Full resolution of film!

Helge

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Developer like all other analog amplifiers is nonlinear. It works much more on strong signals than weak. Which is of course the exact opposite of what we want.
As long as the amplification is not too much we can get away with it, with build in inhibitors and various development techniques. But once we push it (pun intended) we get a steeper curve.

You still get more development of the lower part of the curve though, to a point.

What people seem completely oblivious to, is the option of preflashing and latensification which lifts the bottom up again, with the added effort of doing that before exposure or before development.
That, in combination with pushing is very real upping of the speed.


135 is superb with the right amount of care and slow film. What most people miss is the last step. Either scanning or printing. That is where you need to put at least as much effort as in the recording.
 

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Not 200, but something more like 140.

It is actually an oversimplification to say that resolution is set by the weakest link in the chain. What it really means is that resolution can never be as high as the weakest link in the chain. It is always lower. If there are two links in the chain of equal resolution, and if the resolution-degrading mechanisms are independent, then the resolution is significantly less than one of the links alone. The formula I gave earlier, which is based on rigorously correct mathematics, predicts that in the case of the example you gave the best you can hope for is 141.2, and that's if there are no other resolution degrading mechanism.

I need to repeat that this applies to the case when the mechanisms that degrade resolution are (statistically-speaking) independent. If they are not independent then resolution could be better or worse than the predicted amount, but as a practical matter this would be an unusual case.

Edit added later: For clarity purposes I should add that the squared equation in post 199 is the same as the equation I advocated in post 151.
 

Mr Bill

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I don't which, if either, of the formulas you set forth in post #199 are correct, so I'll refrain from speculating.
Well thanks for the response anyway. My curiosity has been somewhat sated.

Fwiw I don't think that either is strictly "correct." Rather they are given as empirical methods where sometimes one seems to be a better predictor than the other.
 
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Very impactful...!
 

faberryman

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Well thanks for the response anyway. My curiosity has been somewhat sated.

Fwiw I don't think that either is strictly "correct." Rather they are given as empirical methods where sometimes one seems to be a better predictor than the other.

The first formula was offered by Leidolf in post #146 as applicable for determining total resistance in a series of resistors in electrical circuits. The second formula was offered by alanrockwood in post #151 as applicable in statistics and signal processing. I don't know if either is appropriate for determining resolution in a system comprised of an optical lens and photographic film.
 

Mr Bill

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Not 200, but something more like 140.



Thanks Alan.

I have the sense that a lot of photographers would see it as more akin to a physical chain, where if one link could withstand 200 "units" of force then a series of identical links would maintain the same overall capacity. That is, that the entire chain can still withstand the same force. (Which is clearly not the case for a series of stages in a reproduction system.)
 
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chuckroast

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I believe you mean resistors in parallel. Resistors in series simply have their resitance added: R1+R2+R3 ... for computing total resistance.
 

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That's amazing. What`s more amazing is there`s no lens capable of resolving that film...!

No lens you know about. Nowithstanding their current used of digital sensors, the Five Eyes likely have optics that only an unlimited sum of (our) money can buy...
 

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My 50mm lens is better than your 50mm lens!


Duh! They are all about the same.​
 

Mr Bill

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That's amazing. What`s more amazing is there`s no lens capable of resolving that film...!

Sure there are. That is, lenses capable of resolving 800 lpmm. Fundamentally they will be limited by the size of the lens aperture with respect to an f#. A rule of thumb in photography is that a certain number, roughly 1800 (?) divided by the f-stop number gives the maximum lpmm that the lens can produce. It's actually based on the smallest point of light the lens can make, aka the Airy disc. (If you can stretch that "point" out into a line, then space such lines at the limit of resolution this would give lpmm.) Anyway, an ideal lens with an aperture wider than f/2 will not be so limited.

As a note the base number of 1800 ( or so) is, I believe, based on the wavelength of "green" light. Bluish light has a shorter wavelength so would not be limited quite so much.
 
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Can you name a few...?
 
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No lens you know about. Nowithstanding their current used of digital sensors, the Five Eyes likely have optics that only an unlimited sum of (our) money can buy...

Which do you know about that resolve that film...?
 
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Not in the real world.

The site also mentions it having to have a special developing technique and chemicals to achieve its resolution...!
 

George Mann

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The site also mentions it having to have a special developing technique and chemicals to achieve its resolution...!

You can only achieve the maximum attainable resolution by utilizing a carefully contrived laboratory test environment.

But most of these extremely high quotes are theoretical, none of which is remotely achievable thru real world photography.
 

Mr Bill

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Can you name a few...?

Not offhand, but I would imagine that just about any f/1.4 cine lens (a decent one) would do it. Almost for sure just about any good quality microscope lens (with moderately high N.A.) would do it.

I'd GUESS that a lot of higher end lenses for 35mm cameras would also do so in the center. But they gotta be faster than f/2. If they don't do it, as is, narrowing down the wavelength range with a sharp blue or green gel filter would probably do it.

Can I prove it? Not offhand but I'd probably be willing to make a pretty healthy bet I could come up with some lenses but it might take some doing to prove they do. Offhand I'd say that perhaps one could examine the aerial image with a microscope, but it would also need an aperture as fast (or faster) than the lens.

Fwiw you asked chuckroast "Which do you know about that resolve that film...?". With all due respect this tells me that you are not understanding the issues of interaction between lens and film. With an equally capable lens, meaning roughly an ideal (in the center) lens of about f/2, and a nominal 800 lpmm film, the expected result will be roughly somewhere between 400 and 560 lpmm. Not the 800 lpmm the film is said to have.

Let me ask you, just offhand, how would you quantify the resolving power of that film? Let's say I'm skeptical about those numbers. How would you go about proving what it can do?

Let me say one last thing about measuring resolution on film, using something like the standard 3-bar black & white test charts. When I was a young pup fairly fresh in photo lab QC I thought it was necessary to have a clear delineation of 3 bars. But... we had some ANSI publications on how to read the charts. The official procedure, when examining test film under a microscope, was to find the smallest bar set where you thought it was just as likely as not that there were 3 bars. That is, about a 50% confidence that there were 3 bars. So I'd guess that most photographers testing film are gonna underrate things.
 

chuckroast

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Which do you know about that resolve that film...?

I don't know about any of them either. Although I have been called Four Eyes in the past, I've never been privy to the inner workings of the Five Eyes. So, I'm just guessin' here ...

 
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Me too…!
 
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