I have been unable to locate the %VLT on the following lenses:
PRIZM TR22 Black Iridium
PRIZM Snow Black Iridium
PRIZM Snow Jade Iridium
PRIZM Snow Rose
So it occurred to me that I might be able to get an approximate value by using the one tool I have available to measure light, a camera light meter. Before I get into what I did and what the results of the experiment showed, I think I should provide an explanation of how a camera light meter works for those that have never used a manual or semi-automatic camera.
Photographers and uninterested parties can skip the next section…
There are two values that go into determining exposure. Shutter speed and aperture. There is a third setting that tells the light meter the sensitivity of the film or sensor you are using (ISO) but that is not relevant to this discussion. Shutter speed and aperture in combination determine how much light enters the camera. For our purposes we really are not interested in shutter speed except that we have to be able to force it to a given value, hence the need for a semi-auto or fully manual camera. It is aperture that we are interested in. Aperture is measured in f-stop(s) which are a series of numbers that denote how wide the lens opens to allow light in. The smaller the f-stop the more light is let in and vice-versa. If one knows the first two f-stops in the series the rest can be calculated.
1.0, 1.4, 2.0, 2.8, 4, 5.6, 8, 11 (actually 11.2 but we drop the decimal point), 16, 22, 32
At each point in the sequence going to the next value (larger number) lets in half the light while going to a smaller number lets in twice the light. If you select a given shutter speed the camera will tell you what f-stop should be used for a correct exposure. This might be a little confusing when I start listing the values returned by my experiment, so I’ll give an example. Let’s say you have a correct exposure with a f-stop of f-32 and then you put a grey sunglass lens in front of the camera lens that cuts out 50% of the light (has a %VLT of 50) the camera which was just asking you to set an aperture of f-32 for a correct exposure will now recalculate the exposure based on less light arriving at the lens and will now tell you that you need to set the aperture to f-22. That is the next f-stop down in the sequence and will allow twice the light to enter the camera lens (which it now needs because you have cut out 50% of the light by putting a sunglass lens with 50% VLT in front of it). By changing the f-stop to 22 you are now back where you started. You have cut out 50% (half) of the light with the grey lens and you have added that back by doubling the light allowed in due to the larger aperture. Sorry if this is confusing, I don’t know how else to explain it. Anyway, the important thing to remember is that if you start at an f-stop of f-32, f-22 will give you half the light, f-16 will give you 1/4th, f-11 will give you 1/8th, etc.
So now to the experiment…
I set the camera on a tripod and set the shutter speed to give me an expected aperture of f-32. I then took several lenses that I knew the VLT for and placed them in front of the lens to test my theory.
Grey gave me an f-stop of f-13 (not a ‘normal’ f-stop since the camera is capable of 1/3rd settings). This is about 2 and 2/3 f-stops down from my original f-32. Going to f-22 would half the light (50%), going to f-16 would half it again (25% getting through). f-13 indicates that I am getting less than 25% of the light through the lens but more than 12.5% (f-11), pretty much in line with the known VLT of an Oakley grey lens (18%).
TR45 gave me f-20. f-22 would have indicated half the light getting through, and the slightly lower f-stop of f-20 (1/3rd down from f-22) is right in line with my expectations since the TR45 allows only 45% light transmission.
TR22 gave me f-14. f-14 (1/3rd stop below f-16) is also right in line with my expectations. A TR22 lens allows 22% of the light through the lens. 25% light transmission would have resulted in a f-stop of f-16 so a slightly lower value matches my expectations for this lens. As an additional confirmation the value for this lens is 1/3rd f-stop greater (more light) than the f-stop for the grey (18%) lens.
Now I tried several lenses that I do not have official %VLT values for…
PRIZM Snow Rose gave a f-stop of f-14. Identical to the TR22 lens, which tells me that the Rose lens has a VLT of about 22%.
PRIZM Snow Jade Iridium gave a f-stop of f-11. This indicates that the lens falls somewhere between a 12% and 13% VLT. f-11 indicates that 1/8th (12.5%) of the light is getting through.
PRIZM Snow Black Iridium gave a f-stop of f-10. f-10 is 1/3rd f-stop below f-11 and would indicate a VLT of less than 12.5%.
These are obviously all approximations since the environment was not completely controlled and the camera light meter has definite limitations when trying to determine exact VLT values. But the results were consistent with known values, and so would appear to offer some value in determining approximately where a lens’s VLT falls.
PRIZM TR22 Black Iridium
PRIZM Snow Black Iridium
PRIZM Snow Jade Iridium
PRIZM Snow Rose
So it occurred to me that I might be able to get an approximate value by using the one tool I have available to measure light, a camera light meter. Before I get into what I did and what the results of the experiment showed, I think I should provide an explanation of how a camera light meter works for those that have never used a manual or semi-automatic camera.
Photographers and uninterested parties can skip the next section…
There are two values that go into determining exposure. Shutter speed and aperture. There is a third setting that tells the light meter the sensitivity of the film or sensor you are using (ISO) but that is not relevant to this discussion. Shutter speed and aperture in combination determine how much light enters the camera. For our purposes we really are not interested in shutter speed except that we have to be able to force it to a given value, hence the need for a semi-auto or fully manual camera. It is aperture that we are interested in. Aperture is measured in f-stop(s) which are a series of numbers that denote how wide the lens opens to allow light in. The smaller the f-stop the more light is let in and vice-versa. If one knows the first two f-stops in the series the rest can be calculated.
1.0, 1.4, 2.0, 2.8, 4, 5.6, 8, 11 (actually 11.2 but we drop the decimal point), 16, 22, 32
At each point in the sequence going to the next value (larger number) lets in half the light while going to a smaller number lets in twice the light. If you select a given shutter speed the camera will tell you what f-stop should be used for a correct exposure. This might be a little confusing when I start listing the values returned by my experiment, so I’ll give an example. Let’s say you have a correct exposure with a f-stop of f-32 and then you put a grey sunglass lens in front of the camera lens that cuts out 50% of the light (has a %VLT of 50) the camera which was just asking you to set an aperture of f-32 for a correct exposure will now recalculate the exposure based on less light arriving at the lens and will now tell you that you need to set the aperture to f-22. That is the next f-stop down in the sequence and will allow twice the light to enter the camera lens (which it now needs because you have cut out 50% of the light by putting a sunglass lens with 50% VLT in front of it). By changing the f-stop to 22 you are now back where you started. You have cut out 50% (half) of the light with the grey lens and you have added that back by doubling the light allowed in due to the larger aperture. Sorry if this is confusing, I don’t know how else to explain it. Anyway, the important thing to remember is that if you start at an f-stop of f-32, f-22 will give you half the light, f-16 will give you 1/4th, f-11 will give you 1/8th, etc.
So now to the experiment…
I set the camera on a tripod and set the shutter speed to give me an expected aperture of f-32. I then took several lenses that I knew the VLT for and placed them in front of the lens to test my theory.
Grey gave me an f-stop of f-13 (not a ‘normal’ f-stop since the camera is capable of 1/3rd settings). This is about 2 and 2/3 f-stops down from my original f-32. Going to f-22 would half the light (50%), going to f-16 would half it again (25% getting through). f-13 indicates that I am getting less than 25% of the light through the lens but more than 12.5% (f-11), pretty much in line with the known VLT of an Oakley grey lens (18%).
TR45 gave me f-20. f-22 would have indicated half the light getting through, and the slightly lower f-stop of f-20 (1/3rd down from f-22) is right in line with my expectations since the TR45 allows only 45% light transmission.
TR22 gave me f-14. f-14 (1/3rd stop below f-16) is also right in line with my expectations. A TR22 lens allows 22% of the light through the lens. 25% light transmission would have resulted in a f-stop of f-16 so a slightly lower value matches my expectations for this lens. As an additional confirmation the value for this lens is 1/3rd f-stop greater (more light) than the f-stop for the grey (18%) lens.
Now I tried several lenses that I do not have official %VLT values for…
PRIZM Snow Rose gave a f-stop of f-14. Identical to the TR22 lens, which tells me that the Rose lens has a VLT of about 22%.
PRIZM Snow Jade Iridium gave a f-stop of f-11. This indicates that the lens falls somewhere between a 12% and 13% VLT. f-11 indicates that 1/8th (12.5%) of the light is getting through.
PRIZM Snow Black Iridium gave a f-stop of f-10. f-10 is 1/3rd f-stop below f-11 and would indicate a VLT of less than 12.5%.
These are obviously all approximations since the environment was not completely controlled and the camera light meter has definite limitations when trying to determine exact VLT values. But the results were consistent with known values, and so would appear to offer some value in determining approximately where a lens’s VLT falls.