Benutzer:Raymond/MathML 2

$\mathrm {A} \mathrm {B} \Gamma \Delta \mathrm {E} \Xi \,\!$

\begin{align} L & = \lim_{\|x\| \to \infty}\ {{\cos {1 \over x} \cdot {-1 \over x^2}}\over {-1 \over x^2}} \\ & = \lim_{\|x\| \to \infty} {\cos{1 \over x}} \cdot {-1 \over x^2} \cdot {x^2 \over -1} \\ & = \cos{1 \over \infty} = \cos{\ 0} = 1 \end{align}	${\begin{aligned}L&=\lim _{\|x\|\to \infty }\ {{\cos {1 \over x}\cdot {-1 \over x^{2}}} \over {-1 \over x^{2}}}\\&=\lim _{\|x\|\to \infty }{\cos {1 \over x}}\cdot {-1 \over x^{2}}\cdot {x^{2} \over -1}\\&=\cos {1 \over \infty }=\cos {\ 0}=1\end{aligned}}$
\begin{alignat}{2} L & = \lim_{\|x\| \to \infty}\ {{\cos {1 \over x} \cdot {-1 \over x^2}}\over {-1 \over x^2}} &\quad& \text{by me ö} \\ & = \lim_{\|x\| \to \infty} {\cos{1 \over x}} \cdot {-1 \over x^2} \cdot {x^2 \over -1} && \text{by him} \\ & = \cos{1 \over \infty} = \cos{\ 0} = 1 && \text{Axiom 3} \end{alignat}	${\begin{alignedat}{2}L&=\lim _{\|x\|\to \infty }\ {{\cos {1 \over x}\cdot {-1 \over x^{2}}} \over {-1 \over x^{2}}}&\quad &{\text{by me}}\\&=\lim _{\|x\|\to \infty }{\cos {1 \over x}}\cdot {-1 \over x^{2}}\cdot {x^{2} \over -1}&&{\text{by him}}\\&=\cos {1 \over \infty }=\cos {\ 0}=1&&{\text{Axiom 3}}\end{alignedat}}$
Foo \bigl( \begin{smallmatrix} a&b\\ c&d \end{smallmatrix} \bigr)$ Bar	Foo ${\bigl (}{\begin{smallmatrix}a&b\\c&d\end{smallmatrix}}{\bigr )}$ Bar
A \xleftarrow{n+\mu-1} B \xrightarrow[T]{n\pm i-1} C	$A{\xleftarrow {n+\mu -1}}B{\xrightarrow[{T}]{n\pm i-1}}C$
2^k-\binom{k}{1}2^{k-1}+\binom{k}{2}2^{k-2}	$2^{k}-{\binom {k}{1}}2^{k-1}+{\binom {k}{2}}2^{k-2}$

\sideset Bearbeiten

\sideset{_*^*}{_n^'}\prod_a^b

$\sideset {_{*}^{*}}{_{n}^{'}}\prod _{a}^{b}$

More symbols Bearbeiten

`\vartriangle`	$\vartriangle$	`\triangledown`	$\triangledown$	`\lozenge`	$\lozenge$	`\circledS`	$\circledS$
`\measuredangle`	$\measuredangle$	`\nexists`	$\nexists$	`\Bbbk`	$\Bbbk$	`\backprime`	$\backprime$
`\blacktriangle`	$\blacktriangle$	`\blacktriangledown`	$\blacktriangledown$	`\blacksquare`	$\blacksquare$	`\blacklozenge`	$\blacklozenge$
`\bigstar`	$\bigstar$	`\sphericalangle`	$\sphericalangle$	`\diagup`	$\diagup$	`\diagdown`	$\diagdown$
`\dotplus`	$\dotplus$	`\Cap`	$\Cap$	`\Cup`	$\Cup$	`\barwedge`	$\barwedge$
`\veebar`	$\veebar$	`\doublebarwedge`	$\doublebarwedge$	`\boxminus`	$\boxminus$	`\boxtimes`	$\boxtimes$
`\boxdot`	$\boxdot$	`\boxplus`	$\boxplus$	`\divideontimes`	$\divideontimes$	`\ltimes`	$\ltimes$
`\rtimes`	$\rtimes$	`\leftthreetimes`	$\leftthreetimes$	`\rightthreetimes`	$\rightthreetimes$	`\curlywedge`	$\curlywedge$
`\curlyvee`	$\curlyvee$	`\circleddash`	$\circleddash$	`\circledast`	$\circledast$	`\circledcirc`	$\circledcirc$
`\centerdot`	$\centerdot$	`\intercal`	$\intercal$	`\leqq`	$\leqq$	`\leqslant`	$\leqslant$
`\eqslantless`	$\eqslantless$	`\lessapprox`	$\lessapprox$	`\approxeq`	$\approxeq$	`\lessdot`	$\lessdot$
`\lll`	$\lll$	`\lessgtr`	$\lessgtr$	`\lesseqgtr`	$\lesseqgtr$	`\lesseqqgtr`	$\lesseqqgtr$
`\doteqdot`	$\doteqdot$	`\risingdotseq`	$\risingdotseq$	`\fallingdotseq`	$\fallingdotseq$	`\backsim`	$\backsim$
`\backsimeq`	$\backsimeq$	`\subseteqq`	$\subseteqq$	`\Subset`	$\Subset$	`\preccurlyeq`	$\preccurlyeq$
`\curlyeqprec`	$\curlyeqprec$	`\precsim`	$\precsim$	`\precapprox`	$\precapprox$	`\vartriangleleft`	$\vartriangleleft$
`\Vvdash`	$\Vvdash$	`\bumpeq`	$\bumpeq$	`\Bumpeq`	$\Bumpeq$	`\geqq`	$\geqq$
`\geqslant`	$\geqslant$	`\eqslantgtr`	$\eqslantgtr$	`\gtrsim`	$\gtrsim$	`\gtrapprox`	$\gtrapprox$
`\eqsim`	$\eqsim$	`\gtrdot`	$\gtrdot$	`\ggg`	$\ggg$	`\gtrless`	$\gtrless$
`\gtreqless`	$\gtreqless$	`\gtreqqless`	$\gtreqqless$	`\eqcirc`	$\eqcirc$	`\circeq`	$\circeq$
`\triangleq`	$\triangleq$	`\thicksim`	$\thicksim$	`\thickapprox`	$\thickapprox$	`\supseteqq`	$\supseteqq$
`\Supset`	$\Supset$	`\succcurlyeq`	$\succcurlyeq$	`\curlyeqsucc`	$\curlyeqsucc$	`\succsim`	$\succsim$
`\succapprox`	$\succapprox$	`\vartriangleright`	$\vartriangleright$	`\shortmid`	$\shortmid$	`\shortparallel`	$\shortparallel$
`\between`	$\between$	`\pitchfork`	$\pitchfork$	`\varpropto`	$\varpropto$	`\blacktriangleleft`	$\blacktriangleleft$
`\therefore`	$\therefore$	`\backepsilon`	$\backepsilon$	`\blacktriangleright`	$\blacktriangleright$	`\because`	$\because$
`\nleqslant`	$\nleqslant$	`\nleqq`	$\nleqq$	`\lneq`	$\lneq$	`\lneqq`	$\lneqq$
`\lvertneqq`	$\lvertneqq$	`\lnsim`	$\lnsim$	`\lnapprox`	$\lnapprox$	`\nprec`	$\nprec$
`\npreceq`	$\npreceq$	`\precneqq`	$\precneqq$	`\precnsim`	$\precnsim$	`\precnapprox`	$\precnapprox$
`\nsim`	$\nsim$	`\nshortmid`	$\nshortmid$	`\nvdash`	$\nvdash$	`\nVdash`	$\nVdash$
`\ntriangleleft`	$\ntriangleleft$	`\ntrianglelefteq`	$\ntrianglelefteq$	`\nsubseteq`	$\nsubseteq$	`\nsubseteqq`	$\nsubseteqq$
`\varsubsetneq`	$\varsubsetneq$	`\subsetneqq`	$\subsetneqq$	`\varsubsetneqq`	$\varsubsetneqq$	`\ngtr`	$\ngtr$
`\ngeqslant`	$\ngeqslant$	`\ngeqq`	$\ngeqq$	`\gneq`	$\gneq$	`\gneqq`	$\gneqq$
`\gvertneqq`	$\gvertneqq$	`\gnsim`	$\gnsim$	`\gnapprox`	$\gnapprox$	`\nsucc`	$\nsucc$
`\nsucceq`	$\nsucceq$	`\succneqq`	$\succneqq$	`\succnsim`	$\succnsim$	`\succnapprox`	$\succnapprox$
`\ncong`	$\ncong$	`\nshortparallel`	$\nshortparallel$	`\nparallel`	$\nparallel$	`\nvDash`	$\nvDash$
`\nVDash`	$\nVDash$	`\ntriangleright`	$\ntriangleright$	`\ntrianglerighteq`	$\ntrianglerighteq$	`\nsupseteq`	$\nsupseteq$
`\nsupseteqq`	$\nsupseteqq$	`\varsupsetneq`	$\varsupsetneq$	`\supsetneqq`	$\supsetneqq$	`\varsupsetneqq`	$\varsupsetneqq$
`\leftleftarrows`	$\leftleftarrows$	`\leftrightarrows`	$\leftrightarrows$	`\Lleftarrow`	$\Lleftarrow$	`\leftarrowtail`	$\leftarrowtail$
`\looparrowleft`	$\looparrowleft$	`\leftrightharpoons`	$\leftrightharpoons$	`\curvearrowleft`	$\curvearrowleft$	`\circlearrowleft`	$\circlearrowleft$
`\Lsh`	$\Lsh$	`\upuparrows`	$\upuparrows$	`\rightrightarrows`	$\rightrightarrows$	`\rightleftarrows`	$\rightleftarrows$
`\Rrightarrow`	$\Rrightarrow$	`\rightarrowtail`	$\rightarrowtail$	`\looparrowright`	$\looparrowright$	`\curvearrowright`	$\curvearrowright$
`\circlearrowright`	$\circlearrowright$	`\Rsh`	$\Rsh$	`\downdownarrows`	$\downdownarrows$	`\multimap`	$\multimap$
`\leftrightsquigarrow`	$\leftrightsquigarrow$	`\rightsquigarrow`	$\rightsquigarrow$	`\nLeftarrow`	$\nLeftarrow$	`\nleftrightarrow`	$\nleftrightarrow$
`\nRightarrow`	$\nRightarrow$	`\nLeftrightarrow`	$\nLeftrightarrow$

$\mathbb {Q} \mathbb {H} \mathrm {\AA}$