Archived posting to the Leica Users Group, 2004/07/07

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Subject: [Leica] "focus then reframe" (aka fungus in camera)
From: saganicc at MSKCC.ORG (Saganich, Christopher/Medical Physics)
Date: Wed Jul 7 15:14:57 2004

Thanks, that was quite informative.  I often frame and refocus, especially 
35mm lens in low light.  I often thought the close objects should have been 
sharper, especially with my Leica glass.  I'd be interested for 50/f2, just 
the summary please I'll take your word for it.

Chris Saganich

-----Original Message-----
From: lug-bounces+saganicc=mskcc.org@leica-users.org 
[mailto:lug-bounces+saganicc=mskcc.org@leica-users.org] On Behalf Of Jean 
Louchet
Sent: Wednesday, July 07, 2004 5:26 PM
To: lug@leica-users.org
Cc: eric clerjeaud; Pierre Collet; Jean Louchet
Subject: [Leica] "focus then reframe" (aka fungus in camera)


Hi all,

Beware, the calculation maniac is back on line :-)

 Apart the Descartes formula, the second important formula is the "Setala
formula" which allows to calculate the depth of field, the diameter of the
blur circle etc. (According to the "photo club de Bievres", Mr Setala was
a Leica User from Finland, and the inventor of the "depth of focus" scales
one now finds on almost all lenses)


 Its parameters are:
   the diameter of the blur circle: Delta
   the diameter of the diaphragm:   Diaph
   the focal distance: f
   the distance on which the lens is focussed: z
   the actual object's distance: d

Setala's formula is:
   Delta = Diaph * f * abs(1/z - 1/d)

It is only true when z is much greater than f (always the case except in 
macrophotography)

Let's take as an example a 35mm lens on a leica. As the focal length f
(35mm) is about equal to the width of the image (36mm), if we want to
photograph a vertical wall at distance d, the part of the wall which
projects onto the side of the picture will be at an actual distance z
(measured by the rangefinder before turning the camera) such that

  d^2 = z^2 + e^2 where e is half the width of the part of the wall that
will be visible on the picture (sorry I can't make a drawing here, but
this is Pythagore's theorem), and e=z/2 (because we have a 35mm lens and a
18mm half-width of the picture).  Thus we can calculate 1/z - 1/d,
eliminating d (d = z * (sqrt(5)/2 = z*1.118) gives
 1/z - 1/d = 1/z *(1 - 2/sqrt(5)) = 0.105/z

At aperture f/2 we have (in millimeters)
 Diaph = 17.5mm
 and
 Delta = 17.5 * 35 * 0.105 * (1/z)  (z also in millimeters!)
 Delta = 64.3/z

This is the diameter of the "blurring" on the picture of the wall if we 
rely on the "focus then reframe" technique.

 At infinity (z = inf) the picture will be (in theory) perfectly sharp.
 At z = 10 metres we have Delta = 64.3/10000 = 6.4 microns = perfectly
sharp in practice.
 At z = 5 metres, Delta = 13 microns = very sharp (would still resolve 80
lines/mm).
 At z = 2 metres, Delta = 32 microns = usually considered "good" or
"acceptable" (30 lines/mm).
 At z - 1 metre, Delta = 64 microns :-( it is worth to make the focussing
correction.

The correction coefficient on the edges is 1.118 (say 12%). If one uses
the rangefinder on an object and wants this object to be sharp when it
gets on the side of the picture, he will have to SUBTRACT 12% to the
distance given by the rangefinder.

The same formulas with aperture 1.4 would give:
 At z = 10 metres Delta = 9 microns "very sharp"
 At z = 5 metres Delta = 18 microns "sharp"
 At z = 2 metres Delta = 45 microns "fair" :-|

TO SUMMARISE:
 with a 35mm, at aperture 2 "focus then reframe" is OK from 2 metres
              at aperture 1.4 "FTR" is OK from 3 metres.

At shorter distances, one has to reduce the focussing by, say, 10 - 12%.

I did not consider focussing on an object which will finally be right in a 
corner (no practical interest).

OF COURSE we luggers will take much, much better pictures now :-)

If anyone is interested in having the equivalent results with a 50mm, let
me know (private e-mail), I may well open another page on my web site.

Jean

-- 
 ------------------------------------------------------------
 Dr Jean Louchet       COMPLEX Project     INRIA Rocquencourt
                       BP105   78153 Le Chesnay cedex, France
 Jean.Louchet@inria.fr     http://fractales.inria.fr/~louchet
 +33 (0)1 3963 5582/5104              fax: +33 (0)1 3963 5995
 ------------------------------------------------------------ 

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