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        <ns3:STATO_0000041 xml:lang="en">## Default S3 method:
dunnTest(x, g, method = dunn.test::p.adjustment.methods[c(4,
  2:3, 5:8, 1)], two.sided = TRUE, altp = two.sided, ...)

from:
http://www.rforge.net/doc/packages/FSA/dunnTest.html</ns3:STATO_0000041>
        <ns3:STATO_0000032 xml:lang="en">Dunn&#39;s test</ns3:STATO_0000032>
        <ns3:IAO_0000119 xml:lang="en">Dunn, O.J. (1961) Multiple comparisons among means. JASA, 56: 54-64

Dunn, Olive Jean (1964). &quot;Multiple comparisons using rank sums&quot;. Technometrics. 6 (3): 241–252. doi:10.2307/1266041

and adapted from:
http://www.statisticshowto.com/dunns-test/</ns3:IAO_0000119>
        <ns3:IAO_0000115 xml:lang="en">Dunn’s Multiple Comparison Test is a post hoc (i.e. it’s run after an ANOVA) non parametric test (a “distribution free” test that doesn’t assume your data comes from a particular distribution). It is one of the least powerful of the multiple comparisons tests and can be a very conservative test–especially for larger numbers of comparisons.  The Dunn is an alternative to the Tukey test when you only want to test for differences in a small subset of all possible pairs; For larger numbers of pairwise comparisons, use Tukey’s instead. Use Dunn’s when you choose to test a specific number of comparisons before you run the ANOVA and when you are not comparing to controls. If you are comparing to a control group, use the Dunnett test instead.</ns3:IAO_0000115>
        <ns3:IAO_0000117 xml:lang="en">Philippe Rocca-Serra</ns3:IAO_0000117>
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