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        <rdfs:label xml:lang="en">data transformation</rdfs:label>
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        <rdfs:label xml:lang="en">false positive rate</rdfs:label>
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        <rdfs:label xml:lang="en">Brown Forsythe test</rdfs:label>
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        <ns3:IAO_0000117>Orlaith Burke</ns3:IAO_0000117>
        <ns3:STATO_0000032 xml:lang="en"></ns3:STATO_0000032>
        <ns3:IAO_0000117 xml:lang="en">Alejandra Gonzalez-Beltran</ns3:IAO_0000117>
        <ns3:IAO_0000117 xml:lang="en">Philippe Rocca-Serra</ns3:IAO_0000117>
        <ns3:IAO_0000119 xml:lang="en">adapted from Wikipedia and Brown, M. B., and A. B. Forsythe. 1974a. The small sample behavior of some statistics which test the equality of several means. Technometrics, 16, 129-132.</ns3:IAO_0000119>
        <ns3:STATO_0000041 xml:lang="en">http://www.statmethods.net/stats/anovaAssumptions.html

The hovPlot( ) function in the HH package provides a graphic test of homogeneity of variances based on Brown-Forsyth. In the following example, y is numeric and G is a grouping factor. Note that G must be of type factor.
# Homogeneity of Variance Plot
library(HH)
hov(y~G, data=mydata)
hovPlot(y~G,data=mydata)</ns3:STATO_0000041>
        <ns3:IAO_0000115 xml:lang="en">the Brown Forsythe test is a statistical test which evaluates if the variance of different groups are equal. It relies on computing the median rather than the mean, as used in the Levene&#39;s test for homoschedacity.
This test maybe used to, for instance, ensure that the conditions of applications of ANOVA are met.</ns3:IAO_0000115>
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