Description Usage Arguments Details Value Author(s) References Examples
View source: R/SUDProcedures.R
Benjamini-Liu's step-down procedure is applied to pValues. The procedure controls the FDR if the corresponding test statistics are stochastically independent.
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pValues |
Numeric vector of p-values |
alpha |
The level at which the FDR is to be controlled. |
silent |
If true any output on the console will be suppressed. |
The Benjamini-Liu (BL) step-down procedure neither dominates nor is dominated by the Benjamini-Hochberg (BH) step-up procedure. However, in Benjamini and Liu (1999) a large simulation study concerning the power of the two procedures reveals that the BL step-down procedure is more suitable when the number of hypotheses is small. Moreover, if most hypotheses are far from the null then the BL step-down procedure is more powerful than the BH step-up method. The BL step-down method calculates critical values according to Benjamin and Liu (1999), i.e., c_i = 1 - (1 - min(1, (m*alpha)/(m-i+1)))^(1/(m-i+1)) for i = 1,...,m, where m is the number of hypotheses tested. Then, let k be the smallest i for which P_(i) > c_i and reject the associated hypotheses H_(1),...,H_(k-1).
A list containing:
adjPValues |
A numeric vector containing the adjusted pValues. |
criticalValues |
A numeric vector containing critical values used in the step-up-down test. |
rejected |
A logical vector indicating which hypotheses are rejected. |
errorControl |
A Mutoss S4 class of type |
Werft Wiebke
Bejamini, Y. and Liu, W. (1999). A step-down multiple hypotheses testing procedure that controls the false discovery rate under independence. Journal of Statistical Planning and Inference Vol. 82(1-2): 163-170.
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