View source: R/double_reverse_log.R
double_reverse_log | R Documentation |
First reverses scores, then perform a log_b(x) normalization transformation, and then reverses scores again.
double_reverse_log(
x,
b = 10,
standardize = TRUE,
eps = diff(range(x, na.rm = TRUE))/10,
warn = TRUE,
...
)
## S3 method for class 'double_reverse_log'
predict(object, newdata = NULL, inverse = FALSE, ...)
## S3 method for class 'double_reverse_log'
print(x, ...)
x |
A vector to normalize with with x |
b |
The base of the log (defaults to 10) |
standardize |
If TRUE, the transformed values are also centered and scaled, such that the transformation attempts a standard normal |
eps |
The cushion for the transformation range (defaults to 10 percent) |
warn |
Should a warning result from infinite values? |
... |
additional arguments |
object |
an object of class 'double_reverse_log' |
newdata |
a vector of data to be (potentially reverse) transformed |
inverse |
if TRUE, performs reverse transformation |
double_reverse_log
performs a simple log transformation in the
context of bestNormalize, such that it creates a transformation that can be
estimated and applied to new data via the predict
function. The parameter
a is essentially estimated by the training set by default (estimated as the
minimum possible to some extent epsilon), while the base must be specified
beforehand.
A list of class double_reverse_log
with elements
x.t |
transformed original data |
x |
original data |
mean |
mean after transformation but prior to standardization |
sd |
sd after transformation but prior to standardization |
b |
estimated base b value |
n |
number of nonmissing observations |
norm_stat |
Pearson's P / degrees of freedom |
standardize |
was the transformation standardized |
The predict
function returns the numeric value of the transformation
performed on new data, and allows for the inverse transformation as well.
x <- rgamma(100, 1, 1)
double_reverse_log_obj <- double_reverse_log(x)
double_reverse_log_obj
p <- predict(double_reverse_log_obj)
x2 <- predict(double_reverse_log_obj, newdata = p, inverse = TRUE)
all.equal(x2, x)
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