XXXX@XXXXX.COM replied:
>
> >>> David L Cassell < XXXX@XXXXX.COM > 03/28/07 12:56 AM >>> wrote
><<<
>In my experience, log-transforming to correct for skewness was usually
>followed by disgruntled grumbling, as the log transform corrected too
>much or not enough, or ruined some other aspect of the underlying
>assumptions. I haven't had a real data set which called out for a log
>transform since the 1980's.
> >>>>
>
>
>I agree with David that blindly transforming things because 'that's what
>people do' is silly and likely to be
>counter-productive.
>
>I think a better approach is to figure out whether the transformation
>makes any substantive sense. If the scale is arbitrary and not
>well-known, and you are lucky enough that some transformation creates
>fewer problems than it solves, then it may be sensible to use the BoxCox
>transformation, even if the transformation is bizarre. OTOH, if the
>scale is known, or inherently sensible, then transformation is less
>likely to be the ideal solution, and, if a transformation is necessary,
>it should be one that preserves the sense of the variable.
>
>So......a colleague wanted to log transform a ratio. WAIT, I said.
>Does it make any substantive sense to change a ratio into a difference?
>(It did not). OTOH, if called for, an inverse transformation of a ratio
>can make sense (changing miles per gallon to gallons per mile)
>
>As always, I think the substantive question should drive the statistics,
>not vice versa
>
>
>HTH
>
>Peter
I agree.
And also, watch out for those Box-Cox lambdas. I had a project once
where some people wanted to use Box-Cox for transformations to
normality, and they were getting typical values like 2.3836 and 0.183733
and they weren't even thinking that the first was like a square and
the second was like a log transform. (Not that any of the transforms
were actually appropriate for what they wanted to do with the data, but
that's another issue.)
David
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