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Conjuntos numéricos
$\mathbb{N}$ $\mathbb{Z}$ $\mathbb{Q}$ $\mathbb{I}$ $\mathbb{R}$ $\mathbb{P}$ $\mathbb{C}$

Letras Gregas
$\alpha$ $\beta$ $\zeta$ $\kappa$ $\epsilon$ $\varepsilon$ $\iota$ $\xi$ $\theta$ $\vartheta$ $\nu$ $\varrho$ $\lambda$ $\mu$ $\rho$ $\upsilon$ $\pi$ $\varpi$ $\tau$ $\psi$ $\sigma$ $\varsigma$ $\chi$ $\phi$ $\varphi$ $\delta$ $\omega$ $\gamma$ $\eta$

Matemática Básica
$\div$ $\times$ $\ast$ $<$ $>$ $\leq$ $\geq$ $\bigtriangleup$ $\wedge$ $\vee$ $\neq$ $\equiv$ $\subset$ $\supset$ $\forall$ $\exists$ $\varnothing$ $\infty$ $\in$ $\notin$ $\Leftarrow$ $\Rightarrow$ $\Leftrightarrow$ $\approx$ $\cap$ $\cup$ $\cdot$

Outros Operadores
$\therefore$ $\partial$ $\measuredangle$ $\because$ $\sphericalangle$ $\angle$ $\subseteq$ $\supseteq$ $\nsubseteq$ $\nsupseteq$ $\subseteqq$ $\supseteqq$ $\nsubseteq$ $\nsupseteqq$ $\ni$ $\doteq$ $\leqslant$ $\geqslant$ $\nless$ $\ngtr$ $\nleqslant$ $\ngeqslant$ $\not\equiv$ $\mapsto$ $\to$ $\leftarrow$ $\rightarrow$ $\leftrightarrow$

Potencia
$x^a$ $x_a$ $x\tfrac{a}{b}$ $x_a^b$ ${x_a}^b$ $_{a}^{b}\textrm{C}$

Fração
$\frac{a}{b}$

Radicais
$\sqrt{x}$ $\sqrt[n]{x}$

Limites, Derivadas e integral
$\displaystyle \lim_{x \to 0}$ $\int$ $\int_a^b$ $\frac{\partial }{\partial x}$ $\oint$ $\frac{\partial^2 }{\partial x^2}$ $\oint_a^b$ $\frac{\mathrm{d} }{\mathrm{d} x}$ $\iint_a^b$

Somatórios e produtórios
$\bigcap$ $\sum$ $\prod$ $\bigcap_a^b$ $\sum_a^b$ $\prod_a^b$ $\bigcup$ $\coprod$ $\bigcup_a^b$ $\coprod_a^b$

Parenteses, Chaves e Cochets
$\left (\: \right )$ $\left\|\: \right\|$ $\left [\: \right ]$ $\left < \: \right >$ $\left\{\: \right\}$ $\left \lfloor \: \right \rfloor$ $\left |\: \right |$ $\left \lceil \: \right \rceil$

Matriz e sistemas
$\left \{ \cdots \right.$ $\left. \cdots \right \}$ $\mid$ $\parallel$ $\begin{bmatrix}\cdots\\ \cdots\end{bmatrix}$ $\binom{n}{r}$ $\begin{pmatrix}\cdots\\ \cdots\end{pmatrix}$ $\bigl(\begin{smallmatrix}\cdots\\ \cdots \end{smallmatrix}\bigr)$ $\begin{cases} \cdots, x=\\ \cdots, x= \end{cases}$ $\begin{vmatrix}\cdots\\ \cdots\end{vmatrix}$ $\begin{Bmatrix}\cdots\\ \cdots\end{Bmatrix}$ $\begin{align*}y&=\cdots\\ &+\cdots \end{align*}$ $\begin{Vmatrix}\cdots\\ \cdots\end{Vmatrix}$ $\left\{\begin{matrix}\cdots\\ \cdots\end{matrix}\right.$ $\left.\begin{matrix}\cdots\\ \cdots\end{matrix}\right|$ $\left.\begin{matrix}\cdots\\ \cdots\end{matrix}\right\}$

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