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Aliasentiteiten MathML

  • MathML 2.0+
  • HTML 5+

In andere XML-toepassingen dan MathML, moet gebruik van deze entiteiten als volgt worden aangekondigd binnen de DOCTYPE-declaratie:
<!ENTITY % mmlalias PUBLIC "-//W3C//ENTITIES MathML Aliases//EN//XML" "http://www.w3.org/2003/entities/2007/mmlalias.ent"> %mmlalias;
In MathML met DOCTYPE-declaratie zijn deze entiteiten automatisch beschikbaar.

Opgemerkt dient te worden dat de karakters waarnaar de entiteiten verwijzen, soms verschillen per MathML-versie.

[ left square bracket &lbrack; &#x5B; &#91;
] right square bracket &rbrack; &#x5D; &#93;
` grave accent &DiacriticalGrave; &#x60; &#96;
{ left curly bracket &lbrace; &#x7B; &#123;
| vertical line &vert; &#x7C; &#124;
} right curly bracket &rbrace; &#x7D; &#125;
no-break space &NonBreakingSpace; &#xA0; &#160;
¨ diaeresis &DoubleDot; &#xA8; &#168;
® registered sign &circledR; &#xAE; &#174;
± plus-minus sign &pm; &#xB1; &#177;
&PlusMinus;
´ acute accent &DiacriticalAcute; &#xB4; &#180;
· middle dot &centerdot; &#xB7; &#183;
&CenterDot;
¸ cedilla &Cedilla; &#xB8; &#184;
÷ division sign &div; &#xF7; &#247;
ˇ caron &Hacek; &#x2C7; &#711;
˘ breve &Breve; &#x2D8; &#728;
˙ dot above &DiacriticalDot; &#x2D9; &#729;
˜ small tilde &DiacriticalTilde; &#x2DC; &#732;
˝ double acute accent &DiacriticalDoubleAcute; &#x2DD; &#733;
ς greek small letter final sigma &varsigma; &#x3C2; &#962;
υ greek small letter upsilon &upsilon; &#x3C5; &#965;
ϑ greek theta symbol &vartheta; &#x3D1; &#977;
ϕ greek phi symbol &varphi; &#x3D5; &#981;
&straightphi;
ϖ greek pi symbol &varpi; &#x3D6; &#982;
ϝ greek small letter digamma &digamma; &#x3DD; &#989;
ϰ greek kappa symbol &varkappa; &#x3F0; &#1008;
ϱ greek rho symbol &varrho; &#x3F1; &#1009;
ϵ greek lunate epsilon symbol &varepsilon; &#x3F5; &#1013;
&straightepsilon;
϶ greek reversed lunate epsilon symbol &backepsilon; &#x3F6; &#1014;
thin space &ThinSpace; &#x2009; &#8201;
hair space &VeryThinSpace; &#x200A; &#8202;
zero width space &NegativeThinSpace; &#x200B; &#8203;
&NegativeThickSpace;
&NegativeMediumSpace;
&NegativeVeryThinSpace;
‖ double vertical line &Vert; &#x2016; &#8214;
‘ left single quotation mark &OpenCurlyQuote; &#x2018; &#8216;
’ right single quotation mark &CloseCurlyQuote; &#x2019; &#8217;
“ left double quotation mark &OpenCurlyDoubleQuote; &#x201C; &#8220;
” right double quotation mark &CloseCurlyDoubleQuote; &#x201D; &#8221;
‡ double dagger &ddagger; &#x2021; &#8225;
• bullet &bullet; &#x2022; &#8226;
‵ reversed prime &backprime; &#x2035; &#8245;
⁡ function application &ApplyFunction; &#x2061; &#8289;
invisible times &InvisibleTimes; &#x2062; &#8290;
invisible separator &InvisibleComma; &#x2063; &#8291;
⃛ combining three dots above &TripleDot; &#x20DB; &#8411;
ℂ double-struck capital c &complexes; &#x2102; &#8450;
ℋ script capital h &HilbertSpace; &#x210B; &#8459;
ℌ black-letter capital h &Poincareplane; &#x210C; &#8460;
ℍ double-struck capital h &quaternions; &#x210D; &#8461;
ℏ planck constant over two pi &hbar; &#x210F; &#8463;
&hslash;
ℐ script capital i &imagline; &#x2110; &#8464;
ℑ black-letter capital i &Im; &#x2111; &#8465;
&imagpart;
ℒ script capital l &Laplacetrf; &#x2112; &#8466;
ℕ double-struck capital n &naturals; &#x2115; &#8469;
℘ script capital p &wp; &#x2118; &#8472;
ℙ double-struck capital p &primes; &#x2119; &#8473;
ℚ double-struck capital q &rationals; &#x211A; &#8474;
ℛ script capital r &realine; &#x211B; &#8475;
ℜ black-letter capital r &Re; &#x211C; &#8476;
&realpart;
ℝ double-struck capital r &reals; &#x211D; &#8477;
ℤ double-struck capital z &integers; &#x2124; &#8484;
ℨ black-letter capital z &zeetrf; &#x2128; &#8488;
ℬ script capital b &Bernoullis; &#x212C; &#8492;
ℭ black-letter capital c &Cayleys; &#x212D; &#8493;
ℰ script capital e &expectation; &#x2130; &#8496;
ℱ script capital f &Fouriertrf; &#x2131; &#8497;
ℳ script capital m &Mellintrf; &#x2133; &#8499;
ℴ script small o &orderof; &#x2134; &#8500;
ⅅ double-struck italic capital d &CapitalDifferentialD; &#x2145; &#8517;
ⅆ double-struck italic small d &DifferentialD; &#x2146; &#8518;
ⅇ double-struck italic small e &exponentiale; &#x2147; &#8519;
&ExponentialE;
ⅈ double-struck italic small i &ImaginaryI; &#x2148; &#8520;
← leftwards arrow &leftarrow; &#x2190; &#8592;
&LeftArrow;
&ShortLeftArrow;
↑ upwards arrow &uparrow; &#x2191; &#8593;
&UpArrow;
&ShortUpArrow;
→ rightwards arrow &rightarrow; &#x2192; &#8594;
&RightArrow;
&ShortRightArrow;
↓ downwards arrow &downarrow; &#x2193; &#8595;
&DownArrow;
&ShortDownArrow;
↔ left right arrow &leftrightarrow; &#x2194; &#8596;
&LeftRightArrow;
↕ up down arrow &updownarrow; &#x2195; &#8597;
&UpDownArrow;
↖ north west arrow &nwarrow; &#x2196; &#8598;
&UpperLeftArrow;
↗ north east arrow &nearrow; &#x2197; &#8599;
&UpperRightArrow;
↘ south east arrow &searrow; &#x2198; &#8600;
&LowerRightArrow;
↙ south west arrow &swarrow; &#x2199; &#8601;
&LowerLeftArrow;
↚ leftwards arrow with stroke &nleftarrow; &#x219A; &#8602;
↛ rightwards arrow with stroke &nrightarrow; &#x219B; &#8603;
↝ rightwards wave arrow &rightsquigarrow; &#x219D; &#8605;
↞ leftwards two headed arrow &twoheadleftarrow; &#x219E; &#8606;
↠ rightwards two headed arrow &twoheadrightarrow; &#x21A0; &#8608;
↢ leftwards arrow with tail &leftarrowtail; &#x21A2; &#8610;
↣ rightwards arrow with tail &rightarrowtail; &#x21A3; &#8611;
↤ leftwards arrow from bar &LeftTeeArrow; &#x21A4; &#8612;
↥ upwards arrow from bar &UpTeeArrow; &#x21A5; &#8613;
↦ rightwards arrow from bar &mapsto; &#x21A6; &#8614;
&RightTeeArrow;
↧ downwards arrow from bar &DownTeeArrow; &#x21A7; &#8615;
↩ leftwards arrow with hook &hookleftarrow; &#x21A9; &#8617;
↪ rightwards arrow with hook &hookrightarrow; &#x21AA; &#8618;
↫ leftwards arrow with loop &looparrowleft; &#x21AB; &#8619;
↬ rightwards arrow with loop &looparrowright; &#x21AC; &#8620;
↭ left right wave arrow &leftrightsquigarrow; &#x21AD; &#8621;
↮ left right arrow with stroke &nleftrightarrow; &#x21AE; &#8622;
↰ upwards arrow with tip leftwards &Lsh; &#x21B0; &#8624;
↱ upwards arrow with tip rightwards &Rsh; &#x21B1; &#8625;
↶ anticlockwise top semicircle arrow &curvearrowleft; &#x21B6; &#8630;
↷ clockwise top semicircle arrow &curvearrowright; &#x21B7; &#8631;
↺ anticlockwise open circle arrow &circlearrowleft; &#x21BA; &#8634;
↻ clockwise open circle arrow &circlearrowright; &#x21BB; &#8635;
↼ leftwards harpoon with barb upwards &LeftVector; &#x21BC; &#8636;
&leftharpoonup;
↽ leftwards harpoon with barb downwards &DownLeftVector; &#x21BD; &#8637;
&leftharpoondown;
↾ upwards harpoon with barb rightwards &RightUpVector; &#x21BE; &#8638;
&upharpoonright;
↿ upwards harpoon with barb leftwards &LeftUpVector; &#x21BF; &#8639;
&upharpoonleft;
⇀ rightwards harpoon with barb upwards &RightVector; &#x21C0; &#8640;
&rightharpoonup;
⇁ rightwards harpoon with barb downwards &DownRightVector; &#x21C1; &#8641;
&rightharpoondown;
⇂ downwards harpoon with barb rightwards &RightDownVector; &#x21C2; &#8642;
&downharpoonright;
⇃ downwards harpoon with barb leftwards &LeftDownVector; &#x21C3; &#8643;
&downharpoonleft;
⇄ rightwards arrow over leftwards arrow &rightleftarrows; &#x21C4; &#8644;
&RightArrowLeftArrow;
⇅ upwards arrow leftwards of downwards arrow &UpArrowDownArrow; &#x21C5; &#8645;
⇆ leftwards arrow over rightwards arrow &leftrightarrows; &#x21C6; &#8646;
&LeftArrowRightArrow;
⇇ leftwards paired arrows &leftleftarrows; &#x21C7; &#8647;
⇈ upwards paired arrows &upuparrows; &#x21C8; &#8648;
⇉ rightwards paired arrows &rightrightarrows; &#x21C9; &#8649;
⇊ downwards paired arrows &downdownarrows; &#x21CA; &#8650;
⇋ leftwards harpoon over rightwards harpoon &leftrightharpoons; &#x21CB; &#8651;
&ReverseEquilibrium;
⇌ rightwards harpoon over leftwards harpoon &Equilibrium; &#x21CC; &#8652;
&rightleftharpoons;
⇍ leftwards double arrow with stroke &nLeftarrow; &#x21CD; &#8653;
⇎ left right double arrow with stroke &nLeftrightarrow; &#x21CE; &#8654;
⇏ rightwards double arrow with stroke &nRightarrow; &#x21CF; &#8655;
⇐ leftwards double arrow &Leftarrow; &#x21D0; &#8656;
&DoubleLeftArrow;
⇑ upwards double arrow &Uparrow; &#x21D1; &#8657;
&DoubleUpArrow;
⇒ rightwards double arrow &Implies; &#x21D2; &#8658;
&Rightarrow;
&DoubleRightArrow;
⇓ downwards double arrow &Downarrow; &#x21D3; &#8659;
&DoubleDownArrow;
⇔ left right double arrow &Leftrightarrow; &#x21D4; &#8660;
&DoubleLeftRightArrow;
⇕ up down double arrow &Updownarrow; &#x21D5; &#8661;
&DoubleUpDownArrow;
⇚ leftwards triple arrow &Lleftarrow; &#x21DA; &#8666;
⇛ rightwards triple arrow &Rrightarrow; &#x21DB; &#8667;
⇤ leftwards arrow to bar &LeftArrowBar; &#x21E4; &#8676;
⇥ rightwards arrow to bar &RightArrowBar; &#x21E5; &#8677;
⇵ downwards arrow leftwards of upwards arrow &DownArrowUpArrow; &#x21F5; &#8693;
∀ for all &ForAll; &#x2200; &#8704;
∁ complement &complement; &#x2201; &#8705;
∂ partial differential &PartialD; &#x2202; &#8706;
∃ there exists &Exists; &#x2203; &#8707;
∄ there does not exist &nexists; &#x2204; &#8708;
&NotExists;
∅ empty set &emptyset; &#x2205; &#8709;
&varnothing;
∇ nabla &Del; &#x2207; &#8711;
∈ element of &in; &#x2208; &#8712;
&Element;
∉ not an element of &NotElement; &#x2209; &#8713;
∋ contains as member &SuchThat; &#x220B; &#8715;
&ReverseElement;
∌ does not contain as member &NotReverseElement; &#x220C; &#8716;
∐ n-ary coproduct &Coproduct; &#x2210; &#8720;
∑ n-ary summation &Sum; &#x2211; &#8721;
∓ minus-or-plus sign &mp; &#x2213; &#8723;
&MinusPlus;
∔ dot plus &dotplus; &#x2214; &#8724;
∖ set minus &setminus; &#x2216; &#8726;
&Backslash;
&smallsetminus;
∘ ring operator &SmallCircle; &#x2218; &#8728;
√ square root &Sqrt; &#x221A; &#8730;
∝ proportional to &propto; &#x221D; &#8733;
&varpropto;
&Proportional;
∠ angle &angle; &#x2220; &#8736;
∡ measured angle &measuredangle; &#x2221; &#8737;
∣ divides &shortmid; &#x2223; &#8739;
&VerticalBar;
∤ does not divide &nshortmid; &#x2224; &#8740;
&NotVerticalBar;
∥ parallel to &parallel; &#x2225; &#8741;
&shortparallel;
&DoubleVerticalBar;
∦ not parallel to &nparallel; &#x2226; &#8742;
&nshortparallel;
&NotDoubleVerticalBar;
∧ logical and &wedge; &#x2227; &#8743;
∨ logical or &vee; &#x2228; &#8744;
∫ integral &Integral; &#x222B; &#8747;
∭ triple integral &iiint; &#x222D; &#8749;
∮ contour integral &oint; &#x222E; &#8750;
&ContourIntegral;
∯ surface integral &DoubleContourIntegral; &#x222F; &#8751;
∲ clockwise contour integral &ClockwiseContourIntegral; &#x2232; &#8754;
∳ anticlockwise contour integral &CounterClockwiseContourIntegral; &#x2233; &#8755;
∴ therefore &therefore; &#x2234; &#8756;
&Therefore;
∵ because &because; &#x2235; &#8757;
&Because;
∷ proportion &Proportion; &#x2237; &#8759;
∸ dot minus &dotminus; &#x2238; &#8760;
∼ tilde operator &Tilde; &#x223C; &#8764;
&thicksim;
∽ reversed tilde &backsim; &#x223D; &#8765;
≀ wreath product &wr; &#x2240; &#8768;
&VerticalTilde;
≁ not tilde &NotTilde; &#x2241; &#8769;
≂ minus tilde &eqsim; &#x2242; &#8770;
&EqualTilde;
≃ asymptotically equal to &simeq; &#x2243; &#8771;
&TildeEqual;
≄ not asymptotically equal to &nsimeq; &#x2244; &#8772;
&NotTildeEqual;
≅ approximately equal to &TildeFullEqual; &#x2245; &#8773;
≇ neither approximately nor actually equal to &NotTildeFullEqual; &#x2247; &#8775;
≈ almost equal to &approx; &#x2248; &#8776;
&TildeTilde;
&thickapprox;
≉ not almost equal to &napprox; &#x2249; &#8777;
&NotTildeTilde;
≊ almost equal or equal to &approxeq; &#x224A; &#8778;
≌ all equal to &backcong; &#x224C; &#8780;
≍ equivalent to &CupCap; &#x224D; &#8781;
≎ geometrically equivalent to &Bumpeq; &#x224E; &#8782;
&HumpDownHump;
≏ difference between &bumpeq; &#x224F; &#8783;
&HumpEqual;
≐ approaches the limit &doteq; &#x2250; &#8784;
&DotEqual;
≑ geometrically equal to &doteqdot; &#x2251; &#8785;
≒ approximately equal to or the image of &fallingdotseq; &#x2252; &#8786;
≓ image of or approximately equal to &risingdotseq; &#x2253; &#8787;
≔ colon equals &Assign; &#x2254; &#8788;
&coloneq;
≕ equals colon &eqcolon; &#x2255; &#8789;
≖ ring in equal to &eqcirc; &#x2256; &#8790;
≗ ring equal to &circeq; &#x2257; &#8791;
≜ delta equal to &triangleq; &#x225C; &#8796;
≟ questioned equal to &questeq; &#x225F; &#8799;
≠ not equal to &NotEqual; &#x2260; &#8800;
≡ identical to &Congruent; &#x2261; &#8801;
≢ not identical to &NotCongruent; &#x2262; &#8802;
≤ less-than or equal to &leq; &#x2264; &#8804;
≥ greater-than or equal to &geq; &#x2265; &#8805;
&GreaterEqual;
≦ less-than over equal to &leqq; &#x2266; &#8806;
&LessFullEqual;
≧ greater-than over equal to &geqq; &#x2267; &#8807;
&GreaterFullEqual;
≨ less-than but not equal to &lneqq; &#x2268; &#8808;
≩ greater-than but not equal to &gneqq; &#x2269; &#8809;
≪ much less-than &ll; &#x226A; &#8810;
&NestedLessLess;
≫ much greater-than &gg; &#x226B; &#8811;
&NestedGreaterGreater;
≬ between &between; &#x226C; &#8812;
≮ not less-than &nless; &#x226E; &#8814;
&NotLess;
≯ not greater-than &ngtr; &#x226F; &#8815;
&NotGreater;
≰ neither less-than nor equal to &nleq; &#x2270; &#8816;
&NotLessEqual;
≱ neither greater-than nor equal to &ngeq; &#x2271; &#8817;
&NotGreaterEqual;
≲ less-than or equivalent to &lesssim; &#x2272; &#8818;
&LessTilde;
≳ greater-than or equivalent to &gtrsim; &#x2273; &#8819;
&GreaterTilde;
≴ neither less-than nor equivalent to &NotLessTilde; &#x2274; &#8820;
≵ neither greater-than nor equivalent to &NotGreaterTilde; &#x2275; &#8821;
≶ less-than or greater-than &lessgtr; &#x2276; &#8822;
&LessGreater;
≷ greater-than or less-than &gtrless; &#x2277; &#8823;
&GreaterLess;
≸ neither less-than nor greater-than &NotLessGreater; &#x2278; &#8824;
≹ neither greater-than nor less-than &NotGreaterLess; &#x2279; &#8825;
≺ precedes &prec; &#x227A; &#8826;
&Precedes;
≻ succeeds &succ; &#x227B; &#8827;
&Succeeds;
≼ precedes or equal to &preccurlyeq; &#x227C; &#8828;
&PrecedesSlantEqual;
≽ succeeds or equal to &succcurlyeq; &#x227D; &#8829;
&SucceedsSlantEqual;
≾ precedes or equivalent to &precsim; &#x227E; &#8830;
&PrecedesTilde;
≿ succeeds or equivalent to &succsim; &#x227F; &#8831;
&SucceedsTilde;
⊀ does not precede &nprec; &#x2280; &#8832;
&NotPrecedes;
⊁ does not succeed &nsucc; &#x2281; &#8833;
&NotSucceeds;
⊂ subset of &subset; &#x2282; &#8834;
⊃ superset of &supset; &#x2283; &#8835;
&Superset;
⊆ subset of or equal to &subseteq; &#x2286; &#8838;
&SubsetEqual;
⊇ superset of or equal to &supseteq; &#x2287; &#8839;
&SupersetEqual;
⊈ neither a subset of nor equal to &nsubseteq; &#x2288; &#8840;
&NotSubsetEqual;
⊉ neither a superset of nor equal to &nsupseteq; &#x2289; &#8841;
&NotSupersetEqual;
⊊ subset of with not equal to &subsetneq; &#x228A; &#8842;
⊋ superset of with not equal to &supsetneq; &#x228B; &#8843;
⊎ multiset union &UnionPlus; &#x228E; &#8846;
⊏ square image of &sqsubset; &#x228F; &#8847;
&SquareSubset;
⊐ square original of &sqsupset; &#x2290; &#8848;
&SquareSuperset;
⊑ square image of or equal to &sqsubseteq; &#x2291; &#8849;
&SquareSubsetEqual;
⊒ square original of or equal to &sqsupseteq; &#x2292; &#8850;
&SquareSupersetEqual;
⊓ square cap &SquareIntersection; &#x2293; &#8851;
⊔ square cup &SquareUnion; &#x2294; &#8852;
⊕ circled plus &CirclePlus; &#x2295; &#8853;
⊖ circled minus &CircleMinus; &#x2296; &#8854;
⊗ circled times &CircleTimes; &#x2297; &#8855;
⊙ circled dot operator &CircleDot; &#x2299; &#8857;
⊚ circled ring operator &circledcirc; &#x229A; &#8858;
⊛ circled asterisk operator &circledast; &#x229B; &#8859;
⊝ circled dash &circleddash; &#x229D; &#8861;
⊞ squared plus &boxplus; &#x229E; &#8862;
⊟ squared minus &boxminus; &#x229F; &#8863;
⊠ squared times &boxtimes; &#x22A0; &#8864;
⊡ squared dot operator &dotsquare; &#x22A1; &#8865;
⊢ right tack &RightTee; &#x22A2; &#8866;
⊣ left tack &LeftTee; &#x22A3; &#8867;
⊤ down tack &DownTee; &#x22A4; &#8868;
⊥ up tack &bot; &#x22A5; &#8869;
&UpTee;
⊨ true &DoubleRightTee; &#x22A8; &#8872;
⊲ normal subgroup of &LeftTriangle; &#x22B2; &#8882;
&vartriangleleft;
⊳ contains as normal subgroup &RightTriangle; &#x22B3; &#8883;
&vartriangleright;
⊴ normal subgroup of or equal to &trianglelefteq; &#x22B4; &#8884;
&LeftTriangleEqual;
⊵ contains as normal subgroup or equal to &trianglerighteq; &#x22B5; &#8885;
&RightTriangleEqual;
⊸ multimap &multimap; &#x22B8; &#8888;
⊺ intercalate &intercal; &#x22BA; &#8890;
⋀ n-ary logical and &Wedge; &#x22C0; &#8896;
&bigwedge;
⋁ n-ary logical or &Vee; &#x22C1; &#8897;
&bigvee;
⋂ n-ary intersection &bigcap; &#x22C2; &#8898;
&Intersection;
⋃ n-ary union &Union; &#x22C3; &#8899;
&bigcup;
⋄ diamond operator &diamond; &#x22C4; &#8900;
&Diamond;
⋆ star operator &Star; &#x22C6; &#8902;
⋇ division times &divideontimes; &#x22C7; &#8903;
⋋ left semidirect product &leftthreetimes; &#x22CB; &#8907;
⋌ right semidirect product &rightthreetimes; &#x22CC; &#8908;
⋍ reversed tilde equals &backsimeq; &#x22CD; &#8909;
⋎ curly logical or &curlyvee; &#x22CE; &#8910;
⋏ curly logical and &curlywedge; &#x22CF; &#8911;
⋐ double subset &Subset; &#x22D0; &#8912;
⋑ double superset &Supset; &#x22D1; &#8913;
⋔ pitchfork &pitchfork; &#x22D4; &#8916;
⋖ less-than with dot &lessdot; &#x22D6; &#8918;
⋗ greater-than with dot &gtrdot; &#x22D7; &#8919;
⋙ very much greater-than &ggg; &#x22D9; &#8921;
⋚ less-than equal to or greater-than &lesseqgtr; &#x22DA; &#8922;
&LessEqualGreater;
⋛ greater-than equal to or less-than &gtreqless; &#x22DB; &#8923;
&GreaterEqualLess;
⋞ equal to or precedes &curlyeqprec; &#x22DE; &#8926;
⋟ equal to or succeeds &curlyeqsucc; &#x22DF; &#8927;
⋠ does not precede or equal &NotPrecedesSlantEqual; &#x22E0; &#8928;
⋡ does not succeed or equal &NotSucceedsSlantEqual; &#x22E1; &#8929;
⋢ not square image of or equal to &NotSquareSubsetEqual; &#x22E2; &#8930;
⋣ not square original of or equal to &NotSquareSupersetEqual; &#x22E3; &#8931;
⋨ precedes but not equivalent to &precnsim; &#x22E8; &#8936;
⋩ succeeds but not equivalent to &succnsim; &#x22E9; &#8937;
⋪ not normal subgroup of &ntriangleleft; &#x22EA; &#8938;
&NotLeftTriangle;
⋫ does not contain as normal subgroup &ntriangleright; &#x22EB; &#8939;
&NotRightTriangle;
⋬ not normal subgroup of or equal to &ntrianglelefteq; &#x22EC; &#8940;
&NotLeftTriangleEqual;
⋭ does not contain as normal subgroup or equal &ntrianglerighteq; &#x22ED; &#8941;
&NotRightTriangleEqual;
⌅ projective &barwedge; &#x2305; &#8965;
⌆ perspective &doublebarwedge; &#x2306; &#8966;
⌈ left ceiling &LeftCeiling; &#x2308; &#8968;
⌉ right ceiling &RightCeiling; &#x2309; &#8969;
⌊ left floor &LeftFloor; &#x230A; &#8970;
⌋ right floor &RightFloor; &#x230B; &#8971;
⌜ top left corner &ulcorner; &#x231C; &#8988;
⌝ top right corner &urcorner; &#x231D; &#8989;
⌞ bottom left corner &llcorner; &#x231E; &#8990;
⌟ bottom right corner &lrcorner; &#x231F; &#8991;
⎰ upper left or lower right curly bracket section &lmoustache; &#x23B0; &#9136;
⎱ upper right or lower left curly bracket section &rmoustache; &#x23B1; &#9137;
Ⓢ circled latin capital letter s &circledS; &#x24C8; &#9416;
□ white square &Square; &#x25A1; &#9633;
▪ black small square &blacksquare; &#x25AA; &#9642;
△ white up-pointing triangle &bigtriangleup; &#x25B3; &#9651;
▴ black up-pointing small triangle &blacktriangle; &#x25B4; &#9652;
▵ white up-pointing small triangle &triangle; &#x25B5; &#9653;
▸ black right-pointing small triangle &blacktriangleright; &#x25B8; &#9656;
▹ white right-pointing small triangle &triangleright; &#x25B9; &#9657;
▽ white down-pointing triangle &bigtriangledown; &#x25BD; &#9661;
▾ black down-pointing small triangle &blacktriangledown; &#x25BE; &#9662;
▿ white down-pointing small triangle &triangledown; &#x25BF; &#9663;
◂ black left-pointing small triangle &blacktriangleleft; &#x25C2; &#9666;
◃ white left-pointing small triangle &triangleleft; &#x25C3; &#9667;
◊ lozenge &lozenge; &#x25CA; &#9674;
◯ large circle &bigcirc; &#x25EF; &#9711;
★ black star &bigstar; &#x2605; &#9733;
♠ black spade suit &spadesuit; &#x2660; &#9824;
♣ black club suit &clubsuit; &#x2663; &#9827;
♥ black heart suit &heartsuit; &#x2665; &#9829;
♦ black diamond suit &diamondsuit; &#x2666; &#9830;
♮ music natural sign &natural; &#x266E; &#9838;
✓ check mark &checkmark; &#x2713; &#10003;
✠ maltese cross &maltese; &#x2720; &#10016;
⟦ mathematical left white square bracket &LeftDoubleBracket; &#x27E6; &#10214;
⟧ mathematical right white square bracket &RightDoubleBracket; &#x27E7; &#10215;
⟨ mathematical left angle bracket &langle; &#x27E8; &#10216;
&LeftAngleBracket;
⟩ mathematical right angle bracket &rangle; &#x27E9; &#10217;
&RightAngleBracket;
⟵ long leftwards arrow &longleftarrow; &#x27F5; &#10229;
&LongLeftArrow;
⟶ long rightwards arrow &longrightarrow; &#x27F6; &#10230;
&LongRightArrow;
⟷ long left right arrow &longleftrightarrow; &#x27F7; &#10231;
&LongLeftRightArrow;
⟸ long leftwards double arrow &Longleftarrow; &#x27F8; &#10232;
&DoubleLongLeftArrow;
⟹ long rightwards double arrow &Longrightarrow; &#x27F9; &#10233;
&DoubleLongRightArrow;
⟺ long left right double arrow &Longleftrightarrow; &#x27FA; &#10234;
&DoubleLongLeftRightArrow;
⟼ long rightwards arrow from bar &longmapsto; &#x27FC; &#10236;
⤍ rightwards double dash arrow &bkarow; &#x290D; &#10509;
⤏ rightwards triple dash arrow &dbkarow; &#x290F; &#10511;
⤐ rightwards two-headed triple dash arrow &drbkarow; &#x2910; &#10512;
⤥ south east arrow with hook &hksearow; &#x2925; &#10533;
⤦ south west arrow with hook &hkswarow; &#x2926; &#10534;
⤨ north east arrow and south east arrow &toea; &#x2928; &#10536;
⤩ south east arrow and south west arrow &tosa; &#x2929; &#10537;
⥮ upwards harpoon with barb left beside downwards harpoon with barb right &UpEquilibrium; &#x296E; &#10606;
⥯ downwards harpoon with barb left beside upwards harpoon with barb right &ReverseUpEquilibrium; &#x296F; &#10607;
⧫ black lozenge &blacklozenge; &#x29EB; &#10731;
⨀ n-ary circled dot operator &bigodot; &#x2A00; &#10752;
⨁ n-ary circled plus operator &bigoplus; &#x2A01; &#10753;
⨂ n-ary circled times operator &bigotimes; &#x2A02; &#10754;
⨄ n-ary union operator with plus &biguplus; &#x2A04; &#10756;
⨆ n-ary square union operator &bigsqcup; &#x2A06; &#10758;
⨌ quadruple integral operator &iiiint; &#x2A0C; &#10764;
⨼ interior product &intprod; &#x2A3C; &#10812;
⩷ equals sign with two dots above and two dots below &ddotseq; &#x2A77; &#10871;
⩽ less-than or slanted equal to &leqslant; &#x2A7D; &#10877;
&LessSlantEqual;
⩾ greater-than or slanted equal to &geqslant; &#x2A7E; &#10878;
&GreaterSlantEqual;
⪅ less-than or approximate &lessapprox; &#x2A85; &#10885;
⪆ greater-than or approximate &gtrapprox; &#x2A86; &#10886;
⪇ less-than and single-line not equal to &lneq; &#x2A87; &#10887;
⪈ greater-than and single-line not equal to &gneq; &#x2A88; &#10888;
⪉ less-than and not approximate &lnapprox; &#x2A89; &#10889;
⪊ greater-than and not approximate &gnapprox; &#x2A8A; &#10890;
⪋ less-than above double-line equal above greater-than &lesseqqgtr; &#x2A8B; &#10891;
⪌ greater-than above double-line equal above less-than &gtreqqless; &#x2A8C; &#10892;
⪕ slanted equal to or less-than &eqslantless; &#x2A95; &#10901;
⪖ slanted equal to or greater-than &eqslantgtr; &#x2A96; &#10902;
⪯ precedes above single-line equals sign &preceq; &#x2AAF; &#10927;
&PrecedesEqual;
⪰ succeeds above single-line equals sign &succeq; &#x2AB0; &#10928;
&SucceedsEqual;
⪵ precedes above not equal to &precneqq; &#x2AB5; &#10933;
⪶ succeeds above not equal to &succneqq; &#x2AB6; &#10934;
⪷ precedes above almost equal to &precapprox; &#x2AB7; &#10935;
⪸ succeeds above almost equal to &succapprox; &#x2AB8; &#10936;
⪹ precedes above not almost equal to &precnapprox; &#x2AB9; &#10937;
⪺ succeeds above not almost equal to &succnapprox; &#x2ABA; &#10938;
⫅ subset of above equals sign &subseteqq; &#x2AC5; &#10949;
⫆ superset of above equals sign &supseteqq; &#x2AC6; &#10950;
⫋ subset of above not equal to &subsetneqq; &#x2ACB; &#10955;
⫌ superset of above not equal to &supsetneqq; &#x2ACC; &#10956;
⫤ vertical bar double left turnstile &DoubleLeftTee; &#x2AE4; &#10980;

Entiteiten voor karaktersamenstellingen

De volgende entiteiten representeren een samenstelling van meerdere karakters:

≩︀ &gvertneqq; &#x2269;&#xFE00; &#8809;&#65024;
≨︀ &lvertneqq; &#x2268;&#xFE00; &#8808;&#65024;
≧̸ &ngeqq; &#x2267;&#x338; &#8807;&#824;
⩾̸ &ngeqslant; &#x2A7E;&#x338; &#10878;&#824;
≦̸ &nleqq; &#x2266;&#x338; &#8806;&#824;
⩽̸ &nleqslant; &#x2A7D;&#x338; &#10877;&#824;
≂̸ &NotEqualTilde; &#x2242;&#x338; &#8770;&#824;
≧̸ &NotGreaterFullEqual; &#x2267;&#x338; &#8807;&#824;
≫̸ &NotGreaterGreater; &#x226B;&#x338; &#8811;&#824;
⩾̸ &NotGreaterSlantEqual; &#x2A7E;&#x338; &#10878;&#824;
≎̸ &NotHumpDownHump; &#x224E;&#x338; &#8782;&#824;
≪̸ &NotLessLess; &#x226A;&#x338; &#8810;&#824;
⩽̸ &NotLessSlantEqual; &#x2A7D;&#x338; &#10877;&#824;
⪯̸ &NotPrecedesEqual; &#x2AAF;&#x338; &#10927;&#824;
⊂⃒ &NotSubset; &#x2282;&#x20D2; &#8834;&#8402;
⪰̸ &NotSucceedsEqual; &#x2AB0;&#x338; &#10928;&#824;
⊃⃒ &NotSuperset; &#x2283;&#x20D2; &#8835;&#8402;
⪯̸ &npreceq; &#x2AAF;&#x338; &#10927;&#824;
⊂⃒ &nsubset; &#x2282;&#x20D2; &#8834;&#8402;
⫅̸ &nsubseteqq; &#x2AC5;&#x338; &#10949;&#824;
⪰̸ &nsucceq; &#x2AB0;&#x338; &#10928;&#824;
⊃⃒ &nsupset; &#x2283;&#x20D2; &#8835;&#8402;
⫆̸ &nsupseteqq; &#x2AC6;&#x338; &#10950;&#824;
⊊︀ &varsubsetneq; &#x228A;&#xFE00; &#8842;&#65024;
⫋︀ &varsubsetneqq; &#x2ACB;&#xFE00; &#10955;&#65024;
⊋︀ &varsupsetneq; &#x228B;&#xFE00; &#8843;&#65024;
⫌︀ &varsupsetneqq; &#x2ACC;&#xFE00; &#10956;&#65024;

Unicode-blokken

De entiteiten op deze pagina hebben betrekking op karakters uit de volgende Unicode-blokken: