POLARIZER "effectiveness" ???

I think a loss of between 0.5% and 0.1% is more likely.

It is difficult to get good specs on a high quality quarter wave film. The link below points to an internal transmittance of 99% for a good quality film. So the loss of 1%. But typically numbers like that are worst case. The manufacturers want to be on solid ground when rejecting returns.

AQWP3 – Bolder Vision Optik

When I have measured similar thing in the lab, with the film in between glass plates, it has been hard to separate out the loss from the front and back surface Fresnel reflections. My estimates of internal loss have been around 0.5% to 0.2%, but I did not make a serious study of it.

The quarter wave film used in things like computer displays are a good step down in quality. Haze on those runs about 0.3%.

Most of the time when I am using quarter wave plates, it is for laser use, and the quarter wave plates are made from crystalline quartz. Internal transmittance losses on those are vanishingly small. Like 0.0001%. And there is no haze at all.

Every time I have tried to reduce cost by using a film, even a high quality film, performance takes a big hit. Haze is always a problem. And it is easily seen. Just look for light scattered out of the main beam on a piece of paper held next to the beam.

The debate on if something like 0.001% is zero or not I find amusing. Depending on what projects I have worked on, sometimes 0.001% is down in the noise and zero for any practical reasons. But other times, 0.001% has been the signal we are after. So I have been on both sides of that debate at times.
 
Thanks for your interesting reply.
I think a loss of between 0.5% and 0.1% is more likely.

It is difficult to get good specs on a high quality quarter wave film. The link below points to an internal transmittance of 99% for a good quality film. So the loss of 1%. But typically numbers like that are worst case. The manufacturers want to be on solid ground when rejecting returns.
I like that answer. For what it's worth, I wrote "probably under 1%".
Weird that they use a fused polymer stack for some strange reason.
When I have measured similar thing in the lab, with the film in between glass plates, it has been hard to separate out the loss from the front and back surface Fresnel reflections. My estimates of internal loss have been around 0.5% to 0.2%, but I did not make a serious study of it.

The quarter wave film used in things like computer displays are a good step down in quality. Haze on those runs about 0.3%. Most of the time when I am using quarter wave plates, it is for laser use, and the quarter wave plates are made from crystalline quartz. Internal transmittance losses on those are vanishingly small. Like 0.0001%. And there is no haze at all.
Every time I have tried to reduce cost by using a film, even a high quality film, performance takes a big hit. Haze is always a problem. And it is easily seen. Just look for light scattered out of the main beam on a piece of paper held next to the beam.

The debate on if something like 0.001% is zero or not I find amusing.
Of course, 0.001% included only internal surface reflections, for one surface only, and admittedly for optimistically matched refractive indices. But in any case, it must be quite small.
Depending on what projects I have worked on, sometimes 0.001% is down in the noise and zero for any practical reasons. But other times, 0.001% has been the signal we are after. So I have been on both sides of that debate at times.
In this case, even 1% pales in comparison to ~65% attenuation by the polarizer.

Again, most of the imperfections that you measure are significant for your use, but probably insignificant for photography.
 
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Question #1

Prior Polarizers had about a 2-stop loss.

Newer ones have much less loss, (some only about .5-stop).
That's physically impossible. An ideal hypothetical polarizer will cut out exactly a half of the randomly polarized incoming light. 1 stop of light loss is the theoretical minimum. In practice, the loss is always a bit more than 1 stop because some of the light that should have passed is lost.
From prior experience, do you know if the newer (less-loss) are LESS EFFECTIVE ???
I am pretty sure they don’t exist. If they lose only 0.5 stop, they should not be called polarizing filters.
****************

Question #2

Also, are circular-polarizers any LESS-EFFECTIVE than "linear" ???
No.
****************

Question/comment #3

Since MirrorLess cameras can now use "linear", (w/out the mirror/exposure problems from SLR/dSLR), do you wish there were more (less-expensive) linear-PL available ???
No. Makes no difference to the image.
Seems like (only) the "C"PL's have the best multi-coating .... ???
I don't see why new linear polarizers would not have the same coating as new CPLs. Those linear polarizers that were made before the SLRs came about and triggered the switch from linear to CPL are just too old to have the multi-coating we have nowadays.
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So basically, if I am going to carry/use a "polarizer", I want the MOST EFFECTIVE, (and cheapest if that can be a "linear") !!!
For everyday photography, their "effectiveness" in blocking polarized light is the same. Their price point will indicate how much they degrade image quality, same as with UV filters.
But I don't mind the sacrifice of 2-stop loss if necessary to be "most-effective".
 
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Question #1

Prior Polarizers had about a 2-stop loss.

Newer ones have much less loss, (some only about .5-stop).
That's physically impossible. An ideal hypothetical polarizer will cut out exactly a half of the randomly polarized incoming light. 1 stop of light loss is the theoretical minimum. In practice, the loss is always a bit more than 1 stop because some of the light that should have passed is lost.
Polarizer - Wikipedia Malus' Law

0caec957d51cd20f9b25a061ad3bc1c0b947dbe0


Since the average value of cos^2⁡ is 1/2, the transmission coefficient becomes

1ade7cff86334926abeda86926c5260e1ca04680
 
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Question #1

Prior Polarizers had about a 2-stop loss.

Newer ones have much less loss, (some only about .5-stop).
That's physically impossible. An ideal hypothetical polarizer will cut out exactly a half of the randomly polarized incoming light. 1 stop of light loss is the theoretical minimum. In practice, the loss is always a bit more than 1 stop because some of the light that should have passed is lost.
Polarizer - Wikipedia Malus' Law

0caec957d51cd20f9b25a061ad3bc1c0b947dbe0


Since the average value of cos^2⁡ is 1/2, the transmission coefficient becomes

1ade7cff86334926abeda86926c5260e1ca04680
Which confirms what I said. The reduction by a factor of two is "one stop", not "0.5 stop".
 
Question #1

Prior Polarizers had about a 2-stop loss.

Newer ones have much less loss, (some only about .5-stop).
That's physically impossible. An ideal hypothetical polarizer will cut out exactly a half of the randomly polarized incoming light. 1 stop of light loss is the theoretical minimum. In practice, the loss is always a bit more than 1 stop because some of the light that should have passed is lost.
Polarizer - Wikipedia Malus' Law

0caec957d51cd20f9b25a061ad3bc1c0b947dbe0


Since the average value of cos^2⁡ is 1/2, the transmission coefficient becomes

1ade7cff86334926abeda86926c5260e1ca04680
A good article.

However, it states: "However, cameras with through-the-lens metering (TTL) and autofocusing systems – that is, all modern SLR and DSLR – rely on optical elements that pass linearly polarized light." When discussing polarizer types for photography, it is rarely mentioned that many camera sensors have birefringent low-pass filters, which will also be subject to interference by a linear polarizer.
 
Question #1

Prior Polarizers had about a 2-stop loss.

Newer ones have much less loss, (some only about .5-stop).
That's physically impossible. An ideal hypothetical polarizer will cut out exactly a half of the randomly polarized incoming light. 1 stop of light loss is the theoretical minimum. In practice, the loss is always a bit more than 1 stop because some of the light that should have passed is lost.
Polarizer - Wikipedia Malus' Law

0caec957d51cd20f9b25a061ad3bc1c0b947dbe0


Since the average value of cos^2⁡ is 1/2, the transmission coefficient becomes

1ade7cff86334926abeda86926c5260e1ca04680
Which confirms what I said. The reduction by a factor of two is "one stop", not "0.5 stop".
Yes, I just wanted to add to it.
 
Question #1

Prior Polarizers had about a 2-stop loss.

Newer ones have much less loss, (some only about .5-stop).
That's physically impossible. An ideal hypothetical polarizer will cut out exactly a half of the randomly polarized incoming light. 1 stop of light loss is the theoretical minimum. In practice, the loss is always a bit more than 1 stop because some of the light that should have passed is lost.
Polarizer - Wikipedia Malus' Law

0caec957d51cd20f9b25a061ad3bc1c0b947dbe0


Since the average value of cos^2⁡ is 1/2, the transmission coefficient becomes

1ade7cff86334926abeda86926c5260e1ca04680
Which confirms what I said. The reduction by a factor of two is "one stop", not "0.5 stop".
Doesn't this really only apply to a perfect/ideal polarizer?

An imperfect one that leaks some light when completely cross-polarized would achieve lower total losses - but at the cost of doing its primary job poorly. Not worth the tradeoff for the vast majority of use cases, so anyone advertising less than a stop of loss is basically saying "We're selling cheap junk and declaring our poor performance at doing our primary task to be a feature".

--
Context is key. If I have quoted someone else's post when replying, please do not reply to something I say without reading text that I have quoted, and understanding the reason the quote function exists.
 
Question #1

Prior Polarizers had about a 2-stop loss.

Newer ones have much less loss, (some only about .5-stop).
That's physically impossible. An ideal hypothetical polarizer will cut out exactly a half of the randomly polarized incoming light. 1 stop of light loss is the theoretical minimum. In practice, the loss is always a bit more than 1 stop because some of the light that should have passed is lost.
Polarizer - Wikipedia Malus' Law

0caec957d51cd20f9b25a061ad3bc1c0b947dbe0


Since the average value of cos^2⁡ is 1/2, the transmission coefficient becomes

1ade7cff86334926abeda86926c5260e1ca04680
Which confirms what I said. The reduction by a factor of two is "one stop", not "0.5 stop".
Doesn't this really only apply to a perfect/ideal polarizer?
Sure.
An imperfect one that leaks some light when completely cross-polarized would achieve lower total losses - but at the cost of doing its primary job poorly.
The amount of light a real polarizer "leaks" in the direction it is supposed to block everything is negligible. The worst case scenario in the visible spectrum is for the blue light and even then it is only a couple of percent.

The real polarizer will block much more light in the direction it is supposed to pass everything, say about 50%, and that's how we might end up with about 2 stop loss for non-polarized light.
Not worth the tradeoff for the vast majority of use cases, so anyone advertising less than a stop of loss is basically saying "We're selling cheap junk and declaring our poor performance at doing our primary task to be a feature".
I couldn't find any manufacturer advertising their polarizers having less than a stop light loss. Any links, anyone?
 
I couldn't find any manufacturer advertising their polarizers having less than a stop light loss. Any links, anyone?
OP appears to have found one, unfortunately didn't provide a link to it. Either marketing BS, or very poor quality and does not do its job very well.
 
Question #1

Prior Polarizers had about a 2-stop loss.

Newer ones have much less loss, (some only about .5-stop).
That's physically impossible. An ideal hypothetical polarizer will cut out exactly a half of the randomly polarized incoming light. 1 stop of light loss is the theoretical minimum. In practice, the loss is always a bit more than 1 stop because some of the light that should have passed is lost.
Polarizer - Wikipedia Malus' Law

0caec957d51cd20f9b25a061ad3bc1c0b947dbe0


Since the average value of cos^2⁡ is 1/2, the transmission coefficient becomes

1ade7cff86334926abeda86926c5260e1ca04680
Which confirms what I said. The reduction by a factor of two is "one stop", not "0.5 stop".
Doesn't this really only apply to a perfect/ideal polarizer?

An imperfect one that leaks some light when completely cross-polarized would achieve lower total losses - but at the cost of doing its primary job poorly.
That is exactly my point and question.
Not worth the tradeoff for the vast majority of use cases, so anyone advertising less than a stop of loss is basically saying "We're selling cheap junk and declaring our poor performance at doing our primary task to be a feature".
Yes ... I want the most "effective" polarizer.
 
I couldn't find any manufacturer advertising their polarizers having less than a stop light loss. Any links, anyone?
OP appears to have found one, unfortunately didn't provide a link to it. Either marketing BS, or very poor quality and does not do its job very well.
OK ... I submit I was WRONG (or exaggerating) by specifically stating .5-stop.

It does appear that the lowest is indeed only "1"-stop.

BUT ... my question is still if they are as "effective" as the more typical -2-stop CPL's.

My point is that I want the most "effective", and if that requires a -2-stop ... OK

But obviously, the -1-stop would be preferable if there is no compromise in "effectiveness".

And by the same token, a cheaper linear would also be preferable (on ML camera) if as effective ... and my recollection back from film days is that linear-p seemed to be more effective than today's CPL.
 
I couldn't find any manufacturer advertising their polarizers having less than a stop light loss. Any links, anyone?
OP appears to have found one, unfortunately didn't provide a link to it. Either marketing BS, or very poor quality and does not do its job very well.
OK ... I submit I was WRONG (or exaggerating) by specifically stating .5-stop.

It does appear that the lowest is indeed only "1"-stop.

BUT ... my question is still if they are as "effective" as the more typical -2-stop CPL's.
How do you quantify "effectiveness"?

EDIT: just reread this thread, you said:
Well, by "effective" I mean how "blue" it intensities the sky, or reflections decrease.
To which ThrillaMozilla replied: "There is absolutely no difference in that respect that you will ever be able to see or measure." My thoughts exactly.

Also, why do we assume that 2 stops are typical? I had about 10 polarizers at some point and measured how much non-polarized light they blocked. All came out between 1.4 and 1.8 stops. Now the sales pitch goes like this: "it used to be about 2 stops, but now it is between 1 and 1.5 stop". In reality, it used to be 1.6 stop, but now it is 1.4 stop. Nothing really changed.
My point is that I want the most "effective", and if that requires a -2-stop ... OK

But obviously, the -1-stop would be preferable if there is no compromise in "effectiveness".
I very much doubt that (1) it is ever going to be 1-stop and (2) you would be able to tell which one of two polarizers is more "effective".
And by the same token, a cheaper linear would also be preferable (on ML camera) if as effective ... and my recollection back from film days is that linear-p seemed to be more effective than today's CPL.
That is what you might think, but they were not. They were slightly worse than today's CPL (do you really think that technology is getting worse?) but you would need to run dedicated tests to figure that out. No difference will be evident in photographic images ala darkening the sky.
 
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