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If you have a 50mm view looking at something 50 meters away, and you extend that to 200mm, would that mean you have the equivalent field of view of using 50mm to look at the object 50/4 = 12.5 meters away? Is that the same as increasing the size of the object on the sensor/screen by 4. (so a 16x increase in surface area) ?
Is the image "compressed" in anyway? I always thought that "compression" was a subjective phenomenon due to taking away the things in the scene that can create a sense of scale. |
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Focal distance and zoom are ONLY related in framing an image (and has been noted it's not linear).
"Compression" from zooming is a subjective impression, compression from using a longer focal length at a longer distance to get the same framing is not, it's a real change of perspective. I wrote THIS POST on the subject a while ago.
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Steve the Photographic Academy.com My Portfolio, My Flickr, My Blog D4, D7000, G10, 1030SW and a bunch of other stuff.... |
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Using the fantastic illustration software suite known as mspaint.exe I created this high quality diagram.
![]() This is the reason why perspective changes then you frame an object the same whilst using different focal lengths. A short focal length used when shooting the same subject framing means the relative distance between the back of an object and the front is large. In the diagram, the back of the circle is twice as far from the camera as the front. A long focal length used when shooting the same subject framing means the relative distance between the back of an object and the front is small. In the diagram, the back of the circle is about 5-10% further than the front, making the perspective much flatter as relatively the two sides are very close to each other. |
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That is a quality diagram. I am supremely impressed by it's awesomness.
![]() It does explain the concept well, though. Good job.
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Lisa Nikon D90, Sigma 18-125mm F3.8-5.6, NIKKOR 50mm f/1.8D My Flickr, Panoramio, Click Fifty-Two - A BLog, "There's far more good people in the world than there are bad." - Kylie Phaup-Stephens |
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