View source: R/kwManyOneDunnTest.R
kwManyOneDunnTest | R Documentation |
Performs Dunn's non-parametric many-to-one comparison test for Kruskal-type ranked data.
kwManyOneDunnTest(x, ...)
## Default S3 method:
kwManyOneDunnTest(
x,
g,
alternative = c("two.sided", "greater", "less"),
p.adjust.method = c("single-step", p.adjust.methods),
...
)
## S3 method for class 'formula'
kwManyOneDunnTest(
formula,
data,
subset,
na.action,
alternative = c("two.sided", "greater", "less"),
p.adjust.method = c("single-step", p.adjust.methods),
...
)
x |
a numeric vector of data values, or a list of numeric data vectors. |
... |
further arguments to be passed to or from methods. |
g |
a vector or factor object giving the group for the
corresponding elements of |
alternative |
the alternative hypothesis. Defaults to |
p.adjust.method |
method for adjusting p values
(see |
formula |
a formula of the form |
data |
an optional matrix or data frame (or similar: see
|
subset |
an optional vector specifying a subset of observations to be used. |
na.action |
a function which indicates what should happen when
the data contain |
For many-to-one comparisons (pairwise comparisons with one control)
in an one-factorial layout with non-normally distributed
residuals Dunn's non-parametric test can be performed.
Let there be k
groups including the control,
then the number of treatment levels is m = k - 1
.
Then m
pairwise comparisons can be performed between
the i
-th treatment level and the control.
H_i: \theta_0 = \theta_i
is tested in the two-tailed case against
A_i: \theta_0 \ne \theta_i, ~~ (1 \le i \le m)
.
If p.adjust.method == "single-step"
is selected,
the p
-values will be computed
from the multivariate normal distribution. Otherwise,
the p
-values are computed from the standard normal distribution using
any of the p
-adjustment methods as included in p.adjust
.
A list with class "PMCMR"
containing the following components:
a character string indicating what type of test was performed.
a character string giving the name(s) of the data.
lower-triangle matrix of the estimated quantiles of the pairwise test statistics.
lower-triangle matrix of the p-values for the pairwise tests.
a character string describing the alternative hypothesis.
a character string describing the method for p-value adjustment.
a data frame of the input data.
a string that denotes the test distribution.
Factor labels for g
must be assigned in such a way,
that they can be increasingly ordered from zero-dose
control to the highest dose level, e.g. integers
{0, 1, 2, ..., k} or letters {a, b, c, ...}.
Otherwise the function may not select the correct values
for intended zero-dose control.
It is safer, to i) label the factor levels as given above,
and to ii) sort the data according to increasing dose-levels
prior to call the function (see order
, factor
).
Dunn, O. J. (1964) Multiple comparisons using rank sums, Technometrics 6, 241–252.
Siegel, S., Castellan Jr., N. J. (1988) Nonparametric Statistics for The Behavioral Sciences. New York: McGraw-Hill.
pmvnorm
, TDist
, kruskalTest
,
kwManyOneConoverTest
, kwManyOneNdwTest
## Data set PlantGrowth
## Global test
kruskalTest(weight ~ group, data = PlantGrowth)
## Conover's many-one comparison test
## single-step means p-value from multivariate t distribution
ans <- kwManyOneConoverTest(weight ~ group, data = PlantGrowth,
p.adjust.method = "single-step")
summary(ans)
## Conover's many-one comparison test
ans <- kwManyOneConoverTest(weight ~ group, data = PlantGrowth,
p.adjust.method = "holm")
summary(ans)
## Dunn's many-one comparison test
ans <- kwManyOneDunnTest(weight ~ group, data = PlantGrowth,
p.adjust.method = "holm")
summary(ans)
## Nemenyi's many-one comparison test
ans <- kwManyOneNdwTest(weight ~ group, data = PlantGrowth,
p.adjust.method = "holm")
summary(ans)
## Many one U test
ans <- manyOneUTest(weight ~ group, data = PlantGrowth,
p.adjust.method = "holm")
summary(ans)
## Chen Test
ans <- chenTest(weight ~ group, data = PlantGrowth,
p.adjust.method = "holm")
summary(ans)
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