Apologies, in that I think someone may have answered this question during the past year, but I haven't been able to find the thread.
I have never used a rail in macro work, but a comment by Grahame in a recent thread got me thinking about it again. People who use them often say that one can get more precise control of focusing for stacking using a rail than changing focus manually. However, to take advantage of that, one would need to know how much to change focus in a given shot, which in turn requires accurate calculation of DOF. For example, the Kirk rail moves 0.042" per revolution. That's not useful information unless you know how far the camera should move. In adjusting focus manually, I have a sense of how much I have to rotate the focusing ring to make sure I have overlapping focus, but I am probably shooting more shots than I need, and I have no corresponding sense for a rail.
So, my problem is calculating DOF given the change in focal length and effective f-stop at close to minimum focusing distance. The tutorial on this site indicates that for a 50mm macro lens, effective f-stop increases by two stops at minimum focusing distance. It's slightly more for longer lenses. The tutorial notes that this increase in effective f-stop has all the effects of a normal change in aperture, including increasing depth of field. Here is the explanation:
This implies that if one uses a standard tool like DOFmaster to estimate DOF, one would need to make two adjustments: increase the aperture by two stops, hence increasing DOF, AND double the focal length, hence decreasing DOF. The latter effect is huge at these distances. Here are some calculations of total DOF from DOF master, starting with a nominal f/8 with a 100mm macro lens at 32 cm (roughly the minimum focusing distance for the Canon 100mm L lens I usually use):*Technical Notes: The reason that the f-stop changes is because this actually depends on the lens's focal length. An f-stop is defined as the ratio of the focal length to aperture diameter. A 100 mm lens with an aperture diameter of 25 mm will have an f-stop value of f/4, for example. In the case of a macro lens, the f-stop increases because the effective focal length increases
uncorrected: .34 cm
f-stop corrected: .68 cm
f-stop and focal length corrected: .09 cm
Anyone know if there is a flaw in my logic? It would be nice if there were, since the final estimate--the one I think is correct--is only 13% as large as the second.
Many thanks
Dan