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&lt;div&gt;In [[statistics]], &#039;&#039;&#039;Bartlett&#039;s test&#039;&#039;&#039; (see [[George W. Snedecor|Snedecor]] and [[William Gemmell Cochran|Cochran]], 1989) is used to test if &#039;&#039;k&#039;&#039; samples are from populations with equal [[variance]]s.  Equal variances across samples is called [[homoscedasticity]] or homogeneity of variances. Some statistical tests, for example the [[analysis of variance]], assume that variances are equal across groups or samples. The Bartlett test can be used to verify that assumption.&lt;br /&gt;
&lt;br /&gt;
Bartlett&#039;s test is sensitive to departures from normality. That is, if the samples come from non-normal distributions, then Bartlett&#039;s test may simply be testing for non-normality. [[Levene&#039;s test]] and the [[Brown–Forsythe test]] are alternatives to the Bartlett test that are less sensitive to departures from normality.&amp;lt;ref&amp;gt;&#039;&#039;NIST/SEMATECH e-Handbook of Statistical Methods&#039;&#039;. Available online, URL: http://www.itl.nist.gov/div898/handbook/eda/section3/eda357.htm. Retrieved December 31, 2013.&amp;lt;/ref&amp;gt;&lt;br /&gt;
&lt;br /&gt;
The test is named after [[M. S. Bartlett|Maurice Stevenson Bartlett]].&lt;br /&gt;
&lt;br /&gt;
==Specification==&lt;br /&gt;
Bartlett&#039;s test is used to test the null hypothesis, &#039;&#039;H&#039;&#039;&amp;lt;sub&amp;gt;0&amp;lt;/sub&amp;gt; that all &#039;&#039;k&#039;&#039; population variances are equal against the alternative that at least two are different.&lt;br /&gt;
&lt;br /&gt;
If there are &#039;&#039;k&#039;&#039; samples with size &amp;lt;math&amp;gt;n_i&amp;lt;/math&amp;gt; and [[sample variance]]s &amp;lt;math&amp;gt;S_i^2&amp;lt;/math&amp;gt; then Bartlett&#039;s test statistic is &lt;br /&gt;
&lt;br /&gt;
:&amp;lt;math&amp;gt;X^2 = \frac{(N-k)\ln(S_p^2) - \sum_{i=1}^k(n_i - 1)\ln(S_i^2)}{1 + \frac{1}{3(k-1)}\left(\sum_{i=1}^k(\frac{1}{n_i-1}) - \frac{1}{N-k}\right)}&lt;br /&gt;
&amp;lt;/math&amp;gt;&lt;br /&gt;
&lt;br /&gt;
where &amp;lt;math&amp;gt;N = \sum_{i=1}^k n_i&amp;lt;/math&amp;gt; and &amp;lt;math&amp;gt;S_p^2 = \frac{1}{N-k} \sum_i (n_i-1)S_i^2&amp;lt;/math&amp;gt; is the pooled estimate for the variance.&lt;br /&gt;
&lt;br /&gt;
The test statistic has approximately a &amp;lt;math&amp;gt;\chi^2_{k-1}&amp;lt;/math&amp;gt; distribution. Thus the null hypothesis is rejected if &amp;lt;math&amp;gt;X^2 &amp;gt; \chi^2_{k-1,\alpha}&amp;lt;/math&amp;gt; (where &amp;lt;math&amp;gt;\chi^2_{k-1,\alpha}&amp;lt;/math&amp;gt; is the upper tail critical value for the &amp;lt;math&amp;gt;\chi^2_{k-1}&amp;lt;/math&amp;gt; distribution).&lt;br /&gt;
&lt;br /&gt;
Bartlett&#039;s test is a modification of the corresponding [[likelihood ratio test]] designed to make the approximation to the &amp;lt;math&amp;gt;\chi^2_{k-1}&amp;lt;/math&amp;gt; distribution better (Bartlett, 1937).&lt;br /&gt;
&lt;br /&gt;
==References==&lt;br /&gt;
{{Reflist}}&lt;br /&gt;
*Bartlett, M. S. (1937). &amp;quot;Properties of sufficiency and statistical tests&amp;quot;. &#039;&#039;Proceedings of the Royal Statistical Society&#039;&#039;, Series A 160, 268–282 {{jstor|96803}}&lt;br /&gt;
*Snedecor, George W. and Cochran, William G. (1989), &#039;&#039;Statistical Methods&#039;&#039;, Eighth Edition, Iowa State University Press. ISBN 978-0-8138-1561-9&lt;br /&gt;
&lt;br /&gt;
==External links==&lt;br /&gt;
* [http://www.itl.nist.gov/div898/handbook/eda/section3/eda357.htm NIST page on Bartlett&#039;s test]&lt;br /&gt;
&lt;br /&gt;
{{statistics}}&lt;br /&gt;
&lt;br /&gt;
[[Category:Analysis of variance]]&lt;br /&gt;
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