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CommandsForSymbol
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。
\\{
$$\{_{sub}^{sup}$$
\\}
$$\}_{sub}^{sup}$$
\#
$$\#_{sub}^{sup}$$
\$
$$\$_{sub}^{sup}$$
\&
$$\&_{sub}^{sup}$$
\_
$$\__{sub}^{sup}$$
\%
$$\%_{sub}^{sup}$$
\,
$$\,_{sub}^{sup}$$
\varepsilon
$$\varepsilon_{sub}^{sup}$$
\mathdollar
$$\mathdollar_{sub}^{sup}$$
\lbrace
$$\lbrace_{sub}^{sup}$$
\rbrace
$$\rbrace_{sub}^{sup}$$
\P
$$\P_{sub}^{sup}$$
\mathparagraph
$$\mathparagraph_{sub}^{sup}$$
\S
$$\S_{sub}^{sup}$$
\mathsection
$$\mathsection_{sub}^{sup}$$
\dag
$$\dag_{sub}^{sup}$$
\dagger
$$\dagger_{sub}^{sup}$$
\ddag
$$\ddag_{sub}^{sup}$$
\ddagger
$$\ddagger_{sub}^{sup}$$
\copyright
$$\copyright_{sub}^{sup}$$
\pounds
$$\pounds_{sub}^{sup}$$
\mathsterling
$$\mathsterling_{sub}^{sup}$$
\dots
$$\dots_{sub}^{sup}$$
\mathellipsis
$$\mathellipsis_{sub}^{sup}$$
\ldots
$$\ldots_{sub}^{sup}$$
\ensuremath
$$\ensuremath_{sub}^{sup}$$
\|
$$\|_{sub}^{sup}$$
\mho
$$\mho_{sub}^{sup}$$
\Join
$$\Join_{sub}^{sup}$$
\Box
$$\Box_{sub}^{sup}$$
\Diamond
$$\Diamond_{sub}^{sup}$$
\leadsto
$$\leadsto_{sub}^{sup}$$
\sqsubset
$$\sqsubset_{sub}^{sup}$$
\sqsupset
$$\sqsupset_{sub}^{sup}$$
\lhd
$$\lhd_{sub}^{sup}$$
\unlhd
$$\unlhd_{sub}^{sup}$$
\rhd
$$\rhd_{sub}^{sup}$$
\unrhd
$$\unrhd_{sub}^{sup}$$
\log
$$\log_{sub}^{sup}$$
\lg
$$\lg_{sub}^{sup}$$
\ln
$$\ln_{sub}^{sup}$$
\lim
$$\lim_{under}^{over}$$
\limsup
$$\limsup_{under}^{over}$$
\liminf
$$\liminf_{under}^{over}$$
\sin
$$\sin_{sub}^{sup}$$
\arcsin
$$\arcsin_{sub}^{sup}$$
\sinh
$$\sinh_{sub}^{sup}$$
\cos
$$\cos_{sub}^{sup}$$
\arccos
$$\arccos_{sub}^{sup}$$
\cosh
$$\cosh_{sub}^{sup}$$
\tan
$$\tan_{sub}^{sup}$$
\arctan
$$\arctan_{sub}^{sup}$$
\tanh
$$\tanh_{sub}^{sup}$$
\cot
$$\cot_{sub}^{sup}$$
\coth
$$\coth_{sub}^{sup}$$
\sec
$$\sec_{sub}^{sup}$$
\csc
$$\csc_{sub}^{sup}$$
\max
$$\max_{under}^{over}$$
\min
$$\min_{under}^{over}$$
\sup
$$\sup_{under}^{over}$$
\inf
$$\inf_{under}^{over}$$
\arg
$$\arg_{sub}^{sup}$$
\ker
$$\ker_{sub}^{sup}$$
\dim
$$\dim_{sub}^{sup}$$
\hom
$$\hom_{sub}^{sup}$$
\det
$$\det_{under}^{over}$$
\exp
$$\exp_{sub}^{sup}$$
\Pr
$$\Pr_{under}^{over}$$
\gcd
$$\gcd_{under}^{over}$$
\deg
$$\deg_{sub}^{sup}$$
\prime
$$\prime_{sub}^{sup}$$
\alpha
$$\alpha_{sub}^{sup}$$
\beta
$$\beta_{sub}^{sup}$$
\gamma
$$\gamma_{sub}^{sup}$$
\delta
$$\delta_{sub}^{sup}$$
\epsilon
$$\epsilon_{sub}^{sup}$$
\zeta
$$\zeta_{sub}^{sup}$$
\eta
$$\eta_{sub}^{sup}$$
\theta
$$\theta_{sub}^{sup}$$
\iota
$$\iota_{sub}^{sup}$$
\kappa
$$\kappa_{sub}^{sup}$$
\lambda
$$\lambda_{sub}^{sup}$$
\mu
$$\mu_{sub}^{sup}$$
\nu
$$\nu_{sub}^{sup}$$
\xi
$$\xi_{sub}^{sup}$$
\pi
$$\pi_{sub}^{sup}$$
\rho
$$\rho_{sub}^{sup}$$
\sigma
$$\sigma_{sub}^{sup}$$
\tau
$$\tau_{sub}^{sup}$$
\upsilon
$$\upsilon_{sub}^{sup}$$
\phi
$$\phi_{sub}^{sup}$$
\chi
$$\chi_{sub}^{sup}$$
\psi
$$\psi_{sub}^{sup}$$
\omega
$$\omega_{sub}^{sup}$$
\vartheta
$$\vartheta_{sub}^{sup}$$
\varpi
$$\varpi_{sub}^{sup}$$
\varrho
$$\varrho_{sub}^{sup}$$
\varsigma
$$\varsigma_{sub}^{sup}$$
\varphi
$$\varphi_{sub}^{sup}$$
\Gamma
$$\Gamma_{sub}^{sup}$$
\Delta
$$\Delta_{sub}^{sup}$$
\Theta
$$\Theta_{sub}^{sup}$$
\Lambda
$$\Lambda_{sub}^{sup}$$
\Xi
$$\Xi_{sub}^{sup}$$
\Pi
$$\Pi_{sub}^{sup}$$
\Sigma
$$\Sigma_{sub}^{sup}$$
\Upsilon
$$\Upsilon_{sub}^{sup}$$
\Phi
$$\Phi_{sub}^{sup}$$
\Psi
$$\Psi_{sub}^{sup}$$
\Omega
$$\Omega_{sub}^{sup}$$
\aleph
$$\aleph_{sub}^{sup}$$
\hbar
$$\hbar_{sub}^{sup}$$
\imath
$$\imath_{sub}^{sup}$$
\jmath
$$\jmath_{sub}^{sup}$$
\ell
$$\ell_{sub}^{sup}$$
\wp
$$\wp_{sub}^{sup}$$
\Re
$$\Re_{sub}^{sup}$$
\Im
$$\Im_{sub}^{sup}$$
\partial
$$\partial_{sub}^{sup}$$
\infty
$$\infty_{sub}^{sup}$$
\emptyset
$$\emptyset_{sub}^{sup}$$
\nabla
$$\nabla_{sub}^{sup}$$
\surd
$$\surd_{sub}^{sup}$$
\top
$$\top_{sub}^{sup}$$
\bot
$$\bot_{sub}^{sup}$$
\angle
$$\angle_{sub}^{sup}$$
\not
$$\not_{sub}^{sup}$$
\triangle
$$\triangle_{sub}^{sup}$$
\forall
$$\forall_{sub}^{sup}$$
\exists
$$\exists_{sub}^{sup}$$
\neg
$$\neg_{sub}^{sup}$$
\lnot
$$\lnot_{sub}^{sup}$$
\flat
$$\flat_{sub}^{sup}$$
\natural
$$\natural_{sub}^{sup}$$
\sharp
$$\sharp_{sub}^{sup}$$
\clubsuit
$$\clubsuit_{sub}^{sup}$$
\diamondsuit
$$\diamondsuit_{sub}^{sup}$$
\heartsuit
$$\heartsuit_{sub}^{sup}$$
\spadesuit
$$\spadesuit_{sub}^{sup}$$
\coprod
$$\coprod_{under}^{over}$$
\bigvee
$$\bigvee_{under}^{over}$$
\bigwedge
$$\bigwedge_{under}^{over}$$
\biguplus
$$\biguplus_{under}^{over}$$
\bigcap
$$\bigcap_{under}^{over}$$
\bigcup
$$\bigcup_{under}^{over}$$
\intop
$$\intop_{under}^{over}$$
\int
$$\int_{sub}^{sup}$$
\prod
$$\prod_{under}^{over}$$
\sum
$$\sum_{under}^{over}$$
\bigotimes
$$\bigotimes_{under}^{over}$$
\bigoplus
$$\bigoplus_{under}^{over}$$
\bigodot
$$\bigodot_{under}^{over}$$
\ointop
$$\ointop_{under}^{over}$$
\oint
$$\oint_{sub}^{sup}$$
\bigsqcup
$$\bigsqcup_{under}^{over}$$
\smallint
$$\smallint_{under}^{over}$$
\triangleleft
$$\triangleleft_{sub}^{sup}$$
\triangleright
$$\triangleright_{sub}^{sup}$$
\bigtriangleup
$$\bigtriangleup_{sub}^{sup}$$
\bigtriangledown
$$\bigtriangledown_{sub}^{sup}$$
\wedge
$$\wedge_{sub}^{sup}$$
\land
$$\land_{sub}^{sup}$$
\vee
$$\vee_{sub}^{sup}$$
\lor
$$\lor_{sub}^{sup}$$
\cap
$$\cap_{sub}^{sup}$$
\cup
$$\cup_{sub}^{sup}$$
\sqcap
$$\sqcap_{sub}^{sup}$$
\sqcup
$$\sqcup_{sub}^{sup}$$
\uplus
$$\uplus_{sub}^{sup}$$
\amalg
$$\amalg_{sub}^{sup}$$
\diamond
$$\diamond_{sub}^{sup}$$
\bullet
$$\bullet_{sub}^{sup}$$
\wr
$$\wr_{sub}^{sup}$$
\div
$$\div_{sub}^{sup}$$
\odot
$$\odot_{sub}^{sup}$$
\oslash
$$\oslash_{sub}^{sup}$$
\otimes
$$\otimes_{sub}^{sup}$$
\ominus
$$\ominus_{sub}^{sup}$$
\oplus
$$\oplus_{sub}^{sup}$$
\mp
$$\mp_{sub}^{sup}$$
\pm
$$\pm_{sub}^{sup}$$
\circ
$$\circ_{sub}^{sup}$$
\bigcirc
$$\bigcirc_{sub}^{sup}$$
\setminus
$$\setminus_{sub}^{sup}$$
\cdot
$$\cdot_{sub}^{sup}$$
\ast
$$\ast_{sub}^{sup}$$
\times
$$\times_{sub}^{sup}$$
\star
$$\star_{sub}^{sup}$$
\propto
$$\propto_{sub}^{sup}$$
\sqsubseteq
$$\sqsubseteq_{sub}^{sup}$$
\sqsupseteq
$$\sqsupseteq_{sub}^{sup}$$
\parallel
$$\parallel_{sub}^{sup}$$
\mid
$$\mid_{sub}^{sup}$$
\dashv
$$\dashv_{sub}^{sup}$$
\vdash
$$\vdash_{sub}^{sup}$$
\nearrow
$$\nearrow_{sub}^{sup}$$
\searrow
$$\searrow_{sub}^{sup}$$
\nwarrow
$$\nwarrow_{sub}^{sup}$$
\swarrow
$$\swarrow_{sub}^{sup}$$
\Leftrightarrow
$$\Leftrightarrow_{sub}^{sup}$$
\Leftarrow
$$\Leftarrow_{sub}^{sup}$$
\Rightarrow
$$\Rightarrow_{sub}^{sup}$$
\neq
$$\neq_{sub}^{sup}$$
\ne
$$\ne_{sub}^{sup}$$
\leq
$$\leq_{sub}^{sup}$$
\le
$$\le_{sub}^{sup}$$
\geq
$$\geq_{sub}^{sup}$$
\ge
$$\ge_{sub}^{sup}$$
\succ
$$\succ_{sub}^{sup}$$
\prec
$$\prec_{sub}^{sup}$$
\approx
$$\approx_{sub}^{sup}$$
\succeq
$$\succeq_{sub}^{sup}$$
\preceq
$$\preceq_{sub}^{sup}$$
\supset
$$\supset_{sub}^{sup}$$
\subset
$$\subset_{sub}^{sup}$$
\supseteq
$$\supseteq_{sub}^{sup}$$
\subseteq
$$\subseteq_{sub}^{sup}$$
\in
$$\in_{sub}^{sup}$$
\ni
$$\ni_{sub}^{sup}$$
\owns
$$\owns_{sub}^{sup}$$
\gg
$$\gg_{sub}^{sup}$$
\ll
$$\ll_{sub}^{sup}$$
\leftrightarrow
$$\leftrightarrow_{sub}^{sup}$$
\leftarrow
$$\leftarrow_{sub}^{sup}$$
\gets
$$\gets_{sub}^{sup}$$
\rightarrow
$$\rightarrow_{sub}^{sup}$$
\to
$$\to_{sub}^{sup}$$
\mapstochar
$$\mapstochar_{sub}^{sup}$$
\mapsto
$$\mapsto_{sub}^{sup}$$
\sim
$$\sim_{sub}^{sup}$$
\simeq
$$\simeq_{sub}^{sup}$$
\perp
$$\perp_{sub}^{sup}$$
\equiv
$$\equiv_{sub}^{sup}$$
\asymp
$$\asymp_{sub}^{sup}$$
\smile
$$\smile_{sub}^{sup}$$
\frown
$$\frown_{sub}^{sup}$$
\leftharpoonup
$$\leftharpoonup_{sub}^{sup}$$
\leftharpoondown
$$\leftharpoondown_{sub}^{sup}$$
\rightharpoonup
$$\rightharpoonup_{sub}^{sup}$$
\rightharpoondown
$$\rightharpoondown_{sub}^{sup}$$
\cong
$$\cong_{sub}^{sup}$$
\notin
$$\notin_{sub}^{sup}$$
\rightleftharpoons
$$\rightleftharpoons_{sub}^{sup}$$
\doteq
$$\doteq_{sub}^{sup}$$
\joinrel
$$\joinrel_{sub}^{sup}$$
\relbar
$$\relbar_{sub}^{sup}$$
\Relbar
$$\Relbar_{sub}^{sup}$$
\lhook
$$\lhook_{sub}^{sup}$$
\hookrightarrow
$$\hookrightarrow_{sub}^{sup}$$
\rhook
$$\rhook_{sub}^{sup}$$
\hookleftarrow
$$\hookleftarrow_{sub}^{sup}$$
\bowtie
$$\bowtie_{sub}^{sup}$$
\models
$$\models_{sub}^{sup}$$
\Longrightarrow
$$\Longrightarrow_{sub}^{sup}$$
\longrightarrow
$$\longrightarrow_{sub}^{sup}$$
\longleftarrow
$$\longleftarrow_{sub}^{sup}$$
\Longleftarrow
$$\Longleftarrow_{sub}^{sup}$$
\longmapsto
$$\longmapsto_{sub}^{sup}$$
\longleftrightarrow
$$\longleftrightarrow_{sub}^{sup}$$
\Longleftrightarrow
$$\Longleftrightarrow_{sub}^{sup}$$
\iff
$$\iff_{sub}^{sup}$$
\ldotp
$$\ldotp_{sub}^{sup}$$
\cdotp
$$\cdotp_{sub}^{sup}$$
\colon
$$\colon_{sub}^{sup}$$
\cdots
$$\cdots_{sub}^{sup}$$
\vdots
$$\vdots_{sub}^{sup}$$
\ddots
$$\ddots_{sub}^{sup}$$
\braceld
$$\braceld_{sub}^{sup}$$
\bracerd
$$\bracerd_{sub}^{sup}$$
\bracelu
$$\bracelu_{sub}^{sup}$$
\braceru
$$\braceru_{sub}^{sup}$$
\lmoustache
$$\lmoustache_{sub}^{sup}$$
\rmoustache
$$\rmoustache_{sub}^{sup}$$
\arrowvert
$$\arrowvert_{sub}^{sup}$$
\Arrowvert
$$\Arrowvert_{sub}^{sup}$$
\Vert
$$\Vert_{sub}^{sup}$$
\vert
$$\vert_{sub}^{sup}$$
\uparrow
$$\uparrow_{sub}^{sup}$$
\downarrow
$$\downarrow_{sub}^{sup}$$
\updownarrow
$$\updownarrow_{sub}^{sup}$$
\Uparrow
$$\Uparrow_{sub}^{sup}$$
\Downarrow
$$\Downarrow_{sub}^{sup}$$
\Updownarrow
$$\Updownarrow_{sub}^{sup}$$
\backslash
$$\backslash_{sub}^{sup}$$
\rangle
$$\rangle_{sub}^{sup}$$
\langle
$$\langle_{sub}^{sup}$$
\rceil
$$\rceil_{sub}^{sup}$$
\lceil
$$\lceil_{sub}^{sup}$$
\rfloor
$$\rfloor_{sub}^{sup}$$
\lfloor
$$\lfloor_{sub}^{sup}$$
\lgroup
$$\lgroup_{sub}^{sup}$$
\rgroup
$$\rgroup_{sub}^{sup}$$
\bracevert
$$\bracevert_{sub}^{sup}$$
\mathunderscore
$$\mathunderscore_{sub}^{sup}$$
\square
$$\square_{sub}^{sup}$$
\rightsquigarrow
$$\rightsquigarrow_{sub}^{sup}$$
\lozenge
$$\lozenge_{sub}^{sup}$$
\vartriangleright
$$\vartriangleright_{sub}^{sup}$$
\vartriangleleft
$$\vartriangleleft_{sub}^{sup}$$
\trianglerighteq
$$\trianglerighteq_{sub}^{sup}$$
\trianglelefteq
$$\trianglelefteq_{sub}^{sup}$$
\boxdot
$$\boxdot_{sub}^{sup}$$
\boxplus
$$\boxplus_{sub}^{sup}$$
\boxtimes
$$\boxtimes_{sub}^{sup}$$
\blacksquare
$$\blacksquare_{sub}^{sup}$$
\centerdot
$$\centerdot_{sub}^{sup}$$
\blacklozenge
$$\blacklozenge_{sub}^{sup}$$
\circlearrowright
$$\circlearrowright_{sub}^{sup}$$
\circlearrowleft
$$\circlearrowleft_{sub}^{sup}$$
\leftrightharpoons
$$\leftrightharpoons_{sub}^{sup}$$
\boxminus
$$\boxminus_{sub}^{sup}$$
\Vdash
$$\Vdash_{sub}^{sup}$$
\Vvdash
$$\Vvdash_{sub}^{sup}$$
\vDash
$$\vDash_{sub}^{sup}$$
\twoheadrightarrow
$$\twoheadrightarrow_{sub}^{sup}$$
\twoheadleftarrow
$$\twoheadleftarrow_{sub}^{sup}$$
\leftleftarrows
$$\leftleftarrows_{sub}^{sup}$$
\rightrightarrows
$$\rightrightarrows_{sub}^{sup}$$
\upuparrows
$$\upuparrows_{sub}^{sup}$$
\downdownarrows
$$\downdownarrows_{sub}^{sup}$$
\upharpoonright
$$\upharpoonright_{sub}^{sup}$$
\restriction
$$\restriction_{sub}^{sup}$$
\downharpoonright
$$\downharpoonright_{sub}^{sup}$$
\upharpoonleft
$$\upharpoonleft_{sub}^{sup}$$
\downharpoonleft
$$\downharpoonleft_{sub}^{sup}$$
\rightarrowtail
$$\rightarrowtail_{sub}^{sup}$$
\leftarrowtail
$$\leftarrowtail_{sub}^{sup}$$
\leftrightarrows
$$\leftrightarrows_{sub}^{sup}$$
\rightleftarrows
$$\rightleftarrows_{sub}^{sup}$$
\Lsh
$$\Lsh_{sub}^{sup}$$
\Rsh
$$\Rsh_{sub}^{sup}$$
\leftrightsquigarrow
$$\leftrightsquigarrow_{sub}^{sup}$$
\looparrowleft
$$\looparrowleft_{sub}^{sup}$$
\looparrowright
$$\looparrowright_{sub}^{sup}$$
\circeq
$$\circeq_{sub}^{sup}$$
\succsim
$$\succsim_{sub}^{sup}$$
\gtrsim
$$\gtrsim_{sub}^{sup}$$
\gtrapprox
$$\gtrapprox_{sub}^{sup}$$
\multimap
$$\multimap_{sub}^{sup}$$
\therefore
$$\therefore_{sub}^{sup}$$
\because
$$\because_{sub}^{sup}$$
\doteqdot
$$\doteqdot_{sub}^{sup}$$
\Doteq
$$\Doteq_{sub}^{sup}$$
\triangleq
$$\triangleq_{sub}^{sup}$$
\precsim
$$\precsim_{sub}^{sup}$$
\lesssim
$$\lesssim_{sub}^{sup}$$
\lessapprox
$$\lessapprox_{sub}^{sup}$$
\eqslantless
$$\eqslantless_{sub}^{sup}$$
\eqslantgtr
$$\eqslantgtr_{sub}^{sup}$$
\curlyeqprec
$$\curlyeqprec_{sub}^{sup}$$
\curlyeqsucc
$$\curlyeqsucc_{sub}^{sup}$$
\preccurlyeq
$$\preccurlyeq_{sub}^{sup}$$
\leqq
$$\leqq_{sub}^{sup}$$
\leqslant
$$\leqslant_{sub}^{sup}$$
\lessgtr
$$\lessgtr_{sub}^{sup}$$
\backprime
$$\backprime_{sub}^{sup}$$
\risingdotseq
$$\risingdotseq_{sub}^{sup}$$
\fallingdotseq
$$\fallingdotseq_{sub}^{sup}$$
\succcurlyeq
$$\succcurlyeq_{sub}^{sup}$$
\geqq
$$\geqq_{sub}^{sup}$$
\geqslant
$$\geqslant_{sub}^{sup}$$
\gtrless
$$\gtrless_{sub}^{sup}$$
\bigstar
$$\bigstar_{sub}^{sup}$$
\between
$$\between_{sub}^{sup}$$
\blacktriangledown
$$\blacktriangledown_{sub}^{sup}$$
\blacktriangleright
$$\blacktriangleright_{sub}^{sup}$$
\blacktriangleleft
$$\blacktriangleleft_{sub}^{sup}$$
\vartriangle
$$\vartriangle_{sub}^{sup}$$
\blacktriangle
$$\blacktriangle_{sub}^{sup}$$
\triangledown
$$\triangledown_{sub}^{sup}$$
\eqcirc
$$\eqcirc_{sub}^{sup}$$
\lesseqgtr
$$\lesseqgtr_{sub}^{sup}$$
\gtreqless
$$\gtreqless_{sub}^{sup}$$
\lesseqqgtr
$$\lesseqqgtr_{sub}^{sup}$$
\gtreqqless
$$\gtreqqless_{sub}^{sup}$$
\Rrightarrow
$$\Rrightarrow_{sub}^{sup}$$
\Lleftarrow
$$\Lleftarrow_{sub}^{sup}$$
\veebar
$$\veebar_{sub}^{sup}$$
\barwedge
$$\barwedge_{sub}^{sup}$$
\doublebarwedge
$$\doublebarwedge_{sub}^{sup}$$
\measuredangle
$$\measuredangle_{sub}^{sup}$$
\sphericalangle
$$\sphericalangle_{sub}^{sup}$$
\varpropto
$$\varpropto_{sub}^{sup}$$
\smallsmile
$$\smallsmile_{sub}^{sup}$$
\smallfrown
$$\smallfrown_{sub}^{sup}$$
\Subset
$$\Subset_{sub}^{sup}$$
\Supset
$$\Supset_{sub}^{sup}$$
\Cup
$$\Cup_{sub}^{sup}$$
\doublecup
$$\doublecup_{sub}^{sup}$$
\Cap
$$\Cap_{sub}^{sup}$$
\doublecap
$$\doublecap_{sub}^{sup}$$
\curlywedge
$$\curlywedge_{sub}^{sup}$$
\curlyvee
$$\curlyvee_{sub}^{sup}$$
\leftthreetimes
$$\leftthreetimes_{sub}^{sup}$$
\rightthreetimes
$$\rightthreetimes_{sub}^{sup}$$
\subseteqq
$$\subseteqq_{sub}^{sup}$$
\supseteqq
$$\supseteqq_{sub}^{sup}$$
\bumpeq
$$\bumpeq_{sub}^{sup}$$
\Bumpeq
$$\Bumpeq_{sub}^{sup}$$
\lll
$$\lll_{sub}^{sup}$$
\llless
$$\llless_{sub}^{sup}$$
\ggg
$$\ggg_{sub}^{sup}$$
\gggtr
$$\gggtr_{sub}^{sup}$$
\circledS
$$\circledS_{sub}^{sup}$$
\pitchfork
$$\pitchfork_{sub}^{sup}$$
\dotplus
$$\dotplus_{sub}^{sup}$$
\backsim
$$\backsim_{sub}^{sup}$$
\backsimeq
$$\backsimeq_{sub}^{sup}$$
\complement
$$\complement_{sub}^{sup}$$
\intercal
$$\intercal_{sub}^{sup}$$
\circledcirc
$$\circledcirc_{sub}^{sup}$$
\circledast
$$\circledast_{sub}^{sup}$$
\circleddash
$$\circleddash_{sub}^{sup}$$
\lvertneqq
$$\lvertneqq_{sub}^{sup}$$
\gvertneqq
$$\gvertneqq_{sub}^{sup}$$
\nleq
$$\nleq_{sub}^{sup}$$
\ngeq
$$\ngeq_{sub}^{sup}$$
\nless
$$\nless_{sub}^{sup}$$
\ngtr
$$\ngtr_{sub}^{sup}$$
\nprec
$$\nprec_{sub}^{sup}$$
\nsucc
$$\nsucc_{sub}^{sup}$$
\lneqq
$$\lneqq_{sub}^{sup}$$
\gneqq
$$\gneqq_{sub}^{sup}$$
\nleqslant
$$\nleqslant_{sub}^{sup}$$
\ngeqslant
$$\ngeqslant_{sub}^{sup}$$
\lneq
$$\lneq_{sub}^{sup}$$
\gneq
$$\gneq_{sub}^{sup}$$
\npreceq
$$\npreceq_{sub}^{sup}$$
\nsucceq
$$\nsucceq_{sub}^{sup}$$
\precnsim
$$\precnsim_{sub}^{sup}$$
\succnsim
$$\succnsim_{sub}^{sup}$$
\lnsim
$$\lnsim_{sub}^{sup}$$
\gnsim
$$\gnsim_{sub}^{sup}$$
\nleqq
$$\nleqq_{sub}^{sup}$$
\ngeqq
$$\ngeqq_{sub}^{sup}$$
\precneqq
$$\precneqq_{sub}^{sup}$$
\succneqq
$$\succneqq_{sub}^{sup}$$
\precnapprox
$$\precnapprox_{sub}^{sup}$$
\succnapprox
$$\succnapprox_{sub}^{sup}$$
\lnapprox
$$\lnapprox_{sub}^{sup}$$
\gnapprox
$$\gnapprox_{sub}^{sup}$$
\nsim
$$\nsim_{sub}^{sup}$$
\ncong
$$\ncong_{sub}^{sup}$$
\diagup
$$\diagup_{sub}^{sup}$$
\diagdown
$$\diagdown_{sub}^{sup}$$
\varsubsetneq
$$\varsubsetneq_{sub}^{sup}$$
\varsupsetneq
$$\varsupsetneq_{sub}^{sup}$$
\nsubseteqq
$$\nsubseteqq_{sub}^{sup}$$
\nsupseteqq
$$\nsupseteqq_{sub}^{sup}$$
\subsetneqq
$$\subsetneqq_{sub}^{sup}$$
\supsetneqq
$$\supsetneqq_{sub}^{sup}$$
\varsubsetneqq
$$\varsubsetneqq_{sub}^{sup}$$
\varsupsetneqq
$$\varsupsetneqq_{sub}^{sup}$$
\subsetneq
$$\subsetneq_{sub}^{sup}$$
\supsetneq
$$\supsetneq_{sub}^{sup}$$
\nsubseteq
$$\nsubseteq_{sub}^{sup}$$
\nsupseteq
$$\nsupseteq_{sub}^{sup}$$
\nparallel
$$\nparallel_{sub}^{sup}$$
\nmid
$$\nmid_{sub}^{sup}$$
\nshortmid
$$\nshortmid_{sub}^{sup}$$
\nshortparallel
$$\nshortparallel_{sub}^{sup}$$
\nvdash
$$\nvdash_{sub}^{sup}$$
\nVdash
$$\nVdash_{sub}^{sup}$$
\nvDash
$$\nvDash_{sub}^{sup}$$
\nVDash
$$\nVDash_{sub}^{sup}$$
\ntrianglerighteq
$$\ntrianglerighteq_{sub}^{sup}$$
\ntrianglelefteq
$$\ntrianglelefteq_{sub}^{sup}$$
\ntriangleleft
$$\ntriangleleft_{sub}^{sup}$$
\ntriangleright
$$\ntriangleright_{sub}^{sup}$$
\nleftarrow
$$\nleftarrow_{sub}^{sup}$$
\nrightarrow
$$\nrightarrow_{sub}^{sup}$$
\nLeftarrow
$$\nLeftarrow_{sub}^{sup}$$
\nRightarrow
$$\nRightarrow_{sub}^{sup}$$
\nLeftrightarrow
$$\nLeftrightarrow_{sub}^{sup}$$
\nleftrightarrow
$$\nleftrightarrow_{sub}^{sup}$$
\divideontimes
$$\divideontimes_{sub}^{sup}$$
\varnothing
$$\varnothing_{sub}^{sup}$$
\nexists
$$\nexists_{sub}^{sup}$$
\Finv
$$\Finv_{sub}^{sup}$$
\Game
$$\Game_{sub}^{sup}$$
\eth
$$\eth_{sub}^{sup}$$
\eqsim
$$\eqsim_{sub}^{sup}$$
\beth
$$\beth_{sub}^{sup}$$
\gimel
$$\gimel_{sub}^{sup}$$
\daleth
$$\daleth_{sub}^{sup}$$
\lessdot
$$\lessdot_{sub}^{sup}$$
\gtrdot
$$\gtrdot_{sub}^{sup}$$
\ltimes
$$\ltimes_{sub}^{sup}$$
\rtimes
$$\rtimes_{sub}^{sup}$$
\shortmid
$$\shortmid_{sub}^{sup}$$
\shortparallel
$$\shortparallel_{sub}^{sup}$$
\smallsetminus
$$\smallsetminus_{sub}^{sup}$$
\thicksim
$$\thicksim_{sub}^{sup}$$
\thickapprox
$$\thickapprox_{sub}^{sup}$$
\approxeq
$$\approxeq_{sub}^{sup}$$
\succapprox
$$\succapprox_{sub}^{sup}$$
\precapprox
$$\precapprox_{sub}^{sup}$$
\curvearrowleft
$$\curvearrowleft_{sub}^{sup}$$
\curvearrowright
$$\curvearrowright_{sub}^{sup}$$
\digamma
$$\digamma_{sub}^{sup}$$
\varkappa
$$\varkappa_{sub}^{sup}$$
\Bbbk
$$\Bbbk_{sub}^{sup}$$
\hslash
$$\hslash_{sub}^{sup}$$
\backepsilon
$$\backepsilon_{sub}^{sup}$$
\ulcorner
$$\ulcorner_{sub}^{sup}$$
\urcorner
$$\urcorner_{sub}^{sup}$$
\llcorner
$$\llcorner_{sub}^{sup}$$
\lrcorner
$$\lrcorner_{sub}^{sup}$$
$$$$
Last modified:2008/07/11 23:53:42
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