Michael - This is a wonderful response - I am still trying to digest it all. But I am printing a new wedge and will be then working on the curve values so I will be coming back here with a progress report. Thank you for the help and the advice to avoid the linearization and stay with the grey curve Sean --- In QuadtoneRIP@yahoogroups.com, Michael Mutmansky <michael@...> wrote: > > Sean, > > You cannot use the linearize tab when doing digital negatives, so if that's > what you are doing, it won't work, as the negative is the opposite of the > final result, and the formulas for linearization are built around the > positive, not the negative. > > If you are attempting to linearize in the grey tab, you have to be very > careful about your math, otherwise it is possible to accidentally invert the > math, and double the nonlinearity, making the result even more nonlinear. > > First, start with this in the adjustment/linearization data window in the > Grey Curve tab: > > "0;0 100;100" > > This linearizes the curve and starts you with what should be a linear > starting point for making adjustments. > > Then, do a test stepwedge. I would recommend a 51 step tablet, rather than > 21, as the steps can be somewhat large for the curve in the highlight > otherwise. > > From here, you should be able to follow the Reeder approach very precisely, > and you will get a reasonable starting point for more precise final > adjustments. > > The trick is to take all the data readings but don't just apply them, think > about what the mean while doing it. That way, when you are doing the > inversions, etc. you should be able tell if you are making the adjustment in > the right direction. > > For example, lets suppose the midtones are too dark, and we have only three > steps to the test; 0, 50, 100. Also, the endpoints are perfect, so no > adjustment will be done there. > > If the midtones are too dark in the print, that means that not enough > density is being put down on the negative, so too much light is passing > through to the sensitized paper. So, the mid-value needs to be set to a > higher value than it is now. > > Using the Reeder approach, you would subtract the high values from the low > value to obtain the range, and then subtract the mid value and the low value > from the high to get the middle value within the range. Lets say that the > 50 value is producing a 70% print density and we want it to be 50%. > > So when the printer is being sent a 50% image value, it is resulting in a > 70% print value. To lighten the print, we need to darken the negative, so > the value that we need to be in the linearization line at the 50 point will > need to be a lower number than 50 to get it to be darker. > > If everything worked in a linear fashion, the proper value would be 30, so > the adjustment curve would look like this: > > "0;0 50;30 100;100" > > ----- > > Here's one of the real difficulties of working with QTR... > > Image values are from 0-255 from black to light OR from 100 to 0 from black > to white depending on what color space you are working in. > > QTR works from 100 to 0 for black to white in the curve creator (or 255 to > 0) with QTR translating 0 to mean absolutely no ink being laid down, and > 100/255 being all the ink going down. > > When working on a negative, however, these values flip, so 100/255 means > absolute paper white, and 0 means the darkest black you can produce > (assuming you have enough density to produce paper white with your process). > > So there are a series if math inversions that have to be made to keep the > math working properly, hence the reason Reeder does those inversions to the > charts. > > This is complicated by the Yuill-Nielson equations for visual linearity in > the print, and nonlinearity in the inks and receiving film, and lastly, the > response curve of the process you are using. This is the reason the Reeder > approach will get you close to a linear result but not give you an > absolutely linear response even after a few iterations. > > Regardless, once you have it working, you will find that you can produce a > negative that is better than can be produced in any other method that I have > seen or used, so it is worth the effort. > > > ---Michael >
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Re:Linearization - is the the most control available?
2007-09-05 by spsguru
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