Mark S Abeln
Forum Pro
This is a question perhaps for the more theoretically inclined or very experienced readers....
If you are targeting your images for Internet display -- with final dimensions of say 500 pixels on a side -- then naively I'd think that so much of what goes into image quality is lost upon downsizing. Many high-quality, sharp pixels downsized should be equivalent to fewer, lower quality pixels when downsized --- right? There is a common opinion that high-quality equipment is wasted for web display -- is this opinion correct?
But that is not what I see. Images taken with good technique and equipment to emphasize sharpness generally looks much better downsized than those taken with less care. For example, when I use my sharp macro lens, the final image (even when greatly reduced in size) looks far sharper than merely getting in close with my ordinary zoom lens. The same goes when I stitch together photos into a panorama -- sharpness is enhanced even when reduced greatly in size.
Medium-format digital images look like medium format images, even when greatly reduced in size. The perceived sharpness blows away images taken with tiny sensors.
So how does this fit into sampling theory according to Nyquist and Shannon? Does the fact that we are initially capturing highly-defined pixels mean we still get better pixels after downsizing? So if we eliminate ten pixels in a row by downsizing, we aren't merely doing an average of those ten pixels, but instead are doing something closer to dropping the excess pixels? The latter seems to me to preserve more original pixel contrast.
Also, I'm curious to see what algorithms folks use for downsizing. I use Photoshop and my choices are limited. I find Bicubic Sharper to look too artificially sharp, while Bicubic is a bit soft and needs additional sharpening to correct. Lately I've been using Bilinear, which tends to look better, at least for landscape pictures. For my best work, I'd be willing to use other algorithms even if it means I have to use additional software.
I know some of you are mathematically inclined -- so I'd like to hear some theory!
--
http://therefractedlight.blogspot.com
If you are targeting your images for Internet display -- with final dimensions of say 500 pixels on a side -- then naively I'd think that so much of what goes into image quality is lost upon downsizing. Many high-quality, sharp pixels downsized should be equivalent to fewer, lower quality pixels when downsized --- right? There is a common opinion that high-quality equipment is wasted for web display -- is this opinion correct?
But that is not what I see. Images taken with good technique and equipment to emphasize sharpness generally looks much better downsized than those taken with less care. For example, when I use my sharp macro lens, the final image (even when greatly reduced in size) looks far sharper than merely getting in close with my ordinary zoom lens. The same goes when I stitch together photos into a panorama -- sharpness is enhanced even when reduced greatly in size.
Medium-format digital images look like medium format images, even when greatly reduced in size. The perceived sharpness blows away images taken with tiny sensors.
So how does this fit into sampling theory according to Nyquist and Shannon? Does the fact that we are initially capturing highly-defined pixels mean we still get better pixels after downsizing? So if we eliminate ten pixels in a row by downsizing, we aren't merely doing an average of those ten pixels, but instead are doing something closer to dropping the excess pixels? The latter seems to me to preserve more original pixel contrast.
Also, I'm curious to see what algorithms folks use for downsizing. I use Photoshop and my choices are limited. I find Bicubic Sharper to look too artificially sharp, while Bicubic is a bit soft and needs additional sharpening to correct. Lately I've been using Bilinear, which tends to look better, at least for landscape pictures. For my best work, I'd be willing to use other algorithms even if it means I have to use additional software.
I know some of you are mathematically inclined -- so I'd like to hear some theory!
--
http://therefractedlight.blogspot.com