Test のソース

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%indent
//$$$
// \:Test \:Test \mathbb{N} e^{i\theta} \int\!\!\!\!\int\! F dx dy
//$$$
//$$$
// \ffd{a}{b} \ffd{a}{\ffd{b}{c}} \ffd{\ffd{b}{c}}{a} \ffd{\ffd{a}{b}}{\ffd{c}{d}}
//$$$
//$$$
// \ddd{a}{b} \ddd{a}{\ddd{b}{c}} \ddd{\ddd{b}{c}}{a} \ddd{\ddd{a}{b}}{\ddd{c}{d}}
//$$$
//$$$
// $\ppd{a}{b} \ppd{a}{\ppd{b}{c}} \ppd{\ppd{b}{c}}{a} \ppd{\ppd{a}{b}}{\ppd{c}{d}}
//$$$
 
２
 
左＋&fr{分子};&ac{分母};＋右
 
左−&fr{分子};&ac{分母};−右
 
左＝&fr{分子};&ac{分母};＝右
 
 
左＝&fr{$$ A $$個};&ac{$$ B $$本};＝右
 
左＝&fr{&fr{$$ A $$個};&ac{$$ B $$本};};&ac{&fr{$$ C $$個};&ac{$$ D $$本};};＝右
 
 
$$ A\frac{\text{分子}Y}{\text{分母}X} $$
 
 
$$ {\mathfrak d} $$
$$ {\mathcal  d} $$
 
$$ A+B=C $$
$$ B+A=C $$
$$ C-A=B $$
$$ C-B=A $$
 
$$ A^B=C $$
$$ B^A=C $$
$$ \log_A C = B $$
$$ \log_B C = A $$
$$ \rt[B]C = A $$
$$ \rt[A]C = B $$
 
$$ \ffd89 \div \ffd23  = \ffd{\overset{4}{\cancel{8}}}{9} \div \ffd{\overset{1}{\cancel{2}}}{3} = \ffd{4}{\underset{3}{\cancel{9}}} \div \ffd{1}{\underset{1}{\cancel{3}}} = \ffd43 $$
 
$$ \ffd89 \times \ffd23 = \ffd{8\times2}{9\times3} = \ffd{16}{27} $$
$$ \ffd89 \div \ffd23 = \ffd{\overset{4}{\cancel{8}}\div\cancel{2}}{\underset{3}{\bcancel{9}}\div\bcancel{3}} = \ffd{4}{3} $$
$$ \ffd34 $$ $$ \div $$ $$ 6 $$ $$ \times $$ $$ 4 $$ $$ = $$ $$ 3 $$ $$ \ffd43 $$ $$ 1 $$ $$ 8 $$
 
 
$$ 6^3 =\underset{i,j,k \,\in\, [1,6]}{\sum\sum\sum}1 $$
$$ {}_6\mathrm{P}_3  =\underset{i \neq j \neq k \neq i}{\underset{i,j,k \,\in\, [1,6]}{\sum\sum\sum}}1 $$
$$ {}_6\mathrm{C}_3 =\underset{i < j < k}{\underset{i,j,k \,\in\, [1,6]}{\sum\sum\sum}}1 $$
 
 
$$ N =\underset{i \neq j \,\land\, j \neq k \,\land\, k \neq i}{\underset{i,j,k \,\in\, [1,6]}{\sum\sum\sum}}1 $$
 
 
$$ \sum_{i=0}^{n} 10^i $$
 
$$ \pi r $$ $$ 2 \pi r $$ $$ r $$ $$ \pi r^2 $$ $$ h $$
$$ 2 \pi r h $$
$$ a = r \theta $$ $$ h $$
$$ x $ y $ z $ 0 $ 1 $$
$$ S_{xy} $$$$ S_{zy} $$$$ S_{xz} $$
$$ V_{xy} $$$$ V_{zy} $$$$ V_{xz} $$
 
$$ \iro[ak]\alpha $$
$$ \iro[ao]\beta $$
$$ \iro[mr]{\alpha - \beta} $$
$$ \iro[ak]{A = (\cos\alpha, \sin\alpha)} $$
$$ \iro[ao]{B = (\cos\beta , \sin\beta )} $$
$$ \iro[mr]{C = A + B} $$
$$ \iro[md]{O} $$
$$ \iro[md]{1} $$
$$ \iro[md]{x} $$
$$ \iro[md]{y} $$
$$ \iro[mr]{S} $$
 
$$ \lim_{n\to\infty} \ffd{n\sin(360^\circ/n)}{2} = \pi \,\Longrightarrow\, \lim_{\theta\to0} \ffd{360^\circ\sin\theta}{2\theta} = \pi$$
 
$$ \lim_{n\to\infty} \ffd{n\sin(1_c/n)}{2} = \pi \,\Longrightarrow\, \lim_{\theta\to0} \ffd{1_c\sin\theta}{2\theta} = \pi$$
 
$$ \lim_{n\to\infty} \ffd{n\sin(360^\circ/n)}{2} = \pi \,\Longrightarrow\, \lim_{\theta\to0} \ffd{360\sin^\circ\theta}{2\theta} = \pi$$
 
$$ \sum_{k=0}^n a_k $$
$$ \prod_{k=0}^n a_k $$
$$ \ddd{y}{x}\Big|_{x=3} $$
$$ \int_0^1 \!\Big[ \ffd{x^2y}{2} \Big]_{x=0}^{x=y}\,\mathrm{d}y $$
 
$$ f(x) \ast g(x) = \!\int_{-\infty}^{\infty} \!\! f(t)\,g(x-t)\,\mathrm{d}t $$