sen.adichie

This code tests for parallel lines based on chapter 9 of Hollander, Wolfe, &amp; Chicken, Nonparametric Statistical Methods, 3e.

Adichie

Designed to replace the tables which were in the back of the first two editions of Hollander and Wolfe - Nonparametric Statistical Methods.  Exact procedures are performed when computationally possible.  Monte Carlo and Asymptotic procedures are performed otherwise.  For those procedures included in the base packages, our code simply provides a wrapper to standardize the output with the other procedures in the package.

Grant Schneider

NSM3

Functions and Datasets to Accompany Hollander, Wolfe, and
Chicken - Nonparametric Statistical Methods, Third Edition

sen.adichie function

<dl><dt>z</dt>
<dd>a list of paired vectors. Each item in the list is a set of two paired vectors in the form of a matrix. The first column of each matrix is the x vector, the second in the y vector.</dd><dt>example</dt>
<dd>if true, analyzes the data from Example 9.5</dd><dt>r</dt>
<dd>determines the amount of rounding. Increase it if your P-values are coming out as 0 or 1.</dd></dl>

Arguments

Author

Function to test for parallel lines. — sen.adichie

<dl>

<dt>z</dt>
<dd>a list of paired vectors. Each item in the list is a set of two paired vectors in the form of a matrix. The first column of each matrix is the x vector, the second in the y vector.</dd>

<dt>example</dt>
<dd>if true, analyzes the data from Example 9.5</dd>

<dt>r</dt>
<dd>determines the amount of rounding. Increase it if your P-values are coming out as 0 or 1.</dd>

</dl>

sen.adichie: Function to test for parallel lines.

Description

Usage

Arguments

Author

Examples