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[photo-3d] Re: To math or not to math?
- From: zilch0@xxxxxxxxxxxx
- Subject: [photo-3d] Re: To math or not to math?
- Date: Thu, 01 Mar 2001 08:19:41 -0000
Hi!
It looks like I'm the new "math maven" poster child. I'll honor your
opinions by providing additional material at which to chortle as I
answer your comments.
--- In photo-3d@xxxx, "John A. Rupkalvis" <stereoscope@xxxx> wrote:
>
> ----- Original Message -----
> From: "Dr. George A. Themelis" <drt-3d@xxxx>
> To: <photo-3d@xxxx>
> Sent: Wednesday, February 28, 2001 4:26 AM
> Subject: [photo-3d] To math or not to math?
>
> > John, the thick photo books have been replaced by advanced
> > calculators.... Sorry, I cannot resist but quote this message
> > that came from the MF list (MF stands for Medium Format, not
> > Mathematical Formulas!!!) I did not write this!!! Email Paul
> > Talbot if you would like to join the MF stereo list.
> >
> > Here is the quote.... enjoy!!!! -- George Themelis
> >
> > excerpt from:
> > http://www.pauck.de/archive/mailinglist/mf3d/mhonarc/msg04004.html
>
> The description referred to above (which I removed, Paul!) is great.
It
> should be framed and hung on the wall in every stereo club. I
wonder if the
> writer has ever done stereo photography of birds or airplanes or
sports, and
> if the subject was still around by the time that the calculations
were
> completed (even with an advanced calculator)!
When time is short, I compromise. When time permits, I avoid
compromise. Surely, most photographers enjoy some measure of
increased deliberation when working with static subjects. That which
you find remarkable, even laughable, in my technique is the fervor
with which I'm willing to pursue precision. The article George
referenced details the accuracy I permit myself with subjects like the
hangared B17. Your suggestion that I might be caught fumbling with
the calculator at the expense of lost opportunity with animated
subjects must be dismissed as facetious. I enjoy precision when I can
afford it.
> The point that I like to make with the math mavens, is that: 1.)
> usually it
> is not necessary, and 2.) it can actually be misleading and
> counterproductive.
The math is as necessary as your desire to extract performance from
your film and equipment. If a fellow is content with the results had
using a fully automatic camera, his decision to do so should be
respected and supported by others. It's possible any greater
attention to the science of photography would only compromise his
capacity to express himself artistically, even when he's working with
a static subject and has all the time in the world. It's also
possible that he simply lacks the knowledge and experience needed to
control variables his equipment makes available to him. It's possible
he has struck a balance between the results he expects and the energy
and patience he's willing to invest.
Whatever the limiting factors are, if his expectations are being met,
no one should find fault with the choices he makes. If his says his
expectations are not being met, we should lend a hand in teaching him
how to tie down the lose ends.
If, at the opposite extreme, someone choses to identify and optimize
every variable within his control, displacing ingornace with
knowledge, impatience with resolve, disinterest with enthusiasm, a
sparsely provisioned tool box with every appliance that can extend an
advantage, that decision should be respected as a matter of choice,
equally worthy of support.
The closer one fits this latter extreme, the more valuable and
necessary the math becomes. The closer one fits the first extreme,
the more "misleading and counterproductive" the math will be.
> I have shelves full of books on stereo photography written all the
way from
> the late 1800's to the present time. Many of these, possibly most,
have
> tables in them purportedly showing where to set convergence for
different
> focal length lenses (or in some cases, a specific focal length
lens). The
> interesting thing is that I have yet to find two books where the
tables are
> identical!
>
> So which one is right? They all are. If you take any particular
setting,
> it is possible to find a subject (and viewing condition) for which
that
> setting works. The problem with assigning numbers to these things
is that
> stereo photography is very subjective. What works beautifully for
one
> subject at one distance with one foreground distance and one
background
> distance, may not work at all for another with identical distances.
How do
> you come up with a mathematical formula that takes into
consideration ALL of
> the variables: color, texture, subject size, homogenous patterns,
geometric
> patterns, strong vertical lines, intermingled depth cues (or lack of
them),
> subject motion (and how fast in what direction), etc., etc.???
>
Your argument suggests that a mathematical approach excludes
subjective input and permits no adaptability to circumstance. In
reality, such conclusions only exhibit a failure to understand which
variables empower the control you believe is absent. Depth of field
and base separation formulas, for example, are often viewed as rigid
and limiting only because constants are often used in place of
variables.
I can find countless examples of depth of field calculators which
document their use of the constant 0.03 mm as the maximum permissible
circle of confusion diameter for 35mm format. The authors of these
DoF utilities, be they spreadsheets, Palm programs, web-served java
scripts or whatever, rob us of our one opportunity to influence the
depth of field calculations to suit our personal preferences.
Ignorance of how to exploit this variable abounds.
Similarly, a base separation formula like the 1/30th rule (Near
point/30) offers no provision for adapatation or personalization other
than our freedom to embrace the formula or reject it entirely in
deference some other means for determining base separation. Even
formulas that offer variables of control on a silver platter go
misunderstood and underutilized.
The deviation variable in the formula used by John Bercovitz is a
classic example. Lots of people have failed to recognize that right
there, in that singular expression named "d", you can infuse
subjectivity to your heart's content. The math perfectly fits the
geometry of the medium, yet still provides a variable that's wide open
to your tastes and even your experience with subjects of different
"color, texture, subject size, homogenous patterns, geometric
patterns, strong vertical lines, intermingled depth cues (or lack of
them), subject motion (and how fast in what direction), etc., etc.???"
Our thinking can be less flexible than the math.
> Better to go out and start shooting pictures. Learn from
> experience.
And then apply that experience with meticulous craftmanship or
indifferent abandon. It's entirely your choice to go to either
extreme or somewhere in between, but we shall eat the fruit of our
doings.
Mike
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