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dcains wrote:
That makes good sense, but aren't you describing a hypothetical scenario when you explain cropping the FF sensor before the image is captured? That's very different from cropping a FF image afterwards and expecting the DOF to change, isn't it?
What do you mean by drawing a distinction between cropping before versus after image capture? That is, describe how these two are different in terms of the process of producing an exposure and displaying the resulting image.
My scenario is hypothetical but it is the one that corresponds to the OP's question. The comparison is simple: if you take two images at the same exposure, subject distance, and focal length, the full frame image cropped to the central APS-C boundary is identical to the APS-C image, because the lens doesn't "know" what is put behind it. As long as the image plane is where the lens "expects" it to be, it will project the same image in both situations.
That said, the COC criterion is inextricably tied to the enlargement ratio and the pixel density of the sensor. For example, ignore the APS-C sensor entirely and let's just consider how pixel density and enlargement ratio affect a single, full frame sensor. If the sensor is of poor resolution, say 360 x 240 px (so a density of 100 px/mm^2), then obviously your circle of confusion is very large, on the order of 0.14 mm--this is because your sensor is simply unable to see fine details, no matter how large you attempt to print it. But the max acceptable COC could be even larger, if for some reason you wish to print such images at tiny sizes, like a 15 x 10 mm print (assuming normal viewing distances). The high spatial frequencies are just not seen.
Now, if you have a full frame sensor with 36000 x 24000 px resolution (density = 1,000,000 px/mm^2), then the sensor is unlikely to be the limiting sharpness factor, so your max COC can be very, very small, provided you want to make very large prints. If the prints are modest, say 30 x 20 cm, then your max COC should be around 0.025 mm (again assuming normal viewing distances), because your prints are not taking full advantage of the sensor's resolving capacity. But if you take the same image and enlarge it to, say, 1.5 x 1 m, then suddenly the high spatial frequencies captured by the sensor become visible in the print and your criterion for what is "acceptably sharp" will change accordingly--again, assuming that you are viewing the print from the same distance.
The whole reason why the max COC abstraction exists in the DOF model is because it serves as a proxy variable for three subjective conditions: (1) the resolution of the recording medium; (2) the enlargement ratio; and (3) the print viewing distance. It is formulated and chosen out of convenience, not technical accuracy in understanding what factors play a role in determining DOF. Thus there is a great deal of confusion and inappropriate application of the DOF model because one might choose a max COC that does not properly reflect those subjective conditions.
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