Module 11 |
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Lenses: Distance, Speed,
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![]() Camera distance= 1 meter (approx. 3 feet) with wide-angle lens |
![]() Camera_distance= 30 meters (approx. 100 feet) with telephoto lens |
The
woman remained in the same place for both of these photos. But the
fountain in the background of the photo on the right appears to be much
closer to her.
However, the only distance that changed in these photos is the subject- (woman)-to-camera distance.
To compensate for this difference and keep the size of the woman about the same in each picture, the photographer used different lens focal lengths: a wide-angle lens with a short focal length for the first photo and a telephoto with a long focal length for the second.
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This gets a bit tricky to follow.
In the setting above, if we used the wide-angle lens while standing at the distance used for the telephoto picture on the right (30 meters), the woman would obviously end up being rather small in the setting. But let's assume we enlarged the section of that image to make the woman equal in size to the image of telephoto lens.
The result (although probably grainy and blurry due to great enlargement) would have about the same fountain-to-woman distance perspective as the photo on the right.
Although you may think this is much to-do about nothing, it becomes important in understanding the effects of zoom lenses on subject matter -- not to mention in legal cases involving "wandering road signs."
A
group opposed to the addition of more billboards along a highway
reportedly
launched a court case a number of years ago -- a noble goal, unless you
happen to be in the advertising business.
Advertisers defended the construction of new
signs by saying the existing ones had been placed far enough apart
that new ones would not create a cluttered appearance. 
The judge asked for photographs. Both sides employed photographers who understood the effect of subject-to-camera distance on spatial relationships.
As luck would have it, the photographers stood in the same place to take their photos.
One of the photographers -- hired by the citizen group to show the close distance between the existing signs -- backed up a great distance and used a long lens; this compressing the distance between billboards, making them appear crowded together. (Note photo above.)
The photographer representing the advertisers, however, moved in close to the first sign and used a wide-angle lens. That made all the signs appear to be far apart. (No sign clutter here!) This is similar to the apparent distance between the woman and the fountain in the photo on the left above.
Seeing the dramatic difference between the
photographs (and possibly believing "the camera never lies"), the judge
reportedly assumed fraud had taken place and disallowed all
photographic evidence!
Now you know more about these things than the judge did.
In
addition to affecting the apparent distance between objects, changes in
camera-to-subject distance and changes in lens focal length
influence the apparent speed of objects moving toward or
away from the camera.
Moving away from the subject matter and using a long focal length lens (or a zoom lens used at its maximum focal length), slows down the apparent speed of objects moving toward or away from the camera.
Filmmakers
often use this technique to good effect. For instance, in The Graduate, Dustin
Hoffman
runs down a street toward a church to try to stop a wedding. The camera with
a very long focal length lens conveys what he's feeling: although he's running
as fast as he can, it seems as if he's hardly moving. Both he and
the audience fear he won't make it to the church on time to save the girl he loves, thus,
increasing the dramatic tension in the story.
Conversely, moving close to the subject matter with a wide-angle lens increases (exaggerates) the apparent speed of objects moving toward or away from the camera.
You can easily visualize why. If you were standing on a distant hilltop watching someone run around a track or, perhaps, traffic on a distant roadway, they would seem to be hardly moving. It would be like watching with a long focal length lens. But stand right next to the track or roadway (using your visual wide-angle perspective), the person or traffic would seem to whiz by.
The use of a wide-angle
lens combined with a limited camera-to-subject distance creates a type
of perspective distortion.
If a videographer uses a short focal length lens
shooting a tall building from street level, the parallel lines
along the sides of the building
appear
to converge toward the top. (Note the photo on the left.) At this
comparatively close distance, the building also appears to be leaning
backward.
Compare the photo taken with a wide-angle lens with the photo on the right taken at a much greater distance with a normal focal length lens.
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You
get even more distortion when you use an extreme wide-angle lens and get very close to subjects. (Note the two photos above.) The solution -- assuming this
is not the effect you want -- is to
move back and use the lens at a normal-to-telephoto setting.
Here's another example of perspective distortion.
Note the convergence of lines in the photo of the video switcher on the right.
A close camera distance coupled with a wide-angle lens setting makes the rows in the foreground look much farther apart than those in the background.
Again, you can eliminate this type of distortion by moving the camera back and using a longer focal length lens.
Psychologists have long debated what's
"normal" in human behavior. But what's normal in terms of lenses and
their focal length comes down to a simple measurement.
First you need to know that the human eye has a focal length of about 25mm (approximately one inch) and covers a horizontal area of about 25 degrees. Since we're used to seeing the world in this perspective, this 25-degree angle represents a "normal" perspective for film and TV cameras.
With cameras, however, "normal" also depends on the area of the camera's target or film. The larger the larger area the longer the lens focal length needs to be to cover it.
Still
photographers have a good rule of thumb. 
They consider a 50mm lens normal with a ▲35mm still camera, because this is the approximate diagonal distance from one corner of the film to the other.
Using the same rule, we can define the normal focal length for a video camera as the distance from one corner of the target area to the opposite corner, as shown here.
If the diagonal distance on the target of a video camera is 20mm, then a lens used at 20mm on that camera will provide a normal angle of view under normal viewing conditions.
Now, if we could just quantify normal human behavior as easily.
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