LaTeX Math Command

> LaTeX General >Maxima	LaTeX Math Command	Cat: SCO Pub: 2016 #1601a
> LaTeX General >Maxima	Kanzo Kobayashi　　$\frac{1}{x^{10}}$	up 16119

Index

Tag

; absolute; accent; aleph; approximate; array; arrow; bar; binomial; bracket; brace; card mark; cases; centering; character; color; chemical equation; combination; diamond; divide; dots; exist; for all; fraction; Greek; hat; hyperbolic sine; include; integer; less than; limes; list; matrix; math font; multiply; nearly equal; not equal; nothing; nul; overbrace; parenthesis; partial; permutation; perpendicular; product; propotional; right-left arrow; roman font; set; similarity; sine-cosine; space; special character; square root; subset; sum; text; text size; trigonometry; underline; verbatim;

Name

LaTeX command

LaTeX Sample

>Top <A1>:

absolute-1
parentheses
parentheses-2
parentheses-3
parentheses-4
parentheses-5
parentheses-6
accent
vector

<A1>:

\bigl| |x|+|y| \bigr|$
\left( \right) \{ \} \left[ \right]$
\bigl\{a_k\bigm| k \in \{1,2,3\} \bigr\}$
\bigl\{ax+b \bigr\}\ \left(ax+b \right)\ \bigl(ax+b \bigr)\ \left[ax+b \right]\ \bigl[ax+b \bigr]$
\left( \dfrac{A}{B} \right)$
\left(x^2 \right.$
\left( \dfrac{A}{B} \middle/ \dfrac{C}{D} \right)$
\overrightarrow{a}\ \vec{a}\ \acute{a}\ \grave{a}\ \hat{a}\ \bar{a}\ \breve{a}\
\check{a}\ \tilde{a}\ \dot{a}\
\ddot{a}\ \dddot{a}\ \ddddot{a}
\vec{a}=\vec{b}+\vec{c}\\
\vec{ab}=\vec{AC}=\overrightarrow{AB}
+\overrightarrow{ABC}

<A1>:

$\bigl| |x|+|y| \bigr|$
$\left( \right) \{ \} \left[ \right]$
$\bigl\{a_k\bigm| k \in \{1,2,3\} \bigr\}$
$\bigl\{ax+b \bigr\}\ \left(ax+b \right)\ \bigl(ax+b \bigr)\ \left[ax+b \right]\ \bigl[ax+b \bigr]$
$\left( \dfrac{A}{B} \right)$
$\left(x^2 \right.$
$\left( \dfrac{A}{B} \middle/ \dfrac{C}{D} \right)$
$\overrightarrow{a}\ \vec{a}\ \acute{a}\ \grave{a}\ \hat{a}\ \bar{a}\ \breve{a}\
\check{a}\ \tilde{a}\ \dot{a}\
\ddot{a}\ \dddot{a}\ \ddddot{a}$
$\vec{a}=\vec{b}+\vec{c}\\
\vec{ab}=\vec{AC}=\overrightarrow{AB}
+\overrightarrow{ABC} $

>Top <A2>:

acute
aleph
amalgamation
angle
approximately
arc cosine
asymptotically equal to

<A3>:

\acute{expression}$
\aleph$
\amalg$
\angle$
\approx$
\arccos \ \arcsin \ \arctan$
\asymp$

<A4>:

$\acute{expression}$
$\aleph$
$\amalg$
$\angle$
$\approx$
$\arccos \ \arcsin \ \arctan$
$\asymp$

>Top <A3>:

accent
acute
aleph
align-1
align-2
aling-3
amalgamation
amalg
angle
angle/surd
approx equal-1
approx equal-2
approx equal-3
approx equal-4
arc cosine

<A3>:

\hat{a}\ \dot{a}\ \ddot{a}\ \bar{a}\ \acute{a}\ \check{a}\ \grave{a}\ \vec{a}\ \breve{a}\ \tilde{a}$
\acute{expression}$
\aleph\ \beth\ \daleth\ \S\ \cdot\ \bullet\ \circ\ \diamond\ \ast\ \star\ \wr\ \prime$
begin{align*}
2x-5y &=8\\
3x+9y &=-12
end{align*}$
begin{alignat}{2}
(a+b)^2 &=a^2+2ab+b^2 &\qquad & \text{展開}\\
&= a(a+2b)+b^2 ˆˆ& & \text{$a$で括る}
end{alignat}$
begin{multline}
a+b+c+d+e+f+g+h+i+j+k \\
+l+m+n+o+p+q+r+s+y+u+v \\
+w+x+y+z+\alpha+\beta+\gamma+\delta
end{multline}$
\alpha$
\amalg$
\angle\ \measuredangle\ \sphericalangle\ \surd$
\angle \mathrm{B}=30^{\circ}$
\approx\ \approxeq\ \cong\ \backsim\ \backsimeq\ \asymp\ \eqsim$
\fallingdotseq\ \doteq\ \doteqdot\ \circeq$
\bumpeq\ \Bumpeq\ \eqcirc\ \gtreqless\ \gtreqqless$
\lneq\ \lnapprox\ \lessapprox\ \lesseqgtr\ \lesseqqgtr\ \lesssim\ \lvertneqq$
\arccos \ \arcsin \ \arctan$

<A3>:

$\hat{a}\ \dot{a}\ \ddot{a}\ \bar{a}\ \acute{a}\ \check{a}\ \grave{a}\ \vec{a}\ \breve{a}\ \tilde{a}$
$\acute{expression}$
$\aleph\ \beth\ \daleth\ \S\ \cdot\ \bullet\ \circ\ \diamond\ \ast\ \star\ \wr\ \prime$
$\begin{align*}
2x-5y &=8\\
3x+9y &=-12
\end{align*}$
$\begin{alignat}{2}
(a+b)^2 &=a^2+2ab+b^2 &\qquad & \text{展開}\\
&= a(a+2b)+b^2 ˆˆ& & \text{$a$で括る}
\end{alignat}$
$\begin{multline}
a+b+c+d+e+f+g+h+i+j+k \\
+l+m+n+o+p+q+r+s+y+u+v \\
+w+x+y+z+\alpha+\beta+\gamma+\delta
\end{multline}$
$\alpha$
$\amalg$
$\angle\ \measuredangle\ \sphericalangle\ \surd$
$\angle \mathrm{B}=30^{\circ}$
$\approx\ \approxeq\ \cong\ \backsim\ \backsimeq\ \asymp\ \eqsim$
$\fallingdotseq\ \doteq\ \doteqdot\ \circeq$
$\bumpeq\ \Bumpeq\ \eqcirc\ \gtreqless\ \gtreqqless$
$\lneq\ \lnapprox\ \lessapprox\ \lesseqgtr\ \lesseqqgtr\ \lesssim\ \lvertneqq$
$\arccos\ \arcsin\ \arctan$

>Top <A4>:

arrow (right)
やじるし
arrow (left)
arrow+character
arrow (dash)
arrow (leftright)
arrow (mapsto)
arrow (harpoon)
arrow (tail)
arrow (twohead)
arrow (not)
arrow (double not)
arrow (up/down harpoon)
arrow (up/down)
arrow (oblique)
arrow (curved)
arrow (loop)
arrow (extendable)
arrow (extendable){upper}
vertical line
asymptotically equal
asymptotically equal to
marks

<A4>:

\rightarrow\ \Rightarrow\ \Rrightarrow\ \longrightarrow\ \Longrightarrow$
\leftarrow\ \Leftarrow\ \Lleftarrow\ \longleftarrow\ \Longleftarrow$
\xrightarrow[lower]{upper character}$
\dashrightarrow\ \dashleftarrow$
\leftrightarrow\ \Leftrightarrow\ \longleftrightarrow\ \Longleftrightarrow$
\mapsto\ \longmapsto\ \hookrightarrow\ \hookleftarrow\ \leadsto\ \leftrightsquigarrow$
\rightharpoonup\ \rightharpoondown\ \leftharpoonup\ \leftharpoondown\ \rightleftharpoons\ \leftrightharpoons$
\rightarrowtail\ \leftarrowtail$
\twoheadrightarrow\ \twoheadleftarrow$
\nrightarrow\ \nleftarrow$
\nleftrightarrow\ \nLeftrightarrow$
\downharpoonright\ \downharpoonleft\ \upharpoonright\ \upharpoonleft$
\uparrow\ \Uparrow\ \downarrow\ \Downarrow\ \updownarrow\ \Updownarrow$
\nearrow\ \searrow\ \swarrow\ \nwarrow$
\curvearrowright\ \curvearrowleft\ \circlearrowright\ \circlearrowleft$
\looparrowright\ \looparrowleft\ \leadsto$
[ \text{Java source}\xrightarrow{\text{javac compiler}}\text{class file} $]
\xrightarrow{\text{k_1,K_r}}$
\|\ \backslash$
\simeq$
\asymp$
\multimap\ \neg$

<A4>:

$\rightarrow\ \Rightarrow\ \Rrightarrow\ \longrightarrow\ \Longrightarrow$
$\leftarrow\ \Leftarrow\ \Lleftarrow\ \longleftarrow\ \Longleftarrow$
$\xrightarrow[lower]{upper character}$
$\dashrightarrow\ \dashleftarrow$
$\leftrightarrow\ \Leftrightarrow\ \longleftrightarrow\ \Longleftrightarrow$
$\mapsto\ \longmapsto\ \hookrightarrow\ \hookleftarrow\ \leadsto\ \leftrightsquigarrow$
$\rightharpoonup\ \rightharpoondown\ \leftharpoonup\ \leftharpoondown\ \rightleftharpoons\ \leftrightharpoons$
$\rightarrowtail\ \leftarrowtail$
$\twoheadrightarrow\ \twoheadleftarrow$
$\nrightarrow\ \nleftarrow\ \nRightarrow\ \nLeftarrow\ \nleftrightarrow\ \nLeftrightarrow$
$\nleftrightarrow\ \nLeftrightarrow$
$\downharpoonright\ \downharpoonleft\ \upharpoonright\ \upharpoonleft$
$\uparrow\ \Uparrow\ \upuparrows\ \downarrow\ \Downarrow\ \downdownarrows\ \updownarrow\ \Updownarrow$
$\nearrow\ \searrow\ \swarrow\ \nwarrow$
$\curvearrowright\ \curvearrowleft\ \circlearrowright\ \circlearrowleft$
$\looparrowright\ \looparrowleft\ \leadsto$
$[ \text{Java source}\xrightarrow{\text{javac compiler}}\text{class file} $]
$\xrightarrow{\text{k_1,K_r}}$
$\|\ \backslash$
$\simeq$
$\asymp$
$\multimap\ \neg$

>Top <A5>:

equation
ひょう
array caption
array
array line
array line2

<A5>:

begin{align*}
x&=y & w&=z & a &=b+c\\
2x&=-y & 3w&=\dfrac{1}{2}z & a & =b\\
-4+5x&=2+y & w+2&=-1+w & ab & =cb
\end{align*}
begin{array}{c|l}a&1\\ \hline b&2\end{array}
\frac{\ begin{array}{c}Caption\\ \end{array}}{\ begin{array}{c|l}a&1\\ \hline b&2\end{array}}
begin{array}{lc|r}
a+b & c & d+e\\
A & B & C\\ \hline
1 & 2 & 3
\end{array}
begin{array}{|c|c|c|c|c|} \hline
0 & 1 & 2 & 3 & 4 \\ \hline
5 & 6 & 7 & 8 & 9 \\ \hline
\end{array}
begin{array}{|l|c|r||r|} \hline メニュー & サイズ & 値段 & カロリー \\ \hline \hline 牛丼 & 並盛 & 500円 & 600 kcal \\ 牛丼 & 大盛 & 1,000円 & 800 kcal \\ 牛丼 & 特盛 & 1,500円 & 1,000 kcal \\ \hline 牛皿 & 並盛 & 300円 & 250 kcal \\ 牛皿 & 大盛 & 700円 & 300 kcal \\ 牛皿 & 特盛 & 1,000円 & 350 kcal \\ \hline \end{array}

<A5>:

$\begin{align*}
x&=y & w&=z & a &=b+c\\
2x&=-y & 3w&=\dfrac{1}{2}z & a&=b\\
-4+5x&=2+y & w+2&=-1+w & ab&=cb
\end{align*}$
$\begin{array}{c|l}a&1\\ \hline b&2\end{array}$
$\frac{\begin{array}{c}Caption\\ \end{array}}
{\begin{array}{c|l}a&1\\ \hline b&2\end{array}}$
$\begin{array}{lc|r}
a+b & c & d+e\\
A & B & C\\ \hline
1 & 2 & 3
\end{array}$
$\begin{array}{|c|c|c|c|c|} \hline
0 & 1 & 2 & 3 & 4 \\ \hline
5 & 6 & 7 & 8 & 9 \\ \hline
\end{array}$
$\begin{array}{|l|c|r||r|} \hline メニュー & サイズ & 値段 & カロリー \\ \hline \hline 牛丼 & 並盛 & 500円 & 600 kcal \\ 牛丼 & 大盛 & 1,000円 & 800 kcal \\ 牛丼 & 特盛 & 1,500円 & 1,000 kcal \\ \hline 牛皿 & 並盛 & 300円 & 250 kcal \\ 牛皿 & 大盛 & 700円 & 300 kcal \\ 牛皿 & 特盛 & 1,000円 & 350 kcal \\ \hline \end{array}$

begin{array}{ccc}
1 & 3 & 5\\
13 & 35 & 51\\
135 & 351 & 513\\
3 & 5 & 7
\end{array}
begin{array}{rrr}
1 & 3 & 5\\
13 & 35 & 51\\
135 & 351 & 513\\
3 & 5 & 7
\end{array}
begin{array}{lll}
1 & 3 & 5\\
13 & 35 & 51\\
135 & 351 & 513\\
3 & 5 & 7
\end{array}
begin{equation} f(x)= begin{cases}
-x^2 & \mbox{$x<0$ のとき}\\
x & \mbox{$0\leq x <1$ のとき}\\
x^3 & \mbox{$x\geq 1$ のとき}
\end{cases} \end{equation}

\begin{array}{ccc}
1 & 3 & 5\\
13 & 35 & 51\\
135 & 351 & 513\\
3 & 5 & 7
\end{array}
\begin{array}{rrr}
1 & 3 & 5\\
13 & 35 & 51\\
135 & 351 & 513\\
3 & 5 & 7
\end{array}
\begin{array}{lll}
1 & 3 & 5\\
13 & 35 & 51\\
135 & 351 & 513\\
3 & 5 & 7
\end{array}
\begin{equation} f(x)= \begin{cases}
-x^2 & \mbox{$x<0$ のとき}\\
x & \mbox{$0\leq x <1$ のとき}\\
x^3 & \mbox{$x\geq 1$ のとき}
\end{cases} \end{equation}

>Top <B1>:

backepsilon
backprime
backsim
backslash
bar
double bar
barwedge
Bbbk
because/therefore
beta
beth
between
big cap/big cup/big U plus
big circle/ big circled dot
big square cap/cup
big triangel down/up
big vee/wedge

<B1>:

\backepsilon$
\backprime$
\backsim$
\backslash$
\bar{x}\ \overline{x}\ \overline{xyz}\ \bar{xyz}$
\bar{\bar\tau}\quad\ \bar{\bar a}\ \overline{\overline x}\quad$
\barwedge$
\Bbbk$
\because\ \therefore$
\beta$
\beth\ \gimel\ \daleth$
\between$
\bigcap\ \bigcup\ \biguplus$$
\bigcirc\ \bigodot \ \bigoplus \ \bigotimes$
\bigsqcap\ \bigsqcup$
\bigtriangledown \ \bigtriangleup$
\bigvee \ \bigwedge$

<B1>:

$\backepsilon$
$\backprime$
$\backsim$
$\backslash$
$\bar{x}\ \overline{x}\ \overline{xyz}\ \bar{xyz}$
$\bar{\bar\tau}\quad\ \bar{\bar a}\ \overline{\overline x}\quad$
$\barwedge$
$\Bbbk$
$\because\ \therefore$
$\beta$
$\beth\ \gimel\ \daleth$
$\between$
$\bigcap\ \bigcup\ \biguplus$
$\bigcirc\ \bigodot\ \bigoplus\ \bigotimes$
$\sqcap\ \bigsqcup$
$\bigtriangledown\ \bigtriangleup$
$\bigvee\ \bigwedge$

>Top <B2>:

binomial coefficient
binomial coefficient (text style)
binomial coefficient (display style)
blackboard math font
black lozenge/square
black triangle (down)
black triangel left/right
bottom/bowtie
box/boxdot/boxtimes
boxminus/boxplus/ boxtimes
fixed box
overline
braced fraction
bracevert
bracketed fraction
breve
build relation
bullet
Bumpeq/bumpeq

<B2>:

\binom{upper}{lower}$
\tbinom{upper}{lower}$
\dbinom{upper}{lower}$
\mathbb{math}$
\blacklozenge \ \blacksquare$
\blacktriangle \ \blacktriangledown$
\blacktriangleleft \ \blacktriangleright$
\bot \ \bowtie$
Box\ \boxdot\ \boxed{text}\ \fbox{test}
\boxminus \ \boxplus \ \boxtimes$
This\ \fbox{ABC}\ is\, correct\;space\ more\ \space.
\overline{overline}
\brace$
\bracevert$
\brack$
\breve{expression}$
\buildrel{upper}\over{lower}$
\bullet$
\Bumpeq\ \bumpeq$

<B2>:

$\binom{upper}{lower}$
$\tbinom{upper}{lower}$
$\dbinom{upper}{lower}$
$\mathbb{math}$
$\blacklozenge\ \blacksquare$
$\blacktriangle\ \blacktriangledown$
$\blacktriangleleft\ \blacktriangleright$
$\bot\ \bowtie$
$\Box\ \boxdot\ \boxed{text}\ \fbox{test}$
$\boxminus\ \boxplus\ \boxtimes$
$This\ \fbox{ABC}\ is\, correct\;space\ more\ \space.$
$\overline{overline}\\ \underline{underline}\\ \underline{\underline{doubleunderline}}$
$\brace$
$\bracevert$
$\brack$
$\breve{expression}$
$\buildrel{upper}\over{lower}$
$\bullet$
$\Bumpeq\ \bumpeq$

>Top <C1>:

caligraphic font
cap/cup/Cap/Cup
Cap (square)/ Cup (square)
けーす
cases-1
cases-2
cases-3
cases-4
ceiling / floor function
center dot
cdotp
centerdot
check
checkmark
chemical element
chemical equation
chemical equation2
chi
choose k
circle
circeq
circlearrow left/right
circledast
big circled dot
circled plus/circled slash/circled times

<C1>:

\cal{text}$
\cap\ \cup\ \Cap\ \Cup$
\sqcap\ \sqcup\ \prod\ \coprod\ \biguplus$
\cases{a&b\\c&d}
\cases{e1, & c1 \cr e2, & c2}$
begin{cases}
a=b\cos{C}+c\cos{B} \\
b=c\cos{A}+a\cos{C} \\
c=a\cos{B}+b\cos{A}
\end{cases}$
begin{equation}
\lvert x\rvert=\begin{cases}
x&\text{when, $x \ge 0$}\\
-x&\text{otherwise}
\end{cases
\end{equation}
|x|=\begin{cases}
x & \text (when, x \ge 0)\\
-x & \text (otherwise)
\end{cases
\lceil x \rceil\ \lfloor x \rfloor$
\cdot$
\cdotp$
\cdots$
\check{expression}$
\checkmark$
_{\;6}^{12}\mathrm{C}\; {}^2_1\mathrm{H}\ \;0^\circ\mathrm{C}$
NaNO$_3
HF(aq) +H_{2}O(l) \rightleftharpoons H_{3}O^{+} (aq) +F^{-}(aq)$
\chi$
\choose k$
\circ$
\circeq$
\circlearrowleft \ \circlearrowright$
\circledast\ \circledcirc\ \circleddash\ \\circledR\ \circledS$
\bigcircle\ \bigodot\ \bigoplus\ \bigotimes$
\odot\ \oplus\ \ominus\ \oslash\ \otimes$

<C1>:

$\cal{text}$
$\cap\ \cup\ \Cap\ \Cup\ \displaystyle\bigcup_{k=1}^n{A_k}\
\displaystyle\bigcap_{k=1}^n{A_k}\ $
$\sqcap\ \sqcup\ \prod\ \coprod\ \biguplus$
$\cases{a&b\\c&d}$
$\cases{e1, & c1 \cr e2, & c2}$
$\begin{cases}
a=b\cos{C}+c\cos{B} \\
b=c\cos{A}+a\cos{C} \\
c=a\cos{B}+b\cos{A}
\end{cases}$
$\begin{equation}
\lvert x\rvert=\begin{cases}
x&\text{when, $x \ge 0$}\\
-x&\text{otherwise}
\end{cases}
\end{equation}$
$|x|=\begin{cases}
x & \text (when, x \ge 0)\\
-x & \text (otherwise)
\end{cases}$
$\lceil x \rceil\ \lfloor x \rfloor$
$\cdot$
$\cdotp$
$\cdots$
$\check{expression}$
$\checkmark$
$_{\;6}^{12}\mathrm{C}\; {}^2_1\mathrm{H}\ \;0^\circ\mathrm{C}$
NaNO$_3$
$HF(aq) +H_{2}O(l) \rightleftharpoons H_{3}O^{+} (aq) +F^{-}(aq) $
$\chi$
$\choose k$
$\circ$
$\circeq$
$\circlearrowleft\ \circlearrowright$
$\circledast\ \circledcirc\ \circleddash\ \circledR\ \circledS$
$\bigcirc\ \bigodot\ \bigoplus\ \bigotimes$
$\odot\ \oplus\ \ominus\ \oslash\ \otimes$

>Top <C2>

centering1
centering2
centering3
centering4
color

begin{equation}
y=ax^2+bx+c
\end{equation}
begin{eqnarray}
E=mc^2
\end{eqnarray}
[ E=mc^2 \]
数式を改行する場合は、
[y=ax^2+bx+c \]
のように書く
$\displaystyle\sum_
{\color{0A7C10}n=0}^
{\color{red}\infty}a_n x^n

\begin{equation}
y=ax^2+bx+c
\end{equation}
\begin{eqnarray}
E=mc^2
\end{eqnarray}
\[ E=mc^2 \]
数式を改行する場合は、
\[y=ax^2+bx+c \]
のように書く
$\displaystyle\sum
_{\color{0A7C10}n=0}^
{\color{red}\infty}a_n x^n$

>Top <C3>:

closed integral/closed integral (snippet)
club suit
colon-1
colon-2
color
complement
combination-1
combination-2/ permutation/ repeated permutation
complement
contains as member
coproduct
coproduct (snippet)
cosecant
cosine/cotangent/
operator name
cup/cap
curlyeqrec/ curlyeqsucc
curvearrowleft/ arrowright
chapter-1
chapter-2
chapter-3
chapter-4
chapter-5
chapter-6

<C2>:

\oint\ \oint_{region}$
\clubsuit\ \diamondsuit\ \heartsuit\ \spadesuit$
\colon$
f : A\to B\; f{:}\ \ A\to B\ \;f\colon A \to B$
$\color{red}{text},
\color{blue}{text},\\
\color{green}{text},
\color{yellow}{text},\\
\color{magenda}{text},
\color{white}{text},\\
\color{black}{text}
\complement$
{}_nC_k\ \= _nC_k$
\ begin{eqnarray}
{}_nC_k
\ end{eqnarray}
\ begin{eqnarray}
{}_nP_k
\ end{eqnarray}
begin{eqnarray}
{}_n\Pi_k
\ end{eqnarray}$
\complement$
\ni$
\coprod$
\coprod_{lower}^{upper}expression$
\csc$
\cos\ \cot$
operatorname{operator}$
\cup\ \cap\ \sqcup\ \sqcap\ \bigcup\ \bigcap\ \biguplus$
\curlyeqprec\ \curlyeqsucc$
\curvearrowleft\ \curvearrowright$
\S\ \div\ \ast\ \star\ \circ\ \bigcirc
\bullet\ \diamond\ \Diamond\ \Box\ \dagger\ \ddagger
\triangleright\ \triangleleft\ \bigtriangleup\ \bigtriangledown\ \lhd\ \rhd
\oplus\ \ominus\ \otimes\ \oslash\ \odot\ \bigodot\ \bigotimes\ \bigoplus
\ll\ \gg\ \in\ \ni\ \mid\ \equiv\ \angle\ \triangle
\lceil\ \rceil\ \lfloor\ \rfloor\ \top\ \bot\ \bigvee\ \bigwedge\ \smile

<C2>:

$\oint\ \oint_{region}$
$\clubsuit\ \diamondsuit\ \heartsuit\ \spadesuit$
$\colon$
$f : A\to B\; f{:}\ \ A\to B\ \;f\colon A \to B$
$\color{red}{text},
\color{blue}{text},\\
\color{green}{text},
\color{yellow}{text},\\
\color{magenda}{text},
\color{white}{text},\\
\color{black}{text}$
$\complement$
${}_nC_k\ \ =_nC_k$
$\begin{eqnarray}
{}_nC_k
\end{eqnarray}$
$\begin{eqnarray}
{}_nP_k
\end{eqnarray}$
$\begin{eqnarray}
{}_n\Pi_k
\end{eqnarray}$
$\complement$
$\ni$
$\coprod$
$\coprod_{lower}^{upper}expression$
$\csc$
$\cos\ \cot$
$operatorname{operator}$
$\cup\ \cap\ \sqcup\ \sqcap\ \bigcup\ \bigcap\ \biguplus$
$\curlyeqprec\ \curlyeqsucc$
$\curvearrowleft\ \curvearrowright$
$\S\ \div\ \ast\ \star\ \circ\ \bigcirc$
$\bullet\ \diamond\ \Diamond\ \Box\ \dagger\ \ddagger$
$\triangleright\ \triangleleft\ \bigtriangleup\ \bigtriangledown\ \lhd\ \rhd$
$\oplus\ \ominus\ \otimes\ \oslash\ \odot\ \bigodot\ \bigotimes\ \bigoplus$
$\ll\ \gg\ \in\ \ni\ \mid\ \equiv\ \angle\ \triangle$
$\lceil\ \rceil\ \lfloor\ \rfloor\ \top\ \bot\ \bigvee\ \bigwedge\ \smile$

>Top <D1>:

dagger/double dagger
daleth
dashleftarrow/rightarrow
degree
delta/Delta
determinant
diagdown/up
diamond/Diamond/ diamond suit
digamma
dimension
direct limit
divide/divideontimes/multiply
divide/not divide
not greater than

<D1>:

\dagger\ \ddagger$
\daleth$
\dashleftarrow\ \dashrightarrow$
\deg$
\delta\ \Delta\ \varDelta$
\det$
\diagdown\ \diagup$
\diamond\ \Diamond\ \diamondsuit$
\digamma\ \Box$
\dim$
\varinjlim$
\div\ \divideontimes \times$
\mid\ \nmid$
\ngeq\ \ngeqq\ \nleq\ \nleqq$

<D1>:

$\dagger\ \ddagger$
$\daleth$
$\dashleftarrow\ \dashrightarrow$
$\deg$
$\delta\ \Delta\ \varDelta$
$\det$
$\diagdown\ \diagup$
$\diamond\ \Diamond\ \diamondsuit\ \lozenge\ \blacklozenge$
$\digamma\ \Box$
$\dim$
$\varinjlim$
$\div\ \divideontimes \times$
$\mid\ \nmid$
$\ngeq\ \ngeqq\ \nleq\ \nleqq\ \nless\ \ngtr$

>Top <D2>:

dot/double dot
equals with dot/ doteq/ doteqdot
rising dots/falling dots
dots/dots between binary opertors/ dots between commas/ dots between integrals/ multiplication dots/ other dots
ldots/cdots/vdots/ ddots/cdot
dots-1
dots-2
dotplus
doublebarwedge
double integral
down arrow (double)/ down arrow/downdownarrows/ up arrow (double)/ uparrow/ upuparrows
downharpoonleft/right/ upharpoonleft/right

<D2>:

\dot{x}\ \ddot{y}\ \dot{expression}\ \ddot{expression}
\doteq\ \doteq\ \doteqdot$
\fallingdotseq\ \reisingdotseq$
\dots\ \dotsc\ \dotsi\ \dotsm\ \dotso$
\ldots\ \cdots\ \vdots\ \ddots\ \cdot$
\dotplus$
a_1,a_2,\dots,a_n$
a_1+a_2+\dots+a_n$
\doublebarwedge$
\iint$
\Downarrow\ \downarrow\ \downdownarrows\ \Uparrow\ \uparrow\ \upuparrows$
\downharpoonleft\ \downharpoonright\ \upharpoonleft\ \upharpoonright$

<D2>:

$\dot{x}\ \ddot{y}\ \dot{expression}\ \ddot{expression}$
$\doteq\ \doteq\ \doteqdot\ \divideontimes$
$\fallingdotseq\ \risingdotseq$
$\dots\ \dotsc\ \dotsi\ \dotsm\ \dotso$
$\ldots\ \cdots\ \vdots\ \ddots\ \cdot$
$\dotplus$
$a_1,a_2,\dots,a_n$
$a_1+a_2+\dots+a_n$
$\doublebarwedge$
$\iint$
$\Downarrow\ \downarrow\ \downdownarrows\ \Uparrow\ \uparrow\ \upuparrows$
$\downharpoonleft\ \downharpoonright\ \upharpoonleft\ \upharpoonright$

display

begin{equation}
\sum_{k=1}^nk=\frac{1}{2}n(n+1)
\end{equation}
begin{equation}
\int_0^\infty e^{-ax^2}dx=\frac{1}{2}\sqrt{\frac{\pi}{a}}
\end{equation}

\begin{equation}
\sum_{k=1}^nk=\frac{1}{2}n(n+1)
\end{equation}
\begin{equation}
\int_0^\infty e^{-ax^2}dx=\frac{1}{2}\sqrt{\frac{\pi}{a}}
\end{equation}

>Top <E>:

empty set/infinity
epsilon/varepsilon/ backepsilon
eqcirc
eqslantgtr/eqslantless
equation
equivalent-1
equivalent-2
equivalent-3
not equivalent (sample)
eta
eth
exponential
exists/for all
extended right arrow/ extended left arrow

<E>:

\emptyset\ \infty\ \propto\ \parallel\ \perp\ \times$
\epsilon\ \varepsilon\ \backepsilon$
\eqcirc\ \eqsim$
\eqslantgtr\ \eqslantless$
\cases{a&b\\c&d}
\begin{equation}
f(x)=\left\{
\begin{array}{l}
1\; (x=1)\\
0\; (x\ne 1)
\end{array}
\right.
\end {equation}
\equiv\ \simeq\ \eqsim\ \sim\ \approx\ \neq\ \doteq\ \cong$
\fallingdotseq\ \lessgtr\ \gtrless\ \lesseqgtr\ \lesseqqgtr$
\gtreqless\ \gtreqqless$
A \not \equiv B$
\eta$
\eth$
\exp$
\exists\ ^\exists X\ \nexists\ \forall\ \Finv\ \Game\ \complement$
^{\forall}\epsilon\
^{\exists}\delta\ ^{12}\mathrm{C}\
^{35}_{16}SO^{2-}_{4}
\xrightarrow[lower]{upper}\ \xleftarrow[lower]{upper}$

<E>:

$\emptyset\ \infty\ \propto\ \parallel\ \perp\ \times$
$\epsilon\ \varepsilon\ \backepsilon$
$\eqcirc\ \asymp$
$\eqslantgtr\ \eqslantless$
$\cases{a&b\\c&d}$
$\begin{equation}
f(x)=\left\{
\begin{array}{l}
1\; (x=1)\\
0\; (x\ne 1)
\end{array}
\right.
\end {equation}$
$\equiv\ \simeq\ \eqsim\ \sim\ \approx\ \neq\ \doteq\ \cong$
$\fallingdotseq\ \lessgtr\ \gtrless\ \lesseqgtr\ \lesseqqgtr$
$\gtreqless\ \gtreqqless$
$A \not \equiv B$
$\eta$
$\eth$
$\exp$
$\exists\ ^\exists X\ \nexists\ \forall\ \Finv\ \Game\ \complement$
$^{\forall}\epsilon\
^{\exists}\delta\ ^{12}\mathrm{C}\
^{35}_{16}SO^{2-}_{4}$
$\xrightarrow[lower]{upper}\ \xleftarrow[lower]{upper}$

>Top <F>:

fallingdotseq
finv
flat/sharp/natural
for all/exists/ell
fork
わり/はん
fraction
fraction (continued)
fraction (display style)
fraction (text style)
fraction (sample)
fraction displaystyle
fraction (continued-2)
fraction (continued-3)
Fraktur I
Fraktur math font
Fractur R
frown

<F>:

\fallingdotseq$
\Finv$
\flat\ \sharp$
\forall\ {}^\forall \exists\ {}^\exists\ \ell$
\ptichfork$
\frac{*}{*}\ \frac{1}{2}$
\frac{upper}{lower}$
\cfrac{upper}{lower}$
\dfrac{upper}{lower}$
\tfrac{upper}{lower}$
\dfrac{d}{dx} \left(\dfrac{\log x}{x} \right)$
y=\dfrac{1+x}{1-x}$
\displaystyle y=\dfrac{1+x}{1-x}
$\begin{equation}
b_0+ \cfrac{c_1}{b_1+
\cfrac{c_2}{b_2+
\cfrac{c_3}{b_3+
\cfrac{c_4}{b_4+\cdots}}}}
\end{equation}
\Im$
\Re$
\mathfrak{math}$
\frown\ \smile\ \asymp\ \sim\ \approx$

<F>:

$\fallingdotseq$
$\Finv$
$\flat\ \sharp\ \natural$
$\forall\ {}^\forall \exists\ {}^\exists\ \ell$
$\pitchfork$
$\frac{*}{*}\ \frac{1}{2}$
$\frac{upper}{lower}$
$\cfrac{upper}{lower}$
$\dfrac{upper}{lower}$
$\tfrac{upper}{lower}$
$\dfrac{d}{dx} \left(\dfrac{\log x}{x} \right)$
$y=\dfrac{1+x}{1-x}$
$\displaystyle y=\dfrac{1+x}{1-x}$
$\begin{equation}
b_0+ \cfrac{c_1}{b_1+
\cfrac{c_2}{b_2+
\cfrac{c_3}{b_3+
\cfrac{c_4}{b_4+\cdots}}}}
\end{equation} $
$\begin{equation}
b_0+\frac{c_1}{b_1+{}}\,
\frac{c_2}{b_2+{}}\,
\frac{c_3}{b_3+{}}\,
\frac{c_4}{b_4+{}}\, \dotsb
\end{equation} $
$\Im$
$\Re$
$\mathfrak{math}$
$\frown\ \smile\ \asymp\ \sim\ \approx$

>Top <G>:

game
gamma/Gamma
GCD (great common divisor)
gets
gnapprox/gneq/ gneqq/ gnism
grave
greater than or equal to/less than or equal to
greater than or equal to (other)/geqq/greater than or equal to (slanted)
much greater than/ ggg/ gggtr
gt
lessdot
Greek
Greek (Capital)
other character

<G>:

\Game$
\gamma\ \Gamma\ \varGamma\ \digamma$
\gcd$
\gets$
\gnapprox\ \gneq\ \gneqq\ \gnsim$
\grave{expression}$
\ge\ \le$
\geq\ \geqq\ \geqslant$
\gg\ \ggg\ \gggtr$
\gt\ \gtrapprox\ \gtreqless\ \gtreqqless\ \gtrless\ \gtrsim\ \gvertneqq$
\lessdot\ \gtrdot\ \ltimes\ \rtimes$
\alpha\ \beta\ \gamma\ \delta\ \epsilon\ \zeta
\eta\ \theta\ \iota\ \kappa\ \lambda\ \mu$
\nu\ \xi\ \omicron\ \pi\ \rho\ \sigma
\tau\ \upsilon\ \phi\ \chi\ \psi\ \omega
\varepsilon\ \vartheta\ \varpi\ \varrho\ \varsigma\ \varphi
\Alpha\ \Beta\ \Gamma\ \Delta\ \Epsilon\ \Zeta\
\Eta\ \Theta$
\Iota\ \Kappa\ \Lambda\ \Mu\ \Nu\ \Xi\ \Omicron
\Pi\ \Rho\ \Sigma\ \Tau\ \Upsilon\ \Phi\ \Chi\ \Psi\ \Omega\ \varDelta
\aleph\ \beth\ \daleth\ \gimel\ \complement
\ell\ \eth\ \hbar\ \hslash\ \mho\ \partial\ \wp\ \Re\ \Im

<G>:

$\Game$
$\gamma\ \Gamma\ \varGamma\ \digamma$
$\gcd$
$\gets$
$\gnapprox\ \gneq\ \gneqq\ \gnsim$
$\grave{expression}$
$\ge\ \le$
$\geq\ \geqq\ \geqslant$
$\gg\ \ggg\ \gggtr$
$\gt\ \gtrapprox\ \gtreqless\ \gtreqqless\ \gtrless\ \gtrsim\ \gvertneqq$
$\lessdot\ \gtrdot\ \ltimes\ \rtimes$
$\alpha\ \beta\ \gamma\ \delta\ \epsilon\ \zeta$
$\eta\ \theta\ \iota\ \kappa\ \lambda\ \mu$
$\nu\ \xi\ \omicron\ \pi\ \rho\ \sigma$
$\tau\ \upsilon\ \phi\ \chi\ \psi\ \omega$
$\varepsilon\ \vartheta\ \varpi\ \varrho\ \varsigma\ \varphi$
$\Alpha\ \Beta\ \Gamma\ \Delta\ \Epsilon\ \Zeta\
\Eta\ \Theta$
$\Iota\ \Kappa\ \Lambda\ \Mu\ \Nu\ \Xi\ \Omicron$
$\Pi\ \Rho\ \Sigma\ \Tau\ \Upsilon\ \Phi\ \Chi\ \Psi\ \Omega\ \varDelta$
$\aleph\ \beth\ \daleth\ \gimel\ \complement$
$\ell\ \eth\ \hbar\ \hslash\ \mho\ \partial\ \wp\ \Re\ \Im$

>Top <H>:

hat-1
hat-2
hat-3
hbar/hslash
heart suit
hbox{##text##}
hom
hook left arrow/ right arrow
hyperbolic cosine
hyperbolic cotangent

<H>:

\hat{expression}$
\hat{A}\ \widehat{A}\ \check{A}\ \tilde{A}\
\widetilde{A}\ \acute{A}\
\grave{A}\ \dot{A}$
\ddot{A}\ \dddot{A}\ \ddddot{A}\ \breve{A}\ \bar{A}\ \vec{A}\ \overrightarrow{AB}$
\hbar\ \hslash$
\heartsuit$
\hbox{text}$
\hom$
\hookleftarrow\ \hookrightarrow$
\cosh$
\coth$

<H>:

$\hat{expression}$
$\hat{A}\ \widehat{A}\ \check{A}\ \tilde{A}\
\widetilde{A}\ \acute{A}\
\grave{A}\ \dot{A}$
$\ddot{A}\ \dddot{A}\ \ddddot{A}\ \breve{A}\ \bar{A}\ \vec{A}\ \overrightarrow{AB}$
$\hbar\ \hslash$
$\heartsuit$
$\hbox{text}$
$\hom$
$\hookleftarrow\ \hookrightarrow$
$\cosh$
$\coth$

>Top < I1>:

acute
aleph
amalgamation
angle
approximately
arc cosine
asymptotically equal to
inj lim
いんて
integer
inter text
integer (displaystyle)
integer (difinite)
mho
iota
integer sample
italic text

< I1 >:

\ldotp\ \ldots$
\fallingdotseq\ \risingdotseq$
\iff$
iiiint$
\implies\ \impliedby$
\in\ \ni\ \notin\ \subset\ \supset\ \subseteq\ \supseteq\ \cap\ \cup$
\infty\ \propto\ \varpropto\ \bowtie\ \Join$
\injlim$
\int_{}^{}\ \displaystyle\int_0^{}
\int\ \iint\ \iint_D\ \iiint\ \iiiint\ \idotsint\ \oint\ \oint_L\mathbf{A}\cdot d\mathbf{r}$
begin{align}
s_1&=a_1,\\
s_2&=a_1+a_2,\\
\text{generally,} \\
s_n&=a_1+a_2+\cdots+a_n
\end{align}$
\displaystyle\int_{0}^{n}f(x)dx$
\int^2_0 (x+1)dx=\left[\frac{1}{2}x^2+x\right]^2_0
=\frac{1}{2}x^2+x\bigr|^2_0= 4$
\mho\ \forall\ \exists$
\iota$
\int_{lower}^{upper}expression$
\it{text}$

< I1 >:

$\ldotp\ \ldots$
$\fallingdotseq\ \risingdotseq$
$\iff$
$iiiint$
$\implies\ \impliedby$
$\in\ \ni\ \notin\ \subset\ \supset\ \subseteq\ \supseteq\ \cap\ \cup$
$\infty\ \propto\ \varpropto\ \bowtie\ \Join$
$\injlim$
$\int_{*}^{*}\ \displaystyle\int_0^{*}$
$\int\ \iint\ \iint_D\ \iiint\ \iiiint\ \idotsint\ \oint\ \oint_L\mathbf{A}\cdot d\mathbf{r}$
$\begin{align}
s_1&=a_1,\\
s_2&=a_1+a_2,\\
\text{generally,} \\
s_n&=a_1+a_2+\cdots+a_n
\end{align} $
$\displaystyle\int_{0}^{n}f(x)dx$
$\int^2_0 (x+1)dx=\left[\frac{1}{2}x^2+x\right]^2_0
=\frac{1}{2}x^2+x\bigr|^2_0 =4$
$\mho\ \forall\ \exists$
$\iota$
$\int_{lower}^{upper}expression$
$\it{text}$

>Top < I2>:

< I2 >:

\ begin{eqnarray}
a_0=\frac{1}{\pi} \left[\int_0^{\pi} a \sin kt \cdot dt + \int_{\pi}^{2\pi} (-a) \sin kt \cdot dt\right]=0
\ end{eqnarray}$

< I2>:

$\begin{eqnarray}
a_0=\frac{1}{\pi}\left[\int_0^{\pi} a \sin kt \cdot dt + \int_{\pi}^{2\pi} (-a) \sin kt \cdot dt\right]=0
\end{eqnarray}$

>Top <J>:

join

<J>:

\Join$

<J>:

$\Join$

>Top <K>:

kappa
kernel

<K>

\kappa$
\ker$

<K>:

$\kappa\ \varkappa$
$\ker$

>Top <L1>:

lambda/Lambda
LaTeX
ldotp/ldots
leads to
left angle/right angle
left arrow/right arrow
Left arrow (double)/Right
left brace/right brace
left bracket/right bracket
leftarrowtail/ rightarrowtail
left ceiling/right ceiling
left arrow (under)/ left right arrow (under)
right arrow (under)/ underline
left harpoon down/right
left harpoon up/right
leftleftarrows/ rightrightarrows
left right arrow/ left right arrow (double)
leftrgitrrows/left right
leftthreetimes/ rightthreetimes
harpoons/ leftrightssquigarrow
left tack

<L1>:

\lambda\ \Lambda\ \varLamda$
\LaTeX$
\ldotp\ \ldots$
\leadsto$
\langle\ \rangle$
\leftarrow\ \rightarrow$
\Leftarrow\ \Rightarrow$
\lbrace\ \rbrace$
\lbrack\ \rbrack$
\leftarrowtail\ \rightarrowtail$
\lceil\ \rceil\ \lfloor\ \rfloor\ \left[\ \right]$
\underleftarrow{expression}\ \underleftrightarrow{expression}$
\underrightarrow{expression}\ \underline{text}$
\leftharpoondown\ \rightharpoondown$
\leftharpoonup\ \rightharpoonup$
\leftleftarrows\ \rightrightarrows$
\leftrightarrow\ \Leftrightarrow$
\leftrightarrows\ \ leftrightharpoons\ \leftrightsquigarrow$
\leftthreetimes\ \rightthreetimes$
\dashv$
\le\ \ge$

<L1>:

$\lambda\ \Lambda\ \varLambda$
$\LaTeX$
$\ldotp\ \ldots$
$\leadsto$
$\langle\ \rangle$
$\leftarrow\ \rightarrow$
$\Leftarrow\ \Rightarrow$
$\lbrace\ \rbrace\ \{ \ \}$
$\lbrack\ \rbrack$
$\leftarrowtail\ \rightarrowtail$
$\lceil\ \rceil\ \lfloor\ \rfloor\ \left[\ \right]$
$\underleftarrow{expression}\ \underleftrightarrow{expression}$
$\underrightarrow{expression}\ \underline{text}$
$\leftharpoondown\ \rightharpoondown$
$\leftharpoonup\ \rightharpoonup$
$\leftleftarrows\ \rightrightarrows$
$\leftrightarrow\ \Leftrightarrow$
$\leftrightarrows\ \leftrightharpoons\ \leftrightsquigarrow$
$\leftthreetimes\ \rightthreetimes$
$\dashv$
$\le\ \ge$

>Top <L2>:

leqq/geqq
lessapprox/ greaterapprox
lessdot/greaterdot
less than/greater than
less than or equal to/ greater than or equal to
less than or equal to (0ther)/greater than or equal to (other)/...
less than or equal to (slanted)/greater than
include
limit inferior/ limit superior/ direct limit/ inverse limit
include
vdash
varliminf

<L2>:

\le\ \leq\ \ll\ \ge\ \geq\ \gg\ \leqq\ \geqq$
\lessapprox\ \gtrapprox$
\lessdot\ \gtrdot$
\lt\ \gt$
\leq\ \geq\ \pm\ \mp\ \times\ \div$
\land\ \wedge\ \vee\ \cap\ \cup\ \sqcap\ \sqcup$
\leqslant\ \geqslant\ \ll\ \lll\ \gg\ \ggg$
\subset\ \subseteq\ \sqsubseteq\ \supset\ \supseteq\ \sqsupseteq$
\prec\ \preceq\ \succ\ \succeq$
\in\ \ni\ \notin$
\vdash\ \dashv$
\varliminf\ \varlimsup\ \varinjlim\ \varprojlim$

<L2>:

$\le\ \leq\ \ll\ \ge\ \geq\ \gg\ \leqq\ \geqq$
$\lessapprox\ \gtrapprox$
$\lessdot\ \gtrdot$
$\lt\ \gt$
$\leq\ \geq\ \pm\ \mp\ \times\ \div$
$\land\ \wedge\ \vee\ \cap\ \cup\ \sqcap\ \sqcup$
$\leqslant\ \geqslant\ \ll\ \lll\ \gg\ \ggg$
$\subset\ \subseteq\ \sqsubseteq\ \supset\ \supseteq\ \sqsupseteq$
$\prec\ \preceq\ \succ\ \succeq$
$\in\ \ni\ \notin$
$\vdash\ \dashv$
$\varliminf\ \varlimsup\ \varinjlim\ \varprojlim$

>Top <L3>:

log/sine/cosine type-1
log type-2
log type-3
log type-4
log type-5
log type-6
limit-1
limit-2
limit-3
limit-4
line break
logical conjugation/ disjucation / negation /universal quantifier / existential quantifier
lozenge
lrcorner
lsh/rsh
ltimes/rtimes
lVert/lvert/rVert/rvert
lvertneqq/gvertneqq

<L3>:

\arccos\ \arcsin\ \arctan\ \arg\ \cos$
\cosh\ \cot\ \coth\ \csc\ \deg\ \det$
\dim\ \exp\ \gcd\ \hom\ \inf\ \ker$
\lg\ \lim\ \liminf\ \limsup\ \ln$
\log\ \log_e\ \max\ \min\ \Pr \ \sec$
\sin\ \sinh\ \sup\ \tan\ \tanh$
\lim_{x\to \infty}f(x)$
\displaystyle\lim_{x\to \infty}f(x)\
\displaystyle\lim
_{\substack{p\to 0\\q\to 0}}f(x)$
\ begin{eqnarray}
\ lim_{s \to \infty}f(x)
\ end{eqnarray}$
\lim_{n\to\infty}\ \displaystyle\lim_{n\to\infty}$
aaaa\\aaaa$
\land\ \lor\ \lnot\ \forall\ \exists$
\lozenge$
\lrcorner$
\Lsh\ \Rsh$
\ltimes\ \rtimes$
\lVert\ \lvert\ \rVert\ \rvert$
\lvertneqq\ \gvertneqq$

<L3>:

$\arccos\ \arcsin\ \arctan\ \arg\ \cos$
$\cosh\ \cot\ \coth\ \csc\ \deg\ \det$
$\dim\ \exp\ \gcd\ \hom\ \inf\ \ker$
$\lg\ \lim\ \liminf\ \limsup\ \ln$
$\log\ \log_e\ \max\ \min\ \Pr \ \sec$
$\sin\ \sinh\ \sup\ \tan\ \tanh$
$\lim_{x\to \infty}f(x)$
$\displaystyle\lim_{x\to \infty}f(x)\
\displaystyle\lim_{\substack{p\to 0\\q\to 0}}f(x)$
$\begin{eqnarray}
\lim_{s \to \infty}f(x)
\end{eqnarray}$
$\lim_{n\to\infty}\ \displaystyle\lim_{n\to\infty}$
$aaaa\\aaaa$
$\land\ \lor\ \lnot\ \forall\ \exists$
$\lozenge$
$\lrcorner$
$\Lsh\ \Rsh$
$\ltimes\ \rtimes$
$\lVert\ \lvert\ \rVert\ \rvert$
$\lvertneqq\ \gvertneqq$

>Top <L4>:

line break
half space
ASCII+half space
Comment line
half space
spacing
special characters

<L4>:

Type 'Enter' key twice ␣␣
’Empty row␣' means 'paragraph'
ASCII+Enter means '␣'
Neglect line break: add '%' (used adding comment)
Supercalifragilistic%コメントです。
Fill␣in␣the␣(␣␣␣␣)'s.$
Fill in the ( )'s.$
Fill\ in\ the\ (\ )'s.$
Fill~in~the~(~~~~~)'s.$
\LaTeX is cool! $
\LaTeX\ is\ cool! $ ... ok space
\LaTeX{} is cool! $
{\LaTeX} is cool! $
\_\ \{\ \}\ \S\ \backslash\ \bullet\ \cdot
\ \circ\ \ast\ \star
\ \diamond \ \dagger$

<L4>:

Type 'Enter' key twice ␣␣
’Empty row␣' means 'paragraph'
ASCII+Enter means '␣'
Neglect line break: add '%' (used adding comment)
$Supercalifragilistic%コメントです。$
$Fill␣in␣the␣(␣␣␣␣)'s.$
$Fill in the ( )'s.$
$Fill\ in\ the\ (\ )'s.$
$Fill~in~the~(~~~~~)'s.$
$\LaTeX is cool! $
$\LaTeX\ is\ cool! $ ... ok space
$\LaTeX{} is cool! $
${\LaTeX} is cool! $
$\_\ \{\ \}\ \S\ \backslash\ \bullet\ \cdot\ \circ\ \ast
\ \star\ \diamond \ \dagger$

>Top <M>:

maltese
maps to
math font-1
math font-2
math font-3
math font-4
math font-5
math font-6
math structure-1 (mathstrut)
math structure-2 (vphantom)
math structure-3
(smash[])

<M>:

\maltese$
\mapsto$
\mathbb{N}\ \mathbb{Z}\ \mathb{Q}\ \mathbb{R}\ \mathbb{C}\ \3\in\mathbb{B}\ \3.14\notin\math{Z}\ \mathbb{O}\subset\mathbb{R}
\mathbf{math}\ \mathbb{math}\ \ mathcal{math}\ \mathfrak{math}\ \ mathit{math}\ \mathop{operator}\ \mathsf{math}\ \mathtt{math}$
x+\mathrm{const}\ \ x\,\mathrm{cm}^2\ \ x_\mathrm{max}\ \mathit{diff}(x)$
\ H(x) \ \mathrm{H}(x)\ \mathcal{H}(x)\ \mathsf{H}(x)\ \mathtt{H}(x)$
\mathcal{ABCDEFGHIJKL MNOPQRSTUVWXYZ}$
\mathrm{H}(x)\ \mathcal{H}(x)\ \mathsf{H}(x)\ \mathtt{H}(x)$
\sqrt{g}+\sqrt{h}$
$\sqrt{\mathstrut g}+\sqrt{\mathstrut h}$
\sqrt{\vphantom{gh} g}+\sqrt{\vphantom{gh} h}$
\sqrt{x}+\sqrt{\smash[b]{y}}$

<M>:

$\maltese$
$\mapsto$
$\mathbb{N}\ \mathbb{Z}\ \mathbb{Q}\ \mathbb{R}\ \mathbb{C}\ 3\in\mathbb{B}\ 3.14\notin\mathbb{Z}\ \mathbb{O}\subset\mathbb{R}$
$\mathbf{math}\ \mathbb{math}
\ \mathcal{math}\ \mathfrak{math}$
$\ \mathit{math}\ \mathop{operator}\ \mathsf{math}\ \mathtt{math}$
$x+\mathrm{const}\ \ x\,\mathrm{cm}^2\ \ x_\mathrm{max}\ \mathit{diff}(x)$
$\ H(x) \ \mathrm{H}(x)\ \mathcal{H}(x)\ \mathsf{H}(x)\ \mathtt{H}(x)$
$\mathcal{ABCDEFGHIJKLMNO\\
PQRSTUVWXYZ}$
$\mathrm{H}(x)\ \mathcal{H}(x)\ \mathsf{H}(x)\ \mathtt{H}(x)$
$\sqrt{g}+\sqrt{h}$
$\sqrt{\mathstrut g}+\sqrt{\mathstrut h}$
$\sqrt{\vphantom{gh} g}+\sqrt{\vphantom{gh} h}$
$\sqrt{x}+\sqrt{\smash[b]{y}}$

>Top <M2>:

まとり
まとり
まとり
matrix
matrix pmatrix-1
matrix vmatrix-2
matrix pmatrix-2
matrix bmatrix-2
matrix vmatrix-3
matrix Vmatrix
matrix
matrix
matrix
matrix
matrix
matrix
elementary matrix
matrix
holizontal line
matrix
matrix
measured angle
min
minus plus/plus minus
mod-1
mod-2
models
modulo
modulo (parenthesized)
mu
multimap

<M2>:

\pmatrix{a&b\\c&d}
\pmatrix{1&0&0\\0&1&0\\0&0&1}
\ begin{vmatrix}1&0\\1&-5\end{vmatrix}
\matrix{a&b\cr c&d}
\pmatrix{a&b\\c&d}
$\begin{bmatrix}a&b\\c&d\end{bmatrix}
$\begin{pmatrix}a&b\\c&d\end{pmatrix}
$\begin{vmatrix}a&b\\c&d\end{vmatrix}
\ begin{bmatrix}
a&b\\
c&d \\
end{bmatrix}
\ begin{vmatrix}
a&b\\
c&d \\
\end{vmatrix}
\ begin{Vmatrix}
a&b\\
c&d \\
\ end{Vmatrix}
A=\left[\begin{array}{ccc}
a&b&c\\
d&e&f\\
g&h&i
\end{array}\right]
^t\A\ A^{\mathrm{T}}
A=begin{pmatrix}
a_{11} &\dots & a_{1n}\\
&\dots\dots&\\
a_{m1} &\dots & a_{mn}
\end{pmatrix}
\pmatrix{a_{11}&\cdots&a_{1i}&\cdots&a_{1n}\\
\vdots&\ddots&&&\vdots\\
a_{i1}&&a_{ii}&&a_{in}\\
\vdots&&&\ddots&\vdots\\
a_{n1}&\cdots&a_{ni}&\cdots&a_{nn}}
\left(\ begin{array}{ccc|c}1&0&-1&0
\\0&1&-1&0\\0&0&0&0\\
\end{array}\right)
$R_{i, j, c}=\pmatrix{1&&&&&&\\&\ddots&&&&&\\
&&1&&c&&\\&&&\ddots&&&\\&&&&1&&\\
&&&&&\ddots&\\&&&&&&1}
\ begin{array}{|c|c|}
a&a^2\\
\hline
11&121\\
12&144\\
\ end{array}
A=left(
begin{array}{@{\,}c|ccc@{\,}}
a_{11} & 0 & \ldots & 0 \\ \hline
0 & A_{22} & \ldots & a_{2n}\\
\vdots & \vdots & \ddots &\vdots\\
0 & a_{m2} & \ldots & a_{mn}
\end{array}
\right)
\Lambda=\ begin{bmatrix}\lambda_{1}&&
\\&\ddots&\\&&\lambda_{k}\end{bmatrix}
begin{pmatrix}
\lambda_1&&&&\\
&\lambda_2&&\huge{0}&\\
&&\ddots&&\\
&\huge{0}&&\lambda_{n-1}&\\
&&&&\lambda_n
\end{pmatrix}$
\measuredangle$
\min$
\mp\ \pm$
m \bmod n$
a \equiv b \pmod{n}$
\models$
\mod{expression}$
\pmod{expression}$
\mu$
\multimap$

<M2>:

$\pmatrix{a&b\\c&d}$
$\pmatrix{1&0&0\\0&1&0\\0&0&1}$
$\begin{vmatrix}1&0\\0&1\end{vmatrix}$
$\matrix{a&b\cr c&d}$
$\pmatrix{a&b\\c&d}$
$\begin{bmatrix}a&b\\c&d\end{bmatrix}$
$\begin{pmatrix}a&b\\c&d\end{pmatrix}$
$\begin{vmatrix}a&b\\c&d\end{vmatrix}$
$\begin{bmatrix}
a&b\\
c&d \\
\end{bmatrix}$
$\begin{vmatrix}
a&b\\
c&d \\
\end{vmatrix}$
$\begin{Vmatrix}
a&b\\
c&d \\
\end{Vmatrix}$
$A=\left[\begin{array}{ccc}
a&b&c\\
d&e&f\\
g&h&i \end{array}\right]$
$^tA\ A^{\mathrm{T}}$
$A=\begin{pmatrix}
a_{11} &\dots & a_{1n}\\
&\ldots\ldots &\\
a_{m1} &\dots & a_{mn}
\end{pmatrix}$
$\pmatrix{a_{11}&\cdots&a_{1i}&\cdots&a_{1n}\\
\vdots&\ddots&&&\vdots\\
a_{i1}&&a_{ii}&&a_{in}\\
\vdots&&&\ddots&\vdots\\
a_{n1}&\cdots&a_{ni}&\cdots&a_{nn}}$
$\left(\begin{array}{ccc|c}1&0&-1&0
\\0&1&-1&0\\0&0&0&0\\\end{array}\right)$
$R_{i, j, c}=\pmatrix{1&&&&&&\\&\ddots&&&&&\\
&&1&&c&&\\&&&\ddots&&&\\&&&&1&&\\
&&&&&\ddots&\\&&&&&&1}$
$\begin{array}{|c|c|}
a&a^2\\
\hline
11&121\\
12&144\\
\end{array} $
$A=\left(
\begin{array}{@{\,}c|ccc@{\,}}
a_{11} & 0 & \ldots & 0 \\ \hline
0 & a_{22} & \ldots & a_{2n}\\
\vdots & \vdots & \ddots &\vdots\\
0 & a_{m2} & \ldots & a_{mn}
\end{array}
\right)$
$\Lambda=\begin{bmatrix}\lambda_{1}&&
\\&\ddots&\\&&\lambda_{k}\end{bmatrix}$
$\begin{pmatrix}
\lambda_1&&&&\\
&\lambda_2&&\huge{0}&\\
&&\ddots&&\\
&\huge{0}&&\lambda_{n-1}&\\
&&&&\lambda_n
\end{pmatrix}$
$\measuredangle$
$\min$
$\mp\ \pm$
$m \bmod n$
$a \equiv b \pmod{n}$
$\models$
$\mod{expression}$
$\pmod{expression}$
$\mu$
$\multimap$

matrix1
matrix2

$R_\theta = \begin{bmatrix} \cos \theta & -\sin
\theta \\ \sin \theta & \phantom{-} \cos \theta
\end{bmatrix}
$\begin{matrix}
c(1)^{n-1} & \dots & c(1)^2 & c(1) & 1 \\
c(2)^{n-1} & \dots & c(2)^2 & c(2) & 1 \\
\vdots & \ddots & \vdots & \vdots & \vdots \\
c(n)^{n-1} & \dots & 1 & 0 & 0
\end{matrix}

$R_\theta = \begin{bmatrix} \cos \theta & -\sin
\theta \\ \sin \theta & \phantom{-} \cos \theta
\end{bmatrix}$
$\begin{matrix}
c(1)^{n-1} & \dots & c(1)^2 & c(1) & 1 \\
c(2)^{n-1} & \dots & c(2)^2 & c(2) & 1 \\
\vdots & \ddots & \vdots & \vdots & \vdots \\
c(n)^{n-1} & \dots & 1 & 0 & 0
\end{matrix}$

>Top <N1>:

nabla
natural
natural logarithm
negation
ncong
ngeq/ngeqq/nleq/nleqq
ngtr/ngeqslant/ nletr/nleqslant
nleftrightarrow/ nLeftrightarrow
nless/nleqslant/ ngrt/ngeqslant

<N1>:

\nabla$
\natural$
\ln$
\neg\ \lfloor\ \llcorner$
\ncong$
\ngeq\ \ngeqq\ \nleq\ \nleqq$
\ngtr\ \ngeqslant\ \nless\ \nleqslant$
\nleftrightarrow\ \nLeftrightarrow$
\nless\ \nleqslant\ \ngtr\ \ngeqslant$

<N1>:

$\nabla$
$\natural$
$\ln$
$\neg\ \lfloor\ \llcorner$
$\ncong$
$\ngeq\ \ngeqq\ \nleq\ \nleqq$
$\ngtr\ \ngeqslant\ \nless\ \nleqslant$
$\nleftrightarrow\ \nLeftrightarrow$
$\nless\ \nleqslant\ \ngtr\ \ngeqslant$

>Top <N2>:

not
not (sample)
not equal to/not equal to
not in
not parallel
nothing (var)
NE arrow/NW arrow/ SE arrow/ SW arrow
nprec/npreceq/ nsucc/ nsucceq
prec/preceq/ succ/ succeq
nrightarrow/nRightarrow/ nleftarrow/nLeftarrow
rightarrow/Rightarrow/ leftarrow/Leftarrow
nshortmid/nshortparallel
shortmid/shortparallel

<N2>:

\not\ \neg$
\ begin{eqnarray}
x \not=y
\end{eqnarray}
\begin{eqnarray}
x \not \equiv y
\ end{eqnarray}
\ne\ \neq$
\notin\ \in$
\nparallel\ \parallel$
\varnothing\ \emptyset$
\nearrow\ \nwarrow\ \searrow\ \swarrow$
\nprec\ \npreceq\ \nsucc\ \nsucceq$
\prec\ \preceq\ \succ\ \succeq$
\nrightarrow\ \nRightarrow\ \nleftarrow\ \nLeftarrow$
\rightarrow\ \Rightarrow\ \leftarrow\ \Leftarrow$
\nshortmid\ \nshortparallel$
\shortmid\ \shortparallel$

<N2>:

$\not\ \neg$
$\begin{eqnarray}
x \not=y
\end{eqnarray}$
$\begin{eqnarray}
x \not \equiv y
\end{eqnarray}$
$\ne\ \neq$
$\notin\ \in$
$\nparallel\ \parallel$
$\varnothing\ \emptyset$
$\nearrow\ \nwarrow\ \searrow\ \swarrow$
$\nprec\ \npreceq\ \nsucc\ \nsucceq$
$\prec\ \preceq\ \succ\ \succeq$
$\nrightarrow\ \nRightarrow\ \nleftarrow\ \nLeftarrow$
$\rightarrow\ \Rightarrow\ \leftarrow\ \Leftarrow$
$\nshortmid\ \nshortparallel$
$\shortmid\ \shortparallel$

>Top <N3>:

nsim/sim
not a subset of or equal to/ nsuseteqq/ nsupseteq/ nsupseteqq
a subset of or equal to/ suseteqq/supseteq/ supseteqq
ntriangleleft/ ntrianglelefteq/ ntriangleright/ ntrianglerighteq
triangleleft/
trianglelefteq/ triangleright/ trianglerighteq
nu
nvdash/ nvDash/ nVdash/ nVDash
vdash/ vDash/ Vdash

<N3>:

\nsim\ \sim$
\nsubseteq\ \nsubseteqq\ \nsupseteq\ \nsupseteqq$
\subseteq\ \subseteqq\ \supseteq\ \supseteqq$
\ntriangleleft\ \ntrianglelefteq\ \ntriangleright\ \ntrianglerighteq$
\triangleleft\ \trianglelefteq\ \triangleright\ \trianglerighteq$
\nu$
\nvdash\ \nvDash\ \nVdash\ \nVDash$
\vdash\ \vDash\ \Vdash$

<N3>:

$\nsim\ \sim$
$\nsubseteq\ \nsubseteqq\ \nsupseteq\ \nsupseteqq$
$\subseteq\ \subseteqq\ \supseteq\ \supseteqq$
$\ntriangleleft\ \ntrianglelefteq\ \ntriangleright\ \ntrianglerighteq$
$\triangleleft\ \trianglelefteq\ \triangleright\ \trianglerighteq$
$\nu$
$\nvdash\ \nvDash\ \nVdash\ \nVDash$
$\vdash\ \vDash\ \Vdash$

>Top <O>:

omega/Omega
omicron
overbar
over denominator
overbrace
overleftarrow/ overrightarrow/ overleftrightarrow
overrightarrow (sample)
overrightarrow-1
overline
overline-2
overline-3
overline-4
overbrace
overset
owns

<O>:

\omega\ \Omega\ \varOmega$
\omicron$
\bar{expression}$
\over denominator$
\overbrace{expression}^{over}\ \ \underbrace{expression}_{under}$
\overleftarrow{expression}\ \overrightarrow{expression}\ \overleftrightarrow{expession}$
\begin{eqnarray}
\overrightarrow{\rm OA}
\end{eqnarray$
\overrightarrow{A}\ \overleftarrow{A}\ \overleftrightarrow{A}\ \underrightarrow{A}\ \underleftarrow{A}\ \underleftrightarrow{A}$
\overline{P\cap Q}=\overline{P} \cup \overline{Q}
\overline{x+y}\ \underline{x+y}\ \widehat{xyz}\ \widetilde{xy}$
\overbrace{x+y}\ \underbrace{x+y}$
\overrightarrow{\mathrm{OA}}\ \overleftarrow{\mathrm{OA}}$
\overbrace{a+\cdots+z}^{26} \; \underbrace{a+\cdots+z}_{26}$
\overset{upper}{lower}$
\owns$

<O>:

$\omega\ \Omega\ \varOmega$
$\omicron$
$\bar{expression}$
$\over denominator$
$\overbrace{expression}^{over}\ \ \underbrace{expression}_{under}$
$\overleftarrow{expression}\ \overrightarrow{expression}\ \overleftrightarrow{expession}$
$\begin{eqnarray}
\overrightarrow{\rm OA}
\end{eqnarray}$
$\overrightarrow{A}\ \overleftarrow{A}\ \overleftrightarrow{A}\ \underrightarrow{A}\ \underleftarrow{A}\ \underleftrightarrow{A}$
$\overline{P\cap Q}=\overline{P} \cup \overline{Q}$
$\overline{x+y}\ \underline{x+y}\ \widehat{xyz}\ \widetilde{xy}$
$\overbrace{x+y}\ \underbrace{x+y}$
$\overrightarrow{\mathrm{OA}}\ \overleftarrow{\mathrm{OA}}$
$\overbrace{a+\cdots+z}^{26} \; \underbrace{a+\cdots+z}_{26}$
$\overset{upper}{lower}$
$\owns$

>Top <P1>:

partial
nabla
parallel
ちゅう
自動parenthesis
parenthesis-1
parenthesis-2
various parenthesis
bracket
parenthesis (sample)
parenthesis (extendable)
parenthesis (extendable)
absolute sign (sample)
へんび
partial
perpendicular
phi/Phi/varphi
pi/Pi/varpi
pitchfork
Planck constant

<P1>:

\frac{\partial f}{\partial y},
\frac{\partial^2 f}{\partial^2 y} $
\Delta=\nabla^2=
\frac{\partial^2 f}{\partial x^2}+
\frac{\partial^2 f}{\partial y^2}$
\parallel\ \nparallel\ \shortparallel\ \nshortparallel\ \nmid\ \nshortmid
\left.\right)\ \left(\right)\ \bigl(\bigr)\ \{\}\ \left[\right]\ \bigl[\bigr]\ \langle\ \rangle
a\left(\left[b\left\{c\left(d+e)^x\right)\right\}
^{\frac{y}{z}}\right]\right)$
a\Biggl( b\biggl( c\Bigl( d\bigl( d(f+g) \bigr) \Bigr) \biggr) \Biggr)
a\Biggl\{ b\biggl\{ c\Bigl
\{ d\bigl\{ d\{f+g\}
\bigr\} \Bigr\}\biggr\} \Biggr\}
a\left[ b\left\{
\frac{1}{2}\left(
c(d+e)^x
\right)
\right\}^{\frac{x}{z}}
\right]
\{\ \}\ \lfloor\ \rfloor\ \lceil\ \rceil\ \langle\ \rangle$
a\Biggl[ b\biggl[ c\Bigl[ d\bigl[ d[f+g] \big] \Bigr] \biggr] \Biggr]$
a\left[b\left\{\frac{1}{2}\left(c(d+e)^x
\right)\right\}^{\frac{y}{z}}\right]$
\ begin{eqnarray}
\left(\left(a+b\right)^2-\left(c+d\right)^2\right)
\ end{eqnarray}$
\ begin{eqnarray}
\Bigl|\left|x+y\right|-\left|z+w\right|\Bigl|
\ end{eqnarray}$
\frac{\partial }{\partial }
\partial$
\perp\ \bot\ \top$
\phi\ \Phi\ \varphi\ \varPhi$
\pi\ \Pi\ \varpi$
\pitchfork$
\hbar$

<P1>:

$\frac{\partial f}{\partial y},
\frac{\partial^2 f}{\partial^2 y} $
$\Delta=\nabla^2=
\frac{\partial^2 f}{\partial x^2}+
\frac{\partial^2 f}{\partial y^2}$
$\parallel\ \nparallel\ \shortparallel\ \nshortparallel\ \nmid\ \nshortmid$
$\left.\right)\ \left(\right)\ \bigl(\bigr)\ \{\}\ \left[\right]\ \bigl[\bigr]\ \langle\ \rangle$
$a\left(\left[b\left\{c\left(d+e)^x\right)\right\}
^{\frac{y}{z}}\right]\right)$
$a\Biggl( b\biggl( c\Bigl( d\bigl( d(f+g) \bigr) \Bigr) \biggr) \Biggr)$
$a\Biggl\{ b\biggl\{ c\Bigl\{ d\bigl
\{ d\{f+g\} \bigr\} \Bigr\} \biggr\} \Biggr\}$
$a\left[ b\left\{
\frac{1}{2}\left(
c(d+e)^x
\right)
\right\}^{\frac{x}{z}}
\right] $
$\{\ \}\ \lfloor\ \rfloor\ \lceil\ \rceil\ \langle\ \rangle$
$a\Biggl[ b\biggl[ c\Bigl[ d\bigl[ d[f+g] \big] \Bigr] \biggr] \Biggr]$
$a\left[b\left\{\frac{1}{2}\left(c(d+e)^x
\right)\right\}^{\frac{y}{z}}\right]$
$\begin{eqnarray}
\left(\left(a+b\right)^2-\left(c+d\right)^2\right)
\end{eqnarray}$
$\begin{eqnarray}
\Bigl|\left|x+y\right|-\left|z+w\right|\Bigl|
\end{eqnarray}$
$\frac{\partial }{\partial }$
$\partial$
$\perp\ \bot\ \top$
$\phi\ \Phi\ \varphi\ \varPhi$
$\pi\ \Pi\ \varpi\ \varPi$
$\pitchfork$
$\hbar$

>Top <P2>:

plus or minus/ minus or plus
poor man's bold
precedes/ precapprox/ precneqq/ precnsim/ precsim
succedes/ succapprox/ succneqq/ succnsim/ succsim/
prime
product
product (snippet)
project limit
proportional to/varpropto
psi

<P2>:

\pm\ \mp$
\pmb{math}$
\prec\ \precapprox\ \precneqq\ \precnsim\ \precsim
\succ\ \succapprox\ \succneqq\ \succnsim\ \succsim$
\prime$
\prod\ \coprod\ \bigcup\ \bigsqcup$
\prod_{lower}^{upper}expression$
\projlim$
\propto\ \varpropto$
\varPsi$

<P2>:

$\pm\ \mp$
$\pmb{math}$
$\prec\ \precapprox\ \precneqq\ \precnsim\ \precsim$
$\succ\ \succapprox\ \succneqq\ \succnsim\ \succsim$
$\prime\ \backprime$
$\prod\ \coprod\ \bigcup\ \bigsqcup$
$\prod_{lower}^{upper}expression$
$\projlim$
$\propto\ \varpropto$
$\varPsi$

phantom1
phantom2

$|x| = \begin{cases} \phantom{-} x& \text{if } x \geq 0 \\ -x & \text{if } x<0 \end{cases)
$\begin{aligned}
\text{first number} && \text{second number} \\
10 \mbox{\phantom{=digit}} &&
9 \mbox{\phantom{=digit}}
\end{aligned}

$|x| = \begin{cases} \phantom{-} x& \text{if } x \geq 0 \\ -x & \text{if } x<0 \end{cases} $
$\begin{aligned}
\text{first number} &&
\text{second number} \\
10 \mbox{\phantom{=digit}} &&
9 \mbox{\phantom{=digit}}
\end{aligned}$

>Top <Q>:

<Q>:

>Top <R1>:

reference
restriction
rhd
rho/varrho
right angle/left angle
right arrow/ right arrow (double)/ rightarrowtail/ right harpoon down/ right harpoon up
left arrow/ left arrow (double)/ leftarrowtail/ left harpoon down/ left harpoon up/

<R1>:

\Re\ \wp\ \ell\ \imath\ \jmath\ \aleph\ \hbar\ \Im\ \mho$
\restriction$
\rhd$
\rho\ \varrho$
\rangle\ \langle$
\rightarrow\ \Rightarrow\ \rightarrowtail\ \rightharpoondown\ \rightharpoonup
\leftarrow\ \Leftarrow\ \leftarrowtail\ \leftharpoondown\ \leftharpoonup$

<R1>:

$\Re\ \wp\ \ell\ \imath\ \jmath\ \aleph\ \hbar\ \Im\ \mho$
$\restriction$
$\rhd\ \lhd\ \unrhd\ \unlhd$
$\rho\ \varrho$
$\rangle\ \langle$
$\rightarrow\ \Rightarrow\ \rightarrowtail\ \rightharpoondown\ \rightharpoonup$
$\leftarrow\ \Leftarrow\ \leftarrowtail\ \leftharpoondown\ \leftharpoonup$

>Top <R2>:

right brace/left brace
right bracket/left bracket
right ceiling/left ceiling
right floor/left floor
right group/left group
right left arrows/ left right arrows/ right left harpoons/ left right harpoons
right moustache/ left moustache
rightrightarrows/ leftleftarrows
rightsquigarrow
right tack/ Vdash/ vDash

<R2>:

\rbrace\ \lbrace$
\rbrack\ \lbrack$
\rceil\ \lceil$
\rfloor\ \lfloor$
\rgroup\ \lgroup$
\rightleftarrows\ \leftrightarrows\ \rightleftharpoons\ \leftrightharpoons$
\rmoustache\ \lmoustache$
\rightrightarrows\ \leftleftarrows$
\rightsquigarrow$
\vdash\ \Vdash\ \vDash$

<R2>:

$\rbrace\ \lbrace$
$\rbrack\ \lbrack$
$\rceil\ \lceil$
$\rfloor\ \lfloor$
$\rgroup\ \lgroup$
$\rightleftarrows\ \leftrightarrows\ \rightleftharpoons\ \leftrightharpoons$
$\rmoustache\ \lmoustache$
$\rightrightarrows\ \leftleftarrows$
$\rightsquigarrow$
$\vdash\ \Vdash\ \vDash$

>Top <R3>:

rightthreetimes/ leftthreetimes
risingdotseq
rtimes/ltimes
Roman math font
Roman number (Ⅰ-Ⅴ)
Roman number (Ⅵ-Ⅹ)
rvert/rVert

<R3>:

\rightthreetimes\ \leftthreetimes$
\risingdotseq\ \fallingdotseq\ \approx\ \cong$
\rtimes\ \ltimes$
\mathrm{math}$
I\ \
I\hspace{-.1em}I\ \
I\hspace{-.1em}I\hspace{-.1em}I\ \
I\hspace{-.1em}V\ \
V$
V\hspace{-.1em}I\ \
V\hspace{-.1em}I\hspace{-.1em}I\ \ V\hspace{-.1em}I\hspace{-.1em}I\hspace{-.1em}I\ \
I\hspace{-.1em}X\ \
X$
\rvert\ \rVert$

<R3>:

$\rightthreetimes\ \leftthreetimes$
$\risingdotseq\ \fallingdotseq\ \approx\ \cong$
$\rtimes\ \ltimes$
$\mathrm{math}$
$I\ \
I\hspace{-.1em}I\ \
I\hspace{-.1em}I\hspace{-.1em}I\ \
I\hspace{-.1em}V\ \
V$
$V\hspace{-.1em}I\ \
V\hspace{-.1em}I\hspace{-.1em}I\ \ V\hspace{-.1em}I\hspace{-.1em}I\hspace{-.1em}I\ \
I\hspace{-.1em}X\ \
X$
$\rvert\ \rVert$

>Top <S1>:

Sans serif math font
Script math font
Script size
Script small l
secant
section
set-1
set-2
set-3
set-4
set minus
sharp/flat
shortmid
shortparallel
sigma/Sigma/varsigma
similar to
sine/cosine
hyperbolic sine

<S1>:

\mathsf{math}$
\mathscr{math}$
\scriptsize{text}$
\ell$
\sec$
\S\ \cdot\ \bullet\ \circ\ \diamond\ \ast\ \star\ \wr\ \prime$
a\in A\ A\ni a\ \notin\
\subset\ \supset\ \subseteq\
\supseteq
\nsubseteq\ \nsupseteq\ \subsetneq\ \supsetneq\
\cap\ \cup\ \emptyset\ \backslash\ \A^c\ \overline{A}$
\setminus\ \# \ \$ \ \% \ \& \ \_ \verb|\| \ \verb|^|\
\verb|~| \ \verb+|+ \ \S$
\sharp\ \flat$
\shortmid$
\shortparallel$
\sigma\ \Sigma\ \varsigma\ \varSigma$
\sim$
\sin{\alpha}\ \sin^2{\alpha}\ \cos{\beta}\ \cos^3{\beta}$
\sinh\ \sinh^2{\alpha}$

<S1>:

$\mathsf{math}$
$\mathscr{math}$
$\scriptsize{text}$
$\ell$
$\sec$
$\S\ \cdot\ \bullet\ \circ\ \diamond\ \ast\ \star\ \wr\ \prime$
$a\in A\ A\ni a\ \notin$
$\subset\ \supset\ \subseteq\ \supseteq$
$\nsubseteq\ \nsupseteq\ \subsetneq\ \supsetneq$
$\cap\ \cup\ \emptyset\ \backslash\ A^c\ \overline{A}$
$\setminus\ \# \ \$ \ \% \ \& \ \_ \verb|\| \ \verb|^|\
\verb|~| \ \verb+|+ \ \S $
$\sharp\ \flat$
$\shortmid$
$\shortparallel$
$\sigma\ \Sigma\ \varsigma\ \varSigma$
$\sim$
$\sin{\alpha}\ \sin^2{\alpha}\ \cos{\beta}\
\cos^3{\beta}$
$\sinh\ \sinh^2{\alpha}$

>Top <S2>:

Slanted font
small frown
small integral
small size
small smile
smash
smile
space
hspace
spade suit/club/heart/diamond

<S2>:

\sf{text}$
\smallfrown$
\smallint$
\small{text}$
\smallsmile$
\smash{text}$
\smile\ \frown\ \asymp\ \sim\ \simeq\ \nsim$
a\!b\ \ a\,b\ \ a\>b
a\:b\ \ a\;b\ \ a{}b
a\!\!b\ \ a\:\:b\ \ a\;\;b
A\quad B\ \ A\qquad B\\
y\quad=ax\qquad+b$
a \hspace{50pt}b \hspace{1cm}c$
\spadesuit\ \clubsuit\ \heartsuit\ \diamondsuit\ \diamond$

<S2>:

$\sf{text}$
$\smallfrown$
$\smallint$
$\small{text}$
$\smallsmile$
$\smash{text}$
$\smile\ \frown\ \asymp\ \sim\ \simeq\ \nsim$
$a\!b\ \ a\,b\ \ a\>b$
$a\:b\ \ a\;b\ \ a{}b$
$a\!\!b\ \ a\:\:b\ \ a\;\;b$
$A\quad B\ \ A\qquad B$
$y\quad=ax\qquad+b$
$a \hspace{50pt}b \hspace{1cm}c$
$\spadesuit\ \clubsuit\ \heartsuit\ \diamondsuit\ \diamond$

>Top <S3>:

square
square
るーと
square root (sample1)
square root (sample2)
stacked relation
square root - smash
stackrel{upper}{lower}
star/bigstar
subsetset/superset-1
subsetset/superset-2
sqsubset/sqsupset
sub_text

<S3>:

\sphericalangle$
\square$
\sqrt{}
\sqrt{expression}\ \sqrt[n]{expression}$
x^{\frac{a}{b}}=\sqrt[b]{x^a}$
\stackrel{upper}{lower}$
\sqrt{x}+\sqrt{y}\\ \sqrt{x}+\sqrt{\smash[b]{y}}$
\stackrel{upper}{lower}$
\star\ \bigstar$
\subset\ \Subset\ \subseteq\ \subseteqq\ \subsetneq\ \subsetneqq$
\supset\ \Supset\ \supseteq\ \supseteqq\ \supsetneq\ \supsetneqq$
\sqsubset\ \sqsupset\ \sqsubseteq\ \sqsupseteq$
A_{\text{max}}=\text{some constant}$

<S3>

$\sphericalangle$
$\square$
$\sqrt{*}$
$\sqrt{expression}\ \sqrt[n]{expression}$
$x^{\frac{a}{b}}=\sqrt[b]{x^a}$
$\sqrt{a+b+2\sqrt{ab}}=\sqrt{a+b}$
$\sqrt{x}+\sqrt{y}\\ \sqrt{x}+\sqrt{\smash[b]{y}}$
$\stackrel{upper}{lower}$
$\star\ \bigstar$
$\subset\ \Subset\ \subseteq\ \subseteqq\ \subsetneq\ \subsetneqq$
$\supset\ \Supset\ \supseteq\ \supseteqq\ \supsetneq\ \supsetneqq$
$\sqsubset\ \sqsupset\ \sqsubseteq\ \sqsupseteq$
$A_{\text{max}}=\text{some constant}$

>Top <S4>:

varsubsetneq\ \varsubsetneqq\ \varsupsetneq\ \varsupsetneqq/
succapprox/ succurlyeq/ succeq/ succnapprox/ succneqq/ succnsim/ succsim
prec/preceq
さむ
sum/ sum (snippet)
sum-1
sum-2
sum-2
sum-3
supremum
surd

<S4>:

\varsubsetneq\ \varsubsetneqq\ \varsupsetneq\ \varsupsetneqq$
\succ\ \succapprox\ \succcurlyeq\ \succeq\ \succnapprox\ \succneqq\ \succnsim\ \succsim$
\prec\ \precapprox\ \preccurlyeq\ \preceq\ \precnapprox\ \precneqq\ \precnsim\ \precsim$
\displaystyle\sum_{n=1}^{\infty}
\ \\displaystyle\prod_{n=1}^n
\sum\ \sum_{lower}^{upper}expression$
\lim_{x \to \infty}f(x)$
\displaystyle\lim_{x \to \infty}f(x)$
\displaystyle \sum_{k=1}^5 a_k=a_1+a_2+a_3+a_4+a_5 $
\ begin{eqnarray}
F(x,y)=\sum_{i=-1}^hA_i(x,y)G_i(x,y)
\ end{eqnarray}$
\sup$
\surd$

<S4>:

$\varsubsetneq\ \varsubsetneqq\ \varsupsetneq\ \varsupsetneqq$
$\succ\ \succapprox\ \succcurlyeq\ \succeq\ \succnapprox\ \succneqq\ \succnsim\ \succsim$
$\prec\ \precapprox\ \preccurlyeq\ \preceq\ \precnapprox\ \precneqq\ \precnsim\ \precsim$
$\displaystyle\sum_{n=1}^{\infty}\ \
\displaystyle\prod_{n=1}^n$
$\sum\ \sum_{lower}^{upper}expression$
$\lim_{x \to \infty}f(x)$
$\displaystyle\lim_{x \to \infty}f(x)$
$\displaystyle \sum_{k=1}^5 a_k=a_1+a_2+a_3+a_4+a_5 $
$\begin{eqnarray}
F(x,y)=\sum_{i=-1}^hA_i(x,y)G_i(x,y)
\end{eqnarray}$
$\sup$
$\surd$

>Top <T1>:

tanent/hyperbolic tangent
tau
binominal coeeficient (text syle)
TeX/LaTeX
Text/ Bold text font/ Italic text font/ Roman text font
therefore ゆえに
text font
text size
theta/Theta/vartheta
thickapprox/thicksim
tilde
かけ
times/div/equiv/neq
tiny size

<T1>:

\tan\ \tanh$
\tau$
\binom{m}{n}\ \tbinom{upper}{lower}\ \dbinom{m}{n}$
\TeX\ \LaTeX$
\text{text}\ \textbf{text}\ \textit{text}\ \textrm{text}$
\therefore\ \because$
$\rm{roman}\ \bf{bt}\ \it{italc}\\
\sf{sans serif}\ \tt{typewriter}\\
\textbf{textbf}\\
\mathsf{MATHsf}\\
\mathit{MATHitalic}\\
\mathbb{MATHblackboard}\\
\mathcal{MATHcalligraphy}\\
\mathscr{MATHscript}\\
\mathfrak{MATHfraktur 0123}\\
\underline{science}\\
\textit{aha!}
\tiny{A}\ \scriptsize{A}\ \large{A}\ \Large{A}\ \LARGE{A}\ \huge{A}\ \Huge{A}
\theta\ \Theta\ \vartheta\ \varTheta$
\thickapprox\ \thicksim$
\tilde{expression}$
\times
\times\ \div\ \equiv\ \neq
\tiny{text}$

<T1>:

$\tan\ \tanh$
$\tau$
$ \binom{m}{n}\ \tbinom{upper}{lower}\ \dbinom{m}{n}$
$\TeX\ \LaTeX$
$\text{text}\ \textbf{text}\ \textit{text}\ \textrm{text}$
$\therefore\ \because$
$\rm{roman}\ \bf{bt}\ \it{it}\\
\sf{sans serif}\ \tt{typewriter}\\
\textbf{textbf}\\
\mathsf{MATHsf}\\
\mathit{MATHitalic}\\
\mathbb{MATHblackboard}\\
\mathcal{MATHcalligraphy}\\
\mathscr{MATHscript}\\
\mathfrak{MATHfraktur 0123}\\
\underline{science}\\
\textit{aha!}$
$\tiny{A}\ \scriptsize{A}\ \large{A}\ \Large{A}\ \LARGE{A}\ \huge{A}\ \Huge{A}$
$\theta\ \Theta\ \vartheta\ \varTheta$
$\thickapprox\ \thicksim$
$\tilde{expression}$
$\times$
$\times\ \div\ \equiv\ \neq$
$\tiny{Remark:}$

>Top <T2>:

to
top
triangle (white)
triangle (equal)
triangle (black)
triangle (var)
triangle (big)
trigonometric function
trigonometric/hypebolic
lhd/rhd/unlhd/unrhd
triple dot
triple integral
twoheadleftarrow/ twoheadrightarrow
typewriter font
Typewriter math font

<T2>:

\to$
\top\ \bot\ \perp$
\triangle\ \triangledown\ \triangleright\ \triangleleft\ \bowtie$
\triangleq\ \trianglerighteq\ \trianglelefteq$
\blacktriangle\ \blacktriangledown\ \blacktriangleright\ \blacktriangleleft$
\vartriangle\ \vartriangleright\ \vartriangleleft$
\bigtriangleup\ \bigtriangledown\ \triangleright\ \triangleleft$
\ begin{eqnarray}
\sin x\\
\cos x\\
\tan x
\ end{eqnarray}$
\sin x \ \cos x\ \tan x\
\csc x\ \sec x\ \cot x\
\sinh x\ \cosh x\ \tanh x\
\csch x\ \sech x\ \coth x\
\arcsin x\ \arccos x\ \arctan x\ \arccot x
\lhd\ \rhd\ \unlhd\ \unrhd$
\dddot{expression}$
\iiint$
\twoheadleftarrow\ \twoheadrightarrow$
\tt{text}$
\mathtt{math}$

<T2>:

$\to$
$\top\ \bot\ \perp$
$\triangle\ \triangledown\ \triangleright\ \triangleleft\ \bowtie\ \ltimes$
$\triangleq\ \trianglerighteq\ \trianglelefteq$
$\blacktriangle\ \blacktriangledown\ \blacktriangleright\ \blacktriangleleft$
$\vartriangle\ \vartriangleright\ \vartriangleleft$
$\bigtriangleup\ \bigtriangledown\ \triangleright\ \triangleleft$
$\begin{eqnarray}
\sin x\\
\cos x\\
\tan x
\end{eqnarray}$
$\sin x \ \cos x\ \tan x$
$\csc x\ \sec x\ \cot x$
$\sinh x\ \cosh x\ \tanh x$
$\csch x\ \sech x\ \coth x$
$\arcsin x\ \arccos x\ \arctan x\ \arccot x$
$\lhd\ \rhd\ \unlhd\ \unrhd$
$\dddot{expression}$
$\iiint$
$\twoheadleftarrow\ \twoheadrightarrow$
$\tt{text}$
$\mathtt{math}$

>Top <U1>:

underbrace
underline
union plus
unlhd/unrhd
up arrow/down arrow
up down arrow/ up down arrow (double)
upharpoonleft/ upharpoonright
uplus/oplus/
ominus/otimes
upper left corner/ upper right corner
upsilon/Upsilon
upuparrows/ downdownarrows

<U>:

\underbrace{expression}_{under}$
\underline{x+y}\\ \underline{x}+\underline{y}$
\uplus\ \biguplus$
\unlhd\ \unrhd$
\uparrow\ \Uparrow$
\updownarrow\ \Updownarrow$
\upharpoonleft\ \upharpoonright$
\uplus\ \oplus\ \ominus\otimes$
\ulcorner\ \urcorner$
\upsilon\ \Upsilon\ \varUpsilon$
\upuparrows\ \downdownarrows$

<U1>:

$\underbrace{expression}_{under}$
$\underline{x+y}\\ \underline{x}+\underline{y}$
$\uplus\ \biguplus$
$\unlhd\ \unrhd$
$\uparrow\ \Uparrow$
$\updownarrow\ \Updownarrow$
$\upharpoonleft\ \upharpoonright$
$\uplus\ \oplus\ \ominus\otimes$
$\ulcorner\ \urcorner$
$\upsilon\ \Upsilon\ \varUpsilon$
$\upuparrows\ \downdownarrows$

>Top <U2>:

unit-1
unit-2
unit-3

<U2>:

\mathrm{(m/s)}
0^\circ\rm{C}\ \mathrm{\mathring{A}}
G_\mathrm{N}=6.67\times 10^{-11}\, [\text{N$\cdot$m$^2\cdot$kg$^{-2}$}]

<U2>:

$\mathrm{(m/s)}$
$0^\circ\rm{C}\ \mathrm{\mathring{A}}$
$G_\mathrm{N}=6.67\times 10^{-11}\, [\text{N$\cdot$m$^2\cdot$kg$^{-2}$}]$

>Top <V>:

verbatim
vertical dots
vector-1
vector-2
vector-3
Vee/veebar
vertical line/ vertical line (double)
Vvdash

<V>:

\#\ \$\ \%\ \&\ \_ \{\ \} \verb|\|\ \verb|^|
\vdots\ \ddots$
\vec{expression}\ \overline{a}\ \overrightarrow{ab}\ \ \vec{A}\ \|x\|\ \vec{a}\perp\vec{b}\ \vec{a}\parallel\vec{b}
^t\bf{A}\ \bf{A}^{\mathrm{T}}
\vec{a}\cdot\vec{b}\ \bf{A}\times\bf{B}
\bf{A}=\left(
\begin {array}{c}
a_1\\a_2\\
\vdots\\a_n
\end {array}
\right)
\vee\ \bigvee\ \veebar\ \wedge$
\vert\ \Vert$
\Vvdash$

<V>:

$\#\ \$\ \%\ \&\ \_ \{\ \} \verb|\|\ \verb|^|$
$\vdots\ \ddots$
$\vec{expression}\ \overline{a}\ \overrightarrow{ab}\ \ \vec{A}\ \|x\|\ \vec{a}\perp\vec{b}\ \vec{a}\parallel\vec{b}$
$^t\bf{A}\ \bf{A}^{\mathrm{T}}$
$\vec{a}\cdot\vec{b}\ \bf{A}\times\bf{B}$
$\bf{A}=\left(
\begin{array}{c}
a_1\\a_2\\
\vdots\\a_n
\end{array}
\right)$
$\vee\ \bigvee\ \veebar\ \wedge$
$\vert\ \Vert$
$\Vvdash$

>Top <W>:

wedge
bar wedge
weierstrass elliptic
wide hat/ wide tilde
wreath product

<W>:

\wedge\ \vee\ \bigwedge\ \bigvee$
\barwedge\ \veebar\ \doublebarwedge$
\wp$
\widehat{text}\ \widetilde{text}$
\wr$

<W>:

$\wedge\ \vee\ \bigwedge\ \bigvee\ \curlywedge\ \curlyvee$
$\barwedge\ \veebar\ \doublebarwedge$
$\wp$
$\widehat{text}\ \widetilde{text}$
$\wr$

>Top <X>:

xi/Xi

<X>:

\xi\ \Xi\ \varXi$

<X>:

$\xi\ \Xi\ \varXi$

>Top <Y>:

<Y>:

\yen$

<Y>:

$\yen$

>Top <Z>:

zeta

<Z>:

\zeta$

<Z>:

$\zeta$

Pinyin

Comment

> LaTeX General >Maxima

LaTeX Math Command

Cat: SCO Pub: 2016 #1601a

Kanzo Kobayashi $\frac{1}{x^{10}}$

up 16119

Index

Tag

Name

LaTeX command

LaTeX Sample

>Top <A1>:

<A1>:

<A1>:

>Top <A2>:

<A3>:

<A4>:

>Top <A3>:

<A3>:

<A3>:

>Top <A4>:

<A4>:

<A4>:

>Top <A5>:

<A5>:

<A5>:

>Top <B1>:

<B1>:

<B1>:

>Top <B2>:

<B2>:

<B2>:

>Top <C1>:

<C1>:

<C1>:

>Top <C2>

>Top <C3>:

<C2>:

<C2>:

>Top <D1>:

<D1>:

<D1>:

>Top <D2>:

<D2>:

<D2>:

>Top <E>:

<E>:

<E>:

>Top <F>:

<F>:

<F>:

>Top <G>:

<G>:

<G>:

>Top <H>:

<H>:

<H>:

>Top < I1>:

< I1 >:

< I1 >:

>Top < I2>:

< I2 >:

< I2>:

>Top <J>:

<J>:

<J>:

>Top <K>:

<K>

<K>:

>Top <L1>:

<L1>:

<L1>:

>Top <L2>:

<L2>:

<L2>:

>Top <L3>:

<L3>:

<L3>:

>Top <L4>:

<L4>:

<L4>:

> LaTeX General
>Maxima

Cat: SCO
Pub: 2016
#1601a

Kanzo Kobayashi　　$\frac{1}{x^{10}}$