Description Usage Arguments Details Value References Examples
This function takes the particular list of possible hypthesis to correct for multiple testing, as defined in Rom (1990)
1 | adjustRom(pvalues, alpha = 0.05)
|
pvalues |
Raw p-values in either a vector or a matrix. Note that in case the p-values are in a matrix, all the values are used for the correction. Therefore, if the matrix contains repeated values (as those output by some methods in this package), the repetitions have to be removed. |
alpha |
value for the averall test |
The test has been implemented according to the version in Garciaet al. (2010), page 2680-2682.
A vector or matrix with the corrected p-values
S. Garcia, A. Fernandez, J. Luengo and F. Herrera (2010) Advanced nonparametric tests for multiple comparison in the design of experiments in computational intelligence and data mining: Experimental analysis of power. Information Sciences, 180, 2044-2064.
D. M. Rom (1990) A sequentially rejective test procedure based on a modified Bonferroni inequality. Biometrika, 77, 663-665.
1 2 3 4 | data(data_gh_2008)
raw.pvalues <- friedmanPost(data.gh.2008)
raw.pvalues
adjustRom(raw.pvalues, alpha=0.05)
|
C4.5 k-NN(k=1) NaiveBayes Kernel CN2
C4.5 NA 0.004848763 8.064959e-01 4.486991e-08 0.012763008
k-NN(k=1) 4.848763e-03 NA 1.011233e-02 7.963489e-03 0.743971478
NaiveBayes 8.064959e-01 0.010112334 NA 1.736118e-07 0.024744672
Kernel 4.486991e-08 0.007963489 1.736118e-07 NA 0.002880485
CN2 1.276301e-02 0.743971478 2.474467e-02 2.880485e-03 NA
C4.5 k-NN(k=1) NaiveBayes Kernel CN2
C4.5 NA 0.06630175 1.000000e+00 8.759529e-07 0.09989494
k-NN(k=1) 6.630175e-02 NA 9.885489e-02 9.336980e-02 1.00000000
NaiveBayes 1.000000e+00 0.09885489 NA 3.050818e-06 0.14546923
Kernel 8.759529e-07 0.09336980 3.050818e-06 NA 0.04500258
CN2 9.989494e-02 1.00000000 1.454692e-01 4.500258e-02 NA
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