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        <title>index - [Example data sets] </title>
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        <description>WebPower Manual

WebPower is a collection of tools for conducting statistical power analysis online. WebPower can be used by anyone for free. To use the software now, click here. For a short tutorial on how to use WebPower, click here. For the free online manual book (more than 30MB), please [click here]. To order a hard copy of the book, click the book cover below:</description>
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        <description>Bass-Ackward Factor Analysis

Description

The Bass-Ackward procedure explores hierarchical relationships among factor solutions with different numbers of factors. WebPower runs the analysis on the numeric variables in the uploaded data, determines the largest factor solution that meets its automatic stopping rule, and displays a diagram and the factor loadings.</description>
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	*  Univariate and multivariate skewness and kurtosis (Old version)
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	*  Convert data among TXT, CSV, SAS, SPSS, STATA and Excel
	*  Bass-Ackward Factor Analysis</description>
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Use the Statistical Data Conversion app to convert a data file from one supported format to another. The maximum upload size is 20 MB. The app identifies the input format from the file extension.</description>
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Use the Statistical Data Conversion app to convert a data file from one supported format to another. The maximum upload size is 20 MB. The app identifies the input format from the file extension.

Supported formats
 Format  Input  Output</description>
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WebPower is a collection of tools for conducting statistical power analysis online. WebPower can be used by anyone for free. To use the software now, click here. For a short tutorial on how to use WebPower, click here. For the online manual book (more than 30MB), please</description>
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----------

In independent two-sample design, the most popular effect size measure is defined as 

$$ \delta = \frac{\mu_1 - \mu_2}{\sigma} $$

where $\mu_1$ and $\mu_2$ are the population means of the two population and $\sigma$ is the population standard deviation which is assumed to be the same for the two populations.$$
g = d\times \frac{\Gamma(m/2)}{\sqrt{(m/2)} \Gamma[(m-1)/2]}
$$$m = n_1 + n_2 - 2$$g$$$
var(g) = \frac{m(1+\tilde{n} \delta^2)}…</description>
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Calculator



----------

For studying the standardized  group mean difference in an independent two-sample design, the most popular effect size measure is defined as 

$$ \delta = \frac{\mu_1 - \mu_2}{\sigma} $$

where $\mu_1$ and $\mu_2$ are the population means of the two groups and $\sigma$$$
d = \frac{\bar{y}_1 - \bar{y}_2}{\sqrt{\frac{(n_{1}-1)s_{1}^{2}+(n_{2}-1)s_{2}^{2}}{n_{1}+n_{2}-2}}}
$$$n_1$$n_2$$\bar{y}_1$$\bar{y}_1$$s_1^2$$s_2^2$$\lambda…</description>
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