frobozz
Subscriber
This thread could easily just be a continuation of this thread here:
(there was a url link here which no longer exists)
But I figured I'd start a new thread to make it easier for people to find when searching in the future. You should definitely go read that thread first though!
I haven't gotten a chance to use my #10 much but from what I can tell it has the original Turner-Reich triple convertible lens and the original scales on the bed and all the original gears, so I should be all set as far as that goes. My one test with it on 220 film looked like it had credible geometry, though I didn't shoot any squares and measure the negative. But I have a couple of other lenses I want to use someday, so I'm interested in figuring out precisely what gears I'd need for them, so when I get some cut they'll actually work. I'd prefer to test them and verify I was right, than find out they're a little off and need to cut more!
There seem to be two main ways to figure out gears. Jim Lipari described a pretty straightforward way in some notes I posted a copy of in that other thread:
http://cirkutcamera.com/docs/jim_lipari_notes_01.pdf
So far, if I run those equations on my camera, I come very close to the supplied gears, but not exactly - it gets farther off on the longer focal lengths. I haven't figured out why yet, perhaps I'm putting in some wrong numbers or have a math error. Or maybe Jim's method was only supposed to be approximate, expecting a little experimentation from the result, to be treated as a starting point. So I figured I'd use the near-legendary "Gears" program, which uses a lot more precise measurements of the cameras as inputs, so presumably would give a more precise result. The latest version was hosted on a website that no longer exists, but you can find it on the Wayback Machine:
http://web.archive.org/web/20070902025934/http://www.bigshotz.co.nz/gears.zip
Unfortunately, the online version of the program ( http://web.archive.org/web/20070807230835/http://www.bigshotz.co.nz/gears.php ) doesn't seem to function via the Wayback machine.
I rid myself of all things Windows a decade ago (and life has been much better!) but at work we do have Parallels running Windows XP so I extracted the program and fired it up there. I made pretty careful measurements of my camera but even if I was a little off you'd think I'd get reasonable results... but this was not the case. So I'm hoping someone that has successfully run this program can show me where I'm misunderstanding what value to measure, or doing something blatantly wrong.
Also, if anyone has the source to this program, in any language (even the original BASIC version) I'd love to get it, so I could port it to the Mac and run it natively - of course I'd share that again so everyone else could too!
Here is my input file, using the 18 inch setup of my triple convertible lens:
When I run the program, it starts with a 40-tooth gear. I think the program figures out how big a gear it would need to use to produce nonsense results and starts there, then works down to the gear you tell it in response to its prompt, just to make sure it covers all possibilities. I used 30 as my smallest gear.
And here is the resulting output (saved as a PDF to maintain the formatting):
http://backglass.org/duncan/apug/cirkut/gearsoutput_18_20150312.pdf
If I am understanding that data correctly, it's saying for 88 foot distances I should use a 38-tooth gear, for 45 feet I should use a 37-tooth gear, and for 24 feet I should use a 35-tooth gear...while in fact my camera is set up to use 43, 42, and 41 as shown here:
I'll show my work for the measurements:
fp - measuring subject distance (which is focusing distance, right?) from the film plane
in - using inch measurements
18 - focal length of lens (as spec'd; I have not measured it to verify)
6 - my large gear has a 12" diameter, so radius is 6 inches
3.661 - my film drum has an 11.5" circumference, so divide that by pi to get diameter
.559 - width of motor plate is 8-5/16" or 8.9375". Lens centerline should therefore be half that distance from one edge, or 4.46875". Edge of gear drive hole is 3.7845" from that same edge of motor plate, plus half the width of the hole, which is .25"/2 or .125", which puts the centerline of gear 3.9095" from the edge, and subtraction tells us it must therefore be .559" from the centerline of the motor plate (and thus the lens centerline)
-2.278 - Negative because film plane is behind gear. Gear hole edge to back edge is 2.4275", plus the height of the edge lip is .1105" plus half the gear drive hole diameter is .125" which puts the center of gear 2.663" from the top of the lip. But the film plane is down inside the camera .385" from that same lip, so we need to subtract that off, which results in a distance of 2.278" from center of gear to film plane. (The measurement sequence is that contorted because of what I can accurately measure between with my micrometer.)
.25 - slit width is spec'd as that. A little hard to measure accurately but it looks reasonable when I stick my micrometer in there. That shouldn't affect gear ratio anyway, should it?
32 - gear pitch, as spec'd
So what am I doing wrong on the input data? How does that compare to anyone else's input data for a #10? Or how am I misinterpreting the output data?
Thanks,
Duncan
(there was a url link here which no longer exists)
But I figured I'd start a new thread to make it easier for people to find when searching in the future. You should definitely go read that thread first though!
I haven't gotten a chance to use my #10 much but from what I can tell it has the original Turner-Reich triple convertible lens and the original scales on the bed and all the original gears, so I should be all set as far as that goes. My one test with it on 220 film looked like it had credible geometry, though I didn't shoot any squares and measure the negative. But I have a couple of other lenses I want to use someday, so I'm interested in figuring out precisely what gears I'd need for them, so when I get some cut they'll actually work. I'd prefer to test them and verify I was right, than find out they're a little off and need to cut more!
There seem to be two main ways to figure out gears. Jim Lipari described a pretty straightforward way in some notes I posted a copy of in that other thread:
http://cirkutcamera.com/docs/jim_lipari_notes_01.pdf
So far, if I run those equations on my camera, I come very close to the supplied gears, but not exactly - it gets farther off on the longer focal lengths. I haven't figured out why yet, perhaps I'm putting in some wrong numbers or have a math error. Or maybe Jim's method was only supposed to be approximate, expecting a little experimentation from the result, to be treated as a starting point. So I figured I'd use the near-legendary "Gears" program, which uses a lot more precise measurements of the cameras as inputs, so presumably would give a more precise result. The latest version was hosted on a website that no longer exists, but you can find it on the Wayback Machine:
http://web.archive.org/web/20070902025934/http://www.bigshotz.co.nz/gears.zip
Unfortunately, the online version of the program ( http://web.archive.org/web/20070807230835/http://www.bigshotz.co.nz/gears.php ) doesn't seem to function via the Wayback machine.
I rid myself of all things Windows a decade ago (and life has been much better!) but at work we do have Parallels running Windows XP so I extracted the program and fired it up there. I made pretty careful measurements of my camera but even if I was a little off you'd think I'd get reasonable results... but this was not the case. So I'm hoping someone that has successfully run this program can show me where I'm misunderstanding what value to measure, or doing something blatantly wrong.
Also, if anyone has the source to this program, in any language (even the original BASIC version) I'd love to get it, so I could port it to the Mac and run it natively - of course I'd share that again so everyone else could too!
Here is my input file, using the 18 inch setup of my triple convertible lens:
fp fp = Measure subject distance from FILM PLANE, np = REAR NODAL POINT
in in = units are inches, mm = units are millimetres
18 Actual focal length of lens
6 Large gear radius
3.661 Diameter of film drum with average amount of film
.559 Perpendicular distance from center of small gear to the LENS AXIS
-2.278 Perpendicular distance from center of small gear to the FILM PLANE (NEGATIVE IF FILM PLANE IS BEHIND GEAR)
.25 Slit width
32 Gear pitch (always Imperial)
----------------------------------------------------------------------------------------------------------------------------------
NOTE: Turn Word wrap OFF when editing or you will get confused.
The name of this file should be gearsInput.txt
It is the optional data file for the Cirkut Gears program.
Edit the data items above to suit your requirements.
The data items must be the first thing on the first 9 lines or the
program will not work properly. Everything after line 9 is ignored.
On each line there must be the data, at least 1 space, then the
descriptive text.
If this file doesn't exist or contains bad data the program will prompt
you for manual input.
When I run the program, it starts with a 40-tooth gear. I think the program figures out how big a gear it would need to use to produce nonsense results and starts there, then works down to the gear you tell it in response to its prompt, just to make sure it covers all possibilities. I used 30 as my smallest gear.
And here is the resulting output (saved as a PDF to maintain the formatting):
http://backglass.org/duncan/apug/cirkut/gearsoutput_18_20150312.pdf
If I am understanding that data correctly, it's saying for 88 foot distances I should use a 38-tooth gear, for 45 feet I should use a 37-tooth gear, and for 24 feet I should use a 35-tooth gear...while in fact my camera is set up to use 43, 42, and 41 as shown here:

I'll show my work for the measurements:
fp - measuring subject distance (which is focusing distance, right?) from the film plane
in - using inch measurements
18 - focal length of lens (as spec'd; I have not measured it to verify)
6 - my large gear has a 12" diameter, so radius is 6 inches
3.661 - my film drum has an 11.5" circumference, so divide that by pi to get diameter
.559 - width of motor plate is 8-5/16" or 8.9375". Lens centerline should therefore be half that distance from one edge, or 4.46875". Edge of gear drive hole is 3.7845" from that same edge of motor plate, plus half the width of the hole, which is .25"/2 or .125", which puts the centerline of gear 3.9095" from the edge, and subtraction tells us it must therefore be .559" from the centerline of the motor plate (and thus the lens centerline)
-2.278 - Negative because film plane is behind gear. Gear hole edge to back edge is 2.4275", plus the height of the edge lip is .1105" plus half the gear drive hole diameter is .125" which puts the center of gear 2.663" from the top of the lip. But the film plane is down inside the camera .385" from that same lip, so we need to subtract that off, which results in a distance of 2.278" from center of gear to film plane. (The measurement sequence is that contorted because of what I can accurately measure between with my micrometer.)
.25 - slit width is spec'd as that. A little hard to measure accurately but it looks reasonable when I stick my micrometer in there. That shouldn't affect gear ratio anyway, should it?
32 - gear pitch, as spec'd
So what am I doing wrong on the input data? How does that compare to anyone else's input data for a #10? Or how am I misinterpreting the output data?
Thanks,
Duncan