I have a bunch of independent variables which are skewed and have negative and zero values. I am seeing a lot of suggestions of using cube root as a transformation.
What would be the harm in using $\text{sign}(x)\log(1+|x|)$ instead?
I have a bunch of independent variables which are skewed and have negative and zero values. I am seeing a lot of suggestions of using cube root as a transformation.
What would be the harm in using $\text{sign}(x)\log(1+|x|)$ instead?
One reason to avoid such a transformation is that it will make the interpretation of the regression coefficient very difficult.
Moreover, there is no requirement for independent variables to be normally distributed, and as a rule you should avoid doing so unless there are substantive reasons for it, such as a known nonlinear relationship, to deal with heteroscedasticity, or to help interpretation