Hi Tom Tom Moore wrote: > .. It just occurred to me that the underlying > assumption (that the C/M and LC/LM densities are close enough to permit > swapping) implied that one could make a normal (i.e. not split tone) warm > curve, linearize it and then create a cool curve by simply swapping inks. > That means less work and therefore interesting - to me at least. > I think you could. As I said the densities are similar albeit not identical. For example, with my set up, at 2880dpi, 2100 on PJ Alpha, 55% ink limit C = 1.30 M = 1.35 LC = 0.78 LM = 0.81 > What puzzled me was that the warm and cool curves (for HPR, for example) are > different. I got off the rails a bit when I mentioned toner curves - it was > late and I was tired. However, between the warm and cool curves, the > partitioning values are slightly different and the linearization values are > quite different. The curves for EEM have similar differences. > The different linearisations are probably a consequence of the different crossover points. There's nothing sacred about those points. In fact I would suggest that these curves are not optimal because the linearisations are rather acute - for example the cool Photo Rag curve linearises 50 at about 30 - quite a shift. I'm not sure which axis is input & which output. I usually try to get the curves a little closer to ideal before linearising. But that's a different subject. > My question was, therefore, have you (or anyone else) actually tried doing > this - either to create a split-tone curve in the manner you suggested or to > create a warm from a cool curve without re-linearizing. > The same principle applies to the UT-FS & UT-FSN sets (and I would imagine R2W & R2N although I've not used them). I've created many split-tone sets with UT-FS/UT-FSN on the same principles. If you're interested to see them let me know. They're unlikely to be of any practical use as I wouldn't imagine anyone would duplicate my particular combination of inks & ink positions. Howard
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Re: [QuadtoneRIP] Re: Split Toning with QTR
2006-10-08 by Howard Shaw
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