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| Proofs Macro | html code | output | Remarks |
| \Pca | \$\mathcal P\$ | \$\mathcal P\$ | Similarly for |
| \Psc | \$\mathscr P\$ | \$\mathscr P\$ | other alphabets |
| \mathbf q; | \$ \boldsymbl{q}\$ | \(\boldsymbol{q}\) | |
| \pmb {\phi} | \$\boldsymbol{\phi}\$ | \(\boldsymbol{\phi}\) | |
| \dot{\qbf}, \dot{\mathbf q} | \$\boldsymbol{ \dot{q}}\$ | $\boldsymbol{ \dot{q}}$ | similarly for \xbf, \ybf etc |
|
For repeated occurrences define a command by \$\newcommand{\qbf}{\boldsymbol{q}}\$ |
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| \HighLight{yellow}{Text} | Text | Text | Use html highlighting |
| \HightLight[cyan]{Some Text} | Some Text | Some Text | Use html highlighting |
| \HightLight[cyan]{\sin x} | \(\sin x\) | ||
| \slashed{n} | \$ n \!\!\! / \$ |
$ n \!\!\! / $ | Slashed n |
| \dd[y]{x} | \$\renewcommand{\dd}[2][]{\frac{d#1}{d#2}}\$ | $\renewcommand{\dd}[2][]{\frac{d#1}{d#2}}$ | Differential coeffi |
| Examples \$\dd[y]{x}\$ gives $\dd[y]{x}$; \$\dd{x}\sin x= \cos x\$ gives $\dd{x}\sin x = \cos x$ | |||
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