So last night, I got to thinking about how much resolution is actually needed to scan film.
On the LF forum, the statement was made that the scanning resolution needs to be high enough to see the film grain, and I'm not sure of the "why" for that statement.
I went looking, and Fuji very helpfully lists the resolving power of their Pro 400H film on their datasheet, and they list it as:
17. RESOLVING POWER
Test-Object Contrast: 1.6:1 ............. 50 lines/mm
Test-Object Contrast: 1000:1 ........125 lines/mm
OK, so high contrast is going to be easier to distinguish, low contrast not as much, that makes sense. Did some hunting around for "what does lp/mm mean in terms of ppi", and got a number of answers, but eventually tracked down an equation, only to discover that you can specify lp/cm as a scanning resolution in SilverFast, and it helpfully can translate to ppi-- and 1250 lp/cm is 3175 ppi, and just inside the "yellow" area on the ppi slider.
So to make a long story into a short question, if Fuji rates their film's resolving power at 125 lp/mm, which apparently translates to 3175 ppi, what's the benefit of scanning at a higher resolution?
On the LF forum, the statement was made that the scanning resolution needs to be high enough to see the film grain, and I'm not sure of the "why" for that statement.
then scan a silver print of the same frame
Line pairs per mm is one black and one white. You can’t have a line without something to differentiate it.So last night, I got to thinking about how much resolution is actually needed to scan film.
On the LF forum, the statement was made that the scanning resolution needs to be high enough to see the film grain, and I'm not sure of the "why" for that statement.
I went looking, and Fuji very helpfully lists the resolving power of their Pro 400H film on their datasheet, and they list it as:
17. RESOLVING POWER
Test-Object Contrast: 1.6:1 ............. 50 lines/mm
Test-Object Contrast: 1000:1 ........125 lines/mm
OK, so high contrast is going to be easier to distinguish, low contrast not as much, that makes sense. Did some hunting around for "what does lp/mm mean in terms of ppi", and got a number of answers, but eventually tracked down an equation, only to discover that you can specify lp/cm as a scanning resolution in SilverFast, and it helpfully can translate to ppi-- and 1250 lp/cm is 3175 ppi, and just inside the "yellow" area on the ppi slider.
So to make a long story into a short question, if Fuji rates their film's resolving power at 125 lp/mm, which apparently translates to 3175 ppi, what's the benefit of scanning at a higher resolution?
So last night, I got to thinking about how much resolution is actually needed to scan film.
On the LF forum, the statement was made that the scanning resolution needs to be high enough to see the film grain, and I'm not sure of the "why" for that statement.
I went looking, and Fuji very helpfully lists the resolving power of their Pro 400H film on their datasheet, and they list it as:
17. RESOLVING POWER
Test-Object Contrast: 1.6:1 ............. 50 lines/mm
Test-Object Contrast: 1000:1 ........125 lines/mm
OK, so high contrast is going to be easier to distinguish, low contrast not as much, that makes sense. Did some hunting around for "what does lp/mm mean in terms of ppi", and got a number of answers, but eventually tracked down an equation, only to discover that you can specify lp/cm as a scanning resolution in SilverFast, and it helpfully can translate to ppi-- and 1250 lp/cm is 3175 ppi, and just inside the "yellow" area on the ppi slider.
So to make a long story into a short question, if Fuji rates their film's resolving power at 125 lp/mm, which apparently translates to 3175 ppi, what's the benefit of scanning at a higher resolution?
A ten stop difference isn’t too unusual. For example something silhouetted against the sky, water reflections, human made objects etc.
Adrian I was looking at the bit rate of a couple of songs I bought downloaded from Amazon music. One was at 212 kbps the other 216 kbps. Then I looked at a Dixie Chicks song off a disk. It was at 128kbps. I don;t recall if that was the original disk rate from the original disk or the bit rate I selected in the program to copy it into my computer.'
In any case, what is the recommended bit rate for use in your car, phone for hearing with earphones, and a top rate stereo system in your home?
What bit rates are recommended when recording video in your cell phone or digital camera, assuming they're selectable?
But why scan over 3200 PPI if the film resolution doesn't support it?
I appreciate everyone taking the time to answer, particularly Lachlan and Adrian. Useful information, although I think it confirms what I've suspected-- for my current usage (just mine, not anyone else's), 2400-3200 PPI is fine for scanning. Should I take a photo I like enough to turn into a giant print, I'll revisit the topic.
As for audio compression, an audio CD's native sampling rate is 44.1 KHz, or 96 KHz if it's "high resolution". Most compression algorithms are producing, quite literally, a reasonable facsimile of the original uncompressed stream-- something to trick the ears into believing they're hearing the original. Below 128kbps this will be noticeable, and depending on your hearing and your sound system (all of which are now optimized to make the best of 128kbps compressed audio), you might be able to hear artifacts up to 160kpbs, or 192kpbs.
Personally, if I'm transcoding files myself, I prefer FLAC (compressed, but doesn't lose any information), or if I have to do compression, I like VBR, or variable-bit-rate, which means for the simple parts, the bitrate will plummet, and for complex parts, the bitrate will climb. Similar adaptive strategies are used for video compression.
A slight correction... well actually a fairly big correction to what you wrote. The Nyquist limit to resolve 125 lines per mm is 6450 ppi, which is double the figure you quoted. That is a lower limit to the sampling rate required, and as a practical matter a substantially higher rate would be required.To put it simply, 125 lines/mm translating into 3175 ppi is the minimum resolution you should aim for, simply because that ppl number is only if you manage to get every theoretical line pair to exactly match up with every sampling pixel...
I have inspected Portra 400, Ektar and Tmax 100 through a pro microscope (where lens was a 60mm 2.8 Nikkor macro stopped down to 8) and let me just unequivocally state that 2600 dpi does not even begin to out-resolve the potential resolution of those films.These are Portra 160 (120 film) 6400 dpi crops from an Epson V700, two top notch Creos and an Scanmate 11000 drum, V700 is top-left:
View attachment 253113
View attachment 253115
While the scanmate drum has a way, way better resolving power no practical benefit is found from that with Portra 160 because the film itself it's the limiting factor. The V700 capability at around 2600dpi effective is outresolving Portra. But to obtain true 2600 effective with an Epson a careful (flatness/height) scanning is required, and we have to oversample well beyond those 2600, and also a careful edition is required to get sharp look if print is to be relatively large.
https://www.largeformatphotography....Epson-Flatbed-Eversmart-Flatbed-Drum-Scanners
If anyone has a doubt about what the scanner is resolving or not then he may invest $6 in a x60 loupe to see what's in the film, this solves any doubt.
View attachment 253114
Exactly! As I alluded to in post #11 Nyquist is one of the most missused and poorly understood guys by people who really should know better.A slight correction... well actually a fairly big correction to what you wrote. The Nyquist limit to resolve 125 lines per mm is 6450 ppi, which is double the figure you quoted. That is a lower limit to the sampling rate required, and as a practical matter a substantially higher rate would be required.
By the way, there is a subtle and seldom appreciated point with regard to the sampling theorem. The theorem says that if the sampling rate is at least as high as the Nyquist limit then it is possible to reconstruct the original sample without error. The theorem does not say that the sampled result is, in and of itself, an accurate representation of the original signal. To reconstruct the signal actually requires interpolating the raw data with a certain interpolating function to give more points. The correct interpolation function will produce a continuous function, but to get a good representation of the original function at discrete points requires resampling the reconstructed continuous function at discrete points, and the density of sampling points for the resampled result needs to be much higher than the Nyquist sampling rate. Otherwise, signals that are close to the Nyquist limit (but within the Nyquist limit) will be severely distorted. The correct interpolating function is based on the sinc function.
That depends entirely one the water and the reflection.Human made objects won't usually deliver 1000:1 microcontrast, instead 10:1 it can be found if white paint is next to black paint, a black paint reflects around 5% to 15% of the light, also the detail in the subject has to go from 1000 to 1 in 0.008 mm on film, which won't happen in water reflexions.
So single situation it remains is contrasty silhouettes. But it happens that silhouettes are well optimized with sharpening algorithms anyway.
Then add that in a real scene nothing is in perfect focus but in the DOF, so the 1000:1 difference in those 0.008mm on film is quite difficult to happen. And now add that the lens by far won't have 100%MTF at 125 cy/mm, so most of the contrast at that frequency is destroyed. Then add flare... also most of shots are handheld...
In reality the vast majority of the shots are not to surpase 30 or 40 cy/mm efective resolving power.
although I think it confirms what I've suspected-- for my current usage (just mine, not anyone else's), 2400-3200 PPI is fine for scanning.
or we can speculate about just plain fabrication of results, for whatever reason.
A slight correction... well actually a fairly big correction to what you wrote. The Nyquist limit to resolve 125 lines per mm is 6450 ppi, which is double the figure you quoted. That is a lower limit to the sampling rate required, and as a practical matter a substantially higher rate would be required.
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