Title: Exploratory analysis with the singular value decomposition.
Author: Derek Beaton, Cherise R. Chin Fatt, Herve Abdi
Description: ExPosition is for descriptive (i.e., fixed-effects)
multivariate analysis with the singular value decomposition.

Description: ExPosition is for descriptive (i.e., fixed-effects) multivariate analysis with the singular value decomposition.
Packaged: 2013-12-09 18:44:16 UTC; derekbeaton

Title: Exploratory Analysis with the Singular Value Decomposition
Description: A variety of descriptive multivariate analyses with the singular value decomposition,
such as principal components analysis, correspondence analysis, and multidimensional scaling.
See An ExPosition of the Singular Value Decomposition in R (Beaton et al 2014) <doi:10.1016/j.csda.2013.11.006>.

Title: Exact Unconditional Tests for 2x2 Tables
Description: Calculates Barnard's or Boschloo's unconditional exact

Description: Unconditional exact test for 2x2 contingency tables

Description: Unconditional exact tests for 2x2 contingency tables

Description: Performs unconditional exact tests and power calculations for 2x2 contingency
tables. Unconditional exact tests are often more powerful than conditional exact tests and asymptotic tests.

Authors@R: person("Peter", "Calhoun", email="calhoun.peter@gmail.com", role=c("aut", "cre"))
Description: Performs unconditional exact tests and power calculations for 2x2 contingency tables. Unconditional exact tests are often more powerful than conditional exact tests and asymptotic tests.

Description: Performs unconditional exact tests and power calculations for 2x2 contingency tables.

Description: Performs unconditional exact tests and power calculations for 2x2 contingency tables.  Calculates Barnard's test (1945) <doi:10.1038/156177a0> using the original CSM test (Barnard, 1947 <doi:10.1093/biomet/34.1-2.123>), using Fisher's p-value referred to as Boschloo's test (1970) <doi:10.1111/j.1467-9574.1970.tb00104.x>, or using a Z-statistic (Suissa and Shuster, 1985, <doi:10.2307/2981892>).  Calculations confidence intervals for the difference in proportion.