View source: R/multipletesting.R
| closed_testing | R Documentation |
Given k hypotheses H_1, \ldots, H_k all
2^k-1 intersection hypotheses are calculated and adjusted
p-values are obtained for H_j is calculated as the max
p-value of all intersection hypotheses containing H_j.
Example, for k=3, the adjusted p-value for H_1 will be
obtained from \{(H_1, H_2, H_3), (H_1,H_2), (H_1,H_3), (H_1)\}.
closed_testing(object, test = test_wald, ...)
object |
|
test |
function that conducts hypothesis test. See details below. |
... |
Additional arguments passed to |
The function test should be a function function(object, index, ...) which as its first argument takes an estimate object and with
an argument index which is a integer vector specifying which
subcomponents of object to test. The ellipsis argument can be any other
arguments used in the test function. The function test_wald() is an
example of valid test function (which has an additional argument null in
reference to the above mentioned ellipsis arguments).
Marcus, R; Peritz, E; Gabriel, KR (1976). "On closed testing procedures with special reference to ordered analysis of variance". Biometrika. 63 (3): 655–660.
m <- lvm()
regression(m, c(y1,y2,y3,y4)~x) <- c(0, 0.25, 0, 0.25)
regression(m, to=endogenous(m), from="u") <- 1
variance(m,endogenous(m)) <- 1
set.seed(1)
d <- sim(m, 200)
l1 <- lm(y1~x,d)
l2 <- lm(y2~x,d)
l3 <- lm(y3~x,d)
l4 <- lm(y4~x,d)
(a <- merge(l1, l2, l3, l4, subset=2))
if (requireNamespace("mets",quietly=TRUE)) {
alpha_zmax(a)
}
adj <- closed_testing(a, test = test_wald, null = 0)
adj
adj$p.value
summary(adj)
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