Математические операторы

Перейти к навигацииПерейти к поиску
Математические операторы
англ. Mathematical Operators
Диапазон 2200—22FF
(256 кодовых позиций)
Плоскость BMP
Письменности Общая
Основные алфавиты Математические символы
Логические и множественные операторы
Символы отношений
Кодовые позиции
Задействовано 256 кодовых позиций
Зарезервировано 0 кодовых позиций
История изменений символов в Юникоде
1.0.0 242 (+242)
3.2 256 (+14)
Примечания: [1][2]
Официальный документ Юникода

Математические операторы (англ. Mathematical Operators) — блок стандарта Юникод. Содержит символы для математической, логической и множественной записи.

Знаки плюс (+), минус (-), равно (=), больше (>) и меньше (<) чем имеются в блоке Основная латиница. А знаки плюс-минус (±), умножение (×) и деление (÷) имеются в блоке Дополнение к латинице — 1. Для отделения от дефиса решили добавить отдельный знак минуса в позиции U+2212 (−).

Список символов

Код Символ Название Характеристики в Юникоде Версия,
в которой
был
добавлен
символ 		HTML
Категория
символа		Класс комбини-
руемости		Класс
направ-
ления		Тип
разрыва
строки		Мнемо-
ника		16-чный 10-чный
U+2200∀for allSm0ONAI1.0.0 &forall; &#x2200; &#8704;
U+2201∁complementSm0ONAL1.0.0 &complement; &#x2201; &#8705;
U+2202∂partial differentialSm0ONAI1.0.0 &part; &#x2202; &#8706;
U+2203∃there existsSm0ONAI1.0.0 &exist; &#x2203; &#8707;
U+2204∄there does not existSm0ONAL1.0.0 &NotExists; &#x2204; &#8708;
U+2205∅empty setSm0ONAL1.0.0 &varnothing; &#x2205; &#8709;
U+2206∆incrementSm0ONAL1.0.0 — &#x2206; &#8710;
U+2207∇nablaSm0ONAI1.0.0 &nabla; &#x2207; &#8711;
U+2208∈element ofSm0ONAI1.0.0 &isinv; &#x2208; &#8712;
U+2209∉not an element ofSm0ONAL1.0.0 &NotElement; &#x2209; &#8713;
U+220A∊small element ofSm0ONAL1.0.0 — &#x220A; &#8714;
U+220B∋contains as memberSm0ONAI1.0.0 &ReverseElement; &#x220B; &#8715;
U+220C∌does not contain as memberSm0ONAL1.0.0 &NotReverseElement; &#x220C; &#8716;
U+220D∍small contains as memberSm0ONAL1.0.0 — &#x220D; &#8717;
U+220E∎end of proofSm0ONAL1.0.0 — &#x220E; &#8718;
U+220F∏n-ary productSm0ONAI1.0.0 &prod; &#x220F; &#8719;
U+2210∐n-ary coproductSm0ONAL1.0.0 &Coproduct; &#x2210; &#8720;
U+2211∑n-ary summationSm0ONAI1.0.0 &sum; &#x2211; &#8721;
U+2212−minus signSm0ESPR1.0.0 &minus; &#x2212; &#8722;
U+2213∓minus-or-plus signSm0ETPR1.0.0 &mp; &#x2213; &#8723;
U+2214∔dot plusSm0ONAL1.0.0 &plusdo; &#x2214; &#8724;
U+2215∕division slashSm0ONAI1.0.0 — &#x2215; &#8725;
U+2216∖set minusSm0ONAL1.0.0 &smallsetminus; &#x2216; &#8726;
U+2217∗asterisk operatorSm0ONAL1.0.0 &lowast; &#x2217; &#8727;
U+2218∘ring operatorSm0ONAL1.0.0 &SmallCircle; &#x2218; &#8728;
U+2219∙bullet operatorSm0ONAL1.0.0 — &#x2219; &#8729;
U+221A√square rootSm0ONAI1.0.0 &Sqrt; &#x221A; &#8730;
U+221B∛cube rootSm0ONAL1.0.0 — &#x221B; &#8731;
U+221C∜fourth rootSm0ONAL1.0.0 — &#x221C; &#8732;
U+221D∝proportional toSm0ONAI1.0.0 &Proportional; &#x221D; &#8733;
U+221E∞infinitySm0ONAI1.0.0 &infin; &#x221E; &#8734;
U+221F∟right angleSm0ONAI1.0.0 &angrt; &#x221F; &#8735;
U+2220∠angleSm0ONAI1.0.0 &angle; &#x2220; &#8736;
U+2221∡measured angleSm0ONAL1.0.0 &measuredangle; &#x2221; &#8737;
U+2222∢spherical angleSm0ONAL1.0.0 &angsph; &#x2222; &#8738;
U+2223∣dividesSm0ONAI1.0.0 &VerticalBar; &#x2223; &#8739;
U+2224∤does not divideSm0ONAL1.0.0 &NotVerticalBar; &#x2224; &#8740;
U+2225∥parallel toSm0ONAI1.0.0 &shortparallel; &#x2225; &#8741;
U+2226∦not parallel toSm0ONAL1.0.0 &NotDoubleVerticalBar; &#x2226; &#8742;
U+2227∧logical andSm0ONAI1.0.0 &wedge; &#x2227; &#8743;
U+2228∨logical orSm0ONAI1.0.0 &vee; &#x2228; &#8744;
U+2229∩intersectionSm0ONAI1.0.0 &cap; &#x2229; &#8745;
U+222A∪unionSm0ONAI1.0.0 &cup; &#x222A; &#8746;
U+222B∫integralSm0ONAI1.0.0 &int; &#x222B; &#8747;
U+222C∬double integralSm0ONAI1.0.0 &Int; &#x222C; &#8748;
U+222D∭triple integralSm0ONAL1.0.0 &tint; &#x222D; &#8749;
U+222E∮contour integralSm0ONAI1.0.0 &ContourIntegral; &#x222E; &#8750;
U+222F∯surface integralSm0ONAL1.0.0 &DoubleContourIntegral; &#x222F; &#8751;
U+2230∰volume integralSm0ONAL1.0.0 &Cconint; &#x2230; &#8752;
U+2231∱clockwise integralSm0ONAL1.0.0 &cwint; &#x2231; &#8753;
U+2232∲clockwise contour integralSm0ONAL1.0.0 &ClockwiseContourIntegral; &#x2232; &#8754;
U+2233∳anticlockwise contour integralSm0ONAL1.0.0 &CounterClockwiseContourIntegral; &#x2233; &#8755;
U+2234∴thereforeSm0ONAI1.0.0 &therefore; &#x2234; &#8756;
U+2235∵becauseSm0ONAI1.0.0 &because; &#x2235; &#8757;
U+2236∶ratioSm0ONAI1.0.0 &ratio; &#x2236; &#8758;
U+2237∷proportionSm0ONAI1.0.0 &Proportion; &#x2237; &#8759;
U+2238∸dot minusSm0ONAL1.0.0 &dotminus; &#x2238; &#8760;
U+2239∹excessSm0ONAL1.0.0 — &#x2239; &#8761;
U+223A∺geometric proportionSm0ONAL1.0.0 &mDDot; &#x223A; &#8762;
U+223B∻homotheticSm0ONAL1.0.0 &homtht; &#x223B; &#8763;
U+223C∼tilde operatorSm0ONAI1.0.0 &Tilde; &#x223C; &#8764;
U+223D∽reversed tildeSm0ONAI1.0.0 &bsim; &#x223D; &#8765;
U+223E∾inverted lazy sSm0ONAL1.0.0 &ac; &#x223E; &#8766;
U+223F∿sine waveSm0ONAL1.0.0 &acd; &#x223F; &#8767;
U+2240≀wreath productSm0ONAL1.0.0 &VerticalTilde; &#x2240; &#8768;
U+2241≁not tildeSm0ONAL1.0.0 &nsim; &#x2241; &#8769;
U+2242≂minus tildeSm0ONAL1.0.0 &EqualTilde; &#x2242; &#8770;
U+2243≃asymptotically equal toSm0ONAL1.0.0 &TildeEqual; &#x2243; &#8771;
U+2244≄not asymptotically equal toSm0ONAL1.0.0 &NotTildeEqual; &#x2244; &#8772;
U+2245≅approximately equal toSm0ONAL1.0.0 &TildeFullEqual; &#x2245; &#8773;
U+2246≆approximately but equal toSm0ONAL1.0.0 &simne; &#x2246; &#8774;
U+2247≇neither approximately not actually equal toSm0ONAL1.0.0 &NotTildeFullEqual; &#x2247; &#8775;
U+2248≈almost equal toSm0ONAI1.0.0 &thickapprox; &#x2248; &#8776;
U+2249≉not almost equal toSm0ONAL1.0.0 &NotTildeTilde; &#x2249; &#8777;
U+224A≊almost equal or equal toSm0ONAL1.0.0 &ape; &#x224A; &#8778;
U+224B≋triple tildeSm0ONAL1.0.0 &apid; &#x224B; &#8779;
U+224C≌all equal toSm0ONAI1.0.0 &bcong; &#x224C; &#8780;
U+224D≍equivalent toSm0ONAL1.0.0 &CupCap; &#x224D; &#8781;
U+224E≎geometrically equivalent toSm0ONAL1.0.0 &HumpDownHump; &#x224E; &#8782;
U+224F≏difference betweenSm0ONAL1.0.0 &bumpe; &#x224F; &#8783;
U+2250≐approaches the limitSm0ONAL1.0.0 &esdot; &#x2250; &#8784;
U+2251≑geometrically equal toSm0ONAL1.0.0 &eDot; &#x2251; &#8785;
U+2252≒approximately equal to or the image ofSm0ONAI1.0.0 &fallingdotseq; &#x2252; &#8786;
U+2253≓image of or approximately equal toSm0ONAL1.0.0 &risingdotseq; &#x2253; &#8787;
U+2254≔colon equalsSm0ONAL1.0.0 &coloneq; &#x2254; &#8788;
U+2255≕equals colonSm0ONAL1.0.0 &eqcolon; &#x2255; &#8789;
U+2256≖ring in equal toSm0ONAL1.0.0 &ecir; &#x2256; &#8790;
U+2257≗ring equal toSm0ONAL1.0.0 &cire; &#x2257; &#8791;
U+2258≘corresponds toSm0ONAL1.0.0 — &#x2258; &#8792;
U+2259≙estimatesSm0ONAL1.0.0 &wedgeq; &#x2259; &#8793;
U+225A≚equiangular toSm0ONAL1.0.0 &veeeq; &#x225A; &#8794;
U+225B≛star equalsSm0ONAL1.0.0 — &#x225B; &#8795;
U+225C≜delta equal toSm0ONAL1.0.0 &trie; &#x225C; &#8796;
U+225D≝equal to by definitionSm0ONAL1.0.0 — &#x225D; &#8797;
U+225E≞measured bySm0ONAL1.0.0 — &#x225E; &#8798;
U+225F≟questioned equal toSm0ONAL1.0.0 &questeq; &#x225F; &#8799;
U+2260≠not equal toSm0ONAI1.0.0 &ne; &#x2260; &#8800;
U+2261≡identical toSm0ONAI1.0.0 &equiv; &#x2261; &#8801;
U+2262≢not identical toSm0ONAL1.0.0 &NotCongruent; &#x2262; &#8802;
U+2263≣strictly identical toSm0ONAL1.0.0 — &#x2263; &#8803;
U+2264≤less-than or equal toSm0ONAI1.0.0 &leq; &#x2264; &#8804;
U+2265≥greater-than or equal toSm0ONAI1.0.0 &GreaterEqual; &#x2265; &#8805;
U+2266≦less-than over equal toSm0ONAI1.0.0 &LessFullEqual; &#x2266; &#8806;
U+2267≧greater-than over equal toSm0ONAI1.0.0 &GreaterFullEqual; &#x2267; &#8807;
U+2268≨less-than but not equal toSm0ONAL1.0.0 &lneqq; &#x2268; &#8808;
U+2269≩greater-than but not equal toSm0ONAL1.0.0 &gneqq; &#x2269; &#8809;
U+226A≪much less-thanSm0ONAI1.0.0 &NestedLessLess; &#x226A; &#8810;
U+226B≫much greater-thanSm0ONAI1.0.0 &NestedGreaterGreater; &#x226B; &#8811;
U+226C≬betweenSm0ONAL1.0.0 &twixt; &#x226C; &#8812;
U+226D≭not equivalent toSm0ONAL1.0.0 &NotCupCap; &#x226D; &#8813;
U+226E≮not less-thanSm0ONAI1.0.0 &nlt; &#x226E; &#8814;
U+226F≯not greater-thanSm0ONAI1.0.0 &NotGreater; &#x226F; &#8815;
U+2270≰neither less-than nor equal toSm0ONAL1.0.0 &NotLessEqual; &#x2270; &#8816;
U+2271≱neither greater-than nor equal toSm0ONAL1.0.0 &NotGreaterEqual; &#x2271; &#8817;
U+2272≲less-than or equivalent toSm0ONAL1.0.0 &lsim; &#x2272; &#8818;
U+2273≳greater-than or equivalent toSm0ONAL1.0.0 &GreaterTilde; &#x2273; &#8819;
U+2274≴neither less-than nor equivalent toSm0ONAL1.0.0 &NotLessTilde; &#x2274; &#8820;
U+2275≵neither greater-than nor equivalent toSm0ONAL1.0.0 &NotGreaterTilde; &#x2275; &#8821;
U+2276≶less-than or greater-thanSm0ONAL1.0.0 &LessGreater; &#x2276; &#8822;
U+2277≷greater-than or less thanSm0ONAL1.0.0 &GreaterLess; &#x2277; &#8823;
U+2278≸neither less-than nor greater-thanSm0ONAL1.0.0 &NotLessGreater; &#x2278; &#8824;
U+2279≹neither greater-than nor less thanSm0ONAL1.0.0 &NotGreaterLess; &#x2279; &#8825;
U+227A≺precedesSm0ONAL1.0.0 &prec; &#x227A; &#8826;
U+227B≻succeedsSm0ONAL1.0.0 &succ; &#x227B; &#8827;
U+227C≼precedes or equal toSm0ONAL1.0.0 &PrecedesSlantEqual; &#x227C; &#8828;
U+227D≽succeeds or equal toSm0ONAL1.0.0 &SucceedsSlantEqual; &#x227D; &#8829;
U+227E≾precedes or equivalent toSm0ONAL1.0.0 &PrecedesTilde; &#x227E; &#8830;
U+227F≿succeeds or equivalent toSm0ONAL1.0.0 &SucceedsTilde; &#x227F; &#8831;
U+2280⊀does not precedeSm0ONAL1.0.0 &NotPrecedes; &#x2280; &#8832;
U+2281⊁does not succeedSm0ONAL1.0.0 &NotSucceeds; &#x2281; &#8833;
U+2282⊂subset ofSm0ONAI1.0.0 &sub; &#x2282; &#8834;
U+2283⊃superset ofSm0ONAI1.0.0 &sup; &#x2283; &#8835;
U+2284⊄not a subset ofSm0ONAL1.0.0 &nsub; &#x2284; &#8836;
U+2285⊅not a superset ofSm0ONAL1.0.0 &nsup; &#x2285; &#8837;
U+2286⊆subset of or equal toSm0ONAI1.0.0 &SubsetEqual; &#x2286; &#8838;
U+2287⊇superset of or equal toSm0ONAI1.0.0 &SupersetEqual; &#x2287; &#8839;
U+2288⊈neither a subset of nor equal toSm0ONAL1.0.0 &NotSubsetEqual; &#x2288; &#8840;
U+2289⊉neither a superset of nor equal toSm0ONAL1.0.0 &NotSupersetEqual; &#x2289; &#8841;
U+228A⊊subset of with not equal toSm0ONAL1.0.0 &subne; &#x228A; &#8842;
U+228B⊋superset of with not equal toSm0ONAL1.0.0 &supne; &#x228B; &#8843;
U+228C⊌multisetSm0ONAL1.0.0 — &#x228C; &#8844;
U+228D⊍multiset multiplicationSm0ONAL1.0.0 &cupdot; &#x228D; &#8845;
U+228E⊎multiset unionSm0ONAL1.0.0 &uplus; &#x228E; &#8846;
U+228F⊏square image ofSm0ONAL1.0.0 &SquareSubset; &#x228F; &#8847;
U+2290⊐square original ofSm0ONAL1.0.0 &SquareSuperset; &#x2290; &#8848;
U+2291⊑square image of or equal toSm0ONAL1.0.0 &sqsubseteq; &#x2291; &#8849;
U+2292⊒square original of or equal toSm0ONAL1.0.0 &SquareSupersetEqual; &#x2292; &#8850;
U+2293⊓square capSm0ONAL1.0.0 &SquareIntersection; &#x2293; &#8851;
U+2294⊔square cupSm0ONAL1.0.0 &SquareUnion; &#x2294; &#8852;
U+2295⊕circled plusSm0ONAI1.0.0 &CirclePlus; &#x2295; &#8853;
U+2296⊖circled minusSm0ONAL1.0.0 &CircleMinus; &#x2296; &#8854;
U+2297⊗circled timesSm0ONAL1.0.0 &CircleTimes; &#x2297; &#8855;
U+2298⊘circled division slashSm0ONAL1.0.0 &osol; &#x2298; &#8856;
U+2299⊙circled dot operatorSm0ONAI1.0.0 &osot; &#x2299; &#8857;
U+229A⊚circled ring operatorSm0ONAL1.0.0 &circledcirc; &#x229A; &#8858;
U+229B⊛circled asterisk operatorSm0ONAL1.0.0 &circledast; &#x229B; &#8859;
U+229C⊜circled equalsSm0ONAL1.0.0 — &#x229C; &#8860;
U+229D⊝circled dashSm0ONAL1.0.0 &circleddash; &#x229D; &#8861;
U+229E⊞squared plusSm0ONAL1.0.0 &plusb; &#x229E; &#8862;
U+229F⊟squared minusSm0ONAL1.0.0 &boxminus; &#x229F; &#8863;
U+22A0⊠squared timesSm0ONAL1.0.0 &boxtimes; &#x22A0; &#8864;
U+22A1⊡squared dot operatorSm0ONAL1.0.0 &sdotb; &#x22A1; &#8865;
U+22A2⊢right tackSm0ONAL1.0.0 &vdash; &#x22A2; &#8866;
U+22A3⊣left tackSm0ONAL1.0.0 &dashv; &#x22A3; &#8867;
U+22A4⊤down tackSm0ONAL1.0.0 &top; &#x22A4; &#8868;
U+22A5⊥up tackSm0ONAI1.0.0 &UpTee; &#x22A5; &#8869;
U+22A6⊦assertionSm0ONAL1.0.0 — &#x22A6; &#8870;
U+22A7⊧modelsSm0ONAL1.0.0 &models; &#x22A7; &#8871;
U+22A8⊨trueSm0ONAL1.0.0 &DoubleRightTee; &#x22A8; &#8872;
U+22A9⊩forcesSm0ONAL1.0.0 &Vdash; &#x22A9; &#8873;
U+22AA⊪triple vertical bar right turnstileSm0ONAL1.0.0 &Vvdash; &#x22AA; &#8874;
U+22AB⊫double vertical bar double right turnstileSm0ONAL1.0.0 &VDash; &#x22AB; &#8875;
U+22AC⊬does not proveSm0ONAL1.0.0 &nvdash; &#x22AC; &#8876;
U+22AD⊭not trueSm0ONAL1.0.0 &nvDash; &#x22AD; &#8877;
U+22AE⊮does not forceSm0ONAL1.0.0 &nVdash; &#x22AE; &#8878;
U+22AF⊯negated double vertical bar double right turnstileSm0ONAL1.0.0 &nVDash; &#x22AF; &#8879;
U+22B0⊰precedes under relationSm0ONAL1.0.0 &prurel; &#x22B0; &#8880;
U+22B1⊱succeeds under relationSm0ONAL1.0.0 — &#x22B1; &#8881;
U+22B2⊲normal subgroup ofSm0ONAL1.0.0 &LeftTriangle; &#x22B2; &#8882;
U+22B3⊳contains as normal subgroupSm0ONAL1.0.0 &RightTriangle; &#x22B3; &#8883;
U+22B4⊴normal subgroup of or equal toSm0ONAL1.0.0 &LeftTriangleEqual; &#x22B4; &#8884;
U+22B5⊵contains as normal subgroup or equal toSm0ONAL1.0.0 &RightTriangleEqual; &#x22B5; &#8885;
U+22B6⊶original ofSm0ONAL1.0.0 &origof; &#x22B6; &#8886;
U+22B7⊷image ofSm0ONAL1.0.0 &imof; &#x22B7; &#8887;
U+22B8⊸multimapSm0ONAL1.0.0 &mumap; &#x22B8; &#8888;
U+22B9⊹hermitian conjugate matrixSm0ONAL1.0.0 &hercon; &#x22B9; &#8889;
U+22BA⊺intercalateSm0ONAL1.0.0 &intercal; &#x22BA; &#8890;
U+22BB⊻xorSm0ONAL1.0.0 &veebar; &#x22BB; &#8891;
U+22BC⊼nandSm0ONAL1.0.0 — &#x22BC; &#8892;
U+22BD⊽norSm0ONAL1.0.0 &barvee; &#x22BD; &#8893;
U+22BE⊾right angle with arcSm0ONAL1.0.0 &angrtvb; &#x22BE; &#8894;
U+22BF⊿right triangleSm0ONAI1.0.0 &lrtri; &#x22BF; &#8895;
U+22C0⋀n-ary logical andSm0ONAL1.0.0 &Wedge; &#x22C0; &#8896;
U+22C1⋁n-ary logical orSm0ONAL1.0.0 &xvee; &#x22C1; &#8897;
U+22C2⋂n-ary intersectionSm0ONAL1.0.0 &Intersection; &#x22C2; &#8898;
U+22C3⋃n-ary unionSm0ONAL1.0.0 &xcup; &#x22C3; &#8899;
U+22C4⋄diamond operatorSm0ONAL1.0.0 &diam; &#x22C4; &#8900;
U+22C5⋅dot operatorSm0ONAL1.0.0 &sdot; &#x22C5; &#8901;
U+22C6⋆star operatorSm0ONAL1.0.0 &Star; &#x22C6; &#8902;
U+22C7⋇division timesSm0ONAL1.0.0 &divideontimes; &#x22C7; &#8903;
U+22C8⋈bowtieSm0ONAL1.0.0 &bowtie; &#x22C8; &#8904;
U+22C9⋉left normal factor semidirect productSm0ONAL1.0.0 &ltimes; &#x22C9; &#8905;
U+22CA⋊right normal factor semidirect productSm0ONAL1.0.0 &rtimes; &#x22CA; &#8906;
U+22CB⋋left semidirect productSm0ONAL1.0.0 &leftthreetimes; &#x22CB; &#8907;
U+22CC⋌right semidirect productSm0ONAL1.0.0 &rightthreetimes; &#x22CC; &#8908;
U+22CD⋍reversed tilde equalsSm0ONAL1.0.0 &bsime; &#x22CD; &#8909;
U+22CE⋎curly logical orSm0ONAL1.0.0 &cuvee; &#x22CE; &#8910;
U+22CF⋏curly logical andSm0ONAL1.0.0 &curlywedge; &#x22CF; &#8911;
U+22D0⋐double subsetSm0ONAL1.0.0 &Sub; &#x22D0; &#8912;
U+22D1⋑double supersetSm0ONAL1.0.0 &Sup; &#x22D1; &#8913;
U+22D2⋒double intersectionSm0ONAL1.0.0 &Cap; &#x22D2; &#8914;
U+22D3⋓double unionSm0ONAL1.0.0 &Cup; &#x22D3; &#8915;
U+22D4⋔pitchforkSm0ONAL1.0.0 &fork; &#x22D4; &#8916;
U+22D5⋕equal and parallel toSm0ONAL1.0.0 &epar; &#x22D5; &#8917;
U+22D6⋖less-than with dotSm0ONAL1.0.0 &ltdot; &#x22D6; &#8918;
U+22D7⋗greater-than with dotSm0ONAL1.0.0 &gtdot; &#x22D7; &#8919;
U+22D8⋘very much less-thanSm0ONAL1.0.0 &Ll; &#x22D8; &#8920;
U+22D9⋙very much greater-thanSm0ONAL1.0.0 &ggg; &#x22D9; &#8921;
U+22DA⋚less-than equal to or greater-thanSm0ONAL1.0.0 &LessEqualGreater; &#x22DA; &#8922;
U+22DB⋛greater-than equal to or less-thanSm0ONAL1.0.0 &GreaterEqualLess; &#x22DB; &#8923;
U+22DC⋜equal to or less-thanSm0ONAL1.0.0 — &#x22DC; &#8924;
U+22DD⋝equal to or greater-thanSm0ONAL1.0.0 — &#x22DD; &#8925;
U+22DE⋞equal to or precedesSm0ONAL1.0.0 &curlyeqprec; &#x22DE; &#8926;
U+22DF⋟equal to or succeedsSm0ONAL1.0.0 &curlyeqsucc; &#x22DF; &#8927;
U+22E0⋠does not precede or equal toSm0ONAL1.0.0 &NotPrecedesSlantEqual; &#x22E0; &#8928;
U+22E1⋡does not succeed or equal toSm0ONAL1.0.0 &NotSucceedsSlantEqual; &#x22E1; &#8929;
U+22E2⋢not square image of or equal toSm0ONAL1.0.0 &NotSquareSubsetEqual; &#x22E2; &#8930;
U+22E3⋣not square original of or equal toSm0ONAL1.0.0 &NotSquareSupersetEqual; &#x22E3; &#8931;
U+22E4⋤square image of or not equal toSm0ONAL1.0.0 — &#x22E4; &#8932;
U+22E5⋥square original of or not equal toSm0ONAL1.0.0 — &#x22E5; &#8933;
U+22E6⋦less-than but not equivalent toSm0ONAL1.0.0 &lnsim; &#x22E6; &#8934;
U+22E7⋧greater-than but not equivalent toSm0ONAL1.0.0 &gnsim; &#x22E7; &#8935;
U+22E8⋨precedes but not equivalent toSm0ONAL1.0.0 &precnsim; &#x22E8; &#8936;
U+22E9⋩succeeds but not equivalent toSm0ONAL1.0.0 &succnsim; &#x22E9; &#8937;
U+22EA⋪not normal subgroup ofSm0ONAL1.0.0 &ntriangleleft; &#x22EA; &#8938;
U+22EB⋫does not contain as normal subgroupSm0ONAL1.0.0 &NotRightTriangle; &#x22EB; &#8939;
U+22EC⋬normal subgroup of or equal toSm0ONAL1.0.0 &NotLeftTriangleEqual; &#x22EC; &#8940;
U+22ED⋭contains as normal subgroup or equal toSm0ONAL1.0.0 &NotRightTriangleEqual; &#x22ED; &#8941;
U+22EE⋮vertical ellipsisSm0ONAL1.0.0 &vellip; &#x22EE; &#8942;
U+22EF⋯middle horizontal ellipsisSm0ONIN1.0.0 &ctdot; &#x22EF; &#8943;
U+22F0⋰up right diagonal ellipsisSm0ONAL1.0.0 &utdot; &#x22F0; &#8944;
U+22F1⋱down right diagonal ellipsisSm0ONAL1.0.0 &dtdot; &#x22F1; &#8945;
U+22F2⋲element of with long horizontal strokeSm0ONAL3.2 &disin; &#x22F2; &#8946;
U+22F3⋳element of with vertical bar at end of horizontal strokeSm0ONAL3.2 &isinsv; &#x22F3; &#8947;
U+22F4⋴small element of with vertical bar at end of horizontal strokeSm0ONAL3.2 &isins; &#x22F4; &#8948;
U+22F5⋵element of with dot aboveSm0ONAL3.2 &isindot; &#x22F5; &#8949;
U+22F6⋶element of with overbarSm0ONAL3.2 &notinvc; &#x22F6; &#8950;
U+22F7⋷small element of with overbarSm0ONAL3.2 &notinvb; &#x22F7; &#8951;
U+22F8⋸element of with underbarSm0ONAL3.2 — &#x22F8; &#8952;
U+22F9⋹element of with two horizontal strokesSm0ONAL3.2 &isinE; &#x22F9; &#8953;
U+22FA⋺contains with long horizontal strokeSm0ONAL3.2 &nisd; &#x22FA; &#8954;
U+22FB⋻contains with vertical bar at end of horizontal strokeSm0ONAL3.2 &xnis; &#x22FB; &#8955;
U+22FC⋼small contains with vertical bar at end of horizontal strokeSm0ONAL3.2 &nis; &#x22FC; &#8956;
U+22FD⋽contains with overbarSm0ONAL3.2 &notnivc; &#x22FD; &#8957;
U+22FE⋾small contains with overbarSm0ONAL3.2 &notnivb; &#x22FE; &#8958;
U+22FF⋿z notation bag membershipSm0ONAL3.2 — &#x22FF; &#8959;

Компактная таблица

Математические операторы[1]
Официальная таблица символов Консорциума Юникода (PDF)
 0123456789ABCDEF
U+220x ∀ ∁ ∂ ∃ ∄ ∅ ∆ ∇ ∈ ∉ ∊ ∋ ∌ ∍ ∎ ∏
U+221x ∐ ∑ − ∓ ∔ ∕ ∖ ∗ ∘ ∙ √ ∛ ∜ ∝ ∞ ∟
U+222x ∠ ∡ ∢ ∣ ∤ ∥ ∦ ∧ ∨ ∩ ∪ ∫ ∬ ∭ ∮ ∯
U+223x ∰ ∱ ∲ ∳ ∴ ∵ ∶ ∷ ∸ ∹ ∺ ∻ ∼ ∽ ∾ ∿
U+224x ≀ ≁ ≂ ≃ ≄ ≅ ≆ ≇ ≈ ≉ ≊ ≋ ≌ ≍ ≎ ≏
U+225x ≐ ≑ ≒ ≓ ≔ ≕ ≖ ≗ ≘ ≙ ≚ ≛ ≜ ≝ ≞ ≟
U+226x ≠ ≡ ≢ ≣ ≤ ≥ ≦ ≧ ≨ ≩ ≪ ≫ ≬ ≭ ≮ ≯
U+227x ≰ ≱ ≲ ≳ ≴ ≵ ≶ ≷ ≸ ≹ ≺ ≻ ≼ ≽ ≾ ≿
U+228x ⊀ ⊁ ⊂ ⊃ ⊄ ⊅ ⊆ ⊇ ⊈ ⊉ ⊊ ⊋ ⊌ ⊍ ⊎ ⊏
U+229x ⊐ ⊑ ⊒ ⊓ ⊔ ⊕ ⊖ ⊗ ⊘ ⊙ ⊚ ⊛ ⊜ ⊝ ⊞ ⊟
U+22Ax ⊠ ⊡ ⊢ ⊣ ⊤ ⊥ ⊦ ⊧ ⊨ ⊩ ⊪ ⊫ ⊬ ⊭ ⊮ ⊯
U+22Bx ⊰ ⊱ ⊲ ⊳ ⊴ ⊵ ⊶ ⊷ ⊸ ⊹ ⊺ ⊻ ⊼ ⊽ ⊾ ⊿
U+22Cx ⋀ ⋁ ⋂ ⋃ ⋄ ⋅ ⋆ ⋇ ⋈ ⋉ ⋊ ⋋ ⋌ ⋍ ⋎ ⋏
U+22Dx ⋐ ⋑ ⋒ ⋓ ⋔ ⋕ ⋖ ⋗ ⋘ ⋙ ⋚ ⋛ ⋜ ⋝ ⋞ ⋟
U+22Ex ⋠ ⋡ ⋢ ⋣ ⋤ ⋥ ⋦ ⋧ ⋨ ⋩ ⋪ ⋫ ⋬ ⋭ ⋮ ⋯
U+22Fx ⋰ ⋱ ⋲ ⋳ ⋴ ⋵ ⋶ ⋷ ⋸ ⋹ ⋺ ⋻ ⋼ ⋽ ⋾ ⋿
Примечания
1.^ По состоянию на версию 15.0.

История

В таблице указаны документы, отражающие процесс формирования блока.

См. также

Примечания

  1. ↑ Unicode character database. The Unicode Standard. Дата обращения: 30 января 2017. Архивировано 25 декабря 2018 года.
  2. ↑ Enumerated Versions of The Unicode Standard. The Unicode Standard. Дата обращения: 30 января 2017. Архивировано 25 декабря 2018 года.