MPNormal

The most powerful test for a sample from normal distribution is given here. The test is obtained by an application of the Neyman-Pearson lemma.

Normal distribution

Most Powerful Test

A book designed to meet the requirements of masters students. Tattar, P.N., Suresh, R., and Manjunath, B.G. "A Course in Statistics with R", J. Wiley, ISBN 978-1-119-15272-9.

Prabhanjan Tattar

ACSWR

A Companion Package for the Book "A Course in Statistics with R"

MPNormal function

<dl> <dt>mu0</dt>
<dd>mean under hypothesis H</dd> <dt>mu1</dt>
<dd>mean under hypothesis K</dd> <dt>sigma</dt>
<dd>standard deviation</dd> <dt>n</dt>
<dd>sample size</dd> <dt>alpha</dt>
<dd>size of the test</dd></dl>

Arguments

Author

Most Powerful Test for Normal Distribution — MPNormal

<dl>

 <dt>mu0</dt>
<dd>mean under hypothesis H</dd>

 <dt>mu1</dt>
<dd>mean under hypothesis K</dd>

 <dt>sigma</dt>
<dd>standard deviation</dd>

 <dt>n</dt>
<dd>sample size</dd>

 <dt>alpha</dt>
<dd>size of the test</dd>

</dl>

MPNormal: Most Powerful Test for Normal Distribution

Description

Usage

Arguments

Author

See Also