I think there were 4 versions so the year may vary. The later the better.I think I want to buy some book, or this book, by Dunn. I cannot find the reference any more.
Was it "Exposure manual" by Dunn & Wakefield, Fountain, 1974?
Is there anything else interesting written by Dunn?
I'd like to see if the riding lady sells it in Italy.
I mumbled. It really sticks very well.
I apply Conrad abovementioned.
For negative colour film, the speed equation is:
ISO = square root of 2 / Hm. We derive Hm = square root of 2 / ISO.
For an ISO 100 film, Hm = 0.014142.
Now we have the speed point and we must calculate the grey point, Hg.
Hg can be derived from Hm by applying a derivation factor which is [(b * K) / square root of 2].
Conrad uses b = 0.728 and K = 12.5. I will also use K = 14 for comparison.
With K = 12.5 the derivation factor is 6.505382. So Hg is 0.091999 and LogHg is -1.03622.
With K = 14 the derivation factor is 7.206832. So Hg is 0.101919 and LogHg is -0.99174.
The two values are certainly very close apart (we already know they are 1/6 EV) and, as far as the K = 14 is concerned, the value of Hg coincides very nicely with the Hg already derived for slide film, which was -0.99174, absolutely identical!
So the Minolta lightmeter, using K = 14, gives us a result that, for the corresponding shade of grey (18%, actually 17.6%), is the proper one and exactly the same whether we use slide film or negatives.
I wait a confirmation from Stephan that, finally, at last, I applied the speed equations and the derivation of Hg well. (Connolly was confusing, Conrad is better).
The last point remains, in my opinion, to be discussed, and that is how a reflected light meter is bound to be calibrated to a certain shade of grey, chosen by the manufacturer, through the arbitrary factor K.
(To those who say there is no reflected light in the exposure equation, I would shortly answer: there is, and is K, which is chosen after some empirical tests, in order to determine which K matches in a visually satisfactorily way... that certain shade of grey i.e. that certain reflectivity).
I think there were 4 versions so the year may vary. The later the better.
I would calibrate my exposure through a simple test I outlined to you way back in the topic. I would know in advance that if I metered a white how much to adjust exposure by to place it on white. And if I needed to put a white card in the subject I would, but its unlikely.
But it's you and benskin who are trying to do it by formulas so now you've been through the learning curve why don't you tell us how you would do it. Its you who has been trying to understand the formulas and asking all the questions and not me.
if it makes it any easier and less agricultural for you,
0.10 lxs = EV -4.6438
Can't fault your logic. But you are taking a picture of a cow and a goose. I'm taking a picture of a dog and a tree. Blowing out the highlights a bit don't bother me in this situation.Exposing at EV 13 would push the geese at 4 EV above middle grey (remember they were metered EV 17.0) and frankly I don't think you would find any decent texture in that region of a slide film, that would place LogHgeese = +0.2, look in our graph where that is. But who knows? YMMV.
Please debug everything I am open to any kind of contribution.
Can't fault your logic. But you are taking a picture of a cow and a goose. I'm taking a picture of a dog and a tree. Blowing out the highlights a bit don't bother me in this situation.
Rob proposed that I was overexposing a bit, so his EV would likely be closer to yours.
But truth be told, before I started thinking "analytically" I was thinking of just using the reading off the sunlit grass. Or using an incident meter.But what I did was split the difference between the two grass readings. Maybe it's been too long since I've shot transparency and I'm in too much of a color neg mindset.
I believe you wrote somewhere that K is arbitrary. You might be thinking of K1 in standard’s equation for K. Connelly uses P for the exposure constant, which is the same as K1. P is the arbitrary chosen value, but in this use, arbitrary just means that it isn’t a physical constant. It was determined through psychophysical testing to determine the most acceptable value.
Mmmmh, yes. K for me sometimes, and wrongly, was the "overall adjusting factor" that will make, after examination by a sufficiently large number of people, the best conversion from metered light reflected by the subject to an exposure value to be set in the camera. I have no problem in calling it K1 or P.
I gave for granted, so far, that the world at large considered b (q) as something fixed, and that all the adjustement due to the statistical observation by the sufficiently large number of people was meant to derive a K that gave the best result (the best match between light measured and exposure). If b (q) is a calculated factor, the result of an equation, and not something that is the result of statistical analysis, I thought, then the variation due to the result of statistical perception must end up "all in K" and the b*K in Conrad would end up being:
b fixed, result of an equation, something calculated;
K derived through empirical observation of perceived best matching result, something "observed" with statistical analysis.
But one might say that the result of the statistical observation ends up to influence both b and K. So it is their product, b*K, which is the result of observation, the overall matching factor.
No problem with that (although one would ask why so much theory about calculating b. In the end, is the observed b*K that would matter, not b nor K, and one would also ask why light meter producers give a figure for K and not for b!). But we should now ask Mr. Minolta what does he call K (which is = 14) in his answer to RobC's question and in the instruction booklet.
I suspect that Mr. Minolta calls K what Conrad calls K (different from what I called K, but same if we keep b as exogenous, calculated) and in that case I suspect that also for Mr. Minolta what Conrad calls b must be the same value as in Conrad, because Mr. Minolta tells us that his exposure always gives Hg = 0.1.
We should keep in mind that when Mr. Minolta tells us, that is:
1) He uses K = 14
2) His light meters give to LogHg a value of -1.0
3) He calibrates his light meter for a mid-tone of 18%
he tells us a lot of stuff.
The three elements all seem to nicely sum up if b = 0.728 (just like in Conrad), K = 14 (K as in Conrad) and mid-tone is 18% because that gives a LogHg a value of -1.0 both for slide and for negatives.
(If, instead, Mr. Minolta called K what Conrad calls b*K, then he wouldn't be true when he tells us that his instruments create a density of 0.1 on film).
They also sum up if we consider that these values create on the film the exact same exposure that an incident light meter with a flat disk and a C = 250 would give (following the logic given by Conrad, not that I approve of his considerations immediately after that).
Of course the same value of K, or of K*b, or of (K*b)/10, or the same value of whatever the "overal adjusting factor is", would be obtained by a reflected light meter producer also if incident light meters never had come to existance, and also if the C calibration factor never had been conceived by human mind.
The reflected light meter producer would arrive to the same conclusion, the same calibration, by the sole statistical analysis of best perceived match between reflected light and exposure values.
On the other hand, an incident light meter producer would arrive to a calibration of its incident meter by statistical observation of the best match between incident light and exposure value, even if reflected light meters never had been invented.
But, if the sample of people is significant and well chosen, the two sets of observations must converge toward the same result. Human vision is the same when it observes pictures, it doesn't know if the light metering was made with incident or reflected light meters.
And, in a previous post, #199, page 8 (I'm re-reading all the thread):Also, why adjust the reversal speed constant if the value of P is also going to change?
Stephen Benskin said:Don't forget the ratio from the speed point to the metered exposure point. This and the film speed sets where the exposure should fall.
Diapositivo, here is a quick answer for you.
The speed of B&W negative and color reversal film are determined at critical points. With B&W negative film it has to do with the limiting gradient of the film curve. This defines the minimum exposure which can yield a quality print. When the contrast parameters of the ISO standard are maintained, this point falls approximately one stop to the left of the exposure for the fixed density speed point (Hm where the density equals 0.10 over Fb+f). To calculate B&W film speed Hm is plugged into the equation S = 0.80/Hm where 0.80 is known as the speed constant. Using this equation, the value of S is 1/3 stops slower than what Hm would otherwise indicate. This is difference is to adjust for the color temperature of the sensitometric exposure; however, the idea that the film speed value can be different from the speed point is important. To calculate what the Hm should be for any speed, the equation is 0.80 / film speed = Hm.
With reversal color film, the speed point is found in the “middle” of the curve. Please refer to the example. Point HF is located on the curve 0.2 above the minimum density. The exposure value HR is the geometric mean between HF and HS. The speed equation is S = 10 / HR. Please note that the nomenclature in this example is outdated.
Sometime in the 70s or early 80s the speed equation changed from 8/HR to 10/HR thus increasing the speed of reversal film by 1/3 stop. The way the speed point was determined didn’t change, just the speed constant. It’s all about the relationship between the speed point and Hg. In this example, we know where HR was determined and we know where Hg should fall. At one time this was the same point with reversal color film, but it was decided to reduce the overall exposure. Now Hg falls 1/3 stop below HR.
The exposure meter wants to place the exposure at Hg. This relationship can be determined with the equations Hg/Hm for B&W film and Hg/HR for reversal color film. For B&W this value is 10. For color reversal it’s 0.8. In the previous incarnation it was 1 which means the speed point for reversal color film was the same point as where the exposure wanted to place Hg. The equation can also use the speed constants and the value for Eg.
Eg can be thought of as the value of exposure striking the film plane if the shutter speed is at one second. From this Hg can be determined with the equation Eg * 1/ISO = Hg. Eg as a constant is referred to as K1 in the exposure meter standard or in some papers as P. So the equation can be reduced to Hg = 8/ISO.
8/100 = 0.080 lxs 8/125 = 0.064 lxs 8/400 = 0.020 lxs
If it’s determined there needs to be a change where Hg should fall on the film plane, the meter doesn’t need to be adjusted, nor the method of determination the speed point. All that needs to be changed is the speed constant. This will change the speed number and consequently placement of Hg by the exposure meter.
I am re-reading this text in the light of what I have learned so far during the thread.
"This defines the minimum exposure which can yield a quality print. When the contrast parameters of the ISO standard are maintained, this point falls approximately one stop to the left of the exposure for the fixed density speed point (Hm where the density equals 0.10 over Fb+f)."
Do you mean: ... falls approximately one third of one stop to the left ...
If the density is 0.1 over fog, one stop to the left of that is inside the fog.
"Sometime in the 70s or early 80s the speed equation changed from 8/HR to 10/HR thus increasing the speed of reversal film by 1/3 stop. The way the speed point was determined didn’t change, just the speed constant"
I don't get that. If the speed is increased, I endup with a different box speed on the package. The same material that previously was rated ASA 100 is after the change rated ASA 125. That change made, all the rest should remain equal. The new Hg should naturally be 1/3 of EV closer than the old EV for the same material.
"It’s all about the relationship between the speed point and Hg. In this example, we know where HR was determined and we know where Hg should fall. At one time this was the same point with reversal color film, but it was decided to reduce the overall exposure. Now Hg falls 1/3 stop below HR.
The exposure meter wants to place the exposure at Hg. This relationship can be determined with the equations Hg/Hm for B&W film and Hg/HR for reversal color film. For B&W this value is 10. For color reversal it’s 0.8. In the previous incarnation it was 1 which means the speed point for reversal color film was the same point as where the exposure wanted to place Hg. The equation can also use the speed constants and the value for Eg"
We come to the meet here.
Case 1
Do you mean a lightmeter gives me an Hg which would have been the not just the "exposure point" but also the "speed point" with the old rating. But given that there is a new rating of film speed, I can't use the exposure value from the light meter "as is" (we call this Hg) but I should apply a correction factor, which is 0.8? But then, why is the slide film not rated with an ASA value that allows me to use, "as is" the exposure value given by the instrument? Am I really supposed to read ISO 100 and expose a slide film as ISO 125 because I am supposed to know that the speed equation was changed? (I don't think that is the case).
Case 2
Or is it the other way round? The speed point was raised 1/3 EV but not the ASA speed rating. Only raising the speed point, without changing the speed equation, would produce an exposure of 1/3 EV closer than with the previous rating. BUT, compensatively, the speed equation is changed from 8/HR to 10/HR. That implies there is now a compensative factor 0.8 in order to make the exposure fall where it used to fall, and the ISO speed remains the same even if the speed point is defined differently.
The "speed point" for slide film doesn't coincide anymore with the "exposure point" (no problem with that. That also happens in negative film, where the speed point lies at a distance relative to exposure point). But the "exposure point", thanks to the 0.8 correction factor, falls again where the light meter wants to place it, at Hg.
In this case we have this situation:
The light meter gives the "exposure point", or Hg, which is valid for both slide film and negative film, at ISO rating.
Knowing that, I still don't understand why I should need to care at all about the existence of a speed point somewhere, and of speed equation.
All that I need to know is what my ISO speed is and that the light meter will give me mid-tone, i.e. Hg.
When using slide film, I know that I have let's say 2.3 useable texture above mid-tone (the exact amount depends on the slide film, and on where I cut "useable").
When using negative film I know that I have let's say 4.3 useable texture below mid-tone when using standard development (the exact amount depends on the negative film, and on where I cut "useable").
Is Case 1 you mean, or Case 2? Or case 3?
Or both...
View attachment 153443
My point is that the meter is calibrated to a backlit screen, and that explains why it's literally not calibrated to reflectance.
All the discussion about the calibrated reflectance is us trying to figure out the equivalent.
If he wants to know exactly how his meter works then he can contact its manufacturer technical support and ask them ( like I did with Minolta when they made spot meters)
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