Confidence and significance level (or desired FDR)Д«y tradition, confidence intervals are computed for 95% confidence and statistical significance is defined using an alpha of 0.05. If you include these values in publications or presentations, be sure to explain what they are. If you choose to ask Prism to compute these values, take the time to be sure you understand what they mean. Until recently, multiplicity adjusted P values have not been commonly reported. The multiplicity adjusted P value is the smallest significance threshold (alpha) for the entire family of comparisons at which a particular comparison would be (just barely) declared to be 'statistically significant'. These calculations take into account not only the two groups being compared, but the total number groups (data set columns) in the ANOVA, and the data in all the groups. If you check this option, Prism reports an adjusted P value for each comparison. If you choose the Bonferroni, Tukey or Dunnett multiple comparisons test, Prism can also report multiplicity adjusted P values. Report multiplicity adjusted P value for each comparison It is purely a personal preference that depends on how you think about the data. A difference of -3.4 will be 3.4 if you check the option. A difference of 2.3 will be -2.3 if the option is checked. The only affect of this option is to change the sign of all reported differences between means. Multiple comparisons options Swap direction of comparisons Only use the Fisher's LSD approach if you have a very good reason, and are careful to explain what you did when you report the results.

With Fisher's LSD, that threshold applies separately to each comparison. When you correct for multiple comparisons (which Fisher's LSD does not do), the significance threshold (usually 5% or 0.05) applies to the entire family of comparisons. But it is more likely to falsely conclude that a difference is statistically significant. This approach (Fisher's LSD) has much more power to detect differences. If you choose this approach, Prism will perform Fisher's Least Significant Difference (LSD) test. The FDR approach is not often used as a followup test to ANOVA, but there is no good reason for that. All decide which (if any) comparisons to label as 'discoveries' and do so in a way that controls the false discovery rate to be less than a value Q you enter. Prism offers three methods to control the false discovery rate. Correct for multiple comparisons by controlling the False Discovery Rate In some cases, the chance of a Type I error can be greater than the alpha level you specified. Prism also offers the Newman-Keuls test (when comparing each mean with each other mean) for historical reasons (so files made with old versions of Prism will open) but we suggest you avoid it because it does not maintain the family-wise error rate at the specified level(1). Glantz says that Holm's test ought to have more power than Dunnett's test, but this has not (to his knowledge) been explored in depth(2) That means that with some data sets, the Holm-Е ГdГЎk method can find a statistically significant difference where the Tukey method cannot. It is is more powerful than the Tukey method for comparing all pairs of means (3). If you don't care about seeing and reporting confidence intervals, you can gain a bit more power by choosing the Holm-Е ГdГЎk test. Other available methods The Bonferroni and Sidak methods are offered for compatibility with other programs, but we see no advantages from choosing these tests. If you are comparing a bunch of independent comparisons, we recommend the Sidak method, which is very similar to Bonferroni but has a tiny bit more power.If you are comparing a control row (or column) mean with the other row (or column) means, we suggest the Dunnett's test.If you are comparing every row (or column) mean with every other row (or column) mean, we recommend the Tukey test.We recommend these tests because they can compute confidence intervals and multiplicity adjusted P values The list of tests available depends on the goal you specified on the second tab. Multiplicity adjusted P values provide more information that simply knowing if a difference has been deemed statistically significant or not.Confidence intervals are much easier for most to interpret than statements about statistical significance.We recommend one of the tests that compute confidence intervals and multiplicity adjusted P values for two reasons: Some of these methods let you compute confidence intervals and multiplicity adjusted P values, and some don't. Correct for multiple comparisons using statistical hypothesis testing

Two way anova minitab