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MathMLライブラリが対応しているLaTeXの数式モードにおける記号コマンドの一覧です。

\\{ ${_{s u b}^{s u p}$	\\} $}_{s u b}^{s u p}$	\# $#_{s u b}^{s u p}$	\$ $$_{s u b}^{s u p}$	\& $&_{s u b}^{s u p}$
\_ $__{s u b}^{s u p}$	\% $%_{s u b}^{s u p}$	\, $_{s u b}^{s u p}$	\varepsilon $ϵ_{s u b}^{s u p}$	\mathdollar $$_{s u b}^{s u p}$
\lbrace ${_{s u b}^{s u p}$	\rbrace $}_{s u b}^{s u p}$	\P $¶_{s u b}^{s u p}$	\mathparagraph $¶_{s u b}^{s u p}$	\S $§_{s u b}^{s u p}$
\mathsection $§_{s u b}^{s u p}$	\dag $†_{s u b}^{s u p}$	\dagger $†_{s u b}^{s u p}$	\ddag $‡_{s u b}^{s u p}$	\ddagger $‡_{s u b}^{s u p}$
\copyright $©_{s u b}^{s u p}$	\pounds $£_{s u b}^{s u p}$	\mathsterling $£_{s u b}^{s u p}$	\dots $\dots_{s u b}^{s u p}$	\mathellipsis $\dots_{s u b}^{s u p}$
\ldots $\dots_{s u b}^{s u p}$	\ensuremath $_{s u b}^{s u p}$	\\| $∥_{s u b}^{s u p}$	\mho $℧_{s u b}^{s u p}$	\Join $⋈_{s u b}^{s u p}$
\Box $□_{s u b}^{s u p}$	\Diamond $⋄_{s u b}^{s u p}$	\leadsto $⇝_{s u b}^{s u p}$	\sqsubset $⊏_{s u b}^{s u p}$	\sqsupset $⊐_{s u b}^{s u p}$
\lhd $⊲_{s u b}^{s u p}$	\unlhd $⊴_{s u b}^{s u p}$	\rhd $⊳_{s u b}^{s u p}$	\unrhd $⊵_{s u b}^{s u p}$	\log $\log_{s u b}^{s u p}$
\lg $\lg_{s u b}^{s u p}$	\ln $\ln_{s u b}^{s u p}$	\lim $\lim_{u n d e r}^{o v e r}$	\limsup ${lim sup}_{u n d e r}^{o v e r}$	\liminf ${lim inf}_{u n d e r}^{o v e r}$
\sin $\sin_{s u b}^{s u p}$	\arcsin $\arcsin_{s u b}^{s u p}$	\sinh $\sinh_{s u b}^{s u p}$	\cos $\cos_{s u b}^{s u p}$	\arccos $\arccos_{s u b}^{s u p}$
\cosh $\cosh_{s u b}^{s u p}$	\tan $\tan_{s u b}^{s u p}$	\arctan $\arctan_{s u b}^{s u p}$	\tanh $\tanh_{s u b}^{s u p}$	\cot $\cot_{s u b}^{s u p}$
\coth $\coth_{s u b}^{s u p}$	\sec $\sec_{s u b}^{s u p}$	\csc $\csc_{s u b}^{s u p}$	\max $\max_{u n d e r}^{o v e r}$	\min $\min_{u n d e r}^{o v e r}$
\sup $\sup_{u n d e r}^{o v e r}$	\inf $\inf_{u n d e r}^{o v e r}$	\arg $\arg_{s u b}^{s u p}$	\ker $\ker_{s u b}^{s u p}$	\dim $\dim_{s u b}^{s u p}$
\hom ${hom}_{s u b}^{s u p}$	\det $\det_{u n d e r}^{o v e r}$	\exp $\exp_{s u b}^{s u p}$	\Pr $\Pr_{u n d e r}^{o v e r}$	\gcd $\gcd_{u n d e r}^{o v e r}$
\deg $\deg_{s u b}^{s u p}$	\prime $'_{s u b}^{s u p}$	\alpha $α_{s u b}^{s u p}$	\beta $β_{s u b}^{s u p}$	\gamma $γ_{s u b}^{s u p}$
\delta $δ_{s u b}^{s u p}$	\epsilon $ε_{s u b}^{s u p}$	\zeta $ζ_{s u b}^{s u p}$	\eta $η_{s u b}^{s u p}$	\theta $θ_{s u b}^{s u p}$
\iota $ι_{s u b}^{s u p}$	\kappa $κ_{s u b}^{s u p}$	\lambda $λ_{s u b}^{s u p}$	\mu $μ_{s u b}^{s u p}$	\nu $ν_{s u b}^{s u p}$
\xi $ξ_{s u b}^{s u p}$	\pi $π_{s u b}^{s u p}$	\rho $ρ_{s u b}^{s u p}$	\sigma $σ_{s u b}^{s u p}$	\tau $τ_{s u b}^{s u p}$
\upsilon $υ_{s u b}^{s u p}$	\phi $φ_{s u b}^{s u p}$	\chi $χ_{s u b}^{s u p}$	\psi $ψ_{s u b}^{s u p}$	\omega $ω_{s u b}^{s u p}$
\vartheta $ϑ_{s u b}^{s u p}$	\varpi $ϖ_{s u b}^{s u p}$	\varrho $ϱ_{s u b}^{s u p}$	\varsigma $ς_{s u b}^{s u p}$	\varphi $ϕ_{s u b}^{s u p}$
\Gamma $Γ_{s u b}^{s u p}$	\Delta $Δ_{s u b}^{s u p}$	\Theta $Θ_{s u b}^{s u p}$	\Lambda $Λ_{s u b}^{s u p}$	\Xi $Ξ_{s u b}^{s u p}$
\Pi $Π_{s u b}^{s u p}$	\Sigma $Σ_{s u b}^{s u p}$	\Upsilon $ϒ_{s u b}^{s u p}$	\Phi $Φ_{s u b}^{s u p}$	\Psi $Ψ_{s u b}^{s u p}$
\Omega $Ω_{s u b}^{s u p}$	\aleph $ℵ_{s u b}^{s u p}$	\hbar $ℏ_{s u b}^{s u p}$	\imath $ı_{s u b}^{s u p}$	\jmath $ȷ_{s u b}^{s u p}$
\ell $ℓ_{s u b}^{s u p}$	\wp $℘_{s u b}^{s u p}$	\Re $ℜ_{s u b}^{s u p}$	\Im $ℑ_{s u b}^{s u p}$	\partial $\partial_{s u b}^{s u p}$
\infty $∞_{s u b}^{s u p}$	\emptyset $\emptyset_{s u b}^{s u p}$	\nabla $\nabla_{s u b}^{s u p}$	\surd $\sqrt_{s u b}^{s u p}$	\top $⊤_{s u b}^{s u p}$
\bot $⊥_{s u b}^{s u p}$	\angle $∠_{s u b}^{s u p}$	\not $\neg_{s u b}^{s u p}$	\triangle $▵_{s u b}^{s u p}$	\forall $\forall_{s u b}^{s u p}$
\exists $\exists_{s u b}^{s u p}$	\neg $\neg_{s u b}^{s u p}$	\lnot $\neg_{s u b}^{s u p}$	\flat $♭_{s u b}^{s u p}$	\natural $♮_{s u b}^{s u p}$
\sharp $♯_{s u b}^{s u p}$	\clubsuit $♣_{s u b}^{s u p}$	\diamondsuit $♦_{s u b}^{s u p}$	\heartsuit $♥_{s u b}^{s u p}$	\spadesuit $♠_{s u b}^{s u p}$
\coprod $∐_{u n d e r}^{o v e r}$	\bigvee $⋁_{u n d e r}^{o v e r}$	\bigwedge $⋀_{u n d e r}^{o v e r}$	\biguplus $⨄_{u n d e r}^{o v e r}$	\bigcap $⋂_{u n d e r}^{o v e r}$
\bigcup $⋃_{u n d e r}^{o v e r}$	\intop $\int_{u n d e r}^{o v e r}$	\int $\int_{s u b}^{s u p}$	\prod $\prod_{u n d e r}^{o v e r}$	\sum $\sum_{u n d e r}^{o v e r}$
\bigotimes $⨂_{u n d e r}^{o v e r}$	\bigoplus $⨁_{u n d e r}^{o v e r}$	\bigodot $⨀_{u n d e r}^{o v e r}$	\ointop $\oint_{u n d e r}^{o v e r}$	\oint $\oint_{s u b}^{s u p}$
\bigsqcup $⨆_{u n d e r}^{o v e r}$	\smallint $\int_{u n d e r}^{o v e r}$	\triangleleft $◃_{s u b}^{s u p}$	\triangleright $▹_{s u b}^{s u p}$	\bigtriangleup $△_{s u b}^{s u p}$
\bigtriangledown $▽_{s u b}^{s u p}$	\wedge $\land_{s u b}^{s u p}$	\land $\land_{s u b}^{s u p}$	\vee $\lor_{s u b}^{s u p}$	\lor $\lor_{s u b}^{s u p}$
\cap $\cap_{s u b}^{s u p}$	\cup $\cup_{s u b}^{s u p}$	\sqcap $⊓_{s u b}^{s u p}$	\sqcup $⊔_{s u b}^{s u p}$	\uplus $⊎_{s u b}^{s u p}$
\amalg $⨿_{s u b}^{s u p}$	\diamond $⋄_{s u b}^{s u p}$	\bullet $•_{s u b}^{s u p}$	\wr $≀_{s u b}^{s u p}$	\div $\div_{s u b}^{s u p}$
\odot $⊙_{s u b}^{s u p}$	\oslash $ø_{s u b}^{s u p}$	\otimes $\otimes_{s u b}^{s u p}$	\ominus $⊖_{s u b}^{s u p}$	\oplus $\oplus_{s u b}^{s u p}$
\mp $\mp_{s u b}^{s u p}$	\pm $\pm_{s u b}^{s u p}$	\circ $○_{s u b}^{s u p}$	\bigcirc $◯_{s u b}^{s u p}$	\setminus $∖_{s u b}^{s u p}$
\cdot $\cdot_{s u b}^{s u p}$	\ast $*_{s u b}^{s u p}$	\times $\times_{s u b}^{s u p}$	\star $☆_{s u b}^{s u p}$	\propto $\propto_{s u b}^{s u p}$
\sqsubseteq $⊑_{s u b}^{s u p}$	\sqsupseteq $⊒_{s u b}^{s u p}$	\parallel $∥_{s u b}^{s u p}$	\mid $∣_{s u b}^{s u p}$	\dashv $⊣_{s u b}^{s u p}$
\vdash $⊢_{s u b}^{s u p}$	\nearrow $↗_{s u b}^{s u p}$	\searrow $↘_{s u b}^{s u p}$	\nwarrow $↖_{s u b}^{s u p}$	\swarrow $↙_{s u b}^{s u p}$
\Leftrightarrow $\Leftrightarrow_{s u b}^{s u p}$	\Leftarrow $\Leftarrow_{s u b}^{s u p}$	\Rightarrow $\Rightarrow_{s u b}^{s u p}$	\neq $\neq_{s u b}^{s u p}$	\ne $\neq_{s u b}^{s u p}$
\leq $\leq_{s u b}^{s u p}$	\le $\leq_{s u b}^{s u p}$	\geq $\geq_{s u b}^{s u p}$	\ge $\geq_{s u b}^{s u p}$	\succ $≻_{s u b}^{s u p}$
\prec $≺_{s u b}^{s u p}$	\approx $\approx_{s u b}^{s u p}$	\succeq $≽_{s u b}^{s u p}$	\preceq $≼_{s u b}^{s u p}$	\supset $\supset_{s u b}^{s u p}$
\subset $\subset_{s u b}^{s u p}$	\supseteq $\supseteq_{s u b}^{s u p}$	\subseteq $\subseteq_{s u b}^{s u p}$	\in $\in_{s u b}^{s u p}$	\ni $∋_{s u b}^{s u p}$
\owns $∋_{s u b}^{s u p}$	\gg $≫_{s u b}^{s u p}$	\ll $≪_{s u b}^{s u p}$	\leftrightarrow $\leftrightarrow_{s u b}^{s u p}$	\leftarrow $\leftarrow_{s u b}^{s u p}$
\gets $\leftarrow_{s u b}^{s u p}$	\rightarrow $\to_{s u b}^{s u p}$	\to $\to_{s u b}^{s u p}$	\mapstochar $⊢_{s u b}^{s u p}$	\mapsto $\mapsto_{s u b}^{s u p}$
\sim $\sim_{s u b}^{s u p}$	\simeq $≃_{s u b}^{s u p}$	\perp $⊥_{s u b}^{s u p}$	\equiv $\equiv_{s u b}^{s u p}$	\asymp $\approx_{s u b}^{s u p}$
\smile $⌣_{s u b}^{s u p}$	\frown $⌢_{s u b}^{s u p}$	\leftharpoonup $↼_{s u b}^{s u p}$	\leftharpoondown $↽_{s u b}^{s u p}$	\rightharpoonup $⇀_{s u b}^{s u p}$
\rightharpoondown $⇁_{s u b}^{s u p}$	\cong $≅_{s u b}^{s u p}$	\notin $\notin_{s u b}^{s u p}$	\rightleftharpoons $⇌_{s u b}^{s u p}$	\doteq $≐_{s u b}^{s u p}$
\joinrel $_{s u b}^{s u p}$	\relbar $-_{s u b}^{s u p}$	\Relbar $=_{s u b}^{s u p}$	\lhook $\subset_{s u b}^{s u p}$	\hookrightarrow $↪_{s u b}^{s u p}$
\rhook $\supset_{s u b}^{s u p}$	\hookleftarrow $↩_{s u b}^{s u p}$	\bowtie $⋈_{s u b}^{s u p}$	\models $⊧_{s u b}^{s u p}$	\Longrightarrow $⟹_{s u b}^{s u p}$
\longrightarrow $⟶_{s u b}^{s u p}$	\longleftarrow $⟵_{s u b}^{s u p}$	\Longleftarrow $⟸_{s u b}^{s u p}$	\longmapsto $\mapsto_{s u b}^{s u p}$	\longleftrightarrow $⟷_{s u b}^{s u p}$
\Longleftrightarrow $⟺_{s u b}^{s u p}$	\iff $\Leftrightarrow_{s u b}^{s u p}$	\ldotp $._{s u b}^{s u p}$	\cdotp $ċ_{s u b}^{s u p}$	\colon $:_{s u b}^{s u p}$
\cdots $\dots_{s u b}^{s u p}$	\vdots $⋮_{s u b}^{s u p}$	\ddots $⋱_{s u b}^{s u p}$	\braceld $◜_{s u b}^{s u p}$	\bracerd $◝_{s u b}^{s u p}$
\bracelu $◟_{s u b}^{s u p}$	\braceru $◞_{s u b}^{s u p}$	\lmoustache $⎰_{s u b}^{s u p}$	\rmoustache $⎱_{s u b}^{s u p}$	\arrowvert $\|_{s u b}^{s u p}$
\Arrowvert $∥_{s u b}^{s u p}$	\Vert $∥_{s u b}^{s u p}$	\vert $\|_{s u b}^{s u p}$	\uparrow $↑_{s u b}^{s u p}$	\downarrow $↓_{s u b}^{s u p}$
\updownarrow $↕_{s u b}^{s u p}$	\Uparrow $⇑_{s u b}^{s u p}$	\Downarrow $⇓_{s u b}^{s u p}$	\Updownarrow $⇕_{s u b}^{s u p}$	\backslash $\_{s u b}^{s u p}$
\rangle $⟩_{s u b}^{s u p}$	\langle $⟨_{s u b}^{s u p}$	\rceil $⌉_{s u b}^{s u p}$	\lceil $⌈_{s u b}^{s u p}$	\rfloor $⌋_{s u b}^{s u p}$
\lfloor $⌊_{s u b}^{s u p}$	\lgroup $╰_{s u b}^{s u p}$	\rgroup $╯_{s u b}^{s u p}$	\bracevert $\|_{s u b}^{s u p}$	\mathunderscore $__{s u b}^{s u p}$
\square $□_{s u b}^{s u p}$	\rightsquigarrow $↝_{s u b}^{s u p}$	\lozenge $◊_{s u b}^{s u p}$	\vartriangleright $⊳_{s u b}^{s u p}$	\vartriangleleft $⊲_{s u b}^{s u p}$
\trianglerighteq $⊵_{s u b}^{s u p}$	\trianglelefteq $⊴_{s u b}^{s u p}$	\boxdot $⊡_{s u b}^{s u p}$	\boxplus $⊞_{s u b}^{s u p}$	\boxtimes $⊠_{s u b}^{s u p}$
\blacksquare $▪_{s u b}^{s u p}$	\centerdot $\cdot_{s u b}^{s u p}$	\blacklozenge $⧫_{s u b}^{s u p}$	\circlearrowright $↻_{s u b}^{s u p}$	\circlearrowleft $↺_{s u b}^{s u p}$
\leftrightharpoons $⇋_{s u b}^{s u p}$	\boxminus $⊟_{s u b}^{s u p}$	\Vdash $⊩_{s u b}^{s u p}$	\Vvdash $⊪_{s u b}^{s u p}$	\vDash $⊨_{s u b}^{s u p}$
\twoheadrightarrow $↠_{s u b}^{s u p}$	\twoheadleftarrow $↞_{s u b}^{s u p}$	\leftleftarrows $⇇_{s u b}^{s u p}$	\rightrightarrows $⇉_{s u b}^{s u p}$	\upuparrows $⇈_{s u b}^{s u p}$
\downdownarrows $⇊_{s u b}^{s u p}$	\upharpoonright $↾_{s u b}^{s u p}$	\restriction $↾_{s u b}^{s u p}$	\downharpoonright $⇂_{s u b}^{s u p}$	\upharpoonleft $↿_{s u b}^{s u p}$
\downharpoonleft $⇃_{s u b}^{s u p}$	\rightarrowtail $↣_{s u b}^{s u p}$	\leftarrowtail $↢_{s u b}^{s u p}$	\leftrightarrows $⇆_{s u b}^{s u p}$	\rightleftarrows $⇄_{s u b}^{s u p}$
\Lsh $↰_{s u b}^{s u p}$	\Rsh $↱_{s u b}^{s u p}$	\leftrightsquigarrow $↭_{s u b}^{s u p}$	\looparrowleft $↫_{s u b}^{s u p}$	\looparrowright $↬_{s u b}^{s u p}$
\circeq $≗_{s u b}^{s u p}$	\succsim $≿_{s u b}^{s u p}$	\gtrsim $≳_{s u b}^{s u p}$	\gtrapprox $⪆_{s u b}^{s u p}$	\multimap $⊸_{s u b}^{s u p}$
\therefore $∴_{s u b}^{s u p}$	\because $∵_{s u b}^{s u p}$	\doteqdot $≑_{s u b}^{s u p}$	\Doteq $≑_{s u b}^{s u p}$	\triangleq $≜_{s u b}^{s u p}$
\precsim $≾_{s u b}^{s u p}$	\lesssim $≲_{s u b}^{s u p}$	\lessapprox $⪅_{s u b}^{s u p}$	\eqslantless $⪕_{s u b}^{s u p}$	\eqslantgtr $⪖_{s u b}^{s u p}$
\curlyeqprec $⋞_{s u b}^{s u p}$	\curlyeqsucc $⋟_{s u b}^{s u p}$	\preccurlyeq $≼_{s u b}^{s u p}$	\leqq $≦_{s u b}^{s u p}$	\leqslant $\leq_{s u b}^{s u p}$
\lessgtr $≶_{s u b}^{s u p}$	\backprime $‵_{s u b}^{s u p}$	\risingdotseq $≓_{s u b}^{s u p}$	\fallingdotseq $≒_{s u b}^{s u p}$	\succcurlyeq $≽_{s u b}^{s u p}$
\geqq $≧_{s u b}^{s u p}$	\geqslant $\geq_{s u b}^{s u p}$	\gtrless $≷_{s u b}^{s u p}$	\bigstar $★_{s u b}^{s u p}$	\between $≬_{s u b}^{s u p}$
\blacktriangledown $▾_{s u b}^{s u p}$	\blacktriangleright $▸_{s u b}^{s u p}$	\blacktriangleleft $◂_{s u b}^{s u p}$	\vartriangle $▵_{s u b}^{s u p}$	\blacktriangle $▴_{s u b}^{s u p}$
\triangledown $▿_{s u b}^{s u p}$	\eqcirc $≖_{s u b}^{s u p}$	\lesseqgtr $⋚_{s u b}^{s u p}$	\gtreqless $⋛_{s u b}^{s u p}$	\lesseqqgtr $⪋_{s u b}^{s u p}$
\gtreqqless $⪌_{s u b}^{s u p}$	\Rrightarrow $⇛_{s u b}^{s u p}$	\Lleftarrow $⇚_{s u b}^{s u p}$	\veebar $⊻_{s u b}^{s u p}$	\barwedge $⌅_{s u b}^{s u p}$
\doublebarwedge $⌆_{s u b}^{s u p}$	\measuredangle $∡_{s u b}^{s u p}$	\sphericalangle $∢_{s u b}^{s u p}$	\varpropto $\propto_{s u b}^{s u p}$	\smallsmile $⌣_{s u b}^{s u p}$
\smallfrown $⌢_{s u b}^{s u p}$	\Subset $⋐_{s u b}^{s u p}$	\Supset $⋑_{s u b}^{s u p}$	\Cup $⋓_{s u b}^{s u p}$	\doublecup $⋓_{s u b}^{s u p}$
\Cap $⋒_{s u b}^{s u p}$	\doublecap $⋒_{s u b}^{s u p}$	\curlywedge $⋏_{s u b}^{s u p}$	\curlyvee $⋎_{s u b}^{s u p}$	\leftthreetimes $⋋_{s u b}^{s u p}$
\rightthreetimes $⋌_{s u b}^{s u p}$	\subseteqq $⫅_{s u b}^{s u p}$	\supseteqq $⫆_{s u b}^{s u p}$	\bumpeq $≏_{s u b}^{s u p}$	\Bumpeq $≎_{s u b}^{s u p}$
\lll $⋘_{s u b}^{s u p}$	\llless $⋘_{s u b}^{s u p}$	\ggg $⋙_{s u b}^{s u p}$	\gggtr $⋙_{s u b}^{s u p}$	\circledS $Ⓢ_{s u b}^{s u p}$
\pitchfork $⋔_{s u b}^{s u p}$	\dotplus $∔_{s u b}^{s u p}$	\backsim $∽_{s u b}^{s u p}$	\backsimeq $⋍_{s u b}^{s u p}$	\complement $∁_{s u b}^{s u p}$
\intercal $⊺_{s u b}^{s u p}$	\circledcirc $⊚_{s u b}^{s u p}$	\circledast $⊛_{s u b}^{s u p}$	\circleddash $⊝_{s u b}^{s u p}$	\lvertneqq $≨_{s u b}^{s u p}$
\gvertneqq $≩_{s u b}^{s u p}$	\nleq $≰_{s u b}^{s u p}$	\ngeq $≱_{s u b}^{s u p}$	\nless $≮_{s u b}^{s u p}$	\ngtr $≯_{s u b}^{s u p}$
\nprec $⊀_{s u b}^{s u p}$	\nsucc $⊁_{s u b}^{s u p}$	\lneqq $≨_{s u b}^{s u p}$	\gneqq $≩_{s u b}^{s u p}$	\nleqslant ${⩽̸}_{s u b}^{s u p}$
\ngeqslant ${⩾̸}_{s u b}^{s u p}$	\lneq $⪇_{s u b}^{s u p}$	\gneq $⪈_{s u b}^{s u p}$	\npreceq $⋠_{s u b}^{s u p}$	\nsucceq $⋡_{s u b}^{s u p}$
\precnsim $⋨_{s u b}^{s u p}$	\succnsim $⋩_{s u b}^{s u p}$	\lnsim $⋦_{s u b}^{s u p}$	\gnsim $⋧_{s u b}^{s u p}$	\nleqq ${≦̸}_{s u b}^{s u p}$
\ngeqq ${≧̸}_{s u b}^{s u p}$	\precneqq $⪵_{s u b}^{s u p}$	\succneqq $⪶_{s u b}^{s u p}$	\precnapprox $⪹_{s u b}^{s u p}$	\succnapprox $⪺_{s u b}^{s u p}$
\lnapprox $⪉_{s u b}^{s u p}$	\gnapprox $⪊_{s u b}^{s u p}$	\nsim $≁_{s u b}^{s u p}$	\ncong $≇_{s u b}^{s u p}$	\diagup $╱_{s u b}^{s u p}$
\diagdown $╲_{s u b}^{s u p}$	\varsubsetneq $⊊_{s u b}^{s u p}$	\varsupsetneq $⊋_{s u b}^{s u p}$	\nsubseteqq ${⫅̸}_{s u b}^{s u p}$	\nsupseteqq ${⫆̸}_{s u b}^{s u p}$
\subsetneqq $⫋_{s u b}^{s u p}$	\supsetneqq $⫌_{s u b}^{s u p}$	\varsubsetneqq $⫋_{s u b}^{s u p}$	\varsupsetneqq $⫌_{s u b}^{s u p}$	\subsetneq $⊊_{s u b}^{s u p}$
\supsetneq $⊋_{s u b}^{s u p}$	\nsubseteq $⊈_{s u b}^{s u p}$	\nsupseteq $⊉_{s u b}^{s u p}$	\nparallel $∦_{s u b}^{s u p}$	\nmid $∤_{s u b}^{s u p}$
\nshortmid $∤_{s u b}^{s u p}$	\nshortparallel $∦_{s u b}^{s u p}$	\nvdash $⊬_{s u b}^{s u p}$	\nVdash $⊮_{s u b}^{s u p}$	\nvDash $⊭_{s u b}^{s u p}$
\nVDash $⊯_{s u b}^{s u p}$	\ntrianglerighteq $⋭_{s u b}^{s u p}$	\ntrianglelefteq $⋬_{s u b}^{s u p}$	\ntriangleleft $⋪_{s u b}^{s u p}$	\ntriangleright $⋫_{s u b}^{s u p}$
\nleftarrow $↚_{s u b}^{s u p}$	\nrightarrow $↛_{s u b}^{s u p}$	\nLeftarrow $⇍_{s u b}^{s u p}$	\nRightarrow $⇏_{s u b}^{s u p}$	\nLeftrightarrow $⇎_{s u b}^{s u p}$
\nleftrightarrow $↮_{s u b}^{s u p}$	\divideontimes $⋇_{s u b}^{s u p}$	\varnothing $\emptyset_{s u b}^{s u p}$	\nexists $∄_{s u b}^{s u p}$	\Finv $Ⅎ_{s u b}^{s u p}$
\Game $G_{s u b}^{s u p}$	\eth $ð_{s u b}^{s u p}$	\eqsim $≂_{s u b}^{s u p}$	\beth $ℶ_{s u b}^{s u p}$	\gimel $ℷ_{s u b}^{s u p}$
\daleth $ℸ_{s u b}^{s u p}$	\lessdot $⋖_{s u b}^{s u p}$	\gtrdot $⋗_{s u b}^{s u p}$	\ltimes $⋉_{s u b}^{s u p}$	\rtimes $⋊_{s u b}^{s u p}$
\shortmid $∣_{s u b}^{s u p}$	\shortparallel $∥_{s u b}^{s u p}$	\smallsetminus $∖_{s u b}^{s u p}$	\thicksim $\sim_{s u b}^{s u p}$	\thickapprox $\approx_{s u b}^{s u p}$
\approxeq $≊_{s u b}^{s u p}$	\succapprox $⪸_{s u b}^{s u p}$	\precapprox $⪷_{s u b}^{s u p}$	\curvearrowleft $↶_{s u b}^{s u p}$	\curvearrowright $↷_{s u b}^{s u p}$
\digamma $ϝ_{s u b}^{s u p}$	\varkappa $ϰ_{s u b}^{s u p}$	\Bbbk $𝕜_{s u b}^{s u p}$	\hslash $ℏ_{s u b}^{s u p}$	\backepsilon $϶_{s u b}^{s u p}$
\ulcorner $┌_{s u b}^{s u p}$	\urcorner $┐_{s u b}^{s u p}$	\llcorner $└_{s u b}^{s u p}$	\lrcorner $┘_{s u b}^{s u p}$

Last modified:2008/07/11 23:53:42
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References:[TeX_mathml.rb]

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