJ ijlig ij Im ℑ Imacr Ī imacr ī image ℑ imagline ℐ imagpart ℑ imath ı imof ⊷ Implies ⇒ in ∈ incare ℅ infin ∞ inodot ı int ∫ Int ∬ intcal ⊺ integers ℤ Integral ∫ intercal ⊺ Intersection ⋂ intlarhk ⨗ InvisibleComma ​ IOcy Ё iocy ё Iogon Į iogon į iota ι iquest ¿ Iscr ℐ isin ∈ isindot ⋵ isinE ⋹ isins ⋴ isinv ∈ Itilde Ĩ Itilde Ĩ itilde ĩ iukcy і Iukcy І Iuml Ï iuml ï J jcirc ĵ jcy й jsercy ј Jsercy Ј Jukcy Є jukcy є K kappa κ kappav ϰ Kcedil Ķ kcedil ķ Kcy К kcy к kgreen ĸ khcy х KHcy Х KJcy Ќ kjcy ќ kcy к L lacute ĺ Lacute Ĺ laemptyv ⦴ lagran ℒ lAarr ⇚ Lambda Λ lambda λ Lang 《 lang 〈 langd ⦑ langle 〈 lap ≲ Laplacetrf ℒ laquo « larr ← Larr ↞ lArr ⇐ lArr ⇐ larrb ⇤ larrbfs ⤟ larrfs ⤝ larrhk ↩ larrlp ↫ larrb ⇐ larrtl ↢ lbbrk 〔 lbrace { lbrack [ lbrke ⦋ lcaron ľ lcaron ľ Lcaron Ľ Lcedil Ļ lcedil ļ lceil ⌈ lcub { Lcy Л lcy л ldquo “ ldquor „ le ≤ lE ≦ LeftAngleBracket 〈 Leftarrow ⇐ leftarrow ← LeftArrow ← LeftArrowBar ⇤ LeftArrowRightArrow ⇆ leftarrowtail ↢ LeftCeiling ⌈ LeftDoubleBracket 〚 LeftDownTeeVector ⥡ LeftDownVector ⇃ LeftDownVectorBar ⥙ LeftFloor ⌊ leftharpoondown ↽ leftharpoonup ↼ leftleftarrows ⇇ Leftrightarrow ⇔ leftrightarrow ↔ LeftFloor ⌊ leftharpoondown ↽ leftharpoonup ↼ leftleftarrows ⇇ leftrightharpoons ⇋ leftrightsquigarrow ↭ leftrightharpoons ⇋ leftrightsquigarrow ↭ LeftRightVector ⥎ LeftTee ⊣ LeftTeeArrow ↤ LeftTeeVector ⥚ leftthreetimes ⋋ LeftTriangle ⊲ LeftTriangleBar ⧏ LeftTriangleEqual ⊴ LeftUpDownVector ⥑ LeftUpVector ↿ leg ⋚ lEg ⋚ leq ≤ leqq ≦ lessapprox ≲ lessdot ⋖ lesseqgtr ⋚ lesseqqgtr ⋚ LessEqualGreater ⋚ LessFullEqual ≦ LessGreater ≶ lessgtr ≶ lessgtr ≶ lesssim ≲ LessTilde ≲ lfloor ⌊ lg ≶ lhard ↽ lharu ↼ ljcy љ LJcy Љ Ll ⋘ ll ≪ llarr ⇇ llcorner ⌞ Lleftarrow ⇚ llhard ⥫ Lmidot Ŀ lmidot ŀ lmoust ⎰ lne ≨ lnE ≨ lneq ≨ lneqq ≨ lnsim ⋦ lobrk 〚 looparrowleft ↫ looparrowright ↬ lopar 〘 lowbar _ LowerLeftArrow ↙ LowerRightArrow ↘ loz ◊ lpar ( lrarr ⇆ lrcorner ⌟ lrhar ⇋ lrtri ⊿ lscr ℓ Lscr ℒ lsh ↰ Lsh ↰ lsim ≲ lsqb [ lsquo ‘ lsquor ‚ lstrok ł Lstrok Ł Lt ≪ lt < ltdot ⋖ lthree ⋋ ltimes ⋉ ltri ◃ ltrie ⊴ ltrif ◂ M macr ¯ male ♂ malt ✠ maltese ✠ map ↦ mapsto ↦ mapstodown ↧ mapstoleft ↤ mapstoup ↥ marker ▮ Mcy М mcomma ⨩ mcy м mdash — mDDot ∺ measuredangle ∡ MediumSpace   Mellintrf ℳ Mfr 𝔐 mfr 𝔪 mho ℧ micro µ mid ∣ midast * midcir ⫰ middot · minus − minusb ⊟ minusd ∸ minusdu ⨪ MinusPlus ∓ mldr … mnplus ∓ models ⊧ mp ∓ Mscr ℳ mstpos ∾ mu μ multimap ⊸ mumap ⊸ N nabla ∇ nacute ń Nacute Ń nang ∠̸ nap ≉ napE ⩰̸ napid ≋̸ napos ʼn napprox ≉ natur ♮ natural ♮ naturals ℕ nbsp   nbump ≎̸ nbumpe ≏̸ ncap ⩃ Ncaron Ň ncaron ň Ncedil Ņ ncedil ņ ncong ≇ ncongdot ⩭̸ ncup ⩂ ncy н Ncy Н ndash – ne ≠ nearhk ⤤ neArr ⇗ nearr ↗ nearrow ↗ nedot ≠︀ nequiv ≢ nesear ⤨ nesim ≂̸ NestedGreaterGreater ≫ NestedLessLess ≪ NewLine nexist ∄ nexists ∄ ngE ≱ ngeqq ≱ ngeqslant ≱ nges ≱ ngsim ≵ ngt ≯ nGt ≫̸ ngtr ≯ nharr ↮ nhArr ⇎ ni ∋ niv ∋ njcy њ NJcy Њ nlArr ⇍ nlarr ↚ nldr ‥ nlE ≰ nleftarrow ↚ nLeftarrow ⇍ nLeftrightarrow ⇎ nleftrightarrow ↮ nleq ≰⃥ nleqq ≰ nleqslant ≰ nles ≰ nless ≮ nlsim ≴ nlt ≮ nltri ⋪ nltrie ⋬ nmid ∤ NoBreak  NonBreakingSpace   Nopf ℕ not ¬ NotCongruent ≢ NotCupCap ≭ NotDoubleVerticalBar ∦ NotElement ∉ NotEqual ≠ NotExists ∄ NotGreater ≯ NotGreaterFullEqual ≰ NotGreaterLess ≹ NotGreaterSlantEqual ≱ NotGreaterTilde ≵ notin ∉ NotLeftTriangle ⋪ NotLeftTriangleEqual ⋬ NotLess ≮ NotLessGreater ≸ NotLessSlantEqual ≰ NotLessTilde ≴ notni ∌ notniva ∌ NotPrecedes ⊀ NotPrecedesSlantEqual ⋠ NotReverseElement ∌ NotRightTriangle ⋫ NotRightTriangleEqual ⋭ NotSquareSubsetEqual ⋢ NotSquareSupersetEqual ⋣ NotSubset ⊄ NotReverseElement ∌ NotSubsetEqual ⊈ NotSucceeds ⊁ NotSucceedsSlantEqual ⋡ NotSuperset ⊅ NotSupersetEqual ⊉ NotTilde ≁ NotTildeEqual ≄ NotTildeTilde ≉ NotVerticalBar ∤ npar ∦ nparallel ∦ npr ⊀ nprcue ⋠ nprec ⊀ nrarr ↛ nrArr ⇏ nrightarrow ↛ nRightarrow ⇏ nrtri ⋫ nrtrie ⋭ nsc ⊁ nsccue ⋡ nsim ≁ nsime ≄ nsimeq ≄ nsqsube ⋢ nsqsupe ⋣ nsub ⊄ nsubE ⊈ nsube ⊈ nsubset ⊄ nsubseteq ⊈ nsubseteqq ⊈ nsucc ⊁ nsup ⊅ nsupE ⊉ nsupe ⊉ nsupset ⊅ nsupseteq ⊉ nsupseteqq ⊉ ntgl ≹ Ntilde Ñ ntilde ñ ntlg ≸ ntriangleleft ⋪ ntrianglelefteq ⋬ ntriangleright ⋫ ntrianglerighteq ⋭ nu ν num # numero № numsp   nVDash ⊯ nVdash ⊮ nvDash ⊭ nvdash ⊬ nvge ≱ nvgt ≯ nvHarr ⇎ nvlArr ⇍ nvle ≰ nvlt ≮ nvrArr ⇏ nwarr ↖ nwArr ⇖ nwarrow ↖ nvle ≰ nvlt ≮ nvrArr ⇏ O Oacute Ó oacute ó oast ⊛ ocir ⊚ ocirc ô Ocirc Ô Ocy О ocy о odash ⊝ odblac ő Odblac Ő odot ⊙ OElig Œ oelig œ ogon ˛ ograve ò Ograve Ò ohm Ω oint ∮ olarr ↺ omacr ō Omacr Ō Omega Ω omega ω ominus ⊖ OpenCurlyDoubleQuote “ OpenCurlyQuote ‘ oplus ⊕ or ∨ orarr ↻ order ℴ orderof ℴ ordf ª ordm º origof ⊶ oS Ⓢ oscr ℴ Oslash Ø oslash ø osol ⊘ Otilde Õ otilde õ otimes ⊗ Ouml Ö ouml ö ovbar ⌽ OverBar ¯ OverBrace ︷ OverBar ¯ OverBrace ︷ OverParenthesis ︵ P par ∥ para parallel ∥ part ∂ PartialD ∂ pcy п Pcy П percnt % period . permil ‰ perp ⊥ pertenk ‱ pertenk ‱ Phi Φ phi φ phiv ϕ phmmat ℳ phone ☎ Pi Π pi π pitchfork ⋔ piv ϖ planckh ℎ plankv ℏ piv ϖ planckh ℎ plankv ℏ plus + plusb ⊞ PlusMinus ± plusmn ± pm ± Poincareplane ℌ Popf ℙ pound £ pr ≺ prap ≾ prcue ≼ prec ≺ precapprox ≾ preccurlyeq ≼ Precedes ≺ PrecedesSlantEqual ≼ precnapprox ⋨ PrecedesTilde ≾ precnsim ⋨ precsim ≾ Prime ″ prime ′ primes ℙ prnap ⋨ prnE ⪵ prnsim ⋨ prod ∏ Product ∏ profalar ⌮ profline ⌒ profsurf ⌓ prop ∝ Proportion ∷ Proportional ∝ propto ∝ prsim ≾ prurel ⊰ psi ψ Psi Ψ Q Qfr 𝔔 qfr 𝔮 qint ⨌ Qopf ℚ qopf 𝕢 qprime ⁗ Qscr 𝒬 quaternions ℍ quatint ⨖ quest ? questeq ≟ quot " I Iacute Í ic ​ icirc î Icirc Î Icy И icy и icy и Idot İ iecy е IEcy Е iexcl ¡ iff ⇔ Ifr ℑ Igrave Ì igrave ì iiint ∭ iiota ℩ IJlig IJ ijlig ij Im ℑ Imacr Ī imacr ī image ℑ imagline ℐ imagpart ℑ imath ı imof ⊷ Implies ⇒ in ∈ incare ℅ infin ∞ inodot ı int ∫ Int ∬ intcal ⊺ integers ℤ Integral ∫ intercal ⊺ Intersection ⋂ intlarhk ⨗ InvisibleComma ​ IOcy Ё iocy ё Iogon Į iogon į iota ι iquest ¿ Iscr ℐ isin ∈ isindot ⋵ isinE ⋹ isins ⋴ isinv ∈ Itilde Ĩ Itilde Ĩ itilde ĩ iukcy і Iukcy І Iuml Ï iuml ï J jcirc ĵ jcy й jsercy ј Jsercy Ј Jukcy Є jukcy є K kappa κ kappav ϰ Kcedil Ķ kcedil ķ Kcy К kcy к kgreen ĸ khcy х KHcy Х KJcy Ќ kjcy ќ kcy к L lacute ĺ Lacute Ĺ laemptyv ⦴ lagran ℒ lAarr ⇚ Lambda Λ lambda λ Lang 《 lang 〈 langd ⦑ langle 〈 lap ≲ Laplacetrf ℒ laquo « larr ← Larr ↞ lArr ⇐ lArr ⇐ larrb ⇤ larrbfs ⤟ larrfs ⤝ larrhk ↩ larrlp ↫ larrb ⇐ larrtl ↢ lbbrk 〔 lbrace { lbrack [ lbrke ⦋ lcaron ľ lcaron ľ Lcaron Ľ Lcedil Ļ lcedil ļ lceil ⌈ lcub { Lcy Л lcy л ldquo “ ldquor „ le ≤ lE ≦ LeftAngleBracket 〈 Leftarrow ⇐ leftarrow ← LeftArrow ← LeftArrowBar ⇤ LeftArrowRightArrow ⇆ leftarrowtail ↢ LeftCeiling ⌈ LeftDoubleBracket 〚 LeftDownTeeVector ⥡ LeftDownVector ⇃ LeftDownVectorBar ⥙ LeftFloor ⌊ leftharpoondown ↽ leftharpoonup ↼ leftleftarrows ⇇ Leftrightarrow ⇔ leftrightarrow ↔ LeftFloor ⌊ leftharpoondown ↽ leftharpoonup ↼ leftleftarrows ⇇ leftrightharpoons ⇋ leftrightsquigarrow ↭ leftrightharpoons ⇋ leftrightsquigarrow ↭ LeftRightVector ⥎ LeftTee ⊣ LeftTeeArrow ↤ LeftTeeVector ⥚ leftthreetimes ⋋ LeftTriangle ⊲ LeftTriangleBar ⧏ LeftTriangleEqual ⊴ LeftUpDownVector ⥑ LeftUpVector ↿ leg ⋚ lEg ⋚ leq ≤ leqq ≦ lessapprox ≲ lessdot ⋖ lesseqgtr ⋚ lesseqqgtr ⋚ LessEqualGreater ⋚ LessFullEqual ≦ LessGreater ≶ lessgtr ≶ lessgtr ≶ lesssim ≲ LessTilde ≲ lfloor ⌊ lg ≶ lhard ↽ lharu ↼ ljcy љ LJcy Љ Ll ⋘ ll ≪ llarr ⇇ llcorner ⌞ Lleftarrow ⇚ llhard ⥫ Lmidot Ŀ lmidot ŀ lmoust ⎰ lne ≨ lnE ≨ lneq ≨ lneqq ≨ lnsim ⋦ lobrk 〚 looparrowleft ↫ looparrowright ↬ lopar 〘 lowbar _ LowerLeftArrow ↙ LowerRightArrow ↘ loz ◊ lpar ( lrarr ⇆ lrcorner ⌟ lrhar ⇋ lrtri ⊿ lscr ℓ Lscr ℒ lsh ↰ Lsh ↰ lsim ≲ lsqb [ lsquo ‘ lsquor ‚ lstrok ł Lstrok Ł Lt ≪ lt < ltdot ⋖ lthree ⋋ ltimes ⋉ ltri ◃ ltrie ⊴ ltrif ◂ M macr ¯ male ♂ malt ✠ maltese ✠ map ↦ mapsto ↦ mapstodown ↧ mapstoleft ↤ mapstoup ↥ marker ▮ Mcy М mcomma ⨩ mcy м mdash — mDDot ∺ measuredangle ∡ MediumSpace   Mellintrf ℳ Mfr 𝔐 mfr 𝔪 mho ℧ micro µ mid ∣ midast * midcir ⫰ middot · minus − minusb ⊟ minusd ∸ minusdu ⨪ MinusPlus ∓ mldr … mnplus ∓ models ⊧ mp ∓ Mscr ℳ mstpos ∾ mu μ multimap ⊸ mumap ⊸ N nabla ∇ nacute ń Nacute Ń nang ∠̸ nap ≉ napE ⩰̸ napid ≋̸ napos ʼn napprox ≉ natur ♮ natural ♮ naturals ℕ nbsp   nbump ≎̸ nbumpe ≏̸ ncap ⩃ Ncaron Ň ncaron ň Ncedil Ņ ncedil ņ ncong ≇ ncongdot ⩭̸ ncup ⩂ ncy н Ncy Н ndash – ne ≠ nearhk ⤤ neArr ⇗ nearr ↗ nearrow ↗ nedot ≠︀ nequiv ≢ nesear ⤨ nesim ≂̸ NestedGreaterGreater ≫ NestedLessLess ≪ NewLine nexist ∄ nexists ∄ ngE ≱ ngeqq ≱ ngeqslant ≱ nges ≱ ngsim ≵ ngt ≯ nGt ≫̸ ngtr ≯ nharr ↮ nhArr ⇎ ni ∋ niv ∋ njcy њ NJcy Њ nlArr ⇍ nlarr ↚ nldr ‥ nlE ≰ nleftarrow ↚ nLeftarrow ⇍ nLeftrightarrow ⇎ nleftrightarrow ↮ nleq ≰⃥ nleqq ≰ nleqslant ≰ nles ≰ nless ≮ nlsim ≴ nlt ≮ nltri ⋪ nltrie ⋬ nmid ∤ NoBreak  NonBreakingSpace   Nopf ℕ not ¬ NotCongruent ≢ NotCupCap ≭ NotDoubleVerticalBar ∦ NotElement ∉ NotEqual ≠ NotExists ∄ NotGreater ≯ NotGreaterFullEqual ≰ NotGreaterLess ≹ NotGreaterSlantEqual ≱ NotGreaterTilde ≵ notin ∉ NotLeftTriangle ⋪ NotLeftTriangleEqual ⋬ NotLess ≮ NotLessGreater ≸ NotLessSlantEqual ≰ NotLessTilde ≴ notni ∌ notniva ∌ NotPrecedes ⊀ NotPrecedesSlantEqual ⋠ NotReverseElement ∌ NotRightTriangle ⋫ NotRightTriangleEqual ⋭ NotSquareSubsetEqual ⋢ NotSquareSupersetEqual ⋣ NotSubset ⊄ NotReverseElement ∌ NotSubsetEqual ⊈ NotSucceeds ⊁ NotSucceedsSlantEqual ⋡ NotSuperset ⊅ NotSupersetEqual ⊉ NotTilde ≁ NotTildeEqual ≄ NotTildeTilde ≉ NotVerticalBar ∤ npar ∦ nparallel ∦ npr ⊀ nprcue ⋠ nprec ⊀ nrarr ↛ nrArr ⇏ nrightarrow ↛ nRightarrow ⇏ nrtri ⋫ nrtrie ⋭ nsc ⊁ nsccue ⋡ nsim ≁ nsime ≄ nsimeq ≄ nsqsube ⋢ nsqsupe ⋣ nsub ⊄ nsubE ⊈ nsube ⊈ nsubset ⊄ nsubseteq ⊈ nsubseteqq ⊈ nsucc ⊁ nsup ⊅ nsupE ⊉ nsupe ⊉ nsupset ⊅ nsupseteq ⊉ nsupseteqq ⊉ ntgl ≹ Ntilde Ñ ntilde ñ ntlg ≸ ntriangleleft ⋪ ntrianglelefteq ⋬ ntriangleright ⋫ ntrianglerighteq ⋭ nu ν num # numero № numsp   nVDash ⊯ nVdash ⊮ nvDash ⊭ nvdash ⊬ nvge ≱ nvgt ≯ nvHarr ⇎ nvlArr ⇍ nvle ≰ nvlt ≮ nvrArr ⇏ nwarr ↖ nwArr ⇖ nwarrow ↖ nvle ≰ nvlt ≮ nvrArr ⇏ O Oacute Ó oacute ó oast ⊛ ocir ⊚ ocirc ô Ocirc Ô Ocy О ocy о odash ⊝ odblac ő Odblac Ő odot ⊙ OElig Œ oelig œ ogon ˛ ograve ò Ograve Ò ohm Ω oint ∮ olarr ↺ omacr ō Omacr Ō Omega Ω omega ω ominus ⊖ OpenCurlyDoubleQuote “ OpenCurlyQuote ‘ oplus ⊕ or ∨ orarr ↻ order ℴ orderof ℴ ordf ª ordm º origof ⊶ oS Ⓢ oscr ℴ Oslash Ø oslash ø osol ⊘ Otilde Õ otilde õ otimes ⊗ Ouml Ö ouml ö ovbar ⌽ OverBar ¯ OverBrace ︷ OverBar ¯ OverBrace ︷ OverParenthesis ︵ P par ∥ para parallel ∥ part ∂ PartialD ∂ pcy п Pcy П percnt % period . permil ‰ perp ⊥ pertenk ‱ pertenk ‱ Phi Φ phi φ phiv ϕ phmmat ℳ phone ☎ Pi Π pi π pitchfork ⋔ piv ϖ planckh ℎ plankv ℏ piv ϖ planckh ℎ plankv ℏ plus + plusb ⊞ PlusMinus ± plusmn ± pm ± Poincareplane ℌ Popf ℙ pound £ pr ≺ prap ≾ prcue ≼ prec ≺ precapprox ≾ preccurlyeq ≼ Precedes ≺ PrecedesSlantEqual ≼ precnapprox ⋨ PrecedesTilde ≾ precnsim ⋨ precsim ≾ Prime ″ prime ′ primes ℙ prnap ⋨ prnE ⪵ prnsim ⋨ prod ∏ Product ∏ profalar ⌮ profline ⌒ profsurf ⌓ prop ∝ Proportion ∷ Proportional ∝ propto ∝ prsim ≾ prurel ⊰ psi ψ Psi Ψ Q Qfr 𝔔 qfr 𝔮 qint ⨌ Qopf ℚ qopf 𝕢 qprime ⁗ Qscr 𝒬 quaternions ℍ quatint ⨖ quest ? questeq ≟ quot "

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