Sean Reid said:
You know, one thing that's interesting about that is that a 50 on the R-D1 is still a 50. People sometimes think of it as a 75 but it's really a cropped 50 and I make that distinction because a 75 has a different kind of spatial compression, a different abrubtness of transition from sharp areas to OOF areas, etc.. So the frame edges come in closer, of course, but the "drawing" is a 50mm kind of drawing, not a 75mm kind of drawing. I need to remember to talk about this in the fast lenses article.
True, although to be pettifoggingly academic, the spatial effects of perspective depend on the relationship between the lens' viewing angle of the scene and the eye's viewing angle of the reproduction.
There's a longish but very clear explanation in one of Kingslake's books: Imagine that you're viewing a scene with your naked eye, which by definition produces "normal" perspective. Now hold up an 8x10-inch sheet of glass at normal reading distance, and use a grease pencil to trace the outlines of objects in the scene.
This tracing will reproduce the spatial relationships of objects in the scene, and consequently also will have "normal" perspective --
as long as you continue to view the sheet of glass at the same distance.
If you hold the glass at a shorter or longer distance, the outlines will have a different spatial relationship to the scene, and an "unnatural" perspective. This represents what happens when you use a wide or long lens instead of a "normal" lens.
Note, however, that if you re-traced the scene with the glass held at a shorter or longer distance, the perspective would still appear "natural" when the glass was viewed
at that distance. This corresponds to the fact that the spatial relationships of a picture taken with a super-wide-angle lens appears natural if you view the print from a very close distance, and the spatial relationships of a super-tele picture appear natural if you view it from a very long distance.
In other words: As long as the angle subtended by the eye when viewing an object in the reproduction is the same as the angle subtended by the eye when viewing the object in its original scene, the spatial relationships will appear "natural."
This concept also can be used to illustrate Sean's point -- that using a 50mm lens on a small-sensor digital camera doesn't change the spatial relationships compared to using the same lens on a 35mm camera.
To follow Kingslake's analogy, you're still making the sketch while holding the glass at the same distance; the only difference is that you're sketching on a
smaller piece of glass.
Does that make sense to anyone besides me?