The name “folded Power Transformation” is used because
this does for power transformations what Tukey's folded logarithm
does for the logarithmic tranformation. The function calculates
$$f(p, \lambda, \epsilon) = \frac{p+\epsilon}{1-p+\epsilon}^\lambda$$
where \(\lambda\) is the power and \(\epsilon\) is a positive
offset that ensures that \(\frac{p+\epsilon}{1-p+\epsilon}\) is
greater than 0 and finite.
Usage
fpower(p, lambda, eps)
Arguments
p
Mortality proportion
lambda
Power lambda for the power transformation
eps
If eps>0phat is replaced by
\(\frac{p+\epsilon}{1+\epsilon}\) before applying
the power transformation.