Tukey's Honest Significant Difference using estimated marginal means
Source:R/HSDEM_class.R
HSDEM.Rd
Tukey's HSD post hoc test is a modified t-test applied for all features to all pairs of levels in a factor. It is used to determine which groups are different (if any). A multiple test corrected p-value is computed to indicate which groups are significantly different to the others for each feature. For mixed effects models estimated marginal means are used.
Arguments
- alpha
(numeric) The p-value cutoff for determining significance. The default is
0.05
.- mtc
(character) Multiple test correction method. Allowed values are limited to the following:
"bonferroni"
: Bonferroni correction in which the p-values are multiplied by the number of comparisons."fdr"
: Benjamini and Hochberg False Discovery Rate correction."none"
: No correction.
The default is
"fdr"
.- formula
(formula) A symbolic description of the model to be fitted.
- ...
Additional slots and values passed to
struct_class
.
Value
A HSDEM
object with the following output
slots:
p_value | (data.frame) The probability of observing the calculated statistic if the null hypothesis is true. |
significant | (data.frame) True/False indicating whether the p-value computed for each variable is less than the threshold. |
Inheritance
A HSDEM
object inherits the following struct
classes: [HSDEM]
>> [model]
>> [struct_class]
References
Lenth R (2024). emmeans: Estimated Marginal Means, aka Least-Squares Means. R package version 1.10.1, https://CRAN.R-project.org/package=emmeans.
Pinheiro J, Bates D, R Core Team (2023). nlme: Linear and Nonlinear Mixed Effects Models. R package version 3.1-164, https://CRAN.R-project.org/package=nlme.
Pinheiro JC, Bates DM (2000). Mixed-Effects Models in S and S-PLUS. Springer, New York. doi:10.1007/b98882 https://doi.org/10.1007/b98882.
Examples
M = HSDEM(
alpha = 0.05,
mtc = "fdr",
formula = y ~ x)
D = iris_DatasetExperiment()
D$sample_meta$id=rownames(D) # dummy id column
M = HSDEM(formula = y~Species+ Error(id/Species))
M = model_apply(M,D)