编辑技巧备忘

参见左侧目录或使用Ctrl+F进行搜索

Latex

Mathjax公式标号与引用

MathJax的公式语法与LaTex相同,使用\tag{yourtag}给公式添加编号,使用\label{somelabel}添加引用标签。
代码:

1
$$ a = x^2-y^3 \tag{eq1} \label{eq1} $$

其中\label仅对Mathjax有效,对于Katex无效

结果:

$$ a = x^2-y^3 \tag{eq1} \label{eq1} $$

引用时使用\eqref{somelabel}引用公式,代码:

1
$$ a+y^3 \stackrel{\eqref{eq1}}= x^2 $$

效果:

$$
a+y^3 \stackrel{\eqref{eq1}}= x^2
$$

或是使用\ref{somelabel},结果:

$$ a+y^3 \stackrel{\ref{eq1}}= x^2 $$

Katex方程组左对齐

代码:

1
2
3
4
5
6
7
8
9
$$
\begin{cases}
x=\dfrac{3\pi}{2}(1+2t)\cos(\dfrac{3\pi}{2}(1+2t)),
\\\\
y=s, & 0\leq s\leq L,|t|\leq1.
\\\\
z=\dfrac{3\pi}{2}(1+2t)\sin(\dfrac{3\pi}{2}(1+2t)), &
\end{cases}
$$

在Hexo中由于MarkDown渲染的原因\\会转义成\,最简单的解决方式是使用四个斜杠\\\\来表达\\

结果:

$$
\begin{cases}
x=\dfrac{3\pi}{2}(1+2t)\cos(\dfrac{3\pi}{2}(1+2t)),
\\
y=s, & 0\leq s\leq L,|t|\leq1.
\\
z=\dfrac{3\pi}{2}(1+2t)\sin(\dfrac{3\pi}{2}(1+2t)), &
\end{cases}
$$

Mathjax 矩阵表示

矩阵起始标记\begin{matrix},结束标记\end{matrix},每一行末尾标记\\,行间元素之间以&分隔,如:

1
2
3
4
5
6
7
$$
\begin{matrix}
1 & 0 & 0 \\
0 & 1 & 0 \\
0 & 0 & 1 \\
\end{matrix}
$$

结果:

$$
\begin{matrix}
1 & 0 & 0 \\
0 & 1 & 0 \\
0 & 0 & 1 \\
\end{matrix}
$$

使用以下指令,配合横省略号\cdots、竖省略号\vdots、斜省略号\ddots可以改变矩阵形式

标记 样式
pmatrix 小括号边框
bmatrix 中括号边框
Bmatrix 大括号边框
vmatrix 单竖线边框
Vmatrix 双竖线边框

例如:

1
2
3
4
5
6
7
8
$$
\begin{bmatrix}
{a_{11}} & {a_{12}} & {\cdots} & {a_{1n}} \\
{a_{21}} & {a_{22}} & {\cdots} & {a_{2n}} \\
{\vdots} & {\vdots} & {\ddots} & {\vdots} \\
{a_{m1}} & {a_{m2}} & {\cdots} & {a_{mn}} \\
\end{bmatrix}
$$

结果:

$$
\begin{bmatrix}
{a_{11}} & {a_{12}} & {\cdots} & {a_{1n}} \\
{a_{21}} & {a_{22}} & {\cdots} & {a_{2n}} \\
{\vdots} & {\vdots} & {\ddots} & {\vdots} \\
{a_{m1}} & {a_{m2}} & {\cdots} & {a_{mn}} \\
\end{bmatrix}
$$

MarkDown

MarkDown表格

代码:

1
2
3
4
name | 111 | 222 | 333 | 444
:-: | :-: | :-: | :-: | :-:
aaa | bbb | ccc | ddd | eee|
fff | ggg| hhh | iii | 000|

结果:
name | 111 | 222 | 333 | 444
:-: | :-: | :-: | :-: | :-:
aaa | bbb | ccc | ddd | eee|
fff | ggg| hhh | iii | 000|

MarkDown插入Base64图片

代码

1
2
3
![title][link]

[link]:data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpLDAxNDQ0Hyc5PTgyPC4zNDL/2wBDAQkJCQwLDBgNDRgyIRwhMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjL/wAARCADcAO4DASIAAhEBAxEB/8QAHAAAAgIDAQEAAAAAAAAAAAAABQYCBAEDBwAI/8QASxAAAgEDAwIDBAYHBgIGCwAAAQIDAAQRBRIhBjETQVEiYXGBBxQykaGxFSNCUmJywRYkM0Nz0YKSFyY0U6LhJTU2RFRjZLLS8PH/xAAbAQABBQEBAAAAAAAAAAAAAAADAAECBAUGB//EAC0RAAICAQQBBAEDBAMBAAAAAAABAgMRBBIhMQUTIjJBUQYUQiNhgbEzUnEV/9oADAMBAAIRAxEAPwDfdxKIJGwPsnzoPowzqUYzRm/YiwmOOcUK0Jc6ip9BXTRf9NnHP5IYWuCLkwcYKk1CzG1WHcg81qfjUHbGdkZ5rTpk48R1JJ3HNCa9pLPJo6i4ii+JoBanZew/zCmDqBcwx48jQGFN1zFgc7hR4f8AGQl8hhv/AP1va+mM5ojtD+0Twe1VNQTw1S6HLINoHxq/GMImB5DNVm+EFSKerR50uUDyGaE6IQbckeTGj16m+ylUfumlzRJADLH55ziiV/BkJLkPxHdg+VWSN0g54qvCAePIVaAXHvoLCIp3msX+hyC6sJFUtjeGUMDVlPpHubtGtb7T47gspAMbFTVLXYvF05sDkc0mwzGNi3IYdj6VONELI5a5HV04PCY36hZ6hYx2Twx8XMIk5warJ+kzyVT4U03jmbp7QJ+5MDRn5YoaEG44znvih0zewldFKfAMkmvVKsUjAA8zQbVXkeYGTaSRxjyphnso7hsuzDHoaWtShWK7ljVjhTxVqrGSvIvXRP6M00+sgxTGyExcnnFLMjBtP05fSQU0ucKfhQ7fomgRq3OnuPdg0L0S9ht45Y5HCsTxmimqkfUH99Ltraw3FwI5W2ZHB99GrScMMg+xmTWbKKNd8o3Ac4rU/UVkpOGJ+AoCIdNjlZJZXJU4PFXI/wBBqvCSSN6BTTOuCXQ+WEk6hspHAywzxyKF6k8U2pI8bEhsVeNskqLNZ2KhfLeOaGXkjm6RGjEbKRwKaKWeBmNZiLCNwRwK2gHj0qEZ228eTziprypz5VXYUC6+CbTPYbhxSzj1pq1zLWOTxhhSqwGeatU/EDPscb0/3KbPktUenYcmSX3Yq9qRK2Mp4BIxxWNCCLYA5GSTmh8qsk/kRMjBbyTuwO0VV0ppBKMgZLc8UU8GOKN1D5LnNUbSKaK+LNjw/Wl/Fi+z2tqPqwyfOhejwiTUEJH2Rmj2oxLc2r4wcc0F0d0hvj4jBcDHNOm/TaE+xiuYDcRbN2BkGt65A4qm+q2cQwZlJ91YTV7ViAH49ar7ZYJ5RakXdGy47ik23LWmokMMAEg5prk1K2QcyDNL91bSaprEcGnIZZpiAFUefr8Kl6kaoOU+gtOnnqLFCHYdhkRY95cBAMkk4ArbBe2txnwLmGbHfw3BxRyH6LobvRxaatqE7lwN6Q+yvwz3NKWr/RX/AGPu4dc0q7drWFv7wh4Ow8HPrWZLX+748GwvDxcWozzINRWE2oCUNHILZfZaRE3nOPStkHRfTOB41/chj5SDZ+YoFqXUGo6Hc20+n3BRJwdwxkNgDBxVmH6T9QChbmytpvUkYzQb/IxqscG8FzRfp3U6nTq+uOUNEdhBLa2elK5+q2s0hE4mX7BHHzrZP01ZKuYtW8P08QqRS2PpItTy+hwEnvgioP8ASPbgHwtCtwf4jmgLyNS6kWH+mtdLussX1k1lyLiG5jyAWhJ4+NJOot/fpeez00RdX33UdxJZNbwW9rGgkKxLyxzwDStej++zZ77q3vHWq6G9HL+T0ktJe6ZrDQXjtGlt9MfIVEPPvNH5FypGc0J8XbaaevHLDIFF2AEeKJNvKKqA2rj+4yDGMYpaDYIOexpn1YYtJAvPlilbjJqxV8QcuxqtrCyubaKeSNdzjn41ehtoIRtjiRcHyFUtHbdpiZGcNxRReBkfOq028tBEYZQ3I4IFJ2rN4mquQcYOKcTls474pKvwRqMmf3qJT9sjPgcIWxZQ884Fbgc4ND3fworMk4GQCPlRFeORQZLBNArXBmxbA4zSjKCSMU4a3zp8nx+6lHsTVqn4gpdjfqxxYyAd6EWVjdXEIaKXYp8s0Y1WF2tJAvkM0AtFZiQLjwseRNNX8BS7CP6HvByLkffWf0Neke3cDHxquYp1GUvlP/FXlW/c4W6Bx/FT8v7Gyg1bWX1WAxGXeT3pcgeKPUtsyblLEYq3K+pWkBkklBXtnOaESsWbeT7Wc5pQjwx8jcNOtGKuIAa3JY2wGFhWsac2+zhY+a1axg1VbecBUgfe2pIJhgj9kZyaYekNMW06d1DX518GWaF1hZR9hAO495NDHt5LyaGwiz4l04jyPJf2j91NN/Fp2sadpWm2jOLZnIYqxUpFH9rPpyAOazdTNzsUPpG9oYejp3P+U/8AQV6VsL2w0hVvZAZJCJAgYsIwQOMnn3/Oq3Xj/wDVK4thy95JFbIvmS7gH8M0wWyJHbRpG7OgXhmbJPz86Serb9ZteSMn+76Pbm8k98zgrGPkMn5iqc3ltsu1rGEjm/UEYGm2ZB9mO5dB8OQPyoCO9MnUMLQ6BbBj7SzIW+Jzn86XBWR5SLjcs/hHe/pS1WaOWP8As/8AZ6vHtxWaie9ZqOnDvSqHxb+QDtsT8zVG6ybuU9/bNFek0B0+7f8AeuCPuAoRcEi7lBODvPAr0LxMdumiv7Hgv6is9TyVr/uMIR2GnDHA70Xklij4eRF47E1DTbKS/jQlilui4JHdz6D0FHrfT7GFSPAUccHbk5+dYut87GueytZwW9H4J2QU7XjIl6lPGbeTa6tmlkDJ5PeuuNaW8gCvBER55QUF1fpOzuQzWe2KUcgrwrUtJ+pPdttjwE1H6eW3NUuQLoDf3Bl9GounJwfShOl281nFcwzLsdDyDRG1bMCMT7RFb++Ni3xfDOdlXKuTjNco3ngnHkKS9T51KTkfapzXOOQMHvSRfj/0tKM/5lGo+wcxiv2K2dr671ohbS+JCWBHBoZqpIs7ZAPaLriiFpDstsdh3qE/iPHsqa2w/RsuDzkUnnvTfq+06fLgZIHFKHej0fEHPsedRYfVXHkQaU4pU2nxVzntTRfFWt5MHhVIpUVf7sHzkh8YpUpbRpdm/wCtReD7UQ9BioxSQ+IEUEEngg9quPYx3EahBt9nJNW9M0kK+6UA+lSlKKQyTySvUSLRtgbJPPNL5+zTB1BtS1RAMe1SXqeqPZNHBFEZJZOfUKPWob4117mFhXKye2I/aI+7TUPmDiiZchgO+a55onUl/HttEW3kZj7MUqmIt7lbtn3U22OrxXcEswR4pYcrJBJ9pGHkaoO6LzItrSz3KP5HToyz+tatdag49i2XwY/ex5Y/0pgk6U0uXVH1AxyCSQe3GrkIx75K1PpjTzpug28Tj9a48WQ/xNyaMVjqcm3L8nRzhHiK6XBBjHBCzsQkaKSfIAAf7VyO4ne/iEsoxJqtw1/KP3Yh7MS/cAafutLlo+npLOJts9+62ceP4z7R+S7jXMrya4n1Ce5tnRbfiKIHyROBRaK/Umosr6m30apT/wAL/wBZr6ojB0GU5PsOjZ/4qUaNavNdvpt0klxEybc4HuoIOVB91Z3nq9t0X/Y7H9CWbtHOP4kZFY86yKwxwpPoKwl2dxJ4TY29LxbNARyP8R3b8aW7je17IFUkhzyB76btBj8PQLNSP8oHHx5oXFq17ptzcRWttHIGck7kya7qV0tPpMwx19ngV8JanXTcVluT/wBj3psfgafbovbwx881a8qRtM6p0+VSLma5sJhw0YOVB+BqxN1lawyiOK6lkXzdoa4N1TbOzhqG/a4NYHEmpI+wk7VbI7NQC21hLm28YaraAAZbK8iqB6tszM0X6QYejiD2fzqKrl+Bfu4NNJN/4LmuqIpllAAZ42U+/FD7SXNtHwQMVm413Tt0Ku4v7mQEAMfZX4VCEgwJIAAp9rYvYD0rr/B2TdPpyXC+zkPLvdqN+MZLIlYAg8c0nT5fVW82MlM0smHILZBH3Uv2yiTVR5/rK6SvhMx5dh+8TfLZp5A5/Cr4JKHyNVZ1LX1vjyBq6V4/CgyZKKKGoIGspfUikzz7U83qL9Vl9QpxSOe9WKHwRn2O1zEPBkB7Fcml+GISWs6ADj2qY7oD6u7gnABoBprkySALk7effUa37cifZmwRmOd/upnt4gkIGPLNAbC333bE8KD2xTEoCjAzj0odsiUegHrts88SFcnBycVz/VEMesxMRhXiKjPqDXT7uRY9oIoQOkv7U36BHMFvbtmScDz/AHR6n1qvq7oV6fM2WtFBu3hCHIniRleR6EeR9aabDVrSM6br9+0gto3FvqgjXcTt5RsfEfjTzB0F0u6mJA8si8EibkfKkzWNCTpPVprO8Jk0LVUMYlP+W/ln/esOvW13vZ1k2Z1WUSUmuUdT0z6Wei9TdIYtYSGRuAtwhj+WTxTlDNFPEssUiSRtyrowIPzFfIUXQGuXmrTWVhbfWo0PFwCPDI8vaplsrT6Qvo1Vb62WSSzBzLbq/ixEe9fL4iouyKltbLKkmdX631QtqpSI5/RsJAAP/vEwwo+ITJ+dKjLPLAsf6Ml2qMAlwKzbavaX9vbXE8c19bzA3FxOI8iSZ+/H7qjgfCrkNlo91k6dqUtrITgoH4B/lardLnXmSK+pVViVbfKF3UdIupbKYRWG1ihwTMOKX4WDRKQQTgZrpL6drEAJje2vE8g2Y2/2oLd6fY7idR0SW3buXjUlfvWqmvpnqmpN9G14HycPFqUduUxTOfStc5xA/OCVwKa4dE6euD+qck/u+MR+Bq5FoGjW8gcQIWXkeJJu/M1nx8bJNNs6C39V1Sg1GDyzZaWV7DaxRi+XCxhceEOMCsR6XOkjyG6BdjnITFX/AKxAO80X/OKibu2/+IhH/GK1rq1dDZZyji6LHRY7a+GwTNpEOpKGmNs0o4IY7HB+PnVN+mbaHmSC4C/wSbhR2S409/8AElt295INaGn0kH/HiU/wuRWPLxUl8J4NqHmV/OOQK+g6Yy4jmuFb0HJqUPSkb/5N5J6biFFE/H0hG3LcNu9VLGtn13T3A/WXMnpw5qEfF39OZN+Yo/jApxaFFYylYrNRLtPJk3Ef7VP6w8FusUlrcoV/aCZGPiKvLfQxr+qtLog/uQHmtq3VzIQI9NvSD6oF/rWvoaHpMtPLZjeQv/epRksJANr+1nziVQc4Ib2T+NU9IjEmq5ByoJINM01pd3Q2voZkH/zWUUOPS194vi2dlHZSAcFLj8xitiGtaWGjDn49dxYSEe+cMfLit7Phff2pf/SN/pVzLZamY5p4wGDxDAIPrWf0/Jk5gOD2qyk5xUkUJrZJxYZusC0lJ/dNIbEbzxTBd60tzYvEI2V2HegAAJOeKs0xcVyCk8j3ccwMDjGKXtKYLqeAO+RTLIgkXBpYsf1OrAL5ORQ63mLE+w9YRFJZy3OW4NEMcGtY252L9rvUt3OKC+WEQJ1dXZ7dIgTNK4iT4mifU2oJ0v0/DYWzbCIy0jjvjzPxJrFvEJupNLQjIRnl+5f/ADoZ9JljJeS+GG2rLDtVj2yDXL+aucro1t8I6v8ATdEXZufeG1/6APo51641PqLKx7V344PdT610HrG0tNZgg0u4OEVvrMzD9iNeD/zdqXPou6YOmRvdOM44VsYyT6Ve1u6dtG1DUOd13cmJceUceQB8zk1lSlFScq+vo1r4vU6uFU3l/f8AsoQ9bpp9wlhYRWsNtFwtuPtYro1vKt3aRzBfZkQHB9/lXy9oMFzf9UeMVbO8s2fj2r6f0+E2+n28R7pGoP3U9tfpTxnIPyPpypi4w2vLX+BNurNNM1We0iQJAcSxKBgKG7j5HNRa3guBieGN8Huw5++rnUZZupolB9kWe7576qqyrGzOcADJPoK6/Qz36aLkcXqU1c0gRqkj6WqJps9yt7cPst4VkyGb3g+Q7k0egOvW8EYkuLW6baN4ZCmT54IoH0pG+rXtz1BOv6tiYLJW/ZiB5b4sabqydVqm7Pb0jr/HeNjGhO3lsB6q7XOl3Kz6IRO0bBHjCvz8RzUo20gRoP0NOW2jObcnJx8aNV7PvoS1M2ui0/G1Z7AUuoaPC+xtCmDYzzABWv8AS2mYyugnPvRRRW909LwBiSrjgGhx0SbPEqEe+tKi/TSgvUeGVLPHTUnt5RGLWhJMsUGgR88AllH9KvibUGORpNjH/NID+QqNlpa20gkdtzjtjtRGqep1Md+KeixT46CjmzspF9XP2IdOj+80sXHV2vW2oS2E0drBNH2xGSGU9mHqKbhd27S+EJV3+lAurtJe809b62XN7ZZkTH7a/tIfiKem6dVi9ZcMFq9BCdLdD5Rsn1PWotP+sPfxhtv2Vhqob7XJIVf9IPlhn2Ylrc13DeaHBcxe1FIqlf8AarvIKhRgFRxW6q69ucHGSutTw2C/F1phltUuBxk4VRQuDV743RFzqN4YwTwrgGmWdC0WEGDg0q6citqwSUAjJBo8KoNPgE7rM/Iux3Gl+K8rGV5HxuaVtxOKtjUtOVcbcj+Wrf6KswMmJSSa3R2FtFykS5HqKZyilhEeW8sXtTuYJIh9XjZM92K4qFhpsF3BvMuGBwQaJdRhRZdhgMO1L8Fy8C4U4Bo8U3DgG8J8jwrjwyxxkA5NLUKK+riVW4L1o8eHadusQEY83NVoNTtLK6V2uFmwe0WSaHGUIp8hfQsb6HFwyyljwoXuKlCcKc/jQJ+rrQptltLpFP7RTivW/U+mBGElzjPZSpzQcprKZP0bE+gxFdiy6j0uZ2ARpGhY57bhx+Ip5mtYLlQtxCkgHOGGcVyHVta0y6ttsVzuYNuHBBGKMWX0oi2s9t/p1xO0a8yw/tAeZBrC8roZWSVsDU0VkoLa+DpMcaRoqRqFUdgBgClRNO/THSZtrV0aSO4kCnPBIc55oJ1b1ZqyadZGGBbaC9fbtRt8rJtz5dqh9H2vxWcs2mXSvBFM2+FpAQAx7jPv71mz8fNUOcu/wXqdVKq5Th3+Qr030Y1nfG8vYokKnKovmfU0714A+QNDNW1GS2t3isVWa+ZSI492Ap/eJ8gKpQrcntLGq1VmpnvsFnWLoXHUd0UPsxIsAPqRy350A6pnkTR1srdiLi/mW2QjyDHn8M15NJ6vslDCK2n5LN7QJYnk1UtzqWo9d6XBqdmLb6pDJchR+0fsg11TnCnS7YPLSMrTaWVurTl1kebGzj0+xgs4QBHCgjXHoBVkd68O1erA+8ndJY4KOqXRtbYFDh34B9KGaQ8rX3LMRgluaK6hZfXUQb9pU5BxWbOySziIB3Me7Vpx1NVekdaXuZUdU5X7n0i1xXuKXeoOo/0d/drXDXBHtE9k/wDOkybUryeUzSXUpc+YYislzWeC/Gts6rgVhwSpA74pI0XquaGRIb5jJCTgSea/H3U7qwdQykEEZB9alCfOSMo44FFgySsDkMDzTRaS+PZxyH7RXmtF1pUV1L4m4ox7486tQxLBEsSfZUYrV12sr1FcUlyijptPKqbz0xLtLaS21LUdDUhY45xcw58o35IHwOaYhknt24oF1RLcad1Tpd7a27TvcRSWxjXuxHtCpiLqy95itoLRf425q/pNRD0VuZyPktFKOqlt6fIaIHbz70oyr9W1kE8e2D95omdF6uI/7dBn3YqpL0j1HczCSa5iLfvBu1XIaumOfcZ70k2MLttmh5wOcit+QBnGc0DPS/UaFdmro38wqf8AZnqQjLayob0A4of7mj/sS/aTI9Q82fb9oUsluBxTBc9LdSzJta+hlHoTg1R/sT1Af8yH5PR69bQljcQeim2PA6W0bz0uDP8ALVyDRLK2wYbG3jx2IjGRRdB51PFcw7Zv7Nrage9ssi7ZI0YehUVSbRNNc7msbYn/AExR0qMdq0mMAdqj6k89j7UCF0XTFIIsLbP+mKhqtvCmiX6JDGq/V5OAoH7JopkNypB+FUtYyNFvj/8ATyf/AGmpqcm+xbeRT06T61qfS8b4Ii05pjn1ICijHV8iwdJam+0EmEovHmTgUI6SiE2qQMefq+kW6f8AMSaI9ZjxLCwsB3u76JMeqg7j+VHm91mCCSUShq1k9npWm2ltfX0VzdSxQjbcHAGMucfAGmuCxghXbGMKQMjOcn1zQdUGodbgYzFptrnHl4kh/wDxH40yBOMDj4VC/b6mIoVWdqyQK85pPjzL9JmpMf8AI0+FF925iTTh4c31pWDAw7CCp77s96T7KMJ9IevgHAFvb4HyNAk/azQ0Czehkr1eFCdWvZIHSKJtpI3E1HTUS1FmyJv22quO5haqOragum6dLcEZZRhR6k9q32cxmtI5H+0RzSj1reZuILNTwo8Rh7z2oFqcG4v6DV+/DFiSSS4nZ3JaR2yfUmnbRel7aC3Sa+jEs7DO09koD0tYre6wrOMxwDefj5V0PFDhHISyWHhCl1J07bpave2cexoxl417Eetb+kNTa5tHtJm3PDgofVaY54hLC8bDIdSv3iufdOSmz6iSI9mLRHP/AO+6nfDGXujydEJAGT2FVYdQt7iYxRsdw9fOrDjdGy+oxS9a2txFqKAoRtbk+RFaGmqqsrm5vDXRSusnGcVFcGepPZ1Tp2Ud11BVyPRlIps8Mc4NK3UXN9oK+upR/gDTjgHkedBh8UY3kv8AmK+wjtUwSDyK24rBXNSKGDAZCMMo+6s+HG3Y4NeKE1gqc0hGDAw5xmo7TU13g5B4FeMjMeVzSEXVQYxUtgrw4FSBzUSRErxUCtbTUSOKYRWMSIuFUD4UK6iIi6a1OT921kP/AITRo0B6yYR9Haqc8mAqPfkgf1qcO0MBejEBvtRYD/DhtYfujB/rVrVx9Z6x0e3P2LaGW5b48KP61notBs1eXHe92fJUUUO1q7aLVuorxOWt7OK0i/nbJ/NhVqvm1v8ABCS9gV6Ogaa2vdWdzm/uXdR/Ap2r+ApkeBZIyrfZPfFaNJsV0/R7SzHHgwqnzxz+NXOBwM1WlJttk8YIIBjgcCkp/wBT9Juop/32nQyfcxFOxjBkD7mGARgHg0maz+o+kbTpSOLnT5IvmrA/1qL6Zb0TxfENChuo6a93MskbBeMHNEh2rNQpunVLdB4Z0M4RmsSNcMYiiVB2UYrm/Ucxm1+6OeFYIPkK6X51ynUmL6ndMT3lb86r2vPZYpWOhu6KtwlhPcEcySbfkP8A+0X1jVE0mxaZuZD7Ma+prR0vGE0C3I7tuY/fS51lcs+qxQ/sxIGA95pZwhY3THOxaY2ED3LBpioZyBjmud2zf9ZY3U97rP401T9S2a6GZo5VM5TaIh3DYxSr0/C1zrtsDzh97H4c1FvOB4rCeTpnn2rxr1eNFBAPWQJNe6chzyb4vj3KhNOAXAAHFKJja76+0uNSP7rbSzt54zhRTkiu24OgXHYg96PHhI5zXvN7wRCms4UEA8Z7VJoiVUK5Ug962bR58n4U5Twvs0RtFMpaKRXUEglTnkVnw8ZzUoreG2jKQRqgJLYUY5Pc1P5UhNLJp8LDEgnny8qx4ePKoybrYKkELuZH5bd9jPmfdW8A4G7BOOcUsjuJuxmsjhsY4x3rDwu6Mu4pkY3L3FSSLCKCxbAxk9zTMWCEkixrljjNZ7jNemtBMVJJG3tW0QNlc9j3pNpJCS5NHhs3YUudcRt/ZiSMjHi3EEf3yCnNVVBwKV+u2U6Zp0GOZtRhH3Zb+lSq5khSXBU6HgdtEnmx/jX07f8AjI/pS1aRtqmpRxDJ/SGtPK3+nD2+WQKb+kJfqvQEd0xwBHNNk/zMaB9C2pfWLQsP+x6YHP8APM24/gKMpY3yItdId/qzsfjWrwpYSiSAsWYjIHYeWaKk+1WMYbPFVJZaxkIkUvqzetJvXFv9Uu9A1QAZgvfBc+iyKR+eKfiefdS31zZte9F6mqLmWOPx4/5kIYflU0/onU9s0yqOKzVawukvbC3uUOVljVwfiM1ZoJ1CeVkwa5Pd5F7P6+I3511k1yrVEMeqXaHgiVvzoVgap8nQOnf/AGfsz/B/WlvrOzdL6K7APhyKFJHkRR/pWQSdPwDzQsp++itxbxXMLQzRq8bd1IqWMojnbI5J5Zp16P0t4Y3vpVwZBtjBHl60Sh6X0qGXxFttxHYM2QKLhQoAAAA7AU0YYY8p5WESrBrNU9TvU07Trm8f7MMZfHqR2H30RLnAGT2rLK/TCfW+odd1HuqNHZxny9kZb8TTcretBek9NfTunLWKYfr5QZ5j/G53H88UbA8qsHK2z3zciQPte6oguZCCuAezZrZKiK+EfcMd6iPZpiB7bkEZqEbxybijq207Wwex9KmJI5NxjYMAcHB7GtKwRRSAxrs3ZLBRgMT5n302B/o3N9k4GcVDvg4PNbQrBc+daYrcQSSt4jt4jbsMchfcKS/uNyXwpPlWfDrbjAr1QyTIcjyrW07LIE2nOM1uxUGUE7uzds1CWXjA6MhyTjb5Uo9YyGTVdEtx2Rprkj+WPA/E00zzNFGZACQgyVUcn3Uia7qcH9pZpryVLeCDTSEMrY5c/nxVrTLNgO14izYsz2n0RxRD7U1qsSj3yNj+tXujolWfV7lcbTcLbp/LGgX880uwa9a6npfT2kW1tdssbo8s0kJSPEak4BPfnFe0cdXnTlNle6bZwSSSSqrwGR2DMTljVhUTcGl9sG7IqXLOm76zuNIS6t1vpx3T2ematH6QsYX/AB4NXLX6RdHDiHV4bvR7jzW7iOwn3OOKBPTzj2gisjLpjjuOa8w8VChXcpBUjHcGqDazpv1Ga8ivYJooomlPhSqxKgZ45rkK9Y2/UEhuta6qmsI5GzFp1kWQIueAzAZLY70NQfYauG94zgZtNlh0C0udNvpkhawuHhXceWTO5MDufZIo3FIJY1kUMAwBAYYP3UC0a16caT6zp0tvc3Dd5pJvElPx3c0wdu/40Ka56OiofsSzkwa5v1NEYdeueOHIf7xXSDSV1tb4ura4A4dCpPvFBmuC1X2XOibjdZ3FuTyjhgPcaa/Kuc9L3otNYRWOEmGxvj5V0QGnh0Kxe4zXq9XqmDPGhOo251XV9N0cDMckn1i4/wBKPnHzbAq9dXAtoDIYpJAO4jGSB64qv0jquk3F7eXs1/DFe3DCOOCc7HSJewwfU81KC5yUtfY41OK+xxCccCsbeMVcW33QGRXBx3Fatv50Y58rqSxbKkYOOfOs43DkcVYaMgc1HYMUhGpIYwDhQuTk4FSEeGHGR76sRQ5K8Hk+lZaM7iMUnERXbzwMCtbKSatGPioLGccjmo4HLcgEcbPtZsDOF7ms7M4IB58jWSzCdRsYqQctngVn7PY0sIkyBQ+mBWtgvI8wcGozyQRzwmWQJK7FIstjcfMAUO1/UxoGiS3ZDTzFljhjJ5eRjhR8M1F9jtYRo13UrXTNImnuWYkDCIhw8reQUe80p2XT4vb79Na7HHPqMgGyMjMduvkij1HmaN6b0/sc32pObzVJB7czciP+FB2UDtV5rRwcA/fR9JqqY53lS9TfESqY1JUlQdvbjtWQoUAKAAOwFW1tP3mqX1RSOGIq2/KUJ4Kv7eeMlOoyRRzJsljSRT5OoI/GrLWrjsc1H6vLxhCfhzViGtomuJEXXNfQvy9HdPSyNIdKgV2zkx5TOfganY9K6Dprh7TS7aNx2bbuI++jhglHeNh8RUltZD6CmnqtPDltElG18ATUOmtG1Ng91p8LSDtIg2MPmKHf2Yv7EZ0jXrqJR2hu8Tp8OeacRZ8ctWDaDyY599VZ+Q0s+GGr9evmLEo33U9kQLzRIr2Md5bGbBP/AANQbqPqLTrzSmjuIL6yuYmDKlzbMM/McV0trV1HGD8K0yRNjbImR6MMioqrS3L2su1+V1VXy5OFJq9gHVlvIlYHIycYNdFset9CmsIpbjVLaOXGHTJJBHuFMj6Xp8h3PYWrH1MK/wC1TjsLKE/q7O2Q/wAMSj+lPHx9a/kWJeetkviA06t0eUHwJp5/9G2dv6VIdRxNkjTNVI8j9UPNMaqQMIvyUVtW3lYcjHxNKdOmr+UgP/19TJ+1Cqep7NM77PVE+Nk5/Khmp6vpmsRG3/s7qGosRhQ1oUx/xN2roAtmUbmkwo7nPFQUWsp2JeRu37qyqT92areppU+GyT8jqZLDSFbo3qxdF0e10nqJL60uhM0cb3EZKKhPsAyduBxmuigKzBhyDjDA8H4Us65ob6pol3YpN4bTxlFZlyFJ88VQt+qdR0K3ttP17SI7eFQkMOoQOZINwwF3juuaZ2Vzl/TZXjJte5cj0yliS3epRxKSN3Arcm3jfjtzj1rDYDcdqKoCcjBDINoPAPFR255PJqTEkc1jFTUCDsIFRg5rxQA981LFYxS2IbezdsY9zWNg7VPJxz3r2ATk96zd7LeCpFA0k8huBC4jfMJAyy8efvod1NoEPUOnJYSvcRAyCRZ4GAaF15VuffRmOWKRpFjdSyNtfHkfQ1PHNMpSHfImQ/R/4wH6Z6i1XUdv2U8XwVHxCd60z9J9SaS+entajuLXsLPVQX2/yyDn76eqwafP5QzihItdA6wvX8TVdatdPQfZi02LcT8Wf+lab2Pq/Qk3LbQa/bA/aVhBOo94+yfjT7x3NaIrdgkqzymYOT9pQMA+VNw+MC2r7OYWXW2s63qT6VpXTZivlUl2vLgBIx68d/lTLB0beXiCTXtcuriTv4Fm3gQp7hjk/Ome3060tp3njtYI5mAQui4JUdqt8d6eOI/GI84x/iKD9DrArNpetapZTfs7pzMnzVqHTXXVujxA6hokeqRf99pj4cD1aNv6U/k1rSeKQMEdW2sVbB7EeVTajPiSI7Tnf9vrEnYdI10TdhF9QbOfTPar9sesNVTxYNKs9LgJ9n69IXlI9dq8D506SSkyrhnxg8Z4rVJNOrR+FHvDOA3ONo9ffTxorXSG2ipd6Z1vagS2z6PqCDkxMrQufge1DG6xubRvC1fpbWrWYdxFB46H4MtdC9vuW49Kznyyam6a39EXgQIL3qfXnxpWgrptt3N1q3BI90Y5++ig6d6jHtnXrHcORGLH2fvzmmw4AOTx6k1gHIDDBQjgjzosYqKwiO1fgTZH6ssB+u0S01Fc/bsJ9jY96v8A71VbWOprphBYdI3cUzceLfSqkSe84JJ+VPiqwLbmBB5XAxipHn31B6eDeWhCjadFLdxeN1JePqd0w5iDFLeP3Kg7/E1O4+jjpG5UBtFhicD/ABIGaNvvBprxisUeMEuiLkIv/Ry1pxpPVGtWSfuGUSqPhuqcf0eyTzxtrXUmpapbxsHFtJtRGYHI3Y7j3U714VNVxTzghvZ4LgYFZ2n0rFSUkAN8qmNk1NMniiMuu8jIXPOPhWc1FoImuFnMamVQVD45APlXpjIsLmFVaQA7VY4BPpmkJ4b4JitE63J2/V2jA894JrbGztGpkUK+BuAOQDXg6n9oEduDSEkbZZUhUM5wMgdvM1InkDBqEIxCo58+5raO1Y5eIhQuSAATyeO9ZNZrXKP1fzpCJZrG4Zx51hu61KnGIMCexwKkDxVfUCVtdynBHmK2xkmNCe5HNRUve4jPrJOtNxcwweGssyxmVtke4/aY9gPfW6k36S7y4sukZJLaQxuZAu4AZA93p8qIEph6lij+RqtYporSOGe4aeVR7UpUKW58wKpX730N5Y/UtPinhMrG4cvtMQI+0PXJpD1LWNRtvoo0i8hvJkuXeMNKG9ojJ7mnLpm7n1OxvFvJDKA20Z442g+VTT5DT0zhDfn7wEZ7BLl0mLywygKCY27gHO34Zq0AMcY4rx9kYHbtQ/TrWGK51N1U7pZiXyxOTgfd8qnEqvlP+wRHJqDDd+0yAgj0zUgq4UY7YAqRAPcZxRUCfAua71bbaJe2+ntZ3Fzc3KjwlReGycYzTAjgRKAm0hR7A8vdQPqOaSG90bw2277xVY4GcemaKalI9vplzLEdsixkq2Oxp4oNc4qMcIueVRI+yfStdsxktYXY5Zo1JPqcVs86JgquRFvF8RNu3w8HdnvnyxUsVk16iYIZNW4rKE2swbPteS1tPNYrBpxm8EQr+KzNJlSAFUDGPWpbxvCc5Iz2r3lWF7CnFnJKsGs+dYPc0w3Z4g1TGniFNlo5t1LM7BBnJPnzV0DOK0zytEwC45HnSaySUmuj/9k=

效果

title

使用HTML标签进行段落折叠

代码

1
2
3
4
<details>
<summary><mark><font color=darkred>点击查看详细内容</font></mark></summary>
隐藏内容
</details>

效果

点击查看详细内容 隐藏内容

杂项

正则表达式清除空行

VSCode替换时选取正则表达式:

1
^\s*(?=\r?$)\n

结构式在线编辑网站

Integle

PubChem

iChemistry

Molview

--- 本文结束 The End ---