Below are some tables detailing the Density Equation, parameters, support and Cumulative Distribution Function (CDF) for a few commonly used probability distributions.

In the tables that follow, the error function $erf(x)$ is \begin{equation} erf(x) = \frac{2}{\sqrt{\pi}}\int_0^xexp(-t^2)dt \nonumber \end{equation} the Gamma function $\Gamma(a)$ is the following integral \begin{equation} \Gamma(a)=\int_0^\infty t^{(a-1)}e^{-t}dt \nonumber \end{equation} the*lower*incomplete Gamma function $\gamma(a,x)$ is \begin{equation} \gamma(a,x)=\int_0^x t^{(a-1)}e^{-t}dt \nonumber \end{equation} The

*normalised*(or

*regularized*) incomplete Beta function $I_x(a,b)$ is \begin{equation} I_x(a,b)=\frac{B_x(a,b)}{B(a,b)} \nonumber \end{equation} where $x\leq 1$, and $B(a,b)$ and $B_x(a,b)$ are (respectively) \begin{equation} B(a,b)=\int_0^1t^{(a-1)}(1-t)^{(b-1)}dt \nonumber \end{equation} and \begin{equation} B_x(a,b)=\int_0^xt^{(a-1)}(1-t)^{(b-1)}dt \nonumber \end{equation}

Distribution | Beta |

Density Equation | $\Large \frac{x^{(\alpha - 1)}(1-x)^{\beta-1}}{B(\alpha,\beta)}$ |

Parameters | $\alpha>0,\beta>0$ |

Support | $0\leq x \leq 1$ |

CDF | $I_x(\alpha,\beta)$ |

Distribution | Binomial |

Density Equation | ${n \choose k} p^k(1-p)^{n-k}$ |

Parameters | $n \in \{0,1,2,..\},0< p < 1$ |

Support | $k \in\{0,1,2,..\}$ |

CDF | $I_{1-p}(n-k,1+k)$ |

Distribution | Cauchy-Lorenz |

Density Equation | $\Large \frac{1}{\pi\gamma[1+{(\frac{x-x_0}{\gamma})}^2]}$ |

Parameters | $-\infty < x_0 < +\infty,\gamma > 0$ |

Support | $-\infty < x < +\infty$ |

CDF | $\frac{1}{\pi}atan(\frac{x-x_0}{\gamma})+\frac{1}{2}$ |

Distribution | Chi-squared |

Density Equation | $\Large \frac{1}{2^{k/2}\Gamma(k/2)}x^{\frac{k}{2}-1}e^{-x/2}$ |

Parameters | $k \in \{0,1,2,..\}$ |

Support | $0\leq x < \infty$ |

CDF | $\Large \frac{1}{\Gamma(k/2)}\gamma(\frac{k}{2},\frac{x}{2})$ |

Distribution | F-distribution |

Density Equation | $\Large \frac{\sqrt{\frac{(d_1x)^{d_1}d_2^{d_2}}{(d_1x+d_2)^{d_1+d_2}}}}{xB(d_1/2,d_2/2)}$ |

Parameters | $d_1>0,d_2>0$ |

Support | $0\leq x<\infty$ |

CDF | $\Large I_{\frac{d_1x}{d_1x+d_2}}(\frac{d_1}{2},\frac{d_2}{2})$ |

Distribution | Gamma |

Density Equation | $\Large \frac{\beta^{\alpha}}{\Gamma(\alpha)}x^{\alpha-1}e^{-\beta x}$ |

Parameters | $\alpha>0,\beta>0$ |

Support | $0\leq x<\infty$ |

CDF | $\Large \frac{1}{\Gamma(\alpha)}\gamma(\alpha,\beta x)$ |

Distribution | Gaussian |

Density Equation | $\Large \frac{1}{\sigma\sqrt{2\pi}}exp(-\frac{(x-\mu)^2}{2\sigma^2})$ |

Parameters | $-\infty<\mu<\infty,\sigma>0$ |

Support | $-\infty < x < \infty$ |

CDF | $\Large \frac{1}{2}(1+erf(\frac{x-\mu}{\sigma\sqrt{2}}))$ |

Distribution | Hypergeometric |

Density Equation | $\Large \frac{{r \choose k}{N-r \choose n-k}}{{N \choose n}}$ |

Parameters | $0\leq k \leq r$, $0\leq (n-k) \leq (N-r)$ |

Support | $k\in\{0,1,2,..\}$ |

CDF | See below |

The CDF of the Hypergeometric distribution is given by the following equation:- \begin{equation} CDF = 1 - \frac{{n \choose k+1}{N-n \choose r-k-1}}{{N \choose r}}(1+\sum_{m=1}^{\infty}\frac{(k+m-r)(k+m-n)}{(k+m+1)(N+k+1+m-r-n)}\frac{1}{(m - 1)!}) \nonumber \end{equation}

Distribution | Laplace |

Density Equation | $\Large \frac{1}{2b}exp(-\frac{|x-\mu|}{b})$ |

Parameters | $-\infty < \mu < \infty,b > 0$ |

Support | $-\infty < x < \infty$ |

CDF | $\Large \frac{1}{2}exp(\frac{x-\mu}{b})$ if $x<\mu$ |

$\Large 1-\frac{1}{2}exp(\frac{\mu-x}{b})$ if $x\geq \mu$ |

Distribution | Logistic |

Density Equation | $\Large \frac{e^{-\frac{(x-\mu)}{s}}}{s(1+e^{-\frac{x-\mu}{s}})^2}$ |

Parameters | $-\infty < \mu < \infty,s>0$ |

Support | $-\infty < x < \infty$ |

CDF | $\Large \frac{1}{(1+e^{\frac{x-\mu}{s}})^2}$ |

Distribution | Log-Normal |

Density Equation | $\Large \frac{1}{x\sqrt{2\pi\sigma^2}}exp(-\frac{(ln(x)-\mu)^2}{2\sigma^2})$ |

Parameters | $\sigma > 0,-\infty < \mu < \infty$ |

Support | $0 < x < \infty$ |

CDF | $\Large \frac{1}{2}(1+erf(\frac{ln(x)-\mu}{\sigma\sqrt{2}}))$ |

Distribution | Pascal |

Density Equation | ${k+r-1 \choose k}(1-p)^rp^k$ |

Parameters | $0 < p < 1,r > 0$ |

Support | $k\in\{0,1,2,..\}$ |

CDF | $1-I_p(k+1,r)$ |

Distribution | Poisson |

Density Equation | $\Large \frac{\lambda^k}{k!}e^{-\lambda}$ |

Parameters | $\lambda > 0$ |

Support | $k\in\{0,1,2,...\}$ |

CDF | $\Large \frac{\Gamma(k+1,\lambda)}{k!}$ |

Distribution | Rayleigh |

Density Equation | $\Large \frac{x}{\sigma^2}exp(-\frac{x^2}{2\sigma^2})$ |

Parameters | $\sigma > 0$ |

Support | $0\leq x < \infty$ |

CDF | $\Large 1-exp(-x^2/2\sigma^2)$ |

Distribution | Student-t |

Density Equation | $\Large \frac{\Gamma(\frac{v+1}{2})}{\sqrt{v\pi}\Gamma(\frac{v}{2})}(1+\frac{x^2}{v})^{\frac{v+1}{2}}$ |

Parameters | $v\in{1,2,3,..}$ |

Support | $-\infty < x < \infty$ |

CDF | $\Large 1-\frac{1}{2}I_{x(t)}(\frac{v}{2},\frac{1}{2})$ for $t>0$ where $\Large x(t)=\frac{v}{t^2+v}$ |

Distribution | Weibull |

Density Equation | $\Large \frac{k}{\lambda}(\frac{x}{\lambda})^{(k-1)}exp(-(\frac{x}{\lambda})^k)$ |

Parameters | $\lambda > 0,k > 0$ |

Support | $0\leq x < \infty$ |

CDF | $\Large 1-exp\{-(\frac{x}{\lambda})^k\}$ |

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