Hi, again:

Maybe I should clarify and add some more information, if I want to get 
any help.

As I explained, my goal is to obtain a profile in which I can customize 
somehow the sRGB to CMYK mapping.
This mapping does not need to be smooth, it's just the opposite, for I 
want to to segment the RGB space in a manner  related to the sum of the 
rgb values.

The problem (and I am reformulating it correctly now) is ...that the 
output is interpolated between nodes. So, if two nodes belong to two 
different areas/segments, the values between them will not be receive 
cmyk values pertaining to a clear area. Postlinearization curves are 
only a partial solution, for they only address individual channels.

And I was wrong when I said number of nodes is not important, for I 
think a CLUT with 65^3 nodes will reduce the space between nodes and the 
bad/interpolated values, compared to a 17^3 or even a 33^3 one.

Still, the same question apply: can anybody suggest a different approach 
to build such a profile?

Thanks, again,
        Ignacio


Ignacio Ruiz-de-Conejo wrote:
> Hi, list:
>
> I am building profiles with very customized features, not related to 
> any media.
>
> One of those, for instance, would allow me to map values of an sRGB 
> image to specific cmyk combinations.
> To implement that, I started with the "makecmy.c" sample, available in 
> lcms 1.18, and
> ...///...
> My problem is that even though the pre and post linearization curves 
> are identities (have not touched the code here), the values obtained 
> when applying the profile are.not the spected ones, which should match 
> the values inserted in the LUT, shouldn't they? In other words, the 
> linearization curves seem to modify the results of the CLUT, even 
> though they are identities...
>
> Any idea, hint, suggestion?

-- 
______________________________________________________________
Ignacio Ruiz de Conejo
Senior Imaging Researcher
Tel.  : +61 28875 9682
e-mail: ignacio.ruizdecon...@silverbrookresearch.com
______________________________________________________________


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