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\asymp |
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\models |
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60^o |
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\infty |
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\mathbb{N} |
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\mathbb{R} |
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\mathbb{I} |
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\mathbb{C} |
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\ge |
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> |
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A \cdot B |
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\div |
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\left( A \right) |
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2^4 |
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\sqrt{2} |
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\sqrt{\frac{4}{25}} |
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\hat{a} |
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\acute{a} |
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\dot{a} |
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\vec{a} |
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\land |
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\neg a |
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\leftrightarrow |
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\forall |
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\exists |
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\cap |
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\emptyset |
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\in |
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\ni |
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\notin |
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\notni |
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\subset |
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\subseteq |
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\nsubset |
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\nsubseteq |
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\supset |
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\supseteq |
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\nsupset |
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\nsupseteq |
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\Delta |
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\overline A |
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A' |
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\forall |
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\exists |
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|A| |
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A \ \backslash \ B |
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\sqsubset |
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\sqsubseteq |
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\sqsupset |
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\sqsupseteq |
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\le |
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< |
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A \times B |
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\frac{A}{B} |
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a_n |
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\left( a^n \right)^m |
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\sqrt[4]{8} |
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\frac{3}{\sqrt{2}} |
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\grave{a} |
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\ddot{a} |
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\breve{a} |
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\tilde{a} |
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\check{a} |
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\[ \begin{cases} \ A \\ \ B \end{cases} \] |
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\begin{equation} \left[ \begin{aligned} \ A \\ \ B \end{aligned} \right. \end{equation} |
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\textstyle \int_{-8}^{\infty} e^x\, dx a & b \\ c & d \\ \end{matrix} |
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\int_{-8}^{\infty} e^x\, dx \\ c & d \end{bmatrix} |
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\sum_{n=0}^{\infty} a_n x^n |
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\text {hey !} |
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\begin{equation} \begin{split} \begin{aligned} p\rightarrow q \\ q \rightarrow r \\ \therefore p \rightarrow r \end{aligned} \end{split} \end{equation} |
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\begin{equation} \begin{split} \begin{aligned} & p\rightarrow q \\ & q \rightarrow r \\ & \therefore p \rightarrow r \end{aligned} \end{split} \end{equation} |
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-\frac{{\color{green}3}}{7}a^{{\color{995D81}7}} |
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\begin{matrix} a & b \\ c & d \\ \end{matrix} |
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\begin{bmatrix} a & b \\ c & d \end{bmatrix} |
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\begin{matrix} 1^n & 1^{n-1} & \dots & 1^1 \\ 2^n & 2^{n-1} & \dots & 2^1 \\ \vdots & \dots & \ddots & \vdots \\ m^n & m^{n-1} & \dots & m^1 \end{matrix} |
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A |  |
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E |  |
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H |  |
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\Theta |  |
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| iota |  |
I |  |
\iota |
| kappa |  |
K |  |
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| lambda |  |
\Lambda |  |
\lambda |
| mu |  |
M |  |
\mu |
| nu |  |
N |  |
\nu |
| xi |  |
\Xi |  |
\xi |
| omicron |  |
O |  |
o |
| pi |  |
\Pi |  |
\pi |
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| rho |  |
P |  |
\rho |
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\Sigma |  |
\sigma |
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| tau |  |
T |  |
\tau |
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\upsilon |
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\Phi |  |
\phi |
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| chi |  |
X |  |
\chi |
| psi |  |
\Psi |  |
\psi |
| omega |  |
\Omega |  |
\omega |