Wikimore

Full set of supported operators Related T375974 and T402029

See also case 12 in Extension:Math/Native_MathML/Reported_Cases

Operators
12c	`A + B - C \pm D \mp E \dotplus F`	$A + B - C \pm D \mp E ∔ F$ $A+B-C\pm D\mp E\dotplus F$
12d	`A \times B \div C \divideontimes D / E \backslash F`	$A \times B \div C ⋇ D / E ∖ F$ $A\times B\div C\divideontimes D/E\backslash F$
12e	`A\cdot B * C \ast D \star E \circ F \bullet G`	$A \cdot B * C * D ⋆ E \circ F ∙ G$ $A\cdot B*C\ast D\star E\circ F\bullet G$
12f	`A \boxplus B \boxminus C \boxtimes D \boxdot E`	$A ⊞ B ⊟ C ⊠ D ⊡ E$ $A\boxplus B\boxminus C\boxtimes D\boxdot E$
12g	`A \oplus B \ominus C \otimes D \oslash E \odot F`	$A \oplus B ⊖ C \otimes D ⊘ E ⊙ F$ $A\oplus B\ominus C\otimes D\oslash E\odot F$
12h	`A \circleddash B \circledcirc C \circledast D`	$A ⊝ B ⊚ C ⊛ D$ $A\circleddash B\circledcirc C\circledast D$
12i	`A \in B \notin A \not\in B \ni B \not\ni C`	$A \in B \notin A \in̸ B ∋ B ∌ C$ $A\in B\notin A\not \in B\ni B\not \ni C$
12j	`A \cap B \Cap B \sqcap B \bigcap C`	$A \cap B ⋒ B ⊓ B ⋂ C$ $A\cap B\Cap B\sqcap B\bigcap C$
12k	`A \cup B \Cup B \sqcup B \bigcup B \bigsqcup B \uplus B \biguplus C`	$A \cup B ⋓ B ⊔ B ⋃ B ⨆ B ⊎ B ⨄ C$ $A\cup B\Cup B\sqcup B\bigcup B\bigsqcup B\uplus B\biguplus C$
12l	`A \setminus B \smallsetminus B \times C`	$A ∖ B ∖ B \times C$ $A\setminus B\smallsetminus B\times C$
12m	`A \subset B \Subset B \sqsubset C`	$A \subset B ⋐ B ⊏ C$ $A\subset B\Subset B\sqsubset C$
12n	`A \supset B \Supset B \sqsupset C`	$A \supset B ⋑ B ⊐ C$ $A\supset B\Supset B\sqsupset C$
12o	`A \subseteq B \nsubseteq B \subsetneq B \varsubsetneq B \sqsubseteq C`	$A \subseteq B ⊈ B ⊊ B ⊊ B ⊑ C$ $A\subseteq B\nsubseteq B\subsetneq B\varsubsetneq B\sqsubseteq C$
12p	`A \supseteq B \nsupseteq B \supsetneq B \varsupsetneq B \sqsupseteq C`	$A \supseteq B ⊉ B ⊋ B ⊋ B ⊒ C$ $A\supseteq B\nsupseteq B\supsetneq B\varsupsetneq B\sqsupseteq C$
12q	`A \subseteqq B \nsubseteqq B \subsetneqq B \varsubsetneqq C`	$A ⫅ B ⊈ B ⫋ B ⫋ C$ $A\subseteqq B\nsubseteqq B\subsetneqq B\varsubsetneqq C$
12r	`A \supseteqq B \nsupseteqq B \supsetneqq B \varsupsetneqq C`	$A ⫆ B ⊉ B ⫌ B ⫌ C$ $A\supseteqq B\nsupseteqq B\supsetneqq B\varsupsetneqq C$
12s	`A = B \ne B \neq B \equiv B \not\equiv C`	$A = B \neq B \neq B \equiv B \equiv̸ C$ $A=B\neq B\neq B\equiv B\not \equiv C$
12t	`A \doteq B \doteqdot B \overset{\underset{\mathrm{def} }{} }{=} B := C`	$A ≐ B ≑ B \overset{d e f}{=} B := C$ $A\doteq B\doteqdot B{\overset {\underset {\mathrm {def} }{}}{=}}B:=C$
12u	`A \sim B \nsim B \backsim B \thicksim B \simeq B \backsimeq B \eqsim B \cong B \ncong C`	$A \sim B ≁ B ∽ B \sim B ≃ B ⋍ B ≂ B ≅ B ≆ C$ $A\sim B\nsim B\backsim B\thicksim B\simeq B\backsimeq B\eqsim B\cong B\ncong C$
12v	`A \approx B \thickapprox B \approxeq B \asymp B \propto B \varpropto C`	$A \approx B \approx B ≊ B ≍ B \propto B \propto C$ $A\approx B\thickapprox B\approxeq B\asymp B\propto B\varpropto C$
12w	`A < B \nless B \ll B \not\ll B \lll B \not\lll B \lessdot C`	$A < B ≮ B ≪ B ≪̸ B ⋘ B ⋘̸ B ⋖ C$ $A<B\nless B\ll B\not \ll B\lll B\not \lll B\lessdot C$
12x	`A > B \ngtr B \gg B \not\gg B \ggg B \not\ggg B \gtrdot C`	$A > B ≯ B ≫ B ≫̸ B ⋙ B ⋙̸ B ⋗ C$ $A>B\ngtr B\gg B\not \gg B\ggg B\not \ggg B\gtrdot C$
12y	`A \le B \leq C \lneq D \leqq E \nleq F \nleqq G \lneqq H \lvertneqq I`	$A \leq B \leq C ⪇ D ≦ E ≰ F ≰ G ≨ H ≨ I$ $A\leq B\leq C\lneq D\leqq E\nleq F\nleqq G\lneqq H\lvertneqq I$
12z	`A \ge B \geq C \gneq D \geqq E \ngeq F \ngeqq G \gneqq H \gvertneqq I`	$A \geq B \geq C ⪈ D ≧ E ≱ F ≱ G ≩ H ≩ I$ $A\geq B\geq C\gneq D\geqq E\ngeq F\ngeqq G\gneqq H\gvertneqq I$
12aa	`A \lessgtr B \lesseqgtr B \lesseqqgtr B \gtrless B \gtreqless B \gtreqqless C`	$A ≶ B ⋚ B ⪋ B ≷ B ⋛ B ⪌ C$ $A\lessgtr B\lesseqgtr B\lesseqqgtr B\gtrless B\gtreqless B\gtreqqless C$
12ab	`A \leqslant B \nleqslant B \eqslantless C`	$A ⩽ B ⪇ B ⪕ C$ $A\leqslant B\nleqslant B\eqslantless C$
12ac	`A \geqslant B \ngeqslant B \eqslantgtr C`	$A ⩾ B ⪈ B ⪖ C$ $A\geqslant B\ngeqslant B\eqslantgtr C$
12ad	`A \lesssim B \lnsim B \lessapprox B \lnapprox C`	$A ≲ B ⋦ B ⪅ B ⪉ C$ $A\lesssim B\lnsim B\lessapprox B\lnapprox C$
12ae	`A \gtrsim B \gnsim B \gtrapprox B \gnapprox C`	$A ≳ B ⋧ B ⪆ B ⪊ C$ $A\gtrsim B\gnsim B\gtrapprox B\gnapprox C$
12af	`A \prec B \nprec B \preceq B \npreceq B \precneqq C`	$A ≺ B ⊀ B ⪯ B ⋠ B ⪵ C$ $A\prec B\nprec B\preceq B\npreceq B\precneqq C$
12ag	`A \succ B \nsucc B \succeq B \nsucceq B \succneqq C`	$A ≻ B ⊁ B ⪰ B ⋡ B ⪶ C$ $A\succ B\nsucc B\succeq B\nsucceq B\succneqq C$
12ah	`A \preccurlyeq B \curlyeqprec C`	$A ≼ B ⋞ C$ $A\preccurlyeq B\curlyeqprec C$
12ai	`A \succcurlyeq B \curlyeqsucc C`	$A ≽ B ⋟ C$ $A\succcurlyeq B\curlyeqsucc C$
12aj	`A \precsim B \precnsim B \precapprox B \precnapprox C`	$A ≾ B ⋨ B ⪷ B ⪹ C$ $A\precsim B\precnsim B\precapprox B\precnapprox C$
12ak	`A \succsim B \succnsim B \succapprox B \succnapprox C`	$A ≿ B ⋩ B ⪸ B ⪺ C$ $A\succsim B\succnsim B\succapprox B\succnapprox C$
12al	`A \parallel B \nparallel B \shortparallel B \nshortparallel C`	$A ∥ B ∦ B ∥ B ∦ C$ $A\parallel B\nparallel B\shortparallel B\nshortparallel C$
12am	`A \perp B \angle B \sphericalangle B \measuredangle B 45^\circ C`	$A ⊥ B ∠ B ∢ B ∡ B 4 5^{\circ} C$ $A\perp B\angle B\sphericalangle B\measuredangle B45^{\circ }C$
12an	`A \Box B \square B \blacksquare B \diamond B \Diamond B \lozenge B \blacklozenge B \bigstar C`	$A ◻ B ◻ B ◼ B ⋄ B ◊ B ◊ B ⧫ B ★ C$ $A\Box B\square B\blacksquare B\diamond B\Diamond B\lozenge B\blacklozenge B\bigstar C$
12ao	`A \bigcirc B \triangle B \bigtriangleup B \bigtriangledown C`	$A ◯ B △ B △ B ▽ C$ $A\bigcirc B\triangle B\bigtriangleup B\bigtriangledown C$
12ap	`A \vartriangle B \triangledown C`	$A △ B ▽ C$ $A\vartriangle B\triangledown C$
12aq	`A \blacktriangle B \blacktriangledown B \blacktriangleleft B \blacktriangleright C`	$A ▴ B ▾ B ◂ B ▸ C$ $A\blacktriangle B\blacktriangledown B\blacktriangleleft B\blacktriangleright C$
12ar	`A \forall B \exists B \nexists C`	$A \forall B \exists B ∄ C$ $A\forall B\exists B\nexists C$
12as	`A \therefore B \because B \And C`	$A ∴ B ∵ B & C$ $A\therefore B\because B\And C$
12at	`A \lor B \vee B \curlyvee B \bigvee C`	$A \lor B \lor B ⋎ B ⋁ C$ $A\lor B\vee B\curlyvee B\bigvee C$
12au	`A \land B \wedge B \curlywedge B \bigwedge C`	$A \land B \land B ⋏ B ⋀ C$ $A\land B\wedge B\curlywedge B\bigwedge C$
12av	`A \lnot B \neg B \not\operatorname{R} B \bot B \top C`	$A \neg B \neg B ⧸ R B ⊥ B ⊤ C$ $A\lnot B\neg B\not \operatorname {R} B\bot B\top C$
12aw	`A \vdash B \dashv B \vDash B \Vdash B \models C`	$A ⊢ B ⊣ B ⊨ B ⊩ B ⊨ C$ $A\vdash B\dashv B\vDash B\Vdash B\models C$
12ax	`A \Vvdash B \nvdash B \nVdash B \nvDash B \nVDash C`	$A ⊪ B ⊬ B ⊮ B ⊭ B ⊯ C$ $A\Vvdash B\nvdash B\nVdash B\nvDash B\nVDash C$
12ay	`A \ulcorner B \urcorner B \llcorner B \lrcorner C`	$A ⌜ B ⌝ B ⌞ B ⌟ C$ $A\ulcorner B\urcorner B\llcorner B\lrcorner C$
12az	`A \Rrightarrow B \Lleftarrow C`	$A ⇛ B ⇚ C$ $A\Rrightarrow B\Lleftarrow C$
12ba	`A \Rightarrow B \nRightarrow B \Longrightarrow B \implies C`	$A \Rightarrow B ⇏ B ⟹ B ⟹ C$ $A\Rightarrow B\nRightarrow B\Longrightarrow B\implies C$
12bb	`A \Leftarrow B \nLeftarrow B \Longleftarrow C`	$A \Leftarrow B ⇍ B ⟸ C$ $A\Leftarrow B\nLeftarrow B\Longleftarrow C$
12bc	`A \Leftrightarrow B \nLeftrightarrow B \Longleftrightarrow B \iff C`	$A \Leftrightarrow B ⇎ B ⟺ B ⟺ C$ $A\Leftrightarrow B\nLeftrightarrow B\Longleftrightarrow B\iff C$
12bd	`A \Uparrow B \Downarrow B \Updownarrow C`	$A ⇑ B ⇓ B ⇕ C$ $A\Uparrow B\Downarrow B\Updownarrow C$
12be	`A \rightarrow B \to B \nrightarrow B \longrightarrow C`	$A \to B \to B ↛ B ⟶ C$ $A\rightarrow B\to B\nrightarrow B\longrightarrow C$
12bf	`A \leftarrow B \gets B \nleftarrow B \longleftarrow C`	$A \leftarrow B \leftarrow B ↚ B ⟵ C$ $A\leftarrow B\gets B\nleftarrow B\longleftarrow C$
12bg	`A \leftrightarrow B \nleftrightarrow B \longleftrightarrow C`	$A \leftrightarrow B ↮ B ⟷ C$ $A\leftrightarrow B\nleftrightarrow B\longleftrightarrow C$
12bh	`A \uparrow B \downarrow B \updownarrow C`	$A ↑ B ↓ B ↕ C$ $A\uparrow B\downarrow B\updownarrow C$
12bi	`A \nearrow B \swarrow B \nwarrow B \searrow C`	$A ↗ B ↙ B ↖ B ↘ C$ $A\nearrow B\swarrow B\nwarrow B\searrow C$
12bj	`A \mapsto B \longmapsto C`	$A \mapsto B ⟼ C$ $A\mapsto B\longmapsto C$
12bk	`A \rightharpoonup B \rightharpoondown B \leftharpoonup B \leftharpoondown B \upharpoonleft B \upharpoonright C \downharpoonleft C \|- C`	$A ⇀ B ⇁ B ↼ B ↽ B ↿ B ↾ C ⇃ C \| - C$ $A\rightharpoonup B\rightharpoondown B\leftharpoonup B\leftharpoondown B\upharpoonleft B\upharpoonright C\downharpoonleft C\|-C$
12bl	`A \downharpoonright B \rightleftharpoons B \leftrightharpoons C`	$A ⇂ B ⇌ B ⇋ C$ $A\downharpoonright B\rightleftharpoons B\leftrightharpoons C$
12bm	`A \curvearrowleft B \circlearrowleft B \Lsh B \upuparrows B \rightrightarrows B \rightleftarrows B \rightarrowtail B \looparrowright C`	$A ↶ B ↺ B ↰ B ⇈ B ⇉ B ⇄ B ↣ B ↬ C$ $A\curvearrowleft B\circlearrowleft B\Lsh B\upuparrows B\rightrightarrows B\rightleftarrows B\rightarrowtail B\looparrowright C$
12bn	`A \curvearrowright B \circlearrowright B \Rsh B \downdownarrows B \leftleftarrows B \leftrightarrows B \leftarrowtail B \looparrowleft C`	$A ↷ B ↻ B ↱ B ⇊ B ⇇ B ⇆ B ↢ B ↫ C$ $A\curvearrowright B\circlearrowright B\Rsh B\downdownarrows B\leftleftarrows B\leftrightarrows B\leftarrowtail B\looparrowleft C$
12bo	`A \hookrightarrow B \hookleftarrow B \multimap B \leftrightsquigarrow B \rightsquigarrow B \twoheadrightarrow B \twoheadleftarrow C`	$A ↪ B ↩ B ⊸ B ↭ B ⇝ B ↠ B ↞ C$ $A\hookrightarrow B\hookleftarrow B\multimap B\leftrightsquigarrow B\rightsquigarrow B\twoheadrightarrow B\twoheadleftarrow C$
12bp	`A \amalg B \P B \S B \% B \dagger B \ddagger B \ldots B \cdots B \vdots B \ddots C`	$A ⨿ B ¶ B § B % B † B ‡ B \dots B \dots B ⋮ B ⋱ C$ $A\amalg B\P B\S B\%B\dagger B\ddagger B\ldots B\cdots B\vdots B\ddots C$
12bq	`A \smile B \frown B \wr B \triangleleft B \triangleright C`	$A ⌣ B ⌢ B ≀ B ◃ B ▹ C$ $A\smile B\frown B\wr B\triangleleft B\triangleright C$
12br	`A \diamondsuit B \heartsuit B \clubsuit B \spadesuit B \Game B \flat B \natural B \sharp C`	$A ♢ B ♡ B ♣ B ♠ B ⅁ B ♭ B ♮ B ♯ C$ $A\diamondsuit B\heartsuit B\clubsuit B\spadesuit B\Game B\flat B\natural B\sharp C$
12bs	`A \diagup B \diagdown B \centerdot B \ltimes B \rtimes B \leftthreetimes B \rightthreetimes C`	$A ╱ B ╲ B \cdot B ⋉ B ⋊ B ⋋ B ⋌ C$ $A\diagup B\diagdown B\centerdot B\ltimes B\rtimes B\leftthreetimes B\rightthreetimes C$
12bt	`A \eqcirc B \circeq B \triangleq B \bumpeq B \Bumpeq B \doteqdot B \risingdotseq B \fallingdotseq C`	$A ≖ B ≗ B ≜ B ≏ B ≎ B ≑ B ≓ B ≒ C$ $A\eqcirc B\circeq B\triangleq B\bumpeq B\Bumpeq B\doteqdot B\risingdotseq B\fallingdotseq C$
12bu	`A \intercal B \barwedge B \veebar B \doublebarwedge B \between B \pitchfork C`	$A ⊺ B ⊼ B ⊻ B ⩞ B ≬ B ⋔ C$ $A\intercal B\barwedge B\veebar B\doublebarwedge B\between B\pitchfork C$
12bv	`A \vartriangleleft B \ntriangleleft B \vartriangleright B \ntriangleright C`	$A ⊲ B ⋪ B ⊳ B ⋫ C$ $A\vartriangleleft B\ntriangleleft B\vartriangleright B\ntriangleright C$
12bw	`A \trianglelefteq B \ntrianglelefteq B \trianglerighteq B \ntrianglerighteq C`	$A ⊴ B ⋬ B ⊵ B ⋭ C$ $A\trianglelefteq B\ntrianglelefteq B\trianglerighteq B\ntrianglerighteq C$
12bx	`A \mid B \smile C \frown D \in E \ni F \vdash G \dashv H \models J \propto K`	$A ∣ B ⌣ C ⌢ D \in E ∋ F ⊢ G ⊣ H ⊨ J \propto K$ $A\mid B\smile C\frown D\in E\ni F\vdash G\dashv H\models J\propto K$	Other binary relations
12by	`a\not=b`	$a ≠ b$ $a\not =b$	T402082 \not= ignored in MathML

Wikimore

Extension:Math/Native MathML/Operators