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[photo-3d] Re: Lenticular depth resolution (was: Camera separation ...)
- From: Abram Klooswyk <abram.klooswyk@xxxxxx>
- Subject: [photo-3d] Re: Lenticular depth resolution (was: Camera separation ...)
- Date: Mon, 10 Jul 2000 22:58:32 +0200
Dear Olivier,
I understand that you don't have Okoshi's book at hand now.
>the book is entirely written as a theory of holograms.
(Olivier Cahen, 09 Jul 2000, in reply to my post of
08 Jul 2000, Lenticular depth resolution (was: Camera
separation ...)) )
This is only partly true. In his about 400 page book one
whole chapter is on holography, 109 pages, three other
chapters have sections on holography, in total another 36
pages, so in fact little more than one third of the book is
on holography. Of the remaining, about 129 pages are mainly
on lenticular systems, but again that topic comes about in
various other chapters.
I agree of course that binocular resolution is superior to
monocular resolution, and depth resolution is better than
follows from calculations using only monocular resolution.
As you might recall, I have disputed Pizon's calculations
(in the Bulletin du Stéréo-Club Français) exactly on this
point, many years ago (before the internet even existed:-)).
However, I suppose you agree that a significant higher
monocular resolution also gives a higher depth resolution.
>The resolution of the image on the film is not an important
>parameter of the final depth resolution, since the results
>were almost the same on images that I took so that it was
>fuzzy on the film.
This must have been just a little fuzziness. Is has been
demonstrated in controlled experiments that stereoscopic
acuity is lower when images are degraded with haze filters, or
by reducing contrast. (Interestingly the effect of monocular
degradation is worse than that of binocular degradation.)
You mention stereo acuity figures of your family, worth a
congratulation :-). However, the method:
> showing (...) a wood bar with two lines of nails, so one
> could tell which of them was on each line
seems a little dubious.
It is not enough to ask which depth interval people can see,
when there is no control. In controlled experiments people
must get a chance to fail :-), that is to discriminate (or
not) between zero depth and a little depth, and then perform
better than chance.
I believe figures will be somewhat worse when the test is done
in this way. Especially in the case of family members it is
essential too that the experimenter doesn't know the right
answers at the time of the test (double blind testing).
The same applies to the test with "the stereo slides of this
bar". Not double blind testing means that the results always
will be biased towards the desired result (everyone wants to
be good at such tests :-)).
This does not imply that the depth resolution figures you
estimate are necessarily far off, my (rather conservative)
estimate is also not based on real testing, so large
differences between estimates are to be expected.
Moreover, the test with nails in a bar will probably give
higher figures than can be expected in more conventional
three-
dimensional surroundings. It is a well known fact that such
test objects tend to give the best figures, not attainable in
most circumstances. My estimate was meant to apply to average
slides, in order not to overestimate the difference with
lenticulars.
For the point of my posting was not the exact amount of
possible depth resolution, but the fact that there is an
essential difference between twin-view images (stereoslides or
stereoviews) and lenticulars. In the former 2D resolution is
identical with number of resolvable line pairs per mm, but not
so in lenticulars, where the lenslet diameter is one of the
most important factors (I will not quote all other of Okoshi's
optical considerations).
Since film resolution is significant better than the
coarseness
of lenticular sheets, depth resolution in lenticulars will
never be as good as in twin-view stereopictures.
(One of my unfinished projects in stereoscopy :-( is to design
an experiment to prove or disprove this statement.)
Abram Klooswyk
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