Distribution functions#
Text explaining this chapter
- Distributions related to multiple comparisons of means
- Normal maximum distribution, \(\rho_{ij, i \ne j} = \rho\): pdf, cdf, qtf, boost class
- Normal maximum modulus distribution, \(\rho_{ij, i \ne j} = \rho\): pdf, cdf, qtf, boost class
- Normal maximum distribution, \(\rho_{ij, i \ne j} = \lambda_i \lambda_j\): pdf, cdf, qtf, boost class
- Normal maximum modulus distribution, \(\rho_{ij, i \ne j} = \lambda_i \lambda_j\): pdf, cdf, qtf, boost class
- Normal range distribution: pdf, cdf, qtf, boost class
- Studentized maximum distribution: pdf, cdf, qtf, boost class
- Studentized maximum modulus distribution: pdf, cdf, qtf, boost class
- Dunnett \(t\)-distribution, 1-sided: pdf, cdf, qtf, boost class
- Dunnett \(t\)-distribution, 2-sided: pdf, cdf, qtf, boost class
- Nair \(t\)-distribution: pdf, cdf, qtf, boost class
- Halperin \(t\)-distribution: pdf, cdf, qtf, boost class
- Studentized range distribution: pdf, cdf, qtf, boost class
- Discrete (lattice) distribution functions related to (stratified) rank tests
- Kendall \(S\) (or tau) distribution (under \(H_0\)), pmf vector
- Mann-Whitney \(U\) distribution (under \(H_0\)), pmf vector
- Jonckheere-Terpsta \(S\) distribution (under \(H_0\)), pmf vector
- Spearman \(\rho\) distribution (under \(H_0\)), pmf vector
- Sign test distribution (under \(H_0\)), pmf vector
- Wilcoxon \(T\) distribution (under \(H_0\)), pmf vector
- Page \(L\) distribution (under \(H_0\)), pmf vector
- Quade \(L\) distribution (under \(H_0\)), pmf vector
- Discrete (non-lattice) distribution functions related to rank tests