| 符号 | 代码 | 描述 |
|---|---|---|
| \(\frac{1}{3} 与 \cfrac{1}{3}\) | 分数使用\frac{分母}{分子}这样的语法，不过推荐使用\cfrac来代替\frac，显示公式不会太挤。 |
分数 |
| \(\sim\) | $\sim$ |
波浪号 |
| \(\sum\) | $\sum$ |
求和公式 |
| \(\sum_{i=0}^n\) | $\sum_{i=0}^n$ |
求和上下标 |
| \(\times\) | $\times$ |
乘号 |
| \(\pm\) | $\pm$ |
正负号 |
| \(\div\) | $\div$ |
除号 |
| $ \mid$ | $\mid$ |
竖线 |
| \(\cdot\) | $\cdot$ |
点 |
| \(\circ\) | $\circ$ |
圈 |
| $\ast $ | $\ast $ |
星号 |
| $ \bigotimes$ | $\bigotimes$ |
克罗内克积 |
| \(\bigoplus\) | $\bigoplus$ |
异或 |
| \(\leq\) | $\leq$ |
小于等于 |
| \(\geq\) | $\geq$ |
大于等于 |
| $ \neq$ | $\neq$ |
不等于 |
| \(\approx\) | $\approx$ |
约等于 |
| $ \prod$ | $\prod$ |
N元乘积 |
| $ \coprod$ | $\coprod$ |
N元余积 |
| $ \cdots$ | $\cdots$ |
省略号 |
| \(\int\) | $\int$ |
积分 |
| \(\iint\) | $\iint$ |
双重积分 |
| \(\oint\) | $\oint$ |
曲线积分 |
| $ \infty$ | $\infty$ |
无穷 |
| \(\nabla\) | $\nabla$ |
梯度 |
| \(\because\) | $\because$ |
因为 |
| \(\therefore\) | $\therefore$ |
所以 |
| \(\forall\) | $\forall$ |
任意 |
| \(\exists\) | $\exists$ |
存在 |
| \(\not=\) | $\not=$ |
不等于 |
| $ \not>$ | $\not>$ |
不大于 |
| $ \leq$ | $\leq$ |
小于等于 |
| \(\geq\) | $\geq$ |
大于等于 |
| $ \not\subset$ | $\not\subset$ |
不属于 |
| \(\emptyset\) | $\emptyset$ |
空集 |
| \(\in\) | $\in$ |
属于 |
| \(\notin\) | $\notin$ |
不属于 |
| \(\subset\) | $\subset$ |
子集 |
| \(\subseteq\) | $\subseteq$ |
真子集 |
| \(\bigcup\) | $\bigcup$ |
并集 |
| \(\bigcap\) | $\bigcap$ |
交集 |
| \(\bigvee\) | $\bigvee$ |
逻辑或 |
| \(\bigwedge\) | $\bigwedge$ |
逻辑与 |
| \(\biguplus\) | $\biguplus$ |
多重集 |
| \(\bigsqcup\) | $\bigsqcup$ |
|
| \(\hat{y}\) | $\hat{y}$ |
期望值 |
| \(\check{y}\) | $\check{y}$ |
|
| \(\breve{y}\) | $\breve{y}$ |
|
| \(\overline{a+b+c+d}\) | $\overline{a+b+c+d}$ |
平均值 |
| \(\underline{a+b+c+d}\) | $\underline{a+b+c+d}$ |
|
| \(\overbrace{a+\underbrace{b+c}_{1.0}+d}^{2.0}\) | $\overbrace{a+\underbrace{b+c}_{1.0}+d}^{2.0}$ |
|
| \(\uparrow\) | $\uparrow$ |
向上 |
| \(\downarrow\) | $\downarrow$ |
向下 |
| \(\Uparrow\) | $\Uparrow$ |
|
| \(\Downarrow\) | $\Downarrow$ |
|
| \(\rightarrow\) | $\rightarrow$ |
向右 |
| \(\leftarrow\) | $\leftarrow$ |
向左 |
| \(\Rightarrow\) | $\Rightarrow$ |
向右箭头 |
| \(\Longleftarrow\) | $\Longleftarrow$ |
向左长箭头 |
| \(\longleftarrow\) | $\longleftarrow$ |
向左单箭头 |
| \(\longrightarrow\) | $\longrightarrow$ |
向右长箭头 |
| \(\Longrightarrow\) | $\Longrightarrow$ |
向右箭头 |
| \(\alpha\) | $\alpha$ |
|
| \(\beta\) | $\beta$ |
|
| \(\gamma\) | $\gamma$ |
|
| \(\Gamma\) | $\Gamma$ |
|
| \(\delta\) | $\delta$ |
|
| \(\Delta\) | $\Delta$ |
|
| \(\epsilon\) | $\epsilon$ |
|
| \(\varepsilon\) | $\varepsilon$ |
|
| \(\zeta\) | $\zeta$ |
|
| \(\eta\) | $\eta$ |
|
| \(\theta\) | $\theta$ |
|
| \(\Theta\) | $\Theta$ |
|
| \(\vartheta\) | $\vartheta$ |
|
| \(\iota\) | $\iota$ |
|
| \(\pi\) | $\pi$ |
|
| \(\phi\) | $\phi$ |
|
| \(\Phi\) | $\Phi$ |
|
| \(\psi\) | $\psi$ |
|
| \(\Psi\) | $\Psi$ |
|
| \(\omega\) | $\omega$ |
|
| \(\Omega\) | $\Omega$ |
|
| \(\chi\) | $\chi$ |
|
| \(\rho\) | $\rho$ |
|
| \(\omicron\) | $\omicron$ |
|
| \(\sigma\) | $\sigma$ |
|
| \(\Sigma\) | $\Sigma$ |
|
| \(\nu\) | $\nu$ |
|
| \(\xi\) | $\xi$ |
|
| \(\tau\) | $\tau$ |
|
| \(\lambda\) | $\lambda$ |
|
| \(\Lambda\) | $\Lambda$ |
|
| \(\mu\) | $\mu$ |
|
| \(\partial\) | $\partial$ |
|
| \(\lbrace \rbrace\) | $\lbrace \rbrace$ |
|
| \(\overline{a}\) | $\overline{a}$ |
The desire of his soul is the prophecy of his fate
你灵魂的欲望，是你命运的先知。
本文章为转载内容，我们尊重原作者对文章享有的著作权。如有内容错误或侵权问题，欢迎原作者联系我们进行内容更正或删除文章。
