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Hi Murray

There is a whole family of them. The grandaddy is dQ/M i.e. the
interquartile range divided by the median. But instead of the 25/75
percentiles you could use 10/90 or whatever you choose.

(These all go back to Francis Galton, 1820-1910.)

Regarding assymmetry, why is this a problem? You could try the power
transform that brings them to symmetry (i.e. so that M is in the middle of
dQ). But I don;t know the properties if you do this, so I should stick with
the original data.

Good luck!

JOHN

On 16 January 2012 14:34, Murray Doyle

On 16 January 2012 14:34, Murray Doyle <[log in to unmask]> wrote:

> Hi All - to compare dispersion between a number of different distributions
> with quite different average values, I was intending to use Coefficient of
> Variation.
>
> However only some of distributions are symmetric -  some are skewed with
> long tails - is there a median equivalent to the Coefficient of Variation
> (sigma/mu) to deal with this asymmetry?
>
> Many thanks.
>
> Murray Doyle
>
>
>
> You may leave the list at any time by sending the command
>
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>
> to [log in to unmask], leaving the subject line blank.
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