pieq314 wrote in post #2351428
The final resolution in the photo is a convolution of the lens and sensor. If you have a 80 lines/mm lens. And now you have two sensors: one at 80 lines/mm and the other at 100 lines/mm. The 100 lines/mm sensor will still record better resolution than the 80 lines/mm sensor. See dpreview.com XTi test.
I've never seen formal reviews of sensors that describe them in lpm, but that makes sense. The gold standard for testing lens resolution (which is done by the lens makers themselves) is to use the lenses with ISO 25 technical film, which has a resolution that exceeds 140 lpm. Fine grained slide films like Velvia also have resolutions greater than 120 lpm.
If you have a sensor that can record 100 lpm and a different one that records 80 lpm, the 100 lpm will only record better if your lens transmits greater than 80 lpm of detail. In other words, if the better sensor is lens-limited and the inferior sensor is sensor-limited, then there will be more detail recorded by the better sensor (assuming an lpm target or a finely detailed subject).
But in practical terms it's not so simple. For instance, people who shoot medium format and especially large format are always lens limited. Most LF lenses are outstanding, but they are still the limiting factor in the amount of recorded detail. And yet people who shoot ultralarge formats (like these 11x14, 7x17, 16x20, and 20x24 inch cameras) are happy to shoot with banged up antique lenses that are 75 years old.
Why is this? It's not as simple as 'the film is huge, it just records so much detail'. The answer is in the circle of confusion, which is the size of a 'detail' or 'point' projected onto the sensor. Because all lenses have at least some aberrations, even a laser pointed at the lens will still record as a small disc on the sensor -- there's a lower limit to the size of this recorded detail. And this is simply the reciprocal of lpm -- a lens that projects 100 lpm will create circles of confusion that are 1/100 = 0.01mm. A lens that projects 20 lpm will create CoC that are 1/20 = 0.05 mm. Just like lpm, there is a physiologically-derived CoC that will appear sharp or in focus at a given viewing distance.
Now the following example, again, is not a LF plug. It just makes it easier to illustrate the difference between lens and sensor resolution in a mathematically more tangible way.
So say you spend $1500 on a nice used Deardorff 8x10 camera, and feel like getting a crappy old 25 lpm lens on the cheap. Most people with 8x10 cameras just contact print, they don't enlarge. So an 8x10 image will still have 25 lpm of detail or CoC of 0.04mm.
Now you take a Nikon D2x with a heroic 120 lpm lens. So on the APS-C sensor you project CoC of 1/120 = 0.008 -- better, right? I mean the CoC is 1/3 the size of that on the LF image. The thing is, no one looks at APS-C, full frame, or even medium format images as a contact print, i.e. at the actual size of the sensor -- they are always enlarged. You don't have many 15x24mm pictures on your wall.
So you enlarge the APS-C image to 8x10, which is a 13.5x linear enlargement (15mm = 0.59 inches). So the CoC of 0.008 in the originally captured image are also enlarged, of course, which produces CoC of 0.108 when enlarged to 8x10.
So at this enlargement, the smallest recordable details from the D2X will be 0.108mm, ar 2.5 times the CoC from the 8x10 camera that remains 0.04mm. This means that the minimum viewing distance for the D2X image is 2.5 times farther from the print than the 8x10 image.
This is an extreme example, in which the LF camera has a crap lens and the D2X has a great lens. But realistically most people in both SF and LF worlds who use good lenses are hanging out in the 60-80 lpm world. Obviously if both cameras use equivalent lpm lenses, then at any given output size the 8x10 would have 13.5x finer detail.
You could also think about CoC as a function of total film size. And given the same CoC, a full frame 24x36 frame will have a 1.6-fold smaller CoC per unit film area than a 15x24 APS-C camera. The role of megapixels in this is trivial, because all increasing megapixels will do is increase the precision with which you record this detail, but fundamentally, by doubling the megapixels, you're still just doubling the pixels used to record an 0.05 or whatever detail -- but that doesn't mean that the pixels actually see any more detail than that.
The whole point of these anecdotes is to show how it's not as simple as being lens limited or sensor limited, and in a sense all cameras are lens limited. You have to make many enlargements to get small format images to an acceptable viewing size. And the resolution of the sensor or film doesn't change the size of the projected CoC.
Regarding the lens resolution of P+S cameras, I've never seen tests of them, but if true it's probably because there are so few lens elements and air/glass interfaces.