The pet
function returns the percentage of Phase B data points that exceed
the prediction based on the Phase A trend. A binomial test against a 50/50
distribution is calculated. It also calculates the percentage of Phase B data
points that exceed the upper (or lower) 95 percent confidence interval of the
predicted progression.
Usage
pet(data, dvar, pvar, mvar, ci = 0.95, decreasing = FALSE, phases = c(1, 2))
Arguments
- data
A single-case data frame. See
scdf()
to learn about this format.- dvar
Character string with the name of the dependent variable. Defaults to the attributes in the scdf file.
- pvar
Character string with the name of the phase variable. Defaults to the attributes in the scdf file.
- mvar
Character string with the name of the measurement time variable. Defaults to the attributes in the scdf file.
- ci
Width of the confidence interval. Default is
ci = 0.95
.- decreasing
If you expect data to be lower in the B phase, set
decreasing = TRUE
. Default isdecreasing = FALSE
.- phases
A vector of two characters or numbers indicating the two phases that should be compared. E.g.,
phases = c("A","C")
orphases = c(2,4)
for comparing the second to the fourth phase. Phases could be combined by providing a list with two elements. E.g.,phases = list(A = c(1,3), B = c(2,4))
will compare phases 1 and 3 (as A) against 2 and 4 (as B). Default isphases = c(1,2)
.
Value
PET | Percent exceeding the trend. |
ci | Width of confidence interval. |
decreasing | Logical argument from function call (see Arguments above). |
Examples
## Calculate the PET and use a 99%-CI for the additional calculation
# create random example data
design <- design(n = 5, slope = 0.2)
dat <- random_scdf(design, seed = 23)
pet(dat, ci = .99)
#> Percent Exceeding the Trend
#>
#>
#> Case PET PET CI binom.p
#> Case1 13.3 0.0 1.00e+00
#> Case2 100.0 53.3 3.05e-05
#> Case3 100.0 93.3 3.05e-05
#> Case4 0.0 0.0 1.00e+00
#> Case5 80.0 0.0 1.76e-02
#>
#> Binom.test: alternative hypothesis: true probability > 50%
#> PET CI: Percent of values greater than upper 99% confidence threshold (single sided)