Inverse of Cumulative Distribution Functions (INV)
| Name | Brief | Example |
|---|---|---|
| Chi2inv | Computes the inverse of the \(\chi^2\) cdf for the corresponding probabilities in \(X\) with parameters specified by \(\nu\). | |
| Ftable | The F distribution function with m and n degrees of freedom. | Example |
| Finv | Computes the inverse of \(F\) cdf at \( x\), with parameters \(\nu_1\) and \(\nu_2\) . | |
| Foldnorminv | computes the deviate x, associated with the given lower tail probability, p, of the folded normal distribution, with distribution parameters mu and sigma. | |
| Gaminv | Computes the inverse of Gamma cdf at \(g_p\) , with parameters \(a\) and \(b\). | |
| Landauinv | Computes the deviate x of the Landau distribution at probability p, with location parameters mu and scale parameter sigma. | Example |
| IncF | ||
| IncF | The incomplete F-table function. | |
| InvF | The inverse F distribution function with m and n degrees of freedom. | Example |
| InvErf | Computes inverse error function fnction at x. | |
| Invprob | The Inverse Probability Density function. | Example |
| Invt | The inverse t distribution function with n degrees of freedom. | Example |
| Logninv | Computes the deviate,\(x_p\), associated with the given lower tail probability,\(p\), of the Lognormal distribution using the parameters \(\mu\) and \(\sigma\). | |
| Norminv | Computes the deviate,\(x_p\), associated with the given lower tail probability,\(p\), of the standardized normal distribution. | |
| Srangeinv | Computes the deviate, \(x_p\), associated with the lower tail probability of the distribution of the Studentized range statistic. | |
| Ttable | The Student's t distribution with n degrees of freedom. | Example |
| Tinv | Computes the deviate associated with the lower tail probability of Student's t-distribution with real degrees of freedom. | |
| Wblinv | Computes the inverse Weibull cumulative distribution function for the given probability using the parameters a and b. | |
| Betainv | Returns the inverse of the cumulative distribution function for a specified beta distribution. | Example |