Originally posted by Class A my point was that "outside the sensor" it is impossible for further noise to be added. Once the data is available in digital form -- and it is outside a Sony sensor -- then there cannot be any further "sources of noise".
Sorry for the late reply. As you seem to be quite knowledgeable about these things, I have a question for you. Specifically because I think the reverse is true: as long as the data lives as small voltages inside electronic systems, there is always a noise source. Johnson-Nyquist noise immediately comes to mind. How important that is depends on exactly how the data is digitized. Do you have solid reasons to assume such noise can be completely neglected?
---------- Post added 04-29-2018 at 09:06 PM ----------
Originally posted by photoptimist But what about information-preserving or even information-enhancing NR? An NR algorithm that removes dark current, corrects for pixel-to-pixel sensitivity variations, or removes cross-talk both reduces noise and enhances information in the sense that the resulting RAW file is a more accurate representation of the light levels in the original scene.
This is a very interesting point. However, in practice I don't think such a miraculous algorithm exist. Could you give a concrete example of any algorithm that enhances information? Or even one that reduces noise while not decreasing information? I think it can probably be mathematically proven that any NR algorithm that does not rely on magic can at the very best preserve the information. And with that I actually mean that the amount of detail/information lost by the very best NR algorithm might be nonzero but negligible. I'd be very happy to be wrong though. I'll try to see if I can come up with some kind of simple proof of this statement.
To slightly formalize this, lets take the definition of noise to be the additional random amplitudes added to the signal due to things such as poissonian shot noise. Things that are perfectly reproducible on each shot (such as the different sensitivities of pixels) are not noise according to this definition as they are perfectly predictable, and should obviously be compensated for.