Simbología en formato Latex -Matemáticas

[Richard R Richard]

Vuelvo sobre el tema de lenguaje Latex.
Esta vez he recopilado la mayoría de los comandos visibles del paquete $\AMSmath$ que son compatibles con lo soportado por el software de este Blog y por el foro de LWDF.
Siempre nos pasa que creemos recordar el símbolo que necesitamos aplicar en una formula pero no sabemos cual es el comando especifico de $LaTeX$ para ponerlo en pantalla.

Espero que les sea útil para que eviten navegar o buscar por tutoriales.

Para obtener el código LATEX que le brinda ese tipo de letra haga doble clic sobre su figura , copie y pegue sin formato el contenido.

Operadores matemáticos
$/$	/	$+$	+	$\cdot$	\cdot	$\dotplus$	\dotplus	$\rtimes$	\rtimes
$-$	-	$=$	=	$\centerdot$	\centerdot	$\doublebarwedge$	\doublebarwedge	$\setminus$	\setminus
$\binom{a}{b}$	\binom{a}{b}	$\amalg$	\amalg	$\circ$	\circ	$\gtrdot$	\gtrdot	$\smallsetminus$	\smallsetminus
$\cdot$	\cdot	$\ast$	\ast	$\circledast$	\circledast	$\intercal$	\intercal	$\sqcap$	\sqcap
$\cfrac{a}{b}$	\cfrac{a}{b}	$\barwedge$	\barwedge	$\circledcirc$	\circledcirc	$\leftthreetimes$	\leftthreetimes	$\sqcup$	\sqcup
$\dbinom{a}{b}$	\dbinom{a}{b}	$\bigcirc$	\bigcirc	$\circleddash$	\circleddash	$\lessdot$	\lessdot	$\star$	\star
$\dfrac{a}{b}$	\dfrac{a}{b}	$\bigtriangledown$	\bigtriangledown	$\cup$	\cup	$\ltimes$	\ltimes	$\times$	\times
$\frac{a}{b}$	\frac{a}{b}	$\bigtriangleup$	\bigtriangleup	$\Cup$	\Cup	$\mp$	\mp	$\triangleleft$	\triangleleft
$\genfrac{l}{r}{t}{m}{n}{d}$	\genfrac{left-delim} {right-delim}{thickness} {mathstyle}{numerator} {denominator}	$\boxdot$	\boxdot	$\curlyvee$	\curlyvee	$\odot$	\odot	$\triangleright$	\triangleright
$\imath$	\imath	$\boxminus$	\boxminus	$\curlywedge$	\curlywedge	$\ominus$	\ominus	$\uplus$	\uplus
$\jmath$	\jmath	$\boxplus$	\boxplus	$\dagger$	\dagger	$\oplus$	\oplus	$\vee$	\vee
$\sqrt{}$	\sqrt[a]{b}	$\boxtimes$	\boxtimes	$\ddagger$	\ddagger	$\oslash$	\oslash	$\veebar$	\veebar
$\tbinom{a}{b}$	\tbinom{a}{b}	$\bullet$	\bullet	$\diamond$	\diamond	$\otimes$	\otimes	$\wedge$	\wedge
$\tfrac{a}{b}$	\tfrac{a}{b}	$\cap$	\cap	$\div$	\div	$\pm$	\pm	$\wr$	\wr
$^$	^	$\Cap$	\Cap	$\divideontimes$	\divideontimes	$\rightthreetimes$	\rightthreetimes	$/$	/
$!$	!	$\acute{x}$	\acute{x}	$\ddot{x}$	\ddot{x}	$\dotsm$	\dotsm	$\widehat{xxx}$	\widehat{xxx}
$,$	,	$\bar{x}$	\bar{x}	$\ddots$	\ddots	$\dotso$	\dotso	$\widetilde{xxx}$	\widetilde{xxx}
$.$	.	$\breve{x}$	\breve{x}	$\dot{x}$	\dot{x}	$\grave{x}$	\grave{x}	$|$	|
$:$	:	$\check{x}$	\check{x}	$\dotsb$	\dotsb	$\hat{x}$	\hat{x}
$;$	;	$\colon$	\colon	$\dotsc$	\dotsc	$\tilde{x}$	\tilde{x}
$?$	?	$\dddot{x}$	\dddot{x}	$\dotsi$	\dotsi	$\vec{x}$	\vec{x}

Operadores de relación entre expresiones
$!\leftrightsquigarrow$	!\leftrightsquigarrow	$\gtrapprox$	\gtrapprox	$\lvertneqq$	\lvertneqq	$\nVDash$	\nVDash	$\subsetneqq$	\subsetneqq
$\approx$	\approx	$\gtreqless$	\gtreqless	$\mapsto$	\mapsto	$\nwarrow$	\nwarrow	$\succ$	\succ
$\approxeq$	\approxeq	$\gtreqqless$	\gtreqqless	$\mid$	\mid	$\owns$	\owns	$\succapprox$	\succapprox
$\asymp$	\asymp	$\gtrless$	\gtrless	$\models$	\models	$\parallel$	\parallel	$\succcurlyeq$	\succcurlyeq
$\backepsilon$	\backepsilon	$\gtrsim$	\gtrsim	$\multimap$	\multimap	$\perp$	\perp	$\succeq$	\succeq
$\backsim$	\backsim	$\gvertneqq$	\gvertneqq	$\ncong$	\ncong	$\pitchfork$	\pitchfork	$\succnapprox$	\succnapprox
$\backsimeq$	\backsimeq	$\hookleftarrow$	\hookleftarrow	$\nearrow$	\nearrow	$\prec$	\prec	$\succneqq$	\succneqq
$\because$	\because	$\hookrightarrow$	\hookrightarrow	$\neq$	\neq	$\precapprox$	\precapprox	$\succnsim$	\succnsim
$\between$	\between	$\in$	\in	$\ngeq$	\ngeq	$\preccurlyeq$	\preccurlyeq	$\succsim$	\succsim
$\blacktriangleleft$	\blacktriangleleft	$\leftarrow$	\leftarrow	$\ngeqq$	\ngeqq	$\preceq$	\preceq	$\supset$	\supset
$\blacktriangleright$	\blacktriangleright	$\Leftarrow$	\Leftarrow	$\ngeqslant$	\ngeqslant	$\precnapprox$	\precnapprox	$\Supset$	\Supset
$\bowtie$	\bowtie	$\leftarrowtail$	\leftarrowtail	$\ngtr$	\ngtr	$\precneqq$	\precneqq	$\supseteq$	\supseteq
$\bumpeq$	\bumpeq	$\leftharpoondown$	\leftharpoondown	$\ni$	\ni	$\precnsim$	\precnsim	$\supseteqq$	\supseteqq
$\Bumpeq$	\Bumpeq	$\leftharpoonup$	\leftharpoonup	$\nLeftarrow$	\nLeftarrow	$\precsim$	\precsim	$\supsetneq$	\supsetneq
$\circeq$	\circeq	$\leftleftarrows$	\leftleftarrows	$\nleftarrow$	\nleftarrow	$\propto$	\propto	$\supsetneqq$	\supsetneqq
$\circlearrowleft$	\circlearrowleft	$\leftrightarrow$	\leftrightarrow	$\nLeftrightarrow$	\nLeftrightarrow	$\rightarrow$	\rightarrow	$\swarrow$	\swarrow
$\circlearrowright$	\circlearrowright	$\Leftrightarrow$	\Leftrightarrow	$\nleftrightarrow$	\nleftrightarrow	$\Rightarrow$	\Rightarrow	$\therefore$	\therefore
$\cong$	\cong	$\leftrightarrows$	\leftrightarrows	$\nleq$	\nleq	$\rightarrowtail$	\rightarrowtail	$\thickapprox$	\thickapprox
$\curlyeqprec$	\curlyeqprec	$\leftrightharpoons$	\leftrightharpoons	$\nleqq$	\nleqq	$\rightharpoondown$	\rightharpoondown	$\thicksim$	\thicksim
$\curlyeqsucc$	\curlyeqsucc	$\leq$	\leq	$\nleqslant$	\nleqslant	$\rightharpoonup$	\rightharpoonup	$\trianglelefteq$	\trianglelefteq
$\curvearrowleft$	\curvearrowleft	$\leqq$	\leqq	$\nless$	\nless	$\rightleftarrows$	\rightleftarrows	$\triangleq$	\triangleq
$\curvearrowright$	\curvearrowright	$\leqslant$	\leqslant	$\nmid$	\nmid	$\rightleftharpoons$	\rightleftharpoons	$\trianglerighteq$	\trianglerighteq
$\dashv$	\dashv	$\lessapprox$	\lessapprox	$\notin$	\notin	$\rightrightarrows$	\rightrightarrows	$\twoheadleftarrow$	\twoheadleftarrow
$\doteq$	\doteq	$\lesseqgtr$	\lesseqgtr	$\nparallel$	\nparallel	$\rightsquigarrow$	\rightsquigarrow	$\twoheadrightarrow$	\twoheadrightarrow
$\doteqdot$	\doteqdot	$\lesseqqgtr$	\lesseqqgtr	$\nprec$	\nprec	$\risingdotseq$	\risingdotseq	$\upharpoonleft$	\upharpoonleft
$\downdownarrows$	\downdownarrows	$\lessgtr$	\lessgtr	$\npreceq$	\npreceq	$\Rrightarrow$	\Rrightarrow	$\upharpoonright$	\upharpoonright
$\downharpoonleft$	\downharpoonleft	$\lesssim$	\lesssim	$\nRightarrow$	\nRightarrow	$\Rsh$	\Rsh	$\upuparrows$	\upuparrows
$\downharpoonright$	\downharpoonright	$\ll$	\ll	$\nrightarrow$	\nrightarrow	$\searrow$	\searrow	$\varpropto$	\varpropto
$\eqcirc$	\eqcirc	$\Lleftarrow$	\Lleftarrow	$\nshortmid$	\nshortmid	$\shortmid$	\shortmid	$\varsubsetneq$	\varsubsetneq
$\eqsim$	\eqsim	$\lll$	\lll	$\nshortparallel$	\nshortparallel	$\shortparallel$	\shortparallel	$\varsubsetneqq$	\varsubsetneqq
$\eqslantgtr$	\eqslantgtr	$\lnapprox$	\lnapprox	$\nsim$	\nsim	$\sim$	\sim	$\varsupsetneq$	\varsupsetneq
$\eqslantless$	\eqslantless	$\lneq$	\lneq	$\nsubseteq$	\nsubseteq	$\simeq$	\simeq	$\varsupsetneqq$	\varsupsetneqq
$\equiv$	\equiv	$\lneqq$	\lneqq	$\nsubseteqq$	\nsubseteqq	$\smallfrown$	\smallfrown	$\vartriangle$	\vartriangle
$\fallingdotseq$	\fallingdotseq	$\lnsim$	\lnsim	$\nsucc$	\nsucc	$\smallsmile$	\smallsmile	$\vartriangleleft$	\vartriangleleft
$\frown$	\frown	$\longleftarrow$	\longleftarrow	$\nsucceq$	\nsucceq	$\smile$	\smile	$\vartriangleright$	\vartriangleright
$\geq$	\geq	$\Longleftarrow$	\Longleftarrow	$\nsupseteq$	\nsupseteq	$\sqsubset$	\sqsubset	$\vdash$	\vdash
$\geqq$	\geqq	$\longleftrightarrow$	\longleftrightarrow	$\nsupseteqq$	\nsupseteqq	$\sqsubseteq$	\sqsubseteq	$\Vdash$	\Vdash
$\geqslant$	\geqslant	$\Longleftrightarrow$	\Longleftrightarrow	$\ntriangleleft$	\ntriangleleft	$\sqsupset$	\sqsupset	$\vDash$	\vDash
$\gg$	\gg	$\longmapsto$	\longmapsto	$\ntrianglelefteq$	\ntrianglelefteq	$\sqsupseteq$	\sqsupseteq	$\Vvdash$	\Vvdash
$\ggg$	\ggg	$\longrightarrow$	\longrightarrow	$\ntriangleright$	\ntriangleright	$\subset$	\subset	$=$	=
$\gnapprox$	\gnapprox	$\Longrightarrow$	\Longrightarrow	$\ntrianglerighteq$	\ntrianglerighteq	$\Subset$	\Subset
$\gneq$	\gneq	$<$	<	$\nvdash$	\nvdash	$\subseteq$	\subseteq
$\gneqq$	\gneqq	$>$	>	$\nVdash$	\nVdash	$\subseteqq$	\subseteqq
$\gnsim$	\gnsim	$\Lsh$	\Lsh	$\nvDash$	\nvDash	$\subsetneq$	\subsetneq

Símbolos para operaciones acumulativas
$\bigcap$	\bigcap	$\bigsqcup$	\bigsqcup	$\idotsint$	\idotsint	$\prod_{\substack{i=1\\i\neq k}}$	\prod_{\substack{i=1\\i\neq k}}
$\bigcup$	\bigcup	$\biguplus$	\biguplus	$\iiiint$	\iiiint	$\prod\limits_{i=1\\i\neq k}$	\prod\limits_{i=1\\i\neq k}
$\bigodot$	\bigodot	$\bigvee$	\bigvee	$\iiint$	\iiint	$\prod\nolimits_{i=1\\i\neq k}$	\prod\nolimits_{i=1\\i\neq k}
$\bigoplus$	\bigoplus	$\bigwedge$	\bigwedge	$\iint$	\iint	$\sideset{_a^c}{^b_d}\prod$	\sideset{_a^c}{^b_d}\prod[/TEX]
$\bigotimes$	\bigotimes	$\coprod$	\coprod	$\int$	\int	$\oiint$	\oiint
$\smallint$	\smallint	$\prod$	\prod	$\oint$	\oint	$\sum$	\sum

Nombramiento de funciones matemáticas
$\arccos$	\arccos	$\varinjlim$	\varinjlim	$\injlim$	\injlim	$\varprojlim$	\varprojlim
$\arcsin$	\arcsin	$\varliminf$	\varliminf	$\ker$	\ker	$\Pr$	\Pr
$\arctan$	\arctan	$\varlimsup$	\varlimsup	$\lg$	\lg	$\projlim$	\projlim
$\arg$	\arg	$\deg$	\deg	$\lim$	\lim	$\sec$	\sec
$\cos$	\cos	$\det$	\det	$\liminf$	\liminf	$\sin$	\sin
$\cosh$	\cosh	$\dim$	\dim	$\limsup$	\limsup	$\sinh$	\sinh
$\cot$	\cot	$\exp$	\exp	$\ln$	\ln	$\sup$	\sup
$\coth$	\coth	$\gcd$	\gcd	$\log$	\log	$\tan$	\tan
$\csc$	\csc	$\hom$	\hom	$\max$	\max	$\tanh$	\tanh

Alfabeto griego y hebreo
$\alpha$	\alpha	$\gamma$	\gamma	$\Phi$	\Phi	$\Theta$	\Theta	$\varsigma$	\varsigma
$\beta$	\beta	$\iota$	\iota	$\Pi$	\Pi	$\theta$	\theta	$\vartheta$	\vartheta
$\chi$	\chi	$\kappa$	\kappa	$\pi$	\pi	$\Upsilon$	\Upsilon	$\Xi$	\Xi
$\Delta$	\Delta	$\Lambda$	\Lambda	$\Psi$	\Psi	$\upsilon$	\upsilon	$\xi$	\xi
$\delta$	\delta	$\lambda$	\lambda	$\psi$	\psi	$\varepsilon<br />$	\varepsilon	$\zeta$	\zeta
$\digamma$	\digamma	$\mu$	\mu	$\rho$	\rho	$\varkappa$	\varkappa	$\aleph$	\aleph
$\epsilon$	\epsilon	$\nu$	\nu	$\Sigma$	\Sigma	$\varphi$	\varphi	$\beth$	\beth
$\eta$	\eta	$\Omega$	\Omega	$\sigma$	\sigma	$\varpi$	\varpi	$\daleth$	\daleth
$\Gamma$	\Gamma	$\omega$	\omega	$\tau$	\tau	$\varrho$	\varrho	$\gimel$	\gimel

Miscelánea de Símbolos
$\#$	\#	$\complement$	\complement	$\Im$	\Im	$\owns$	\owns
$\&$	\&	$\diagdown$	\diagdown	$\imath$	\imath	$\partial$	\partial
$\angle$	\angle	$\diagup$	\diagup	$\in$	\in	$\prime$	\prime
$\backepsilon$	\backepsilon	$\diamondsuit$	\diamondsuit	$\infty$	\infty	$\Re$	\Re
$\backprime$	\backprime	$\ell$	\ell	$\jmath$	\jmath	$\sharp$	\sharp
$\Bbbk$	\Bbbk	$\emptyset$	\emptyset	$\lozenge$	\lozenge	$\spadesuit$	\spadesuit
$\bigstar$	\bigstar	$\eth$	\eth	$\mathsterling$	\mathsterling	$\sphericalangle$	\sphericalangle
$\blacklozenge$	\blacklozenge	$\exists$	\exists	$\measuredangle$	\measuredangle	$\square$	\square
$\blacksquare$	\blacksquare	$\Finv$	\Finv	$\mho$	\mho	$\surd$	\surd
$\blacktriangle$	\blacktriangle	$\flat$	\flat	$\nabla$	\nabla	$\top$	\top
$\blacktriangledown$	\blacktriangledown	$\forall$	\forall	$\natural$	\natural	$\triangle$	\triangle
$\bot$	\bot	$\Game$	\Game	$\neg$	\neg	$\triangledown$	\triangledown
$\circledR$	\circledR	$\hbar$	\hbar	$\nexists$	\nexists	$\varnothing$	\varnothing
$\circledS$	\circledS	$\heartsuit$	\heartsuit	$\ni$	\ni	$\wp$	\wp
$\clubsuit$	\clubsuit	$\hslash$	\hslash	$\notin$	\notin

Delimitadores , separadores
$\boxed{a}$	\boxed{a}	$\biggl($	\biggl(	$\Downarrow$	\Downarrow	$\rangle$	\rangle	$\uparrow$	\uparrow
$\ ($	\ (	$\Biggl($	\Biggl(	$\langle$	\langle	$\rbrace$	\rbrace	$\Uparrow$	\Uparrow
$\ )$	\ )	$\biggr)$	\biggr)	$\lbrace$	\lbrace	$\rceil$	\rceil	$\updownarrow$	\updownarrow
$\ [$	\ [	$\Biggr)$	\Biggr)	$\lceil$	\lceil	$\rfloor$	\rfloor	$\Updownarrow$	\Updownarrow
$\ ]$	\ ]	$\bigl($	\bigl(	$\left($	\left(	$\rgroup$	\rgroup	$\vert$	\vert
$\{$	\{	$\Bigl($	\Bigl(	$\lfloor$	\lfloor	$\right)$	\right)	$\Vert$	\Vert
$\}$	\}	$\bigr)$	\bigr)	$\lgroup$	\lgroup	$\rmoustache$	\rmoustache	$\xleftarrow$	\xleftarrow
$\arrowvert$	\arrowvert	$\Bigr)$	\Bigr)	$\lmoustache$	\lmoustache	$\rvert$	\rvert	$\xrightarrow$	\xrightarrow
$\Arrowvert$	\Arrowvert	$\bracevert$	\bracevert	$\lvert$	\lvert	$\rVert$	\rVert
$\backslash$	\backslash	$\downarrow$	\downarrow	$\lVert$	\lVert

Subrayado y suprarayado
$\overbrace{Objeto}^{Indice}$	\overbrace{Objeto}^{Indice}	$\overleftrightarrow{xxx}$	\overleftrightarrow{xxx}	$\underbrace{Objeto}_{Indice}$	\underbrace{Objeto}_{Indice}	$\underleftrightarrow{xxx}$	\underleftrightarrow{xxx}
$\overbrace{xxx}$	\overbrace{xxx}	$\overline{xxx}$	\overline{xxx}	$\underbrace{xxx}$	\underbrace{xxx}	$\underline{xxx}$	\underline{xxx}
$\overleftarrow{xxx}$	\overleftarrow{xxx}	$\overrightarrow{xxx}$	\overrightarrow{xxx}	$\underleftarrow{xxx}$	\underleftarrow{xxx}	$\underrightarrow{xxx}$	\underrightarrow{xxx}
$\widehat{xxx}$	\widehat{xxx}	$\widetilde{xxx}$	\widetilde{xxx}

Puntuación y acentos
$,$	,	$\bar{x}$	\bar{x}	$\ddots$	\ddots	$\dotso$	\dotso	$\widetilde{xxx}$	\widetilde{xxx}
$.$	.	$\breve{x}$	\breve{x}	$\dot{x}$	\dot{x}	$\grave{x}$	\grave{x}	$|$	|
$:$	:	$\check{x}$	\check{x}	$\dotsb$	\dotsb	$\hat{x}$	\hat{x}
$;$	;	$\colon$	\colon	$\dotsc$	\dotsc	$\tilde{x}$	\tilde{x}
$?$	?	$\dddot{x}$	\dddot{x}	$\dotsi$	\dotsi	$\vec{x}$	\vec{x}

Espaciado
$\!$	\!	$\;$	\;	$\negthickspace$	\negthickspace	$\quad$	\quad
$\medspace$	\medspace	$\negthinspace$	\negthinspace	$\thickspace$	\thickspace	$\:$	\:
$\qquad$	\qquad	$\thinspace$	\thinspace	$\,$	\,	$\negmedspace$	\negmedspace

Tipos de matrices y arreglos de ecuaciones
$\begin{aligned}\alpha&\beta^{*}\\<br /> \gamma^{*}&\delta\end{aligned}$					\begin{aligned}\alpha&\beta^{*}\\ \gamma^{*}&\delta\end{aligned}
$\begin{array}{cc}\alpha&\beta^{*}\\<br /> \gamma^{*}&\delta\end{array}$					\begin{array}{cc}\alpha&\beta^{*}\\ \gamma^{*}&\delta\end{aligned}
$\begin{bmatrix}\alpha&\beta^{*}\\<br /> \gamma^{*}&\delta\end{bmatrix}$					\begin{bmatrix}\alpha&\beta^{*}\\ \gamma^{*}&\delta\end{bmatrix}
$\begin{Bmatrix}\alpha&\beta^{*}\\<br /> \gamma^{*}&\delta\end{Bmatrix}$					\begin{Bmatrix}\alpha&\beta^{*}\\ \gamma^{*}&\delta\end{Bmatrix}
$\begin{equation}\tfrac{1}{k}\log_nc(t)\end{equation}$					\begin{equation}\tfrac{1}{k}\log_nc(t)\end{equation}
$\begin{pmatrix}\alpha&\beta^{*}\\<br /> \gamma^{*}&\delta\end{pmatrix}$					\begin{pmatrix}\alpha&\beta^{*}\\ \gamma^{*}&\delta\end{pmatrix}
$\begin{vmatrix}\alpha&\beta^{*}\\<br /> \gamma^{*}&\delta\end{vmatrix}$					\begin{vmatrix}\alpha&\beta^{*}\\ \gamma^{*}&\delta\end{vmatrix}
$\begin{Vmatrix}\alpha&\beta^{*}\\<br /> \gamma^{*}&\delta\end{Vmatrix}$					\begin{Vmatrix}\alpha&\beta^{*}\\ \gamma^{*}&\delta\end{Vmatrix}

Tipos de Letras soportados

[Richard R Richard]

Hola, Gracias por pasar, , me alegra que te sea de utilidad , Saludos