I've purchased an Olympus OM 35mm f2.8 Zuiko Shift Lens to adapt to both a full frame 35mm camera and a half frame (1.44x factor). I'm interested in taking pictures with parallel verticals. Having some trouble visualizing the geometry/trigonometry. I've never used a shift lens but I have tried a little freelensing.
Questions:
1) What's the calculation to how much rise I need (in mm) for parallel verticals, based on how far I am away from the building and how tall it is? Or maybe better expressed in the vertical angle.
2) How will the shift qualities of the lens change when full frame and half frame are compared?
3) Does a shift lens need a wider lens hood compared a non-shift lens of the same focal length?
4) Are there differences in a how a polarizer or other filters would work when shifted?
Generally speaking with using a camera with TTL metering with shift lenses, you meter the scene UNshifted, set the exposure, then shift the lens and take the photo.
Thank you for the manual. I understand what it's intended for... my main question was about the angle that could be captured when a non-shifted and heavily-shifted lens were compared. It turns out the heavily-shifted lens captures a smaller angle and requires stepping back slightly from the building, but it's a small enough effect that it probably doesn't have much practical significance.
It confused me because they say that "angle of view" does not change when you shift the lens, but it's only because of the way they're defining angle of view.
To get what I am saying, look at the picture I made. As the subject (the long vertical line) shifts up toward infinity, the angle made between the lens and the subject shrinks toward zero. In practice, you can't shift the lens enough for this to matter much. You can only shift it about as much as figure 2.
View attachment 407545
The Angle of View is determined by the Frame Dimensions, and so is never changed (when the lens is not changed)
That makes sense, but the way I intuitively think about angle of view is an angle going from my eyes (or a lens) out into the world. The size of this angle does change when you shift the lens.
| Sensor Shift (s) | vFOV (°) | 
| 0 mm (centered) | 37.00° | 
| 4 mm | 36.63° | 
| 8 mm | 35.41° | 
| 12 mm | 33.69° | 
You shouldn’t have to do any math .
Shift lets you frame the image the way you want so adjust the shift up down or side to side until the images framed the way you want
Received a working copy today. In case anyone is interested in the rather odd combination of a shift lens and a half frame camera, here is what it looks like:
Since you're using a 35mm shift lens on a half-frame, it's basically a normal lens (50/55mm) shift lens. I don't recall anyone making a shifting normal lens, but I suppose it has a use -- but certainly no need for math because your format is so small relative to the image circle.
Maybe I'll run across a Minolta 35mm shift at a "too-good-a-deal" price -- I doubt it!!!
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