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UnkleRhaukus
 3 years ago
Macros \[\newcommand\dd[1]{\,\mathrm d#1} % infinitesimal
\newcommand\de[2]{\frac{\mathrm d #1}{\mathrm d#2}} % first order derivative
\newcommand\pa[2]{\frac{\partial #1}{\partial #2}} % partial derivative
\newcommand\den[3]{\frac{\mathrm d^#3 #1}{\mathrm d#2^#3}} % nth derivative
\newcommand\pan[3]{\frac{\partial^#3 #1}{\partial#2^#3}} % nth partial derivative
\dd x
\de yx
\pa yx
\den yxn
\pan yxn\]
UnkleRhaukus
 3 years ago
Macros \[\newcommand\dd[1]{\,\mathrm d#1} % infinitesimal \newcommand\de[2]{\frac{\mathrm d #1}{\mathrm d#2}} % first order derivative \newcommand\pa[2]{\frac{\partial #1}{\partial #2}} % partial derivative \newcommand\den[3]{\frac{\mathrm d^#3 #1}{\mathrm d#2^#3}} % nth derivative \newcommand\pan[3]{\frac{\partial^#3 #1}{\partial#2^#3}} % nth partial derivative \dd x \de yx \pa yx \den yxn \pan yxn\]

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UnkleRhaukus
 3 years ago
Best ResponseYou've already chosen the best response.1``` \newcommand\Beta[2]{\operatorname B \left(#1,#2\right)} % Beta function of (m,n) \Beta mn ``` \[\newcommand\Beta[2]{\operatorname B \left(#1,#2\right)} % Beta function of (m,n) \Beta mn\]

UnkleRhaukus
 3 years ago
Best ResponseYou've already chosen the best response.1``` \newcommand\intl[4]{\int\limits_{#1}^{#2}{#3}{\dd#4}} % integral _{a}^{b}{f(x)}\dd x \newcommand\erf[1]{\operatorname{erf}\left(#1\right)} % Error function (#1) \newcommand\erfi[1]{\frac2{\sqrt\pi}\intl{0}{#1}{e^{u^2}}{u}} % Error function integral (#1) \intl abfx\\ \erf x=\erfi x\\ \erf y=\erfi y\\ \erf z=\erfi z ``` \[\newcommand\intl[4]{\int\limits_{#1}^{#2}{#3}{\dd#4}} % integral _{a}^{b}{f(x)}\dd x \newcommand\erf[1]{\operatorname{erf}\left(#1\right)} % Error function (#1) \newcommand\erfi[1]{\frac2{\sqrt\pi}\intl{0}{#1}{e^{u^2}}{u}} % Error function integral (#1) \intl abfx\\ \erf x=\erfi x\\ \erf y=\erfi y\\ \erf z=\erfi z\]
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