So the answer is that Ilford for reasons known only to itself has scrunched up two long densitometer plots of for Pan F and FP4+ to fit a small graph and in so doing the FP4 graph exhibits the S curve but the Pan F graph scrunched the same way over presumably the same scale does not.
I can't really work out how scrunching up both curves over the same "long plot" results in the FP4+ curve demonstrating the S shape but not the Pan F?
If this is all making sense to others then please join in and say why two long densitometer plots scrunched into a much smaller graph results in two different graphs.
pentaxuser
As mentioned earlier in Post #115 , scaling is the same for the Ilford plots (i.e., the domain and range, as well as the units). The film developer was the same too. If Ilford's plots are not an apples-to apples comparison, nothing is. The curve shapes may change with another developer -- this would be an orange-to-orange comparison.
The relative lengths of the two axes (aspect ratio, or "scrunching") and the numeric range used in a graph have a strong influence on visual perception, and this was formally documented in 1914, but there was no consistent, rigorous way to do it. More recently, William Cleveland, at A T & T's Bell lab, came up with a mathematical approach that optimizes visual perception when rates of change are important (as with film response to light). For short, Cleveland calls it "banking to 45 degrees". Two key references are:
Cleveland, W. S., M. E. McGill, and R. McGill 1988. The shape parameter of a two-variable graph. Journal of the American Statistical Association 83:289-300
Cleveland, W. S. A model for studying display methods of statistical graphics (with discussion) 1993. Journal of Computational and Statistical Graphics 3:323-364.
The mathematics are complicated, and there is no closed solution, so an interative process is required. Fortunately, the shape parameter to be estimated is monotonic. Also, with a simple response curve like we are dealing with here, the solution is likewise simple and an eye-ball estimate is usually as good as the full-blown analysis. My own intuition, which has a fair amount of statistical training behind it, is that Ilford's graphs are close to the optimum and would show an S-curve for Pan-F if it was as strong as it was for FP4.
It would be interesting to see graphs of these two films with a more common developer, like ID-11.
My own experience with these two films is that neither is difficult to work with.
An effective approach could be to have a PHOTRIO thread containing density curves for various films and developer combinations. Of course emulsion type, developer, temperature, densitometer type, exposure target, etc. would need to go along with the graphs.