Formulas

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(Probability Density Functions (PDFs))
(Probability Density Functions (PDFs))
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* [http://socr.ucla.edu/htmls/dist/Error.html Error]: <math> f(x) = \frac{exp[-(|x-a|/b)^{2/c}/2]}{b 2^{c/2+1}\Gamma(1+c/2)}. -\infty < x < \infty \!</math>
* [http://socr.ucla.edu/htmls/dist/Error.html Error]: <math> f(x) = \frac{exp[-(|x-a|/b)^{2/c}/2]}{b 2^{c/2+1}\Gamma(1+c/2)}. -\infty < x < \infty \!</math>
* [http://socr.ucla.edu/htmls/dist/Minimax.html Minimax]: <math> f(x) = \beta\gamma x^{\beta-1}(1-x^\beta)^{\gamma-1}. 0<x<1 \!</math>
* [http://socr.ucla.edu/htmls/dist/Minimax.html Minimax]: <math> f(x) = \beta\gamma x^{\beta-1}(1-x^\beta)^{\gamma-1}. 0<x<1 \!</math>
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* [http://socr.ucla.edu/htmls/dist/Noncentral-F.html Noncentral F]: <math> \!</math>
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* [http://socr.ucla.edu/htmls/dist/Noncentral-F.html Noncentral F]: <math> f(x) = \sum_{i=0}^{\infty}\frac{\Gamma(\frac{2i+n_1+n_2}{2}(n_1/n_2)^{(2i+n_1)/2}x^{(2i+n_1-2)/2}e^{-\delta/2}(\delta/2)^i}{\Gamma(n_2/2)\Gamma(\frac{2i+n_1}{2})i!(1+\frac{n_1}{n_2}x)^{(2i+n_1+n_2)/2}}. x>0 \!</math>
* [http://socr.ucla.edu/htmls/dist/IDB.html IDB]: <math>  \!</math>
* [http://socr.ucla.edu/htmls/dist/IDB.html IDB]: <math>  \!</math>
* [http://socr.ucla.edu/htmls/dist/Standard-power.html Standard Power]: <math>  \!</math>
* [http://socr.ucla.edu/htmls/dist/Standard-power.html Standard Power]: <math>  \!</math>

Revision as of 04:08, 25 April 2010

Probability Density Functions (PDFs)

Transformations




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