Calculates r effect size for a Wilcoxon two-sample paired signed-rank test; confidence intervals by bootstrap.
wilcoxonPairedR(
x,
g = NULL,
coin = FALSE,
ci = FALSE,
conf = 0.95,
type = "perc",
R = 1000,
histogram = FALSE,
cases = TRUE,
digits = 3,
...
)
A vector of observations.
The vector of observations for the grouping, nominal variable. Only the first two levels of the nominal variable are used. The data must be ordered so that the first observation of the of the first group is paired with the first observation of the second group.
If FALSE
, the default, the Z value
is extracted from a function similar to the
wilcox.test
function in the stats package.
If TRUE
, the Z value
is extracted from the wilcox_test
function in the
coin package. This method may be much slower, especially
if a confidence interval is produced.
If TRUE
, returns confidence intervals by bootstrap.
May be slow.
The level for the confidence interval.
The type of confidence interval to use.
Can be any of "norm
", "basic
",
"perc
", or "bca
".
Passed to boot.ci
.
The number of replications to use for bootstrap.
If TRUE
, produces a histogram of bootstrapped values.
By default the N
used in the formula for r
is the number of pairs. If cases=FALSE
,
the N
used in the formula for r
is the total number of observations, as some sources suggest.
The number of significant digits in the output.
Additional arguments passed to the wilcoxsign_test
function.
A single statistic, r. Or a small data frame consisting of r, and the lower and upper confidence limits.
r is calculated as Z divided by
square root of the number of observations in one group. This
results in a statistic that ranges from -1 to 1.
This range doesn't hold if cases=FALSE
.
This statistic reports a smaller effect size than does
the matched-pairs rank biserial correlation coefficient
(wilcoxonPairedRC
), and won't reach a value
of -1 or 1 unless there are ties in paired differences.
Currently, the function makes no provisions for NA
values in the data. It is recommended that NA
s be removed
beforehand.
When the data in the first group are greater than
in the second group, r is positive.
When the data in the second group are greater than
in the first group, r is negative.
Be cautious with this interpretation, as R will alphabetize
groups if g
is not already a factor.
When r is close to extremes, or with small counts in some cells, the confidence intervals determined by this method may not be reliable, or the procedure may fail.
# NOT RUN {
data(Pooh)
wilcox.test(Likert ~ Time, data=Pooh, paired=TRUE, exact=FALSE)
wilcoxonPairedR(x = Pooh$Likert, g = Pooh$Time)
# }
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