[BioC] Quantile normalization vs. data distributions

[Naomi Altman]

This is a very good question that I have also been puzzling over.  It seems 
useless to try
tests of equality of the distribution such as Kolmogorov-Smirnov- due to 
the huge sample size you
would almost certainly get a significant result.

Currently, I am using the following graphical method:

1. I compute a kernel density estimate of the combined data of all probes 
on all the arrays.
2. I compute a kernel density estimate of the data for each array.
3. I plot both smooths on the same plot, and decide if they are the same.

Looking at what I wrote above, I think it would be better in steps 1 and 2 
to background correct and
center each array before combining.  It might also be between to reduce the 
data to standardized scores before combining, unless
you think that the overall scaling is due to your "treatment effect".

It seems like half of what I do is ad hoc, so I always welcome any 
criticisms or suggestions.

--Naomi Altman

At 06:07 PM 3/11/2004, Stan Smiley wrote:
>Greetings,
>
>I have been trying to find a quantitative measure to tell when the data
>distributions
>between chips are 'seriously' different enough from each other to violate
>the
>assumptions behind quantile normalization. I've been through the archives
>and seen some discussion of this matter, but didn't come away with a
>quantitative measure I
>could apply to my data sets to assure me that it would be OK to use quantile
>normalization.
>
>
>"Quantile normalization uses a single standard for all chips, however it
>assumes that no serious change in distribution occurs"
>
>Could someone please point me in the right direction on this?
>
>Thanks.
>
>Stan Smiley
>stan.smiley at genetics.utah.edu
>
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Naomi S. Altman                                814-865-3791 (voice)
Associate Professor
Bioinformatics Consulting Center
Dept. of Statistics                              814-863-7114 (fax)
Penn State University                         814-865-1348 (Statistics)
University Park, PA 16802-2111