The constant-exposure density changes with the paper and even with the developer and toner:
- MGIV FB: 0.45 OD
- MGIV RC: 0.55 OD
- MGIV FB WT: 0.9 OD
- MGIV FB WT/A130/Se 1:9 to completion: 1.3 OD
I was using MGIV RC glossy paper of uncertain age. I bought the filters used, and I don't know how old they are. I also got some Kodak variable-contrast filters. In the interest of not wasting paper I would like to test the effects of these filters, but I'm not sure how to proceed. I do have some new MGIV satin paper. I don't have a step wedge, but I have a Kodak Projection Print Scale.
I have a timer that can do .1s. I suppose I want to make a step exposure from white until black, then try the same regimen with different filters? You're right, that does sound like a lot of work.
Nicholas
What is this?
Ralph,
I presume one can make best use of the Stouffer transmission projection step wedges in conjunction with a densitometer in order to access paper and process characteristics.
Tom.
Well I just wasted about 4 decades in the old dark room, printing up a primitive test of my contrast filters, with completely inconclusive results. If you would like to speculate on the results you are welcome to. I think I need to budget a step wedge and in the meantime just figure if it don't print on grade 2, wait.
I printed, from top to bottom, .1, .2, .4, 1, 2, 4, 10, 20, 40, and 80 second exposures. 10 seconds is the first tone that showed up. From left to right, the grade 0, 1, 3, 4, and 5 filters.
The difference might be that I judge the intersection point(s) after applying a best-fit curve through the data points. Best-fit equations for s-shaped curves are not trivial.
If you don't like ugly curves, then like most of reality, it is best not to look too close.
There is no reasonable way to fit VC paper to a curve - the stuff has 3 emulsions so you would need a summation of 3 emulsion curves. Most graded papers seem to be two emulsion VC-like papers - you can see the transition where the first emulsion shoulders out - so even there the situation gets complicated.
I found a power law fit works reasonably well, but the shoulder part of the curve is a bit of a problem. The physics behind the toe, 'linear' and shoulder regions are all different and if you use a function that is the same form as the underlying physics you end up with 3 functions for each emulsion.
Don't worry about drifting the thread. It's not a problem at all.
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