boot_stepdown.Rd
Generates adjusted p-values using the algorithm described in Westfall and Young (1993).
boot_stepdown(full_formulas, null_formulas, data, coef_list, weights = NULL, cluster = NULL, nboots = 10000, boot_type = c("wild", "pairs"), parallel = TRUE, pb = TRUE)
full_formulas | A list of objects of class |
---|---|
null_formulas | A list of objects of class |
data | A data frame containing the variables in the models. |
coef_list | A character vector specifying the variable for each model for which the p-value is to be adjusted. |
weights | An optional list of weights to be used in the fitting process.
Each element of the list should be a numeric vector with length equals to
the number of rows in |
cluster | An optional character string indicating the column in the data frame that records the cluster to which an observation belongs (for computing standard errors that account for clustering). |
nboots | The number of bootstrap replicates, a single positive integer. |
boot_type | A character string indicating the type of resampling
required. Possible values are |
parallel | logical, indicating if parallel operation is to be used. If
|
pb | logical. Should a progress bar be displayed if |
A data frame reporting unadjusted and adjusted p-values for each
hypothesis provided in full_formulas
and null_formulas
.
Westfall, Peter H., and S. Stanley Young. 1993. Resampling- Based Multiple Testing: Examples and Methods for P-Value Adjustment. John Wiley & Sons, New York.
# Replicate Casey et al 2012, Table II Column 3 F <- lapply(sprintf("zscore_%d ~ 0 + t + tothhs + road + ward", 1:12), as.formula) pvals <- boot_stepdown(full_formulas = F, null_formulas = lapply(F, update, . ~ . - t), data = gobifo, coef_list = "t", nboots = 100, # small nboots for demonstration only parallel = FALSE, boot_type = "pairs")#> ================================================================================#> Hypothesis Variable bs_pvalues_unadjusted bs_pvalues_adjusted #> 1 Hypothesis 1 t 0.010 0.010 #> 2 Hypothesis 2 t 0.010 0.010 #> 3 Hypothesis 3 t 0.010 0.010 #> 4 Hypothesis 4 t 0.624 0.950 #> 5 Hypothesis 5 t 0.950 0.970 #> 6 Hypothesis 6 t 0.188 0.703 #> 7 Hypothesis 7 t 0.366 0.931 #> 8 Hypothesis 8 t 0.396 0.931 #> 9 Hypothesis 9 t 0.287 0.931 #> 10 Hypothesis 10 t 0.040 0.317 #> 11 Hypothesis 11 t 0.891 0.970 #> 12 Hypothesis 12 t 0.317 0.931